PART 1: | Introduction and Centers X(1) - X(1000) | PART 2: | Centers X(1001) - X(3000) | PART 3: | Centers X(3001) - X(5000) |
PART 4: | Centers X(5001) - X(7000) | PART 5: | Centers X(7001) - X(10000) | PART 6: | Centers X(10001) - X(12000) |
PART 7: | Centers X(12001) - X(14000) | PART 8: | Centers X(14001) - X(16000) | PART 9: | Centers X(16001) - X(18000) |
PART 10: | Centers X(18001) - X(20000) | PART 11: | Centers X(20001) - X(22000) | PART 12: | Centers X(22001) - X(24000) |
PART 13: | Centers X(24001) - X(26000) | PART 14: | Centers X(26001) - X(28000) | PART 15: | Centers X(28001) - X(30000) |
PART 16: | Centers X(30001) - X(32000) | PART 17: | Centers X(32001) - X(34000) | PART 18: | Centers X(34001) - X(36000) |
PART 19: | Centers X(36001) - X(38000) | PART 20: | Centers X(38001) - X(40000) | PART 21: | Centers X(40001) - X(42000) |
PART 22: | Centers X(42001) - X(44000) | PART 23: | Centers X(44001) - X(46000) | PART 24: | Centers X(46001) - X(48000) |
PART 25: | Centers X(48001) - X(50000) | PART 26: | Centers X(50001) - X(52000) | PART 27: | Centers X(52001) - X(54000) |
PART 28: | Centers X(54001) - X(56000) | PART 29: | Centers X(56001) - X(58000) | PART 30: | Centers X(58001) - X(60000) |
PART 31: | Centers X(60001) - X(62000) | PART 32: | Centers X(62001) - X(64000) | PART 33: | Centers X(64001) - X(66000) |
PART 34: | Centers X(66001) - X(68000) | PART 35: | Centers X(68001) - X(70000) | PART 36: | Centers X(70001) - X(72000) |
X(62001) lies on these lines: {2, 3}, {395, 41972}, {396, 41971}, {1131, 43522}, {1132, 43521}, {1699, 61280}, {3098, 51026}, {3579, 50869}, {3653, 61271}, {3656, 61292}, {3818, 50978}, {4746, 18480}, {4816, 12699}, {5092, 51129}, {5349, 41107}, {5350, 41108}, {5691, 61281}, {6361, 50800}, {6490, 18538}, {6491, 18762}, {6492, 13846}, {6493, 13847}, {9812, 61251}, {10283, 28208}, {11178, 50970}, {11455, 13451}, {11488, 43639}, {11489, 43640}, {11645, 59399}, {13624, 51074}, {13925, 43257}, {13993, 43256}, {14831, 32137}, {16267, 42138}, {16268, 42135}, {16656, 45731}, {16772, 43246}, {16773, 43247}, {16808, 43645}, {16809, 43646}, {18440, 51178}, {18483, 50824}, {18907, 39563}, {19106, 42917}, {19107, 42916}, {21850, 50986}, {22791, 50831}, {23251, 43504}, {23261, 43503}, {25055, 28190}, {25561, 48874}, {28146, 61260}, {28164, 61270}, {28174, 61257}, {28186, 61275}, {28194, 38138}, {28198, 38081}, {28216, 53620}, {31162, 61244}, {31670, 50973}, {31673, 32900}, {33697, 50802}, {33698, 54891}, {34648, 37705}, {34773, 50862}, {36969, 44016}, {36970, 44015}, {37517, 51182}, {39874, 51173}, {40273, 61296}, {41953, 41958}, {41954, 41957}, {41967, 42273}, {41968, 42270}, {41973, 42898}, {41974, 42899}, {42093, 42922}, {42094, 42923}, {42101, 42972}, {42102, 42973}, {42104, 42912}, {42105, 42913}, {42117, 42693}, {42118, 42692}, {42136, 42633}, {42137, 42634}, {42153, 43109}, {42156, 43108}, {42157, 43368}, {42158, 43369}, {42215, 53517}, {42216, 53520}, {42268, 52048}, {42269, 52047}, {42494, 43634}, {42495, 43635}, {42520, 42964}, {42521, 42965}, {42557, 52046}, {42558, 52045}, {42568, 42602}, {42569, 42603}, {42584, 42910}, {42585, 42911}, {42588, 42989}, {42589, 42988}, {42627, 43398}, {42628, 43397}, {42785, 51138}, {42904, 43233}, {42905, 43232}, {42942, 43226}, {42943, 43227}, {42974, 43201}, {42975, 43202}, {43386, 43560}, {43387, 43561}, {43401, 43631}, {43402, 43630}, {43475, 61719}, {48880, 50980}, {48884, 50959}, {48895, 51183}, {48905, 50964}, {48906, 51022}, {50799, 61524}, {50803, 50826}, {50814, 50822}, {50832, 51080}, {50833, 51076}, {50864, 61295}, {50865, 61256}, {50960, 50981}, {50987, 51135}, {50988, 51131}, {51136, 51180}, {51142, 55588}, {51993, 51998}
X(62001) = midpoint of X(i) and X(j) for these {i,j}: {382, 3524}, {3543, 5055}, {3830, 3839}, {15682, 15688}
X(62001) = reflection of X(i) in X(j) for these {i,j}: {11539, 381}, {15686, 3524}, {15688, 547}, {15691, 14890}, {15704, 15688}, {17504, 3545}, {3, 14892}, {3524, 5066}, {3839, 14893}, {5, 3839}, {550, 11539}, {5055, 546}, {8703, 5055}
X(62001) = inverse of X(61996) in orthocentroidal circle
X(62001) = inverse of X(61996) in Yff hyperbola
X(62001) = complement of X(62140)
X(62001) = anticomplement of X(58187)
X(62001) = pole of line {523, 61996} with respect to the orthocentroidal circle
X(62001) = pole of line {6, 61996} with respect to the Kiepert hyperbola
X(62001) = pole of line {523, 61996} with respect to the Yff hyperbola
X(62001) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(265), X(45759)}}, {{A, B, C, X(6662), X(49133)}}, {{A, B, C, X(10109), X(54924)}}, {{A, B, C, X(11539), X(54512)}}, {{A, B, C, X(11541), X(36889)}}, {{A, B, C, X(15700), X(18550)}}, {{A, B, C, X(15703), X(54585)}}, {{A, B, C, X(48154), X(60121)}}, {{A, B, C, X(55858), X(60122)}}
X(62001) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 3543, 11541}, {2, 3860, 6959}, {2, 6949, 6926}, {2, 6959, 6846}, {4, 15687, 3845}, {4, 3830, 14893}, {4, 5076, 3861}, {5, 15704, 3523}, {5, 8703, 10124}, {20, 11737, 15713}, {20, 7486, 5154}, {30, 14892, 3}, {30, 14893, 3839}, {30, 15688, 15704}, {30, 3524, 15686}, {30, 3545, 17504}, {30, 381, 11539}, {30, 3839, 5}, {30, 5066, 3524}, {30, 546, 5055}, {30, 547, 15688}, {381, 11001, 3628}, {381, 15684, 15715}, {381, 15695, 5056}, {381, 17800, 2}, {381, 3146, 12100}, {381, 382, 15695}, {381, 3830, 3146}, {381, 5056, 5066}, {547, 15704, 15711}, {549, 3845, 3858}, {550, 3845, 381}, {631, 3146, 1657}, {631, 5067, 4187}, {631, 6941, 20}, {1656, 15640, 15691}, {1656, 15710, 14890}, {1657, 10124, 8703}, {1657, 15722, 376}, {1657, 3830, 3543}, {1657, 5055, 15705}, {3545, 17504, 15699}, {3627, 3845, 549}, {3628, 11001, 15714}, {3830, 12102, 15687}, {3830, 14269, 5054}, {3830, 15703, 382}, {3832, 15681, 10109}, {3843, 15682, 547}, {3845, 15687, 3627}, {3851, 15683, 11812}, {3853, 3861, 17800}, {3856, 15690, 5071}, {3856, 5073, 14869}, {5066, 15686, 632}, {5067, 6829, 7486}, {5071, 5073, 15690}, {6880, 16845, 6961}, {10109, 15681, 15712}, {10124, 12100, 631}, {11001, 15714, 550}, {11539, 15714, 15707}, {12101, 14893, 12102}, {12102, 12103, 5076}, {12102, 14893, 3830}, {14890, 15691, 15710}, {15682, 15688, 30}, {15765, 18585, 3859}
X(62002) lies on these lines: {2, 3}, {6, 43477}, {13, 54579}, {14, 54578}, {15, 43368}, {16, 43369}, {316, 32892}, {371, 42608}, {372, 42609}, {590, 42577}, {615, 42576}, {671, 54815}, {1131, 6470}, {1132, 6471}, {1151, 42606}, {1152, 42607}, {1327, 54542}, {1328, 54543}, {3424, 54896}, {3817, 50866}, {4677, 9812}, {4745, 51119}, {5102, 51023}, {5343, 43253}, {5344, 43252}, {5587, 50873}, {5603, 50863}, {6468, 42604}, {6469, 42605}, {8584, 51025}, {8972, 41950}, {9589, 51070}, {9778, 50869}, {9779, 51108}, {10248, 11531}, {10516, 51029}, {11180, 55720}, {11224, 50871}, {11278, 20049}, {11648, 14930}, {12816, 43552}, {12817, 43553}, {13665, 43522}, {13785, 43521}, {13941, 41949}, {14458, 60113}, {14484, 54642}, {14490, 43699}, {14492, 54476}, {14853, 51216}, {15533, 51166}, {16194, 16981}, {16200, 50864}, {16964, 43556}, {16965, 43557}, {17503, 60147}, {18845, 54582}, {19053, 43507}, {19054, 43508}, {20070, 51068}, {20080, 48895}, {22165, 51537}, {23249, 43504}, {23259, 43503}, {30392, 50802}, {32532, 60327}, {33602, 42982}, {33603, 42983}, {33748, 50963}, {34641, 58248}, {34754, 41119}, {34755, 41120}, {35822, 43560}, {35823, 43561}, {36969, 43032}, {36970, 43033}, {38155, 50865}, {38259, 54477}, {39284, 54552}, {41107, 42133}, {41108, 42134}, {41112, 43474}, {41113, 43473}, {41121, 42104}, {41122, 42105}, {41895, 54519}, {41951, 43884}, {41952, 43883}, {42103, 46334}, {42106, 46335}, {42140, 49905}, {42141, 49906}, {42154, 42502}, {42155, 42503}, {42263, 43887}, {42264, 43888}, {42417, 52666}, {42418, 52667}, {42504, 42911}, {42505, 42910}, {42506, 49876}, {42507, 49875}, {42508, 42941}, {42509, 42940}, {42526, 43509}, {42527, 43510}, {42532, 43010}, {42533, 43011}, {42890, 42921}, {42891, 42920}, {42906, 42975}, {42907, 42974}, {42952, 43398}, {42953, 43397}, {43108, 43542}, {43109, 43543}, {43228, 43540}, {43229, 43541}, {43312, 45384}, {43313, 45385}, {43399, 49908}, {43400, 49907}, {43465, 49948}, {43466, 49947}, {43495, 49904}, {43496, 49903}, {43951, 45103}, {47353, 51214}, {47586, 54478}, {50813, 61263}, {50862, 51105}, {50867, 51705}, {50868, 51071}, {50959, 55703}, {50975, 55685}, {50990, 51024}, {50991, 51165}, {50992, 55722}, {50993, 51163}, {50994, 61044}, {51022, 51185}, {51066, 51118}, {51074, 54445}, {51213, 54173}, {51217, 51737}, {53101, 54520}, {54595, 60295}, {54596, 60296}, {54647, 60324}, {54706, 60281}, {54717, 60650}, {54726, 54794}, {54761, 54886}, {54762, 54844}, {54781, 54870}, {54813, 60145}, {54923, 60120}
X(62002) = midpoint of X(i) and X(j) for these {i,j}: {382, 15718}, {3543, 5056}
X(62002) = reflection of X(i) in X(j) for these {i,j}: {15715, 5072}, {15721, 3855}, {20, 15715}, {376, 5070}, {3525, 381}
X(62002) = anticomplement of X(62059)
X(62002) = pole of line {6, 43566} with respect to the Kiepert hyperbola
X(62002) = pole of line {69, 62054} with respect to the Wallace hyperbola
X(62002) = intersection, other than A, B, C, of circumconics {{A, B, C, X(140), X(54552)}}, {{A, B, C, X(468), X(54815)}}, {{A, B, C, X(470), X(54579)}}, {{A, B, C, X(471), X(54578)}}, {{A, B, C, X(1656), X(54923)}}, {{A, B, C, X(3525), X(54512)}}, {{A, B, C, X(3535), X(54598)}}, {{A, B, C, X(3536), X(54599)}}, {{A, B, C, X(5067), X(54585)}}, {{A, B, C, X(5071), X(54924)}}, {{A, B, C, X(10304), X(43699)}}, {{A, B, C, X(11331), X(60113)}}, {{A, B, C, X(13603), X(35472)}}, {{A, B, C, X(14490), X(55576)}}, {{A, B, C, X(15749), X(21734)}}, {{A, B, C, X(38282), X(54477)}}, {{A, B, C, X(43951), X(52293)}}, {{A, B, C, X(52283), X(54896)}}, {{A, B, C, X(52288), X(54642)}}, {{A, B, C, X(52289), X(54476)}}, {{A, B, C, X(52290), X(54519)}}, {{A, B, C, X(52292), X(60147)}}, {{A, B, C, X(52299), X(54582)}}, {{A, B, C, X(53857), X(60327)}}
X(62002) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15682, 15683}, {2, 17578, 15682}, {2, 3534, 15705}, {2, 3845, 3832}, {3, 11001, 15697}, {3, 15699, 15702}, {3, 3832, 5068}, {3, 3855, 5056}, {3, 547, 15709}, {30, 15715, 20}, {30, 381, 3525}, {30, 3855, 15721}, {30, 5070, 376}, {30, 5072, 15715}, {411, 3523, 3528}, {3090, 3523, 6857}, {3091, 3534, 2}, {3522, 3525, 15717}, {3526, 6826, 3090}, {3530, 15702, 15708}, {3543, 3545, 5059}, {3543, 5056, 30}, {3545, 11001, 11812}, {3545, 3853, 3543}, {3830, 14269, 15693}, {3830, 3845, 11001}, {3832, 15022, 3850}, {3839, 10124, 3854}, {3839, 15687, 17578}, {3839, 15697, 5066}, {3839, 15721, 3855}, {3839, 7486, 381}, {3845, 11539, 3860}, {5066, 15687, 3830}, {5066, 15698, 7486}, {5068, 17578, 3146}, {6930, 15711, 11540}, {11001, 15698, 15690}, {11539, 15691, 3}, {12102, 14869, 5076}, {14269, 15709, 3839}, {43477, 43478, 6}, {43507, 43567, 19053}, {43508, 43566, 19054}
X(62003) lies on these lines: {1, 50863}, {2, 3}, {6, 51216}, {10, 50873}, {69, 51211}, {141, 51029}, {590, 43406}, {615, 43405}, {962, 34641}, {1125, 50866}, {1131, 54595}, {1132, 54596}, {1327, 43516}, {1328, 43515}, {1587, 43504}, {1588, 43503}, {3244, 50864}, {3311, 54542}, {3312, 54543}, {3424, 33698}, {3589, 51167}, {3626, 50865}, {3629, 51023}, {3631, 51024}, {3632, 34648}, {3636, 50862}, {4031, 51790}, {4681, 51065}, {4686, 51064}, {5304, 39563}, {5334, 43195}, {5335, 43196}, {5365, 41107}, {5366, 41108}, {5395, 54717}, {5550, 51074}, {5734, 51095}, {6329, 51022}, {6486, 60293}, {6487, 60294}, {7583, 43522}, {7584, 43521}, {7585, 43791}, {7586, 43792}, {7811, 32886}, {8596, 22505}, {10653, 42894}, {10654, 42895}, {11008, 51215}, {11160, 48901}, {11180, 48895}, {11645, 33748}, {12816, 42779}, {12817, 42780}, {12818, 35822}, {12819, 35823}, {12820, 36970}, {12821, 36969}, {14484, 54494}, {14488, 53101}, {15431, 32225}, {15808, 34628}, {16962, 42104}, {16963, 42105}, {18581, 43397}, {18582, 43398}, {20050, 31162}, {20054, 34627}, {20057, 31673}, {20583, 36990}, {22235, 41101}, {22237, 41100}, {22793, 31145}, {28198, 54448}, {31414, 56618}, {34638, 50874}, {35242, 51078}, {35786, 43257}, {35787, 43256}, {36427, 61306}, {37640, 42781}, {37641, 42782}, {38098, 59417}, {40341, 51028}, {41895, 60132}, {41963, 42577}, {41964, 42576}, {42087, 42932}, {42088, 42933}, {42101, 43202}, {42102, 43201}, {42103, 43399}, {42106, 43400}, {42133, 43031}, {42134, 43030}, {42160, 43546}, {42161, 43547}, {42415, 42986}, {42416, 42987}, {42629, 42636}, {42630, 42635}, {42641, 43790}, {42642, 43789}, {42803, 42903}, {42804, 42902}, {42813, 49876}, {42814, 49875}, {43242, 43293}, {43243, 43292}, {43416, 43552}, {43417, 43553}, {43475, 49827}, {43476, 49826}, {43570, 54598}, {43571, 54599}, {46933, 50799}, {51133, 55646}, {51213, 54170}, {51537, 54174}, {52519, 54476}, {53100, 54896}, {53105, 54519}, {53109, 54520}, {54642, 60142}, {54720, 60147}, {54815, 60219}, {54845, 60113}, {60327, 60631}
X(62003) = midpoint of X(i) and X(j) for these {i,j}: {382, 15707}
X(62003) = reflection of X(i) in X(j) for these {i,j}: {15705, 3545}, {15709, 381}, {20, 15705}
X(62003) = inverse of X(61994) in orthocentroidal circle
X(62003) = inverse of X(61994) in Yff hyperbola
X(62003) = anticomplement of X(15710)
X(62003) = pole of line {523, 61994} with respect to the orthocentroidal circle
X(62003) = pole of line {6, 61994} with respect to the Kiepert hyperbola
X(62003) = pole of line {523, 61994} with respect to the Yff hyperbola
X(62003) = intersection, other than A, B, C, of circumconics {{A, B, C, X(253), X(15681)}}, {{A, B, C, X(3535), X(54595)}}, {{A, B, C, X(3536), X(54596)}}, {{A, B, C, X(4846), X(15711)}}, {{A, B, C, X(7486), X(54923)}}, {{A, B, C, X(8889), X(54717)}}, {{A, B, C, X(10303), X(54552)}}, {{A, B, C, X(12103), X(31361)}}, {{A, B, C, X(15692), X(57894)}}, {{A, B, C, X(15709), X(54512)}}, {{A, B, C, X(15718), X(18550)}}, {{A, B, C, X(18296), X(58193)}}, {{A, B, C, X(21400), X(58192)}}, {{A, B, C, X(31363), X(55860)}}, {{A, B, C, X(33698), X(52283)}}, {{A, B, C, X(36889), X(49135)}}, {{A, B, C, X(37453), X(54519)}}, {{A, B, C, X(52288), X(54494)}}, {{A, B, C, X(52290), X(60132)}}, {{A, B, C, X(55859), X(60618)}}
X(62003) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 11737, 5056}, {2, 14269, 3839}, {2, 15683, 3528}, {2, 15700, 10303}, {2, 15710, 15708}, {2, 3146, 15681}, {2, 550, 15692}, {4, 12102, 17578}, {4, 15682, 14893}, {20, 3839, 3545}, {30, 3545, 15705}, {30, 381, 15709}, {382, 15707, 30}, {382, 546, 10299}, {546, 15687, 3830}, {546, 15690, 11737}, {546, 3525, 13587}, {546, 3529, 15022}, {548, 3845, 381}, {549, 15722, 6947}, {2050, 5076, 3}, {3523, 3543, 15640}, {3523, 7486, 632}, {3524, 15697, 10304}, {3524, 3545, 1656}, {3525, 3545, 5055}, {3543, 15697, 3146}, {3545, 15707, 11112}, {3627, 3845, 15714}, {3830, 14269, 15688}, {3830, 14893, 3525}, {3839, 10304, 3091}, {3843, 3861, 6831}, {3845, 15681, 3855}, {3855, 15696, 17583}, {3860, 5073, 15702}, {5054, 15714, 3524}, {5076, 14893, 15682}, {11812, 15692, 3523}, {12811, 14893, 3845}, {14269, 15688, 546}, {14893, 15682, 3832}, {15022, 15717, 17590}, {15640, 17578, 3543}, {15683, 15690, 20}, {17580, 17677, 2}
X(62004) lies on these lines: {2, 3}, {6, 42612}, {576, 48662}, {3303, 18513}, {3304, 18514}, {3426, 17505}, {3631, 55584}, {3632, 22793}, {3656, 58236}, {3818, 55580}, {5422, 52100}, {5691, 32900}, {5708, 51790}, {6154, 38755}, {6199, 22615}, {6395, 22644}, {6407, 42271}, {6408, 42272}, {6417, 42284}, {6418, 42283}, {6425, 35786}, {6426, 35787}, {6427, 23251}, {6428, 23261}, {6445, 42273}, {6446, 42270}, {6447, 6564}, {6448, 6565}, {6472, 8972}, {6473, 13941}, {6500, 23249}, {6501, 23259}, {6519, 42263}, {6522, 42264}, {7585, 60305}, {7586, 60306}, {8976, 53519}, {9690, 43406}, {9691, 18538}, {10247, 31673}, {10516, 55602}, {10620, 15044}, {11008, 39884}, {11477, 48895}, {11480, 42947}, {11481, 42946}, {11482, 36990}, {11485, 42630}, {11486, 42629}, {12111, 16982}, {12290, 13321}, {12293, 45184}, {12699, 51515}, {12818, 43516}, {12819, 43515}, {12820, 16964}, {12821, 16965}, {12902, 38791}, {13093, 18376}, {13111, 53105}, {13202, 15027}, {13886, 42643}, {13939, 42644}, {13951, 53518}, {14488, 53109}, {15025, 34584}, {15029, 15040}, {15808, 58230}, {16189, 34748}, {16625, 18439}, {17810, 43807}, {18483, 37624}, {18550, 52518}, {18874, 52093}, {19116, 43507}, {19117, 43508}, {21358, 55617}, {21400, 22334}, {22332, 39590}, {24981, 38789}, {25561, 55611}, {29012, 55701}, {29317, 55620}, {29323, 55684}, {31371, 61137}, {31399, 50869}, {31412, 42575}, {31672, 51514}, {32340, 55039}, {32787, 43570}, {32788, 43571}, {33698, 53100}, {34641, 58249}, {34747, 58240}, {35822, 42642}, {35823, 42641}, {36253, 38790}, {36969, 42780}, {36970, 42779}, {37484, 46847}, {37545, 51792}, {38021, 58232}, {38072, 55704}, {38733, 38745}, {38734, 38744}, {38757, 48680}, {40341, 48901}, {42101, 42161}, {42102, 42160}, {42104, 42166}, {42105, 42163}, {42115, 43227}, {42116, 43226}, {42125, 42165}, {42126, 42162}, {42127, 42159}, {42128, 42164}, {42130, 42598}, {42131, 42599}, {42140, 42962}, {42141, 42963}, {42275, 43881}, {42276, 43882}, {42429, 42774}, {42430, 42773}, {42431, 42938}, {42432, 42939}, {42528, 43249}, {42529, 43248}, {42561, 42574}, {42584, 42951}, {42585, 42950}, {42610, 43231}, {42611, 43230}, {42625, 42797}, {42626, 42798}, {42908, 42973}, {42909, 42972}, {42920, 43401}, {42921, 43402}, {42922, 43473}, {42923, 43474}, {42940, 42988}, {42941, 42989}, {42998, 43110}, {42999, 43111}, {43016, 43232}, {43017, 43233}, {43022, 43305}, {43023, 43304}, {43136, 53419}, {43405, 43407}, {43477, 56612}, {43478, 56613}, {43621, 55616}, {45187, 46849}, {47353, 55721}, {48884, 53093}, {48889, 53097}, {48904, 55614}, {48910, 55595}, {48942, 55687}, {48943, 55637}, {50798, 58245}, {50862, 58235}, {51024, 55583}, {51163, 55593}, {53023, 53092}, {53102, 54717}, {54494, 60142}
X(62004) = midpoint of X(i) and X(j) for these {i,j}: {382, 15720}
X(62004) = reflection of X(i) in X(j) for these {i,j}: {15720, 3855}, {3, 5072}, {3534, 15721}
X(62004) = anticomplement of X(62062)
X(62004) = pole of line {185, 61991} with respect to the Jerabek hyperbola
X(62004) = pole of line {6, 12818} with respect to the Kiepert hyperbola
X(62004) = pole of line {69, 55663} with respect to the Wallace hyperbola
X(62004) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(265), X(21735)}}, {{A, B, C, X(376), X(17505)}}, {{A, B, C, X(1173), X(23040)}}, {{A, B, C, X(3426), X(17506)}}, {{A, B, C, X(3516), X(61137)}}, {{A, B, C, X(3521), X(10299)}}, {{A, B, C, X(3522), X(21400)}}, {{A, B, C, X(3523), X(18550)}}, {{A, B, C, X(3528), X(32533)}}, {{A, B, C, X(3531), X(35477)}}, {{A, B, C, X(14893), X(18848)}}, {{A, B, C, X(15077), X(19708)}}, {{A, B, C, X(21844), X(22334)}}, {{A, B, C, X(31371), X(61138)}}, {{A, B, C, X(35473), X(52518)}}, {{A, B, C, X(37453), X(60132)}}, {{A, B, C, X(47598), X(60122)}}, {{A, B, C, X(49139), X(57897)}}
X(62004) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 14269, 546}, {3, 15685, 17538}, {3, 15703, 10303}, {3, 15704, 15689}, {3, 3090, 15694}, {3, 3146, 17800}, {3, 5072, 5070}, {3, 546, 3851}, {4, 12102, 5076}, {4, 17578, 3845}, {4, 20, 14893}, {4, 3543, 3861}, {4, 382, 14269}, {20, 377, 15715}, {30, 15721, 3534}, {30, 3855, 15720}, {381, 15695, 5055}, {382, 15681, 5073}, {382, 15720, 30}, {382, 3851, 15681}, {382, 5079, 3529}, {546, 12102, 15687}, {546, 14869, 3091}, {546, 550, 3544}, {550, 12100, 3528}, {550, 15687, 3853}, {550, 3530, 10304}, {3090, 3528, 17549}, {3091, 14869, 5079}, {3091, 3529, 14869}, {3525, 5056, 3628}, {3529, 3627, 382}, {3529, 3855, 3525}, {3543, 3861, 1656}, {3627, 3628, 3146}, {3628, 3853, 3627}, {3830, 15689, 3543}, {3832, 10299, 11737}, {3832, 11541, 632}, {3839, 17538, 12811}, {3845, 10304, 381}, {3845, 17578, 1657}, {3850, 15682, 15696}, {3850, 15696, 15703}, {3851, 14269, 3843}, {3851, 17800, 15707}, {3855, 15715, 5056}, {10303, 15696, 3}, {10304, 11001, 15691}, {11001, 15701, 15695}, {12811, 17538, 3526}, {12820, 16964, 43546}, {12821, 16965, 43547}, {14269, 15687, 3830}, {15681, 15701, 15688}, {15688, 15700, 15759}, {15707, 17800, 550}, {15715, 17679, 549}, {15716, 15720, 3530}, {42612, 42613, 6}, {43195, 43367, 43196}, {43196, 43366, 43195}
X(62005) lies on these lines: {2, 3}, {40, 50873}, {316, 32869}, {395, 43365}, {396, 43364}, {519, 10248}, {598, 54706}, {671, 60327}, {944, 50863}, {962, 50817}, {1131, 42572}, {1132, 42573}, {1350, 51029}, {1587, 43503}, {1588, 43504}, {2996, 54815}, {3311, 43522}, {3312, 43521}, {3424, 60113}, {3623, 31673}, {3818, 54174}, {4297, 50866}, {4678, 28194}, {5032, 36990}, {5318, 43474}, {5321, 43473}, {5339, 43253}, {5340, 43252}, {5343, 41107}, {5344, 41108}, {5691, 51082}, {5921, 51178}, {5984, 9880}, {6490, 41950}, {6491, 41949}, {6776, 51216}, {7585, 41955}, {7586, 41956}, {7788, 32880}, {7809, 32840}, {7860, 32892}, {7871, 32826}, {7989, 50874}, {8796, 54552}, {8972, 53519}, {9542, 42604}, {9543, 41948}, {9589, 51072}, {9779, 34628}, {9812, 31145}, {10653, 44016}, {10654, 44015}, {11002, 32062}, {11160, 51538}, {11439, 21969}, {12279, 58470}, {12699, 20052}, {12816, 42160}, {12817, 42161}, {13579, 54886}, {13585, 54844}, {13941, 53518}, {14226, 42523}, {14241, 42522}, {14484, 54476}, {14927, 50959}, {14930, 53418}, {15305, 16981}, {16241, 43636}, {16242, 43637}, {16964, 43475}, {16965, 43476}, {17503, 60324}, {18581, 43399}, {18582, 43400}, {18845, 54520}, {19106, 43397}, {19107, 43398}, {19875, 50869}, {19876, 28158}, {19883, 50870}, {19924, 51213}, {20014, 61244}, {20049, 31162}, {20070, 50796}, {20080, 47353}, {21356, 50970}, {21358, 51026}, {21454, 51790}, {22235, 54579}, {22237, 54578}, {22793, 50872}, {23302, 42587}, {23303, 42586}, {25055, 51080}, {25565, 33750}, {28164, 61271}, {28208, 61277}, {30308, 46934}, {31423, 51078}, {32002, 54111}, {32006, 32882}, {32787, 42570}, {32788, 42571}, {32819, 32879}, {32831, 48913}, {32881, 59634}, {34632, 38127}, {38076, 46932}, {38098, 51119}, {38259, 54519}, {38314, 50862}, {39838, 41135}, {39884, 51215}, {40273, 50818}, {41895, 60147}, {41943, 42106}, {41944, 42103}, {41947, 42272}, {41961, 42263}, {41962, 42264}, {42101, 43541}, {42102, 43540}, {42104, 43403}, {42105, 43404}, {42134, 61719}, {42135, 43481}, {42138, 43482}, {42139, 43401}, {42142, 43402}, {42153, 43495}, {42156, 43496}, {42159, 49875}, {42162, 49876}, {42164, 49813}, {42165, 49812}, {42268, 43256}, {42269, 43257}, {42275, 42558}, {42276, 42557}, {42283, 42539}, {42284, 42540}, {42417, 54598}, {42418, 54599}, {42635, 42695}, {42636, 42694}, {42682, 43771}, {42683, 43772}, {42692, 42941}, {42693, 42940}, {42898, 43556}, {42899, 43557}, {42920, 46334}, {42921, 46335}, {42972, 49826}, {42973, 49827}, {43201, 43228}, {43202, 43229}, {43242, 43543}, {43243, 43542}, {43342, 43516}, {43343, 43515}, {43560, 43566}, {43561, 43567}, {43769, 49906}, {43770, 49905}, {43951, 53101}, {44882, 51167}, {45103, 60328}, {47352, 51135}, {47354, 61044}, {47586, 54896}, {48872, 50960}, {48889, 50967}, {48895, 54132}, {48901, 51028}, {48904, 50956}, {50814, 51118}, {50864, 61296}, {50973, 51212}, {51022, 59373}, {51024, 51537}, {54601, 60166}, {54642, 60118}, {54737, 54894}, {54923, 60161}, {59417, 61257}
X(62005) = midpoint of X(i) and X(j) for these {i,j}: {382, 15701}, {3528, 15682}, {7989, 50874}
X(62005) = reflection of X(i) in X(j) for these {i,j}: {15698, 3851}, {15701, 3857}, {15702, 381}, {2, 3832}, {20, 15698}, {376, 15703}, {3534, 14869}, {3851, 3845}, {31423, 51078}
X(62005) = inverse of X(61992) in orthocentroidal circle
X(62005) = inverse of X(61992) in Yff hyperbola
X(62005) = anticomplement of X(62063)
X(62005) = pole of line {523, 61992} with respect to the orthocentroidal circle
X(62005) = pole of line {6, 42539} with respect to the Kiepert hyperbola
X(62005) = pole of line {523, 61992} with respect to the Yff hyperbola
X(62005) = pole of line {69, 62056} with respect to the Wallace hyperbola
X(62005) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(468), X(60327)}}, {{A, B, C, X(631), X(54552)}}, {{A, B, C, X(1494), X(50693)}}, {{A, B, C, X(3090), X(54923)}}, {{A, B, C, X(3535), X(54542)}}, {{A, B, C, X(3536), X(54543)}}, {{A, B, C, X(4846), X(14891)}}, {{A, B, C, X(5094), X(54706)}}, {{A, B, C, X(6353), X(54815)}}, {{A, B, C, X(6820), X(54601)}}, {{A, B, C, X(7505), X(54886)}}, {{A, B, C, X(14893), X(18850)}}, {{A, B, C, X(14940), X(54844)}}, {{A, B, C, X(15686), X(16251)}}, {{A, B, C, X(15702), X(54512)}}, {{A, B, C, X(15707), X(18550)}}, {{A, B, C, X(17582), X(54932)}}, {{A, B, C, X(32952), X(54551)}}, {{A, B, C, X(32953), X(54828)}}, {{A, B, C, X(38282), X(54519)}}, {{A, B, C, X(52283), X(60113)}}, {{A, B, C, X(52288), X(54476)}}, {{A, B, C, X(52290), X(60147)}}, {{A, B, C, X(52292), X(60324)}}, {{A, B, C, X(52293), X(60328)}}, {{A, B, C, X(52299), X(54520)}}
X(62005) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 3839, 3854}, {4, 13473, 7378}, {4, 15682, 14269}, {4, 376, 14893}, {20, 3543, 15684}, {30, 14869, 3534}, {30, 381, 15702}, {30, 3832, 2}, {30, 3845, 3851}, {30, 3851, 15698}, {30, 3857, 15701}, {376, 10124, 15692}, {376, 14893, 3839}, {376, 3543, 3146}, {376, 3830, 3543}, {376, 5071, 5054}, {381, 15718, 5}, {381, 3543, 15683}, {549, 15687, 3853}, {1657, 14269, 3860}, {1657, 5054, 15695}, {3146, 15022, 12103}, {3146, 3832, 3523}, {3528, 15682, 30}, {3529, 5066, 15708}, {3543, 15721, 15640}, {3545, 15681, 15721}, {3830, 14269, 1657}, {3830, 3860, 15682}, {3832, 5068, 3857}, {3845, 15684, 5071}, {3850, 15685, 15709}, {5066, 15689, 13725}, {10109, 17800, 15710}, {12100, 15681, 376}, {12102, 14893, 15687}, {14269, 15682, 3091}, {14892, 15682, 20}, {14892, 15695, 3533}, {14893, 15687, 3830}, {15022, 15721, 4217}, {15640, 15721, 15681}, {15681, 15721, 3522}, {42101, 43541, 43553}, {42102, 43540, 43552}
X(62006) lies on these lines: {2, 3}, {17, 43400}, {18, 43399}, {141, 55599}, {143, 32062}, {185, 58533}, {265, 46851}, {575, 51022}, {962, 61251}, {1353, 55715}, {1483, 31673}, {1503, 55714}, {1587, 6498}, {1588, 6499}, {1699, 61278}, {3411, 42165}, {3412, 42164}, {3521, 14487}, {3579, 61260}, {3656, 61290}, {3818, 55581}, {4297, 61270}, {5254, 34571}, {5318, 42923}, {5321, 42922}, {5368, 18907}, {5480, 33749}, {5690, 28232}, {5691, 61286}, {5734, 28224}, {5965, 39884}, {6101, 46847}, {6241, 13451}, {6417, 43508}, {6418, 43507}, {6431, 43516}, {6432, 43515}, {6435, 19117}, {6436, 19116}, {6470, 43316}, {6471, 43317}, {6494, 13665}, {6495, 13785}, {7583, 43791}, {7584, 43792}, {7765, 53418}, {8981, 53519}, {9588, 61259}, {9589, 61255}, {9606, 39590}, {9656, 15171}, {9668, 31410}, {9671, 18990}, {9681, 18538}, {10110, 45956}, {10248, 61245}, {10263, 46849}, {10283, 18483}, {10386, 37719}, {11362, 38138}, {11482, 51180}, {11488, 43634}, {11489, 43635}, {12290, 16881}, {12370, 16656}, {12699, 61249}, {13202, 20379}, {13474, 45957}, {13570, 14641}, {13966, 53518}, {14075, 53419}, {14449, 15305}, {14483, 43612}, {14531, 16194}, {14677, 20396}, {14855, 18874}, {15060, 15606}, {15067, 46852}, {15072, 58531}, {15178, 50862}, {15605, 22804}, {15619, 17507}, {15888, 18513}, {16621, 45731}, {16658, 45970}, {16772, 42144}, {16773, 42145}, {16808, 43630}, {16809, 43631}, {16836, 44871}, {16960, 42138}, {16961, 42135}, {16964, 42102}, {16965, 42101}, {18480, 28228}, {18492, 28178}, {18514, 37722}, {18553, 50978}, {18762, 43313}, {19106, 43293}, {19107, 43292}, {19130, 55700}, {21850, 55717}, {22791, 28236}, {22793, 28234}, {23241, 61569}, {24206, 55621}, {24470, 51790}, {28146, 31399}, {28150, 31447}, {28174, 37714}, {28182, 61261}, {28186, 61276}, {29012, 55702}, {29181, 55598}, {29317, 55619}, {31417, 44526}, {31454, 35786}, {31492, 43619}, {32340, 36966}, {33697, 38034}, {34753, 51792}, {35787, 42226}, {35812, 42271}, {35813, 42272}, {36836, 42512}, {36843, 42513}, {37727, 40273}, {38072, 51181}, {38076, 50826}, {38112, 41869}, {38136, 48884}, {38137, 43177}, {40107, 51163}, {40693, 42136}, {40694, 42137}, {41943, 43368}, {41944, 43369}, {41973, 42520}, {41974, 42521}, {42085, 42916}, {42086, 42917}, {42087, 43873}, {42088, 43874}, {42099, 43240}, {42100, 43241}, {42103, 43193}, {42104, 42156}, {42105, 42153}, {42106, 43194}, {42107, 42433}, {42110, 42434}, {42112, 42490}, {42113, 42491}, {42117, 42813}, {42118, 42814}, {42121, 43227}, {42124, 43226}, {42125, 42889}, {42128, 42888}, {42159, 42634}, {42160, 43416}, {42161, 43417}, {42162, 42633}, {42215, 43789}, {42216, 43790}, {42692, 42694}, {42693, 42695}, {42898, 42995}, {42899, 42994}, {42934, 44015}, {42935, 44016}, {42970, 43014}, {42971, 43015}, {46732, 47591}, {48874, 55609}, {48876, 55589}, {48889, 55586}, {48901, 55723}, {48904, 55613}, {48906, 55709}, {50956, 55614}, {50981, 55631}, {51143, 55611}, {51491, 52102}, {55712, 59399}
X(62006) = midpoint of X(i) and X(j) for these {i,j}: {4, 5076}, {382, 631}, {3627, 3858}, {3843, 17578}, {14093, 15682}, {15684, 15697}
X(62006) = reflection of X(i) in X(j) for these {i,j}: {1656, 546}, {15686, 15693}, {15692, 5066}, {15695, 547}, {15704, 3522}, {15712, 3091}, {15713, 381}, {17538, 140}, {17578, 3853}, {3522, 12812}, {3859, 3861}, {5, 3843}, {550, 632}, {631, 3859}, {632, 3858}, {8703, 5071}
X(62006) = inverse of X(61991) in orthocentroidal circle
X(62006) = inverse of X(61991) in Yff hyperbola
X(62006) = complement of X(62143)
X(62006) = anticomplement of X(62064)
X(62006) = pole of line {523, 61991} with respect to the orthocentroidal circle
X(62006) = pole of line {185, 14893} with respect to the Jerabek hyperbola
X(62006) = pole of line {6, 43781} with respect to the Kiepert hyperbola
X(62006) = pole of line {523, 61991} with respect to the Yff hyperbola
X(62006) = pole of line {69, 55662} with respect to the Wallace hyperbola
X(62006) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(186), X(46851)}}, {{A, B, C, X(265), X(46853)}}, {{A, B, C, X(1105), X(14893)}}, {{A, B, C, X(3520), X(14487)}}, {{A, B, C, X(3521), X(12100)}}, {{A, B, C, X(6662), X(49136)}}, {{A, B, C, X(15318), X(15681)}}, {{A, B, C, X(15688), X(21400)}}, {{A, B, C, X(15713), X(54512)}}, {{A, B, C, X(15723), X(60122)}}, {{A, B, C, X(17505), X(44245)}}, {{A, B, C, X(47599), X(60121)}}
X(62006) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 3854, 10109}, {3, 4, 14893}, {4, 12102, 15687}, {4, 13473, 1595}, {4, 15687, 3627}, {4, 3146, 14269}, {4, 3627, 3845}, {4, 382, 3861}, {5, 14869, 5067}, {5, 15687, 3853}, {5, 20, 549}, {5, 3843, 3858}, {5, 8703, 3526}, {30, 140, 17538}, {30, 15693, 15686}, {30, 3091, 15712}, {30, 3522, 15704}, {30, 381, 15713}, {30, 3853, 17578}, {30, 3858, 632}, {30, 3859, 631}, {30, 3861, 3859}, {30, 5066, 15692}, {30, 5071, 8703}, {30, 546, 1656}, {30, 547, 15695}, {30, 632, 550}, {140, 17538, 15714}, {140, 3855, 5}, {381, 3522, 12812}, {382, 3832, 548}, {546, 10109, 3854}, {548, 3861, 3832}, {550, 3845, 3857}, {550, 3857, 15699}, {550, 632, 15711}, {631, 1656, 16239}, {1656, 5076, 3830}, {1657, 5066, 14869}, {2041, 2042, 15681}, {2043, 2044, 15723}, {3146, 14269, 3850}, {3525, 10299, 15708}, {3543, 3855, 17800}, {3830, 15688, 3543}, {3839, 12103, 6917}, {3839, 16434, 3851}, {3839, 5073, 3628}, {3843, 15696, 3091}, {3851, 12103, 11539}, {3851, 15682, 12103}, {3853, 3861, 382}, {3855, 5154, 5079}, {3859, 3861, 3843}, {3860, 15684, 17504}, {5055, 7491, 5054}, {5059, 5072, 12100}, {5068, 15681, 12108}, {10299, 14269, 546}, {12101, 12102, 4}, {14093, 15682, 30}, {15022, 15688, 140}, {15688, 17800, 20}, {15698, 15708, 15718}, {15698, 17538, 3522}, {15717, 15722, 3530}, {18586, 18587, 15640}
X(62007) lies on these lines: {2, 3}, {13, 43398}, {14, 43397}, {98, 54896}, {165, 50803}, {193, 48895}, {262, 54642}, {315, 32892}, {390, 18513}, {395, 43242}, {396, 43243}, {485, 54598}, {486, 54599}, {511, 51211}, {515, 50863}, {516, 50840}, {553, 51790}, {598, 54520}, {671, 54519}, {962, 4677}, {1029, 54789}, {1131, 22615}, {1132, 22644}, {1327, 7585}, {1328, 7586}, {1503, 51216}, {1699, 50862}, {2996, 54477}, {3087, 18487}, {3241, 31673}, {3311, 43560}, {3312, 43561}, {3424, 17503}, {3590, 9681}, {3593, 13678}, {3595, 13798}, {3600, 18514}, {3617, 28198}, {3620, 19924}, {3622, 33697}, {3654, 54448}, {4669, 28228}, {4745, 34632}, {5334, 41107}, {5335, 41108}, {5346, 39563}, {5366, 61719}, {5395, 54582}, {5485, 54815}, {5691, 51071}, {5731, 50802}, {5734, 51097}, {5818, 28202}, {5921, 54131}, {5965, 36324}, {6033, 8596}, {6480, 43568}, {6481, 43569}, {6564, 43257}, {6565, 43256}, {7583, 43520}, {7584, 43519}, {7620, 44678}, {7750, 32893}, {7802, 32885}, {7809, 32826}, {7988, 50815}, {7989, 34638}, {7991, 51070}, {8584, 36990}, {8591, 39809}, {8796, 54512}, {8960, 42608}, {9143, 12295}, {9542, 42263}, {9544, 13482}, {9740, 18546}, {9766, 11148}, {9779, 51705}, {9812, 28234}, {9993, 61304}, {10033, 14976}, {10248, 31162}, {10653, 12817}, {10654, 12816}, {10722, 41135}, {10723, 15300}, {10991, 41154}, {11002, 11455}, {11160, 31670}, {11177, 36523}, {11180, 48901}, {11231, 50813}, {11465, 44871}, {11488, 43402}, {11489, 43401}, {11522, 51104}, {12156, 46034}, {12279, 16226}, {12699, 31145}, {13570, 20791}, {13585, 54942}, {13691, 33456}, {13810, 33457}, {13846, 43406}, {13847, 43405}, {14226, 54543}, {14241, 54542}, {14458, 41895}, {14484, 45103}, {14492, 53101}, {14537, 43448}, {14927, 38072}, {15072, 58470}, {15305, 21969}, {15355, 33880}, {15533, 51212}, {15534, 51023}, {16191, 28236}, {16960, 41119}, {16961, 41120}, {18362, 43618}, {18482, 59375}, {18483, 38314}, {18510, 42539}, {18512, 42540}, {18525, 20049}, {18581, 46334}, {18582, 46335}, {19053, 42283}, {19054, 42284}, {19106, 42510}, {19107, 42511}, {20070, 38074}, {21356, 48910}, {21849, 32062}, {22165, 51024}, {22235, 54480}, {22236, 42502}, {22237, 54479}, {22238, 42503}, {22793, 34627}, {23249, 43503}, {23259, 43504}, {25154, 36318}, {25164, 36320}, {25406, 50959}, {25561, 43621}, {28146, 50799}, {28164, 30308}, {28168, 50819}, {28172, 51074}, {28178, 50809}, {28186, 50806}, {28194, 51072}, {28204, 51092}, {28212, 50797}, {28232, 50796}, {29181, 50993}, {29317, 50956}, {29323, 50975}, {31363, 54791}, {31487, 60291}, {31672, 60984}, {31884, 50960}, {32006, 32869}, {32532, 60147}, {32785, 42537}, {32786, 42538}, {32787, 52666}, {32788, 52667}, {33602, 42136}, {33603, 42137}, {33698, 54866}, {33748, 51022}, {34628, 51108}, {35369, 48657}, {35750, 41042}, {35786, 43512}, {35787, 43511}, {35820, 42523}, {35821, 42522}, {36331, 41043}, {36427, 61315}, {36961, 47865}, {36962, 47866}, {36969, 41113}, {36970, 41112}, {36991, 60963}, {37640, 42102}, {37641, 42101}, {37712, 51120}, {37714, 51067}, {38110, 51177}, {38664, 41147}, {40693, 43016}, {40694, 43017}, {41100, 49810}, {41101, 49811}, {41121, 42085}, {41122, 42086}, {41152, 53097}, {41869, 53620}, {41979, 54634}, {41980, 54635}, {42090, 43240}, {42091, 43241}, {42093, 42683}, {42094, 42682}, {42096, 42791}, {42097, 42792}, {42103, 42513}, {42106, 42512}, {42107, 42514}, {42110, 42515}, {42117, 42803}, {42118, 42804}, {42119, 49905}, {42120, 49906}, {42122, 43246}, {42123, 43247}, {42125, 43481}, {42128, 43482}, {42135, 43109}, {42138, 43108}, {42140, 42518}, {42141, 42519}, {42154, 42777}, {42155, 42778}, {42159, 42507}, {42160, 42973}, {42161, 42972}, {42162, 42506}, {42164, 42509}, {42165, 42508}, {42215, 43522}, {42216, 43521}, {42258, 42577}, {42259, 42576}, {42413, 52045}, {42414, 52046}, {42516, 42589}, {42517, 42588}, {42524, 42603}, {42525, 42602}, {42532, 42813}, {42533, 42814}, {42557, 43336}, {42558, 43337}, {42586, 42944}, {42587, 42945}, {42609, 58866}, {42795, 43636}, {42796, 43637}, {42888, 42986}, {42889, 42987}, {42906, 43487}, {42907, 43488}, {42910, 43870}, {42911, 43869}, {43334, 43471}, {43335, 43472}, {43473, 43502}, {43474, 43501}, {43537, 54478}, {43542, 54579}, {43543, 54578}, {43951, 60281}, {47353, 50992}, {47354, 50994}, {47586, 54647}, {48884, 51171}, {48889, 61044}, {49261, 61322}, {49262, 61323}, {50868, 51095}, {50869, 51069}, {50870, 54445}, {50990, 51537}, {50991, 51163}, {51026, 51143}, {51078, 54447}, {51084, 61266}, {54476, 60127}, {54494, 54521}, {54498, 54601}, {54522, 54646}, {54531, 54923}, {54532, 54795}, {54540, 54565}, {54552, 54867}, {54585, 60161}, {54586, 54623}, {54595, 60299}, {54596, 60300}, {54622, 54687}, {54637, 60327}, {54639, 54717}, {54659, 54889}, {54666, 54870}, {54685, 54931}, {54688, 54756}, {54706, 60284}, {54726, 54766}, {54757, 54794}, {54761, 54844}, {54785, 54886}, {54813, 60647}, {54892, 60121}, {54893, 60122}, {54913, 54941}, {54924, 60193}, {54927, 54943}, {60113, 60150}, {60132, 60632}
X(62007) = midpoint of X(i) and X(j) for these {i,j}: {382, 15694}, {3091, 3543}, {15684, 15696}, {30308, 50866}
X(62007) = reflection of X(i) in X(j) for these {i,j}: {11001, 15695}, {14093, 5}, {15683, 17538}, {15692, 3091}, {15694, 3858}, {15697, 2}, {15711, 5066}, {17538, 15694}, {20, 15692}, {376, 1656}, {3522, 5071}, {3534, 15713}, {3543, 17578}, {3858, 14893}, {549, 3859}, {5071, 3843}, {5076, 15687}, {631, 381}
X(62007) = inverse of X(61989) in orthocentroidal circle
X(62007) = inverse of X(61989) in Yff hyperbola
X(62007) = complement of X(62145)
X(62007) = anticomplement of X(19708)
X(62007) = pole of line {523, 61989} with respect to the orthocentroidal circle
X(62007) = pole of line {6, 61989} with respect to the Kiepert hyperbola
X(62007) = pole of line {523, 61989} with respect to the Yff hyperbola
X(62007) = pole of line {69, 62059} with respect to the Wallace hyperbola
X(62007) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(68), X(58190)}}, {{A, B, C, X(253), X(11001)}}, {{A, B, C, X(265), X(14093)}}, {{A, B, C, X(297), X(54896)}}, {{A, B, C, X(451), X(54789)}}, {{A, B, C, X(458), X(54642)}}, {{A, B, C, X(468), X(54519)}}, {{A, B, C, X(470), X(54581)}}, {{A, B, C, X(471), X(54580)}}, {{A, B, C, X(631), X(54512)}}, {{A, B, C, X(1494), X(15697)}}, {{A, B, C, X(1585), X(54598)}}, {{A, B, C, X(1586), X(54599)}}, {{A, B, C, X(3090), X(54585)}}, {{A, B, C, X(3147), X(54879)}}, {{A, B, C, X(3424), X(52292)}}, {{A, B, C, X(3523), X(54552)}}, {{A, B, C, X(3525), X(54667)}}, {{A, B, C, X(3533), X(60122)}}, {{A, B, C, X(3545), X(54924)}}, {{A, B, C, X(3861), X(18846)}}, {{A, B, C, X(4232), X(54815)}}, {{A, B, C, X(4846), X(17504)}}, {{A, B, C, X(5056), X(54923)}}, {{A, B, C, X(5067), X(54838)}}, {{A, B, C, X(5071), X(46455)}}, {{A, B, C, X(5094), X(54520)}}, {{A, B, C, X(6353), X(54477)}}, {{A, B, C, X(7495), X(54931)}}, {{A, B, C, X(8889), X(54582)}}, {{A, B, C, X(10018), X(54870)}}, {{A, B, C, X(11331), X(41895)}}, {{A, B, C, X(14269), X(18850)}}, {{A, B, C, X(14458), X(52290)}}, {{A, B, C, X(14484), X(52293)}}, {{A, B, C, X(14940), X(54942)}}, {{A, B, C, X(15640), X(36889)}}, {{A, B, C, X(15701), X(18550)}}, {{A, B, C, X(17503), X(52283)}}, {{A, B, C, X(17538), X(31361)}}, {{A, B, C, X(18296), X(58195)}}, {{A, B, C, X(31363), X(55856)}}, {{A, B, C, X(32956), X(54897)}}, {{A, B, C, X(37462), X(54932)}}, {{A, B, C, X(45103), X(52288)}}, {{A, B, C, X(46219), X(60618)}}, {{A, B, C, X(46336), X(54704)}}, {{A, B, C, X(52289), X(53101)}}, {{A, B, C, X(53857), X(60147)}}
X(62007) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 11001, 10304}, {2, 15640, 20}, {2, 15683, 8703}, {2, 15698, 15721}, {2, 15705, 11812}, {2, 30, 15697}, {2, 3146, 11001}, {2, 3522, 15693}, {2, 3543, 15640}, {2, 3830, 3543}, {2, 3832, 5066}, {2, 8703, 3523}, {4, 15682, 3845}, {4, 3529, 3861}, {4, 3545, 14893}, {4, 376, 14269}, {4, 5076, 17578}, {5, 15685, 15698}, {5, 30, 14093}, {30, 14893, 3858}, {30, 15687, 5076}, {30, 15694, 17538}, {30, 15713, 3534}, {30, 17538, 15683}, {30, 381, 631}, {30, 3843, 5071}, {30, 3859, 549}, {30, 5066, 15711}, {30, 5071, 3522}, {376, 14269, 3832}, {376, 3544, 11539}, {381, 10304, 5056}, {381, 11539, 3544}, {381, 15707, 5}, {381, 3628, 3545}, {546, 15684, 3524}, {546, 3529, 16371}, {546, 5059, 7486}, {1656, 15706, 15694}, {1656, 3832, 3091}, {2043, 2044, 3533}, {3090, 15681, 15705}, {3146, 17697, 15704}, {3523, 10304, 15715}, {3523, 14893, 3839}, {3529, 3861, 3854}, {3534, 10109, 15719}, {3543, 10304, 3146}, {3543, 14269, 10303}, {3545, 15715, 3628}, {3627, 14893, 15706}, {3627, 15701, 15682}, {3830, 12101, 4}, {3832, 15693, 6888}, {3851, 15640, 6960}, {3851, 15686, 15709}, {5066, 15711, 1656}, {5068, 7397, 16858}, {7585, 43566, 1327}, {7586, 43567, 1328}, {10109, 15719, 2}, {10304, 15697, 15695}, {10653, 12817, 49824}, {10653, 43541, 42983}, {10654, 12816, 49825}, {10654, 43540, 42982}, {11539, 12100, 15701}, {11539, 17800, 376}, {11540, 15682, 5059}, {11541, 15709, 15686}, {11737, 15689, 3525}, {12101, 15687, 3830}, {12816, 49825, 43540}, {12817, 49824, 43541}, {14093, 15721, 15692}, {14269, 17800, 381}, {15684, 15696, 30}, {15693, 15695, 15714}, {15699, 15702, 17559}, {15703, 15704, 15710}, {30308, 50866, 28164}, {36969, 41113, 49826}, {42134, 49827, 41112}, {42940, 49947, 42589}, {42941, 49948, 42588}, {47353, 51538, 51028}
X(62008) lies on these lines: {2, 3}, {143, 11455}, {373, 44871}, {515, 61282}, {516, 61258}, {517, 61252}, {568, 13474}, {575, 50963}, {952, 10248}, {962, 51515}, {999, 9671}, {1159, 37721}, {1351, 48895}, {1498, 14627}, {1539, 12308}, {1619, 32365}, {1699, 37624}, {3060, 32137}, {3070, 6500}, {3071, 6501}, {3295, 9656}, {3411, 42155}, {3412, 42154}, {3426, 11572}, {3521, 3531}, {3527, 18550}, {3583, 7373}, {3585, 6767}, {3818, 55584}, {4301, 18525}, {4309, 9654}, {4317, 9669}, {4325, 10896}, {4330, 10895}, {4846, 61137}, {5024, 39590}, {5050, 48884}, {5085, 48942}, {5093, 36990}, {5319, 53419}, {5339, 42990}, {5340, 42991}, {5349, 42161}, {5350, 42160}, {5355, 43136}, {5691, 10247}, {5734, 18526}, {5735, 60884}, {5790, 51118}, {5881, 8148}, {5882, 51075}, {5890, 58533}, {5895, 18376}, {5901, 58233}, {6053, 12295}, {6101, 16261}, {6199, 35821}, {6221, 35786}, {6241, 13321}, {6243, 16194}, {6278, 22810}, {6281, 22809}, {6284, 31480}, {6395, 35820}, {6398, 35787}, {6407, 35812}, {6408, 35813}, {6417, 23251}, {6418, 23261}, {6445, 42265}, {6446, 42262}, {6472, 8981}, {6473, 13966}, {6560, 41953}, {6561, 31487}, {7747, 21309}, {7749, 15603}, {7756, 31492}, {7872, 14535}, {7989, 28154}, {7998, 11017}, {8550, 51130}, {8976, 9681}, {9588, 28146}, {9589, 18480}, {9607, 15484}, {9624, 28160}, {9655, 37722}, {9668, 15888}, {9680, 42273}, {9690, 42258}, {9698, 44526}, {9704, 26883}, {9780, 28182}, {9812, 12645}, {9955, 58230}, {10095, 12279}, {10145, 43408}, {10146, 43407}, {10246, 33697}, {10263, 11439}, {10516, 55604}, {10721, 20379}, {11002, 45957}, {11178, 55595}, {11362, 48661}, {11477, 51174}, {11485, 42813}, {11486, 42814}, {11645, 53092}, {11898, 51538}, {12000, 41698}, {12315, 18405}, {12699, 47745}, {12702, 37714}, {12902, 15063}, {12943, 37720}, {12953, 37719}, {13093, 18383}, {13202, 38724}, {13363, 52093}, {13598, 18435}, {13665, 22615}, {13785, 22644}, {13903, 42225}, {13951, 41949}, {13961, 42226}, {14128, 54047}, {14848, 51022}, {14978, 52578}, {14981, 38733}, {15041, 20396}, {15057, 34584}, {15058, 54048}, {15069, 44456}, {15171, 31410}, {15178, 50806}, {15606, 46847}, {15811, 36749}, {15851, 52945}, {16003, 38790}, {16654, 44076}, {16772, 42106}, {16773, 42103}, {16808, 43194}, {16809, 43193}, {16964, 42094}, {16965, 42093}, {17814, 37496}, {17851, 18762}, {18394, 43599}, {18436, 46849}, {18483, 61276}, {18510, 23263}, {18512, 23253}, {18553, 51024}, {18874, 20791}, {19106, 42153}, {19107, 42156}, {19130, 55697}, {20304, 38633}, {21358, 55620}, {22236, 41971}, {22238, 41972}, {22246, 53418}, {22791, 58238}, {22804, 54202}, {23269, 43508}, {23275, 43507}, {24206, 55624}, {25561, 55614}, {28172, 61268}, {28202, 50800}, {29012, 42785}, {29317, 55616}, {31414, 42215}, {31417, 31470}, {31454, 42269}, {31457, 43457}, {31467, 43619}, {31494, 57288}, {31673, 37727}, {31884, 48943}, {32062, 34783}, {32063, 34786}, {32447, 52854}, {33878, 48889}, {34754, 42691}, {34755, 42690}, {36969, 43775}, {36970, 43776}, {36991, 51514}, {37484, 44870}, {37725, 48680}, {37726, 38756}, {38072, 55701}, {38634, 61576}, {38635, 61575}, {38636, 61580}, {38637, 60759}, {38638, 61574}, {38639, 61591}, {38640, 61587}, {38732, 39838}, {38743, 39809}, {40107, 48910}, {40693, 42102}, {40694, 42101}, {40909, 52101}, {42095, 42433}, {42096, 43226}, {42097, 43227}, {42098, 42434}, {42099, 42490}, {42100, 42491}, {42104, 42128}, {42105, 42125}, {42108, 42132}, {42109, 42129}, {42115, 43633}, {42116, 43632}, {42119, 42962}, {42120, 42963}, {42136, 42815}, {42137, 42816}, {42140, 42817}, {42141, 42818}, {42149, 43401}, {42152, 43402}, {42159, 42941}, {42162, 42940}, {42164, 42988}, {42165, 42989}, {42259, 43415}, {42268, 45385}, {42431, 43399}, {42432, 43400}, {42580, 42625}, {42581, 42626}, {42779, 42964}, {42780, 42965}, {42799, 43492}, {42800, 43491}, {42934, 43366}, {42935, 43367}, {43426, 54480}, {43427, 54479}, {43523, 43568}, {43524, 43569}, {47353, 55724}, {48872, 55632}, {48879, 55648}, {48896, 55678}, {48904, 55610}, {48905, 55692}, {50957, 55602}, {50993, 55597}, {51516, 52835}, {51517, 52836}, {51518, 52837}, {53023, 53091}, {58220, 61265}, {58250, 61251}, {58531, 61136}, {59503, 61255}
X(62008) = midpoint of X(i) and X(j) for these {i,j}: {382, 3526}
X(62008) = reflection of X(i) in X(j) for these {i,j}: {15701, 381}, {15715, 6959}, {3, 3851}, {3523, 3857}, {3526, 3832}, {3528, 5}, {3534, 15702}
X(62008) = inverse of X(61988) in orthocentroidal circle
X(62008) = inverse of X(37947) in Stammler circle
X(62008) = inverse of X(61988) in Yff hyperbola
X(62008) = complement of X(62146)
X(62008) = anticomplement of X(62069)
X(62008) = pole of line {523, 61988} with respect to the orthocentroidal circle
X(62008) = pole of line {523, 37947} with respect to the Stammler circle
X(62008) = pole of line {185, 14269} with respect to the Jerabek hyperbola
X(62008) = pole of line {6, 61988} with respect to the Kiepert hyperbola
X(62008) = pole of line {523, 61988} with respect to the Yff hyperbola
X(62008) = pole of line {69, 55659} with respect to the Wallace hyperbola
X(62008) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(6), X(23040)}}, {{A, B, C, X(68), X(19708)}}, {{A, B, C, X(265), X(3528)}}, {{A, B, C, X(376), X(21400)}}, {{A, B, C, X(378), X(61137)}}, {{A, B, C, X(631), X(18550)}}, {{A, B, C, X(1105), X(14269)}}, {{A, B, C, X(1657), X(15319)}}, {{A, B, C, X(3426), X(21844)}}, {{A, B, C, X(3520), X(3531)}}, {{A, B, C, X(3521), X(3524)}}, {{A, B, C, X(3527), X(35473)}}, {{A, B, C, X(3861), X(18848)}}, {{A, B, C, X(4846), X(61138)}}, {{A, B, C, X(10124), X(60122)}}, {{A, B, C, X(13599), X(55861)}}, {{A, B, C, X(15318), X(15704)}}, {{A, B, C, X(15701), X(54512)}}, {{A, B, C, X(15715), X(15740)}}, {{A, B, C, X(17505), X(17538)}}, {{A, B, C, X(17703), X(35487)}}, {{A, B, C, X(35409), X(36889)}}, {{A, B, C, X(40448), X(55866)}}
X(62008) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 3851, 15703}, {3, 4, 14269}, {3, 5073, 15685}, {4, 15687, 5076}, {4, 3091, 14893}, {4, 3146, 3845}, {4, 3543, 546}, {5, 30, 3528}, {5, 382, 17800}, {5, 3853, 17578}, {20, 3524, 548}, {20, 3627, 382}, {20, 381, 5070}, {20, 382, 5073}, {20, 5068, 631}, {20, 631, 8703}, {30, 15702, 3534}, {30, 381, 15701}, {30, 3832, 3526}, {30, 3857, 3523}, {30, 6959, 15715}, {140, 15689, 3}, {140, 3627, 15682}, {376, 3858, 5079}, {381, 15682, 15689}, {381, 1656, 12811}, {381, 3534, 15699}, {381, 3861, 3843}, {381, 8703, 5055}, {382, 3526, 30}, {382, 3853, 3830}, {382, 5076, 3853}, {546, 8703, 5068}, {548, 3530, 15714}, {548, 3845, 3855}, {550, 3859, 5067}, {550, 5072, 15694}, {631, 15705, 3530}, {962, 51515, 58247}, {1656, 3146, 15681}, {2041, 2042, 15704}, {2043, 2044, 10124}, {3091, 15714, 1656}, {3146, 10124, 1657}, {3526, 3832, 3851}, {3528, 3832, 5}, {3543, 14269, 15722}, {3543, 5068, 11541}, {3544, 15683, 15712}, {3545, 15704, 15720}, {3627, 12811, 3146}, {3627, 3861, 20}, {3628, 5059, 15688}, {3830, 14269, 15684}, {3830, 5055, 3543}, {3830, 5073, 3627}, {3839, 5067, 3859}, {3843, 3851, 3832}, {3851, 15681, 14869}, {3853, 12101, 3861}, {3854, 11001, 632}, {3854, 17800, 6980}, {3859, 5067, 5072}, {3860, 15712, 3544}, {5054, 17800, 6882}, {5056, 12103, 15693}, {5068, 15705, 17697}, {5350, 42160, 42974}, {6989, 14892, 547}, {7540, 13488, 18562}, {8352, 14068, 7866}, {8703, 10124, 3524}, {10299, 12812, 15723}, {11539, 12108, 6897}, {12102, 15687, 4}, {12811, 14869, 3090}, {14269, 15685, 381}, {15704, 15720, 15695}, {15712, 17542, 5054}, {18383, 61721, 13093}, {18553, 51024, 55580}
X(62009) lies on these lines: {2, 3}, {13, 42589}, {14, 42588}, {61, 43201}, {62, 43202}, {98, 41154}, {944, 51107}, {1327, 43795}, {1328, 43796}, {1992, 48895}, {3241, 58237}, {3316, 6484}, {3317, 6485}, {3654, 50873}, {3817, 50819}, {3818, 50990}, {4677, 58248}, {4745, 41869}, {5102, 41149}, {5318, 43397}, {5321, 43398}, {5485, 44678}, {5587, 50809}, {5603, 50862}, {5691, 51097}, {6200, 42537}, {6221, 43536}, {6361, 51066}, {6396, 42538}, {6398, 54597}, {6431, 23253}, {6432, 23263}, {6433, 43210}, {6434, 43209}, {6437, 43257}, {6438, 43256}, {6486, 42413}, {6487, 42414}, {6560, 14226}, {6561, 14241}, {7612, 54478}, {9541, 43887}, {9690, 42604}, {9778, 50799}, {9779, 31662}, {10139, 42577}, {10140, 42576}, {10248, 28204}, {10385, 18513}, {10516, 50966}, {10722, 36523}, {11180, 51188}, {11455, 21849}, {11488, 46335}, {11489, 46334}, {11531, 34627}, {12117, 38746}, {12243, 41147}, {12245, 34648}, {12699, 58244}, {12816, 33602}, {12817, 33603}, {12820, 42516}, {12821, 42517}, {13665, 43566}, {13785, 43567}, {14458, 32532}, {14482, 53418}, {14492, 60281}, {14853, 51022}, {15749, 57715}, {16200, 50818}, {16808, 42952}, {16809, 42953}, {17503, 60150}, {18480, 51072}, {18483, 51105}, {18487, 40065}, {18492, 51069}, {18841, 54813}, {18842, 54582}, {19053, 43504}, {19054, 43503}, {19106, 41120}, {19107, 41119}, {19924, 50994}, {21356, 55594}, {22165, 55582}, {22791, 51092}, {22793, 34631}, {23269, 35771}, {23275, 35770}, {28150, 50874}, {28158, 50813}, {28160, 50867}, {28168, 50807}, {28178, 50800}, {28198, 51068}, {29012, 51217}, {29323, 50964}, {31162, 51096}, {31670, 50992}, {31672, 60971}, {31673, 51093}, {32787, 41957}, {32788, 41958}, {32819, 32896}, {33604, 54581}, {33605, 54580}, {33623, 49855}, {33625, 49858}, {33697, 38314}, {34754, 43400}, {34755, 43399}, {36318, 36961}, {36320, 36962}, {36324, 48665}, {36326, 48666}, {36967, 43024}, {36968, 43025}, {36969, 43031}, {36970, 43030}, {38064, 48942}, {38074, 51067}, {38155, 50810}, {38735, 41151}, {39284, 54667}, {41100, 42105}, {41101, 42104}, {41121, 42119}, {41122, 42120}, {41150, 50811}, {41152, 50967}, {41153, 43273}, {41895, 54612}, {41943, 42775}, {41944, 42776}, {42085, 49862}, {42086, 49861}, {42093, 49824}, {42094, 49825}, {42101, 49948}, {42102, 49947}, {42115, 43247}, {42116, 43246}, {42125, 43109}, {42126, 42907}, {42127, 42906}, {42128, 43108}, {42133, 43229}, {42134, 43228}, {42140, 42511}, {42141, 42510}, {42153, 42805}, {42154, 42986}, {42155, 42987}, {42156, 42806}, {42159, 42533}, {42162, 42532}, {42215, 43386}, {42216, 43387}, {42275, 42525}, {42276, 42524}, {42419, 42974}, {42420, 42975}, {42431, 49904}, {42432, 49903}, {42472, 42529}, {42473, 42528}, {42605, 43415}, {42813, 49811}, {42814, 49810}, {42912, 43364}, {42913, 43365}, {42940, 43779}, {42941, 43780}, {42962, 54579}, {42963, 54578}, {43226, 52079}, {43227, 52080}, {43401, 49906}, {43402, 49905}, {43416, 43477}, {43417, 43478}, {45103, 60127}, {47353, 51166}, {47354, 55591}, {48884, 59373}, {48889, 54170}, {48910, 50991}, {50865, 59388}, {50866, 51705}, {50871, 58241}, {50989, 51024}, {51027, 51187}, {51029, 54173}, {51110, 58231}, {51129, 59411}, {51142, 51163}, {51167, 51737}, {51186, 55607}, {51214, 51538}, {51537, 55587}, {51709, 58234}, {53101, 54707}, {54512, 54867}, {54519, 54637}, {54520, 60284}, {54523, 54642}, {54531, 54585}, {54608, 54720}, {54756, 54947}, {54760, 54789}, {54761, 54942}, {54763, 54791}, {54765, 54827}, {54792, 54809}, {54815, 60627}, {54838, 60120}, {54879, 54930}, {54896, 60185}, {54924, 56346}, {58470, 61136}
X(62009) = midpoint of X(i) and X(j) for these {i,j}: {382, 15703}, {3543, 3832}, {15682, 15698}
X(62009) = reflection of X(i) in X(j) for these {i,j}: {15700, 3857}, {15702, 3832}, {20, 15700}, {376, 3090}, {3523, 381}, {3857, 14893}
X(62009) = inverse of X(61987) in orthocentroidal circle
X(62009) = inverse of X(61987) in Yff hyperbola
X(62009) = anticomplement of X(62073)
X(62009) = pole of line {523, 61987} with respect to the orthocentroidal circle
X(62009) = pole of line {6, 61987} with respect to the Kiepert hyperbola
X(62009) = pole of line {523, 61987} with respect to the Yff hyperbola
X(62009) = pole of line {69, 15759} with respect to the Wallace hyperbola
X(62009) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(15759)}}, {{A, B, C, X(140), X(54667)}}, {{A, B, C, X(297), X(54647)}}, {{A, B, C, X(548), X(15749)}}, {{A, B, C, X(1656), X(54838)}}, {{A, B, C, X(3091), X(54924)}}, {{A, B, C, X(3523), X(54512)}}, {{A, B, C, X(3845), X(18847)}}, {{A, B, C, X(3861), X(18853)}}, {{A, B, C, X(4232), X(54477)}}, {{A, B, C, X(4846), X(15706)}}, {{A, B, C, X(5056), X(54585)}}, {{A, B, C, X(7378), X(54813)}}, {{A, B, C, X(11331), X(32532)}}, {{A, B, C, X(11410), X(14483)}}, {{A, B, C, X(11738), X(35472)}}, {{A, B, C, X(14458), X(53857)}}, {{A, B, C, X(14490), X(55572)}}, {{A, B, C, X(15750), X(57715)}}, {{A, B, C, X(18296), X(58196)}}, {{A, B, C, X(37174), X(54478)}}, {{A, B, C, X(46219), X(54660)}}, {{A, B, C, X(46935), X(60121)}}, {{A, B, C, X(52284), X(54582)}}, {{A, B, C, X(52290), X(54612)}}, {{A, B, C, X(52292), X(60150)}}, {{A, B, C, X(52293), X(60127)}}, {{A, B, C, X(54763), X(55856)}}
X(62009) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 10304, 15722}, {2, 15695, 3524}, {2, 15697, 15716}, {2, 20, 15759}, {2, 3861, 6833}, {4, 11001, 3845}, {4, 11541, 3843}, {4, 17578, 3529}, {4, 3525, 3861}, {4, 5071, 14269}, {30, 14893, 3857}, {30, 15700, 20}, {30, 381, 3523}, {30, 3832, 15702}, {30, 3857, 15700}, {376, 3545, 3533}, {381, 17504, 15022}, {381, 3529, 15709}, {381, 5067, 3545}, {3090, 10299, 3526}, {3146, 14269, 5071}, {3146, 3839, 15718}, {3528, 15701, 15698}, {3529, 15682, 15640}, {3534, 15718, 8703}, {3534, 3830, 3627}, {3543, 11001, 15682}, {3543, 15708, 3146}, {3543, 3839, 5059}, {3545, 15702, 3090}, {3830, 3845, 3543}, {3839, 15022, 381}, {3839, 5059, 547}, {3845, 15640, 5067}, {3845, 15686, 5066}, {3845, 3853, 3830}, {3845, 8703, 3850}, {3861, 6927, 631}, {6981, 14093, 13745}, {10109, 15722, 2}, {10304, 13741, 549}, {11001, 15719, 376}, {11737, 17800, 15705}, {11812, 15640, 11001}, {12102, 17578, 4}, {12816, 37640, 33602}, {12817, 37641, 33603}, {15022, 15640, 3534}, {15682, 15698, 30}, {15698, 15702, 15719}, {15709, 15719, 11812}
X(62010) lies on these lines: {2, 3}, {13, 42888}, {14, 42889}, {671, 54852}, {4669, 28212}, {5093, 51216}, {5349, 42935}, {5350, 42934}, {5790, 50873}, {5886, 50866}, {9779, 50832}, {10247, 50863}, {10248, 61597}, {12816, 42940}, {12817, 42941}, {13665, 43406}, {13785, 43405}, {14458, 60630}, {14561, 51167}, {16241, 43649}, {16242, 43644}, {16962, 54480}, {16963, 54479}, {16964, 42419}, {16965, 42420}, {17503, 60323}, {18510, 43521}, {18512, 43522}, {19106, 33606}, {19107, 33607}, {20582, 48943}, {22615, 43342}, {22644, 43343}, {28146, 51069}, {28154, 50803}, {28160, 51085}, {28168, 50870}, {28174, 50827}, {28178, 50869}, {28186, 51103}, {28190, 50802}, {28216, 50796}, {28224, 51087}, {29012, 51138}, {29317, 51143}, {32455, 48895}, {33602, 43466}, {33603, 43465}, {37640, 42688}, {37641, 42689}, {37832, 43368}, {37835, 43369}, {40273, 51071}, {41100, 42101}, {41101, 42102}, {41119, 43298}, {41120, 43299}, {41121, 43402}, {41122, 43401}, {41953, 43381}, {41954, 43380}, {42087, 43544}, {42088, 43545}, {42103, 43247}, {42104, 49947}, {42105, 49948}, {42106, 43246}, {42122, 49907}, {42123, 49908}, {42126, 43397}, {42127, 43398}, {42135, 42510}, {42136, 43228}, {42137, 43229}, {42138, 42511}, {42143, 42792}, {42146, 42791}, {42154, 49811}, {42155, 49810}, {42164, 42532}, {42165, 42533}, {42215, 43503}, {42216, 43504}, {42263, 43526}, {42264, 43525}, {42270, 42524}, {42273, 42525}, {42429, 43102}, {42430, 43103}, {42502, 42695}, {42503, 42694}, {42506, 42925}, {42507, 42924}, {42522, 60289}, {42523, 60290}, {42588, 42634}, {42589, 42633}, {42631, 42686}, {42632, 42687}, {42682, 43418}, {42683, 43419}, {42692, 43367}, {42693, 43366}, {42815, 43477}, {42816, 43478}, {42972, 43491}, {42973, 43492}, {43382, 45385}, {43383, 45384}, {47353, 50985}, {48661, 51072}, {48874, 51186}, {48889, 50991}, {50820, 61266}, {50822, 54448}, {51070, 61255}, {51076, 61267}, {51133, 55649}, {51182, 54132}, {52047, 53519}, {52048, 53518}, {53106, 54608}, {53107, 54643}, {54477, 60250}, {54493, 60175}, {54582, 60649}, {54646, 60192}, {54890, 60282}, {60228, 60326}, {60325, 60632}
X(62010) = midpoint of X(i) and X(j) for these {i,j}: {382, 547}, {546, 3543}, {548, 15684}, {3146, 15691}, {3627, 14893}, {3830, 12101}, {3853, 15687}, {12100, 15682}, {20582, 48943}
X(62010) = reflection of X(i) in X(j) for these {i,j}: {10109, 3845}, {10124, 546}, {11737, 3861}, {11812, 3860}, {12102, 15687}, {14891, 3850}, {15686, 12108}, {15691, 16239}, {15759, 5066}, {3530, 381}, {3534, 11540}, {3850, 14893}, {549, 3856}
X(62010) = inverse of X(61986) in orthocentroidal circle
X(62010) = inverse of X(61986) in Yff hyperbola
X(62010) = anticomplement of X(46332)
X(62010) = pole of line {523, 61986} with respect to the orthocentroidal circle
X(62010) = pole of line {6, 61986} with respect to the Kiepert hyperbola
X(62010) = pole of line {523, 61986} with respect to the Yff hyperbola
X(62010) = intersection, other than A, B, C, of circumconics {{A, B, C, X(468), X(54852)}}, {{A, B, C, X(3530), X(54512)}}, {{A, B, C, X(5079), X(54585)}}, {{A, B, C, X(11331), X(60630)}}, {{A, B, C, X(13623), X(15711)}}, {{A, B, C, X(38071), X(54924)}}, {{A, B, C, X(52292), X(60323)}}, {{A, B, C, X(52297), X(54608)}}, {{A, B, C, X(52298), X(54643)}}
X(62010) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 11001, 14093}, {2, 14891, 11812}, {2, 1657, 8703}, {2, 3830, 3627}, {4, 3534, 3845}, {4, 3543, 5055}, {4, 3628, 3861}, {4, 382, 3857}, {30, 11540, 3534}, {30, 12108, 15686}, {30, 14893, 3850}, {30, 15687, 12102}, {30, 16239, 15691}, {30, 381, 3530}, {30, 3845, 10109}, {30, 3850, 14891}, {30, 3856, 549}, {30, 3861, 11737}, {30, 5066, 15759}, {30, 546, 10124}, {381, 15708, 5}, {547, 5054, 4205}, {548, 5066, 2}, {1657, 15700, 15689}, {1657, 5068, 15712}, {3525, 15701, 15713}, {3530, 15759, 15698}, {3530, 3850, 12812}, {3534, 15701, 10304}, {3534, 3845, 5066}, {3627, 15712, 382}, {3628, 14891, 14890}, {3830, 12102, 3860}, {3830, 15687, 12101}, {3843, 15684, 15706}, {3843, 15686, 14892}, {3845, 15682, 12100}, {3845, 15713, 381}, {3851, 6850, 1656}, {3853, 12101, 3830}, {3857, 10304, 547}, {3857, 15704, 3525}, {5055, 15684, 1657}, {5066, 12101, 4}, {6969, 15709, 15683}, {10109, 11540, 3628}, {10109, 15759, 11540}, {12100, 15682, 30}, {14892, 14893, 3843}, {14892, 15686, 12108}, {15686, 15706, 548}, {15698, 15704, 15690}, {15705, 17578, 3543}
X(62011) lies on these lines: {2, 3}, {13, 42516}, {14, 42517}, {40, 50869}, {671, 60325}, {944, 50862}, {1327, 60309}, {1328, 60310}, {1350, 51026}, {3316, 53130}, {3317, 53131}, {3619, 48943}, {3630, 47353}, {3633, 31673}, {3656, 10248}, {3679, 28232}, {4297, 50870}, {4668, 28194}, {5334, 42683}, {5335, 42682}, {5339, 49826}, {5340, 49827}, {5349, 42899}, {5350, 42898}, {5365, 43229}, {5366, 43228}, {5485, 60326}, {5691, 50818}, {5818, 50809}, {5965, 51538}, {6144, 54132}, {6459, 14241}, {6460, 14226}, {6490, 42263}, {6491, 42264}, {6492, 41952}, {6493, 41951}, {6560, 43800}, {6561, 43799}, {6776, 51022}, {7612, 54493}, {7753, 14482}, {7773, 32876}, {7788, 32877}, {7809, 32822}, {7987, 51074}, {8227, 50819}, {9812, 34631}, {10595, 28208}, {10653, 42897}, {10654, 42896}, {10733, 56567}, {11455, 14831}, {11645, 51176}, {12243, 39838}, {12245, 50865}, {12290, 21849}, {12699, 20053}, {12820, 34754}, {12821, 34755}, {13482, 26883}, {13886, 43257}, {13903, 54542}, {13939, 43256}, {13961, 54543}, {14492, 18844}, {14494, 54646}, {16267, 43022}, {16268, 43023}, {16808, 42512}, {16809, 42513}, {16960, 42140}, {16961, 42141}, {16962, 43013}, {16963, 43012}, {18394, 32601}, {18842, 54890}, {18912, 51996}, {19053, 22644}, {19054, 22615}, {19106, 42902}, {19107, 42903}, {19875, 50874}, {19924, 51029}, {21356, 48889}, {21358, 51164}, {22793, 50864}, {23267, 43406}, {23269, 43522}, {23273, 43405}, {23275, 43521}, {28198, 50873}, {28228, 34648}, {28234, 34627}, {28236, 31162}, {31672, 60976}, {32532, 54857}, {32819, 32875}, {33602, 40693}, {33603, 40694}, {33604, 42988}, {33605, 42989}, {35820, 43504}, {35821, 43503}, {35822, 52666}, {35823, 52667}, {36990, 50974}, {37640, 42104}, {37641, 42105}, {37832, 52079}, {37835, 52080}, {38314, 50867}, {39874, 48895}, {39884, 51028}, {40330, 50966}, {41112, 43492}, {41113, 43491}, {41119, 42432}, {41120, 42431}, {41943, 42142}, {41944, 42139}, {42085, 43542}, {42086, 43543}, {42101, 42778}, {42102, 42777}, {42111, 42429}, {42112, 42929}, {42113, 42928}, {42114, 42430}, {42115, 43555}, {42116, 43554}, {42117, 43540}, {42118, 43541}, {42122, 43493}, {42123, 43494}, {42133, 42941}, {42134, 42940}, {42147, 49874}, {42148, 49873}, {42157, 49862}, {42158, 49861}, {42159, 42436}, {42162, 42435}, {42163, 42519}, {42166, 42518}, {42260, 42537}, {42261, 42538}, {42433, 43369}, {42434, 43368}, {42496, 43243}, {42497, 43242}, {42510, 42801}, {42511, 42802}, {42514, 42631}, {42515, 42632}, {42520, 42973}, {42521, 42972}, {42775, 43632}, {42776, 43633}, {42813, 49813}, {42814, 49812}, {42926, 49908}, {42927, 49907}, {43195, 43778}, {43196, 43777}, {43397, 43402}, {43398, 43401}, {43416, 43466}, {43417, 43465}, {43418, 43488}, {43419, 43487}, {43446, 54574}, {43447, 54575}, {43505, 51911}, {43506, 51910}, {43525, 54596}, {43526, 54595}, {43562, 60303}, {43563, 60304}, {43566, 60289}, {43567, 60290}, {46267, 48942}, {47352, 51177}, {48874, 50957}, {48898, 50964}, {48901, 51023}, {50810, 51118}, {50868, 61296}, {50967, 51163}, {51043, 52852}, {51129, 53094}, {51179, 51212}, {51217, 59373}, {53106, 60150}, {53107, 60127}, {54720, 60323}, {54845, 60630}, {54852, 60219}, {60281, 60329}
X(62011) = midpoint of X(i) and X(j) for these {i,j}: {631, 15682}, {3146, 15697}, {3830, 5076}, {14093, 15684}, {51029, 51537}
X(62011) = reflection of X(i) in X(j) for these {i,j}: {1656, 3845}, {11001, 3522}, {15681, 15714}, {15692, 381}, {15693, 3858}, {15695, 5}, {15697, 1656}, {15711, 3859}, {15713, 546}, {17538, 2}, {17578, 3830}, {2, 3843}, {20, 15693}, {376, 5071}, {3534, 632}, {50809, 5818}, {50819, 8227}, {50966, 40330}, {53094, 51129}, {7987, 51074}
X(62011) = inverse of X(61983) in orthocentroidal circle
X(62011) = inverse of X(61983) in Yff hyperbola
X(62011) = anticomplement of X(14093)
X(62011) = pole of line {523, 61983} with respect to the orthocentroidal circle
X(62011) = pole of line {6, 61983} with respect to the Kiepert hyperbola
X(62011) = pole of line {523, 61983} with respect to the Yff hyperbola
X(62011) = pole of line {69, 45759} with respect to the Wallace hyperbola
X(62011) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(45759)}}, {{A, B, C, X(253), X(58204)}}, {{A, B, C, X(265), X(15695)}}, {{A, B, C, X(468), X(60325)}}, {{A, B, C, X(547), X(54838)}}, {{A, B, C, X(632), X(54660)}}, {{A, B, C, X(1494), X(17538)}}, {{A, B, C, X(3839), X(18847)}}, {{A, B, C, X(3843), X(18849)}}, {{A, B, C, X(3845), X(18852)}}, {{A, B, C, X(4232), X(60326)}}, {{A, B, C, X(4846), X(15700)}}, {{A, B, C, X(5054), X(54667)}}, {{A, B, C, X(5070), X(54763)}}, {{A, B, C, X(15684), X(36889)}}, {{A, B, C, X(15691), X(43699)}}, {{A, B, C, X(15692), X(54512)}}, {{A, B, C, X(18844), X(52289)}}, {{A, B, C, X(18851), X(50689)}}, {{A, B, C, X(21734), X(54552)}}, {{A, B, C, X(31361), X(58195)}}, {{A, B, C, X(37174), X(54493)}}, {{A, B, C, X(46936), X(60121)}}, {{A, B, C, X(52284), X(54890)}}, {{A, B, C, X(52297), X(60150)}}, {{A, B, C, X(52298), X(60127)}}, {{A, B, C, X(53857), X(54857)}}, {{A, B, C, X(55864), X(60122)}}
X(62011) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15718, 15702}, {2, 30, 17538}, {2, 3543, 15684}, {2, 3839, 3850}, {4, 11541, 3832}, {4, 17538, 3843}, {4, 3524, 3845}, {4, 3544, 3861}, {5, 30, 15695}, {20, 12102, 4}, {20, 547, 15715}, {30, 15693, 20}, {30, 15714, 15681}, {30, 3522, 11001}, {30, 381, 15692}, {30, 3830, 17578}, {30, 3845, 1656}, {30, 3858, 15693}, {30, 3859, 15711}, {30, 546, 15713}, {30, 632, 3534}, {376, 3090, 549}, {376, 3543, 15682}, {381, 15681, 10124}, {381, 15684, 15686}, {382, 12101, 3839}, {547, 15715, 15709}, {549, 15687, 12101}, {1656, 15681, 15714}, {1656, 15697, 3524}, {1657, 3843, 12812}, {3090, 11001, 15710}, {3524, 3845, 3855}, {3529, 3545, 15698}, {3534, 11737, 15721}, {3545, 15682, 3529}, {3627, 12101, 15689}, {3627, 12102, 5072}, {3627, 15684, 3543}, {3627, 15687, 14893}, {3627, 3850, 382}, {3832, 11541, 10299}, {3832, 15721, 11737}, {3839, 11001, 3090}, {3839, 15710, 3545}, {3843, 15684, 14093}, {3843, 15712, 3091}, {3859, 15711, 5055}, {3860, 15688, 5056}, {3861, 5059, 3544}, {11541, 11737, 376}, {14093, 15684, 30}, {14093, 15694, 15712}, {14269, 15693, 3858}, {14893, 15684, 2}, {14893, 15686, 381}, {15681, 15714, 15697}, {15687, 17578, 5071}, {15693, 15709, 631}, {40693, 43201, 33602}, {40694, 43202, 33603}, {42588, 43202, 40694}, {42589, 43201, 40693}, {51029, 51537, 19924}
X(62012) lies on these lines: {2, 3}, {371, 43380}, {372, 43381}, {516, 38081}, {3818, 50982}, {5318, 43400}, {5321, 43399}, {6417, 43522}, {6418, 43521}, {7583, 43503}, {7584, 43504}, {9681, 42577}, {9955, 50832}, {11178, 51026}, {11180, 51183}, {12702, 50873}, {12816, 42164}, {12817, 42165}, {16267, 42102}, {16268, 42101}, {16962, 42138}, {16963, 42135}, {18357, 50822}, {18358, 51184}, {18480, 50827}, {18481, 50866}, {18483, 51085}, {18492, 50874}, {18526, 50863}, {19130, 50987}, {19875, 28182}, {21849, 45957}, {21850, 51140}, {21969, 32137}, {22791, 51087}, {28150, 61260}, {28154, 38076}, {28158, 38083}, {28164, 38022}, {28168, 61270}, {28174, 61254}, {28186, 61279}, {28190, 38021}, {28194, 59400}, {28198, 38138}, {28216, 38074}, {31162, 50831}, {31730, 50826}, {32787, 43340}, {32788, 43341}, {33697, 50824}, {33878, 51029}, {34648, 50823}, {35255, 43337}, {35256, 43336}, {36430, 59657}, {36969, 42922}, {36970, 42923}, {37640, 42888}, {37641, 42889}, {37705, 50830}, {37832, 42684}, {37835, 42685}, {39899, 51216}, {40273, 61284}, {42087, 43483}, {42088, 43484}, {42093, 42634}, {42094, 42633}, {42104, 43416}, {42105, 43417}, {42117, 42895}, {42118, 42894}, {42121, 43025}, {42124, 43024}, {42129, 43648}, {42132, 43647}, {42133, 42689}, {42134, 42688}, {42140, 42496}, {42141, 42497}, {42157, 43475}, {42158, 43476}, {42268, 42640}, {42269, 42639}, {42275, 43211}, {42276, 43212}, {42415, 42516}, {42416, 42517}, {42727, 43629}, {42728, 43628}, {42795, 43226}, {42796, 43227}, {42940, 42973}, {42941, 42972}, {42964, 61719}, {42970, 43007}, {42971, 43006}, {43000, 43328}, {43001, 43329}, {43150, 50978}, {43338, 43569}, {43339, 43568}, {43430, 52047}, {43431, 52048}, {46264, 51167}, {48880, 50960}, {48881, 50981}, {48884, 50979}, {48895, 51022}, {48942, 51737}, {48943, 50965}, {50865, 61250}, {50986, 54131}
X(62012) = midpoint of X(i) and X(j) for these {i,j}: {382, 3545}, {3146, 15689}, {3543, 14269}, {5054, 15682}, {10304, 15684}
X(62012) = reflection of X(i) in X(j) for these {i,j}: {10304, 5066}, {11539, 3839}, {14269, 12101}, {15686, 5054}, {15688, 14892}, {15689, 547}, {15699, 3845}, {15704, 10304}, {17504, 381}, {3545, 14893}, {5, 14269}, {550, 15699}, {5054, 546}, {8703, 3545}
X(62012) = anticomplement of X(41982)
X(62012) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(13623), X(14891)}}, {{A, B, C, X(15723), X(18550)}}, {{A, B, C, X(17504), X(54512)}}
X(62012) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 5072, 13741}, {4, 15640, 381}, {4, 17800, 546}, {4, 3543, 3534}, {4, 5072, 3861}, {5, 8703, 15694}, {30, 10304, 15704}, {30, 12101, 14269}, {30, 14269, 5}, {30, 14892, 15688}, {30, 14893, 3545}, {30, 15699, 550}, {30, 3545, 8703}, {30, 381, 17504}, {30, 3845, 15699}, {30, 5066, 10304}, {30, 546, 5054}, {30, 547, 15689}, {376, 5072, 11540}, {381, 15022, 5066}, {381, 15640, 548}, {381, 3830, 17578}, {548, 12102, 4}, {548, 3628, 3523}, {549, 3845, 3857}, {1657, 10109, 15714}, {3146, 6834, 15684}, {3522, 3543, 15682}, {3523, 15640, 15683}, {3523, 15694, 11812}, {3529, 5067, 3522}, {3529, 5076, 12102}, {3534, 5055, 3524}, {3543, 5076, 12101}, {3545, 15683, 15706}, {3545, 15706, 3628}, {3627, 12102, 632}, {3627, 15687, 3845}, {3627, 3858, 382}, {3830, 15687, 3627}, {3830, 3853, 15687}, {3830, 5076, 3543}, {3832, 15685, 10124}, {3839, 15688, 14892}, {3850, 15681, 15713}, {5055, 10304, 14890}, {5066, 14890, 5055}, {8703, 14893, 3858}, {10304, 15022, 15709}, {10304, 15684, 30}, {11001, 11737, 15712}, {14892, 15688, 11539}, {15698, 17678, 15720}, {15709, 17504, 549}, {15759, 17800, 15686}
X(62013) lies on these lines: {2, 3}, {6, 43515}, {17, 42108}, {18, 42109}, {141, 55605}, {395, 12821}, {396, 12820}, {397, 42136}, {398, 42137}, {576, 51022}, {1503, 55715}, {1539, 24981}, {3070, 6435}, {3071, 6436}, {3244, 22793}, {3411, 43109}, {3412, 43108}, {3519, 46851}, {3564, 55719}, {3626, 28174}, {3629, 48901}, {3631, 18553}, {3632, 61247}, {3636, 28160}, {3818, 55589}, {3982, 12433}, {5254, 14075}, {5270, 15172}, {5318, 42630}, {5321, 42629}, {5339, 42105}, {5340, 42104}, {5343, 42127}, {5344, 42126}, {5349, 19106}, {5350, 19107}, {5480, 55712}, {5493, 18357}, {5844, 31673}, {5882, 33697}, {5893, 45185}, {6000, 12002}, {6147, 51790}, {6154, 22799}, {6199, 43376}, {6329, 15807}, {6395, 43377}, {6417, 43507}, {6418, 43508}, {6453, 43409}, {6454, 43410}, {6560, 43433}, {6561, 43432}, {6688, 55286}, {7583, 53519}, {7584, 53518}, {7780, 53144}, {8550, 48884}, {8960, 42271}, {10187, 42429}, {10188, 42430}, {10222, 50862}, {10263, 32062}, {10627, 46847}, {10722, 61600}, {10723, 61599}, {10724, 61605}, {10725, 61604}, {10727, 61602}, {10728, 61601}, {10732, 61603}, {10733, 61598}, {10990, 11801}, {11017, 13348}, {11522, 61279}, {11542, 42432}, {11543, 42431}, {12295, 13142}, {12816, 42635}, {12817, 42636}, {12818, 43570}, {12819, 43571}, {13364, 14641}, {13382, 16881}, {13391, 46849}, {13392, 46686}, {13419, 51998}, {13421, 13598}, {13451, 13491}, {13464, 28186}, {13570, 32205}, {13925, 42263}, {13993, 42264}, {14487, 14861}, {14488, 53102}, {15003, 58531}, {16194, 31834}, {16621, 32423}, {16964, 42909}, {16965, 42908}, {17704, 44871}, {18358, 48904}, {18376, 61540}, {18480, 28216}, {18481, 61274}, {18483, 28190}, {18583, 55707}, {19116, 52667}, {19117, 52666}, {19925, 28182}, {20054, 61245}, {20424, 32111}, {22791, 61291}, {23253, 43405}, {23263, 43406}, {25555, 55700}, {28150, 61259}, {28168, 61272}, {28178, 43174}, {28198, 61255}, {28212, 51118}, {28228, 61253}, {29181, 55592}, {29317, 55609}, {32142, 46852}, {32340, 50708}, {32767, 50709}, {32785, 43312}, {32786, 43313}, {33698, 60334}, {34380, 55723}, {34507, 51163}, {34545, 52100}, {34641, 61249}, {34786, 44762}, {35786, 41963}, {35787, 41964}, {36969, 43111}, {36970, 43110}, {37832, 42794}, {37835, 42793}, {39884, 40341}, {41869, 61254}, {41973, 42940}, {41974, 42941}, {42096, 42627}, {42097, 42628}, {42101, 42158}, {42102, 42157}, {42112, 43238}, {42113, 43239}, {42115, 42776}, {42116, 42775}, {42122, 43366}, {42123, 43367}, {42125, 43769}, {42128, 43770}, {42130, 43197}, {42131, 43198}, {42135, 42151}, {42138, 42150}, {42140, 42988}, {42141, 42989}, {42143, 42978}, {42144, 42152}, {42145, 42149}, {42146, 42979}, {42163, 42938}, {42164, 43416}, {42165, 43417}, {42166, 42939}, {42225, 42643}, {42226, 42644}, {42268, 43524}, {42269, 43523}, {42272, 58866}, {42433, 42946}, {42434, 42947}, {42496, 42813}, {42497, 42814}, {42568, 43337}, {42569, 43336}, {42584, 42944}, {42585, 42945}, {42612, 42991}, {42613, 42990}, {42645, 43626}, {42646, 43627}, {42684, 43636}, {42685, 43637}, {42797, 43227}, {42798, 43226}, {42970, 43030}, {42971, 43031}, {43479, 43647}, {43480, 43648}, {43676, 50251}, {43773, 44015}, {43774, 44016}, {48889, 55599}, {48895, 55713}, {48910, 61545}, {48942, 51732}, {48943, 55619}, {50956, 55626}, {51095, 61290}, {51143, 55617}, {53100, 53105}, {53109, 60142}, {54494, 60332}
X(62013) = midpoint of X(i) and X(j) for these {i,j}: {382, 546}, {547, 15682}, {548, 3146}, {3543, 12101}, {3627, 3853}, {10722, 61600}, {10723, 61599}, {10724, 61605}, {10725, 61604}, {10727, 61602}, {10728, 61601}, {10732, 61603}, {10733, 61598}, {12100, 15684}, {13598, 32137}, {18358, 48904}, {33697, 40273}, {41869, 61510}, {48910, 61545}
X(62013) = reflection of X(i) in X(j) for these {i,j}: {10109, 14893}, {10124, 3845}, {12102, 3853}, {12103, 16239}, {13348, 11017}, {13392, 46686}, {14891, 3860}, {15686, 11540}, {15759, 381}, {17704, 44871}, {20, 12108}, {3, 3856}, {3530, 546}, {3628, 3861}, {3850, 4}, {3861, 12102}, {32142, 46852}, {548, 12811}, {51700, 18483}
X(62013) = complement of X(62151)
X(62013) = anticomplement of X(62087)
X(62013) = pole of line {185, 61976} with respect to the Jerabek hyperbola
X(62013) = pole of line {6, 42904} with respect to the Kiepert hyperbola
X(62013) = pole of line {69, 55652} with respect to the Wallace hyperbola
X(62013) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(265), X(44245)}}, {{A, B, C, X(3518), X(46851)}}, {{A, B, C, X(3519), X(46853)}}, {{A, B, C, X(3521), X(14869)}}, {{A, B, C, X(6662), X(15682)}}, {{A, B, C, X(12100), X(14861)}}, {{A, B, C, X(14487), X(14865)}}, {{A, B, C, X(15717), X(43970)}}, {{A, B, C, X(15759), X(54512)}}, {{A, B, C, X(18550), X(55857)}}, {{A, B, C, X(37453), X(53100)}}, {{A, B, C, X(40448), X(47598)}}
X(62013) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 14893, 3856}, {3, 3856, 10109}, {4, 15682, 3523}, {4, 1656, 3845}, {4, 1657, 3858}, {4, 30, 3850}, {4, 3146, 1656}, {4, 3523, 3843}, {4, 5059, 381}, {5, 15704, 15711}, {5, 3627, 3543}, {5, 550, 15720}, {20, 5066, 12108}, {20, 5079, 17504}, {20, 6956, 15703}, {30, 11540, 15686}, {30, 12102, 3861}, {30, 12108, 20}, {30, 16239, 12103}, {30, 3845, 10124}, {30, 3853, 12102}, {30, 3856, 3}, {30, 3860, 14891}, {30, 3861, 3628}, {140, 546, 3851}, {381, 12103, 16239}, {382, 12102, 11737}, {382, 14269, 3529}, {382, 15681, 3146}, {382, 15687, 546}, {382, 15720, 5073}, {382, 5076, 14269}, {546, 14869, 12811}, {546, 3853, 15687}, {548, 12103, 15697}, {550, 15712, 3528}, {632, 17800, 15690}, {1656, 15697, 15712}, {1657, 10299, 550}, {1657, 3851, 10299}, {1657, 3858, 140}, {3146, 3855, 15681}, {3524, 10124, 11812}, {3529, 14269, 5}, {3529, 17567, 15695}, {3529, 3543, 382}, {3529, 3855, 3524}, {3530, 10124, 14869}, {3627, 3830, 3853}, {3628, 3861, 3860}, {3830, 17578, 3627}, {3832, 8703, 12812}, {3839, 17800, 632}, {3843, 14093, 7402}, {3843, 15682, 15704}, {3843, 15688, 3544}, {3843, 15704, 547}, {3845, 14869, 3855}, {3850, 12102, 4}, {3853, 12101, 5076}, {5349, 19106, 42924}, {12100, 15684, 30}, {12103, 16239, 15759}, {12108, 17504, 3530}, {14269, 15687, 12101}, {14869, 15681, 548}, {19106, 43547, 43485}, {19107, 43546, 43486}, {42924, 43485, 42416}, {42925, 43486, 42415}, {43195, 43486, 43546}, {43195, 43546, 5350}, {43196, 43485, 43547}, {43196, 43547, 5349}, {43515, 43516, 6}
X(62014) lies on these lines: {2, 3}, {13, 42907}, {14, 42906}, {597, 48942}, {952, 58241}, {3655, 50866}, {3818, 51026}, {5237, 43247}, {5238, 43246}, {5318, 42799}, {5321, 42800}, {6361, 50822}, {6433, 43211}, {6434, 43212}, {6449, 42537}, {6450, 42538}, {6484, 43210}, {6485, 43209}, {6560, 43317}, {6561, 43316}, {9691, 43536}, {11179, 51167}, {11278, 50868}, {11485, 43201}, {11486, 43202}, {11531, 61245}, {12699, 50871}, {13665, 43405}, {13785, 43406}, {15935, 51790}, {16200, 61293}, {16267, 43245}, {16268, 43244}, {16772, 42952}, {16773, 42953}, {16962, 42102}, {16963, 42101}, {18440, 51214}, {18480, 50869}, {18483, 50870}, {18581, 43420}, {18582, 43421}, {19106, 42634}, {19107, 42633}, {20582, 55633}, {21850, 51022}, {22791, 50862}, {23302, 43325}, {23303, 43324}, {28160, 58234}, {28190, 30392}, {28198, 38155}, {28202, 38112}, {31162, 61295}, {31662, 38022}, {31670, 51027}, {31673, 51120}, {34628, 58231}, {34718, 50873}, {34748, 50863}, {37517, 51025}, {37705, 50865}, {38079, 55695}, {39874, 51180}, {41971, 42905}, {41972, 42904}, {42087, 43199}, {42088, 43200}, {42099, 43107}, {42100, 43100}, {42117, 42973}, {42118, 42972}, {42129, 43398}, {42132, 43397}, {42159, 43109}, {42162, 43108}, {42163, 42891}, {42166, 42890}, {42258, 42639}, {42259, 42640}, {42415, 43771}, {42416, 43772}, {42635, 44015}, {42636, 44016}, {42786, 50972}, {42888, 42974}, {42889, 42975}, {42940, 43399}, {42941, 43400}, {42960, 49903}, {42961, 49904}, {43226, 43548}, {43227, 43549}, {43544, 43636}, {43545, 43637}, {43621, 51164}, {47354, 55594}, {48310, 55680}, {48892, 51129}, {48895, 50979}, {48905, 50987}, {48943, 54169}, {50826, 61261}, {50978, 55582}, {58227, 61270}
X(62014) = midpoint of X(i) and X(j) for these {i,j}: {382, 3839}, {3146, 15688}, {3524, 15684}, {5055, 15682}
X(62014) = reflection of X(i) in X(j) for these {i,j}: {11539, 3845}, {15686, 11539}, {15688, 5066}, {15699, 14269}, {376, 14892}, {3524, 546}, {3839, 12101}, {549, 3839}, {550, 5055}, {5055, 14893}
X(62014) = complement of X(58202)
X(62014) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(44880), X(57715)}}, {{A, B, C, X(45759), X(54512)}}
X(62014) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {4, 15681, 3860}, {4, 15682, 15692}, {4, 15684, 11540}, {4, 15696, 546}, {4, 3146, 5070}, {4, 382, 12103}, {30, 12101, 3839}, {30, 14269, 15699}, {30, 14892, 376}, {30, 14893, 5055}, {30, 3839, 549}, {30, 3845, 11539}, {30, 5066, 15688}, {30, 546, 3524}, {376, 5072, 6989}, {381, 15698, 12812}, {381, 15713, 5}, {547, 15690, 3530}, {549, 12103, 8703}, {549, 3845, 3850}, {631, 7402, 1656}, {1657, 11737, 15711}, {3146, 15688, 30}, {3530, 12103, 3522}, {3543, 11001, 382}, {3543, 3830, 3853}, {3543, 3832, 15682}, {3543, 5076, 11812}, {3627, 3830, 15687}, {3627, 3845, 3543}, {3859, 12102, 4}, {3860, 15681, 632}, {5054, 15689, 15710}, {5054, 8703, 17504}, {5055, 15706, 17678}, {5076, 15682, 14893}, {11001, 12101, 3845}, {11539, 15708, 15713}, {11812, 12811, 547}, {11812, 14893, 3832}, {14893, 15682, 550}, {15690, 15704, 15686}
X(62015) lies on these lines: {2, 3}, {17, 43475}, {18, 43476}, {40, 50874}, {397, 42964}, {398, 42965}, {551, 28190}, {671, 54891}, {944, 50867}, {1151, 43568}, {1152, 43569}, {1327, 43340}, {1328, 43341}, {1350, 51164}, {1539, 56567}, {3679, 28216}, {3828, 28154}, {4746, 28194}, {5318, 43399}, {5321, 43400}, {5349, 41100}, {5350, 41101}, {5365, 42588}, {5366, 42589}, {5901, 50870}, {6361, 38081}, {6776, 51217}, {7989, 50825}, {8981, 43526}, {10653, 42889}, {10654, 42888}, {11542, 42905}, {11543, 42904}, {11645, 12007}, {11694, 46686}, {12121, 22250}, {12816, 42147}, {12817, 42148}, {12820, 42693}, {12821, 42692}, {13451, 14915}, {13474, 14449}, {13607, 28208}, {13925, 41952}, {13966, 43525}, {13993, 41951}, {14810, 50960}, {14927, 50963}, {16191, 28224}, {18357, 28202}, {18583, 48942}, {19106, 43417}, {19107, 43416}, {19924, 50982}, {20070, 50797}, {22793, 50862}, {23251, 43342}, {23261, 43343}, {23302, 42795}, {23303, 42796}, {28158, 61262}, {28174, 34648}, {28198, 50827}, {31663, 50803}, {33606, 42814}, {33607, 42813}, {34628, 38034}, {34632, 38138}, {34638, 38140}, {35786, 43210}, {35787, 43209}, {35814, 42272}, {35815, 42271}, {35822, 53519}, {35823, 53518}, {36967, 42627}, {36968, 42628}, {36969, 42136}, {36970, 42137}, {37832, 42585}, {37835, 42584}, {38079, 48905}, {38627, 41147}, {39884, 50985}, {41152, 55588}, {41943, 42122}, {41944, 42123}, {41973, 42419}, {41974, 42420}, {41979, 43626}, {41980, 43627}, {42085, 42496}, {42086, 42497}, {42101, 42913}, {42102, 42912}, {42133, 42634}, {42134, 42633}, {42143, 42685}, {42146, 42684}, {42163, 42694}, {42164, 42898}, {42165, 42899}, {42166, 42695}, {42266, 43211}, {42267, 43212}, {42268, 43338}, {42269, 43339}, {42429, 42954}, {42430, 42955}, {42431, 43109}, {42432, 43108}, {42635, 43773}, {42636, 43774}, {42688, 42974}, {42689, 42975}, {42777, 43245}, {42778, 43244}, {42934, 43228}, {42935, 43229}, {42940, 43007}, {42941, 43006}, {42942, 43197}, {42943, 43198}, {46267, 50959}, {47354, 48904}, {48310, 48896}, {48661, 50823}, {48662, 50986}, {48872, 50956}, {48901, 51022}, {48920, 50984}, {50808, 61259}, {50824, 50866}, {50830, 50865}, {50831, 50863}, {50872, 61245}, {50954, 61044}, {50978, 51029}, {50979, 51167}, {51023, 51182}, {51183, 51211}
X(62015) = midpoint of X(i) and X(j) for these {i,j}: {5, 15682}, {382, 3845}, {549, 15684}, {3146, 8703}, {3543, 15687}, {3627, 3830}, {15640, 15704}, {22793, 50862}, {39884, 51024}, {47354, 48904}, {48661, 50823}, {48662, 50986}, {48901, 51022}, {50872, 61245}
X(62015) = reflection of X(i) in X(j) for these {i,j}: {140, 3845}, {11694, 46686}, {12100, 546}, {12101, 3853}, {12103, 2}, {14810, 50960}, {14893, 15687}, {15681, 14891}, {15686, 10124}, {15690, 5}, {15691, 547}, {15704, 15759}, {15759, 3856}, {2, 3861}, {20, 11812}, {3, 3860}, {376, 11737}, {3534, 3628}, {3845, 12102}, {3853, 3830}, {31663, 50803}, {38627, 41147}, {48920, 50984}, {546, 12101}, {547, 14893}, {548, 5066}, {550, 10109}, {5066, 4}, {50808, 61259}, {55588, 41152}, {8703, 3850}
X(62015) = inverse of X(61981) in orthocentroidal circle
X(62015) = inverse of X(61981) in Yff hyperbola
X(62015) = complement of X(44903)
X(62015) = anticomplement of X(62089)
X(62015) = pole of line {523, 61981} with respect to the orthocentroidal circle
X(62015) = pole of line {6, 61981} with respect to the Kiepert hyperbola
X(62015) = pole of line {523, 61981} with respect to the Yff hyperbola
X(62015) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(253), X(58205)}}, {{A, B, C, X(265), X(15690)}}, {{A, B, C, X(468), X(54891)}}, {{A, B, C, X(1494), X(12103)}}, {{A, B, C, X(6662), X(50691)}}, {{A, B, C, X(13623), X(17504)}}, {{A, B, C, X(31361), X(58193)}}, {{A, B, C, X(34200), X(54512)}}, {{A, B, C, X(34483), X(58190)}}, {{A, B, C, X(55863), X(60122)}}
X(62015) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 30, 12103}, {4, 10303, 3843}, {4, 15682, 10304}, {4, 15698, 3839}, {4, 17800, 3857}, {4, 3146, 3526}, {4, 3543, 15684}, {4, 3857, 3861}, {5, 10304, 11540}, {5, 15681, 14891}, {20, 15703, 15714}, {30, 10109, 550}, {30, 10124, 15686}, {30, 11812, 20}, {30, 12101, 546}, {30, 12102, 3845}, {30, 14891, 15681}, {30, 15687, 14893}, {30, 15759, 15704}, {30, 3628, 3534}, {30, 3830, 3853}, {30, 3845, 140}, {30, 3850, 8703}, {30, 3856, 15759}, {30, 3860, 3}, {30, 3861, 2}, {30, 546, 12100}, {30, 547, 15691}, {140, 3853, 12102}, {140, 5066, 5055}, {376, 3091, 15723}, {376, 3543, 382}, {376, 3845, 11737}, {376, 5071, 15708}, {381, 15681, 15702}, {381, 15684, 15683}, {381, 15686, 10124}, {381, 15702, 5}, {381, 15718, 5071}, {382, 5055, 15640}, {546, 12100, 14892}, {549, 15714, 15706}, {550, 3839, 10109}, {3091, 15685, 17504}, {3522, 5068, 2478}, {3523, 5056, 17559}, {3534, 5055, 15717}, {3543, 3830, 15687}, {3627, 15687, 3543}, {3839, 10109, 3859}, {3839, 15698, 5072}, {3843, 11001, 15699}, {3845, 15708, 3850}, {3845, 15759, 5066}, {3845, 17504, 3091}, {3845, 5055, 3856}, {3856, 12102, 4}, {5068, 6894, 3854}, {6833, 13635, 15709}, {10299, 15708, 15693}, {10303, 15700, 549}, {10304, 15640, 5059}, {10304, 15690, 548}, {12812, 15703, 547}, {14269, 15718, 381}, {14891, 15681, 15690}, {14893, 15687, 12101}, {15640, 15704, 30}, {15681, 15693, 376}, {15703, 15714, 11812}
X(62016) lies on these lines: {2, 3}, {17, 42130}, {18, 42131}, {61, 43399}, {62, 43400}, {397, 42104}, {398, 42105}, {399, 15811}, {568, 12002}, {3311, 53519}, {3312, 53518}, {3519, 14490}, {3763, 55640}, {3818, 55591}, {4857, 9655}, {5008, 44518}, {5097, 48884}, {5102, 39899}, {5210, 12815}, {5270, 9668}, {5339, 41974}, {5340, 41973}, {5349, 11486}, {5350, 11485}, {5365, 42118}, {5366, 42117}, {5691, 11278}, {5895, 14864}, {6199, 23253}, {6243, 32062}, {6395, 23263}, {6407, 43413}, {6408, 43414}, {6417, 52666}, {6418, 52667}, {6429, 6564}, {6430, 6565}, {6431, 18512}, {6432, 18510}, {6433, 42266}, {6434, 42267}, {6437, 8960}, {6438, 58866}, {6445, 42413}, {6446, 42414}, {6455, 10195}, {6456, 10194}, {6480, 8976}, {6481, 13951}, {6484, 35786}, {6485, 35787}, {6486, 42265}, {6487, 42262}, {9541, 10137}, {9669, 37587}, {10141, 35812}, {10142, 35813}, {10143, 42639}, {10144, 42640}, {10187, 42528}, {10188, 42529}, {10248, 28186}, {10516, 48943}, {10895, 51817}, {11017, 54041}, {11362, 50797}, {11531, 18525}, {12111, 13421}, {12121, 38792}, {12645, 31673}, {12702, 38155}, {13364, 52093}, {13431, 15800}, {13432, 48675}, {13903, 42263}, {13961, 42264}, {16200, 18526}, {16808, 43027}, {16809, 43026}, {18405, 48672}, {18440, 55722}, {18493, 30392}, {18550, 34567}, {18553, 48910}, {19106, 42816}, {19107, 42815}, {19116, 43508}, {19117, 43507}, {20127, 38725}, {22236, 43245}, {22238, 43244}, {22615, 43802}, {22644, 43801}, {22728, 52854}, {25555, 55699}, {28202, 50874}, {29012, 55711}, {29317, 55607}, {29323, 55691}, {32787, 43432}, {32788, 43433}, {33179, 33697}, {33541, 37489}, {34507, 55582}, {34754, 42094}, {34755, 42093}, {34780, 61721}, {36753, 52100}, {36990, 37517}, {37484, 46849}, {37727, 50862}, {38730, 38746}, {38735, 38741}, {39561, 48895}, {39809, 52090}, {40280, 44863}, {41869, 59503}, {41951, 43563}, {41952, 43562}, {41959, 42258}, {41960, 42259}, {41963, 42275}, {41964, 42276}, {42090, 42950}, {42091, 42951}, {42101, 42151}, {42102, 42150}, {42108, 42152}, {42109, 42149}, {42112, 42945}, {42113, 42944}, {42115, 42920}, {42116, 42921}, {42122, 42494}, {42123, 42495}, {42125, 42158}, {42128, 42157}, {42133, 42924}, {42134, 42925}, {42136, 42998}, {42137, 42999}, {42140, 42907}, {42141, 42906}, {42153, 42961}, {42154, 42992}, {42155, 42993}, {42156, 42960}, {42159, 43401}, {42162, 43402}, {42225, 42575}, {42226, 42574}, {42480, 42991}, {42481, 42990}, {42496, 43477}, {42497, 43478}, {42514, 43247}, {42515, 43246}, {42537, 43211}, {42538, 43212}, {42582, 43786}, {42583, 43785}, {42584, 43398}, {42585, 43397}, {42694, 43646}, {42695, 43645}, {42773, 42919}, {42774, 42918}, {42904, 43023}, {42905, 43022}, {43028, 43638}, {43029, 43643}, {43407, 45385}, {43408, 45384}, {43503, 53513}, {43504, 53516}, {47354, 55595}, {48662, 51538}, {48872, 55627}, {48879, 55645}, {48889, 55603}, {48896, 55680}, {48904, 55594}, {48905, 55695}, {48942, 50664}, {50798, 51119}, {50805, 50868}, {50806, 50870}, {50954, 51026}, {50955, 51165}, {50962, 51025}, {51022, 51172}, {51166, 51175}, {51173, 53092}, {51186, 55611}, {51537, 55593}, {55683, 59411}
X(62016) = midpoint of X(i) and X(j) for these {i,j}: {3146, 3528}, {15684, 15701}
X(62016) = reflection of X(i) in X(j) for these {i,j}: {15681, 15698}, {15702, 3845}, {20, 14869}, {3, 3832}, {3528, 3857}, {3534, 15703}, {3851, 4}
X(62016) = anticomplement of X(62091)
X(62016) = pole of line {185, 61975} with respect to the Jerabek hyperbola
X(62016) = pole of line {6, 43432} with respect to the Kiepert hyperbola
X(62016) = pole of line {69, 55650} with respect to the Wallace hyperbola
X(62016) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(265), X(50693)}}, {{A, B, C, X(3426), X(35479)}}, {{A, B, C, X(3518), X(14490)}}, {{A, B, C, X(3519), X(10304)}}, {{A, B, C, X(3521), X(10303)}}, {{A, B, C, X(3628), X(18550)}}, {{A, B, C, X(3854), X(18846)}}, {{A, B, C, X(3858), X(18848)}}, {{A, B, C, X(6662), X(35404)}}, {{A, B, C, X(13599), X(47599)}}, {{A, B, C, X(14483), X(35475)}}, {{A, B, C, X(14861), X(15717)}}, {{A, B, C, X(15319), X(58207)}}, {{A, B, C, X(15704), X(21400)}}, {{A, B, C, X(15713), X(60122)}}, {{A, B, C, X(15723), X(40448)}}, {{A, B, C, X(15749), X(17538)}}, {{A, B, C, X(17505), X(49140)}}, {{A, B, C, X(34567), X(35473)}}, {{A, B, C, X(35472), X(43719)}}, {{A, B, C, X(44879), X(57715)}}
X(62016) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 17800, 15686}, {3, 3543, 382}, {3, 3830, 3853}, {3, 3843, 3545}, {3, 3850, 1656}, {3, 5, 15723}, {3, 5067, 5054}, {3, 5070, 11812}, {3, 5073, 5059}, {4, 10299, 3839}, {4, 15682, 3522}, {4, 20, 3858}, {4, 30, 3851}, {4, 3146, 140}, {4, 3522, 546}, {4, 3854, 3861}, {4, 5056, 3845}, {4, 5059, 3850}, {20, 12102, 14269}, {20, 14269, 5072}, {20, 5072, 15693}, {20, 547, 3}, {30, 14869, 20}, {30, 15698, 15681}, {30, 15703, 3534}, {30, 3845, 15702}, {30, 3857, 3528}, {140, 15687, 4}, {381, 1657, 15720}, {382, 1656, 5073}, {382, 3534, 3146}, {382, 3830, 5076}, {546, 15682, 17800}, {546, 15686, 5067}, {546, 15759, 5}, {547, 15686, 15715}, {547, 3853, 12102}, {550, 3850, 3533}, {1656, 3523, 3526}, {1656, 5073, 1657}, {1657, 15720, 15696}, {2043, 2044, 15713}, {3090, 16857, 3628}, {3146, 15687, 3843}, {3526, 15693, 14869}, {3526, 5079, 15703}, {3529, 3854, 15712}, {3529, 3861, 5055}, {3533, 5059, 550}, {3534, 3843, 5079}, {3545, 11001, 15692}, {3545, 3832, 3857}, {3627, 17578, 3830}, {3627, 3853, 3543}, {3832, 5059, 3523}, {3839, 15704, 5070}, {3845, 15640, 6926}, {3855, 12103, 15694}, {3855, 15640, 12103}, {3855, 15717, 6892}, {3861, 15712, 3854}, {5070, 15704, 14093}, {11001, 15723, 15688}, {14269, 15693, 381}, {14813, 14814, 10304}, {15684, 15701, 30}, {41973, 42909, 5340}, {41974, 42908, 5339}, {42093, 42431, 42989}, {42094, 42432, 42988}
X(62017) lies on these lines: {1, 50866}, {2, 3}, {6, 42641}, {8, 50873}, {10, 50809}, {13, 42140}, {14, 42141}, {61, 42589}, {62, 42588}, {69, 51029}, {98, 54720}, {141, 50966}, {145, 50863}, {193, 51216}, {317, 36889}, {371, 12818}, {372, 12819}, {397, 49827}, {398, 49826}, {516, 38074}, {538, 53143}, {542, 51538}, {598, 52519}, {671, 54845}, {754, 5485}, {1125, 50819}, {1151, 41948}, {1152, 41947}, {1285, 53419}, {1327, 6459}, {1328, 6460}, {1539, 9143}, {1992, 48901}, {3068, 43405}, {3069, 43406}, {3241, 22793}, {3244, 31162}, {3311, 43386}, {3312, 43387}, {3316, 42266}, {3317, 42267}, {3424, 60631}, {3488, 51790}, {3585, 10385}, {3586, 3982}, {3589, 50975}, {3590, 6519}, {3591, 6522}, {3619, 50956}, {3622, 50806}, {3624, 51074}, {3626, 34648}, {3629, 50974}, {3631, 48910}, {3632, 31673}, {3634, 50812}, {3636, 50811}, {3644, 51065}, {3653, 9779}, {3656, 20057}, {3818, 54170}, {4678, 50797}, {4681, 51043}, {4739, 51044}, {5092, 50964}, {5237, 42514}, {5238, 42515}, {5334, 42941}, {5335, 42940}, {5343, 43229}, {5344, 43228}, {5349, 49948}, {5350, 49947}, {5351, 43446}, {5352, 43447}, {5365, 42165}, {5366, 42164}, {5476, 14927}, {5691, 34747}, {5702, 18487}, {6154, 10711}, {6241, 21849}, {6329, 43273}, {6337, 48913}, {6361, 50796}, {6407, 42639}, {6408, 42640}, {6417, 43520}, {6418, 43519}, {6425, 42577}, {6426, 42576}, {6439, 9541}, {6440, 41949}, {6441, 23249}, {6442, 23259}, {6451, 43517}, {6452, 43518}, {6476, 6564}, {6477, 6565}, {6478, 31412}, {6479, 42561}, {6759, 13482}, {6776, 20583}, {7581, 22615}, {7582, 22644}, {7612, 33698}, {7735, 39563}, {7750, 32886}, {7788, 32826}, {7809, 32817}, {7842, 18840}, {7872, 18841}, {7967, 28208}, {8164, 18513}, {8166, 24042}, {8591, 22505}, {8981, 43536}, {9540, 43210}, {9693, 43879}, {9780, 50799}, {9812, 28204}, {9862, 9880}, {10248, 10595}, {10653, 42629}, {10654, 42630}, {10706, 24981}, {10722, 12243}, {11008, 31670}, {11160, 39884}, {11177, 22515}, {11178, 43621}, {11179, 48895}, {11180, 40341}, {11485, 43540}, {11486, 43541}, {11645, 14912}, {11693, 46686}, {12112, 44413}, {12117, 35022}, {12245, 34641}, {12290, 14831}, {12317, 13202}, {12699, 20050}, {12816, 42432}, {12817, 42431}, {12820, 16962}, {12821, 16963}, {13474, 21969}, {13624, 50807}, {13713, 49029}, {13836, 49028}, {13846, 43408}, {13847, 43407}, {13886, 41945}, {13935, 43209}, {13939, 41946}, {13966, 54597}, {14458, 60219}, {14488, 18842}, {14492, 18843}, {14494, 54494}, {15428, 53017}, {15808, 50802}, {15811, 56292}, {16226, 61136}, {16263, 18847}, {16267, 42085}, {16268, 42086}, {16772, 42927}, {16773, 42926}, {16808, 43366}, {16809, 43367}, {17503, 60337}, {18376, 54050}, {18440, 51028}, {18480, 34632}, {18483, 34628}, {18492, 50808}, {18514, 47743}, {18525, 20054}, {18553, 50990}, {19053, 23275}, {19054, 23269}, {19106, 37641}, {19107, 37640}, {19875, 28150}, {19878, 51079}, {20080, 51211}, {20112, 55823}, {20423, 39874}, {22236, 49874}, {22238, 49873}, {23253, 32787}, {23263, 32788}, {23267, 52666}, {23273, 52667}, {24473, 31822}, {28158, 38076}, {28160, 38314}, {28164, 38021}, {28178, 38066}, {28194, 59388}, {28198, 59387}, {28202, 53620}, {29012, 59373}, {29323, 38064}, {31672, 60957}, {32532, 53100}, {32827, 59634}, {32868, 37671}, {33602, 41101}, {33603, 41100}, {33750, 48310}, {34573, 50968}, {35786, 42413}, {35787, 42414}, {36875, 57471}, {36967, 42142}, {36968, 42139}, {36969, 42104}, {36970, 42105}, {36990, 54132}, {37832, 42112}, {37835, 42113}, {40693, 43486}, {40694, 43485}, {41107, 42160}, {41108, 42161}, {41112, 42779}, {41113, 42780}, {41119, 42157}, {41120, 42158}, {41895, 60322}, {41943, 42494}, {41944, 42495}, {41971, 43010}, {41972, 43011}, {41977, 43476}, {41978, 43475}, {42089, 42429}, {42092, 42430}, {42093, 42987}, {42094, 42986}, {42101, 43404}, {42102, 43403}, {42103, 52080}, {42106, 52079}, {42130, 43364}, {42131, 43365}, {42133, 42155}, {42134, 42154}, {42136, 43111}, {42137, 43110}, {42150, 49862}, {42151, 49861}, {42159, 49812}, {42162, 49813}, {42215, 43507}, {42216, 43508}, {42271, 43257}, {42272, 43256}, {42275, 43509}, {42276, 43510}, {42415, 42633}, {42416, 42634}, {42496, 43552}, {42497, 43553}, {42510, 42814}, {42511, 42813}, {42516, 43771}, {42517, 43772}, {42580, 43369}, {42581, 43368}, {42586, 42792}, {42587, 42791}, {42602, 42638}, {42603, 42637}, {42625, 43100}, {42626, 43107}, {42775, 49907}, {42776, 49908}, {42910, 43227}, {42911, 43226}, {42918, 43230}, {42919, 43231}, {42938, 46334}, {42939, 46335}, {42942, 43877}, {42943, 43878}, {42974, 43466}, {42975, 43465}, {42988, 43108}, {42989, 43109}, {42996, 43025}, {42997, 43024}, {43566, 52047}, {43567, 52048}, {43570, 60307}, {43571, 60308}, {43618, 46453}, {44456, 51215}, {45103, 60330}, {46931, 50825}, {47353, 51163}, {47354, 51164}, {47355, 51129}, {48839, 54786}, {48904, 51537}, {48905, 50959}, {48943, 50977}, {50800, 61524}, {50803, 50813}, {50817, 51119}, {50820, 51076}, {50955, 51213}, {50958, 55582}, {50960, 50969}, {50963, 51171}, {50973, 51165}, {50976, 51131}, {50994, 52987}, {51025, 51178}, {51127, 51134}, {51135, 55699}, {53105, 60150}, {53109, 60127}, {54519, 60636}, {54647, 60334}, {60142, 60281}, {60325, 60626}
X(62017) = midpoint of X(i) and X(j) for these {i,j}: {382, 14269}, {3146, 10304}, {3545, 15682}, {5054, 15684}
X(62017) = reflection of X(i) in X(j) for these {i,j}: {10304, 381}, {11001, 10304}, {11693, 46686}, {14269, 15687}, {15681, 17504}, {15683, 15689}, {15689, 5}, {15699, 14893}, {17504, 546}, {2, 14269}, {20, 5054}, {376, 3545}, {3524, 3839}, {3534, 15699}, {3545, 4}, {5054, 3845}
X(62017) = inverse of X(61980) in orthocentroidal circle
X(62017) = inverse of X(61980) in Yff hyperbola
X(62017) = complement of X(62153)
X(62017) = anticomplement of X(15688)
X(62017) = pole of line {523, 61980} with respect to the orthocentroidal circle
X(62017) = pole of line {6, 61980} with respect to the Kiepert hyperbola
X(62017) = pole of line {523, 61980} with respect to the Yff hyperbola
X(62017) = pole of line {69, 34200} with respect to the Wallace hyperbola
X(62017) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(34200)}}, {{A, B, C, X(265), X(15689)}}, {{A, B, C, X(297), X(54720)}}, {{A, B, C, X(376), X(57823)}}, {{A, B, C, X(381), X(18847)}}, {{A, B, C, X(382), X(36889)}}, {{A, B, C, X(468), X(54845)}}, {{A, B, C, X(546), X(18851)}}, {{A, B, C, X(549), X(54667)}}, {{A, B, C, X(3521), X(55863)}}, {{A, B, C, X(3526), X(54660)}}, {{A, B, C, X(3544), X(55958)}}, {{A, B, C, X(3628), X(54763)}}, {{A, B, C, X(3832), X(18849)}}, {{A, B, C, X(3839), X(18852)}}, {{A, B, C, X(3843), X(18853)}}, {{A, B, C, X(3855), X(18846)}}, {{A, B, C, X(4232), X(60132)}}, {{A, B, C, X(4846), X(15693)}}, {{A, B, C, X(5055), X(54838)}}, {{A, B, C, X(5059), X(14863)}}, {{A, B, C, X(5094), X(52519)}}, {{A, B, C, X(7378), X(54717)}}, {{A, B, C, X(7486), X(60121)}}, {{A, B, C, X(10299), X(57822)}}, {{A, B, C, X(10303), X(60122)}}, {{A, B, C, X(10304), X(54512)}}, {{A, B, C, X(11331), X(60219)}}, {{A, B, C, X(12108), X(31371)}}, {{A, B, C, X(14488), X(52284)}}, {{A, B, C, X(15697), X(16251)}}, {{A, B, C, X(15703), X(18550)}}, {{A, B, C, X(15715), X(57894)}}, {{A, B, C, X(15740), X(44682)}}, {{A, B, C, X(18296), X(58203)}}, {{A, B, C, X(18843), X(52289)}}, {{A, B, C, X(18850), X(41099)}}, {{A, B, C, X(18854), X(50689)}}, {{A, B, C, X(19710), X(43699)}}, {{A, B, C, X(33698), X(37174)}}, {{A, B, C, X(37453), X(60150)}}, {{A, B, C, X(50693), X(54552)}}, {{A, B, C, X(52283), X(60631)}}, {{A, B, C, X(52290), X(60322)}}, {{A, B, C, X(52292), X(60337)}}, {{A, B, C, X(52293), X(60330)}}, {{A, B, C, X(53100), X(53857)}}, {{A, B, C, X(54595), X(55573)}}, {{A, B, C, X(54596), X(55569)}}
X(62017) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 10304, 15707}, {2, 15681, 3528}, {2, 15687, 4}, {2, 15692, 14869}, {2, 15715, 631}, {2, 17677, 17527}, {2, 17679, 4187}, {2, 3529, 376}, {2, 3543, 382}, {2, 376, 10299}, {2, 381, 3544}, {2, 3851, 5071}, {3, 11737, 2}, {4, 11541, 5}, {4, 17538, 3832}, {4, 3524, 3839}, {4, 3525, 3843}, {4, 3528, 546}, {4, 3543, 15682}, {4, 5071, 3845}, {5, 15689, 15708}, {13, 42140, 43482}, {14, 42141, 43481}, {20, 5071, 15698}, {30, 10304, 11001}, {30, 14893, 15699}, {30, 15687, 14269}, {30, 15689, 15683}, {30, 15699, 3534}, {30, 17504, 15681}, {30, 381, 10304}, {30, 3845, 5054}, {30, 5054, 20}, {30, 546, 17504}, {376, 3090, 15719}, {381, 12100, 5056}, {381, 15695, 3628}, {381, 17800, 12100}, {381, 3830, 3853}, {381, 6958, 632}, {382, 11737, 15640}, {382, 3830, 15687}, {382, 5076, 3851}, {382, 5079, 5073}, {382, 550, 3146}, {547, 15685, 3522}, {1657, 5066, 15692}, {3146, 10304, 30}, {3146, 3544, 3529}, {3146, 5056, 17800}, {3524, 3839, 3545}, {3533, 5054, 15709}, {3534, 14893, 3091}, {3534, 15693, 6891}, {3534, 15699, 15705}, {3543, 17578, 3830}, {3545, 15709, 3090}, {3627, 3830, 3543}, {3830, 15684, 5076}, {3832, 5073, 17538}, {3839, 5059, 14890}, {3843, 5059, 3525}, {3851, 3859, 13587}, {3858, 15690, 15703}, {3860, 15694, 5068}, {3860, 15704, 15694}, {4239, 17531, 474}, {5066, 15692, 5067}, {5071, 15698, 3533}, {7486, 10303, 17590}, {10109, 14093, 10303}, {10304, 11539, 3524}, {10304, 15705, 15714}, {10304, 15707, 15715}, {10304, 15715, 15710}, {11001, 15715, 550}, {12100, 17697, 15702}, {12699, 50864, 34631}, {13596, 18534, 7556}, {14269, 15707, 381}, {14269, 15710, 3855}, {15683, 15708, 15689}, {15690, 15703, 15717}, {16371, 16859, 16417}, {16371, 17576, 13742}, {31673, 50865, 34627}, {34648, 41869, 50810}, {34648, 50869, 41869}, {42629, 43419, 10653}, {42641, 42642, 6}
X(62018) lies on these lines: {2, 3}, {395, 43478}, {396, 43477}, {511, 51213}, {515, 50867}, {516, 50874}, {590, 42537}, {615, 42538}, {1327, 60295}, {1328, 60296}, {1503, 51217}, {1699, 51085}, {3068, 43380}, {3069, 43381}, {3424, 60632}, {3623, 33697}, {4669, 50869}, {4677, 51118}, {4678, 28198}, {5318, 42589}, {5321, 42588}, {6564, 43526}, {6565, 43525}, {7929, 54477}, {8596, 39809}, {9778, 51069}, {9779, 51109}, {9812, 50862}, {10302, 54815}, {11055, 52854}, {11455, 16981}, {11485, 33602}, {11486, 33603}, {12699, 20049}, {12816, 49811}, {12817, 49810}, {14226, 42226}, {14241, 42225}, {14458, 60625}, {14492, 60650}, {14927, 51185}, {15533, 51163}, {15534, 51022}, {17503, 60336}, {18581, 43476}, {18582, 43475}, {18845, 54643}, {19053, 43508}, {19054, 43507}, {19106, 43474}, {19107, 43473}, {20070, 34648}, {22165, 51026}, {28164, 51110}, {28182, 50800}, {29181, 50994}, {31145, 31673}, {31162, 51092}, {33606, 42510}, {33607, 42511}, {33626, 52838}, {33627, 52839}, {35749, 36961}, {36327, 36962}, {36969, 49827}, {36970, 49826}, {38259, 54608}, {41100, 42133}, {41101, 42134}, {41107, 42104}, {41108, 42105}, {41895, 54866}, {42085, 42976}, {42086, 42977}, {42093, 49812}, {42094, 49813}, {42099, 43397}, {42100, 43398}, {42103, 42631}, {42106, 42632}, {42108, 49905}, {42109, 49906}, {42140, 43540}, {42141, 43541}, {42143, 42933}, {42146, 42932}, {42147, 43201}, {42148, 43202}, {42150, 43013}, {42151, 43012}, {42157, 49860}, {42158, 49859}, {42159, 43023}, {42162, 43022}, {42263, 43383}, {42264, 43382}, {42270, 54599}, {42273, 54598}, {42275, 43568}, {42276, 43569}, {42518, 43298}, {42519, 43299}, {42532, 43556}, {42533, 43557}, {42604, 43210}, {42605, 43209}, {42803, 42815}, {42804, 42816}, {42942, 43364}, {42943, 43365}, {43228, 43466}, {43229, 43465}, {43256, 43504}, {43257, 43503}, {43403, 46335}, {43404, 46334}, {43560, 60313}, {43561, 60314}, {43951, 60282}, {45103, 60331}, {47353, 51029}, {48884, 51170}, {50816, 61264}, {50827, 59387}, {50870, 51103}, {50990, 61044}, {50991, 51537}, {50992, 51024}, {51066, 54448}, {51076, 58221}, {51131, 55673}, {51138, 53023}, {51216, 54132}, {53101, 54521}, {54476, 60192}, {54519, 60200}, {54520, 54639}, {54642, 60333}, {54852, 60635}, {54896, 60102}, {60113, 60175}, {60147, 60228}, {60327, 60637}
X(62018) = midpoint of X(i) and X(j) for these {i,j}: {3526, 15684}
X(62018) = reflection of X(i) in X(j) for these {i,j}: {15701, 3845}, {20, 15702}, {376, 3851}, {3528, 381}
X(62018) = anticomplement of X(62094)
X(62018) = pole of line {69, 62072} with respect to the Wallace hyperbola
X(62018) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(550), X(54552)}}, {{A, B, C, X(3346), X(58203)}}, {{A, B, C, X(3528), X(54512)}}, {{A, B, C, X(3544), X(54585)}}, {{A, B, C, X(3851), X(54923)}}, {{A, B, C, X(4846), X(41983)}}, {{A, B, C, X(10301), X(54815)}}, {{A, B, C, X(11331), X(60625)}}, {{A, B, C, X(13623), X(15716)}}, {{A, B, C, X(15689), X(16251)}}, {{A, B, C, X(15697), X(35510)}}, {{A, B, C, X(18850), X(23046)}}, {{A, B, C, X(33232), X(54897)}}, {{A, B, C, X(38282), X(54608)}}, {{A, B, C, X(52283), X(60632)}}, {{A, B, C, X(52290), X(54866)}}, {{A, B, C, X(52292), X(60336)}}, {{A, B, C, X(52293), X(60331)}}, {{A, B, C, X(52299), X(54643)}}
X(62018) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 11001, 3522}, {2, 15640, 15683}, {2, 15697, 15705}, {2, 17578, 3830}, {2, 5059, 15697}, {2, 5066, 15022}, {3, 3523, 5154}, {4, 15682, 3534}, {4, 17800, 3091}, {4, 3146, 15717}, {20, 3091, 15720}, {30, 15702, 20}, {30, 381, 3528}, {30, 3845, 15701}, {382, 12101, 11001}, {382, 15687, 15710}, {382, 3522, 3146}, {382, 3830, 12101}, {549, 3850, 5055}, {3068, 43380, 60299}, {3069, 43381, 60300}, {3090, 15710, 15702}, {3091, 8703, 2}, {3522, 3832, 3090}, {3526, 15684, 30}, {3528, 3851, 16857}, {3534, 15682, 15640}, {3534, 5055, 12100}, {3543, 3839, 382}, {3545, 6905, 15684}, {3830, 15685, 5076}, {3856, 15706, 5071}, {4229, 6912, 3525}, {5055, 15687, 4}, {10109, 12100, 632}, {10303, 15697, 15759}, {11001, 12101, 3839}, {14269, 15692, 3854}, {15022, 15683, 10304}, {15640, 15759, 5059}, {15683, 17678, 376}
X(62019) lies on these lines: {2, 3}, {6, 43521}, {511, 51029}, {515, 50866}, {516, 51067}, {517, 50873}, {598, 54707}, {671, 54612}, {952, 50863}, {1327, 60301}, {1328, 60302}, {1503, 51167}, {1992, 33623}, {3068, 43503}, {3069, 43504}, {3241, 33697}, {3564, 51216}, {3655, 10248}, {3818, 50994}, {4669, 41869}, {4677, 31673}, {4745, 6361}, {5318, 49876}, {5321, 49875}, {5691, 34631}, {5965, 51023}, {6437, 43380}, {6438, 43381}, {6564, 43405}, {6565, 43406}, {7612, 54647}, {7967, 50870}, {8584, 39874}, {9542, 42639}, {9812, 50818}, {9862, 36523}, {10171, 50820}, {10175, 50813}, {10595, 51104}, {11179, 48942}, {11180, 51163}, {11455, 21969}, {12816, 33604}, {12817, 33605}, {12820, 43645}, {12821, 43646}, {14226, 42283}, {14241, 42284}, {14458, 54637}, {14492, 60284}, {14561, 51177}, {14651, 41154}, {16267, 43770}, {16268, 43769}, {16960, 42511}, {16961, 42510}, {17503, 60185}, {18480, 51068}, {18483, 51110}, {19106, 41113}, {19107, 41112}, {19924, 50990}, {21356, 43621}, {22165, 48910}, {23249, 43386}, {23251, 42417}, {23259, 43387}, {23261, 42418}, {23267, 53519}, {23273, 53518}, {28146, 50809}, {28154, 50799}, {28172, 30308}, {28190, 50806}, {28198, 51072}, {28216, 50797}, {28228, 50869}, {28232, 50810}, {28234, 50865}, {28236, 50862}, {29181, 51142}, {29317, 50966}, {31162, 51091}, {32532, 60150}, {32822, 32896}, {33602, 42134}, {33603, 42133}, {33748, 51173}, {34380, 51211}, {34627, 51118}, {34648, 51070}, {36319, 36962}, {36344, 36961}, {36346, 48665}, {36352, 48666}, {36967, 43475}, {36968, 43476}, {36990, 51187}, {41100, 42141}, {41101, 42140}, {41107, 42105}, {41108, 42104}, {41119, 42119}, {41120, 42120}, {41149, 54131}, {41945, 42577}, {41946, 42576}, {42093, 42778}, {42094, 42777}, {42095, 43398}, {42098, 43397}, {42101, 49906}, {42102, 49905}, {42108, 42518}, {42109, 42519}, {42112, 42632}, {42113, 42631}, {42125, 43478}, {42128, 43477}, {42139, 42513}, {42142, 42512}, {42150, 49903}, {42151, 49904}, {42154, 49825}, {42155, 49824}, {42159, 42977}, {42162, 42976}, {42431, 42507}, {42432, 42506}, {42528, 43241}, {42529, 43240}, {42532, 43783}, {42533, 43784}, {42537, 53130}, {42538, 53131}, {42586, 42599}, {42587, 42598}, {42682, 42941}, {42683, 42940}, {42775, 43027}, {42776, 43026}, {42813, 49860}, {42814, 49859}, {43195, 43245}, {43196, 43244}, {43199, 43636}, {43200, 43637}, {43209, 43510}, {43210, 43509}, {43554, 49907}, {43555, 49908}, {45103, 54523}, {46334, 49861}, {46335, 49862}, {47353, 51026}, {48895, 59373}, {48904, 54170}, {50807, 54445}, {50811, 51106}, {50967, 51164}, {50974, 51217}, {51022, 54132}, {51024, 51188}, {51086, 61265}, {51179, 51213}, {53103, 54478}, {54477, 60143}, {54512, 54710}, {54519, 60627}, {54531, 54838}, {54582, 54616}, {54608, 60631}, {54667, 54867}, {54760, 54947}, {54764, 54827}, {54785, 54942}, {54788, 54789}, {54924, 60137}, {60127, 60281}
X(62019) = midpoint of X(i) and X(j) for these {i,j}: {1656, 15684}, {3146, 15692}, {3543, 17578}
X(62019) = reflection of X(i) in X(j) for these {i,j}: {14093, 3858}, {15681, 15712}, {15683, 15696}, {15692, 3843}, {15693, 3845}, {15714, 546}, {17538, 5071}, {20, 15694}, {376, 3091}, {3522, 381}, {3843, 15687}, {5071, 4}, {50819, 30308}, {632, 14893}
X(62019) = inverse of X(61979) in orthocentroidal circle
X(62019) = inverse of X(61979) in Yff hyperbola
X(62019) = anticomplement of X(15695)
X(62019) = pole of line {523, 61979} with respect to the orthocentroidal circle
X(62019) = pole of line {6, 33602} with respect to the Kiepert hyperbola
X(62019) = pole of line {523, 61979} with respect to the Yff hyperbola
X(62019) = pole of line {69, 62073} with respect to the Wallace hyperbola
X(62019) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(468), X(54612)}}, {{A, B, C, X(3522), X(54512)}}, {{A, B, C, X(3523), X(54667)}}, {{A, B, C, X(3832), X(54924)}}, {{A, B, C, X(4846), X(15707)}}, {{A, B, C, X(5056), X(54838)}}, {{A, B, C, X(5068), X(54585)}}, {{A, B, C, X(5094), X(54707)}}, {{A, B, C, X(7409), X(54813)}}, {{A, B, C, X(11331), X(54637)}}, {{A, B, C, X(18847), X(41106)}}, {{A, B, C, X(33699), X(36889)}}, {{A, B, C, X(37174), X(54647)}}, {{A, B, C, X(46935), X(54763)}}, {{A, B, C, X(52292), X(60185)}}, {{A, B, C, X(52293), X(54523)}}, {{A, B, C, X(52301), X(54477)}}, {{A, B, C, X(53857), X(60150)}}
X(62019) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15640, 15685}, {2, 15690, 15698}, {2, 15697, 15711}, {2, 15711, 631}, {2, 3860, 3545}, {2, 6834, 11541}, {3, 3560, 19238}, {4, 15682, 11001}, {4, 30, 5071}, {4, 3146, 3528}, {20, 5066, 15719}, {30, 14893, 632}, {30, 15687, 3843}, {30, 15694, 20}, {30, 15696, 15683}, {30, 15712, 15681}, {30, 381, 3522}, {30, 3843, 15692}, {30, 3845, 15693}, {30, 3858, 14093}, {30, 5071, 17538}, {30, 546, 15714}, {140, 382, 3146}, {140, 3843, 3091}, {376, 15682, 15640}, {376, 3545, 140}, {376, 5067, 3524}, {382, 12102, 5059}, {382, 3853, 15717}, {632, 4194, 6853}, {1656, 15684, 30}, {1656, 3843, 3857}, {3091, 15717, 1656}, {3146, 3857, 3529}, {3525, 11541, 15704}, {3528, 11001, 3534}, {3529, 3839, 15702}, {3529, 3853, 4}, {3534, 15707, 8703}, {3534, 3830, 15687}, {3534, 3860, 2}, {3543, 3830, 15682}, {3832, 15681, 15709}, {3839, 15717, 11737}, {3845, 11001, 5067}, {3845, 17504, 5066}, {3853, 15684, 3839}, {3857, 12108, 5079}, {5073, 14893, 10304}, {10304, 14893, 3855}, {12101, 15759, 3845}, {12816, 42085, 49813}, {12817, 42086, 49812}, {14269, 15683, 3090}, {14269, 15723, 3856}, {15683, 15723, 376}, {15693, 15695, 15759}, {15693, 15713, 15708}, {19106, 41113, 42588}, {19107, 41112, 42589}, {28172, 30308, 50819}, {33602, 43482, 49947}, {33602, 43501, 42134}, {33603, 43481, 49948}, {33603, 43502, 42133}, {33623, 33625, 1992}, {42133, 43401, 43481}, {42133, 49948, 33603}, {42134, 43402, 43482}, {42134, 49947, 33602}, {42284, 43257, 14241}, {43521, 43522, 6}
X(62020) lies on these lines: {2, 3}, {15, 43298}, {16, 43299}, {395, 42690}, {396, 42691}, {590, 43337}, {599, 48904}, {615, 43336}, {1327, 42271}, {1328, 42272}, {3656, 50870}, {4701, 31673}, {5237, 42586}, {5238, 42587}, {5339, 42935}, {5340, 42934}, {5343, 42588}, {5344, 42589}, {5790, 28202}, {6468, 6564}, {6469, 6565}, {6470, 35822}, {6471, 35823}, {6560, 43343}, {6561, 43342}, {8148, 50864}, {8162, 9668}, {8976, 43339}, {9540, 42537}, {9541, 43405}, {9543, 43536}, {9681, 41952}, {9704, 13482}, {10248, 37624}, {10302, 54917}, {10516, 55615}, {10653, 42689}, {10654, 42688}, {10723, 48657}, {10982, 52100}, {11178, 48943}, {11179, 51173}, {11180, 50985}, {11224, 28204}, {11480, 43544}, {11481, 43545}, {11485, 43402}, {11486, 43401}, {11645, 15520}, {11898, 51163}, {11935, 14157}, {12017, 50959}, {12355, 39809}, {12645, 51118}, {12699, 50805}, {12702, 34648}, {12816, 22236}, {12817, 22238}, {12943, 37602}, {13321, 14915}, {13886, 43566}, {13935, 42538}, {13939, 43567}, {13951, 43338}, {14692, 39838}, {14848, 29012}, {15516, 48942}, {16194, 54048}, {16267, 42094}, {16268, 42093}, {16962, 42128}, {16963, 42125}, {18439, 21969}, {18440, 51024}, {18481, 50806}, {18493, 34628}, {18525, 50865}, {18526, 31162}, {18550, 57714}, {19106, 42897}, {19107, 42896}, {23253, 43340}, {23263, 43341}, {25055, 28168}, {25561, 48872}, {28178, 53620}, {28198, 59503}, {29323, 47352}, {31670, 50962}, {31730, 50799}, {32006, 32890}, {32520, 52854}, {33606, 42158}, {33607, 42157}, {33878, 50954}, {34627, 50830}, {34631, 50863}, {34638, 61261}, {34718, 41869}, {34748, 50867}, {36967, 43204}, {36968, 43203}, {36969, 42126}, {36970, 42127}, {36990, 55720}, {38077, 38754}, {39899, 48884}, {41107, 42964}, {41108, 42965}, {41112, 42164}, {41113, 42165}, {41121, 42695}, {41122, 42694}, {41945, 43380}, {41946, 43381}, {42096, 42962}, {42097, 42963}, {42099, 42795}, {42100, 42796}, {42103, 42686}, {42104, 42941}, {42105, 42940}, {42106, 42687}, {42108, 42817}, {42109, 42818}, {42112, 42684}, {42113, 42685}, {42129, 43484}, {42132, 43483}, {42140, 43416}, {42141, 43417}, {42144, 43403}, {42145, 43404}, {42153, 46334}, {42154, 42815}, {42155, 42816}, {42156, 46335}, {42258, 43526}, {42259, 43525}, {42268, 43209}, {42269, 43210}, {42283, 43796}, {42284, 43795}, {42429, 43227}, {42430, 43226}, {42431, 49948}, {42432, 49947}, {42518, 42939}, {42519, 42938}, {42528, 42954}, {42529, 42955}, {42924, 49824}, {42925, 49825}, {43020, 43032}, {43021, 43033}, {43150, 48910}, {43244, 44016}, {43245, 44015}, {43273, 48895}, {43477, 43542}, {43478, 43543}, {43621, 47354}, {43628, 54635}, {43629, 54634}, {43769, 49873}, {43770, 49874}, {44456, 51023}, {46264, 50963}, {48662, 54132}, {48881, 50956}, {48889, 55608}, {48905, 55696}, {50804, 51119}, {50815, 61268}, {50955, 51026}, {50957, 54169}, {50961, 51165}, {50989, 55583}, {50991, 55595}, {51025, 51174}, {51120, 61244}, {51182, 51216}, {53023, 55706}
X(62020) = midpoint of X(i) and X(j) for these {i,j}: {3146, 3524}, {3839, 15682}, {5055, 15684}
X(62020) = reflection of X(i) in X(j) for these {i,j}: {1657, 15688}, {11539, 14893}, {15681, 3524}, {15688, 381}, {15689, 3545}, {20, 11539}, {3, 3839}, {3524, 3845}, {3534, 5055}, {3839, 15687}, {38754, 38077}, {550, 14892}, {5054, 14269}, {5055, 4}
X(62020) = inverse of X(61978) in orthocentroidal circle
X(62020) = inverse of X(61978) in Yff hyperbola
X(62020) = anticomplement of X(62098)
X(62020) = pole of line {523, 61978} with respect to the orthocentroidal circle
X(62020) = pole of line {6, 61978} with respect to the Kiepert hyperbola
X(62020) = pole of line {523, 61978} with respect to the Yff hyperbola
X(62020) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(547), X(18550)}}, {{A, B, C, X(3426), X(44878)}}, {{A, B, C, X(3521), X(55864)}}, {{A, B, C, X(3857), X(18848)}}, {{A, B, C, X(4846), X(15719)}}, {{A, B, C, X(10301), X(54917)}}, {{A, B, C, X(11001), X(43699)}}, {{A, B, C, X(11737), X(54585)}}, {{A, B, C, X(13603), X(47485)}}, {{A, B, C, X(13623), X(15692)}}, {{A, B, C, X(14869), X(60122)}}, {{A, B, C, X(15688), X(54512)}}, {{A, B, C, X(18317), X(46333)}}, {{A, B, C, X(21734), X(34483)}}, {{A, B, C, X(35473), X(57714)}}, {{A, B, C, X(44682), X(57822)}}
X(62020) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 15681, 15697}, {3, 15699, 5054}, {3, 3843, 5068}, {3, 3855, 1656}, {3, 5055, 15709}, {4, 15682, 15683}, {4, 15717, 546}, {4, 17800, 5072}, {4, 3146, 548}, {5, 15685, 14093}, {20, 13635, 15704}, {30, 14892, 550}, {30, 14893, 11539}, {30, 15687, 3839}, {30, 15688, 1657}, {30, 3524, 15681}, {30, 3545, 15689}, {30, 381, 15688}, {30, 3845, 3524}, {376, 12101, 3843}, {376, 5068, 15713}, {381, 15693, 5079}, {381, 15706, 5055}, {381, 1657, 15693}, {381, 3830, 5076}, {382, 1656, 3146}, {382, 3534, 15684}, {382, 3853, 15696}, {546, 11001, 15694}, {547, 3529, 15695}, {549, 15640, 17800}, {549, 5066, 7486}, {550, 14892, 15708}, {550, 15703, 15716}, {2043, 2044, 14869}, {3090, 15690, 15718}, {3091, 15686, 15701}, {3146, 3524, 30}, {3526, 5076, 4}, {3534, 5054, 10304}, {3534, 5072, 549}, {3543, 17578, 15682}, {3543, 3830, 382}, {3628, 15720, 3526}, {3839, 15709, 5066}, {3845, 10124, 3855}, {3845, 15714, 12811}, {3851, 8703, 15723}, {3855, 15697, 10124}, {10124, 15691, 15714}, {10124, 15697, 3}, {11540, 15022, 15703}, {12702, 34648, 50797}, {12811, 15714, 2}, {13635, 16434, 20}, {14093, 14890, 15706}, {14269, 15689, 3545}, {14890, 15698, 15707}, {14893, 15700, 381}, {14893, 15759, 3857}, {15682, 15691, 5073}, {15682, 17578, 15687}, {15684, 17800, 15640}, {15685, 15698, 3534}, {15687, 17578, 3830}, {15709, 15721, 14890}, {17538, 17577, 12100}, {31162, 50866, 33697}, {39899, 54131, 51172}, {41945, 43380, 43430}, {41946, 43381, 43431}, {51167, 54131, 48884}
X(62021) lies on these lines: {2, 3}, {69, 46851}, {371, 42570}, {372, 42571}, {515, 61289}, {516, 61256}, {542, 51217}, {962, 61244}, {1056, 9670}, {1058, 9657}, {1131, 31487}, {1132, 42226}, {1352, 55586}, {1587, 53519}, {1588, 53518}, {3311, 43507}, {3312, 43508}, {3316, 9680}, {3317, 35787}, {3411, 42086}, {3412, 42085}, {3487, 51790}, {3618, 55700}, {3622, 28190}, {3818, 55592}, {4293, 9671}, {4294, 9656}, {4301, 61296}, {4309, 5229}, {4317, 5225}, {4678, 28216}, {4746, 41869}, {4816, 9589}, {5237, 42776}, {5238, 42775}, {5343, 42165}, {5344, 42164}, {5365, 42155}, {5366, 42154}, {5734, 22793}, {5881, 51118}, {6284, 31410}, {6361, 37714}, {6435, 23267}, {6436, 23273}, {6494, 7585}, {6495, 7586}, {6561, 31414}, {7581, 22644}, {7582, 22615}, {7747, 14075}, {7756, 31417}, {7796, 32822}, {7871, 32817}, {7982, 50862}, {7998, 46852}, {8960, 43503}, {8976, 9692}, {9588, 28150}, {9624, 28164}, {9681, 31412}, {9693, 42258}, {9698, 43619}, {9705, 26883}, {9780, 28154}, {9812, 33697}, {10110, 61136}, {10248, 28160}, {10483, 47743}, {10541, 51177}, {11455, 13598}, {11465, 13570}, {11477, 51022}, {11488, 43632}, {11489, 43633}, {12295, 12317}, {12325, 32340}, {12818, 35815}, {12819, 35814}, {13474, 14531}, {13886, 42263}, {13939, 42264}, {14487, 15740}, {14912, 55714}, {14927, 48895}, {15031, 52718}, {15058, 15606}, {15069, 51163}, {16263, 18849}, {16808, 43636}, {16809, 43637}, {16964, 42105}, {16965, 42104}, {17852, 43410}, {18513, 31452}, {20791, 44863}, {23253, 42271}, {23263, 42272}, {25406, 55702}, {25739, 32601}, {28146, 61258}, {28172, 61271}, {28194, 50874}, {28204, 50867}, {28208, 61282}, {29012, 55712}, {29317, 55605}, {31420, 57288}, {31450, 39590}, {31454, 43408}, {31670, 55719}, {33884, 45958}, {35770, 43516}, {35771, 43515}, {35812, 42275}, {35813, 42276}, {36967, 42494}, {36968, 42495}, {38021, 51080}, {38072, 51135}, {38074, 50814}, {39874, 48901}, {40065, 52945}, {40107, 43621}, {40693, 42140}, {40694, 42141}, {41112, 42909}, {41113, 42908}, {42099, 43463}, {42100, 43464}, {42101, 43193}, {42102, 43194}, {42103, 42433}, {42106, 42434}, {42108, 42156}, {42109, 42153}, {42112, 52079}, {42113, 52080}, {42119, 42813}, {42120, 42814}, {42122, 43364}, {42123, 43365}, {42133, 42148}, {42134, 42147}, {42150, 43542}, {42151, 43543}, {42157, 43399}, {42158, 43400}, {42159, 43769}, {42160, 42990}, {42161, 42991}, {42162, 43770}, {42268, 42414}, {42269, 42413}, {42431, 43481}, {42432, 43482}, {42490, 43397}, {42491, 43398}, {42545, 42939}, {42546, 42938}, {42815, 43473}, {42816, 43474}, {42817, 43634}, {42818, 43635}, {42912, 43477}, {42913, 43478}, {42928, 43642}, {42929, 43641}, {42934, 43778}, {42935, 43777}, {42940, 42998}, {42941, 42999}, {43018, 43033}, {43019, 43032}, {43256, 53516}, {43257, 53513}, {43413, 43562}, {43414, 43563}, {43504, 58866}, {46264, 55707}, {48661, 61249}, {48873, 55613}, {48884, 51538}, {48889, 55609}, {48904, 55589}, {48942, 55713}, {48943, 55599}, {50817, 50869}, {50818, 50866}, {50870, 51082}, {50956, 55631}, {50973, 51026}, {50974, 51167}, {50990, 55588}, {51029, 51179}, {51212, 55723}, {54891, 60219}, {59417, 61255}
X(62021) = midpoint of X(i) and X(j) for these {i,j}: {3146, 3523}
X(62021) = reflection of X(i) in X(j) for these {i,j}: {15700, 3845}, {20, 3526}, {3090, 4}, {3528, 3832}
X(62021) = anticomplement of X(62100)
X(62021) = pole of line {185, 41099} with respect to the Jerabek hyperbola
X(62021) = pole of line {69, 46853} with respect to the Wallace hyperbola
X(62021) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(25), X(46851)}}, {{A, B, C, X(68), X(15688)}}, {{A, B, C, X(69), X(46853)}}, {{A, B, C, X(381), X(18849)}}, {{A, B, C, X(546), X(18852)}}, {{A, B, C, X(1105), X(41099)}}, {{A, B, C, X(1593), X(14487)}}, {{A, B, C, X(3091), X(18847)}}, {{A, B, C, X(3521), X(15694)}}, {{A, B, C, X(3545), X(18846)}}, {{A, B, C, X(3832), X(18851)}}, {{A, B, C, X(3839), X(18853)}}, {{A, B, C, X(3843), X(18854)}}, {{A, B, C, X(3855), X(18848)}}, {{A, B, C, X(5059), X(15318)}}, {{A, B, C, X(10109), X(54838)}}, {{A, B, C, X(11539), X(54660)}}, {{A, B, C, X(12100), X(15740)}}, {{A, B, C, X(14869), X(31371)}}, {{A, B, C, X(15077), X(44245)}}, {{A, B, C, X(15685), X(21400)}}, {{A, B, C, X(15686), X(15749)}}, {{A, B, C, X(15693), X(54667)}}, {{A, B, C, X(15703), X(54763)}}, {{A, B, C, X(15721), X(60122)}}, {{A, B, C, X(17538), X(52441)}}
X(62021) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 5076, 4}, {2, 6838, 15711}, {3, 14893, 3854}, {4, 11001, 3091}, {4, 15682, 3529}, {4, 17538, 381}, {4, 3524, 546}, {4, 3529, 3545}, {4, 3544, 3845}, {4, 5067, 3843}, {5, 12108, 5070}, {5, 382, 3146}, {5, 5054, 13735}, {5, 548, 5054}, {20, 17578, 3853}, {20, 3526, 3528}, {20, 3832, 3526}, {20, 3843, 5067}, {20, 3855, 631}, {30, 3526, 20}, {30, 3845, 15700}, {381, 17538, 3533}, {382, 15696, 15684}, {382, 3627, 17578}, {382, 5076, 17800}, {546, 15696, 7486}, {546, 5059, 3524}, {631, 15710, 15717}, {631, 3528, 15698}, {1657, 12102, 3839}, {1657, 3525, 376}, {1657, 3830, 12102}, {1657, 3839, 3525}, {2041, 2042, 5059}, {2043, 2044, 15721}, {3091, 11001, 10299}, {3091, 13735, 5}, {3091, 5073, 11001}, {3146, 12103, 11541}, {3146, 3523, 30}, {3146, 3839, 1657}, {3522, 3544, 15709}, {3522, 3845, 3544}, {3528, 3832, 3090}, {3533, 17538, 15710}, {3543, 17578, 382}, {3544, 6831, 3832}, {3830, 5054, 15687}, {3843, 5067, 3855}, {3858, 15681, 10303}, {3860, 15705, 5071}, {3861, 17800, 2}, {5056, 6909, 10304}, {5059, 11540, 17538}, {5059, 7486, 15696}, {5076, 17800, 3861}, {6826, 12108, 15703}, {7385, 15683, 12103}, {7486, 15717, 11540}, {12108, 15700, 3523}, {14269, 15704, 5056}, {14784, 14785, 15688}, {22615, 52667, 7582}, {22644, 52666, 7581}
X(62022) lies on these lines: {2, 3}, {13, 43105}, {14, 43106}, {15, 12820}, {16, 12821}, {395, 43400}, {396, 43399}, {485, 6492}, {486, 6493}, {511, 51026}, {515, 50870}, {517, 50869}, {671, 54934}, {952, 50862}, {1327, 42225}, {1328, 42226}, {3244, 33697}, {3564, 51022}, {3626, 28198}, {3629, 48884}, {3631, 19924}, {3656, 61285}, {4669, 28174}, {4745, 28202}, {5844, 50865}, {5965, 51025}, {6154, 61605}, {6329, 48895}, {6490, 13846}, {6491, 13847}, {7583, 42417}, {7584, 42418}, {7988, 50833}, {8584, 48901}, {9541, 42639}, {9778, 50800}, {11542, 12816}, {11543, 12817}, {11645, 20583}, {12699, 34747}, {12818, 42577}, {12819, 42576}, {14458, 60626}, {14488, 60283}, {15300, 22505}, {15533, 39884}, {15534, 51167}, {16808, 42791}, {16809, 42792}, {17502, 51074}, {17503, 60335}, {17508, 51129}, {18358, 48943}, {18480, 38098}, {18538, 43210}, {18553, 41152}, {18762, 43209}, {19106, 42800}, {19107, 42799}, {22615, 42642}, {22644, 42641}, {22793, 51071}, {24981, 61598}, {28150, 51069}, {28160, 51103}, {28168, 50802}, {28178, 50796}, {28182, 50821}, {28190, 51709}, {28212, 50874}, {28224, 50866}, {28234, 51119}, {29323, 50959}, {31162, 51094}, {31673, 34641}, {32787, 43316}, {32788, 43317}, {33698, 54644}, {34380, 51024}, {34628, 51700}, {34648, 61510}, {35786, 42525}, {35787, 42524}, {36969, 42630}, {36970, 42629}, {38034, 51110}, {38138, 51068}, {40693, 42509}, {40694, 42508}, {41100, 42894}, {41101, 42895}, {41107, 42137}, {41108, 42136}, {41112, 42117}, {41113, 42118}, {41119, 43332}, {41120, 43333}, {41121, 42102}, {41122, 42101}, {42085, 49811}, {42086, 49810}, {42087, 49907}, {42088, 49908}, {42093, 42497}, {42094, 42496}, {42096, 43197}, {42097, 43198}, {42104, 42889}, {42105, 42888}, {42107, 42429}, {42108, 42912}, {42109, 42913}, {42110, 42430}, {42122, 43331}, {42123, 43330}, {42135, 49906}, {42138, 49905}, {42140, 42633}, {42141, 42634}, {42143, 43324}, {42146, 43325}, {42147, 42506}, {42148, 42507}, {42154, 42415}, {42155, 42416}, {42164, 42779}, {42165, 42780}, {42263, 43503}, {42264, 43504}, {42283, 42644}, {42284, 42643}, {42419, 61719}, {42431, 42533}, {42432, 42532}, {42502, 42813}, {42503, 42814}, {42528, 43369}, {42529, 43368}, {42574, 43256}, {42575, 43257}, {42584, 42631}, {42585, 42632}, {42588, 42975}, {42589, 42974}, {42598, 54480}, {42599, 54479}, {42627, 43475}, {42628, 43476}, {42817, 43639}, {42818, 43640}, {42922, 43488}, {42923, 43487}, {42924, 42972}, {42925, 42973}, {42970, 43250}, {42971, 43251}, {42988, 43201}, {42989, 43202}, {43102, 43230}, {43103, 43231}, {43403, 43630}, {43404, 43631}, {43501, 43540}, {43502, 43541}, {43548, 54577}, {43549, 54576}, {44324, 46847}, {44678, 53143}, {44935, 50708}, {45103, 54920}, {47353, 51164}, {48873, 51186}, {48904, 61545}, {50812, 61263}, {50964, 59411}, {50992, 51029}, {51075, 61280}, {51078, 59420}, {51142, 52987}, {51217, 54132}, {53105, 54851}, {53109, 54734}, {54131, 61624}, {54477, 60210}, {54494, 54645}, {54717, 60238}, {60132, 60216}
X(62022) = midpoint of X(i) and X(j) for these {i,j}: {5, 15684}, {382, 15687}, {549, 3146}, {3543, 3627}, {3845, 15682}, {5073, 15686}
X(62022) = reflection of X(i) in X(j) for these {i,j}: {140, 14893}, {11001, 15759}, {12100, 3845}, {12101, 3830}, {12103, 547}, {14893, 3853}, {15681, 3530}, {15686, 3628}, {15690, 5066}, {15691, 5}, {15704, 14891}, {20, 10124}, {376, 3850}, {381, 12102}, {3534, 10109}, {34628, 51700}, {44324, 46847}, {546, 15687}, {547, 4}, {548, 381}, {549, 3861}, {550, 11737}, {5066, 12101}, {61510, 34648}, {61597, 31162}, {61624, 54131}, {8703, 3860}
X(62022) = inverse of X(61977) in orthocentroidal circle
X(62022) = inverse of X(61977) in Yff hyperbola
X(62022) = complement of X(62154)
X(62022) = anticomplement of X(62101)
X(62022) = pole of line {523, 61977} with respect to the orthocentroidal circle
X(62022) = pole of line {6, 43032} with respect to the Kiepert hyperbola
X(62022) = pole of line {523, 61977} with respect to the Yff hyperbola
X(62022) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(265), X(15691)}}, {{A, B, C, X(468), X(54934)}}, {{A, B, C, X(548), X(54512)}}, {{A, B, C, X(5072), X(54585)}}, {{A, B, C, X(6662), X(50690)}}, {{A, B, C, X(11331), X(60626)}}, {{A, B, C, X(23046), X(54924)}}, {{A, B, C, X(37453), X(54851)}}, {{A, B, C, X(52292), X(60335)}}, {{A, B, C, X(52293), X(54920)}}
X(62022) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 11001, 15688}, {2, 15640, 3529}, {2, 15681, 8703}, {2, 15697, 15715}, {2, 17504, 11812}, {2, 3528, 15693}, {2, 3830, 15687}, {2, 8703, 3530}, {4, 3146, 15696}, {4, 8703, 3860}, {5, 11001, 15759}, {30, 10109, 3534}, {30, 10124, 20}, {30, 12102, 381}, {30, 14891, 15704}, {30, 14893, 140}, {30, 15759, 11001}, {30, 3530, 15681}, {30, 3628, 15686}, {30, 381, 548}, {30, 3830, 12101}, {30, 3850, 376}, {30, 3853, 14893}, {30, 3861, 549}, {30, 5066, 15690}, {30, 547, 12103}, {381, 15709, 5}, {382, 15688, 15684}, {382, 3851, 3146}, {547, 12100, 11540}, {547, 15691, 15692}, {550, 14269, 11737}, {550, 15687, 14269}, {3090, 15714, 14890}, {3534, 3845, 10109}, {3543, 3627, 30}, {3544, 15698, 2}, {3545, 15704, 14891}, {3830, 12101, 3853}, {3839, 15686, 3628}, {3843, 15683, 11539}, {3853, 12103, 4}, {3860, 5066, 3859}, {3860, 8703, 547}, {5067, 15640, 15685}, {5079, 15681, 15710}, {11001, 15759, 15691}, {11737, 14269, 546}, {12100, 12101, 3845}, {14269, 15681, 5079}, {14269, 15700, 3855}, {14893, 15690, 5066}, {15681, 15710, 550}, {15688, 15709, 17504}, {15701, 15759, 12100}, {42633, 49825, 43207}, {42634, 49824, 43208}
X(62023) lies on these lines: {2, 3}, {6, 48942}, {17, 42096}, {18, 42097}, {53, 33636}, {61, 42909}, {62, 42908}, {185, 12002}, {355, 28232}, {397, 42105}, {398, 42104}, {542, 51167}, {1327, 31487}, {1350, 48943}, {1351, 48884}, {1482, 33697}, {3519, 32340}, {3531, 14861}, {3818, 55593}, {4301, 34748}, {4857, 7373}, {5050, 48895}, {5093, 48901}, {5270, 6767}, {5339, 19106}, {5340, 19107}, {5343, 42118}, {5344, 42117}, {5346, 21309}, {5349, 42086}, {5350, 42085}, {5365, 42141}, {5366, 42140}, {5493, 5790}, {5691, 8148}, {5818, 28182}, {5925, 18376}, {5965, 36990}, {6199, 23251}, {6243, 13474}, {6395, 23261}, {6407, 6564}, {6408, 6565}, {6417, 35821}, {6418, 35820}, {6445, 42266}, {6446, 42267}, {6449, 35786}, {6450, 35787}, {6472, 31412}, {6473, 42561}, {6474, 13903}, {6475, 13961}, {6500, 22644}, {6501, 22615}, {7745, 22246}, {7747, 43136}, {7843, 51122}, {8960, 42263}, {8976, 9690}, {9541, 10145}, {9589, 50798}, {9691, 42258}, {9703, 26883}, {9812, 18526}, {10137, 43339}, {10138, 43338}, {10247, 22793}, {10248, 34773}, {10263, 11455}, {10516, 55616}, {10627, 16261}, {10733, 12160}, {10990, 38724}, {10991, 38732}, {10992, 38743}, {10993, 38755}, {11178, 55602}, {11439, 13391}, {11480, 42979}, {11481, 42978}, {11482, 11645}, {11485, 42432}, {11486, 42431}, {11522, 28160}, {11542, 43770}, {11543, 43769}, {12017, 29323}, {12295, 38790}, {12315, 34786}, {12645, 58247}, {12699, 28236}, {12816, 43426}, {12817, 43427}, {12902, 13202}, {13093, 14864}, {13321, 13491}, {13340, 44870}, {13598, 18439}, {13665, 42271}, {13785, 42272}, {13951, 42276}, {13966, 17851}, {14841, 22334}, {14862, 17845}, {15026, 52093}, {15056, 54047}, {15603, 18424}, {15655, 39565}, {16194, 37484}, {16960, 42094}, {16961, 42093}, {18383, 35450}, {18394, 34469}, {18436, 32062}, {18440, 51163}, {18492, 28154}, {18493, 28164}, {18525, 28234}, {18538, 42413}, {18550, 43908}, {18553, 33878}, {18762, 42414}, {19130, 55692}, {21400, 43719}, {22331, 39563}, {23039, 46849}, {23253, 42225}, {23263, 42226}, {24206, 55632}, {25555, 48905}, {25561, 55626}, {26864, 40242}, {28158, 61261}, {28190, 58233}, {28202, 37714}, {28204, 50866}, {28228, 31673}, {29012, 53091}, {29317, 55604}, {30308, 31666}, {30315, 31663}, {30714, 38789}, {31670, 48662}, {33520, 38767}, {34507, 48910}, {34632, 61255}, {34780, 51491}, {36969, 41973}, {36970, 41974}, {36987, 46852}, {36999, 44455}, {37727, 50870}, {38733, 39838}, {38744, 39809}, {39899, 51538}, {40693, 43402}, {40694, 43401}, {41362, 48672}, {41963, 42269}, {41964, 42268}, {42087, 42921}, {42088, 42920}, {42099, 43238}, {42100, 43239}, {42101, 42131}, {42102, 42130}, {42103, 42944}, {42106, 42945}, {42108, 42128}, {42109, 42125}, {42112, 42132}, {42113, 42129}, {42121, 42776}, {42122, 42962}, {42123, 42963}, {42124, 42775}, {42136, 42999}, {42137, 42998}, {42144, 42817}, {42145, 42818}, {42159, 42778}, {42160, 42941}, {42161, 42940}, {42162, 42777}, {42164, 42974}, {42165, 42975}, {42259, 45385}, {42264, 58866}, {42429, 42580}, {42430, 42581}, {42516, 43416}, {42517, 43417}, {42586, 49908}, {42587, 49907}, {42813, 43399}, {42814, 43400}, {42926, 43648}, {42927, 43647}, {42936, 43240}, {42937, 43241}, {42960, 43645}, {42961, 43646}, {42986, 43496}, {42987, 43495}, {43010, 43022}, {43011, 43023}, {43105, 43773}, {43106, 43774}, {43292, 43325}, {43293, 43324}, {43422, 49947}, {43423, 49948}, {43477, 43634}, {43478, 43635}, {43626, 43629}, {43627, 43628}, {45959, 54048}, {47353, 55580}, {48673, 52854}, {48680, 52836}, {48872, 55624}, {48879, 55643}, {48889, 55610}, {48896, 55682}, {50805, 50867}, {50955, 51164}, {50957, 55620}, {50962, 51217}, {50963, 53093}, {50993, 55600}, {51024, 55724}, {51175, 51213}, {52835, 60884}, {53023, 55705}, {58228, 61272}, {58236, 61288}
X(62023) = midpoint of X(i) and X(j) for these {i,j}: {382, 5076}, {631, 3146}
X(62023) = reflection of X(i) in X(j) for these {i,j}: {1656, 4}, {1657, 3522}, {11001, 15714}, {15681, 15693}, {15692, 3845}, {15695, 381}, {15696, 3091}, {15713, 14893}, {17538, 5}, {17578, 3627}, {20, 632}, {3, 3843}, {3522, 3858}, {3534, 5071}, {3843, 5076}, {3859, 12102}, {5076, 17578}, {52093, 15026}
X(62023) = inverse of X(61976) in orthocentroidal circle
X(62023) = inverse of X(37936) in Stammler circle
X(62023) = inverse of X(61976) in Yff hyperbola
X(62023) = anticomplement of X(62104)
X(62023) = pole of line {523, 61976} with respect to the orthocentroidal circle
X(62023) = pole of line {523, 37936} with respect to the Stammler circle
X(62023) = pole of line {185, 61970} with respect to the Jerabek hyperbola
X(62023) = pole of line {6, 43422} with respect to the Kiepert hyperbola
X(62023) = pole of line {523, 61976} with respect to the Yff hyperbola
X(62023) = pole of line {69, 55647} with respect to the Wallace hyperbola
X(62023) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(253), X(58208)}}, {{A, B, C, X(265), X(17538)}}, {{A, B, C, X(3090), X(18550)}}, {{A, B, C, X(3426), X(44879)}}, {{A, B, C, X(3519), X(3528)}}, {{A, B, C, X(3521), X(3525)}}, {{A, B, C, X(3522), X(14841)}}, {{A, B, C, X(3524), X(14861)}}, {{A, B, C, X(3527), X(35475)}}, {{A, B, C, X(3529), X(21400)}}, {{A, B, C, X(3531), X(14865)}}, {{A, B, C, X(5068), X(18846)}}, {{A, B, C, X(6662), X(33699)}}, {{A, B, C, X(11541), X(17505)}}, {{A, B, C, X(11812), X(60122)}}, {{A, B, C, X(14528), X(23040)}}, {{A, B, C, X(15695), X(54512)}}, {{A, B, C, X(19708), X(42021)}}, {{A, B, C, X(21844), X(43719)}}, {{A, B, C, X(31361), X(58188)}}, {{A, B, C, X(35473), X(43908)}}, {{A, B, C, X(35489), X(38433)}}, {{A, B, C, X(35502), X(61137)}}
X(62023) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 15702, 6948}, {3, 3526, 15722}, {3, 382, 15684}, {4, 11541, 3533}, {4, 15682, 5059}, {4, 20, 3850}, {4, 3146, 550}, {4, 3523, 546}, {4, 3529, 5068}, {4, 3533, 3839}, {4, 382, 5073}, {4, 5059, 5}, {4, 5068, 3845}, {5, 17538, 15693}, {5, 30, 17538}, {20, 632, 14093}, {30, 12102, 3859}, {30, 14893, 15713}, {30, 15693, 15681}, {30, 15714, 11001}, {30, 17578, 5076}, {30, 3091, 15696}, {30, 3522, 1657}, {30, 3627, 17578}, {30, 381, 15695}, {30, 3845, 15692}, {30, 5071, 3534}, {30, 5076, 3843}, {30, 632, 20}, {376, 3861, 5072}, {381, 11001, 15707}, {381, 12100, 5055}, {381, 3146, 17800}, {381, 3534, 11539}, {381, 382, 3146}, {382, 3627, 3830}, {382, 5076, 30}, {546, 3534, 5070}, {548, 3839, 5079}, {548, 5079, 15701}, {631, 17538, 10304}, {631, 17578, 3853}, {1656, 14093, 15720}, {1656, 15696, 15712}, {1656, 15712, 15694}, {1656, 15720, 632}, {1656, 3858, 3851}, {1656, 5076, 4}, {2043, 2044, 11812}, {3091, 15712, 1656}, {3146, 3853, 381}, {3522, 5056, 631}, {3526, 3529, 15689}, {3543, 3627, 382}, {3830, 15684, 14269}, {3830, 5055, 15687}, {3832, 15704, 5054}, {3839, 11541, 548}, {3843, 15689, 12812}, {3843, 15694, 3091}, {3843, 3851, 3858}, {3851, 15681, 10299}, {3856, 15686, 3525}, {5349, 42086, 42989}, {5350, 42085, 42988}, {5365, 42141, 42924}, {5366, 42925, 42815}, {10299, 17538, 3522}, {10304, 15702, 12100}, {12085, 13621, 3}, {12101, 15704, 3832}, {12812, 15692, 3526}, {14269, 15684, 15685}, {14269, 15685, 15703}, {14813, 14814, 3528}, {14893, 15640, 15688}, {15695, 15707, 15714}, {34786, 61721, 12315}, {52838, 52839, 36990}
X(62024) lies on these lines: {2, 3}, {6, 42964}, {542, 51164}, {576, 48942}, {3818, 55595}, {5881, 50866}, {6199, 42271}, {6395, 42272}, {6407, 42275}, {6408, 42276}, {6417, 22644}, {6418, 22615}, {6427, 35821}, {6428, 35820}, {6445, 42269}, {6446, 42268}, {6447, 35815}, {6448, 35814}, {6453, 45384}, {6454, 45385}, {6472, 13925}, {6473, 13993}, {6519, 6564}, {6522, 6565}, {7687, 38633}, {7982, 33697}, {8148, 51118}, {8972, 10145}, {9588, 50800}, {9691, 31412}, {9692, 42639}, {10146, 13941}, {10248, 28190}, {10516, 55620}, {10541, 29323}, {11439, 54048}, {11477, 48662}, {11482, 48901}, {11485, 42895}, {11486, 42894}, {11645, 53858}, {12279, 13321}, {12308, 13202}, {13340, 40247}, {13886, 43383}, {13939, 43382}, {14692, 38733}, {15044, 34584}, {15069, 51167}, {15811, 50461}, {16189, 51087}, {17505, 44763}, {18396, 34563}, {18483, 58230}, {19106, 42689}, {19107, 42688}, {21358, 55623}, {21400, 43691}, {25561, 55628}, {28168, 30389}, {28204, 50874}, {29012, 53092}, {29317, 55602}, {31454, 43503}, {32340, 54202}, {33541, 53779}, {33887, 37489}, {34628, 58232}, {34748, 58240}, {34786, 58795}, {36969, 42934}, {36970, 42935}, {36990, 55724}, {38072, 55698}, {38638, 46686}, {41963, 43568}, {41964, 43569}, {42093, 42690}, {42094, 42691}, {42104, 42165}, {42105, 42164}, {42108, 42162}, {42109, 42159}, {42112, 42598}, {42113, 42599}, {42126, 42161}, {42127, 42160}, {42129, 42685}, {42130, 42166}, {42131, 42163}, {42132, 42684}, {42136, 56617}, {42137, 56616}, {42270, 43882}, {42273, 43881}, {42283, 43431}, {42284, 43430}, {42429, 42491}, {42430, 42490}, {42433, 43545}, {42434, 43544}, {42506, 43422}, {42507, 43423}, {42612, 43776}, {42613, 43775}, {42795, 43238}, {42796, 43239}, {42954, 43227}, {42955, 43226}, {42996, 43026}, {42997, 43027}, {43032, 43304}, {43033, 43305}, {43150, 48904}, {43244, 43547}, {43245, 43546}, {43399, 43632}, {43400, 43633}, {43542, 43634}, {43543, 43635}, {43621, 55593}, {43626, 46473}, {43627, 46476}, {44456, 51163}, {45958, 54047}, {47353, 55583}, {48661, 51515}, {48889, 55614}, {48895, 53093}, {48910, 55580}, {48943, 52987}, {51024, 55721}, {53023, 55701}
X(62024) = midpoint of X(i) and X(j) for these {i,j}: {3090, 3146}
X(62024) = reflection of X(i) in X(j) for these {i,j}: {1657, 3528}, {15681, 15701}, {3526, 4}
X(62024) = inverse of X(37939) in Stammler circle
X(62024) = anticomplement of X(62106)
X(62024) = pole of line {523, 37939} with respect to the Stammler circle
X(62024) = pole of line {185, 61968} with respect to the Jerabek hyperbola
X(62024) = pole of line {69, 55645} with respect to the Wallace hyperbola
X(62024) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(3521), X(3533)}}, {{A, B, C, X(3527), X(35478)}}, {{A, B, C, X(5056), X(18550)}}, {{A, B, C, X(5059), X(21400)}}, {{A, B, C, X(5066), X(18848)}}, {{A, B, C, X(10299), X(13623)}}, {{A, B, C, X(11001), X(32533)}}, {{A, B, C, X(15022), X(18846)}}, {{A, B, C, X(15702), X(31371)}}, {{A, B, C, X(17505), X(33703)}}, {{A, B, C, X(17506), X(44763)}}, {{A, B, C, X(21735), X(34483)}}, {{A, B, C, X(21844), X(43691)}}, {{A, B, C, X(22334), X(47485)}}
X(62024) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 14269, 3091}, {3, 15685, 12103}, {3, 15703, 14869}, {3, 3525, 15707}, {3, 3627, 3830}, {3, 5079, 15694}, {4, 10303, 546}, {4, 10304, 3856}, {4, 15683, 5}, {4, 15684, 17800}, {4, 15698, 3832}, {4, 20, 5066}, {4, 30, 3526}, {4, 3146, 15704}, {4, 3529, 15022}, {4, 382, 15684}, {30, 15701, 15681}, {30, 3528, 1657}, {381, 3534, 15709}, {382, 1657, 15682}, {382, 5076, 3146}, {443, 5068, 5056}, {546, 15704, 10303}, {550, 7486, 15706}, {632, 17504, 12108}, {1656, 12103, 3}, {1657, 14269, 5070}, {1657, 3853, 14269}, {1657, 5070, 15695}, {3090, 3146, 30}, {3090, 3523, 632}, {3090, 3857, 5072}, {3146, 3627, 5076}, {3526, 3851, 5055}, {3526, 5072, 3090}, {3528, 14269, 3851}, {3529, 12102, 381}, {3529, 15022, 548}, {3529, 17578, 12102}, {3627, 12102, 17578}, {3830, 5073, 3843}, {3856, 10304, 1656}, {3861, 5059, 5054}, {5055, 15695, 549}, {15022, 15640, 3529}, {15022, 15709, 3628}, {15640, 17578, 4}, {15684, 17800, 5073}, {42964, 42965, 6}
X(62025) lies on these lines: {2, 3}, {15, 42518}, {16, 42519}, {371, 42577}, {372, 42576}, {511, 51167}, {516, 50797}, {517, 50866}, {599, 48943}, {952, 50873}, {1503, 51172}, {3311, 43322}, {3312, 43323}, {3564, 51029}, {3633, 33697}, {4668, 28198}, {4669, 28232}, {4677, 48661}, {5844, 50863}, {5965, 51024}, {6144, 48884}, {6221, 43503}, {6398, 43504}, {6439, 6564}, {6440, 6565}, {6441, 18512}, {6442, 18510}, {6451, 60297}, {6452, 60298}, {6476, 13846}, {6477, 13847}, {6478, 13903}, {6479, 13961}, {9680, 42606}, {9690, 42639}, {10653, 42682}, {10654, 42683}, {12816, 16960}, {12817, 16961}, {15534, 51164}, {16966, 43368}, {16967, 43369}, {22236, 43550}, {22238, 43551}, {28146, 51066}, {28158, 50799}, {28164, 50806}, {28172, 51109}, {28228, 50798}, {28234, 50862}, {28236, 50805}, {29181, 50954}, {29317, 50993}, {31454, 42608}, {34380, 51216}, {35255, 43405}, {35256, 43406}, {35770, 42642}, {35771, 42641}, {36967, 42962}, {36968, 42963}, {41100, 42816}, {41101, 42815}, {41107, 42126}, {41108, 42127}, {41112, 43402}, {41113, 43401}, {41121, 42096}, {41122, 42097}, {42087, 42512}, {42088, 42513}, {42093, 46334}, {42094, 46335}, {42104, 43229}, {42105, 43228}, {42108, 42511}, {42109, 42510}, {42112, 42791}, {42113, 42792}, {42125, 49904}, {42128, 49903}, {42129, 42631}, {42130, 49905}, {42131, 49906}, {42132, 42632}, {42150, 42502}, {42151, 42503}, {42154, 43232}, {42155, 43233}, {42431, 42508}, {42432, 42509}, {42435, 42506}, {42436, 42507}, {42516, 49825}, {42517, 49824}, {42520, 42974}, {42521, 42975}, {42524, 42527}, {42525, 42526}, {42584, 43247}, {42585, 43246}, {42640, 43415}, {42902, 43429}, {42903, 43428}, {42996, 49908}, {42997, 49907}, {43304, 49948}, {43305, 49947}, {43471, 43877}, {43472, 43878}, {48889, 51186}, {48942, 54131}, {50800, 51069}, {50813, 61262}, {50874, 51093}, {50957, 51143}, {50962, 51026}, {50964, 55682}, {50992, 51217}, {50994, 55593}, {51022, 51175}, {51165, 51174}, {54890, 60287}, {60326, 60638}
X(62025) = midpoint of X(i) and X(j) for these {i,j}: {3146, 5071}, {3843, 15684}
X(62025) = reflection of X(i) in X(j) for these {i,j}: {1657, 14093}, {11001, 15711}, {14093, 3843}, {15681, 631}, {15685, 15697}, {15686, 12812}, {15694, 4}, {15696, 381}, {15712, 14893}, {376, 3858}, {381, 5076}, {3091, 15687}
X(62025) = anticomplement of X(62108)
X(62025) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(3830), X(57896)}}, {{A, B, C, X(10109), X(18550)}}, {{A, B, C, X(12811), X(54585)}}, {{A, B, C, X(15696), X(54512)}}
X(62025) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 11001, 548}, {2, 3627, 3830}, {2, 8703, 15718}, {3, 3830, 12101}, {3, 3859, 1656}, {4, 30, 15694}, {30, 14093, 1657}, {30, 14893, 15712}, {30, 15687, 3091}, {30, 15711, 11001}, {30, 381, 15696}, {30, 3858, 376}, {30, 5076, 381}, {30, 631, 15681}, {381, 1657, 15706}, {382, 3534, 15682}, {1656, 15695, 15693}, {1656, 17578, 5076}, {1657, 15688, 15686}, {1657, 5076, 3843}, {3091, 11001, 15711}, {3146, 5071, 30}, {3534, 12100, 15688}, {3534, 13633, 15640}, {3830, 15684, 2}, {3830, 15685, 4}, {3839, 17800, 15700}, {3850, 15686, 15708}, {5066, 15681, 15716}, {5073, 15687, 5054}, {6926, 14269, 5066}, {10109, 15682, 5073}, {10299, 15687, 14269}, {11540, 12101, 3845}, {11737, 15640, 15685}, {11737, 17504, 16863}, {12100, 14869, 15719}, {12100, 15685, 3534}, {12101, 15640, 3}, {14269, 15718, 3850}, {14893, 15689, 5072}, {15682, 17578, 15713}, {15685, 15694, 15697}, {15686, 15694, 14093}
X(62026) lies on these lines: {2, 3}, {6, 42888}, {10, 28182}, {15, 42693}, {16, 42692}, {17, 41978}, {18, 41977}, {40, 61257}, {61, 43402}, {62, 43401}, {141, 55608}, {143, 12002}, {195, 12112}, {265, 13393}, {355, 28216}, {371, 53517}, {372, 53520}, {397, 19107}, {398, 19106}, {511, 32137}, {515, 61292}, {516, 61510}, {517, 61246}, {542, 51026}, {576, 51136}, {946, 28190}, {952, 33697}, {1154, 13433}, {1353, 51538}, {1483, 9812}, {1503, 48942}, {1539, 30714}, {1699, 51700}, {2794, 61600}, {2829, 61601}, {3060, 45957}, {3519, 13603}, {3521, 57730}, {3564, 48884}, {3589, 55686}, {3818, 55596}, {3819, 11017}, {4857, 18990}, {5229, 10386}, {5270, 15171}, {5318, 42432}, {5321, 42431}, {5339, 42104}, {5340, 42105}, {5343, 42141}, {5344, 42140}, {5349, 11543}, {5350, 11542}, {5365, 11486}, {5366, 11485}, {5480, 55710}, {5493, 18480}, {5558, 18530}, {5663, 13598}, {5690, 61256}, {5691, 5844}, {5840, 61605}, {5843, 52835}, {5876, 32062}, {5882, 22793}, {5893, 14862}, {5894, 18376}, {5901, 28164}, {6101, 16194}, {6243, 11455}, {6361, 38138}, {6468, 8981}, {6469, 13966}, {6470, 6561}, {6471, 6560}, {6564, 41961}, {6565, 41962}, {6688, 44871}, {6749, 59649}, {7583, 42271}, {7584, 42272}, {7755, 53419}, {7860, 32819}, {7871, 32820}, {8162, 12953}, {8550, 15520}, {8960, 42284}, {8976, 42413}, {9541, 43413}, {9589, 50817}, {9681, 43503}, {9955, 28172}, {9956, 28158}, {10095, 46850}, {10113, 10990}, {10152, 14863}, {10187, 43101}, {10188, 43104}, {10222, 51082}, {10246, 10248}, {10263, 11381}, {10272, 22250}, {10619, 20585}, {10627, 44870}, {10722, 45155}, {10723, 52090}, {10991, 22515}, {10992, 22505}, {10993, 22799}, {11224, 12699}, {11439, 37484}, {11522, 34773}, {11591, 46849}, {11801, 20417}, {11803, 18400}, {12006, 14641}, {12279, 45956}, {12295, 18555}, {13202, 13431}, {13348, 46852}, {13363, 44863}, {13391, 31834}, {13403, 61299}, {13421, 13754}, {13451, 13630}, {13464, 28160}, {13491, 16881}, {13925, 42258}, {13951, 42414}, {13993, 42259}, {14128, 46847}, {14855, 15026}, {14864, 15311}, {14900, 19160}, {14927, 59399}, {15105, 18381}, {15325, 18514}, {15516, 29012}, {15644, 45958}, {15726, 61541}, {15805, 33534}, {15807, 44829}, {15811, 16266}, {16808, 42585}, {16809, 42584}, {16836, 18874}, {16964, 42941}, {16965, 42940}, {17702, 61598}, {18357, 28146}, {18358, 29317}, {18383, 61540}, {18481, 61275}, {18483, 28168}, {18538, 41948}, {18553, 29181}, {18583, 48895}, {18762, 41947}, {19130, 55690}, {19925, 28154}, {20070, 59400}, {20190, 50959}, {22615, 42216}, {22644, 42215}, {22791, 61287}, {22802, 44762}, {22804, 54201}, {23249, 43411}, {23251, 42225}, {23253, 42570}, {23259, 43412}, {23261, 42226}, {23263, 42571}, {23698, 61599}, {24206, 55634}, {24305, 59371}, {25555, 29323}, {28150, 61524}, {28174, 31673}, {28194, 50870}, {28202, 50814}, {28204, 50869}, {28208, 61286}, {28212, 37712}, {31162, 61289}, {31406, 43619}, {31447, 34638}, {31487, 43257}, {31663, 61262}, {31730, 61259}, {32515, 52854}, {32903, 58434}, {34380, 36990}, {34507, 48904}, {34564, 43585}, {34573, 48920}, {34754, 43546}, {34755, 43547}, {34786, 51491}, {35255, 35786}, {35256, 35787}, {35812, 43210}, {35813, 43209}, {35820, 53519}, {35821, 53518}, {36969, 42164}, {36970, 42165}, {36992, 52839}, {36994, 52838}, {37705, 48661}, {37727, 50874}, {38136, 48905}, {39884, 48910}, {42085, 43422}, {42086, 43423}, {42087, 42627}, {42088, 42628}, {42093, 42145}, {42094, 42144}, {42096, 42138}, {42097, 42135}, {42099, 42146}, {42100, 42143}, {42103, 43239}, {42106, 43238}, {42111, 42774}, {42112, 42124}, {42113, 42121}, {42114, 42773}, {42115, 42495}, {42116, 42494}, {42125, 43631}, {42126, 42998}, {42127, 42999}, {42128, 43630}, {42133, 42989}, {42134, 42988}, {42147, 42992}, {42148, 42993}, {42159, 42497}, {42162, 42496}, {42163, 43633}, {42166, 43632}, {42260, 42568}, {42261, 42569}, {42270, 42557}, {42273, 42558}, {42283, 58866}, {42429, 42489}, {42430, 42488}, {42433, 42793}, {42434, 42794}, {42537, 42639}, {42538, 42640}, {42580, 42958}, {42581, 42959}, {42629, 43775}, {42630, 43776}, {42637, 43406}, {42638, 43405}, {42795, 42947}, {42796, 42946}, {42813, 42912}, {42814, 42913}, {42894, 43019}, {42895, 43018}, {42918, 42948}, {42919, 42949}, {42936, 43226}, {42937, 43227}, {42938, 42961}, {42939, 42960}, {42942, 43399}, {42943, 43400}, {42994, 43229}, {42995, 43228}, {43242, 43557}, {43243, 43556}, {43338, 43524}, {43339, 43523}, {43542, 43639}, {43543, 43640}, {43621, 48876}, {43699, 43719}, {44882, 55693}, {44935, 52863}, {48880, 55635}, {48881, 55630}, {48889, 55615}, {48898, 55689}, {50973, 51167}, {50991, 55597}, {51023, 55724}, {51029, 51178}, {51732, 53023}, {52047, 53513}, {52048, 53516}, {52837, 52851}
X(62026) = midpoint of X(i) and X(j) for these {i,j}: {5, 3146}, {382, 3627}, {550, 5073}, {3845, 15684}, {10263, 11381}, {15640, 15686}, {15682, 15687}, {33697, 51118}, {34786, 51491}, {37705, 48661}, {39884, 48910}, {43621, 48876}, {48884, 51163}
X(62026) = reflection of X(i) in X(j) for these {i,j}: {140, 4}, {10627, 44870}, {11001, 14891}, {11591, 46849}, {12100, 14893}, {12103, 5}, {13348, 46852}, {13382, 12002}, {13471, 16340}, {13491, 16881}, {14449, 13598}, {14641, 12006}, {14893, 3830}, {15644, 45958}, {15681, 11812}, {15686, 10109}, {15690, 381}, {15691, 5066}, {15704, 3530}, {18583, 48895}, {20, 3628}, {3, 3861}, {376, 3860}, {3534, 11737}, {3853, 3627}, {3859, 5076}, {31730, 61259}, {44829, 15807}, {46850, 10095}, {48920, 34573}, {5, 12102}, {546, 3853}, {547, 12101}, {548, 546}, {550, 3850}, {5066, 15687}, {54201, 22804}, {61540, 18383}
X(62026) = inverse of X(61975) in orthocentroidal circle
X(62026) = inverse of X(61975) in Yff hyperbola
X(62026) = complement of X(62155)
X(62026) = anticomplement of X(44245)
X(62026) = pole of line {523, 61975} with respect to the orthocentroidal circle
X(62026) = pole of line {185, 3858} with respect to the Jerabek hyperbola
X(62026) = pole of line {6, 61975} with respect to the Kiepert hyperbola
X(62026) = pole of line {523, 61975} with respect to the Yff hyperbola
X(62026) = pole of line {69, 55644} with respect to the Wallace hyperbola
X(62026) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(30), X(14863)}}, {{A, B, C, X(265), X(12103)}}, {{A, B, C, X(632), X(3521)}}, {{A, B, C, X(1105), X(3858)}}, {{A, B, C, X(3518), X(13603)}}, {{A, B, C, X(3519), X(8703)}}, {{A, B, C, X(3520), X(57730)}}, {{A, B, C, X(3529), X(43699)}}, {{A, B, C, X(3530), X(14861)}}, {{A, B, C, X(3534), X(52441)}}, {{A, B, C, X(3543), X(6662)}}, {{A, B, C, X(3851), X(18848)}}, {{A, B, C, X(3854), X(18850)}}, {{A, B, C, X(5056), X(18846)}}, {{A, B, C, X(5079), X(18550)}}, {{A, B, C, X(10124), X(40448)}}, {{A, B, C, X(14491), X(35475)}}, {{A, B, C, X(15690), X(54512)}}, {{A, B, C, X(15701), X(60122)}}, {{A, B, C, X(21400), X(49137)}}, {{A, B, C, X(21734), X(42021)}}, {{A, B, C, X(43719), X(55576)}}, {{A, B, C, X(43970), X(44682)}}, {{A, B, C, X(46081), X(57584)}}, {{A, B, C, X(55861), X(60171)}}
X(62026) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 17578, 15687}, {3, 381, 7486}, {3, 382, 15682}, {3, 3855, 15699}, {3, 3861, 5066}, {3, 4, 3858}, {3, 5, 10124}, {3, 7486, 15713}, {4, 10295, 10019}, {4, 10299, 3832}, {4, 11541, 10299}, {4, 3146, 1657}, {4, 3522, 381}, {4, 3529, 5056}, {4, 376, 3854}, {4, 5056, 3843}, {4, 5059, 1656}, {5, 3627, 3830}, {5, 376, 12108}, {5, 550, 3523}, {20, 3845, 3628}, {20, 3851, 15712}, {20, 5076, 3845}, {30, 11737, 3534}, {30, 11812, 15681}, {30, 12101, 547}, {30, 14891, 11001}, {30, 14893, 12100}, {30, 16340, 13471}, {30, 3530, 15704}, {30, 3627, 3853}, {30, 3628, 20}, {30, 381, 15690}, {30, 3860, 376}, {30, 5066, 15691}, {30, 5076, 3859}, {140, 3853, 4}, {381, 3530, 12812}, {382, 3543, 3627}, {382, 3830, 3146}, {382, 5076, 15684}, {549, 3843, 12811}, {631, 14269, 3857}, {632, 3832, 11737}, {1656, 5059, 550}, {1656, 5073, 5059}, {1885, 18325, 16618}, {2043, 2044, 15701}, {3090, 10303, 2049}, {3091, 8703, 16239}, {3146, 12102, 12103}, {3146, 17578, 3839}, {3146, 3627, 12102}, {3523, 3533, 5054}, {3523, 3839, 5068}, {3528, 17571, 15700}, {3528, 5072, 11539}, {3529, 3843, 549}, {3530, 12108, 15722}, {3533, 3845, 3850}, {3534, 3832, 632}, {3545, 15696, 14869}, {3627, 15687, 17578}, {3628, 3859, 14892}, {3830, 12100, 12101}, {3845, 15712, 3851}, {3857, 15686, 631}, {3858, 15712, 5071}, {5056, 11001, 6827}, {5068, 15682, 5073}, {5071, 17578, 5076}, {5072, 15685, 3528}, {5073, 5076, 3533}, {5321, 42431, 42924}, {5349, 42109, 42158}, {5349, 42158, 11543}, {5350, 42108, 42157}, {5350, 42157, 11542}, {5663, 13598, 14449}, {6658, 8352, 8361}, {7517, 15331, 12105}, {10124, 12102, 3861}, {10124, 15687, 14893}, {12002, 13382, 143}, {12002, 14915, 13382}, {12086, 18378, 15646}, {12100, 12103, 548}, {12102, 12103, 546}, {12103, 14893, 5}, {12812, 15690, 3530}, {14269, 15640, 15686}, {14269, 15686, 10109}, {14813, 14814, 8703}, {14869, 15696, 15759}, {15640, 15686, 30}, {15682, 17578, 3}, {15720, 16239, 140}, {33697, 51118, 952}, {34754, 43546, 43773}, {34755, 43547, 43774}, {42133, 43769, 42989}, {42134, 43770, 42988}, {42433, 42978, 42793}, {42434, 42979, 42794}, {42888, 42889, 6}, {48884, 51163, 3564}
X(62027) lies on these lines: {2, 3}, {485, 6474}, {486, 6475}, {515, 58238}, {1351, 48942}, {1384, 39563}, {3098, 50957}, {3579, 50800}, {3653, 28172}, {3655, 51075}, {4746, 31673}, {4816, 41869}, {5093, 11645}, {5339, 43008}, {5340, 43009}, {5349, 42510}, {5350, 42511}, {6472, 42258}, {6473, 42259}, {6500, 35821}, {6501, 35820}, {6564, 9690}, {6565, 43415}, {8148, 33697}, {8976, 43210}, {9166, 38634}, {9680, 42526}, {9691, 13846}, {10247, 28208}, {10722, 12355}, {11178, 55604}, {11179, 51130}, {11180, 51217}, {11485, 42973}, {11486, 42972}, {11542, 43201}, {11543, 43202}, {11648, 43136}, {11820, 51993}, {12699, 34748}, {12818, 43380}, {12819, 43381}, {13951, 43209}, {15905, 36430}, {16261, 54047}, {16267, 43781}, {16268, 43782}, {16808, 43325}, {16809, 43324}, {16962, 42094}, {16963, 42093}, {17851, 42276}, {18440, 50961}, {18481, 58233}, {18525, 50804}, {18550, 44731}, {19875, 28154}, {19883, 58226}, {21358, 55624}, {23234, 38635}, {23251, 43385}, {23253, 52047}, {23261, 43384}, {23263, 52048}, {25561, 55629}, {28146, 38066}, {28168, 38021}, {28178, 38074}, {28190, 38314}, {28202, 38176}, {29323, 38072}, {31162, 50874}, {31670, 51026}, {33878, 48943}, {34627, 50867}, {34628, 50806}, {34632, 50797}, {34638, 50799}, {36969, 42799}, {36970, 42800}, {38637, 59377}, {39838, 48657}, {41107, 43776}, {41108, 43775}, {42090, 43107}, {42091, 43100}, {42095, 42429}, {42098, 42430}, {42104, 42975}, {42105, 42974}, {42119, 43328}, {42120, 43329}, {42126, 42941}, {42127, 42940}, {42225, 43316}, {42226, 43317}, {42275, 45384}, {42690, 43196}, {42691, 43195}, {42785, 48905}, {42791, 42921}, {42792, 42920}, {42914, 51944}, {42915, 51945}, {42928, 43293}, {42929, 43292}, {43026, 49908}, {43027, 49907}, {43193, 54594}, {43194, 54593}, {43312, 43788}, {43313, 43787}, {43330, 43400}, {43331, 43399}, {43497, 43636}, {43498, 43637}, {43542, 43630}, {43543, 43631}, {43632, 49905}, {43633, 49906}, {44456, 48884}, {47353, 48904}, {47745, 48661}, {48662, 51163}, {48889, 55616}, {48895, 50963}, {48906, 51173}, {48910, 50955}, {50805, 50873}, {50819, 61272}, {50868, 61244}, {50954, 54170}, {50962, 51029}, {50993, 55602}, {51164, 54131}, {51175, 51216}, {51189, 55588}, {54891, 60626}
X(62027) = midpoint of X(i) and X(j) for these {i,j}: {3146, 3545}, {5073, 15689}, {14269, 15684}
X(62027) = reflection of X(i) in X(j) for these {i,j}: {10304, 3845}, {1657, 10304}, {11001, 17504}, {14269, 3830}, {15681, 5054}, {15685, 15689}, {15688, 3839}, {15689, 381}, {15699, 12101}, {17504, 14893}, {20, 15699}, {3, 14269}, {3534, 3545}, {3545, 15687}, {5054, 4}, {54047, 16261}
X(62027) = inverse of X(12105) in Stammler circle
X(62027) = anticomplement of X(62111)
X(62027) = pole of line {523, 12105} with respect to the Stammler circle
X(62027) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(1294), X(58202)}}, {{A, B, C, X(5071), X(18550)}}, {{A, B, C, X(12108), X(60122)}}, {{A, B, C, X(12811), X(18848)}}, {{A, B, C, X(15319), X(49136)}}, {{A, B, C, X(15689), X(54512)}}, {{A, B, C, X(21400), X(49138)}}, {{A, B, C, X(35473), X(44731)}}
X(62027) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15695, 6825}, {2, 6926, 15722}, {4, 15692, 3860}, {4, 20, 12811}, {4, 30, 5054}, {20, 381, 15701}, {30, 10304, 1657}, {30, 12101, 15699}, {30, 14269, 3}, {30, 14893, 17504}, {30, 15687, 3545}, {30, 15689, 15685}, {30, 15699, 20}, {30, 17504, 11001}, {30, 3545, 3534}, {30, 381, 15689}, {30, 3839, 15688}, {30, 3845, 10304}, {30, 5054, 15681}, {140, 3861, 3857}, {140, 5079, 5070}, {140, 8703, 15692}, {381, 10109, 3851}, {381, 15716, 3090}, {381, 3524, 5055}, {381, 3534, 140}, {381, 3627, 3830}, {381, 382, 15682}, {382, 3830, 15684}, {546, 15683, 15693}, {632, 3628, 16864}, {1657, 3845, 15694}, {2043, 2044, 12108}, {3090, 15691, 15716}, {3146, 3830, 15703}, {3522, 13727, 631}, {3524, 3839, 14892}, {3529, 5066, 14093}, {3530, 15691, 8703}, {3534, 15687, 3843}, {3534, 3545, 15707}, {3543, 15682, 3627}, {3560, 10299, 3526}, {3627, 11541, 5076}, {3830, 15681, 4}, {3830, 15701, 12101}, {3830, 3843, 15687}, {3860, 15692, 5079}, {5054, 15696, 15710}, {5054, 15706, 15719}, {5055, 15689, 3524}, {5073, 17800, 11541}, {11001, 14893, 1656}, {14269, 15684, 30}, {14893, 15721, 381}, {15154, 15155, 12105}, {15682, 17578, 15691}, {15684, 15685, 5073}, {15687, 15707, 14269}, {42105, 43402, 42974}
X(62028) lies on these lines: {2, 3}, {6, 42970}, {13, 43770}, {14, 43769}, {17, 43204}, {18, 43203}, {61, 42105}, {62, 42104}, {69, 46848}, {74, 18296}, {146, 31815}, {265, 38626}, {316, 32822}, {371, 42575}, {372, 42574}, {395, 42805}, {396, 42806}, {515, 16189}, {542, 51029}, {575, 14927}, {576, 39874}, {590, 6488}, {615, 6489}, {944, 61285}, {962, 33697}, {1056, 12953}, {1058, 12943}, {1173, 31371}, {1285, 44518}, {1352, 48943}, {1587, 53518}, {1588, 53519}, {2979, 46849}, {3316, 42260}, {3317, 42261}, {3426, 14843}, {3567, 51996}, {3592, 23249}, {3594, 23259}, {3616, 28168}, {3617, 28178}, {3618, 29323}, {3619, 55631}, {3620, 55595}, {3623, 58236}, {3746, 5229}, {3818, 55597}, {4301, 50818}, {4701, 12245}, {5225, 5563}, {5237, 42113}, {5238, 42112}, {5334, 42165}, {5335, 42164}, {5339, 43401}, {5340, 43402}, {5343, 42155}, {5344, 42154}, {5349, 42778}, {5350, 42777}, {5351, 42103}, {5352, 42106}, {5365, 42148}, {5366, 42147}, {5368, 7737}, {5485, 14023}, {5493, 38074}, {5640, 14641}, {5691, 28234}, {5714, 51790}, {5731, 58232}, {5734, 28208}, {5818, 28150}, {5881, 50862}, {5921, 55724}, {5965, 48884}, {6033, 38628}, {6200, 43405}, {6225, 34786}, {6241, 16625}, {6321, 38627}, {6396, 43406}, {6419, 22644}, {6420, 22615}, {6425, 13886}, {6426, 13939}, {6453, 31412}, {6454, 42276}, {6455, 43374}, {6456, 43375}, {6484, 43337}, {6485, 43336}, {6519, 8972}, {6522, 13941}, {6560, 23275}, {6561, 23269}, {6564, 42413}, {6565, 42414}, {6761, 15005}, {6776, 53858}, {7581, 35821}, {7582, 35820}, {7583, 43507}, {7584, 43508}, {7728, 38632}, {7745, 14482}, {7748, 41940}, {7773, 32891}, {7967, 22793}, {7982, 28236}, {7991, 28232}, {7999, 46847}, {8884, 18847}, {9540, 10147}, {9541, 43879}, {9543, 45384}, {9589, 34627}, {9693, 13846}, {9781, 15012}, {9812, 10222}, {9862, 38734}, {10148, 13935}, {10165, 58225}, {10248, 18481}, {10283, 58235}, {10595, 28160}, {10721, 12317}, {10722, 44945}, {10738, 38631}, {10741, 38630}, {10742, 38629}, {11002, 13491}, {11412, 32062}, {11455, 45186}, {11477, 51163}, {12112, 36747}, {12244, 36253}, {12250, 18405}, {12290, 13598}, {12295, 15054}, {12383, 38791}, {12645, 58249}, {12699, 58240}, {12900, 15023}, {13172, 38745}, {13199, 38757}, {13202, 14094}, {13452, 32533}, {13474, 45187}, {14561, 55694}, {14654, 38801}, {14912, 22330}, {15020, 46686}, {15021, 15081}, {15025, 16111}, {15027, 34584}, {15069, 51022}, {15077, 16835}, {15605, 32340}, {15644, 16261}, {15860, 40065}, {16263, 18851}, {16808, 52079}, {16809, 52080}, {16960, 42119}, {16961, 42120}, {16982, 34783}, {17852, 43880}, {18358, 55602}, {18383, 54050}, {18483, 30389}, {18492, 28158}, {18553, 54170}, {18840, 54917}, {19106, 42160}, {19107, 42161}, {22234, 29012}, {22236, 42108}, {22238, 42109}, {22331, 53419}, {22332, 53418}, {23235, 39838}, {23253, 42263}, {23263, 42264}, {25406, 48895}, {28172, 58229}, {28194, 50866}, {28204, 50873}, {29317, 51537}, {31425, 38076}, {31447, 50799}, {31670, 48942}, {32819, 32890}, {34754, 43771}, {34755, 43772}, {34781, 61721}, {35007, 43618}, {35786, 42638}, {35787, 42637}, {36836, 42102}, {36843, 42101}, {37640, 42432}, {37641, 42431}, {38072, 51177}, {38664, 39809}, {38665, 52836}, {38672, 38956}, {39884, 55580}, {40330, 55614}, {40686, 50709}, {40693, 42516}, {40694, 42517}, {41100, 42908}, {41101, 42909}, {41121, 42515}, {41122, 42514}, {42096, 42166}, {42097, 42163}, {42115, 43365}, {42116, 43364}, {42136, 43465}, {42137, 43466}, {42266, 43509}, {42267, 43510}, {42494, 42980}, {42495, 42981}, {42510, 43202}, {42511, 43201}, {42528, 42593}, {42529, 42592}, {42629, 43488}, {42630, 43487}, {42813, 43542}, {42814, 43543}, {42900, 43308}, {42901, 43309}, {42940, 42999}, {42941, 42998}, {42988, 43540}, {42989, 43541}, {43193, 43404}, {43194, 43403}, {43197, 43647}, {43198, 43648}, {43226, 43240}, {43227, 43241}, {43242, 43474}, {43243, 43473}, {43479, 43554}, {43480, 43555}, {43521, 56618}, {43522, 56619}, {43619, 53096}, {43621, 52987}, {46264, 55708}, {48873, 55611}, {48889, 55617}, {50810, 50870}, {50974, 51026}, {51165, 51178}, {51491, 58795}
X(62028) = midpoint of X(i) and X(j) for these {i,j}: {3091, 3146}, {5073, 15696}
X(62028) = reflection of X(i) in X(j) for these {i,j}: {11001, 15692}, {12812, 12102}, {14093, 3845}, {15681, 15713}, {15683, 15695}, {15696, 3858}, {15697, 381}, {15711, 14893}, {17538, 3091}, {20, 1656}, {3091, 5076}, {3522, 3843}, {3529, 17538}, {3858, 3853}, {4, 17578}, {550, 3859}, {5076, 3627}, {631, 4}
X(62028) = anticomplement of X(15696)
X(62028) = pole of line {185, 61964} with respect to the Jerabek hyperbola
X(62028) = pole of line {69, 33923} with respect to the Wallace hyperbola
X(62028) = intersection, other than A, B, C, of circumconics {{A, B, C, X(5), X(18847)}}, {{A, B, C, X(25), X(46848)}}, {{A, B, C, X(30), X(18296)}}, {{A, B, C, X(64), X(55574)}}, {{A, B, C, X(69), X(33923)}}, {{A, B, C, X(140), X(31371)}}, {{A, B, C, X(376), X(14843)}}, {{A, B, C, X(381), X(18851)}}, {{A, B, C, X(546), X(18853)}}, {{A, B, C, X(550), X(15077)}}, {{A, B, C, X(1173), X(3516)}}, {{A, B, C, X(1217), X(41099)}}, {{A, B, C, X(1657), X(32533)}}, {{A, B, C, X(3090), X(18846)}}, {{A, B, C, X(3091), X(18849)}}, {{A, B, C, X(3515), X(16835)}}, {{A, B, C, X(3517), X(22334)}}, {{A, B, C, X(3521), X(46219)}}, {{A, B, C, X(3545), X(18848)}}, {{A, B, C, X(3832), X(18852)}}, {{A, B, C, X(3839), X(18854)}}, {{A, B, C, X(3855), X(18850)}}, {{A, B, C, X(4846), X(15720)}}, {{A, B, C, X(5073), X(17505)}}, {{A, B, C, X(6995), X(54917)}}, {{A, B, C, X(12100), X(54667)}}, {{A, B, C, X(13452), X(32534)}}, {{A, B, C, X(13472), X(35477)}}, {{A, B, C, X(15692), X(31361)}}, {{A, B, C, X(15694), X(54660)}}, {{A, B, C, X(15697), X(54512)}}, {{A, B, C, X(15699), X(54763)}}, {{A, B, C, X(15708), X(60122)}}, {{A, B, C, X(15712), X(15740)}}, {{A, B, C, X(18363), X(52296)}}, {{A, B, C, X(21400), X(49139)}}, {{A, B, C, X(52518), X(55571)}}
X(62028) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 17568, 16952}, {2, 3853, 4}, {3, 11541, 3529}, {3, 11737, 17542}, {3, 12811, 2}, {3, 3146, 11541}, {3, 546, 15022}, {4, 11001, 5}, {4, 20, 3545}, {4, 3525, 546}, {4, 3528, 381}, {4, 376, 3855}, {4, 382, 15682}, {4, 5067, 3839}, {4, 5071, 3843}, {20, 3545, 10299}, {20, 3854, 549}, {20, 5068, 15716}, {30, 12102, 12812}, {30, 14893, 15711}, {30, 15692, 11001}, {30, 15695, 15683}, {30, 15713, 15681}, {30, 3627, 5076}, {30, 381, 15697}, {30, 3845, 14093}, {30, 3853, 3858}, {30, 3858, 15696}, {30, 3859, 550}, {30, 5076, 3091}, {376, 3855, 3533}, {546, 12103, 16239}, {546, 15690, 3628}, {546, 3627, 3830}, {548, 14269, 5068}, {548, 5068, 15702}, {550, 3839, 5067}, {550, 3859, 15694}, {550, 5067, 15698}, {631, 15712, 15719}, {631, 3545, 1656}, {1657, 15687, 3832}, {1657, 15690, 20}, {2043, 2044, 15708}, {3091, 12812, 3544}, {3091, 15697, 10303}, {3091, 17538, 631}, {3091, 3146, 30}, {3091, 3522, 632}, {3146, 3543, 3627}, {3522, 3843, 5071}, {3525, 3545, 3090}, {3529, 15682, 3146}, {3530, 3851, 17564}, {3534, 3861, 5056}, {3545, 15688, 15709}, {3627, 15704, 3853}, {3627, 5076, 17578}, {3830, 15684, 15688}, {3832, 15640, 1657}, {3845, 17800, 3523}, {3850, 15681, 15717}, {3851, 6891, 3526}, {5059, 10303, 12103}, {6857, 7486, 5070}, {6906, 11541, 15686}, {10303, 12103, 3528}, {10303, 16239, 3525}, {11001, 15709, 376}, {12103, 15697, 17538}, {12811, 15704, 3}, {13735, 15022, 17568}, {14782, 14783, 10109}, {15022, 17535, 7486}, {15640, 15687, 3524}, {15696, 15714, 3522}, {35820, 52666, 7582}, {35821, 52667, 7581}, {42283, 43407, 13939}, {42284, 43408, 13886}, {42970, 42971, 6}
X(62029) lies on these lines: {1, 50874}, {2, 3}, {6, 51164}, {8, 50867}, {53, 36427}, {69, 48943}, {193, 51213}, {515, 16191}, {1131, 52047}, {1132, 52048}, {1327, 42570}, {1328, 42571}, {1587, 43521}, {1588, 43522}, {1698, 50813}, {3316, 42568}, {3317, 42569}, {3586, 4114}, {3618, 51177}, {3625, 34627}, {3630, 11180}, {3633, 34631}, {3763, 50969}, {4668, 31673}, {4691, 6361}, {4764, 51065}, {5318, 43482}, {5321, 43481}, {5334, 43401}, {5335, 43402}, {5339, 49875}, {5340, 49876}, {5349, 43502}, {5350, 43501}, {5365, 49948}, {5366, 49947}, {5485, 60325}, {5550, 50807}, {6144, 51024}, {6425, 60303}, {6426, 60304}, {6484, 43568}, {6485, 43569}, {7935, 60183}, {8252, 43787}, {8253, 43788}, {8596, 38744}, {9812, 28208}, {10155, 54646}, {10248, 51709}, {10653, 43031}, {10654, 43030}, {11178, 50966}, {11645, 51538}, {12243, 39809}, {12290, 21969}, {12699, 50818}, {12816, 42150}, {12817, 42151}, {14226, 23263}, {14241, 23253}, {16267, 42119}, {16268, 42120}, {16772, 42587}, {16773, 42586}, {16962, 43645}, {16963, 43646}, {16964, 43491}, {16965, 43492}, {18440, 51179}, {18492, 34638}, {18525, 50863}, {18581, 43400}, {18582, 43399}, {18844, 60127}, {19053, 22615}, {19054, 22644}, {19862, 50820}, {20053, 33697}, {21356, 29317}, {23251, 42572}, {23261, 42573}, {23267, 53518}, {23269, 42271}, {23273, 53519}, {23275, 42272}, {25055, 28172}, {28146, 53620}, {28164, 61275}, {28182, 54448}, {28194, 37712}, {28198, 59388}, {28202, 59387}, {31145, 48661}, {31253, 51083}, {31412, 42537}, {31670, 50974}, {32001, 36889}, {32455, 39874}, {32819, 32877}, {32822, 32875}, {32823, 32876}, {32888, 37671}, {33604, 42511}, {33605, 42510}, {35242, 50803}, {36969, 42140}, {36970, 42141}, {37640, 42105}, {37641, 42104}, {37832, 42929}, {37835, 42928}, {38074, 38127}, {39563, 43618}, {39884, 54174}, {41112, 42432}, {41113, 42431}, {41971, 43033}, {41972, 43032}, {42085, 42895}, {42086, 42894}, {42093, 43543}, {42094, 43542}, {42096, 42693}, {42097, 42692}, {42135, 43478}, {42138, 43477}, {42139, 43555}, {42142, 43554}, {42147, 49825}, {42148, 49824}, {42157, 49813}, {42158, 49812}, {42159, 42801}, {42162, 42802}, {42225, 43507}, {42226, 43508}, {42263, 53517}, {42264, 53520}, {42413, 43536}, {42414, 54597}, {42508, 42899}, {42509, 42898}, {42538, 42561}, {42557, 43406}, {42558, 43405}, {42589, 61719}, {42625, 43464}, {42626, 43463}, {42635, 43245}, {42636, 43244}, {42813, 49862}, {42814, 49861}, {42986, 43540}, {42987, 43541}, {43430, 60620}, {43431, 60621}, {43444, 54574}, {43445, 54575}, {43621, 54170}, {43837, 51996}, {44456, 51211}, {46933, 50800}, {48880, 50956}, {48884, 51023}, {48905, 51135}, {48942, 51212}, {50960, 55646}, {50967, 51167}, {50976, 51126}, {51118, 61296}, {51163, 54132}, {53103, 54493}, {53106, 60185}, {53107, 54523}, {54612, 60209}, {54616, 54890}, {54637, 54857}, {54707, 60146}, {54852, 60636}, {60143, 60326}, {60284, 60329}, {60322, 60630}, {60323, 60631}
X(62029) = midpoint of X(i) and X(j) for these {i,j}: {3146, 3839}, {5073, 15688}
X(62029) = reflection of X(i) in X(j) for these {i,j}: {10304, 14269}, {11001, 3524}, {11539, 12101}, {15681, 11539}, {15683, 15688}, {15686, 14892}, {15688, 3845}, {20, 5055}, {376, 3839}, {3524, 4}, {3839, 3830}, {5055, 15687}
X(62029) = inverse of X(61973) in orthocentroidal circle
X(62029) = inverse of X(61973) in Yff hyperbola
X(62029) = complement of X(58204)
X(62029) = anticomplement of X(15689)
X(62029) = pole of line {523, 61973} with respect to the orthocentroidal circle
X(62029) = pole of line {6, 61973} with respect to the Kiepert hyperbola
X(62029) = pole of line {523, 61973} with respect to the Yff hyperbola
X(62029) = pole of line {69, 14093} with respect to the Wallace hyperbola
X(62029) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(14093)}}, {{A, B, C, X(1494), X(46333)}}, {{A, B, C, X(3521), X(55866)}}, {{A, B, C, X(3544), X(18848)}}, {{A, B, C, X(3627), X(36889)}}, {{A, B, C, X(4232), X(60325)}}, {{A, B, C, X(4846), X(15701)}}, {{A, B, C, X(5067), X(18846)}}, {{A, B, C, X(5071), X(18847)}}, {{A, B, C, X(14843), X(58195)}}, {{A, B, C, X(15318), X(58208)}}, {{A, B, C, X(15692), X(54667)}}, {{A, B, C, X(18850), X(41106)}}, {{A, B, C, X(21400), X(58207)}}, {{A, B, C, X(46936), X(54763)}}, {{A, B, C, X(52297), X(60185)}}, {{A, B, C, X(52298), X(54523)}}, {{A, B, C, X(52301), X(60326)}}, {{A, B, C, X(54660), X(55864)}}, {{A, B, C, X(57822), X(61138)}}
X(62029) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 14891, 631}, {2, 20, 14093}, {2, 3543, 3627}, {4, 11001, 5071}, {4, 11541, 3528}, {4, 20, 3544}, {4, 3529, 5067}, {20, 5055, 15710}, {30, 11539, 15681}, {30, 12101, 11539}, {30, 14269, 10304}, {30, 14892, 15686}, {30, 15687, 5055}, {30, 15688, 15683}, {30, 3524, 11001}, {30, 3830, 3839}, {30, 3845, 15688}, {30, 5055, 20}, {376, 15682, 3146}, {376, 3545, 5054}, {381, 11812, 15022}, {382, 3543, 15682}, {546, 15685, 15692}, {546, 15688, 11112}, {547, 15697, 10299}, {547, 17800, 15697}, {548, 15684, 15640}, {548, 3850, 632}, {1657, 3830, 14893}, {1657, 3843, 12108}, {1657, 5054, 15689}, {3090, 3534, 15715}, {3090, 3853, 4}, {3091, 15681, 15698}, {3146, 12102, 3529}, {3146, 17578, 3523}, {3146, 3525, 11541}, {3146, 3543, 3830}, {3146, 3839, 30}, {3523, 17578, 12102}, {3523, 5067, 3525}, {3524, 5067, 15709}, {3543, 15640, 17578}, {3627, 15712, 3853}, {3830, 15684, 1657}, {3830, 5073, 15703}, {3839, 15705, 5}, {3843, 15706, 14892}, {3845, 14891, 5072}, {3845, 15703, 3854}, {3851, 15690, 15721}, {5055, 15710, 15702}, {5059, 5076, 3855}, {5068, 15717, 16408}, {10304, 14269, 3545}, {11737, 15695, 10303}, {12100, 14893, 3850}, {12101, 15681, 3091}, {12102, 15640, 376}, {14892, 15686, 15706}, {14892, 15706, 2}, {15640, 17578, 381}, {15702, 15710, 3524}, {23253, 41945, 14241}, {34648, 50814, 61256}, {41869, 50862, 34627}, {42119, 43201, 16267}, {42120, 43202, 16268}, {48910, 51022, 11180}
X(62030) lies on these lines: {2, 3}, {13, 43473}, {14, 43474}, {316, 32896}, {511, 51216}, {515, 50873}, {516, 50866}, {517, 50863}, {1327, 13721}, {1328, 13844}, {1503, 51029}, {3564, 51211}, {3621, 33697}, {3623, 28208}, {4669, 20070}, {4677, 28228}, {4745, 50870}, {5318, 42516}, {5321, 42517}, {5334, 42800}, {5335, 42799}, {5921, 48942}, {5965, 51028}, {6200, 54542}, {6396, 54543}, {7585, 42417}, {7586, 42418}, {7802, 32893}, {8584, 51026}, {8596, 10722}, {8972, 41961}, {9541, 43503}, {9812, 50869}, {10248, 34628}, {11055, 44434}, {11160, 48910}, {11180, 48904}, {11488, 43421}, {11489, 43420}, {11645, 51170}, {12816, 49860}, {12817, 49859}, {13846, 42537}, {13847, 42538}, {13886, 60307}, {13939, 60308}, {13941, 41962}, {14458, 60635}, {14537, 14930}, {15533, 51022}, {15534, 51163}, {16960, 46335}, {16961, 46334}, {17503, 54921}, {18845, 54734}, {19053, 53519}, {19054, 53518}, {19106, 49826}, {19107, 49827}, {20080, 48884}, {22165, 61044}, {22235, 43201}, {22237, 43202}, {28164, 51105}, {28182, 50809}, {28232, 50867}, {28234, 50864}, {28236, 50865}, {29181, 50990}, {31145, 41869}, {32787, 42577}, {32788, 42576}, {33622, 52838}, {33624, 52839}, {33750, 50964}, {34648, 51068}, {35750, 36961}, {35820, 43520}, {35821, 43519}, {36331, 36962}, {36969, 42520}, {36970, 42521}, {36990, 50992}, {37640, 42509}, {37641, 42508}, {38136, 51177}, {38140, 50813}, {38259, 54851}, {41100, 42104}, {41101, 42105}, {41121, 43331}, {41122, 43330}, {42085, 42532}, {42086, 42533}, {42087, 54581}, {42088, 54580}, {42093, 49861}, {42094, 49862}, {42096, 42515}, {42097, 42514}, {42099, 43475}, {42100, 43476}, {42108, 49947}, {42109, 49948}, {42112, 43399}, {42113, 43400}, {42119, 42777}, {42120, 42778}, {42133, 42510}, {42134, 42511}, {42139, 42792}, {42140, 42683}, {42141, 42682}, {42142, 42791}, {42157, 49811}, {42158, 49810}, {42215, 43521}, {42216, 43522}, {42268, 42524}, {42269, 42525}, {42275, 42608}, {42276, 42609}, {42502, 43332}, {42503, 43333}, {42539, 43317}, {42540, 43316}, {42588, 43401}, {42589, 43402}, {42727, 42730}, {42728, 42729}, {42910, 42931}, {42911, 42930}, {42940, 43465}, {42941, 43466}, {42962, 43493}, {42963, 43494}, {43242, 43417}, {43243, 43416}, {43324, 49908}, {43325, 49907}, {43328, 43501}, {43329, 43502}, {43403, 43552}, {43404, 43553}, {43407, 43561}, {43408, 43560}, {43540, 49813}, {43541, 49812}, {43548, 54579}, {43549, 54578}, {43562, 60311}, {43563, 60312}, {43951, 60283}, {47353, 51217}, {48872, 51143}, {50993, 51537}, {51093, 51118}, {51133, 55654}, {51213, 54132}, {52835, 60971}, {53101, 54522}, {54476, 54645}, {54519, 60628}, {54520, 60648}, {54644, 60113}, {54815, 60277}, {54934, 60625}, {60147, 60216}, {60327, 60641}
X(62030) = midpoint of X(i) and X(j) for these {i,j}: {5073, 14093}, {5076, 15684}, {15640, 15697}
X(62030) = reflection of X(i) in X(j) for these {i,j}: {1656, 15687}, {1657, 15714}, {11001, 15693}, {15681, 632}, {15683, 3522}, {15692, 4}, {15695, 3845}, {15713, 12101}, {17538, 381}, {17578, 3543}, {20, 5071}, {376, 3843}, {5071, 5076}
X(62030) = anticomplement of X(15697)
X(62030) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1657), X(54552)}}, {{A, B, C, X(3534), X(35510)}}, {{A, B, C, X(5070), X(18846)}}, {{A, B, C, X(11331), X(60635)}}, {{A, B, C, X(15688), X(16251)}}, {{A, B, C, X(17538), X(54512)}}, {{A, B, C, X(18850), X(38071)}}, {{A, B, C, X(38282), X(54851)}}, {{A, B, C, X(43699), X(58205)}}, {{A, B, C, X(52292), X(54921)}}, {{A, B, C, X(52299), X(54734)}}, {{A, B, C, X(54667), X(61138)}}
X(62030) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15682, 3146}, {4, 15696, 3091}, {4, 15710, 381}, {4, 15719, 3860}, {4, 30, 15692}, {4, 3529, 5070}, {4, 547, 3839}, {20, 3091, 15712}, {30, 12101, 15713}, {30, 15687, 1656}, {30, 15693, 11001}, {30, 15714, 1657}, {30, 3522, 15683}, {30, 3543, 17578}, {30, 381, 17538}, {30, 3843, 376}, {30, 3845, 15695}, {30, 5071, 20}, {30, 632, 15681}, {1656, 14892, 5071}, {3146, 3627, 15022}, {3522, 15022, 631}, {3543, 15640, 3830}, {3543, 3839, 3627}, {3628, 12101, 3845}, {3830, 8703, 4}, {3832, 15683, 15705}, {3832, 6675, 5072}, {3853, 6985, 3858}, {3860, 15681, 15719}, {5054, 8703, 15698}, {6966, 16434, 5059}, {10109, 15708, 2}, {11001, 15693, 15697}, {11812, 12103, 8703}, {12101, 15713, 3843}, {12811, 14890, 547}, {15640, 15697, 30}, {15684, 15698, 15640}, {15685, 15718, 3534}, {15717, 17538, 3522}
X(62031) lies on circumconic {{A, B, C, X(12103), X(54512)}} and on these lines: {2, 3}, {397, 42419}, {398, 42420}, {511, 51025}, {515, 51119}, {517, 50868}, {519, 58244}, {524, 48943}, {952, 51120}, {1327, 6437}, {1328, 6438}, {1503, 51165}, {3564, 51166}, {3625, 33697}, {3630, 48884}, {3654, 50866}, {4677, 28212}, {4745, 28146}, {5318, 42532}, {5321, 42533}, {5349, 43635}, {5350, 43634}, {5844, 50871}, {6221, 42537}, {6398, 42538}, {6429, 42608}, {6430, 42609}, {6480, 43210}, {6481, 43209}, {6486, 42606}, {6487, 42607}, {6564, 43887}, {6565, 43888}, {8981, 10139}, {9690, 43536}, {10140, 13966}, {10653, 42888}, {10654, 42889}, {11480, 43246}, {11481, 43247}, {11485, 43207}, {11486, 43208}, {11542, 46335}, {11543, 46334}, {11645, 32455}, {11694, 38792}, {12816, 42502}, {12817, 42503}, {14929, 32892}, {16267, 42890}, {16268, 42891}, {20582, 55636}, {22165, 55587}, {28150, 50870}, {28160, 50869}, {28164, 58234}, {28172, 31662}, {28174, 50862}, {28178, 38155}, {28182, 50796}, {28186, 51071}, {28202, 61510}, {28224, 50865}, {29012, 51026}, {29317, 50991}, {33606, 43646}, {33607, 43645}, {34380, 51027}, {34638, 61259}, {34754, 42506}, {34755, 42507}, {36967, 43197}, {36968, 43198}, {40273, 51103}, {41100, 42109}, {41101, 42108}, {41107, 43402}, {41108, 43401}, {41112, 42509}, {41113, 42508}, {41119, 42096}, {41120, 42097}, {41121, 42122}, {41122, 42123}, {41869, 58248}, {41945, 43434}, {41946, 43435}, {42104, 49948}, {42105, 49947}, {42126, 49826}, {42127, 49827}, {42130, 49862}, {42131, 49861}, {42135, 43326}, {42136, 43229}, {42137, 43228}, {42138, 43327}, {42143, 42928}, {42144, 42511}, {42145, 42510}, {42146, 42929}, {42225, 42577}, {42226, 42576}, {42260, 43562}, {42261, 43563}, {42417, 53518}, {42418, 53519}, {42429, 42505}, {42430, 42504}, {42435, 42973}, {42436, 42972}, {42496, 43428}, {42497, 43429}, {42584, 42792}, {42585, 42791}, {42627, 42952}, {42628, 42953}, {42631, 43200}, {42632, 43199}, {42643, 53517}, {42644, 53520}, {42727, 43626}, {42728, 43627}, {42906, 49859}, {42907, 49860}, {43399, 49907}, {43400, 49908}, {43415, 54597}, {43501, 43639}, {43502, 43640}, {43566, 45384}, {43567, 45385}, {43632, 49903}, {43633, 49904}, {47354, 55603}, {48874, 50993}, {48889, 51143}, {50803, 61614}, {50815, 61269}, {50867, 51072}, {50874, 51105}, {50971, 55680}, {50990, 51217}, {51067, 61255}, {51084, 61267}, {51118, 61597}, {51163, 61624}, {51164, 51185}, {51167, 54173}, {51186, 55618}, {60286, 60326}
X(62031) = midpoint of X(i) and X(j) for these {i,j}: {549, 5073}, {3146, 15687}, {3627, 15684}, {8703, 15640}
X(62031) = reflection of X(i) in X(j) for these {i,j}: {140, 15687}, {1657, 14891}, {11001, 11812}, {12100, 12101}, {12103, 381}, {14893, 3627}, {15681, 3628}, {15686, 3850}, {15690, 3845}, {15691, 546}, {15704, 10124}, {20, 11737}, {376, 3861}, {3534, 3860}, {3853, 3543}, {34638, 61259}, {547, 3853}, {548, 14893}, {549, 12102}, {5066, 3830}
X(62031) = complement of X(62157)
X(62031) = anticomplement of X(62118)
X(62031) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15682, 15684}, {2, 15718, 15713}, {2, 3845, 3850}, {2, 548, 12100}, {4, 15705, 381}, {5, 14093, 14890}, {30, 10124, 15704}, {30, 11737, 20}, {30, 11812, 11001}, {30, 12102, 549}, {30, 14891, 1657}, {30, 15687, 140}, {30, 3543, 3853}, {30, 3627, 14893}, {30, 3628, 15681}, {30, 381, 12103}, {30, 3830, 5066}, {30, 3850, 15686}, {30, 3861, 376}, {30, 546, 15691}, {140, 12103, 3528}, {140, 3545, 547}, {547, 3850, 14892}, {3146, 15687, 30}, {3146, 3543, 3545}, {3534, 15687, 3860}, {3543, 11001, 3830}, {3543, 15708, 17578}, {3545, 15702, 7486}, {3627, 17538, 12102}, {3830, 11001, 3845}, {3830, 15640, 8703}, {3830, 15693, 4}, {3830, 5066, 12101}, {3843, 15689, 15703}, {3845, 5059, 15759}, {10109, 12108, 2}, {10124, 14269, 3859}, {11001, 11812, 15690}, {11001, 15719, 15697}, {11539, 15693, 11812}, {12100, 12101, 546}, {12103, 15712, 548}, {12108, 14890, 15721}, {14269, 15704, 10124}, {15685, 15707, 3534}, {15698, 15721, 15693}, {15759, 16239, 15719}
X(62032) lies on these lines: {1, 50869}, {2, 3}, {6, 51026}, {8, 50862}, {10, 50870}, {69, 51022}, {145, 50865}, {193, 51024}, {395, 43202}, {396, 43201}, {397, 42589}, {398, 42588}, {551, 10248}, {962, 20049}, {1131, 41945}, {1132, 41946}, {1278, 51065}, {1327, 35815}, {1328, 35814}, {1992, 51163}, {3068, 43383}, {3069, 43382}, {3241, 51118}, {3244, 51119}, {3424, 60625}, {3617, 34648}, {3620, 51167}, {3621, 41869}, {3622, 34628}, {3623, 31162}, {3629, 51165}, {3632, 50868}, {4301, 51092}, {4678, 31673}, {4740, 52852}, {4788, 51064}, {5032, 51538}, {5343, 41100}, {5344, 41101}, {5349, 42514}, {5350, 42515}, {5493, 51068}, {5550, 50815}, {5691, 31145}, {5921, 48904}, {6000, 16981}, {6392, 19569}, {6490, 42284}, {6491, 42283}, {6492, 43512}, {6493, 43511}, {6564, 43337}, {6565, 43336}, {7585, 53518}, {7586, 53519}, {7773, 32881}, {7802, 32872}, {7850, 32836}, {7928, 54815}, {8591, 39838}, {8596, 10723}, {9143, 13202}, {9540, 43568}, {9543, 13846}, {9680, 43562}, {9780, 34638}, {9955, 50819}, {10302, 60327}, {10722, 35369}, {11008, 51166}, {11057, 32834}, {11160, 36990}, {11177, 39809}, {11180, 48884}, {12279, 21849}, {12699, 51087}, {13445, 48912}, {13847, 42414}, {13935, 43569}, {14484, 60650}, {16241, 43292}, {16242, 43293}, {16267, 42134}, {16268, 42133}, {16644, 43364}, {16645, 43365}, {16964, 49826}, {16965, 49827}, {18357, 50809}, {18358, 50966}, {18440, 50985}, {18525, 50830}, {18845, 54521}, {19053, 42272}, {19054, 42271}, {19130, 50975}, {19875, 28158}, {19877, 50803}, {20014, 50872}, {20050, 51120}, {20052, 33697}, {20054, 50871}, {20080, 48910}, {22236, 43556}, {22238, 43557}, {23249, 43342}, {23253, 43430}, {23259, 43343}, {23263, 43431}, {28146, 38074}, {28150, 54448}, {28164, 38314}, {28172, 38021}, {28182, 38066}, {28202, 59417}, {31412, 43210}, {31670, 51140}, {32819, 32880}, {32826, 32869}, {32894, 37671}, {33602, 42988}, {33603, 42989}, {33606, 42159}, {33607, 42162}, {34595, 51076}, {34786, 54211}, {35812, 43794}, {35813, 43793}, {36969, 43014}, {36970, 43015}, {37640, 42108}, {37641, 42109}, {38259, 54866}, {40341, 51025}, {41119, 43632}, {41120, 43633}, {41895, 60336}, {41943, 42695}, {41944, 42694}, {42099, 43483}, {42100, 43484}, {42103, 42429}, {42104, 42972}, {42105, 42973}, {42106, 42430}, {42119, 43473}, {42120, 43474}, {42129, 42933}, {42130, 43542}, {42131, 43543}, {42132, 42932}, {42140, 42941}, {42141, 42940}, {42150, 49874}, {42151, 49873}, {42160, 42935}, {42161, 42934}, {42258, 42537}, {42259, 42538}, {42263, 42540}, {42264, 42539}, {42266, 43503}, {42267, 43504}, {42431, 49875}, {42432, 49876}, {42506, 42909}, {42507, 42908}, {42510, 43017}, {42511, 43016}, {42516, 43105}, {42517, 43106}, {42561, 43209}, {42631, 42920}, {42632, 42921}, {42690, 42913}, {42691, 42912}, {42791, 43479}, {42792, 43480}, {42918, 43398}, {42919, 43397}, {42942, 43552}, {42943, 43553}, {42964, 42999}, {42965, 42998}, {42982, 43482}, {42983, 43481}, {43100, 43870}, {43107, 43869}, {43150, 43621}, {43193, 49861}, {43194, 49862}, {43300, 43419}, {43301, 43418}, {43340, 52047}, {43341, 52048}, {43401, 43465}, {43402, 43466}, {43769, 49948}, {43770, 49947}, {43883, 60291}, {43884, 60292}, {43951, 54639}, {44456, 51182}, {46933, 50808}, {46934, 50802}, {47353, 61044}, {47586, 60632}, {48879, 50969}, {48892, 50964}, {48942, 54174}, {48943, 51028}, {50982, 51217}, {51029, 51170}, {51129, 55676}, {51138, 51164}, {52835, 60984}, {53101, 60331}, {54476, 60333}, {54519, 60639}, {54542, 60293}, {54543, 60294}, {54706, 60239}, {60102, 60113}, {60147, 60200}, {60228, 60324}, {60282, 60328}
X(62032) = midpoint of X(i) and X(j) for these {i,j}: {5054, 5073}, {10304, 15640}
X(62032) = reflection of X(i) in X(j) for these {i,j}: {10304, 4}, {1657, 17504}, {11001, 5054}, {14269, 3627}, {15681, 15699}, {15683, 10304}, {15689, 3845}, {15699, 3853}, {17504, 12101}, {20, 3545}, {376, 14269}, {3529, 15689}, {3545, 3830}, {5032, 51538}, {5054, 15687}
X(62032) = inverse of X(61972) in orthocentroidal circle
X(62032) = inverse of X(61972) in Yff hyperbola
X(62032) = anticomplement of X(62120)
X(62032) = pole of line {523, 61972} with respect to the orthocentroidal circle
X(62032) = pole of line {6, 61972} with respect to the Kiepert hyperbola
X(62032) = pole of line {523, 61972} with respect to the Yff hyperbola
X(62032) = pole of line {69, 62081} with respect to the Wallace hyperbola
X(62032) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(3346), X(49137)}}, {{A, B, C, X(3526), X(18846)}}, {{A, B, C, X(3529), X(54552)}}, {{A, B, C, X(3535), X(60295)}}, {{A, B, C, X(3536), X(60296)}}, {{A, B, C, X(3855), X(54923)}}, {{A, B, C, X(4846), X(11812)}}, {{A, B, C, X(5066), X(18850)}}, {{A, B, C, X(8703), X(16251)}}, {{A, B, C, X(10301), X(60327)}}, {{A, B, C, X(13623), X(15700)}}, {{A, B, C, X(15022), X(18848)}}, {{A, B, C, X(15683), X(52443)}}, {{A, B, C, X(15715), X(54667)}}, {{A, B, C, X(17578), X(36889)}}, {{A, B, C, X(18317), X(58202)}}, {{A, B, C, X(31621), X(44335)}}, {{A, B, C, X(38282), X(54866)}}, {{A, B, C, X(44346), X(46270)}}, {{A, B, C, X(52283), X(60625)}}, {{A, B, C, X(52290), X(60336)}}, {{A, B, C, X(52299), X(54521)}}
X(62032) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15715, 17533}, {2, 3530, 17556}, {2, 3543, 17578}, {4, 10303, 3832}, {4, 15682, 15684}, {4, 20, 15022}, {4, 3529, 3526}, {4, 5055, 3839}, {20, 3091, 10299}, {20, 3525, 3522}, {20, 3543, 3830}, {20, 3545, 15705}, {30, 10304, 15683}, {30, 12101, 17504}, {30, 14269, 376}, {30, 15689, 3529}, {30, 15699, 15681}, {30, 17504, 1657}, {30, 3545, 20}, {30, 3627, 14269}, {30, 3830, 3545}, {30, 3845, 15689}, {30, 3853, 15699}, {30, 5054, 11001}, {376, 3544, 15701}, {376, 5066, 10303}, {381, 15698, 7486}, {381, 15722, 12812}, {382, 15682, 3543}, {549, 15704, 15690}, {1656, 3530, 3525}, {1657, 12101, 5071}, {3091, 10299, 13735}, {3146, 15683, 15640}, {3146, 17578, 5059}, {3146, 3543, 2}, {3525, 15698, 549}, {3529, 3845, 15692}, {3534, 15709, 10304}, {3543, 15640, 4}, {3545, 15690, 15708}, {3627, 15711, 15687}, {3839, 10304, 5055}, {3845, 12812, 381}, {3845, 15692, 5068}, {3850, 6864, 3851}, {3851, 15691, 15719}, {3851, 6923, 1656}, {3853, 11541, 3523}, {3860, 14093, 5067}, {5055, 15706, 11539}, {5072, 15681, 15759}, {6863, 15681, 15696}, {10303, 10304, 15706}, {10304, 15640, 30}, {10304, 15708, 15698}, {10304, 15709, 15717}, {11001, 15687, 3091}, {11180, 48884, 51216}, {13735, 15705, 5054}, {14269, 15706, 5066}, {14893, 15685, 631}, {15640, 15684, 3146}, {15683, 15717, 3534}, {33697, 34627, 50863}, {34632, 50867, 31673}
X(62033) lies on these lines: {2, 3}, {17, 42587}, {18, 42586}, {3070, 43322}, {3071, 43323}, {3655, 50869}, {3818, 51167}, {5102, 11645}, {5237, 42953}, {5238, 42952}, {5351, 43476}, {5352, 43475}, {6199, 53518}, {6361, 50797}, {6395, 53519}, {6407, 43210}, {6408, 43209}, {6480, 45384}, {6481, 45385}, {8148, 51120}, {8976, 43503}, {9691, 42413}, {11178, 55607}, {11179, 51026}, {11278, 34748}, {11480, 43372}, {11481, 43373}, {11485, 43245}, {11486, 43244}, {11693, 38792}, {11916, 13690}, {11917, 13811}, {12816, 43194}, {12817, 43193}, {12818, 43526}, {12819, 43525}, {13951, 43504}, {16200, 28208}, {16644, 42997}, {16645, 42996}, {16962, 42096}, {16963, 42097}, {18440, 51025}, {18480, 50866}, {18525, 50868}, {19116, 43522}, {19117, 43521}, {21358, 55627}, {21850, 51029}, {22791, 50873}, {23253, 42537}, {23263, 42538}, {25561, 55633}, {28168, 30392}, {28172, 58230}, {28182, 53620}, {28194, 51515}, {29323, 55703}, {31162, 32900}, {31662, 38021}, {31670, 51165}, {33697, 50798}, {34718, 50862}, {34754, 42973}, {34755, 42972}, {36969, 43232}, {36970, 43233}, {37517, 48943}, {37705, 50863}, {38072, 55695}, {39874, 51172}, {41869, 50871}, {42090, 42957}, {42091, 42956}, {42099, 43199}, {42100, 43200}, {42103, 43100}, {42106, 43107}, {42108, 42974}, {42109, 42975}, {42126, 43401}, {42127, 43402}, {42526, 43562}, {42527, 43563}, {42528, 43295}, {42529, 43294}, {42629, 42688}, {42630, 42689}, {42799, 43308}, {42800, 43309}, {42906, 42913}, {42907, 42912}, {43306, 43482}, {43307, 43481}, {43621, 51022}, {44456, 51166}, {47353, 48942}, {47354, 55604}, {48662, 48904}, {48884, 50955}, {48889, 55622}, {48895, 55699}, {48905, 50963}, {48910, 51027}, {50806, 50874}, {50954, 51217}, {51186, 55620}
X(62033) = midpoint of X(i) and X(j) for these {i,j}: {3524, 15640}, {5055, 5073}
X(62033) = reflection of X(i) in X(j) for these {i,j}: {1657, 3524}, {11001, 11539}, {11539, 3853}, {15681, 5055}, {15685, 15688}, {15688, 4}, {15689, 14269}, {3524, 15687}, {3534, 3839}, {3839, 3627}, {5055, 3830}
X(62033) = inverse of X(37953) in Stammler circle
X(62033) = pole of line {523, 37953} with respect to the Stammler circle
X(62033) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(265), X(46333)}}, {{A, B, C, X(12812), X(18848)}}, {{A, B, C, X(21400), X(50692)}}
X(62033) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 11539, 15707}, {3, 14269, 3545}, {3, 15685, 15686}, {3, 15700, 6908}, {3, 15703, 11812}, {3, 3543, 3830}, {3, 3850, 5070}, {4, 15685, 15694}, {4, 15697, 11737}, {4, 20, 12812}, {30, 11539, 11001}, {30, 15687, 3524}, {30, 15688, 15685}, {30, 3627, 3839}, {30, 3839, 3534}, {30, 3853, 11539}, {381, 15714, 15703}, {381, 3534, 631}, {382, 15682, 15684}, {631, 10304, 17504}, {1657, 15723, 15690}, {3146, 17800, 5073}, {3524, 15640, 30}, {3529, 14893, 15693}, {3534, 3851, 15718}, {3543, 11001, 3853}, {3545, 15708, 15699}, {3627, 15022, 5076}, {3830, 15681, 3843}, {3830, 15689, 14269}, {3830, 15694, 4}, {3830, 17800, 381}, {3832, 15690, 15723}, {3843, 15681, 15701}, {3845, 15686, 16239}, {3851, 5070, 15022}, {10303, 16861, 3525}, {10304, 15689, 15695}, {11539, 12100, 15708}, {12101, 15683, 1656}, {14269, 15689, 5055}, {14269, 17504, 3851}, {14892, 15710, 3526}, {15640, 15687, 1657}, {15685, 15699, 15689}, {15686, 15708, 15688}, {15687, 15690, 3832}, {15688, 15708, 3}, {15689, 15707, 10304}, {15695, 17800, 15681}, {15699, 17504, 14890}
X(62034) lies on these lines: {2, 3}, {61, 42108}, {62, 42109}, {141, 55611}, {395, 43635}, {396, 43634}, {397, 42934}, {398, 42935}, {515, 58240}, {576, 51163}, {1151, 43337}, {1152, 43336}, {1199, 52100}, {1503, 48943}, {2777, 38626}, {2794, 38627}, {2829, 38631}, {3564, 48904}, {3592, 22644}, {3594, 22615}, {3818, 55600}, {4301, 51087}, {5237, 42101}, {5238, 42102}, {5343, 42634}, {5344, 42633}, {5349, 42913}, {5350, 42912}, {5351, 42143}, {5352, 42146}, {5480, 55708}, {5493, 61255}, {5609, 13202}, {5690, 61254}, {5691, 28212}, {5840, 38629}, {5844, 41869}, {5881, 50830}, {5893, 50414}, {5901, 28168}, {6000, 14449}, {6101, 32062}, {6146, 34563}, {6419, 42271}, {6420, 42272}, {6425, 42275}, {6426, 42276}, {6447, 43408}, {6448, 43407}, {6451, 43405}, {6452, 43406}, {6453, 13925}, {6454, 13993}, {6488, 42260}, {6489, 42261}, {6519, 31412}, {6522, 42561}, {7583, 53518}, {7584, 53519}, {7747, 41940}, {7850, 32819}, {7982, 28224}, {7991, 28216}, {8981, 43339}, {9692, 43566}, {10095, 14641}, {10222, 28186}, {10541, 38136}, {10575, 16881}, {10627, 40247}, {10722, 14692}, {11482, 51538}, {12007, 22330}, {12295, 51522}, {12512, 61262}, {12699, 16189}, {12897, 61299}, {12943, 15172}, {13391, 13474}, {13451, 40647}, {13464, 50869}, {13598, 16982}, {13607, 28160}, {13966, 17852}, {14677, 15027}, {14915, 16625}, {14927, 53092}, {14929, 32826}, {15029, 38723}, {15044, 20127}, {15069, 50985}, {15178, 28164}, {15860, 59649}, {16772, 42695}, {16773, 42694}, {16808, 42687}, {16809, 42686}, {16964, 43401}, {16965, 43402}, {17702, 38632}, {18296, 44763}, {18357, 28150}, {18358, 55606}, {18480, 28182}, {18583, 29323}, {19106, 42164}, {19107, 42165}, {19116, 52666}, {19117, 52667}, {20070, 61251}, {20299, 50709}, {21850, 53858}, {22234, 48901}, {22236, 42105}, {22238, 42104}, {22331, 43618}, {22332, 43619}, {22791, 61284}, {22793, 28190}, {23251, 43340}, {23261, 43341}, {23698, 38628}, {28154, 61524}, {28174, 33697}, {28178, 31673}, {28198, 61249}, {28202, 50827}, {28228, 61246}, {29181, 43150}, {29317, 55597}, {30315, 50825}, {30389, 38034}, {30531, 61659}, {31454, 43380}, {31666, 61272}, {31670, 61624}, {31672, 61596}, {31834, 32137}, {32142, 46847}, {32165, 44755}, {32358, 44935}, {32479, 59546}, {32533, 43691}, {34380, 48910}, {34483, 46848}, {34507, 51022}, {34573, 55650}, {34584, 36253}, {34773, 61279}, {35007, 53419}, {35814, 53516}, {35815, 53513}, {36836, 42112}, {36843, 42113}, {36969, 42925}, {36970, 42924}, {38028, 58229}, {38956, 51532}, {39809, 51523}, {39838, 51524}, {39884, 43621}, {40330, 55620}, {42096, 42162}, {42097, 42159}, {42099, 42598}, {42100, 42599}, {42107, 42591}, {42110, 42590}, {42117, 42161}, {42118, 42160}, {42122, 42166}, {42123, 42163}, {42126, 42689}, {42127, 42688}, {42130, 42691}, {42131, 42690}, {42133, 43631}, {42134, 43630}, {42147, 43021}, {42148, 43020}, {42150, 42496}, {42151, 42497}, {42157, 43416}, {42158, 43417}, {42266, 43879}, {42267, 43880}, {42431, 42940}, {42432, 42941}, {42433, 43484}, {42434, 43483}, {42492, 43397}, {42493, 43398}, {42532, 43424}, {42533, 43425}, {42801, 43001}, {42802, 43000}, {42813, 42892}, {42814, 42893}, {42916, 43647}, {42917, 43648}, {42922, 43466}, {42923, 43465}, {42944, 43545}, {42945, 43544}, {43102, 43227}, {43103, 43226}, {43624, 43628}, {43625, 43629}, {44324, 45958}, {44882, 55694}, {48881, 55628}, {48884, 55583}, {48889, 55623}, {48895, 55698}, {48905, 51732}, {51525, 52836}, {51526, 61604}, {51528, 61602}, {51529, 61601}, {51534, 61603}, {51700, 61274}, {52987, 61545}, {53096, 53418}, {58249, 61245}
X(62034) = midpoint of X(i) and X(j) for these {i,j}: {5, 5073}, {549, 15640}, {3146, 3627}, {39884, 43621}
X(62034) = reflection of X(i) in X(j) for these {i,j}: {140, 3853}, {10575, 16881}, {10627, 46849}, {1657, 3530}, {11001, 10124}, {12100, 15687}, {12101, 3543}, {12103, 546}, {14641, 10095}, {15681, 10109}, {15683, 15759}, {15686, 3860}, {15690, 14893}, {15691, 3845}, {15704, 3628}, {20, 3850}, {3, 12102}, {31834, 32137}, {48905, 51732}, {546, 3627}, {547, 3830}, {548, 4}, {550, 3861}, {5493, 61255}, {61510, 31673}, {61596, 31672}, {61597, 12699}, {61598, 13202}, {61599, 39838}, {61600, 39809}, {61605, 52836}, {61624, 31670}
X(62034) = complement of X(62159)
X(62034) = anticomplement of X(62123)
X(62034) = pole of line {185, 3857} with respect to the Jerabek hyperbola
X(62034) = pole of line {69, 55640} with respect to the Wallace hyperbola
X(62034) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(1105), X(3857)}}, {{A, B, C, X(1173), X(35478)}}, {{A, B, C, X(1294), X(58203)}}, {{A, B, C, X(3521), X(55856)}}, {{A, B, C, X(3523), X(46168)}}, {{A, B, C, X(3533), X(31371)}}, {{A, B, C, X(5055), X(18848)}}, {{A, B, C, X(5059), X(32533)}}, {{A, B, C, X(6662), X(17578)}}, {{A, B, C, X(10303), X(18846)}}, {{A, B, C, X(13623), X(15712)}}, {{A, B, C, X(15707), X(60122)}}, {{A, B, C, X(15721), X(31361)}}, {{A, B, C, X(17504), X(43970)}}, {{A, B, C, X(18296), X(33703)}}, {{A, B, C, X(21400), X(49133)}}, {{A, B, C, X(32534), X(43691)}}, {{A, B, C, X(33923), X(34483)}}, {{A, B, C, X(34484), X(46848)}}
X(62034) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 12102, 546}, {3, 12812, 140}, {3, 3544, 632}, {3, 3627, 12102}, {3, 3857, 3628}, {3, 4, 3857}, {3, 546, 12812}, {4, 13635, 3533}, {4, 15640, 17800}, {4, 15709, 3832}, {4, 15717, 381}, {4, 17800, 549}, {4, 20, 5055}, {4, 3529, 10303}, {4, 549, 3856}, {5, 3522, 11812}, {5, 550, 3524}, {20, 14093, 550}, {20, 15687, 3850}, {20, 3850, 12100}, {30, 10109, 15681}, {30, 10124, 11001}, {30, 14893, 15690}, {30, 15759, 15683}, {30, 3530, 1657}, {30, 3543, 12101}, {30, 3628, 15704}, {30, 3830, 547}, {30, 3850, 20}, {30, 3860, 15686}, {30, 546, 12103}, {140, 14893, 3859}, {140, 3853, 14893}, {376, 3522, 6961}, {376, 3858, 16239}, {381, 17538, 14869}, {382, 5073, 3543}, {546, 3627, 3853}, {550, 3830, 3861}, {632, 3627, 15687}, {1657, 17578, 3845}, {1657, 3530, 15691}, {1657, 3845, 3530}, {2043, 2044, 15707}, {3091, 15704, 15759}, {3146, 3529, 5073}, {3146, 3543, 3529}, {3146, 3627, 30}, {3522, 14269, 5}, {3524, 3543, 3830}, {3529, 3533, 17538}, {3529, 3543, 5076}, {3534, 12101, 5066}, {3534, 15694, 10304}, {3543, 5076, 3627}, {3627, 11541, 12811}, {3628, 12108, 3526}, {3628, 12811, 15022}, {3628, 15704, 548}, {3628, 15759, 12108}, {3628, 3856, 5072}, {3832, 15681, 15712}, {3832, 15712, 10109}, {3843, 5059, 8703}, {3858, 16239, 14892}, {3861, 12108, 3091}, {5349, 43633, 42913}, {6834, 10304, 15684}, {10304, 17578, 4}, {12103, 12812, 3}, {13635, 15717, 3534}, {15156, 15157, 5899}, {28178, 31673, 61510}, {42102, 42585, 42627}
X(62035) lies on these lines: {2, 3}, {485, 41969}, {486, 41970}, {576, 48943}, {1539, 15039}, {3818, 55602}, {5093, 51163}, {5343, 42517}, {5344, 42516}, {5691, 51515}, {5965, 48662}, {6199, 22644}, {6241, 16982}, {6395, 22615}, {6407, 42284}, {6408, 42283}, {6417, 42271}, {6418, 42272}, {6427, 35820}, {6428, 35821}, {6447, 23251}, {6448, 23261}, {6455, 43881}, {6456, 43882}, {6474, 13886}, {6475, 13939}, {6519, 42266}, {6522, 42267}, {7991, 33697}, {8148, 28236}, {9680, 41967}, {9690, 31412}, {9800, 19914}, {10247, 51118}, {10541, 48895}, {11477, 48904}, {11482, 29012}, {11485, 43334}, {11486, 43335}, {13903, 42413}, {13961, 42414}, {13993, 17851}, {14848, 51026}, {15041, 15044}, {15905, 61314}, {16189, 28208}, {16960, 42096}, {16961, 42097}, {18493, 28172}, {18525, 28228}, {20397, 38633}, {20398, 38634}, {20399, 38635}, {20400, 38636}, {21358, 55628}, {22235, 43634}, {22237, 43635}, {28164, 37624}, {28234, 48661}, {29317, 55595}, {29323, 53093}, {32137, 54048}, {35822, 43385}, {35823, 43384}, {36990, 55580}, {38072, 55694}, {39522, 52100}, {41953, 42259}, {41954, 42258}, {41963, 43503}, {41964, 43504}, {42085, 42683}, {42086, 42682}, {42095, 42931}, {42098, 42930}, {42108, 42161}, {42109, 42160}, {42112, 42166}, {42113, 42163}, {42115, 43324}, {42116, 43325}, {42126, 42165}, {42127, 42164}, {42130, 42162}, {42131, 42159}, {42133, 43329}, {42134, 43328}, {42150, 42777}, {42151, 42778}, {42154, 43009}, {42155, 43008}, {42275, 53513}, {42276, 53516}, {42429, 43239}, {42430, 43238}, {42431, 42800}, {42432, 42799}, {42490, 43548}, {42491, 43549}, {42561, 43415}, {42584, 42963}, {42585, 42962}, {42612, 42965}, {42613, 42964}, {42813, 43331}, {42814, 43330}, {42890, 43546}, {42891, 43547}, {42900, 43205}, {42901, 43206}, {42908, 46334}, {42909, 46335}, {43022, 43033}, {43023, 43032}, {43193, 43333}, {43194, 43332}, {43195, 43636}, {43196, 43637}, {43621, 55584}, {47353, 55588}, {48872, 55620}, {48879, 55641}, {48884, 53097}, {48889, 55626}, {48896, 55684}, {48901, 53092}, {48905, 55701}, {48942, 52987}, {50865, 58240}, {50869, 58235}, {50955, 55583}, {51024, 55718}, {51514, 52835}
X(62035) = midpoint of X(i) and X(j) for these {i,j}: {3843, 5073}, {5071, 15640}
X(62035) = reflection of X(i) in X(j) for these {i,j}: {1656, 17578}, {1657, 631}, {15683, 15711}, {15685, 14093}, {15694, 3830}, {15696, 4}, {15704, 12812}, {15712, 3853}, {20, 3858}, {3, 5076}, {3091, 3627}
X(62035) = inverse of X(37940) in Stammler circle
X(62035) = anticomplement of X(62126)
X(62035) = pole of line {523, 37940} with respect to the Stammler circle
X(62035) = pole of line {185, 61955} with respect to the Jerabek hyperbola
X(62035) = pole of line {69, 55638} with respect to the Wallace hyperbola
X(62035) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(547), X(18848)}}, {{A, B, C, X(3426), X(47486)}}, {{A, B, C, X(5068), X(18550)}}, {{A, B, C, X(15682), X(17505)}}, {{A, B, C, X(21400), X(49135)}}, {{A, B, C, X(32533), X(49138)}}, {{A, B, C, X(35477), X(44731)}}, {{A, B, C, X(41983), X(60122)}}, {{A, B, C, X(41990), X(54585)}}
X(62035) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 10303, 15718}, {3, 15684, 3146}, {3, 17538, 15695}, {3, 3146, 5073}, {3, 5076, 3843}, {3, 546, 5055}, {4, 12103, 5079}, {4, 15692, 3859}, {4, 20, 547}, {4, 30, 15696}, {4, 3530, 381}, {20, 12102, 5072}, {20, 3858, 15693}, {30, 12812, 15704}, {30, 14093, 15685}, {30, 15711, 15683}, {30, 17578, 1656}, {30, 3627, 3091}, {30, 3830, 15694}, {30, 3853, 15712}, {30, 3858, 20}, {30, 631, 1657}, {140, 17533, 5054}, {381, 3534, 15708}, {382, 1657, 3543}, {1656, 15696, 15692}, {3091, 3522, 3525}, {3091, 3525, 12812}, {3091, 3627, 5076}, {3146, 3543, 11541}, {3530, 12812, 632}, {3543, 11541, 546}, {3543, 15640, 15705}, {3543, 5055, 3830}, {3627, 14869, 12102}, {3830, 17800, 3851}, {3830, 5073, 17800}, {3843, 15696, 5070}, {3843, 5073, 30}, {3851, 17800, 15689}, {3861, 11001, 15720}, {5055, 15681, 8703}, {5059, 15687, 3526}, {5072, 12102, 14269}, {6959, 15683, 15688}, {10124, 15712, 631}, {12108, 15688, 3}, {12812, 15704, 3522}, {15692, 17578, 4}
X(62036) lies on these lines: {1, 28190}, {2, 3}, {8, 28216}, {10, 28154}, {12, 51817}, {13, 42890}, {14, 42891}, {15, 5350}, {16, 5349}, {17, 42087}, {18, 42088}, {40, 28182}, {52, 45957}, {61, 42941}, {62, 42940}, {141, 55612}, {143, 10575}, {155, 51959}, {165, 61259}, {316, 32820}, {355, 28178}, {371, 53518}, {372, 53519}, {389, 12002}, {395, 43633}, {396, 43632}, {397, 19106}, {398, 19107}, {485, 6429}, {486, 6430}, {496, 10483}, {515, 11278}, {516, 4746}, {517, 61245}, {542, 51166}, {567, 8718}, {568, 12279}, {576, 51165}, {590, 6486}, {615, 6487}, {946, 28168}, {952, 11531}, {962, 28224}, {1151, 43794}, {1152, 43793}, {1154, 11381}, {1263, 35724}, {1327, 6425}, {1328, 6426}, {1352, 55591}, {1353, 5102}, {1385, 28172}, {1478, 10386}, {1482, 61293}, {1483, 12678}, {1503, 34788}, {1506, 15602}, {1511, 38792}, {1539, 16534}, {2777, 14864}, {2883, 45185}, {3070, 42225}, {3071, 42226}, {3311, 52667}, {3312, 52666}, {3411, 46334}, {3412, 46335}, {3519, 57715}, {3521, 34567}, {3564, 48910}, {3579, 28158}, {3586, 24470}, {3589, 48896}, {3590, 43509}, {3591, 43510}, {3654, 61255}, {3818, 48874}, {3819, 46852}, {3917, 45958}, {3933, 7860}, {4301, 28208}, {4816, 5691}, {4857, 7354}, {5008, 5254}, {5041, 7747}, {5097, 8550}, {5270, 6284}, {5318, 34754}, {5321, 34755}, {5334, 42888}, {5335, 42889}, {5339, 42086}, {5340, 42085}, {5343, 11486}, {5344, 11485}, {5351, 42429}, {5352, 42430}, {5365, 42120}, {5366, 42119}, {5446, 13382}, {5447, 46847}, {5448, 51548}, {5480, 29323}, {5493, 5690}, {5562, 32137}, {5663, 13421}, {5732, 38137}, {5844, 48661}, {5876, 13474}, {5878, 31815}, {5882, 22791}, {5893, 34785}, {5894, 18383}, {5895, 32358}, {5901, 30392}, {5925, 61540}, {5946, 46850}, {6000, 10263}, {6102, 13598}, {6199, 23269}, {6221, 23253}, {6243, 12290}, {6253, 52851}, {6361, 61510}, {6395, 23275}, {6398, 23263}, {6409, 10195}, {6410, 10194}, {6431, 6561}, {6432, 6560}, {6433, 18538}, {6434, 18762}, {6437, 23251}, {6438, 23261}, {6447, 42537}, {6448, 42538}, {6453, 43210}, {6454, 43209}, {6480, 8981}, {6481, 13966}, {6482, 43879}, {6483, 43880}, {6484, 6564}, {6485, 6565}, {6519, 43413}, {6522, 43414}, {6696, 18376}, {6749, 42459}, {7583, 22644}, {7584, 22615}, {7748, 18907}, {7756, 31406}, {7764, 32479}, {7768, 32819}, {7776, 32824}, {7900, 47287}, {7982, 61297}, {7987, 61269}, {7989, 61614}, {7991, 50823}, {8960, 42258}, {9541, 13925}, {9579, 12433}, {9589, 50871}, {9607, 14537}, {9655, 15172}, {9657, 15170}, {9833, 61721}, {9862, 61600}, {10110, 14641}, {10113, 14677}, {10137, 45384}, {10138, 45385}, {10139, 12818}, {10140, 12819}, {10222, 51119}, {10248, 18493}, {10264, 10990}, {10283, 11522}, {10516, 55622}, {10592, 15338}, {10593, 15326}, {10619, 20424}, {10620, 13393}, {10625, 32062}, {10627, 15030}, {10645, 43292}, {10646, 43293}, {10721, 16659}, {10722, 52090}, {10991, 39809}, {10992, 39838}, {10993, 11698}, {11017, 54044}, {11180, 55580}, {11362, 28202}, {11374, 51790}, {11439, 23039}, {11455, 18436}, {11480, 42921}, {11481, 42920}, {11542, 42096}, {11543, 42097}, {11565, 34564}, {11591, 16194}, {11623, 22515}, {11801, 20127}, {11803, 15800}, {12006, 14855}, {12041, 38725}, {12042, 38735}, {12162, 13391}, {12248, 61601}, {12383, 61598}, {12512, 38140}, {12571, 17502}, {12702, 59400}, {12815, 15513}, {12943, 15171}, {12953, 18990}, {13172, 61599}, {13199, 61605}, {13202, 30714}, {13340, 15058}, {13346, 40111}, {13369, 31822}, {13451, 37481}, {13464, 22793}, {13470, 61744}, {13665, 43408}, {13785, 43407}, {14157, 37495}, {14226, 43884}, {14241, 43883}, {14449, 34783}, {14483, 14861}, {14490, 42021}, {14627, 52100}, {14650, 38802}, {14831, 16982}, {14862, 34782}, {15056, 44324}, {15060, 15644}, {15067, 44870}, {15068, 15811}, {15174, 61716}, {15305, 31834}, {15311, 34786}, {15749, 43719}, {15935, 57282}, {16163, 22251}, {16189, 61290}, {16192, 61263}, {16808, 42945}, {16809, 42944}, {16836, 44863}, {16964, 41974}, {16965, 41973}, {18358, 48873}, {18370, 35888}, {18400, 44762}, {18405, 20427}, {18480, 28150}, {18482, 38111}, {18483, 38028}, {18492, 61260}, {18525, 28212}, {18553, 29317}, {18555, 41588}, {18581, 42584}, {18582, 42585}, {18583, 48905}, {19130, 55688}, {20190, 38079}, {20418, 22938}, {20582, 55637}, {21167, 48920}, {21230, 32340}, {21356, 55602}, {21357, 22804}, {21659, 61299}, {22165, 55588}, {22236, 43416}, {22238, 43417}, {22728, 61625}, {24206, 55636}, {25555, 38136}, {25565, 50988}, {28194, 50868}, {28204, 51120}, {29181, 34507}, {30315, 61262}, {31162, 61286}, {31399, 34638}, {31414, 43257}, {31730, 38042}, {32142, 36987}, {33751, 51126}, {33813, 38746}, {33814, 38758}, {34628, 61276}, {35255, 42269}, {35256, 42268}, {35770, 35821}, {35771, 35820}, {35812, 42639}, {35813, 42640}, {35814, 53520}, {35815, 53517}, {36967, 42166}, {36968, 42163}, {36969, 42147}, {36970, 42148}, {36990, 43621}, {37497, 51933}, {37714, 38081}, {37727, 50865}, {38021, 50832}, {38072, 50987}, {38074, 50822}, {38076, 50825}, {38110, 48898}, {38141, 38759}, {38229, 38749}, {38599, 38770}, {38600, 38782}, {38788, 40685}, {38956, 52057}, {39561, 48901}, {39874, 61624}, {42090, 42146}, {42091, 42143}, {42093, 42113}, {42094, 42112}, {42099, 42102}, {42100, 42101}, {42107, 42937}, {42110, 42936}, {42125, 42917}, {42126, 42141}, {42127, 42140}, {42128, 42916}, {42129, 42776}, {42130, 42134}, {42131, 42133}, {42132, 42775}, {42154, 42161}, {42155, 42160}, {42159, 42913}, {42162, 42912}, {42179, 53457}, {42180, 53468}, {42181, 53456}, {42182, 53467}, {42259, 43790}, {42270, 43785}, {42273, 43786}, {42433, 42599}, {42434, 42598}, {42494, 42627}, {42495, 42628}, {42496, 43634}, {42497, 43635}, {42510, 43423}, {42511, 43422}, {42528, 42958}, {42529, 42959}, {42582, 51911}, {42583, 51910}, {42645, 43629}, {42646, 43628}, {42682, 43106}, {42683, 43105}, {42692, 43196}, {42693, 43195}, {42773, 43103}, {42774, 43102}, {42777, 43645}, {42778, 43646}, {42791, 42952}, {42792, 42953}, {42813, 42942}, {42814, 42943}, {42900, 43014}, {42901, 43015}, {42954, 43367}, {42955, 43366}, {42986, 43556}, {42987, 43557}, {42995, 61719}, {43010, 43016}, {43011, 43017}, {43012, 43203}, {43013, 43204}, {43328, 43550}, {43329, 43551}, {43334, 43500}, {43335, 43499}, {43364, 52079}, {43365, 52080}, {43438, 43570}, {43439, 43571}, {43446, 43870}, {43447, 43869}, {43618, 44518}, {43676, 54891}, {44829, 46084}, {44977, 44985}, {46264, 55711}, {47354, 55606}, {48310, 55679}, {48872, 55618}, {48879, 55640}, {48880, 55633}, {48881, 48889}, {48885, 55645}, {48892, 55680}, {50811, 61278}, {50971, 55681}, {50978, 53097}, {50984, 55652}, {51127, 55669}, {51128, 55657}, {51180, 51213}, {51184, 51217}, {51214, 55724}, {51537, 55610}, {52093, 58531}, {53023, 55699}, {58241, 61296}, {58248, 61244}
X(62036) = midpoint of X(i) and X(j) for these {i,j}: {4, 5073}, {381, 15640}, {382, 3146}, {6243, 12290}, {11541, 17800}, {15682, 15684}, {36990, 43621}
X(62036) = reflection of X(i) in X(j) for these {i,j}: {10264, 12295}, {1353, 31670}, {1483, 12699}, {10575, 143}, {10625, 45959}, {1657, 140}, {11001, 547}, {11698, 52836}, {12103, 3861}, {12248, 61601}, {12383, 61598}, {13172, 61599}, {13199, 61605}, {13369, 31822}, {13491, 5446}, {13619, 11558}, {14641, 10110}, {14677, 10113}, {15105, 14864}, {15644, 46849}, {15681, 5066}, {15683, 12100}, {15686, 3845}, {15704, 5}, {17800, 12103}, {18481, 40273}, {20, 546}, {20127, 11801}, {21230, 32340}, {21850, 51163}, {22791, 51118}, {3, 3853}, {376, 12101}, {3529, 548}, {3534, 14893}, {3627, 382}, {3845, 3543}, {34153, 1539}, {34773, 22793}, {34783, 14449}, {34785, 5893}, {36966, 15800}, {37484, 31834}, {37705, 5691}, {39874, 61624}, {39884, 48884}, {44882, 48895}, {45957, 52}, {48873, 18358}, {48874, 3818}, {48881, 48889}, {48896, 3589}, {48905, 18583}, {48906, 48901}, {5, 3627}, {548, 12102}, {549, 3830}, {550, 4}, {5562, 32137}, {5690, 31673}, {5876, 13474}, {5894, 18383}, {5925, 61540}, {51163, 48943}, {51872, 39838}, {632, 17578}, {6102, 13598}, {6361, 61510}, {61297, 7982}, {7991, 61249}, {8703, 15687}, {9862, 61600}
X(62036) = inverse of X(61970) in orthocentroidal circle
X(62036) = inverse of X(61970) in Yff hyperbola
X(62036) = complement of X(17800)
X(62036) = anticomplement of X(12103)
X(62036) = pole of line {5214, 28187} with respect to the Conway circle
X(62036) = pole of line {28187, 44409} with respect to the incircle
X(62036) = pole of line {523, 61970} with respect to the orthocentroidal circle
X(62036) = pole of line {185, 3850} with respect to the Jerabek hyperbola
X(62036) = pole of line {6, 43783} with respect to the Kiepert hyperbola
X(62036) = pole of line {523, 61970} with respect to the Yff hyperbola
X(62036) = pole of line {69, 33751} with respect to the Wallace hyperbola
X(62036) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(64), X(35479)}}, {{A, B, C, X(68), X(50693)}}, {{A, B, C, X(265), X(15704)}}, {{A, B, C, X(548), X(3519)}}, {{A, B, C, X(549), X(14861)}}, {{A, B, C, X(1494), X(44903)}}, {{A, B, C, X(1656), X(18848)}}, {{A, B, C, X(3426), X(55578)}}, {{A, B, C, X(3471), X(18507)}}, {{A, B, C, X(3518), X(57715)}}, {{A, B, C, X(3520), X(34567)}}, {{A, B, C, X(3521), X(3628)}}, {{A, B, C, X(3523), X(18846)}}, {{A, B, C, X(3529), X(15749)}}, {{A, B, C, X(3532), X(35472)}}, {{A, B, C, X(3533), X(18847)}}, {{A, B, C, X(3830), X(6662)}}, {{A, B, C, X(4846), X(10303)}}, {{A, B, C, X(5068), X(18850)}}, {{A, B, C, X(5072), X(18550)}}, {{A, B, C, X(10109), X(60121)}}, {{A, B, C, X(10304), X(42021)}}, {{A, B, C, X(10594), X(14490)}}, {{A, B, C, X(11410), X(43908)}}, {{A, B, C, X(11539), X(40448)}}, {{A, B, C, X(11738), X(44879)}}, {{A, B, C, X(13473), X(46081)}}, {{A, B, C, X(13599), X(15703)}}, {{A, B, C, X(14483), X(14865)}}, {{A, B, C, X(15318), X(49134)}}, {{A, B, C, X(15693), X(60122)}}, {{A, B, C, X(15721), X(60618)}}, {{A, B, C, X(15750), X(43719)}}, {{A, B, C, X(16251), X(21734)}}, {{A, B, C, X(19710), X(54512)}}, {{A, B, C, X(21400), X(49136)}}, {{A, B, C, X(31361), X(55864)}}, {{A, B, C, X(32533), X(49140)}}, {{A, B, C, X(35499), X(55980)}}, {{A, B, C, X(41522), X(57584)}}, {{A, B, C, X(48154), X(60171)}}
X(62036) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 11541, 17800}, {2, 17800, 12103}, {2, 3861, 3857}, {2, 5076, 3861}, {3, 15702, 3530}, {3, 20, 15690}, {3, 3526, 15719}, {3, 3543, 3853}, {3, 3545, 16239}, {3, 381, 5067}, {3, 382, 3543}, {3, 3832, 547}, {3, 4, 3850}, {3, 5, 11539}, {3, 5067, 11812}, {4, 11001, 3533}, {4, 140, 3858}, {4, 3146, 5073}, {4, 3522, 3851}, {4, 3529, 3523}, {4, 3533, 3832}, {5, 30, 15704}, {5, 8703, 14869}, {20, 13587, 15698}, {20, 3091, 15705}, {20, 3525, 15688}, {20, 3830, 546}, {20, 3854, 10299}, {30, 11558, 13619}, {30, 12100, 15683}, {30, 12101, 376}, {30, 140, 1657}, {30, 14893, 3534}, {30, 17578, 632}, {30, 382, 3627}, {30, 3845, 15686}, {30, 5066, 15681}, {30, 546, 20}, {30, 547, 11001}, {140, 1657, 550}, {140, 3850, 5056}, {143, 10575, 45956}, {376, 3843, 3628}, {376, 5068, 15720}, {381, 17578, 12102}, {382, 15684, 3146}, {397, 42108, 42432}, {398, 42109, 42431}, {548, 632, 17504}, {1656, 10299, 140}, {1656, 3830, 4}, {1657, 3830, 3854}, {1657, 3851, 3522}, {2043, 2044, 15693}, {2070, 12086, 10226}, {2777, 14864, 15105}, {3090, 14269, 3856}, {3090, 15683, 15696}, {3091, 10303, 16371}, {3091, 3530, 15699}, {3146, 15682, 382}, {3146, 17578, 15640}, {3520, 5899, 12107}, {3523, 17504, 15712}, {3525, 4193, 15694}, {3526, 15685, 17538}, {3526, 3839, 12811}, {3528, 12108, 15711}, {3528, 5055, 12108}, {3529, 17578, 381}, {3530, 14893, 3091}, {3534, 15699, 15714}, {3543, 15686, 15687}, {3543, 3545, 3830}, {3545, 5067, 15022}, {3627, 3857, 5076}, {3628, 12101, 3843}, {3830, 15705, 14893}, {3839, 17538, 3526}, {3843, 15720, 5068}, {3854, 10299, 1656}, {3854, 5056, 3545}, {3855, 5054, 12812}, {3859, 12108, 5055}, {3861, 12103, 2}, {5079, 15689, 15717}, {5079, 15717, 10124}, {5189, 10301, 1368}, {5339, 42086, 42924}, {5343, 43769, 11486}, {5344, 43770, 11485}, {5365, 42120, 42989}, {5366, 42119, 42988}, {5691, 28174, 37705}, {7517, 11250, 7575}, {7756, 53418, 31406}, {10109, 15688, 549}, {10625, 32062, 45959}, {11112, 17535, 13735}, {11539, 15686, 8703}, {11539, 15687, 3845}, {11541, 17800, 30}, {11542, 42096, 43630}, {11543, 42097, 43631}, {11563, 13371, 5}, {12087, 13596, 3}, {12108, 15691, 3528}, {12295, 34584, 10264}, {14269, 15683, 12100}, {14269, 15696, 3090}, {14813, 14814, 548}, {15105, 41362, 14864}, {15305, 37484, 31834}, {15338, 18513, 10592}, {15640, 17578, 3529}, {15644, 46849, 15060}, {15765, 18585, 11737}, {18323, 18565, 11585}, {18481, 40273, 10283}, {19106, 42108, 42117}, {19106, 42432, 397}, {19107, 42109, 42118}, {22615, 42264, 7584}, {22644, 42263, 7583}, {22793, 28164, 34773}, {23263, 42414, 6398}, {28160, 51118, 22791}, {29012, 48943, 51163}, {29012, 51163, 21850}, {29181, 48884, 39884}, {35821, 42272, 42216}, {42093, 42113, 42123}, {42094, 42112, 42122}, {42096, 42105, 11542}, {42097, 42104, 11543}, {42137, 42925, 5340}, {42159, 43193, 42913}, {42162, 43194, 42912}, {42164, 43401, 16965}, {42266, 42284, 8981}, {42267, 42283, 13966}, {44882, 48895, 38136}
X(62037) lies on these lines: {1, 50873}, {2, 3}, {6, 51029}, {8, 50863}, {10, 50866}, {69, 51216}, {141, 51167}, {193, 51211}, {754, 53143}, {962, 34747}, {1327, 43512}, {1328, 43511}, {2996, 54934}, {3244, 50865}, {3311, 43521}, {3312, 43522}, {3424, 60626}, {3626, 34632}, {3629, 51024}, {3631, 51022}, {3632, 50864}, {3636, 34628}, {3644, 51064}, {3982, 15933}, {4301, 51094}, {4686, 51065}, {5032, 29012}, {5349, 49861}, {5350, 49862}, {5365, 42510}, {5366, 42511}, {5691, 34641}, {6329, 51026}, {6429, 43380}, {6430, 43381}, {6459, 43385}, {6460, 43384}, {7802, 32886}, {7811, 32868}, {8252, 43406}, {8253, 43405}, {9540, 43503}, {9542, 42284}, {10248, 51705}, {10653, 42630}, {10654, 42629}, {11008, 48910}, {11180, 43621}, {12818, 42266}, {12819, 42267}, {12820, 18582}, {12821, 18581}, {13935, 43504}, {14488, 60648}, {15808, 50874}, {16267, 42105}, {16268, 42104}, {16962, 42134}, {16963, 42133}, {19106, 42799}, {19107, 42800}, {19877, 50812}, {20050, 41869}, {20057, 31162}, {20423, 48943}, {20583, 51163}, {22235, 43632}, {22237, 43633}, {22615, 42523}, {22644, 42522}, {28150, 53620}, {28154, 54448}, {33416, 43398}, {33417, 43397}, {33697, 50810}, {34595, 51079}, {34638, 50870}, {34648, 50867}, {35822, 43515}, {35823, 43516}, {36967, 43195}, {36968, 43196}, {36969, 42982}, {36970, 42983}, {36990, 54174}, {37640, 43105}, {37641, 43106}, {37689, 39563}, {38098, 59387}, {40341, 51023}, {41119, 42939}, {41120, 42938}, {41895, 60335}, {41945, 42537}, {41946, 42538}, {42085, 42900}, {42086, 42901}, {42090, 43399}, {42091, 43400}, {42093, 43420}, {42094, 43421}, {42112, 43403}, {42113, 43404}, {42126, 43110}, {42127, 43111}, {42130, 43328}, {42131, 43329}, {42136, 43481}, {42137, 43482}, {42140, 43401}, {42141, 43402}, {42157, 49825}, {42158, 49824}, {42160, 43008}, {42161, 43009}, {42163, 42586}, {42166, 42587}, {42275, 43507}, {42276, 43508}, {42283, 43259}, {42494, 42791}, {42495, 42792}, {42514, 49948}, {42515, 49947}, {42641, 52667}, {42642, 52666}, {42803, 42974}, {42804, 42975}, {42813, 54593}, {42814, 54594}, {42892, 43331}, {42893, 43330}, {42904, 43203}, {42905, 43204}, {42910, 43230}, {42911, 43231}, {43201, 43332}, {43202, 43333}, {43252, 43487}, {43253, 43488}, {46932, 50799}, {46934, 50819}, {48879, 50956}, {48884, 50967}, {48904, 54132}, {48942, 54173}, {49907, 54581}, {49908, 54580}, {50813, 61261}, {51213, 54131}, {52093, 58470}, {53101, 54920}, {53109, 54522}, {54519, 60210}, {54720, 54921}, {54845, 60635}, {60132, 60628}, {61301, 61306}
X(62037) = midpoint of X(i) and X(j) for these {i,j}: {3839, 15640}
X(62037) = reflection of X(i) in X(j) for these {i,j}: {1657, 11539}, {11001, 5055}, {15683, 3524}, {15688, 15687}, {15704, 14892}, {20, 3839}, {3524, 3830}, {3529, 15688}, {3839, 3543}, {5055, 3627}
X(62037) = anticomplement of X(62130)
X(62037) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(1217), X(41991)}}, {{A, B, C, X(3525), X(31361)}}, {{A, B, C, X(3530), X(18846)}}, {{A, B, C, X(3543), X(57897)}}, {{A, B, C, X(4846), X(15713)}}, {{A, B, C, X(6353), X(54934)}}, {{A, B, C, X(16251), X(19708)}}, {{A, B, C, X(18848), X(46936)}}, {{A, B, C, X(18850), X(19709)}}, {{A, B, C, X(36889), X(50688)}}, {{A, B, C, X(41983), X(46168)}}, {{A, B, C, X(46333), X(54512)}}, {{A, B, C, X(49140), X(54552)}}, {{A, B, C, X(52283), X(60626)}}, {{A, B, C, X(52290), X(60335)}}
X(62037) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 10299, 15721}, {2, 15683, 550}, {2, 3522, 15700}, {2, 382, 3543}, {2, 3832, 11737}, {4, 15719, 381}, {4, 3529, 3530}, {4, 632, 3832}, {20, 3839, 15708}, {30, 11539, 1657}, {30, 14892, 15704}, {30, 15687, 15688}, {30, 15688, 3529}, {30, 3524, 15683}, {30, 3543, 3839}, {30, 3627, 5055}, {30, 3830, 3524}, {30, 3839, 20}, {30, 5055, 11001}, {381, 5059, 15697}, {382, 5073, 546}, {546, 550, 3526}, {547, 12103, 15759}, {632, 10299, 17533}, {3091, 3526, 5056}, {3091, 3543, 3830}, {3146, 17578, 5073}, {3146, 3543, 15640}, {3523, 16239, 10303}, {3524, 15709, 12108}, {3524, 15759, 15705}, {3528, 3855, 16239}, {3529, 5076, 16417}, {3530, 15688, 15710}, {3534, 11737, 10299}, {3627, 15696, 4}, {3830, 14093, 3861}, {3830, 15683, 3091}, {3839, 15640, 30}, {3845, 15700, 3544}, {3853, 15685, 5071}, {5054, 10304, 15692}, {5079, 15681, 8703}, {6834, 11001, 15682}, {10299, 11737, 2}, {10303, 15692, 15719}, {14269, 15681, 5054}, {14269, 17504, 3545}, {15682, 15684, 3146}
X(62038) lies on these lines: {2, 3}, {141, 55613}, {371, 43316}, {372, 43317}, {397, 42799}, {398, 42800}, {516, 61249}, {575, 51130}, {962, 61297}, {1503, 55719}, {3411, 43417}, {3412, 43416}, {3564, 55723}, {3592, 43385}, {3594, 43384}, {3653, 50874}, {3818, 55605}, {4301, 28186}, {5349, 43330}, {5350, 43331}, {5480, 55707}, {5691, 28216}, {5844, 9589}, {5881, 28212}, {5901, 28172}, {6053, 61598}, {6435, 35820}, {6436, 35821}, {6437, 43340}, {6438, 43341}, {6494, 52667}, {6495, 52666}, {7748, 14075}, {7765, 34571}, {9657, 15172}, {9692, 45384}, {11362, 28178}, {11542, 43632}, {11543, 43633}, {12699, 61288}, {12818, 43337}, {12819, 43336}, {13474, 31834}, {13925, 42266}, {13993, 42267}, {15069, 43621}, {15178, 51075}, {15606, 45959}, {16772, 42585}, {16773, 42584}, {16964, 42109}, {16965, 42108}, {18357, 28154}, {18358, 55609}, {18383, 50709}, {18583, 55702}, {19106, 43009}, {19107, 43008}, {22791, 61282}, {22793, 61278}, {23238, 44981}, {28146, 61510}, {28158, 61524}, {28160, 61286}, {28168, 40273}, {28174, 47745}, {28182, 31673}, {28190, 51118}, {28202, 50801}, {28224, 41869}, {29012, 55715}, {29181, 55586}, {29317, 55592}, {29323, 55709}, {31417, 44519}, {31447, 61259}, {31487, 43408}, {32340, 54201}, {38064, 51164}, {38066, 50867}, {40107, 48942}, {40647, 58533}, {40693, 42144}, {40694, 42145}, {42085, 42889}, {42086, 42888}, {42087, 43197}, {42088, 43198}, {42099, 42627}, {42100, 42628}, {42101, 42433}, {42102, 42434}, {42104, 43193}, {42105, 43194}, {42112, 42156}, {42113, 42153}, {42122, 42813}, {42123, 42814}, {42136, 42148}, {42137, 42147}, {42143, 43874}, {42146, 43873}, {42149, 43420}, {42152, 43421}, {42159, 43333}, {42162, 43332}, {42164, 42990}, {42165, 42991}, {42262, 43315}, {42265, 43314}, {42429, 42944}, {42430, 42945}, {42431, 43402}, {42432, 43401}, {42488, 42930}, {42489, 42931}, {42545, 42779}, {42546, 42780}, {42629, 42934}, {42630, 42935}, {42633, 43770}, {42634, 43769}, {42785, 44882}, {42904, 43012}, {42905, 43013}, {42922, 43778}, {42923, 43777}, {42924, 42940}, {42925, 42941}, {42938, 43782}, {42939, 43781}, {43100, 43476}, {43107, 43475}, {43278, 46170}, {43422, 49811}, {43423, 49810}, {43540, 43639}, {43541, 43640}, {43546, 43645}, {43547, 43646}, {43630, 43771}, {43631, 43772}, {44324, 44870}, {48884, 55589}, {48901, 55712}, {48904, 55717}, {48943, 55713}, {50956, 55641}, {51022, 52987}, {51143, 55623}, {51163, 55714}
X(62038) = midpoint of X(i) and X(j) for these {i,j}: {3627, 5073}, {15640, 15687}
X(62038) = reflection of X(i) in X(j) for these {i,j}: {140, 3627}, {1657, 3628}, {11001, 11737}, {12103, 4}, {15681, 3860}, {15683, 11812}, {15685, 14891}, {15690, 15687}, {15691, 12101}, {15704, 3850}, {20, 3861}, {3853, 382}, {31834, 13474}, {548, 3853}, {550, 12102}, {5066, 3543}, {54201, 32340}
X(62038) = inverse of X(11563) in Steiner circle
X(62038) = complement of X(62162)
X(62038) = anticomplement of X(62136)
X(62038) = pole of line {523, 11563} with respect to the Steiner circle
X(62038) = pole of line {185, 38071} with respect to the Jerabek hyperbola
X(62038) = pole of line {6, 43334} with respect to the Kiepert hyperbola
X(62038) = pole of line {69, 55635} with respect to the Wallace hyperbola
X(62038) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(68), X(15697)}}, {{A, B, C, X(1105), X(38071)}}, {{A, B, C, X(3521), X(15699)}}, {{A, B, C, X(5070), X(18848)}}, {{A, B, C, X(6662), X(50688)}}, {{A, B, C, X(15318), X(49136)}}, {{A, B, C, X(15692), X(18846)}}, {{A, B, C, X(15718), X(60122)}}, {{A, B, C, X(40448), X(45760)}}, {{A, B, C, X(46851), X(52294)}}
X(62038) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {4, 15681, 632}, {4, 15704, 11540}, {4, 15710, 3091}, {4, 30, 12103}, {4, 3529, 15692}, {4, 632, 3860}, {5, 13634, 1010}, {5, 15717, 16239}, {5, 550, 15717}, {20, 140, 548}, {20, 15682, 382}, {20, 382, 3627}, {20, 3832, 3524}, {20, 548, 15691}, {30, 11737, 11001}, {30, 11812, 15683}, {30, 12102, 550}, {30, 14891, 15685}, {30, 3543, 5066}, {30, 3628, 1657}, {30, 382, 3853}, {30, 3850, 15704}, {30, 3860, 15681}, {30, 3861, 20}, {140, 12101, 546}, {140, 12103, 8703}, {140, 12811, 547}, {140, 3627, 12101}, {140, 3853, 3861}, {140, 5066, 3090}, {381, 5073, 11541}, {382, 17800, 17578}, {382, 3843, 3543}, {1657, 15687, 3628}, {1657, 3628, 15690}, {2043, 2044, 15718}, {3090, 3627, 12102}, {3146, 15682, 5073}, {3522, 3857, 10124}, {3529, 5068, 15689}, {3530, 11540, 631}, {3530, 12811, 5070}, {3530, 16239, 5054}, {3530, 3861, 12811}, {3534, 3858, 12108}, {3627, 8703, 4}, {3830, 15704, 3850}, {3850, 11540, 5079}, {3853, 12103, 3859}, {3853, 15690, 3832}, {3854, 12102, 14893}, {3859, 12103, 3530}, {3861, 10109, 3856}, {5054, 8703, 14891}, {5059, 5076, 549}, {6924, 15686, 15712}, {11542, 43632, 43634}, {11543, 43633, 43635}, {12101, 15691, 14892}, {12102, 15685, 140}, {12102, 16239, 3843}, {14784, 14785, 15697}, {14892, 15691, 12100}, {15640, 15687, 30}, {17578, 17800, 5}
X(62039) lies on these lines: {2, 3}, {13, 43630}, {14, 43631}, {15, 42502}, {16, 42503}, {511, 51183}, {515, 50831}, {516, 50823}, {1327, 43321}, {1328, 43320}, {1353, 48904}, {1483, 51095}, {1503, 50986}, {3244, 28208}, {3576, 50874}, {3626, 33697}, {3629, 11645}, {3631, 48884}, {3654, 28182}, {3656, 28190}, {3982, 15935}, {4669, 28202}, {4677, 28174}, {4745, 28150}, {5085, 51164}, {5318, 42506}, {5321, 42507}, {5334, 42416}, {5335, 42415}, {5476, 51026}, {5657, 50867}, {6407, 60307}, {6408, 60308}, {6425, 43570}, {6426, 43571}, {6433, 43568}, {6434, 43569}, {6560, 42576}, {6561, 42577}, {7583, 43515}, {7584, 43516}, {8584, 29012}, {9691, 43560}, {10283, 28168}, {10519, 51217}, {10653, 42923}, {10654, 42922}, {12816, 42916}, {12817, 42917}, {12820, 42099}, {12821, 42100}, {13468, 53144}, {13665, 42643}, {13785, 42644}, {13846, 42608}, {13847, 42609}, {14488, 60287}, {14912, 51213}, {16191, 28186}, {16241, 43475}, {16242, 43476}, {16964, 43310}, {16965, 43311}, {18510, 43522}, {18512, 43521}, {18538, 43503}, {18553, 51142}, {18762, 43504}, {18907, 39593}, {19106, 43228}, {19107, 43229}, {20582, 48879}, {20583, 21850}, {21849, 45956}, {22165, 39884}, {22505, 36521}, {22566, 35022}, {22793, 51103}, {23249, 42537}, {23259, 42538}, {23302, 42504}, {23303, 42505}, {28146, 50862}, {28154, 50796}, {28158, 50821}, {28160, 51071}, {28164, 50824}, {28172, 50869}, {28178, 59400}, {28198, 34641}, {28212, 50864}, {28216, 50798}, {28228, 50830}, {28232, 50868}, {29181, 50978}, {29317, 51022}, {29323, 59399}, {31162, 61284}, {31673, 38098}, {32479, 51123}, {34628, 40273}, {34648, 38081}, {34747, 41869}, {36969, 42144}, {36970, 42145}, {37640, 42515}, {37641, 42514}, {37832, 42957}, {37835, 42956}, {38034, 50832}, {38079, 48898}, {38136, 50987}, {38140, 50825}, {40341, 43621}, {41100, 42940}, {41101, 42941}, {41107, 42117}, {41108, 42118}, {41112, 42137}, {41113, 42136}, {41119, 42112}, {41120, 42113}, {41121, 42087}, {41122, 42088}, {41147, 51523}, {41152, 52987}, {42085, 42509}, {42086, 42508}, {42096, 42511}, {42097, 42510}, {42101, 49908}, {42102, 49907}, {42104, 42913}, {42105, 42912}, {42121, 42631}, {42122, 49905}, {42123, 49906}, {42124, 42632}, {42130, 42496}, {42131, 42497}, {42140, 49826}, {42141, 49827}, {42149, 42586}, {42152, 42587}, {42157, 42635}, {42158, 42636}, {42225, 42417}, {42226, 42418}, {42274, 54596}, {42275, 52047}, {42276, 52048}, {42277, 54595}, {42429, 43247}, {42430, 43246}, {42528, 43230}, {42529, 43231}, {42639, 53130}, {42640, 53131}, {42641, 43322}, {42642, 43323}, {42888, 42975}, {42889, 42974}, {42890, 43773}, {42891, 43774}, {42892, 42905}, {42893, 42904}, {42918, 43369}, {42919, 43368}, {42938, 49904}, {42939, 49903}, {42962, 43477}, {42963, 43478}, {43004, 43204}, {43005, 43203}, {43226, 54577}, {43227, 54576}, {43486, 61719}, {43509, 43566}, {43510, 43567}, {43511, 60306}, {43512, 60305}, {43546, 43632}, {43547, 43633}, {43647, 49874}, {43648, 49873}, {48310, 48891}, {48873, 50993}, {48874, 48942}, {48906, 48943}, {49911, 51484}, {49914, 51485}, {50806, 61273}, {50810, 61251}, {50811, 61279}, {50812, 61614}, {50826, 50870}, {50828, 61270}, {50960, 55649}, {50991, 51184}, {51092, 61293}, {51096, 61297}, {51167, 51186}, {54717, 60645}, {60132, 60638}
X(62039) = midpoint of X(i) and X(j) for these {i,j}: {3146, 15684}, {3543, 5073}, {3830, 15640}
X(62039) = reflection of X(i) in X(j) for these {i,j}: {1657, 547}, {11001, 5066}, {15681, 546}, {15683, 140}, {15685, 12100}, {15686, 4}, {15687, 382}, {15691, 12102}, {15704, 381}, {15714, 17578}, {17800, 15691}, {20, 14893}, {376, 3853}, {3534, 12101}, {34628, 40273}, {48879, 20582}, {5, 3543}, {549, 3627}, {550, 15687}, {5476, 51026}, {51709, 50869}, {8703, 3830}
X(62039) = inverse of X(61969) in orthocentroidal circle
X(62039) = inverse of X(61969) in Yff hyperbola
X(62039) = complement of X(62163)
X(62039) = anticomplement of X(62138)
X(62039) = pole of line {523, 61969} with respect to the orthocentroidal circle
X(62039) = pole of line {6, 61969} with respect to the Kiepert hyperbola
X(62039) = pole of line {523, 61969} with respect to the Yff hyperbola
X(62039) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(265), X(44903)}}, {{A, B, C, X(3534), X(57823)}}, {{A, B, C, X(15704), X(54512)}}, {{A, B, C, X(18848), X(55857)}}, {{A, B, C, X(44904), X(60121)}}
X(62039) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15682, 382}, {2, 15687, 3845}, {2, 15715, 15701}, {2, 3530, 15713}, {2, 3851, 10109}, {4, 15708, 381}, {5, 8703, 11812}, {20, 14893, 11539}, {30, 12100, 15685}, {30, 12102, 15691}, {30, 140, 15683}, {30, 14893, 20}, {30, 15691, 17800}, {30, 17578, 15714}, {30, 3543, 5}, {30, 3627, 549}, {30, 381, 15704}, {30, 382, 15687}, {30, 3853, 376}, {30, 5066, 11001}, {30, 546, 15681}, {30, 547, 1657}, {381, 15708, 12812}, {381, 3534, 15722}, {382, 14269, 3543}, {382, 5073, 3529}, {382, 550, 3627}, {546, 15681, 17504}, {3146, 15684, 30}, {3522, 15713, 15711}, {3524, 3543, 5076}, {3529, 3543, 14269}, {3534, 15722, 3522}, {3534, 3543, 12101}, {3830, 11001, 5066}, {3839, 15715, 5079}, {3855, 15707, 547}, {8703, 15686, 15697}, {8703, 15713, 15698}, {11539, 14893, 3857}, {11737, 12100, 2}, {11737, 14869, 15699}, {11737, 15688, 14869}, {12100, 15685, 15686}, {12100, 15697, 8703}, {12102, 15691, 3545}, {12102, 17800, 15712}, {12812, 15690, 12100}, {14269, 15681, 15720}, {14869, 15686, 15688}, {15640, 15682, 3830}, {15681, 17504, 550}, {15685, 15694, 3534}, {15686, 15687, 11737}, {15687, 17504, 546}, {15704, 15713, 15690}, {28172, 50869, 51709}, {41112, 43108, 42633}, {41113, 43109, 42634}, {42130, 42496, 43639}, {42131, 42497, 43640}, {42136, 43109, 41113}, {42137, 43108, 41112}, {42941, 43105, 43418}
X(62040) lies on these lines: {2, 3}, {13, 42130}, {14, 42131}, {15, 43331}, {16, 43330}, {61, 42509}, {62, 42508}, {115, 41151}, {355, 51070}, {395, 42113}, {396, 42112}, {399, 37672}, {511, 51027}, {515, 50805}, {516, 50798}, {517, 50871}, {524, 43621}, {542, 51187}, {590, 43503}, {598, 54734}, {599, 48884}, {615, 43504}, {671, 54851}, {946, 41150}, {962, 34748}, {1160, 13691}, {1161, 13810}, {1327, 6221}, {1328, 6398}, {1351, 41149}, {1352, 41152}, {1482, 51091}, {1503, 50962}, {1699, 31662}, {2794, 12355}, {3098, 51186}, {3311, 42417}, {3312, 42418}, {3564, 51214}, {3654, 28150}, {3655, 51104}, {3656, 28164}, {3679, 33697}, {3763, 55642}, {3818, 50993}, {4669, 12702}, {4677, 18525}, {4745, 31673}, {5008, 11648}, {5050, 51173}, {5097, 48904}, {5102, 29012}, {5306, 43618}, {5318, 42511}, {5321, 42510}, {5476, 55703}, {5480, 41153}, {5587, 50866}, {5603, 50873}, {5691, 28202}, {5790, 28154}, {6033, 15300}, {6199, 42537}, {6321, 41147}, {6361, 51072}, {6395, 42538}, {6407, 23253}, {6408, 23263}, {6429, 13903}, {6430, 13961}, {6431, 35820}, {6432, 35821}, {6433, 6564}, {6434, 6565}, {6437, 13665}, {6438, 13785}, {6455, 42602}, {6456, 42603}, {6480, 13846}, {6481, 13847}, {6484, 8976}, {6485, 13951}, {6496, 43254}, {6497, 43255}, {6519, 42608}, {6522, 42609}, {7585, 43521}, {7586, 43522}, {7603, 11742}, {7988, 50820}, {8584, 31670}, {8981, 10137}, {9300, 43619}, {9690, 60307}, {9766, 32479}, {9778, 50867}, {9812, 50824}, {9880, 41154}, {10138, 13966}, {10165, 50807}, {10246, 28172}, {10247, 28190}, {10516, 51167}, {10620, 33586}, {10645, 43399}, {10646, 43400}, {10653, 42108}, {10654, 42109}, {10722, 48657}, {11055, 48673}, {11178, 48872}, {11179, 51163}, {11180, 55584}, {11231, 50812}, {11238, 37587}, {11278, 18526}, {11480, 42430}, {11481, 42429}, {11485, 41112}, {11486, 41113}, {11531, 28204}, {11645, 15534}, {11668, 54478}, {11738, 44555}, {12117, 38743}, {12645, 28194}, {12699, 51071}, {12816, 36967}, {12817, 36968}, {13102, 36382}, {13103, 36383}, {13340, 32062}, {13713, 45489}, {13836, 45488}, {14226, 43508}, {14241, 43507}, {14458, 60216}, {14492, 60283}, {14537, 44526}, {14641, 16226}, {14830, 36523}, {14848, 48901}, {14855, 58470}, {14915, 21969}, {15030, 54047}, {15107, 52055}, {15533, 18440}, {16200, 28160}, {16267, 43016}, {16268, 43017}, {16644, 42632}, {16645, 42631}, {17503, 54644}, {17834, 33541}, {18480, 51066}, {18481, 51103}, {18483, 51109}, {18493, 51110}, {18510, 42264}, {18512, 42263}, {18581, 42792}, {18582, 42791}, {19053, 42226}, {19054, 42225}, {19106, 41101}, {19107, 41100}, {20423, 51165}, {20582, 55639}, {21356, 55604}, {21358, 48880}, {22165, 33878}, {22236, 42506}, {22238, 42507}, {22615, 41946}, {22644, 41945}, {22793, 34628}, {22796, 36767}, {23249, 43316}, {23259, 43317}, {23334, 51123}, {25561, 48879}, {25565, 55676}, {26446, 50800}, {28146, 59503}, {28158, 50796}, {28168, 50811}, {28174, 50864}, {28178, 50810}, {28216, 51515}, {28224, 50872}, {28228, 50804}, {29181, 50955}, {29317, 47353}, {29323, 39561}, {30392, 51709}, {31162, 33179}, {31671, 60963}, {31730, 51069}, {32006, 32896}, {32424, 38800}, {32787, 42275}, {32788, 42276}, {33416, 51944}, {33417, 51945}, {33616, 33621}, {33617, 33620}, {33623, 37786}, {33625, 37785}, {33706, 48663}, {34648, 38066}, {34706, 34740}, {34707, 34739}, {34754, 36969}, {34755, 36970}, {35751, 48655}, {35770, 42576}, {35771, 42577}, {35873, 39648}, {35874, 39679}, {36329, 48656}, {36386, 48666}, {36388, 48665}, {36521, 38730}, {36749, 52100}, {36990, 50989}, {37640, 42144}, {37641, 42145}, {38028, 50819}, {38072, 48898}, {38079, 55692}, {38110, 50975}, {38112, 50809}, {39884, 54170}, {40727, 47102}, {41107, 42127}, {41108, 42126}, {41119, 42105}, {41120, 42104}, {41121, 42094}, {41122, 42093}, {42085, 43228}, {42086, 43229}, {42117, 42419}, {42118, 42420}, {42119, 49825}, {42120, 49824}, {42122, 42907}, {42123, 42906}, {42129, 42625}, {42132, 42626}, {42133, 49861}, {42134, 49862}, {42140, 42588}, {42141, 42589}, {42150, 49811}, {42151, 49810}, {42153, 42586}, {42156, 42587}, {42157, 42532}, {42158, 42533}, {42159, 42503}, {42162, 42502}, {42283, 43888}, {42284, 43887}, {42514, 49875}, {42515, 49876}, {42528, 42931}, {42529, 42930}, {42633, 42889}, {42634, 42888}, {42639, 43509}, {42640, 43510}, {42729, 54635}, {42730, 54634}, {42902, 43326}, {42903, 43327}, {42912, 43328}, {42913, 43329}, {42964, 43485}, {42965, 43486}, {42972, 42977}, {42973, 42976}, {43009, 61719}, {43314, 43562}, {43315, 43563}, {43336, 43381}, {43337, 43380}, {43342, 43515}, {43343, 43516}, {43415, 60308}, {43416, 49813}, {43417, 49812}, {44678, 51122}, {45103, 54645}, {47352, 48895}, {47354, 55610}, {48310, 55678}, {48855, 48916}, {48881, 51143}, {48889, 55633}, {48896, 55688}, {48905, 48943}, {49851, 49941}, {49852, 49942}, {50799, 50870}, {50806, 50869}, {50829, 61263}, {50863, 59388}, {50954, 51022}, {50963, 51026}, {50971, 55682}, {50977, 55618}, {50979, 51538}, {51076, 61266}, {51078, 58441}, {51164, 55685}, {51537, 55616}, {53023, 55695}, {53517, 60313}, {53520, 60314}, {54477, 60277}, {54519, 60641}, {54522, 60281}, {54582, 60238}, {54608, 60626}, {54612, 60635}, {54813, 60644}, {54934, 60228}
X(62040) = midpoint of X(i) and X(j) for these {i,j}: {5073, 15684}, {11541, 15683}, {15640, 15682}
X(62040) = reflection of X(i) in X(j) for these {i,j}: {1657, 381}, {11001, 3845}, {11178, 48942}, {11179, 51163}, {13340, 32062}, {14830, 39809}, {15681, 4}, {15683, 5}, {15684, 3146}, {15685, 2}, {15686, 3853}, {15704, 14893}, {17800, 376}, {20, 15687}, {3, 3543}, {376, 3627}, {381, 382}, {382, 15684}, {3529, 549}, {3534, 3830}, {3654, 50862}, {3655, 51118}, {3679, 33697}, {3830, 15682}, {34628, 22793}, {34707, 34739}, {34718, 5691}, {34740, 34706}, {34748, 962}, {48657, 10722}, {48872, 11178}, {48879, 25561}, {5059, 15686}, {599, 48884}, {51122, 44678}, {51705, 50869}, {51737, 51026}, {54131, 48904}, {54170, 39884}, {54173, 51022}, {55584, 11180}
X(62040) = inverse of X(3860) in orthocentroidal circle
X(62040) = inverse of X(37958) in Stammler circle
X(62040) = inverse of X(3860) in Yff hyperbola
X(62040) = complement of X(62165)
X(62040) = anticomplement of X(19710)
X(62040) = pole of line {523, 3860} with respect to the orthocentroidal circle
X(62040) = pole of line {523, 37958} with respect to the Stammler circle
X(62040) = pole of line {185, 61946} with respect to the Jerabek hyperbola
X(62040) = pole of line {6, 3860} with respect to the Kiepert hyperbola
X(62040) = pole of line {523, 3860} with respect to the Yff hyperbola
X(62040) = pole of line {69, 55634} with respect to the Wallace hyperbola
X(62040) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(64), X(44880)}}, {{A, B, C, X(264), X(3860)}}, {{A, B, C, X(265), X(15683)}}, {{A, B, C, X(468), X(54851)}}, {{A, B, C, X(632), X(18848)}}, {{A, B, C, X(1494), X(15685)}}, {{A, B, C, X(1657), X(54512)}}, {{A, B, C, X(3521), X(7486)}}, {{A, B, C, X(3529), X(18317)}}, {{A, B, C, X(3843), X(54924)}}, {{A, B, C, X(4846), X(15709)}}, {{A, B, C, X(5066), X(18550)}}, {{A, B, C, X(5094), X(54734)}}, {{A, B, C, X(11331), X(60216)}}, {{A, B, C, X(11410), X(44731)}}, {{A, B, C, X(14040), X(54551)}}, {{A, B, C, X(14490), X(52294)}}, {{A, B, C, X(15705), X(16251)}}, {{A, B, C, X(15711), X(57822)}}, {{A, B, C, X(15712), X(60122)}}, {{A, B, C, X(15719), X(18847)}}, {{A, B, C, X(15749), X(49138)}}, {{A, B, C, X(18846), X(21734)}}, {{A, B, C, X(21735), X(54667)}}, {{A, B, C, X(33286), X(54828)}}, {{A, B, C, X(52292), X(54644)}}, {{A, B, C, X(52293), X(54645)}}
X(62040) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 11001, 15690}, {2, 15690, 3}, {2, 15711, 15701}, {2, 15759, 15722}, {2, 30, 15685}, {2, 376, 15711}, {2, 4, 3860}, {3, 15708, 15700}, {3, 3545, 15723}, {3, 3830, 3845}, {3, 3832, 1656}, {3, 3843, 5056}, {3, 3851, 16239}, {3, 5055, 15702}, {3, 547, 5054}, {4, 11001, 15719}, {4, 12103, 5070}, {4, 12811, 3843}, {4, 20, 632}, {4, 30, 15681}, {5, 15683, 15689}, {5, 30, 15683}, {20, 15687, 5055}, {20, 5055, 14093}, {30, 14893, 15704}, {30, 15682, 3830}, {30, 15684, 382}, {30, 15686, 5059}, {30, 15687, 20}, {30, 3146, 15684}, {30, 376, 17800}, {30, 381, 1657}, {30, 3845, 11001}, {30, 3853, 15686}, {30, 549, 3529}, {376, 3832, 11539}, {381, 5054, 5079}, {382, 1656, 3627}, {382, 1657, 5076}, {546, 10304, 15703}, {547, 15705, 6980}, {548, 5071, 15707}, {632, 8703, 12100}, {1328, 43209, 6398}, {1657, 5076, 3526}, {1657, 5079, 15696}, {2043, 2044, 15712}, {3091, 10303, 17568}, {3146, 15640, 15682}, {3522, 15699, 15718}, {3524, 17578, 14893}, {3530, 3627, 4}, {3534, 15693, 15688}, {3534, 15716, 15695}, {3534, 5066, 15706}, {3534, 5072, 15698}, {3543, 15702, 15687}, {3543, 3545, 3853}, {3543, 5059, 3545}, {3544, 15687, 14269}, {3544, 3832, 3850}, {3830, 15685, 2}, {3839, 15694, 5072}, {3839, 15698, 10109}, {3845, 15686, 11812}, {3845, 5066, 3832}, {3845, 8703, 547}, {5055, 14093, 15720}, {8703, 11540, 15692}, {8703, 12100, 15710}, {10109, 15698, 15694}, {11001, 15682, 3543}, {11540, 12103, 8703}, {11541, 15683, 30}, {12100, 15720, 15693}, {12101, 15685, 15716}, {12101, 15716, 381}, {12816, 36967, 49905}, {12816, 49905, 42128}, {12817, 49906, 42125}, {14269, 15681, 3530}, {14269, 15701, 5066}, {14269, 17800, 376}, {14892, 15714, 3525}, {14893, 15704, 3524}, {15640, 15684, 3534}, {15695, 15722, 15759}, {15704, 17578, 3851}, {15765, 18585, 3544}, {28150, 50862, 3654}, {36969, 46335, 49947}, {36970, 46334, 49948}, {42096, 49947, 46335}, {42097, 49948, 46334}, {42141, 42589, 49826}, {42528, 43549, 42931}, {42529, 43548, 42930}, {42537, 52667, 43257}, {42538, 52666, 43256}, {43210, 53518, 1327}
X(62041) lies on these lines: {2, 3}, {40, 61255}, {61, 43401}, {62, 43402}, {141, 48942}, {355, 28182}, {395, 43001}, {396, 43000}, {397, 42965}, {398, 42964}, {485, 6468}, {486, 6469}, {495, 4330}, {496, 4325}, {515, 61297}, {516, 37705}, {542, 51182}, {952, 9589}, {962, 61295}, {1353, 29012}, {1483, 4301}, {1503, 55720}, {3357, 50709}, {3411, 5321}, {3412, 5318}, {3521, 57714}, {3564, 43621}, {3818, 55608}, {4299, 9671}, {4302, 9656}, {4309, 12943}, {4316, 10593}, {4317, 12953}, {4324, 10592}, {4333, 12019}, {4338, 37730}, {5229, 31480}, {5305, 43618}, {5339, 42634}, {5340, 42633}, {5349, 36968}, {5350, 36967}, {5351, 43545}, {5352, 43544}, {5365, 43640}, {5366, 43639}, {5446, 45956}, {5480, 48943}, {5663, 14531}, {5690, 28150}, {5734, 61283}, {5881, 28174}, {5946, 14641}, {6101, 13474}, {6241, 14449}, {6470, 42263}, {6471, 42264}, {6684, 61260}, {7354, 37602}, {7583, 42275}, {7584, 42276}, {7747, 9607}, {7756, 9606}, {7765, 18907}, {7843, 51123}, {7873, 59780}, {7982, 50831}, {7991, 61248}, {8162, 9657}, {8960, 43210}, {9644, 32047}, {9670, 18990}, {9680, 18538}, {9681, 23251}, {9693, 13903}, {9698, 53418}, {9705, 37495}, {10095, 14855}, {10112, 53779}, {10263, 14915}, {10283, 22793}, {10386, 15888}, {10483, 37722}, {10574, 13451}, {10625, 32137}, {10627, 16194}, {10721, 23236}, {11224, 28186}, {11362, 28146}, {11381, 13391}, {11439, 13340}, {11455, 37484}, {11477, 50986}, {11485, 42889}, {11486, 42888}, {11542, 42112}, {11543, 42113}, {11591, 32062}, {11749, 44967}, {12007, 15520}, {12295, 14677}, {12699, 28190}, {12702, 61251}, {13202, 34153}, {13491, 13598}, {13603, 34483}, {13607, 22791}, {13624, 61270}, {13665, 42413}, {13785, 42414}, {13925, 23253}, {13993, 23263}, {14073, 44981}, {14128, 36987}, {14848, 51029}, {14929, 32819}, {15032, 52100}, {15067, 46849}, {15072, 16881}, {15516, 29323}, {16003, 34584}, {16111, 20396}, {16772, 42099}, {16773, 42100}, {16960, 43636}, {16961, 43637}, {16962, 42909}, {16963, 42908}, {16964, 42108}, {16965, 42109}, {18350, 43576}, {18358, 48872}, {18394, 43903}, {18405, 61540}, {18480, 28158}, {18481, 61278}, {18525, 28216}, {18553, 51022}, {19106, 42144}, {19107, 42145}, {19116, 35821}, {19117, 35820}, {19130, 55686}, {19925, 31447}, {21317, 52219}, {22337, 23241}, {23249, 31487}, {23261, 43431}, {24206, 55638}, {24470, 37723}, {25555, 50987}, {25561, 50981}, {26883, 40111}, {28154, 31673}, {28168, 34773}, {28194, 50830}, {28202, 50823}, {28212, 61245}, {28224, 48661}, {29181, 55585}, {29317, 39884}, {31162, 61282}, {31414, 43408}, {31425, 61261}, {31450, 44519}, {31454, 41954}, {31666, 50802}, {32521, 52854}, {32523, 44422}, {34224, 43599}, {34754, 42683}, {34755, 42682}, {35242, 61262}, {35812, 42284}, {35813, 42283}, {35814, 42259}, {35815, 42258}, {37714, 38112}, {38081, 43174}, {38110, 48895}, {38136, 48898}, {40107, 48874}, {40273, 61276}, {40693, 42096}, {40694, 42097}, {41119, 42587}, {41120, 42586}, {41362, 52102}, {41953, 41970}, {41971, 42157}, {41972, 42158}, {42087, 42813}, {42088, 42814}, {42093, 42584}, {42094, 42585}, {42101, 42686}, {42102, 42687}, {42103, 42491}, {42104, 42123}, {42105, 42122}, {42106, 42490}, {42121, 42433}, {42124, 42434}, {42130, 43634}, {42131, 43635}, {42133, 42690}, {42134, 42691}, {42140, 42688}, {42141, 42689}, {42150, 43416}, {42151, 43417}, {42160, 42924}, {42161, 42925}, {42164, 42431}, {42165, 42432}, {42215, 42272}, {42216, 42271}, {42492, 42919}, {42493, 42918}, {42598, 43483}, {42599, 43484}, {42625, 42920}, {42626, 42921}, {42629, 43301}, {42630, 43300}, {42777, 43546}, {42778, 43547}, {42779, 43245}, {42780, 43244}, {42795, 42945}, {42796, 42944}, {42938, 44016}, {42939, 44015}, {42962, 52079}, {42963, 52080}, {42970, 43031}, {42971, 43030}, {42974, 43770}, {42975, 43769}, {43105, 43302}, {43106, 43303}, {43209, 58866}, {43211, 43503}, {43212, 43504}, {43438, 60313}, {43439, 60314}, {43493, 43552}, {43494, 43553}, {43699, 44763}, {44870, 54042}, {44882, 55696}, {48876, 48884}, {48879, 55635}, {48880, 55630}, {48881, 55625}, {48889, 55634}, {48896, 55689}, {48901, 55710}, {50865, 61288}, {50959, 55687}, {50980, 55644}, {50982, 52987}, {50991, 55600}, {51023, 55580}, {58239, 61291}, {61258, 61524}
X(62041) = midpoint of X(i) and X(j) for these {i,j}: {1657, 11541}, {3146, 5073}, {15640, 15684}
X(62041) = reflection of X(i) in X(j) for these {i,j}: {141, 48942}, {10625, 32137}, {1657, 546}, {11001, 14893}, {11749, 44967}, {13491, 13598}, {14073, 44981}, {14677, 12295}, {15681, 12101}, {15683, 5066}, {15685, 547}, {15686, 3830}, {15687, 15682}, {15704, 4}, {17800, 548}, {20, 3853}, {21317, 52219}, {21850, 48904}, {3529, 140}, {32521, 52854}, {34153, 13202}, {34773, 51118}, {45957, 10263}, {48872, 18358}, {48876, 48884}, {48906, 51163}, {5, 382}, {550, 3627}, {5059, 12103}, {5480, 48943}, {5690, 33697}, {6101, 13474}, {6241, 14449}, {61295, 962}, {8703, 3543}
X(62041) = inverse of X(61968) in orthocentroidal circle
X(62041) = inverse of X(44961) in Steiner circle
X(62041) = inverse of X(61968) in Yff hyperbola
X(62041) = complement of X(49137)
X(62041) = anticomplement of X(62144)
X(62041) = pole of line {523, 61968} with respect to the orthocentroidal circle
X(62041) = pole of line {523, 19918} with respect to the Steiner circle
X(62041) = pole of line {185, 5066} with respect to the Jerabek hyperbola
X(62041) = pole of line {6, 42902} with respect to the Kiepert hyperbola
X(62041) = pole of line {523, 61968} with respect to the Yff hyperbola
X(62041) = pole of line {69, 55633} with respect to the Wallace hyperbola
X(62041) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(64), X(44878)}}, {{A, B, C, X(547), X(3521)}}, {{A, B, C, X(1105), X(5066)}}, {{A, B, C, X(3519), X(41981)}}, {{A, B, C, X(3520), X(57714)}}, {{A, B, C, X(3526), X(18848)}}, {{A, B, C, X(3530), X(13623)}}, {{A, B, C, X(4846), X(55864)}}, {{A, B, C, X(5073), X(15318)}}, {{A, B, C, X(5076), X(6662)}}, {{A, B, C, X(8703), X(34483)}}, {{A, B, C, X(10304), X(18846)}}, {{A, B, C, X(13603), X(34484)}}, {{A, B, C, X(15022), X(18850)}}, {{A, B, C, X(15700), X(60122)}}, {{A, B, C, X(15719), X(15740)}}, {{A, B, C, X(15721), X(60007)}}, {{A, B, C, X(31361), X(46935)}}, {{A, B, C, X(33703), X(43699)}}, {{A, B, C, X(35478), X(57730)}}, {{A, B, C, X(44763), X(55576)}}, {{A, B, C, X(47478), X(60121)}}
X(62041) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 15687, 3858}, {3, 1656, 15721}, {3, 17578, 3861}, {3, 382, 17578}, {3, 3858, 15699}, {3, 4, 5066}, {3, 5068, 10124}, {3, 5071, 140}, {4, 10303, 381}, {4, 10304, 5072}, {4, 15698, 3091}, {4, 20, 3526}, {4, 30, 15704}, {4, 3146, 15684}, {4, 3526, 3856}, {4, 3529, 10304}, {4, 3534, 3628}, {4, 376, 15022}, {5, 14869, 5070}, {5, 382, 3627}, {5, 8703, 631}, {20, 17578, 3855}, {20, 382, 3853}, {20, 3843, 3530}, {20, 3855, 3}, {30, 12101, 15681}, {30, 12103, 5059}, {30, 140, 3529}, {30, 14893, 11001}, {30, 15682, 15687}, {30, 3543, 8703}, {30, 3627, 550}, {30, 3853, 20}, {30, 5066, 15683}, {30, 546, 1657}, {30, 547, 15685}, {30, 548, 17800}, {140, 3529, 15686}, {140, 3832, 5}, {376, 3850, 14869}, {376, 5076, 3850}, {381, 3528, 16239}, {382, 15696, 3830}, {485, 43337, 43339}, {486, 43336, 43338}, {546, 15713, 6864}, {548, 3628, 15717}, {549, 10304, 15711}, {550, 3845, 632}, {631, 3528, 15705}, {1657, 15705, 12103}, {1657, 3543, 546}, {2041, 2042, 5073}, {3146, 15640, 4}, {3523, 14269, 12811}, {3529, 3832, 15696}, {3530, 3853, 3843}, {3534, 14269, 17678}, {3627, 15704, 3857}, {3830, 15696, 3832}, {3839, 15691, 15713}, {3851, 17538, 12100}, {3854, 17538, 6863}, {5066, 10124, 5055}, {5899, 12086, 15331}, {6927, 17800, 12101}, {6943, 15683, 6880}, {7486, 15717, 15709}, {10263, 14915, 45957}, {10303, 13635, 3534}, {10303, 15712, 549}, {10303, 15759, 15712}, {10304, 15696, 548}, {11001, 14893, 17504}, {11541, 15682, 5068}, {12087, 14130, 7555}, {12101, 15681, 11539}, {12103, 16239, 3528}, {12811, 15690, 3523}, {15640, 15684, 30}, {15682, 17578, 382}, {15683, 17578, 7486}, {15686, 15687, 5071}, {15687, 15699, 3845}, {15687, 15713, 3839}, {15705, 15719, 15700}, {15765, 18585, 14892}, {29323, 51163, 48906}, {35820, 42225, 19117}, {35821, 42226, 19116}
X(62042) lies on these lines: {2, 3}, {6, 43797}, {8, 28202}, {13, 42112}, {14, 42113}, {40, 38098}, {69, 55586}, {98, 60631}, {182, 51177}, {371, 43515}, {372, 43516}, {397, 49876}, {398, 49875}, {515, 34631}, {516, 34627}, {542, 11008}, {671, 60322}, {944, 50865}, {962, 28208}, {1151, 41952}, {1152, 41951}, {1285, 5309}, {1327, 13886}, {1328, 13939}, {1350, 51022}, {1352, 55592}, {1494, 32001}, {1992, 29012}, {3068, 43791}, {3069, 43792}, {3070, 42641}, {3071, 42642}, {3163, 33630}, {3241, 28160}, {3244, 41869}, {3316, 52045}, {3317, 52046}, {3488, 3982}, {3586, 4031}, {3619, 48879}, {3626, 6361}, {3629, 39874}, {3631, 47353}, {3632, 28194}, {3654, 33697}, {3655, 9812}, {3679, 28150}, {3818, 55609}, {3849, 53143}, {4297, 50869}, {4301, 51095}, {5032, 51176}, {5334, 43106}, {5335, 43105}, {5339, 42899}, {5340, 42898}, {5343, 49948}, {5344, 49947}, {5349, 49906}, {5350, 49905}, {5351, 42776}, {5352, 42775}, {5365, 33603}, {5366, 33602}, {5368, 11648}, {5476, 48943}, {5485, 54845}, {5587, 34638}, {5603, 28172}, {5657, 28158}, {5691, 50810}, {5818, 50808}, {5921, 51179}, {5984, 12355}, {6154, 10728}, {6221, 43507}, {6241, 21969}, {6329, 48905}, {6398, 43508}, {6435, 6561}, {6436, 6560}, {6447, 43376}, {6448, 43377}, {6459, 42537}, {6460, 42538}, {6470, 43385}, {6471, 43384}, {6684, 50813}, {6776, 51024}, {7581, 42272}, {7582, 42271}, {7612, 54720}, {7737, 14075}, {7738, 14537}, {7750, 32868}, {7753, 43619}, {7788, 32822}, {7811, 52713}, {7967, 28164}, {8227, 50815}, {8716, 23334}, {9541, 43789}, {9681, 43570}, {9741, 32479}, {9880, 35021}, {10147, 43409}, {10148, 43410}, {10155, 54494}, {10595, 50811}, {10645, 43231}, {10646, 43230}, {10653, 42140}, {10654, 42141}, {10721, 24981}, {10723, 12243}, {11178, 55613}, {11179, 29323}, {11180, 29181}, {11645, 50974}, {12117, 39838}, {12245, 28198}, {12383, 56567}, {12512, 50870}, {12699, 20057}, {12816, 42152}, {12817, 42149}, {12818, 31412}, {12819, 42561}, {12820, 42430}, {12821, 42429}, {13202, 20125}, {13846, 23253}, {13847, 23263}, {13925, 43560}, {13993, 43561}, {14226, 23261}, {14241, 23251}, {14458, 60636}, {14488, 54616}, {14810, 50956}, {14912, 20583}, {14927, 20423}, {15808, 38021}, {16261, 36987}, {16267, 33604}, {16268, 33605}, {16644, 52079}, {16645, 52080}, {16964, 42514}, {16965, 42515}, {18405, 50709}, {18440, 54174}, {18553, 50994}, {18842, 52519}, {18843, 60127}, {19053, 35821}, {19054, 35820}, {19106, 37640}, {19107, 37641}, {19116, 43520}, {19117, 43519}, {19875, 50866}, {19924, 51023}, {20049, 28224}, {20050, 28204}, {20070, 50798}, {21356, 48873}, {21358, 51167}, {22236, 49825}, {22238, 49824}, {22505, 52695}, {22615, 42414}, {22644, 42413}, {22793, 38314}, {23249, 41945}, {23259, 41946}, {23267, 42263}, {23269, 32787}, {23273, 42264}, {23275, 32788}, {25055, 50819}, {25406, 55707}, {26883, 43572}, {28146, 34632}, {28154, 59387}, {28174, 31145}, {28178, 34718}, {28182, 59417}, {29317, 54170}, {31423, 50803}, {31663, 50799}, {31670, 55715}, {31672, 60983}, {31673, 38074}, {32532, 60337}, {32823, 59634}, {32826, 37671}, {33698, 53103}, {33706, 52854}, {34089, 43254}, {34091, 43255}, {35242, 38076}, {35822, 42275}, {35823, 42276}, {36836, 43501}, {36843, 43502}, {36967, 42105}, {36968, 42104}, {36969, 42119}, {36970, 42120}, {36990, 50967}, {38064, 48895}, {38741, 41135}, {39884, 51216}, {40330, 50965}, {40693, 42635}, {40694, 42636}, {41100, 42160}, {41101, 42161}, {41107, 43486}, {41108, 43485}, {41112, 42157}, {41113, 42158}, {41119, 43201}, {41120, 43202}, {41943, 42099}, {41944, 42100}, {41971, 42900}, {41972, 42901}, {42085, 42629}, {42086, 42630}, {42087, 43403}, {42088, 43404}, {42096, 42941}, {42097, 42940}, {42101, 42625}, {42102, 42626}, {42103, 42528}, {42106, 42529}, {42108, 42155}, {42109, 42154}, {42117, 43111}, {42118, 43110}, {42130, 42986}, {42131, 42987}, {42133, 42586}, {42134, 42587}, {42144, 42974}, {42145, 42975}, {42150, 42973}, {42151, 42972}, {42159, 42938}, {42162, 42939}, {42164, 49827}, {42165, 49826}, {42274, 43518}, {42277, 43517}, {42283, 43510}, {42284, 43509}, {42431, 42588}, {42432, 42589}, {42433, 42495}, {42434, 42494}, {42510, 43633}, {42511, 43632}, {42545, 42612}, {42546, 42613}, {42608, 43413}, {42609, 43414}, {42633, 43243}, {42634, 43242}, {42817, 43473}, {42818, 43474}, {42888, 42983}, {42889, 42982}, {42910, 43293}, {42911, 43292}, {42912, 43540}, {42913, 43541}, {42958, 54479}, {42959, 54480}, {43008, 43492}, {43009, 43491}, {43100, 43446}, {43107, 43447}, {43273, 51163}, {43444, 54576}, {43445, 54577}, {43463, 43873}, {43464, 43874}, {43571, 60302}, {43636, 43771}, {43637, 43772}, {43676, 54612}, {43790, 53519}, {44882, 51026}, {46027, 54036}, {46264, 55712}, {46267, 48898}, {46453, 53419}, {46847, 54041}, {47352, 50975}, {47354, 48872}, {48476, 49092}, {48477, 49093}, {48661, 50872}, {48662, 51215}, {48884, 54173}, {48901, 51029}, {48942, 50977}, {50809, 53620}, {50821, 50867}, {50828, 50874}, {50955, 61044}, {50979, 51213}, {50983, 51164}, {50990, 52987}, {51043, 51063}, {51044, 52852}, {51120, 61296}, {51130, 55711}, {51134, 55671}, {51143, 55626}, {51178, 55722}, {53100, 54637}, {53102, 54707}, {53105, 60185}, {53109, 54523}, {60132, 60143}, {60142, 60284}, {60150, 60219}, {60281, 60330}
X(62042) = midpoint of X(i) and X(j) for these {i,j}: {3146, 15640}, {11001, 11541}
X(62042) = reflection of X(i) in X(j) for these {i,j}: {1350, 51022}, {1657, 3845}, {11001, 4}, {12117, 39838}, {12243, 10723}, {12245, 50864}, {12512, 50870}, {14927, 20423}, {15640, 5073}, {15681, 15687}, {15682, 3146}, {15683, 381}, {15685, 5}, {15704, 12101}, {17800, 8703}, {2, 382}, {20, 3830}, {20070, 50798}, {20423, 48904}, {376, 3543}, {3529, 2}, {3534, 3627}, {3543, 15684}, {3654, 33697}, {33706, 52854}, {39874, 54132}, {4, 15682}, {40, 50862}, {4297, 50869}, {43273, 51163}, {44882, 51026}, {48872, 47354}, {5059, 3534}, {5476, 48943}, {50810, 5691}, {50811, 51118}, {50818, 962}, {50872, 48661}, {50967, 36990}, {50974, 51212}, {50977, 48942}, {5984, 12355}, {51043, 51063}, {51044, 52852}, {51178, 55722}, {51179, 5921}, {51215, 48662}, {54036, 46027}, {54132, 48910}, {54173, 48884}, {54174, 18440}, {6241, 21969}, {6776, 51024}, {61044, 50955}, {61296, 51120}, {944, 50865}
X(62042) = inverse of X(44267) in anticomplementary circle
X(62042) = inverse of X(61967) in orthocentroidal circle
X(62042) = inverse of X(61967) in Yff hyperbola
X(62042) = complement of X(62166)
X(62042) = anticomplement of X(15681)
X(62042) = pole of line {523, 44267} with respect to the anticomplementary circle
X(62042) = pole of line {523, 61967} with respect to the orthocentroidal circle
X(62042) = pole of line {185, 61945} with respect to the Jerabek hyperbola
X(62042) = pole of line {6, 51129} with respect to the Kiepert hyperbola
X(62042) = pole of line {523, 61967} with respect to the Yff hyperbola
X(62042) = pole of line {69, 15688} with respect to the Wallace hyperbola
X(62042) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(15688)}}, {{A, B, C, X(265), X(15685)}}, {{A, B, C, X(297), X(60631)}}, {{A, B, C, X(468), X(60322)}}, {{A, B, C, X(1138), X(13473)}}, {{A, B, C, X(1494), X(3529)}}, {{A, B, C, X(1597), X(14487)}}, {{A, B, C, X(3524), X(18847)}}, {{A, B, C, X(3525), X(18848)}}, {{A, B, C, X(3528), X(18846)}}, {{A, B, C, X(3544), X(18851)}}, {{A, B, C, X(4232), X(54845)}}, {{A, B, C, X(4846), X(15694)}}, {{A, B, C, X(5067), X(18849)}}, {{A, B, C, X(5071), X(18850)}}, {{A, B, C, X(7409), X(54717)}}, {{A, B, C, X(7486), X(54763)}}, {{A, B, C, X(8797), X(47478)}}, {{A, B, C, X(10303), X(54660)}}, {{A, B, C, X(10304), X(54667)}}, {{A, B, C, X(11331), X(60636)}}, {{A, B, C, X(15022), X(60121)}}, {{A, B, C, X(15683), X(54512)}}, {{A, B, C, X(15687), X(36889)}}, {{A, B, C, X(15692), X(16251)}}, {{A, B, C, X(15710), X(57894)}}, {{A, B, C, X(15715), X(57822)}}, {{A, B, C, X(15717), X(60122)}}, {{A, B, C, X(18852), X(41106)}}, {{A, B, C, X(31361), X(46936)}}, {{A, B, C, X(31371), X(55857)}}, {{A, B, C, X(33287), X(54828)}}, {{A, B, C, X(37174), X(54720)}}, {{A, B, C, X(37453), X(60185)}}, {{A, B, C, X(50692), X(54552)}}, {{A, B, C, X(52284), X(52519)}}, {{A, B, C, X(52301), X(60132)}}, {{A, B, C, X(53857), X(60337)}}
X(62042) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 10304, 3530}, {2, 14269, 3855}, {2, 15720, 15709}, {2, 17504, 631}, {2, 20, 15688}, {2, 30, 3529}, {2, 3543, 15687}, {2, 3839, 3851}, {2, 546, 3545}, {2, 550, 15710}, {4, 17538, 5067}, {4, 20, 3525}, {4, 30, 11001}, {4, 3528, 3544}, {5, 14093, 15721}, {5, 30, 15685}, {20, 15705, 15690}, {20, 3854, 3}, {30, 12101, 15704}, {30, 15682, 4}, {30, 15684, 3543}, {30, 15687, 15681}, {30, 3146, 15682}, {30, 3534, 5059}, {30, 3627, 3534}, {30, 381, 15683}, {30, 3845, 1657}, {30, 5073, 15640}, {30, 8703, 17800}, {140, 5079, 17580}, {376, 15698, 14093}, {376, 15715, 3528}, {376, 381, 15702}, {381, 15686, 15692}, {381, 15702, 5071}, {381, 3534, 15718}, {382, 15688, 3830}, {382, 3530, 17578}, {382, 3851, 3627}, {546, 5079, 13587}, {547, 14893, 3856}, {631, 3861, 6977}, {1656, 15690, 15705}, {1657, 15694, 15691}, {1657, 17578, 3090}, {3146, 3543, 15684}, {3522, 5055, 15719}, {3524, 11001, 17538}, {3534, 10304, 16434}, {3534, 3627, 3839}, {3534, 3851, 17504}, {3543, 15683, 381}, {3543, 5059, 547}, {3830, 15688, 546}, {3845, 15691, 15694}, {5054, 12101, 3832}, {5054, 15704, 15697}, {5066, 15714, 15723}, {5076, 15689, 5066}, {6895, 13741, 7406}, {10304, 15691, 376}, {10304, 17578, 3845}, {11001, 11541, 30}, {11111, 14093, 10299}, {11541, 15682, 3524}, {11645, 51212, 50974}, {11737, 15687, 14269}, {11737, 15700, 2}, {12101, 15704, 5054}, {12102, 15696, 5068}, {14093, 15721, 15698}, {14269, 15681, 15700}, {14269, 15700, 11737}, {14890, 17504, 15707}, {15681, 15684, 382}, {15681, 15700, 550}, {15683, 15692, 15686}, {15689, 15723, 15714}, {15691, 15694, 10304}, {15694, 15716, 549}, {15695, 15699, 15717}, {15700, 15710, 15715}, {15714, 15723, 3523}, {16239, 17800, 20}, {18586, 18587, 12102}, {21356, 48873, 50966}, {38314, 50873, 22793}, {42133, 42943, 43543}, {42134, 42942, 43542}, {42150, 42973, 49813}, {42151, 42972, 49812}, {42528, 43400, 42103}, {42529, 43399, 42106}, {43256, 43522, 43387}, {43257, 43521, 43386}, {43797, 43798, 6}, {51029, 59373, 48901}
X(62043) lies on circumconic {{A, B, C, X(41987), X(54924)}} and on these lines: {2, 3}, {13, 43636}, {14, 43637}, {597, 48943}, {1699, 50832}, {3625, 28198}, {3630, 19924}, {4668, 61253}, {4669, 28146}, {4677, 61246}, {5050, 51029}, {5318, 42976}, {5321, 42977}, {5476, 51135}, {6144, 43621}, {6199, 43521}, {6395, 43522}, {6480, 43380}, {6481, 43381}, {9693, 60303}, {10246, 50873}, {12816, 42087}, {12817, 42088}, {19106, 42633}, {19107, 42634}, {22165, 29317}, {26446, 50866}, {28150, 50814}, {28154, 38127}, {28158, 38112}, {28160, 51082}, {28164, 61283}, {28168, 50824}, {28172, 51103}, {28174, 50817}, {28178, 37712}, {28186, 51093}, {28190, 50865}, {28194, 61245}, {28208, 61295}, {28216, 50864}, {29012, 51136}, {29323, 50979}, {31162, 61281}, {34628, 61277}, {35255, 43503}, {35256, 43504}, {35820, 42417}, {35821, 42418}, {37832, 54591}, {37835, 54592}, {40273, 51105}, {41100, 42145}, {41101, 42144}, {41107, 42109}, {41108, 42108}, {41112, 42096}, {41113, 42097}, {41119, 42122}, {41120, 42123}, {41121, 42693}, {41122, 42692}, {41869, 61292}, {42101, 42928}, {42102, 42929}, {42104, 49906}, {42105, 49905}, {42112, 43416}, {42113, 43417}, {42121, 42429}, {42124, 42430}, {42126, 49875}, {42127, 49876}, {42130, 49813}, {42131, 49812}, {42136, 49948}, {42137, 49947}, {42140, 42514}, {42141, 42515}, {42159, 42586}, {42162, 42587}, {42262, 43563}, {42265, 43562}, {42283, 42640}, {42284, 42639}, {42502, 43550}, {42503, 43551}, {42506, 43022}, {42507, 43023}, {42510, 43631}, {42511, 43630}, {42528, 43476}, {42529, 43475}, {42940, 46334}, {42941, 46335}, {42942, 44015}, {42943, 44016}, {43006, 43235}, {43007, 43234}, {43209, 53520}, {43210, 53517}, {43318, 53130}, {43319, 53131}, {43418, 43500}, {43419, 43499}, {43491, 61719}, {48874, 50991}, {48942, 54169}, {50811, 61280}, {50822, 59387}, {50863, 59503}, {50874, 61270}, {50987, 53023}, {51066, 61257}, {51080, 51709}, {51705, 61273}
X(62043) = midpoint of X(i) and X(j) for these {i,j}: {11541, 15681}
X(62043) = reflection of X(i) in X(j) for these {i,j}: {1657, 14893}, {11001, 12101}, {15681, 3853}, {15683, 546}, {15685, 5066}, {15686, 3627}, {15704, 15687}, {3529, 547}, {3627, 15684}, {3845, 15682}, {549, 382}, {550, 3543}, {5059, 15691}, {597, 48943}, {54169, 48942}
X(62043) = complement of X(62167)
X(62043) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 11001, 15689}, {2, 15693, 14890}, {2, 15706, 11812}, {2, 3830, 14893}, {2, 3843, 5066}, {2, 8703, 15712}, {4, 14093, 14892}, {5, 17504, 10124}, {30, 12101, 11001}, {30, 14893, 1657}, {30, 15682, 3845}, {30, 15684, 3627}, {30, 15687, 15704}, {30, 15691, 5059}, {30, 3543, 550}, {30, 3627, 15686}, {30, 3853, 15681}, {30, 5066, 15685}, {30, 546, 15683}, {30, 547, 3529}, {376, 3830, 3860}, {376, 3854, 5054}, {382, 11001, 12101}, {550, 3627, 3843}, {1657, 3627, 5}, {3090, 15689, 14891}, {3090, 3843, 3850}, {3534, 3845, 15713}, {3543, 5054, 12102}, {3850, 14893, 3839}, {3853, 15681, 15699}, {3854, 16239, 6855}, {3860, 5066, 3854}, {5059, 14269, 15691}, {8703, 14869, 15711}, {10124, 12100, 15701}, {11001, 12101, 549}, {11541, 15681, 30}, {11812, 12812, 2}, {12102, 12103, 3090}, {14269, 15691, 632}, {15684, 15689, 382}, {15687, 15704, 11539}, {15690, 17504, 8703}
X(62044) lies on these lines: {2, 3}, {15, 43325}, {16, 43324}, {61, 42109}, {62, 42108}, {141, 55617}, {185, 16982}, {373, 55286}, {395, 43330}, {396, 43331}, {397, 43009}, {398, 43008}, {486, 17852}, {575, 51163}, {946, 58232}, {952, 58245}, {1353, 48910}, {1483, 16189}, {1503, 55721}, {1994, 52100}, {3592, 42275}, {3594, 42276}, {3626, 28150}, {3629, 29012}, {3631, 39884}, {3632, 28174}, {3636, 22793}, {3818, 55611}, {5237, 42135}, {5238, 42138}, {5351, 42101}, {5352, 42102}, {5365, 42497}, {5366, 42496}, {5480, 55704}, {5690, 28154}, {5691, 28182}, {5886, 58229}, {6154, 38629}, {6329, 48901}, {6361, 59400}, {6419, 42225}, {6420, 42226}, {6425, 22644}, {6426, 22615}, {6429, 43337}, {6430, 43336}, {6447, 23249}, {6448, 23259}, {6519, 13925}, {6522, 13993}, {6564, 41948}, {6565, 41947}, {7982, 28186}, {7991, 28178}, {8981, 41961}, {9579, 15935}, {10147, 12818}, {10148, 12819}, {10222, 28164}, {10386, 12943}, {10627, 32062}, {11008, 55724}, {11455, 31834}, {11477, 43621}, {11482, 14927}, {11801, 15021}, {12699, 61283}, {13391, 45187}, {13491, 16625}, {13846, 43523}, {13847, 43524}, {13903, 43507}, {13961, 43508}, {13966, 41962}, {14023, 53143}, {14641, 15012}, {14677, 36253}, {14881, 32523}, {15025, 38788}, {15044, 61548}, {15048, 41940}, {15178, 51118}, {15808, 38034}, {15860, 42459}, {16241, 43231}, {16242, 43230}, {16808, 42947}, {16809, 42946}, {16964, 42613}, {16965, 42612}, {18358, 55614}, {18381, 50709}, {18483, 31666}, {19116, 42264}, {19117, 42263}, {20054, 58249}, {20190, 38136}, {21357, 32340}, {21850, 22330}, {22234, 48904}, {22236, 42112}, {22238, 42113}, {22505, 35022}, {22515, 35021}, {22791, 28168}, {22799, 35023}, {24981, 38632}, {28158, 33697}, {28172, 34773}, {28202, 34641}, {29181, 55583}, {29317, 55588}, {31425, 50799}, {31652, 53418}, {31670, 53858}, {31673, 38112}, {32789, 43312}, {32790, 43313}, {34153, 38791}, {34573, 55652}, {34584, 38626}, {34628, 61278}, {34747, 61297}, {34754, 42781}, {34755, 42782}, {36836, 42105}, {36843, 42104}, {36987, 45958}, {37832, 42798}, {37835, 42797}, {38110, 48896}, {40107, 51022}, {41963, 42639}, {41964, 42640}, {41977, 42814}, {41978, 42813}, {42096, 42161}, {42097, 42160}, {42099, 42166}, {42100, 42163}, {42117, 42165}, {42118, 42164}, {42119, 42889}, {42120, 42888}, {42122, 42162}, {42123, 42159}, {42126, 42416}, {42127, 42415}, {42133, 42917}, {42134, 42916}, {42140, 42923}, {42141, 42922}, {42147, 42779}, {42148, 42780}, {42153, 43420}, {42154, 43111}, {42155, 43110}, {42156, 43421}, {42157, 42633}, {42158, 42634}, {42266, 53513}, {42267, 53516}, {42268, 43315}, {42269, 43314}, {42545, 42990}, {42546, 42991}, {42793, 49908}, {42794, 49907}, {42938, 42943}, {42939, 42942}, {42940, 43633}, {42941, 43632}, {42958, 43476}, {42959, 43475}, {42978, 43247}, {42979, 43246}, {42988, 43634}, {42989, 43635}, {43193, 43417}, {43194, 43416}, {43316, 43515}, {43317, 43516}, {43588, 44935}, {43676, 54934}, {44882, 48943}, {45186, 45957}, {46849, 54042}, {48874, 48884}, {48876, 55597}, {48880, 55628}, {48881, 48942}, {48898, 55694}, {48905, 59399}, {50865, 61286}, {51538, 53092}, {53100, 60626}, {53105, 60335}, {53109, 54920}, {55595, 61545}, {58225, 61269}, {60132, 60210}
X(62044) = midpoint of X(i) and X(j) for these {i,j}: {3, 11541}
X(62044) = reflection of X(i) in X(j) for these {i,j}: {1353, 48910}, {1483, 41869}, {1657, 3853}, {15683, 12101}, {15685, 14893}, {15704, 3627}, {17800, 140}, {3529, 546}, {3627, 3146}, {3845, 15684}, {44755, 53779}, {44882, 48943}, {45957, 45186}, {48874, 48884}, {48881, 48942}, {48906, 48904}, {549, 15682}, {550, 382}, {5059, 548}
X(62044) = complement of X(49139)
X(62044) = anticomplement of X(62151)
X(62044) = pole of line {185, 12811} with respect to the Jerabek hyperbola
X(62044) = pole of line {69, 55630} with respect to the Wallace hyperbola
X(62044) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(1105), X(12811)}}, {{A, B, C, X(3521), X(35018)}}, {{A, B, C, X(5054), X(18848)}}, {{A, B, C, X(15682), X(18296)}}, {{A, B, C, X(15706), X(60122)}}, {{A, B, C, X(16835), X(47486)}}, {{A, B, C, X(32533), X(49135)}}, {{A, B, C, X(37453), X(60335)}}, {{A, B, C, X(46848), X(52294)}}
X(62044) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 11541, 30}, {3, 12102, 3857}, {3, 12811, 632}, {3, 15022, 140}, {3, 4, 12811}, {4, 15696, 547}, {4, 20, 5054}, {4, 5054, 3859}, {4, 5070, 3860}, {5, 550, 17504}, {20, 3533, 15695}, {20, 3845, 15712}, {20, 5076, 3628}, {30, 12101, 15683}, {30, 140, 17800}, {30, 14893, 15685}, {30, 15684, 3845}, {30, 3146, 3627}, {30, 3627, 15704}, {30, 3853, 1657}, {30, 546, 3529}, {30, 548, 5059}, {382, 15681, 4}, {382, 15720, 3830}, {382, 1657, 14269}, {382, 17800, 3855}, {382, 5059, 11737}, {382, 550, 15687}, {546, 3530, 5079}, {548, 11737, 15720}, {548, 3830, 3858}, {548, 3858, 11539}, {549, 3845, 14892}, {550, 3530, 8703}, {1657, 14269, 3528}, {1657, 15682, 3853}, {1657, 15695, 20}, {2043, 2044, 15706}, {2049, 5079, 1656}, {3091, 3146, 15682}, {3146, 3529, 382}, {3523, 6958, 548}, {3526, 5070, 16351}, {3529, 3855, 17538}, {3529, 5079, 12103}, {3534, 17578, 3850}, {3534, 6848, 5066}, {3544, 10299, 16857}, {3544, 13587, 3851}, {3627, 15704, 5}, {3627, 3845, 5076}, {3627, 3857, 12102}, {3856, 15691, 3523}, {5054, 5070, 3533}, {5056, 7377, 3545}, {5076, 15695, 3091}, {5079, 15694, 6933}, {8703, 11539, 15692}, {12103, 12811, 3}, {14869, 15687, 546}, {14869, 15704, 550}, {14892, 15695, 549}, {15156, 15157, 2070}, {15687, 15704, 14869}, {15692, 15720, 3530}, {29012, 53779, 44755}, {42108, 43106, 42630}, {42109, 43105, 42629}, {42112, 42137, 43630}, {42112, 43630, 43647}, {42113, 42136, 43631}, {42113, 43631, 43648}
X(62045) lies on these lines: {2, 3}, {6, 43310}, {15, 42587}, {16, 42586}, {40, 50797}, {355, 50814}, {599, 55596}, {946, 51080}, {1327, 13903}, {1328, 13961}, {1350, 50954}, {1351, 51136}, {1352, 50970}, {1482, 51082}, {1587, 42537}, {1588, 42538}, {3068, 43321}, {3069, 43320}, {3241, 28190}, {3655, 28172}, {3679, 28154}, {4297, 50806}, {4746, 12702}, {4816, 18525}, {5339, 46334}, {5340, 46335}, {5480, 51135}, {5818, 50867}, {6221, 53517}, {6361, 61253}, {6398, 53520}, {6470, 35820}, {6471, 35821}, {6776, 51172}, {8227, 50874}, {9668, 37602}, {9812, 61280}, {10248, 50819}, {10516, 55630}, {11178, 55615}, {11224, 28160}, {11485, 42898}, {11486, 42899}, {11645, 50962}, {11898, 19924}, {12512, 50799}, {12645, 28198}, {12816, 36836}, {12817, 36843}, {12820, 43199}, {12821, 43200}, {14848, 48905}, {15038, 35237}, {15516, 43273}, {15520, 29323}, {16194, 54047}, {18440, 55585}, {18510, 42276}, {18512, 42275}, {22615, 43209}, {22644, 43210}, {25561, 55638}, {28146, 34718}, {28150, 59503}, {28158, 38127}, {28164, 61287}, {28168, 31162}, {28178, 34627}, {28182, 34632}, {28186, 34748}, {28194, 61244}, {28208, 48661}, {28216, 31145}, {31673, 38066}, {34648, 61257}, {35450, 50709}, {36967, 42817}, {36968, 42818}, {36969, 42130}, {36970, 42131}, {36990, 55590}, {39899, 43621}, {40273, 50873}, {40330, 51217}, {41943, 42094}, {41944, 42093}, {41951, 53131}, {41952, 53130}, {42095, 43400}, {42096, 42974}, {42097, 42975}, {42098, 43399}, {42112, 42815}, {42113, 42816}, {42115, 42692}, {42116, 42693}, {42127, 61719}, {42258, 42572}, {42259, 42573}, {42413, 52047}, {42414, 52048}, {42429, 42996}, {42430, 42997}, {42488, 43475}, {42489, 43476}, {42512, 42684}, {42513, 42685}, {42584, 43404}, {42585, 43403}, {42625, 43373}, {42626, 43372}, {42629, 43245}, {42630, 43244}, {42950, 43294}, {42951, 43295}, {42972, 43193}, {42973, 43194}, {43632, 49947}, {43633, 49948}, {44882, 50963}, {46267, 53023}, {47352, 48896}, {48662, 51175}, {48872, 55608}, {48873, 51022}, {48879, 55634}, {48884, 55601}, {48889, 51167}, {48895, 55689}, {48901, 51173}, {48910, 55716}, {48942, 55625}, {48943, 55696}, {50864, 61246}, {50975, 55692}, {50976, 58445}, {50989, 55588}, {50991, 55602}, {51023, 55584}, {51118, 61277}, {51177, 51732}, {55686, 59411}
X(62045) = midpoint of X(i) and X(j) for these {i,j}: {2, 11541}
X(62045) = reflection of X(i) in X(j) for these {i,j}: {1657, 3830}, {11001, 3627}, {15681, 3543}, {15683, 15687}, {15685, 4}, {17800, 2}, {3, 15682}, {381, 15684}, {3529, 3845}, {3534, 382}, {3830, 3146}, {43273, 48904}, {48873, 51022}, {5059, 8703}, {5073, 15640}, {50805, 48661}, {51175, 48662}, {55584, 51023}
X(62045) = inverse of X(61965) in orthocentroidal circle
X(62045) = inverse of X(61965) in Yff hyperbola
X(62045) = complement of X(62169)
X(62045) = anticomplement of X(44903)
X(62045) = pole of line {523, 61965} with respect to the orthocentroidal circle
X(62045) = pole of line {6, 61965} with respect to the Kiepert hyperbola
X(62045) = pole of line {523, 61965} with respect to the Yff hyperbola
X(62045) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(1494), X(17800)}}, {{A, B, C, X(14869), X(18848)}}, {{A, B, C, X(18550), X(38071)}}, {{A, B, C, X(44682), X(60122)}}
X(62045) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 11541, 30}, {2, 30, 17800}, {2, 6949, 15690}, {3, 15681, 15691}, {3, 5055, 15713}, {3, 5068, 3526}, {4, 20, 14869}, {4, 30, 15685}, {5, 376, 15718}, {20, 14269, 15693}, {30, 15640, 5073}, {30, 15687, 15683}, {30, 3146, 3830}, {30, 3627, 11001}, {30, 3845, 3529}, {30, 8703, 5059}, {376, 14893, 15703}, {376, 3543, 14893}, {381, 14093, 15723}, {381, 15693, 547}, {381, 15700, 1656}, {1657, 14893, 14093}, {1657, 3146, 382}, {1657, 3830, 5054}, {3091, 15690, 15707}, {3146, 11541, 12103}, {3146, 3839, 15682}, {3523, 3860, 5055}, {3528, 17567, 3530}, {3529, 3845, 15689}, {3545, 15695, 15720}, {3545, 15704, 15695}, {3627, 16239, 4}, {3830, 14269, 12102}, {3830, 15685, 12100}, {3830, 15722, 3845}, {3839, 3855, 3860}, {3861, 15688, 6887}, {5054, 15716, 3523}, {5055, 11001, 15696}, {5071, 15715, 15709}, {10124, 15687, 3839}, {10303, 15677, 15702}, {10304, 12101, 3851}, {11001, 15716, 3534}, {11737, 15681, 15688}, {11737, 15699, 5071}, {12100, 14893, 11737}, {12100, 15686, 376}, {12103, 17800, 1657}, {12812, 15692, 15694}, {14093, 15723, 15700}, {14269, 15681, 15715}, {14269, 15693, 5072}, {14893, 15691, 10124}, {14893, 15703, 381}, {15681, 15684, 3543}, {15682, 15683, 15687}, {15683, 15687, 3}, {15683, 15691, 15681}, {15683, 17578, 15721}, {15685, 15694, 15686}, {15686, 15687, 15699}, {15688, 16239, 15716}, {15699, 15713, 16239}, {28208, 48661, 50805}, {36970, 43637, 43646}, {43310, 43311, 6}
X(62046) lies on these lines: {2, 3}, {13, 43327}, {14, 43326}, {165, 50800}, {485, 10145}, {486, 10146}, {519, 58247}, {1327, 41954}, {1328, 17851}, {1482, 51094}, {3629, 43621}, {3632, 28198}, {3636, 58233}, {3654, 28158}, {3656, 28172}, {4677, 28202}, {5093, 29323}, {5318, 49811}, {5321, 49810}, {5334, 43109}, {5335, 43108}, {5339, 42533}, {5340, 42532}, {5418, 43562}, {5420, 43563}, {5790, 50862}, {5886, 50869}, {6472, 41969}, {6473, 41970}, {6474, 22644}, {6475, 22615}, {6500, 42576}, {6501, 42577}, {8148, 28208}, {8976, 12818}, {9690, 13846}, {9691, 23251}, {10175, 50870}, {10247, 28168}, {10248, 38022}, {11178, 55616}, {11485, 41971}, {11486, 41972}, {11645, 44456}, {11648, 21309}, {12017, 48943}, {12816, 42099}, {12817, 42100}, {12819, 13951}, {12820, 42626}, {12821, 42625}, {13665, 43210}, {13785, 43209}, {13847, 43415}, {14561, 51026}, {14848, 51163}, {15533, 55584}, {15534, 29012}, {15655, 18362}, {16962, 42587}, {16963, 42586}, {18487, 38292}, {18510, 43256}, {18512, 43257}, {18525, 34641}, {19106, 49947}, {19107, 49948}, {19569, 22253}, {19924, 40341}, {20054, 58250}, {20583, 31670}, {21358, 48879}, {22246, 44526}, {22793, 51105}, {25406, 51173}, {25561, 55639}, {28146, 50798}, {28160, 51093}, {28164, 51095}, {28178, 50864}, {28186, 50805}, {28232, 50804}, {29317, 50955}, {31884, 50957}, {32479, 51122}, {32900, 41869}, {33602, 42496}, {33603, 42497}, {34595, 58220}, {34628, 37624}, {34748, 48661}, {35822, 42641}, {35823, 42642}, {36521, 38743}, {36523, 38741}, {36967, 49903}, {36968, 49904}, {36969, 42976}, {36970, 42977}, {37832, 43231}, {37835, 43230}, {38034, 50819}, {38072, 48896}, {38136, 50975}, {38138, 50809}, {38140, 50812}, {39593, 43136}, {39884, 50990}, {41100, 42097}, {41101, 42096}, {41112, 42112}, {41113, 42113}, {41119, 42087}, {41120, 42088}, {41121, 42116}, {41122, 42115}, {42093, 42429}, {42094, 42430}, {42107, 42985}, {42108, 42975}, {42109, 42974}, {42110, 42984}, {42117, 49826}, {42118, 49827}, {42122, 49862}, {42123, 49861}, {42126, 43106}, {42127, 43105}, {42130, 42511}, {42131, 42510}, {42136, 49824}, {42137, 49825}, {42140, 49875}, {42141, 49876}, {42225, 42537}, {42226, 42538}, {42258, 43515}, {42259, 43516}, {42271, 42418}, {42272, 42417}, {42419, 42998}, {42420, 42999}, {42431, 42967}, {42432, 42966}, {42504, 42798}, {42505, 42797}, {42509, 61719}, {42514, 43111}, {42515, 43110}, {42520, 43245}, {42521, 43244}, {42526, 52045}, {42527, 52046}, {42631, 43196}, {42632, 43195}, {42635, 43632}, {42636, 43633}, {42918, 51944}, {42919, 51945}, {42972, 43784}, {42973, 43783}, {42986, 43639}, {42987, 43640}, {43014, 43305}, {43015, 43304}, {43207, 43647}, {43208, 43648}, {43336, 53520}, {43337, 53517}, {45384, 53130}, {45385, 53131}, {45879, 49945}, {45880, 49946}, {47101, 53144}, {47353, 55593}, {48873, 50991}, {48884, 55604}, {48901, 51185}, {48904, 53091}, {48942, 55629}, {50797, 51068}, {50806, 51110}, {50954, 50994}, {50963, 55697}, {50993, 55610}, {51088, 61264}, {51187, 55724}, {51189, 52987}, {52047, 52667}, {52048, 52666}, {60132, 60286}
X(62046) = midpoint of X(i) and X(j) for these {i,j}: {3543, 11541}
X(62046) = reflection of X(i) in X(j) for these {i,j}: {1657, 3543}, {15681, 382}, {15683, 3627}, {15684, 5073}, {15685, 3830}, {17800, 381}, {3, 15684}, {381, 3146}, {3529, 15687}, {3534, 15682}, {34748, 48661}, {5059, 549}
X(62046) = inverse of X(61963) in orthocentroidal circle
X(62046) = inverse of X(18571) in Stammler circle
X(62046) = inverse of X(61963) in Yff hyperbola
X(62046) = anticomplement of X(62154)
X(62046) = pole of line {523, 61963} with respect to the orthocentroidal circle
X(62046) = pole of line {523, 18571} with respect to the Stammler circle
X(62046) = pole of line {6, 61963} with respect to the Kiepert hyperbola
X(62046) = pole of line {523, 61963} with respect to the Yff hyperbola
X(62046) = intersection, other than A, B, C, of circumconics {{A, B, C, X(3830), X(57897)}}, {{A, B, C, X(3857), X(54585)}}, {{A, B, C, X(5059), X(18317)}}, {{A, B, C, X(12108), X(18848)}}, {{A, B, C, X(17800), X(54512)}}, {{A, B, C, X(18550), X(41106)}}
X(62046) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 10299, 11812}, {2, 15697, 15710}, {2, 3830, 14269}, {2, 5066, 5079}, {2, 8703, 15700}, {3, 11001, 6958}, {4, 15689, 15703}, {4, 20, 12108}, {5, 15697, 15716}, {30, 15687, 3529}, {30, 3543, 1657}, {30, 3627, 15683}, {30, 381, 17800}, {30, 5073, 15684}, {30, 549, 5059}, {381, 3534, 12100}, {381, 5054, 5056}, {381, 550, 15707}, {382, 15688, 15687}, {382, 1657, 546}, {546, 550, 631}, {550, 3853, 3544}, {631, 5068, 3628}, {1657, 3543, 5055}, {1657, 3830, 15722}, {3091, 15691, 15706}, {3528, 11737, 5054}, {3529, 15687, 15688}, {3534, 12100, 15695}, {3534, 3845, 15701}, {3543, 11541, 30}, {3543, 15705, 4}, {3545, 15696, 15718}, {3628, 12100, 15713}, {3830, 15681, 2}, {3830, 15701, 3845}, {3830, 3843, 12101}, {3839, 14093, 5070}, {3839, 15704, 14093}, {3860, 15686, 15698}, {3860, 15698, 1656}, {5055, 15689, 15705}, {5056, 11001, 15690}, {5073, 17800, 3146}, {5079, 17504, 15694}, {8703, 12101, 5068}, {10109, 12100, 11539}, {11001, 12100, 3534}, {11001, 17800, 15685}, {12101, 15759, 6959}, {14269, 15681, 3}, {14269, 15684, 382}, {15154, 15155, 18571}, {15681, 15707, 550}, {15684, 15685, 3830}, {15687, 15688, 3851}, {15687, 15715, 381}, {15695, 17800, 11001}, {15707, 17800, 15681}
X(62047) lies on these lines: {2, 3}, {17, 42693}, {18, 42692}, {141, 55619}, {397, 42144}, {398, 42145}, {576, 51180}, {1353, 55717}, {1483, 28164}, {1503, 55723}, {3818, 55613}, {5270, 10386}, {5339, 42113}, {5340, 42112}, {5343, 42131}, {5344, 42130}, {5349, 42100}, {5350, 42099}, {5480, 55702}, {5493, 28154}, {5690, 28158}, {5691, 59400}, {5882, 28168}, {6200, 43786}, {6221, 42570}, {6361, 61251}, {6396, 43785}, {6398, 42571}, {6407, 43507}, {6408, 43508}, {6435, 42225}, {6436, 42226}, {6437, 43515}, {6438, 43516}, {6459, 6494}, {6460, 6495}, {8550, 29323}, {8960, 53517}, {10283, 51118}, {12002, 46850}, {12244, 13393}, {12279, 14449}, {12699, 61281}, {13598, 45956}, {14845, 55286}, {15800, 20585}, {16772, 42430}, {16773, 42429}, {16808, 43873}, {16809, 43874}, {16964, 42994}, {16965, 42995}, {18481, 61280}, {18538, 42568}, {18553, 48874}, {18762, 42569}, {18907, 34571}, {19106, 43630}, {19107, 43631}, {19116, 42271}, {19117, 42272}, {21850, 55714}, {22791, 28172}, {25555, 48943}, {26861, 46851}, {28146, 37705}, {28174, 61244}, {28178, 61246}, {28182, 37712}, {28186, 61296}, {28190, 61292}, {28208, 61297}, {28216, 61245}, {29012, 55719}, {29181, 55581}, {29317, 55586}, {31663, 61260}, {33697, 38138}, {34507, 55589}, {34786, 50709}, {36967, 42909}, {36968, 42908}, {38022, 50869}, {38079, 51026}, {38081, 50862}, {38083, 50870}, {38136, 48896}, {39884, 55592}, {40273, 61275}, {41869, 61287}, {41973, 44018}, {41974, 44017}, {42085, 42922}, {42086, 42923}, {42087, 42916}, {42088, 42917}, {42096, 42925}, {42097, 42924}, {42108, 42158}, {42109, 42157}, {42117, 42431}, {42118, 42432}, {42119, 43647}, {42120, 43648}, {42126, 43769}, {42127, 43770}, {42136, 42151}, {42137, 42150}, {42149, 42584}, {42152, 42585}, {42160, 42634}, {42161, 42633}, {42694, 43200}, {42695, 43199}, {42906, 42961}, {42907, 42960}, {42940, 42993}, {42941, 42992}, {42964, 43244}, {42965, 43245}, {43336, 43571}, {43337, 43570}, {43401, 43632}, {43402, 43633}, {44882, 55700}, {45185, 51491}, {48661, 61295}, {48876, 55598}, {48881, 55621}, {48884, 55605}, {48901, 55707}, {48904, 55712}, {48906, 55713}, {50981, 55637}, {51022, 55606}, {51135, 51181}, {51143, 55628}, {51163, 55709}, {51178, 55724}, {53520, 58866}
X(62047) = midpoint of X(i) and X(j) for these {i,j}: {382, 11541}
X(62047) = reflection of X(i) in X(j) for these {i,j}: {12279, 14449}, {15686, 15682}, {15704, 382}, {17800, 546}, {3529, 3853}, {5, 3146}, {5059, 140}, {61295, 48661}, {8703, 15684}
X(62047) = complement of X(62170)
X(62047) = anticomplement of X(58203)
X(62047) = pole of line {185, 61940} with respect to the Jerabek hyperbola
X(62047) = pole of line {69, 55628} with respect to the Wallace hyperbola
X(62047) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(3519), X(44245)}}, {{A, B, C, X(3521), X(12812)}}, {{A, B, C, X(6662), X(38335)}}, {{A, B, C, X(14861), X(14869)}}, {{A, B, C, X(15681), X(52441)}}, {{A, B, C, X(15716), X(60122)}}, {{A, B, C, X(15720), X(18848)}}, {{A, B, C, X(26861), X(46853)}}, {{A, B, C, X(26863), X(46851)}}, {{A, B, C, X(51348), X(58208)}}
X(62047) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 14893, 5}, {4, 15720, 3850}, {4, 20, 15720}, {5, 15022, 6846}, {5, 15704, 376}, {5, 3525, 15699}, {5, 8703, 12108}, {20, 15687, 632}, {20, 3544, 14093}, {30, 140, 5059}, {30, 15682, 15686}, {30, 15684, 8703}, {30, 3853, 3529}, {30, 546, 17800}, {140, 11737, 1656}, {140, 15704, 550}, {140, 3850, 5055}, {140, 5059, 15704}, {376, 382, 12102}, {376, 5054, 15759}, {376, 5055, 12100}, {376, 5059, 1657}, {382, 11541, 30}, {382, 15685, 3091}, {382, 15704, 3845}, {382, 17800, 5067}, {382, 3529, 11737}, {382, 3845, 3627}, {548, 3860, 3525}, {550, 3627, 3858}, {550, 3858, 549}, {1656, 15717, 140}, {1657, 3523, 12103}, {1657, 3830, 3523}, {1657, 5073, 3146}, {2043, 2044, 15716}, {3149, 11001, 631}, {3528, 12811, 15713}, {3529, 15684, 3853}, {3529, 15702, 20}, {3534, 3861, 14869}, {3853, 12108, 3839}, {3853, 8703, 3857}, {3856, 12102, 14893}, {5076, 11001, 3530}, {6907, 15696, 3528}, {11541, 15640, 382}, {12102, 15696, 6824}, {15681, 17578, 3628}, {15682, 17800, 546}
X(62048) lies on these lines: {2, 3}, {13, 43325}, {14, 43324}, {355, 50863}, {395, 42586}, {396, 42587}, {515, 20049}, {516, 31145}, {542, 35369}, {946, 50873}, {962, 51077}, {1151, 43560}, {1152, 43561}, {1351, 51211}, {1352, 51216}, {1494, 52443}, {2794, 8596}, {3068, 42540}, {3069, 42539}, {3241, 16191}, {3424, 60635}, {3621, 28194}, {3623, 41869}, {3679, 28158}, {5032, 14927}, {5343, 42510}, {5344, 42511}, {5355, 43618}, {5365, 16963}, {5366, 16962}, {5480, 51029}, {5493, 51072}, {5691, 50801}, {5921, 19924}, {6459, 43519}, {6460, 43520}, {6486, 43568}, {6487, 43569}, {7583, 43521}, {7584, 43522}, {7750, 32894}, {7809, 32841}, {7860, 32896}, {7917, 32840}, {7987, 50874}, {8972, 41952}, {9530, 20218}, {9543, 23251}, {9778, 34648}, {9812, 34628}, {9956, 50813}, {10248, 25055}, {10721, 56567}, {11057, 32826}, {11160, 29181}, {11180, 29317}, {11645, 51028}, {12279, 21969}, {13941, 41951}, {14831, 16981}, {14907, 32893}, {14930, 44526}, {16192, 50803}, {16226, 52093}, {16964, 49875}, {16965, 49876}, {18583, 51177}, {18845, 54522}, {19053, 42271}, {19054, 42272}, {19876, 59420}, {19925, 50866}, {20014, 28204}, {20052, 28202}, {20070, 47745}, {21356, 48872}, {23253, 53130}, {23263, 53131}, {23269, 52047}, {23275, 52048}, {24206, 50969}, {28146, 34627}, {28150, 34632}, {28154, 59417}, {28172, 31162}, {28182, 34718}, {28186, 34631}, {28198, 50804}, {28208, 50872}, {31454, 60291}, {32006, 32879}, {32062, 33884}, {32064, 50709}, {32787, 42413}, {32788, 42414}, {32810, 51953}, {32811, 51952}, {32819, 32882}, {32835, 48913}, {33697, 38074}, {35255, 42604}, {35256, 42605}, {35820, 43257}, {35821, 43256}, {36990, 50958}, {37640, 42109}, {37641, 42108}, {38076, 46931}, {38314, 51075}, {39838, 52695}, {41107, 43009}, {41108, 43008}, {41112, 43632}, {41113, 43633}, {41119, 43013}, {41120, 43012}, {41895, 54921}, {41943, 42430}, {41944, 42429}, {41945, 52667}, {41946, 52666}, {41949, 42283}, {41950, 42284}, {42085, 42799}, {42086, 42800}, {42087, 43421}, {42088, 43420}, {42089, 43400}, {42092, 43399}, {42099, 43403}, {42100, 43404}, {42119, 43401}, {42120, 43402}, {42126, 43481}, {42127, 43482}, {42139, 43478}, {42142, 43477}, {42149, 54594}, {42150, 49825}, {42151, 49824}, {42152, 54593}, {42154, 43465}, {42155, 43466}, {42160, 46334}, {42161, 46335}, {42431, 49826}, {42432, 49827}, {42520, 42965}, {42521, 42964}, {42528, 43490}, {42529, 43489}, {42635, 42890}, {42636, 42891}, {42688, 43110}, {42689, 43111}, {42785, 46267}, {42894, 43203}, {42895, 43204}, {42898, 43496}, {42899, 43495}, {42908, 49904}, {42909, 49903}, {42942, 43332}, {42943, 43333}, {42962, 43554}, {42963, 43555}, {42974, 43243}, {42975, 43242}, {43193, 43774}, {43194, 43773}, {43201, 49905}, {43202, 49906}, {43209, 43511}, {43210, 43512}, {43228, 43252}, {43229, 43253}, {43238, 54581}, {43239, 54580}, {43334, 43636}, {43335, 43637}, {43338, 60300}, {43339, 60299}, {43566, 60311}, {43567, 60312}, {43621, 54132}, {43951, 60648}, {47352, 51026}, {48661, 50818}, {48662, 51179}, {48885, 50956}, {48896, 50975}, {48904, 51213}, {48910, 51170}, {50862, 53620}, {50960, 55651}, {50965, 51537}, {51023, 61044}, {51130, 51163}, {51132, 51212}, {51164, 53094}, {52835, 59375}, {54706, 60238}, {60147, 60628}, {60216, 60324}, {60277, 60327}, {60283, 60328}
X(62048) = midpoint of X(i) and X(j) for these {i,j}: {11541, 15682}
X(62048) = reflection of X(i) in X(j) for these {i,j}: {11001, 382}, {12279, 21969}, {14927, 51024}, {15682, 5073}, {15683, 3543}, {15685, 3627}, {17800, 3845}, {2, 3146}, {20, 15682}, {20070, 50864}, {376, 15684}, {3146, 15640}, {3529, 3830}, {48872, 51022}, {5059, 2}, {50818, 48661}, {51179, 48662}, {54132, 43621}, {61044, 51023}
X(62048) = inverse of X(61962) in orthocentroidal circle
X(62048) = inverse of X(61962) in Yff hyperbola
X(62048) = anticomplement of X(15683)
X(62048) = pole of line {523, 61962} with respect to the orthocentroidal circle
X(62048) = pole of line {6, 51131} with respect to the Kiepert hyperbola
X(62048) = pole of line {525, 44565} with respect to the Steiner circumellipse
X(62048) = pole of line {523, 61962} with respect to the Yff hyperbola
X(62048) = pole of line {69, 50971} with respect to the Wallace hyperbola
X(62048) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(30), X(52443)}}, {{A, B, C, X(547), X(18850)}}, {{A, B, C, X(549), X(16251)}}, {{A, B, C, X(1494), X(5059)}}, {{A, B, C, X(3346), X(49136)}}, {{A, B, C, X(4846), X(10124)}}, {{A, B, C, X(15022), X(31361)}}, {{A, B, C, X(15351), X(44346)}}, {{A, B, C, X(15696), X(18846)}}, {{A, B, C, X(15710), X(18847)}}, {{A, B, C, X(33703), X(54552)}}, {{A, B, C, X(44335), X(53201)}}, {{A, B, C, X(52283), X(60635)}}, {{A, B, C, X(52290), X(54921)}}, {{A, B, C, X(52299), X(54522)}}, {{A, B, C, X(60122), X(61138)}}
X(62048) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15699, 17697}, {2, 30, 5059}, {4, 11001, 15710}, {4, 3529, 15696}, {4, 376, 547}, {13, 43325, 43331}, {14, 43324, 43330}, {20, 3090, 3522}, {20, 3627, 5068}, {20, 3861, 15717}, {20, 5067, 7397}, {20, 5073, 3146}, {30, 3543, 15683}, {30, 3627, 15685}, {30, 382, 11001}, {30, 3830, 3529}, {30, 3845, 17800}, {30, 5073, 15682}, {140, 381, 5071}, {376, 15702, 15714}, {376, 381, 15721}, {376, 5071, 15700}, {376, 547, 15692}, {381, 15681, 8703}, {381, 15685, 15691}, {381, 15689, 549}, {381, 15703, 14892}, {381, 15716, 15703}, {550, 14892, 15716}, {1657, 3545, 15697}, {3090, 11001, 15689}, {3090, 12101, 3839}, {3091, 3534, 15705}, {3146, 15683, 3543}, {3146, 3522, 382}, {3146, 5059, 17578}, {3524, 15682, 3627}, {3534, 14893, 15702}, {3543, 15686, 3832}, {3543, 15692, 4}, {3627, 15685, 3524}, {3843, 15690, 15709}, {3861, 15701, 3545}, {8703, 12811, 5054}, {8703, 15699, 3530}, {11001, 15682, 12101}, {11001, 15689, 20}, {11001, 15710, 12103}, {11541, 15682, 30}, {12101, 15689, 3090}, {14891, 15687, 381}, {14893, 15702, 3091}, {14927, 51024, 5032}, {15022, 15708, 2}, {15681, 15696, 15686}, {15686, 15700, 376}, {15696, 15719, 10304}, {25055, 50869, 10248}
X(62049) lies on these lines: {2, 3}, {40, 51067}, {395, 33603}, {396, 33602}, {397, 42509}, {398, 42508}, {516, 50817}, {519, 28647}, {944, 51097}, {1285, 11648}, {1350, 51142}, {1503, 51178}, {1587, 42417}, {1588, 42418}, {1699, 50819}, {1992, 43621}, {3576, 50869}, {3653, 10248}, {4669, 6361}, {4745, 61256}, {5085, 51026}, {5476, 51029}, {5485, 54612}, {5657, 50862}, {5818, 34638}, {6490, 9541}, {6491, 14226}, {6560, 42538}, {6561, 42537}, {7581, 42576}, {7582, 42577}, {7967, 28172}, {8584, 48910}, {9741, 44678}, {9778, 61257}, {9812, 61279}, {9880, 41151}, {10164, 50870}, {10519, 51022}, {10595, 34628}, {10653, 42589}, {10654, 42588}, {10722, 15300}, {11057, 52713}, {11480, 43554}, {11481, 43555}, {11488, 12816}, {11489, 12817}, {12112, 37672}, {12245, 28202}, {13846, 41961}, {13847, 41962}, {14458, 60627}, {14912, 51024}, {15534, 39874}, {18538, 43566}, {18762, 43567}, {18842, 54707}, {19053, 42276}, {19054, 42275}, {19106, 42511}, {19107, 42510}, {19924, 50992}, {20070, 61246}, {21356, 48884}, {22615, 42571}, {22644, 42570}, {23249, 42572}, {23259, 42573}, {23267, 43257}, {23269, 41945}, {23273, 43256}, {23275, 41946}, {28146, 50864}, {28150, 37712}, {28154, 59388}, {28158, 50814}, {28160, 50818}, {28164, 51082}, {28168, 61287}, {28182, 50798}, {28186, 50872}, {28198, 61244}, {28232, 50871}, {29012, 50974}, {29181, 50973}, {29317, 51023}, {31162, 51107}, {31673, 51066}, {32532, 60185}, {32787, 43521}, {32788, 43522}, {32819, 32892}, {33623, 49911}, {33625, 49914}, {33697, 53620}, {34631, 51096}, {35822, 42413}, {35823, 42414}, {36967, 49862}, {36968, 49861}, {36969, 49813}, {36970, 49812}, {36990, 51189}, {37640, 42112}, {37641, 42113}, {38127, 61254}, {41107, 42141}, {41108, 42140}, {41112, 42119}, {41113, 42120}, {41119, 44015}, {41120, 44016}, {41121, 42105}, {41122, 42104}, {41149, 51136}, {41150, 51080}, {41152, 47353}, {41153, 51135}, {41869, 51071}, {42087, 43542}, {42088, 43543}, {42089, 43003}, {42090, 49907}, {42091, 49908}, {42092, 43002}, {42093, 42792}, {42094, 42791}, {42096, 43228}, {42097, 43229}, {42122, 43540}, {42123, 43541}, {42133, 49906}, {42134, 49905}, {42149, 43202}, {42150, 42506}, {42151, 42507}, {42152, 43201}, {42154, 49826}, {42155, 49827}, {42419, 43465}, {42420, 43466}, {42532, 43632}, {42533, 43633}, {42557, 43375}, {42558, 43374}, {42692, 43494}, {42693, 43493}, {42940, 49824}, {42941, 49825}, {42942, 49874}, {42943, 49873}, {43338, 60621}, {43339, 60620}, {43401, 49947}, {43402, 49948}, {43509, 43536}, {43510, 53519}, {43770, 61719}, {48881, 51186}, {50809, 59387}, {50811, 51104}, {50813, 50866}, {50816, 54447}, {50828, 61271}, {50873, 51709}, {50967, 50989}, {50969, 51167}, {50975, 53023}, {51074, 58221}, {51092, 61292}, {51106, 51118}, {51129, 55673}, {51705, 61274}, {53103, 54647}, {54477, 60629}, {54523, 60281}, {54582, 60616}, {54637, 60150}, {54667, 54710}, {54788, 54947}, {54797, 54827}, {60127, 60284}
X(62049) = reflection of X(i) in X(j) for these {i,j}: {1992, 43621}, {11001, 15682}, {15682, 15640}, {15683, 382}, {17800, 15687}, {20, 15684}, {376, 3146}, {3529, 3543}, {3543, 5073}, {5059, 381}
X(62049) = inverse of X(61961) in orthocentroidal circle
X(62049) = inverse of X(61961) in Yff hyperbola
X(62049) = anticomplement of X(15685)
X(62049) = pole of line {523, 61961} with respect to the orthocentroidal circle
X(62049) = pole of line {6, 61961} with respect to the Kiepert hyperbola
X(62049) = pole of line {523, 61961} with respect to the Yff hyperbola
X(62049) = pole of line {69, 15695} with respect to the Wallace hyperbola
X(62049) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(15695)}}, {{A, B, C, X(3522), X(54667)}}, {{A, B, C, X(3854), X(54585)}}, {{A, B, C, X(4232), X(54612)}}, {{A, B, C, X(5059), X(54512)}}, {{A, B, C, X(5068), X(54838)}}, {{A, B, C, X(11331), X(60627)}}, {{A, B, C, X(12101), X(36889)}}, {{A, B, C, X(14863), X(50691)}}, {{A, B, C, X(15708), X(16251)}}, {{A, B, C, X(18317), X(49137)}}, {{A, B, C, X(18847), X(19708)}}, {{A, B, C, X(32533), X(35407)}}, {{A, B, C, X(50689), X(54924)}}, {{A, B, C, X(52284), X(54707)}}, {{A, B, C, X(53857), X(60185)}}
X(62049) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15695, 15698}, {2, 15697, 15759}, {2, 15716, 631}, {2, 15759, 15719}, {2, 17566, 475}, {2, 20, 15695}, {2, 3543, 12101}, {4, 6968, 548}, {5, 5073, 3146}, {20, 5076, 3533}, {30, 15640, 15682}, {30, 15682, 11001}, {30, 15684, 20}, {30, 15687, 17800}, {30, 3543, 3529}, {30, 381, 5059}, {30, 382, 15683}, {30, 5073, 3543}, {376, 15682, 3830}, {376, 3545, 3523}, {376, 3839, 3525}, {381, 12103, 15705}, {395, 33603, 33605}, {396, 33602, 33604}, {1657, 3830, 12100}, {3091, 15686, 15710}, {3146, 3523, 382}, {3522, 3543, 14269}, {3523, 14893, 3545}, {3524, 11001, 3534}, {3529, 3543, 3524}, {3534, 11812, 3522}, {3534, 12101, 2}, {3534, 14269, 11812}, {3534, 15694, 8703}, {3534, 3830, 5}, {3543, 15683, 15694}, {3545, 15683, 17538}, {3545, 17538, 15715}, {3545, 3628, 5071}, {3830, 5054, 3845}, {3843, 15691, 15708}, {3845, 8703, 3628}, {3854, 10304, 10124}, {4220, 15675, 15701}, {11001, 15682, 4}, {12102, 15703, 3839}, {12103, 15705, 376}, {15697, 15719, 3528}, {15698, 15719, 15712}
X(62050) lies on these lines: {2, 3}, {516, 50804}, {599, 55598}, {1503, 51174}, {3633, 28208}, {4677, 28146}, {5050, 51130}, {6144, 11645}, {6200, 42526}, {6396, 42527}, {6435, 42263}, {6436, 42264}, {6494, 42272}, {6495, 42271}, {8976, 42525}, {9690, 43507}, {10246, 51075}, {11178, 55619}, {11898, 55581}, {12645, 28202}, {12816, 42430}, {12817, 42429}, {13951, 42524}, {14075, 39593}, {14848, 48904}, {15533, 29317}, {15534, 55719}, {16808, 42504}, {16809, 42505}, {18440, 55586}, {19106, 42506}, {19107, 42507}, {22566, 52886}, {28150, 50798}, {28158, 50801}, {28160, 50805}, {28164, 51077}, {28172, 51071}, {28182, 50864}, {29012, 50962}, {29181, 50961}, {29323, 55717}, {32455, 43621}, {36990, 55592}, {37832, 43471}, {37835, 43472}, {38176, 50797}, {41100, 42126}, {41101, 42127}, {41107, 42096}, {41108, 42097}, {41112, 42109}, {41113, 42108}, {42087, 42502}, {42088, 42503}, {42093, 42631}, {42094, 42632}, {42095, 43476}, {42098, 43475}, {42099, 49905}, {42100, 49906}, {42117, 42588}, {42118, 42589}, {42122, 49874}, {42123, 49873}, {42125, 43782}, {42128, 43781}, {42130, 49947}, {42131, 49948}, {42136, 49812}, {42137, 49813}, {42144, 49876}, {42145, 49875}, {42215, 42537}, {42216, 42538}, {42275, 42417}, {42276, 42418}, {42510, 42816}, {42511, 42815}, {42528, 54592}, {42529, 54591}, {42586, 42801}, {42587, 42802}, {42608, 53130}, {42609, 53131}, {42817, 42903}, {42818, 42902}, {42912, 43771}, {42913, 43772}, {42928, 49908}, {42929, 49907}, {42942, 49860}, {42943, 49859}, {42968, 43245}, {42969, 43244}, {42974, 46335}, {42975, 46334}, {42976, 43194}, {42977, 43193}, {43226, 51945}, {43227, 51944}, {43273, 55713}, {43415, 43508}, {43418, 43636}, {43419, 43637}, {43525, 53520}, {43526, 53517}, {47352, 48943}, {48661, 51093}, {48662, 50992}, {48872, 55605}, {48874, 50994}, {48884, 55609}, {48905, 55712}, {48910, 55715}, {50816, 61263}, {50954, 55599}, {50956, 55643}, {50990, 55593}, {51022, 55610}, {51143, 55629}, {51173, 51185}, {51186, 55621}, {54131, 55714}
X(62050) = reflection of X(i) in X(j) for these {i,j}: {1657, 15684}, {15681, 3146}, {15685, 15682}, {17800, 3543}, {381, 5073}, {3830, 15640}, {5059, 15687}
X(62050) = anticomplement of X(62157)
X(62050) = intersection, other than A, B, C, of circumconics {{A, B, C, X(3859), X(54585)}}, {{A, B, C, X(18317), X(49138)}}, {{A, B, C, X(49137), X(54512)}}
X(62050) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 14891, 15701}, {2, 3534, 14093}, {20, 14891, 15689}, {20, 15682, 12101}, {30, 15640, 3830}, {30, 15682, 15685}, {30, 15687, 5059}, {30, 3146, 15681}, {30, 3543, 17800}, {140, 15022, 5070}, {140, 15714, 3524}, {140, 8703, 15698}, {381, 15688, 140}, {381, 15691, 15700}, {381, 3524, 1656}, {381, 3534, 15716}, {382, 1657, 5072}, {548, 3845, 2}, {548, 3850, 14869}, {1656, 3146, 382}, {1657, 15706, 15686}, {3534, 15700, 15695}, {3627, 15686, 14892}, {3627, 15712, 3861}, {3830, 11001, 15693}, {5072, 14093, 5054}, {5073, 15685, 15682}, {5073, 15689, 15684}, {6890, 15682, 547}, {11001, 15693, 3534}, {11737, 17504, 5084}, {11812, 15691, 8703}, {12101, 12811, 3845}, {12101, 15701, 381}, {14269, 15683, 15696}, {14269, 15696, 15723}, {14892, 15689, 15706}, {15640, 15697, 3146}, {15684, 15689, 3627}, {15684, 15718, 3543}, {15685, 15701, 20}, {15718, 17538, 15688}, {17538, 17800, 1657}
X(62051) lies on these lines: {2, 3}, {6, 42537}, {61, 43252}, {62, 43253}, {516, 50838}, {519, 58248}, {551, 58231}, {590, 43566}, {615, 43567}, {962, 51092}, {1131, 6429}, {1132, 6430}, {1327, 6480}, {1328, 6481}, {1503, 51214}, {3621, 28198}, {3623, 58237}, {3654, 50863}, {3817, 50874}, {4669, 28158}, {4677, 20070}, {5032, 48910}, {5334, 43233}, {5335, 43232}, {5343, 42507}, {5344, 42506}, {5587, 50867}, {5603, 58234}, {6200, 42604}, {6221, 42540}, {6396, 42605}, {6398, 42539}, {6431, 42417}, {6432, 42418}, {6433, 53518}, {6434, 53519}, {6437, 43210}, {6438, 43209}, {6445, 43536}, {6446, 54597}, {6453, 60291}, {6454, 60292}, {6482, 43794}, {6483, 43793}, {6484, 23253}, {6485, 23263}, {7802, 32874}, {8584, 14927}, {8972, 43887}, {9541, 43791}, {9543, 22644}, {9589, 51096}, {9778, 50862}, {9812, 51103}, {10139, 23251}, {10140, 23261}, {10516, 51217}, {10653, 44018}, {10654, 44017}, {11160, 55582}, {11180, 55587}, {13665, 43321}, {13785, 43320}, {13846, 43507}, {13847, 43508}, {13941, 43888}, {14853, 51213}, {14930, 43619}, {15533, 61044}, {15534, 51166}, {16200, 28172}, {16267, 43556}, {16268, 43557}, {18581, 43553}, {18582, 43552}, {19106, 42976}, {19107, 42977}, {19924, 20080}, {20049, 28208}, {21356, 55607}, {22165, 51025}, {28150, 50864}, {28154, 50810}, {28160, 50872}, {28164, 51093}, {28190, 50818}, {29012, 51028}, {29181, 50992}, {29317, 54174}, {29323, 54132}, {32787, 43889}, {32788, 43890}, {33534, 34545}, {33602, 42912}, {33603, 42913}, {34754, 41112}, {34755, 41113}, {36324, 44667}, {36326, 44666}, {36836, 43201}, {36843, 43202}, {36967, 49874}, {36968, 49873}, {36969, 49811}, {36970, 49810}, {36990, 50990}, {38155, 51068}, {41100, 42113}, {41101, 42112}, {41107, 43245}, {41108, 43244}, {41119, 42099}, {41120, 42100}, {42085, 49826}, {42086, 49827}, {42087, 43540}, {42088, 43541}, {42090, 43199}, {42091, 43200}, {42108, 49948}, {42109, 49947}, {42126, 43109}, {42127, 43108}, {42140, 43229}, {42141, 43228}, {42154, 42588}, {42155, 42589}, {42160, 42533}, {42161, 42532}, {42215, 43797}, {42216, 43798}, {42260, 43560}, {42261, 43561}, {42429, 43404}, {42430, 43403}, {42508, 43769}, {42509, 43770}, {42512, 43195}, {42513, 43196}, {42514, 43305}, {42515, 43304}, {42584, 43543}, {42585, 43542}, {42631, 42996}, {42632, 42997}, {42910, 43476}, {42911, 43475}, {42940, 49812}, {42941, 49813}, {42956, 43870}, {42957, 43869}, {43292, 43399}, {43293, 43400}, {43322, 43408}, {43323, 43407}, {43372, 49907}, {43373, 49908}, {43495, 43633}, {43496, 43632}, {43521, 52047}, {43522, 52048}, {43621, 51170}, {43951, 60287}, {44678, 53141}, {46204, 58267}, {47354, 55618}, {48872, 50991}, {49855, 51485}, {49858, 51484}, {50808, 54448}, {50869, 51109}, {50870, 59420}, {50873, 51705}, {50969, 55640}, {50993, 51022}, {51026, 59411}, {51029, 51737}, {51105, 51118}, {51163, 51185}, {51165, 51538}, {51186, 51537}, {51216, 54173}, {54542, 60297}, {54543, 60298}, {54815, 60131}, {60147, 60638}
X(62051) = reflection of X(i) in X(j) for these {i,j}: {15683, 3146}, {2, 15640}, {376, 5073}, {3529, 15684}, {5059, 3543}
X(62051) = anticomplement of X(62160)
X(62051) = pole of line {69, 62099} with respect to the Wallace hyperbola
X(62051) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(3858), X(54923)}}, {{A, B, C, X(4846), X(47598)}}, {{A, B, C, X(5054), X(16251)}}, {{A, B, C, X(5073), X(54552)}}, {{A, B, C, X(11001), X(35510)}}, {{A, B, C, X(15699), X(18850)}}, {{A, B, C, X(15749), X(50692)}}, {{A, B, C, X(18317), X(49139)}}, {{A, B, C, X(49138), X(54512)}}
X(62051) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15640, 3146}, {2, 8703, 15717}, {4, 15685, 15697}, {4, 376, 15699}, {20, 15022, 3522}, {20, 17578, 13735}, {20, 3543, 3545}, {20, 3830, 2}, {30, 15684, 3529}, {30, 3146, 15683}, {30, 3543, 5059}, {30, 5073, 376}, {376, 13735, 15705}, {376, 15712, 10304}, {546, 15690, 11812}, {547, 8703, 6863}, {3146, 5059, 3832}, {3146, 5068, 382}, {3525, 3545, 547}, {3529, 15684, 3839}, {3534, 3830, 10109}, {3534, 3845, 15719}, {3543, 15708, 4}, {3543, 3839, 3853}, {3545, 11001, 15690}, {3545, 15688, 15708}, {3545, 15702, 1656}, {3830, 15716, 546}, {3845, 15686, 12100}, {5055, 15686, 13168}, {5073, 15707, 15684}, {6887, 15693, 15694}, {11001, 15682, 3845}, {11001, 15690, 20}, {11001, 15719, 3534}, {12100, 12812, 11540}, {12101, 15681, 15698}, {12101, 15698, 3091}, {14269, 17538, 15721}, {15684, 15702, 3543}, {15685, 15686, 11001}, {15686, 16239, 15688}, {42537, 42538, 6}
X(62052) lies on these lines: {2, 3}, {15, 33602}, {16, 33603}, {944, 51095}, {4677, 28150}, {4745, 50809}, {5050, 51213}, {5485, 54934}, {6560, 42537}, {6561, 42538}, {6564, 43799}, {6565, 43800}, {8584, 51176}, {10165, 50874}, {11008, 11645}, {12818, 42638}, {12819, 42637}, {12820, 42142}, {12821, 42139}, {18843, 54734}, {19106, 43331}, {19107, 43330}, {20050, 28208}, {20583, 48910}, {22615, 60306}, {22644, 60305}, {26446, 50867}, {28154, 50864}, {28158, 50810}, {28164, 50818}, {28172, 51094}, {28190, 50872}, {29181, 51179}, {31412, 42525}, {32532, 60335}, {33416, 54576}, {33417, 54577}, {33604, 42912}, {33605, 42913}, {35255, 43566}, {35256, 43567}, {36967, 49860}, {36968, 49859}, {37640, 42514}, {37641, 42515}, {39593, 43618}, {41100, 42140}, {41101, 42141}, {41107, 42112}, {41108, 42113}, {41945, 42641}, {41946, 42642}, {42085, 42588}, {42086, 42589}, {42087, 43332}, {42088, 43333}, {42089, 43476}, {42092, 43475}, {42096, 49876}, {42097, 49875}, {42099, 43542}, {42100, 43543}, {42104, 42631}, {42105, 42632}, {42119, 42532}, {42120, 42533}, {42260, 42608}, {42261, 42609}, {42417, 42576}, {42418, 42577}, {42429, 54594}, {42430, 54593}, {42502, 43421}, {42503, 43420}, {42508, 43106}, {42509, 43105}, {42510, 43324}, {42511, 43325}, {42524, 42561}, {42584, 43541}, {42585, 43540}, {42627, 43552}, {42628, 43553}, {42775, 42947}, {42776, 42946}, {42781, 49947}, {42782, 49948}, {42910, 43003}, {42911, 43002}, {42932, 42962}, {42933, 42963}, {42940, 42987}, {42941, 42986}, {43004, 49862}, {43005, 49861}, {43008, 43769}, {43009, 43770}, {43110, 43466}, {43111, 43465}, {43246, 43364}, {43247, 43365}, {43401, 49825}, {43402, 49824}, {48873, 50994}, {50819, 51108}, {50966, 50991}, {52519, 60283}, {54644, 54720}, {54845, 60216}, {54851, 60219}, {54920, 60281}, {60132, 60641}, {60150, 60626}
X(62052) = reflection of X(i) in X(j) for these {i,j}: {11001, 15640}, {15683, 5073}, {5059, 15684}
X(62052) = anticomplement of X(62163)
X(62052) = pole of line {69, 62101} with respect to the Wallace hyperbola
X(62052) = intersection, other than A, B, C, of circumconics {{A, B, C, X(548), X(54667)}}, {{A, B, C, X(3859), X(18853)}}, {{A, B, C, X(4232), X(54934)}}, {{A, B, C, X(5072), X(54838)}}, {{A, B, C, X(5079), X(18851)}}, {{A, B, C, X(8703), X(18847)}}, {{A, B, C, X(18849), X(55864)}}, {{A, B, C, X(19708), X(57894)}}, {{A, B, C, X(49140), X(54512)}}, {{A, B, C, X(53857), X(60335)}}
X(62052) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15710, 15719}, {2, 3534, 3528}, {4, 11001, 8703}, {4, 12103, 631}, {4, 3525, 3859}, {4, 3528, 5079}, {20, 14269, 15715}, {20, 15709, 376}, {30, 15640, 11001}, {30, 15684, 5059}, {30, 5073, 15683}, {382, 15707, 15687}, {382, 3529, 10299}, {547, 8703, 15693}, {550, 14891, 15688}, {631, 3545, 15703}, {3146, 5059, 7486}, {3528, 15687, 3545}, {3528, 15692, 15710}, {3529, 15682, 2}, {3529, 15710, 15681}, {3543, 15683, 14891}, {3830, 11001, 15698}, {3843, 15685, 3534}, {3857, 6971, 6836}, {5054, 15681, 550}, {5059, 15684, 3524}, {5066, 8703, 5054}, {11001, 15640, 15682}, {12811, 17578, 4}, {15681, 15687, 15692}, {15681, 15688, 12103}, {15682, 15685, 3090}, {15682, 15698, 3830}, {15687, 17504, 3857}
X(62053) lies on these lines: {2, 3}, {519, 58249}, {1327, 43523}, {1328, 43524}, {3244, 28172}, {3284, 36431}, {3625, 28150}, {3630, 55584}, {3631, 55593}, {3632, 28146}, {3633, 28160}, {3818, 55620}, {5093, 43621}, {5339, 42436}, {5340, 42435}, {5882, 58236}, {6144, 29012}, {6154, 38756}, {6199, 42272}, {6395, 42271}, {6407, 22644}, {6408, 22615}, {6409, 43881}, {6410, 43882}, {6417, 42275}, {6418, 42276}, {6427, 42263}, {6428, 42264}, {6445, 43879}, {6446, 43880}, {6447, 42266}, {6448, 42267}, {6500, 42225}, {6501, 42226}, {6519, 23251}, {6522, 23261}, {7982, 28168}, {7991, 28154}, {8148, 28164}, {9543, 60289}, {9589, 34748}, {9680, 43786}, {10541, 48896}, {10645, 43471}, {10646, 43472}, {11439, 54047}, {11477, 29323}, {11480, 43195}, {11481, 43196}, {11482, 48910}, {11485, 42629}, {11486, 42630}, {12355, 38627}, {12645, 28182}, {12818, 41950}, {12819, 41949}, {13665, 43515}, {13785, 43516}, {13939, 17851}, {18510, 42414}, {18512, 42413}, {18525, 28158}, {20050, 28186}, {20053, 28174}, {20054, 28212}, {22330, 51024}, {22505, 52886}, {23249, 43321}, {23259, 43320}, {24981, 38790}, {28208, 58245}, {29317, 40341}, {31425, 50866}, {31447, 50800}, {31454, 43570}, {31487, 43210}, {33534, 36753}, {36967, 43546}, {36968, 43547}, {36969, 42802}, {36970, 42801}, {36990, 55595}, {42101, 42956}, {42102, 42957}, {42112, 42165}, {42113, 42164}, {42130, 42161}, {42131, 42160}, {42153, 42429}, {42156, 42430}, {42157, 43305}, {42158, 43304}, {42431, 42612}, {42432, 42613}, {42433, 42996}, {42434, 42997}, {42490, 54591}, {42491, 54592}, {42773, 42984}, {42774, 42985}, {42779, 43232}, {42780, 43233}, {42908, 49906}, {42909, 49905}, {42964, 43499}, {42965, 43500}, {42988, 43401}, {42989, 43402}, {42990, 43310}, {42991, 43311}, {43136, 43618}, {43197, 43473}, {43198, 43474}, {43242, 43648}, {43243, 43647}, {43306, 43487}, {43307, 43488}, {43507, 60309}, {43508, 60310}, {47353, 55597}, {48872, 55602}, {48879, 55626}, {48884, 55614}, {48889, 55641}, {48895, 55684}, {48901, 55701}, {48904, 53093}, {48905, 53092}, {48942, 55637}, {48943, 55687}, {50414, 61721}, {50955, 55588}, {51163, 55705}, {52100, 53779}
X(62053) = reflection of X(i) in X(j) for these {i,j}: {17800, 5073}
X(62053) = inverse of X(37941) in Stammler circle
X(62053) = anticomplement of X(62164)
X(62053) = pole of line {523, 37941} with respect to the Stammler circle
X(62053) = pole of line {185, 61935} with respect to the Jerabek hyperbola
X(62053) = pole of line {69, 55621} with respect to the Wallace hyperbola
X(62053) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(3854), X(18550)}}, {{A, B, C, X(12100), X(18848)}}, {{A, B, C, X(21400), X(50691)}}
X(62053) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15686, 15688}, {2, 3528, 15712}, {2, 3843, 3851}, {2, 546, 5072}, {3, 14269, 5079}, {3, 15684, 3627}, {3, 3628, 15701}, {4, 15697, 16239}, {4, 16239, 381}, {4, 20, 12100}, {20, 15687, 15720}, {20, 15710, 550}, {20, 3850, 14093}, {30, 5073, 17800}, {381, 3534, 15705}, {382, 15720, 15687}, {382, 550, 14269}, {546, 632, 3544}, {550, 3855, 15700}, {1657, 14093, 20}, {1657, 15684, 3843}, {1657, 3843, 15689}, {3146, 15704, 5076}, {3146, 3529, 546}, {3146, 5059, 10303}, {3627, 12812, 4}, {3627, 15686, 12812}, {3627, 15704, 12108}, {3830, 15681, 15707}, {3843, 5055, 3850}, {3851, 15707, 5070}, {5055, 12100, 15694}, {5073, 15681, 382}, {5079, 16418, 15703}, {12100, 15699, 15702}, {12108, 15704, 17538}, {12812, 14869, 2}, {14269, 15710, 5055}, {14869, 15688, 3}, {15156, 15157, 18571}, {15640, 15706, 15684}, {15684, 15689, 3830}, {15685, 15688, 15681}, {15689, 17800, 1657}, {15702, 17697, 632}
X(62054) lies on these lines: {2, 3}, {6, 41959}, {165, 51085}, {590, 43384}, {615, 43385}, {1992, 55656}, {5032, 55646}, {5603, 58216}, {5731, 50827}, {6200, 43525}, {6396, 43526}, {7782, 32892}, {7988, 51083}, {8584, 55651}, {8589, 14930}, {9541, 43315}, {9542, 52048}, {9778, 51110}, {9779, 51086}, {10653, 42930}, {10654, 42931}, {11179, 55662}, {13607, 51092}, {16192, 51071}, {16966, 43552}, {16967, 43553}, {17502, 50872}, {17508, 51028}, {20070, 51105}, {20423, 55664}, {23269, 42526}, {23275, 42527}, {25055, 58215}, {25406, 50982}, {31884, 51138}, {32785, 43380}, {32786, 43381}, {32789, 43566}, {32790, 43567}, {32874, 43459}, {37640, 42685}, {37641, 42684}, {41112, 43483}, {41113, 43484}, {42085, 43490}, {42086, 43489}, {42090, 43545}, {42091, 43544}, {42107, 54580}, {42110, 54581}, {42119, 43333}, {42120, 43332}, {42149, 43253}, {42152, 43252}, {42508, 42945}, {42509, 42944}, {42510, 42796}, {42511, 42795}, {42518, 43106}, {42519, 43105}, {42528, 49825}, {42529, 49824}, {42631, 49811}, {42632, 49810}, {42686, 49948}, {42687, 49947}, {42799, 43015}, {42800, 43014}, {42896, 42976}, {42897, 42977}, {42902, 43331}, {42903, 43330}, {42964, 43557}, {42965, 43556}, {42982, 43109}, {42983, 43108}, {43226, 54579}, {43227, 54578}, {43334, 43646}, {43335, 43645}, {43338, 52045}, {43339, 52046}, {43869, 49813}, {43870, 49812}, {50829, 54448}, {50966, 55682}, {50967, 55657}, {51087, 59417}, {51103, 58221}, {51140, 55660}, {51170, 55653}, {51185, 61044}, {54132, 55670}, {54170, 55671}, {54173, 55663}, {54174, 55649}, {54521, 60648}, {54522, 54639}, {54644, 60625}, {54645, 60650}, {54851, 60639}, {54866, 60628}, {54921, 60228}, {60175, 60635}, {60216, 60336}, {60283, 60331}, {60311, 60313}, {60312, 60314}
X(62054) = pole of line {69, 62002} with respect to the Wallace hyperbola
X(62054) = intersection, other than A, B, C, of circumconics {{A, B, C, X(3346), X(55861)}}, {{A, B, C, X(18317), X(55860)}}, {{A, B, C, X(35510), X(41099)}}
X(62054) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15697, 3146}, {2, 3830, 5068}, {3, 15710, 15692}, {3, 15714, 3524}, {4, 15709, 547}, {4, 15719, 11540}, {140, 3091, 442}, {376, 14269, 20}, {376, 15706, 10303}, {376, 3524, 1656}, {548, 3845, 3534}, {549, 5072, 15709}, {1006, 5067, 140}, {1656, 3146, 3832}, {1656, 3627, 3855}, {3091, 6836, 382}, {3522, 15717, 15022}, {3528, 14891, 15708}, {3530, 15701, 15719}, {3534, 15701, 5066}, {3534, 15706, 15701}, {3860, 15696, 11001}, {3860, 8703, 15696}, {5054, 15681, 12811}, {5066, 15711, 15706}, {6847, 15640, 17578}, {6889, 11812, 15721}, {8703, 12103, 15695}, {8703, 15711, 3530}, {10299, 14093, 3839}, {10303, 10304, 376}, {10304, 15683, 3522}, {10304, 15692, 4}, {10304, 15698, 2}, {10304, 15717, 15683}, {11001, 15716, 3523}, {15683, 15705, 15717}, {15688, 15721, 5059}, {15693, 15695, 3858}, {15698, 15759, 10304}, {15706, 15711, 15698}, {15706, 17800, 549}, {41959, 41960, 6}
X(62055) lies on these lines: {2, 3}, {15, 43002}, {16, 43003}, {40, 51107}, {69, 33608}, {165, 51077}, {1131, 42526}, {1132, 42527}, {1992, 55653}, {3576, 50809}, {5032, 55639}, {5085, 50966}, {5210, 14482}, {5731, 50804}, {6361, 51110}, {6480, 43525}, {6481, 43526}, {8584, 55646}, {9540, 42418}, {9812, 51084}, {10164, 50819}, {10519, 50989}, {11179, 55659}, {12117, 41147}, {12245, 51096}, {13935, 42417}, {14912, 55657}, {15023, 56567}, {15534, 55656}, {16192, 51097}, {16241, 42588}, {16242, 42589}, {16772, 42508}, {16773, 42509}, {19053, 42525}, {19054, 42524}, {20423, 55667}, {21167, 50975}, {21969, 55166}, {25406, 50961}, {31663, 34631}, {31730, 58215}, {31884, 51132}, {33602, 46334}, {33603, 46335}, {33750, 50974}, {35242, 51071}, {35255, 43386}, {35256, 43387}, {38064, 55666}, {38738, 41154}, {39874, 50994}, {41100, 52080}, {41101, 52079}, {41107, 43777}, {41108, 43778}, {41112, 43004}, {41113, 43005}, {41119, 43463}, {41120, 43464}, {41121, 43771}, {41122, 43772}, {41149, 50967}, {41150, 50808}, {41152, 43273}, {41153, 50965}, {42472, 42514}, {42473, 42515}, {42502, 43193}, {42503, 43194}, {42504, 49811}, {42505, 49810}, {42528, 43542}, {42529, 43543}, {42625, 49825}, {42626, 49824}, {42631, 43481}, {42632, 43482}, {42805, 42977}, {42806, 42976}, {42936, 43201}, {42937, 43202}, {42986, 49826}, {42987, 49827}, {43026, 43770}, {43027, 43769}, {43326, 51916}, {43327, 51915}, {43370, 43781}, {43371, 43782}, {43428, 49875}, {43429, 49876}, {43509, 53131}, {43510, 53130}, {50810, 51091}, {50811, 51070}, {50813, 51075}, {50958, 51177}, {50969, 51130}, {50992, 55661}, {51028, 55682}, {51137, 51538}, {51138, 55618}, {51179, 51187}, {51188, 54169}, {51709, 58216}, {54132, 55673}, {54170, 55674}, {54173, 55660}, {54174, 55643}, {55672, 59373}, {60150, 60286}
X(62055) = midpoint of X(i) and X(j) for these {i,j}: {376, 3533}
X(62055) = reflection of X(i) in X(j) for these {i,j}: {2, 15722}
X(62055) = anticomplement of X(61929)
X(62055) = pole of line {69, 12101} with respect to the Wallace hyperbola
X(62055) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(12101)}}, {{A, B, C, X(15721), X(18852)}}, {{A, B, C, X(18317), X(55857)}}, {{A, B, C, X(46412), X(55862)}}
X(62055) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 10304, 15695}, {2, 12103, 6848}, {2, 20, 12101}, {3, 10304, 15715}, {3, 15710, 376}, {3, 15714, 10304}, {140, 15692, 3524}, {140, 3857, 5070}, {140, 8703, 3534}, {376, 10299, 15709}, {376, 15698, 15719}, {376, 3524, 3090}, {376, 3533, 30}, {381, 15707, 140}, {631, 3529, 5056}, {631, 3544, 3533}, {3146, 15692, 15707}, {3146, 5056, 3843}, {3522, 17504, 15702}, {3524, 8703, 15682}, {3528, 15692, 3545}, {3534, 15693, 15703}, {3854, 16418, 7486}, {8703, 10109, 15689}, {8703, 12100, 381}, {8703, 14891, 15701}, {8703, 15701, 20}, {10109, 15693, 15721}, {10304, 12100, 11001}, {10304, 15692, 3146}, {10304, 15705, 11539}, {10304, 15715, 631}, {11001, 15715, 12100}, {11539, 12100, 15693}, {12100, 15695, 2}, {12100, 15715, 15698}, {15688, 15717, 5071}, {15689, 15693, 10109}, {15689, 15721, 4}, {15698, 15719, 10299}, {33608, 33609, 69}, {42631, 49862, 43481}, {42632, 49861, 43482}
X(62056) lies on these lines: {2, 3}, {193, 55656}, {395, 43253}, {396, 43252}, {1125, 58215}, {1992, 55651}, {3241, 16192}, {3616, 58217}, {3619, 50971}, {3622, 50808}, {3623, 35242}, {3624, 50816}, {3655, 20014}, {3656, 58219}, {4678, 50811}, {4772, 51042}, {5032, 31884}, {5092, 51028}, {5304, 5585}, {5351, 42521}, {5352, 42520}, {5550, 34638}, {5965, 33750}, {6055, 35369}, {6410, 9543}, {6411, 41961}, {6412, 41962}, {6776, 55662}, {7771, 32874}, {7782, 32869}, {7811, 32841}, {9780, 50815}, {10168, 50969}, {10519, 55663}, {11057, 32835}, {11179, 55658}, {11480, 42516}, {11481, 42517}, {11693, 15036}, {12017, 50966}, {13624, 50872}, {14482, 15603}, {14810, 54174}, {14853, 55664}, {14930, 53095}, {16226, 16981}, {19883, 58213}, {20049, 51705}, {20057, 50814}, {20080, 54169}, {20423, 55668}, {20583, 55622}, {22052, 36427}, {22235, 42518}, {22237, 42519}, {28228, 38314}, {28232, 54445}, {32785, 42540}, {32786, 42539}, {32810, 51952}, {32811, 51953}, {33748, 55643}, {34628, 46933}, {34648, 46931}, {36836, 43002}, {36843, 43003}, {38064, 55667}, {38068, 54448}, {41977, 49876}, {41978, 49875}, {42095, 43553}, {42098, 43552}, {42119, 42778}, {42120, 42777}, {42433, 49825}, {42434, 49824}, {42522, 52048}, {42523, 52047}, {42582, 43566}, {42583, 43567}, {42588, 43238}, {42589, 43239}, {42682, 43202}, {42683, 43201}, {42888, 42985}, {42889, 42984}, {42942, 43870}, {42943, 43869}, {42944, 43237}, {42945, 43236}, {43209, 43519}, {43210, 43520}, {46932, 50829}, {47355, 50972}, {50832, 58224}, {50965, 51171}, {50967, 55653}, {51073, 51081}, {51104, 58229}, {51138, 55607}, {51170, 55646}, {52443, 57822}, {54132, 55674}, {54170, 55676}, {54173, 55659}, {55671, 61044}, {55673, 59373}
X(62056) = midpoint of X(i) and X(j) for these {i,j}: {1656, 15689}, {3545, 17538}, {5054, 15695}, {10304, 15692}
X(62056) = reflection of X(i) in X(j) for these {i,j}: {15693, 17504}, {3522, 10304}, {3545, 15694}, {3843, 15699}, {5054, 15712}, {5071, 5054}
X(62056) = anticomplement of X(61930)
X(62056) = pole of line {69, 62005} with respect to the Wallace hyperbola
X(62056) = intersection, other than A, B, C, of circumconics {{A, B, C, X(381), X(52443)}}, {{A, B, C, X(3346), X(55857)}}, {{A, B, C, X(5059), X(57822)}}, {{A, B, C, X(46412), X(55866)}}
X(62056) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 376, 5059}, {3, 10304, 15705}, {3, 14093, 15711}, {3, 15710, 10304}, {3, 8703, 15715}, {20, 3523, 3628}, {20, 3851, 3146}, {30, 15694, 3545}, {30, 15699, 3843}, {30, 15712, 5054}, {30, 17504, 15693}, {140, 376, 15640}, {376, 11541, 3534}, {376, 3524, 5055}, {376, 3845, 20}, {376, 5067, 15685}, {381, 3860, 6906}, {382, 15693, 15694}, {548, 15716, 15702}, {549, 15685, 5067}, {549, 6949, 7486}, {631, 14093, 15697}, {631, 17538, 3858}, {3091, 5059, 17578}, {3146, 3522, 15696}, {3522, 15717, 3091}, {3524, 15688, 3839}, {3524, 5055, 15708}, {3528, 15709, 15689}, {3534, 10299, 15721}, {3534, 11737, 11541}, {3534, 15721, 3832}, {3545, 15706, 3523}, {3545, 15715, 15706}, {3839, 10304, 15688}, {3861, 12100, 549}, {5055, 17504, 3524}, {5071, 15698, 15712}, {5076, 14093, 15695}, {6908, 15689, 15707}, {8703, 15694, 17538}, {10304, 15692, 30}, {10304, 15705, 2}, {10304, 15706, 15683}, {10304, 15708, 376}, {11001, 15700, 10303}, {12100, 15689, 15709}, {14093, 15697, 3522}, {14093, 15711, 631}, {15689, 15709, 3543}, {15690, 15718, 3090}, {15692, 15693, 15717}, {15693, 15695, 3845}, {15694, 15715, 15692}, {15695, 15712, 5071}, {15705, 15717, 17504}
X(62057) lies on these lines: {2, 3}, {511, 51181}, {515, 50826}, {516, 50833}, {524, 55658}, {551, 58219}, {597, 55668}, {1353, 55655}, {1503, 50981}, {3098, 20583}, {3622, 58220}, {3629, 55653}, {3654, 61294}, {4297, 38081}, {4669, 50822}, {5032, 55632}, {6329, 55672}, {6409, 43258}, {6410, 43259}, {6411, 52048}, {6412, 52047}, {6437, 43525}, {6438, 43526}, {8584, 14810}, {8981, 42418}, {10172, 51081}, {10283, 50808}, {10645, 42792}, {10646, 42791}, {11230, 50816}, {12512, 38022}, {13966, 42417}, {15534, 51180}, {15808, 28198}, {16192, 51094}, {16241, 43631}, {16242, 43630}, {17502, 50832}, {17508, 50987}, {19053, 42644}, {19054, 42643}, {21850, 55665}, {22165, 51184}, {28154, 51083}, {28164, 51088}, {28174, 51110}, {28190, 50820}, {28216, 50813}, {28224, 51068}, {29181, 50988}, {31663, 51071}, {33750, 50992}, {34641, 34773}, {37705, 38098}, {38034, 51084}, {38042, 50815}, {38110, 55664}, {38136, 51137}, {38176, 51080}, {38317, 50972}, {41149, 55652}, {41957, 41966}, {41958, 41965}, {42115, 43003}, {42116, 43002}, {42121, 43419}, {42122, 49906}, {42123, 49905}, {42124, 43418}, {42149, 42509}, {42152, 42508}, {42157, 42503}, {42158, 42502}, {42415, 42975}, {42416, 42974}, {42506, 42945}, {42507, 42944}, {42510, 42633}, {42511, 42634}, {42528, 43106}, {42529, 43105}, {42602, 42641}, {42603, 42642}, {42612, 42898}, {42613, 42899}, {42631, 42916}, {42632, 42917}, {42904, 51915}, {42905, 51916}, {42922, 43109}, {42923, 43108}, {43006, 43228}, {43007, 43229}, {43101, 43196}, {43104, 43195}, {43110, 49948}, {43111, 49947}, {43197, 43481}, {43198, 43482}, {43639, 49876}, {43640, 49875}, {48874, 55666}, {48876, 55662}, {48906, 55661}, {50809, 58230}, {50811, 59400}, {50824, 51095}, {50831, 51705}, {50965, 55670}, {50966, 55697}, {50970, 55640}, {50978, 55660}, {50979, 55649}, {50980, 51143}, {50983, 55667}, {50986, 51737}, {51072, 61245}, {51109, 58216}, {51132, 55627}, {51138, 55603}, {51183, 54173}, {54169, 55659}
X(62057) = midpoint of X(i) and X(j) for these {i,j}: {376, 3526}, {3528, 15700}
X(62057) = reflection of X(i) in X(j) for these {i,j}: {14869, 15700}, {15687, 3851}, {15701, 12100}, {5, 15702}
X(62057) = complement of X(62000)
X(62057) = intersection, other than A, B, C, of circumconics {{A, B, C, X(5066), X(57897)}}, {{A, B, C, X(18317), X(55856)}}
X(62057) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 11001, 14269}, {2, 15640, 3855}, {2, 15707, 11812}, {2, 382, 5066}, {2, 3830, 11737}, {3, 10304, 14891}, {3, 14093, 15705}, {3, 15688, 15715}, {3, 8703, 15711}, {30, 12100, 15701}, {30, 15700, 14869}, {30, 3851, 15687}, {140, 17800, 6911}, {376, 15707, 546}, {376, 15712, 15699}, {376, 3524, 5056}, {550, 15720, 3858}, {550, 632, 382}, {3522, 15706, 547}, {3524, 15686, 632}, {3526, 15700, 15707}, {3528, 15700, 30}, {3534, 15713, 3845}, {3534, 15719, 10109}, {5054, 15697, 12101}, {5059, 10299, 15720}, {5066, 15695, 15686}, {8703, 15686, 15695}, {8703, 15713, 3534}, {8703, 15714, 15759}, {10109, 12100, 15719}, {10109, 15719, 15713}, {10299, 10304, 15681}, {10299, 14891, 17504}, {10304, 14891, 5}, {10304, 15690, 8703}, {10304, 15692, 5059}, {10304, 15693, 15690}, {11540, 12100, 15693}, {11540, 14891, 12100}, {11540, 15690, 15682}, {11737, 15720, 11539}, {11812, 15716, 15712}, {12100, 15690, 11540}, {12101, 15697, 15704}, {14093, 15705, 140}, {14869, 17504, 15700}, {15681, 15693, 2}, {15681, 15700, 15702}, {15687, 15688, 550}, {15687, 17504, 3530}, {15688, 15700, 3851}, {15689, 15717, 10124}, {15696, 15708, 14893}, {15699, 15712, 549}
X(62058) lies on these lines: {2, 3}, {40, 51085}, {69, 55661}, {165, 34631}, {182, 50966}, {371, 43525}, {372, 43526}, {542, 52886}, {944, 50827}, {1151, 41970}, {1152, 41969}, {1285, 8589}, {1350, 51138}, {1385, 50809}, {1699, 58213}, {1992, 55649}, {3618, 55665}, {3633, 51705}, {3653, 58219}, {3654, 20053}, {5032, 55629}, {5237, 43003}, {5238, 43002}, {5343, 43100}, {5344, 43107}, {5418, 43536}, {5420, 54597}, {5550, 58214}, {5585, 46453}, {5818, 50815}, {6144, 51737}, {6454, 9693}, {6496, 52048}, {6497, 52047}, {6684, 50819}, {6776, 50982}, {7788, 32876}, {8227, 50816}, {8252, 43788}, {8253, 43787}, {8584, 55641}, {8976, 60299}, {9540, 43386}, {10385, 59319}, {10595, 50808}, {10645, 42796}, {10646, 42795}, {10653, 43493}, {10654, 43494}, {11179, 55657}, {11488, 44019}, {11489, 44020}, {11693, 15023}, {12007, 50967}, {13347, 13482}, {13607, 16192}, {13935, 43387}, {13951, 60300}, {14482, 15655}, {14692, 52695}, {14912, 55654}, {15051, 56567}, {17502, 34632}, {17508, 54170}, {20423, 55669}, {20583, 55618}, {21356, 51177}, {23267, 41956}, {23269, 41952}, {23273, 41955}, {23275, 41951}, {25055, 50813}, {25406, 55660}, {31447, 51068}, {32000, 57896}, {32455, 55646}, {32787, 43338}, {32788, 43339}, {32875, 59634}, {33604, 42433}, {33605, 42434}, {33750, 54169}, {35814, 42638}, {35815, 42637}, {38064, 55668}, {40330, 50971}, {41100, 42802}, {41101, 42801}, {41119, 42965}, {41120, 42964}, {41943, 42120}, {41944, 42119}, {41945, 43510}, {41946, 43509}, {41953, 43375}, {41954, 43374}, {41971, 42929}, {41972, 42928}, {42085, 43545}, {42086, 43544}, {42133, 42587}, {42134, 42586}, {42488, 43201}, {42489, 43202}, {42490, 49874}, {42491, 49873}, {42496, 42968}, {42497, 42969}, {42514, 42596}, {42515, 42597}, {42528, 43483}, {42529, 43484}, {42539, 43882}, {42540, 43881}, {42588, 43783}, {42589, 43784}, {42602, 43336}, {42603, 43337}, {42625, 43542}, {42626, 43543}, {42694, 43444}, {42695, 43445}, {42898, 49875}, {42899, 49876}, {42944, 49827}, {42945, 49826}, {43521, 60309}, {43522, 60310}, {43568, 60289}, {43569, 60290}, {43879, 60303}, {43880, 60304}, {45522, 48781}, {45523, 48780}, {46267, 51212}, {47352, 50969}, {48661, 50833}, {48662, 50981}, {48876, 51176}, {48920, 51029}, {50965, 55671}, {50974, 55659}, {50979, 55648}, {51132, 55622}, {51140, 55655}, {53103, 60630}, {54132, 55676}, {54173, 55658}, {54174, 55639}, {54523, 60649}, {54852, 60183}, {55674, 59373}, {60143, 60323}, {60185, 60250}, {60325, 60643}
X(62058) = anticomplement of X(61931)
X(62058) = pole of line {69, 38335} with respect to the Wallace hyperbola
X(62058) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(38335)}}, {{A, B, C, X(3545), X(57896)}}, {{A, B, C, X(7408), X(54852)}}, {{A, B, C, X(8797), X(45757)}}, {{A, B, C, X(13623), X(14269)}}, {{A, B, C, X(18535), X(43713)}}, {{A, B, C, X(46412), X(55859)}}, {{A, B, C, X(52301), X(60323)}}
X(62058) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 14093, 376}, {3, 10304, 15698}, {3, 14093, 14891}, {3, 15688, 15711}, {3, 15759, 10304}, {3, 376, 15715}, {3, 8703, 15705}, {4, 10303, 5067}, {4, 548, 17538}, {20, 17504, 15719}, {376, 15692, 15702}, {376, 3524, 5071}, {376, 3529, 15691}, {376, 631, 3543}, {548, 15712, 5072}, {549, 14891, 15706}, {549, 15704, 547}, {549, 15714, 15759}, {549, 5066, 15694}, {550, 15716, 15708}, {1657, 15718, 10124}, {1657, 6928, 550}, {3522, 15721, 15681}, {3523, 15688, 15682}, {3524, 11001, 3525}, {3524, 3528, 11001}, {3524, 8703, 11541}, {3526, 17800, 3859}, {3530, 15695, 3839}, {3534, 15717, 15709}, {3543, 15700, 631}, {3543, 15705, 15700}, {5072, 15684, 14893}, {10304, 15640, 3522}, {10304, 15692, 15683}, {10304, 15698, 4}, {10304, 15705, 5055}, {10304, 15717, 3534}, {12100, 15681, 15721}, {14093, 14891, 2}, {14093, 15684, 548}, {14093, 15700, 1657}, {14093, 15706, 15684}, {14093, 15718, 15686}, {14891, 14893, 15712}, {14891, 15686, 15718}, {14891, 15718, 15692}, {15022, 15708, 11540}, {15681, 15721, 3545}, {15683, 15692, 549}, {15688, 15711, 3523}, {15689, 15706, 14890}, {15690, 15707, 3091}, {15692, 15702, 3524}, {15698, 15709, 15717}
X(62059) lies on these lines: {2, 3}, {99, 32892}, {165, 50814}, {193, 55653}, {395, 42509}, {396, 42508}, {524, 55656}, {542, 55662}, {962, 51110}, {1327, 42558}, {1328, 42557}, {1699, 50816}, {1992, 55646}, {3060, 55166}, {3068, 42418}, {3069, 42417}, {3098, 5032}, {3241, 35242}, {3576, 50872}, {4297, 51066}, {4677, 5731}, {4745, 37712}, {5050, 50966}, {5085, 51028}, {5304, 8588}, {5306, 5585}, {5334, 43645}, {5335, 43646}, {5476, 50969}, {5493, 41150}, {5886, 58216}, {5921, 50994}, {6194, 11055}, {6361, 58219}, {6411, 9542}, {6412, 19053}, {6448, 9693}, {6450, 9543}, {6451, 52048}, {6452, 52047}, {6459, 42569}, {6460, 42568}, {6776, 55659}, {7585, 53131}, {7586, 53130}, {7987, 34632}, {7991, 51107}, {8584, 31884}, {8589, 37665}, {8667, 11148}, {8972, 43256}, {9588, 51067}, {9681, 43884}, {9778, 50828}, {10164, 50864}, {10165, 50812}, {10246, 50809}, {10519, 51215}, {10645, 42510}, {10646, 42511}, {10653, 43869}, {10654, 43870}, {10992, 41151}, {11160, 55658}, {11177, 36521}, {11179, 55655}, {11480, 42792}, {11481, 42791}, {12512, 51109}, {13468, 53141}, {13941, 43257}, {14853, 55667}, {15300, 34473}, {15533, 25406}, {15534, 55651}, {16192, 51093}, {16241, 43465}, {16242, 43466}, {16267, 43479}, {16268, 43480}, {16644, 42588}, {16645, 42589}, {17502, 61279}, {17508, 54132}, {19924, 55665}, {20049, 61292}, {20070, 61277}, {20423, 55670}, {20583, 55607}, {21167, 51023}, {22235, 42433}, {22237, 42434}, {25055, 58217}, {26446, 50819}, {28208, 46933}, {30308, 51086}, {30389, 51104}, {31663, 61284}, {32785, 43209}, {32786, 43210}, {33750, 51178}, {34628, 51069}, {34631, 61281}, {36967, 49824}, {36968, 49825}, {38064, 55669}, {38066, 61246}, {38127, 50811}, {38736, 41135}, {41107, 42504}, {41108, 42505}, {41112, 42528}, {41113, 42529}, {41119, 43033}, {41120, 43032}, {41121, 42091}, {41122, 42090}, {42089, 43541}, {42092, 43540}, {42103, 54580}, {42106, 54581}, {42112, 43478}, {42113, 43477}, {42119, 49906}, {42120, 49905}, {42154, 42503}, {42155, 42502}, {42258, 42579}, {42259, 42578}, {42263, 42567}, {42264, 42566}, {42274, 43567}, {42277, 43566}, {42506, 42631}, {42507, 42632}, {42522, 42524}, {42523, 42525}, {42584, 43246}, {42585, 43247}, {42637, 52045}, {42638, 52046}, {42912, 52080}, {42913, 52079}, {42932, 49875}, {42933, 49876}, {42942, 49812}, {42943, 49813}, {42976, 42998}, {42977, 42999}, {42988, 43252}, {42989, 43253}, {43254, 51910}, {43255, 51911}, {43273, 50990}, {43403, 46334}, {43404, 46335}, {43459, 46951}, {44882, 50993}, {46893, 53142}, {50802, 58213}, {50808, 51105}, {50810, 51092}, {50813, 51709}, {50815, 59387}, {50817, 51705}, {50820, 50863}, {50821, 61247}, {50873, 51083}, {50965, 51185}, {50967, 55649}, {50972, 53023}, {50973, 51737}, {50976, 51216}, {50977, 55663}, {50979, 55643}, {50984, 59411}, {50991, 51135}, {50992, 54169}, {51079, 58441}, {51096, 61289}, {51108, 54445}, {51132, 55618}, {51138, 55591}, {51170, 55639}, {51171, 55672}, {53094, 54170}, {53620, 61250}, {54044, 61136}, {55674, 61044}, {55676, 59373}, {59418, 60963}
X(62059) = midpoint of X(i) and X(j) for these {i,j}: {376, 3525}
X(62059) = reflection of X(i) in X(j) for these {i,j}: {15715, 3}, {15717, 15715}, {15719, 15716}, {15721, 15717}, {2, 15719}, {3525, 15718}, {3855, 15723}, {5056, 15721}, {5070, 549}
X(62059) = complement of X(62002)
X(62059) = anticomplement of X(61932)
X(62059) = pole of line {69, 62007} with respect to the Wallace hyperbola
X(62059) = intersection, other than A, B, C, of circumconics {{A, B, C, X(253), X(41106)}}, {{A, B, C, X(1217), X(55861)}}, {{A, B, C, X(1294), X(15715)}}, {{A, B, C, X(5068), X(52441)}}, {{A, B, C, X(5070), X(18317)}}, {{A, B, C, X(46412), X(55858)}}
X(62059) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 12100, 3523}, {2, 15682, 3091}, {2, 15683, 3845}, {2, 15717, 15719}, {2, 3534, 3543}, {2, 3832, 10109}, {2, 8703, 15697}, {3, 14093, 17504}, {3, 15688, 14891}, {3, 15714, 15710}, {3, 30, 15715}, {3, 3534, 15711}, {3, 376, 15705}, {3, 8703, 15698}, {5, 12100, 15722}, {5, 12103, 5073}, {20, 15692, 15708}, {30, 15718, 3525}, {30, 15723, 3855}, {30, 549, 5070}, {376, 15703, 15683}, {376, 15715, 15718}, {376, 3525, 30}, {376, 5054, 3146}, {549, 14269, 3533}, {550, 15706, 15702}, {631, 12103, 3854}, {631, 13168, 550}, {1657, 3860, 15682}, {3090, 6831, 3851}, {3091, 3543, 14269}, {3524, 3529, 15694}, {3524, 3533, 549}, {3524, 3543, 10303}, {3528, 15682, 15695}, {3530, 15689, 5071}, {3534, 12101, 3529}, {3534, 15694, 12101}, {3534, 15716, 15720}, {3534, 15722, 5}, {3534, 5076, 15685}, {3543, 10304, 3522}, {3839, 15640, 3830}, {5071, 15689, 5059}, {8703, 15693, 11001}, {8703, 15711, 11812}, {10109, 15709, 2}, {10124, 14093, 376}, {10303, 15692, 3524}, {10304, 15692, 20}, {10304, 15697, 8703}, {10304, 15698, 15640}, {10304, 15705, 3839}, {10304, 15715, 5056}, {11001, 15698, 15693}, {12100, 15690, 10124}, {13742, 15707, 15721}, {14093, 15701, 15690}, {14093, 17504, 4}, {14269, 15695, 3534}, {14891, 15688, 631}, {15681, 15709, 3832}, {15681, 15712, 15709}, {15685, 15700, 15713}, {15685, 15713, 3545}, {15686, 15707, 3090}, {15688, 15703, 12103}, {15690, 17504, 15701}, {15715, 15719, 15716}, {15715, 15721, 15692}, {15716, 15718, 12100}, {15716, 15719, 15717}, {51086, 59420, 30308}
X(62060) lies on these lines: {2, 3}, {99, 32882}, {145, 16192}, {165, 3623}, {193, 55651}, {397, 43869}, {398, 43870}, {590, 60291}, {615, 60292}, {1078, 32894}, {1131, 43409}, {1132, 43410}, {1152, 9543}, {3068, 56619}, {3069, 56618}, {3621, 43174}, {3622, 5493}, {3785, 32879}, {5032, 55614}, {5237, 42795}, {5238, 42796}, {5343, 43026}, {5344, 43027}, {5368, 8588}, {5550, 58215}, {5603, 58219}, {5731, 20052}, {5882, 20014}, {5921, 55662}, {6411, 43511}, {6412, 43512}, {6419, 43525}, {6420, 43526}, {6451, 42522}, {6452, 42523}, {6496, 9542}, {6776, 55658}, {7320, 35445}, {7768, 32841}, {7850, 32831}, {7860, 32835}, {7991, 51085}, {8252, 43561}, {8253, 43560}, {8550, 55654}, {9541, 35814}, {10194, 51911}, {10195, 51910}, {10519, 55659}, {11230, 58214}, {11623, 35369}, {12007, 55646}, {12512, 46934}, {13607, 35242}, {14853, 55668}, {14862, 54211}, {14930, 15815}, {15043, 55166}, {16241, 43424}, {16242, 43425}, {20080, 55656}, {20190, 51028}, {23958, 37551}, {25555, 55665}, {28164, 46930}, {31412, 60293}, {31884, 51170}, {32785, 43519}, {32786, 43520}, {32824, 32880}, {32825, 32881}, {33748, 55629}, {33750, 55655}, {34507, 55661}, {37640, 42794}, {37641, 42793}, {41945, 43884}, {41946, 43883}, {41963, 42637}, {41964, 42638}, {42119, 43480}, {42120, 43479}, {42160, 43545}, {42161, 43544}, {42258, 43377}, {42259, 43376}, {42431, 42955}, {42432, 42954}, {42433, 43483}, {42434, 43484}, {42528, 42959}, {42529, 42958}, {42561, 60294}, {42686, 43496}, {42687, 43495}, {42690, 43464}, {42691, 43463}, {42773, 43556}, {42774, 43557}, {42775, 43473}, {42776, 43474}, {42988, 43242}, {42989, 43243}, {43150, 55663}, {43238, 43465}, {43239, 43466}, {43338, 43413}, {43339, 43414}, {43378, 43789}, {43379, 43790}, {43438, 43879}, {43439, 43880}, {43540, 51944}, {43541, 51945}, {43681, 60336}, {47586, 60639}, {50966, 53092}, {50967, 55647}, {51138, 53097}, {51140, 55652}, {51171, 55673}, {54132, 55679}, {54174, 55631}, {55676, 61044}, {60145, 60331}
X(62060) = pole of line {185, 61783} with respect to the Jerabek hyperbola
X(62060) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(1217), X(55860)}}, {{A, B, C, X(3346), X(5070)}}, {{A, B, C, X(3519), X(38335)}}, {{A, B, C, X(3853), X(42021)}}, {{A, B, C, X(5076), X(34483)}}, {{A, B, C, X(5198), X(43713)}}, {{A, B, C, X(15715), X(40448)}}
X(62060) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 15696, 14891}, {3, 20, 15705}, {3, 3528, 15692}, {3, 382, 15711}, {3, 5, 15715}, {3, 548, 15698}, {4, 10304, 3522}, {4, 140, 7486}, {4, 1657, 15640}, {20, 13735, 17578}, {20, 3523, 1656}, {20, 3530, 13742}, {20, 3545, 3146}, {20, 549, 15022}, {140, 15712, 15707}, {140, 17504, 6850}, {140, 3534, 4}, {376, 15712, 5056}, {546, 549, 3526}, {548, 11540, 15704}, {549, 3534, 3545}, {550, 3523, 5068}, {1656, 10299, 3523}, {1656, 3830, 3850}, {1656, 5073, 546}, {3146, 13741, 3857}, {3146, 3832, 15687}, {3522, 10299, 3854}, {3522, 3523, 5059}, {3522, 5068, 550}, {3523, 5059, 2}, {3525, 15688, 20}, {3628, 15640, 3832}, {3857, 10303, 13741}, {5059, 17578, 5073}, {5066, 15708, 17678}, {10299, 11541, 6923}, {10303, 10304, 548}, {10303, 15698, 15717}, {10304, 15692, 3534}, {10304, 15698, 15683}, {15022, 15717, 549}, {15683, 15717, 10303}, {15697, 15717, 17542}, {15703, 15720, 140}, {15704, 15706, 631}, {15709, 17800, 3091}, {15712, 15716, 10299}
X(62061) lies on these lines: {2, 3}, {69, 55657}, {193, 55648}, {576, 50966}, {944, 4816}, {946, 58217}, {1056, 59325}, {1058, 59319}, {1285, 37512}, {1352, 55663}, {1587, 42568}, {1588, 42569}, {1699, 58215}, {1992, 55637}, {3618, 55669}, {3619, 33751}, {4746, 5657}, {5032, 55602}, {5286, 5585}, {5343, 42774}, {5344, 42773}, {5365, 43446}, {5366, 43447}, {5418, 42570}, {5420, 42571}, {5493, 10595}, {5702, 36748}, {5882, 16192}, {6361, 61275}, {6409, 41961}, {6410, 41962}, {6411, 7581}, {6412, 7582}, {6420, 9693}, {6451, 43511}, {6452, 43512}, {6776, 55656}, {8550, 33750}, {9541, 41964}, {9589, 50813}, {9812, 58216}, {10164, 61256}, {10194, 43518}, {10195, 43517}, {10222, 50809}, {10619, 18931}, {10990, 15036}, {11179, 55650}, {12002, 15028}, {12245, 32900}, {13421, 40280}, {13464, 58221}, {14912, 55646}, {16772, 43481}, {16773, 43482}, {17502, 61277}, {20421, 42021}, {23251, 42566}, {23261, 42567}, {23269, 41948}, {23275, 41947}, {25406, 55655}, {25555, 55667}, {28190, 46931}, {31425, 34627}, {31663, 61287}, {31666, 34632}, {31670, 55664}, {33416, 43444}, {33417, 43445}, {33602, 43107}, {33603, 43100}, {33748, 55616}, {34504, 55823}, {34507, 55659}, {35812, 43411}, {35813, 43412}, {40693, 43493}, {40694, 43494}, {41977, 42150}, {41978, 42151}, {42085, 42978}, {42086, 42979}, {42099, 42776}, {42100, 42775}, {42117, 43480}, {42118, 43479}, {42119, 42993}, {42120, 42992}, {42140, 42937}, {42141, 42936}, {42163, 51945}, {42164, 51915}, {42165, 51916}, {42166, 51944}, {42283, 43506}, {42284, 43505}, {42433, 42959}, {42434, 42958}, {42494, 44015}, {42495, 44016}, {42512, 42965}, {42513, 42964}, {42557, 51911}, {42558, 51910}, {42627, 43556}, {42628, 43557}, {42908, 42910}, {42909, 42911}, {42924, 42926}, {42925, 42927}, {42988, 43869}, {42989, 43870}, {42998, 52080}, {42999, 52079}, {43174, 61296}, {43193, 43542}, {43194, 43543}, {43407, 53517}, {43408, 53520}, {43459, 52713}, {46264, 55662}, {48873, 55665}, {50970, 55626}, {51170, 55624}, {51212, 55670}, {51705, 61289}, {54170, 55687}, {54445, 58219}, {55678, 61044}, {55679, 59373}, {59417, 61292}
X(62061) = anticomplement of X(61935)
X(62061) = pole of line {185, 61787} with respect to the Jerabek hyperbola
X(62061) = pole of line {69, 5076} with respect to the Wallace hyperbola
X(62061) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(5076)}}, {{A, B, C, X(1597), X(57713)}}, {{A, B, C, X(3091), X(14863)}}, {{A, B, C, X(3431), X(11403)}}, {{A, B, C, X(3532), X(18535)}}, {{A, B, C, X(3545), X(52441)}}, {{A, B, C, X(3830), X(42021)}}, {{A, B, C, X(5198), X(11270)}}, {{A, B, C, X(10594), X(20421)}}, {{A, B, C, X(14269), X(14861)}}, {{A, B, C, X(15705), X(40448)}}, {{A, B, C, X(15708), X(51348)}}
X(62061) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 20, 5076}, {3, 10304, 631}, {3, 14093, 3530}, {3, 15696, 17504}, {3, 20, 15698}, {3, 3522, 10299}, {3, 3526, 15711}, {3, 382, 14891}, {3, 5, 15705}, {3, 548, 15692}, {3, 631, 15715}, {3, 8703, 15717}, {4, 15702, 1656}, {4, 3523, 3525}, {20, 15684, 3529}, {20, 15712, 3533}, {140, 1657, 3854}, {376, 15698, 5054}, {376, 631, 3146}, {548, 15716, 16417}, {548, 15720, 5059}, {550, 15712, 3628}, {631, 3090, 11539}, {1656, 3529, 4}, {1657, 5054, 3851}, {3146, 3525, 3544}, {3146, 3839, 3853}, {3522, 15692, 3858}, {3522, 3523, 1657}, {3522, 5056, 550}, {3523, 3854, 140}, {3524, 17538, 5067}, {3524, 3528, 17538}, {3529, 15717, 15702}, {3533, 15698, 15712}, {3628, 15695, 20}, {3628, 3851, 5056}, {3830, 11737, 3839}, {3839, 15717, 12108}, {5054, 15712, 3523}, {5056, 10304, 3522}, {5059, 15692, 15720}, {5059, 15720, 3090}, {5344, 42773, 43463}, {6891, 15711, 2}, {10303, 15696, 15682}, {10304, 12100, 376}, {10304, 15715, 11001}, {11001, 11541, 17800}, {11001, 15715, 3524}, {12103, 12108, 3857}, {14869, 15689, 17578}, {15684, 15702, 5071}, {15695, 15707, 15684}, {15696, 17504, 10303}
X(62062) lies on these lines: {2, 3}, {6, 43871}, {141, 55663}, {165, 61286}, {524, 55652}, {1353, 55646}, {1483, 35242}, {1503, 55662}, {3244, 31663}, {3411, 42797}, {3412, 42798}, {3564, 55656}, {3579, 61283}, {3626, 61245}, {3629, 14810}, {3631, 55658}, {3632, 61297}, {3636, 17502}, {3917, 55286}, {4297, 61251}, {5305, 5585}, {5349, 43249}, {5350, 43248}, {5351, 42634}, {5352, 42633}, {5368, 9607}, {5480, 55664}, {5886, 58217}, {6329, 17508}, {6411, 19117}, {6412, 9681}, {6418, 9693}, {6451, 42643}, {6452, 42644}, {6560, 42578}, {6561, 42579}, {7987, 61278}, {8227, 58215}, {8252, 43516}, {8253, 43515}, {8550, 55650}, {8584, 55617}, {8589, 9606}, {9588, 37705}, {11008, 33750}, {11362, 61295}, {11482, 51181}, {11592, 14855}, {12007, 55640}, {15063, 22251}, {15808, 58219}, {16192, 37727}, {18553, 50980}, {20050, 61293}, {21850, 55670}, {29181, 55665}, {31425, 61249}, {31447, 38112}, {31487, 42637}, {32455, 55630}, {34380, 55648}, {34747, 61290}, {35812, 41956}, {35813, 41955}, {38034, 58216}, {38110, 55669}, {40107, 55659}, {40341, 55654}, {41100, 42794}, {41101, 42793}, {42112, 42611}, {42113, 42610}, {42121, 42434}, {42124, 42433}, {42144, 42489}, {42145, 42488}, {42147, 42938}, {42148, 42939}, {42153, 43630}, {42156, 43631}, {42159, 51945}, {42162, 51944}, {42266, 43790}, {42267, 43789}, {42528, 43485}, {42529, 43486}, {42545, 42580}, {42546, 42581}, {42773, 43416}, {42774, 43417}, {42779, 42943}, {42780, 42942}, {42900, 43873}, {42901, 43874}, {42922, 43635}, {42923, 43634}, {42990, 43250}, {42991, 43251}, {43008, 43234}, {43009, 43235}, {43523, 43793}, {43524, 43794}, {43546, 51916}, {43547, 51915}, {43645, 43774}, {43646, 43773}, {44882, 55661}, {48874, 55672}, {48876, 55657}, {48881, 55666}, {48906, 55655}, {50965, 55679}, {50979, 55631}, {51737, 55647}, {55624, 61624}, {55676, 59399}, {58221, 61276}, {61258, 61614}
X(62062) = reflection of X(i) in X(j) for these {i,j}: {15721, 12100}, {549, 15716}, {5072, 140}
X(62062) = complement of X(62004)
X(62062) = pole of line {185, 14891} with respect to the Jerabek hyperbola
X(62062) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1105), X(14891)}}, {{A, B, C, X(15318), X(19709)}}, {{A, B, C, X(15705), X(60007)}}
X(62062) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 10304, 140}, {3, 140, 15711}, {3, 14093, 3523}, {3, 15688, 10299}, {3, 15720, 15715}, {3, 1656, 15705}, {3, 1657, 15698}, {3, 3522, 12100}, {3, 4, 14891}, {20, 15717, 3525}, {20, 3528, 15688}, {20, 549, 5}, {30, 12100, 15721}, {30, 140, 5072}, {382, 15720, 5070}, {382, 3528, 548}, {546, 1010, 15022}, {546, 10109, 3851}, {548, 12100, 3859}, {550, 14869, 15687}, {550, 15687, 15704}, {550, 3627, 15681}, {3522, 12100, 3627}, {3525, 5070, 16239}, {3526, 3851, 17530}, {3526, 6941, 5066}, {3528, 10299, 20}, {3528, 15715, 3855}, {3528, 3530, 550}, {3529, 3832, 382}, {3534, 12108, 3858}, {3830, 15716, 15719}, {3855, 15717, 15720}, {5059, 15701, 12812}, {10299, 15688, 546}, {10304, 15686, 8703}, {10304, 15711, 15686}, {13742, 15705, 15717}, {14869, 17504, 15712}, {15681, 17530, 3853}, {15687, 15712, 14869}, {15688, 15700, 3830}, {15690, 15705, 549}, {15700, 15711, 17504}, {15704, 15712, 11539}, {15717, 15720, 3530}, {15721, 15971, 13741}, {43871, 43872, 6}
X(62063) lies on these lines: {2, 3}, {13, 43294}, {14, 43295}, {40, 51077}, {69, 55656}, {99, 32869}, {145, 35242}, {165, 3241}, {182, 51028}, {193, 51737}, {355, 50819}, {372, 9543}, {395, 43870}, {396, 43869}, {519, 16192}, {524, 55651}, {541, 15036}, {542, 55658}, {551, 9778}, {574, 14930}, {597, 55673}, {944, 50804}, {946, 50812}, {962, 50828}, {1078, 32874}, {1125, 58217}, {1131, 41952}, {1132, 41951}, {1327, 51910}, {1328, 51911}, {1350, 5032}, {1351, 50966}, {1352, 50975}, {1385, 50872}, {1482, 50809}, {1992, 31884}, {3058, 5265}, {3098, 51170}, {3576, 34632}, {3579, 3623}, {3587, 23958}, {3621, 3654}, {3622, 28194}, {3624, 58215}, {3653, 6361}, {3655, 20049}, {3828, 54448}, {4297, 50801}, {4678, 28204}, {5085, 54170}, {5092, 54132}, {5204, 10385}, {5210, 5304}, {5237, 42511}, {5238, 42510}, {5281, 5434}, {5318, 51944}, {5321, 51945}, {5334, 41944}, {5335, 41943}, {5343, 46335}, {5344, 46334}, {5355, 8588}, {5365, 49908}, {5366, 49907}, {5476, 55668}, {5480, 50968}, {5493, 51105}, {5585, 7735}, {5691, 50829}, {5731, 31145}, {5921, 50977}, {5984, 52695}, {6053, 15051}, {6055, 8596}, {6221, 43320}, {6398, 43321}, {6409, 19054}, {6410, 19053}, {6411, 7585}, {6412, 7586}, {6428, 9693}, {6449, 52048}, {6450, 52047}, {6451, 9542}, {6455, 42522}, {6456, 42523}, {6459, 52046}, {6460, 52045}, {6496, 7581}, {6497, 7582}, {6684, 50864}, {6776, 50961}, {7739, 15513}, {7767, 32879}, {7771, 46951}, {7782, 32836}, {7788, 32841}, {7809, 32835}, {7811, 10513}, {7904, 51579}, {7917, 32831}, {7987, 20070}, {8584, 55614}, {8591, 34473}, {8716, 9740}, {8722, 46944}, {9143, 15055}, {9541, 43323}, {9588, 51068}, {9589, 51108}, {9779, 59420}, {9809, 50844}, {9812, 34638}, {10164, 34628}, {10168, 55667}, {10178, 31165}, {10248, 51083}, {10519, 55657}, {10576, 43560}, {10577, 43561}, {10645, 42997}, {10646, 42996}, {10990, 15023}, {11002, 36987}, {11160, 25406}, {11177, 21166}, {11179, 33750}, {11180, 55660}, {11488, 42625}, {11489, 42626}, {11531, 51085}, {11632, 35369}, {11898, 51176}, {12007, 51214}, {12512, 25055}, {13336, 13482}, {13678, 45509}, {13798, 45508}, {13903, 43386}, {13961, 43387}, {14561, 55664}, {14810, 50967}, {14831, 20791}, {14853, 46267}, {14907, 32837}, {14912, 55643}, {14927, 21358}, {14986, 59319}, {15035, 56567}, {15042, 20125}, {15803, 15933}, {16644, 43465}, {16645, 43466}, {16808, 43552}, {16809, 43553}, {16962, 43495}, {16963, 43496}, {17704, 21969}, {18538, 42540}, {18762, 42539}, {19875, 50815}, {19876, 28164}, {19883, 50816}, {19924, 50969}, {19925, 51079}, {20052, 34773}, {20080, 54173}, {20423, 55674}, {20582, 59411}, {20583, 55591}, {21163, 44434}, {21356, 44882}, {21454, 30282}, {22052, 36413}, {22235, 43193}, {22236, 42792}, {22237, 43194}, {22238, 42791}, {22676, 44562}, {23302, 43540}, {23303, 43541}, {28198, 50813}, {31162, 54445}, {31412, 43209}, {31423, 50820}, {31663, 50810}, {31670, 55665}, {31673, 46930}, {31730, 46934}, {32006, 32873}, {32062, 33879}, {32522, 33706}, {32785, 42604}, {32786, 42605}, {32787, 42637}, {32788, 42638}, {32815, 32893}, {32834, 43459}, {32839, 48913}, {32840, 59634}, {33748, 55610}, {33751, 40330}, {34627, 38176}, {34754, 42796}, {34755, 42795}, {35238, 61157}, {35510, 41008}, {35595, 58808}, {35770, 43525}, {35771, 43526}, {36990, 50984}, {37665, 53095}, {37749, 38698}, {38064, 55672}, {38068, 46932}, {38098, 51080}, {38738, 41135}, {38747, 41134}, {40693, 42631}, {40694, 42632}, {41112, 42433}, {41113, 42434}, {41119, 43556}, {41120, 43557}, {41467, 59767}, {41973, 49810}, {41974, 49811}, {42087, 42956}, {42088, 42957}, {42090, 43404}, {42091, 43403}, {42096, 42501}, {42097, 42500}, {42099, 43474}, {42100, 43473}, {42108, 43478}, {42109, 43477}, {42111, 42430}, {42114, 42429}, {42122, 43778}, {42123, 43777}, {42140, 42587}, {42141, 42586}, {42147, 49812}, {42148, 49813}, {42149, 49827}, {42152, 49826}, {42153, 42589}, {42156, 42588}, {42157, 49824}, {42158, 49825}, {42266, 43255}, {42267, 43254}, {42270, 43567}, {42273, 43566}, {42490, 43769}, {42491, 43770}, {42561, 43210}, {42797, 42934}, {42798, 42935}, {42799, 42929}, {42800, 42928}, {42898, 42943}, {42899, 42942}, {42944, 49861}, {42945, 49862}, {42952, 43546}, {42953, 43547}, {42974, 43242}, {42975, 43243}, {42982, 43481}, {42983, 43482}, {42988, 43109}, {42989, 43108}, {43002, 43228}, {43003, 43229}, {43306, 43493}, {43307, 43494}, {43364, 43401}, {43365, 43402}, {43380, 60293}, {43381, 60294}, {43416, 43463}, {43417, 43464}, {43479, 43773}, {43480, 43774}, {43951, 60645}, {46264, 55661}, {47352, 51130}, {47586, 60638}, {47745, 50811}, {48310, 48872}, {48873, 55666}, {48876, 51215}, {48885, 51137}, {48896, 50956}, {50965, 53094}, {50970, 55622}, {50979, 55629}, {50983, 51212}, {51086, 51118}, {51106, 58225}, {51138, 55722}, {51139, 51163}, {51171, 55676}, {51174, 55648}, {51709, 58219}, {54042, 61136}, {59418, 60984}, {60118, 60287}, {60131, 60147}
X(62063) = midpoint of X(i) and X(j) for these {i,j}: {376, 15702}, {3528, 15698}, {3534, 3851}, {31423, 50820}
X(62063) = reflection of X(i) in X(j) for these {i,j}: {14869, 12100}, {15698, 3}, {15702, 15700}, {15703, 549}, {2, 3523}, {3090, 15701}, {3523, 15698}, {3830, 3857}, {3832, 2}, {51068, 9588}
X(62063) = inverse of X(61930) in orthocentroidal circle
X(62063) = inverse of X(61930) in Yff hyperbola
X(62063) = complement of X(62005)
X(62063) = anticomplement of X(61936)
X(62063) = pole of line {523, 61930} with respect to the orthocentroidal circle
X(62063) = pole of line {185, 61788} with respect to the Jerabek hyperbola
X(62063) = pole of line {6, 61930} with respect to the Kiepert hyperbola
X(62063) = pole of line {523, 61930} with respect to the Yff hyperbola
X(62063) = pole of line {69, 50687} with respect to the Wallace hyperbola
X(62063) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(50687)}}, {{A, B, C, X(95), X(15705)}}, {{A, B, C, X(1217), X(55857)}}, {{A, B, C, X(1294), X(15698)}}, {{A, B, C, X(1494), X(3832)}}, {{A, B, C, X(3346), X(3628)}}, {{A, B, C, X(3839), X(35510)}}, {{A, B, C, X(3853), X(54552)}}, {{A, B, C, X(4846), X(14893)}}, {{A, B, C, X(15683), X(57822)}}, {{A, B, C, X(15684), X(16251)}}, {{A, B, C, X(15686), X(18850)}}, {{A, B, C, X(15703), X(18317)}}, {{A, B, C, X(46219), X(46412)}}, {{A, B, C, X(49138), X(60122)}}
X(62063) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 10304, 3522}, {2, 15705, 15717}, {2, 3, 15705}, {2, 30, 3832}, {2, 376, 15683}, {2, 3839, 15022}, {3, 15688, 12100}, {3, 15689, 15716}, {3, 15695, 15706}, {3, 15759, 15710}, {3, 30, 15698}, {3, 3534, 17504}, {3, 381, 14891}, {3, 5054, 15711}, {3, 548, 10299}, {3, 549, 15715}, {5, 15706, 15719}, {13, 43294, 43372}, {14, 43295, 43373}, {20, 10304, 8703}, {20, 3091, 5073}, {20, 3523, 3090}, {20, 3627, 5059}, {20, 5068, 3146}, {20, 5070, 17578}, {30, 12100, 14869}, {30, 549, 15703}, {140, 15689, 15682}, {140, 15716, 3524}, {140, 8703, 15689}, {376, 15686, 15697}, {376, 5071, 15681}, {381, 15694, 15699}, {381, 5073, 15687}, {548, 5054, 11001}, {549, 14893, 15723}, {549, 15686, 11737}, {549, 8703, 15691}, {550, 5070, 11541}, {3090, 3524, 15701}, {3524, 12101, 10303}, {3524, 15699, 15708}, {3528, 15698, 30}, {3530, 17538, 5056}, {3530, 3830, 15709}, {3534, 15718, 547}, {3534, 17504, 631}, {3545, 11541, 12101}, {3627, 14891, 15718}, {3655, 59417, 20049}, {3832, 15022, 3851}, {3845, 15707, 3525}, {3854, 6955, 16417}, {3856, 17504, 15693}, {5054, 11001, 3091}, {5054, 5073, 10109}, {5055, 15690, 3529}, {5067, 6934, 3855}, {7987, 50808, 38314}, {8703, 12100, 15685}, {8703, 17504, 3627}, {10109, 15687, 381}, {10124, 15684, 3545}, {10299, 11001, 5054}, {10304, 15692, 376}, {10304, 15708, 15688}, {10646, 43233, 42996}, {11737, 12100, 549}, {12100, 15686, 15694}, {12100, 15688, 4}, {12100, 15697, 2}, {12103, 15713, 14269}, {12812, 15686, 15684}, {14093, 15715, 3543}, {14269, 15713, 5067}, {14869, 15694, 15702}, {14893, 15723, 5071}, {15681, 15723, 14893}, {15682, 15689, 20}, {15683, 15721, 5068}, {15684, 15693, 10124}, {15688, 15694, 15686}, {15689, 15716, 140}, {15690, 15712, 5055}, {15693, 16434, 3839}, {15695, 15706, 5}, {15695, 15719, 15640}, {15696, 15707, 3845}, {15698, 15700, 15692}, {15698, 15702, 15700}, {15700, 15702, 3523}, {15701, 15702, 15721}, {15709, 17538, 3830}, {21358, 50971, 14927}, {38314, 50808, 20070}, {48310, 50972, 48872}, {50965, 53094, 59373}, {50965, 59373, 61044}
X(62064) lies on these lines: {2, 3}, {17, 43783}, {18, 43784}, {141, 55662}, {395, 43634}, {396, 43635}, {524, 55650}, {1216, 55286}, {1353, 55643}, {1503, 55661}, {3098, 61624}, {3564, 55655}, {3579, 61597}, {3589, 55664}, {3629, 55640}, {5237, 43009}, {5238, 43008}, {5339, 43329}, {5340, 43328}, {5346, 8588}, {5349, 43102}, {5350, 43103}, {5351, 43007}, {5352, 43006}, {5480, 55665}, {5493, 17502}, {5734, 50832}, {5844, 35242}, {5901, 28232}, {5965, 55653}, {6435, 41970}, {6436, 41969}, {6496, 19117}, {6497, 19116}, {7987, 28212}, {8550, 55649}, {8584, 55611}, {8981, 43314}, {9729, 13421}, {10595, 58224}, {10619, 54201}, {10627, 13382}, {10645, 42924}, {10646, 42925}, {11202, 15105}, {11204, 44762}, {11522, 28216}, {11542, 43334}, {11543, 43335}, {11592, 46850}, {12002, 13363}, {12007, 55636}, {12512, 58219}, {13392, 15036}, {13393, 34153}, {13624, 28228}, {13925, 43316}, {13966, 43315}, {13993, 43317}, {14449, 16836}, {15035, 22250}, {16192, 61294}, {16772, 43426}, {16773, 43427}, {16960, 41974}, {16961, 41973}, {18358, 33751}, {18483, 58214}, {18583, 55670}, {21850, 55671}, {25555, 55668}, {28234, 31663}, {28236, 61524}, {29181, 55666}, {32455, 55625}, {33750, 55648}, {34380, 55646}, {34507, 55658}, {34754, 43872}, {34755, 43871}, {36967, 42958}, {36968, 42959}, {37714, 50825}, {37853, 61598}, {38736, 61600}, {38747, 61599}, {38759, 61605}, {38771, 61604}, {42090, 42774}, {42091, 42773}, {42099, 42948}, {42100, 42949}, {42136, 42937}, {42137, 42936}, {42160, 51945}, {42161, 51944}, {42164, 42978}, {42165, 42979}, {42431, 42905}, {42432, 42904}, {42490, 42512}, {42491, 42513}, {42528, 42777}, {42529, 42778}, {42584, 42683}, {42585, 42682}, {42586, 43246}, {42587, 43247}, {42590, 42941}, {42591, 42940}, {42598, 43489}, {42599, 43490}, {42637, 43413}, {42638, 43414}, {42793, 42913}, {42794, 42912}, {42797, 43776}, {42798, 43775}, {42813, 43548}, {42814, 43549}, {42888, 42920}, {42889, 42921}, {42890, 43484}, {42891, 43483}, {42922, 43869}, {42923, 43870}, {43330, 51916}, {43331, 51915}, {44882, 55660}, {45185, 61540}, {48874, 55673}, {48876, 55656}, {48881, 55667}, {48906, 55654}, {50808, 61278}, {50965, 55681}, {50979, 55626}, {51732, 55676}, {51737, 55644}, {55659, 61545}
X(62064) = midpoint of X(i) and X(j) for these {i,j}: {5, 17538}, {376, 15713}, {549, 15695}, {550, 1656}, {632, 15696}, {3522, 15712}, {3859, 12103}, {8703, 15692}, {14093, 15711}, {15704, 17578}
X(62064) = reflection of X(i) in X(j) for these {i,j}: {140, 15712}, {12103, 15696}, {12812, 631}, {15693, 14891}, {15714, 15759}, {3843, 3628}, {3853, 3091}, {3859, 632}, {5066, 15694}, {5071, 11812}, {632, 3530}
X(62064) = complement of X(62006)
X(62064) = anticomplement of X(41989)
X(62064) = pole of line {185, 61789} with respect to the Jerabek hyperbola
X(62064) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(3519), X(15687)}}, {{A, B, C, X(3861), X(14861)}}, {{A, B, C, X(14891), X(40448)}}, {{A, B, C, X(17578), X(42021)}}
X(62064) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 14093, 631}, {3, 15688, 15717}, {3, 15696, 15692}, {3, 20, 17504}, {3, 3526, 15705}, {3, 382, 15698}, {3, 5, 14891}, {3, 548, 12100}, {3, 631, 15711}, {3, 8703, 3530}, {4, 3522, 15696}, {5, 550, 5059}, {20, 12108, 5066}, {20, 15719, 5079}, {20, 17504, 12108}, {30, 11812, 5071}, {30, 14891, 15693}, {30, 15696, 12103}, {30, 15712, 140}, {30, 15759, 15714}, {30, 3091, 3853}, {30, 3628, 3843}, {30, 631, 12812}, {30, 632, 3859}, {140, 12103, 4}, {546, 548, 15691}, {547, 3860, 14892}, {550, 3523, 3850}, {631, 15697, 5076}, {1656, 3522, 550}, {1656, 3843, 5068}, {3091, 3528, 15695}, {3091, 3533, 1656}, {3523, 15640, 16052}, {3524, 15704, 16239}, {3526, 15686, 12102}, {3529, 11539, 3856}, {3530, 12103, 547}, {3530, 12108, 15719}, {3530, 12811, 5054}, {3534, 14869, 3861}, {3627, 15717, 11812}, {3843, 15713, 3628}, {3853, 14892, 546}, {10299, 15693, 15712}, {10304, 14891, 15690}, {10304, 15681, 8703}, {12100, 14892, 549}, {12812, 14093, 548}, {14093, 15711, 30}, {14813, 14814, 15687}, {15681, 15696, 17538}, {15688, 15717, 3627}, {15692, 15696, 632}, {15693, 15695, 15682}, {15693, 17538, 5}, {15704, 16239, 14893}
X(62065) lies on these lines: {2, 3}, {165, 50805}, {541, 15042}, {599, 55658}, {1151, 42524}, {1152, 42525}, {1992, 55632}, {3616, 58220}, {3629, 55639}, {3642, 33619}, {3643, 33618}, {5351, 42636}, {5352, 42635}, {6329, 55678}, {6445, 52048}, {6446, 52047}, {6451, 53131}, {6452, 53130}, {6496, 41946}, {6497, 41945}, {8584, 55610}, {8588, 39593}, {11179, 55648}, {11231, 50820}, {11480, 42532}, {11481, 42533}, {11485, 42792}, {11486, 42791}, {11898, 55655}, {14810, 15534}, {14830, 35022}, {14848, 55674}, {15533, 55654}, {16192, 34718}, {16960, 42968}, {16961, 42969}, {16962, 42798}, {16963, 42797}, {17502, 51105}, {17508, 51185}, {18440, 55661}, {18510, 42417}, {18512, 42418}, {18526, 34641}, {20583, 33878}, {25055, 58219}, {25406, 51175}, {31663, 51093}, {31884, 50962}, {32900, 34747}, {33544, 33586}, {36523, 38731}, {38028, 50813}, {38110, 50969}, {40341, 55653}, {41100, 43014}, {41101, 43015}, {41112, 43106}, {41113, 43105}, {41121, 42131}, {41122, 42130}, {41943, 43485}, {41944, 43486}, {42090, 51915}, {42091, 51916}, {42115, 42511}, {42116, 42510}, {42122, 49861}, {42123, 49862}, {42126, 51945}, {42127, 51944}, {42140, 43247}, {42141, 43246}, {42433, 49903}, {42434, 49904}, {42488, 42586}, {42489, 42587}, {42504, 42528}, {42505, 42529}, {42508, 42631}, {42509, 42632}, {42518, 43483}, {42519, 43484}, {42625, 42817}, {42626, 42818}, {42629, 49907}, {42630, 49908}, {42773, 43016}, {42774, 43017}, {42815, 49860}, {42816, 49859}, {42944, 49810}, {42945, 49811}, {42946, 42972}, {42947, 42973}, {43273, 55657}, {47352, 55668}, {50954, 51186}, {50965, 55682}, {50979, 55624}, {51084, 58216}, {51140, 55645}, {51172, 55697}, {51173, 55667}, {51188, 55652}, {51737, 55643}, {54131, 55669}, {54170, 55692}
X(62065) = midpoint of X(i) and X(j) for these {i,j}: {376, 10303}
X(62065) = reflection of X(i) in X(j) for these {i,j}: {5067, 549}
X(62065) = intersection, other than A, B, C, of circumconics {{A, B, C, X(3845), X(57823)}}, {{A, B, C, X(5067), X(18317)}}
X(62065) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 12100, 15707}, {2, 15719, 14869}, {2, 3530, 15701}, {3, 14093, 5054}, {3, 15681, 17504}, {3, 15689, 15692}, {3, 15694, 15705}, {3, 15701, 15711}, {3, 15707, 15715}, {3, 3534, 15716}, {3, 3830, 15698}, {3, 5055, 14891}, {3, 8703, 15693}, {20, 17578, 6880}, {20, 6961, 15696}, {30, 549, 5067}, {376, 10303, 30}, {376, 15706, 1656}, {376, 3524, 3832}, {548, 15705, 15694}, {550, 14869, 3853}, {550, 3530, 3544}, {3522, 14891, 5055}, {3845, 15692, 15722}, {3851, 5067, 5079}, {5066, 8703, 376}, {5067, 5068, 12812}, {8703, 11812, 15697}, {8703, 12100, 11001}, {8703, 15711, 5066}, {10299, 10303, 3530}, {10304, 11001, 8703}, {10304, 12100, 15695}, {10304, 15707, 15688}, {10304, 15714, 3}, {10304, 15715, 550}, {11539, 15711, 12100}, {11539, 17800, 381}, {11737, 15713, 2}, {11812, 15697, 3830}, {12100, 15690, 3628}, {12100, 15759, 15714}, {14093, 15716, 3534}, {14269, 15707, 11539}, {15640, 15693, 15723}, {15681, 17504, 15720}, {15688, 15700, 382}, {15688, 15706, 14269}, {15688, 15720, 15681}, {15689, 15692, 3526}, {15689, 15722, 3845}, {15691, 15708, 3843}, {15695, 15701, 17800}, {15697, 15698, 11812}, {15701, 15711, 15706}, {15720, 17504, 15700}
X(62066) lies on these lines: {2, 3}, {6, 9693}, {61, 42796}, {62, 42795}, {69, 55655}, {165, 13607}, {193, 55643}, {541, 15023}, {944, 4701}, {1131, 43374}, {1132, 43375}, {1192, 11431}, {1285, 15815}, {1352, 55661}, {1992, 55631}, {3053, 14482}, {3411, 42934}, {3412, 42935}, {3579, 61284}, {3618, 55670}, {4297, 31425}, {4309, 59319}, {4317, 59325}, {4325, 5218}, {4330, 7288}, {5032, 55595}, {5210, 9607}, {5319, 15513}, {5343, 51915}, {5344, 51916}, {5734, 13624}, {6361, 58221}, {6395, 9543}, {6411, 43338}, {6412, 43339}, {6419, 43526}, {6420, 43525}, {6455, 9692}, {6456, 43512}, {6459, 35814}, {6460, 9680}, {6496, 7585}, {6497, 7586}, {6684, 61254}, {6776, 55654}, {6781, 31417}, {7582, 9681}, {7738, 8588}, {7771, 32822}, {7850, 32818}, {7967, 31663}, {7982, 50809}, {8550, 51179}, {8589, 31450}, {9588, 59388}, {9589, 61274}, {9624, 12512}, {9705, 43652}, {9778, 61276}, {10165, 58217}, {10283, 58224}, {10519, 55656}, {10595, 17502}, {10645, 52080}, {10646, 52079}, {11179, 55647}, {11362, 16192}, {11477, 50966}, {11480, 42685}, {11481, 42684}, {11488, 42433}, {11489, 42434}, {12007, 31884}, {12245, 35242}, {14561, 55665}, {14810, 14912}, {14853, 55671}, {15036, 15063}, {15057, 38726}, {15326, 31410}, {15606, 54041}, {16241, 42965}, {16242, 42964}, {16772, 42986}, {16773, 42987}, {16960, 43777}, {16961, 43778}, {16966, 42695}, {16967, 42694}, {18538, 60293}, {18762, 60294}, {20070, 61278}, {20190, 54170}, {20421, 34483}, {20423, 55675}, {23039, 55286}, {23267, 35812}, {23273, 35813}, {25406, 55653}, {31414, 42261}, {31487, 43382}, {31670, 55666}, {32785, 43336}, {32786, 43337}, {33748, 55604}, {33749, 55637}, {33750, 55646}, {33879, 46849}, {34631, 61282}, {35820, 43787}, {35821, 43788}, {37640, 42806}, {37641, 42805}, {37832, 43203}, {37835, 43204}, {39874, 40107}, {41973, 49861}, {41974, 49862}, {42090, 43464}, {42091, 43463}, {42108, 42611}, {42109, 42610}, {42119, 43301}, {42120, 43300}, {42140, 42489}, {42141, 42488}, {42147, 42686}, {42148, 42687}, {42149, 43482}, {42152, 43481}, {42157, 43484}, {42158, 43483}, {42159, 43545}, {42162, 43544}, {42164, 51945}, {42165, 51944}, {42268, 43506}, {42269, 43505}, {42275, 43559}, {42276, 43558}, {42490, 42971}, {42491, 42970}, {42637, 43509}, {42638, 43510}, {42773, 43403}, {42774, 43404}, {42813, 42955}, {42814, 42954}, {42988, 43493}, {42989, 43494}, {42996, 43019}, {42997, 43018}, {43150, 55659}, {43174, 50818}, {43211, 43376}, {43212, 43377}, {43254, 43521}, {43255, 43522}, {43513, 52667}, {43514, 52666}, {46264, 55660}, {48873, 55667}, {50810, 61288}, {50967, 55641}, {50982, 51176}, {51028, 55701}, {51140, 55644}, {51170, 55616}, {51212, 55672}, {54132, 55684}, {54173, 55652}, {54174, 55620}, {55681, 59373}, {55682, 61044}, {58214, 61268}
X(62066) = reflection of X(i) in X(j) for these {i,j}: {4, 15022}
X(62066) = anticomplement of X(61937)
X(62066) = pole of line {185, 15698} with respect to the Jerabek hyperbola
X(62066) = pole of line {69, 3853} with respect to the Wallace hyperbola
X(62066) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(68), X(38335)}}, {{A, B, C, X(69), X(3853)}}, {{A, B, C, X(548), X(18851)}}, {{A, B, C, X(1105), X(15698)}}, {{A, B, C, X(3346), X(46935)}}, {{A, B, C, X(3830), X(34483)}}, {{A, B, C, X(3843), X(13623)}}, {{A, B, C, X(3845), X(15740)}}, {{A, B, C, X(5055), X(18853)}}, {{A, B, C, X(5068), X(15318)}}, {{A, B, C, X(6662), X(41989)}}, {{A, B, C, X(10303), X(18852)}}, {{A, B, C, X(11737), X(54763)}}, {{A, B, C, X(14891), X(60007)}}, {{A, B, C, X(15683), X(18849)}}, {{A, B, C, X(15688), X(54660)}}, {{A, B, C, X(18535), X(44763)}}, {{A, B, C, X(18847), X(49136)}}, {{A, B, C, X(20421), X(34484)}}, {{A, B, C, X(46412), X(47598)}}
X(62066) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15704, 4}, {2, 20, 3853}, {3, 140, 15705}, {3, 14093, 140}, {3, 15688, 15712}, {3, 15720, 15711}, {3, 1656, 14891}, {3, 1657, 17504}, {3, 3523, 15715}, {3, 3528, 631}, {3, 376, 10299}, {3, 548, 15717}, {3, 550, 15692}, {4, 13635, 5073}, {4, 17538, 15683}, {4, 3524, 10303}, {4, 3525, 5055}, {4, 5071, 3857}, {5, 5076, 3832}, {20, 13742, 3830}, {20, 15717, 3526}, {20, 3530, 5067}, {20, 631, 3855}, {376, 10299, 3090}, {376, 3855, 20}, {548, 10304, 3528}, {548, 15704, 15696}, {548, 549, 17800}, {550, 3525, 15682}, {3090, 10299, 15719}, {3146, 15712, 15702}, {3522, 10303, 3534}, {3522, 15692, 5076}, {3522, 15694, 17538}, {3522, 3524, 3529}, {3523, 14893, 3525}, {3523, 15683, 3628}, {3523, 17538, 3545}, {3524, 12102, 6897}, {3524, 15702, 15722}, {3524, 3529, 3533}, {3526, 17800, 3856}, {3526, 3856, 7486}, {3528, 15715, 382}, {3533, 10303, 15709}, {3534, 15640, 6949}, {3534, 15706, 15694}, {3534, 15722, 5066}, {3534, 5073, 15704}, {3545, 15682, 14893}, {5054, 5059, 3544}, {5055, 11812, 17678}, {5071, 15712, 1006}, {7486, 15717, 549}, {10303, 10304, 3522}, {10304, 15683, 8703}, {10304, 15698, 376}, {10304, 15717, 548}, {11812, 15692, 3524}, {12101, 16239, 5}, {12103, 15693, 5056}, {12108, 15681, 5068}, {12811, 14893, 3858}, {14093, 15705, 11001}, {15688, 15712, 3146}, {15706, 15715, 15698}, {15715, 17538, 3523}
X(62067) lies on these lines: {2, 3}, {6, 41969}, {17, 43465}, {18, 43466}, {40, 20057}, {69, 55654}, {148, 55819}, {165, 3244}, {193, 14810}, {390, 7280}, {397, 43242}, {398, 43243}, {962, 58221}, {1078, 32868}, {1350, 33748}, {1352, 55660}, {1992, 55626}, {2896, 51579}, {2979, 13382}, {2996, 60334}, {3312, 9543}, {3357, 41462}, {3411, 49876}, {3412, 49875}, {3424, 60642}, {3590, 5418}, {3591, 5420}, {3600, 5010}, {3601, 4031}, {3618, 55671}, {3620, 55658}, {3622, 17502}, {3629, 31884}, {3631, 55656}, {3632, 5731}, {3636, 5493}, {3819, 52093}, {3982, 5703}, {5032, 52987}, {5092, 61044}, {5206, 5304}, {5265, 59319}, {5281, 59325}, {5286, 8588}, {5334, 43480}, {5335, 43479}, {5343, 42090}, {5344, 42091}, {5351, 42995}, {5352, 42994}, {5365, 42089}, {5366, 42092}, {5395, 60332}, {5732, 60983}, {5734, 50808}, {5882, 20050}, {6154, 38693}, {6200, 42522}, {6329, 53094}, {6396, 42523}, {6409, 9542}, {6411, 42637}, {6412, 42638}, {6427, 9693}, {6451, 7581}, {6452, 7582}, {6459, 41964}, {6460, 41963}, {6519, 52048}, {6522, 52047}, {6560, 43376}, {6561, 43377}, {6776, 55653}, {7690, 45525}, {7692, 45524}, {7780, 53142}, {7781, 9740}, {7782, 15589}, {8550, 11008}, {8567, 44762}, {8972, 42261}, {8976, 60291}, {9588, 38098}, {9692, 19054}, {9778, 13464}, {10187, 42920}, {10188, 42921}, {10194, 42266}, {10195, 42267}, {10519, 55655}, {10541, 54170}, {10576, 43515}, {10577, 43516}, {10619, 18913}, {10627, 61136}, {10645, 42896}, {10646, 42897}, {10653, 42932}, {10654, 42933}, {10990, 15051}, {10991, 35022}, {10992, 35021}, {11036, 30282}, {11160, 55652}, {11179, 55644}, {11270, 26861}, {11488, 43106}, {11489, 43105}, {11522, 12512}, {12002, 15024}, {13348, 20791}, {13474, 44299}, {13624, 20070}, {13846, 43411}, {13847, 43412}, {13941, 42260}, {13951, 60292}, {14561, 55666}, {14853, 55672}, {14907, 32825}, {14912, 55639}, {15023, 15063}, {15036, 16534}, {15055, 24981}, {15080, 38942}, {15105, 17821}, {15258, 45845}, {16644, 51916}, {16645, 51915}, {16962, 42612}, {16963, 42613}, {17508, 51171}, {18221, 37524}, {18436, 55286}, {18538, 43519}, {18553, 55663}, {18762, 43520}, {19876, 51079}, {20423, 55677}, {20583, 53097}, {22052, 40138}, {22235, 42158}, {22237, 42157}, {22793, 58216}, {23608, 26909}, {25406, 40341}, {25555, 55669}, {28160, 46932}, {28164, 30315}, {30389, 34632}, {31425, 53620}, {31447, 34627}, {31670, 55667}, {32450, 32522}, {32787, 43413}, {32788, 43414}, {32789, 43785}, {32790, 43786}, {32886, 43459}, {33416, 43365}, {33417, 43364}, {33521, 35024}, {33884, 40647}, {34506, 53143}, {34507, 55657}, {34595, 58213}, {35260, 54211}, {35812, 43256}, {35813, 43257}, {37512, 37665}, {37714, 50815}, {38808, 58797}, {42085, 42902}, {42086, 42903}, {42087, 42774}, {42088, 42773}, {42096, 42776}, {42097, 42775}, {42115, 43871}, {42116, 43872}, {42119, 42944}, {42120, 42945}, {42125, 43488}, {42128, 43487}, {42133, 42937}, {42134, 42936}, {42149, 42983}, {42150, 42780}, {42151, 42779}, {42152, 42982}, {42160, 42978}, {42161, 42979}, {42433, 43418}, {42434, 43419}, {42457, 54053}, {42528, 42992}, {42529, 42993}, {42924, 52080}, {42925, 52079}, {43016, 43027}, {43017, 43026}, {43108, 43253}, {43109, 43252}, {43238, 43769}, {43239, 43770}, {43424, 49874}, {43425, 49873}, {43537, 43676}, {43681, 60337}, {44134, 57897}, {45186, 55166}, {45384, 60620}, {45385, 60621}, {46264, 55659}, {46934, 58219}, {48873, 55668}, {50965, 55684}, {50966, 55724}, {50967, 55637}, {50979, 55620}, {51028, 53093}, {51170, 55610}, {51212, 55673}, {51700, 58224}, {51737, 55641}, {53099, 53102}, {53100, 60285}, {53105, 53859}, {54132, 55687}, {54173, 55650}, {54174, 55614}, {59418, 60933}, {60142, 60647}, {60145, 60330}
X(62067) = reflection of X(i) in X(j) for these {i,j}: {3854, 3533}
X(62067) = anticomplement of X(3544)
X(62067) = pole of line {185, 61791} with respect to the Jerabek hyperbola
X(62067) = pole of line {69, 50688} with respect to the Wallace hyperbola
X(62067) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(68), X(12102)}}, {{A, B, C, X(69), X(50688)}}, {{A, B, C, X(253), X(3855)}}, {{A, B, C, X(382), X(26861)}}, {{A, B, C, X(631), X(51348)}}, {{A, B, C, X(1217), X(55856)}}, {{A, B, C, X(1294), X(61138)}}, {{A, B, C, X(3091), X(57897)}}, {{A, B, C, X(3346), X(5067)}}, {{A, B, C, X(3519), X(5076)}}, {{A, B, C, X(3532), X(5198)}}, {{A, B, C, X(3534), X(60618)}}, {{A, B, C, X(3627), X(42021)}}, {{A, B, C, X(5066), X(31363)}}, {{A, B, C, X(6353), X(60334)}}, {{A, B, C, X(6662), X(14892)}}, {{A, B, C, X(7714), X(53100)}}, {{A, B, C, X(8889), X(60332)}}, {{A, B, C, X(11270), X(26863)}}, {{A, B, C, X(11403), X(14528)}}, {{A, B, C, X(15698), X(40448)}}, {{A, B, C, X(15723), X(46412)}}, {{A, B, C, X(15740), X(50689)}}, {{A, B, C, X(35502), X(57713)}}, {{A, B, C, X(37453), X(53859)}}, {{A, B, C, X(49135), X(57894)}}, {{A, B, C, X(52283), X(60642)}}
X(62067) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15683, 14269}, {2, 15705, 15700}, {2, 15707, 15721}, {2, 16371, 13735}, {2, 3522, 550}, {2, 3544, 7486}, {2, 3832, 5079}, {2, 404, 4234}, {2, 4188, 11346}, {2, 4234, 13741}, {3, 10304, 20}, {3, 14093, 5}, {3, 15688, 3530}, {3, 15696, 12100}, {3, 17800, 15716}, {3, 20, 15692}, {3, 3526, 14891}, {3, 3530, 15715}, {3, 376, 15717}, {3, 382, 17504}, {3, 4192, 17542}, {3, 5, 15698}, {3, 548, 3524}, {3, 550, 10299}, {3, 631, 15705}, {3, 8703, 631}, {4, 10299, 15720}, {20, 10303, 3839}, {20, 3091, 15640}, {20, 3523, 5056}, {20, 4220, 15702}, {30, 3533, 3854}, {140, 11541, 5068}, {140, 15717, 3523}, {140, 3523, 15708}, {140, 376, 5059}, {140, 3845, 1656}, {140, 5059, 3091}, {376, 3524, 3845}, {376, 5067, 15704}, {376, 631, 11541}, {382, 5055, 546}, {474, 16297, 404}, {546, 3525, 17573}, {546, 550, 1657}, {548, 14869, 15681}, {549, 17538, 3832}, {550, 15720, 4}, {550, 3530, 3851}, {1656, 3522, 15697}, {1657, 5068, 3543}, {2045, 2046, 15709}, {3090, 15696, 15683}, {3091, 3523, 140}, {3522, 5059, 376}, {3523, 10304, 3522}, {3524, 3855, 14869}, {3525, 3534, 17578}, {3528, 15710, 3}, {3528, 15715, 3529}, {3528, 3529, 15688}, {3528, 3855, 548}, {3529, 12108, 4188}, {3543, 10304, 8703}, {3832, 16859, 5055}, {3855, 15681, 3146}, {4245, 16409, 16297}, {6200, 43511, 42522}, {6396, 43512, 42523}, {11106, 13735, 13725}, {11357, 16863, 2}, {11737, 15704, 382}, {11737, 17504, 15693}, {12100, 15696, 3090}, {12108, 17800, 5071}, {14784, 14785, 12102}, {14810, 33750, 193}, {14813, 14814, 5076}, {14869, 15681, 3855}, {15640, 15717, 10303}, {15681, 15700, 10124}, {15693, 15704, 5067}, {15716, 17800, 12108}, {41969, 41970, 6}, {42096, 42948, 42776}, {42097, 42949, 42775}
X(62068) lies on these lines: {2, 3}, {6, 42795}, {182, 51172}, {524, 55648}, {542, 55656}, {599, 55657}, {1351, 51138}, {1482, 51085}, {1699, 58216}, {1992, 55624}, {3311, 43526}, {3312, 43525}, {4816, 18526}, {5309, 5585}, {5655, 15042}, {5901, 50813}, {6407, 52048}, {6408, 52047}, {6425, 42524}, {6426, 42525}, {6451, 41946}, {6452, 41945}, {6455, 53131}, {6456, 53130}, {6498, 41969}, {6499, 41970}, {6684, 50797}, {8584, 55602}, {8591, 38634}, {9143, 38633}, {9956, 50820}, {10645, 42800}, {10646, 42799}, {10653, 42687}, {10654, 42686}, {11177, 38635}, {11178, 55663}, {11179, 55643}, {11480, 43420}, {11481, 43421}, {11645, 55662}, {11898, 50982}, {12007, 50962}, {12645, 50827}, {13607, 50805}, {14810, 51140}, {14848, 55676}, {14927, 50980}, {15040, 56567}, {15534, 55637}, {16241, 43033}, {16242, 43032}, {16964, 54594}, {16965, 54593}, {18583, 50969}, {19924, 55671}, {20070, 50832}, {21358, 33751}, {24206, 50976}, {30308, 58215}, {31663, 51087}, {33606, 42157}, {33607, 42158}, {34632, 58230}, {36836, 43008}, {36843, 43009}, {36967, 43011}, {36968, 43010}, {37832, 42586}, {37835, 42587}, {38021, 58217}, {39899, 55653}, {41943, 42625}, {41944, 42626}, {41957, 43315}, {41958, 43314}, {42090, 42690}, {42091, 42691}, {42115, 42684}, {42116, 42685}, {42125, 43545}, {42128, 43544}, {42129, 43490}, {42130, 51945}, {42131, 51944}, {42132, 43489}, {42150, 42899}, {42151, 42898}, {42154, 43484}, {42155, 43483}, {42258, 43343}, {42259, 43342}, {42271, 43559}, {42272, 43558}, {42490, 46334}, {42491, 46335}, {42528, 42930}, {42529, 42931}, {42578, 43384}, {42579, 43385}, {42773, 42973}, {42774, 42972}, {42922, 43493}, {42923, 43494}, {42934, 49948}, {42935, 49947}, {42940, 42951}, {42941, 42950}, {42954, 43549}, {42955, 43548}, {42964, 43239}, {42965, 43238}, {42998, 43002}, {42999, 43003}, {43150, 55658}, {43273, 55655}, {43382, 43509}, {43383, 43510}, {43505, 43566}, {43506, 43567}, {46267, 55672}, {47352, 55669}, {48661, 50812}, {48662, 50975}, {48872, 51137}, {48873, 51173}, {50979, 55616}, {50987, 61044}, {51175, 55651}, {51177, 61545}, {51185, 55679}, {51737, 55639}, {54131, 55670}, {54170, 55697}, {54891, 60277}
X(62068) = midpoint of X(i) and X(j) for these {i,j}: {376, 15721}, {3534, 5072}
X(62068) = reflection of X(i) in X(j) for these {i,j}: {15716, 3}, {15718, 15715}, {15720, 15716}, {15723, 15718}, {381, 15723}, {3830, 3855}, {5070, 15719}, {6848, 3857}
X(62068) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1294), X(15716)}}, {{A, B, C, X(3839), X(13623)}}, {{A, B, C, X(17578), X(34483)}}, {{A, B, C, X(43713), X(52294)}}, {{A, B, C, X(44903), X(57822)}}
X(62068) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 3857, 5055}, {3, 15688, 15693}, {3, 15689, 12100}, {3, 15694, 14891}, {3, 15695, 3524}, {3, 15701, 15705}, {3, 15707, 15711}, {3, 15718, 15715}, {3, 3830, 17504}, {3, 5055, 15698}, {4, 10304, 8703}, {4, 12103, 17800}, {4, 15022, 3859}, {4, 3526, 5079}, {4, 5070, 5072}, {20, 15711, 15707}, {30, 15718, 15723}, {30, 3857, 6848}, {376, 14891, 15694}, {376, 15692, 547}, {376, 15715, 15721}, {376, 547, 15681}, {376, 549, 15684}, {382, 7489, 3854}, {548, 549, 15683}, {549, 15686, 5066}, {550, 15705, 15701}, {1656, 3543, 381}, {3091, 10303, 17535}, {3522, 15702, 15691}, {3523, 15690, 14269}, {3524, 15686, 15703}, {3528, 12100, 15689}, {3534, 15706, 3526}, {3534, 5054, 4}, {3534, 5072, 30}, {3832, 6913, 3851}, {6938, 7486, 5}, {10304, 15698, 548}, {10304, 15706, 15688}, {10304, 15759, 3}, {11539, 15697, 5073}, {12100, 15689, 1656}, {12100, 15704, 15709}, {14093, 15692, 15696}, {14093, 15700, 376}, {14269, 17800, 6834}, {14891, 15694, 15700}, {15681, 15692, 5054}, {15681, 15718, 5070}, {15683, 15698, 549}, {15686, 15703, 382}, {15688, 15693, 1657}, {15689, 15704, 3534}, {15691, 15702, 3830}, {15691, 17504, 15702}, {15695, 15703, 15686}, {15715, 15718, 15716}, {15715, 15719, 15692}, {15716, 15717, 15706}, {15716, 15723, 15718}, {15718, 15723, 15720}, {42795, 42796, 6}
X(62069) lies on these lines: {2, 3}, {15, 42685}, {16, 42684}, {61, 42795}, {62, 42796}, {141, 55659}, {165, 1483}, {185, 54044}, {397, 42687}, {398, 42686}, {485, 43438}, {486, 43439}, {524, 55644}, {576, 51138}, {590, 43340}, {597, 55677}, {615, 43341}, {946, 58219}, {952, 16192}, {1353, 31884}, {1503, 55658}, {1992, 55620}, {3098, 12007}, {3564, 55651}, {3579, 13607}, {3589, 55667}, {3592, 43526}, {3594, 43525}, {3624, 28182}, {3629, 55627}, {3654, 61297}, {3917, 45957}, {4297, 38112}, {5204, 10386}, {5237, 42634}, {5238, 42633}, {5318, 42979}, {5321, 42978}, {5339, 43630}, {5340, 43631}, {5343, 42628}, {5344, 42627}, {5462, 55166}, {5480, 55668}, {5493, 13624}, {5650, 32137}, {5882, 31663}, {5894, 14862}, {5901, 58221}, {5925, 61606}, {6101, 13382}, {6241, 44324}, {6329, 55683}, {6409, 19117}, {6410, 19116}, {6425, 52048}, {6426, 52047}, {6435, 41969}, {6436, 41970}, {6445, 43511}, {6446, 43512}, {6451, 42637}, {6452, 42638}, {6497, 9541}, {6501, 9543}, {7869, 32459}, {7987, 10283}, {8550, 14810}, {8584, 55597}, {8589, 31406}, {9730, 13421}, {9778, 51700}, {10187, 42908}, {10188, 42909}, {10194, 42263}, {10195, 42264}, {10222, 51085}, {10263, 17704}, {10282, 15105}, {10627, 45956}, {10645, 43014}, {10646, 43015}, {11179, 55641}, {11362, 50830}, {11480, 42924}, {11481, 42925}, {11522, 61273}, {11592, 12162}, {12002, 15026}, {12006, 36987}, {12244, 15042}, {12383, 13393}, {12512, 38028}, {13464, 17502}, {13623, 57713}, {14449, 40280}, {14677, 16534}, {14692, 21166}, {14855, 32142}, {14864, 23328}, {14912, 55632}, {14929, 32821}, {15048, 15513}, {15515, 18907}, {15803, 15935}, {16772, 41974}, {16773, 41973}, {16960, 43300}, {16961, 43301}, {16964, 42958}, {16965, 42959}, {17508, 48874}, {18481, 61251}, {18538, 43336}, {18553, 21167}, {18583, 55673}, {18762, 43337}, {19106, 42949}, {19107, 42948}, {20190, 50965}, {20417, 34153}, {21850, 55674}, {22615, 43559}, {22644, 43558}, {23251, 43378}, {23261, 43379}, {23332, 32903}, {25406, 55648}, {25555, 48881}, {25561, 51134}, {28190, 31423}, {28202, 50833}, {29181, 55669}, {30315, 61260}, {30503, 61148}, {30507, 58922}, {31487, 43413}, {32455, 55608}, {33749, 55623}, {33750, 55629}, {34380, 55639}, {34507, 55655}, {34628, 61255}, {34773, 43174}, {35242, 61295}, {35255, 43430}, {35256, 43431}, {35814, 41964}, {35815, 41963}, {36967, 51915}, {36968, 51916}, {38110, 55672}, {38136, 48885}, {39884, 55662}, {41869, 61270}, {42021, 43713}, {42085, 42774}, {42086, 42773}, {42087, 43017}, {42088, 43016}, {42090, 43239}, {42091, 43238}, {42108, 43442}, {42109, 43443}, {42117, 42944}, {42118, 42945}, {42119, 42917}, {42120, 42916}, {42121, 42157}, {42122, 42149}, {42123, 42152}, {42124, 42158}, {42135, 42937}, {42138, 42936}, {42144, 42954}, {42145, 42955}, {42163, 43545}, {42166, 43544}, {42490, 43416}, {42491, 43417}, {42580, 42694}, {42581, 42695}, {42582, 43785}, {42583, 43786}, {42688, 43770}, {42689, 43769}, {42793, 42934}, {42794, 42935}, {42815, 43479}, {42816, 43480}, {42912, 43640}, {42913, 43639}, {42920, 43102}, {42921, 43103}, {42922, 42988}, {42923, 42989}, {42946, 42961}, {42947, 42960}, {42974, 43635}, {42975, 43634}, {42994, 43228}, {42995, 43229}, {43150, 44882}, {43256, 43411}, {43257, 43412}, {43302, 43775}, {43303, 43776}, {43485, 43773}, {43486, 43774}, {46025, 52543}, {48876, 55653}, {48892, 55663}, {48906, 55649}, {48920, 51126}, {50832, 61278}, {50979, 55606}, {50982, 55652}, {50985, 55647}, {50987, 55684}, {51140, 55637}, {51181, 53092}, {51732, 55678}, {51737, 55631}, {53094, 59399}, {54157, 61659}, {54169, 55650}, {54170, 55701}, {55604, 61624}, {58215, 61268}, {58216, 59420}, {58217, 61272}, {61245, 61524}
X(62069) = midpoint of X(i) and X(j) for these {i,j}: {3, 3528}, {376, 15701}
X(62069) = reflection of X(i) in X(j) for these {i,j}: {15702, 12100}, {3627, 3832}, {3845, 15703}, {3851, 140}, {3857, 3526}, {5, 14869}, {549, 15698}
X(62069) = complement of X(62008)
X(62069) = pole of line {185, 44324} with respect to the Jerabek hyperbola
X(62069) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(546), X(13623)}}, {{A, B, C, X(1294), X(44682)}}, {{A, B, C, X(3519), X(3853)}}, {{A, B, C, X(3543), X(42021)}}, {{A, B, C, X(3627), X(34483)}}, {{A, B, C, X(3845), X(14861)}}, {{A, B, C, X(5198), X(44763)}}, {{A, B, C, X(6662), X(19709)}}, {{A, B, C, X(10594), X(43713)}}, {{A, B, C, X(13596), X(57713)}}, {{A, B, C, X(15721), X(51348)}}, {{A, B, C, X(17504), X(40448)}}
X(62069) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 10304, 548}, {3, 14093, 20}, {3, 15696, 3524}, {3, 1657, 10299}, {3, 17800, 15706}, {3, 3526, 15698}, {3, 3528, 30}, {3, 3530, 15711}, {3, 3534, 15717}, {3, 382, 15692}, {3, 3843, 15716}, {3, 5, 17504}, {3, 631, 14891}, {3, 8703, 5}, {4, 10303, 1656}, {4, 15683, 5073}, {4, 3523, 3526}, {4, 3533, 15022}, {4, 5059, 15684}, {4, 550, 15704}, {20, 12100, 632}, {20, 15710, 3}, {20, 15720, 3850}, {20, 632, 15687}, {30, 12100, 15702}, {30, 140, 3851}, {30, 3832, 3627}, {140, 1657, 3858}, {140, 3522, 550}, {376, 10303, 17800}, {382, 15692, 12108}, {546, 11540, 7486}, {548, 14891, 5072}, {548, 3628, 3534}, {549, 10304, 8703}, {549, 3526, 14869}, {631, 15688, 12103}, {632, 3627, 3544}, {1656, 15711, 15712}, {1656, 17800, 4}, {1657, 10299, 140}, {3146, 15693, 16239}, {3146, 16858, 3091}, {3522, 10299, 1657}, {3523, 15702, 15720}, {3524, 15684, 11540}, {3524, 15696, 546}, {3525, 15681, 3861}, {3526, 17800, 3832}, {3526, 5072, 15703}, {3530, 3627, 11539}, {3534, 15717, 3628}, {5070, 11001, 12102}, {6919, 11001, 3843}, {8703, 11539, 376}, {8703, 17504, 15686}, {10303, 15706, 3530}, {10303, 17800, 5066}, {10304, 15710, 5055}, {10304, 15759, 549}, {12103, 14891, 631}, {12108, 15690, 382}, {14093, 15710, 12100}, {14813, 14814, 3853}, {14869, 15704, 3857}, {14869, 15712, 3523}, {14891, 15688, 3845}, {15686, 17504, 15713}, {15689, 15715, 11812}, {15690, 15692, 15699}, {15691, 16239, 3146}, {15695, 15705, 547}, {15697, 15707, 14893}, {15706, 17800, 10303}, {33751, 55661, 21167}, {54044, 55286, 185}
X(62070) lies on these lines: {2, 3}, {524, 55643}, {542, 55654}, {599, 55655}, {635, 33619}, {636, 33618}, {1992, 55616}, {3098, 50962}, {3579, 50805}, {3592, 42524}, {3594, 42525}, {3818, 50976}, {4701, 18526}, {5210, 5355}, {5476, 55671}, {5642, 15042}, {6053, 11693}, {6361, 58224}, {6449, 53131}, {6450, 53130}, {6455, 41946}, {6456, 41945}, {6496, 32787}, {6497, 32788}, {7739, 15655}, {8584, 55595}, {9680, 42418}, {10168, 50968}, {11178, 55661}, {11179, 51174}, {11645, 55660}, {11898, 55651}, {12017, 50965}, {12355, 38736}, {12645, 16192}, {12702, 51077}, {14848, 17508}, {15534, 55631}, {16241, 51944}, {16242, 51945}, {16267, 42625}, {16268, 42626}, {18440, 55658}, {18480, 50820}, {18481, 50801}, {18483, 51083}, {18493, 58219}, {18510, 52046}, {18512, 52045}, {19924, 55673}, {20423, 55678}, {21850, 50969}, {22236, 42980}, {22238, 42981}, {22791, 50813}, {28178, 58218}, {28198, 58221}, {31730, 51075}, {33750, 55624}, {33751, 47353}, {33878, 51132}, {34628, 50797}, {34638, 50806}, {34718, 35242}, {36967, 42818}, {36968, 42817}, {37832, 43781}, {37835, 43782}, {39899, 50961}, {41121, 42773}, {41122, 42774}, {41869, 51084}, {41955, 41966}, {41956, 41965}, {42085, 43100}, {42086, 43107}, {42090, 42970}, {42091, 42971}, {42130, 42972}, {42131, 42973}, {42144, 43202}, {42145, 43201}, {42433, 49905}, {42434, 49906}, {42633, 52080}, {42634, 52079}, {42785, 51024}, {42815, 51916}, {42816, 51915}, {43230, 43240}, {43231, 43241}, {43238, 46334}, {43239, 46335}, {43273, 55653}, {43775, 49947}, {43776, 49948}, {43777, 43869}, {43778, 43870}, {46264, 50958}, {47352, 55670}, {48881, 51130}, {48891, 51141}, {48906, 51175}, {48910, 51137}, {50800, 51079}, {50957, 51134}, {50967, 55632}, {50977, 55656}, {50979, 55604}, {51086, 61268}, {51140, 55636}, {51172, 54170}, {51185, 55681}, {51737, 55629}, {54131, 55672}, {54132, 55692}, {54173, 55648}, {55663, 59411}
X(62070) = midpoint of X(i) and X(j) for these {i,j}: {376, 15708}, {10304, 15710}, {15688, 15706}
X(62070) = reflection of X(i) in X(j) for these {i,j}: {15706, 3}, {15707, 15705}, {15708, 17504}, {3, 15710}, {5054, 15706}, {5055, 15708}
X(62070) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1294), X(15706)}}, {{A, B, C, X(15704), X(57822)}}
X(62070) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15691, 5073}, {2, 15714, 3}, {2, 376, 15704}, {3, 10304, 15688}, {3, 14093, 3534}, {3, 15681, 12100}, {3, 15694, 15698}, {3, 15695, 549}, {3, 15701, 14891}, {3, 15707, 15705}, {3, 15718, 15711}, {3, 17800, 10299}, {3, 3534, 15700}, {3, 376, 15693}, {3, 381, 15716}, {3, 3830, 15692}, {3, 5055, 17504}, {3, 548, 15720}, {4, 15711, 15718}, {20, 14891, 15701}, {20, 3524, 15699}, {30, 15705, 15707}, {30, 17504, 15708}, {140, 15685, 381}, {140, 17504, 3524}, {140, 3091, 5070}, {140, 376, 15685}, {140, 8703, 376}, {376, 15692, 11737}, {376, 15698, 5067}, {376, 15717, 3845}, {381, 10109, 5072}, {381, 1657, 15682}, {382, 15693, 15723}, {547, 10299, 15722}, {547, 15697, 17800}, {549, 3528, 15695}, {549, 3853, 2}, {549, 3860, 3533}, {550, 15698, 15694}, {631, 15690, 15684}, {631, 3530, 6842}, {3522, 12100, 15681}, {3524, 10304, 8703}, {3524, 3545, 15721}, {3524, 8703, 15689}, {3530, 11001, 15703}, {3534, 15700, 1656}, {3545, 3839, 3859}, {5055, 14269, 3091}, {5059, 11737, 3830}, {5070, 14269, 14892}, {8703, 14891, 20}, {10299, 15697, 547}, {10304, 15688, 14093}, {10304, 15710, 30}, {10304, 15759, 5055}, {11001, 15703, 5076}, {11539, 15720, 5054}, {11541, 15717, 140}, {11812, 15683, 3851}, {12100, 15681, 3526}, {14892, 15682, 14269}, {14892, 15689, 1657}, {15688, 17504, 382}, {15702, 17528, 10124}, {15705, 15707, 15706}, {54170, 55705, 51172}
X(62071) lies on these lines: {2, 3}, {165, 51087}, {551, 58224}, {1327, 43881}, {1328, 43882}, {3311, 42524}, {3312, 42525}, {5093, 51138}, {5210, 39593}, {5306, 15603}, {5339, 43311}, {5340, 43310}, {5418, 60313}, {5420, 60314}, {5731, 50830}, {6144, 55639}, {6199, 43526}, {6395, 43525}, {6445, 53131}, {6446, 53130}, {6449, 43258}, {6450, 43259}, {6455, 43338}, {6456, 43339}, {8584, 55593}, {10247, 51085}, {11480, 43232}, {11481, 43233}, {11485, 42795}, {11486, 42796}, {12007, 55616}, {14692, 36521}, {15533, 55649}, {15534, 55629}, {16241, 42691}, {16242, 42690}, {16644, 42689}, {16645, 42688}, {21358, 55661}, {25406, 50985}, {31663, 34748}, {31884, 51140}, {32455, 55604}, {33606, 42154}, {33607, 42155}, {33750, 50962}, {34595, 58214}, {36967, 42505}, {36968, 42504}, {38072, 55666}, {41100, 42997}, {41101, 42996}, {41107, 43300}, {41108, 43301}, {42115, 42533}, {42116, 42532}, {42119, 42969}, {42120, 42968}, {42126, 42956}, {42127, 42957}, {42506, 42528}, {42507, 42529}, {42510, 42685}, {42511, 42684}, {42526, 42608}, {42527, 42609}, {42631, 43499}, {42632, 43500}, {42686, 42975}, {42687, 42974}, {42799, 43309}, {42800, 43308}, {42801, 42934}, {42802, 42935}, {42912, 43002}, {42913, 43003}, {43150, 55656}, {43193, 49903}, {43194, 49904}, {43302, 43304}, {43303, 43305}, {43336, 43380}, {43337, 43381}, {46334, 51944}, {46335, 51945}, {47353, 55660}, {48661, 51109}, {48662, 50993}, {50808, 58230}, {50827, 51515}, {50955, 55654}, {50965, 55697}, {50968, 55670}, {50973, 55640}, {51024, 55667}, {51185, 55682}, {51187, 55641}, {51737, 55624}, {54852, 60131}, {60323, 60638}
X(62071) = reflection of X(i) in X(j) for these {i,j}: {381, 3533}, {7486, 549}
X(62071) = intersection, other than A, B, C, of circumconics {{A, B, C, X(7486), X(18317)}}, {{A, B, C, X(13623), X(41099)}}
X(62071) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15682, 3850}, {2, 15718, 15701}, {2, 3534, 15684}, {3, 14093, 15689}, {3, 14269, 15692}, {3, 15684, 15706}, {3, 15703, 17504}, {3, 3522, 5070}, {3, 376, 15707}, {3, 6891, 3845}, {3, 8703, 3830}, {4, 15717, 14869}, {20, 15719, 6944}, {30, 3533, 381}, {30, 549, 7486}, {376, 15707, 5073}, {376, 3524, 17578}, {548, 10304, 14093}, {548, 14890, 15686}, {3528, 11737, 15688}, {3528, 15714, 5054}, {3534, 15693, 5066}, {3534, 15716, 3526}, {3534, 15759, 3}, {3830, 17800, 15640}, {3830, 8703, 15695}, {5066, 15698, 15693}, {8703, 11812, 376}, {8703, 12100, 15697}, {8703, 15759, 15698}, {10304, 15683, 3528}, {10304, 15698, 8703}, {10304, 15759, 3534}, {11540, 15711, 15717}, {11737, 15699, 5056}, {12100, 15685, 15694}, {12100, 15686, 2}, {12100, 15688, 15685}, {12100, 15690, 11737}, {14093, 15706, 548}, {14869, 15711, 12100}, {14890, 15686, 4}, {15640, 15698, 549}, {15686, 15712, 15699}, {15689, 15706, 5055}, {15689, 15718, 3843}, {15695, 15701, 15681}, {15696, 17504, 15703}, {15707, 15712, 15718}
X(62072) lies on circumconic {{A, B, C, X(3845), X(35510)}} and on these lines: {2, 3}, {1327, 42604}, {1328, 42605}, {1992, 55607}, {3068, 41958}, {3069, 41957}, {4297, 51068}, {4669, 16192}, {5032, 55582}, {5984, 36521}, {6411, 42418}, {6412, 42417}, {6429, 43511}, {6430, 43512}, {6433, 19054}, {6434, 19053}, {6480, 53131}, {6481, 53130}, {8584, 55591}, {9543, 35771}, {9778, 51105}, {9812, 50816}, {10645, 49875}, {10646, 49876}, {11160, 55646}, {11179, 55633}, {11180, 55655}, {11231, 50863}, {12512, 51110}, {13846, 43889}, {13847, 43890}, {14927, 51143}, {15534, 55622}, {17502, 50813}, {17508, 50969}, {19883, 58217}, {20070, 51103}, {20080, 55642}, {20423, 55680}, {21356, 55656}, {22165, 55651}, {30308, 51083}, {30392, 50808}, {31145, 35242}, {32893, 43459}, {33602, 42131}, {33603, 42130}, {33748, 50966}, {33750, 54174}, {34754, 42510}, {34755, 42511}, {35770, 42525}, {36967, 49859}, {36968, 49860}, {38110, 51211}, {39561, 51028}, {41112, 42504}, {41113, 42505}, {41149, 55614}, {42090, 49873}, {42091, 49874}, {42225, 42527}, {42226, 42526}, {42502, 42588}, {42503, 42589}, {42508, 49813}, {42509, 49812}, {42528, 49826}, {42529, 49827}, {42576, 43507}, {42577, 43508}, {42606, 43209}, {42607, 43210}, {42625, 43869}, {42626, 43870}, {42890, 49904}, {42891, 49903}, {42910, 43474}, {42911, 43473}, {42932, 43481}, {42933, 43482}, {42972, 43026}, {42973, 43027}, {43002, 49947}, {43003, 49948}, {43004, 43244}, {43005, 43245}, {43012, 43311}, {43013, 43310}, {43199, 46334}, {43200, 46335}, {43495, 61719}, {44882, 50994}, {46893, 53141}, {50812, 54445}, {50814, 51094}, {50965, 55703}, {50967, 55627}, {50971, 51186}, {50972, 51538}, {50974, 55643}, {50990, 51027}, {51025, 59411}, {51092, 51705}, {51108, 58221}, {51119, 59420}, {51166, 51185}, {51170, 55594}, {51214, 51737}, {54132, 55695}, {54170, 55711}, {54173, 55645}
X(62072) = anticomplement of X(61938)
X(62072) = pole of line {69, 62018} with respect to the Wallace hyperbola
X(62072) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 3534, 3146}, {3, 11812, 15698}, {3, 15686, 3524}, {3, 15688, 547}, {3, 15690, 15719}, {3, 15723, 17504}, {3, 3522, 3832}, {3, 3545, 15692}, {3, 376, 15708}, {3, 3853, 10299}, {3, 5059, 15717}, {3, 548, 3533}, {3, 7491, 15703}, {3, 8703, 11001}, {20, 10304, 14093}, {20, 3523, 3544}, {140, 15687, 5055}, {140, 15704, 3843}, {376, 15693, 15640}, {376, 3524, 382}, {546, 3832, 6894}, {547, 3843, 3545}, {548, 15715, 3839}, {549, 3839, 16858}, {3091, 15708, 15723}, {3146, 15717, 140}, {3146, 16418, 3091}, {3146, 3528, 3522}, {3522, 15705, 15683}, {3524, 15686, 5056}, {3528, 15710, 15687}, {3534, 15707, 3860}, {3543, 15708, 5067}, {5066, 8703, 15695}, {6844, 13729, 7493}, {7486, 15692, 15707}, {8703, 15698, 15697}, {8703, 15759, 15693}, {10304, 15692, 3528}, {11001, 15640, 5059}, {11001, 15698, 11812}, {12100, 15690, 3850}, {14093, 15710, 20}, {15640, 15693, 2}, {15682, 15711, 3523}, {15685, 15723, 3845}, {15688, 15704, 376}, {15688, 15711, 15682}, {15690, 15719, 3543}, {15695, 15703, 3534}, {15702, 15710, 3}, {51737, 55618, 51214}
X(62073) lies on these lines: {2, 3}, {6, 42524}, {13, 51944}, {14, 51945}, {40, 51097}, {165, 50817}, {302, 33611}, {303, 33610}, {395, 43237}, {396, 43236}, {524, 55639}, {542, 51189}, {597, 55678}, {599, 55653}, {1482, 51107}, {1699, 51084}, {1992, 55604}, {3098, 15534}, {3579, 51093}, {3653, 12512}, {3654, 51082}, {3655, 51096}, {3656, 41150}, {4297, 38066}, {4669, 61244}, {4677, 18526}, {4745, 18481}, {5050, 50965}, {5092, 51185}, {5206, 39593}, {5306, 15655}, {5339, 43012}, {5340, 43013}, {5351, 42977}, {5352, 42976}, {5476, 50968}, {6144, 55634}, {6199, 52048}, {6221, 53131}, {6321, 41154}, {6395, 52047}, {6398, 53130}, {6411, 18512}, {6412, 18510}, {6445, 19054}, {6446, 19053}, {6449, 41946}, {6450, 41945}, {6451, 32787}, {6452, 32788}, {6486, 43338}, {6487, 43339}, {6494, 41969}, {6495, 41970}, {6496, 42418}, {6497, 42417}, {6560, 42572}, {6561, 42573}, {7767, 32896}, {8182, 51122}, {8584, 33878}, {9880, 41148}, {9955, 58217}, {10164, 61257}, {10165, 50806}, {10168, 55671}, {10246, 50808}, {10516, 55663}, {10645, 42631}, {10646, 42632}, {11165, 47101}, {11178, 55659}, {11179, 55629}, {11480, 41100}, {11481, 41101}, {11485, 42510}, {11486, 42511}, {11592, 52093}, {11632, 41151}, {11645, 51186}, {11648, 44541}, {11898, 54169}, {12188, 15300}, {12243, 38634}, {12355, 38731}, {12699, 51109}, {12702, 51071}, {12816, 42962}, {12817, 42963}, {13321, 36987}, {13624, 51105}, {13903, 42568}, {13961, 42569}, {14810, 51188}, {14830, 36521}, {14848, 53094}, {15042, 37853}, {15048, 15603}, {15069, 55652}, {15533, 39899}, {16192, 28204}, {16241, 42131}, {16242, 42130}, {16644, 46334}, {16645, 46335}, {16772, 49811}, {16773, 49810}, {17502, 61275}, {18440, 50993}, {18525, 51066}, {19924, 55676}, {20423, 41153}, {20585, 54202}, {21358, 48892}, {21969, 40280}, {22052, 59655}, {22791, 58224}, {25406, 51178}, {26446, 50797}, {28146, 61271}, {28150, 51083}, {28158, 50807}, {28160, 50820}, {28164, 50800}, {28168, 51088}, {28174, 50813}, {28178, 50833}, {28194, 51106}, {28198, 51110}, {28208, 61256}, {29012, 50976}, {29181, 51173}, {29323, 51141}, {31663, 34718}, {31730, 51108}, {31884, 50973}, {32519, 33706}, {33542, 37490}, {33750, 50979}, {34632, 37624}, {35255, 43256}, {35256, 43257}, {35750, 47610}, {36331, 47611}, {36523, 38730}, {36767, 48655}, {36836, 42532}, {36843, 42533}, {36967, 42816}, {36968, 42815}, {36990, 55662}, {37712, 50821}, {38072, 48885}, {38127, 50798}, {40341, 55642}, {41107, 42625}, {41108, 42626}, {41112, 42817}, {41113, 42818}, {41119, 42088}, {41120, 42087}, {41121, 42127}, {41122, 42126}, {41149, 50962}, {41152, 50955}, {41462, 52055}, {41943, 43193}, {41944, 43194}, {42095, 43636}, {42098, 43637}, {42115, 43229}, {42116, 43228}, {42117, 49861}, {42118, 49862}, {42121, 49824}, {42122, 49827}, {42123, 49826}, {42124, 49825}, {42133, 43247}, {42134, 43246}, {42153, 43784}, {42156, 43783}, {42157, 42505}, {42158, 42504}, {42160, 43100}, {42161, 43107}, {42263, 42557}, {42264, 42558}, {42490, 42973}, {42491, 42972}, {42496, 43869}, {42497, 43870}, {42512, 42691}, {42513, 42690}, {42520, 42795}, {42521, 42796}, {42526, 51910}, {42527, 51911}, {42528, 42974}, {42529, 42975}, {42586, 42813}, {42587, 42814}, {42793, 42899}, {42794, 42898}, {42912, 49875}, {42913, 49876}, {42914, 43476}, {42915, 43475}, {42928, 43420}, {42929, 43421}, {42932, 43207}, {42933, 43208}, {42942, 51915}, {42943, 51916}, {42996, 43015}, {42997, 43014}, {43032, 43295}, {43033, 43294}, {43108, 49812}, {43109, 49813}, {43209, 53517}, {43210, 53520}, {43273, 50989}, {43374, 60301}, {43375, 60302}, {43542, 43631}, {43543, 43630}, {43787, 43881}, {43788, 43882}, {44015, 49907}, {44016, 49908}, {44882, 51142}, {46264, 50991}, {46267, 55675}, {47352, 55672}, {48872, 55666}, {48905, 55661}, {48906, 50992}, {48910, 55665}, {49901, 49952}, {49902, 49953}, {50799, 51081}, {50805, 50814}, {50811, 59503}, {50812, 51709}, {50825, 59387}, {50874, 61265}, {50954, 50971}, {50963, 50972}, {50967, 55624}, {50977, 55654}, {51072, 61524}, {51136, 51175}, {51137, 53023}, {51140, 55627}, {53091, 54170}, {53620, 61253}, {54131, 55674}, {54132, 55697}, {55166, 58470}, {55660, 59411}, {58230, 61280}
X(62073) = midpoint of X(i) and X(j) for these {i,j}: {376, 3523}, {3857, 15686}
X(62073) = reflection of X(i) in X(j) for these {i,j}: {15700, 3}, {15701, 15698}, {15703, 3523}, {381, 3526}, {3090, 549}, {3526, 15700}, {3851, 15702}
X(62073) = inverse of X(61934) in orthocentroidal circle
X(62073) = inverse of X(61934) in Yff hyperbola
X(62073) = complement of X(62009)
X(62073) = anticomplement of X(61939)
X(62073) = pole of line {523, 61934} with respect to the orthocentroidal circle
X(62073) = pole of line {185, 61793} with respect to the Jerabek hyperbola
X(62073) = pole of line {6, 43207} with respect to the Kiepert hyperbola
X(62073) = pole of line {523, 61934} with respect to the Yff hyperbola
X(62073) = pole of line {69, 62019} with respect to the Wallace hyperbola
X(62073) = intersection, other than A, B, C, of circumconics {{A, B, C, X(95), X(15716)}}, {{A, B, C, X(1294), X(15700)}}, {{A, B, C, X(3090), X(18317)}}, {{A, B, C, X(19710), X(57822)}}
X(62073) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 11001, 12101}, {2, 12100, 15722}, {2, 15690, 15685}, {2, 15759, 3}, {2, 5154, 4194}, {2, 8703, 15695}, {3, 10304, 14093}, {3, 14093, 15688}, {3, 15681, 3524}, {3, 15689, 549}, {3, 15694, 17504}, {3, 15696, 15720}, {3, 15701, 15698}, {3, 15707, 14891}, {3, 15718, 15705}, {3, 17800, 15712}, {3, 3522, 382}, {3, 381, 15706}, {3, 3830, 12100}, {3, 3843, 10299}, {3, 5055, 15692}, {3, 5073, 15717}, {3, 548, 1656}, {4, 14891, 15707}, {4, 15707, 15723}, {5, 15705, 15718}, {20, 15719, 5066}, {30, 15698, 15701}, {30, 15702, 3851}, {30, 3523, 15703}, {30, 549, 3090}, {376, 10124, 15681}, {376, 12103, 15689}, {376, 15692, 14893}, {376, 15705, 5}, {376, 3523, 30}, {376, 3524, 3146}, {376, 3839, 12103}, {381, 15688, 15696}, {382, 3534, 11001}, {548, 12811, 550}, {548, 3845, 15697}, {549, 12103, 3839}, {550, 11812, 15682}, {631, 15640, 10109}, {1656, 14869, 3526}, {1656, 5054, 10124}, {1657, 15688, 376}, {3090, 3528, 3522}, {3146, 3525, 12811}, {3523, 3832, 3525}, {3524, 15697, 3845}, {3534, 11812, 5076}, {3534, 14093, 8703}, {3534, 3830, 1657}, {3545, 15691, 17800}, {3845, 8703, 548}, {5054, 15700, 3523}, {5066, 12100, 12108}, {5066, 17504, 15719}, {6926, 15685, 15759}, {10109, 15640, 14269}, {10109, 15686, 15640}, {10299, 15683, 11539}, {10645, 42631, 49947}, {10646, 42632, 49948}, {11001, 15689, 3534}, {11539, 15683, 3843}, {11812, 15682, 5055}, {12100, 14893, 11812}, {12100, 15690, 3860}, {12108, 15694, 5054}, {14893, 15682, 3830}, {15685, 15695, 15690}, {15687, 15708, 5070}, {15690, 15711, 2}, {15690, 15759, 15711}, {15691, 15712, 3545}, {15695, 15759, 15716}, {15696, 15706, 381}, {15698, 15701, 15700}, {15699, 17533, 15694}, {15700, 15701, 15693}, {15708, 17538, 15687}, {42157, 42505, 49904}, {42158, 42504, 49903}, {42510, 42791, 11485}, {42511, 42792, 11486}, {42524, 42525, 6}, {50812, 58221, 51709}, {50814, 51705, 61287}, {50968, 55673, 5476}, {51737, 55610, 50962}
X(62074) lies on these lines: {2, 3}, {590, 43570}, {599, 55652}, {615, 43571}, {2979, 55286}, {3629, 55610}, {3632, 31663}, {3763, 55663}, {5237, 42799}, {5238, 42800}, {5286, 15603}, {5603, 58224}, {6144, 55630}, {6445, 42637}, {6446, 42638}, {6447, 53131}, {6448, 53130}, {6449, 43523}, {6450, 43524}, {6484, 43338}, {6485, 43339}, {6496, 18512}, {6497, 18510}, {6522, 9681}, {7581, 42643}, {7582, 42644}, {8550, 55629}, {8567, 45185}, {10516, 55662}, {10645, 42779}, {10646, 42780}, {10653, 42794}, {10654, 42793}, {10984, 11935}, {10990, 15040}, {11008, 55632}, {11230, 58217}, {11480, 43030}, {11481, 43031}, {11898, 55646}, {11999, 40912}, {12645, 35242}, {14530, 15105}, {14810, 40341}, {14848, 55681}, {15041, 24981}, {15042, 38788}, {15069, 55650}, {15534, 55617}, {16644, 43330}, {16645, 43331}, {16964, 51945}, {16965, 51944}, {16966, 43324}, {16967, 43325}, {17811, 52100}, {18440, 55655}, {18526, 43174}, {18553, 55658}, {20583, 55724}, {22235, 43631}, {22236, 43008}, {22237, 43630}, {22238, 43009}, {25555, 55673}, {33542, 37489}, {33750, 55584}, {33751, 55656}, {34507, 55651}, {35022, 52090}, {36990, 55661}, {39899, 55643}, {41973, 42626}, {41974, 42625}, {42099, 42951}, {42100, 42950}, {42122, 43871}, {42123, 43872}, {42125, 42774}, {42126, 43547}, {42127, 43546}, {42128, 42773}, {42129, 42630}, {42130, 43239}, {42131, 43238}, {42132, 42629}, {42153, 42958}, {42156, 42959}, {42157, 42818}, {42158, 42817}, {42260, 43315}, {42261, 43314}, {42268, 43786}, {42269, 43785}, {42494, 42584}, {42495, 42585}, {42612, 49947}, {42613, 49948}, {42686, 42782}, {42687, 42781}, {42797, 42989}, {42798, 42988}, {42815, 42945}, {42816, 42944}, {42938, 42975}, {42939, 42974}, {42946, 43025}, {42947, 43024}, {42968, 43646}, {42969, 43645}, {42992, 43485}, {42993, 43486}, {43028, 43196}, {43029, 43195}, {43193, 43332}, {43194, 43333}, {43273, 55647}, {43489, 43633}, {43490, 43632}, {43676, 60335}, {48872, 55667}, {48905, 55660}, {48910, 55666}, {50819, 61249}, {50962, 55606}, {50965, 53092}, {51737, 55602}, {53023, 55665}, {53100, 60210}, {53102, 54920}, {54131, 55675}, {54934, 60642}, {55659, 59411}, {60334, 60626}
X(62074) = pole of line {185, 61794} with respect to the Jerabek hyperbola
X(62074) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(3519), X(17578)}}, {{A, B, C, X(3532), X(52294)}}, {{A, B, C, X(3839), X(14861)}}, {{A, B, C, X(11403), X(44731)}}, {{A, B, C, X(15682), X(42021)}}, {{A, B, C, X(15706), X(40448)}}, {{A, B, C, X(26861), X(49135)}}, {{A, B, C, X(49139), X(57894)}}
X(62074) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 15681, 3530}, {3, 15689, 631}, {3, 15695, 5}, {3, 17800, 3524}, {3, 3522, 1657}, {3, 3526, 15716}, {3, 3528, 15688}, {3, 376, 3526}, {3, 3830, 15717}, {3, 3843, 12100}, {3, 3851, 10299}, {3, 5, 15706}, {3, 5070, 15692}, {3, 5073, 15712}, {3, 548, 381}, {3, 8703, 15696}, {4, 3523, 632}, {4, 5068, 3860}, {4, 550, 15681}, {20, 14869, 14269}, {20, 15693, 5072}, {20, 15709, 12102}, {20, 15715, 14869}, {376, 15712, 5073}, {381, 15693, 15709}, {382, 15720, 1656}, {548, 17504, 3529}, {550, 15712, 546}, {550, 3530, 4}, {632, 8703, 548}, {1656, 15700, 15720}, {1657, 15720, 3851}, {1657, 3851, 382}, {3522, 5056, 376}, {3528, 10299, 3522}, {3529, 17576, 3858}, {3530, 15681, 5079}, {5054, 14093, 8703}, {8703, 15719, 15695}, {11812, 15712, 3523}, {12103, 15692, 5070}, {14269, 15715, 15693}, {14813, 14814, 17578}, {15688, 15700, 3534}, {15688, 15710, 5054}, {15688, 15720, 550}, {15707, 15716, 15700}, {15714, 15717, 3}, {22236, 43420, 43008}, {22238, 43421, 43009}
X(62075) lies on these lines: {2, 3}, {575, 51172}, {599, 55650}, {1350, 33749}, {3411, 42529}, {3412, 42528}, {3579, 61291}, {3763, 55662}, {4297, 61247}, {5010, 31480}, {5023, 5355}, {5210, 7765}, {5267, 31494}, {5305, 15603}, {5351, 43776}, {5352, 43775}, {5734, 58230}, {5790, 31425}, {5901, 58224}, {6053, 15040}, {6144, 55625}, {6398, 9681}, {6407, 42637}, {6408, 42638}, {6409, 31487}, {6411, 13903}, {6412, 13961}, {6451, 31454}, {6480, 43338}, {6481, 43339}, {6496, 9680}, {6519, 41946}, {6522, 41945}, {8550, 51174}, {8589, 31492}, {9588, 38176}, {9589, 17502}, {9657, 59325}, {9670, 59319}, {9692, 19117}, {9693, 43511}, {9778, 61278}, {10516, 55661}, {11179, 55620}, {11412, 55286}, {11480, 42990}, {11481, 42991}, {11482, 50965}, {11592, 12279}, {11898, 55643}, {12512, 61276}, {12702, 61284}, {14810, 39899}, {15042, 16111}, {15069, 55649}, {15484, 31457}, {15534, 55611}, {18440, 33751}, {18525, 31447}, {18526, 31663}, {25406, 55632}, {31470, 37512}, {33544, 37475}, {33750, 44456}, {35242, 59503}, {36990, 55660}, {38066, 61248}, {40107, 55651}, {40341, 55640}, {40647, 54047}, {41971, 43019}, {41972, 43018}, {42126, 42491}, {42127, 42490}, {42129, 43632}, {42132, 43633}, {42157, 51945}, {42158, 51944}, {42488, 42962}, {42489, 42963}, {42625, 42988}, {42626, 42989}, {42785, 48885}, {42815, 43193}, {42816, 43194}, {42958, 46335}, {42959, 46334}, {43016, 43238}, {43017, 43239}, {43174, 50804}, {43273, 55644}, {43907, 55653}, {47355, 55664}, {48661, 58221}, {48872, 55668}, {48905, 55659}, {48910, 55667}, {50810, 61290}, {50962, 55602}, {51077, 61282}, {51132, 55580}, {51175, 55641}, {51737, 55595}, {53023, 55666}, {54131, 55677}, {55658, 59411}, {58222, 61273}
X(62075) = inverse of X(41989) in orthocentroidal circle
X(62075) = inverse of X(41989) in Yff hyperbola
X(62075) = pole of line {523, 41989} with respect to the orthocentroidal circle
X(62075) = pole of line {185, 15700} with respect to the Jerabek hyperbola
X(62075) = pole of line {6, 41989} with respect to the Kiepert hyperbola
X(62075) = pole of line {523, 41989} with respect to the Yff hyperbola
X(62075) = intersection, other than A, B, C, of circumconics {{A, B, C, X(264), X(41989)}}, {{A, B, C, X(1105), X(15700)}}, {{A, B, C, X(5066), X(15318)}}, {{A, B, C, X(15706), X(60007)}}
X(62075) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 140, 15716}, {3, 15681, 3523}, {3, 15688, 1657}, {3, 15689, 140}, {3, 15695, 4}, {3, 1656, 15706}, {3, 1657, 15693}, {3, 17800, 3530}, {3, 3534, 15720}, {3, 3830, 15712}, {3, 3843, 15717}, {3, 3851, 12100}, {3, 4, 15700}, {3, 5073, 3524}, {4, 631, 13735}, {5, 3530, 10303}, {5, 3543, 3843}, {20, 15717, 3090}, {20, 3524, 5}, {20, 3528, 8703}, {20, 3627, 17800}, {20, 5070, 382}, {20, 631, 3861}, {381, 15696, 20}, {381, 15706, 15701}, {381, 8703, 15688}, {382, 1656, 3832}, {548, 16239, 550}, {550, 3090, 15685}, {1657, 15693, 5079}, {3090, 16239, 5070}, {3522, 10303, 376}, {3523, 11541, 15699}, {3523, 15681, 5072}, {3524, 12101, 15694}, {3526, 15688, 15696}, {3529, 12101, 5073}, {3534, 15720, 5076}, {3534, 5054, 3543}, {3543, 5066, 14269}, {3832, 7486, 3544}, {5059, 15715, 12108}, {5073, 14269, 3627}, {8703, 11540, 6960}, {10299, 12103, 5055}, {10299, 15714, 3}, {10303, 14269, 1656}, {11812, 15695, 3534}, {12100, 17538, 3851}, {12103, 15714, 10299}, {12811, 15712, 15721}, {14891, 15685, 5054}, {15685, 15701, 5066}, {15689, 15716, 381}, {15706, 17800, 3526}, {33751, 55654, 18440}
X(62076) lies on these lines: {2, 3}, {40, 51094}, {524, 55632}, {542, 55648}, {1125, 58220}, {3311, 42525}, {3312, 42524}, {3579, 34747}, {3629, 55604}, {4677, 31663}, {5023, 39593}, {5093, 50965}, {5585, 11648}, {5790, 50815}, {5886, 50816}, {6199, 53131}, {6395, 53130}, {6407, 41946}, {6408, 41945}, {9690, 19054}, {9691, 42637}, {9812, 50833}, {10175, 51081}, {10247, 50808}, {10706, 15042}, {11179, 55616}, {11480, 42631}, {11481, 42632}, {11645, 55656}, {12820, 33417}, {12821, 33416}, {14561, 50972}, {14810, 15533}, {15534, 55610}, {16192, 38066}, {16644, 43033}, {16645, 43032}, {16962, 42508}, {16963, 42509}, {16964, 42505}, {16965, 42504}, {17502, 50812}, {17508, 50968}, {18481, 38098}, {19053, 43415}, {19106, 43248}, {19107, 43249}, {19924, 55678}, {20583, 44456}, {21358, 55658}, {21766, 33887}, {22052, 36431}, {31730, 58224}, {33602, 42627}, {33603, 42628}, {33751, 48662}, {35022, 48657}, {36521, 38635}, {36836, 42635}, {36843, 42636}, {38072, 55669}, {40341, 55639}, {41100, 42116}, {41101, 42115}, {41119, 42131}, {41120, 42130}, {42093, 42985}, {42094, 42984}, {42117, 43871}, {42118, 43872}, {42121, 42589}, {42122, 49812}, {42123, 49813}, {42124, 42588}, {42154, 43011}, {42155, 43010}, {42263, 43882}, {42264, 43881}, {42266, 42642}, {42267, 42641}, {42433, 42506}, {42434, 42507}, {42490, 43546}, {42491, 43547}, {42528, 49947}, {42529, 49948}, {42904, 43204}, {42905, 43203}, {42944, 49859}, {42945, 49860}, {43002, 49826}, {43003, 49827}, {43110, 49876}, {43111, 49875}, {43195, 43230}, {43196, 43231}, {43228, 51915}, {43229, 51916}, {43254, 43515}, {43255, 43516}, {43273, 55643}, {43418, 49905}, {43419, 49906}, {47353, 55657}, {50811, 51515}, {50819, 51068}, {50955, 55649}, {50973, 55627}, {50975, 50994}, {50988, 51538}, {50993, 55654}, {51024, 55670}, {51095, 51705}, {51103, 58230}, {51140, 55618}, {51187, 55626}, {51737, 55593}
X(62076) = midpoint of X(i) and X(j) for these {i,j}: {376, 15717}
X(62076) = reflection of X(i) in X(j) for these {i,j}: {15718, 3}, {15720, 15715}, {15723, 15717}, {381, 3525}, {5056, 549}, {5070, 15718}, {5072, 15721}
X(62076) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1294), X(15718)}}, {{A, B, C, X(5056), X(18317)}}
X(62076) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 11001, 15687}, {2, 15681, 3830}, {2, 15697, 3529}, {2, 15698, 3530}, {2, 3528, 8703}, {2, 8703, 15688}, {3, 14269, 15700}, {3, 15684, 3524}, {3, 15688, 15681}, {3, 15689, 15694}, {3, 30, 15718}, {3, 548, 5073}, {3, 8703, 15695}, {20, 15706, 15703}, {20, 15714, 15706}, {30, 15715, 15720}, {30, 15717, 15723}, {30, 15718, 5070}, {30, 15721, 5072}, {30, 549, 5056}, {376, 15705, 12102}, {376, 15708, 15704}, {376, 15717, 30}, {376, 17504, 382}, {376, 3524, 5059}, {548, 15711, 11001}, {550, 17504, 11737}, {631, 3533, 6998}, {3522, 15698, 15690}, {3522, 15708, 376}, {3524, 15696, 15684}, {3534, 3845, 15685}, {3843, 15695, 15697}, {3845, 10109, 3091}, {3855, 15710, 15715}, {5059, 6977, 3627}, {5073, 15701, 10109}, {8703, 15690, 3522}, {8703, 15711, 548}, {10299, 11001, 2}, {10299, 15687, 5054}, {10304, 14093, 3}, {14093, 15688, 3528}, {15681, 15707, 3851}, {15685, 15693, 5055}, {15686, 15705, 3526}, {15688, 15700, 550}, {15688, 15707, 15689}, {15688, 15710, 14269}, {15689, 15694, 17800}, {15690, 15698, 381}, {15693, 15708, 15722}, {15693, 15716, 15717}, {15695, 15701, 3534}, {15701, 15718, 15719}, {15704, 15713, 3845}, {15704, 15759, 15698}, {15713, 15722, 15701}, {15715, 15717, 17504}, {15716, 15723, 15693}, {15718, 15720, 15707}
X(62077) lies on these lines: {2, 3}, {40, 51091}, {61, 42926}, {62, 42927}, {69, 55642}, {165, 50818}, {1350, 41149}, {1992, 55594}, {3576, 50813}, {4297, 51070}, {4669, 35242}, {4745, 61250}, {5008, 14482}, {5085, 50969}, {5097, 54170}, {5102, 33750}, {5334, 51945}, {5335, 51944}, {5485, 46893}, {5603, 50812}, {5657, 50871}, {6361, 51105}, {6409, 42418}, {6410, 42417}, {6411, 43256}, {6412, 43257}, {6429, 41946}, {6430, 41945}, {6434, 9541}, {6480, 19054}, {6481, 19053}, {6484, 7581}, {6485, 7582}, {8584, 55582}, {9778, 31662}, {10137, 42522}, {10138, 42523}, {10164, 50820}, {10385, 37587}, {10516, 51134}, {10519, 51027}, {10645, 43481}, {10646, 43482}, {11160, 55639}, {11179, 55612}, {11180, 55651}, {11480, 43304}, {11481, 43305}, {12512, 41150}, {13846, 41965}, {13847, 41966}, {14853, 50968}, {14912, 51214}, {15534, 55607}, {16192, 34627}, {16200, 50808}, {16808, 43501}, {16809, 43502}, {18481, 51068}, {20423, 55685}, {21167, 50976}, {21356, 55653}, {22165, 55646}, {25406, 51179}, {31730, 51110}, {31884, 50974}, {32785, 43521}, {32786, 43522}, {33179, 34632}, {33602, 42086}, {33603, 42085}, {34631, 61284}, {35255, 43889}, {35256, 43890}, {36967, 49861}, {36968, 49862}, {37640, 42631}, {37641, 42632}, {38155, 50815}, {38736, 41151}, {38738, 41147}, {39874, 50990}, {41100, 43232}, {41101, 43233}, {41107, 42986}, {41108, 42987}, {41112, 43244}, {41113, 43245}, {41119, 43199}, {41120, 43200}, {41121, 43463}, {41122, 43464}, {41152, 44882}, {42087, 49873}, {42088, 49874}, {42090, 42589}, {42091, 42588}, {42117, 43494}, {42118, 43493}, {42119, 43003}, {42120, 43002}, {42126, 43555}, {42127, 43554}, {42150, 42977}, {42151, 42976}, {42157, 49859}, {42158, 49860}, {42413, 43255}, {42414, 43254}, {42504, 43310}, {42505, 43311}, {42510, 52080}, {42511, 52079}, {42524, 53130}, {42525, 53131}, {42528, 42997}, {42529, 42996}, {42625, 49826}, {42626, 49827}, {43320, 52047}, {43321, 52048}, {43645, 43778}, {43646, 43777}, {46264, 50994}, {49855, 49914}, {49858, 49911}, {50809, 51097}, {50810, 51096}, {50819, 51067}, {50828, 61274}, {50966, 51737}, {50967, 55618}, {50971, 55654}, {50975, 51142}, {50989, 54169}, {50992, 55636}, {51083, 51119}, {51176, 54173}, {51186, 55656}, {51187, 55622}, {51212, 55683}, {51537, 55662}, {52666, 60298}, {52667, 60297}, {54132, 55703}, {55691, 59373}, {60127, 60287}, {60150, 60638}
X(62077) = midpoint of X(i) and X(j) for these {i,j}: {376, 10299}
X(62077) = reflection of X(i) in X(j) for these {i,j}: {5079, 549}
X(62077) = anticomplement of X(61941)
X(62077) = pole of line {69, 33699} with respect to the Wallace hyperbola
X(62077) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(33699)}}, {{A, B, C, X(3856), X(15740)}}, {{A, B, C, X(3858), X(54838)}}, {{A, B, C, X(5073), X(54667)}}, {{A, B, C, X(5079), X(18317)}}, {{A, B, C, X(15694), X(18852)}}, {{A, B, C, X(33923), X(54660)}}
X(62077) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15640, 3860}, {2, 15690, 11001}, {2, 15697, 15685}, {3, 11001, 15719}, {3, 11539, 15692}, {3, 15686, 15708}, {3, 15688, 15686}, {3, 15689, 15723}, {3, 15722, 6908}, {3, 3534, 11812}, {3, 3850, 15717}, {3, 5067, 10299}, {3, 548, 5059}, {3, 6891, 15695}, {3, 6961, 5073}, {4, 12812, 3855}, {4, 3524, 15694}, {20, 15715, 15709}, {30, 549, 5079}, {376, 10299, 30}, {376, 15709, 20}, {376, 3524, 3529}, {546, 12103, 6985}, {550, 15701, 15640}, {3522, 3524, 376}, {3524, 3543, 3533}, {3534, 15693, 14269}, {3534, 15720, 3830}, {3534, 15722, 12101}, {3534, 8703, 3522}, {3545, 11001, 15682}, {3627, 6913, 546}, {3858, 11539, 547}, {5055, 15683, 1532}, {5059, 15692, 11539}, {5059, 15708, 11737}, {8703, 12100, 15688}, {10304, 14093, 3528}, {11001, 15702, 3845}, {11001, 15719, 3545}, {12100, 14869, 15693}, {12100, 15685, 2}, {12100, 15688, 15697}, {12100, 15697, 4}, {12101, 15698, 6967}, {12101, 15711, 15722}, {12101, 15759, 15711}, {13741, 15692, 15707}, {14891, 15696, 3839}, {15640, 15701, 5071}, {15640, 15705, 15701}, {15682, 15698, 631}, {15682, 15710, 15698}, {15683, 17504, 3525}, {15686, 15694, 3543}, {15689, 15714, 3523}, {15691, 15706, 3091}, {15692, 15720, 3524}, {15695, 15722, 3534}, {15708, 16239, 15702}
X(62078) lies on these lines: {2, 3}, {99, 32880}, {165, 3621}, {193, 55614}, {315, 32881}, {397, 43428}, {398, 43429}, {576, 33750}, {3592, 9543}, {3594, 43512}, {3617, 16192}, {3620, 55651}, {3622, 12512}, {3623, 7991}, {4297, 4678}, {5237, 43031}, {5238, 43030}, {5351, 42967}, {5352, 42966}, {5550, 59420}, {5731, 20014}, {5921, 55649}, {6053, 15020}, {6361, 31666}, {6425, 42637}, {6426, 42638}, {6433, 43382}, {6434, 43383}, {6439, 42574}, {6440, 42575}, {6459, 43884}, {6460, 43883}, {6519, 42522}, {6522, 42523}, {6776, 55637}, {7771, 32872}, {7782, 32840}, {9588, 50801}, {9589, 58225}, {9729, 16981}, {9778, 30389}, {10519, 55647}, {11002, 17704}, {11008, 55622}, {11179, 55611}, {11202, 54211}, {14683, 15021}, {14853, 55679}, {14907, 32841}, {14912, 55602}, {14927, 55656}, {14930, 22332}, {15028, 55166}, {15029, 48375}, {16189, 50808}, {16644, 43556}, {16645, 43557}, {16772, 51944}, {16773, 51945}, {17852, 19053}, {19876, 51081}, {20080, 31884}, {22330, 51028}, {23060, 58266}, {25406, 55626}, {28164, 46931}, {31425, 50864}, {33748, 55724}, {33751, 55652}, {33884, 45187}, {34473, 35369}, {35242, 47745}, {37640, 43495}, {37641, 43496}, {38314, 58229}, {39874, 55648}, {40107, 50975}, {40330, 55658}, {42099, 42593}, {42100, 42592}, {42147, 51916}, {42148, 51915}, {42154, 43480}, {42155, 43479}, {42164, 43772}, {42165, 43771}, {42225, 43435}, {42226, 43434}, {42413, 43561}, {42414, 43560}, {42528, 43775}, {42529, 43776}, {42598, 43326}, {42599, 43327}, {42785, 55670}, {42793, 49812}, {42794, 49813}, {42982, 43777}, {42983, 43778}, {43193, 43773}, {43194, 43774}, {43621, 55664}, {46264, 55650}, {46934, 58221}, {48873, 55677}, {50809, 61286}, {50967, 55617}, {51118, 58217}, {51170, 53097}, {51171, 55684}, {51709, 58223}, {53093, 61044}, {53858, 54170}, {54132, 55704}, {54174, 55597}, {55286, 61136}, {60147, 60728}
X(62078) = pole of line {185, 61798} with respect to the Jerabek hyperbola
X(62078) = pole of line {69, 50690} with respect to the Wallace hyperbola
X(62078) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(50690)}}, {{A, B, C, X(1217), X(15703)}}, {{A, B, C, X(3346), X(5055)}}, {{A, B, C, X(12101), X(32533)}}, {{A, B, C, X(15319), X(41099)}}
X(62078) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 11346, 7504}, {2, 17568, 5177}, {3, 12103, 631}, {3, 13587, 13731}, {3, 15688, 12103}, {3, 15696, 3628}, {3, 17538, 10303}, {3, 3091, 15717}, {3, 3525, 15692}, {3, 3529, 3523}, {3, 3534, 14869}, {3, 3627, 3524}, {3, 3628, 10299}, {3, 5079, 12100}, {3, 548, 3529}, {3, 550, 3525}, {4, 631, 15703}, {20, 15721, 4}, {20, 3091, 11541}, {20, 3523, 381}, {20, 3524, 5068}, {20, 5073, 15683}, {20, 8703, 3522}, {140, 11541, 3091}, {140, 376, 20}, {140, 381, 5067}, {140, 3856, 15699}, {376, 15759, 15708}, {376, 3524, 15685}, {381, 632, 3090}, {548, 11812, 550}, {550, 15692, 3832}, {631, 15683, 3854}, {3091, 15640, 12102}, {3091, 5067, 15022}, {3146, 15704, 5059}, {3146, 15705, 12108}, {3146, 3832, 5076}, {3522, 15717, 376}, {3523, 17578, 2}, {3524, 10109, 15721}, {3525, 15682, 12811}, {3529, 12102, 15640}, {3529, 15022, 17578}, {5059, 15698, 6872}, {5192, 17549, 2478}, {8703, 14891, 15688}, {10299, 15696, 3543}, {10303, 17538, 3146}, {11001, 15712, 7486}, {15685, 15693, 10109}, {15693, 17800, 6929}, {15704, 17504, 632}
X(62079) lies on these lines: {2, 3}, {61, 42684}, {62, 42685}, {397, 51915}, {398, 51916}, {524, 55628}, {1353, 55606}, {1503, 55652}, {3564, 55641}, {3630, 55638}, {3653, 58225}, {4297, 59400}, {4301, 50832}, {5188, 32523}, {5349, 42593}, {5350, 42592}, {5493, 58232}, {5881, 50822}, {6411, 43430}, {6412, 43431}, {6425, 43338}, {6426, 43339}, {6445, 43382}, {6446, 43383}, {6447, 42637}, {6448, 42638}, {7991, 61284}, {8550, 55617}, {9681, 43525}, {10147, 43258}, {10148, 43259}, {10283, 12512}, {10645, 42922}, {10646, 42923}, {11482, 33750}, {12007, 52987}, {13348, 45956}, {15023, 20127}, {15042, 61598}, {15069, 51184}, {16192, 38112}, {20190, 48874}, {21850, 55681}, {22234, 51138}, {22251, 38788}, {29181, 55675}, {30389, 61279}, {31447, 38081}, {33751, 43150}, {34380, 55620}, {38022, 50816}, {38079, 50972}, {38083, 51081}, {38110, 55677}, {38136, 55669}, {39884, 55657}, {42087, 42964}, {42088, 42965}, {42101, 43468}, {42102, 43467}, {42108, 42493}, {42109, 42492}, {42117, 42686}, {42118, 42687}, {42135, 42954}, {42138, 42955}, {42139, 43647}, {42142, 43648}, {42149, 51945}, {42152, 51944}, {42528, 42935}, {42529, 42934}, {42612, 43302}, {42613, 43303}, {42694, 43402}, {42695, 43401}, {42777, 42891}, {42778, 42890}, {42900, 42957}, {42901, 42956}, {42998, 43640}, {42999, 43639}, {43010, 43631}, {43011, 43630}, {43340, 43879}, {43341, 43880}, {43483, 43783}, {43484, 43784}, {43544, 43633}, {43545, 43632}, {44882, 55647}, {48876, 55644}, {48881, 55679}, {48906, 55631}, {50808, 58240}, {50830, 61297}, {50965, 55718}, {50979, 55583}, {51140, 55611}, {51163, 55664}, {51182, 55623}, {51737, 55588}, {55687, 59399}, {58219, 59420}, {61247, 61524}
X(62079) = midpoint of X(i) and X(j) for these {i,j}: {376, 15716}
X(62079) = reflection of X(i) in X(j) for these {i,j}: {15723, 12100}, {3855, 140}, {5, 15720}
X(62079) = pole of line {185, 61801} with respect to the Jerabek hyperbola
X(62079) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 12103, 14869}, {3, 12108, 17504}, {3, 15688, 17538}, {3, 15696, 3090}, {3, 15704, 549}, {3, 20, 12108}, {3, 3090, 12100}, {3, 3146, 3530}, {3, 3534, 10303}, {3, 376, 546}, {3, 5072, 15717}, {3, 5076, 3524}, {3, 546, 15712}, {3, 548, 15704}, {3, 550, 632}, {5, 15712, 11812}, {5, 8703, 3522}, {30, 12100, 15723}, {30, 140, 3855}, {140, 12811, 17697}, {140, 3543, 5}, {376, 15716, 30}, {548, 15759, 4}, {548, 3856, 15696}, {548, 549, 550}, {1657, 12108, 6924}, {3090, 6985, 15687}, {3522, 3534, 548}, {3523, 11357, 15721}, {3525, 5072, 3628}, {3526, 3534, 5073}, {3530, 12101, 3533}, {3530, 15686, 3858}, {3534, 14269, 15683}, {3627, 3628, 3857}, {3628, 5066, 5079}, {3853, 10299, 15713}, {3855, 15022, 5072}, {5073, 15720, 5056}, {6891, 15718, 15688}, {6949, 15697, 3534}, {10299, 15689, 3853}, {12103, 14869, 3627}, {14890, 15691, 15640}, {15022, 17538, 17800}, {15022, 17697, 7486}, {15698, 17538, 15022}, {15698, 17800, 140}
X(62080) lies on these lines: {2, 3}, {524, 55624}, {528, 38637}, {541, 38638}, {542, 38633}, {543, 38634}, {599, 33751}, {3098, 50973}, {3411, 42509}, {3412, 42508}, {3579, 34748}, {3655, 50814}, {4746, 51080}, {4816, 50811}, {5092, 50968}, {6417, 53131}, {6418, 53130}, {6496, 35822}, {6497, 35823}, {6500, 52048}, {6501, 52047}, {7988, 58216}, {8148, 50808}, {9530, 38639}, {9541, 43415}, {9691, 19054}, {9778, 61280}, {10645, 43646}, {10646, 43645}, {11178, 50976}, {11179, 50970}, {11645, 55654}, {11693, 37853}, {12512, 61277}, {12699, 50816}, {13624, 50812}, {13903, 43256}, {13961, 43257}, {15533, 55637}, {15534, 55602}, {16962, 42625}, {16963, 42626}, {17502, 61274}, {18440, 50971}, {18492, 51088}, {18493, 34638}, {18525, 50815}, {19924, 55682}, {21358, 55657}, {25561, 55662}, {28150, 58218}, {28194, 58230}, {28198, 61275}, {28202, 58221}, {28208, 61254}, {28216, 58226}, {31487, 42418}, {31670, 50972}, {31673, 51081}, {34718, 51082}, {35242, 50798}, {36836, 42631}, {36843, 42632}, {37712, 38066}, {38072, 55670}, {38127, 61247}, {38747, 48657}, {42115, 42529}, {42116, 42528}, {42125, 43100}, {42128, 43107}, {42154, 42894}, {42155, 42895}, {42566, 43795}, {42567, 43796}, {42586, 49907}, {42587, 49908}, {42690, 43200}, {42691, 43199}, {42910, 43780}, {42911, 43779}, {42984, 43637}, {42985, 43636}, {43014, 43304}, {43015, 43305}, {43273, 55639}, {44456, 50965}, {47353, 55655}, {48662, 55651}, {48880, 50963}, {48906, 51178}, {50810, 61292}, {50819, 61524}, {50828, 58224}, {50832, 58228}, {50955, 55646}, {51024, 55672}, {51104, 58235}, {51135, 54169}, {51136, 55632}, {51140, 55607}, {51705, 61284}, {51737, 55584}, {54131, 55678}, {58249, 61282}
X(62080) = midpoint of X(i) and X(j) for these {i,j}: {376, 15705}, {15689, 15707}
X(62080) = reflection of X(i) in X(j) for these {i,j}: {15706, 15710}, {15707, 3}, {15709, 17504}, {381, 15709}, {5054, 15705}, {5055, 15707}
X(62080) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1294), X(15707)}}, {{A, B, C, X(3858), X(52441)}}, {{A, B, C, X(12103), X(57822)}}, {{A, B, C, X(58203), X(60122)}}
X(62080) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 376, 12103}, {3, 15681, 15701}, {3, 15684, 15693}, {3, 15685, 549}, {3, 15688, 15689}, {3, 15695, 15681}, {3, 15696, 3851}, {3, 15703, 12100}, {3, 30, 15707}, {3, 3534, 15694}, {3, 3830, 15718}, {4, 15714, 15716}, {5, 12108, 3533}, {5, 376, 3534}, {20, 15759, 15700}, {20, 16434, 550}, {30, 15705, 5054}, {30, 15709, 381}, {30, 15710, 15706}, {30, 17504, 15709}, {376, 12100, 1657}, {381, 3534, 3529}, {381, 6958, 17800}, {548, 5067, 15696}, {549, 15696, 15685}, {549, 3861, 2}, {1657, 12100, 15703}, {1657, 15703, 3830}, {1657, 5054, 3839}, {3090, 3525, 16864}, {3146, 3523, 5067}, {3522, 3529, 548}, {3524, 15689, 5073}, {3524, 3534, 14269}, {3524, 3545, 10303}, {3524, 5054, 15722}, {3528, 8703, 14093}, {3533, 5046, 140}, {3534, 10303, 15684}, {3534, 15693, 12101}, {3534, 15720, 3543}, {3543, 15711, 15720}, {3851, 5070, 12812}, {5054, 15688, 376}, {8703, 10304, 15688}, {10124, 12101, 5}, {10304, 15688, 3}, {11001, 14891, 3526}, {11812, 17504, 3524}, {14093, 15688, 10304}, {14269, 15694, 5055}, {15681, 15701, 3843}, {15682, 15712, 15723}, {15684, 15693, 5070}, {15686, 15698, 1656}, {15688, 15689, 15695}, {15689, 15707, 30}, {15690, 15692, 382}, {50976, 55656, 11178}
X(62081) lies on these lines: {2, 3}, {165, 31145}, {182, 50969}, {193, 55607}, {524, 55622}, {542, 55642}, {633, 33613}, {634, 33612}, {962, 50812}, {1131, 43209}, {1132, 43210}, {1350, 51214}, {1385, 50813}, {1992, 55591}, {3579, 20014}, {3623, 51705}, {3654, 20052}, {4297, 50871}, {4678, 35242}, {5032, 50965}, {5097, 51028}, {5102, 54170}, {5237, 49876}, {5238, 49875}, {5691, 51079}, {5731, 20049}, {5921, 33751}, {6411, 43889}, {6412, 43890}, {6419, 43794}, {6420, 43793}, {6429, 19054}, {6430, 19053}, {6431, 43511}, {6432, 43512}, {6433, 7585}, {6434, 7586}, {6437, 41946}, {6438, 41945}, {6481, 9541}, {6684, 50820}, {6776, 55633}, {7771, 32893}, {7802, 32873}, {8596, 34473}, {9542, 43797}, {9543, 42637}, {9681, 42524}, {9778, 30392}, {9956, 50863}, {10519, 55645}, {11160, 31884}, {11179, 55603}, {11180, 55649}, {11531, 50808}, {12512, 38314}, {14853, 55680}, {16192, 50815}, {16200, 34632}, {16241, 42903}, {16242, 42902}, {16267, 42891}, {16268, 42890}, {16981, 36987}, {18583, 51211}, {19875, 50868}, {19878, 58215}, {19883, 51119}, {19924, 55683}, {20057, 58248}, {20423, 55688}, {21356, 50971}, {21358, 51025}, {22235, 42588}, {22237, 42589}, {23302, 42586}, {23303, 42587}, {24206, 51216}, {25055, 50816}, {25406, 55618}, {32785, 43789}, {32786, 43790}, {32808, 51952}, {32809, 51953}, {32871, 48913}, {32879, 59634}, {33179, 50872}, {33750, 39561}, {34628, 38155}, {34638, 58221}, {35369, 38736}, {35770, 53130}, {35771, 53131}, {36990, 51134}, {37689, 44541}, {38747, 52695}, {41943, 42091}, {41944, 42090}, {42085, 43200}, {42086, 43199}, {42119, 51945}, {42120, 51944}, {42154, 43297}, {42155, 43296}, {42159, 42953}, {42162, 42952}, {42433, 49826}, {42434, 49827}, {42528, 42896}, {42529, 42897}, {42596, 43475}, {42597, 43476}, {42631, 42998}, {42632, 42999}, {42910, 43249}, {42911, 43248}, {42912, 43242}, {42913, 43243}, {43193, 49862}, {43194, 49861}, {43252, 49813}, {43253, 49812}, {44882, 51027}, {46267, 48873}, {47352, 50972}, {48310, 51165}, {48876, 51177}, {50664, 54132}, {50967, 55612}, {50968, 51212}, {50974, 55629}, {50984, 51537}, {51106, 58229}, {51137, 51213}, {51166, 59373}, {54173, 55636}, {54174, 55594}, {55711, 61044}
X(62081) = midpoint of X(i) and X(j) for these {i,j}: {376, 15715}, {3534, 5070}
X(62081) = reflection of X(i) in X(j) for these {i,j}: {15719, 3}, {15721, 15715}, {2, 15717}, {3525, 15716}, {5056, 15719}
X(62081) = anticomplement of X(61944)
X(62081) = pole of line {69, 51022} with respect to the Wallace hyperbola
X(62081) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(1294), X(15719)}}, {{A, B, C, X(1494), X(50689)}}, {{A, B, C, X(3346), X(5079)}}, {{A, B, C, X(3839), X(52443)}}, {{A, B, C, X(15691), X(18850)}}, {{A, B, C, X(16251), X(35404)}}
X(62081) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 11001, 15708}, {3, 15686, 15702}, {3, 15688, 15690}, {3, 15696, 3850}, {3, 16239, 10299}, {3, 30, 15719}, {3, 3534, 11539}, {3, 550, 5067}, {20, 10299, 15022}, {20, 1656, 3146}, {20, 3523, 546}, {30, 15716, 3525}, {30, 15719, 5056}, {376, 15681, 15697}, {376, 15702, 15686}, {376, 3524, 15681}, {376, 3528, 14093}, {376, 5071, 3534}, {546, 14891, 549}, {549, 10109, 15694}, {550, 15698, 3839}, {631, 5068, 16859}, {1656, 3845, 3545}, {1657, 15711, 15709}, {3146, 3522, 548}, {3525, 3855, 1656}, {3525, 5056, 13742}, {3528, 8703, 10304}, {3534, 14891, 5071}, {3534, 15710, 3523}, {3534, 5070, 30}, {3543, 15708, 547}, {3545, 15690, 20}, {3545, 5067, 10109}, {5054, 15640, 5068}, {5054, 17538, 15640}, {5056, 15721, 15723}, {5071, 15710, 14891}, {8703, 10304, 3522}, {10124, 15697, 15683}, {10304, 15688, 15705}, {11001, 15708, 3832}, {15681, 15714, 3524}, {15682, 17504, 10303}, {15683, 15692, 2}, {15686, 15702, 3543}, {15689, 15759, 631}, {15691, 15695, 376}, {15691, 15700, 4}, {15692, 15718, 15717}, {15692, 15721, 15718}, {15695, 15700, 15691}, {15696, 17504, 15682}, {15705, 15717, 15716}, {15715, 15718, 15692}, {15719, 15723, 15721}
X(62082) lies on these lines: {2, 3}, {17, 42131}, {18, 42130}, {165, 18526}, {185, 54047}, {371, 43338}, {372, 43339}, {395, 42969}, {396, 42968}, {599, 55647}, {1587, 43413}, {1588, 43414}, {1699, 58219}, {2777, 15042}, {3519, 43713}, {3532, 34483}, {3763, 55660}, {5210, 7755}, {5237, 42934}, {5238, 42935}, {5351, 42626}, {5352, 42625}, {5365, 42585}, {5366, 42584}, {5418, 41948}, {5420, 41947}, {5493, 10246}, {5585, 7756}, {5734, 50813}, {5890, 55286}, {6144, 55615}, {6199, 42637}, {6241, 54044}, {6395, 42638}, {6408, 9541}, {6409, 18512}, {6410, 18510}, {6411, 8960}, {6412, 58866}, {6427, 53131}, {6428, 53130}, {6447, 41946}, {6448, 41945}, {6449, 41961}, {6450, 41962}, {6451, 41963}, {6452, 41964}, {6496, 42259}, {6497, 42258}, {6776, 55632}, {6781, 31467}, {7581, 9690}, {7582, 43383}, {7691, 13432}, {7850, 32821}, {8550, 55610}, {9540, 43411}, {10516, 55659}, {10606, 45185}, {10645, 41974}, {10646, 41973}, {10990, 32609}, {10991, 14692}, {11179, 55602}, {11480, 43302}, {11481, 43303}, {11485, 42684}, {11486, 42685}, {11522, 17502}, {11592, 15305}, {11623, 38731}, {11742, 39565}, {11898, 55639}, {12007, 33878}, {12307, 13431}, {12645, 43174}, {12702, 13607}, {13348, 54048}, {13623, 14528}, {13665, 51910}, {13785, 51911}, {13935, 43412}, {14677, 38638}, {14848, 50968}, {14862, 48672}, {15036, 38790}, {15040, 37853}, {15041, 30714}, {15069, 55644}, {15105, 32063}, {15513, 44541}, {15534, 55600}, {16192, 18525}, {16534, 38788}, {16644, 42959}, {16645, 42958}, {16960, 42798}, {16961, 42797}, {17851, 42523}, {18440, 55651}, {18493, 58221}, {18553, 55655}, {20417, 38723}, {22615, 43514}, {22644, 43513}, {25406, 55616}, {25555, 55676}, {26861, 43691}, {27082, 44683}, {28208, 31425}, {31447, 34628}, {31663, 59503}, {31884, 39899}, {32142, 52093}, {32903, 40686}, {33542, 34564}, {33544, 37489}, {33750, 53091}, {33751, 34507}, {34153, 38633}, {35450, 44762}, {36748, 59655}, {36836, 42528}, {36843, 42529}, {36967, 43427}, {36968, 43426}, {36990, 55658}, {37714, 50820}, {38028, 58224}, {38747, 52090}, {40341, 55633}, {40693, 42794}, {40694, 42793}, {42021, 44763}, {42085, 42690}, {42086, 42691}, {42087, 42688}, {42088, 42689}, {42090, 42818}, {42091, 42817}, {42096, 42908}, {42097, 42909}, {42099, 42954}, {42100, 42955}, {42115, 42150}, {42116, 42151}, {42121, 43770}, {42124, 43769}, {42126, 43239}, {42127, 43238}, {42129, 42432}, {42132, 42431}, {42144, 42495}, {42145, 42494}, {42149, 42686}, {42152, 42687}, {42153, 42964}, {42156, 42965}, {42157, 42816}, {42158, 42815}, {42262, 43379}, {42265, 43378}, {42270, 43559}, {42273, 43558}, {42433, 42974}, {42434, 42975}, {42775, 43103}, {42776, 43102}, {42920, 42951}, {42921, 42950}, {42938, 43645}, {42939, 43646}, {42978, 43632}, {42979, 43633}, {42980, 43022}, {42981, 43023}, {42992, 43193}, {42993, 43194}, {43150, 55649}, {43273, 55637}, {43340, 45384}, {43341, 45385}, {43374, 43519}, {43375, 43520}, {43517, 43560}, {43518, 43561}, {43630, 43870}, {43631, 43869}, {44882, 55643}, {46264, 55648}, {47352, 55675}, {47355, 55666}, {48872, 55670}, {48873, 55678}, {48874, 55697}, {48879, 55664}, {48880, 55671}, {48881, 55682}, {48885, 55673}, {48891, 55662}, {48892, 55654}, {48896, 55663}, {48898, 55656}, {48905, 55657}, {48906, 55624}, {48910, 55669}, {48920, 55665}, {50800, 51081}, {50962, 55595}, {50965, 55724}, {50972, 51173}, {51138, 51172}, {51140, 55606}, {51737, 55580}, {53023, 55668}, {54131, 55679}
X(62082) = pole of line {185, 61803} with respect to the Jerabek hyperbola
X(62082) = pole of line {69, 48942} with respect to the Wallace hyperbola
X(62082) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(381), X(14863)}}, {{A, B, C, X(3091), X(13623)}}, {{A, B, C, X(3146), X(34483)}}, {{A, B, C, X(3518), X(43713)}}, {{A, B, C, X(3519), X(3543)}}, {{A, B, C, X(3532), X(34484)}}, {{A, B, C, X(3832), X(14861)}}, {{A, B, C, X(3860), X(52441)}}, {{A, B, C, X(5059), X(26861)}}, {{A, B, C, X(10594), X(44763)}}, {{A, B, C, X(13596), X(14528)}}, {{A, B, C, X(13599), X(47478)}}, {{A, B, C, X(15700), X(40448)}}, {{A, B, C, X(26863), X(43691)}}, {{A, B, C, X(33703), X(42021)}}
X(62082) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 15681, 631}, {3, 15688, 15696}, {3, 15695, 20}, {3, 17800, 549}, {3, 3528, 14093}, {3, 3534, 3526}, {3, 376, 382}, {3, 3830, 3530}, {3, 3843, 3524}, {3, 3851, 15712}, {3, 5, 15700}, {3, 5070, 12100}, {3, 5073, 3523}, {3, 550, 1656}, {3, 631, 15716}, {4, 10299, 10303}, {4, 15709, 5056}, {4, 3522, 548}, {4, 5056, 3857}, {20, 15698, 3628}, {20, 15712, 3851}, {20, 3628, 15684}, {20, 5054, 5076}, {140, 15693, 15720}, {140, 15704, 4}, {140, 550, 5059}, {376, 10304, 15759}, {376, 15717, 15704}, {376, 17504, 15685}, {376, 5059, 550}, {382, 15723, 3091}, {549, 15704, 3856}, {550, 3523, 5073}, {1656, 5054, 3533}, {1656, 5068, 5079}, {1657, 15720, 381}, {3522, 15712, 15695}, {3524, 12103, 3843}, {3529, 12100, 5070}, {3530, 17538, 3830}, {3530, 3857, 15709}, {3533, 5059, 3845}, {3534, 14093, 10304}, {3534, 15716, 5066}, {3843, 6850, 140}, {3845, 15759, 15698}, {3856, 15704, 15640}, {3856, 5055, 5072}, {6971, 15718, 17682}, {8703, 14093, 15688}, {10304, 15688, 15706}, {11541, 15708, 5}, {14813, 14814, 3543}, {14891, 15697, 14269}, {15640, 15704, 17800}, {15683, 15689, 3534}, {15684, 15698, 5054}, {15685, 17504, 15723}, {15688, 15693, 376}, {15690, 15710, 15694}, {15696, 15720, 1657}, {15700, 15708, 15693}, {15704, 15717, 5055}, {15704, 15759, 15717}, {15717, 15759, 3}, {42431, 42773, 42132}, {42432, 42774, 42129}, {42964, 43484, 42153}, {42965, 43483, 42156}
X(62083) lies on these lines: {2, 3}, {61, 42929}, {62, 42928}, {69, 55641}, {99, 32877}, {147, 52886}, {165, 3625}, {193, 55606}, {397, 51944}, {398, 51945}, {575, 33750}, {1352, 55652}, {2777, 15023}, {3098, 43814}, {3311, 43321}, {3312, 43320}, {3316, 43519}, {3317, 43520}, {3592, 42637}, {3594, 42638}, {3601, 4114}, {3620, 55649}, {3622, 31666}, {3630, 31884}, {3633, 5731}, {3635, 7991}, {3817, 58217}, {4297, 4668}, {4301, 58229}, {5032, 55721}, {5261, 59325}, {5274, 59319}, {5343, 43373}, {5344, 43372}, {5640, 40284}, {5921, 55646}, {6144, 25406}, {6200, 43883}, {6361, 61277}, {6396, 43884}, {6419, 43511}, {6420, 43512}, {6453, 42522}, {6454, 9541}, {6460, 9542}, {6480, 43382}, {6481, 43383}, {6488, 9692}, {6496, 23267}, {6497, 23273}, {6519, 7581}, {6522, 7582}, {6776, 55631}, {9588, 50815}, {9680, 43256}, {10519, 33751}, {10645, 42982}, {10646, 42983}, {10653, 42802}, {10654, 42801}, {11008, 55618}, {11179, 55600}, {11477, 33748}, {11480, 43242}, {11481, 43243}, {12250, 50414}, {12279, 40247}, {12512, 30389}, {13340, 55286}, {13347, 46865}, {13464, 50812}, {14853, 55681}, {14912, 55595}, {14927, 55654}, {15020, 37853}, {15178, 20070}, {15513, 37689}, {16189, 34632}, {16625, 20791}, {16964, 43480}, {16965, 43479}, {16982, 40280}, {17821, 54211}, {20053, 59417}, {20080, 55629}, {31652, 37665}, {31670, 55675}, {31730, 61275}, {32455, 53097}, {32876, 37668}, {34507, 50975}, {35242, 38127}, {37640, 43304}, {37641, 43305}, {38064, 51211}, {38068, 50863}, {39874, 55643}, {40330, 55657}, {40693, 43646}, {40694, 43645}, {41119, 42959}, {41120, 42958}, {41971, 43023}, {41972, 43022}, {42090, 43870}, {42091, 43869}, {42111, 43472}, {42114, 43471}, {42149, 42933}, {42152, 42932}, {42160, 43295}, {42161, 43294}, {42163, 42956}, {42166, 42957}, {42258, 42569}, {42259, 42568}, {42435, 42528}, {42436, 42529}, {42541, 43510}, {42542, 43509}, {42570, 43879}, {42571, 43880}, {42580, 43365}, {42581, 43364}, {42944, 51916}, {42945, 51915}, {43211, 60303}, {43212, 60304}, {43540, 43633}, {43541, 43632}, {43621, 55666}, {44846, 61154}, {46264, 55647}, {46724, 57896}, {46933, 61257}, {48873, 55679}, {50808, 58245}, {50813, 58232}, {50814, 61289}, {50967, 55611}, {50969, 55704}, {51028, 53858}, {51170, 55580}, {51171, 55687}, {51178, 55623}, {51212, 55684}, {51538, 55671}, {54132, 55708}, {59418, 60977}, {61307, 61314}
X(62083) = anticomplement of X(61945)
X(62083) = pole of line {185, 61804} with respect to the Jerabek hyperbola
X(62083) = pole of line {69, 50691} with respect to the Wallace hyperbola
X(62083) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(50691)}}, {{A, B, C, X(1217), X(15699)}}, {{A, B, C, X(3091), X(57896)}}, {{A, B, C, X(3346), X(5071)}}, {{A, B, C, X(3533), X(51348)}}, {{A, B, C, X(3832), X(52441)}}, {{A, B, C, X(3854), X(15740)}}, {{A, B, C, X(12811), X(31363)}}, {{A, B, C, X(15077), X(50687)}}, {{A, B, C, X(15696), X(60618)}}
X(62083) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 14093, 10304}, {2, 15705, 15718}, {2, 3522, 548}, {2, 3627, 3091}, {3, 10303, 15692}, {3, 12103, 3525}, {3, 15689, 5072}, {3, 15696, 546}, {3, 15704, 631}, {3, 17538, 2}, {3, 20, 10303}, {3, 3090, 15717}, {3, 3146, 3523}, {3, 5072, 15712}, {3, 5076, 3530}, {3, 546, 3524}, {3, 548, 17538}, {3, 550, 3090}, {3, 632, 10299}, {4, 631, 15699}, {20, 15692, 5056}, {20, 3523, 3839}, {20, 5056, 15640}, {376, 3525, 12103}, {548, 14891, 550}, {548, 5072, 16434}, {550, 16239, 15685}, {632, 17578, 6912}, {632, 3534, 11541}, {1657, 15718, 5}, {1657, 5054, 3843}, {3090, 12102, 3854}, {3146, 12102, 3543}, {3146, 16864, 3858}, {3146, 3854, 12102}, {3522, 10304, 20}, {3524, 15696, 5059}, {3524, 5059, 7486}, {3528, 8703, 3522}, {3530, 11001, 5068}, {3534, 10299, 3832}, {3627, 12103, 1657}, {3627, 14869, 12812}, {3832, 10299, 15721}, {3832, 16347, 5079}, {3832, 17590, 5071}, {3854, 15717, 5054}, {10299, 11541, 632}, {10299, 11737, 17533}, {10304, 15688, 15708}, {12100, 12812, 12108}, {12100, 14893, 14890}, {12100, 15688, 376}, {12103, 12108, 3627}, {12108, 17538, 3146}, {13633, 17504, 15702}, {15684, 15706, 11540}, {15685, 16239, 4}, {15695, 15710, 15683}, {16434, 17538, 15689}, {17504, 17800, 3533}
X(62084) lies on these lines: {2, 3}, {61, 52079}, {62, 52080}, {69, 33751}, {165, 4816}, {193, 55602}, {962, 31666}, {1352, 55650}, {1992, 55588}, {3316, 42267}, {3317, 42266}, {3592, 43338}, {3594, 43339}, {3618, 55679}, {3619, 55657}, {3620, 55648}, {4297, 4746}, {4301, 50812}, {5007, 14482}, {5334, 42686}, {5335, 42687}, {5343, 51916}, {5344, 51915}, {5351, 42119}, {5352, 42120}, {5368, 7738}, {5493, 50813}, {5734, 58232}, {5881, 50819}, {5921, 55643}, {6221, 43382}, {6337, 7850}, {6361, 30389}, {6398, 43383}, {6411, 13886}, {6412, 13939}, {6419, 42637}, {6420, 42638}, {6426, 9541}, {6427, 43511}, {6428, 43512}, {6453, 7581}, {6454, 7582}, {6459, 43798}, {6460, 43797}, {6494, 43321}, {6495, 43320}, {6776, 55626}, {7991, 13607}, {8164, 59325}, {8591, 38627}, {9143, 38626}, {9681, 43793}, {9778, 15178}, {10645, 42986}, {10646, 42987}, {11008, 55612}, {11177, 38628}, {11179, 55597}, {11440, 25712}, {11464, 32601}, {11468, 14810}, {11522, 58225}, {12007, 53097}, {12244, 15020}, {12317, 15021}, {13347, 43576}, {14912, 52987}, {14927, 55653}, {15012, 36987}, {15034, 37853}, {15036, 38791}, {15069, 50975}, {15644, 61136}, {16267, 43002}, {16268, 43003}, {18840, 54891}, {20080, 55624}, {20125, 38788}, {22236, 42684}, {22238, 42685}, {23267, 43430}, {23273, 43431}, {25406, 55606}, {28190, 46932}, {31425, 38074}, {31447, 50864}, {31670, 55677}, {33602, 42959}, {33603, 42958}, {33750, 53093}, {34632, 58240}, {35242, 59388}, {35369, 38634}, {35812, 43342}, {35813, 43343}, {35814, 42260}, {35815, 42261}, {37484, 55286}, {37640, 42795}, {37641, 42796}, {38021, 51083}, {40330, 55656}, {40693, 42892}, {40694, 42893}, {41963, 43256}, {41964, 43257}, {42103, 43468}, {42106, 43467}, {42121, 42688}, {42124, 42689}, {42139, 42954}, {42142, 42955}, {42147, 51945}, {42148, 51944}, {42159, 42901}, {42162, 42900}, {42215, 43884}, {42216, 43883}, {42431, 43544}, {42432, 43545}, {42433, 43481}, {42434, 43482}, {42813, 43447}, {42814, 43446}, {42926, 43020}, {42927, 43021}, {42950, 43473}, {42951, 43474}, {42980, 43232}, {42981, 43233}, {43150, 55647}, {43300, 43777}, {43301, 43778}, {43336, 43787}, {43337, 43788}, {43407, 43879}, {43408, 43880}, {43542, 43769}, {43543, 43770}, {43621, 55667}, {44882, 55641}, {46264, 55644}, {47743, 59319}, {48873, 55681}, {48874, 55701}, {48881, 55684}, {48885, 55675}, {48892, 55652}, {48906, 55620}, {50969, 51138}, {50982, 51177}, {51140, 55600}, {51176, 55628}, {51179, 55617}, {51212, 55687}, {51538, 55672}, {51705, 58245}, {53092, 61044}, {54170, 55718}, {55694, 59373}
X(62084) = midpoint of X(i) and X(j) for these {i,j}: {20, 3854}
X(62084) = reflection of X(i) in X(j) for these {i,j}: {4, 7486}
X(62084) = anticomplement of X(61946)
X(62084) = pole of line {185, 61807} with respect to the Jerabek hyperbola
X(62084) = pole of line {69, 62036} with respect to the Wallace hyperbola
X(62084) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(3517), X(43713)}}, {{A, B, C, X(3526), X(18852)}}, {{A, B, C, X(3845), X(31371)}}, {{A, B, C, X(3851), X(13623)}}, {{A, B, C, X(3853), X(15077)}}, {{A, B, C, X(5066), X(18854)}}, {{A, B, C, X(5073), X(34483)}}, {{A, B, C, X(6995), X(54891)}}, {{A, B, C, X(10304), X(18851)}}, {{A, B, C, X(11540), X(46412)}}, {{A, B, C, X(15022), X(18853)}}, {{A, B, C, X(15704), X(18849)}}, {{A, B, C, X(18847), X(50692)}}, {{A, B, C, X(32533), X(38335)}}, {{A, B, C, X(33923), X(46168)}}, {{A, B, C, X(34200), X(54660)}}, {{A, B, C, X(42021), X(49133)}}
X(62084) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 12103, 11541}, {3, 12103, 2}, {3, 13587, 9840}, {3, 14869, 15692}, {3, 15696, 3627}, {3, 15704, 10303}, {3, 1657, 14869}, {3, 17538, 3090}, {3, 20, 3525}, {3, 3525, 10299}, {3, 3529, 631}, {3, 3534, 3628}, {3, 3628, 15717}, {3, 5079, 15712}, {3, 550, 3091}, {4, 15717, 15709}, {4, 17538, 15704}, {4, 3524, 3526}, {4, 3525, 15022}, {4, 5067, 5066}, {20, 10299, 3545}, {20, 15705, 1656}, {20, 3522, 15688}, {20, 3854, 30}, {376, 10304, 15698}, {376, 15709, 3534}, {376, 15710, 15682}, {376, 3090, 17538}, {548, 15759, 550}, {549, 15704, 546}, {550, 3526, 15683}, {1657, 15692, 5067}, {3146, 10303, 5072}, {3522, 10304, 548}, {3522, 3528, 376}, {3522, 8703, 3528}, {3523, 11001, 3855}, {3523, 15696, 11001}, {3526, 17800, 3861}, {3530, 15689, 5059}, {3530, 5059, 5071}, {3545, 15698, 549}, {3627, 15689, 7580}, {3627, 15693, 16408}, {3627, 15703, 6915}, {3830, 15716, 15713}, {3845, 5054, 17532}, {3857, 12103, 17800}, {5072, 15704, 3146}, {10303, 15704, 4}, {10304, 15683, 15759}, {14093, 15688, 3830}, {14093, 15759, 10304}, {15683, 15759, 3524}, {15686, 15720, 17578}, {15696, 16239, 20}, {15698, 16434, 3529}, {15716, 16239, 3523}
X(62085) lies on these lines: {2, 3}, {17, 43033}, {18, 43032}, {40, 32900}, {165, 12645}, {524, 55620}, {542, 55641}, {599, 55644}, {1131, 43787}, {1132, 43788}, {1384, 9607}, {1503, 55648}, {1853, 32903}, {3312, 9681}, {3411, 11481}, {3412, 11480}, {3564, 55632}, {3579, 61296}, {3653, 50816}, {3763, 55659}, {4297, 59503}, {4301, 61277}, {4316, 9656}, {4324, 9671}, {4325, 5217}, {4330, 5204}, {4338, 37600}, {5010, 9657}, {5023, 7765}, {5122, 37723}, {5188, 32519}, {5206, 44541}, {5237, 42626}, {5238, 42625}, {5351, 42975}, {5352, 42974}, {5418, 53517}, {5420, 53520}, {5550, 28182}, {5585, 7748}, {5657, 61246}, {5731, 61292}, {5734, 61280}, {5790, 16192}, {5881, 31663}, {5882, 50814}, {5965, 55622}, {6144, 55608}, {6200, 31487}, {6279, 35246}, {6280, 35247}, {6361, 58230}, {6411, 35812}, {6412, 35813}, {6417, 42637}, {6418, 42638}, {6427, 53130}, {6428, 53131}, {6445, 6460}, {6446, 6459}, {6451, 9680}, {6452, 13961}, {6455, 18512}, {6456, 18510}, {6472, 42522}, {6473, 42523}, {6496, 6560}, {6497, 6561}, {6500, 43511}, {6501, 43512}, {6684, 61257}, {6776, 55624}, {6781, 31457}, {7280, 9670}, {7581, 9691}, {7728, 15042}, {8148, 61281}, {8550, 50970}, {8567, 52102}, {8588, 44519}, {8589, 31467}, {8717, 18350}, {9588, 18525}, {9589, 13624}, {9624, 17502}, {9655, 59325}, {9668, 59319}, {9690, 19117}, {9698, 53095}, {9778, 37624}, {9862, 38635}, {10164, 61258}, {10246, 12512}, {10516, 55658}, {10541, 50968}, {10574, 55286}, {10645, 43193}, {10646, 43194}, {10990, 15039}, {11017, 33879}, {11179, 55595}, {11202, 48672}, {11204, 34780}, {11362, 18526}, {11495, 37535}, {11592, 15058}, {11645, 55652}, {11898, 31884}, {12111, 54044}, {12163, 45184}, {12244, 38638}, {12248, 38636}, {12253, 38639}, {12316, 20585}, {12383, 38633}, {12702, 61287}, {12902, 15057}, {13172, 38634}, {13199, 38637}, {13340, 14531}, {13491, 54041}, {13598, 40284}, {13665, 42578}, {13785, 42579}, {14810, 15069}, {14848, 55687}, {14981, 38742}, {15036, 38789}, {15040, 15063}, {15041, 23236}, {15045, 58533}, {15067, 52093}, {15086, 40930}, {15326, 31452}, {15484, 15515}, {15534, 55597}, {15606, 34783}, {15748, 44866}, {15815, 31470}, {16003, 38723}, {16772, 42091}, {16773, 42090}, {16936, 52099}, {16960, 42891}, {16961, 42890}, {16964, 42818}, {16965, 42817}, {17814, 46945}, {18440, 55649}, {18481, 38127}, {19106, 42950}, {19107, 42951}, {19116, 43415}, {19924, 55684}, {22236, 42528}, {22238, 42529}, {22793, 61271}, {23251, 42558}, {23261, 42557}, {25406, 55604}, {25555, 51173}, {29181, 55678}, {29317, 55671}, {29323, 55662}, {30389, 50812}, {31414, 35255}, {31425, 61256}, {31730, 61276}, {32609, 37853}, {33542, 37486}, {33543, 33544}, {33749, 53097}, {33750, 48874}, {33884, 45957}, {35242, 37712}, {36836, 42990}, {36843, 42991}, {36967, 42989}, {36968, 42988}, {36969, 42773}, {36970, 42774}, {36987, 37481}, {36990, 55657}, {37483, 43845}, {37725, 38754}, {38064, 50972}, {38066, 50815}, {38068, 51081}, {38803, 52698}, {39899, 55629}, {40107, 55646}, {40341, 55627}, {40647, 54048}, {42089, 42692}, {42092, 42693}, {42093, 43636}, {42094, 43637}, {42096, 42489}, {42097, 42488}, {42115, 42147}, {42116, 42148}, {42125, 42491}, {42126, 42531}, {42127, 42530}, {42128, 42490}, {42129, 44016}, {42130, 42153}, {42131, 42156}, {42132, 44015}, {42164, 51916}, {42165, 51915}, {42275, 42567}, {42276, 42566}, {42570, 43407}, {42571, 43408}, {42797, 43245}, {42798, 43244}, {42928, 43235}, {42929, 43234}, {42934, 43251}, {42935, 43250}, {42958, 42972}, {42959, 42973}, {43174, 51080}, {43273, 55631}, {44882, 55639}, {46264, 55643}, {47352, 55677}, {47355, 48920}, {48872, 55672}, {48873, 55682}, {48879, 55666}, {48880, 55673}, {48884, 55663}, {48885, 55676}, {48891, 55660}, {48892, 55651}, {48896, 55661}, {48898, 55654}, {48904, 55664}, {48905, 55655}, {48906, 55616}, {48910, 55670}, {50797, 50820}, {50806, 51083}, {50821, 61252}, {50954, 50976}, {50962, 52987}, {50965, 55580}, {50969, 51172}, {50973, 55614}, {51705, 61282}, {51737, 55724}, {53023, 55669}, {54131, 55681}, {55653, 59411}, {58220, 61272}, {58247, 61283}, {59417, 61297}, {59655, 61301}
X(62085) = midpoint of X(i) and X(j) for these {i,j}: {20, 3855}, {3534, 15723}
X(62085) = reflection of X(i) in X(j) for these {i,j}: {15720, 3}, {15723, 15716}, {5070, 15717}, {5072, 15720}
X(62085) = pole of line {185, 15693} with respect to the Jerabek hyperbola
X(62085) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(546), X(52441)}}, {{A, B, C, X(1105), X(15693)}}, {{A, B, C, X(1294), X(15720)}}, {{A, B, C, X(3519), X(50690)}}, {{A, B, C, X(5879), X(54006)}}, {{A, B, C, X(12101), X(21400)}}, {{A, B, C, X(15640), X(34483)}}, {{A, B, C, X(15700), X(60007)}}, {{A, B, C, X(15740), X(41106)}}, {{A, B, C, X(44903), X(60122)}}, {{A, B, C, X(58195), X(60618)}}
X(62085) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 140, 15706}, {3, 15681, 140}, {3, 15689, 4}, {3, 15694, 10299}, {3, 15695, 550}, {3, 15720, 15716}, {3, 1656, 15700}, {3, 17538, 5079}, {3, 17800, 631}, {3, 20, 3526}, {3, 30, 15720}, {3, 3522, 15688}, {3, 3534, 1656}, {3, 3830, 3523}, {3, 3843, 3530}, {3, 3851, 3524}, {3, 5055, 15712}, {3, 5070, 15717}, {3, 5073, 549}, {3, 548, 15696}, {4, 12108, 15703}, {4, 15705, 12108}, {5, 10124, 13735}, {5, 12102, 3832}, {5, 3861, 3854}, {5, 548, 376}, {20, 15717, 3855}, {20, 3526, 382}, {20, 3530, 3843}, {20, 3853, 17800}, {20, 3855, 30}, {20, 631, 3853}, {30, 15716, 15723}, {30, 15717, 5070}, {140, 15681, 5076}, {376, 10304, 12100}, {376, 3523, 12103}, {381, 15688, 15695}, {381, 15693, 11539}, {381, 1657, 3146}, {548, 8703, 3528}, {549, 17538, 5073}, {550, 15714, 3628}, {550, 3544, 15681}, {550, 3628, 11001}, {631, 3528, 10304}, {631, 6941, 5068}, {632, 15691, 5059}, {1657, 15718, 5072}, {2041, 2042, 3850}, {3091, 17542, 3090}, {3523, 12103, 3830}, {3524, 17578, 16239}, {3526, 15696, 20}, {3529, 15712, 5055}, {3543, 5068, 6844}, {3627, 10299, 15694}, {3850, 15713, 6933}, {4325, 5217, 31480}, {5054, 15716, 15718}, {5059, 15698, 632}, {6451, 42259, 13903}, {6452, 42258, 13961}, {6455, 42261, 18512}, {6456, 42260, 18510}, {6893, 12108, 17678}, {8703, 15688, 14093}, {10299, 15759, 3}, {10304, 11001, 15714}, {10304, 15695, 381}, {11001, 15714, 15707}, {12108, 15689, 1657}, {14093, 15688, 3534}, {14893, 16239, 5}, {15681, 15722, 3839}, {15686, 15710, 15701}, {15688, 15696, 548}, {15690, 15712, 3529}, {15691, 15698, 14269}, {15693, 15703, 5054}, {15697, 17504, 15684}, {15703, 15705, 15693}, {15703, 15718, 15721}, {15704, 16239, 17578}, {16239, 17578, 3851}, {42490, 43633, 42128}, {42491, 43632, 42125}, {48920, 55667, 47355}
X(62086) lies on these lines: {1, 50813}, {2, 3}, {6, 50969}, {10, 50820}, {69, 51177}, {141, 50976}, {524, 55618}, {542, 55640}, {590, 43787}, {615, 43788}, {1056, 51817}, {1125, 51083}, {1992, 55587}, {3098, 50974}, {3579, 20053}, {3625, 50811}, {3630, 43273}, {3633, 50810}, {3655, 50809}, {4668, 50819}, {4718, 51044}, {4726, 51042}, {4764, 51043}, {5318, 43554}, {5321, 43555}, {5334, 43494}, {5335, 43493}, {5339, 33605}, {5340, 33604}, {5351, 49812}, {5352, 49813}, {6144, 50967}, {6361, 50812}, {6409, 43256}, {6410, 43257}, {6429, 7581}, {6430, 7582}, {6433, 41961}, {6434, 41962}, {6438, 9541}, {6459, 6485}, {6460, 6484}, {6776, 55622}, {7736, 15602}, {7750, 32876}, {9693, 42525}, {10137, 19117}, {10138, 19116}, {11160, 55629}, {11179, 50966}, {11180, 50971}, {11278, 34632}, {11480, 43481}, {11481, 43482}, {11531, 51705}, {11693, 20125}, {12112, 46945}, {12243, 38736}, {13886, 51910}, {13939, 51911}, {14226, 43408}, {14241, 43407}, {14912, 55591}, {16267, 42091}, {16268, 42090}, {16962, 42120}, {16963, 42119}, {19924, 55685}, {20057, 58244}, {20423, 55691}, {21356, 55649}, {22165, 55641}, {23267, 52045}, {23269, 43209}, {23273, 52046}, {23275, 43210}, {25406, 55603}, {28194, 30392}, {28202, 54445}, {28232, 58227}, {31162, 50816}, {31662, 38314}, {32455, 50965}, {32822, 32888}, {32823, 32889}, {32877, 37671}, {33602, 42165}, {33603, 42164}, {33750, 55703}, {33751, 54173}, {34648, 51081}, {34754, 42528}, {34755, 42529}, {35770, 42638}, {35771, 42637}, {36836, 49875}, {36843, 49876}, {36889, 46724}, {37517, 54170}, {38021, 59420}, {38064, 55680}, {38742, 52695}, {38749, 52886}, {39874, 50975}, {41107, 41978}, {41108, 41977}, {41943, 42588}, {41944, 42589}, {42087, 43543}, {42088, 43542}, {42149, 42890}, {42150, 42436}, {42151, 42435}, {42152, 42891}, {42157, 49861}, {42158, 49862}, {42413, 42603}, {42414, 42602}, {42433, 42802}, {42434, 42801}, {42496, 42932}, {42497, 42933}, {42512, 43771}, {42513, 43772}, {42584, 43540}, {42585, 43541}, {42586, 42598}, {42587, 42599}, {42791, 42998}, {42792, 42999}, {42795, 43499}, {42796, 43500}, {42944, 49824}, {42945, 49825}, {42952, 43633}, {42953, 43632}, {42972, 43200}, {42973, 43199}, {43006, 43234}, {43007, 43235}, {43254, 52667}, {43255, 52666}, {43403, 51915}, {43404, 51916}, {43511, 52047}, {43512, 52048}, {43621, 51137}, {46264, 55642}, {46931, 50800}, {47354, 55656}, {48873, 55683}, {48892, 51023}, {48905, 51025}, {48906, 51179}, {50868, 51079}, {50873, 61268}, {50968, 51166}, {50972, 54131}, {50978, 55632}, {51077, 58248}, {51212, 55688}, {51537, 55659}, {51737, 55722}, {54132, 55711}, {55695, 59373}, {60325, 60629}
X(62086) = midpoint of X(i) and X(j) for these {i,j}: {376, 15710}, {15689, 15706}
X(62086) = reflection of X(i) in X(j) for these {i,j}: {15708, 3}, {15709, 15705}, {15710, 10304}, {2, 15706}, {3524, 15710}, {3545, 15708}
X(62086) = anticomplement of X(61948)
X(62086) = pole of line {69, 15684} with respect to the Wallace hyperbola
X(62086) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(15684)}}, {{A, B, C, X(1294), X(15708)}}, {{A, B, C, X(3431), X(35501)}}, {{A, B, C, X(11738), X(18535)}}, {{A, B, C, X(17538), X(57822)}}, {{A, B, C, X(20421), X(55572)}}, {{A, B, C, X(21734), X(54660)}}
X(62086) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15718, 631}, {2, 20, 15684}, {2, 3543, 3850}, {2, 376, 17538}, {3, 11001, 15702}, {3, 11812, 15692}, {3, 15690, 3543}, {3, 15723, 12100}, {3, 20, 3533}, {3, 30, 15708}, {3, 3534, 547}, {3, 3543, 15719}, {3, 550, 3832}, {3, 6958, 15703}, {4, 17800, 6969}, {20, 15698, 5071}, {20, 15717, 3859}, {30, 10304, 15710}, {30, 15705, 15709}, {30, 15708, 3545}, {376, 15682, 550}, {376, 15759, 11541}, {376, 3529, 15697}, {376, 631, 3534}, {376, 8703, 3528}, {382, 15711, 15721}, {547, 3534, 5059}, {547, 3845, 3851}, {548, 8703, 14093}, {549, 15697, 3529}, {550, 15692, 15682}, {3522, 10304, 15688}, {3524, 11541, 15699}, {3524, 3528, 10304}, {3534, 15718, 3627}, {3534, 17504, 3839}, {3543, 15719, 5067}, {3545, 15719, 11539}, {3627, 17504, 14890}, {3628, 5076, 13587}, {3830, 15714, 15717}, {3832, 15692, 11812}, {3832, 5056, 12811}, {5054, 15684, 14892}, {5054, 15688, 15695}, {5054, 5076, 5055}, {5068, 13727, 5}, {6926, 15694, 3}, {10299, 15682, 17678}, {10304, 15688, 376}, {11001, 15702, 4}, {11001, 17538, 15686}, {11179, 55594, 51214}, {12100, 15683, 3090}, {12100, 15696, 15683}, {12103, 15694, 15640}, {14093, 15688, 15689}, {14093, 15695, 15712}, {14890, 17504, 15718}, {14892, 15689, 20}, {14892, 15712, 5054}, {15640, 15694, 3855}, {15681, 15759, 3523}, {15682, 15692, 3525}, {15684, 15712, 2}, {15686, 15712, 3845}, {15687, 15716, 10303}, {15688, 15689, 548}, {15689, 15706, 30}, {15690, 15719, 11001}, {15691, 15693, 3146}, {15705, 15709, 3524}, {15709, 15710, 15705}, {35242, 50815, 34627}, {50971, 55646, 11180}, {50975, 54169, 39874}
X(62087) lies on these lines: {2, 3}, {141, 55652}, {395, 43486}, {396, 43485}, {511, 55286}, {524, 55617}, {1151, 42643}, {1152, 42644}, {1353, 55595}, {1503, 55647}, {3564, 33751}, {3626, 28224}, {3629, 52987}, {3630, 55630}, {3631, 14810}, {3636, 28174}, {3656, 58229}, {5237, 42122}, {5238, 42123}, {5480, 55675}, {6030, 44755}, {6154, 51529}, {6329, 20190}, {6411, 13925}, {6412, 13993}, {6427, 42637}, {6428, 42638}, {6448, 9541}, {6519, 19117}, {6522, 19116}, {7728, 15023}, {8252, 12819}, {8253, 12818}, {8550, 55600}, {9729, 16982}, {9821, 32523}, {10147, 43523}, {10148, 43524}, {10575, 44324}, {10645, 43106}, {10646, 43105}, {11008, 55610}, {11592, 14915}, {12512, 15178}, {13391, 15012}, {13392, 16111}, {13624, 28216}, {14449, 36987}, {14677, 15034}, {14855, 31834}, {15020, 38788}, {15021, 34153}, {15051, 61598}, {15808, 17502}, {16772, 42798}, {16773, 42797}, {18358, 55655}, {18583, 55681}, {20583, 55718}, {21850, 55684}, {23302, 42905}, {23303, 42904}, {24981, 51522}, {25406, 55602}, {28150, 58219}, {28194, 58232}, {28202, 58223}, {29181, 55679}, {31666, 31730}, {33750, 55701}, {34380, 55606}, {34573, 55663}, {34773, 61294}, {35242, 61510}, {35255, 51910}, {35256, 51911}, {36967, 42938}, {36968, 42939}, {38098, 61249}, {38136, 55671}, {39884, 55654}, {40107, 50971}, {40273, 59420}, {40341, 55626}, {41107, 42794}, {41108, 42793}, {42147, 43110}, {42148, 43111}, {42150, 51945}, {42151, 51944}, {42157, 42497}, {42158, 42496}, {42160, 42628}, {42161, 42627}, {42163, 42585}, {42166, 42584}, {42433, 42779}, {42434, 42780}, {42528, 42924}, {42529, 42925}, {42580, 43196}, {42581, 43195}, {42625, 43635}, {42626, 43634}, {42635, 42791}, {42636, 42792}, {42795, 43775}, {42796, 43776}, {43197, 43631}, {43198, 43630}, {43230, 43401}, {43231, 43402}, {43244, 43773}, {43245, 43774}, {43546, 51915}, {43547, 51916}, {43576, 46865}, {44882, 55637}, {45187, 54042}, {46850, 54044}, {48874, 53093}, {48876, 55641}, {48881, 51732}, {48885, 55677}, {48892, 55650}, {48906, 55614}, {50771, 51587}, {50808, 61286}, {50824, 58245}, {50825, 61258}, {50872, 58236}, {50965, 55583}, {51163, 55667}, {51737, 55721}, {52099, 54434}, {55580, 61624}, {55646, 61545}
X(62087) = midpoint of X(i) and X(j) for these {i,j}: {20, 3850}, {376, 15759}, {550, 3530}, {3534, 10124}, {3628, 12103}, {10109, 15686}, {11812, 15691}, {12102, 15704}, {13392, 16111}, {14891, 15690}, {31730, 51700}, {48881, 51732}
X(62087) = reflection of X(i) in X(j) for these {i,j}: {11540, 14891}, {12108, 3}, {12811, 12108}, {3856, 140}
X(62087) = complement of X(62013)
X(62087) = pole of line {185, 61808} with respect to the Jerabek hyperbola
X(62087) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(1294), X(12108)}}, {{A, B, C, X(3534), X(43970)}}, {{A, B, C, X(14938), X(41985)}}, {{A, B, C, X(58202), X(60122)}}
X(62087) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 15689, 5076}, {3, 15696, 3146}, {3, 15704, 140}, {3, 1657, 10303}, {3, 16661, 7575}, {3, 20, 632}, {3, 30, 12108}, {3, 3090, 15712}, {3, 3146, 549}, {3, 3529, 14869}, {3, 3534, 3090}, {3, 376, 15704}, {3, 5072, 3524}, {3, 5076, 3523}, {5, 550, 15681}, {20, 12100, 3850}, {20, 15710, 15720}, {30, 12108, 12811}, {30, 140, 3856}, {30, 14891, 11540}, {140, 15685, 3861}, {140, 15704, 12102}, {140, 3091, 3628}, {140, 382, 11737}, {140, 548, 376}, {376, 10304, 15693}, {376, 15708, 3534}, {382, 15681, 5059}, {382, 15720, 5055}, {546, 12103, 3529}, {546, 12812, 3851}, {549, 3146, 12812}, {550, 15687, 20}, {550, 3529, 12103}, {550, 8703, 3528}, {632, 15687, 3544}, {1657, 15707, 3855}, {3091, 3529, 382}, {3522, 3528, 15688}, {3522, 8703, 548}, {3528, 10299, 10304}, {3528, 15688, 550}, {3529, 5079, 3627}, {3530, 14891, 10299}, {3530, 3627, 1010}, {3534, 15712, 3853}, {3627, 14869, 5079}, {3628, 12102, 3091}, {3845, 15704, 11541}, {3853, 15712, 10124}, {3857, 15704, 15640}, {5054, 6880, 3858}, {5055, 15693, 15702}, {5073, 11539, 3859}, {10109, 15686, 30}, {10299, 13725, 6947}, {10299, 15681, 5}, {10304, 15690, 14891}, {10304, 17538, 3}, {11737, 12102, 546}, {11737, 15759, 17504}, {12100, 15720, 3530}, {12101, 15692, 14890}, {12108, 12811, 16239}, {15681, 15702, 15687}, {15687, 15710, 12100}, {15688, 15700, 15695}, {15689, 15714, 5066}, {42629, 42947, 42166}, {42630, 42946, 42163}, {42797, 43419, 16773}, {42798, 43418, 16772}
X(62088) lies on these lines: {2, 3}, {13, 42689}, {14, 42688}, {15, 51944}, {16, 51945}, {40, 51087}, {165, 51515}, {182, 50968}, {524, 55616}, {542, 55639}, {590, 43336}, {599, 55643}, {615, 43337}, {944, 50830}, {1350, 51140}, {1353, 50966}, {1385, 50812}, {1483, 50809}, {2549, 15603}, {3311, 43338}, {3312, 43339}, {3622, 58228}, {3654, 4701}, {4297, 50827}, {5309, 15655}, {5318, 51915}, {5321, 51916}, {5339, 33606}, {5340, 33607}, {5476, 55678}, {5690, 50819}, {6199, 41946}, {6395, 41945}, {6417, 53130}, {6418, 53131}, {6447, 42525}, {6448, 42524}, {6451, 35822}, {6452, 35823}, {6455, 35815}, {6456, 35814}, {6472, 7581}, {6473, 7582}, {6496, 13846}, {6497, 13847}, {6500, 42637}, {6501, 42638}, {6684, 51079}, {6776, 50985}, {7989, 51088}, {8148, 51705}, {8976, 43209}, {10145, 19117}, {10146, 19116}, {11178, 55654}, {11179, 55593}, {11485, 42528}, {11486, 42529}, {11645, 50976}, {12007, 50965}, {12512, 37624}, {12699, 58224}, {13607, 50808}, {13951, 43210}, {14692, 38747}, {14810, 50955}, {14848, 48881}, {14927, 50954}, {15533, 55631}, {15534, 55595}, {16192, 28208}, {16644, 42691}, {16645, 42690}, {16808, 42984}, {16809, 42985}, {18451, 46945}, {19876, 28168}, {20423, 55692}, {21358, 55655}, {22236, 42631}, {22238, 42632}, {25561, 55660}, {31423, 50800}, {31663, 50798}, {33751, 43273}, {34483, 44763}, {35242, 38066}, {36836, 42935}, {36843, 42934}, {37853, 56567}, {38072, 55672}, {38633, 38723}, {38634, 38731}, {38635, 38742}, {38636, 38754}, {38638, 38788}, {41951, 43569}, {41952, 43568}, {42090, 42686}, {42091, 42687}, {42096, 42954}, {42097, 42955}, {42112, 42501}, {42113, 42500}, {42115, 42626}, {42116, 42625}, {42117, 42969}, {42118, 42968}, {42130, 42970}, {42131, 42971}, {42150, 42792}, {42151, 42791}, {42283, 43514}, {42284, 43513}, {42429, 43029}, {42430, 43028}, {42433, 49947}, {42434, 49948}, {42586, 43203}, {42587, 43204}, {42684, 42943}, {42685, 42942}, {42773, 49907}, {42774, 49908}, {42916, 42932}, {42917, 42933}, {43010, 43310}, {43011, 43311}, {43030, 43304}, {43031, 43305}, {43150, 55646}, {43211, 43340}, {43212, 43341}, {43430, 52045}, {43431, 52046}, {44456, 51737}, {44882, 50982}, {46267, 53094}, {47352, 48885}, {47353, 55653}, {48661, 50828}, {48662, 50977}, {48872, 50963}, {48873, 50972}, {48876, 50975}, {48920, 51137}, {50973, 55612}, {51024, 55674}, {51107, 58236}, {51138, 53091}, {51172, 61044}, {54131, 55682}, {54173, 55632}
X(62088) = midpoint of X(i) and X(j) for these {i,j}: {3526, 3534}, {16192, 50820}, {50976, 55651}
X(62088) = reflection of X(i) in X(j) for these {i,j}: {15701, 3}, {15703, 15700}, {381, 15702}, {3526, 15698}, {3528, 8703}, {3830, 3851}, {3851, 15701}, {50800, 31423}, {7989, 51088}
X(62088) = anticomplement of X(61949)
X(62088) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1294), X(15701)}}, {{A, B, C, X(3545), X(13623)}}, {{A, B, C, X(15691), X(57822)}}, {{A, B, C, X(33703), X(34483)}}, {{A, B, C, X(34484), X(44763)}}, {{A, B, C, X(43713), X(47485)}}
X(62088) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 376, 15691}, {3, 14269, 15693}, {3, 15685, 5054}, {3, 15688, 15695}, {3, 15695, 15689}, {3, 15696, 5073}, {3, 15722, 17504}, {3, 381, 15718}, {3, 3830, 15707}, {3, 550, 3843}, {4, 10304, 15759}, {4, 15759, 15706}, {5, 15710, 15716}, {20, 15693, 14269}, {20, 15715, 547}, {30, 15698, 3526}, {30, 15700, 15703}, {30, 8703, 3528}, {376, 15691, 15696}, {376, 15692, 15686}, {376, 15715, 20}, {376, 3543, 550}, {376, 8703, 14093}, {381, 15683, 15684}, {381, 15700, 15702}, {381, 3534, 15683}, {549, 11737, 17678}, {549, 14891, 15717}, {550, 14891, 3543}, {1656, 17504, 15722}, {1657, 15723, 15687}, {3522, 8703, 15688}, {3524, 15640, 3628}, {3524, 15687, 15723}, {3524, 15690, 1657}, {3526, 3534, 30}, {3528, 15698, 10304}, {3534, 15688, 548}, {3534, 15706, 4}, {3534, 5066, 15685}, {3830, 15707, 5070}, {3843, 5055, 5066}, {3845, 14890, 7486}, {3845, 15705, 15720}, {3854, 15717, 10303}, {5072, 15693, 15709}, {10304, 15695, 17800}, {11001, 15721, 14893}, {11001, 17504, 1656}, {12102, 14869, 3090}, {12103, 15711, 3545}, {14093, 15688, 376}, {14093, 15695, 15694}, {14093, 15696, 15714}, {14269, 15709, 5055}, {14869, 15715, 15700}, {14893, 17504, 15721}, {15640, 15690, 3534}, {15681, 15694, 3830}, {15681, 15700, 3851}, {15681, 15718, 381}, {15689, 15694, 15681}, {15691, 15714, 2}, {15697, 15710, 5}, {15700, 15703, 15701}, {15704, 15714, 549}, {15705, 17538, 3845}, {15706, 15759, 3}, {16192, 50820, 28208}, {50976, 55651, 11645}
X(62089) lies on these lines: {2, 3}, {182, 51166}, {355, 50820}, {524, 33751}, {542, 55636}, {551, 28216}, {597, 55685}, {946, 51083}, {962, 50832}, {1351, 50969}, {1352, 50976}, {1353, 51214}, {1385, 51120}, {1482, 50813}, {1503, 55645}, {3564, 55627}, {3654, 4816}, {3828, 28190}, {4746, 28204}, {5351, 43208}, {5352, 43207}, {5434, 51817}, {5690, 50871}, {5691, 50825}, {5921, 51184}, {6431, 53130}, {6432, 53131}, {6433, 42216}, {6434, 42215}, {6455, 43256}, {6456, 43257}, {6486, 32787}, {6487, 32788}, {6684, 50868}, {7690, 48781}, {7692, 48780}, {7753, 15602}, {8596, 38634}, {10171, 58216}, {10645, 42496}, {10646, 42497}, {11160, 55624}, {11179, 55591}, {11180, 55643}, {11278, 51705}, {11531, 50824}, {11694, 16111}, {11898, 51177}, {12512, 33179}, {13364, 55166}, {14810, 50971}, {15170, 37587}, {16241, 42584}, {16242, 42585}, {17502, 34638}, {18581, 42587}, {18582, 42586}, {18583, 55683}, {19924, 50972}, {20582, 55657}, {21356, 55648}, {22165, 55637}, {25565, 55664}, {28174, 31662}, {28198, 50816}, {29181, 46267}, {31663, 50815}, {34380, 55603}, {34648, 61614}, {34754, 42943}, {34755, 42942}, {35770, 52048}, {35771, 52047}, {36836, 43635}, {36843, 43634}, {36990, 50980}, {37517, 51737}, {37832, 42889}, {37835, 42888}, {38079, 55676}, {41121, 43027}, {41122, 43026}, {41149, 55588}, {41943, 42088}, {41944, 42087}, {42089, 42906}, {42092, 42907}, {42123, 61719}, {42258, 43888}, {42259, 43887}, {42429, 42500}, {42430, 42501}, {42431, 43107}, {42432, 43100}, {42433, 43109}, {42434, 43108}, {42631, 42924}, {42632, 42925}, {42686, 43419}, {42687, 43418}, {42799, 42928}, {42800, 42929}, {42898, 42912}, {42899, 42913}, {42944, 46335}, {42945, 46334}, {43102, 43402}, {43103, 43401}, {43209, 43211}, {43210, 43212}, {43273, 55622}, {43787, 45384}, {43788, 45385}, {44882, 55633}, {47354, 55655}, {48310, 55669}, {48874, 50968}, {48876, 51027}, {48881, 55691}, {48885, 50983}, {48898, 51134}, {48906, 55607}, {48920, 50959}, {50829, 61259}, {50965, 55587}, {50974, 55616}, {50978, 55629}, {50979, 55722}, {50984, 55659}, {50987, 51212}, {50988, 55671}, {51084, 51118}, {51137, 51163}, {51910, 52045}, {51911, 52046}, {54169, 55640}
X(62089) = midpoint of X(i) and X(j) for these {i,j}: {2, 12103}, {3, 15690}, {20, 5066}, {140, 3534}, {547, 15686}, {548, 8703}, {549, 15691}, {550, 12100}, {3853, 11001}, {11694, 16111}, {12101, 15704}, {14810, 50971}, {14893, 15681}, {31663, 50815}, {41149, 55588}, {48885, 50983}, {48920, 50959}
X(62089) = reflection of X(i) in X(j) for these {i,j}: {10109, 3530}, {10124, 14891}, {11737, 549}, {11812, 3}, {12102, 10109}, {3530, 15759}, {3628, 12100}, {3830, 12811}, {3845, 16239}, {3850, 11812}, {3860, 140}, {3861, 2}, {546, 11540}, {5066, 12108}, {50984, 55659}, {61259, 50829}
X(62089) = complement of X(62015)
X(62089) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1294), X(11812)}}, {{A, B, C, X(1494), X(3861)}}, {{A, B, C, X(11737), X(18317)}}, {{A, B, C, X(17538), X(43970)}}
X(62089) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 30, 3861}, {3, 11539, 12100}, {3, 15681, 15723}, {3, 15686, 547}, {3, 15696, 5059}, {3, 15719, 17504}, {3, 30, 11812}, {3, 3534, 3545}, {3, 376, 15686}, {3, 5067, 15712}, {20, 17504, 5066}, {30, 10109, 12102}, {30, 11540, 546}, {30, 12100, 3628}, {30, 12811, 3830}, {30, 140, 3860}, {30, 14891, 10124}, {30, 16239, 3845}, {30, 549, 11737}, {140, 12100, 15707}, {140, 546, 7486}, {376, 10304, 381}, {376, 15683, 15689}, {376, 15686, 15690}, {376, 15692, 3534}, {376, 3528, 15692}, {376, 549, 15691}, {381, 10304, 15714}, {381, 15695, 376}, {382, 15713, 14892}, {546, 3524, 11540}, {547, 15702, 16239}, {549, 15681, 14893}, {549, 15687, 15703}, {549, 15714, 15715}, {549, 8703, 14093}, {550, 17800, 12103}, {550, 8703, 10304}, {631, 11114, 15701}, {1657, 15698, 15699}, {3090, 3525, 16863}, {3091, 10303, 474}, {3091, 6909, 3146}, {3522, 15688, 8703}, {3530, 10109, 14890}, {3534, 15692, 15687}, {3545, 6850, 15713}, {3628, 10304, 15759}, {3839, 15716, 14869}, {3845, 11539, 5056}, {5054, 15697, 15704}, {5054, 15704, 12101}, {5059, 7380, 5076}, {5066, 17504, 12108}, {5079, 7486, 6929}, {8703, 15688, 548}, {10124, 14891, 3530}, {10124, 15759, 14891}, {10304, 11001, 3}, {10304, 15695, 550}, {11001, 11539, 3853}, {11737, 14891, 549}, {12100, 15690, 11001}, {12101, 15704, 30}, {12102, 14890, 10109}, {14891, 15686, 3850}, {14893, 15691, 15681}, {15681, 15723, 3543}, {15682, 15706, 632}, {15683, 15700, 5}, {15686, 15714, 11539}, {15687, 15692, 140}, {15689, 15700, 15683}
X(62090) lies on these lines: {2, 3}, {40, 51096}, {69, 55634}, {165, 50819}, {542, 55635}, {1992, 55585}, {3098, 50992}, {3576, 41150}, {4745, 35242}, {5085, 41153}, {5365, 42587}, {5366, 42586}, {5657, 50815}, {5731, 50809}, {6361, 51103}, {6470, 41946}, {6471, 41945}, {6776, 51188}, {7967, 50808}, {9741, 47101}, {9779, 51084}, {9862, 36521}, {10164, 51081}, {10302, 54612}, {10385, 37602}, {10519, 41152}, {10595, 51106}, {10645, 43493}, {10646, 43494}, {10653, 42795}, {10654, 42796}, {11179, 55590}, {11180, 51142}, {11224, 50813}, {11480, 49826}, {11481, 49827}, {11485, 42420}, {11486, 42419}, {11488, 33604}, {11489, 33605}, {12512, 51107}, {12702, 51092}, {13607, 34631}, {13886, 43342}, {13939, 43343}, {14226, 43210}, {14241, 43209}, {14651, 41147}, {14912, 41149}, {16192, 38074}, {16644, 33602}, {16645, 33603}, {18481, 51072}, {19053, 42524}, {19054, 42525}, {19924, 55689}, {21356, 48892}, {22165, 39874}, {22615, 34091}, {22644, 34089}, {23253, 42576}, {23263, 42577}, {25406, 50966}, {31730, 51105}, {31884, 50975}, {33751, 55608}, {34473, 41151}, {34627, 51067}, {36967, 43301}, {36968, 43300}, {38737, 41148}, {41121, 43554}, {41122, 43555}, {41943, 43769}, {41944, 43770}, {42085, 43032}, {42086, 43033}, {42087, 49824}, {42088, 49825}, {42115, 43108}, {42116, 43109}, {42140, 49908}, {42141, 49907}, {42150, 42533}, {42151, 42532}, {42154, 42686}, {42155, 42687}, {42157, 49810}, {42158, 49811}, {42263, 43375}, {42264, 43374}, {42274, 42537}, {42277, 42538}, {42433, 42976}, {42434, 42977}, {42510, 42529}, {42511, 42528}, {42543, 43369}, {42544, 43368}, {42588, 43000}, {42589, 43001}, {42625, 42791}, {42626, 42792}, {42629, 42952}, {42630, 42953}, {42684, 43228}, {42685, 43229}, {42815, 42932}, {42816, 42933}, {42918, 54479}, {42919, 54480}, {42942, 52080}, {42943, 52079}, {42968, 42982}, {42969, 42983}, {43150, 50994}, {43199, 43771}, {43200, 43772}, {43256, 43386}, {43257, 43387}, {43336, 43536}, {43337, 54597}, {43401, 43501}, {43402, 43502}, {43430, 51910}, {43431, 51911}, {43481, 49947}, {43482, 49948}, {43517, 52667}, {43518, 52666}, {43568, 60301}, {43569, 60302}, {44541, 46453}, {46264, 50990}, {47353, 51134}, {48881, 51185}, {48905, 51143}, {50812, 51085}, {50825, 54448}, {50830, 59417}, {50867, 61263}, {50961, 55627}, {50967, 51187}, {50968, 51138}, {50969, 51737}, {50974, 55615}, {50985, 51176}, {50991, 55646}, {51023, 55649}, {51136, 55618}, {51177, 54173}, {51179, 55610}, {51189, 54169}, {51212, 55690}, {54170, 55720}, {54523, 60282}, {54608, 60143}, {54616, 54643}, {54637, 60175}, {54707, 60239}, {54866, 60627}, {55696, 59373}, {60150, 60637}, {60185, 60228}, {60192, 60284}
X(62090) = reflection of X(i) in X(j) for these {i,j}: {15721, 3}, {2, 15716}, {3525, 15715}, {3855, 15721}, {5056, 15718}, {5072, 549}
X(62090) = anticomplement of X(61950)
X(62090) = pole of line {69, 62040} with respect to the Wallace hyperbola
X(62090) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(265), X(35401)}}, {{A, B, C, X(1294), X(15721)}}, {{A, B, C, X(1597), X(57714)}}, {{A, B, C, X(5072), X(18317)}}, {{A, B, C, X(10301), X(54612)}}, {{A, B, C, X(13623), X(19709)}}, {{A, B, C, X(20421), X(44878)}}, {{A, B, C, X(34483), X(49134)}}, {{A, B, C, X(38335), X(43699)}}, {{A, B, C, X(49135), X(54667)}}, {{A, B, C, X(52301), X(54608)}}
X(62090) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 10304, 15759}, {2, 15692, 15722}, {2, 15695, 376}, {2, 15716, 15719}, {2, 15759, 15698}, {3, 15691, 3839}, {3, 15697, 15682}, {3, 30, 15721}, {3, 3861, 3523}, {3, 5071, 3524}, {3, 550, 17578}, {4, 15702, 5055}, {4, 3534, 11001}, {20, 14093, 15710}, {20, 15710, 15702}, {20, 17697, 5073}, {30, 15715, 3525}, {30, 15718, 5056}, {30, 15721, 3855}, {30, 549, 5072}, {376, 15682, 15697}, {376, 15710, 20}, {376, 3524, 17538}, {376, 3529, 15689}, {376, 3545, 550}, {549, 3534, 15640}, {1657, 15714, 15708}, {3534, 15693, 15684}, {3534, 3830, 15704}, {3534, 5066, 15683}, {3534, 8703, 10304}, {3830, 15706, 11540}, {3845, 15690, 6958}, {5066, 11540, 15699}, {6891, 15695, 15716}, {7486, 17578, 3856}, {8703, 12100, 14093}, {10124, 10303, 15709}, {10124, 17578, 3545}, {10304, 15683, 3}, {11001, 12100, 3544}, {11540, 15704, 3830}, {12101, 15693, 2}, {14226, 43788, 43210}, {14241, 43787, 43209}, {15681, 15705, 3090}, {15682, 15709, 5066}, {15683, 15697, 3534}, {15683, 15709, 4}, {15687, 15699, 3850}, {15687, 15702, 5071}, {15687, 15707, 17580}, {15689, 15692, 3529}, {15690, 15711, 15685}, {15698, 15719, 15717}, {15710, 15720, 15715}, {42586, 43107, 5366}, {42587, 43100, 5365}, {42625, 42791, 49875}, {43256, 43509, 43386}, {43257, 43510, 43387}
X(62091) lies on these lines: {2, 3}, {40, 61292}, {52, 55286}, {141, 55650}, {165, 61244}, {395, 41977}, {396, 41978}, {397, 43646}, {398, 43645}, {524, 55611}, {575, 48874}, {1353, 52987}, {1503, 55644}, {3564, 55626}, {3630, 55625}, {3631, 55640}, {3951, 9945}, {5305, 44541}, {5351, 42117}, {5352, 42118}, {5480, 55677}, {5563, 10386}, {5609, 37853}, {5894, 50414}, {6427, 42638}, {6428, 42637}, {6453, 19117}, {6454, 19116}, {6459, 6522}, {6460, 6519}, {6496, 13925}, {6497, 13993}, {6560, 42568}, {6561, 42569}, {6776, 55620}, {7782, 14929}, {7982, 61281}, {7991, 61287}, {8550, 55597}, {8981, 51910}, {9588, 50820}, {9624, 58225}, {9681, 52048}, {10222, 12512}, {10283, 31730}, {10575, 54044}, {10645, 42916}, {10646, 42917}, {11381, 11592}, {11480, 42922}, {11481, 42923}, {13464, 50816}, {13966, 51911}, {14449, 20791}, {14641, 40247}, {15021, 38723}, {15026, 40284}, {15034, 38788}, {15052, 52099}, {15068, 46945}, {15644, 45956}, {15801, 20585}, {16192, 28186}, {18358, 55654}, {18481, 59400}, {18907, 31652}, {19106, 42592}, {19107, 42593}, {20127, 22251}, {20190, 48881}, {21850, 55687}, {22791, 31666}, {23328, 32903}, {25406, 55595}, {28174, 30389}, {28182, 61271}, {28202, 51083}, {29181, 55681}, {31663, 37705}, {31834, 54041}, {33751, 48906}, {34380, 55602}, {34507, 50971}, {34573, 55662}, {35240, 44755}, {35242, 38112}, {35812, 42572}, {35813, 42573}, {36836, 42123}, {36843, 42122}, {36969, 51915}, {36970, 51916}, {37640, 43635}, {37641, 43634}, {37712, 61524}, {38110, 48885}, {38136, 55672}, {38726, 51522}, {38736, 51523}, {38747, 51524}, {38759, 51525}, {38771, 51526}, {38783, 51527}, {38803, 51535}, {39884, 55653}, {40273, 58221}, {41947, 41949}, {41948, 41950}, {41961, 42216}, {41962, 42215}, {42093, 42591}, {42094, 42590}, {42099, 42692}, {42100, 42693}, {42101, 42493}, {42102, 42492}, {42133, 43647}, {42134, 43648}, {42144, 42599}, {42145, 42598}, {42150, 42634}, {42151, 42633}, {42159, 42585}, {42162, 42584}, {42225, 43880}, {42226, 43879}, {42260, 43319}, {42261, 43318}, {42271, 42567}, {42272, 42566}, {42791, 42990}, {42792, 42991}, {42904, 43874}, {42905, 43873}, {44882, 55631}, {45957, 54042}, {46264, 55641}, {48661, 61273}, {48873, 55684}, {48876, 55637}, {48880, 55675}, {48892, 55647}, {48898, 55652}, {50814, 50831}, {50815, 50822}, {50823, 51080}, {50825, 51081}, {50965, 51180}, {50970, 50986}, {50972, 50987}, {50978, 51135}, {50979, 55721}, {51082, 61297}, {51118, 58219}, {51126, 55664}, {51136, 51183}, {51163, 55668}, {51181, 55708}, {51705, 58240}, {51737, 55718}, {55643, 61545}
X(62091) = midpoint of X(i) and X(j) for these {i,j}: {20, 3851}, {3534, 15702}
X(62091) = reflection of X(i) in X(j) for these {i,j}: {14869, 3}, {15703, 12100}, {3627, 3857}, {3832, 140}, {3857, 14869}, {5, 3523}
X(62091) = complement of X(62016)
X(62091) = pole of line {185, 61810} with respect to the Jerabek hyperbola
X(62091) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1294), X(14869)}}, {{A, B, C, X(3843), X(52441)}}, {{A, B, C, X(3858), X(14863)}}, {{A, B, C, X(15691), X(43970)}}, {{A, B, C, X(22268), X(41984)}}
X(62091) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 15696, 3529}, {3, 15704, 632}, {3, 16661, 12107}, {3, 17538, 546}, {3, 20, 3628}, {3, 30, 14869}, {3, 3091, 3530}, {3, 3146, 12108}, {3, 3525, 12100}, {3, 3534, 3091}, {3, 3627, 549}, {3, 3628, 15712}, {3, 5079, 3524}, {3, 550, 3627}, {5, 15712, 5054}, {20, 15698, 3851}, {20, 15712, 3845}, {20, 3533, 15684}, {20, 3851, 30}, {30, 12100, 15703}, {30, 140, 3832}, {30, 14869, 3857}, {140, 15696, 15686}, {140, 3830, 5}, {376, 10304, 3830}, {376, 14093, 10124}, {376, 15705, 3534}, {376, 15718, 15691}, {376, 3528, 3523}, {548, 3522, 8703}, {550, 3845, 20}, {3090, 3832, 5072}, {3091, 10303, 17697}, {3146, 12103, 15704}, {3146, 3523, 3090}, {3522, 15688, 548}, {3529, 10304, 3}, {3533, 15684, 3859}, {3534, 15705, 14893}, {3534, 15714, 15699}, {3830, 5054, 5071}, {3850, 15717, 15713}, {3860, 15718, 11539}, {5054, 15695, 376}, {5073, 15692, 16239}, {8703, 15686, 10304}, {8703, 17504, 14093}, {10299, 15697, 17800}, {10299, 17800, 547}, {10304, 15686, 15711}, {10304, 15696, 140}, {10645, 43631, 42916}, {10646, 43630, 42917}, {11001, 12100, 6944}, {11001, 15720, 3861}, {12100, 12102, 3525}, {12100, 12103, 12102}, {12102, 12103, 1657}, {12103, 12108, 3146}, {14093, 15690, 17504}, {15681, 15717, 3850}, {15686, 15696, 550}, {15689, 15759, 15687}, {15722, 16434, 12103}
X(62092) lies on these lines: {2, 3}, {69, 55631}, {113, 15023}, {165, 47745}, {193, 55595}, {568, 55286}, {1285, 7772}, {1352, 55647}, {1992, 55583}, {3068, 51910}, {3069, 51911}, {3316, 42264}, {3317, 42263}, {3594, 9541}, {3618, 48885}, {3619, 55655}, {3620, 55643}, {3785, 32890}, {4297, 4701}, {4301, 50816}, {5237, 42119}, {5238, 42120}, {5286, 44541}, {5351, 42090}, {5352, 42091}, {5365, 42491}, {5366, 42490}, {5447, 52093}, {5493, 50812}, {5731, 32900}, {5881, 50815}, {5921, 55639}, {6053, 12244}, {6225, 50414}, {6337, 7917}, {6409, 23267}, {6410, 23273}, {6411, 43407}, {6412, 43408}, {6419, 42638}, {6420, 42637}, {6425, 7581}, {6426, 7582}, {6427, 43512}, {6428, 43511}, {6449, 43883}, {6450, 43884}, {6453, 6460}, {6454, 6459}, {6488, 32787}, {6489, 32788}, {6496, 8972}, {6497, 13941}, {6519, 7585}, {6522, 7586}, {6776, 55614}, {7738, 35007}, {7816, 55732}, {7967, 7991}, {7982, 12512}, {7998, 14641}, {9624, 34638}, {9693, 19054}, {9707, 32601}, {9741, 14023}, {9778, 10222}, {10137, 42643}, {10138, 42644}, {10519, 55641}, {10541, 33750}, {10595, 30389}, {10625, 61136}, {11008, 55603}, {11179, 55588}, {11456, 46945}, {11480, 43777}, {11481, 43778}, {11482, 61044}, {11491, 44846}, {12290, 40247}, {12317, 38723}, {12383, 15021}, {13464, 58229}, {13491, 33884}, {14094, 37853}, {14561, 55675}, {14677, 15039}, {14830, 38628}, {14853, 55684}, {14912, 53097}, {14927, 55649}, {15020, 16111}, {15054, 38726}, {15069, 50971}, {15077, 20421}, {16189, 51705}, {16625, 36987}, {19877, 28168}, {20080, 55616}, {20190, 51212}, {20423, 55694}, {22236, 52079}, {22238, 52080}, {23235, 38747}, {23269, 43879}, {23275, 43880}, {25406, 33751}, {28178, 46934}, {31412, 43374}, {31454, 43256}, {31663, 59388}, {31670, 55679}, {31884, 39874}, {33630, 36748}, {37515, 43576}, {37640, 42433}, {37641, 42434}, {38664, 38736}, {38665, 38759}, {38666, 38771}, {38667, 38783}, {38675, 38803}, {40330, 55654}, {41943, 43002}, {41944, 43003}, {41951, 60302}, {41952, 60301}, {41957, 43319}, {41958, 43318}, {41973, 49812}, {41974, 49813}, {42112, 42580}, {42113, 42581}, {42130, 43870}, {42131, 43869}, {42154, 43494}, {42155, 43493}, {42160, 43772}, {42161, 43771}, {42163, 43464}, {42166, 43463}, {42258, 43510}, {42259, 43509}, {42262, 43518}, {42265, 43517}, {42431, 43203}, {42432, 43204}, {42512, 43546}, {42513, 43547}, {42557, 43516}, {42558, 43515}, {42561, 43375}, {42566, 43885}, {42567, 43886}, {42592, 42921}, {42593, 42920}, {42612, 43205}, {42613, 43206}, {42625, 42998}, {42626, 42999}, {42779, 42795}, {42780, 42796}, {42785, 51538}, {42924, 42927}, {42925, 42926}, {42944, 43543}, {42945, 43542}, {43238, 43554}, {43239, 43555}, {43446, 51916}, {43447, 51915}, {43621, 55669}, {44299, 46849}, {44882, 55626}, {46264, 55637}, {46850, 54041}, {48873, 55687}, {48874, 53092}, {48880, 55677}, {48891, 51537}, {48892, 55644}, {48898, 55650}, {48906, 55602}, {50801, 50820}, {50813, 51077}, {50828, 58225}, {50958, 50976}, {50961, 51177}, {50966, 55597}, {50968, 53858}, {50969, 51132}, {50974, 55611}, {51075, 51083}, {54170, 55721}, {54173, 55628}, {55698, 59373}
X(62092) = midpoint of X(i) and X(j) for these {i,j}: {20, 5068}
X(62092) = reflection of X(i) in X(j) for these {i,j}: {10303, 3}, {4, 5067}, {5067, 10299}
X(62092) = anticomplement of X(61953)
X(62092) = pole of line {185, 61814} with respect to the Jerabek hyperbola
X(62092) = pole of line {69, 5073} with respect to the Wallace hyperbola
X(62092) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(5073)}}, {{A, B, C, X(1294), X(10303)}}, {{A, B, C, X(1597), X(13472)}}, {{A, B, C, X(3431), X(55571)}}, {{A, B, C, X(3515), X(20421)}}, {{A, B, C, X(3517), X(11270)}}, {{A, B, C, X(3627), X(14843)}}, {{A, B, C, X(3830), X(15077)}}, {{A, B, C, X(3839), X(15319)}}, {{A, B, C, X(3843), X(31371)}}, {{A, B, C, X(3851), X(15740)}}, {{A, B, C, X(16835), X(18535)}}, {{A, B, C, X(17505), X(35403)}}, {{A, B, C, X(18851), X(19708)}}, {{A, B, C, X(22270), X(47598)}}, {{A, B, C, X(42021), X(49139)}}, {{A, B, C, X(47527), X(55976)}}
X(62092) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 10304, 15714}, {2, 16434, 17538}, {3, 10303, 10299}, {3, 12103, 3091}, {3, 12108, 15692}, {3, 15704, 2}, {3, 1657, 632}, {3, 16661, 7556}, {3, 30, 10303}, {3, 3146, 631}, {3, 3529, 3525}, {3, 3534, 546}, {3, 5072, 3530}, {3, 5076, 549}, {3, 546, 3523}, {3, 550, 3146}, {3, 632, 15717}, {20, 140, 15682}, {20, 3090, 11541}, {20, 3522, 8703}, {20, 3524, 4}, {20, 3627, 3529}, {20, 5068, 30}, {30, 10299, 5067}, {376, 15682, 15689}, {376, 15710, 3534}, {376, 3522, 3528}, {376, 3545, 15697}, {376, 631, 550}, {381, 3090, 3544}, {381, 5073, 3853}, {381, 8703, 10304}, {382, 12108, 15022}, {546, 3528, 4221}, {548, 15688, 3522}, {548, 550, 15695}, {549, 5059, 3855}, {550, 12100, 17800}, {1657, 15701, 3861}, {1657, 15717, 3545}, {3090, 16434, 15691}, {3090, 3529, 3627}, {3146, 10304, 3}, {3146, 16866, 3856}, {3525, 3544, 3628}, {3529, 10299, 5079}, {3534, 15710, 5071}, {3544, 17538, 11001}, {3832, 15712, 15709}, {10304, 11001, 15715}, {10304, 11539, 15710}, {10304, 15695, 376}, {11001, 15712, 6938}, {11541, 17538, 20}, {12100, 17800, 5056}, {12108, 15022, 3533}, {12811, 15691, 15704}, {12811, 15704, 5073}, {14890, 15701, 15721}, {15022, 15692, 12108}, {15022, 15699, 3090}, {15681, 15712, 3832}, {15685, 15707, 381}, {15697, 15717, 1657}, {15698, 15721, 3524}
X(62093) lies on these lines: {2, 3}, {17, 42930}, {18, 42931}, {61, 43421}, {62, 43420}, {576, 50968}, {946, 58224}, {3070, 43314}, {3071, 43315}, {3653, 51083}, {5237, 43645}, {5238, 43646}, {5254, 15603}, {5339, 43005}, {5340, 43004}, {5493, 10247}, {6361, 61280}, {6445, 42261}, {6446, 42260}, {6451, 8960}, {6452, 42569}, {6455, 51910}, {6456, 51911}, {6460, 9691}, {6472, 19117}, {6473, 19116}, {7583, 43413}, {7584, 43414}, {7585, 10145}, {7586, 10146}, {7755, 15655}, {8148, 12512}, {8550, 55593}, {8981, 43411}, {9540, 43316}, {10222, 50812}, {11362, 51080}, {11480, 41974}, {11481, 41973}, {12308, 37853}, {13340, 13382}, {13431, 54202}, {13935, 43317}, {13966, 43412}, {15533, 55623}, {16111, 38638}, {16163, 38633}, {16964, 43333}, {16965, 43332}, {18493, 59420}, {18553, 55651}, {22236, 42800}, {22238, 42799}, {23251, 43881}, {23261, 43882}, {24466, 38637}, {25555, 55678}, {28168, 30315}, {31663, 37712}, {31730, 58230}, {33751, 33878}, {34507, 55639}, {35450, 45185}, {37727, 50814}, {38066, 50820}, {38634, 38738}, {38635, 38749}, {38636, 38761}, {42090, 42989}, {42091, 42988}, {42093, 43325}, {42094, 43324}, {42099, 42774}, {42100, 42773}, {42112, 42948}, {42113, 42949}, {42130, 42944}, {42131, 42945}, {42157, 43427}, {42158, 43426}, {42225, 42571}, {42226, 42570}, {42528, 43009}, {42529, 43008}, {42813, 43489}, {42814, 43490}, {42817, 43769}, {42818, 43770}, {42936, 43637}, {42937, 43636}, {42958, 43632}, {42959, 43633}, {42980, 43014}, {42981, 43015}, {43026, 43239}, {43027, 43238}, {43174, 61244}, {43273, 55620}, {43409, 53517}, {43410, 53520}, {44882, 55624}, {47353, 55650}, {48662, 48892}, {48881, 55697}, {48885, 55682}, {50955, 55637}, {50973, 55606}, {51024, 55677}, {51700, 58228}, {52093, 54044}, {55648, 59411}
X(62093) = midpoint of X(i) and X(j) for these {i,j}: {20, 3544}
X(62093) = pole of line {185, 61815} with respect to the Jerabek hyperbola
X(62093) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(1294), X(55863)}}, {{A, B, C, X(3519), X(15682)}}, {{A, B, C, X(3845), X(52441)}}, {{A, B, C, X(3855), X(14861)}}, {{A, B, C, X(15718), X(40448)}}, {{A, B, C, X(35502), X(44731)}}, {{A, B, C, X(42021), X(49138)}}, {{A, B, C, X(43719), X(52294)}}
X(62093) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 15681, 5070}, {3, 15684, 631}, {3, 15689, 17800}, {3, 15696, 15681}, {3, 17800, 15694}, {3, 20, 5055}, {3, 3534, 3843}, {3, 382, 15701}, {3, 3843, 15707}, {3, 5, 15718}, {3, 548, 15695}, {3, 550, 5073}, {4, 12103, 1657}, {4, 140, 5079}, {4, 3522, 8703}, {4, 5056, 3859}, {4, 5070, 3851}, {20, 14093, 3}, {20, 3544, 30}, {20, 4220, 3839}, {376, 12103, 15696}, {376, 3523, 550}, {376, 3528, 3146}, {376, 3830, 15689}, {376, 8703, 5054}, {382, 548, 6961}, {547, 8703, 10304}, {550, 3850, 20}, {1657, 5054, 4}, {3146, 15702, 6885}, {3146, 3525, 3857}, {3146, 3843, 3830}, {3523, 3854, 3533}, {3523, 5068, 3525}, {3526, 17538, 15685}, {3830, 15707, 15703}, {3857, 15712, 140}, {5054, 15696, 12103}, {5073, 15701, 5068}, {5079, 15696, 3534}, {8703, 15710, 14093}, {12811, 15719, 3526}, {14093, 15696, 632}, {14813, 14814, 15682}, {15686, 15717, 5076}, {48892, 55643, 48662}
X(62094) lies on these lines: {2, 3}, {13, 43869}, {14, 43870}, {15, 49875}, {16, 49876}, {165, 4669}, {193, 55594}, {390, 37587}, {394, 46945}, {511, 50969}, {515, 50820}, {516, 51083}, {517, 50813}, {524, 55607}, {542, 55633}, {962, 51105}, {1151, 42418}, {1152, 42417}, {1270, 13798}, {1271, 13678}, {1503, 50976}, {1587, 6486}, {1588, 6487}, {1699, 51119}, {1992, 55582}, {3068, 43887}, {3069, 43888}, {3098, 11160}, {3424, 60286}, {3564, 51177}, {3579, 31145}, {3620, 48892}, {3622, 28198}, {3654, 50819}, {3655, 51092}, {3656, 31662}, {3817, 50873}, {4293, 51817}, {4297, 4677}, {4745, 34628}, {5032, 37517}, {5097, 61044}, {5102, 33748}, {5188, 11055}, {5306, 44541}, {5318, 43326}, {5321, 43327}, {5334, 43245}, {5335, 43244}, {5343, 42505}, {5344, 42504}, {5351, 42507}, {5352, 42506}, {5473, 35749}, {5474, 36327}, {5476, 55680}, {5493, 51107}, {5587, 50863}, {5731, 50808}, {5921, 50990}, {6200, 42542}, {6396, 42541}, {6411, 43209}, {6412, 43210}, {6429, 6460}, {6430, 6459}, {6431, 41946}, {6432, 41945}, {6433, 9542}, {6434, 32788}, {6437, 19054}, {6438, 19053}, {6480, 7585}, {6481, 7586}, {6484, 42261}, {6485, 42260}, {6560, 43889}, {6561, 43890}, {6776, 55612}, {7737, 15602}, {7811, 32896}, {7987, 34638}, {7988, 51086}, {7991, 51091}, {8584, 54170}, {8591, 38736}, {8596, 12042}, {8667, 53141}, {9143, 38726}, {9541, 53131}, {9774, 14976}, {9778, 16200}, {10516, 51216}, {10519, 55640}, {10645, 41112}, {10646, 41113}, {10653, 42976}, {10654, 42977}, {11177, 15300}, {11179, 33751}, {11180, 14810}, {11451, 55166}, {11480, 43428}, {11481, 43429}, {11488, 43002}, {11489, 43003}, {11531, 12512}, {12243, 38731}, {12816, 42092}, {12817, 42089}, {13665, 43787}, {13785, 43788}, {14226, 42225}, {14241, 42226}, {14853, 51211}, {14855, 33884}, {15533, 44882}, {15534, 25406}, {16241, 42952}, {16242, 42953}, {16964, 49859}, {16965, 49860}, {18538, 43521}, {18762, 43522}, {19924, 51171}, {20049, 34773}, {20070, 33179}, {20423, 33750}, {20582, 55656}, {20791, 21969}, {21356, 55646}, {22165, 31884}, {22235, 41943}, {22237, 41944}, {22531, 36346}, {22532, 36352}, {22843, 33627}, {22890, 33626}, {23253, 43254}, {23263, 43255}, {23269, 43211}, {23275, 43212}, {25565, 55665}, {28182, 50833}, {30392, 50816}, {31663, 34627}, {31730, 38314}, {32885, 43459}, {33595, 60984}, {33602, 42127}, {33603, 42126}, {33697, 46930}, {34754, 41100}, {34755, 41101}, {35242, 53620}, {35248, 45017}, {35770, 43511}, {35771, 43512}, {36319, 49856}, {36344, 49857}, {36836, 42508}, {36843, 42509}, {36967, 49827}, {36968, 49826}, {37640, 42791}, {37641, 42792}, {37749, 38803}, {38064, 48885}, {38155, 50864}, {38749, 52695}, {39561, 54132}, {41107, 42091}, {41108, 42090}, {41121, 42900}, {41122, 42901}, {41149, 53097}, {42085, 49873}, {42086, 49874}, {42087, 42589}, {42088, 42588}, {42115, 43482}, {42116, 43481}, {42119, 49948}, {42120, 49947}, {42130, 43543}, {42131, 43542}, {42154, 49861}, {42155, 49862}, {42163, 42587}, {42166, 42586}, {42510, 42528}, {42511, 42529}, {42522, 42525}, {42523, 42524}, {42532, 42998}, {42533, 42999}, {42625, 43228}, {42626, 43229}, {42795, 43646}, {42796, 43645}, {42815, 43493}, {42816, 43494}, {42940, 51916}, {42941, 51915}, {42942, 51944}, {42943, 51945}, {42966, 61719}, {43024, 43294}, {43025, 43295}, {43199, 43403}, {43200, 43404}, {43273, 50992}, {43465, 46334}, {43466, 46335}, {46264, 55636}, {47101, 53142}, {47354, 55654}, {48873, 55688}, {48881, 55699}, {50811, 59417}, {50865, 51109}, {50868, 51069}, {50967, 55603}, {50972, 51166}, {50974, 55610}, {50975, 51215}, {50977, 55645}, {50978, 55624}, {50993, 51023}, {51025, 51143}, {51165, 53023}, {51185, 51212}, {51186, 55651}, {51188, 55614}, {54519, 60279}
X(62094) = midpoint of X(i) and X(j) for these {i,j}: {376, 3528}, {3534, 15701}
X(62094) = reflection of X(i) in X(j) for these {i,j}: {15702, 3}, {2, 15698}, {381, 14869}, {3090, 15700}, {3543, 3832}, {3832, 15702}, {3851, 549}, {4, 15703}
X(62094) = inverse of X(61938) in orthocentroidal circle
X(62094) = inverse of X(61938) in Yff hyperbola
X(62094) = complement of X(62018)
X(62094) = anticomplement of X(41106)
X(62094) = pole of line {523, 61938} with respect to the orthocentroidal circle
X(62094) = pole of line {185, 61816} with respect to the Jerabek hyperbola
X(62094) = pole of line {6, 61938} with respect to the Kiepert hyperbola
X(62094) = pole of line {523, 61938} with respect to the Yff hyperbola
X(62094) = pole of line {69, 15640} with respect to the Wallace hyperbola
X(62094) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(15640)}}, {{A, B, C, X(253), X(41099)}}, {{A, B, C, X(1294), X(15702)}}, {{A, B, C, X(1297), X(30734)}}, {{A, B, C, X(3346), X(3544)}}, {{A, B, C, X(3851), X(18317)}}, {{A, B, C, X(4846), X(23046)}}, {{A, B, C, X(11541), X(54667)}}, {{A, B, C, X(15689), X(18850)}}, {{A, B, C, X(15697), X(57822)}}, {{A, B, C, X(34200), X(46168)}}, {{A, B, C, X(52283), X(60286)}}
X(62094) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 11001, 3543}, {2, 15640, 3839}, {2, 15683, 3830}, {2, 15693, 15721}, {2, 15705, 15693}, {2, 20, 15640}, {2, 376, 15697}, {2, 3830, 3091}, {2, 8703, 10304}, {3, 15686, 3545}, {3, 15690, 11001}, {3, 1657, 16239}, {3, 20, 5056}, {3, 30, 15702}, {3, 3533, 15717}, {3, 3543, 15708}, {3, 3845, 15719}, {3, 547, 3524}, {4, 376, 15689}, {5, 3090, 17566}, {20, 10304, 15692}, {30, 15700, 3090}, {30, 15702, 3832}, {30, 15703, 4}, {30, 549, 3851}, {376, 11001, 15690}, {376, 14093, 15683}, {376, 15688, 3522}, {376, 15710, 17538}, {376, 3524, 550}, {382, 14891, 15709}, {547, 12108, 11539}, {548, 15688, 376}, {548, 8703, 15695}, {1657, 17504, 5071}, {3091, 3523, 3526}, {3526, 15701, 15713}, {3526, 15759, 15698}, {3534, 12100, 15682}, {3534, 15701, 30}, {3543, 10304, 3}, {3545, 15686, 5059}, {3830, 14093, 15759}, {3839, 15692, 10303}, {3845, 11539, 10109}, {3845, 15690, 3534}, {3845, 15713, 547}, {5054, 15691, 3529}, {5054, 5071, 17542}, {5055, 15714, 10299}, {5056, 5079, 6991}, {5066, 15716, 631}, {6859, 6975, 468}, {6919, 17578, 5068}, {8703, 15759, 14093}, {9778, 51705, 50872}, {10299, 12103, 17578}, {10304, 15697, 2}, {11001, 15719, 3845}, {11812, 15690, 15686}, {12103, 15714, 5055}, {14093, 15689, 12108}, {14869, 15717, 3523}, {15681, 15716, 5066}, {15687, 15706, 3525}, {15688, 15695, 8703}, {15689, 15721, 20}, {15702, 15719, 15701}, {15710, 17538, 381}, {25406, 50965, 54174}, {42087, 49906, 42589}, {42088, 49905, 42588}, {42528, 42632, 42510}, {46334, 49825, 43465}, {46335, 49824, 43466}, {50812, 51705, 9778}, {51028, 51737, 33748}
X(62095) lies on these lines: {1, 50816}, {2, 3}, {6, 50972}, {8, 50815}, {10, 51081}, {40, 20049}, {69, 50971}, {145, 50808}, {146, 11693}, {193, 50965}, {323, 46945}, {542, 55630}, {1278, 51042}, {3098, 50961}, {3241, 12512}, {3579, 20052}, {3616, 34638}, {3617, 34628}, {3618, 51130}, {3620, 50958}, {3621, 50811}, {3622, 51083}, {3623, 34632}, {3632, 51080}, {3655, 50813}, {4297, 31145}, {4678, 50820}, {4788, 51044}, {5237, 49827}, {5238, 49826}, {5304, 44541}, {5921, 55635}, {6468, 7585}, {6469, 7586}, {6470, 42638}, {6471, 42637}, {6527, 57822}, {6776, 55608}, {7712, 41467}, {7811, 32840}, {7917, 32841}, {7991, 51092}, {8142, 47869}, {8591, 38747}, {8596, 38738}, {9143, 37853}, {9543, 19054}, {9778, 11224}, {10513, 59634}, {10519, 55638}, {11008, 50970}, {11057, 32831}, {11160, 44882}, {11177, 38736}, {11179, 50969}, {11180, 48892}, {11542, 42932}, {11543, 42933}, {12117, 35369}, {14853, 55686}, {15516, 54132}, {16644, 43771}, {16645, 43772}, {16772, 42588}, {16773, 42589}, {16962, 42091}, {16963, 42090}, {16981, 20791}, {19130, 51213}, {19877, 50862}, {19924, 33750}, {20014, 50810}, {20050, 50814}, {20054, 51082}, {20070, 51705}, {20080, 43273}, {20105, 33706}, {20423, 55696}, {21356, 59411}, {22236, 43495}, {22238, 43496}, {23302, 43201}, {23303, 43202}, {32006, 32895}, {32880, 37671}, {33751, 55720}, {34595, 50869}, {34648, 46932}, {34773, 50809}, {35242, 50864}, {35255, 43787}, {35256, 43788}, {40341, 51135}, {41150, 58229}, {41945, 43511}, {41946, 43512}, {41967, 42578}, {41968, 42579}, {42159, 43026}, {42162, 43027}, {42263, 42539}, {42264, 42540}, {42270, 42537}, {42273, 42538}, {42433, 49875}, {42434, 49876}, {42514, 54581}, {42515, 54580}, {42576, 43785}, {42577, 43786}, {42944, 43003}, {42945, 43002}, {42974, 43777}, {42975, 43778}, {43101, 43478}, {43104, 43477}, {43193, 49813}, {43194, 49812}, {43256, 51910}, {43257, 51911}, {43401, 43552}, {43402, 43553}, {43769, 49905}, {43770, 49906}, {43773, 49862}, {43774, 49861}, {44367, 46944}, {46264, 55634}, {46931, 50829}, {46934, 50865}, {48873, 55690}, {48906, 50966}, {50967, 55601}, {50968, 51132}, {50976, 54169}, {50992, 55614}, {51023, 55646}, {51028, 55716}, {51086, 58217}, {51136, 55607}, {51179, 55604}, {51737, 61044}, {54173, 55625}, {54174, 55590}
X(62095) = midpoint of X(i) and X(j) for these {i,j}: {3534, 15707}
X(62095) = reflection of X(i) in X(j) for these {i,j}: {15705, 10304}, {15708, 15710}, {15709, 3}, {2, 15705}, {3545, 15707}, {3839, 15709}
X(62095) = anticomplement of X(61954)
X(62095) = pole of line {69, 62048} with respect to the Wallace hyperbola
X(62095) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(1294), X(15709)}}, {{A, B, C, X(3346), X(5072)}}, {{A, B, C, X(3854), X(36889)}}, {{A, B, C, X(3860), X(4846)}}, {{A, B, C, X(15690), X(18850)}}, {{A, B, C, X(16251), X(33699)}}, {{A, B, C, X(50693), X(57822)}}
X(62095) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15683, 17578}, {2, 3543, 3854}, {3, 15682, 15721}, {3, 30, 15709}, {3, 3534, 15687}, {3, 376, 15697}, {3, 3855, 3523}, {4, 376, 15690}, {20, 140, 3146}, {20, 15697, 15691}, {20, 15721, 15682}, {20, 3523, 3627}, {20, 3543, 15685}, {30, 15707, 3545}, {30, 15710, 15708}, {140, 3843, 3090}, {376, 11001, 15696}, {376, 3524, 15689}, {376, 3528, 3534}, {382, 15714, 15719}, {548, 15695, 376}, {548, 3533, 4229}, {550, 8703, 14891}, {631, 15686, 15640}, {1656, 13632, 15694}, {1657, 15759, 15702}, {3090, 3524, 5054}, {3091, 15705, 11114}, {3146, 3522, 3528}, {3524, 3545, 140}, {3524, 8703, 10304}, {3528, 3534, 15692}, {3534, 15707, 30}, {3534, 3860, 11001}, {3830, 15715, 10303}, {3839, 10304, 3}, {5054, 5055, 16239}, {5066, 15687, 3843}, {5071, 15682, 3861}, {6996, 17800, 5059}, {10124, 14892, 15699}, {10304, 15688, 3522}, {10304, 15697, 3839}, {10304, 15708, 15710}, {11001, 16239, 3543}, {14093, 15689, 14892}, {14093, 15690, 4}, {14892, 17504, 15701}, {15022, 15702, 2}, {15681, 15698, 3091}, {15682, 15691, 20}, {15682, 15721, 5068}, {15683, 15717, 5066}, {15684, 15711, 3525}, {15688, 15689, 8703}, {15691, 15721, 15683}, {15701, 17504, 3524}, {15707, 17579, 17525}, {15708, 15710, 15705}
X(62096) lies on these lines: {2, 3}, {69, 55627}, {371, 43794}, {372, 43793}, {962, 31662}, {1181, 46945}, {1285, 5041}, {1352, 55645}, {1587, 6433}, {1588, 6434}, {3070, 43787}, {3071, 43788}, {3618, 55683}, {5351, 43245}, {5352, 43244}, {5365, 43464}, {5366, 43463}, {5493, 16200}, {6200, 43413}, {6396, 43414}, {6411, 23269}, {6412, 23275}, {6429, 43797}, {6430, 43798}, {6432, 9541}, {6437, 7581}, {6438, 7582}, {6480, 42261}, {6481, 42260}, {6484, 56619}, {6485, 56618}, {6486, 51910}, {6487, 51911}, {6560, 43411}, {6561, 43412}, {6776, 55607}, {7967, 12512}, {7991, 50813}, {8550, 55591}, {8981, 43889}, {9778, 11278}, {10194, 52666}, {10195, 52667}, {10645, 43769}, {10646, 43770}, {11160, 55620}, {11180, 55641}, {11362, 50819}, {11465, 55166}, {11485, 42927}, {11486, 42926}, {13393, 38633}, {13607, 58248}, {13966, 43890}, {14912, 55582}, {17852, 42417}, {21356, 55644}, {22235, 42131}, {22237, 42130}, {23249, 43409}, {23259, 43410}, {23267, 41963}, {23273, 41964}, {25406, 55587}, {30392, 31730}, {31454, 43386}, {31670, 55680}, {32064, 32903}, {33751, 37517}, {34507, 55636}, {34754, 42151}, {34755, 42150}, {35242, 38155}, {35255, 43376}, {35256, 43377}, {36836, 43481}, {36843, 43482}, {37727, 50809}, {41967, 53513}, {41968, 53516}, {41971, 42528}, {41972, 42529}, {41973, 42090}, {41974, 42091}, {42099, 42495}, {42100, 42494}, {42133, 42774}, {42134, 42773}, {42139, 42908}, {42142, 42909}, {42147, 51944}, {42148, 51945}, {42154, 42793}, {42155, 42794}, {42159, 42958}, {42162, 42959}, {42164, 43423}, {42165, 43422}, {42262, 43786}, {42265, 43785}, {42266, 43792}, {42267, 43791}, {42998, 52079}, {42999, 52080}, {43199, 43633}, {43200, 43632}, {44882, 55618}, {46264, 55633}, {48873, 55691}, {48881, 55703}, {48885, 55685}, {48892, 55640}, {50969, 53097}, {50971, 55626}, {50974, 55606}, {51166, 53093}, {51212, 55695}, {51537, 55657}
X(62096) = midpoint of X(i) and X(j) for these {i,j}: {20, 15022}
X(62096) = anticomplement of X(61955)
X(62096) = pole of line {185, 61817} with respect to the Jerabek hyperbola
X(62096) = pole of line {69, 49136} with respect to the Wallace hyperbola
X(62096) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(49136)}}, {{A, B, C, X(1294), X(55864)}}, {{A, B, C, X(1597), X(34567)}}, {{A, B, C, X(3519), X(15684)}}, {{A, B, C, X(5072), X(15740)}}, {{A, B, C, X(5076), X(15749)}}, {{A, B, C, X(5198), X(11738)}}, {{A, B, C, X(11270), X(55578)}}, {{A, B, C, X(14528), X(35501)}}, {{A, B, C, X(17800), X(42021)}}, {{A, B, C, X(20421), X(35479)}}, {{A, B, C, X(46936), X(51348)}}, {{A, B, C, X(55575), X(57713)}}
X(62096) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 11001, 5067}, {3, 15686, 3832}, {3, 15690, 20}, {3, 15696, 15686}, {3, 17800, 15723}, {3, 20, 3545}, {3, 3534, 3853}, {3, 3543, 631}, {3, 382, 11812}, {3, 3850, 3523}, {3, 3853, 15708}, {3, 5059, 3533}, {3, 5067, 3524}, {3, 550, 5059}, {3, 6961, 15695}, {4, 140, 5071}, {4, 15702, 5056}, {4, 1657, 11541}, {4, 3522, 3528}, {20, 15022, 30}, {20, 15705, 546}, {140, 3529, 4}, {376, 15698, 15689}, {376, 15710, 15697}, {376, 3528, 17538}, {376, 3529, 15696}, {376, 3545, 15690}, {546, 1656, 5068}, {631, 3090, 10124}, {632, 6913, 3628}, {1532, 17504, 3525}, {3523, 5059, 3850}, {3528, 11001, 3}, {3533, 3545, 1656}, {3534, 15698, 6834}, {3830, 15712, 17590}, {3853, 15708, 3090}, {5067, 17538, 11001}, {8703, 15700, 10304}, {10304, 15686, 15719}, {10304, 15696, 3529}, {12103, 14093, 15717}, {12103, 15717, 15682}, {14813, 14814, 15684}, {15686, 15700, 3543}, {15692, 15704, 3855}, {42134, 42773, 43447}
X(62097) lies on these lines: {2, 3}, {13, 43479}, {14, 43480}, {15, 43242}, {16, 43243}, {40, 20050}, {69, 55626}, {146, 15020}, {147, 35022}, {148, 35021}, {152, 35024}, {153, 35023}, {154, 54211}, {165, 3626}, {193, 52987}, {253, 46724}, {390, 5563}, {542, 55628}, {576, 33748}, {577, 45245}, {597, 51211}, {599, 51134}, {944, 20054}, {962, 3636}, {1078, 32886}, {1131, 42267}, {1132, 42266}, {1350, 11008}, {1352, 55644}, {1503, 55641}, {1587, 9542}, {1588, 43884}, {2996, 60335}, {3241, 50812}, {3244, 5731}, {3411, 49827}, {3412, 49826}, {3424, 60210}, {3564, 55620}, {3592, 42638}, {3594, 42637}, {3600, 3746}, {3601, 3982}, {3617, 31663}, {3619, 55654}, {3620, 14810}, {3629, 25406}, {3631, 5921}, {3632, 4297}, {3644, 30271}, {3679, 51079}, {3917, 52093}, {4031, 11518}, {4299, 5281}, {4301, 51083}, {4302, 5265}, {5010, 5261}, {5032, 55718}, {5206, 37689}, {5237, 42090}, {5238, 42091}, {5274, 7280}, {5304, 35007}, {5334, 5351}, {5335, 5352}, {5343, 43032}, {5344, 43033}, {5365, 16242}, {5366, 16241}, {5395, 54920}, {5493, 16189}, {5550, 28150}, {5603, 31666}, {5609, 38788}, {5732, 60957}, {5881, 50820}, {5925, 35260}, {5984, 38742}, {6154, 38669}, {6241, 33884}, {6329, 10541}, {6361, 15178}, {6407, 42643}, {6408, 42644}, {6411, 43879}, {6412, 43880}, {6419, 43512}, {6420, 9541}, {6425, 6460}, {6426, 6459}, {6441, 42574}, {6442, 42575}, {6447, 7581}, {6448, 7582}, {6451, 13886}, {6452, 13939}, {6453, 7585}, {6454, 7586}, {6455, 23267}, {6456, 23273}, {6496, 42226}, {6497, 42225}, {6519, 42216}, {6522, 42215}, {6776, 55606}, {6781, 31400}, {7738, 22331}, {7782, 37668}, {7982, 9778}, {7987, 15808}, {7998, 40247}, {7999, 14641}, {8142, 48125}, {8550, 54174}, {8589, 31404}, {8972, 43314}, {9545, 37480}, {9588, 50864}, {9589, 58229}, {9692, 10147}, {9740, 34504}, {10148, 32788}, {10222, 20070}, {10519, 48892}, {10574, 36987}, {10575, 54041}, {10576, 12818}, {10577, 12819}, {10645, 43010}, {10646, 43011}, {10653, 42612}, {10654, 42613}, {11057, 32825}, {11160, 50975}, {11179, 55583}, {11424, 46865}, {11480, 42781}, {11481, 42782}, {11482, 48874}, {11522, 34638}, {13336, 43576}, {13348, 15072}, {13941, 43315}, {14023, 53142}, {14094, 38726}, {14561, 55677}, {14683, 38723}, {14853, 48885}, {14912, 55580}, {14927, 55646}, {14986, 15338}, {15012, 20791}, {15021, 16163}, {15029, 48378}, {15034, 16111}, {15036, 38795}, {15044, 38727}, {15051, 38791}, {15054, 24981}, {15069, 50976}, {15513, 43448}, {15582, 61088}, {16192, 59387}, {16772, 42932}, {16773, 42933}, {16964, 43331}, {16965, 43330}, {16981, 37481}, {17502, 46934}, {18439, 54044}, {18581, 42946}, {18582, 42947}, {19924, 55694}, {20049, 50809}, {20080, 55610}, {20094, 38731}, {20095, 51529}, {20096, 51528}, {20190, 33750}, {20423, 55698}, {20427, 50414}, {20582, 51216}, {20583, 50972}, {22234, 54132}, {22235, 42798}, {22237, 42797}, {22676, 32522}, {23235, 38736}, {25055, 58225}, {26864, 32601}, {28160, 46933}, {29012, 55652}, {29181, 55684}, {29317, 55675}, {30315, 50862}, {31371, 41427}, {31414, 52045}, {31447, 38074}, {31670, 55681}, {32826, 43459}, {34628, 38098}, {34632, 58245}, {34641, 50815}, {34747, 50808}, {35812, 43376}, {35813, 43377}, {36836, 42120}, {36843, 42119}, {36967, 42780}, {36968, 42779}, {37484, 61136}, {37640, 51945}, {37641, 51944}, {37665, 53096}, {38664, 38747}, {38668, 38771}, {38674, 38783}, {38688, 38803}, {38754, 51525}, {38766, 51526}, {38778, 51527}, {38798, 51535}, {39874, 55629}, {40330, 55653}, {40341, 44882}, {40693, 43485}, {40694, 43486}, {41963, 43384}, {41964, 43385}, {42085, 43870}, {42086, 43869}, {42112, 43196}, {42113, 43195}, {42122, 52080}, {42123, 52079}, {42140, 42599}, {42141, 42598}, {42143, 43474}, {42144, 43464}, {42145, 43463}, {42146, 43473}, {42149, 43419}, {42150, 42528}, {42151, 42529}, {42152, 43418}, {42157, 42938}, {42158, 42939}, {42159, 42630}, {42160, 42931}, {42161, 42930}, {42162, 42629}, {42431, 43540}, {42432, 43541}, {42433, 42998}, {42434, 42999}, {42488, 43230}, {42489, 43231}, {42578, 53513}, {42579, 53516}, {42584, 43487}, {42585, 43488}, {42592, 43324}, {42593, 43325}, {42625, 43421}, {42626, 43420}, {42635, 42990}, {42636, 42991}, {42773, 42941}, {42774, 42940}, {42775, 43401}, {42776, 43402}, {42803, 42942}, {42804, 42943}, {42954, 43636}, {42955, 43637}, {42986, 43631}, {42987, 43630}, {43403, 43546}, {43404, 43547}, {43430, 43889}, {43431, 43890}, {43537, 60626}, {43570, 60622}, {43571, 60623}, {43621, 55670}, {45957, 54047}, {46264, 55631}, {48880, 55679}, {48881, 53093}, {48898, 55647}, {48906, 55595}, {50967, 55600}, {50969, 55588}, {50971, 51215}, {51170, 55724}, {51538, 55676}, {51737, 53858}, {53100, 60628}, {53102, 54522}, {54050, 58795}, {54173, 55623}, {54921, 60219}, {54934, 60285}, {59418, 60942}, {60142, 60648}, {60305, 60311}, {60306, 60312}, {60337, 60635}
X(62097) = midpoint of X(i) and X(j) for these {i,j}: {20, 5056}, {3534, 15718}
X(62097) = reflection of X(i) in X(j) for these {i,j}: {2, 15715}, {3525, 3}, {3855, 15720}, {4, 5070}, {5056, 15717}
X(62097) = anticomplement of X(3855)
X(62097) = pole of line {185, 61820} with respect to the Jerabek hyperbola
X(62097) = pole of line {69, 49135} with respect to the Wallace hyperbola
X(62097) = intersection, other than A, B, C, of circumconics {{A, B, C, X(20), X(57894)}}, {{A, B, C, X(69), X(49135)}}, {{A, B, C, X(253), X(546)}}, {{A, B, C, X(547), X(1217)}}, {{A, B, C, X(548), X(60618)}}, {{A, B, C, X(1294), X(3525)}}, {{A, B, C, X(1656), X(51348)}}, {{A, B, C, X(3346), X(3545)}}, {{A, B, C, X(3830), X(31361)}}, {{A, B, C, X(3839), X(31371)}}, {{A, B, C, X(3858), X(4846)}}, {{A, B, C, X(5068), X(15740)}}, {{A, B, C, X(5072), X(31363)}}, {{A, B, C, X(6353), X(60335)}}, {{A, B, C, X(7714), X(54934)}}, {{A, B, C, X(8889), X(54920)}}, {{A, B, C, X(11270), X(47486)}}, {{A, B, C, X(13452), X(52294)}}, {{A, B, C, X(15077), X(17578)}}, {{A, B, C, X(15687), X(32533)}}, {{A, B, C, X(15696), X(18850)}}, {{A, B, C, X(15710), X(18851)}}, {{A, B, C, X(15723), X(22270)}}, {{A, B, C, X(46333), X(60122)}}, {{A, B, C, X(50688), X(57823)}}, {{A, B, C, X(52283), X(60210)}}
X(62097) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15700, 15708}, {2, 15710, 15692}, {2, 15717, 15720}, {2, 16347, 17546}, {2, 16408, 1010}, {2, 17531, 13740}, {2, 3146, 546}, {2, 3522, 3528}, {2, 3855, 5056}, {2, 4201, 17575}, {2, 474, 13741}, {2, 550, 20}, {3, 14869, 10299}, {3, 15681, 5079}, {3, 15696, 12103}, {3, 15704, 3090}, {3, 1657, 3628}, {3, 30, 3525}, {3, 3146, 10303}, {3, 3534, 3627}, {3, 3627, 631}, {3, 3628, 3524}, {3, 382, 14869}, {3, 5076, 12108}, {3, 5079, 3530}, {3, 550, 3529}, {4, 15719, 5070}, {4, 3528, 15710}, {4, 376, 15696}, {4, 631, 547}, {20, 10303, 3146}, {20, 15640, 1657}, {20, 3522, 10304}, {20, 3839, 5059}, {20, 5056, 30}, {30, 15720, 3855}, {140, 11001, 17578}, {376, 10304, 15697}, {376, 3524, 15690}, {546, 3530, 632}, {548, 550, 15688}, {550, 3530, 15681}, {632, 15696, 17538}, {1010, 14269, 3544}, {1657, 3524, 3832}, {1657, 3832, 15640}, {3090, 17538, 15704}, {3091, 10304, 3}, {3522, 17578, 14093}, {3523, 3543, 7486}, {3526, 15682, 3854}, {3528, 15688, 3522}, {3529, 17504, 15022}, {3529, 3544, 382}, {3529, 4221, 549}, {3530, 15720, 15719}, {3544, 11539, 17539}, {3627, 15022, 3839}, {3628, 17800, 3149}, {5056, 15717, 15721}, {5073, 12100, 5067}, {10304, 15697, 3543}, {11001, 14093, 15705}, {11540, 17800, 4}, {11541, 15708, 3091}, {12108, 15704, 5076}, {13587, 17544, 16371}, {15681, 15688, 8703}, {15681, 15696, 550}, {15681, 15710, 2}, {15685, 15714, 15709}, {15691, 15712, 17800}, {15705, 17578, 140}, {15710, 15719, 15715}, {15712, 17800, 3545}, {15715, 15720, 15717}, {15717, 15721, 3523}, {33750, 48873, 51171}
X(62098) lies on these lines: {2, 3}, {13, 42971}, {14, 42970}, {165, 59400}, {395, 43245}, {396, 43244}, {524, 55603}, {542, 55627}, {597, 48885}, {1353, 55587}, {1483, 12512}, {1503, 55640}, {3098, 50971}, {3564, 55618}, {3579, 4701}, {3653, 61274}, {3655, 50812}, {3818, 50980}, {5097, 33751}, {5318, 42530}, {5321, 42531}, {5349, 43247}, {5350, 43246}, {5476, 55683}, {6411, 43211}, {6412, 43212}, {6429, 42261}, {6430, 42260}, {6431, 52047}, {6432, 52048}, {6449, 43256}, {6450, 43257}, {6453, 42418}, {6454, 42417}, {6480, 42216}, {6481, 42215}, {6484, 32787}, {6485, 32788}, {6486, 42259}, {6487, 42258}, {6781, 15602}, {7739, 44541}, {7776, 32891}, {9778, 61283}, {10283, 28198}, {10645, 44019}, {10646, 44020}, {10653, 51945}, {10654, 51944}, {10706, 22251}, {11160, 55616}, {11178, 50981}, {11179, 50968}, {11180, 55639}, {11278, 50816}, {11531, 61284}, {11645, 55645}, {11694, 20127}, {12702, 50813}, {13348, 45957}, {13624, 34638}, {14848, 33750}, {14929, 59634}, {15326, 51817}, {16241, 42145}, {16242, 42144}, {16267, 42088}, {16268, 42087}, {16644, 42584}, {16645, 42585}, {16772, 46334}, {16773, 46335}, {16962, 42118}, {16963, 42117}, {16966, 43642}, {16967, 43641}, {17502, 38022}, {17508, 38079}, {18480, 50825}, {18481, 50820}, {18483, 51084}, {19924, 55695}, {20423, 55699}, {20582, 55655}, {21356, 55643}, {21850, 50987}, {22165, 55631}, {22791, 50832}, {25055, 28178}, {25565, 55666}, {28150, 61270}, {28168, 61260}, {28174, 30392}, {28182, 58221}, {28186, 61254}, {28202, 38028}, {28208, 38081}, {29181, 55685}, {31730, 51083}, {33179, 51705}, {33606, 42797}, {33607, 42798}, {33878, 50969}, {34628, 61250}, {34718, 50819}, {34748, 50809}, {34754, 42529}, {34755, 42528}, {34773, 50808}, {35770, 41945}, {35771, 41946}, {35822, 43887}, {35823, 43888}, {36969, 43107}, {36970, 43100}, {37517, 50972}, {37705, 50822}, {38066, 61251}, {38110, 55680}, {39899, 51177}, {41107, 42891}, {41108, 42890}, {41149, 55583}, {42090, 42913}, {42091, 42912}, {42122, 42634}, {42123, 42633}, {42159, 42587}, {42162, 42586}, {42163, 42953}, {42166, 42952}, {42433, 43228}, {42434, 43229}, {42510, 42925}, {42511, 42924}, {42791, 42980}, {42792, 42981}, {42906, 42940}, {42907, 42941}, {42984, 43649}, {42985, 43644}, {43000, 43497}, {43001, 43498}, {43201, 43648}, {43202, 43647}, {43273, 51183}, {43634, 49876}, {43635, 49875}, {44882, 55612}, {46264, 50976}, {47354, 55653}, {48310, 55670}, {48876, 55633}, {48879, 50959}, {48880, 50983}, {48881, 50664}, {48892, 51134}, {48906, 50965}, {48943, 51129}, {50810, 61295}, {50821, 51081}, {50826, 50868}, {50830, 51080}, {50833, 51119}, {50970, 51182}, {50974, 55604}, {50977, 55642}, {50984, 55658}, {50985, 51135}, {50988, 51165}, {51077, 58244}, {54173, 55622}, {58227, 61275}
X(62098) = midpoint of X(i) and X(j) for these {i,j}: {20, 5055}, {376, 15688}, {3524, 3534}, {3839, 15681}, {10304, 15689}, {11539, 15686}
X(62098) = reflection of X(i) in X(j) for these {i,j}: {11539, 3}, {14892, 3530}, {15687, 5055}, {15688, 548}, {15699, 17504}, {17504, 10304}, {3830, 14892}, {3839, 140}, {3845, 11539}, {38022, 17502}, {38079, 17508}, {48310, 55670}, {5, 3524}, {546, 14890}, {5055, 12100}, {61251, 38066}, {8703, 15688}
X(62098) = complement of X(62020)
X(62098) = anticomplement of X(61957)
X(62098) = pole of line {185, 61821} with respect to the Jerabek hyperbola
X(62098) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1294), X(11539)}}, {{A, B, C, X(15696), X(57822)}}, {{A, B, C, X(18317), X(38071)}}, {{A, B, C, X(44904), X(55958)}}
X(62098) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15691, 15704}, {2, 15696, 15691}, {2, 376, 15696}, {3, 11001, 547}, {3, 15686, 3845}, {3, 16239, 15712}, {3, 1657, 5067}, {3, 20, 3850}, {3, 30, 11539}, {3, 3534, 3543}, {3, 376, 15690}, {3, 381, 15719}, {3, 5056, 3530}, {3, 5059, 16239}, {4, 14891, 15713}, {5, 15704, 5073}, {5, 15712, 10303}, {20, 12100, 15687}, {20, 14093, 12100}, {20, 15710, 5055}, {30, 10304, 17504}, {30, 14892, 3830}, {30, 15688, 8703}, {30, 17504, 15699}, {30, 3530, 14892}, {30, 548, 15688}, {376, 10304, 15689}, {376, 15695, 548}, {376, 3528, 15697}, {381, 15697, 12103}, {381, 3528, 15759}, {382, 15698, 10124}, {547, 11812, 3533}, {550, 632, 20}, {631, 15685, 14893}, {1657, 15692, 5066}, {3091, 15718, 11540}, {3146, 15701, 11737}, {3146, 17549, 3091}, {3522, 10303, 3528}, {3523, 15684, 10109}, {3524, 3533, 15708}, {3528, 5059, 3}, {3529, 15694, 12101}, {3530, 14892, 15709}, {3534, 14093, 15720}, {3534, 15694, 3529}, {3534, 5076, 15681}, {3534, 8703, 15711}, {3543, 3545, 14269}, {3839, 15706, 140}, {3845, 15699, 3545}, {3850, 12100, 15702}, {5055, 14093, 15710}, {5066, 15692, 14869}, {5071, 15716, 12108}, {8703, 15704, 15714}, {10299, 15640, 15703}, {10303, 15705, 3524}, {10304, 15689, 30}, {11812, 15690, 3534}, {12100, 15687, 632}, {12101, 15694, 5}, {12103, 15759, 381}, {12103, 16239, 5059}, {15640, 15703, 3861}, {15681, 15706, 3839}, {15681, 15722, 5076}, {15682, 15700, 3628}, {15683, 15693, 546}, {15686, 15690, 550}, {15688, 15689, 10304}, {15697, 16239, 15686}, {15699, 17504, 549}, {15702, 15720, 11812}, {15704, 15714, 2}, {15716, 17800, 5071}, {51134, 54169, 48892}
X(62099) lies on these lines: {2, 3}, {165, 51072}, {1993, 46945}, {4677, 50815}, {4745, 51081}, {5351, 49810}, {5352, 49811}, {5731, 50812}, {6221, 43797}, {6398, 43798}, {6436, 9541}, {6496, 43340}, {6497, 43341}, {6776, 55605}, {7585, 42418}, {7586, 42417}, {8584, 50972}, {8972, 43209}, {9540, 43342}, {9589, 41150}, {10645, 49825}, {10646, 49824}, {11179, 55581}, {12007, 54170}, {12512, 51093}, {13607, 34632}, {13935, 43343}, {13941, 43210}, {14907, 32896}, {14927, 50993}, {15533, 50971}, {16192, 51069}, {20080, 55609}, {20423, 55700}, {22843, 36324}, {22890, 36326}, {23249, 42608}, {23251, 60293}, {23259, 42609}, {23261, 60294}, {25406, 50968}, {31412, 42606}, {31884, 50990}, {33602, 42691}, {33603, 42690}, {33751, 55714}, {34628, 51068}, {34638, 51110}, {37640, 42508}, {37641, 42509}, {41119, 42504}, {41120, 42505}, {41945, 43338}, {41946, 43339}, {42087, 49861}, {42088, 49862}, {42090, 49827}, {42091, 49826}, {42093, 51916}, {42094, 51915}, {42101, 42515}, {42102, 42514}, {42119, 42792}, {42120, 42791}, {42260, 42524}, {42261, 42525}, {42532, 49875}, {42533, 49876}, {42561, 42607}, {42602, 43560}, {42603, 43561}, {42604, 43789}, {42605, 43790}, {42686, 43466}, {42687, 43465}, {43002, 43869}, {43003, 43870}, {43028, 43478}, {43029, 43477}, {43302, 43646}, {43303, 43645}, {44882, 50992}, {46334, 49860}, {46335, 49859}, {50813, 51087}, {50819, 59417}, {50820, 50827}, {50956, 55660}, {50967, 55599}, {50969, 51140}, {50975, 55613}, {50976, 50982}, {50985, 51177}, {50991, 59411}, {51028, 55717}, {51083, 51085}, {51108, 59420}, {51119, 61271}, {51143, 55651}, {51170, 55723}, {51178, 55603}, {54132, 55713}, {54173, 55621}, {54521, 54639}, {54608, 60639}, {54866, 60200}, {60102, 60632}, {60175, 60625}, {60192, 60650}, {60228, 60336}, {60282, 60331}
X(62099) = anticomplement of X(61958)
X(62099) = pole of line {6, 60299} with respect to the Kiepert hyperbola
X(62099) = pole of line {69, 62051} with respect to the Wallace hyperbola
X(62099) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(265), X(35402)}}, {{A, B, C, X(3346), X(12811)}}
X(62099) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15682, 3832}, {2, 3534, 15683}, {2, 3854, 10109}, {3, 20, 3854}, {20, 546, 5059}, {376, 15688, 20}, {376, 3524, 15696}, {376, 3528, 15689}, {376, 8703, 15697}, {548, 549, 15688}, {549, 1656, 15709}, {549, 5055, 3525}, {550, 8703, 11812}, {3522, 15683, 10304}, {3524, 15684, 7486}, {3534, 15695, 548}, {3534, 15759, 4}, {3534, 5066, 11001}, {3830, 15688, 8703}, {3832, 17678, 5055}, {5068, 15717, 10303}, {8703, 15690, 3830}, {10304, 15640, 15698}, {10304, 15683, 15717}, {10304, 15697, 15640}, {11001, 15698, 5066}, {12811, 15685, 15682}, {15022, 15705, 549}, {15640, 15697, 3534}, {15640, 15698, 2}, {15681, 15708, 17578}, {15682, 15709, 6952}, {15683, 15705, 15022}, {15685, 15719, 3839}, {15686, 15710, 3091}, {15704, 15709, 3543}, {15719, 17538, 15685}
X(62100) lies on these lines: {2, 3}, {6, 33751}, {15, 43018}, {16, 43019}, {17, 42127}, {18, 42126}, {32, 44541}, {40, 61294}, {61, 42625}, {62, 42626}, {64, 26861}, {69, 55624}, {141, 55648}, {146, 38638}, {147, 38635}, {148, 38634}, {149, 38637}, {153, 38636}, {185, 54048}, {195, 37483}, {397, 42091}, {398, 42090}, {399, 10990}, {485, 6496}, {486, 6497}, {524, 55602}, {541, 15039}, {542, 50976}, {599, 55637}, {962, 58230}, {1038, 9642}, {1151, 51910}, {1152, 51911}, {1350, 33542}, {1352, 55643}, {1482, 5493}, {1498, 52099}, {1503, 55639}, {1587, 6445}, {1588, 6446}, {1620, 13403}, {3019, 50677}, {3053, 5355}, {3070, 6451}, {3071, 6452}, {3098, 11898}, {3207, 41326}, {3448, 38633}, {3519, 3532}, {3564, 55616}, {3579, 4816}, {3622, 28216}, {3624, 28154}, {3653, 51075}, {3763, 48896}, {3818, 55654}, {4297, 18526}, {4304, 37545}, {4316, 9654}, {4324, 9669}, {4746, 18481}, {4857, 5204}, {5010, 9655}, {5023, 7755}, {5050, 48881}, {5085, 48885}, {5093, 48874}, {5206, 44519}, {5210, 7756}, {5217, 5270}, {5237, 41973}, {5238, 41974}, {5254, 15655}, {5339, 10646}, {5340, 10645}, {5343, 42121}, {5344, 42124}, {5349, 42089}, {5350, 42092}, {5351, 42154}, {5352, 42155}, {5365, 42144}, {5366, 42145}, {5447, 18439}, {5480, 55678}, {5585, 7746}, {5702, 33636}, {5790, 35242}, {5876, 52093}, {5882, 12512}, {5894, 32063}, {5918, 40266}, {5925, 11202}, {5965, 55607}, {6030, 43585}, {6053, 16111}, {6144, 55596}, {6199, 42638}, {6221, 42261}, {6241, 54042}, {6243, 36987}, {6361, 37624}, {6395, 42637}, {6398, 42260}, {6407, 42216}, {6408, 42215}, {6409, 8960}, {6410, 58866}, {6411, 8976}, {6412, 13951}, {6418, 9541}, {6427, 9681}, {6428, 41945}, {6449, 18512}, {6450, 18510}, {6455, 6560}, {6456, 6561}, {6776, 55604}, {6781, 15815}, {7280, 9668}, {7585, 9691}, {7592, 37496}, {7666, 35602}, {7753, 31470}, {7767, 32824}, {7782, 7917}, {7869, 32456}, {7991, 50805}, {8148, 9778}, {8550, 33878}, {8567, 34785}, {8588, 44518}, {8666, 34707}, {8715, 34740}, {8717, 43652}, {8778, 41366}, {9588, 28208}, {9624, 28202}, {9729, 13321}, {9780, 28190}, {9821, 32519}, {10187, 16809}, {10188, 16808}, {10194, 42275}, {10195, 42276}, {10246, 31730}, {10263, 20791}, {10282, 48672}, {10516, 48891}, {10541, 19924}, {10605, 10619}, {10620, 11850}, {10625, 13382}, {10627, 15072}, {10984, 37477}, {10991, 13188}, {10992, 12188}, {10993, 12773}, {11178, 55650}, {11179, 55580}, {11204, 14864}, {11258, 38798}, {11270, 14841}, {11362, 50804}, {11444, 54044}, {11480, 42158}, {11481, 42157}, {11482, 51737}, {11485, 42151}, {11486, 42150}, {11522, 13624}, {11542, 43769}, {11543, 43770}, {11623, 38730}, {11645, 55644}, {11742, 44535}, {11935, 37480}, {12017, 48873}, {12121, 20417}, {12163, 33544}, {12279, 15067}, {12290, 32142}, {12315, 15105}, {12331, 38754}, {12384, 38639}, {12699, 59420}, {12897, 21970}, {13093, 44762}, {13115, 14900}, {13340, 40647}, {13348, 14855}, {13925, 43376}, {13993, 43377}, {14133, 50672}, {14528, 14861}, {14530, 20427}, {14537, 31492}, {14641, 18435}, {14643, 15042}, {14810, 18440}, {14848, 20190}, {14862, 17821}, {14907, 32820}, {15036, 34584}, {15040, 16534}, {15041, 16163}, {15046, 48378}, {15047, 44413}, {15051, 38789}, {15069, 55631}, {15484, 37512}, {15513, 44526}, {15515, 31467}, {15534, 55588}, {16192, 28160}, {16644, 43633}, {16645, 43632}, {16936, 18451}, {17502, 18493}, {17508, 48872}, {18525, 31663}, {18538, 42414}, {18553, 48905}, {18762, 42413}, {19130, 55671}, {21850, 33750}, {22236, 42433}, {22238, 42434}, {22676, 48673}, {22793, 58221}, {23039, 46850}, {24206, 55656}, {25406, 55584}, {25555, 48880}, {28158, 61268}, {28168, 31423}, {28194, 51083}, {28198, 30389}, {28204, 50820}, {28232, 61277}, {29012, 55651}, {29317, 42785}, {29323, 55658}, {31162, 31666}, {31479, 59325}, {31670, 55682}, {31884, 34507}, {32612, 41853}, {33520, 38574}, {33521, 38572}, {33596, 60922}, {34632, 61286}, {34782, 35450}, {35240, 51933}, {35255, 43407}, {35256, 43408}, {35770, 43338}, {35771, 43339}, {36836, 36968}, {36843, 36967}, {36969, 42490}, {36970, 42491}, {36990, 55653}, {37498, 43845}, {37727, 50808}, {37832, 42909}, {37835, 42908}, {38064, 51130}, {38066, 50801}, {38573, 38778}, {38579, 38783}, {38591, 52057}, {38593, 38803}, {38749, 52090}, {38805, 52698}, {39899, 44882}, {40107, 55641}, {40262, 48664}, {40280, 45186}, {40341, 55612}, {41121, 42586}, {41122, 42587}, {42021, 43719}, {42085, 42944}, {42086, 42945}, {42087, 42149}, {42088, 42152}, {42093, 42937}, {42094, 42936}, {42096, 42774}, {42097, 42773}, {42099, 42129}, {42100, 42132}, {42108, 42948}, {42109, 42949}, {42122, 42999}, {42123, 42998}, {42125, 42432}, {42128, 42431}, {42136, 42495}, {42137, 42494}, {42584, 43771}, {42585, 43772}, {42633, 43635}, {42634, 43634}, {42890, 42969}, {42891, 42968}, {42926, 43496}, {42927, 43495}, {43022, 43030}, {43023, 43031}, {43150, 55640}, {43273, 55606}, {43296, 43783}, {43297, 43784}, {43401, 51915}, {43402, 51916}, {43409, 43432}, {43410, 43433}, {46264, 55629}, {47102, 59546}, {47352, 55679}, {47355, 55669}, {48876, 55632}, {48879, 55670}, {48884, 55659}, {48889, 55660}, {48895, 55667}, {48898, 55646}, {48901, 55673}, {48904, 55668}, {48906, 55593}, {48910, 55674}, {48920, 53023}, {50798, 51079}, {50816, 51077}, {50954, 55647}, {50955, 51134}, {50961, 50971}, {50962, 50968}, {50965, 51174}, {50972, 51132}, {50975, 51175}, {51173, 55681}, {51185, 55694}, {51212, 55697}, {54131, 55687}, {54445, 58224}, {54891, 60642}, {58247, 61597}
X(62100) = midpoint of X(i) and X(j) for these {i,j}: {20, 3090}, {3534, 15700}
X(62100) = reflection of X(i) in X(j) for these {i,j}: {15703, 15698}, {3, 3528}, {381, 15701}, {3526, 3}, {3832, 14869}, {3851, 3523}, {47355, 55669}
X(62100) = inverse of X(61940) in orthocentroidal circle
X(62100) = inverse of X(61940) in Yff hyperbola
X(62100) = complement of X(62021)
X(62100) = anticomplement of X(3857)
X(62100) = pole of line {523, 61940} with respect to the orthocentroidal circle
X(62100) = pole of line {185, 15720} with respect to the Jerabek hyperbola
X(62100) = pole of line {6, 61940} with respect to the Kiepert hyperbola
X(62100) = pole of line {523, 61940} with respect to the Yff hyperbola
X(62100) = pole of line {69, 11541} with respect to the Wallace hyperbola
X(62100) = intersection, other than A, B, C, of circumconics {{A, B, C, X(20), X(26861)}}, {{A, B, C, X(64), X(26863)}}, {{A, B, C, X(69), X(11541)}}, {{A, B, C, X(265), X(50688)}}, {{A, B, C, X(382), X(14841)}}, {{A, B, C, X(1105), X(15720)}}, {{A, B, C, X(1294), X(3526)}}, {{A, B, C, X(2693), X(37947)}}, {{A, B, C, X(3091), X(14861)}}, {{A, B, C, X(3146), X(3519)}}, {{A, B, C, X(3518), X(3532)}}, {{A, B, C, X(3521), X(50689)}}, {{A, B, C, X(3529), X(42021)}}, {{A, B, C, X(3544), X(15740)}}, {{A, B, C, X(3843), X(15319)}}, {{A, B, C, X(3856), X(15318)}}, {{A, B, C, X(5879), X(34864)}}, {{A, B, C, X(6662), X(38071)}}, {{A, B, C, X(7486), X(51348)}}, {{A, B, C, X(10109), X(13599)}}, {{A, B, C, X(10594), X(43719)}}, {{A, B, C, X(12102), X(21400)}}, {{A, B, C, X(13623), X(15022)}}, {{A, B, C, X(14528), X(14865)}}, {{A, B, C, X(14893), X(52441)}}, {{A, B, C, X(15693), X(40448)}}, {{A, B, C, X(15703), X(60171)}}, {{A, B, C, X(18317), X(41106)}}, {{A, B, C, X(19710), X(60122)}}, {{A, B, C, X(34483), X(49140)}}, {{A, B, C, X(35475), X(57713)}}, {{A, B, C, X(35502), X(43908)}}, {{A, B, C, X(43917), X(44995)}}
X(62100) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 11541, 3861}, {2, 12103, 17800}, {2, 15711, 6863}, {2, 17800, 5076}, {2, 20, 11541}, {3, 15694, 15717}, {3, 15695, 548}, {3, 15704, 5079}, {3, 17800, 2}, {3, 3526, 15700}, {3, 376, 15696}, {3, 382, 5054}, {3, 3830, 631}, {3, 3843, 549}, {3, 4, 15720}, {3, 5055, 3530}, {3, 5070, 3524}, {3, 5073, 140}, {3, 548, 15688}, {3, 631, 15706}, {20, 140, 5073}, {20, 3090, 30}, {20, 3524, 3627}, {20, 3627, 15685}, {30, 14869, 3832}, {30, 15698, 15703}, {30, 3523, 3851}, {140, 3523, 15701}, {140, 3627, 5068}, {140, 381, 1656}, {140, 3850, 15699}, {140, 5068, 5070}, {140, 5073, 381}, {140, 550, 20}, {376, 10304, 15690}, {376, 8703, 15689}, {381, 3526, 3090}, {382, 5054, 5072}, {546, 15717, 15694}, {548, 550, 3522}, {549, 3529, 3843}, {550, 3858, 15686}, {631, 15704, 3830}, {1532, 3525, 3545}, {1656, 3522, 14093}, {1656, 3534, 1657}, {1657, 15696, 550}, {1657, 15706, 3850}, {1657, 15720, 4}, {2041, 2042, 3856}, {2045, 2046, 11539}, {3146, 3533, 3858}, {3522, 3523, 3528}, {3522, 5059, 10304}, {3523, 17566, 15709}, {3525, 15683, 3853}, {3528, 17538, 15702}, {3529, 7397, 8703}, {3530, 3858, 3533}, {3534, 8703, 15716}, {3543, 15759, 15707}, {3830, 15706, 15723}, {3832, 15698, 14869}, {3845, 15710, 15718}, {3853, 17504, 3525}, {5059, 10304, 10299}, {5237, 43194, 42975}, {5238, 43193, 42974}, {6411, 42267, 8976}, {6412, 42266, 13951}, {6449, 42259, 18512}, {6450, 42258, 18510}, {6455, 6560, 13903}, {6456, 6561, 13961}, {6879, 17578, 14893}, {7580, 15717, 15682}, {9681, 41946, 6427}, {10263, 55286, 20791}, {10299, 15702, 3523}, {10299, 17538, 5059}, {10304, 15681, 15693}, {10304, 15682, 14891}, {10304, 15690, 15681}, {10304, 17538, 5}, {10619, 12307, 13432}, {10645, 42131, 42817}, {10646, 42130, 42818}, {11001, 15717, 546}, {11480, 42158, 42988}, {11481, 42157, 42989}, {12101, 15721, 5055}, {13348, 14855, 18436}, {13348, 18436, 54047}, {14810, 59411, 18440}, {14813, 14814, 3146}, {14869, 15703, 3526}, {15685, 15689, 15691}, {15688, 15696, 3}, {15690, 15693, 3534}, {15693, 15696, 17538}, {15704, 15723, 382}, {17563, 17576, 16857}, {37853, 38723, 10620}, {38726, 38788, 399}, {38731, 38747, 12188}, {38736, 38742, 13188}, {42431, 43238, 42128}, {42432, 43239, 42125}, {42434, 42528, 22238}, {44882, 55610, 39899}, {48891, 55655, 10516}, {48920, 55672, 53023}, {52093, 54041, 5876}
X(62101) lies on these lines: {2, 3}, {15, 42416}, {16, 42415}, {61, 42420}, {62, 42419}, {511, 50972}, {515, 51081}, {517, 50816}, {524, 55601}, {542, 55625}, {597, 55689}, {952, 50815}, {1503, 55638}, {1699, 50833}, {3564, 50971}, {3579, 34641}, {3629, 55585}, {3631, 48892}, {3636, 28198}, {3654, 50820}, {3655, 51094}, {4669, 28224}, {4745, 31663}, {5844, 50808}, {5901, 34638}, {5965, 51135}, {6329, 19924}, {6468, 42216}, {6469, 42215}, {8584, 55720}, {10645, 49903}, {10646, 49904}, {11224, 50824}, {11542, 46334}, {11543, 46335}, {12816, 42889}, {12817, 42888}, {12818, 43254}, {12819, 43255}, {12820, 42109}, {12821, 42108}, {14810, 50991}, {15516, 33751}, {15520, 51737}, {15534, 50968}, {16881, 55286}, {16962, 43485}, {16963, 43486}, {17502, 51109}, {19106, 43230}, {19107, 43231}, {20190, 41153}, {20582, 48891}, {20583, 55716}, {22165, 51134}, {28160, 51069}, {28168, 50829}, {28174, 51103}, {28178, 50828}, {28202, 51108}, {28212, 51083}, {29012, 51143}, {29181, 55686}, {29323, 50984}, {33750, 50987}, {34380, 50965}, {34628, 61510}, {34632, 61597}, {34747, 34773}, {35255, 43209}, {35256, 43210}, {36967, 42792}, {36968, 42791}, {36969, 43872}, {36970, 43871}, {38079, 48872}, {38098, 61524}, {39884, 51186}, {41107, 43106}, {41108, 43105}, {41121, 42629}, {41122, 42630}, {41943, 42798}, {41944, 42797}, {42087, 42497}, {42088, 42496}, {42089, 43247}, {42090, 49948}, {42091, 49947}, {42092, 43246}, {42115, 49827}, {42116, 49826}, {42122, 42528}, {42123, 42529}, {42130, 49824}, {42131, 49825}, {42136, 49908}, {42137, 49907}, {42147, 42533}, {42148, 42532}, {42154, 49810}, {42155, 49811}, {42266, 43212}, {42267, 43211}, {42417, 42524}, {42418, 42525}, {42429, 43195}, {42430, 43196}, {42502, 43013}, {42503, 43012}, {42504, 42973}, {42505, 42972}, {42506, 42939}, {42507, 42938}, {42510, 42626}, {42511, 42625}, {42568, 43342}, {42569, 43343}, {42631, 42942}, {42632, 42943}, {42633, 49875}, {42634, 49876}, {42635, 43022}, {42636, 43023}, {42682, 43545}, {42683, 43544}, {42686, 43001}, {42687, 43000}, {42984, 43364}, {42985, 43365}, {43002, 49874}, {43003, 49873}, {44882, 55608}, {48310, 48879}, {48873, 51185}, {48881, 55710}, {48885, 51732}, {50812, 51093}, {50826, 59387}, {50959, 55670}, {50961, 55618}, {50975, 50992}, {50976, 54173}, {50980, 55654}, {50982, 55627}, {50986, 55593}, {50988, 53023}, {50989, 55626}, {51023, 55643}, {51067, 61249}, {51084, 61269}, {51120, 61280}, {51136, 55603}, {51139, 55664}, {51709, 59420}, {54169, 55635}, {54170, 61624}
X(62101) = midpoint of X(i) and X(j) for these {i,j}: {3, 15691}, {20, 547}, {140, 15686}, {376, 548}, {546, 15681}, {549, 12103}, {3534, 12100}, {5901, 34638}, {8703, 15690}, {11001, 12101}, {14893, 15704}, {20582, 48891}, {34628, 61510}, {34632, 61597}, {54170, 61624}
X(62101) = reflection of X(i) in X(j) for these {i,j}: {10109, 12100}, {10124, 3}, {11737, 3530}, {11812, 15759}, {12102, 547}, {14893, 16239}, {15759, 8703}, {381, 12108}, {3543, 3856}, {3628, 14891}, {3845, 11540}, {3850, 549}, {3860, 11812}, {3861, 10124}
X(62101) = complement of X(62022)
X(62101) = anticomplement of X(61960)
X(62101) = pole of line {69, 62052} with respect to the Wallace hyperbola
X(62101) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1294), X(10124)}}, {{A, B, C, X(3830), X(57823)}}, {{A, B, C, X(43970), X(50693)}}
X(62101) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 11001, 382}, {2, 15688, 8703}, {2, 15698, 15707}, {3, 15682, 15713}, {3, 15683, 15699}, {3, 1657, 7486}, {3, 20, 3858}, {3, 30, 10124}, {3, 3534, 15682}, {3, 3839, 549}, {20, 15715, 14269}, {30, 11540, 3845}, {30, 11812, 3860}, {30, 12100, 10109}, {30, 12108, 381}, {30, 14891, 3628}, {30, 16239, 14893}, {30, 3856, 3543}, {30, 547, 12102}, {30, 549, 3850}, {30, 8703, 15759}, {140, 12100, 15719}, {376, 10304, 15696}, {376, 3522, 15689}, {376, 8703, 15690}, {382, 3839, 15687}, {382, 550, 12103}, {548, 12103, 3522}, {549, 11001, 12101}, {550, 14869, 20}, {550, 17504, 15681}, {3524, 14893, 16239}, {3528, 15681, 17504}, {3529, 15696, 550}, {3830, 10304, 15711}, {3845, 12100, 11540}, {5066, 12101, 3839}, {5066, 15690, 15691}, {5071, 10304, 3}, {8703, 15695, 548}, {8703, 15711, 10304}, {10109, 12100, 11812}, {10109, 15682, 3861}, {10109, 15759, 12100}, {10124, 15687, 11737}, {10299, 12108, 3530}, {10304, 15686, 140}, {10304, 15696, 15686}, {11001, 12101, 30}, {11001, 15710, 2}, {11812, 15759, 14891}, {12100, 15690, 3534}, {12101, 12103, 11001}, {12102, 15759, 15693}, {14093, 15685, 15698}, {14269, 14869, 547}, {14269, 15715, 14869}, {15681, 15688, 3528}, {15681, 17504, 546}, {15682, 15713, 5066}, {15682, 15719, 5071}, {15684, 15705, 632}, {15685, 15698, 5}, {15686, 15711, 3830}, {15687, 15699, 3855}, {15688, 15689, 15710}, {15688, 15696, 15700}, {15690, 15691, 15697}
X(62102) lies on these lines: {2, 3}, {40, 20014}, {69, 55622}, {145, 12512}, {165, 4678}, {193, 55591}, {316, 32873}, {397, 51945}, {398, 51944}, {590, 43519}, {615, 43520}, {1131, 6411}, {1132, 6412}, {1352, 55642}, {1587, 6484}, {1588, 6485}, {1992, 50972}, {3241, 50816}, {3617, 61252}, {3620, 59411}, {3621, 4297}, {3622, 9589}, {3623, 9778}, {3679, 51081}, {3785, 32880}, {4301, 30392}, {4309, 37587}, {4325, 51817}, {4330, 14986}, {4788, 30271}, {5010, 31410}, {5102, 61044}, {5188, 20105}, {5265, 9670}, {5267, 31420}, {5281, 9657}, {5657, 61248}, {5731, 61288}, {5734, 31730}, {5882, 50812}, {5921, 48892}, {5984, 38736}, {6409, 31414}, {6429, 7585}, {6430, 7586}, {6431, 43512}, {6432, 43511}, {6433, 42259}, {6434, 42258}, {6437, 6460}, {6438, 6459}, {6480, 51910}, {6481, 51911}, {6496, 23269}, {6497, 23275}, {6776, 55603}, {6781, 31450}, {7751, 53141}, {7782, 32841}, {7802, 32895}, {8142, 26824}, {8550, 50968}, {8589, 31417}, {9541, 35770}, {9542, 31487}, {9588, 38155}, {9607, 44541}, {9681, 35771}, {9693, 42522}, {9706, 37480}, {10519, 55636}, {11004, 46945}, {11160, 50971}, {11180, 55637}, {11278, 61282}, {11362, 20052}, {12571, 58217}, {12702, 61290}, {14683, 37853}, {14853, 55688}, {14907, 32840}, {15066, 16936}, {15072, 15606}, {15602, 31400}, {16192, 46933}, {16200, 20070}, {16772, 43465}, {16773, 43466}, {17128, 55729}, {18581, 43295}, {18582, 43294}, {20049, 50808}, {20057, 58241}, {20080, 44882}, {20094, 38747}, {20095, 38759}, {20096, 38771}, {20099, 38803}, {21766, 61150}, {22236, 43304}, {22238, 43305}, {25406, 55582}, {28164, 46932}, {31145, 50815}, {31407, 37512}, {31425, 59387}, {31670, 55683}, {32785, 43560}, {32786, 43561}, {33748, 48874}, {33750, 48885}, {33751, 39561}, {33884, 46850}, {34754, 42433}, {34755, 42434}, {35240, 41467}, {35369, 38738}, {35812, 43407}, {35813, 43408}, {37689, 44519}, {40107, 55640}, {40693, 42891}, {40694, 42890}, {40897, 47381}, {41112, 43310}, {41113, 43311}, {41949, 42263}, {41950, 42264}, {42140, 42491}, {42141, 42490}, {42153, 43870}, {42156, 43869}, {42157, 42996}, {42158, 42997}, {42164, 43557}, {42165, 43556}, {42500, 43477}, {42501, 43478}, {42528, 42999}, {42529, 42998}, {42775, 43552}, {42776, 43553}, {42793, 49861}, {42794, 49862}, {42795, 43485}, {42796, 43486}, {42797, 42964}, {42798, 42965}, {42990, 43232}, {42991, 43233}, {43174, 50871}, {43238, 43540}, {43239, 43541}, {43242, 52079}, {43243, 52080}, {43372, 43403}, {43373, 43404}, {46264, 55627}, {48873, 55695}, {48880, 55680}, {48881, 55711}, {48898, 55645}, {50969, 52987}, {50974, 55602}, {51027, 51134}, {51170, 55722}, {51212, 55699}, {51537, 55656}
X(62102) = midpoint of X(i) and X(j) for these {i,j}: {20, 7486}
X(62102) = reflection of X(i) in X(j) for these {i,j}: {3533, 3}
X(62102) = anticomplement of X(3854)
X(62102) = pole of line {185, 15708} with respect to the Jerabek hyperbola
X(62102) = pole of line {69, 50692} with respect to the Wallace hyperbola
X(62102) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(68), X(33699)}}, {{A, B, C, X(69), X(50692)}}, {{A, B, C, X(1105), X(15708)}}, {{A, B, C, X(1294), X(3533)}}, {{A, B, C, X(3346), X(3851)}}, {{A, B, C, X(3856), X(4846)}}, {{A, B, C, X(5072), X(46455)}}, {{A, B, C, X(15749), X(50687)}}, {{A, B, C, X(18850), X(44245)}}, {{A, B, C, X(19711), X(60007)}}
X(62102) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 16418, 4201}, {3, 11001, 5056}, {3, 15723, 15712}, {3, 1657, 547}, {3, 20, 3832}, {3, 30, 3533}, {3, 3545, 3523}, {3, 3850, 15719}, {3, 4, 15708}, {3, 550, 11001}, {4, 15699, 3091}, {20, 10304, 631}, {20, 15717, 17578}, {20, 3523, 382}, {20, 382, 15683}, {20, 3832, 5059}, {20, 548, 3522}, {20, 631, 3146}, {20, 7486, 30}, {376, 15688, 15697}, {376, 3528, 15696}, {550, 8703, 3628}, {631, 5067, 11539}, {3146, 3522, 10304}, {3146, 3832, 3853}, {3522, 15717, 3528}, {3528, 15696, 20}, {3529, 15692, 5068}, {3533, 7486, 13742}, {3853, 12100, 16239}, {3855, 10303, 13735}, {4197, 17533, 4193}, {5056, 10304, 3}, {6998, 15709, 140}, {10299, 15704, 3839}, {10304, 17800, 15717}, {11001, 11539, 3543}, {11001, 15715, 3545}, {14093, 15704, 10299}, {14869, 15685, 4}, {15688, 15694, 8703}, {15691, 15710, 15640}, {15696, 17800, 550}, {15697, 15708, 15686}, {15699, 15714, 12100}, {15717, 17578, 2}
X(62103) lies on these lines: {2, 3}, {542, 55624}, {3098, 50976}, {3579, 50820}, {3653, 59420}, {3655, 50816}, {5343, 43003}, {5344, 43002}, {5418, 43380}, {5420, 43381}, {5585, 39563}, {6407, 51910}, {6408, 51911}, {6417, 43339}, {6418, 43338}, {6500, 41946}, {6501, 41945}, {10645, 42689}, {10646, 42688}, {10653, 42684}, {10654, 42685}, {11179, 50972}, {11480, 42892}, {11481, 42893}, {11485, 42800}, {11486, 42799}, {11645, 55643}, {11693, 20127}, {12702, 50812}, {12816, 42773}, {12817, 42774}, {13623, 44731}, {13665, 43314}, {13785, 43315}, {15533, 55620}, {16267, 43330}, {16268, 43331}, {16644, 42930}, {16645, 42931}, {16962, 42795}, {16963, 42796}, {17851, 42215}, {18481, 50827}, {18526, 50819}, {19106, 43298}, {19107, 43299}, {19924, 55697}, {21309, 44541}, {22052, 61306}, {28178, 58226}, {28198, 58230}, {31730, 51085}, {33544, 44786}, {33751, 53091}, {33878, 50968}, {34632, 58247}, {34718, 50815}, {34748, 50808}, {34773, 50813}, {35822, 43384}, {35823, 43385}, {36967, 43303}, {36968, 43302}, {37496, 46945}, {39899, 50975}, {41943, 42965}, {41944, 42964}, {42099, 43545}, {42100, 43544}, {42115, 43301}, {42116, 43300}, {42119, 56616}, {42120, 56617}, {42130, 42686}, {42131, 42687}, {42260, 43525}, {42261, 43526}, {42625, 43021}, {42626, 43020}, {42690, 42972}, {42691, 42973}, {42786, 51167}, {42954, 43325}, {42955, 43324}, {43150, 55639}, {43273, 55604}, {43342, 52045}, {43343, 52046}, {43879, 60313}, {43880, 60314}, {46264, 50982}, {47353, 55648}, {48881, 51138}, {48885, 55692}, {48892, 50955}, {48906, 50969}, {50963, 55676}, {50966, 51182}, {50993, 55644}, {51024, 55678}, {51174, 55594}, {51187, 55597}
X(62103) = midpoint of X(i) and X(j) for these {i,j}: {3534, 15706}
X(62103) = reflection of X(i) in X(j) for these {i,j}: {15706, 10304}, {15710, 8703}, {381, 15708}, {5054, 15710}, {5055, 15706}
X(62103) = intersection, other than A, B, C, of circumconics {{A, B, C, X(5071), X(13623)}}, {{A, B, C, X(13596), X(44731)}}, {{A, B, C, X(34483), X(49138)}}, {{A, B, C, X(44245), X(57822)}}, {{A, B, C, X(45759), X(46168)}}
X(62103) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 15685, 15703}, {3, 15702, 6825}, {3, 16239, 6850}, {3, 3534, 15684}, {3, 381, 15722}, {3, 5056, 6948}, {3, 6958, 3543}, {4, 15692, 11540}, {4, 15717, 632}, {4, 3534, 15681}, {30, 10304, 15706}, {30, 15706, 5055}, {30, 8703, 15710}, {376, 15688, 15689}, {376, 3522, 15690}, {376, 8703, 15696}, {381, 3534, 15704}, {547, 3530, 15713}, {548, 15704, 3522}, {549, 15640, 5072}, {549, 3534, 17800}, {549, 3856, 2}, {550, 12108, 20}, {550, 8703, 547}, {3146, 15711, 15723}, {3522, 15713, 14093}, {3524, 10304, 15759}, {3526, 15683, 3830}, {3526, 3534, 15683}, {3528, 15686, 15693}, {3530, 15704, 4}, {3534, 15688, 10304}, {3534, 15706, 30}, {3545, 15717, 14890}, {3830, 15714, 6842}, {5054, 15688, 8703}, {5055, 15684, 14269}, {5055, 15707, 15709}, {5079, 15719, 15694}, {7486, 15698, 549}, {8703, 12103, 15692}, {10304, 15683, 3524}, {11001, 15700, 3843}, {12812, 15690, 15691}, {15682, 15714, 15720}, {15683, 15759, 3526}, {15686, 15693, 5073}, {15688, 15689, 3}, {15688, 15696, 5054}, {15689, 15695, 15688}, {15690, 15698, 3534}, {15698, 15704, 381}, {15706, 15709, 15707}, {15713, 15759, 15698}, {42799, 43420, 11486}, {42800, 43421, 11485}
X(62104) lies on these lines: {2, 3}, {15, 42966}, {16, 42967}, {141, 55647}, {165, 37705}, {511, 32523}, {516, 31666}, {524, 55600}, {542, 51134}, {575, 33751}, {576, 48874}, {1353, 53097}, {1385, 28232}, {1483, 7991}, {1503, 55637}, {2777, 22251}, {3304, 10386}, {3564, 55614}, {3579, 28236}, {3589, 55675}, {3630, 55615}, {3631, 55633}, {3817, 58219}, {3984, 9945}, {4301, 58232}, {5237, 42117}, {5238, 42118}, {5351, 16961}, {5352, 16960}, {5368, 15048}, {5480, 55679}, {5493, 50824}, {5609, 14677}, {5921, 55632}, {5965, 44882}, {6247, 32903}, {6411, 43434}, {6412, 43435}, {6425, 19117}, {6426, 19116}, {6428, 9541}, {6445, 43883}, {6446, 43884}, {6447, 6460}, {6448, 6459}, {6451, 13925}, {6452, 13993}, {6453, 42216}, {6454, 42215}, {6776, 55602}, {6781, 31406}, {7843, 12040}, {7982, 61283}, {7987, 28178}, {8550, 55588}, {9588, 38081}, {9730, 16982}, {10222, 28228}, {10263, 15012}, {10283, 30389}, {10541, 48873}, {10625, 45956}, {10627, 14855}, {10645, 43004}, {10646, 43005}, {10990, 38632}, {10991, 38628}, {10992, 38627}, {10993, 38631}, {11480, 43631}, {11481, 43630}, {11592, 15030}, {12162, 54044}, {12244, 15039}, {12511, 38602}, {12512, 28234}, {12699, 61273}, {13348, 13491}, {13624, 59420}, {13630, 36987}, {14094, 38788}, {14641, 15067}, {14643, 15023}, {14927, 55643}, {15020, 20127}, {15021, 32423}, {15044, 40685}, {15054, 38723}, {15178, 31730}, {16192, 18357}, {16267, 42794}, {16268, 42793}, {16881, 20791}, {16964, 42778}, {16965, 42777}, {18358, 55651}, {18439, 44324}, {18481, 61245}, {18583, 55684}, {18907, 53096}, {19924, 55698}, {20190, 21850}, {21167, 48891}, {22052, 61314}, {22236, 42123}, {22238, 42122}, {22330, 51737}, {22676, 32516}, {23235, 38742}, {25406, 55580}, {28186, 35242}, {28204, 51079}, {29012, 55650}, {29181, 55687}, {29317, 55677}, {30714, 38626}, {31399, 50825}, {31423, 61260}, {31425, 50826}, {31487, 43256}, {31663, 38112}, {32141, 44846}, {33521, 38630}, {33542, 43807}, {33750, 51732}, {34153, 37853}, {34380, 55595}, {34573, 55660}, {34584, 38795}, {34628, 61249}, {35812, 43209}, {35813, 43210}, {36836, 42091}, {36843, 42090}, {37471, 43576}, {37498, 46945}, {38110, 48880}, {38136, 55674}, {38664, 38731}, {38665, 38754}, {38666, 38766}, {38667, 38778}, {38675, 38798}, {38736, 51524}, {38747, 51523}, {38759, 51529}, {38771, 51528}, {38783, 51534}, {39874, 55624}, {39884, 55649}, {40693, 43428}, {40694, 43429}, {42099, 42599}, {42100, 42598}, {42101, 43241}, {42102, 43240}, {42103, 42493}, {42106, 42492}, {42108, 42580}, {42109, 42581}, {42112, 43102}, {42113, 43103}, {42115, 42923}, {42116, 42922}, {42121, 42164}, {42124, 42165}, {42136, 43647}, {42137, 43648}, {42144, 42163}, {42145, 42166}, {42147, 42528}, {42148, 42529}, {42160, 42585}, {42161, 42584}, {42225, 53516}, {42226, 53513}, {42266, 43880}, {42267, 43879}, {42431, 43027}, {42432, 43026}, {42502, 43424}, {42503, 43425}, {42612, 42684}, {42613, 42685}, {42625, 42924}, {42626, 42925}, {42795, 42891}, {42796, 42890}, {42912, 43193}, {42913, 43194}, {42936, 43401}, {42937, 43402}, {42938, 43245}, {42939, 43244}, {42946, 44016}, {42947, 44015}, {42998, 43635}, {42999, 43634}, {43197, 43465}, {43198, 43466}, {43364, 43649}, {43365, 43644}, {43621, 55671}, {46264, 55626}, {46850, 54042}, {48876, 48892}, {48898, 55644}, {48906, 52987}, {48942, 51128}, {50811, 61297}, {50813, 50831}, {50820, 50823}, {50832, 58229}, {50865, 58225}, {50965, 55597}, {50969, 50986}, {50971, 55611}, {50972, 55583}, {50976, 50978}, {50979, 55718}, {51126, 55666}, {51163, 55670}, {51177, 51183}, {55639, 61545}, {55641, 59411}, {58221, 61272}, {58245, 61286}, {61251, 61524}
X(62104) = midpoint of X(i) and X(j) for these {i,j}: {3, 17538}, {20, 1656}, {376, 15695}, {1657, 17578}, {3522, 15696}, {3534, 15692}, {14093, 15697}, {15686, 15713}
X(62104) = reflection of X(i) in X(j) for these {i,j}: {15711, 14093}, {15713, 15714}, {15714, 8703}, {3522, 548}, {3627, 3091}, {3843, 140}, {3845, 15694}, {3858, 631}, {5, 15712}, {550, 15696}, {5071, 12100}, {5076, 12812}, {51126, 55666}, {632, 3}
X(62104) = complement of X(62023)
X(62104) = anticomplement of X(3859)
X(62104) = pole of line {185, 12108} with respect to the Jerabek hyperbola
X(62104) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(68), X(50690)}}, {{A, B, C, X(632), X(1294)}}, {{A, B, C, X(1105), X(12108)}}, {{A, B, C, X(12101), X(17505)}}, {{A, B, C, X(13623), X(44904)}}, {{A, B, C, X(15319), X(41987)}}, {{A, B, C, X(15690), X(43970)}}
X(62104) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 10303, 12100}, {3, 15681, 5072}, {3, 15696, 17538}, {3, 1657, 3090}, {3, 16661, 7555}, {3, 20, 546}, {3, 30, 632}, {3, 3146, 140}, {3, 3529, 3628}, {3, 3534, 3146}, {3, 3627, 14869}, {3, 4, 12108}, {3, 5072, 3523}, {3, 5076, 631}, {3, 550, 15704}, {3, 632, 15712}, {5, 15703, 6929}, {5, 550, 15686}, {20, 10299, 3830}, {20, 15690, 550}, {20, 15705, 4}, {30, 12100, 5071}, {30, 12812, 5076}, {30, 140, 3843}, {30, 14093, 15711}, {30, 15714, 15713}, {30, 631, 3858}, {30, 8703, 15714}, {140, 15687, 5}, {140, 3146, 3857}, {140, 3860, 7486}, {376, 15688, 15690}, {376, 3090, 16434}, {376, 3522, 15696}, {382, 10303, 12811}, {546, 12811, 3854}, {546, 16239, 15022}, {548, 550, 8703}, {549, 10109, 11539}, {549, 550, 20}, {550, 3627, 12103}, {631, 3522, 14093}, {1656, 3843, 3545}, {1657, 10304, 3530}, {1657, 15694, 17578}, {3090, 10304, 3}, {3146, 16418, 3832}, {3146, 3857, 15687}, {3522, 15692, 3528}, {3522, 15695, 548}, {3522, 17578, 10304}, {3523, 15681, 3853}, {3523, 17530, 15702}, {3524, 17800, 3850}, {3530, 15691, 1657}, {3545, 15703, 10109}, {3627, 15720, 6973}, {3628, 12103, 3529}, {3830, 10299, 16239}, {3843, 5079, 3091}, {5054, 5059, 3861}, {5072, 15681, 11541}, {5073, 15717, 547}, {6451, 43407, 13925}, {6452, 43408, 13993}, {10109, 15705, 549}, {10304, 15691, 3845}, {10627, 14855, 45957}, {12100, 12811, 10303}, {12101, 15759, 6863}, {14093, 15697, 30}, {14093, 17538, 12812}, {14869, 15687, 5079}, {14869, 15704, 3627}, {15681, 15759, 15699}, {15685, 15710, 10124}, {15688, 15689, 15705}, {15688, 15696, 1656}, {15689, 15703, 3534}, {15695, 15696, 3522}, {15713, 15714, 17504}
X(62105) lies on these lines: {2, 3}, {13, 42798}, {14, 42797}, {61, 41972}, {62, 41971}, {1350, 43807}, {3060, 55286}, {3411, 42115}, {3412, 42116}, {3579, 51515}, {3626, 61247}, {3629, 55584}, {3631, 55632}, {3636, 58230}, {3767, 15603}, {4299, 31480}, {4301, 61279}, {4338, 37606}, {5050, 33751}, {5237, 43486}, {5238, 43485}, {5351, 43419}, {5352, 43418}, {5493, 61282}, {5882, 50816}, {5886, 58224}, {6221, 51910}, {6329, 48873}, {6398, 51911}, {6417, 9681}, {6445, 31487}, {6446, 42258}, {6449, 43318}, {6450, 43319}, {6451, 35812}, {6452, 35813}, {6472, 7585}, {6473, 7586}, {6496, 42267}, {6497, 42266}, {6501, 9541}, {7737, 31470}, {7749, 11742}, {8148, 61284}, {8550, 50972}, {8567, 32903}, {8976, 41954}, {9607, 21309}, {9656, 59325}, {9671, 59319}, {9691, 42216}, {9693, 19117}, {9778, 61286}, {11455, 11592}, {11480, 42939}, {11481, 42938}, {11485, 42433}, {11486, 42434}, {12017, 48885}, {12121, 38633}, {12279, 54044}, {12308, 38788}, {12512, 37727}, {12702, 61291}, {12820, 42581}, {12821, 42580}, {13491, 54047}, {13624, 61274}, {13951, 41953}, {14855, 15606}, {15042, 34584}, {15066, 52100}, {15068, 52099}, {15069, 48892}, {15533, 55617}, {15655, 44519}, {16644, 43546}, {16645, 43547}, {16772, 42131}, {16773, 42130}, {17851, 42644}, {19106, 42546}, {19107, 42545}, {20054, 61297}, {20070, 58238}, {20127, 38638}, {21358, 55652}, {23236, 37853}, {24981, 38723}, {28160, 31425}, {30435, 44541}, {31730, 37624}, {32787, 43523}, {32788, 43524}, {33556, 35268}, {33749, 55724}, {34641, 51079}, {35021, 38634}, {35022, 38635}, {35023, 38636}, {35024, 38765}, {35240, 55157}, {35242, 61254}, {36836, 42779}, {36843, 42780}, {36969, 42947}, {36970, 42946}, {37832, 43230}, {37835, 43231}, {38066, 61252}, {38072, 55675}, {40107, 48662}, {40341, 55610}, {40693, 43106}, {40694, 43105}, {41112, 42794}, {41113, 42793}, {41969, 42261}, {41970, 42260}, {42099, 42491}, {42100, 42490}, {42415, 52080}, {42416, 52079}, {42528, 42991}, {42529, 42990}, {43174, 51081}, {43273, 55602}, {44882, 55604}, {46264, 55624}, {47353, 55647}, {48661, 59420}, {48872, 55678}, {48879, 55671}, {48880, 55682}, {48881, 53091}, {48891, 55654}, {48896, 55656}, {48898, 55643}, {48905, 55648}, {48920, 55673}, {50955, 55631}, {50968, 52987}, {50976, 55614}, {51024, 55679}, {51095, 58249}
X(62105) = midpoint of X(i) and X(j) for these {i,j}: {20, 5067}
X(62105) = reflection of X(i) in X(j) for these {i,j}: {5079, 10299}
X(62105) = pole of line {185, 15701} with respect to the Jerabek hyperbola
X(62105) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1105), X(15701)}}, {{A, B, C, X(1294), X(46219)}}, {{A, B, C, X(3858), X(15318)}}, {{A, B, C, X(15718), X(60007)}}, {{A, B, C, X(18850), X(58195)}}
X(62105) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 14269, 15720}, {3, 15681, 3851}, {3, 15684, 140}, {3, 1657, 5055}, {3, 17800, 5070}, {3, 20, 3843}, {3, 3534, 5073}, {3, 4, 15701}, {3, 5073, 15694}, {3, 550, 15681}, {5, 12101, 3832}, {5, 548, 3522}, {20, 3528, 3530}, {20, 3843, 17800}, {20, 5067, 30}, {30, 10299, 5079}, {376, 15695, 15689}, {376, 548, 15696}, {382, 15688, 3528}, {382, 15696, 550}, {382, 15720, 5}, {382, 3526, 3855}, {550, 15687, 12103}, {550, 3530, 20}, {632, 3845, 6939}, {1656, 10304, 3}, {1656, 12103, 15685}, {1657, 15700, 546}, {2041, 2042, 3858}, {3522, 17538, 15711}, {3524, 17538, 13635}, {3529, 15710, 3533}, {3529, 15720, 14269}, {3530, 3855, 3526}, {3534, 15720, 3529}, {3534, 8703, 15722}, {3543, 10303, 5068}, {5055, 15701, 10124}, {5059, 12100, 5072}, {5059, 6838, 17538}, {6496, 42267, 45384}, {6497, 42266, 45385}, {6861, 15693, 15713}, {10304, 12103, 1656}, {10304, 15685, 15718}, {12101, 15697, 3534}, {15681, 15695, 15688}, {15681, 15707, 3830}, {15681, 15718, 15687}, {15688, 15689, 15707}, {15688, 15696, 382}, {15688, 15700, 8703}, {55639, 59411, 48662}
X(62106) lies on these lines: {2, 3}, {40, 61297}, {141, 55645}, {165, 61249}, {575, 51166}, {1353, 55582}, {1503, 55633}, {3411, 42117}, {3412, 42118}, {3564, 55607}, {3579, 61245}, {4297, 61295}, {5008, 9607}, {5097, 48881}, {5237, 43245}, {5238, 43244}, {5480, 55680}, {5882, 51079}, {6431, 9681}, {6433, 7583}, {6434, 7584}, {6437, 19117}, {6438, 19116}, {6455, 31414}, {6480, 42259}, {6481, 42258}, {6482, 32787}, {6483, 32788}, {6486, 31454}, {6519, 43256}, {6522, 43257}, {6781, 9606}, {7991, 61290}, {8550, 51134}, {9588, 28186}, {9589, 10283}, {9624, 28178}, {9692, 18512}, {9698, 15602}, {10645, 43013}, {10646, 43012}, {11278, 61283}, {11485, 43635}, {11486, 43634}, {11531, 61286}, {12279, 44324}, {12702, 61293}, {13491, 15606}, {13624, 61273}, {13903, 43889}, {13961, 43890}, {14531, 45956}, {15068, 16936}, {15069, 55622}, {15178, 51120}, {15338, 37587}, {15888, 51817}, {16192, 28190}, {18357, 31425}, {21850, 33751}, {22165, 55623}, {22791, 31662}, {23302, 42907}, {23303, 42906}, {28204, 51083}, {29181, 55691}, {30392, 61278}, {31663, 38155}, {31730, 33179}, {31834, 52093}, {32903, 52102}, {34628, 61248}, {34754, 42148}, {34755, 42147}, {35242, 38138}, {35812, 42226}, {35813, 42225}, {36967, 43023}, {36968, 43022}, {37517, 48874}, {38079, 55679}, {38110, 55683}, {38136, 48920}, {40107, 55636}, {40693, 43631}, {40694, 43630}, {41973, 42792}, {41974, 42791}, {42121, 43632}, {42124, 43633}, {42130, 42917}, {42131, 42916}, {42136, 42491}, {42137, 42490}, {42149, 51944}, {42152, 51945}, {42153, 42585}, {42156, 42584}, {42431, 43199}, {42432, 43200}, {42496, 43769}, {42497, 43770}, {42545, 43636}, {42546, 43637}, {42625, 42925}, {42626, 42924}, {42633, 42990}, {42634, 42991}, {42904, 42956}, {42905, 42957}, {42942, 43640}, {42943, 43639}, {42948, 51916}, {42949, 51915}, {43560, 43881}, {43561, 43882}, {44882, 55594}, {45186, 55286}, {46264, 55618}, {47354, 55650}, {48873, 55703}, {48876, 55627}, {48880, 55685}, {48885, 50664}, {48892, 55612}, {48898, 55640}, {48906, 55587}, {50969, 55602}, {50971, 52987}, {50978, 55614}, {55699, 59399}, {58215, 61265}, {58231, 61277}, {58248, 61287}
X(62106) = midpoint of X(i) and X(j) for these {i,j}: {20, 3526}
X(62106) = reflection of X(i) in X(j) for these {i,j}: {3528, 548}, {3627, 3851}, {3845, 15702}, {3857, 3523}
X(62106) = complement of X(62024)
X(62106) = pole of line {185, 11812} with respect to the Jerabek hyperbola
X(62106) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1105), X(11812)}}, {{A, B, C, X(1294), X(55856)}}, {{A, B, C, X(43917), X(45002)}}, {{A, B, C, X(58193), X(60618)}}
X(62106) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 11001, 3850}, {3, 11539, 15712}, {3, 13564, 13620}, {3, 1657, 3545}, {3, 20, 3853}, {3, 3534, 5059}, {3, 4, 11812}, {3, 5059, 547}, {3, 5067, 3530}, {3, 5073, 15723}, {3, 550, 15686}, {5, 17504, 631}, {5, 3839, 6970}, {20, 3526, 30}, {20, 3528, 3526}, {20, 3855, 17800}, {30, 15702, 3845}, {30, 3523, 3857}, {30, 548, 3528}, {376, 15696, 548}, {382, 15696, 15689}, {382, 549, 5}, {547, 3853, 3856}, {550, 3627, 3534}, {550, 8703, 15704}, {1657, 14890, 3627}, {1657, 15717, 3861}, {3090, 3839, 3851}, {3522, 11001, 3}, {3522, 15689, 12103}, {3525, 6906, 3090}, {3529, 12100, 3858}, {3530, 3853, 5067}, {3534, 15688, 15718}, {3850, 12103, 11001}, {3851, 17504, 14869}, {3853, 6948, 15699}, {3855, 17538, 20}, {3861, 15717, 632}, {5073, 5187, 5066}, {8703, 15686, 11539}, {10303, 11108, 3525}, {12101, 15710, 549}, {12103, 15689, 550}, {15022, 15718, 140}, {15683, 15720, 12102}, {15686, 15714, 3543}, {15688, 15714, 8703}, {15704, 15712, 15687}
X(62107) lies on these lines: {2, 3}, {17, 42691}, {18, 42690}, {397, 42684}, {398, 42685}, {542, 55620}, {590, 43432}, {615, 43433}, {1384, 5368}, {1503, 55632}, {1587, 9690}, {1588, 43415}, {3070, 43336}, {3071, 43337}, {3311, 43339}, {3312, 43338}, {3519, 44763}, {3567, 55286}, {5050, 48885}, {5093, 48881}, {5339, 42688}, {5340, 42689}, {5343, 42585}, {5344, 42584}, {5351, 51944}, {5352, 51945}, {5493, 8148}, {5925, 14862}, {6199, 42261}, {6241, 54047}, {6395, 42260}, {6407, 42259}, {6408, 42258}, {6449, 35815}, {6450, 35814}, {6451, 42267}, {6452, 42266}, {6455, 8960}, {6456, 58866}, {6474, 7585}, {6475, 7586}, {6496, 42264}, {6497, 42263}, {6500, 9541}, {7666, 9707}, {7746, 11742}, {7755, 44519}, {7756, 15655}, {7967, 58247}, {7991, 50820}, {8550, 55584}, {8567, 14864}, {8976, 43791}, {9605, 44541}, {9680, 43209}, {9691, 56619}, {9704, 37480}, {10194, 42271}, {10195, 42272}, {10247, 31730}, {10574, 13421}, {10576, 43378}, {10577, 43379}, {10606, 32903}, {10619, 54202}, {10721, 15042}, {10990, 12308}, {10991, 38731}, {10992, 38742}, {10993, 38754}, {11362, 50816}, {11439, 11592}, {11456, 52099}, {11480, 42992}, {11481, 42993}, {11623, 38634}, {11645, 55641}, {12007, 44456}, {12017, 33751}, {12290, 54044}, {13093, 45185}, {13382, 37484}, {13464, 58230}, {13623, 43908}, {13951, 43792}, {14692, 38749}, {15533, 55611}, {16534, 38638}, {18481, 51515}, {18483, 58220}, {18553, 55646}, {19106, 42773}, {19107, 42774}, {19116, 43798}, {19117, 43797}, {19924, 55701}, {20417, 38633}, {20418, 38637}, {21358, 55650}, {22236, 42935}, {22238, 42934}, {25555, 48872}, {29012, 55648}, {29181, 55692}, {29317, 55678}, {29323, 55656}, {30315, 33697}, {30714, 38788}, {31884, 43150}, {33520, 38766}, {34483, 43719}, {34507, 55629}, {34513, 57713}, {34638, 61276}, {35257, 51933}, {36836, 41974}, {36843, 41973}, {36969, 42959}, {36970, 42958}, {37727, 50815}, {38072, 55677}, {38736, 52090}, {41943, 43424}, {41944, 43425}, {41963, 43430}, {41964, 43431}, {42085, 42686}, {42086, 42687}, {42087, 42989}, {42088, 42988}, {42093, 42954}, {42094, 42955}, {42099, 43239}, {42100, 43238}, {42104, 42948}, {42105, 42949}, {42115, 42157}, {42116, 42158}, {42126, 42944}, {42127, 42945}, {42130, 42149}, {42131, 42152}, {42153, 43032}, {42154, 42796}, {42155, 42795}, {42156, 43033}, {42270, 43514}, {42273, 43513}, {42275, 43882}, {42276, 43881}, {42433, 42626}, {42434, 42625}, {42490, 43544}, {42491, 43545}, {42528, 43194}, {42529, 43193}, {42775, 42950}, {42776, 42951}, {42779, 43300}, {42780, 43301}, {42815, 43769}, {42816, 43770}, {42904, 43295}, {42905, 43294}, {43210, 43343}, {43250, 43775}, {43251, 43776}, {43273, 55595}, {43409, 43568}, {43410, 43569}, {44882, 55593}, {46264, 55616}, {47353, 55644}, {48873, 55705}, {48879, 55673}, {48891, 55651}, {48892, 55610}, {48896, 55654}, {48898, 55639}, {48905, 55643}, {48920, 55676}, {50813, 50830}, {50827, 51083}, {50955, 55626}, {50968, 55606}, {50969, 50985}, {50976, 51140}, {51024, 55681}, {51177, 51182}, {52093, 54042}
X(62107) = midpoint of X(i) and X(j) for these {i,j}: {20, 3525}
X(62107) = reflection of X(i) in X(j) for these {i,j}: {15715, 8703}, {381, 15719}, {5070, 3}, {5072, 15717}
X(62107) = anticomplement of X(41991)
X(62107) = pole of line {185, 61832} with respect to the Jerabek hyperbola
X(62107) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(1294), X(5070)}}, {{A, B, C, X(3090), X(13623)}}, {{A, B, C, X(3518), X(44763)}}, {{A, B, C, X(3519), X(33703)}}, {{A, B, C, X(3529), X(34483)}}, {{A, B, C, X(3532), X(47485)}}, {{A, B, C, X(3545), X(14861)}}, {{A, B, C, X(11001), X(42021)}}, {{A, B, C, X(13596), X(43908)}}, {{A, B, C, X(15707), X(40448)}}, {{A, B, C, X(34484), X(43719)}}, {{A, B, C, X(43713), X(44879)}}, {{A, B, C, X(43917), X(45001)}}
X(62107) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 14269, 631}, {3, 15681, 3843}, {3, 15685, 5}, {3, 15696, 15689}, {3, 15703, 3530}, {3, 1657, 3851}, {3, 17800, 5055}, {3, 20, 3830}, {3, 30, 5070}, {3, 382, 15694}, {3, 3843, 15701}, {4, 7486, 3850}, {20, 10304, 15022}, {20, 3522, 10299}, {20, 3525, 30}, {20, 3528, 16239}, {30, 15717, 5072}, {30, 15719, 381}, {30, 8703, 15715}, {140, 3854, 1656}, {376, 15689, 15695}, {376, 15690, 15688}, {382, 15706, 3628}, {548, 15704, 10304}, {548, 17538, 15706}, {548, 3628, 8703}, {549, 15759, 15705}, {549, 16239, 10303}, {550, 3522, 1657}, {631, 15640, 3857}, {1656, 15716, 15720}, {1657, 3522, 3}, {1657, 3851, 5073}, {3146, 15709, 3856}, {3522, 17538, 3858}, {3523, 15683, 4}, {3525, 15717, 549}, {3526, 15704, 15684}, {3526, 3534, 15704}, {3528, 10303, 15759}, {3528, 15697, 12103}, {3528, 5059, 15712}, {3530, 11001, 5076}, {3530, 5076, 15703}, {3534, 15698, 15685}, {3534, 15706, 15683}, {3545, 17538, 20}, {3628, 15683, 382}, {3830, 15694, 3545}, {3851, 5070, 5056}, {3854, 10299, 140}, {10303, 15717, 15719}, {10304, 15704, 3526}, {12103, 15712, 5059}, {13742, 15721, 3525}, {14093, 15685, 15707}, {14782, 14783, 13735}, {15684, 15704, 17800}, {15689, 15695, 15681}, {15694, 15715, 15718}, {15697, 15759, 3534}, {15710, 17578, 12108}, {16394, 17578, 3854}
X(62108) lies on circumconic {{A, B, C, X(3858), X(18317)}} and on these lines: {2, 3}, {511, 51134}, {515, 50822}, {516, 50832}, {517, 51079}, {524, 55598}, {542, 55619}, {952, 50812}, {1353, 55581}, {1503, 51184}, {3564, 50968}, {3630, 48892}, {4669, 51083}, {5844, 50819}, {5965, 50965}, {8584, 48874}, {9541, 42574}, {10283, 59420}, {11480, 49811}, {11481, 49810}, {11542, 51945}, {11543, 51944}, {15534, 50976}, {16226, 55286}, {16241, 42683}, {16242, 42682}, {16960, 46334}, {16961, 46335}, {16966, 51915}, {16967, 51916}, {19106, 43246}, {19107, 43247}, {19116, 42417}, {19117, 42418}, {19924, 55702}, {22165, 55621}, {28146, 51109}, {28158, 51084}, {28186, 51066}, {28228, 50824}, {28232, 51103}, {28234, 50815}, {28236, 50816}, {29181, 50987}, {31663, 38081}, {32455, 55723}, {33602, 43869}, {33603, 43870}, {34380, 50975}, {41107, 43631}, {41108, 43630}, {41121, 42145}, {41122, 42144}, {41943, 43783}, {41944, 43784}, {42090, 42634}, {42091, 42633}, {42107, 54592}, {42110, 54591}, {42117, 42792}, {42118, 42791}, {42122, 42510}, {42123, 42511}, {42130, 49861}, {42131, 49862}, {42150, 42419}, {42151, 42420}, {42258, 42524}, {42259, 42525}, {42263, 42640}, {42264, 42639}, {42480, 42520}, {42481, 42521}, {42492, 43471}, {42493, 43472}, {42496, 42588}, {42497, 42589}, {42500, 43240}, {42501, 43241}, {42516, 49875}, {42517, 49876}, {42528, 42977}, {42529, 42976}, {42543, 43227}, {42544, 43226}, {42576, 42602}, {42577, 42603}, {42777, 42916}, {42778, 42917}, {42922, 49947}, {42923, 49948}, {42940, 43874}, {42941, 43873}, {44882, 55592}, {48881, 55715}, {48885, 55709}, {48898, 50991}, {48906, 55586}, {50820, 51093}, {50826, 51069}, {50833, 61270}, {50862, 61260}, {50969, 50992}, {50971, 50986}, {50972, 50978}, {50979, 55717}, {50981, 51143}, {50985, 55603}, {50990, 55629}, {51022, 55657}, {51068, 61251}, {51130, 55685}, {51135, 51182}, {51177, 55593}, {51181, 55707}, {51737, 55713}, {55700, 59399}
X(62108) = midpoint of X(i) and X(j) for these {i,j}: {20, 15694}, {376, 15696}, {3091, 15681}, {14093, 17538}, {15686, 15712}, {15695, 15697}
X(62108) = reflection of X(i) in X(j) for these {i,j}: {12812, 14891}, {14093, 548}, {15686, 17538}, {15687, 1656}, {15697, 15690}, {15711, 8703}, {15712, 14093}, {15714, 3522}, {3543, 3859}, {3845, 15713}, {3858, 549}, {5, 15692}, {5076, 547}, {632, 15714}, {8703, 15695}
X(62108) = complement of X(62025)
X(62108) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 11001, 15684}, {2, 3830, 3850}, {5, 15723, 15699}, {30, 14093, 15712}, {30, 14891, 12812}, {30, 15713, 3845}, {30, 15714, 632}, {30, 3522, 15714}, {30, 3859, 3543}, {30, 547, 5076}, {30, 548, 14093}, {30, 549, 3858}, {376, 15689, 548}, {376, 15697, 15695}, {548, 550, 3627}, {550, 3845, 3534}, {632, 15711, 15693}, {3522, 17538, 3843}, {3528, 15640, 15716}, {3528, 3854, 3}, {3534, 11540, 15704}, {3534, 15688, 15701}, {3845, 15711, 15713}, {5079, 15719, 11540}, {6932, 15702, 15688}, {10304, 12103, 15687}, {10304, 15685, 11812}, {11001, 15688, 15759}, {11001, 15759, 5}, {11812, 12103, 15685}, {11812, 14892, 2}, {12101, 15698, 11539}, {14093, 15684, 15692}, {14093, 15689, 17538}, {14093, 15696, 15689}, {14093, 17538, 30}, {14892, 14893, 3856}, {15640, 15716, 547}, {15681, 15698, 12101}, {15684, 15691, 15686}, {15686, 15689, 550}, {15688, 15759, 8703}, {15691, 15759, 11001}, {15693, 15695, 3522}, {15693, 15714, 15711}, {15695, 15696, 15697}, {15696, 15697, 15690}, {15705, 17800, 11737}
X(62109) lies on these lines: {2, 3}, {17, 42586}, {18, 42587}, {511, 50976}, {515, 51083}, {517, 50820}, {542, 55616}, {590, 42608}, {599, 55632}, {615, 42609}, {952, 50813}, {1327, 42526}, {1328, 42527}, {1384, 39593}, {1587, 10145}, {1588, 10146}, {3241, 58247}, {3564, 50969}, {3624, 58220}, {3654, 50816}, {3655, 51095}, {3656, 59420}, {4297, 34748}, {4677, 50812}, {5418, 42606}, {5420, 42607}, {5585, 18362}, {6407, 42525}, {6408, 42524}, {6417, 51910}, {6418, 51911}, {6500, 41945}, {6501, 41946}, {6564, 42576}, {6565, 42577}, {8584, 51134}, {9690, 32787}, {9691, 42259}, {9778, 50805}, {11178, 55648}, {11480, 43418}, {11481, 43419}, {11485, 42632}, {11486, 42631}, {11645, 55639}, {11648, 15655}, {12355, 38634}, {12512, 34718}, {12702, 34747}, {12820, 42098}, {12821, 42095}, {13468, 53143}, {14810, 50993}, {15300, 38731}, {15533, 50968}, {15534, 55584}, {15603, 44526}, {16644, 42504}, {16645, 42505}, {17502, 50806}, {17508, 50963}, {17851, 43257}, {18481, 34641}, {18525, 38098}, {19924, 55705}, {20583, 48881}, {21358, 48891}, {25561, 55656}, {28168, 50800}, {28202, 51110}, {29012, 51186}, {29323, 50957}, {31487, 43523}, {31663, 51066}, {32788, 43415}, {33751, 54131}, {34380, 51177}, {35257, 55157}, {36521, 38741}, {36836, 43485}, {36843, 43486}, {36967, 42509}, {36968, 42508}, {36969, 43024}, {36970, 43025}, {38072, 48920}, {38736, 48657}, {40341, 48892}, {41100, 42626}, {41101, 42625}, {41107, 42116}, {41108, 42115}, {41112, 42131}, {41113, 42130}, {41869, 58224}, {42087, 42782}, {42088, 42781}, {42090, 43229}, {42091, 43228}, {42096, 49908}, {42097, 49907}, {42119, 43110}, {42120, 43111}, {42153, 42797}, {42154, 42507}, {42155, 42506}, {42156, 42798}, {42415, 42634}, {42416, 42633}, {42417, 53131}, {42418, 53130}, {42474, 42544}, {42475, 42543}, {42528, 49948}, {42529, 49947}, {42588, 42815}, {42589, 42816}, {42779, 42976}, {42780, 42977}, {42791, 42974}, {42792, 42975}, {43002, 43403}, {43003, 43404}, {43232, 43250}, {43233, 43251}, {43273, 55593}, {43475, 43643}, {43476, 43638}, {43487, 43869}, {43488, 43870}, {43881, 52667}, {43882, 52666}, {44786, 52099}, {47353, 55643}, {48662, 54169}, {48885, 53091}, {49905, 51945}, {49906, 51944}, {50824, 58238}, {50873, 61269}, {50955, 55624}, {50972, 54173}, {51024, 55682}, {51071, 51079}, {51081, 51705}, {51105, 58230}, {51174, 55591}, {51185, 55697}, {51187, 52987}, {51189, 55626}
X(62109) = midpoint of X(i) and X(j) for these {i,j}: {20, 15702}, {3851, 15681}
X(62109) = reflection of X(i) in X(j) for these {i,j}: {15698, 8703}, {15700, 3528}, {15703, 3}, {381, 3523}, {3543, 3857}, {3832, 549}, {3851, 15700}
X(62109) = anticomplement of X(61963)
X(62109) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1294), X(15703)}}, {{A, B, C, X(3534), X(57894)}}, {{A, B, C, X(3832), X(18317)}}
X(62109) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15682, 546}, {2, 15700, 15701}, {2, 15710, 12100}, {2, 3534, 15681}, {2, 3855, 10109}, {3, 15681, 14269}, {3, 30, 15703}, {3, 3534, 15685}, {20, 15702, 30}, {20, 15710, 15687}, {30, 3528, 15700}, {30, 3857, 3543}, {30, 549, 3832}, {30, 8703, 15698}, {376, 15697, 8703}, {376, 3534, 15695}, {376, 550, 15688}, {381, 5054, 5067}, {382, 15720, 3544}, {548, 550, 3529}, {1657, 10304, 15694}, {1657, 15716, 3845}, {3522, 15682, 15759}, {3523, 17578, 3090}, {3528, 3529, 3523}, {3534, 15690, 15689}, {3534, 15693, 11001}, {3534, 15696, 15690}, {3534, 15759, 17800}, {3543, 15706, 5070}, {3627, 15705, 15723}, {3845, 10304, 15716}, {8703, 11001, 15693}, {8703, 15690, 15697}, {10304, 15691, 1657}, {10304, 15694, 3}, {11001, 15693, 3830}, {11812, 15640, 381}, {12100, 15687, 2}, {12101, 15719, 1656}, {14093, 15720, 15710}, {14269, 15703, 3851}, {14869, 15700, 15707}, {15681, 15689, 550}, {15681, 15707, 382}, {15682, 15759, 5054}, {15683, 15719, 12101}, {15686, 15759, 15682}, {15687, 15710, 15720}, {15687, 15720, 5055}, {15687, 17504, 632}, {15688, 15700, 3528}, {15688, 15720, 14093}, {15689, 15695, 3534}, {15696, 17800, 6882}, {36968, 42532, 42508}
X(62110) lies on these lines: {2, 3}, {17, 43869}, {18, 43870}, {40, 20053}, {69, 55618}, {99, 32875}, {193, 55587}, {315, 32876}, {962, 30392}, {1352, 55640}, {1587, 6480}, {1588, 6481}, {1992, 50976}, {2794, 52886}, {3241, 50820}, {3424, 60640}, {3590, 23249}, {3591, 23259}, {3620, 48898}, {3622, 31662}, {3625, 12512}, {3630, 55607}, {3633, 4297}, {3635, 5493}, {3679, 51083}, {4114, 11036}, {4294, 37587}, {4299, 51817}, {4311, 7320}, {4316, 5261}, {4324, 5274}, {4668, 43174}, {4764, 30271}, {4857, 5265}, {5097, 33748}, {5102, 48881}, {5270, 5281}, {5339, 42793}, {5340, 42794}, {5343, 10646}, {5344, 10645}, {5365, 42099}, {5366, 42100}, {5656, 55156}, {5732, 60976}, {5734, 51081}, {5882, 9778}, {5921, 55622}, {5984, 38731}, {6144, 44882}, {6200, 43889}, {6361, 33179}, {6396, 43890}, {6411, 42414}, {6412, 42413}, {6429, 42259}, {6430, 42258}, {6437, 42522}, {6438, 42523}, {6451, 23269}, {6452, 23275}, {6453, 43256}, {6454, 43257}, {6484, 9542}, {6486, 6560}, {6487, 6561}, {6776, 55594}, {7756, 37689}, {7782, 32825}, {7898, 51579}, {7991, 50815}, {8550, 55582}, {8960, 43407}, {8972, 42267}, {8976, 43519}, {9540, 43376}, {9541, 35771}, {9543, 42216}, {10141, 32787}, {10142, 32788}, {10171, 58217}, {10187, 43365}, {10188, 43364}, {10194, 23263}, {10195, 23253}, {10519, 55633}, {10575, 33884}, {10653, 42435}, {10654, 42436}, {11148, 34504}, {11160, 50969}, {11180, 55631}, {11206, 15105}, {11278, 20070}, {11362, 50812}, {11441, 16936}, {11480, 43769}, {11481, 43770}, {11738, 26861}, {13348, 52093}, {13382, 36987}, {13935, 43377}, {13941, 42266}, {13951, 43520}, {14641, 54041}, {14683, 38788}, {14853, 33751}, {14907, 32824}, {14929, 32879}, {15051, 38792}, {15580, 61088}, {15589, 32878}, {16200, 31730}, {16772, 51945}, {16773, 51944}, {18553, 55645}, {18581, 42958}, {18582, 42959}, {19877, 28172}, {20094, 38742}, {20095, 38754}, {20096, 38766}, {20099, 38798}, {21356, 55641}, {22235, 42086}, {22237, 42085}, {23251, 43785}, {23261, 43786}, {25406, 32455}, {25555, 55683}, {28146, 46934}, {30389, 34638}, {31145, 50813}, {31414, 43209}, {31670, 55685}, {33416, 43472}, {33417, 43471}, {33750, 48880}, {34507, 55627}, {34754, 42091}, {34755, 42090}, {35770, 51911}, {37517, 61044}, {37714, 50868}, {37727, 50819}, {38808, 51348}, {39561, 48885}, {40330, 48891}, {40693, 43244}, {40694, 43245}, {41973, 42528}, {41974, 42529}, {42087, 42983}, {42088, 42982}, {42096, 42495}, {42097, 42494}, {42112, 42937}, {42113, 42936}, {42122, 43496}, {42123, 43495}, {42126, 43557}, {42127, 43556}, {42135, 43446}, {42138, 43447}, {42139, 42774}, {42140, 43239}, {42141, 43238}, {42142, 42773}, {42149, 43466}, {42150, 42995}, {42151, 42994}, {42152, 43465}, {42157, 42801}, {42158, 42802}, {42159, 43200}, {42162, 43199}, {42260, 43511}, {42261, 43512}, {42431, 42960}, {42432, 42961}, {42433, 42804}, {42434, 42803}, {42690, 43488}, {42691, 43487}, {43408, 58866}, {43537, 60209}, {44762, 54050}, {46264, 55612}, {48873, 50664}, {48874, 51170}, {48892, 55603}, {50816, 50871}, {50872, 51079}, {50968, 51215}, {50971, 51214}, {50972, 51027}, {50974, 55595}, {51028, 51134}, {51171, 55695}, {51212, 55703}, {51537, 55654}, {53099, 60146}, {53106, 53859}, {54857, 60285}, {59418, 61000}, {60329, 60647}
X(62110) = midpoint of X(i) and X(j) for these {i,j}: {20, 10303}
X(62110) = reflection of X(i) in X(j) for these {i,j}: {5067, 3}, {5068, 10299}
X(62110) = anticomplement of X(61964)
X(62110) = pole of line {185, 44299} with respect to the Jerabek hyperbola
X(62110) = pole of line {69, 49140} with respect to the Wallace hyperbola
X(62110) = intersection, other than A, B, C, of circumconics {{A, B, C, X(5), X(51348)}}, {{A, B, C, X(69), X(49140)}}, {{A, B, C, X(253), X(3843)}}, {{A, B, C, X(1217), X(35018)}}, {{A, B, C, X(1294), X(5067)}}, {{A, B, C, X(3346), X(3855)}}, {{A, B, C, X(3519), X(49136)}}, {{A, B, C, X(3532), X(55578)}}, {{A, B, C, X(3534), X(26861)}}, {{A, B, C, X(3853), X(31361)}}, {{A, B, C, X(3857), X(4846)}}, {{A, B, C, X(5072), X(14861)}}, {{A, B, C, X(7714), X(54857)}}, {{A, B, C, X(8703), X(60618)}}, {{A, B, C, X(11738), X(26863)}}, {{A, B, C, X(14841), X(15684)}}, {{A, B, C, X(15022), X(15740)}}, {{A, B, C, X(15704), X(42021)}}, {{A, B, C, X(15719), X(40448)}}, {{A, B, C, X(15749), X(50688)}}, {{A, B, C, X(19709), X(31363)}}, {{A, B, C, X(34567), X(35502)}}, {{A, B, C, X(52283), X(60640)}}, {{A, B, C, X(52297), X(53859)}}
X(62110) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15684, 3839}, {2, 15717, 12108}, {2, 3146, 3843}, {2, 3850, 5056}, {3, 11001, 3832}, {3, 15696, 15690}, {3, 15702, 15717}, {3, 16239, 3524}, {3, 1657, 3850}, {3, 30, 5067}, {3, 382, 11539}, {3, 3832, 15708}, {3, 3853, 15702}, {3, 5, 15719}, {20, 10303, 30}, {20, 10304, 3091}, {20, 15692, 3146}, {20, 3528, 7486}, {20, 3839, 3529}, {20, 5056, 5059}, {30, 10299, 5068}, {140, 3857, 1656}, {140, 550, 3534}, {376, 17538, 548}, {376, 550, 3522}, {382, 15718, 12812}, {548, 12103, 14891}, {548, 12108, 8703}, {548, 15689, 17538}, {548, 3627, 14093}, {548, 3843, 3528}, {631, 12103, 15683}, {631, 5073, 3854}, {1656, 15707, 140}, {1656, 1657, 15684}, {1657, 15689, 550}, {1657, 15712, 4}, {1657, 5072, 5073}, {3146, 3528, 15692}, {3522, 3523, 10304}, {3522, 5059, 3}, {3524, 15704, 17578}, {3528, 3529, 15707}, {3529, 15702, 3853}, {3530, 15682, 15022}, {3534, 15688, 15703}, {3545, 5067, 5079}, {3843, 15703, 5072}, {3845, 15703, 3545}, {3850, 15686, 1657}, {5056, 15708, 3533}, {5068, 10299, 10303}, {5343, 10646, 43480}, {5344, 10645, 43479}, {10299, 10303, 3523}, {11001, 13168, 631}, {11001, 15708, 3543}, {11541, 15710, 3526}, {12103, 15683, 20}, {15686, 15690, 15689}, {15696, 16434, 2}, {42157, 42928, 42801}, {42158, 42929, 42802}
X(62111) lies on these lines: {2, 3}, {6, 43639}, {13, 42687}, {14, 42686}, {165, 61251}, {395, 42796}, {396, 42795}, {524, 55596}, {542, 55615}, {597, 33751}, {1503, 55630}, {3098, 50972}, {3579, 4746}, {3653, 28178}, {3654, 61245}, {3655, 50820}, {4816, 18481}, {5318, 43483}, {5321, 43484}, {6470, 42261}, {6471, 42260}, {7850, 59634}, {8717, 40111}, {8981, 43209}, {9955, 50833}, {10302, 54891}, {11179, 50976}, {11180, 51184}, {11224, 61283}, {11645, 55638}, {12007, 48874}, {13623, 57714}, {13966, 43210}, {15516, 48885}, {16772, 42965}, {16773, 42964}, {16962, 42088}, {16963, 42087}, {16964, 41977}, {16965, 41978}, {18357, 50826}, {18358, 50981}, {18510, 43788}, {18512, 43787}, {18526, 50809}, {18581, 43647}, {18582, 43648}, {19116, 53131}, {19117, 53130}, {19130, 50988}, {19875, 28190}, {19883, 28154}, {19924, 55706}, {20582, 48896}, {21850, 55696}, {22236, 43109}, {22238, 43108}, {22791, 34638}, {23269, 60299}, {23275, 60300}, {28146, 38022}, {28168, 38068}, {28172, 38083}, {28182, 38021}, {28186, 38081}, {28198, 59420}, {28208, 38112}, {28216, 38314}, {29181, 55693}, {29317, 38079}, {31162, 50832}, {31730, 50824}, {33697, 50829}, {33878, 50975}, {34627, 50822}, {34628, 37705}, {34648, 50825}, {34718, 50813}, {34773, 50815}, {35820, 43380}, {35821, 43381}, {36427, 59649}, {36967, 42634}, {36968, 42633}, {36987, 45956}, {39899, 50966}, {41119, 42586}, {41120, 42587}, {41153, 55694}, {41945, 51910}, {41946, 51911}, {41955, 41962}, {41956, 41961}, {42085, 51944}, {42086, 51945}, {42101, 51916}, {42102, 51915}, {42117, 42528}, {42118, 42529}, {42121, 42972}, {42122, 42625}, {42123, 42626}, {42124, 42973}, {42129, 43202}, {42130, 42497}, {42131, 42496}, {42132, 43201}, {42147, 42631}, {42148, 42632}, {42157, 42792}, {42158, 42791}, {42225, 52046}, {42226, 52045}, {42263, 43212}, {42264, 43211}, {42912, 43631}, {42913, 43630}, {42934, 43229}, {42935, 43228}, {43100, 43545}, {43107, 43544}, {43150, 54169}, {43273, 51182}, {43336, 43342}, {43337, 43343}, {43519, 43536}, {43520, 54597}, {44413, 46945}, {44882, 55590}, {46264, 50968}, {47354, 48891}, {48876, 55625}, {48880, 55689}, {48881, 50979}, {48884, 50984}, {48892, 50965}, {48898, 55635}, {48906, 50971}, {50461, 52099}, {50808, 50830}, {50811, 61295}, {50959, 55672}, {50961, 55607}, {50980, 55653}, {50987, 54131}, {50991, 55637}, {50992, 55602}, {51023, 55639}, {51081, 51085}, {51136, 55594}, {51138, 55710}, {51139, 55665}, {58221, 61270}
X(62111) = midpoint of X(i) and X(j) for these {i,j}: {20, 5054}, {376, 15689}, {3534, 10304}, {3545, 15681}, {11001, 14269}, {15686, 17504}
X(62111) = reflection of X(i) in X(j) for these {i,j}: {10304, 548}, {14269, 140}, {15687, 15699}, {15689, 15690}, {15699, 3}, {17504, 8703}, {3545, 12100}, {3627, 3545}, {3845, 5054}, {5, 17504}, {549, 10304}, {550, 15689}, {61270, 58221}
X(62111) = complement of X(62027)
X(62111) = anticomplement of X(61965)
X(62111) = pole of line {185, 61835} with respect to the Jerabek hyperbola
X(62111) = pole of line {69, 62169} with respect to the Wallace hyperbola
X(62111) = intersection, other than A, B, C, of circumconics {{A, B, C, X(547), X(13623)}}, {{A, B, C, X(1294), X(15699)}}, {{A, B, C, X(10301), X(54891)}}, {{A, B, C, X(13596), X(57714)}}, {{A, B, C, X(18317), X(23046)}}, {{A, B, C, X(43713), X(44878)}}
X(62111) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 15682, 10124}, {3, 15683, 5066}, {3, 15687, 15713}, {3, 15697, 15691}, {3, 15721, 12100}, {3, 1657, 3855}, {3, 30, 15699}, {3, 3534, 15683}, {4, 10304, 15706}, {5, 8703, 15714}, {20, 15698, 15684}, {20, 376, 15695}, {30, 12100, 3545}, {30, 15690, 15689}, {30, 15699, 15687}, {30, 5054, 3845}, {30, 548, 10304}, {376, 15696, 15690}, {376, 3534, 548}, {376, 550, 8703}, {381, 15711, 14869}, {381, 15717, 11540}, {548, 3856, 3528}, {549, 15698, 15712}, {549, 15711, 15717}, {549, 3857, 2}, {549, 5055, 11539}, {549, 550, 3534}, {3146, 15700, 10109}, {3524, 5055, 14890}, {3526, 15681, 15640}, {3526, 3534, 15681}, {3528, 3830, 14891}, {3529, 15693, 14893}, {3533, 17538, 20}, {3534, 15688, 5055}, {3534, 15695, 15698}, {3628, 5066, 5071}, {3628, 5076, 3857}, {3830, 14891, 632}, {3857, 12103, 15704}, {5066, 10124, 7486}, {5073, 15702, 3860}, {7486, 15683, 15682}, {10124, 15682, 3858}, {10304, 15683, 15709}, {10304, 15706, 15759}, {10304, 15709, 3}, {10304, 15717, 15710}, {11001, 14093, 140}, {11001, 14269, 30}, {11001, 15705, 14269}, {11540, 15717, 549}, {12100, 15681, 3627}, {14093, 14269, 15705}, {14869, 15710, 17504}, {15684, 15698, 3628}, {15685, 15692, 546}, {15687, 15691, 15686}, {15687, 15713, 5}, {15691, 15697, 550}, {15700, 17800, 6833}, {43639, 43640, 6}
X(62112) lies on these lines: {1, 51079}, {2, 3}, {6, 51134}, {8, 50812}, {13, 42932}, {14, 42933}, {69, 50968}, {145, 50819}, {165, 38098}, {193, 50975}, {542, 55613}, {590, 42641}, {615, 42642}, {3244, 34632}, {3619, 51216}, {3621, 50809}, {3624, 50873}, {3626, 34628}, {3629, 50971}, {3631, 50972}, {3632, 50808}, {3636, 34638}, {3644, 51042}, {4031, 15933}, {4297, 34747}, {5032, 55717}, {5351, 49824}, {5352, 49825}, {5493, 51095}, {6435, 9541}, {6494, 52047}, {6495, 52048}, {6776, 55592}, {8717, 43572}, {9778, 61291}, {9780, 50863}, {10653, 42635}, {10654, 42636}, {11008, 43273}, {11160, 55605}, {11179, 55723}, {11488, 51945}, {11489, 51944}, {12512, 34641}, {15808, 50865}, {16267, 43465}, {16268, 43466}, {16962, 42982}, {16963, 42983}, {16966, 43477}, {16967, 43478}, {18481, 50813}, {19924, 55707}, {20050, 50811}, {20054, 50810}, {20057, 31730}, {20070, 61284}, {20080, 50966}, {20423, 55702}, {28198, 61279}, {33878, 51177}, {40341, 50965}, {42096, 43100}, {42097, 43107}, {42099, 43541}, {42100, 43540}, {42117, 43253}, {42118, 43252}, {42121, 43488}, {42124, 43487}, {42522, 53130}, {42523, 53131}, {42584, 43542}, {42585, 43543}, {42586, 42945}, {42587, 42944}, {42629, 43403}, {42630, 43404}, {42631, 42999}, {42632, 42998}, {42779, 49826}, {42780, 49827}, {42910, 43196}, {42911, 43195}, {43028, 51916}, {43029, 51915}, {43110, 43482}, {43111, 43481}, {43364, 43642}, {43365, 43641}, {43479, 43633}, {43480, 43632}, {43491, 54593}, {43492, 54594}, {43523, 43883}, {43524, 43884}, {44882, 54174}, {46264, 50969}, {46930, 50799}, {47355, 51029}, {48873, 55709}, {48881, 50976}, {48885, 54132}, {48892, 50967}, {50864, 51083}, {50866, 51073}, {50956, 55658}, {50990, 55626}, {51022, 55656}, {51128, 51167}, {51171, 51211}, {51178, 55594}, {54173, 55619}, {55719, 61044}
X(62112) = midpoint of X(i) and X(j) for these {i,j}: {20, 15708}
X(62112) = reflection of X(i) in X(j) for these {i,j}: {15706, 8703}, {15708, 10304}, {15710, 15688}, {2, 15710}, {3545, 15706}, {3839, 15708}
X(62112) = anticomplement of X(61967)
X(62112) = pole of line {69, 62166} with respect to the Wallace hyperbola
X(62112) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(3543), X(57823)}}, {{A, B, C, X(15695), X(18850)}}
X(62112) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15683, 382}, {2, 15687, 3091}, {2, 15688, 10304}, {2, 15705, 15707}, {2, 15715, 3523}, {2, 3530, 15721}, {3, 1657, 3856}, {4, 376, 15695}, {20, 10304, 3839}, {20, 15692, 15640}, {20, 15708, 30}, {20, 3522, 10303}, {30, 10304, 15708}, {30, 15688, 15710}, {30, 15706, 3545}, {30, 8703, 15706}, {376, 11001, 548}, {376, 17538, 8703}, {376, 3534, 3522}, {382, 550, 17538}, {382, 8703, 15715}, {3523, 17538, 20}, {3524, 3529, 14269}, {3524, 3545, 15694}, {3526, 6982, 140}, {3528, 3529, 15720}, {3534, 15695, 11812}, {3534, 15711, 11001}, {3534, 15720, 15681}, {3839, 10304, 15692}, {8703, 14893, 3}, {8703, 15686, 3858}, {8703, 17538, 15683}, {10299, 11001, 15687}, {10299, 15687, 2}, {12103, 14093, 15682}, {14093, 15682, 15717}, {15640, 15692, 5056}, {15681, 15688, 17504}, {15682, 16434, 376}, {15683, 15694, 3543}, {15684, 15719, 5068}, {15685, 15702, 17578}, {15688, 15689, 550}, {15688, 17504, 3528}, {15691, 15695, 4}, {15707, 15710, 15705}, {15720, 17504, 3524}, {42096, 43100, 43202}, {42097, 43107, 43201}
X(62113) lies on these lines: {2, 3}, {15, 42891}, {16, 42890}, {69, 55612}, {388, 51817}, {962, 61279}, {1056, 4325}, {1058, 4330}, {1131, 6451}, {1132, 6452}, {1352, 55636}, {1503, 55622}, {1587, 6429}, {1588, 6430}, {2548, 15602}, {3068, 6486}, {3069, 6487}, {3316, 6411}, {3317, 6412}, {3411, 43245}, {3412, 43244}, {3579, 61247}, {3618, 33751}, {3619, 48896}, {4297, 61291}, {4316, 31452}, {4746, 5881}, {4816, 11362}, {5008, 7738}, {5217, 31410}, {5237, 43770}, {5238, 43769}, {5493, 34631}, {5550, 28154}, {5657, 61250}, {5731, 11278}, {5818, 31425}, {5882, 50819}, {6200, 31414}, {6241, 15606}, {6361, 16200}, {6409, 23269}, {6410, 23275}, {6425, 43256}, {6426, 43257}, {6431, 9541}, {6433, 23267}, {6434, 23273}, {6437, 42259}, {6438, 42258}, {6459, 51910}, {6460, 9681}, {6484, 6560}, {6485, 6561}, {6776, 55591}, {7583, 9692}, {7967, 11531}, {7982, 50815}, {8550, 50975}, {8718, 51261}, {9588, 61254}, {9589, 10595}, {9680, 13886}, {9693, 42638}, {9778, 37727}, {10137, 18512}, {10138, 18510}, {11160, 55602}, {11180, 55626}, {11456, 16936}, {11477, 50971}, {11488, 43633}, {11489, 43632}, {12317, 38788}, {13607, 58241}, {13939, 42266}, {14912, 48881}, {14927, 40107}, {15069, 55618}, {15515, 31417}, {15749, 20421}, {15815, 31407}, {16192, 31399}, {16808, 43642}, {16809, 43641}, {20070, 61286}, {20125, 38726}, {21356, 55637}, {22236, 43481}, {22238, 43482}, {25406, 33749}, {26878, 58808}, {28190, 46933}, {29012, 55642}, {29181, 55699}, {29317, 55683}, {31447, 59387}, {31662, 61276}, {31670, 55688}, {33604, 42794}, {33605, 42793}, {33630, 61301}, {33750, 48872}, {33879, 46852}, {34754, 42120}, {34755, 42119}, {35770, 42260}, {35771, 42261}, {39561, 48873}, {39874, 55607}, {40280, 58533}, {42085, 43011}, {42086, 43010}, {42087, 52080}, {42088, 52079}, {42090, 42433}, {42091, 42434}, {42096, 43464}, {42097, 43463}, {42112, 42489}, {42113, 42488}, {42130, 42987}, {42131, 42986}, {42133, 42491}, {42134, 42490}, {42144, 43870}, {42145, 43869}, {42163, 43555}, {42164, 43543}, {42165, 43542}, {42166, 43554}, {42275, 43375}, {42276, 43374}, {42429, 42921}, {42430, 42920}, {42516, 43646}, {42517, 43645}, {42537, 43255}, {42538, 43254}, {42586, 49874}, {42587, 49873}, {42588, 42992}, {42589, 42993}, {42625, 42999}, {42626, 42998}, {42773, 43401}, {42774, 43402}, {42944, 51944}, {42945, 51945}, {43174, 50812}, {43407, 43509}, {43408, 43510}, {43416, 43479}, {43417, 43480}, {43519, 45384}, {43520, 45385}, {44882, 55582}, {46264, 55603}, {48880, 55695}, {48891, 55645}, {48892, 55587}, {48898, 55627}, {48920, 51538}, {50664, 51212}, {50813, 50871}, {50820, 51120}, {50868, 51083}, {50969, 51027}, {50974, 52987}, {50976, 51166}, {51177, 51214}, {51537, 55653}, {58244, 61287}
X(62113) = midpoint of X(i) and X(j) for these {i,j}: {20, 15717}
X(62113) = reflection of X(i) in X(j) for these {i,j}: {15718, 8703}, {3855, 15717}, {4, 3525}, {5056, 3}
X(62113) = anticomplement of X(61970)
X(62113) = pole of line {185, 15702} with respect to the Jerabek hyperbola
X(62113) = pole of line {69, 17800} with respect to the Wallace hyperbola
X(62113) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(54), X(35501)}}, {{A, B, C, X(68), X(15684)}}, {{A, B, C, X(69), X(17800)}}, {{A, B, C, X(1105), X(15702)}}, {{A, B, C, X(1294), X(5056)}}, {{A, B, C, X(3431), X(55575)}}, {{A, B, C, X(3830), X(15749)}}, {{A, B, C, X(3839), X(15318)}}, {{A, B, C, X(5055), X(15740)}}, {{A, B, C, X(11270), X(55572)}}, {{A, B, C, X(15705), X(54660)}}, {{A, B, C, X(15750), X(20421)}}, {{A, B, C, X(18535), X(57715)}}, {{A, B, C, X(18851), X(61138)}}, {{A, B, C, X(34483), X(58202)}}, {{A, B, C, X(41983), X(60007)}}
X(62113) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 11541, 4}, {2, 20, 17800}, {3, 15686, 5059}, {3, 15708, 10299}, {3, 1657, 3845}, {3, 30, 5056}, {3, 3533, 3524}, {3, 3543, 3533}, {3, 382, 16239}, {3, 3850, 15708}, {3, 4, 15702}, {3, 5059, 3545}, {5, 3530, 15694}, {20, 15717, 30}, {20, 17578, 1657}, {20, 3522, 5}, {20, 376, 3528}, {20, 548, 631}, {30, 15717, 3855}, {30, 8703, 15718}, {376, 15682, 15688}, {376, 15710, 15695}, {376, 3529, 3522}, {376, 550, 17538}, {376, 631, 548}, {382, 16239, 3832}, {548, 12103, 3861}, {631, 3855, 5070}, {1657, 10304, 3090}, {1657, 3530, 17578}, {2041, 2042, 3839}, {3091, 10303, 16417}, {3091, 17576, 15699}, {3146, 10299, 5071}, {3146, 15708, 3850}, {3522, 3534, 3529}, {3522, 3543, 3}, {3523, 15682, 3544}, {3523, 15704, 15682}, {3524, 11001, 3543}, {3524, 13635, 5076}, {3524, 3525, 15720}, {3528, 11001, 5067}, {3528, 3855, 15715}, {3529, 10299, 14269}, {3529, 5076, 11541}, {3530, 15716, 15717}, {3545, 15686, 11001}, {3545, 15719, 15723}, {3855, 15717, 3525}, {5046, 10303, 5054}, {6931, 13587, 5177}, {10304, 17578, 3530}, {11541, 17538, 12103}, {12103, 17800, 20}, {14784, 14785, 15684}, {14869, 15684, 3854}, {15683, 15695, 15710}, {15688, 15704, 3523}, {15689, 15697, 376}, {15708, 15718, 15719}
X(62114) lies on these lines: {2, 3}, {40, 50830}, {182, 51134}, {524, 55592}, {542, 55609}, {1151, 43384}, {1152, 43385}, {1350, 50985}, {1353, 50975}, {1385, 51079}, {1483, 50819}, {1503, 55621}, {3564, 55599}, {4297, 51087}, {5365, 43003}, {5366, 43002}, {5690, 50812}, {6200, 43316}, {6396, 43317}, {6409, 43340}, {6410, 43341}, {6435, 41945}, {6436, 41946}, {6459, 6495}, {6460, 6494}, {6776, 51182}, {8981, 43342}, {10653, 43421}, {10654, 43420}, {11645, 50972}, {12007, 48885}, {12512, 50827}, {13607, 50815}, {13966, 43343}, {16772, 33607}, {16773, 33606}, {19106, 43489}, {19107, 43490}, {19924, 51138}, {23302, 43324}, {23303, 43325}, {28198, 51085}, {28208, 50816}, {28212, 59420}, {28216, 34638}, {29181, 55700}, {33416, 51916}, {33417, 51915}, {33751, 46267}, {34380, 55589}, {36969, 42930}, {36970, 42931}, {41943, 42687}, {41944, 42686}, {42085, 43333}, {42086, 43332}, {42099, 43484}, {42100, 43483}, {42121, 51944}, {42124, 51945}, {42143, 42430}, {42146, 42429}, {42157, 42899}, {42158, 42898}, {42263, 43315}, {42264, 43314}, {42415, 43645}, {42416, 43646}, {42496, 42795}, {42497, 42796}, {42684, 42912}, {42685, 42913}, {42791, 43207}, {42792, 43208}, {42793, 49904}, {42794, 49903}, {42799, 42943}, {42800, 42942}, {42924, 43009}, {42925, 43008}, {42934, 43108}, {42935, 43109}, {42940, 43545}, {42941, 43544}, {44882, 51140}, {48661, 50832}, {48662, 51184}, {48873, 50976}, {48876, 50968}, {48881, 55723}, {48892, 55586}, {48920, 50983}, {50965, 55605}, {50981, 55648}, {50982, 55619}, {51022, 55655}, {51130, 55688}, {51143, 55647}, {51177, 55584}, {51737, 55712}, {51910, 52048}, {51911, 52047}
X(62114) = midpoint of X(i) and X(j) for these {i,j}: {20, 12100}, {376, 15691}, {546, 11001}, {547, 15681}, {548, 3534}, {550, 15690}, {1657, 12101}, {5066, 15704}, {8703, 12103}, {48885, 50971}, {48920, 50983}
X(62114) = reflection of X(i) in X(j) for these {i,j}: {10109, 3}, {11737, 14891}, {12101, 16239}, {12102, 2}, {14890, 10304}, {15759, 548}, {3530, 8703}, {3628, 15759}, {3845, 12108}, {3850, 12100}, {3860, 3530}, {3861, 11812}, {4, 11540}, {51130, 55688}, {51143, 55647}
X(62114) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1294), X(10109)}}, {{A, B, C, X(1494), X(12102)}}, {{A, B, C, X(13623), X(15699)}}
X(62114) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 30, 12102}, {3, 30, 10109}, {4, 549, 547}, {20, 3522, 3544}, {20, 376, 14093}, {30, 10304, 14890}, {30, 11812, 3861}, {30, 12100, 3850}, {30, 12108, 3845}, {30, 14891, 11737}, {30, 15759, 3628}, {30, 3530, 3860}, {30, 548, 15759}, {30, 8703, 3530}, {376, 17538, 3543}, {376, 3543, 15688}, {376, 549, 548}, {376, 550, 15691}, {547, 12103, 15681}, {547, 15691, 12103}, {547, 549, 11540}, {548, 5066, 10304}, {549, 15686, 15683}, {549, 15687, 5055}, {549, 15704, 15684}, {550, 15689, 15690}, {632, 8703, 15710}, {1657, 12101, 30}, {1657, 17504, 12101}, {3528, 15685, 11539}, {3530, 3850, 632}, {3534, 10304, 15704}, {3534, 15688, 17800}, {3534, 15695, 15640}, {3534, 5055, 20}, {3543, 15688, 15714}, {3543, 15714, 140}, {3850, 14093, 14891}, {6891, 15688, 3522}, {10304, 15022, 15698}, {10304, 15684, 549}, {10304, 15704, 5066}, {11737, 14891, 11812}, {12101, 17504, 16239}, {14093, 15687, 12100}, {15640, 15706, 5}, {15681, 15696, 376}, {15681, 15710, 15687}, {15683, 15692, 4}, {15689, 15697, 550}, {15695, 15719, 8703}, {15702, 15710, 15692}, {15718, 17538, 15686}
X(62115) lies on these lines: {2, 3}, {69, 55609}, {511, 51177}, {515, 50813}, {516, 50820}, {542, 55605}, {590, 43521}, {615, 43522}, {671, 41151}, {1285, 14075}, {1503, 50969}, {1992, 48892}, {3098, 50990}, {3576, 51075}, {3579, 51072}, {4297, 34631}, {5085, 51130}, {5237, 49810}, {5238, 49811}, {5334, 42792}, {5335, 42791}, {5343, 42503}, {5344, 42502}, {5473, 36318}, {5474, 36320}, {5657, 50801}, {6361, 51071}, {6468, 43384}, {6469, 43385}, {6496, 42526}, {6497, 42527}, {6560, 42525}, {6561, 42524}, {6776, 51187}, {7581, 42418}, {7582, 42417}, {7750, 32896}, {7967, 50819}, {9541, 43787}, {9741, 47102}, {9778, 50818}, {9862, 15300}, {10172, 50866}, {10517, 13810}, {10518, 13691}, {10519, 50958}, {11004, 52099}, {11179, 55719}, {11180, 41152}, {11230, 50873}, {11480, 49825}, {11481, 49824}, {11645, 50994}, {12512, 34627}, {14226, 42263}, {14241, 42264}, {14912, 50975}, {15533, 39874}, {15534, 48881}, {16772, 42586}, {16773, 42587}, {16962, 43769}, {16963, 43770}, {18546, 55823}, {19924, 55712}, {20423, 55707}, {23249, 43536}, {23259, 54597}, {23267, 43209}, {23269, 52045}, {23273, 43210}, {23275, 52046}, {25406, 55717}, {28164, 51083}, {28208, 51068}, {29181, 50976}, {31162, 41150}, {31730, 51093}, {32787, 41956}, {32788, 41955}, {32822, 32892}, {33604, 43493}, {33605, 43494}, {33608, 33611}, {33609, 33610}, {33750, 51024}, {34628, 47745}, {34638, 51104}, {34773, 51092}, {35242, 51069}, {37640, 42632}, {37641, 42631}, {38042, 50863}, {38064, 48920}, {38176, 50864}, {38317, 51029}, {38747, 41147}, {41100, 42090}, {41101, 42091}, {41112, 42529}, {41113, 42528}, {41119, 42100}, {41120, 42099}, {41121, 42141}, {41122, 42140}, {41149, 44882}, {41153, 54131}, {41869, 51109}, {41951, 43786}, {41952, 43785}, {42085, 49861}, {42086, 49862}, {42087, 43778}, {42088, 43777}, {42104, 42515}, {42105, 42514}, {42119, 42510}, {42120, 42511}, {42139, 42430}, {42142, 42429}, {42154, 52080}, {42155, 52079}, {42283, 43518}, {42284, 43517}, {42472, 54480}, {42473, 54479}, {42508, 42998}, {42509, 42999}, {42512, 43230}, {42513, 43231}, {42520, 43646}, {42521, 43645}, {42940, 43464}, {42941, 43463}, {42942, 49875}, {42943, 49876}, {43228, 43481}, {43229, 43482}, {43374, 52667}, {43375, 52666}, {43544, 43637}, {43545, 43636}, {43632, 49904}, {43633, 49903}, {46264, 50992}, {46334, 49813}, {46335, 49812}, {46349, 54036}, {47353, 50972}, {48873, 55714}, {48880, 55702}, {48885, 54170}, {48898, 55619}, {48905, 50991}, {50804, 50809}, {50811, 51096}, {50815, 51107}, {50956, 55657}, {50961, 50966}, {50967, 51188}, {50971, 54132}, {50974, 55589}, {51022, 55654}, {51143, 55646}, {51174, 51176}, {51178, 55591}, {51211, 59399}, {51212, 55709}, {54173, 55613}, {54523, 60284}, {54612, 60143}, {54616, 54707}, {54637, 60185}, {60150, 60627}
X(62115) = midpoint of X(i) and X(j) for these {i,j}: {3526, 15681}
X(62115) = reflection of X(i) in X(j) for these {i,j}: {15701, 8703}, {15702, 3528}, {3528, 376}, {3543, 3851}, {3832, 15700}, {4, 15702}
X(62115) = anticomplement of X(61974)
X(62115) = pole of line {6, 33604} with respect to the Kiepert hyperbola
X(62115) = pole of line {69, 15685} with respect to the Wallace hyperbola
X(62115) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(15685)}}, {{A, B, C, X(3854), X(54838)}}, {{A, B, C, X(3860), X(36889)}}, {{A, B, C, X(5059), X(54667)}}, {{A, B, C, X(50690), X(54512)}}, {{A, B, C, X(52301), X(54612)}}
X(62115) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 10304, 15711}, {2, 15697, 15690}, {2, 15711, 15719}, {2, 20, 15685}, {2, 3543, 3860}, {20, 3522, 3627}, {30, 15700, 3832}, {30, 15702, 4}, {30, 3528, 15702}, {30, 376, 3528}, {30, 3851, 3543}, {30, 8703, 15701}, {140, 3832, 3090}, {376, 15710, 548}, {376, 3545, 3522}, {376, 631, 15688}, {548, 3543, 15710}, {550, 15691, 15689}, {550, 3534, 15697}, {3522, 15640, 12100}, {3524, 11541, 381}, {3524, 5071, 140}, {3526, 15681, 30}, {3529, 10304, 5071}, {3529, 15719, 3830}, {3534, 3830, 15686}, {3543, 15710, 3525}, {3830, 5072, 3845}, {3839, 14093, 10299}, {3845, 8703, 14891}, {8703, 10109, 3}, {10304, 15683, 5072}, {10304, 15686, 3529}, {10304, 15696, 376}, {11001, 17538, 3534}, {12100, 15640, 3545}, {12100, 15681, 15640}, {12101, 15716, 2}, {12103, 15688, 15683}, {14093, 15704, 3839}, {15683, 15688, 631}, {15684, 15708, 3855}, {15685, 15695, 15716}, {15685, 15716, 12101}, {15686, 15696, 10304}, {15686, 15719, 11001}, {15689, 15691, 20}, {15691, 15697, 15682}, {15695, 15716, 8703}, {15698, 15701, 3524}, {15698, 15719, 15700}, {33604, 43493, 49905}, {33605, 43494, 49906}
X(62116) lies on these lines: {2, 3}, {6, 41971}, {13, 42586}, {14, 42587}, {182, 50976}, {542, 55604}, {599, 55624}, {671, 38634}, {1353, 51177}, {1385, 50820}, {1587, 6474}, {1588, 6475}, {3654, 4746}, {3655, 28228}, {4816, 28204}, {5346, 44519}, {5690, 50813}, {5731, 58238}, {5965, 55593}, {6054, 38635}, {6445, 35822}, {6446, 35823}, {6472, 42638}, {6473, 42637}, {6500, 42260}, {6501, 42261}, {6560, 9690}, {6561, 43415}, {6684, 51083}, {7753, 44541}, {7987, 50806}, {8717, 9703}, {9140, 38633}, {9681, 42418}, {9691, 32787}, {10706, 38638}, {10707, 38637}, {10711, 38636}, {11178, 55643}, {11645, 50968}, {11742, 15603}, {12315, 32903}, {12816, 42490}, {12817, 42491}, {15087, 52099}, {15533, 55602}, {16960, 42529}, {16961, 42528}, {17851, 18510}, {19924, 53091}, {20127, 56567}, {21358, 48896}, {25561, 55654}, {28198, 37624}, {28208, 50812}, {28232, 34638}, {28234, 34748}, {28236, 34718}, {31162, 58230}, {33602, 43479}, {33603, 43480}, {33751, 47352}, {34773, 58247}, {36836, 46334}, {36843, 46335}, {36969, 51945}, {36970, 51944}, {38072, 48879}, {38731, 48657}, {40693, 43236}, {40694, 43237}, {41953, 41968}, {41954, 41967}, {41969, 53130}, {41970, 53131}, {42085, 42778}, {42086, 42777}, {42125, 42513}, {42128, 42512}, {42275, 43790}, {42276, 43789}, {42433, 42521}, {42434, 42520}, {42626, 61719}, {42791, 42988}, {42792, 42989}, {42894, 42996}, {42895, 42997}, {43273, 48885}, {43342, 43887}, {43343, 43888}, {43632, 49906}, {43633, 49905}, {44456, 48892}, {46267, 48920}, {47353, 48891}, {48872, 55692}, {48873, 50971}, {48874, 50962}, {48876, 50969}, {48880, 55705}, {48898, 50955}, {48905, 55632}, {48942, 51141}, {50963, 53094}, {50980, 51537}, {50993, 55637}, {51174, 55587}, {51187, 55588}, {54131, 55697}
X(62116) = midpoint of X(i) and X(j) for these {i,j}: {3091, 11001}, {3534, 15696}, {15681, 15694}, {15697, 17538}
X(62116) = reflection of X(i) in X(j) for these {i,j}: {12812, 15759}, {14093, 376}, {15693, 3522}, {15694, 14093}, {15695, 15696}, {15696, 15697}, {15697, 550}, {15711, 548}, {3, 15695}, {381, 15692}, {3091, 15711}, {3534, 17538}, {3830, 1656}, {3843, 15693}, {3858, 12100}, {4, 15713}, {5071, 15714}, {5076, 2}, {50806, 7987}, {50963, 53094}, {50993, 55637}, {51537, 50980}, {55629, 50968}, {631, 8703}
X(62116) = pole of line {185, 61849} with respect to the Jerabek hyperbola
X(62116) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1294), X(19709)}}, {{A, B, C, X(1494), X(5076)}}
X(62116) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 30, 5076}, {3, 15684, 15703}, {3, 5055, 15722}, {4, 14891, 15723}, {20, 15690, 15688}, {20, 376, 549}, {20, 546, 1657}, {30, 12100, 3858}, {30, 15692, 381}, {30, 15693, 3843}, {30, 15696, 15695}, {30, 15711, 3091}, {30, 15713, 4}, {30, 15714, 5071}, {30, 15759, 12812}, {30, 17538, 3534}, {30, 3522, 15693}, {30, 548, 15711}, {30, 550, 15697}, {30, 8703, 631}, {376, 3534, 15681}, {376, 3543, 8703}, {376, 5071, 3522}, {381, 14093, 15692}, {381, 15700, 10124}, {381, 3534, 15686}, {382, 10304, 15701}, {546, 14869, 17573}, {546, 631, 1656}, {546, 8703, 15705}, {547, 549, 3525}, {1657, 11541, 17800}, {1657, 15700, 3543}, {1657, 15705, 3830}, {1657, 8703, 5055}, {3090, 3525, 17535}, {3528, 3845, 15706}, {3534, 15688, 20}, {3543, 8703, 15700}, {3545, 13587, 5066}, {3545, 13735, 10109}, {3830, 5055, 546}, {3839, 15759, 15720}, {4193, 16239, 3526}, {5054, 11001, 5073}, {6891, 15685, 2}, {6958, 15690, 6825}, {10109, 10299, 5054}, {10304, 15701, 3}, {11645, 50968, 55629}, {12101, 15708, 5079}, {14093, 15693, 15714}, {14093, 15696, 376}, {14891, 15723, 15707}, {15681, 15684, 15685}, {15681, 15694, 30}, {15681, 15695, 15694}, {15684, 15703, 14269}, {15685, 15703, 15684}, {15689, 15695, 15696}, {15694, 15695, 14093}, {15696, 15697, 15689}, {41971, 41972, 6}
X(62117) lies on these lines: {2, 3}, {69, 55608}, {944, 59420}, {1285, 9607}, {1352, 55634}, {1587, 9693}, {3316, 42276}, {3317, 42275}, {3579, 61248}, {3618, 48920}, {4297, 61288}, {4309, 37602}, {5334, 42685}, {5335, 42684}, {5351, 43543}, {5352, 43542}, {5657, 61252}, {5731, 61282}, {6361, 11224}, {6459, 43788}, {6460, 43787}, {6470, 9541}, {7581, 9681}, {7756, 46453}, {7982, 50819}, {8162, 15338}, {8550, 51177}, {8972, 43340}, {9606, 44541}, {9705, 37480}, {11206, 32903}, {11477, 50975}, {11488, 43013}, {11489, 43012}, {12512, 59388}, {13941, 43341}, {14912, 48892}, {14927, 43150}, {15520, 48873}, {15740, 57714}, {16964, 42987}, {16965, 42986}, {22235, 43493}, {22237, 43494}, {23267, 35815}, {23269, 35812}, {23273, 35814}, {23275, 35813}, {25406, 55716}, {28164, 31425}, {28182, 46934}, {31414, 42267}, {31454, 43407}, {31457, 43618}, {31670, 55690}, {33751, 51538}, {35786, 43558}, {35787, 43559}, {37640, 43022}, {37641, 43023}, {38021, 51081}, {38074, 50816}, {39874, 55601}, {40107, 55630}, {40693, 52079}, {40694, 52080}, {42119, 42433}, {42120, 42434}, {42144, 42690}, {42145, 42691}, {42149, 42796}, {42152, 42795}, {42153, 42686}, {42156, 42687}, {42157, 42926}, {42158, 42927}, {42159, 43484}, {42162, 43483}, {42163, 51944}, {42166, 51945}, {42258, 43338}, {42259, 43339}, {42266, 43431}, {42494, 43544}, {42495, 43545}, {42516, 43775}, {42517, 43776}, {42584, 42689}, {42585, 42688}, {42694, 42954}, {42695, 42955}, {42813, 43463}, {42814, 43464}, {42890, 43301}, {42891, 43300}, {42932, 43556}, {42933, 43557}, {42990, 43481}, {42991, 43482}, {43174, 50813}, {43302, 43777}, {43303, 43778}, {43386, 43883}, {43387, 43884}, {43806, 51179}, {46264, 55596}, {48880, 55706}, {48885, 55585}, {48891, 55638}, {48898, 55615}, {50972, 55641}, {50982, 55614}, {50992, 55597}, {51023, 55631}, {51212, 55710}
X(62117) = reflection of X(i) in X(j) for these {i,j}: {4, 10303}, {5068, 3}
X(62117) = anticomplement of X(61975)
X(62117) = pole of line {185, 15709} with respect to the Jerabek hyperbola
X(62117) = pole of line {69, 62155} with respect to the Wallace hyperbola
X(62117) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(547), X(15740)}}, {{A, B, C, X(1105), X(15709)}}, {{A, B, C, X(1294), X(5068)}}, {{A, B, C, X(1593), X(57714)}}, {{A, B, C, X(3534), X(18849)}}, {{A, B, C, X(3628), X(18852)}}, {{A, B, C, X(3853), X(43699)}}, {{A, B, C, X(5070), X(13623)}}, {{A, B, C, X(11270), X(44878)}}, {{A, B, C, X(14890), X(46412)}}, {{A, B, C, X(15318), X(50689)}}, {{A, B, C, X(15681), X(34483)}}, {{A, B, C, X(15717), X(18851)}}, {{A, B, C, X(17504), X(54660)}}, {{A, B, C, X(18847), X(49140)}}, {{A, B, C, X(21400), X(35401)}}, {{A, B, C, X(31371), X(41991)}}, {{A, B, C, X(43713), X(55570)}}, {{A, B, C, X(44580), X(60007)}}
X(62117) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 15699, 3523}, {3, 1657, 15687}, {3, 30, 5068}, {3, 3858, 15721}, {3, 4, 15709}, {3, 550, 15697}, {4, 17538, 3534}, {4, 3524, 3628}, {4, 3528, 15717}, {20, 15696, 3528}, {20, 15717, 17800}, {20, 3522, 382}, {20, 376, 631}, {20, 382, 11001}, {20, 3832, 1657}, {20, 631, 3529}, {20, 7486, 15683}, {376, 15719, 15688}, {382, 12103, 20}, {548, 15704, 3526}, {548, 3526, 10304}, {548, 3853, 15759}, {549, 12101, 5055}, {549, 15710, 15698}, {550, 12103, 15689}, {1657, 3628, 15640}, {2050, 3628, 3091}, {3090, 3522, 15710}, {3146, 15721, 3858}, {3522, 11001, 3090}, {3522, 3839, 3}, {3523, 15681, 11541}, {3534, 15689, 549}, {3534, 5055, 15686}, {3861, 5071, 3855}, {5059, 8703, 3525}, {5073, 15692, 3544}, {10304, 15683, 5066}, {10304, 15704, 4}, {11001, 15689, 376}, {12103, 15689, 3522}, {15683, 15709, 15682}, {15683, 15717, 17578}, {15696, 17800, 548}, {15697, 17578, 15696}, {15717, 17578, 7486}, {42795, 42965, 42152}, {42796, 42964, 42149}
X(62118) lies on these lines: {2, 3}, {395, 42928}, {396, 42929}, {511, 51135}, {517, 51080}, {952, 50814}, {3564, 50970}, {4669, 61246}, {4745, 28186}, {5476, 51134}, {5844, 51082}, {6200, 42572}, {6396, 42573}, {6411, 42576}, {6412, 42577}, {6439, 6560}, {6440, 6561}, {6451, 42639}, {6452, 42640}, {6476, 32787}, {6477, 32788}, {7583, 42525}, {7584, 42524}, {9690, 43386}, {11480, 49860}, {11481, 49859}, {14929, 32896}, {15534, 48874}, {16241, 42889}, {16242, 42888}, {16772, 43491}, {16773, 43492}, {22165, 48898}, {28146, 51108}, {28150, 51081}, {28160, 50816}, {28174, 50815}, {28182, 50828}, {28194, 61281}, {28202, 51700}, {28212, 51071}, {28216, 51705}, {28224, 50808}, {29012, 50972}, {31730, 61292}, {32455, 48892}, {33610, 52193}, {33611, 52194}, {34380, 51136}, {36969, 42504}, {36970, 42505}, {40273, 51109}, {41100, 42122}, {41101, 42123}, {41119, 42145}, {41120, 42144}, {41121, 42530}, {41122, 42531}, {41961, 43209}, {41962, 43210}, {42087, 42631}, {42088, 42632}, {42115, 42589}, {42116, 42588}, {42121, 43878}, {42124, 43877}, {42130, 49812}, {42131, 49813}, {42164, 49904}, {42165, 49903}, {42417, 52048}, {42418, 52047}, {42496, 42529}, {42497, 42528}, {42500, 54591}, {42501, 54592}, {42506, 42791}, {42507, 42792}, {42508, 42511}, {42509, 42510}, {42635, 42891}, {42636, 42890}, {42643, 43526}, {42644, 43525}, {42692, 49908}, {42693, 49907}, {42912, 43207}, {42913, 43208}, {42942, 43109}, {42943, 43108}, {43387, 43415}, {43519, 60289}, {43520, 60290}, {43630, 49827}, {43631, 49826}, {43647, 43870}, {43648, 43869}, {50813, 51072}, {50820, 51105}, {50862, 61614}, {50874, 61266}, {50958, 55627}, {50969, 50990}, {50973, 59411}, {50976, 51185}, {50994, 55629}, {51079, 51709}, {51184, 55624}, {52886, 61599}
X(62118) = midpoint of X(i) and X(j) for these {i,j}: {140, 15681}, {376, 12103}, {547, 15704}, {548, 15686}, {550, 15691}, {1657, 14893}, {3534, 15690}, {3853, 15683}, {5066, 11001}
X(62118) = reflection of X(i) in X(j) for these {i,j}: {10109, 15759}, {11737, 3}, {11812, 8703}, {12101, 11540}, {12102, 10124}, {14891, 548}, {14893, 12108}, {15687, 16239}, {3543, 12811}, {3850, 14891}, {3860, 12100}, {3861, 549}
X(62118) = complement of X(62031)
X(62118) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1294), X(11737)}}, {{A, B, C, X(3861), X(18317)}}
X(62118) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 12100, 12108}, {2, 15682, 3843}, {2, 15684, 3845}, {2, 3850, 10109}, {3, 12101, 11540}, {20, 376, 5054}, {30, 10124, 12102}, {30, 11540, 12101}, {30, 12108, 14893}, {30, 12811, 3543}, {30, 14891, 3850}, {30, 16239, 15687}, {30, 548, 14891}, {30, 549, 3861}, {30, 8703, 11812}, {140, 12100, 15722}, {140, 15681, 30}, {376, 3523, 15688}, {548, 12103, 1657}, {550, 15686, 15689}, {550, 3534, 15690}, {550, 8703, 15697}, {1657, 5054, 15684}, {3534, 15695, 20}, {3534, 15696, 15685}, {3628, 3861, 3851}, {3845, 8703, 15698}, {5054, 15703, 3533}, {6864, 11539, 15703}, {8703, 11001, 5066}, {8703, 11812, 15759}, {10109, 12102, 3860}, {10109, 14890, 2}, {10109, 15759, 3530}, {10124, 12108, 14890}, {10124, 15759, 12100}, {11540, 12101, 11737}, {12100, 15690, 376}, {14891, 14893, 10124}, {15681, 15688, 3544}, {15682, 15688, 15711}, {15682, 15711, 547}, {15683, 17504, 3853}, {15684, 15712, 14892}, {15686, 15689, 548}, {15689, 17538, 15686}, {15690, 15691, 3534}, {15695, 15698, 8703}, {15704, 15711, 15682}, {42528, 42585, 42497}, {42529, 42584, 42496}
X(62119) lies on these lines: {2, 3}, {599, 55623}, {1503, 55620}, {5206, 11742}, {5237, 42816}, {5238, 42815}, {5351, 42126}, {5352, 42127}, {5355, 22331}, {5493, 50805}, {5925, 50414}, {6053, 15039}, {6425, 51911}, {6426, 51910}, {6427, 42260}, {6428, 42261}, {6445, 43407}, {6446, 43408}, {6453, 18512}, {6454, 18510}, {6455, 53513}, {6456, 53516}, {6496, 42276}, {6497, 42275}, {6519, 6560}, {6522, 6561}, {9690, 43883}, {10147, 35822}, {10148, 35823}, {10516, 55650}, {10645, 42903}, {10646, 42902}, {11477, 48892}, {11480, 43010}, {11481, 43011}, {11482, 48873}, {11645, 55628}, {11898, 55602}, {12702, 59420}, {13903, 42267}, {13961, 42266}, {14848, 50976}, {14927, 55624}, {15020, 38790}, {15069, 55611}, {16936, 18445}, {18440, 55626}, {20190, 48872}, {22236, 42896}, {22238, 42897}, {29012, 55641}, {29181, 55701}, {29317, 55684}, {29323, 55652}, {30389, 48661}, {31652, 44541}, {33541, 61150}, {34754, 43250}, {34755, 43251}, {35007, 44519}, {36748, 61314}, {36836, 42131}, {36843, 42130}, {36990, 55644}, {38021, 58225}, {39899, 52987}, {40107, 50968}, {42108, 42951}, {42109, 42950}, {42144, 43772}, {42145, 43771}, {42164, 42818}, {42165, 42817}, {42263, 42579}, {42264, 42578}, {42413, 45385}, {42414, 45384}, {42435, 43421}, {42436, 43420}, {42785, 53094}, {42946, 43636}, {42947, 43637}, {43193, 43775}, {43194, 43776}, {43230, 43483}, {43231, 43484}, {43273, 55583}, {43415, 43884}, {43630, 43778}, {43631, 43777}, {44882, 55724}, {46264, 55595}, {46850, 54048}, {48879, 55679}, {48880, 53093}, {48881, 55580}, {48885, 53097}, {48891, 55637}, {48896, 55647}, {48898, 55614}, {48905, 55631}, {48910, 55681}, {48920, 55687}, {50819, 61286}, {50824, 58236}, {51134, 51173}, {51172, 53858}, {51175, 55597}, {53023, 55677}, {54131, 55698}
X(62119) = reflection of X(i) in X(j) for these {i,j}: {15721, 8703}, {381, 15716}, {5072, 3}
X(62119) = pole of line {185, 61850} with respect to the Jerabek hyperbola
X(62119) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1294), X(5072)}}, {{A, B, C, X(1494), X(35401)}}, {{A, B, C, X(14269), X(15319)}}, {{A, B, C, X(18848), X(44903)}}
X(62119) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 10303, 15700}, {3, 15681, 3146}, {3, 1657, 5076}, {3, 17800, 546}, {3, 30, 5072}, {3, 3146, 1656}, {3, 3830, 632}, {3, 3843, 10303}, {3, 3851, 12108}, {3, 5073, 3090}, {3, 546, 5054}, {20, 11541, 15704}, {20, 3522, 15682}, {20, 376, 140}, {20, 381, 1657}, {20, 550, 15689}, {20, 8703, 5073}, {30, 8703, 15721}, {140, 15685, 382}, {140, 15704, 11541}, {140, 3627, 3091}, {140, 382, 381}, {140, 5070, 15723}, {376, 5067, 3522}, {381, 15720, 5070}, {382, 1656, 3845}, {548, 550, 15697}, {1656, 15697, 15696}, {1657, 15688, 3526}, {1657, 15696, 15688}, {3091, 11541, 3627}, {3091, 15708, 13741}, {3091, 15717, 3525}, {3146, 3524, 12811}, {3522, 15686, 17800}, {3522, 5067, 15759}, {3524, 10124, 15701}, {3525, 6867, 15703}, {3528, 5068, 14891}, {3534, 5054, 15686}, {3627, 12103, 20}, {3845, 17504, 10124}, {6891, 12101, 15716}, {6904, 17578, 3832}, {10304, 12108, 3}, {11541, 15704, 15685}, {12102, 15704, 5059}, {12103, 15696, 5079}, {15685, 15689, 376}, {15689, 15691, 3534}, {15717, 15720, 15693}, {15717, 15723, 15720}
X(62120) lies on these lines: {1, 34638}, {2, 3}, {6, 50971}, {8, 34628}, {10, 50816}, {15, 43244}, {16, 43245}, {40, 31145}, {61, 49875}, {62, 49876}, {69, 41467}, {98, 8596}, {99, 10513}, {141, 50972}, {145, 31730}, {165, 38155}, {192, 51042}, {193, 43273}, {230, 11742}, {371, 43256}, {372, 43257}, {390, 15326}, {395, 43466}, {396, 43465}, {485, 43519}, {486, 43520}, {516, 30392}, {519, 9778}, {524, 55591}, {538, 22676}, {542, 55603}, {553, 4313}, {597, 48872}, {599, 14927}, {633, 33611}, {634, 33610}, {671, 38747}, {754, 53142}, {944, 20049}, {962, 51705}, {1078, 32893}, {1125, 51081}, {1131, 6409}, {1132, 6410}, {1151, 43209}, {1152, 43210}, {1278, 51044}, {1327, 60311}, {1328, 60312}, {1350, 11160}, {1352, 55633}, {1503, 55618}, {1587, 9543}, {1588, 51910}, {1698, 50862}, {1992, 44882}, {2794, 52695}, {3068, 6433}, {3069, 6434}, {3070, 43887}, {3071, 43888}, {3098, 11180}, {3219, 58808}, {3241, 4297}, {3244, 51080}, {3316, 6496}, {3317, 6497}, {3424, 60628}, {3579, 4678}, {3589, 51165}, {3590, 41952}, {3591, 41951}, {3592, 42418}, {3594, 42417}, {3600, 10385}, {3616, 50865}, {3617, 50812}, {3618, 51024}, {3620, 48905}, {3621, 18481}, {3622, 31162}, {3623, 3655}, {3629, 51135}, {3632, 50814}, {3636, 58231}, {3653, 28146}, {3679, 12512}, {3763, 51022}, {3785, 32869}, {3818, 51216}, {3828, 16192}, {3926, 11057}, {4302, 37587}, {4304, 15933}, {4316, 10056}, {4324, 10072}, {4511, 43178}, {4699, 51065}, {4704, 51064}, {4740, 30271}, {4788, 51043}, {4995, 5261}, {5008, 7739}, {5032, 5102}, {5097, 48873}, {5237, 41113}, {5238, 41112}, {5265, 11238}, {5274, 5298}, {5281, 11237}, {5306, 44519}, {5334, 16963}, {5335, 16962}, {5339, 49861}, {5340, 49862}, {5343, 5351}, {5344, 5352}, {5365, 41122}, {5366, 41121}, {5395, 54522}, {5476, 48920}, {5493, 51093}, {5550, 50802}, {5603, 28202}, {5657, 28208}, {5731, 16200}, {5732, 60984}, {5882, 51092}, {5918, 44663}, {5921, 48898}, {5984, 8591}, {6000, 33884}, {6054, 38736}, {6411, 42604}, {6412, 42605}, {6429, 32787}, {6430, 32788}, {6431, 6460}, {6432, 6459}, {6437, 7585}, {6438, 7586}, {6451, 42540}, {6452, 42539}, {6455, 23269}, {6456, 23275}, {6480, 6560}, {6481, 6561}, {6482, 42525}, {6483, 42524}, {6484, 35822}, {6485, 35823}, {6486, 42267}, {6487, 42266}, {6488, 43413}, {6489, 43414}, {6776, 48885}, {6781, 14930}, {7581, 52047}, {7582, 52048}, {7712, 51394}, {7736, 44541}, {7750, 32840}, {7767, 32880}, {7768, 32896}, {7771, 32885}, {7773, 32873}, {7782, 32837}, {7802, 32831}, {7811, 32830}, {7885, 51579}, {8142, 31150}, {8717, 43574}, {8972, 42264}, {9140, 37853}, {9143, 16163}, {9542, 23267}, {9544, 37480}, {9589, 51103}, {9779, 19883}, {9780, 34648}, {9812, 25055}, {9821, 20105}, {9939, 34624}, {9961, 31165}, {10137, 43386}, {10138, 43387}, {10141, 43883}, {10142, 43884}, {10168, 48879}, {10248, 30308}, {10519, 11645}, {10574, 21969}, {10645, 43403}, {10646, 43404}, {10653, 34754}, {10654, 34755}, {10706, 11693}, {10707, 38759}, {10708, 38771}, {10709, 38783}, {10717, 38803}, {11002, 16226}, {11008, 51136}, {11015, 20008}, {11177, 12117}, {11178, 55642}, {11179, 37517}, {11480, 43332}, {11481, 43333}, {11485, 43481}, {11486, 43482}, {11668, 60113}, {11694, 38790}, {11738, 35257}, {11824, 13666}, {11825, 13786}, {12243, 35369}, {12279, 13348}, {12702, 20014}, {13172, 14830}, {13391, 61136}, {13678, 51952}, {13798, 51953}, {13941, 42263}, {14484, 60648}, {14537, 31400}, {14561, 55680}, {14683, 16111}, {14853, 55695}, {14907, 32836}, {14915, 54041}, {15072, 36987}, {15644, 52093}, {16241, 42134}, {16242, 42133}, {16267, 42086}, {16268, 42085}, {16644, 42141}, {16645, 42140}, {16936, 37672}, {18480, 50863}, {18483, 50873}, {18487, 61301}, {18492, 46930}, {18581, 42931}, {18582, 42930}, {18845, 54645}, {19053, 42258}, {19054, 42259}, {19862, 50869}, {19875, 28164}, {19877, 50829}, {19878, 58217}, {19924, 39561}, {20050, 51082}, {20052, 34718}, {20054, 50817}, {20080, 46264}, {20081, 33706}, {20095, 38761}, {20096, 38773}, {20099, 37749}, {20423, 48880}, {20427, 32903}, {20477, 36889}, {20582, 51537}, {21356, 31884}, {21843, 39563}, {21850, 51211}, {22165, 55614}, {22235, 42165}, {22237, 42164}, {23249, 43314}, {23253, 42602}, {23259, 43315}, {23263, 42603}, {24473, 31805}, {25565, 55669}, {28150, 38021}, {28160, 38074}, {28172, 38068}, {28182, 38022}, {28186, 38066}, {28204, 59417}, {28228, 58241}, {28610, 34701}, {29012, 55640}, {29181, 55703}, {29317, 33750}, {30331, 45834}, {31253, 50870}, {31670, 55691}, {31673, 46932}, {32424, 38798}, {32785, 43507}, {32786, 43508}, {32815, 32874}, {32819, 32872}, {32822, 32882}, {32870, 43459}, {33751, 55683}, {33878, 50974}, {34473, 41135}, {34504, 47102}, {34595, 51086}, {34604, 34616}, {34605, 34618}, {34607, 34620}, {34610, 34626}, {34611, 34630}, {34631, 34773}, {35240, 54036}, {35242, 46933}, {35750, 41020}, {35770, 42261}, {35771, 42260}, {36331, 41021}, {36413, 36427}, {36836, 43769}, {36843, 43770}, {36967, 42091}, {36968, 42090}, {36969, 43199}, {36970, 43200}, {37640, 42088}, {37641, 42087}, {37666, 48842}, {37668, 59634}, {37689, 44526}, {37832, 42113}, {37835, 42112}, {38079, 55682}, {38259, 54644}, {38746, 41134}, {39874, 50966}, {39899, 51179}, {40330, 48896}, {40341, 50970}, {40693, 46334}, {40694, 46335}, {41100, 42150}, {41101, 42151}, {41119, 42431}, {41120, 42432}, {41428, 55616}, {41869, 46934}, {41943, 42161}, {41944, 42160}, {41975, 54635}, {41976, 54634}, {42089, 43549}, {42092, 43548}, {42096, 51944}, {42097, 51945}, {42099, 42972}, {42100, 42973}, {42119, 42943}, {42120, 42942}, {42126, 43329}, {42127, 43328}, {42129, 42906}, {42130, 42913}, {42131, 42912}, {42132, 42907}, {42139, 43402}, {42142, 43401}, {42149, 49824}, {42152, 49825}, {42157, 42631}, {42158, 42632}, {42225, 43317}, {42226, 43316}, {42429, 43473}, {42430, 43474}, {42433, 42510}, {42434, 42511}, {42520, 42935}, {42521, 42934}, {42570, 60299}, {42571, 60300}, {42588, 42791}, {42589, 42792}, {42641, 53517}, {42642, 53520}, {42727, 43624}, {42728, 43625}, {42817, 43493}, {42818, 43494}, {42891, 61719}, {42932, 43416}, {42933, 43417}, {42940, 43202}, {42941, 43201}, {43174, 51072}, {43193, 43228}, {43194, 43229}, {43440, 54578}, {43441, 54579}, {43621, 51213}, {43681, 54851}, {43951, 60238}, {44299, 46847}, {47352, 51538}, {47354, 55646}, {47586, 60216}, {48310, 55673}, {48891, 50977}, {48906, 51177}, {48910, 50983}, {50709, 61680}, {50976, 51171}, {50978, 55604}, {50984, 55656}, {51026, 51126}, {51067, 61252}, {51084, 61268}, {51091, 58245}, {51212, 51737}, {52053, 54056}, {52054, 54055}, {53108, 54476}, {54734, 60145}, {54815, 56059}, {54920, 60650}, {54934, 60639}, {60118, 60283}, {60147, 60277}, {60324, 60641}, {60335, 60625}, {60336, 60626}
X(62120) = midpoint of X(i) and X(j) for these {i,j}: {20, 10304}, {1657, 14269}, {3534, 15689}, {3545, 11001}, {5054, 15681}, {15699, 15704}
X(62120) = reflection of X(i) in X(j) for these {i,j}: {10304, 376}, {10706, 11693}, {11002, 20791}, {11693, 38726}, {14269, 549}, {15682, 14269}, {15689, 550}, {17504, 548}, {2, 10304}, {21356, 31884}, {376, 15689}, {381, 17504}, {3524, 15688}, {3543, 3545}, {3545, 3}, {3830, 15699}, {3839, 3524}, {4, 5054}, {41135, 34473}, {5032, 25406}, {5054, 8703}, {51538, 47352}, {53620, 165}, {9779, 58221}, {9812, 25055}
X(62120) = inverse of X(61944) in orthocentroidal circle
X(62120) = inverse of X(61944) in Yff hyperbola
X(62120) = complement of X(62032)
X(62120) = anticomplement of X(3839)
X(62120) = pole of line {523, 61944} with respect to the orthocentroidal circle
X(62120) = pole of line {185, 15082} with respect to the Jerabek hyperbola
X(62120) = pole of line {6, 61944} with respect to the Kiepert hyperbola
X(62120) = pole of line {523, 61944} with respect to the Yff hyperbola
X(62120) = pole of line {69, 15683} with respect to the Wallace hyperbola
X(62120) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(15683)}}, {{A, B, C, X(297), X(60635)}}, {{A, B, C, X(468), X(54921)}}, {{A, B, C, X(546), X(3346)}}, {{A, B, C, X(1105), X(55864)}}, {{A, B, C, X(1217), X(5079)}}, {{A, B, C, X(1294), X(3545)}}, {{A, B, C, X(1494), X(50687)}}, {{A, B, C, X(2693), X(37953)}}, {{A, B, C, X(3522), X(57822)}}, {{A, B, C, X(3543), X(35510)}}, {{A, B, C, X(3627), X(54552)}}, {{A, B, C, X(3830), X(16251)}}, {{A, B, C, X(3832), X(36889)}}, {{A, B, C, X(3843), X(54923)}}, {{A, B, C, X(3854), X(51348)}}, {{A, B, C, X(3859), X(18855)}}, {{A, B, C, X(4846), X(5066)}}, {{A, B, C, X(7486), X(15740)}}, {{A, B, C, X(8703), X(18850)}}, {{A, B, C, X(8889), X(54522)}}, {{A, B, C, X(11270), X(44880)}}, {{A, B, C, X(11738), X(52294)}}, {{A, B, C, X(14269), X(18317)}}, {{A, B, C, X(15022), X(55958)}}, {{A, B, C, X(15749), X(17578)}}, {{A, B, C, X(17538), X(60122)}}, {{A, B, C, X(18846), X(49134)}}, {{A, B, C, X(21735), X(60618)}}, {{A, B, C, X(31621), X(44334)}}, {{A, B, C, X(35501), X(44731)}}, {{A, B, C, X(38282), X(54644)}}, {{A, B, C, X(40506), X(44335)}}, {{A, B, C, X(44216), X(46270)}}, {{A, B, C, X(46412), X(55863)}}, {{A, B, C, X(47332), X(50480)}}, {{A, B, C, X(47339), X(53934)}}, {{A, B, C, X(52283), X(60628)}}, {{A, B, C, X(52288), X(60648)}}, {{A, B, C, X(52299), X(54645)}}, {{A, B, C, X(52485), X(56371)}}, {{A, B, C, X(54660), X(61138)}}
X(62120) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 10304, 15705}, {2, 140, 17678}, {2, 15677, 11106}, {2, 15683, 3146}, {2, 17578, 381}, {2, 20, 15683}, {2, 3543, 3832}, {2, 376, 3522}, {2, 381, 15022}, {2, 3854, 5071}, {2, 5059, 3543}, {3, 11539, 3524}, {3, 15719, 15692}, {3, 1657, 3853}, {3, 20, 5059}, {3, 22, 13620}, {3, 30, 3545}, {3, 3534, 15686}, {3, 3545, 15708}, {3, 381, 11812}, {3, 3830, 15723}, {3, 3845, 15702}, {3, 3853, 3533}, {4, 3090, 3859}, {4, 631, 5079}, {5, 14093, 15698}, {5, 15698, 15721}, {20, 15697, 376}, {20, 15721, 15685}, {20, 3091, 1657}, {20, 3523, 3529}, {20, 3543, 11001}, {20, 376, 2}, {20, 548, 17578}, {30, 14269, 15682}, {30, 15699, 3830}, {30, 3524, 3839}, {30, 376, 10304}, {30, 548, 17504}, {30, 549, 14269}, {30, 550, 15689}, {30, 8703, 5054}, {140, 7486, 17536}, {376, 15682, 3528}, {376, 17538, 3534}, {376, 3524, 15688}, {376, 3528, 15695}, {376, 550, 15697}, {382, 10303, 3854}, {546, 15714, 15701}, {547, 11812, 632}, {547, 3853, 3860}, {550, 15686, 15690}, {1657, 15695, 549}, {1657, 3528, 3091}, {2043, 2044, 17538}, {3146, 15717, 5068}, {3146, 3522, 15717}, {3524, 15682, 14892}, {3524, 3545, 11539}, {3534, 15681, 12103}, {3534, 15696, 15681}, {3543, 5056, 3845}, {3545, 15709, 5067}, {3627, 10299, 7486}, {3627, 15759, 15694}, {3627, 4221, 10303}, {3655, 50872, 3623}, {3655, 6361, 50872}, {3830, 15706, 15699}, {3830, 15723, 3850}, {3843, 15716, 10124}, {3845, 15702, 5056}, {5055, 10303, 13745}, {5066, 15700, 3525}, {5073, 14869, 6830}, {5073, 15700, 5066}, {6361, 50819, 3655}, {6409, 42414, 1131}, {6410, 42413, 1132}, {10304, 15640, 15709}, {10304, 15692, 15710}, {10304, 15708, 3}, {11001, 11812, 15640}, {11001, 15686, 20}, {11177, 12117, 20094}, {11179, 48892, 50975}, {11179, 51028, 51170}, {11180, 50969, 3098}, {12101, 15703, 3855}, {12101, 15712, 15703}, {12103, 15690, 547}, {12103, 15696, 4}, {12117, 38749, 11177}, {14093, 15685, 5}, {14893, 15711, 3526}, {15681, 15695, 5070}, {15681, 15696, 8703}, {15683, 17678, 15684}, {15685, 15688, 14890}, {15686, 15696, 15719}, {15687, 15693, 3090}, {15692, 15697, 15696}, {15693, 17800, 15687}, {15694, 15759, 10299}, {15699, 15704, 30}, {15699, 15706, 631}, {15709, 17504, 3523}, {16644, 42141, 43540}, {16645, 42140, 43541}, {28158, 58221, 9779}, {31730, 50811, 34632}, {34627, 50813, 3579}, {34632, 50811, 145}, {34638, 50815, 1}, {41943, 42161, 49874}, {41944, 42160, 49873}, {42087, 42625, 37641}, {42088, 42626, 37640}, {42130, 52080, 42983}, {42131, 52079, 42982}, {42586, 49905, 42165}, {42587, 49906, 42164}, {43273, 48881, 54170}, {43273, 54170, 193}, {43540, 43869, 16644}, {48905, 50968, 54169}, {48905, 54169, 51023}, {51214, 54170, 55582}
X(62121) lies on these lines: {2, 3}, {49, 8717}, {61, 43646}, {62, 43645}, {516, 61277}, {517, 61289}, {542, 55602}, {962, 61280}, {999, 4330}, {1351, 33749}, {1352, 55632}, {1384, 7765}, {1483, 58247}, {1498, 32903}, {1503, 55616}, {3098, 48662}, {3295, 4325}, {3411, 42154}, {3412, 42155}, {3579, 37712}, {3653, 51079}, {3818, 55648}, {4297, 8148}, {4301, 37624}, {4309, 7373}, {4316, 9657}, {4317, 6767}, {4324, 9670}, {4333, 37606}, {5010, 9656}, {5050, 48880}, {5085, 48920}, {5093, 48873}, {5339, 42528}, {5340, 42529}, {5657, 61253}, {5691, 31447}, {5731, 61281}, {5882, 51080}, {5925, 14530}, {6101, 52093}, {6199, 9681}, {6221, 51911}, {6361, 61286}, {6395, 42258}, {6398, 51910}, {6407, 6560}, {6408, 6561}, {6409, 45384}, {6410, 45385}, {6417, 42260}, {6418, 42261}, {6445, 31454}, {6449, 42267}, {6450, 42266}, {6451, 35820}, {6452, 35821}, {6455, 35812}, {6456, 35813}, {6474, 9693}, {6496, 23251}, {6497, 23261}, {6781, 9605}, {7280, 9671}, {7354, 31480}, {7583, 9690}, {7584, 43415}, {7745, 31470}, {7747, 31492}, {7748, 11742}, {7988, 58219}, {7991, 34748}, {8550, 51135}, {8976, 53517}, {9588, 28160}, {9589, 10246}, {9607, 43136}, {9624, 28146}, {9655, 31452}, {9680, 13665}, {9691, 18512}, {9692, 23267}, {9707, 43599}, {9778, 18526}, {10541, 50976}, {10575, 15606}, {11362, 51515}, {11480, 43633}, {11481, 43632}, {11485, 42434}, {11486, 42433}, {11495, 26321}, {11645, 55626}, {12017, 48872}, {12111, 54047}, {12279, 54042}, {12308, 16163}, {12511, 18515}, {12512, 18525}, {12702, 61296}, {12902, 37853}, {13340, 46850}, {13348, 18439}, {13491, 54048}, {13903, 31414}, {13951, 53520}, {13961, 42225}, {14641, 23039}, {14855, 37484}, {14981, 38731}, {15045, 55286}, {15058, 54044}, {15063, 38723}, {15068, 52100}, {15069, 48898}, {15484, 31450}, {15533, 55600}, {15603, 43619}, {16003, 38788}, {16111, 23236}, {16192, 28168}, {16772, 42127}, {16773, 42126}, {16936, 37483}, {16960, 42689}, {16961, 42688}, {16962, 43310}, {16963, 43311}, {16964, 42115}, {16965, 42116}, {17845, 52102}, {18440, 55624}, {18442, 56516}, {18480, 31425}, {18481, 59420}, {18510, 42637}, {18553, 55641}, {19106, 42490}, {19107, 42491}, {19924, 53092}, {21358, 55647}, {22236, 43232}, {22238, 43233}, {23241, 38621}, {28154, 61271}, {28164, 61258}, {28194, 61282}, {28202, 30389}, {28208, 61252}, {29012, 55639}, {29181, 55705}, {29323, 55651}, {31467, 43618}, {31663, 37714}, {31666, 50865}, {31670, 55692}, {31730, 37727}, {31884, 48891}, {33543, 33887}, {33751, 48910}, {33878, 48885}, {34507, 55620}, {34783, 36987}, {34785, 35450}, {35255, 42414}, {35256, 42413}, {36967, 43305}, {36968, 43304}, {36969, 43372}, {36970, 43373}, {36990, 55643}, {37494, 43807}, {37545, 37723}, {37726, 38754}, {38064, 51134}, {38066, 50812}, {38072, 55679}, {38634, 38733}, {38635, 38736}, {38636, 38756}, {38637, 38759}, {38638, 38726}, {38639, 48658}, {40107, 48905}, {40693, 42131}, {40694, 42130}, {41963, 42572}, {41964, 42573}, {41973, 42631}, {41974, 42632}, {42090, 42148}, {42091, 42147}, {42096, 44016}, {42097, 44015}, {42099, 42153}, {42100, 42156}, {42129, 42692}, {42132, 42693}, {42157, 42625}, {42158, 42626}, {42545, 43545}, {42546, 43544}, {42584, 42815}, {42585, 42816}, {42596, 43226}, {42597, 43227}, {42629, 42691}, {42630, 42690}, {42813, 43637}, {42814, 43636}, {42888, 43464}, {42889, 43463}, {42912, 43769}, {42913, 43770}, {43150, 55622}, {43174, 61248}, {43177, 51514}, {43273, 55580}, {43322, 53130}, {43323, 53131}, {43374, 43560}, {43375, 43561}, {43785, 43879}, {43786, 43880}, {43845, 52099}, {44456, 44882}, {46264, 55593}, {47353, 55637}, {48661, 58230}, {48879, 53094}, {48881, 55584}, {48884, 55654}, {48889, 55656}, {48895, 55671}, {48896, 55646}, {48901, 55678}, {48904, 55673}, {48942, 55660}, {48943, 55667}, {50805, 61290}, {50955, 55614}, {50968, 55631}, {50973, 52987}, {51024, 55687}, {58220, 61268}, {58222, 61270}, {59503, 61246}
X(62121) = midpoint of X(i) and X(j) for these {i,j}: {20, 3528}, {15681, 15701}
X(62121) = reflection of X(i) in X(j) for these {i,j}: {15702, 8703}, {381, 15698}, {382, 3832}, {3526, 3528}, {3830, 15703}, {3851, 3}, {4, 14869}
X(62121) = anticomplement of X(61976)
X(62121) = pole of line {185, 15694} with respect to the Jerabek hyperbola
X(62121) = pole of line {6, 43306} with respect to the Kiepert hyperbola
X(62121) = pole of line {69, 55592} with respect to the Wallace hyperbola
X(62121) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(1105), X(15694)}}, {{A, B, C, X(1294), X(3851)}}, {{A, B, C, X(3521), X(41099)}}, {{A, B, C, X(3627), X(52441)}}, {{A, B, C, X(3845), X(15318)}}, {{A, B, C, X(6662), X(41991)}}, {{A, B, C, X(15691), X(60122)}}, {{A, B, C, X(15707), X(60007)}}, {{A, B, C, X(21400), X(50687)}}, {{A, B, C, X(34483), X(46333)}}, {{A, B, C, X(43917), X(45003)}}
X(62121) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 14269, 140}, {3, 15681, 5073}, {3, 15684, 1656}, {3, 15685, 4}, {3, 1656, 15707}, {3, 17800, 3843}, {3, 20, 17800}, {3, 30, 3851}, {3, 382, 5070}, {3, 550, 15689}, {4, 15708, 12812}, {5, 10124, 5067}, {5, 3526, 15703}, {5, 3530, 3525}, {5, 3853, 3839}, {20, 15717, 3529}, {20, 17578, 11001}, {20, 376, 5}, {20, 548, 382}, {20, 550, 15696}, {30, 15698, 381}, {30, 3528, 3526}, {30, 8703, 15702}, {376, 11001, 15705}, {376, 12103, 1657}, {376, 15681, 15718}, {376, 3839, 8703}, {382, 15696, 548}, {382, 3526, 3832}, {548, 15704, 7486}, {549, 5059, 5076}, {550, 15691, 17538}, {550, 15704, 15690}, {550, 17538, 3534}, {1656, 3529, 15684}, {1657, 3534, 12103}, {1657, 5054, 3146}, {2041, 2042, 3845}, {2043, 2044, 15691}, {3523, 15702, 12108}, {3534, 15688, 15686}, {3534, 15696, 20}, {3543, 15712, 5079}, {3627, 10124, 3854}, {3627, 10304, 15720}, {3830, 15689, 376}, {3853, 8703, 15717}, {3861, 15696, 6961}, {5070, 15694, 16239}, {10304, 15720, 3}, {11001, 14093, 14269}, {11541, 15692, 3850}, {12100, 14869, 3523}, {12100, 15685, 3830}, {12902, 37853, 38633}, {15681, 15689, 15695}, {15681, 15695, 5055}, {15681, 15701, 30}, {15685, 15688, 15694}, {15686, 15688, 15685}, {15686, 15690, 15708}, {15686, 15694, 15681}, {15686, 15697, 15688}, {15690, 15704, 3522}, {15702, 15707, 15701}, {15707, 17800, 3853}, {38733, 38747, 38634}, {38759, 48680, 38637}, {42433, 43194, 11486}, {42434, 43193, 11485}
X(62122) lies on these lines: {2, 3}, {962, 50815}, {1350, 51215}, {3068, 43318}, {3069, 43319}, {3620, 48891}, {3622, 28202}, {4297, 50872}, {5032, 48873}, {5351, 49873}, {5352, 49874}, {5691, 50816}, {5731, 34638}, {5921, 50965}, {6407, 43386}, {6408, 43387}, {6409, 42641}, {6410, 42642}, {6441, 41945}, {6442, 41946}, {6455, 14241}, {6456, 14226}, {6476, 6560}, {6477, 6561}, {6478, 53130}, {6479, 53131}, {6486, 43342}, {6487, 43343}, {7989, 50867}, {9542, 35822}, {10147, 43411}, {10148, 43412}, {10576, 43566}, {10577, 43567}, {10645, 43540}, {10646, 43541}, {11008, 48881}, {11531, 51080}, {11645, 50969}, {12512, 38098}, {12820, 42911}, {12821, 42910}, {16192, 51083}, {18481, 20054}, {19875, 50863}, {19883, 50873}, {20050, 31730}, {20057, 28194}, {20583, 25406}, {21356, 50968}, {21358, 51216}, {25055, 51079}, {28208, 50813}, {34628, 34641}, {34632, 34747}, {36836, 42588}, {36843, 42589}, {36967, 42804}, {36968, 42803}, {36969, 43869}, {36970, 43870}, {36990, 50972}, {37640, 43106}, {37641, 43105}, {41112, 42939}, {41113, 42938}, {41119, 43479}, {41120, 43480}, {42143, 43553}, {42146, 43552}, {42157, 42636}, {42158, 42635}, {42159, 42797}, {42160, 43012}, {42161, 43013}, {42162, 42798}, {42262, 42537}, {42265, 42538}, {42413, 52046}, {42414, 52045}, {42524, 43524}, {42525, 43523}, {42532, 42612}, {42533, 42613}, {42602, 43507}, {42603, 43508}, {42629, 43230}, {42630, 43231}, {42637, 43210}, {42638, 43209}, {43002, 43201}, {43003, 43202}, {43022, 43485}, {43023, 43486}, {43211, 43521}, {43212, 43522}, {43256, 43512}, {43257, 43511}, {43416, 43487}, {43417, 43488}, {43418, 43465}, {43419, 43466}, {43632, 49824}, {43633, 49825}, {44882, 51028}, {47352, 51134}, {48310, 51029}, {48885, 50967}, {48892, 54132}, {50812, 53620}, {50958, 55622}, {50964, 55669}, {50971, 51212}, {50994, 55626}, {51081, 51118}, {51135, 55722}, {51176, 55584}, {54170, 59411}
X(62122) = midpoint of X(i) and X(j) for these {i,j}: {3090, 11001}, {15681, 15700}
X(62122) = reflection of X(i) in X(j) for these {i,j}: {16192, 51083}, {2, 3528}, {3525, 6891}, {3526, 8703}, {3832, 15698}, {4, 15701}, {50867, 7989}, {50964, 55669}, {50994, 55626}, {6848, 5070}
X(62122) = anticomplement of X(61980)
X(62122) = pole of line {69, 62153} with respect to the Wallace hyperbola
X(62122) = intersection, other than A, B, C, of circumconics {{A, B, C, X(253), X(14269)}}, {{A, B, C, X(1294), X(41106)}}, {{A, B, C, X(1494), X(50688)}}, {{A, B, C, X(3839), X(57897)}}, {{A, B, C, X(3858), X(51348)}}, {{A, B, C, X(12102), X(31361)}}, {{A, B, C, X(14093), X(18850)}}
X(62122) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 10299, 15708}, {2, 15707, 10303}, {2, 3146, 14269}, {2, 3522, 15710}, {2, 382, 3839}, {3, 11540, 3524}, {4, 376, 14093}, {20, 10303, 1657}, {20, 15692, 15683}, {20, 15696, 7486}, {20, 15697, 10304}, {30, 15698, 3832}, {30, 15701, 4}, {30, 5070, 6848}, {30, 6891, 3525}, {30, 8703, 3526}, {376, 11001, 549}, {376, 15683, 15692}, {376, 15715, 15688}, {376, 17538, 15691}, {376, 5071, 8703}, {546, 550, 15696}, {548, 15682, 15705}, {550, 17504, 15690}, {3146, 6931, 546}, {3526, 3850, 3090}, {3528, 3529, 3851}, {3534, 15689, 12103}, {3534, 15693, 6958}, {3543, 10304, 15721}, {3543, 15721, 3091}, {8703, 12100, 6926}, {8703, 14269, 10299}, {10124, 15701, 15702}, {10299, 14269, 2}, {10299, 15687, 17564}, {11001, 15689, 3522}, {11001, 15710, 382}, {12103, 15689, 11001}, {14093, 15690, 376}, {15681, 15687, 3529}, {15681, 15688, 15687}, {15681, 15700, 30}, {15682, 15705, 5056}, {15683, 15686, 20}, {15683, 15692, 3543}, {15684, 15710, 16401}, {15687, 15688, 15715}, {15692, 15702, 3523}, {15692, 15708, 15718}, {15695, 15704, 3545}, {15700, 15703, 14869}, {16371, 17534, 16417}, {43002, 43201, 43238}, {48873, 50975, 5032}
X(62123) lies on these lines: {2, 3}, {6, 43634}, {141, 55640}, {397, 43244}, {398, 43245}, {516, 61278}, {517, 61290}, {575, 50971}, {1503, 55612}, {3070, 6486}, {3071, 6487}, {3564, 48885}, {3579, 61249}, {3590, 43521}, {3591, 43522}, {3767, 11742}, {4297, 11278}, {4301, 28216}, {4316, 15888}, {4324, 37722}, {4325, 15338}, {4330, 15172}, {5041, 6781}, {5097, 48892}, {5102, 48873}, {5237, 42497}, {5238, 42496}, {5319, 44519}, {5349, 42430}, {5350, 42429}, {5351, 43417}, {5352, 43416}, {5462, 55286}, {5480, 55685}, {5663, 15606}, {5690, 61248}, {5844, 31730}, {6361, 61597}, {6429, 6560}, {6430, 6561}, {6431, 42260}, {6432, 42261}, {6433, 42226}, {6434, 42225}, {6445, 43889}, {6446, 43890}, {6449, 31414}, {6453, 43209}, {6454, 43210}, {6455, 42414}, {6456, 42413}, {6480, 7583}, {6481, 7584}, {6484, 31454}, {6485, 42266}, {6496, 52667}, {6497, 52666}, {7354, 51817}, {7747, 15602}, {8718, 40111}, {8960, 43887}, {9680, 13925}, {9681, 42216}, {9706, 37477}, {9729, 58533}, {10143, 43386}, {10144, 43387}, {10222, 34638}, {10627, 14641}, {11180, 55620}, {11362, 28224}, {11522, 50820}, {11531, 34773}, {11542, 43633}, {11543, 43632}, {11592, 44870}, {12512, 28186}, {12571, 58219}, {12702, 61297}, {12816, 42959}, {12817, 42958}, {13340, 45957}, {13392, 38726}, {13491, 36987}, {13624, 28182}, {13993, 42263}, {14531, 14855}, {14677, 23236}, {15069, 55607}, {15171, 37587}, {15178, 50815}, {15311, 32903}, {16200, 61282}, {16528, 48915}, {16772, 42100}, {16773, 42099}, {16836, 58531}, {16964, 42585}, {16965, 42584}, {18357, 31447}, {18358, 48896}, {18553, 51025}, {18583, 55691}, {20379, 37853}, {20582, 55650}, {21850, 55703}, {22165, 55611}, {22392, 48916}, {22791, 30392}, {28154, 61272}, {28160, 61255}, {28172, 61259}, {28174, 33179}, {28178, 31662}, {28190, 31663}, {29012, 55636}, {29181, 50664}, {29317, 55688}, {31406, 44541}, {31417, 53095}, {31425, 38042}, {31487, 42638}, {33543, 61150}, {33697, 61614}, {33751, 55680}, {34380, 48881}, {34754, 42088}, {34755, 42087}, {35237, 51959}, {35242, 61258}, {35255, 41954}, {35256, 41953}, {36836, 43428}, {36843, 43429}, {36967, 41972}, {36968, 41971}, {37517, 44882}, {38155, 61524}, {39561, 48880}, {40107, 48891}, {41955, 41970}, {41956, 41969}, {41967, 43879}, {41968, 43880}, {42085, 43327}, {42086, 43326}, {42090, 43193}, {42091, 43194}, {42096, 42628}, {42097, 42627}, {42108, 42489}, {42109, 42488}, {42122, 42148}, {42123, 42147}, {42126, 43198}, {42127, 43197}, {42135, 42491}, {42138, 42490}, {42144, 42153}, {42145, 42156}, {42163, 43200}, {42164, 42528}, {42165, 42529}, {42166, 43199}, {42415, 42934}, {42416, 42935}, {42629, 42687}, {42630, 42686}, {42692, 56608}, {42693, 56609}, {42777, 42965}, {42778, 42964}, {42791, 42992}, {42792, 42993}, {42813, 42889}, {42814, 42888}, {42942, 42966}, {42943, 42967}, {42954, 43871}, {42955, 43872}, {42984, 43477}, {42985, 43478}, {43294, 43873}, {43295, 43874}, {43785, 52045}, {43786, 52046}, {43888, 58866}, {46264, 55591}, {47354, 55644}, {48872, 55699}, {48874, 55582}, {48876, 55618}, {48879, 55683}, {48898, 55603}, {48905, 55622}, {48906, 55722}, {48920, 51732}, {50978, 55602}, {51127, 55664}, {51128, 55662}, {51165, 55679}, {51214, 55580}, {58237, 61281}, {58248, 61289}, {61252, 61510}
X(62123) = midpoint of X(i) and X(j) for these {i,j}: {20, 548}, {140, 15704}, {546, 1657}, {547, 11001}, {550, 12103}, {3534, 15691}, {6361, 61597}, {10627, 14641}, {12100, 15681}, {12101, 15683}, {15686, 15690}, {18358, 48896}, {48905, 61545}
X(62123) = reflection of X(i) in X(j) for these {i,j}: {10124, 8703}, {11737, 15759}, {12102, 140}, {12571, 58219}, {13392, 38726}, {15687, 11540}, {15759, 376}, {382, 3856}, {3530, 548}, {3850, 3}, {3853, 16239}, {3860, 14891}, {3861, 3530}, {4, 12108}, {44870, 11592}, {5462, 55286}
X(62123) = complement of X(62034)
X(62123) = pole of line {185, 11539} with respect to the Jerabek hyperbola
X(62123) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(68), X(15640)}}, {{A, B, C, X(1105), X(11539)}}, {{A, B, C, X(3521), X(23046)}}, {{A, B, C, X(3522), X(43970)}}, {{A, B, C, X(14861), X(44904)}}, {{A, B, C, X(15719), X(60007)}}
X(62123) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 15702, 15712}, {3, 16239, 3530}, {3, 1656, 15719}, {3, 1657, 3543}, {3, 30, 3850}, {3, 382, 5067}, {3, 3850, 11812}, {3, 4, 11539}, {3, 5056, 549}, {3, 5059, 3845}, {3, 550, 15690}, {4, 12108, 10109}, {4, 17678, 5072}, {5, 550, 15696}, {20, 15696, 5}, {20, 3528, 17800}, {20, 376, 382}, {20, 382, 15704}, {20, 3832, 11001}, {20, 550, 548}, {20, 631, 1657}, {30, 11540, 15687}, {30, 140, 12102}, {30, 14891, 3860}, {30, 16239, 3853}, {30, 3530, 3861}, {30, 376, 15759}, {30, 8703, 10124}, {140, 11737, 3628}, {140, 12102, 11737}, {140, 15693, 12108}, {140, 382, 3856}, {140, 5067, 16239}, {140, 546, 5055}, {376, 11001, 15708}, {376, 15685, 17504}, {376, 5055, 8703}, {547, 3853, 3832}, {548, 12103, 20}, {550, 17538, 15691}, {550, 3534, 12103}, {632, 5073, 14893}, {1657, 15722, 3146}, {1657, 5055, 11541}, {1657, 8703, 546}, {3091, 16418, 3090}, {3146, 15712, 5066}, {3522, 15681, 3627}, {3522, 3545, 3}, {3522, 3627, 12100}, {3523, 12812, 11540}, {3523, 15687, 12812}, {3526, 3627, 3859}, {3530, 10124, 631}, {3545, 6958, 15686}, {3830, 16417, 3858}, {3845, 15704, 5059}, {3845, 15708, 547}, {3845, 17504, 15723}, {3854, 6906, 381}, {3857, 15714, 15720}, {3859, 12100, 3526}, {4190, 17542, 13735}, {5073, 10304, 632}, {5076, 10299, 15699}, {10109, 15759, 15693}, {12100, 15681, 30}, {12102, 15759, 140}, {12103, 15691, 550}, {12108, 12811, 1010}, {13340, 52093, 45957}, {13741, 15640, 4}, {14784, 14785, 15640}, {15682, 15720, 3857}, {15689, 15693, 376}, {15696, 17800, 3528}, {42433, 42890, 34755}, {42434, 42891, 34754}, {43634, 43635, 6}
X(62124) lies on these lines: {2, 3}, {6, 43495}, {8, 59420}, {40, 20052}, {99, 32879}, {145, 5493}, {193, 59411}, {489, 51953}, {490, 51952}, {576, 50975}, {1352, 55630}, {1992, 51135}, {1993, 16936}, {3241, 51080}, {3600, 8162}, {3617, 12512}, {3621, 9778}, {3623, 4297}, {3785, 32882}, {4294, 37602}, {4314, 5558}, {4324, 14986}, {4678, 37712}, {4821, 30271}, {5304, 44519}, {5318, 43479}, {5321, 43480}, {5343, 42099}, {5344, 42100}, {5365, 10646}, {5366, 10645}, {5550, 28158}, {5882, 20070}, {5921, 55608}, {5984, 10992}, {6409, 53517}, {6410, 53520}, {6468, 42638}, {6469, 42637}, {6470, 42259}, {6471, 42258}, {6776, 55585}, {7691, 41467}, {7768, 32840}, {7802, 32825}, {7860, 32831}, {7871, 32841}, {7904, 60285}, {7991, 20049}, {8142, 26777}, {8550, 61044}, {8972, 42414}, {9589, 50815}, {9681, 43256}, {9692, 35822}, {9841, 23958}, {10222, 50819}, {10248, 58221}, {10513, 32820}, {10519, 48891}, {10574, 16981}, {10990, 14683}, {10991, 20094}, {11480, 22235}, {11481, 22237}, {11488, 42794}, {11489, 42793}, {11742, 37689}, {12002, 15045}, {12174, 35253}, {12250, 45185}, {12279, 33884}, {12324, 15108}, {12632, 34626}, {13941, 42413}, {14853, 48920}, {15516, 48880}, {15520, 48892}, {16192, 46932}, {18553, 55638}, {18581, 43636}, {18582, 43637}, {19106, 42959}, {19107, 42958}, {20014, 31730}, {20081, 22676}, {20096, 33521}, {22615, 42557}, {22644, 42558}, {23302, 43473}, {23303, 43474}, {25555, 33750}, {28164, 46933}, {29012, 55635}, {29317, 55689}, {31145, 50814}, {31454, 43411}, {31663, 61257}, {31670, 55693}, {32815, 32894}, {32816, 32895}, {34507, 55615}, {35242, 54448}, {35820, 42540}, {35821, 42539}, {36967, 42995}, {36968, 42994}, {36987, 52093}, {41963, 43376}, {41964, 43377}, {42090, 42998}, {42091, 42999}, {42096, 43870}, {42097, 43869}, {42108, 42774}, {42109, 42773}, {42122, 43242}, {42123, 43243}, {42140, 42944}, {42141, 42945}, {42149, 43011}, {42152, 43010}, {42160, 43032}, {42161, 43033}, {42271, 43561}, {42272, 43560}, {42429, 42909}, {42430, 42908}, {42494, 42693}, {42495, 42692}, {42584, 42988}, {42585, 42989}, {42586, 49862}, {42587, 49861}, {42598, 51945}, {42599, 51944}, {42686, 43772}, {42687, 43771}, {43407, 51911}, {43408, 51910}, {43681, 47586}, {44882, 51170}, {46264, 55590}, {48872, 51171}, {48873, 55716}, {48885, 55596}, {48898, 55601}, {51023, 55626}, {51092, 58245}, {51118, 61271}, {51136, 53097}, {59417, 61244}, {60118, 60145}, {60328, 60647}
X(62124) = midpoint of X(i) and X(j) for these {i,j}: {15681, 15716}
X(62124) = reflection of X(i) in X(j) for these {i,j}: {15723, 8703}, {3855, 3}, {4, 15720}
X(62124) = anticomplement of X(50689)
X(62124) = pole of line {185, 61856} with respect to the Jerabek hyperbola
X(62124) = pole of line {6, 60291} with respect to the Kiepert hyperbola
X(62124) = pole of line {69, 62152} with respect to the Wallace hyperbola
X(62124) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(1294), X(3855)}}, {{A, B, C, X(3346), X(3843)}}, {{A, B, C, X(3519), X(49137)}}, {{A, B, C, X(3543), X(52441)}}, {{A, B, C, X(3832), X(51348)}}, {{A, B, C, X(3853), X(16251)}}, {{A, B, C, X(4846), X(12811)}}, {{A, B, C, X(5079), X(14861)}}, {{A, B, C, X(7714), X(60324)}}, {{A, B, C, X(12103), X(42021)}}, {{A, B, C, X(14841), X(49134)}}, {{A, B, C, X(15696), X(26861)}}, {{A, B, C, X(15740), X(46936)}}, {{A, B, C, X(18846), X(49133)}}, {{A, B, C, X(18850), X(33923)}}, {{A, B, C, X(19708), X(60618)}}, {{A, B, C, X(35502), X(57730)}}, {{A, B, C, X(35510), X(50690)}}, {{A, B, C, X(43699), X(50688)}}
X(62124) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 15682, 7486}, {3, 15683, 17578}, {3, 15721, 15717}, {3, 17578, 2}, {3, 20, 15683}, {3, 30, 3855}, {3, 382, 15699}, {3, 3855, 15721}, {3, 3861, 15709}, {4, 15720, 5056}, {20, 15690, 15022}, {20, 15696, 3832}, {20, 15697, 3}, {20, 3091, 11001}, {20, 3523, 1657}, {20, 3543, 15704}, {20, 550, 3522}, {30, 15720, 4}, {30, 8703, 15723}, {140, 550, 15696}, {376, 11001, 5054}, {548, 5073, 10299}, {550, 15686, 140}, {1657, 3146, 5059}, {1657, 3522, 3854}, {1657, 3523, 3146}, {3091, 5054, 13735}, {3146, 15705, 5}, {3146, 3522, 3523}, {3146, 3832, 3830}, {3522, 15683, 5068}, {3523, 5056, 3525}, {3528, 15704, 3543}, {3529, 15686, 20}, {3529, 15696, 10304}, {3855, 5071, 5072}, {5073, 10299, 3091}, {6825, 17800, 5076}, {8972, 42414, 43519}, {10124, 15682, 3839}, {10299, 11001, 5073}, {12100, 15689, 376}, {13742, 15717, 631}, {13941, 42413, 43520}, {15681, 15716, 30}, {15686, 15696, 3529}, {15689, 15704, 3528}, {42108, 42774, 42776}, {42109, 42773, 42775}, {42568, 42570, 8972}, {42569, 42571, 13941}, {43495, 43496, 6}
X(62125) lies on these lines: {2, 3}, {1125, 58225}, {1352, 55628}, {3068, 10147}, {3069, 10148}, {3070, 6488}, {3071, 6489}, {3244, 20070}, {3311, 43788}, {3312, 43787}, {3620, 55626}, {3623, 58240}, {3629, 59411}, {3631, 14927}, {3632, 9778}, {4297, 16189}, {5343, 42528}, {5344, 42529}, {5349, 51944}, {5350, 51945}, {5351, 42630}, {5352, 42629}, {5418, 42604}, {5420, 42605}, {5493, 34747}, {5656, 32903}, {5921, 55606}, {6329, 48872}, {6431, 43383}, {6432, 43382}, {6447, 43321}, {6448, 43320}, {6453, 43407}, {6454, 43408}, {6519, 23267}, {6522, 23273}, {6560, 9543}, {6776, 55583}, {7991, 20050}, {8717, 9545}, {8976, 42540}, {9540, 43519}, {9812, 15808}, {10519, 55623}, {11008, 53097}, {12121, 38626}, {12632, 34620}, {12820, 42936}, {12821, 42937}, {13202, 15023}, {13846, 43785}, {13847, 43786}, {13935, 43520}, {13951, 42539}, {14023, 53141}, {14853, 55698}, {17852, 42637}, {19106, 42947}, {19107, 42946}, {20054, 31730}, {20080, 52987}, {20127, 38632}, {22234, 48892}, {22236, 43106}, {22238, 43105}, {22330, 48880}, {25406, 53858}, {28150, 46934}, {31670, 55694}, {33750, 48879}, {35369, 51523}, {35510, 57823}, {35812, 60291}, {35813, 60292}, {35822, 43523}, {35823, 43524}, {36836, 43465}, {36843, 43466}, {36967, 43496}, {36968, 43495}, {36969, 42798}, {36970, 42797}, {38627, 38730}, {38628, 38741}, {38629, 38753}, {38630, 38765}, {39874, 55595}, {40107, 50969}, {40330, 55644}, {42112, 43295}, {42113, 43294}, {42144, 43488}, {42145, 43487}, {42149, 42996}, {42152, 42997}, {42157, 42613}, {42158, 42612}, {42163, 43870}, {42166, 43869}, {42413, 53516}, {42414, 53513}, {42433, 43486}, {42434, 43485}, {42584, 42982}, {42585, 42983}, {42625, 43770}, {42626, 43769}, {42635, 49826}, {42636, 49827}, {42638, 43883}, {42920, 43553}, {42921, 43552}, {42944, 43541}, {42945, 43540}, {43621, 55679}, {46264, 55588}, {48873, 51170}, {48885, 55600}, {48891, 55617}, {48898, 55597}, {48920, 55704}, {50863, 61258}, {51095, 58242}, {51538, 55684}
X(62125) = anticomplement of X(61982)
X(62125) = pole of line {185, 61863} with respect to the Jerabek hyperbola
X(62125) = pole of line {69, 62149} with respect to the Wallace hyperbola
X(62125) = intersection, other than A, B, C, of circumconics {{A, B, C, X(382), X(35510)}}, {{A, B, C, X(3146), X(57823)}}, {{A, B, C, X(3346), X(3845)}}, {{A, B, C, X(3854), X(31371)}}, {{A, B, C, X(5076), X(16251)}}, {{A, B, C, X(15077), X(50691)}}, {{A, B, C, X(15740), X(46935)}}, {{A, B, C, X(18296), X(50687)}}, {{A, B, C, X(18850), X(46853)}}
X(62125) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 3529, 3146}, {2, 5059, 382}, {3, 11541, 3091}, {3, 12811, 631}, {3, 15704, 11541}, {3, 3146, 15022}, {4, 12108, 13727}, {20, 10304, 1657}, {20, 15697, 4}, {20, 3091, 15704}, {20, 3522, 15683}, {20, 3523, 11001}, {20, 376, 5059}, {376, 11001, 5055}, {376, 15685, 15708}, {376, 15717, 3522}, {376, 3845, 10304}, {376, 5059, 15717}, {382, 15693, 3851}, {382, 15704, 3529}, {550, 15681, 3528}, {1657, 10304, 17578}, {1657, 15696, 15716}, {3091, 10303, 5067}, {3522, 15022, 3}, {3522, 15683, 3832}, {3522, 3832, 15705}, {3528, 3529, 546}, {3529, 17538, 550}, {3534, 12103, 17538}, {3534, 6958, 8703}, {3627, 15716, 3090}, {3851, 3860, 3855}, {5076, 6958, 12103}, {5079, 10299, 10303}, {5418, 43560, 42604}, {5420, 43561, 42605}, {6827, 17800, 381}, {6847, 15682, 3830}, {10691, 11113, 11114}, {11001, 15696, 3523}, {11737, 15708, 2}, {11737, 16863, 16371}, {12103, 17538, 20}, {15685, 15688, 11737}, {15686, 15691, 15694}, {15688, 15699, 15710}, {15689, 15759, 376}, {16370, 16417, 11108}, {16370, 16862, 16858}
X(62126) lies on these lines: {2, 3}, {61, 43639}, {62, 43640}, {141, 55638}, {165, 61255}, {1353, 59411}, {1503, 55608}, {3579, 61251}, {4297, 61283}, {4317, 8162}, {4330, 37602}, {5237, 42778}, {5238, 42777}, {5318, 43648}, {5321, 43647}, {5351, 43017}, {5352, 43016}, {5480, 55686}, {5690, 59420}, {5734, 28216}, {5965, 48881}, {6468, 7583}, {6469, 7584}, {6470, 42260}, {6471, 42261}, {6781, 9607}, {9588, 38138}, {9681, 19117}, {9693, 18512}, {10645, 42530}, {10646, 42531}, {11224, 61286}, {11362, 61245}, {11482, 50975}, {11522, 50832}, {11592, 32062}, {12161, 16936}, {12512, 38112}, {12565, 19907}, {13925, 42414}, {13993, 42413}, {14641, 15606}, {15516, 48892}, {15520, 48880}, {16772, 42145}, {16773, 42144}, {16960, 43633}, {16961, 43632}, {18481, 61297}, {21850, 48920}, {22251, 34584}, {28164, 31447}, {28168, 31399}, {28178, 61276}, {28190, 37714}, {28228, 34773}, {28234, 61295}, {29012, 55634}, {29181, 55710}, {29317, 55690}, {31450, 44541}, {31454, 42226}, {31487, 43407}, {31492, 43618}, {33749, 44882}, {33751, 38136}, {38110, 48879}, {39884, 55635}, {40107, 55625}, {40693, 42584}, {40694, 42585}, {42087, 42991}, {42088, 42990}, {42090, 43631}, {42091, 43630}, {42112, 42491}, {42113, 42490}, {42117, 42433}, {42118, 42434}, {42122, 43193}, {42123, 43194}, {42157, 42634}, {42158, 42633}, {42225, 51910}, {42429, 42598}, {42430, 42599}, {42684, 42939}, {42685, 42938}, {42793, 42972}, {42794, 42973}, {44015, 56609}, {44016, 56608}, {48872, 59399}, {48874, 55585}, {48876, 48891}, {48885, 55601}, {48898, 55596}, {48906, 55720}, {50811, 61290}, {50959, 55675}, {50972, 55644}, {50980, 55650}, {50986, 55580}, {50991, 55628}, {58217, 61266}, {58239, 61284}
X(62126) = midpoint of X(i) and X(j) for these {i,j}: {20, 15696}, {1657, 3091}, {11001, 15694}, {15704, 15712}
X(62126) = reflection of X(i) in X(j) for these {i,j}: {14093, 15690}, {15687, 15713}, {15697, 15691}, {15711, 376}, {382, 3859}, {3627, 1656}, {3845, 15692}, {3858, 3}, {549, 15695}, {550, 17538}, {5076, 140}, {631, 548}, {632, 3522}
X(62126) = complement of X(62035)
X(62126) = pole of line {185, 10124} with respect to the Jerabek hyperbola
X(62126) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1105), X(10124)}}, {{A, B, C, X(1294), X(3858)}}, {{A, B, C, X(3521), X(3860)}}, {{A, B, C, X(14269), X(15318)}}
X(62126) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 15691, 550}, {3, 1657, 15682}, {3, 30, 3858}, {3, 382, 7486}, {3, 3839, 140}, {3, 3858, 15713}, {3, 4, 10124}, {5, 15686, 20}, {5, 20, 15704}, {5, 3530, 11539}, {20, 15697, 17578}, {20, 15717, 11001}, {20, 17538, 15696}, {20, 3528, 1657}, {20, 376, 17800}, {20, 550, 5}, {30, 140, 5076}, {30, 15690, 14093}, {30, 15691, 15697}, {30, 15692, 3845}, {30, 15695, 549}, {30, 1656, 3627}, {30, 3522, 632}, {30, 376, 15711}, {30, 3859, 382}, {30, 548, 631}, {376, 11539, 8703}, {382, 631, 3859}, {382, 7486, 3861}, {550, 12103, 15686}, {550, 3627, 376}, {631, 15696, 548}, {631, 3091, 5070}, {632, 3522, 15714}, {632, 3858, 5071}, {1656, 14269, 3091}, {1657, 15685, 6968}, {1657, 3528, 3853}, {2041, 2042, 14269}, {3522, 5071, 3}, {3528, 14269, 3530}, {3529, 11541, 6996}, {3627, 15711, 1656}, {3839, 10124, 6846}, {3843, 15696, 3522}, {3861, 5066, 3832}, {5059, 15688, 3628}, {5071, 17578, 3843}, {5073, 12100, 3857}, {10299, 15684, 12811}, {10299, 16052, 15720}, {11001, 15694, 30}, {11539, 15687, 5066}, {11541, 15720, 14893}, {15681, 15689, 15722}, {15682, 15697, 15695}, {15686, 15691, 15687}, {15686, 17538, 15712}
X(62127) lies on these lines: {2, 3}, {15, 42927}, {16, 42926}, {17, 42141}, {18, 42140}, {40, 4701}, {61, 43481}, {62, 43482}, {69, 48885}, {325, 32891}, {944, 5493}, {1056, 15338}, {1058, 15326}, {1131, 6455}, {1132, 6456}, {1352, 55627}, {1503, 55607}, {1587, 6437}, {1588, 6438}, {1975, 32890}, {2979, 14641}, {3068, 6484}, {3069, 6485}, {3070, 6433}, {3071, 6434}, {3316, 52667}, {3317, 52666}, {3592, 43256}, {3594, 43257}, {3618, 55688}, {3619, 29323}, {3622, 28178}, {3818, 55645}, {4297, 16200}, {4324, 37587}, {4325, 10385}, {5041, 14482}, {5097, 25406}, {5102, 44882}, {5237, 43204}, {5238, 43203}, {5254, 11742}, {5270, 51817}, {5339, 42970}, {5340, 42971}, {5343, 11481}, {5344, 11480}, {5365, 42096}, {5366, 42097}, {5485, 7780}, {5731, 33179}, {5878, 32903}, {5882, 6361}, {6200, 23269}, {6241, 36987}, {6337, 7860}, {6396, 23275}, {6411, 23253}, {6412, 23263}, {6425, 43209}, {6426, 43210}, {6429, 43407}, {6430, 43408}, {6431, 42259}, {6432, 42258}, {6459, 35770}, {6460, 35771}, {6480, 23267}, {6481, 23273}, {6482, 35822}, {6483, 35823}, {6486, 8960}, {6487, 43510}, {6776, 55582}, {6781, 7738}, {7581, 42260}, {7582, 42261}, {7750, 32824}, {7755, 46453}, {7768, 32817}, {7782, 32823}, {7802, 32818}, {7830, 18840}, {7967, 11278}, {7982, 34638}, {7991, 50818}, {8164, 10483}, {8550, 55722}, {8717, 34148}, {8718, 37480}, {8981, 43376}, {9543, 18512}, {9624, 50820}, {9693, 32787}, {9780, 28168}, {9862, 10992}, {10519, 55622}, {10625, 52093}, {10653, 42891}, {10654, 42890}, {10721, 38792}, {10722, 38746}, {10723, 38735}, {10727, 38770}, {10728, 38758}, {10732, 38782}, {10733, 38725}, {10984, 43576}, {10990, 12383}, {10991, 13172}, {10993, 12248}, {11160, 55595}, {11180, 55614}, {11362, 50809}, {11381, 54041}, {11488, 42431}, {11489, 42432}, {11738, 42021}, {12244, 30714}, {12245, 31730}, {12250, 44762}, {12253, 14900}, {12290, 13348}, {12317, 16111}, {12512, 38155}, {12632, 34740}, {12699, 31662}, {12818, 42558}, {12819, 42557}, {13464, 30392}, {13886, 41963}, {13939, 41964}, {13966, 43377}, {14226, 35813}, {14241, 35812}, {14561, 55683}, {14853, 55699}, {14907, 32822}, {14912, 37517}, {14927, 34507}, {15105, 34781}, {15602, 43618}, {15740, 34567}, {16192, 28172}, {16241, 42909}, {16242, 42908}, {18439, 33884}, {18553, 55636}, {19106, 42494}, {19107, 42495}, {20125, 38723}, {20427, 45185}, {21356, 55631}, {21740, 43178}, {22235, 42127}, {22237, 42126}, {25555, 48879}, {27355, 55166}, {29012, 55633}, {29181, 55711}, {29317, 55691}, {30264, 35514}, {31400, 44541}, {31414, 43413}, {31425, 34648}, {31487, 43386}, {31670, 55695}, {33534, 54434}, {33602, 41943}, {33603, 41944}, {33750, 48910}, {33751, 43621}, {34754, 42090}, {34755, 42091}, {34785, 54050}, {35814, 43524}, {35815, 43523}, {35820, 43432}, {35821, 43433}, {37640, 41974}, {37641, 41973}, {38021, 51079}, {38072, 51134}, {38074, 50812}, {38802, 44987}, {39561, 48892}, {39874, 48898}, {41100, 42995}, {41101, 42994}, {41112, 43426}, {41113, 43427}, {41977, 43011}, {41978, 43010}, {42085, 42981}, {42086, 42980}, {42087, 42999}, {42088, 42998}, {42089, 42776}, {42092, 42775}, {42099, 42149}, {42100, 42152}, {42104, 42937}, {42105, 42936}, {42119, 42151}, {42120, 42150}, {42133, 43239}, {42134, 43238}, {42136, 43870}, {42137, 43869}, {42139, 43446}, {42142, 43447}, {42153, 42793}, {42156, 42794}, {42159, 42961}, {42160, 42528}, {42161, 42529}, {42162, 42960}, {42225, 43890}, {42226, 43889}, {42490, 43401}, {42491, 43402}, {42537, 42603}, {42538, 42602}, {42584, 42806}, {42585, 42805}, {42586, 42791}, {42587, 42792}, {42682, 56608}, {42683, 56609}, {42684, 43773}, {42685, 43774}, {42988, 43465}, {42989, 43466}, {43174, 59388}, {43422, 49874}, {43423, 49873}, {43459, 52718}, {43485, 43777}, {43486, 43778}, {46264, 55587}, {48872, 55703}, {48881, 55591}, {48896, 55640}, {48901, 55680}, {48905, 55618}, {48920, 50664}, {50819, 51120}, {50966, 51027}, {50968, 51025}, {50969, 55626}, {50971, 53093}, {50974, 53097}, {50975, 51166}, {51176, 51214}, {51537, 55649}
X(62127) = midpoint of X(i) and X(j) for these {i,j}: {1657, 3851}, {11001, 15702}
X(62127) = reflection of X(i) in X(j) for these {i,j}: {14869, 548}, {15698, 376}, {15703, 8703}, {382, 3857}, {3090, 3528}, {3832, 3}, {4, 3523}
X(62127) = anticomplement of X(61984)
X(62127) = pole of line {185, 3533} with respect to the Jerabek hyperbola
X(62127) = pole of line {69, 15704} with respect to the Wallace hyperbola
X(62127) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(68), X(49136)}}, {{A, B, C, X(69), X(15704)}}, {{A, B, C, X(74), X(55578)}}, {{A, B, C, X(550), X(18849)}}, {{A, B, C, X(1105), X(3533)}}, {{A, B, C, X(1294), X(3832)}}, {{A, B, C, X(1593), X(34567)}}, {{A, B, C, X(1656), X(18852)}}, {{A, B, C, X(3519), X(17800)}}, {{A, B, C, X(3523), X(18851)}}, {{A, B, C, X(3532), X(55572)}}, {{A, B, C, X(3534), X(42021)}}, {{A, B, C, X(3627), X(15749)}}, {{A, B, C, X(3628), X(15740)}}, {{A, B, C, X(3839), X(51348)}}, {{A, B, C, X(3857), X(31371)}}, {{A, B, C, X(3860), X(6662)}}, {{A, B, C, X(4846), X(5072)}}, {{A, B, C, X(5055), X(14861)}}, {{A, B, C, X(5059), X(18847)}}, {{A, B, C, X(5068), X(18853)}}, {{A, B, C, X(5198), X(57715)}}, {{A, B, C, X(5897), X(38438)}}, {{A, B, C, X(10594), X(11738)}}, {{A, B, C, X(11270), X(35479)}}, {{A, B, C, X(11403), X(14483)}}, {{A, B, C, X(11410), X(57713)}}, {{A, B, C, X(12100), X(54660)}}, {{A, B, C, X(14528), X(55575)}}, {{A, B, C, X(15685), X(54667)}}, {{A, B, C, X(15697), X(60122)}}, {{A, B, C, X(15708), X(40448)}}, {{A, B, C, X(18850), X(21735)}}, {{A, B, C, X(35501), X(43908)}}
X(62127) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 20, 15704}, {3, 11812, 15717}, {3, 15686, 20}, {3, 15723, 3530}, {3, 20, 11001}, {3, 30, 3832}, {3, 3543, 5067}, {3, 3545, 631}, {3, 382, 547}, {3, 3832, 15702}, {3, 4, 3533}, {3, 5, 15708}, {4, 11001, 5059}, {4, 15711, 13725}, {4, 17538, 550}, {4, 3524, 1656}, {4, 5067, 3850}, {20, 15689, 11541}, {20, 15697, 3146}, {20, 17538, 376}, {20, 3146, 15681}, {20, 3522, 1657}, {20, 3534, 17538}, {20, 376, 3529}, {30, 3528, 3090}, {30, 376, 15698}, {30, 3857, 382}, {30, 548, 14869}, {30, 8703, 15703}, {376, 10299, 3522}, {376, 15682, 15710}, {376, 15696, 16434}, {376, 15709, 8703}, {376, 3090, 3528}, {382, 10304, 3525}, {382, 15701, 3857}, {382, 15712, 5068}, {548, 12811, 15714}, {549, 17578, 3544}, {631, 3529, 15682}, {1656, 3146, 4}, {2043, 2044, 15697}, {3090, 3832, 3545}, {3146, 15697, 548}, {3146, 3524, 3855}, {3522, 5056, 3}, {3522, 5059, 5056}, {3627, 15717, 5071}, {3832, 5056, 3851}, {3853, 12811, 3845}, {5068, 10304, 15712}, {5076, 12100, 7486}, {6200, 42414, 23269}, {6396, 42413, 23275}, {7581, 43788, 42260}, {7582, 43787, 42261}, {8703, 17800, 3091}, {11001, 15690, 15719}, {11001, 15702, 30}, {13635, 15696, 10299}, {14813, 14814, 17800}, {15681, 15696, 12811}, {15681, 15697, 3524}, {15691, 15704, 15696}, {15696, 15704, 2}, {15701, 15712, 3523}, {15717, 17800, 1532}, {41963, 43785, 42264}, {41964, 43786, 42263}, {42085, 52080, 42987}, {42086, 52079, 42986}, {42096, 42944, 5365}, {42097, 42945, 5366}, {42267, 42638, 23267}
X(62128) lies on these lines: {2, 3}, {3411, 42625}, {3412, 42626}, {3579, 61252}, {3626, 61248}, {3631, 48662}, {3636, 48661}, {4297, 61282}, {4325, 6767}, {4330, 7373}, {5050, 48920}, {5093, 48880}, {5493, 34748}, {5550, 58222}, {6144, 55584}, {6407, 42267}, {6408, 42266}, {6445, 51911}, {6446, 51910}, {6472, 43407}, {6473, 43408}, {6474, 18512}, {6475, 18510}, {6781, 43136}, {7584, 17851}, {8148, 61288}, {9589, 37624}, {9691, 31487}, {9698, 44541}, {10145, 42638}, {10146, 42637}, {11008, 48874}, {11485, 43250}, {11486, 43251}, {11645, 55620}, {12279, 54047}, {14530, 32903}, {15069, 48885}, {16644, 42798}, {16645, 42797}, {18525, 59420}, {18553, 50968}, {20057, 58238}, {20379, 38633}, {20477, 57897}, {20791, 58533}, {21309, 44519}, {21766, 33539}, {22236, 43485}, {22238, 43486}, {26864, 43599}, {29012, 55632}, {29317, 55692}, {29323, 55648}, {31666, 50820}, {32455, 48873}, {35021, 38733}, {35022, 38744}, {35023, 38756}, {35024, 38768}, {35812, 42578}, {35813, 42579}, {35822, 43258}, {35823, 43259}, {36836, 43418}, {36843, 43419}, {38034, 58226}, {38635, 52886}, {40107, 55624}, {40341, 44796}, {41973, 42636}, {41974, 42635}, {42090, 43106}, {42091, 43105}, {42096, 43297}, {42097, 43296}, {42099, 42928}, {42100, 42929}, {42115, 42938}, {42116, 42939}, {42153, 42630}, {42156, 42629}, {42429, 43238}, {42430, 43239}, {42433, 42436}, {42434, 42435}, {42488, 43195}, {42489, 43196}, {42528, 43032}, {42529, 43033}, {42580, 43249}, {42581, 43248}, {43193, 43234}, {43194, 43235}, {43230, 43491}, {43231, 43492}, {44456, 59411}, {48872, 55705}, {48891, 55610}, {48892, 53091}, {48896, 55639}, {48905, 55616}, {50976, 55687}, {51093, 58249}, {58233, 61278}, {58247, 61290}
X(62128) = midpoint of X(i) and X(j) for these {i,j}: {1657, 5072}, {11001, 15721}
X(62128) = reflection of X(i) in X(j) for these {i,j}: {15703, 6891}, {15716, 376}, {382, 3855}, {3830, 15723}
X(62128) = pole of line {185, 61864} with respect to the Jerabek hyperbola
X(62128) = intersection, other than A, B, C, of circumconics {{A, B, C, X(3843), X(57897)}}, {{A, B, C, X(15722), X(60007)}}
X(62128) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 10299, 12108}, {2, 15684, 14269}, {2, 17538, 550}, {2, 382, 3843}, {2, 3850, 5079}, {3, 15702, 6850}, {3, 16239, 6948}, {3, 1656, 15722}, {3, 1657, 15684}, {20, 15696, 17800}, {20, 17538, 548}, {20, 382, 15681}, {20, 550, 382}, {20, 631, 15704}, {30, 15723, 3830}, {30, 376, 15716}, {30, 6891, 15703}, {382, 15688, 3530}, {382, 15696, 3528}, {382, 15720, 3855}, {382, 3526, 546}, {546, 550, 376}, {548, 15686, 20}, {548, 3853, 14891}, {550, 3528, 15696}, {550, 3529, 15688}, {1657, 14093, 3627}, {1657, 15712, 5073}, {1657, 16434, 15694}, {1657, 17538, 15689}, {1657, 3534, 17538}, {3526, 5056, 5070}, {3528, 3855, 15717}, {3529, 15688, 3851}, {3830, 15717, 15973}, {3830, 6926, 11540}, {3843, 5070, 5072}, {3851, 15681, 3529}, {5079, 15720, 15723}, {11001, 15721, 30}, {11812, 13735, 3526}, {11812, 15700, 15707}, {12108, 15689, 6928}, {14269, 15681, 15685}, {14869, 15719, 15720}, {14893, 17504, 2}, {15686, 17538, 1657}, {15696, 17800, 3}, {15717, 17578, 5056}
X(62129) lies on these lines: {2, 3}, {355, 50813}, {395, 42587}, {396, 42586}, {542, 55598}, {946, 50820}, {1131, 52045}, {1132, 52046}, {1351, 51177}, {1352, 50969}, {1992, 59411}, {3241, 28228}, {3621, 31730}, {3623, 28194}, {3679, 59420}, {5032, 44882}, {5237, 49824}, {5238, 49825}, {5480, 50976}, {5731, 28232}, {5818, 50863}, {5921, 48885}, {5965, 55589}, {5984, 12117}, {6361, 32900}, {6409, 41952}, {6410, 41951}, {6411, 43507}, {6412, 43508}, {6455, 43434}, {6456, 43435}, {6494, 7581}, {6495, 7582}, {6776, 55581}, {6781, 14075}, {7735, 11742}, {7788, 32879}, {7802, 32841}, {7987, 51079}, {8227, 50873}, {8976, 43521}, {9542, 42226}, {9543, 32787}, {9692, 42525}, {9778, 28236}, {10248, 19883}, {10519, 55621}, {10645, 42512}, {10646, 42513}, {11179, 55717}, {11180, 55613}, {11645, 55619}, {12512, 53620}, {13846, 42414}, {13847, 42413}, {13951, 43522}, {14853, 55700}, {14907, 32869}, {14927, 50965}, {16192, 50862}, {16644, 42683}, {16645, 42682}, {16772, 42518}, {16773, 42519}, {18481, 20014}, {19875, 50816}, {19924, 50975}, {19925, 51083}, {20049, 28234}, {20052, 28204}, {20070, 50811}, {20080, 48881}, {20423, 48920}, {21358, 50972}, {28198, 50819}, {32006, 32881}, {33751, 51213}, {35369, 38749}, {38064, 48879}, {38076, 46930}, {38314, 50815}, {38747, 41135}, {40330, 51216}, {42090, 61719}, {42095, 43478}, {42096, 43541}, {42097, 43540}, {42098, 43477}, {42122, 43481}, {42123, 43482}, {42133, 42430}, {42134, 42429}, {42144, 43543}, {42145, 43542}, {42150, 49875}, {42151, 49876}, {42154, 42899}, {42155, 42898}, {42164, 49861}, {42165, 49862}, {42215, 43787}, {42216, 43788}, {42260, 43256}, {42261, 43257}, {42431, 49874}, {42432, 49873}, {42494, 43002}, {42495, 43003}, {42516, 42942}, {42517, 42943}, {42520, 42966}, {42521, 42967}, {42910, 43371}, {42911, 43370}, {43246, 43447}, {43247, 43446}, {43273, 61044}, {43326, 43428}, {43327, 43429}, {43376, 43785}, {43377, 43786}, {43401, 43473}, {43402, 43474}, {43407, 53130}, {43408, 53131}, {43769, 49947}, {43770, 49948}, {46264, 54174}, {48872, 50971}, {48873, 51028}, {48874, 50974}, {48880, 54132}, {48891, 54173}, {48892, 55712}, {48898, 50967}, {50956, 55655}, {50990, 55614}, {51022, 55651}, {51134, 53094}, {51178, 55587}, {60279, 60327}, {60286, 60324}
X(62129) = midpoint of X(i) and X(j) for these {i,j}: {20, 15697}, {631, 11001}, {5076, 15685}, {14093, 15681}, {15704, 15711}
X(62129) = reflection of X(i) in X(j) for these {i,j}: {1656, 8703}, {15682, 3843}, {15692, 376}, {15695, 550}, {15697, 17538}, {15713, 548}, {17538, 3534}, {17578, 2}, {2, 3522}, {381, 15714}, {3522, 15697}, {3543, 5071}, {3830, 632}, {3843, 15711}, {3859, 15759}, {4, 15693}, {5071, 14093}, {5076, 15713}, {50863, 5818}, {50873, 8227}, {50956, 55655}, {50990, 55614}, {51216, 40330}, {53094, 51134}, {631, 15695}, {7987, 51079}
X(62129) = anticomplement of X(61985)
X(62129) = pole of line {69, 50970} with respect to the Wallace hyperbola
X(62129) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(1294), X(41099)}}, {{A, B, C, X(1494), X(17578)}}, {{A, B, C, X(4846), X(11737)}}, {{A, B, C, X(15687), X(16251)}}, {{A, B, C, X(18317), X(35403)}}, {{A, B, C, X(18850), X(34200)}}, {{A, B, C, X(19709), X(46455)}}, {{A, B, C, X(50687), X(52443)}}
X(62129) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 30, 17578}, {20, 10304, 11001}, {20, 3523, 15704}, {20, 376, 15683}, {30, 15693, 4}, {30, 15711, 3843}, {30, 15713, 5076}, {30, 15759, 3859}, {30, 17538, 15697}, {30, 3534, 17538}, {30, 376, 15692}, {30, 5071, 3543}, {30, 548, 15713}, {30, 550, 15695}, {30, 632, 3830}, {30, 8703, 1656}, {376, 15686, 20}, {376, 15702, 8703}, {376, 3529, 15702}, {376, 381, 10304}, {376, 5071, 14093}, {381, 15684, 3853}, {381, 547, 3544}, {550, 15681, 15715}, {631, 17538, 550}, {1656, 11737, 5071}, {1657, 15690, 3524}, {1657, 3524, 15640}, {3091, 15692, 15694}, {3524, 15640, 3832}, {3528, 3830, 15708}, {3534, 15681, 15691}, {3830, 15708, 5068}, {3839, 10304, 15707}, {3839, 8703, 15717}, {3843, 15688, 15711}, {3845, 15710, 10303}, {5056, 10304, 12100}, {5076, 15713, 3545}, {10304, 11001, 3146}, {10304, 11539, 15705}, {10304, 15640, 3628}, {10304, 15692, 15714}, {10304, 15695, 3522}, {11539, 15693, 631}, {11541, 15719, 14269}, {11737, 15681, 3529}, {12101, 15706, 5067}, {12108, 15702, 15721}, {14093, 15681, 30}, {14269, 15719, 7486}, {15681, 15689, 15703}, {15681, 15691, 376}, {15682, 15688, 3523}, {15683, 15717, 15684}, {15684, 15702, 3839}, {15684, 15707, 381}, {15686, 15691, 15681}, {15688, 15704, 15682}, {15692, 15721, 15693}, {15703, 15721, 17678}, {15703, 17678, 2}, {48872, 50971, 59373}
X(62130) lies on these lines: {1, 50819}, {2, 3}, {6, 50975}, {8, 50809}, {10, 50812}, {40, 34641}, {69, 48891}, {141, 50968}, {165, 38074}, {193, 51176}, {395, 52080}, {396, 52079}, {489, 13678}, {490, 13798}, {542, 55596}, {671, 35021}, {754, 9741}, {944, 34747}, {1056, 4316}, {1058, 4324}, {1125, 51079}, {1249, 36427}, {1285, 6781}, {1352, 55625}, {1587, 43209}, {1588, 43210}, {1992, 48873}, {3098, 51023}, {3244, 6361}, {3316, 42272}, {3317, 42271}, {3488, 4031}, {3579, 50864}, {3589, 51134}, {3618, 48879}, {3626, 34627}, {3629, 43273}, {3631, 11180}, {3632, 31730}, {3636, 31162}, {3644, 51043}, {3653, 9812}, {3655, 20057}, {4293, 8162}, {4299, 10385}, {4302, 37602}, {4681, 51042}, {4686, 51044}, {5237, 49861}, {5238, 49862}, {5334, 42625}, {5335, 42626}, {5339, 42792}, {5340, 42791}, {5343, 49906}, {5344, 49905}, {5351, 41120}, {5352, 41119}, {5476, 55690}, {5485, 60322}, {5550, 50873}, {5657, 38098}, {5731, 28198}, {5882, 51094}, {6054, 35022}, {6154, 12248}, {6329, 50971}, {6468, 23267}, {6469, 23273}, {6470, 7581}, {6471, 7582}, {6564, 43374}, {6565, 43375}, {7592, 16936}, {7612, 60631}, {7773, 32887}, {7825, 39142}, {7967, 11224}, {7982, 51095}, {8591, 38741}, {9143, 20127}, {9540, 14241}, {9541, 43788}, {9778, 28204}, {9862, 12117}, {10168, 43621}, {10595, 51705}, {10706, 40196}, {10710, 35024}, {10711, 35023}, {10984, 13482}, {11008, 46264}, {11177, 38730}, {11179, 48880}, {11480, 43487}, {11481, 43488}, {11485, 43111}, {11486, 43110}, {11488, 42529}, {11489, 42528}, {11645, 55615}, {12243, 38749}, {12244, 24981}, {12702, 20054}, {12816, 42494}, {12817, 42495}, {12818, 42602}, {12819, 42603}, {12820, 42105}, {12821, 42104}, {13846, 23269}, {13847, 23275}, {13886, 42414}, {13925, 43519}, {13935, 14226}, {13939, 42413}, {13993, 43520}, {14488, 60616}, {14912, 59411}, {14927, 48885}, {15516, 48920}, {15520, 19924}, {15808, 41869}, {16241, 42113}, {16242, 42112}, {16267, 42100}, {16268, 42099}, {16772, 49874}, {16773, 49873}, {16962, 42086}, {16963, 42085}, {16964, 49812}, {16965, 49813}, {18481, 20050}, {18492, 50829}, {18510, 42644}, {18512, 42643}, {18581, 42430}, {18582, 42429}, {18843, 54523}, {19053, 42261}, {19054, 42260}, {19877, 50799}, {20421, 43699}, {20423, 48892}, {20583, 44882}, {21356, 29012}, {22236, 49826}, {22238, 49827}, {22615, 42537}, {22644, 42538}, {23249, 41954}, {23259, 41953}, {23302, 51945}, {23303, 51944}, {25055, 28150}, {28154, 54445}, {28160, 53620}, {28202, 38314}, {28208, 59388}, {29317, 55693}, {31412, 43515}, {31670, 55696}, {32000, 57822}, {32787, 41969}, {32788, 41970}, {32819, 32886}, {32822, 37671}, {33602, 42156}, {33603, 42153}, {33750, 47352}, {33878, 51179}, {34089, 42273}, {34091, 42270}, {34595, 51074}, {34648, 35242}, {34773, 50872}, {35812, 43570}, {35813, 43571}, {35822, 42638}, {35823, 42637}, {36836, 42586}, {36843, 42587}, {36889, 57894}, {36967, 41971}, {36968, 41972}, {37480, 43572}, {37640, 42090}, {37641, 42091}, {38064, 51538}, {38731, 52695}, {39874, 40341}, {40344, 55732}, {40693, 42588}, {40694, 42589}, {41107, 43769}, {41108, 43770}, {41112, 43633}, {41113, 43632}, {41967, 43521}, {41968, 43522}, {42087, 43482}, {42088, 43481}, {42089, 43196}, {42092, 43195}, {42096, 43404}, {42097, 43403}, {42121, 43541}, {42124, 43540}, {42157, 42510}, {42158, 42511}, {42164, 49824}, {42165, 49825}, {42263, 43510}, {42264, 43509}, {42266, 43387}, {42267, 43386}, {42433, 42780}, {42434, 42779}, {42478, 43250}, {42479, 43251}, {42512, 44015}, {42513, 44016}, {42520, 42891}, {42521, 42890}, {42561, 43516}, {42584, 42974}, {42585, 42975}, {42892, 43203}, {42893, 43204}, {42912, 43465}, {42913, 43466}, {42940, 43555}, {42941, 43554}, {42942, 43106}, {42943, 43105}, {42946, 43003}, {42947, 43002}, {43100, 43402}, {43107, 43401}, {43193, 49875}, {43194, 49876}, {43483, 43637}, {43484, 43636}, {43485, 61719}, {44526, 46453}, {46932, 50825}, {46933, 50863}, {46934, 50806}, {48872, 51737}, {48874, 54174}, {48896, 55635}, {48898, 55590}, {48906, 51028}, {48910, 50976}, {50868, 61256}, {50954, 55632}, {50959, 55676}, {50961, 55594}, {50969, 54169}, {50972, 55646}, {50977, 55634}, {50982, 55607}, {50991, 55626}, {50992, 52987}, {51136, 55582}, {51345, 51835}, {52519, 54616}, {53100, 60627}, {53103, 54720}, {53144, 55823}, {54595, 60315}, {54596, 60316}, {54637, 60337}, {54845, 60143}, {55706, 59373}, {60132, 60629}, {60150, 60636}, {60185, 60219}, {60284, 60330}
X(62130) = midpoint of X(i) and X(j) for these {i,j}: {1657, 5055}, {3524, 11001}, {3839, 15683}, {15681, 15688}
X(62130) = reflection of X(i) in X(j) for these {i,j}: {10304, 15689}, {11539, 548}, {14269, 17504}, {15682, 3839}, {15688, 550}, {2, 15688}, {3524, 376}, {3543, 5055}, {3545, 10304}, {3830, 11539}, {3839, 3}, {3853, 14890}, {38074, 165}, {4, 3524}, {5055, 8703}, {51538, 38064}, {52695, 38731}, {9812, 3653}
X(62130) = inverse of X(61947) in orthocentroidal circle
X(62130) = inverse of X(61947) in Yff hyperbola
X(62130) = complement of X(62037)
X(62130) = anticomplement of X(14269)
X(62130) = pole of line {523, 61947} with respect to the orthocentroidal circle
X(62130) = pole of line {185, 61867} with respect to the Jerabek hyperbola
X(62130) = pole of line {6, 61947} with respect to the Kiepert hyperbola
X(62130) = pole of line {523, 61947} with respect to the Yff hyperbola
X(62130) = pole of line {69, 15681} with respect to the Wallace hyperbola
X(62130) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(68), X(49134)}}, {{A, B, C, X(69), X(15681)}}, {{A, B, C, X(376), X(57894)}}, {{A, B, C, X(546), X(36889)}}, {{A, B, C, X(1138), X(37984)}}, {{A, B, C, X(1294), X(3839)}}, {{A, B, C, X(1597), X(14491)}}, {{A, B, C, X(2693), X(37957)}}, {{A, B, C, X(3528), X(57822)}}, {{A, B, C, X(3830), X(43699)}}, {{A, B, C, X(4232), X(60322)}}, {{A, B, C, X(4846), X(19709)}}, {{A, B, C, X(5070), X(15740)}}, {{A, B, C, X(5897), X(38446)}}, {{A, B, C, X(11270), X(55570)}}, {{A, B, C, X(13603), X(18535)}}, {{A, B, C, X(15022), X(54763)}}, {{A, B, C, X(15683), X(54667)}}, {{A, B, C, X(15717), X(54660)}}, {{A, B, C, X(18317), X(38335)}}, {{A, B, C, X(18850), X(19708)}}, {{A, B, C, X(20421), X(55576)}}, {{A, B, C, X(35501), X(57714)}}, {{A, B, C, X(37174), X(60631)}}, {{A, B, C, X(37934), X(60740)}}, {{A, B, C, X(50693), X(60122)}}, {{A, B, C, X(52301), X(54845)}}
X(62130) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 11737, 3090}, {2, 14269, 3545}, {2, 15681, 3529}, {2, 15692, 15720}, {2, 15700, 631}, {2, 20, 15681}, {2, 3528, 15715}, {2, 3543, 546}, {2, 3855, 5071}, {2, 5084, 11359}, {3, 15691, 15697}, {3, 3534, 15691}, {3, 381, 15713}, {3, 3839, 15709}, {3, 5066, 15721}, {20, 15691, 15682}, {20, 17538, 4}, {20, 3522, 15704}, {20, 376, 11001}, {30, 11539, 3830}, {30, 14890, 3853}, {30, 548, 11539}, {30, 8703, 5055}, {376, 15685, 5067}, {376, 3534, 17538}, {376, 631, 8703}, {381, 15698, 3525}, {381, 15713, 7486}, {381, 3522, 15698}, {382, 10299, 3544}, {382, 15688, 15707}, {546, 3529, 11541}, {546, 8703, 15700}, {548, 3830, 15692}, {549, 15685, 3146}, {1657, 8703, 3543}, {3522, 3543, 15722}, {3524, 3525, 15708}, {3526, 3628, 17590}, {3528, 17538, 550}, {3528, 3544, 10299}, {3529, 10299, 382}, {3534, 15686, 20}, {3830, 15720, 11737}, {3839, 15705, 10124}, {3845, 14093, 3523}, {3851, 15681, 15685}, {3853, 15711, 15703}, {3855, 15682, 15687}, {3860, 15723, 15022}, {5055, 8703, 15705}, {5056, 6872, 2049}, {5076, 15718, 10109}, {6361, 50811, 34631}, {6958, 15686, 5059}, {10299, 15707, 3524}, {10304, 15689, 376}, {10304, 17504, 15710}, {11480, 43542, 43493}, {11481, 43543, 43494}, {11737, 15720, 2}, {12100, 15684, 3091}, {12101, 15714, 3526}, {12103, 15686, 3534}, {12812, 15696, 3522}, {14093, 17800, 3845}, {14269, 15688, 17504}, {14269, 15689, 15688}, {14893, 15701, 5056}, {15640, 15695, 15719}, {15681, 15687, 15683}, {15681, 15688, 30}, {15681, 15689, 14269}, {15681, 15697, 3855}, {15682, 15709, 3839}, {15683, 15697, 3}, {15685, 15696, 549}, {15687, 17504, 15699}, {15688, 15710, 3528}, {15688, 17504, 10304}, {15690, 15704, 381}, {15691, 15699, 15689}, {15700, 15722, 3530}, {15721, 17578, 5066}, {18481, 34632, 50818}, {31730, 34628, 50810}, {34638, 50811, 6361}, {34648, 50816, 35242}, {41945, 43256, 7581}, {41946, 43257, 7582}, {46264, 54170, 50974}, {48905, 50965, 11180}
X(62131) lies on these lines: {2, 3}, {6, 42994}, {17, 42097}, {18, 42096}, {40, 51515}, {74, 14841}, {154, 32903}, {265, 38633}, {355, 59420}, {397, 42090}, {398, 42091}, {516, 37624}, {542, 55595}, {599, 55620}, {999, 4324}, {1154, 52093}, {1181, 37496}, {1327, 43409}, {1328, 43410}, {1350, 48891}, {1351, 48880}, {1352, 55624}, {1384, 5346}, {1482, 61285}, {1503, 55604}, {2777, 14530}, {3070, 6445}, {3071, 6446}, {3295, 4316}, {3426, 26861}, {3519, 43719}, {3616, 28182}, {3818, 55643}, {4297, 10247}, {4299, 6767}, {4302, 7373}, {5050, 48872}, {5085, 48879}, {5093, 44882}, {5318, 42794}, {5321, 42793}, {5339, 16961}, {5340, 16960}, {5343, 42144}, {5344, 42145}, {5349, 42112}, {5350, 42113}, {5365, 42121}, {5366, 42124}, {5493, 18481}, {5585, 39565}, {5732, 51514}, {5734, 50819}, {5790, 12512}, {5876, 54047}, {5882, 8148}, {5890, 13421}, {5895, 14862}, {5925, 32063}, {5965, 33878}, {6033, 38635}, {6199, 42260}, {6221, 42267}, {6241, 54048}, {6243, 13382}, {6321, 38634}, {6395, 42261}, {6398, 42266}, {6411, 43881}, {6412, 43882}, {6417, 42259}, {6418, 42258}, {6449, 8960}, {6450, 42263}, {6451, 23251}, {6452, 23261}, {6455, 35820}, {6456, 35821}, {6459, 6501}, {6460, 6500}, {6496, 6564}, {6497, 6565}, {6519, 35822}, {6522, 35823}, {6781, 30435}, {7583, 9691}, {7728, 38638}, {7747, 44541}, {7755, 44526}, {7802, 32821}, {7987, 28154}, {7998, 32137}, {8550, 44456}, {8976, 42276}, {8981, 42414}, {9690, 42226}, {9704, 37477}, {9778, 12645}, {9833, 15105}, {10187, 42095}, {10188, 42098}, {10194, 42283}, {10195, 42284}, {10516, 55648}, {10575, 13340}, {10595, 58233}, {10606, 14864}, {10619, 12316}, {10627, 12279}, {10738, 38637}, {10742, 38636}, {10990, 12121}, {10991, 38730}, {10992, 38741}, {10993, 38753}, {11017, 44299}, {11178, 55641}, {11441, 52100}, {11455, 32142}, {11480, 42431}, {11481, 42432}, {11482, 19924}, {11485, 42158}, {11486, 42157}, {11522, 28146}, {11623, 38733}, {11645, 55614}, {11820, 18442}, {12017, 29317}, {12254, 13432}, {12290, 54042}, {12307, 44748}, {12308, 20127}, {12315, 45185}, {12699, 58230}, {12902, 20417}, {12918, 38639}, {13093, 34785}, {13108, 22676}, {13348, 18435}, {13464, 48661}, {13598, 40280}, {13665, 41963}, {13785, 41964}, {13951, 42275}, {13966, 42413}, {14449, 61136}, {14641, 18436}, {14848, 50971}, {14861, 43908}, {15036, 15046}, {15040, 34584}, {15042, 61574}, {15056, 54044}, {15069, 55602}, {15533, 55597}, {15655, 44518}, {16192, 33697}, {16534, 38723}, {16808, 42773}, {16809, 42774}, {16936, 36747}, {16962, 42586}, {16963, 42587}, {16964, 42625}, {16965, 42626}, {17834, 43807}, {17845, 35450}, {17851, 23273}, {18440, 55616}, {18493, 28150}, {18510, 43408}, {18512, 43407}, {18525, 43174}, {18553, 31884}, {19106, 43238}, {19107, 43239}, {20070, 58247}, {20190, 51024}, {20418, 38754}, {20427, 44762}, {21358, 55644}, {22236, 41974}, {22238, 41973}, {22809, 48734}, {22810, 48735}, {25555, 48910}, {25561, 55652}, {28158, 58224}, {28168, 35242}, {28236, 31730}, {29012, 55629}, {29181, 53091}, {29323, 55646}, {31487, 53130}, {31656, 38640}, {31670, 55697}, {32046, 43576}, {33520, 38765}, {33542, 33887}, {33543, 44749}, {33636, 40138}, {33751, 53023}, {34507, 48662}, {34754, 43485}, {34755, 43486}, {35812, 51850}, {35813, 51849}, {36836, 42992}, {36843, 42993}, {36967, 43193}, {36968, 43194}, {36990, 55639}, {37484, 46850}, {37714, 50812}, {37853, 38724}, {38072, 55681}, {38726, 38789}, {38731, 38744}, {38732, 38747}, {38736, 38743}, {38738, 52090}, {38759, 51517}, {39899, 48874}, {42085, 42989}, {42086, 42988}, {42087, 42151}, {42088, 42150}, {42103, 42948}, {42106, 42949}, {42108, 42920}, {42109, 42921}, {42119, 42924}, {42120, 42925}, {42122, 42998}, {42123, 42999}, {42125, 42682}, {42126, 42149}, {42127, 42152}, {42128, 42683}, {42153, 42528}, {42154, 42433}, {42155, 42434}, {42156, 42529}, {42163, 42513}, {42164, 42778}, {42165, 42777}, {42166, 42512}, {42225, 42637}, {42474, 42596}, {42475, 42597}, {42518, 43422}, {42519, 43423}, {42520, 42990}, {42521, 42991}, {42580, 42985}, {42581, 42984}, {42584, 43769}, {42585, 43770}, {42690, 43547}, {42691, 43546}, {42729, 43629}, {42730, 43628}, {42797, 44016}, {42798, 44015}, {42813, 43024}, {42814, 43025}, {42900, 43016}, {42901, 43017}, {42904, 43026}, {42905, 43027}, {42908, 42978}, {42909, 42979}, {42938, 42964}, {42939, 42965}, {43018, 43205}, {43019, 43206}, {43150, 55618}, {43242, 43496}, {43243, 43495}, {43273, 55724}, {43376, 43509}, {43377, 43510}, {43432, 43879}, {43433, 43880}, {43511, 43787}, {43512, 43788}, {45959, 54041}, {46264, 55584}, {47353, 55631}, {48881, 55593}, {48884, 55651}, {48889, 55654}, {48895, 55673}, {48901, 55682}, {48904, 55676}, {48942, 55658}, {48943, 55669}, {50955, 55606}, {50968, 55637}, {50976, 55684}, {54131, 55701}
X(62131) = midpoint of X(i) and X(j) for these {i,j}: {20, 17538}, {1656, 1657}, {3529, 17578}, {11001, 15692}, {15681, 15695}
X(62131) = reflection of X(i) in X(j) for these {i,j}: {1656, 3522}, {14093, 15697}, {15693, 376}, {15694, 15695}, {15696, 17538}, {15714, 15690}, {17578, 632}, {3, 15696}, {382, 3091}, {3522, 550}, {3830, 15694}, {3843, 3}, {4, 15712}, {44749, 33543}, {5071, 8703}, {5076, 631}, {632, 548}
X(62131) = inverse of X(37944) in Stammler circle
X(62131) = anticomplement of X(61988)
X(62131) = pole of line {523, 37944} with respect to the Stammler circle
X(62131) = pole of line {185, 46219} with respect to the Jerabek hyperbola
X(62131) = pole of line {69, 48920} with respect to the Wallace hyperbola
X(62131) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(30), X(14841)}}, {{A, B, C, X(68), X(11541)}}, {{A, B, C, X(376), X(26861)}}, {{A, B, C, X(1105), X(46219)}}, {{A, B, C, X(1294), X(3843)}}, {{A, B, C, X(1494), X(35434)}}, {{A, B, C, X(3090), X(14861)}}, {{A, B, C, X(3426), X(26863)}}, {{A, B, C, X(3518), X(43719)}}, {{A, B, C, X(3519), X(3529)}}, {{A, B, C, X(3532), X(44879)}}, {{A, B, C, X(3544), X(4846)}}, {{A, B, C, X(6662), X(23046)}}, {{A, B, C, X(14528), X(35475)}}, {{A, B, C, X(14865), X(43908)}}, {{A, B, C, X(15690), X(60122)}}, {{A, B, C, X(15701), X(40448)}}, {{A, B, C, X(17538), X(42021)}}, {{A, B, C, X(18550), X(50689)}}, {{A, B, C, X(21400), X(50688)}}, {{A, B, C, X(35404), X(52441)}}, {{A, B, C, X(41982), X(57822)}}
X(62131) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 14269, 3526}, {3, 15684, 5}, {3, 20, 15681}, {3, 30, 3843}, {3, 3526, 15718}, {3, 3830, 5070}, {3, 3843, 15694}, {3, 5070, 15707}, {4, 3522, 15712}, {20, 12103, 3534}, {20, 376, 15704}, {20, 550, 1657}, {30, 15690, 15714}, {30, 15697, 14093}, {30, 15712, 4}, {30, 17538, 15696}, {30, 376, 15693}, {30, 548, 632}, {30, 631, 5076}, {30, 632, 17578}, {30, 8703, 5071}, {140, 15685, 5073}, {140, 15704, 5059}, {140, 17504, 3523}, {140, 3091, 1656}, {140, 550, 376}, {376, 11541, 15717}, {376, 14269, 6926}, {376, 15640, 17504}, {376, 15683, 11737}, {376, 15708, 8703}, {381, 382, 12102}, {631, 17538, 15697}, {1656, 15693, 140}, {1656, 15696, 3522}, {1656, 3843, 3851}, {1656, 5076, 3858}, {1657, 3534, 550}, {1657, 5059, 15685}, {1657, 5073, 17800}, {2043, 2044, 15690}, {2045, 2046, 10124}, {3146, 10299, 3850}, {3146, 3526, 14269}, {3522, 5059, 3091}, {3524, 3853, 5079}, {3528, 15683, 3627}, {3529, 5067, 15640}, {3530, 3543, 5072}, {3534, 15688, 15691}, {3534, 15696, 17538}, {3545, 6880, 3146}, {3545, 7486, 6859}, {3627, 15690, 3528}, {3850, 8703, 10299}, {5055, 15701, 15723}, {6455, 35820, 45384}, {6456, 35821, 45385}, {6781, 44519, 30435}, {7385, 15640, 17566}, {11001, 15688, 15684}, {11001, 15691, 15688}, {11001, 15692, 30}, {11413, 13564, 3}, {11541, 15717, 3845}, {12102, 15640, 382}, {12102, 15704, 3529}, {12102, 17504, 5067}, {12103, 15686, 20}, {12812, 15711, 631}, {14269, 15708, 5055}, {14641, 36987, 18436}, {14784, 14785, 11541}, {15640, 17504, 381}, {15681, 15689, 3830}, {15683, 15690, 5054}, {15684, 15688, 15701}, {15688, 15723, 15759}, {15689, 15694, 15695}, {15691, 15701, 15689}, {33751, 53023, 55678}, {42263, 51910, 6450}, {42994, 42995, 6}, {48880, 59411, 1351}, {48885, 48905, 55610}, {48905, 55610, 48662}
X(62132) lies on these lines: {2, 3}, {590, 42576}, {615, 42577}, {1131, 42568}, {1132, 42569}, {1699, 51079}, {4677, 9778}, {4678, 28208}, {4745, 59420}, {5050, 51211}, {5306, 11742}, {5334, 42631}, {5335, 42632}, {5343, 49904}, {5344, 49903}, {6496, 60307}, {6497, 60308}, {7585, 43209}, {7586, 43210}, {8584, 51135}, {8596, 38749}, {9543, 42267}, {9589, 51104}, {9680, 60291}, {9812, 51108}, {10165, 50873}, {10513, 11057}, {11160, 48881}, {11180, 48885}, {11480, 42502}, {11481, 42503}, {12512, 51066}, {14711, 22676}, {14830, 35369}, {14907, 32892}, {14927, 22165}, {15533, 50970}, {15534, 61044}, {16191, 51071}, {18481, 20049}, {18581, 42505}, {18582, 42504}, {20070, 34638}, {26446, 50863}, {28150, 50820}, {28158, 61271}, {28160, 50813}, {28202, 61277}, {28228, 51094}, {29012, 50969}, {31145, 31730}, {31414, 43785}, {34632, 61296}, {35255, 42540}, {35256, 42539}, {36967, 49875}, {36968, 49876}, {37712, 50808}, {37832, 43552}, {37835, 43553}, {38127, 50864}, {41100, 43007}, {41101, 43006}, {41121, 43637}, {41122, 43636}, {41152, 55614}, {42085, 42507}, {42086, 42506}, {42087, 42509}, {42088, 42508}, {42090, 46334}, {42091, 46335}, {42112, 49908}, {42113, 49907}, {42139, 51944}, {42142, 51945}, {42263, 42573}, {42264, 42572}, {42429, 42905}, {42430, 42904}, {42478, 43228}, {42479, 43229}, {42516, 43106}, {42517, 43105}, {42532, 49826}, {42533, 49827}, {42537, 43508}, {42538, 43507}, {42625, 43466}, {42626, 43465}, {42940, 43870}, {42941, 43869}, {47102, 53141}, {48880, 51170}, {50811, 51092}, {50812, 59387}, {50815, 51105}, {50866, 58441}, {50870, 61264}, {50872, 61287}, {50965, 50990}, {50971, 51185}, {51081, 58221}, {51082, 61294}, {51134, 53023}, {51178, 54174}
X(62132) = midpoint of X(i) and X(j) for these {i,j}: {1657, 15703}, {3832, 15683}, {11001, 15698}
X(62132) = reflection of X(i) in X(j) for these {i,j}: {3523, 376}, {3543, 3090}, {4, 15700}
X(62132) = anticomplement of X(61989)
X(62132) = pole of line {69, 62145} with respect to the Wallace hyperbola
X(62132) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(4846), X(14892)}}, {{A, B, C, X(15682), X(35510)}}, {{A, B, C, X(16251), X(38335)}}, {{A, B, C, X(18850), X(45759)}}, {{A, B, C, X(50691), X(52441)}}
X(62132) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 3845, 5068}, {3, 381, 14890}, {5, 14891, 5054}, {20, 10304, 15681}, {20, 15697, 11001}, {30, 15700, 4}, {30, 3090, 3543}, {30, 376, 3523}, {376, 11001, 3830}, {376, 15705, 3522}, {376, 1657, 3839}, {376, 3146, 15705}, {550, 15704, 16239}, {550, 5054, 376}, {3146, 15717, 3854}, {3146, 3523, 3832}, {3523, 3839, 15703}, {3529, 15689, 15692}, {3534, 15685, 550}, {3534, 15690, 17538}, {3534, 15695, 15691}, {3543, 3839, 12102}, {3830, 15693, 5}, {3830, 5054, 5066}, {3851, 16239, 3090}, {5071, 15708, 5129}, {6958, 15689, 3534}, {8703, 11001, 15640}, {10109, 10303, 2}, {10304, 15681, 5059}, {11001, 15698, 30}, {11540, 17538, 6838}, {13741, 15699, 17528}, {14891, 15685, 15682}, {15640, 15697, 8703}, {15681, 17538, 10304}, {15682, 17538, 15690}, {15683, 15705, 3146}, {15684, 15710, 5056}, {15693, 17538, 15697}, {15698, 15702, 15693}
X(62133) lies on these lines: {2, 3}, {69, 55600}, {371, 43336}, {372, 43337}, {1285, 44519}, {1352, 55623}, {1587, 41956}, {1588, 41955}, {1699, 58225}, {3070, 10147}, {3071, 10148}, {3311, 43383}, {3312, 43382}, {3411, 42589}, {3412, 42588}, {3619, 55647}, {4301, 50819}, {5237, 43011}, {5238, 43010}, {5351, 42140}, {5352, 42141}, {5493, 50818}, {5881, 50809}, {5921, 55602}, {6361, 58245}, {6425, 43407}, {6426, 43408}, {6453, 23267}, {6454, 23273}, {6488, 42264}, {6489, 42263}, {6496, 43374}, {6497, 43375}, {6519, 42226}, {6522, 42225}, {7967, 58240}, {9540, 42578}, {9680, 14241}, {9812, 31666}, {11480, 56609}, {11481, 56608}, {11742, 22331}, {12007, 59411}, {12160, 35253}, {13607, 16189}, {13935, 42579}, {14692, 38628}, {14843, 44763}, {14912, 48880}, {14927, 55606}, {15069, 50966}, {16625, 61136}, {22234, 51212}, {22330, 25406}, {29012, 55628}, {29317, 55694}, {31425, 50816}, {31670, 55698}, {32523, 44434}, {34754, 43777}, {34755, 43778}, {35786, 43513}, {35787, 43514}, {35814, 42637}, {35815, 42638}, {36836, 42986}, {36843, 42987}, {39874, 52987}, {40247, 54041}, {40693, 42806}, {40694, 42805}, {42096, 42686}, {42097, 42687}, {42099, 42964}, {42100, 42965}, {42104, 42954}, {42105, 42955}, {42112, 43464}, {42113, 43463}, {42150, 42935}, {42151, 42934}, {42164, 42685}, {42165, 42684}, {42413, 43510}, {42414, 43509}, {42431, 43033}, {42432, 43032}, {42433, 43770}, {42434, 43769}, {42512, 42798}, {42513, 42797}, {42694, 42776}, {42695, 42775}, {43150, 55617}, {43250, 43300}, {43251, 43301}, {43621, 55681}, {44882, 53858}, {46264, 55583}, {48873, 55721}, {48885, 55611}, {48891, 55597}, {48892, 55708}, {48898, 55588}, {51538, 55687}
X(62133) = midpoint of X(i) and X(j) for these {i,j}: {1657, 5070}, {11001, 15715}
X(62133) = reflection of X(i) in X(j) for these {i,j}: {15719, 376}, {4, 15717}
X(62133) = anticomplement of X(61990)
X(62133) = pole of line {185, 61870} with respect to the Jerabek hyperbola
X(62133) = pole of line {69, 62144} with respect to the Wallace hyperbola
X(62133) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(68), X(49133)}}, {{A, B, C, X(549), X(18851)}}, {{A, B, C, X(1294), X(50689)}}, {{A, B, C, X(3517), X(43691)}}, {{A, B, C, X(3853), X(18296)}}, {{A, B, C, X(5072), X(18853)}}, {{A, B, C, X(7486), X(18852)}}, {{A, B, C, X(13623), X(46219)}}, {{A, B, C, X(14843), X(33703)}}, {{A, B, C, X(15700), X(54660)}}, {{A, B, C, X(15740), X(55856)}}, {{A, B, C, X(17800), X(18847)}}, {{A, B, C, X(18848), X(46333)}}, {{A, B, C, X(18849), X(50693)}}, {{A, B, C, X(43713), X(55574)}}, {{A, B, C, X(47478), X(54763)}}
X(62133) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 12102, 2}, {3, 3146, 3544}, {3, 3544, 631}, {3, 382, 12812}, {3, 3857, 10303}, {4, 3524, 7486}, {4, 3525, 5072}, {4, 3526, 3545}, {4, 5071, 3856}, {4, 548, 15698}, {20, 12103, 17538}, {20, 17538, 3529}, {20, 3522, 15681}, {20, 550, 11001}, {30, 376, 15719}, {376, 3533, 3528}, {548, 3857, 3}, {549, 15695, 10304}, {550, 3853, 15695}, {1657, 15695, 3853}, {3090, 15719, 3525}, {3091, 3533, 3090}, {3146, 10304, 3628}, {3146, 3857, 3149}, {3528, 15682, 3533}, {3534, 17800, 550}, {3628, 15704, 17800}, {3628, 17800, 3146}, {3628, 5072, 5056}, {5056, 10304, 15717}, {5059, 15696, 3524}, {5059, 7486, 15684}, {10303, 13741, 3526}, {10304, 17800, 4}, {11001, 15695, 15682}, {11001, 15715, 30}, {12103, 15704, 3534}, {14892, 15759, 549}, {15697, 15710, 376}, {42413, 51910, 43510}
X(62134) lies on these lines: {2, 3}, {15, 43326}, {16, 43327}, {32, 11742}, {61, 42966}, {62, 42967}, {394, 52100}, {575, 48872}, {576, 48920}, {590, 43515}, {599, 55617}, {615, 43516}, {1503, 55602}, {2777, 15039}, {3303, 4316}, {3304, 4324}, {3629, 48873}, {3631, 55610}, {3763, 55652}, {5007, 44519}, {5237, 42126}, {5238, 42127}, {5339, 42938}, {5340, 42939}, {5351, 42096}, {5352, 42097}, {5640, 55286}, {5895, 32903}, {6030, 53779}, {6154, 38753}, {6329, 55701}, {6407, 42226}, {6408, 42225}, {6425, 18512}, {6426, 18510}, {6427, 42259}, {6428, 42258}, {6447, 6560}, {6448, 6561}, {6451, 42272}, {6452, 42271}, {6455, 42276}, {6456, 42275}, {6488, 8960}, {6489, 58866}, {6496, 22644}, {6497, 22615}, {7756, 22331}, {7991, 18526}, {8717, 37495}, {9680, 43570}, {9681, 43209}, {9691, 23267}, {10141, 35815}, {10142, 35814}, {10187, 42543}, {10188, 42544}, {10516, 55647}, {10541, 29317}, {10574, 16982}, {10575, 54048}, {11008, 55584}, {11439, 54044}, {11477, 48880}, {11480, 42629}, {11481, 42630}, {11482, 44882}, {11485, 43106}, {11486, 43105}, {11592, 16261}, {11645, 55611}, {11898, 48881}, {11935, 52525}, {12645, 31730}, {12902, 15021}, {13340, 14641}, {13665, 51911}, {13785, 51910}, {13903, 42264}, {13961, 42263}, {14537, 31470}, {14927, 55604}, {15020, 34584}, {15023, 61574}, {15027, 37853}, {15034, 38790}, {15040, 38791}, {15069, 55600}, {15808, 28150}, {17852, 35823}, {18439, 54047}, {18440, 48885}, {18524, 44846}, {19924, 53858}, {20057, 28174}, {20127, 24981}, {20190, 48879}, {20583, 51172}, {22236, 42131}, {22238, 42130}, {23249, 43434}, {23259, 43435}, {28146, 30389}, {29012, 55626}, {29181, 53092}, {29323, 55644}, {31162, 58232}, {31399, 50816}, {31666, 41869}, {34638, 37727}, {35021, 38742}, {35022, 38731}, {36836, 42100}, {36843, 42099}, {36990, 55637}, {39884, 55632}, {39899, 48898}, {40341, 44748}, {41119, 42794}, {41120, 42793}, {42104, 42951}, {42105, 42950}, {42112, 42599}, {42113, 42598}, {42115, 42164}, {42116, 42165}, {42129, 42946}, {42132, 42947}, {42153, 43017}, {42154, 42780}, {42155, 42779}, {42156, 43016}, {42160, 42818}, {42161, 42817}, {42429, 42798}, {42430, 42797}, {42433, 42975}, {42434, 42974}, {42528, 43547}, {42529, 43546}, {42586, 42632}, {42587, 42631}, {42612, 43485}, {42613, 43486}, {42625, 42989}, {42626, 42988}, {42635, 46334}, {42636, 46335}, {42888, 43870}, {42889, 43869}, {43197, 43648}, {43198, 43647}, {43273, 55721}, {43493, 43556}, {43494, 43557}, {43523, 43785}, {43524, 43786}, {43621, 55682}, {46264, 55580}, {48884, 55650}, {48892, 53093}, {48896, 55631}, {48904, 55677}, {48905, 55606}, {48910, 55687}, {50815, 61276}, {51163, 55678}, {51709, 58229}, {53023, 55679}, {54131, 55704}
X(62134) = midpoint of X(i) and X(j) for these {i,j}: {1657, 3526}
X(62134) = reflection of X(i) in X(j) for these {i,j}: {15701, 376}, {382, 3851}, {3528, 550}, {3830, 15702}, {3851, 3528}
X(62134) = pole of line {185, 55858} with respect to the Jerabek hyperbola
X(62134) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(265), X(50690)}}, {{A, B, C, X(1105), X(55858)}}, {{A, B, C, X(18848), X(19710)}}, {{A, B, C, X(18850), X(58188)}}, {{A, B, C, X(31371), X(41106)}}, {{A, B, C, X(58186), X(60618)}}
X(62134) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 12103, 3534}, {3, 15681, 3529}, {3, 17800, 3627}, {3, 3091, 5054}, {3, 3146, 5072}, {3, 3627, 1656}, {3, 3830, 3628}, {3, 3843, 3525}, {3, 3851, 14869}, {3, 5073, 3091}, {3, 5079, 15720}, {4, 15721, 5}, {4, 7397, 12100}, {20, 17538, 15704}, {20, 3534, 1657}, {20, 550, 15681}, {30, 15702, 3830}, {30, 3528, 3851}, {30, 376, 15701}, {30, 550, 3528}, {382, 3534, 550}, {548, 11001, 5073}, {550, 15687, 548}, {550, 3530, 376}, {1656, 15701, 3526}, {1656, 3544, 5079}, {1657, 15688, 382}, {1657, 15696, 381}, {1657, 3526, 30}, {1657, 3534, 15696}, {3146, 5072, 5076}, {3522, 3855, 17504}, {3529, 3855, 11541}, {3530, 15711, 10299}, {3530, 3627, 3544}, {3544, 3627, 14269}, {3832, 10303, 3090}, {3851, 14269, 3832}, {5059, 15690, 6948}, {5059, 8703, 3843}, {5072, 15720, 2049}, {5076, 5079, 546}, {10303, 15704, 17800}, {11539, 12108, 10303}, {12103, 15704, 17538}, {12108, 17538, 15689}, {14269, 15688, 15706}, {15681, 15707, 15685}, {15685, 15689, 15721}, {15696, 15720, 15688}, {15698, 15707, 15700}, {15701, 15703, 11539}, {15704, 17538, 3}, {15706, 15720, 3530}, {42625, 43632, 42989}, {42626, 43633, 42988}
X(62135) lies on these lines: {2, 3}, {15, 42588}, {16, 42589}, {69, 33610}, {511, 51176}, {515, 50809}, {516, 50819}, {944, 34638}, {1327, 43314}, {1328, 43315}, {1503, 50966}, {1992, 48880}, {3068, 42525}, {3069, 42524}, {3098, 50994}, {3579, 51068}, {3817, 51081}, {4297, 51107}, {4316, 10385}, {4677, 31730}, {5102, 51135}, {5237, 49859}, {5238, 49860}, {5473, 36344}, {5474, 36319}, {5485, 47101}, {5587, 50816}, {5603, 41150}, {5965, 51179}, {6200, 14241}, {6221, 43386}, {6361, 51093}, {6396, 14226}, {6398, 43387}, {6409, 42576}, {6410, 42577}, {6433, 42572}, {6434, 42573}, {6441, 43256}, {6442, 43257}, {6476, 23267}, {6477, 23273}, {6484, 43342}, {6485, 43343}, {6560, 43788}, {6561, 43787}, {6564, 42538}, {6565, 42537}, {9541, 43209}, {10516, 50972}, {10595, 28202}, {10653, 42520}, {10654, 42521}, {11057, 32817}, {11179, 48920}, {11180, 51189}, {11480, 42518}, {11481, 42519}, {11488, 33602}, {11489, 33603}, {11645, 50990}, {11648, 46453}, {11668, 54647}, {12245, 34628}, {12512, 38074}, {12816, 42113}, {12817, 42112}, {14458, 60641}, {14639, 41148}, {14651, 41151}, {14853, 41153}, {15533, 48881}, {16200, 51080}, {16241, 43002}, {16242, 43003}, {16960, 42892}, {16961, 42893}, {18842, 54734}, {21969, 61136}, {22165, 48905}, {23269, 51911}, {23275, 51910}, {28158, 51079}, {28164, 50812}, {28194, 51097}, {28208, 51072}, {28228, 50811}, {28234, 50818}, {28236, 50810}, {29181, 50975}, {31162, 51106}, {32532, 54644}, {33604, 42145}, {33605, 42144}, {33750, 50976}, {35255, 43536}, {35256, 54597}, {36967, 43481}, {36968, 43482}, {36969, 43324}, {36970, 43325}, {37640, 46334}, {37641, 46335}, {38136, 51213}, {38140, 50867}, {38747, 41154}, {39874, 48891}, {40693, 42927}, {40694, 42926}, {41100, 42119}, {41101, 42120}, {41107, 42090}, {41108, 42091}, {41112, 42100}, {41113, 42099}, {41119, 42141}, {41120, 42140}, {41149, 43273}, {41152, 50965}, {41869, 51108}, {42085, 42631}, {42086, 42632}, {42087, 49876}, {42088, 49875}, {42108, 51944}, {42109, 51945}, {42111, 43476}, {42114, 43475}, {42160, 49904}, {42161, 49903}, {42275, 43522}, {42276, 43521}, {42429, 42512}, {42430, 42513}, {42504, 42813}, {42505, 42814}, {42506, 43633}, {42507, 43632}, {42510, 42517}, {42511, 42516}, {42514, 43548}, {42515, 43549}, {42777, 42791}, {42778, 42792}, {42930, 43463}, {42931, 43464}, {42942, 49826}, {42943, 49827}, {43210, 43385}, {43244, 43777}, {43245, 43778}, {43374, 43507}, {43375, 43508}, {43403, 43877}, {43404, 43878}, {43416, 43493}, {43417, 43494}, {43420, 49948}, {43421, 49947}, {43477, 43875}, {43478, 43876}, {43489, 43501}, {43490, 43502}, {43497, 43771}, {43498, 43772}, {43554, 43869}, {43555, 43870}, {47353, 50969}, {48892, 59373}, {48898, 54170}, {50808, 51070}, {50813, 59420}, {50958, 55618}, {50964, 55670}, {50974, 51187}, {51177, 54132}, {51215, 55593}, {54522, 60284}, {54612, 60628}, {54645, 60281}, {54707, 60648}, {54934, 60637}, {60127, 60283}, {60150, 60216}, {60301, 60622}, {60302, 60623}
X(62135) = midpoint of X(i) and X(j) for these {i,j}: {1657, 15694}, {3091, 15683}, {15681, 15696}
X(62135) = reflection of X(i) in X(j) for these {i,j}: {14093, 550}, {15692, 15696}, {15697, 3534}, {15711, 15690}, {17578, 15694}, {2, 15695}, {376, 17538}, {3091, 14093}, {3543, 1656}, {3830, 15713}, {3843, 15714}, {4, 15692}, {5071, 3522}, {5076, 549}, {631, 376}
X(62135) = anticomplement of X(61993)
X(62135) = pole of line {69, 19710} with respect to the Wallace hyperbola
X(62135) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(19710)}}, {{A, B, C, X(547), X(18852)}}, {{A, B, C, X(1657), X(54667)}}, {{A, B, C, X(4232), X(54851)}}, {{A, B, C, X(5076), X(18317)}}, {{A, B, C, X(5897), X(38441)}}, {{A, B, C, X(11331), X(60641)}}, {{A, B, C, X(14891), X(46168)}}, {{A, B, C, X(15696), X(18849)}}, {{A, B, C, X(15710), X(18850)}}, {{A, B, C, X(15712), X(54660)}}, {{A, B, C, X(15740), X(48154)}}, {{A, B, C, X(50691), X(54512)}}, {{A, B, C, X(52284), X(54734)}}, {{A, B, C, X(53857), X(54644)}}
X(62135) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 10304, 15716}, {2, 15640, 12101}, {2, 15722, 15702}, {2, 15759, 3524}, {4, 17538, 15696}, {4, 3524, 547}, {4, 376, 15710}, {4, 8703, 15719}, {20, 3534, 11001}, {30, 15690, 15711}, {30, 15694, 17578}, {30, 15696, 15692}, {30, 15713, 3830}, {30, 15714, 3843}, {30, 17538, 376}, {30, 3522, 5071}, {30, 3534, 15697}, {30, 376, 631}, {30, 549, 5076}, {30, 550, 14093}, {547, 15681, 15683}, {548, 3839, 15715}, {549, 5054, 17533}, {550, 15704, 3861}, {632, 15696, 3522}, {1656, 3861, 3091}, {1657, 15691, 10304}, {3528, 3543, 15709}, {3529, 15698, 15682}, {3529, 16434, 3090}, {3534, 15681, 8703}, {3534, 15685, 15690}, {3534, 15697, 17538}, {3534, 3830, 550}, {3543, 15689, 3528}, {3839, 15715, 3533}, {3845, 8703, 3530}, {3861, 6987, 7498}, {5054, 15690, 6960}, {5055, 15689, 7491}, {6926, 15685, 382}, {8703, 11540, 3}, {8703, 12103, 3534}, {10304, 17578, 15694}, {11001, 15682, 3529}, {11540, 15640, 4}, {11541, 15715, 3839}, {11737, 15707, 16861}, {15681, 15696, 30}, {15682, 15698, 3545}, {15683, 15697, 15713}, {15684, 15711, 6837}, {15685, 15690, 2}, {15687, 15705, 5067}, {15689, 15704, 3543}, {15690, 15711, 15695}, {15710, 15719, 15698}, {42085, 42631, 49812}, {42086, 42632, 49813}, {54132, 59411, 51177}
X(62136) lies on these lines: {2, 3}, {17, 42687}, {18, 42686}, {141, 55635}, {395, 42964}, {396, 42965}, {397, 42584}, {398, 42585}, {1503, 55601}, {3564, 48891}, {4297, 28216}, {4299, 8162}, {4324, 15172}, {5237, 43001}, {5238, 43000}, {5349, 42978}, {5350, 42979}, {5480, 55689}, {5493, 5844}, {5882, 28212}, {6468, 42226}, {6469, 42225}, {6470, 42216}, {6471, 42215}, {6560, 43339}, {6561, 43338}, {7581, 43383}, {7582, 43382}, {7850, 32820}, {8550, 48880}, {10110, 55286}, {10645, 42889}, {10646, 42888}, {11224, 34773}, {11381, 44324}, {11542, 42684}, {11543, 42685}, {11592, 46849}, {12002, 12006}, {12007, 48920}, {12512, 28190}, {13364, 15003}, {13382, 13391}, {13392, 34584}, {13393, 17702}, {13421, 40647}, {13464, 28178}, {13474, 54044}, {13607, 28174}, {13623, 57730}, {13925, 43340}, {13993, 43341}, {14861, 57714}, {14862, 32903}, {14929, 32824}, {15105, 34785}, {15516, 29181}, {15520, 44882}, {16772, 42795}, {16773, 42796}, {18481, 61294}, {18553, 55634}, {18583, 48879}, {25555, 55686}, {28146, 51700}, {28158, 61272}, {28186, 43174}, {28202, 51085}, {28224, 31730}, {28232, 61281}, {29012, 55625}, {29317, 51732}, {34380, 48898}, {34507, 55608}, {34632, 61297}, {35814, 43786}, {35815, 43785}, {36967, 42935}, {36968, 42934}, {38022, 50820}, {38079, 50976}, {38081, 50813}, {38083, 51083}, {38723, 61598}, {38731, 61599}, {38742, 61600}, {38754, 61601}, {38766, 61602}, {38778, 61603}, {41963, 51911}, {41964, 51910}, {41973, 42943}, {41974, 42942}, {42087, 42924}, {42088, 42925}, {42099, 42993}, {42100, 42992}, {42104, 42774}, {42105, 42773}, {42111, 42477}, {42112, 43239}, {42113, 43238}, {42114, 42476}, {42122, 42158}, {42123, 42157}, {42136, 42944}, {42137, 42945}, {42140, 42690}, {42141, 42691}, {42144, 42149}, {42145, 42152}, {42147, 43007}, {42148, 43006}, {42163, 42430}, {42164, 42497}, {42165, 42496}, {42166, 42429}, {42260, 43336}, {42261, 43337}, {42263, 43431}, {42264, 43430}, {42275, 43433}, {42276, 43432}, {42528, 42793}, {42529, 42794}, {42598, 42909}, {42599, 42908}, {42688, 42989}, {42689, 42988}, {42912, 43633}, {42913, 43632}, {42926, 42983}, {42927, 42982}, {42998, 43631}, {42999, 43630}, {43150, 48885}, {43211, 43380}, {43212, 43381}, {43401, 43544}, {43402, 43545}, {48881, 55596}, {48892, 55706}, {48896, 55630}, {50808, 61249}, {50959, 55677}, {50972, 55647}, {50975, 53092}, {50982, 55606}, {50991, 55623}, {51023, 55620}, {59420, 61524}
X(62136) = midpoint of X(i) and X(j) for these {i,j}: {20, 12103}, {140, 1657}, {548, 15704}, {3529, 3853}, {5066, 15683}, {14893, 15685}, {15681, 15690}, {18583, 48879}
X(62136) = reflection of X(i) in X(j) for these {i,j}: {10110, 55286}, {11737, 8703}, {11812, 376}, {12102, 3530}, {14891, 15690}, {382, 12811}, {3627, 16239}, {3628, 548}, {3853, 12108}, {3861, 3}, {46849, 11592}
X(62136) = complement of X(62038)
X(62136) = pole of line {185, 55859} with respect to the Jerabek hyperbola
X(62136) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(547), X(14861)}}, {{A, B, C, X(632), X(13623)}}, {{A, B, C, X(1105), X(55859)}}, {{A, B, C, X(1294), X(3861)}}, {{A, B, C, X(3521), X(41991)}}, {{A, B, C, X(3528), X(43970)}}, {{A, B, C, X(3532), X(44878)}}, {{A, B, C, X(6662), X(41099)}}, {{A, B, C, X(12103), X(34483)}}, {{A, B, C, X(13596), X(57730)}}, {{A, B, C, X(14865), X(57714)}}, {{A, B, C, X(26861), X(41981)}}
X(62136) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 10124, 3530}, {3, 17578, 15699}, {3, 30, 3861}, {3, 382, 5071}, {3, 3855, 15713}, {3, 3858, 140}, {3, 7486, 549}, {4, 15709, 5068}, {4, 15717, 1656}, {4, 3523, 5055}, {4, 3534, 550}, {4, 3628, 3850}, {5, 17538, 15690}, {20, 15686, 12103}, {20, 17538, 15681}, {20, 3534, 15704}, {30, 12108, 3853}, {30, 12811, 382}, {30, 3530, 12102}, {30, 376, 11812}, {30, 8703, 11737}, {140, 1657, 30}, {140, 546, 5056}, {376, 15707, 8703}, {382, 12100, 12811}, {546, 15716, 16239}, {548, 12103, 3534}, {548, 17800, 3856}, {549, 15704, 17800}, {550, 15712, 376}, {1656, 15684, 4}, {3523, 15716, 15712}, {3528, 15022, 15706}, {3528, 15721, 3}, {3529, 15717, 15684}, {3530, 12102, 10109}, {3530, 3628, 14890}, {3534, 15681, 10304}, {3534, 15704, 548}, {3543, 14869, 3859}, {3627, 15713, 3855}, {3627, 16239, 3860}, {3628, 11812, 3526}, {3853, 8703, 12108}, {3857, 15704, 3529}, {3857, 8703, 15717}, {5072, 17800, 15640}, {10303, 12811, 3628}, {10304, 11540, 14891}, {10304, 14891, 15759}, {10304, 15683, 15682}, {10304, 17678, 15698}, {11001, 15696, 3627}, {11737, 14891, 15702}, {11812, 15699, 10124}, {15681, 17538, 5}, {15682, 15702, 3839}, {15683, 15697, 15709}, {15684, 15717, 3857}, {15687, 15709, 5066}, {15699, 17578, 546}
X(62137) lies on these lines: {2, 3}, {6, 43645}, {115, 15603}, {395, 42970}, {396, 42971}, {542, 55593}, {599, 48885}, {1351, 48920}, {3616, 58228}, {3653, 28150}, {3655, 51080}, {4316, 6767}, {4324, 7373}, {5092, 50963}, {5093, 19924}, {5210, 39563}, {5339, 42981}, {5340, 42980}, {5476, 55692}, {5790, 59420}, {6361, 50805}, {6407, 35822}, {6408, 35823}, {6411, 42558}, {6412, 42557}, {6445, 42264}, {6446, 42263}, {6472, 7583}, {6473, 7584}, {6500, 42259}, {6501, 42258}, {6781, 11742}, {7728, 11693}, {8148, 32900}, {9543, 43386}, {9691, 53130}, {9778, 51515}, {9955, 58224}, {10137, 35815}, {10138, 35814}, {10246, 28202}, {10247, 28198}, {11178, 50968}, {11179, 51135}, {11480, 42973}, {11481, 42972}, {11645, 55610}, {12017, 48879}, {12699, 50815}, {12702, 34628}, {12816, 43238}, {12817, 43239}, {13624, 50806}, {13846, 51911}, {13847, 51910}, {13903, 42414}, {13961, 42413}, {15533, 55595}, {16267, 42116}, {16268, 42115}, {16644, 42429}, {16645, 42430}, {16936, 36749}, {16962, 42100}, {16963, 42099}, {16964, 42587}, {16965, 42586}, {17502, 61271}, {17851, 42225}, {18440, 50965}, {18481, 34638}, {18525, 50808}, {18526, 34632}, {19875, 28168}, {21358, 29323}, {22236, 46334}, {22238, 46335}, {22791, 58233}, {25561, 55651}, {28146, 58230}, {28154, 38021}, {28160, 38066}, {28164, 61257}, {28174, 58238}, {28178, 38314}, {28190, 38074}, {28194, 61287}, {28208, 37712}, {29012, 55624}, {29317, 55697}, {31670, 50971}, {31673, 50816}, {32006, 32891}, {33697, 50800}, {33750, 38079}, {33878, 48891}, {34584, 38638}, {35237, 50461}, {35820, 42568}, {35821, 42569}, {36427, 42459}, {36430, 36748}, {36969, 43637}, {36970, 43636}, {37640, 42584}, {37641, 42585}, {37832, 51945}, {37835, 51944}, {38072, 55682}, {38738, 48657}, {39874, 51175}, {39899, 51178}, {41100, 43194}, {41101, 43193}, {42090, 42974}, {42091, 42975}, {42096, 42528}, {42097, 42529}, {42112, 42692}, {42113, 42693}, {42129, 43402}, {42130, 42943}, {42131, 42942}, {42132, 43401}, {42260, 43209}, {42261, 43210}, {42275, 45385}, {42276, 45384}, {42431, 49905}, {42432, 49906}, {42433, 49948}, {42434, 49947}, {42496, 52079}, {42497, 52080}, {42514, 42775}, {42515, 42776}, {42566, 53518}, {42567, 53519}, {42631, 43632}, {42632, 43633}, {42635, 43205}, {42636, 43206}, {42688, 43419}, {42689, 43418}, {42924, 49876}, {42925, 49875}, {42926, 43208}, {42927, 43207}, {42996, 43005}, {42997, 43004}, {43136, 44519}, {43273, 44456}, {43515, 43568}, {43516, 43569}, {43621, 50983}, {46264, 51136}, {47353, 48896}, {48661, 51705}, {48662, 54173}, {48872, 53091}, {48881, 50970}, {48884, 50957}, {48892, 54131}, {48898, 55584}, {48905, 50955}, {50797, 50813}, {50799, 51083}, {50821, 61256}, {50864, 61253}, {50954, 50969}, {50977, 55632}, {50993, 55631}, {51172, 51177}, {51174, 55582}, {51187, 55583}, {54445, 58226}
X(62137) = midpoint of X(i) and X(j) for these {i,j}: {1657, 5054}, {3545, 15683}, {10304, 11001}, {14269, 15685}, {15681, 15689}
X(62137) = reflection of X(i) in X(j) for these {i,j}: {10304, 550}, {14269, 3}, {15684, 14269}, {15689, 3534}, {15699, 548}, {17504, 15690}, {3, 15689}, {381, 10304}, {382, 3545}, {3543, 15699}, {3545, 8703}, {3830, 5054}, {4, 17504}, {5054, 376}, {5055, 15688}, {7728, 11693}
X(62137) = inverse of X(61949) in orthocentroidal circle
X(62137) = inverse of X(61949) in Yff hyperbola
X(62137) = anticomplement of X(61995)
X(62137) = pole of line {523, 61949} with respect to the orthocentroidal circle
X(62137) = pole of line {185, 55866} with respect to the Jerabek hyperbola
X(62137) = pole of line {6, 61949} with respect to the Kiepert hyperbola
X(62137) = pole of line {523, 61949} with respect to the Yff hyperbola
X(62137) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1105), X(55866)}}, {{A, B, C, X(1294), X(14269)}}, {{A, B, C, X(18317), X(50687)}}, {{A, B, C, X(33923), X(57822)}}, {{A, B, C, X(44245), X(60122)}}
X(62137) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15691, 15696}, {3, 15681, 15685}, {3, 15685, 15684}, {3, 15703, 15722}, {3, 30, 14269}, {3, 3830, 15703}, {4, 14093, 15701}, {20, 12103, 1657}, {20, 15686, 3534}, {20, 3534, 15681}, {30, 15688, 5055}, {30, 15690, 17504}, {30, 15699, 3543}, {30, 17504, 4}, {30, 3545, 382}, {30, 5054, 3830}, {30, 548, 15699}, {30, 8703, 3545}, {376, 10124, 14093}, {376, 11001, 3146}, {376, 15683, 14893}, {381, 3534, 550}, {546, 15698, 15723}, {547, 15640, 5076}, {547, 3528, 15716}, {548, 15699, 15710}, {550, 15704, 3853}, {632, 3850, 4190}, {1656, 15689, 7491}, {1657, 3534, 376}, {3522, 3845, 15700}, {3523, 15715, 12100}, {3525, 3543, 3860}, {3528, 15640, 547}, {3529, 15697, 549}, {3534, 15696, 15691}, {3543, 15693, 3851}, {3545, 15706, 15694}, {3545, 8703, 15706}, {3628, 3853, 3858}, {3830, 15718, 5}, {3830, 5055, 3839}, {3845, 15691, 16434}, {3845, 15700, 5070}, {5054, 15705, 15718}, {5054, 15706, 3523}, {5055, 15689, 15688}, {5055, 15707, 11539}, {6932, 11541, 140}, {10304, 11001, 30}, {10304, 15707, 3}, {11001, 17538, 15715}, {11178, 50968, 55639}, {12100, 14893, 3628}, {12101, 15702, 5072}, {12108, 15709, 5054}, {12811, 15704, 3529}, {15681, 15694, 15683}, {15681, 15695, 17800}, {15681, 17800, 11001}, {15683, 17538, 8703}, {15689, 15707, 15695}, {15689, 17800, 15707}, {15691, 15704, 2}, {15695, 15707, 10304}, {15695, 17800, 381}, {15696, 15704, 5073}, {15699, 15710, 15693}, {15706, 17538, 15689}, {15719, 17578, 11737}, {43645, 43646, 6}, {50814, 61244, 34718}
X(62138) lies on these lines: {2, 3}, {15, 43230}, {16, 43231}, {397, 42635}, {398, 42636}, {485, 42641}, {486, 42642}, {524, 48891}, {542, 55592}, {597, 48879}, {1327, 42576}, {1328, 42577}, {1503, 55599}, {3070, 42525}, {3071, 42524}, {3564, 55589}, {3579, 38098}, {3626, 28208}, {3629, 48880}, {3631, 11645}, {4324, 15170}, {4677, 28224}, {4745, 28160}, {5093, 51177}, {5334, 43208}, {5335, 43207}, {5790, 50813}, {5886, 50820}, {6329, 48892}, {6409, 43515}, {6410, 43516}, {6435, 42418}, {6436, 42417}, {6451, 42526}, {6452, 42527}, {6453, 43785}, {6454, 43786}, {6459, 6499}, {6460, 6498}, {6781, 39593}, {8584, 55717}, {9778, 50823}, {10175, 51083}, {11542, 42791}, {11543, 42792}, {11694, 34584}, {11742, 15048}, {13925, 51911}, {13993, 51910}, {14561, 50976}, {14810, 51143}, {15534, 48873}, {17502, 51079}, {17508, 51134}, {18481, 34747}, {18510, 43787}, {18512, 43788}, {18538, 42606}, {18762, 42607}, {19106, 42504}, {19107, 42505}, {19924, 20583}, {22165, 55605}, {22250, 61598}, {22793, 51109}, {28146, 50815}, {28150, 51108}, {28154, 50828}, {28172, 50816}, {28174, 51071}, {28178, 51705}, {28182, 51709}, {28186, 50808}, {28190, 50821}, {28194, 51095}, {28202, 51103}, {28216, 50824}, {28232, 51080}, {29012, 50991}, {29181, 55713}, {29317, 50971}, {30308, 50833}, {31662, 51075}, {31663, 51069}, {31730, 34641}, {32787, 42643}, {32788, 42644}, {33416, 43476}, {33417, 43475}, {33750, 50963}, {35021, 61600}, {35022, 61599}, {35023, 61605}, {35024, 61604}, {36836, 49811}, {36843, 49810}, {39884, 50993}, {40693, 42586}, {40694, 42587}, {41100, 42087}, {41101, 42088}, {41112, 42626}, {41113, 42625}, {41119, 42097}, {41120, 42096}, {41121, 42137}, {41122, 42136}, {41943, 43546}, {41944, 43547}, {42090, 49947}, {42091, 49948}, {42093, 43247}, {42094, 43246}, {42099, 42507}, {42100, 42506}, {42101, 43871}, {42102, 43872}, {42115, 49824}, {42116, 49825}, {42117, 42510}, {42118, 42511}, {42122, 43106}, {42123, 43105}, {42126, 49861}, {42127, 49862}, {42130, 42634}, {42131, 42633}, {42144, 49859}, {42145, 49860}, {42147, 42419}, {42148, 42420}, {42164, 42938}, {42165, 42939}, {42225, 53131}, {42226, 53130}, {42415, 42509}, {42416, 42508}, {42431, 49903}, {42432, 49904}, {42433, 42977}, {42434, 42976}, {42502, 42629}, {42503, 42630}, {42532, 42584}, {42533, 42585}, {42627, 42941}, {42628, 42940}, {42686, 43636}, {42687, 43637}, {42817, 43487}, {42818, 43488}, {42904, 43373}, {42905, 43372}, {42930, 43642}, {42931, 43641}, {43209, 52047}, {43210, 52048}, {43401, 49907}, {43402, 49908}, {43521, 45384}, {43522, 45385}, {44882, 55714}, {46893, 53144}, {48881, 55598}, {48885, 55619}, {48896, 54169}, {48898, 55581}, {48920, 55719}, {50709, 61606}, {50829, 61262}, {50866, 61263}, {50956, 55654}, {50965, 55613}, {50968, 51186}, {50979, 59411}, {50981, 55643}, {50985, 55591}, {50990, 55610}, {51022, 55649}, {51070, 61249}, {51130, 55695}, {51737, 55707}
X(62138) = midpoint of X(i) and X(j) for these {i,j}: {5, 15683}, {20, 15686}, {376, 15704}, {549, 1657}, {550, 15681}, {597, 48879}, {3529, 15687}, {3845, 15685}, {8703, 11001}, {48896, 54169}
X(62138) = reflection of X(i) in X(j) for these {i,j}: {140, 376}, {12100, 15690}, {12101, 12100}, {12103, 15686}, {14893, 3}, {15682, 3860}, {15684, 3861}, {15687, 3530}, {15690, 3534}, {15691, 12103}, {382, 11737}, {3543, 3628}, {3627, 10124}, {3830, 11812}, {3845, 15759}, {3853, 549}, {3859, 14093}, {4, 14891}, {547, 548}, {548, 15691}, {5066, 8703}
X(62138) = complement of X(62039)
X(62138) = anticomplement of X(61997)
X(62138) = pole of line {185, 61876} with respect to the Jerabek hyperbola
X(62138) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1294), X(14893)}}, {{A, B, C, X(3845), X(57897)}}, {{A, B, C, X(3853), X(18317)}}
X(62138) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 10299, 15701}, {2, 14869, 11540}, {2, 15682, 14269}, {2, 15707, 15713}, {2, 3534, 550}, {2, 3845, 11737}, {3, 30, 14893}, {4, 15701, 6846}, {20, 15686, 30}, {30, 10124, 3627}, {30, 11737, 382}, {30, 12103, 15691}, {30, 14093, 3859}, {30, 14891, 4}, {30, 15686, 12103}, {30, 3530, 15687}, {30, 3628, 3543}, {30, 3861, 15684}, {30, 549, 3853}, {140, 15759, 12100}, {140, 382, 546}, {140, 3853, 3091}, {376, 11541, 15708}, {376, 15640, 15693}, {376, 382, 17504}, {376, 5059, 5055}, {376, 5067, 10304}, {381, 15710, 14869}, {549, 3853, 14892}, {550, 15687, 15688}, {1657, 15695, 15682}, {1657, 3534, 15695}, {3091, 15717, 3533}, {3091, 3845, 3860}, {3146, 14093, 15699}, {3522, 15684, 11539}, {3528, 15682, 2}, {3534, 11001, 8703}, {3534, 15685, 376}, {3534, 15704, 15759}, {3534, 3830, 15697}, {3545, 15714, 12108}, {3627, 10304, 10124}, {3830, 8703, 11812}, {3851, 15688, 15715}, {6977, 15717, 3526}, {11001, 15640, 15685}, {11001, 15697, 3830}, {11539, 15684, 3861}, {11540, 15759, 15717}, {11540, 17538, 15690}, {11737, 17504, 140}, {12100, 12101, 547}, {12100, 15690, 548}, {12103, 15690, 3534}, {14269, 15681, 1657}, {14892, 15682, 12101}, {15640, 15693, 3845}, {15640, 15759, 5066}, {15681, 15688, 3529}, {15681, 15700, 15683}, {15682, 15695, 549}, {15683, 15689, 5}, {15683, 15708, 11541}, {15685, 15693, 15640}, {15687, 15688, 3530}, {41101, 42088, 43109}
X(62139) lies on these lines: {2, 3}, {13, 42684}, {14, 42685}, {524, 48920}, {551, 28182}, {952, 34638}, {1151, 43342}, {1152, 43343}, {3655, 28216}, {4316, 15170}, {5097, 51135}, {5237, 33606}, {5238, 33607}, {5844, 34628}, {5901, 50815}, {6200, 41954}, {6396, 41953}, {6439, 42264}, {6440, 42263}, {6441, 42216}, {6442, 42215}, {6455, 42639}, {6456, 42640}, {6476, 35822}, {6477, 35823}, {6478, 7583}, {6479, 7584}, {6484, 42572}, {6485, 42573}, {9956, 50816}, {11645, 50982}, {11742, 18907}, {12007, 19924}, {12117, 14692}, {13607, 28198}, {13846, 43340}, {13847, 43341}, {14927, 50978}, {16644, 42889}, {16645, 42888}, {16962, 42965}, {16963, 42964}, {18583, 50971}, {20070, 50831}, {23251, 43568}, {23261, 43569}, {24206, 50972}, {28194, 32900}, {28208, 50827}, {33179, 51080}, {33751, 50959}, {35255, 41952}, {35256, 41951}, {36967, 42584}, {36968, 42585}, {38079, 43621}, {41943, 42429}, {41944, 42430}, {42096, 43198}, {42097, 43197}, {42101, 43876}, {42102, 43875}, {42104, 51944}, {42105, 51945}, {42122, 61719}, {42136, 42528}, {42137, 42529}, {42144, 42497}, {42145, 42496}, {42147, 43109}, {42148, 43108}, {42157, 43635}, {42158, 43634}, {42164, 42631}, {42165, 42632}, {42266, 52048}, {42267, 52047}, {42271, 43212}, {42272, 43211}, {42431, 42791}, {42432, 42792}, {42490, 43246}, {42491, 43247}, {42543, 43100}, {42544, 43107}, {42627, 43483}, {42628, 43484}, {42924, 42934}, {42925, 42935}, {43110, 43245}, {43111, 43244}, {43273, 61624}, {48661, 50819}, {48662, 50966}, {48872, 50979}, {48874, 50985}, {48879, 51737}, {48896, 50965}, {48898, 51140}, {50808, 61510}, {50811, 61597}, {50865, 51700}, {50958, 55612}, {50964, 55671}, {50986, 61044}, {50994, 55620}, {51024, 51732}, {51026, 58445}, {51042, 61623}, {51120, 61281}, {51184, 55616}
X(62139) = midpoint of X(i) and X(j) for these {i,j}: {5, 15685}, {549, 15683}, {550, 11001}, {1657, 8703}, {3529, 3845}, {3534, 15704}, {14927, 50978}, {15681, 15686}, {20070, 50831}, {48872, 50979}, {48879, 51737}, {48896, 50965}, {50986, 61044}
X(62139) = reflection of X(i) in X(j) for these {i,j}: {140, 15690}, {12100, 550}, {12101, 3}, {15682, 3850}, {15687, 14891}, {15690, 12103}, {15691, 15686}, {18583, 50971}, {24206, 50972}, {382, 10109}, {3543, 10124}, {3627, 11812}, {3830, 3530}, {3853, 12100}, {33179, 51080}, {4, 15759}, {546, 8703}, {547, 376}, {548, 3534}, {5066, 548}, {5097, 51135}, {50865, 51700}, {5901, 50815}, {50958, 55612}, {50959, 33751}, {51024, 51732}, {51026, 58445}, {51120, 61281}, {61510, 50808}, {61545, 50965}, {61597, 50811}, {61623, 51042}, {61624, 43273}, {9956, 50816}
X(62139) = anticomplement of X(61999)
X(62139) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(68), X(58208)}}, {{A, B, C, X(1294), X(12101)}}, {{A, B, C, X(11539), X(13623)}}
X(62139) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 3859, 140}, {5, 15698, 14890}, {20, 15681, 15686}, {30, 10109, 382}, {30, 10124, 3543}, {30, 11812, 3627}, {30, 12100, 3853}, {30, 12103, 15690}, {30, 14891, 15687}, {30, 15686, 15691}, {30, 15759, 4}, {30, 3530, 3830}, {30, 3534, 548}, {30, 3850, 15682}, {30, 550, 12100}, {30, 8703, 546}, {376, 15683, 15684}, {376, 15687, 14891}, {376, 15700, 8703}, {376, 15721, 14093}, {376, 3543, 15700}, {376, 381, 15714}, {381, 14093, 15707}, {381, 15681, 11001}, {381, 15695, 15715}, {381, 3853, 14893}, {381, 549, 3628}, {549, 15686, 3534}, {550, 11539, 15695}, {1657, 3534, 5055}, {3146, 15695, 11539}, {3146, 15715, 381}, {3526, 3534, 15689}, {3529, 15689, 3845}, {3530, 3830, 14892}, {3534, 10304, 550}, {3534, 15681, 15683}, {3534, 15684, 376}, {3534, 15685, 15698}, {3534, 17800, 10304}, {3543, 15692, 5068}, {3543, 8703, 10124}, {3627, 15688, 11812}, {3830, 15709, 3857}, {3839, 15711, 16239}, {3845, 8703, 15722}, {5055, 15722, 3526}, {10304, 11001, 17800}, {11111, 15721, 15702}, {11540, 12101, 5066}, {11540, 15640, 12101}, {13635, 17538, 6977}, {14891, 15687, 547}, {15681, 15683, 15704}, {15681, 15686, 30}, {15682, 15696, 17504}, {15682, 17504, 3850}, {15686, 15691, 12103}, {15686, 15704, 549}, {42144, 42625, 42497}, {42145, 42626, 42496}
X(62140) lies on these lines: {2, 3}, {542, 55591}, {599, 48896}, {1327, 6455}, {1328, 6456}, {3311, 43209}, {3312, 43210}, {3655, 51120}, {3818, 50968}, {4746, 31730}, {4816, 34718}, {5041, 44519}, {5097, 48872}, {5102, 19924}, {5339, 42631}, {5340, 42632}, {6361, 34748}, {6407, 42414}, {6408, 42413}, {6417, 43256}, {6418, 43257}, {6427, 42418}, {6428, 42417}, {6429, 35822}, {6430, 35823}, {6433, 13665}, {6434, 13785}, {6437, 18512}, {6438, 18510}, {6449, 43887}, {6450, 43888}, {6480, 42264}, {6481, 42263}, {6484, 13903}, {6485, 13961}, {6486, 13846}, {6487, 13847}, {6496, 42602}, {6497, 42603}, {8717, 53780}, {10139, 35815}, {10140, 35814}, {10168, 50976}, {10516, 55645}, {11178, 55636}, {11179, 51166}, {11180, 55604}, {11237, 51817}, {11278, 50811}, {11480, 42429}, {11481, 42430}, {11645, 55603}, {11693, 38723}, {12017, 50971}, {12355, 38749}, {12702, 34638}, {14848, 29317}, {14915, 54047}, {15602, 44541}, {16200, 28198}, {16241, 42962}, {16242, 42963}, {16267, 42127}, {16268, 42126}, {16644, 43296}, {16645, 43297}, {16808, 51945}, {16809, 51944}, {16962, 42815}, {16963, 42816}, {18440, 55607}, {18480, 50812}, {18481, 50805}, {18483, 51079}, {18526, 34628}, {19106, 43199}, {19107, 43200}, {20582, 55648}, {21356, 55624}, {21850, 50975}, {22115, 44747}, {22165, 55602}, {22791, 50819}, {25055, 28154}, {25565, 55671}, {28146, 30392}, {28182, 58230}, {28190, 53620}, {28208, 59503}, {29012, 55618}, {29323, 55640}, {33878, 51175}, {34754, 42155}, {34755, 42154}, {35253, 37493}, {36967, 42131}, {36968, 42130}, {36990, 55633}, {37517, 43273}, {37705, 50809}, {38066, 38155}, {38634, 41135}, {39561, 59411}, {39899, 48880}, {41100, 42890}, {41101, 42891}, {41107, 42586}, {41108, 42587}, {42096, 42901}, {42097, 42900}, {42099, 42975}, {42100, 42974}, {42108, 43100}, {42109, 43107}, {42125, 42528}, {42128, 42529}, {42160, 42792}, {42161, 42791}, {42813, 42952}, {42814, 42953}, {42928, 43325}, {42929, 43324}, {43211, 52667}, {43212, 52666}, {43254, 53518}, {43255, 53519}, {43314, 43789}, {43315, 43790}, {43380, 43515}, {43381, 43516}, {43407, 52047}, {43408, 52048}, {43621, 50963}, {43632, 49948}, {43633, 49947}, {43787, 43890}, {43788, 43889}, {46264, 50962}, {47352, 55685}, {47353, 48885}, {47354, 55639}, {48879, 50664}, {48881, 50955}, {48892, 51024}, {48898, 55722}, {48905, 51027}, {48910, 55691}, {48920, 55587}, {48943, 51137}, {50797, 50868}, {50800, 50816}, {50806, 51119}, {50807, 51081}, {50869, 61268}, {50954, 51025}, {50957, 50972}, {50969, 55632}, {51087, 58244}, {51186, 55637}, {51188, 55588}, {53023, 55680}
X(62140) = midpoint of X(i) and X(j) for these {i,j}: {1657, 15688}, {3524, 15683}, {3529, 3839}, {5055, 15685}
X(62140) = reflection of X(i) in X(j) for these {i,j}: {11539, 15690}, {14269, 10304}, {15684, 3839}, {15688, 3534}, {381, 15688}, {382, 5055}, {3524, 550}, {3543, 11539}, {3830, 3524}, {3839, 8703}, {5054, 15689}, {5055, 376}
X(62140) = anticomplement of X(62001)
X(62140) = pole of line {185, 61878} with respect to the Jerabek hyperbola
X(62140) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1294), X(38335)}}, {{A, B, C, X(17504), X(46168)}}, {{A, B, C, X(46853), X(57822)}}
X(62140) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15690, 6891}, {2, 6848, 3860}, {3, 11812, 15700}, {3, 15681, 11001}, {3, 15723, 15693}, {3, 3830, 547}, {3, 3843, 3533}, {3, 3845, 15723}, {3, 3853, 1656}, {3, 5055, 15708}, {3, 5059, 382}, {3, 5073, 3832}, {4, 15691, 15695}, {20, 11001, 15686}, {20, 15681, 3534}, {30, 10304, 14269}, {30, 11539, 3543}, {30, 15690, 11539}, {30, 3524, 3830}, {30, 376, 5055}, {30, 3839, 15684}, {30, 550, 3524}, {376, 11001, 5059}, {376, 11541, 2}, {376, 15640, 140}, {376, 15704, 15685}, {376, 15717, 8703}, {376, 3091, 15759}, {381, 15688, 15706}, {381, 3534, 15696}, {382, 3534, 376}, {548, 15682, 15694}, {550, 3830, 14093}, {1012, 3090, 3091}, {1656, 12108, 3526}, {1657, 15688, 30}, {1657, 3534, 381}, {1657, 5076, 17800}, {3090, 15714, 15722}, {3090, 3525, 16408}, {3091, 10303, 404}, {3522, 15687, 15701}, {3524, 12108, 15707}, {3528, 5066, 15718}, {3534, 14093, 550}, {3534, 15681, 1657}, {3534, 15716, 15697}, {3534, 5054, 15689}, {3543, 15719, 3850}, {3853, 8703, 15702}, {6958, 15685, 6926}, {8703, 11737, 15717}, {10304, 14269, 5054}, {11001, 15686, 3}, {11001, 15702, 3529}, {11737, 15759, 12108}, {12103, 15704, 11541}, {14269, 15689, 10304}, {14893, 15698, 5070}, {15681, 15685, 15704}, {15684, 15707, 3839}, {15686, 15704, 3845}, {15687, 15701, 5072}, {15696, 15706, 15688}, {15704, 15759, 15683}, {15715, 17578, 10109}
X(62141) lies on these lines: {2, 3}, {15, 42781}, {16, 42782}, {61, 42584}, {62, 42585}, {145, 58249}, {1503, 55597}, {3244, 28212}, {3311, 42575}, {3312, 42574}, {3411, 43208}, {3412, 43207}, {3564, 48920}, {3625, 28224}, {3626, 28186}, {3629, 48898}, {3630, 52987}, {3631, 55606}, {3636, 28146}, {4316, 15172}, {5237, 42630}, {5238, 42629}, {5318, 42929}, {5321, 42928}, {5351, 42136}, {5352, 42137}, {6144, 48873}, {6329, 29317}, {6407, 43788}, {6408, 43787}, {6425, 42226}, {6426, 42225}, {6431, 43336}, {6432, 43337}, {6488, 8981}, {6489, 13966}, {10147, 43318}, {10148, 43319}, {10222, 28216}, {10653, 43634}, {10654, 43635}, {11008, 55580}, {12820, 42488}, {12821, 42489}, {13392, 38791}, {13925, 42276}, {13993, 42275}, {14449, 14855}, {14927, 55595}, {15034, 61598}, {15178, 28178}, {15808, 31666}, {16189, 34773}, {16772, 42429}, {16773, 42430}, {16936, 39522}, {17852, 42263}, {18357, 59420}, {18358, 55637}, {18583, 55694}, {22234, 44882}, {22330, 29181}, {28182, 51700}, {29012, 55617}, {31834, 36987}, {32423, 38626}, {32455, 48891}, {34380, 48880}, {36836, 42145}, {36843, 42144}, {36967, 43111}, {36968, 43110}, {38731, 52886}, {39884, 55626}, {40341, 48874}, {41869, 58229}, {42087, 42416}, {42088, 42415}, {42101, 42591}, {42102, 42590}, {42112, 42628}, {42113, 42627}, {42140, 43198}, {42141, 43197}, {42143, 43196}, {42146, 43195}, {42163, 42888}, {42166, 42889}, {42433, 42801}, {42434, 42802}, {42435, 42779}, {42436, 42780}, {42496, 42939}, {42497, 42938}, {42543, 42978}, {42544, 42979}, {42633, 43769}, {42634, 43770}, {42641, 43570}, {42642, 43571}, {42797, 42814}, {42798, 42813}, {42890, 43646}, {42891, 43645}, {42916, 43487}, {42917, 43488}, {42940, 43551}, {42941, 43550}, {43102, 43472}, {43103, 43471}, {43879, 51911}, {43880, 51910}, {45384, 60305}, {45385, 60306}, {48872, 53858}, {48879, 55708}, {48881, 55600}, {48885, 55623}, {48892, 51732}, {48896, 55611}, {50812, 61258}, {51094, 58242}, {51163, 55681}, {57894, 57896}
X(62141) = midpoint of X(i) and X(j) for these {i,j}: {546, 3529}, {547, 15685}, {548, 1657}, {11001, 15691}, {12100, 15683}, {12103, 15704}
X(62141) = reflection of X(i) in X(j) for these {i,j}: {10109, 376}, {10124, 15690}, {12102, 3}, {14890, 15689}, {15759, 15691}, {3530, 550}, {3543, 11540}, {3627, 12108}, {3850, 548}, {51732, 48892}
X(62141) = pole of line {185, 55861} with respect to the Jerabek hyperbola
X(62141) = intersection, other than A, B, C, of circumconics {{A, B, C, X(546), X(57896)}}, {{A, B, C, X(548), X(57894)}}, {{A, B, C, X(1105), X(55861)}}, {{A, B, C, X(1294), X(12102)}}, {{A, B, C, X(10304), X(43970)}}
X(62141) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 14093, 17504}, {2, 15710, 15718}, {2, 3627, 546}, {3, 12102, 3628}, {3, 30, 12102}, {3, 3146, 3857}, {3, 3544, 14869}, {3, 3627, 12812}, {3, 382, 3544}, {3, 3857, 140}, {4, 15701, 5}, {5, 550, 15688}, {20, 15681, 550}, {20, 1657, 15686}, {21, 3544, 1656}, {30, 11540, 3543}, {30, 15689, 14890}, {30, 15690, 10124}, {30, 15691, 15759}, {30, 376, 10109}, {30, 548, 3850}, {30, 550, 3530}, {140, 15703, 16239}, {140, 546, 5079}, {546, 10299, 1010}, {546, 3628, 11737}, {548, 12812, 3}, {548, 14893, 15712}, {550, 15687, 3528}, {550, 15704, 3529}, {631, 3544, 16408}, {631, 6847, 5056}, {1657, 12103, 12108}, {1657, 3534, 3843}, {3146, 5079, 15687}, {3528, 3529, 3146}, {3529, 15681, 15704}, {3627, 15686, 17538}, {3627, 15704, 1657}, {3627, 15712, 5072}, {3627, 5072, 14893}, {3832, 6893, 5066}, {3843, 3850, 3860}, {10124, 14093, 14891}, {11001, 15691, 30}, {11112, 15710, 15707}, {14892, 15690, 14093}, {15681, 15688, 11001}, {15684, 15686, 15691}, {15684, 15688, 2}, {15686, 15704, 3627}, {15686, 17538, 12103}, {15689, 15712, 548}
X(62142) lies on these lines: {2, 3}, {15, 42689}, {16, 42688}, {944, 58247}, {1351, 48891}, {3070, 9690}, {3071, 43415}, {4316, 7373}, {4324, 6767}, {5050, 48879}, {5093, 48872}, {5339, 43427}, {5340, 43426}, {5925, 45185}, {6199, 42267}, {6395, 42266}, {6407, 35815}, {6408, 35814}, {6445, 8960}, {6446, 58866}, {6474, 7583}, {6475, 7584}, {6500, 42258}, {6501, 42259}, {6560, 43785}, {6561, 43786}, {7756, 21309}, {10645, 42909}, {10646, 42908}, {10992, 14692}, {11480, 42691}, {11481, 42690}, {11485, 41974}, {11486, 41973}, {11522, 58230}, {11645, 55602}, {12290, 54047}, {13846, 43438}, {13847, 43439}, {13903, 43413}, {13961, 43414}, {14841, 43691}, {16936, 36753}, {17851, 42413}, {18553, 55629}, {29012, 55616}, {29317, 55705}, {29323, 55639}, {31454, 43342}, {33878, 48920}, {34507, 55604}, {34773, 58238}, {36990, 55632}, {41963, 42276}, {41964, 42275}, {42087, 56609}, {42088, 56608}, {42090, 42988}, {42091, 42989}, {42096, 43423}, {42097, 43422}, {42099, 43023}, {42100, 43022}, {42112, 42944}, {42113, 42945}, {42115, 42432}, {42116, 42431}, {42122, 43769}, {42123, 43770}, {42125, 42686}, {42128, 42687}, {42130, 42151}, {42131, 42150}, {42149, 42685}, {42152, 42684}, {42153, 42430}, {42156, 42429}, {42159, 42793}, {42162, 42794}, {42271, 43410}, {42272, 43409}, {42414, 43411}, {42488, 51945}, {42489, 51944}, {42530, 43296}, {42531, 43297}, {42584, 42998}, {42585, 42999}, {42773, 42955}, {42774, 42954}, {42964, 42993}, {42965, 42992}, {43150, 48896}, {43300, 43775}, {43301, 43776}, {44456, 48898}, {48662, 48881}, {48880, 55584}, {48884, 55648}, {48885, 55624}, {48892, 55697}, {48904, 55678}, {48905, 55593}, {48910, 55692}, {48942, 55656}, {48943, 55671}, {50819, 61278}, {50963, 55684}, {50976, 55681}, {50993, 55628}, {51140, 55724}, {53091, 59411}
X(62142) = midpoint of X(i) and X(j) for these {i,j}: {3529, 3832}, {15683, 15698}, {15685, 15703}
X(62142) = reflection of X(i) in X(j) for these {i,j}: {382, 3090}, {3523, 550}, {3830, 15700}, {3857, 548}
X(62142) = pole of line {185, 55860} with respect to the Jerabek hyperbola
X(62142) = pole of line {6, 43438} with respect to the Kiepert hyperbola
X(62142) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1105), X(55860)}}, {{A, B, C, X(3519), X(11001)}}, {{A, B, C, X(3525), X(13623)}}, {{A, B, C, X(5059), X(14841)}}, {{A, B, C, X(5067), X(14861)}}, {{A, B, C, X(17538), X(34483)}}, {{A, B, C, X(43719), X(47485)}}, {{A, B, C, X(44763), X(44879)}}
X(62142) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 17800, 15684}, {3, 5070, 15722}, {4, 10304, 140}, {4, 140, 5072}, {4, 15022, 3858}, {4, 15704, 1657}, {4, 3522, 549}, {4, 3526, 3851}, {4, 5056, 3856}, {20, 11001, 12103}, {20, 15681, 3}, {20, 3529, 15686}, {30, 15700, 3830}, {30, 548, 3857}, {30, 550, 3523}, {382, 12103, 15689}, {548, 15704, 15683}, {548, 3857, 15698}, {550, 3850, 3522}, {550, 5059, 1656}, {1656, 1657, 5059}, {1656, 5059, 5073}, {3146, 15688, 5070}, {3522, 12101, 15720}, {3523, 3533, 14869}, {3525, 16854, 632}, {3526, 3857, 5055}, {3534, 15640, 15695}, {3534, 15704, 17800}, {3545, 16393, 12812}, {3627, 15759, 7486}, {3830, 15695, 15719}, {3843, 6978, 15685}, {3850, 12103, 550}, {3851, 6916, 15694}, {3857, 15698, 3526}, {5072, 15696, 10304}, {6914, 14891, 631}, {6961, 15685, 3146}, {10304, 15686, 3534}, {11001, 12103, 382}, {11541, 15697, 3530}, {13635, 17538, 4}, {14813, 14814, 11001}, {15681, 17800, 15704}, {15683, 15698, 30}, {15711, 17538, 15696}
X(62143) lies on these lines: {2, 3}, {39, 11742}, {61, 42131}, {62, 42130}, {156, 41470}, {575, 48879}, {576, 48872}, {599, 55611}, {1352, 55620}, {1482, 28232}, {1503, 55595}, {3070, 6519}, {3071, 6522}, {3303, 4324}, {3304, 4316}, {3592, 42267}, {3594, 42266}, {3763, 55650}, {3818, 55641}, {5237, 42096}, {5238, 42097}, {5346, 6781}, {5351, 42125}, {5352, 42128}, {5895, 50414}, {5965, 48880}, {6199, 43407}, {6395, 43408}, {6427, 42258}, {6428, 42259}, {6447, 18512}, {6448, 18510}, {6449, 42276}, {6450, 42275}, {6451, 22644}, {6452, 22615}, {6453, 42264}, {6454, 42263}, {6455, 42272}, {6456, 42271}, {6496, 42284}, {6497, 42283}, {7772, 44519}, {7936, 11164}, {7982, 32900}, {8717, 37472}, {8718, 9703}, {8960, 10147}, {8976, 51911}, {9681, 43322}, {9690, 43788}, {9691, 43883}, {10148, 58866}, {10516, 55644}, {10541, 48892}, {10620, 37486}, {11477, 48898}, {11482, 29181}, {11645, 55600}, {11850, 18442}, {11898, 48905}, {11935, 13346}, {11999, 44788}, {12117, 38628}, {12162, 54047}, {12702, 28236}, {13321, 15012}, {13391, 52093}, {13951, 51910}, {14641, 37484}, {14848, 55704}, {14855, 16625}, {14927, 55593}, {15020, 38789}, {15024, 55286}, {15034, 34584}, {15039, 16163}, {15042, 46686}, {15069, 55597}, {15178, 48661}, {15484, 31652}, {16189, 28198}, {16960, 36836}, {16961, 36843}, {18439, 36987}, {18440, 48896}, {18481, 28228}, {18493, 28154}, {18526, 28234}, {18553, 55628}, {19357, 34563}, {20190, 48910}, {22236, 42100}, {22238, 42099}, {28178, 37624}, {29012, 55614}, {29317, 53093}, {29323, 55637}, {31447, 50812}, {31467, 44541}, {31670, 55701}, {31730, 59503}, {32137, 54041}, {34785, 58795}, {35007, 44526}, {36253, 38788}, {36990, 55631}, {38723, 38791}, {38731, 38745}, {38734, 38742}, {39884, 55624}, {39899, 48873}, {41945, 43785}, {41946, 43786}, {41965, 43879}, {41966, 43880}, {42090, 42165}, {42091, 42164}, {42108, 42956}, {42109, 42957}, {42112, 42163}, {42113, 42166}, {42115, 42160}, {42116, 42161}, {42154, 43233}, {42155, 43232}, {42159, 42682}, {42162, 42683}, {42225, 43320}, {42226, 43321}, {42429, 42997}, {42430, 42996}, {42431, 42626}, {42432, 42625}, {42433, 42989}, {42434, 42988}, {42512, 42945}, {42513, 42944}, {42516, 43769}, {42517, 43770}, {42592, 42773}, {42593, 42774}, {42813, 43372}, {42814, 43373}, {42934, 43646}, {42935, 43645}, {42974, 43633}, {42975, 43632}, {43193, 43304}, {43194, 43305}, {43273, 55718}, {43306, 43465}, {43307, 43466}, {43342, 43523}, {43343, 43524}, {43415, 43787}, {44882, 53092}, {45187, 54048}, {46264, 55724}, {48881, 55602}, {48884, 55647}, {48885, 55626}, {48889, 55652}, {48895, 55675}, {48901, 55684}, {48904, 55679}, {50805, 58245}, {50811, 58240}, {50954, 55623}, {51163, 55682}, {51173, 55694}, {51538, 55692}, {53023, 55681}, {54131, 55708}
X(62143) = midpoint of X(i) and X(j) for these {i,j}: {1657, 15696}, {3091, 3529}, {15685, 15694}
X(62143) = reflection of X(i) in X(j) for these {i,j}: {1656, 15696}, {14093, 3534}, {15694, 15697}, {15697, 15686}, {15711, 15691}, {17578, 15712}, {3, 17538}, {381, 15695}, {382, 1656}, {3543, 15713}, {3830, 15692}, {3843, 3522}, {3858, 548}, {5073, 17578}, {5076, 3}, {631, 550}
X(62143) = anticomplement of X(62006)
X(62143) = pole of line {185, 55857} with respect to the Jerabek hyperbola
X(62143) = pole of line {69, 55599} with respect to the Wallace hyperbola
X(62143) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(265), X(50691)}}, {{A, B, C, X(1105), X(55857)}}, {{A, B, C, X(1294), X(5076)}}, {{A, B, C, X(3521), X(3854)}}, {{A, B, C, X(14861), X(46935)}}, {{A, B, C, X(15686), X(18848)}}, {{A, B, C, X(17505), X(50687)}}, {{A, B, C, X(43970), X(46332)}}
X(62143) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 15681, 15704}, {3, 17800, 3146}, {3, 30, 5076}, {3, 3090, 15720}, {3, 3627, 5079}, {3, 382, 5072}, {3, 3830, 3090}, {3, 3843, 632}, {3, 3851, 10303}, {3, 5055, 12108}, {3, 5072, 5054}, {3, 5073, 546}, {3, 5076, 1656}, {3, 546, 3526}, {3, 632, 15693}, {4, 15708, 5}, {4, 20, 15686}, {20, 11001, 550}, {20, 15704, 3}, {20, 3529, 12103}, {30, 15686, 15697}, {30, 15691, 15711}, {30, 15692, 3830}, {30, 15712, 17578}, {30, 15713, 3543}, {30, 3522, 3843}, {30, 548, 3858}, {30, 550, 631}, {376, 17578, 15712}, {381, 15688, 12100}, {381, 1657, 17800}, {381, 3526, 5056}, {548, 3858, 15692}, {550, 11539, 548}, {550, 3853, 10304}, {631, 15712, 15707}, {631, 3522, 15714}, {1656, 15696, 14093}, {1656, 3534, 15696}, {1657, 15720, 5059}, {1657, 3534, 382}, {3090, 3525, 13741}, {3146, 10304, 3544}, {3146, 3544, 3853}, {3529, 17538, 3091}, {3534, 15700, 15689}, {3628, 12100, 14869}, {3851, 6982, 3628}, {3861, 10299, 15703}, {10299, 15640, 3861}, {10303, 12102, 3851}, {11001, 12100, 15685}, {11001, 17800, 1657}, {11737, 12100, 11539}, {11737, 15692, 15694}, {12100, 15697, 15695}, {12103, 15704, 3529}, {12812, 15686, 17538}, {15684, 15715, 381}, {15685, 15686, 15688}, {15685, 15694, 30}, {15686, 15688, 3534}, {15693, 15696, 3522}, {15707, 17800, 5073}
X(62144) lies on these lines: {2, 3}, {17, 42137}, {18, 42136}, {40, 61247}, {61, 43244}, {62, 43245}, {74, 13393}, {141, 55633}, {397, 34754}, {398, 34755}, {516, 33179}, {576, 51166}, {952, 5493}, {1154, 14641}, {1352, 55618}, {1385, 28182}, {1503, 48920}, {3070, 6480}, {3071, 6481}, {3564, 48880}, {3579, 28190}, {3589, 55680}, {3818, 55640}, {4297, 28178}, {4299, 15172}, {4316, 15171}, {4324, 18990}, {4325, 15170}, {4857, 15326}, {5008, 7756}, {5097, 29181}, {5102, 48872}, {5237, 42430}, {5238, 42429}, {5270, 15338}, {5305, 6781}, {5318, 43016}, {5321, 43017}, {5339, 42091}, {5340, 42090}, {5343, 42115}, {5344, 42116}, {5349, 10646}, {5350, 10645}, {5351, 42940}, {5352, 42941}, {5447, 32137}, {5480, 55691}, {5690, 61250}, {5876, 36987}, {5882, 11278}, {5892, 55286}, {5901, 28150}, {6221, 42414}, {6243, 52093}, {6284, 37587}, {6390, 7860}, {6398, 42413}, {6411, 10195}, {6412, 10194}, {6419, 43209}, {6420, 43210}, {6427, 43256}, {6428, 43257}, {6429, 42264}, {6430, 42263}, {6431, 42216}, {6432, 42215}, {6433, 8981}, {6434, 13966}, {6437, 42226}, {6438, 42225}, {6445, 23269}, {6446, 23275}, {6451, 23253}, {6452, 23263}, {6455, 52667}, {6456, 52666}, {6468, 43794}, {6469, 43793}, {6482, 31454}, {6484, 8960}, {6485, 58866}, {6486, 13925}, {6487, 13993}, {6519, 31414}, {7728, 22250}, {7802, 32820}, {8550, 37517}, {8717, 32046}, {8718, 37477}, {9589, 50824}, {9680, 43432}, {9729, 12002}, {9778, 37705}, {10171, 58219}, {10222, 51120}, {10263, 14855}, {10483, 51817}, {10627, 14915}, {10990, 32423}, {11180, 55602}, {11381, 54042}, {11432, 35253}, {11485, 43769}, {11486, 43770}, {11522, 51700}, {11531, 18481}, {11542, 42431}, {11543, 42432}, {11623, 61600}, {11694, 38791}, {11801, 37853}, {12279, 13340}, {12512, 18357}, {12699, 30392}, {13348, 44324}, {13364, 17704}, {13382, 13421}, {13391, 46850}, {13392, 38723}, {13464, 28146}, {13474, 32142}, {13607, 58237}, {13624, 28158}, {13903, 43376}, {13961, 43377}, {14449, 40647}, {14861, 34567}, {14864, 61540}, {15311, 45185}, {15644, 31834}, {16200, 28216}, {16252, 32903}, {16266, 35237}, {16534, 34584}, {16936, 44413}, {18358, 29323}, {18480, 59420}, {18553, 48885}, {18581, 42906}, {18582, 42907}, {18583, 48892}, {18907, 44519}, {19106, 42627}, {19107, 42628}, {19116, 43408}, {19117, 43407}, {20070, 61295}, {20190, 50971}, {20418, 61601}, {20582, 55647}, {21850, 55711}, {22165, 55600}, {22235, 42916}, {22237, 42917}, {22791, 61279}, {23302, 42959}, {23303, 42958}, {25555, 55688}, {25561, 50972}, {26861, 57715}, {28154, 40273}, {28160, 43174}, {28164, 61524}, {28172, 31663}, {28186, 31730}, {28198, 61286}, {28228, 58244}, {29012, 55612}, {29317, 50664}, {31406, 43618}, {31447, 34648}, {31670, 55703}, {34380, 48873}, {34507, 48881}, {34573, 48942}, {34785, 44762}, {35255, 42272}, {35256, 42271}, {35770, 42259}, {35771, 42258}, {36836, 42496}, {36843, 42497}, {36967, 41974}, {36968, 41973}, {37484, 45957}, {38079, 55684}, {38110, 43621}, {38726, 38792}, {38735, 38747}, {38736, 38746}, {39561, 44882}, {39884, 55622}, {41121, 42544}, {41122, 42543}, {41869, 61274}, {41977, 43005}, {41978, 43004}, {42087, 42158}, {42088, 42157}, {42096, 42149}, {42097, 42152}, {42101, 42937}, {42102, 42936}, {42112, 42121}, {42113, 42124}, {42117, 42151}, {42118, 42150}, {42119, 43631}, {42120, 43630}, {42130, 42999}, {42131, 42998}, {42135, 43239}, {42138, 43238}, {42147, 42891}, {42148, 42890}, {42160, 42625}, {42161, 42626}, {42163, 42528}, {42164, 42433}, {42165, 42434}, {42166, 42529}, {42266, 43786}, {42267, 43785}, {42510, 42587}, {42511, 42586}, {42686, 44016}, {42687, 44015}, {42813, 43199}, {42814, 43200}, {42908, 43402}, {42909, 43401}, {42934, 43231}, {42935, 43230}, {42942, 43633}, {42943, 43632}, {42980, 43010}, {42981, 43011}, {43105, 43776}, {43106, 43775}, {43254, 43885}, {43255, 43886}, {43422, 49905}, {43423, 49906}, {43887, 53513}, {43888, 53516}, {46264, 55722}, {47354, 55637}, {48310, 55675}, {48874, 48905}, {48876, 55607}, {48901, 55685}, {50978, 55595}, {51127, 55666}, {51128, 55660}, {51163, 55683}, {51537, 55643}, {51732, 55699}
X(62144) = midpoint of X(i) and X(j) for these {i,j}: {5, 3529}, {20, 15704}, {549, 15685}, {550, 1657}, {3627, 17800}, {8703, 15683}, {11001, 15686}, {20070, 61295}, {37484, 45957}, {44882, 48879}, {48872, 48906}, {48874, 48905}, {48881, 48896}
X(62144) = reflection of X(i) in X(j) for these {i,j}: {140, 550}, {11801, 37853}, {12100, 15691}, {12103, 20}, {12812, 15696}, {13383, 15332}, {13421, 13382}, {13474, 32142}, {14449, 40647}, {14893, 8703}, {15682, 11737}, {15684, 3860}, {15687, 15759}, {15690, 15686}, {16252, 32903}, {18357, 12512}, {18583, 48892}, {25561, 50972}, {382, 3628}, {3146, 3861}, {3543, 11812}, {3627, 3530}, {3830, 14891}, {3853, 3}, {31834, 15644}, {32137, 5447}, {45959, 13348}, {48942, 34573}, {546, 548}, {547, 15690}, {548, 12103}, {5066, 376}
X(62144) = complement of X(62041)
X(62144) = anticomplement of X(12102)
X(62144) = pole of line {185, 55856} with respect to the Jerabek hyperbola
X(62144) = pole of line {69, 55600} with respect to the Wallace hyperbola
X(62144) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(68), X(49140)}}, {{A, B, C, X(548), X(26861)}}, {{A, B, C, X(1105), X(55856)}}, {{A, B, C, X(1294), X(3853)}}, {{A, B, C, X(3519), X(15704)}}, {{A, B, C, X(3521), X(3857)}}, {{A, B, C, X(3532), X(35479)}}, {{A, B, C, X(3628), X(14861)}}, {{A, B, C, X(3839), X(6662)}}, {{A, B, C, X(4846), X(15022)}}, {{A, B, C, X(11812), X(40448)}}, {{A, B, C, X(14841), X(17800)}}, {{A, B, C, X(14865), X(34567)}}, {{A, B, C, X(15695), X(60122)}}, {{A, B, C, X(26863), X(57715)}}, {{A, B, C, X(34483), X(58196)}}, {{A, B, C, X(42021), X(50693)}}, {{A, B, C, X(43719), X(55578)}}, {{A, B, C, X(43970), X(46853)}}
X(62144) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 12102, 3859}, {3, 1657, 5059}, {3, 20, 15686}, {3, 2937, 13620}, {3, 30, 3853}, {3, 382, 3545}, {3, 3832, 11539}, {3, 3843, 15723}, {3, 3845, 16239}, {3, 5, 11812}, {3, 5067, 549}, {4, 3522, 15720}, {5, 3627, 14269}, {20, 11001, 3}, {20, 15683, 17538}, {20, 30, 12103}, {20, 3529, 3534}, {30, 11737, 15682}, {30, 11812, 3543}, {30, 14891, 3830}, {30, 15332, 13383}, {30, 15686, 15690}, {30, 15691, 12100}, {30, 15696, 12812}, {30, 15759, 15687}, {30, 3530, 3627}, {30, 376, 5066}, {30, 3860, 15684}, {30, 548, 546}, {30, 8703, 14893}, {140, 12103, 550}, {140, 3850, 547}, {140, 3853, 3850}, {140, 5066, 1656}, {140, 5073, 12101}, {140, 550, 548}, {376, 15706, 8703}, {382, 3523, 3858}, {547, 15686, 15691}, {549, 3146, 3861}, {631, 15687, 12811}, {632, 3528, 14891}, {632, 3830, 3856}, {1656, 1657, 17800}, {1656, 3522, 15711}, {1657, 3534, 5073}, {1657, 5073, 3529}, {2043, 2044, 15695}, {3522, 3543, 3533}, {3523, 3858, 3628}, {3528, 3830, 632}, {3534, 14269, 376}, {3534, 17800, 10303}, {3534, 5073, 3522}, {3543, 10303, 3832}, {3545, 11001, 15683}, {3839, 15714, 11540}, {3843, 10304, 14869}, {3843, 14869, 10109}, {3850, 16239, 5056}, {3858, 8703, 3523}, {5054, 17578, 3857}, {5059, 11001, 1657}, {5073, 15720, 4}, {10303, 14269, 5}, {10303, 15711, 3530}, {10304, 11541, 3843}, {11001, 15686, 30}, {11250, 11414, 7555}, {12512, 28168, 18357}, {12811, 15759, 631}, {14813, 14814, 15704}, {15122, 18282, 140}, {15683, 17538, 382}, {15684, 15697, 17504}, {15684, 17504, 3860}, {15685, 15696, 3146}, {15687, 15689, 15759}, {42088, 42157, 42924}, {42112, 42121, 42888}, {42113, 42124, 42889}, {42164, 42433, 42913}, {42165, 42434, 42912}, {42584, 42925, 42158}, {42585, 42924, 42157}
X(62145) lies on these lines: {2, 3}, {590, 42538}, {615, 42537}, {3623, 28198}, {4669, 9778}, {4677, 34638}, {5237, 43557}, {5238, 43556}, {5318, 42518}, {5321, 42519}, {5334, 42977}, {5335, 42976}, {5343, 49859}, {5344, 49860}, {5921, 48920}, {5965, 54174}, {6361, 20049}, {6459, 42418}, {6460, 42417}, {6490, 42264}, {6491, 42263}, {8584, 48872}, {8717, 13482}, {8972, 41954}, {9300, 11742}, {9542, 43788}, {9543, 35822}, {9589, 51107}, {9812, 50815}, {10171, 50874}, {10175, 50867}, {10653, 41971}, {10654, 41972}, {11160, 48905}, {11180, 48896}, {13678, 32814}, {13941, 41953}, {14561, 51213}, {14855, 16981}, {14927, 15533}, {16960, 42632}, {16961, 42631}, {19106, 42512}, {19107, 42513}, {19924, 51170}, {20070, 34628}, {20080, 48880}, {23302, 43002}, {23303, 43003}, {28146, 50819}, {28158, 51109}, {28164, 51066}, {28168, 50863}, {28172, 50812}, {28186, 50809}, {28194, 51092}, {28228, 51093}, {28232, 50811}, {29317, 50975}, {29323, 51216}, {30308, 51079}, {32785, 43566}, {32786, 43567}, {33748, 51177}, {36967, 49826}, {36968, 49827}, {41121, 42113}, {41122, 42112}, {41967, 42272}, {41968, 42271}, {41969, 42414}, {41970, 42413}, {42090, 49811}, {42091, 49810}, {42096, 42792}, {42097, 42791}, {42099, 42510}, {42100, 42511}, {42125, 42933}, {42128, 42932}, {42139, 42515}, {42140, 49906}, {42141, 49905}, {42142, 42514}, {42147, 42508}, {42148, 42509}, {42154, 42517}, {42155, 42516}, {42429, 49903}, {42430, 49904}, {42474, 51915}, {42475, 51916}, {42520, 46334}, {42521, 46335}, {42524, 43520}, {42525, 43519}, {42570, 42641}, {42571, 42642}, {42588, 42942}, {42589, 42943}, {42604, 43507}, {42605, 43508}, {42625, 49861}, {42626, 49862}, {42682, 43541}, {42683, 43540}, {42944, 43202}, {42945, 43201}, {43242, 43482}, {43243, 43481}, {43465, 49947}, {43466, 49948}, {50808, 51068}, {50820, 54445}, {50869, 58221}, {50965, 50994}, {50971, 51538}, {51026, 55673}, {51069, 54448}, {51142, 55614}
X(62145) = midpoint of X(i) and X(j) for these {i,j}: {3522, 15683}, {3529, 5071}, {15685, 15693}
X(62145) = reflection of X(i) in X(j) for these {i,j}: {15684, 3858}, {15692, 17538}, {15694, 550}, {15696, 15686}, {15712, 15691}, {17578, 15692}, {2, 15697}, {3091, 376}, {30308, 51079}, {3543, 631}, {3830, 15711}, {4, 14093}, {5071, 15696}, {5076, 15714}
X(62145) = anticomplement of X(62007)
X(62145) = pole of line {69, 62132} with respect to the Wallace hyperbola
X(62145) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(3346), X(12102)}}, {{A, B, C, X(4846), X(47478)}}, {{A, B, C, X(14269), X(16251)}}, {{A, B, C, X(15640), X(35510)}}, {{A, B, C, X(17504), X(18850)}}, {{A, B, C, X(18846), X(58207)}}
X(62145) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 11001, 15683}, {2, 3830, 3832}, {2, 5059, 15640}, {2, 8703, 15705}, {4, 376, 17504}, {20, 10304, 15686}, {20, 11001, 2}, {30, 14093, 4}, {30, 15686, 15696}, {30, 15691, 15712}, {30, 15692, 17578}, {30, 15696, 5071}, {30, 15711, 3830}, {30, 15714, 5076}, {30, 17538, 15692}, {30, 376, 3091}, {30, 3858, 15684}, {30, 550, 15694}, {30, 631, 3543}, {140, 15711, 15693}, {140, 376, 10304}, {140, 5072, 5067}, {376, 11001, 15685}, {376, 11541, 5055}, {376, 382, 15708}, {546, 8703, 15722}, {3091, 3522, 15717}, {3534, 15685, 3845}, {3534, 15701, 15690}, {3534, 17800, 11540}, {3534, 3845, 376}, {3543, 15705, 5068}, {3830, 15696, 15711}, {3859, 15695, 15698}, {5055, 15700, 140}, {5059, 15717, 3146}, {5076, 15689, 15714}, {6969, 15710, 381}, {6978, 17800, 1657}, {8703, 15685, 11541}, {10124, 15690, 8703}, {15640, 15685, 5059}, {15685, 15693, 30}, {15685, 15704, 11001}, {15691, 17800, 3545}, {15692, 15697, 15695}, {15695, 17538, 15697}, {17538, 17578, 3522}
X(62146) lies on these lines: {2, 3}, {69, 48920}, {74, 14843}, {944, 58245}, {946, 58229}, {1056, 4324}, {1058, 4316}, {1151, 43788}, {1152, 43787}, {1285, 7756}, {1352, 55617}, {3071, 17852}, {3592, 43407}, {3594, 43408}, {3619, 55644}, {3620, 55620}, {3622, 28182}, {4301, 51080}, {5237, 42140}, {5238, 42141}, {5343, 42625}, {5344, 42626}, {5351, 42112}, {5352, 42113}, {5493, 50817}, {5818, 59420}, {5881, 50814}, {5921, 55595}, {6361, 61296}, {6425, 23267}, {6426, 23273}, {6447, 42226}, {6448, 42225}, {6488, 43509}, {6489, 43510}, {7738, 41940}, {7967, 16189}, {9540, 53517}, {9588, 50813}, {9693, 35822}, {10147, 23269}, {10148, 23275}, {11455, 40247}, {11742, 22332}, {12317, 38626}, {12699, 58232}, {13464, 50819}, {13886, 42276}, {13903, 43519}, {13935, 53520}, {13939, 42275}, {13961, 43520}, {14226, 41964}, {14241, 41963}, {14912, 48872}, {14927, 52987}, {15023, 46686}, {15069, 50970}, {18296, 20421}, {20190, 51538}, {22234, 25406}, {22330, 48891}, {28146, 61277}, {28150, 30389}, {28164, 61256}, {28194, 61289}, {29012, 55611}, {29181, 53858}, {29317, 55708}, {31425, 50862}, {31652, 43618}, {31670, 55704}, {31730, 37712}, {32903, 35260}, {34507, 50966}, {35237, 56292}, {35770, 43337}, {35771, 43336}, {35820, 42570}, {35821, 42571}, {36967, 43769}, {36968, 43770}, {39874, 53097}, {40330, 55641}, {41977, 43032}, {41978, 43033}, {42096, 52080}, {42097, 52079}, {42108, 43464}, {42109, 43463}, {42144, 42987}, {42145, 42986}, {42147, 43481}, {42148, 43482}, {42149, 42430}, {42150, 43021}, {42151, 43020}, {42152, 42429}, {42153, 43494}, {42156, 43493}, {42157, 43646}, {42158, 43645}, {42431, 42892}, {42432, 42893}, {42524, 43414}, {42525, 43413}, {42568, 43879}, {42569, 43880}, {42912, 42927}, {42913, 42926}, {42958, 43003}, {42959, 43002}, {42996, 43012}, {42997, 43013}, {43242, 43630}, {43243, 43631}, {43517, 53518}, {43518, 53519}, {43621, 55687}, {43777, 56608}, {43778, 56609}, {46264, 55721}, {48661, 61280}, {48873, 55583}, {48880, 55588}, {48885, 55628}, {48892, 55694}, {48896, 55600}, {48898, 55718}, {51910, 52666}, {51911, 52667}, {58225, 61271}, {58240, 61287}, {59417, 61246}
X(62146) = midpoint of X(i) and X(j) for these {i,j}: {3090, 3529}, {15685, 15700}
X(62146) = reflection of X(i) in X(j) for these {i,j}: {3526, 550}, {3543, 15701}, {4, 3528}, {6848, 15715}
X(62146) = anticomplement of X(62008)
X(62146) = pole of line {185, 60781} with respect to the Jerabek hyperbola
X(62146) = pole of line {69, 62131} with respect to the Wallace hyperbola
X(62146) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(30), X(14843)}}, {{A, B, C, X(68), X(49139)}}, {{A, B, C, X(1294), X(50688)}}, {{A, B, C, X(3517), X(13452)}}, {{A, B, C, X(3830), X(18296)}}, {{A, B, C, X(3851), X(31371)}}, {{A, B, C, X(5073), X(15077)}}, {{A, B, C, X(11270), X(55574)}}, {{A, B, C, X(13472), X(55571)}}, {{A, B, C, X(15702), X(18851)}}, {{A, B, C, X(15740), X(46219)}}, {{A, B, C, X(18535), X(46848)}}, {{A, B, C, X(18850), X(61138)}}, {{A, B, C, X(33703), X(52441)}}, {{A, B, C, X(36889), X(41987)}}, {{A, B, C, X(37935), X(60740)}}
X(62146) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 12811, 10303}, {3, 15022, 631}, {3, 3529, 11541}, {3, 3627, 15022}, {3, 382, 12811}, {4, 3528, 15702}, {20, 11001, 4}, {20, 1657, 376}, {20, 3146, 12103}, {20, 3522, 15686}, {20, 3529, 17538}, {20, 5059, 3534}, {30, 15701, 3543}, {30, 15715, 6848}, {30, 550, 3526}, {376, 15682, 5054}, {376, 3523, 3528}, {376, 3830, 3524}, {382, 12100, 3854}, {547, 3830, 3839}, {550, 15713, 548}, {550, 3861, 14093}, {1657, 12103, 3146}, {1657, 5054, 17800}, {3090, 11001, 6968}, {3090, 15698, 14869}, {3090, 3523, 3525}, {3090, 3857, 3544}, {3091, 3146, 3830}, {3091, 3526, 3090}, {3146, 3839, 3627}, {3522, 15682, 5067}, {3522, 17800, 15682}, {3522, 5067, 15715}, {3523, 3832, 15703}, {3524, 11001, 15683}, {3524, 3525, 12108}, {3526, 3851, 547}, {3529, 15704, 11001}, {3534, 15022, 16434}, {3543, 15696, 10299}, {3545, 11541, 6905}, {3830, 12108, 3091}, {5073, 10304, 3855}, {8703, 17578, 3533}, {11001, 17538, 3529}, {11541, 17538, 3}, {12103, 12108, 550}, {12103, 15704, 1657}, {15640, 15691, 15710}, {15685, 15700, 30}, {15686, 17800, 3522}
X(62147) lies on these lines: {2, 3}, {15, 42806}, {16, 42805}, {17, 42113}, {18, 42112}, {40, 4746}, {69, 48896}, {515, 4816}, {944, 28228}, {1352, 55615}, {3070, 6468}, {3071, 6469}, {3316, 22644}, {3317, 22615}, {3590, 35255}, {3591, 35256}, {3616, 28154}, {3617, 28190}, {3618, 55690}, {3623, 28216}, {3818, 55638}, {4294, 8162}, {4299, 37602}, {5237, 43543}, {5238, 43542}, {5339, 42926}, {5340, 42927}, {5343, 42096}, {5344, 42097}, {5365, 11481}, {5366, 11480}, {5493, 12245}, {5734, 28202}, {5818, 28172}, {5881, 34638}, {5882, 11224}, {5925, 44762}, {5965, 39874}, {6225, 45185}, {6361, 28234}, {6470, 43407}, {6471, 43408}, {7581, 42267}, {7582, 42266}, {7745, 11742}, {7748, 46453}, {7755, 43619}, {7802, 32817}, {7860, 32818}, {8550, 48872}, {8960, 23269}, {9624, 50815}, {10248, 17502}, {10595, 28146}, {10645, 42494}, {10646, 42495}, {10990, 12317}, {11455, 13348}, {11522, 28150}, {12002, 15043}, {12254, 13431}, {12290, 36987}, {13474, 54041}, {13925, 60291}, {13993, 60292}, {14912, 48898}, {14927, 48880}, {15105, 17845}, {15516, 25406}, {15520, 48879}, {15740, 57730}, {15811, 54434}, {16960, 42090}, {16961, 42091}, {17821, 50709}, {18553, 55625}, {18581, 42908}, {18582, 42909}, {20125, 34584}, {22235, 42116}, {22237, 42115}, {23249, 41963}, {23251, 43409}, {23259, 41964}, {23261, 43410}, {23267, 42260}, {23273, 42261}, {23275, 42275}, {25555, 43621}, {29012, 55608}, {29317, 55710}, {29323, 55634}, {31404, 44541}, {31412, 51911}, {31414, 53130}, {31670, 55706}, {33750, 51163}, {34507, 48920}, {34785, 41470}, {35812, 43432}, {35813, 43433}, {35820, 43509}, {35821, 43510}, {36836, 42777}, {36843, 42778}, {36967, 42516}, {36968, 42517}, {37640, 43633}, {37641, 43632}, {38079, 51213}, {38083, 50867}, {41957, 42259}, {41958, 42258}, {41973, 42099}, {41974, 42100}, {41977, 42901}, {41978, 42900}, {42087, 42998}, {42088, 42999}, {42101, 42774}, {42102, 42773}, {42104, 42776}, {42105, 42775}, {42108, 43239}, {42109, 43238}, {42119, 42158}, {42120, 42157}, {42125, 43480}, {42128, 43479}, {42130, 42924}, {42131, 42925}, {42133, 42944}, {42134, 42945}, {42140, 42149}, {42141, 42152}, {42144, 42989}, {42145, 42988}, {42160, 42430}, {42161, 42429}, {42225, 43511}, {42226, 43512}, {42433, 43427}, {42434, 43426}, {42512, 42529}, {42513, 42528}, {42543, 49861}, {42544, 49862}, {42561, 51910}, {42586, 49826}, {42587, 49827}, {42641, 43887}, {42642, 43888}, {42793, 42940}, {42794, 42941}, {42817, 43556}, {42818, 43557}, {42920, 43446}, {42921, 43447}, {44299, 46852}, {45186, 61136}, {46264, 55720}, {48885, 55630}, {48892, 51538}, {48901, 55686}, {50975, 53093}, {50992, 55588}, {51023, 55606}, {51179, 53097}
X(62147) = midpoint of X(i) and X(j) for these {i,j}: {631, 3529}, {5076, 17800}, {14093, 15685}, {15683, 15697}
X(62147) = reflection of X(i) in X(j) for these {i,j}: {1656, 550}, {15682, 5071}, {15692, 3534}, {15695, 15686}, {15713, 15691}, {17538, 20}, {17578, 3}, {382, 632}, {3091, 15696}, {3146, 3843}, {3543, 15693}, {3830, 15714}, {4, 3522}, {5071, 15697}, {631, 17538}
X(62147) = anticomplement of X(5076)
X(62147) = pole of line {185, 61886} with respect to the Jerabek hyperbola
X(62147) = pole of line {69, 12103} with respect to the Wallace hyperbola
X(62147) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(68), X(49137)}}, {{A, B, C, X(69), X(12103)}}, {{A, B, C, X(140), X(18851)}}, {{A, B, C, X(632), X(15740)}}, {{A, B, C, X(1294), X(17578)}}, {{A, B, C, X(1593), X(57730)}}, {{A, B, C, X(1657), X(18847)}}, {{A, B, C, X(3519), X(15681)}}, {{A, B, C, X(3522), X(18849)}}, {{A, B, C, X(3532), X(55570)}}, {{A, B, C, X(3627), X(43699)}}, {{A, B, C, X(3851), X(18853)}}, {{A, B, C, X(3854), X(18854)}}, {{A, B, C, X(4846), X(5079)}}, {{A, B, C, X(5056), X(18852)}}, {{A, B, C, X(5070), X(14861)}}, {{A, B, C, X(5198), X(13603)}}, {{A, B, C, X(10109), X(54763)}}, {{A, B, C, X(10151), X(14536)}}, {{A, B, C, X(10299), X(18850)}}, {{A, B, C, X(12811), X(31371)}}, {{A, B, C, X(14491), X(35502)}}, {{A, B, C, X(15693), X(54660)}}, {{A, B, C, X(15696), X(42021)}}, {{A, B, C, X(15705), X(60618)}}, {{A, B, C, X(15721), X(40448)}}, {{A, B, C, X(19710), X(54667)}}, {{A, B, C, X(50688), X(51348)}}
X(62147) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 17800, 11541}, {2, 20, 12103}, {3, 15682, 3855}, {3, 15687, 7486}, {3, 30, 17578}, {3, 382, 5066}, {3, 3855, 15709}, {3, 5, 15721}, {3, 5071, 631}, {4, 11001, 1657}, {4, 13635, 17800}, {4, 3525, 3851}, {4, 3528, 140}, {4, 376, 10299}, {4, 5071, 3858}, {20, 11001, 3529}, {20, 15704, 11001}, {20, 30, 17538}, {20, 3146, 3534}, {20, 3529, 376}, {20, 5059, 550}, {30, 15686, 15695}, {30, 15691, 15713}, {30, 15693, 3543}, {30, 15696, 3091}, {30, 15714, 3830}, {30, 3534, 15692}, {30, 3843, 3146}, {30, 5071, 15682}, {30, 550, 1656}, {30, 632, 382}, {140, 3146, 4}, {382, 15695, 632}, {548, 3525, 15710}, {548, 3543, 3525}, {550, 5073, 3523}, {631, 1656, 3533}, {1656, 3858, 5068}, {3090, 10109, 6874}, {3091, 3522, 15712}, {3146, 15692, 3843}, {3146, 3528, 3545}, {3146, 3534, 3528}, {3146, 7486, 15687}, {3523, 5059, 5073}, {3534, 17800, 3857}, {3627, 10304, 5067}, {3627, 15720, 3854}, {3627, 6996, 6942}, {3830, 15717, 3544}, {3845, 6923, 5056}, {3853, 15688, 10303}, {3854, 10304, 15720}, {3855, 15700, 16849}, {3855, 15709, 3090}, {3857, 15687, 3861}, {5068, 15683, 5059}, {12103, 17800, 2}, {14093, 15685, 30}, {14813, 14814, 15681}, {15640, 15689, 15702}, {15681, 15704, 20}, {15687, 15692, 5071}, {15687, 15699, 3860}, {15696, 15712, 3522}, {15697, 17578, 3}, {23269, 43788, 42638}, {23275, 43787, 42637}, {42099, 42151, 43770}, {42100, 42150, 43769}, {42260, 42414, 23267}, {42276, 42638, 23269}
X(62148) lies on these lines: {1, 51080}, {2, 3}, {6, 51135}, {8, 34638}, {13, 43637}, {14, 43636}, {69, 50970}, {145, 34628}, {193, 51136}, {371, 43322}, {372, 43323}, {754, 53141}, {1151, 42572}, {1152, 42573}, {1698, 50816}, {1992, 48872}, {3068, 6439}, {3069, 6440}, {3616, 50815}, {3617, 50808}, {3618, 50971}, {3619, 51022}, {3620, 50965}, {3621, 34632}, {3622, 50865}, {3623, 50811}, {3624, 50869}, {3763, 50972}, {4678, 31730}, {4704, 51042}, {4772, 51065}, {4821, 51044}, {5032, 29181}, {5237, 49873}, {5238, 49874}, {5365, 41944}, {5366, 41943}, {5921, 48896}, {6361, 20014}, {6433, 42641}, {6434, 42642}, {6449, 14241}, {6450, 14226}, {6459, 43209}, {6460, 43210}, {6478, 35822}, {6479, 35823}, {6480, 43342}, {6481, 43343}, {7736, 11742}, {7750, 32880}, {7802, 32840}, {8972, 42540}, {9778, 37712}, {9780, 50862}, {9812, 61274}, {10653, 43645}, {10654, 43646}, {11057, 32830}, {11160, 14927}, {11177, 35369}, {11178, 50969}, {11179, 48879}, {11480, 43540}, {11481, 43541}, {12699, 50819}, {13665, 43788}, {13785, 43787}, {13846, 42570}, {13847, 42571}, {13941, 42539}, {14831, 52093}, {14907, 32874}, {15808, 51119}, {16267, 42090}, {16268, 42091}, {16644, 43201}, {16645, 43202}, {18440, 50966}, {18481, 50872}, {18492, 50867}, {18525, 50809}, {18581, 43373}, {18582, 43372}, {19862, 51081}, {19875, 59420}, {20049, 20070}, {20057, 51120}, {20080, 48905}, {20423, 48891}, {22236, 42588}, {22238, 42589}, {23251, 42538}, {23261, 42537}, {23267, 43321}, {23273, 43320}, {25055, 28158}, {28146, 61279}, {28150, 61275}, {28164, 53620}, {28172, 54448}, {28194, 61291}, {28198, 61287}, {28208, 59417}, {31670, 50975}, {31673, 50812}, {32787, 42414}, {32788, 42413}, {32808, 51953}, {32809, 51952}, {32826, 32893}, {32882, 37671}, {33878, 51215}, {34631, 61292}, {34648, 46933}, {35260, 50709}, {36967, 43232}, {36968, 43233}, {37640, 43252}, {37641, 43253}, {37832, 43294}, {37835, 43295}, {40112, 40196}, {41107, 43310}, {41108, 43311}, {42093, 42956}, {42094, 42957}, {42101, 51944}, {42102, 51945}, {42112, 43404}, {42113, 43403}, {42119, 43305}, {42120, 43304}, {42133, 42528}, {42134, 42529}, {42139, 43100}, {42140, 42625}, {42141, 42626}, {42142, 43107}, {42150, 49826}, {42151, 49827}, {42160, 42631}, {42161, 42632}, {42164, 49812}, {42165, 49813}, {42262, 43567}, {42265, 43566}, {42271, 42569}, {42272, 42568}, {42431, 49825}, {42432, 49824}, {42433, 42543}, {42434, 42544}, {42490, 43002}, {42491, 43003}, {42510, 43632}, {42511, 43633}, {42584, 43481}, {42585, 43482}, {42586, 43228}, {42587, 43229}, {42791, 43556}, {42792, 43557}, {42940, 43878}, {42941, 43877}, {42942, 43465}, {42943, 43466}, {42998, 46334}, {42999, 46335}, {43110, 43778}, {43111, 43777}, {43273, 51170}, {43416, 52079}, {43417, 52080}, {43473, 43869}, {43474, 43870}, {43503, 60297}, {43504, 60298}, {43641, 44016}, {43642, 44015}, {44456, 51176}, {46264, 51028}, {46930, 50829}, {47355, 51026}, {48873, 54174}, {48880, 50967}, {48881, 51023}, {48898, 54132}, {48920, 54173}, {50813, 50863}, {50820, 50873}, {50866, 51083}, {50870, 51073}, {50958, 55607}, {50964, 55672}, {50976, 51029}, {50994, 55614}, {51024, 51171}, {51092, 61289}, {51167, 55656}, {51177, 51211}, {52045, 52667}, {52046, 52666}, {54706, 60645}, {59373, 59411}, {60131, 60327}, {60287, 60328}, {60324, 60638}
X(62148) = midpoint of X(i) and X(j) for these {i,j}: {3524, 3529}, {15685, 15688}
X(62148) = reflection of X(i) in X(j) for these {i,j}: {11539, 15691}, {15682, 5055}, {15688, 15686}, {19875, 59420}, {382, 11539}, {3146, 3839}, {3524, 3534}, {3543, 3524}, {3545, 15689}, {3839, 376}, {4, 15688}, {5055, 550}, {59373, 59411}
X(62148) = inverse of X(61952) in orthocentroidal circle
X(62148) = inverse of X(61952) in Yff hyperbola
X(62148) = anticomplement of X(50687)
X(62148) = pole of line {523, 61952} with respect to the orthocentroidal circle
X(62148) = pole of line {185, 12045} with respect to the Jerabek hyperbola
X(62148) = pole of line {6, 61952} with respect to the Kiepert hyperbola
X(62148) = pole of line {523, 61952} with respect to the Yff hyperbola
X(62148) = pole of line {69, 62129} with respect to the Wallace hyperbola
X(62148) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(3346), X(5076)}}, {{A, B, C, X(3543), X(52443)}}, {{A, B, C, X(3845), X(16251)}}, {{A, B, C, X(4846), X(10109)}}, {{A, B, C, X(12100), X(18850)}}, {{A, B, C, X(21734), X(57822)}}, {{A, B, C, X(36889), X(50689)}}, {{A, B, C, X(38441), X(56306)}}, {{A, B, C, X(44334), X(46270)}}, {{A, B, C, X(49135), X(52441)}}
X(62148) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15683, 5059}, {2, 5079, 17532}, {3, 381, 11540}, {4, 15686, 15697}, {4, 16239, 3091}, {4, 376, 12100}, {5, 12100, 15694}, {5, 1657, 3529}, {20, 11001, 15683}, {20, 15697, 15686}, {20, 1657, 3146}, {20, 3523, 12103}, {20, 3543, 3534}, {30, 11539, 382}, {30, 15689, 3545}, {30, 15691, 11539}, {30, 3524, 3543}, {30, 3534, 3524}, {30, 376, 3839}, {30, 5055, 15682}, {30, 550, 5055}, {376, 11001, 1657}, {376, 14893, 15692}, {376, 15682, 3525}, {376, 3830, 3523}, {376, 3839, 15705}, {381, 15711, 3533}, {382, 15718, 3860}, {549, 15697, 7397}, {3146, 3854, 17578}, {3524, 15694, 15708}, {3524, 15709, 15720}, {3524, 15710, 15711}, {3525, 15682, 14893}, {3528, 3845, 15721}, {3545, 15689, 10304}, {3627, 15695, 15702}, {3845, 15721, 15022}, {10124, 13735, 2}, {11001, 15681, 20}, {11541, 15696, 5056}, {11541, 15698, 15687}, {11812, 14893, 5}, {12100, 15699, 5054}, {12101, 17678, 13587}, {13587, 13731, 16859}, {13587, 17571, 16371}, {14869, 15688, 15710}, {15681, 15704, 11001}, {15682, 15692, 3832}, {15684, 15690, 631}, {15685, 15686, 4}, {15685, 15688, 30}, {15687, 15696, 15698}, {15691, 15718, 376}, {15694, 15697, 3522}, {15697, 15708, 15688}, {17545, 17549, 16370}, {42586, 43228, 43769}, {42587, 43229, 43770}
X(62149) lies on these lines: {2, 3}, {6, 43785}, {61, 43231}, {62, 43230}, {516, 20057}, {1131, 41963}, {1132, 41964}, {1151, 43376}, {1152, 43377}, {1352, 55613}, {3590, 23251}, {3591, 23261}, {3622, 28150}, {3626, 9778}, {3629, 48872}, {3632, 5493}, {3982, 4313}, {5343, 42091}, {5344, 42090}, {5365, 42112}, {5366, 42113}, {5921, 48880}, {6200, 43515}, {6329, 59411}, {6396, 43516}, {6409, 43507}, {6410, 43508}, {6433, 42570}, {6434, 42571}, {6435, 42267}, {6436, 42266}, {6776, 55723}, {7756, 14075}, {7802, 10513}, {8981, 43788}, {9777, 35253}, {10519, 55619}, {11008, 61044}, {11015, 20059}, {11542, 43487}, {11543, 43488}, {12512, 54448}, {13382, 52093}, {13925, 60620}, {13966, 43787}, {13993, 60621}, {14853, 55702}, {14907, 32868}, {14927, 40341}, {15808, 28158}, {16241, 43552}, {16242, 43553}, {16981, 40647}, {18553, 55621}, {18845, 60332}, {20050, 20070}, {20080, 48873}, {22235, 42141}, {22237, 42140}, {23249, 43570}, {23259, 43571}, {29012, 55605}, {29317, 55712}, {31412, 41950}, {31454, 43258}, {31670, 55707}, {34507, 55599}, {34785, 54211}, {35369, 38741}, {38259, 60334}, {41949, 42561}, {42085, 42780}, {42086, 42779}, {42087, 43769}, {42088, 43770}, {42099, 42999}, {42100, 42998}, {42108, 42495}, {42109, 42494}, {42119, 43106}, {42120, 43105}, {42130, 43242}, {42131, 43243}, {42139, 43874}, {42142, 43873}, {42149, 43557}, {42152, 43556}, {42157, 42994}, {42158, 42995}, {42160, 42938}, {42161, 42939}, {42225, 42523}, {42226, 42522}, {42275, 43520}, {42276, 43519}, {42413, 43511}, {42414, 43512}, {42415, 43631}, {42416, 43630}, {42510, 42543}, {42511, 42544}, {42528, 42908}, {42529, 42909}, {42612, 49826}, {42613, 49827}, {42641, 53513}, {42642, 53516}, {42684, 43771}, {42685, 43772}, {42793, 43480}, {42794, 43479}, {42797, 43474}, {42798, 43473}, {42920, 42958}, {42921, 42959}, {42928, 43498}, {42929, 43497}, {43560, 51911}, {43561, 51910}, {43676, 47586}, {43681, 53100}, {43773, 56608}, {43774, 56609}, {44134, 57894}, {46264, 55719}, {48879, 51170}, {48891, 55709}, {48896, 55589}, {48898, 55715}, {48920, 55609}, {50809, 61249}, {50956, 55652}, {51177, 53092}, {51952, 58803}, {51953, 58804}, {53102, 60118}, {60142, 60145}, {60147, 60642}
X(62149) = midpoint of X(i) and X(j) for these {i,j}: {3528, 3529}
X(62149) = reflection of X(i) in X(j) for these {i,j}: {15682, 15703}, {15702, 3534}, {382, 14869}, {3146, 3832}, {3543, 15698}, {3851, 550}
X(62149) = anticomplement of X(50688)
X(62149) = pole of line {185, 46935} with respect to the Jerabek hyperbola
X(62149) = pole of line {69, 62125} with respect to the Wallace hyperbola
X(62149) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(1105), X(46935)}}, {{A, B, C, X(3346), X(3853)}}, {{A, B, C, X(3522), X(57894)}}, {{A, B, C, X(3843), X(16251)}}, {{A, B, C, X(4846), X(12812)}}, {{A, B, C, X(6662), X(41987)}}, {{A, B, C, X(14841), X(15685)}}, {{A, B, C, X(14861), X(55857)}}, {{A, B, C, X(15688), X(26861)}}, {{A, B, C, X(15698), X(60618)}}, {{A, B, C, X(15712), X(18850)}}, {{A, B, C, X(17578), X(51348)}}, {{A, B, C, X(18846), X(49139)}}, {{A, B, C, X(33699), X(54552)}}, {{A, B, C, X(35510), X(49135)}}, {{A, B, C, X(38282), X(60334)}}, {{A, B, C, X(42021), X(44245)}}, {{A, B, C, X(52299), X(60332)}}
X(62149) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 17578, 546}, {2, 3855, 15022}, {2, 550, 3522}, {3, 10109, 631}, {4, 376, 15712}, {20, 10304, 12103}, {20, 15683, 3146}, {20, 3091, 3534}, {20, 3543, 17538}, {30, 14869, 382}, {30, 15703, 15682}, {30, 3534, 15702}, {30, 550, 3851}, {140, 550, 15688}, {376, 11812, 10304}, {376, 3146, 13735}, {376, 5073, 5056}, {382, 15695, 1010}, {382, 550, 10299}, {546, 3530, 15699}, {548, 11541, 3839}, {548, 3543, 16858}, {548, 5079, 15715}, {550, 1657, 3529}, {550, 3851, 3528}, {1656, 15718, 140}, {1656, 1657, 15685}, {1657, 15681, 550}, {1657, 5059, 15683}, {3090, 14869, 16857}, {3090, 3528, 15700}, {3146, 3522, 5068}, {3522, 5068, 15717}, {3523, 5056, 3526}, {3526, 15707, 14869}, {3526, 17578, 3832}, {3528, 3529, 30}, {3534, 15699, 376}, {5056, 5073, 17578}, {5073, 15712, 4}, {5079, 15693, 16067}, {10299, 14869, 3523}, {10304, 15687, 2}, {11001, 15704, 20}, {13635, 15697, 5059}, {15022, 15683, 17800}, {15682, 15696, 10303}, {17538, 17800, 3543}, {43785, 43786, 6}
X(62150) lies on these lines: {2, 3}, {516, 61284}, {1159, 4333}, {1351, 48879}, {3068, 10145}, {3069, 10146}, {3070, 9691}, {3579, 61254}, {4297, 61279}, {4316, 9670}, {4324, 9657}, {4325, 7373}, {4330, 6767}, {5050, 48891}, {5093, 33749}, {5339, 42430}, {5340, 42429}, {5346, 44526}, {5734, 28178}, {5965, 48905}, {6417, 42267}, {6418, 42266}, {6445, 35820}, {6446, 35821}, {7747, 11742}, {7756, 43136}, {7765, 21309}, {8148, 61291}, {8227, 58224}, {9589, 10247}, {9606, 43618}, {9680, 42272}, {9690, 31454}, {9778, 61249}, {10143, 43342}, {10144, 43343}, {10721, 38638}, {10722, 38635}, {10723, 38634}, {10724, 38637}, {10728, 38636}, {10733, 38633}, {11362, 61247}, {11480, 43642}, {11481, 43641}, {11485, 43633}, {11486, 43632}, {11645, 55595}, {12279, 54048}, {12512, 61258}, {13881, 15603}, {14531, 14641}, {15069, 48880}, {15338, 31480}, {15606, 18439}, {16772, 42113}, {16773, 42112}, {16960, 42097}, {16961, 42096}, {18481, 28232}, {18493, 28158}, {18510, 42413}, {18512, 42414}, {20070, 61297}, {23241, 38591}, {28146, 37624}, {28150, 61276}, {28154, 61274}, {28160, 61250}, {28168, 37714}, {28182, 58233}, {28198, 61288}, {28228, 37727}, {29012, 55604}, {29317, 53091}, {29323, 55629}, {31457, 44541}, {31487, 42260}, {31666, 50806}, {32903, 61721}, {33878, 48896}, {36836, 42892}, {36843, 42893}, {36990, 55624}, {37494, 61150}, {38639, 44988}, {38640, 44981}, {40107, 55616}, {41869, 58230}, {42095, 43371}, {42098, 43370}, {42099, 42991}, {42100, 42990}, {42115, 42901}, {42116, 42900}, {42130, 42148}, {42131, 42147}, {42154, 43020}, {42155, 43021}, {42160, 42778}, {42161, 42777}, {42271, 45385}, {42275, 43415}, {42512, 43401}, {42513, 43402}, {42544, 61719}, {42801, 43420}, {42802, 43421}, {42936, 51945}, {42937, 51944}, {42938, 43636}, {42939, 43637}, {43209, 43786}, {43210, 43785}, {43422, 49903}, {43423, 49904}, {43485, 43645}, {43486, 43646}, {44456, 48872}, {47353, 55620}, {48884, 55643}, {48885, 55632}, {48892, 55692}, {48904, 55682}, {48910, 55697}, {48920, 55610}, {48942, 55654}, {48943, 55673}, {50963, 55687}, {50976, 55679}, {50993, 55623}, {51024, 55701}, {55705, 59411}, {58222, 61269}, {58238, 61286}, {58250, 61295}
X(62150) = midpoint of X(i) and X(j) for these {i,j}: {3522, 3529}, {3843, 17800}
X(62150) = reflection of X(i) in X(j) for these {i,j}: {1656, 17538}, {15694, 3534}, {15696, 20}, {15712, 12103}, {381, 15697}, {382, 631}, {3091, 550}, {3146, 3858}, {3543, 15711}, {3830, 14093}, {3843, 15696}, {5073, 5076}, {5076, 3522}
X(62150) = pole of line {185, 15703} with respect to the Jerabek hyperbola
X(62150) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1105), X(15703)}}, {{A, B, C, X(3521), X(41106)}}, {{A, B, C, X(15318), X(15687)}}, {{A, B, C, X(44682), X(46168)}}
X(62150) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 1657, 15685}, {3, 4, 15703}, {5, 20, 3534}, {5, 3524, 3526}, {5, 3530, 3533}, {20, 1657, 17800}, {20, 17578, 17538}, {20, 30, 15696}, {20, 3528, 12103}, {20, 3529, 5}, {20, 5059, 3528}, {30, 12103, 15712}, {30, 14093, 3830}, {30, 15697, 381}, {30, 15711, 3543}, {30, 17538, 1656}, {30, 3522, 5076}, {30, 3534, 15694}, {30, 3858, 3146}, {30, 5076, 5073}, {30, 550, 3091}, {30, 631, 382}, {382, 3526, 3861}, {382, 548, 5070}, {631, 17578, 3859}, {631, 7486, 632}, {1656, 15695, 3}, {1656, 17538, 15695}, {1656, 17578, 3843}, {1657, 15704, 15681}, {1657, 3534, 3529}, {2041, 2042, 15687}, {3091, 3522, 3524}, {3146, 15721, 4}, {3146, 3533, 12101}, {3522, 3529, 30}, {3526, 15696, 14093}, {3830, 15695, 15713}, {3861, 15759, 16239}, {10303, 15697, 3522}, {11001, 15704, 1657}, {12103, 15712, 15697}, {12103, 15759, 550}, {15681, 17800, 20}, {15684, 15722, 14269}, {15712, 16239, 631}
X(62151) lies on these lines: {2, 3}, {6, 42415}, {40, 61248}, {61, 43111}, {62, 43110}, {141, 55630}, {323, 52100}, {397, 43231}, {398, 43230}, {516, 61286}, {1131, 43788}, {1132, 43787}, {1503, 55590}, {2548, 11742}, {3244, 28174}, {3411, 42164}, {3412, 42165}, {3564, 48896}, {3579, 61255}, {3626, 28160}, {3629, 48879}, {3631, 29012}, {3632, 28224}, {3636, 28150}, {3818, 55635}, {4031, 12433}, {4297, 28182}, {4301, 28178}, {4309, 8162}, {4316, 37722}, {4317, 15172}, {4324, 15888}, {4325, 15171}, {4330, 18990}, {4333, 37724}, {5237, 42545}, {5238, 42546}, {5334, 43307}, {5335, 43306}, {5349, 42528}, {5350, 42529}, {5351, 43402}, {5352, 43401}, {5480, 55693}, {5690, 61252}, {5893, 32903}, {5901, 28154}, {5943, 55286}, {6329, 48891}, {6468, 42276}, {6469, 42275}, {6470, 6560}, {6471, 6561}, {6486, 53517}, {6487, 53520}, {7583, 42643}, {7584, 42644}, {8972, 60305}, {9589, 34773}, {9680, 43515}, {9681, 42264}, {9692, 23269}, {9705, 37477}, {9706, 43576}, {10248, 61270}, {10282, 50709}, {10653, 43305}, {10654, 43304}, {10721, 13392}, {11224, 18481}, {11362, 28186}, {11480, 42889}, {11481, 42888}, {11542, 42434}, {11543, 42433}, {13348, 32137}, {13391, 14641}, {13491, 14531}, {13598, 58533}, {13846, 43570}, {13847, 43571}, {13941, 60306}, {14915, 15606}, {15069, 48874}, {15516, 29317}, {15520, 48898}, {15808, 22793}, {16003, 44796}, {16163, 61598}, {16772, 42137}, {16773, 42136}, {16964, 42123}, {16965, 42122}, {18357, 28172}, {18358, 48885}, {18538, 51911}, {18583, 55696}, {18762, 51910}, {20050, 61297}, {20396, 37853}, {20583, 33749}, {23302, 43195}, {23303, 43196}, {24466, 61605}, {25555, 50971}, {28158, 40273}, {28168, 61524}, {28190, 31730}, {28212, 37727}, {29181, 55716}, {29323, 55625}, {31399, 33697}, {31447, 31673}, {31457, 53418}, {34380, 48905}, {35812, 42272}, {35813, 42271}, {36967, 42779}, {36968, 42780}, {36969, 42997}, {36970, 42996}, {38738, 61599}, {38749, 61600}, {38761, 61601}, {38773, 61602}, {38785, 61603}, {40107, 48920}, {40341, 48873}, {40693, 42145}, {40694, 42144}, {41121, 42794}, {41122, 42793}, {41869, 51700}, {42087, 43633}, {42088, 43632}, {42099, 42148}, {42100, 42147}, {42104, 42491}, {42105, 42490}, {42112, 42153}, {42113, 42156}, {42117, 43193}, {42118, 43194}, {42130, 43631}, {42131, 43630}, {42143, 43295}, {42146, 43294}, {42160, 42497}, {42161, 42496}, {42431, 42912}, {42432, 42913}, {42543, 43108}, {42544, 43109}, {42612, 43228}, {42613, 43229}, {42627, 42813}, {42628, 42814}, {42647, 43624}, {42648, 43625}, {42890, 42935}, {42891, 42934}, {42924, 42991}, {42925, 42990}, {42980, 43033}, {42981, 43032}, {44755, 54036}, {44870, 54044}, {44882, 55710}, {45956, 52093}, {46264, 61624}, {48880, 55596}, {48881, 55608}, {48892, 55690}, {48901, 55689}, {48910, 51732}, {50959, 55679}, {50972, 55650}, {50975, 55701}, {50991, 55617}, {51023, 55602}, {51095, 58240}
X(62151) = midpoint of X(i) and X(j) for these {i,j}: {5, 17800}, {550, 3529}, {1657, 15704}, {3627, 5059}, {15685, 15686}
X(62151) = reflection of X(i) in X(j) for these {i,j}: {140, 12103}, {10721, 13392}, {12100, 15686}, {12101, 376}, {14893, 15690}, {15682, 10124}, {15684, 10109}, {18358, 48885}, {382, 3530}, {3146, 3850}, {3543, 15759}, {3853, 548}, {32137, 13348}, {41869, 51700}, {48910, 51732}, {546, 550}, {547, 3534}, {548, 20}, {5066, 15691}, {5073, 12102}, {5893, 32903}, {61510, 31730}, {61545, 48881}, {61597, 18481}, {61598, 16163}, {61599, 38738}, {61600, 38749}, {61601, 38761}, {61602, 38773}, {61603, 38785}, {61605, 24466}, {61624, 46264}
X(62151) = inverse of X(37938) in Steiner circle
X(62151) = complement of X(62044)
X(62151) = anticomplement of X(62013)
X(62151) = pole of line {523, 29495} with respect to the Steiner circle
X(62151) = pole of line {185, 15699} with respect to the Jerabek hyperbola
X(62151) = pole of line {69, 55605} with respect to the Wallace hyperbola
X(62151) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(1105), X(15699)}}, {{A, B, C, X(3521), X(38071)}}, {{A, B, C, X(5076), X(15318)}}, {{A, B, C, X(6662), X(50689)}}, {{A, B, C, X(21400), X(35434)}}, {{A, B, C, X(49139), X(57823)}}
X(62151) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 15682, 3858}, {3, 15721, 15712}, {3, 1657, 15683}, {3, 382, 3855}, {3, 3858, 10124}, {3, 4, 15699}, {3, 5068, 15713}, {4, 12100, 12812}, {4, 14869, 11737}, {5, 550, 3528}, {20, 17800, 5}, {20, 30, 548}, {20, 3529, 382}, {20, 3832, 17538}, {20, 3861, 15691}, {20, 5059, 631}, {20, 548, 12103}, {20, 631, 3534}, {20, 6880, 15718}, {30, 10109, 15684}, {30, 10124, 15682}, {30, 12102, 5073}, {30, 15690, 14893}, {30, 15759, 3543}, {30, 3534, 547}, {30, 376, 12101}, {30, 3850, 3146}, {30, 548, 3853}, {30, 550, 546}, {140, 12103, 15690}, {140, 3853, 3859}, {382, 15681, 20}, {382, 15720, 3843}, {382, 17504, 3856}, {382, 550, 3530}, {547, 12100, 14890}, {549, 5073, 12102}, {550, 15704, 15681}, {550, 3627, 17504}, {1657, 11001, 15704}, {1657, 15681, 3529}, {2041, 2042, 5076}, {3146, 10299, 14269}, {3146, 15708, 4}, {3146, 8703, 3850}, {3522, 15709, 3}, {3522, 3544, 15700}, {3522, 3845, 12108}, {3530, 11737, 16239}, {3530, 16239, 14869}, {3530, 4205, 5054}, {3534, 5059, 3627}, {3543, 15759, 14892}, {3627, 17504, 3851}, {3830, 15712, 12811}, {3845, 6891, 11812}, {3853, 5066, 3861}, {3856, 3861, 3839}, {5068, 15713, 3628}, {5073, 17538, 549}, {6931, 10299, 15707}, {11737, 15688, 12100}, {12100, 12812, 140}, {12101, 15713, 5066}, {14269, 15688, 15708}, {14869, 15686, 550}, {15681, 15683, 15687}, {15681, 15685, 15688}, {15685, 15686, 30}, {15686, 15699, 15697}, {18481, 28216, 61597}, {42415, 42416, 6}, {42433, 42630, 42938}, {42434, 42629, 42939}
X(62152) lies on these lines: {2, 3}, {15, 43324}, {16, 43325}, {145, 28228}, {193, 48872}, {315, 32879}, {397, 42516}, {398, 42517}, {485, 42540}, {486, 42539}, {515, 20052}, {516, 3623}, {590, 43560}, {615, 43561}, {1131, 6488}, {1132, 6489}, {1352, 55611}, {3068, 43519}, {3069, 17852}, {3070, 9543}, {3071, 43884}, {3590, 52045}, {3591, 52046}, {3616, 28158}, {3617, 28164}, {3620, 55614}, {3621, 7991}, {3785, 32894}, {4316, 14986}, {4678, 9778}, {5237, 42112}, {5238, 42113}, {5339, 43420}, {5340, 43421}, {5343, 42433}, {5344, 42434}, {5351, 42133}, {5352, 42134}, {5422, 16936}, {5493, 31145}, {5556, 53054}, {5603, 58232}, {5921, 52987}, {5965, 48896}, {6419, 43407}, {6420, 43408}, {6447, 23267}, {6448, 23273}, {6449, 43788}, {6450, 43787}, {6453, 42276}, {6454, 42275}, {6482, 43430}, {6483, 43431}, {6776, 48879}, {7585, 42414}, {7586, 42413}, {7758, 53141}, {7982, 28232}, {8596, 10991}, {8972, 42272}, {9542, 23269}, {9545, 43576}, {9780, 59420}, {9812, 30389}, {10147, 42638}, {10148, 42637}, {10248, 58225}, {10444, 33800}, {10519, 48920}, {10541, 51538}, {10595, 28182}, {10653, 43009}, {10654, 43008}, {11002, 15012}, {11230, 58223}, {11381, 33884}, {11441, 33534}, {11488, 42683}, {11489, 42682}, {12121, 38632}, {12279, 45187}, {12512, 46933}, {13846, 60291}, {13847, 60292}, {13941, 42271}, {14853, 48891}, {14927, 20080}, {15044, 37853}, {16192, 46931}, {16625, 16981}, {16772, 43540}, {16773, 43541}, {16960, 42161}, {16961, 42160}, {20014, 20070}, {20127, 38626}, {20190, 43621}, {20477, 54111}, {22234, 29317}, {22235, 43332}, {22236, 43465}, {22237, 43333}, {22238, 43466}, {22330, 48898}, {22615, 43315}, {22644, 43314}, {23253, 51911}, {23263, 51910}, {29012, 55600}, {29181, 51170}, {29323, 55623}, {31399, 50812}, {31670, 55708}, {32815, 32882}, {32826, 32872}, {32827, 32873}, {33750, 48904}, {35007, 43619}, {35369, 38664}, {35770, 43336}, {35771, 43337}, {36836, 42141}, {36843, 42140}, {37665, 44519}, {38064, 51213}, {38068, 50867}, {38259, 54921}, {38627, 38741}, {38628, 38730}, {38631, 38753}, {39874, 55580}, {39884, 55620}, {40330, 55637}, {40693, 42429}, {40694, 42430}, {41973, 42521}, {41974, 42520}, {42085, 43015}, {42086, 43014}, {42108, 43474}, {42109, 43473}, {42115, 43329}, {42116, 43328}, {42144, 42983}, {42145, 42982}, {42157, 42800}, {42158, 42799}, {42263, 43511}, {42264, 43512}, {42512, 42813}, {42513, 42814}, {42584, 43242}, {42585, 43243}, {42588, 43252}, {42589, 43253}, {42598, 43869}, {42599, 43870}, {43193, 43495}, {43194, 43496}, {43384, 43786}, {43385, 43785}, {43618, 53096}, {43771, 56608}, {43772, 56609}, {43879, 52667}, {43880, 52666}, {46264, 55718}, {46934, 51118}, {47586, 60635}, {48873, 55588}, {48880, 55597}, {48905, 61044}, {50819, 61276}, {51092, 58242}, {51163, 55684}, {51171, 59411}, {51212, 53858}, {60324, 60628}, {60328, 60648}
X(62152) = midpoint of X(i) and X(j) for these {i,j}: {1656, 17800}, {3529, 17538}, {5059, 17578}
X(62152) = reflection of X(i) in X(j) for these {i,j}: {15682, 15694}, {15693, 15686}, {17578, 3522}, {382, 15712}, {3091, 17538}, {3146, 3091}, {3522, 20}, {3843, 550}, {4, 15696}, {5071, 3534}, {51996, 16936}, {632, 12103}
X(62152) = anticomplement of X(17578)
X(62152) = pole of line {185, 10219} with respect to the Jerabek hyperbola
X(62152) = pole of line {69, 62124} with respect to the Wallace hyperbola
X(62152) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(546), X(16251)}}, {{A, B, C, X(1105), X(46936)}}, {{A, B, C, X(1217), X(19709)}}, {{A, B, C, X(3346), X(3830)}}, {{A, B, C, X(3530), X(18850)}}, {{A, B, C, X(4846), X(35018)}}, {{A, B, C, X(5068), X(31371)}}, {{A, B, C, X(13452), X(47486)}}, {{A, B, C, X(14843), X(49138)}}, {{A, B, C, X(15077), X(49135)}}, {{A, B, C, X(17578), X(18296)}}, {{A, B, C, X(18846), X(49137)}}, {{A, B, C, X(18855), X(41991)}}, {{A, B, C, X(35510), X(50692)}}, {{A, B, C, X(38282), X(54921)}}, {{A, B, C, X(50690), X(52443)}}, {{A, B, C, X(60618), X(61138)}}
X(62152) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 3544, 17568}, {3, 12102, 3090}, {3, 3544, 10303}, {3, 3627, 3544}, {3, 382, 3857}, {3, 3857, 3525}, {3, 5076, 12812}, {4, 15696, 15692}, {4, 15710, 5070}, {4, 15719, 5}, {4, 376, 3530}, {20, 1657, 15683}, {20, 17800, 3832}, {20, 3523, 3534}, {20, 3529, 3146}, {20, 3543, 550}, {20, 5059, 2}, {30, 12103, 632}, {30, 15686, 15693}, {30, 15694, 15682}, {30, 15696, 4}, {30, 15712, 382}, {30, 17538, 3091}, {30, 3522, 17578}, {30, 3534, 5071}, {30, 550, 3843}, {140, 1657, 13635}, {140, 547, 4205}, {376, 15701, 10304}, {376, 3544, 3}, {382, 10304, 5068}, {548, 15682, 5056}, {548, 5056, 15705}, {548, 6927, 7486}, {632, 12103, 15696}, {632, 3859, 5079}, {1656, 15711, 631}, {1656, 17800, 30}, {1656, 3843, 5066}, {1657, 11001, 20}, {1657, 15704, 3529}, {3091, 10303, 1656}, {3146, 13741, 15687}, {3146, 3832, 3627}, {3522, 5068, 15712}, {3523, 14891, 15717}, {3528, 5073, 3839}, {3529, 11001, 15704}, {3529, 5068, 6996}, {3534, 11539, 376}, {3543, 15717, 3854}, {3627, 11539, 546}, {3851, 15721, 13735}, {3853, 15689, 10299}, {3853, 15696, 7390}, {4188, 16860, 404}, {4188, 17536, 11345}, {5066, 14891, 11539}, {5070, 15710, 3523}, {5073, 15686, 3528}, {12103, 15696, 17538}, {12103, 15704, 15681}, {15681, 15685, 5054}, {15685, 15717, 5059}, {15692, 15696, 3522}
X(62153) lies on these lines: {2, 3}, {6, 51211}, {10, 50863}, {141, 51216}, {193, 48879}, {516, 16191}, {754, 11148}, {1125, 50873}, {3244, 34628}, {3589, 51029}, {3619, 50968}, {3622, 50819}, {3624, 51079}, {3626, 34638}, {3629, 51028}, {3631, 51023}, {3632, 34632}, {3634, 50866}, {3636, 50865}, {3818, 50969}, {4678, 50809}, {4681, 51064}, {4739, 51065}, {5334, 42430}, {5335, 42429}, {5343, 42938}, {5344, 42939}, {6329, 51024}, {6361, 20054}, {6455, 43560}, {6456, 43561}, {8596, 38741}, {8981, 43521}, {9540, 43515}, {9780, 50812}, {10653, 43243}, {10654, 43242}, {10721, 11693}, {11008, 48905}, {11160, 48873}, {11180, 48880}, {12820, 43364}, {12821, 43365}, {13935, 43516}, {13966, 43522}, {14927, 54174}, {15808, 50815}, {16267, 42629}, {16268, 42630}, {18480, 50813}, {18483, 50820}, {20057, 50811}, {20583, 51212}, {21850, 51177}, {21969, 52093}, {28150, 38314}, {28164, 38098}, {28168, 38074}, {29317, 33748}, {34573, 51167}, {36427, 36431}, {36967, 42635}, {36968, 42636}, {40341, 51215}, {41100, 43486}, {41101, 43485}, {41107, 42543}, {41108, 42544}, {41121, 43479}, {41122, 43480}, {41945, 42414}, {41946, 42413}, {42090, 42973}, {42091, 42972}, {42096, 43429}, {42097, 43428}, {42119, 42803}, {42120, 42804}, {42130, 43481}, {42131, 43482}, {42147, 42586}, {42148, 42587}, {42157, 49875}, {42158, 49876}, {42266, 43256}, {42267, 43257}, {42510, 42780}, {42511, 42779}, {42568, 43380}, {42569, 43381}, {42576, 53513}, {42577, 53516}, {42602, 43566}, {42603, 43567}, {42682, 56609}, {42683, 56608}, {42775, 43002}, {42776, 43003}, {42932, 43201}, {42933, 43202}, {42942, 42982}, {42943, 42983}, {42966, 46334}, {42967, 46335}, {43105, 43327}, {43106, 43326}, {43376, 43523}, {43377, 43524}, {43632, 49827}, {43633, 49826}, {46931, 50799}, {47355, 51134}, {48891, 50975}, {48896, 61044}, {50816, 50867}, {50874, 51081}, {50960, 55656}, {50971, 51213}, {50972, 51217}
X(62153) = midpoint of X(i) and X(j) for these {i,j}: {5054, 17800}
X(62153) = reflection of X(i) in X(j) for these {i,j}: {10304, 20}, {10721, 11693}, {14269, 550}, {15682, 5054}, {15684, 15699}, {15699, 12103}, {382, 17504}, {3146, 3545}, {3543, 10304}, {3545, 3534}, {4, 15689}, {5054, 15686}
X(62153) = anticomplement of X(62017)
X(62153) = pole of line {69, 62122} with respect to the Wallace hyperbola
X(62153) = intersection, other than A, B, C, of circumconics {{A, B, C, X(253), X(15687)}}, {{A, B, C, X(15693), X(18850)}}, {{A, B, C, X(16251), X(41099)}}
X(62153) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15683, 3529}, {2, 17504, 15708}, {2, 2478, 17677}, {2, 3146, 15687}, {2, 3522, 15715}, {2, 3528, 15692}, {2, 5046, 17679}, {3, 14890, 3524}, {4, 376, 15693}, {20, 15692, 3534}, {20, 30, 10304}, {20, 3543, 15697}, {20, 5056, 17538}, {30, 10304, 3543}, {30, 12103, 15699}, {30, 15686, 5054}, {30, 15689, 4}, {30, 15699, 15684}, {30, 3545, 3146}, {30, 550, 14269}, {140, 17504, 15707}, {140, 3091, 7486}, {140, 3534, 376}, {376, 11001, 15704}, {376, 11541, 3845}, {376, 15682, 5067}, {376, 15685, 5059}, {376, 3845, 15717}, {376, 5067, 15759}, {376, 6834, 1656}, {382, 15688, 5055}, {382, 3851, 12102}, {550, 14269, 15710}, {1656, 3627, 6831}, {1657, 11001, 15683}, {3522, 17566, 10299}, {3529, 11001, 15681}, {3534, 15687, 3528}, {3543, 15697, 3523}, {5054, 17800, 30}, {5055, 15688, 17504}, {5055, 15693, 11539}, {5059, 15683, 15685}, {5059, 15717, 11541}, {5073, 15690, 5071}, {8703, 12102, 15723}, {10303, 12102, 3091}, {10304, 15721, 15705}, {11001, 15683, 20}, {14269, 15707, 5079}, {14269, 15710, 2}, {14893, 15719, 15022}, {15681, 15685, 382}, {15682, 15686, 3522}, {15682, 15715, 546}, {15683, 15704, 15640}, {15686, 17800, 15682}, {15687, 15707, 3545}, {15692, 15703, 15721}, {15693, 15703, 140}
X(62154) lies on these lines: {2, 3}, {13, 42543}, {14, 42544}, {395, 42630}, {396, 42629}, {516, 51095}, {524, 48879}, {597, 48891}, {621, 33613}, {622, 33612}, {1151, 42576}, {1152, 42577}, {1483, 34628}, {1499, 34752}, {3070, 6478}, {3071, 6479}, {3244, 28198}, {3629, 19924}, {3631, 48880}, {3654, 28190}, {3817, 50833}, {4669, 28160}, {4677, 61245}, {5318, 42632}, {5321, 42631}, {5587, 50826}, {5690, 34638}, {5691, 38081}, {6200, 42639}, {6396, 42640}, {6409, 12818}, {6410, 12819}, {6411, 43503}, {6412, 43504}, {6429, 43342}, {6430, 43343}, {6439, 53130}, {6440, 53131}, {6441, 6560}, {6442, 6561}, {6445, 14241}, {6446, 14226}, {6480, 42572}, {6481, 42573}, {6488, 43432}, {6489, 43433}, {8667, 53143}, {8981, 42525}, {9541, 42643}, {9680, 42608}, {9691, 43519}, {10172, 50870}, {10283, 50865}, {10516, 50981}, {10653, 43108}, {10654, 43109}, {11230, 50869}, {11231, 50816}, {11480, 43877}, {11481, 43878}, {11485, 42588}, {11486, 42589}, {12816, 42109}, {12817, 42108}, {13846, 43791}, {13847, 43792}, {13966, 42524}, {14853, 51181}, {15533, 48873}, {16241, 43195}, {16242, 43196}, {16964, 42636}, {16965, 42635}, {18581, 43297}, {18582, 43296}, {20583, 48906}, {21969, 45956}, {22165, 29012}, {22615, 43212}, {22644, 43211}, {22793, 51108}, {28146, 50824}, {28150, 51103}, {28154, 51705}, {28158, 51709}, {28168, 38112}, {28172, 50821}, {28174, 51093}, {28178, 50811}, {28186, 50823}, {28202, 51071}, {28208, 34641}, {28212, 50831}, {28232, 51087}, {29317, 50979}, {29323, 50965}, {31730, 38098}, {33602, 42817}, {33603, 42818}, {33610, 52194}, {33611, 52193}, {33750, 51029}, {34747, 61295}, {35021, 36523}, {36836, 49860}, {36843, 49859}, {36967, 42145}, {36968, 42144}, {36969, 42791}, {36970, 42792}, {38022, 51118}, {38028, 50815}, {38034, 51109}, {38042, 50862}, {38079, 51163}, {38080, 52835}, {38110, 50971}, {38138, 51066}, {38176, 50868}, {38317, 51026}, {39561, 51135}, {39884, 50991}, {41100, 42117}, {41101, 42118}, {41107, 42087}, {41108, 42088}, {41112, 42097}, {41113, 42096}, {41119, 42137}, {41120, 42136}, {41121, 43401}, {41122, 43402}, {42090, 49905}, {42091, 49906}, {42099, 43106}, {42100, 43105}, {42103, 51944}, {42106, 51945}, {42107, 43476}, {42110, 43475}, {42112, 43417}, {42113, 43416}, {42115, 49873}, {42116, 49874}, {42122, 49947}, {42123, 49948}, {42126, 49812}, {42127, 49813}, {42130, 42415}, {42131, 42416}, {42135, 42528}, {42138, 42529}, {42140, 42497}, {42141, 42496}, {42147, 43485}, {42148, 43486}, {42154, 42584}, {42155, 42585}, {42215, 43209}, {42216, 43210}, {42263, 52048}, {42264, 52047}, {42266, 42417}, {42267, 42418}, {42419, 42509}, {42420, 42508}, {42431, 42506}, {42432, 42507}, {42502, 43016}, {42503, 43017}, {42510, 43640}, {42511, 43639}, {42520, 43645}, {42521, 43646}, {42532, 42779}, {42533, 42780}, {42598, 42798}, {42599, 42797}, {42686, 42906}, {42687, 42907}, {42692, 43484}, {42693, 43483}, {42781, 42942}, {42782, 42943}, {42912, 49811}, {42913, 49810}, {43254, 43562}, {43255, 43563}, {43328, 43642}, {43329, 43641}, {43473, 43554}, {43474, 43555}, {43787, 45385}, {43788, 45384}, {48920, 54169}, {50799, 61614}, {50807, 58221}, {50822, 51068}, {50832, 51110}, {50864, 59400}, {50958, 55603}, {50964, 55673}, {50994, 51184}, {51024, 59399}, {51167, 55654}, {51183, 54174}
X(62154) = midpoint of X(i) and X(j) for these {i,j}: {376, 17800}, {381, 5059}, {1657, 15683}, {3529, 15681}, {11001, 15685}
X(62154) = reflection of X(i) in X(j) for these {i,j}: {1483, 34628}, {15640, 12101}, {15682, 12100}, {15684, 140}, {15686, 15704}, {15687, 550}, {381, 12103}, {3146, 547}, {3543, 548}, {3627, 376}, {3830, 15690}, {3845, 3534}, {4, 15691}, {5, 15686}, {549, 20}, {550, 15681}, {5073, 14893}, {597, 48891}, {5690, 34638}, {51183, 54174}, {54169, 48920}
X(62154) = complement of X(62046)
X(62154) = anticomplement of X(62022)
X(62154) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1294), X(35404)}}, {{A, B, C, X(8703), X(57894)}}
X(62154) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 11001, 15681}, {2, 14269, 5066}, {2, 15697, 3528}, {2, 15698, 15720}, {2, 15710, 15693}, {2, 3830, 546}, {2, 550, 8703}, {2, 8703, 17504}, {3, 15640, 12101}, {20, 3830, 15690}, {30, 12100, 15682}, {30, 12101, 15640}, {30, 12103, 381}, {30, 140, 15684}, {30, 14893, 5073}, {30, 15690, 3830}, {30, 15691, 4}, {30, 376, 3627}, {30, 547, 3146}, {30, 548, 3543}, {30, 550, 15687}, {376, 14269, 3530}, {376, 3627, 11539}, {376, 3832, 15706}, {376, 5066, 15711}, {381, 15697, 15759}, {382, 550, 14869}, {546, 1010, 3544}, {546, 3530, 1656}, {549, 15699, 3525}, {549, 15705, 15712}, {549, 3845, 10109}, {549, 550, 15688}, {1656, 10303, 16239}, {1657, 15685, 11001}, {3146, 15689, 547}, {3525, 3830, 3860}, {3528, 3529, 5059}, {3529, 11001, 2}, {3534, 15640, 11540}, {3534, 15682, 12100}, {3534, 15701, 376}, {3543, 15710, 3851}, {3830, 15716, 3545}, {3830, 15723, 6833}, {3839, 15696, 14891}, {3860, 15693, 15699}, {5066, 15759, 10303}, {5073, 10304, 14893}, {10303, 15719, 15701}, {10304, 14893, 632}, {11001, 15683, 15685}, {11001, 15685, 30}, {11539, 15701, 15713}, {11812, 15691, 15695}, {12100, 15682, 3845}, {12103, 15759, 15697}, {13735, 15716, 11812}, {15681, 15687, 15686}, {15681, 15688, 20}, {15681, 17800, 14269}, {15686, 17504, 550}, {15687, 17504, 5}, {15705, 16239, 549}
X(62155) lies on these lines: {1, 28182}, {2, 3}, {17, 43401}, {18, 43402}, {40, 28190}, {49, 43576}, {61, 42429}, {62, 42430}, {141, 48920}, {143, 14855}, {155, 33534}, {165, 61258}, {485, 6433}, {486, 6434}, {495, 4324}, {496, 4316}, {511, 45957}, {516, 1483}, {517, 61297}, {542, 51183}, {568, 52093}, {944, 28216}, {946, 31662}, {962, 61283}, {1131, 6445}, {1132, 6446}, {1352, 55607}, {1353, 29181}, {1385, 28158}, {1503, 48879}, {1539, 38792}, {3311, 42414}, {3312, 42413}, {3411, 42432}, {3412, 42431}, {3564, 48872}, {3579, 28172}, {3589, 55683}, {3654, 61252}, {3818, 55633}, {3917, 32137}, {4292, 15935}, {4297, 10283}, {4299, 9670}, {4301, 28146}, {4302, 9657}, {4309, 18990}, {4317, 15171}, {4325, 6284}, {4330, 7354}, {4333, 37730}, {5008, 7765}, {5041, 7756}, {5097, 29317}, {5102, 46264}, {5237, 42940}, {5238, 42941}, {5305, 43619}, {5318, 42434}, {5319, 44526}, {5321, 42433}, {5343, 42497}, {5344, 42496}, {5349, 5351}, {5350, 5352}, {5480, 48891}, {5493, 28208}, {5650, 11017}, {5690, 28164}, {5691, 38112}, {5734, 48661}, {5876, 15606}, {5881, 28186}, {5882, 28202}, {5894, 52102}, {5918, 61541}, {6101, 14915}, {6102, 14641}, {6221, 31414}, {6361, 28224}, {6407, 23269}, {6408, 23275}, {6419, 43210}, {6420, 43209}, {6427, 43257}, {6428, 43256}, {6429, 42260}, {6430, 42261}, {6431, 6560}, {6432, 6561}, {6437, 7583}, {6438, 7584}, {6449, 52667}, {6450, 52666}, {6455, 23253}, {6456, 23263}, {6480, 31454}, {6481, 35821}, {6482, 8960}, {6483, 58866}, {6484, 8981}, {6485, 13966}, {6486, 35812}, {6487, 35813}, {7747, 9606}, {7802, 14929}, {7982, 61290}, {8148, 61293}, {8550, 51166}, {8718, 9706}, {9541, 31487}, {9588, 18357}, {9589, 16200}, {9624, 40273}, {9643, 32047}, {9671, 15325}, {9680, 23251}, {9692, 13903}, {9730, 58533}, {9778, 61510}, {9812, 51700}, {9956, 59420}, {10113, 38725}, {10141, 43258}, {10142, 43259}, {10192, 32903}, {10263, 45956}, {10483, 15888}, {10575, 13391}, {10627, 11381}, {11180, 55595}, {11362, 28160}, {11485, 43634}, {11486, 43635}, {11488, 42889}, {11489, 42888}, {11495, 38170}, {11531, 28174}, {11542, 42113}, {11543, 42112}, {11591, 36987}, {11742, 31492}, {11801, 15057}, {12161, 35237}, {12279, 37484}, {12290, 13340}, {12295, 20396}, {12512, 31447}, {12699, 61278}, {12702, 61245}, {12943, 31452}, {13348, 15060}, {13474, 15067}, {13925, 42638}, {13993, 42637}, {14128, 32062}, {14677, 16003}, {14927, 34380}, {15058, 44324}, {15063, 34153}, {15069, 48873}, {15326, 37720}, {15338, 37719}, {15602, 53418}, {15815, 31417}, {16111, 20379}, {16194, 32142}, {16658, 57715}, {16772, 19106}, {16773, 19107}, {16964, 34755}, {16965, 34754}, {18483, 61270}, {18492, 61614}, {18538, 43314}, {18553, 50965}, {18583, 43621}, {18762, 43315}, {19116, 42225}, {19117, 42226}, {19130, 55680}, {20582, 55644}, {21356, 55620}, {21850, 39561}, {22165, 55597}, {22251, 38723}, {22257, 53803}, {22505, 38746}, {22515, 38735}, {22615, 35256}, {22644, 35255}, {22676, 61550}, {22791, 28150}, {22799, 38758}, {22802, 50709}, {23302, 42930}, {23303, 42931}, {24206, 55645}, {28168, 31730}, {28194, 50831}, {28212, 61295}, {29012, 48874}, {29323, 39884}, {30392, 41869}, {31399, 31663}, {31666, 38022}, {31670, 55711}, {33751, 48943}, {34628, 61288}, {34798, 43595}, {35242, 61259}, {35254, 52101}, {35770, 42215}, {35771, 42216}, {36836, 43332}, {36843, 43333}, {36967, 42165}, {36968, 42164}, {36990, 55618}, {37496, 43605}, {37587, 37722}, {37714, 61524}, {38028, 51118}, {38079, 50971}, {38081, 50808}, {38083, 50816}, {38110, 48892}, {38111, 52835}, {38136, 48904}, {38229, 38747}, {40280, 58531}, {40693, 42097}, {40694, 42096}, {41943, 42960}, {41944, 42961}, {41945, 43786}, {41946, 43785}, {42085, 42584}, {42086, 42585}, {42090, 42137}, {42091, 42136}, {42099, 42118}, {42100, 42117}, {42101, 42489}, {42102, 42488}, {42108, 42121}, {42109, 42124}, {42143, 42491}, {42146, 42490}, {42150, 42633}, {42151, 42634}, {42154, 42924}, {42155, 42925}, {42157, 42799}, {42158, 42800}, {42159, 42625}, {42160, 42913}, {42161, 42912}, {42162, 42626}, {42283, 51910}, {42284, 51911}, {42500, 43399}, {42501, 43400}, {42520, 42612}, {42521, 42613}, {42528, 42599}, {42529, 42598}, {42590, 42773}, {42591, 42774}, {42641, 43523}, {42642, 43524}, {42791, 54593}, {42792, 54594}, {42793, 42908}, {42794, 42909}, {42934, 43105}, {42935, 43106}, {42944, 43026}, {42945, 43027}, {42962, 43869}, {42963, 43870}, {42974, 43639}, {42975, 43640}, {42980, 43016}, {42981, 43017}, {43174, 50822}, {43197, 52079}, {43198, 52080}, {43497, 44015}, {43498, 44016}, {43618, 44519}, {44882, 50664}, {47354, 55631}, {48310, 55677}, {48876, 48880}, {48884, 55640}, {48885, 55636}, {48901, 55691}, {48905, 55722}, {48910, 55703}, {50811, 61282}, {50832, 51119}, {50978, 52987}, {50987, 51165}, {50988, 55675}, {51025, 51184}, {51127, 55667}, {51128, 55659}, {51261, 56516}, {51537, 55639}, {51538, 51732}, {52945, 59657}, {54157, 55038}, {58217, 61265}, {58231, 61275}, {58241, 61289}, {58248, 61296}
X(62155) = midpoint of X(i) and X(j) for these {i,j}: {3, 5059}, {20, 17800}, {1657, 3529}, {12279, 37484}, {15683, 15685}
X(62155) = reflection of X(i) in X(j) for these {i,j}: {141, 48920}, {10263, 46850}, {11381, 10627}, {12290, 31834}, {15640, 14893}, {15684, 12100}, {15686, 11001}, {15687, 3534}, {15704, 1657}, {21850, 48898}, {382, 548}, {3146, 140}, {3543, 15690}, {3627, 550}, {3830, 15691}, {3845, 15686}, {33697, 12512}, {39884, 48881}, {4, 12103}, {43621, 18583}, {48876, 48880}, {48943, 33751}, {5, 20}, {550, 15704}, {5073, 546}, {5480, 48891}, {51163, 48892}, {6102, 14641}, {61245, 12702}, {8703, 15681}, {9589, 61286}
X(62155) = inverse of X(61955) in orthocentroidal circle
X(62155) = inverse of X(61955) in Yff hyperbola
X(62155) = complement of X(49136)
X(62155) = anticomplement of X(62026)
X(62155) = pole of line {5214, 28179} with respect to the Conway circle
X(62155) = pole of line {28179, 44409} with respect to the incircle
X(62155) = pole of line {523, 61955} with respect to the orthocentroidal circle
X(62155) = pole of line {523, 39508} with respect to the Steiner circle
X(62155) = pole of line {185, 547} with respect to the Jerabek hyperbola
X(62155) = pole of line {6, 61955} with respect to the Kiepert hyperbola
X(62155) = pole of line {523, 61955} with respect to the Yff hyperbola
X(62155) = pole of line {69, 55608} with respect to the Wallace hyperbola
X(62155) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(68), X(15683)}}, {{A, B, C, X(74), X(44880)}}, {{A, B, C, X(547), X(1105)}}, {{A, B, C, X(3521), X(5066)}}, {{A, B, C, X(3830), X(15318)}}, {{A, B, C, X(3854), X(16251)}}, {{A, B, C, X(4846), X(7486)}}, {{A, B, C, X(14093), X(60122)}}, {{A, B, C, X(14861), X(55859)}}, {{A, B, C, X(14892), X(60121)}}, {{A, B, C, X(15682), X(15749)}}, {{A, B, C, X(15696), X(18848)}}, {{A, B, C, X(15708), X(60007)}}, {{A, B, C, X(15709), X(15740)}}, {{A, B, C, X(15710), X(18849)}}, {{A, B, C, X(44731), X(55575)}}, {{A, B, C, X(52294), X(57715)}}
X(62155) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 11812, 15712}, {3, 15686, 550}, {3, 15723, 3523}, {3, 1656, 15708}, {3, 1657, 11001}, {3, 3543, 3850}, {3, 3545, 140}, {3, 381, 3533}, {3, 382, 3832}, {3, 3832, 16239}, {3, 3850, 11539}, {3, 4, 547}, {3, 5056, 11812}, {4, 17538, 15710}, {4, 5054, 12811}, {4, 5070, 3859}, {4, 5079, 3860}, {4, 8703, 632}, {5, 11539, 5067}, {5, 3526, 15699}, {20, 15696, 12103}, {20, 15717, 17538}, {20, 17578, 376}, {20, 3146, 3528}, {20, 3528, 3534}, {20, 3529, 17800}, {20, 382, 548}, {30, 11001, 15686}, {30, 12100, 15684}, {30, 12103, 4}, {30, 140, 3146}, {30, 14893, 15640}, {30, 15686, 3845}, {30, 15690, 3543}, {30, 1657, 15704}, {30, 546, 5073}, {30, 548, 382}, {30, 550, 3627}, {140, 15687, 3857}, {140, 3146, 15687}, {140, 3843, 5}, {140, 3860, 5079}, {376, 17578, 3526}, {381, 15710, 11540}, {382, 631, 3861}, {546, 11812, 5056}, {548, 3861, 631}, {549, 3627, 3858}, {550, 3627, 549}, {1656, 15682, 12102}, {1656, 3861, 6970}, {1657, 15685, 3529}, {2041, 2042, 3830}, {2043, 2044, 14093}, {2937, 7464, 10226}, {3146, 3528, 3843}, {3522, 15702, 3}, {3522, 3628, 17504}, {3522, 3830, 3628}, {3523, 5068, 13725}, {3523, 5076, 5066}, {3526, 17578, 546}, {3526, 5073, 17578}, {3528, 5079, 3530}, {3529, 11001, 5059}, {3529, 15683, 1657}, {3530, 12103, 15696}, {3530, 3859, 5070}, {3628, 15691, 3522}, {3830, 12100, 6959}, {3832, 7486, 3545}, {3839, 15720, 12812}, {3843, 15696, 15692}, {3851, 10304, 12108}, {5066, 15689, 15714}, {5070, 5079, 7486}, {5072, 10299, 10124}, {5072, 15695, 10299}, {5072, 6831, 3856}, {6658, 8353, 8362}, {8703, 11540, 15711}, {10263, 46850, 45956}, {11001, 17800, 3853}, {11413, 17714, 15646}, {11539, 15686, 15690}, {12088, 18859, 15331}, {12101, 12108, 3851}, {12290, 13340, 31834}, {12512, 33697, 38042}, {12812, 15759, 15720}, {14269, 15697, 14891}, {14784, 14785, 15683}, {14893, 15688, 15713}, {15640, 15688, 14893}, {15681, 15696, 20}, {15683, 15685, 30}, {15690, 15719, 8703}, {28178, 61286, 9589}, {29323, 48881, 39884}, {37496, 52100, 43605}, {42099, 42118, 43630}, {42099, 43633, 42147}, {42100, 42117, 43631}, {42100, 43632, 42148}, {42147, 43633, 42118}, {42148, 43632, 42117}, {42225, 42259, 19116}, {42226, 42258, 19117}, {43621, 59411, 18583}, {48892, 51163, 38110}
X(62156) lies on these lines: {2, 3}, {371, 43786}, {372, 43785}, {395, 43425}, {396, 43424}, {397, 42585}, {398, 42584}, {1151, 43340}, {1152, 43341}, {1503, 55586}, {1587, 42575}, {1588, 42574}, {3564, 55581}, {5349, 42628}, {5350, 42627}, {5365, 42690}, {5366, 42691}, {5493, 28186}, {5882, 28178}, {6200, 43409}, {6396, 43410}, {6407, 43376}, {6408, 43377}, {6417, 43797}, {6418, 43798}, {6433, 43515}, {6434, 43516}, {6435, 42266}, {6436, 42267}, {6459, 56619}, {6460, 56618}, {6494, 19117}, {6495, 19116}, {6498, 43407}, {6499, 43408}, {7991, 50830}, {8550, 48896}, {8981, 43791}, {9541, 43411}, {9692, 43521}, {9935, 12379}, {12007, 29317}, {13382, 14449}, {13393, 14677}, {13464, 28154}, {13474, 44324}, {13607, 28146}, {13966, 43792}, {16241, 42695}, {16242, 42694}, {16266, 33534}, {18358, 48920}, {18481, 61285}, {18553, 55619}, {18583, 55700}, {19106, 42684}, {19107, 42685}, {23249, 43413}, {23259, 43414}, {28168, 43174}, {29012, 55592}, {29181, 55719}, {29323, 55609}, {32903, 61606}, {34507, 55598}, {36836, 43422}, {36843, 43423}, {36967, 42965}, {36968, 42964}, {41973, 42100}, {41974, 42099}, {42090, 42889}, {42091, 42888}, {42108, 42908}, {42109, 42909}, {42122, 42431}, {42123, 42432}, {42130, 43769}, {42131, 43770}, {42144, 42151}, {42145, 42150}, {42147, 42429}, {42148, 42430}, {42225, 43336}, {42226, 43337}, {42629, 43773}, {42630, 43774}, {42793, 42796}, {42794, 42795}, {42912, 43426}, {42913, 43427}, {42918, 43442}, {42919, 43443}, {42948, 43293}, {42949, 43292}, {42990, 43108}, {42991, 43109}, {42998, 43630}, {42999, 43631}, {43150, 55599}, {43430, 43794}, {43431, 43793}, {43621, 51732}, {44882, 55707}, {48879, 55589}, {48880, 55605}, {48881, 55613}, {48898, 55712}, {50827, 61249}, {50985, 53097}, {51022, 55637}, {59420, 61259}
X(62156) = midpoint of X(i) and X(j) for these {i,j}: {550, 5059}, {15704, 17800}
X(62156) = reflection of X(i) in X(j) for these {i,j}: {12100, 15681}, {12101, 15686}, {15684, 15759}, {15691, 11001}, {18358, 48920}, {3146, 3530}, {3853, 12103}, {43621, 51732}, {546, 20}, {548, 15704}, {5073, 3850}, {61545, 48880}
X(62156) = pole of line {185, 61907} with respect to the Jerabek hyperbola
X(62156) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(3519), X(15686)}}, {{A, B, C, X(13623), X(14869)}}, {{A, B, C, X(14861), X(16239)}}, {{A, B, C, X(34483), X(44245)}}
X(62156) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {4, 10299, 15022}, {4, 10303, 3851}, {4, 140, 5066}, {4, 15683, 1657}, {4, 15698, 5056}, {4, 3522, 3526}, {4, 5055, 3858}, {4, 548, 140}, {5, 15709, 3628}, {20, 15690, 12103}, {20, 15705, 17538}, {20, 30, 546}, {30, 11001, 15691}, {30, 12103, 3853}, {30, 15681, 12100}, {30, 15686, 12101}, {30, 15759, 15684}, {30, 3530, 3146}, {30, 3850, 5073}, {382, 10304, 3857}, {546, 548, 549}, {549, 15022, 16239}, {549, 15688, 15759}, {549, 15704, 20}, {550, 5073, 3850}, {1657, 17800, 4}, {1657, 5059, 550}, {3146, 15686, 3530}, {3525, 5068, 1656}, {3526, 15640, 3627}, {3529, 15683, 17800}, {3534, 15684, 15709}, {3627, 12100, 3859}, {3861, 11540, 5072}, {11541, 15696, 15687}, {14813, 14814, 15686}, {14869, 17578, 3860}, {14890, 17538, 548}, {15683, 17800, 15704}, {15687, 15696, 12108}, {15688, 15691, 15690}, {15689, 17578, 14869}, {15704, 17800, 30}, {42090, 42889, 43197}
X(62157) lies on these lines: {2, 3}, {511, 51182}, {515, 50830}, {516, 51087}, {1483, 28202}, {1503, 50985}, {3625, 28208}, {3630, 11645}, {4114, 15935}, {4677, 28186}, {4745, 28172}, {5318, 33607}, {5321, 33606}, {5334, 43640}, {5335, 43639}, {6490, 42576}, {6491, 42577}, {6564, 42606}, {6565, 42607}, {8584, 29317}, {10283, 28158}, {10302, 54852}, {10653, 42509}, {10654, 42508}, {12007, 48896}, {12816, 42124}, {12817, 42121}, {13665, 42538}, {13785, 42537}, {16772, 43550}, {16773, 43551}, {17502, 50869}, {17508, 51026}, {18510, 43382}, {18512, 43383}, {19106, 42791}, {19107, 42792}, {22165, 48874}, {23251, 42608}, {23261, 42609}, {28146, 51071}, {28150, 50824}, {28160, 50823}, {28164, 50827}, {28174, 50831}, {28182, 50811}, {29012, 50978}, {29181, 51140}, {34632, 61245}, {35255, 43568}, {35256, 43569}, {36969, 42502}, {36970, 42503}, {37640, 42689}, {37641, 42688}, {38034, 50815}, {38079, 48904}, {38136, 50971}, {38138, 50808}, {38140, 50816}, {40273, 51110}, {41100, 43499}, {41101, 43500}, {41107, 42145}, {41108, 42144}, {41112, 42122}, {41113, 42123}, {41121, 42109}, {41122, 42108}, {42096, 42510}, {42097, 42511}, {42099, 42922}, {42100, 42923}, {42119, 43648}, {42120, 43647}, {42133, 42515}, {42134, 42514}, {42136, 49906}, {42137, 49905}, {42154, 43109}, {42155, 43108}, {42164, 42436}, {42165, 42435}, {42215, 42418}, {42216, 42417}, {42225, 43209}, {42226, 43210}, {42263, 43336}, {42264, 43337}, {42271, 43341}, {42272, 43340}, {42275, 52048}, {42276, 52047}, {42429, 43007}, {42430, 43006}, {42478, 49826}, {42479, 49827}, {42504, 42543}, {42505, 42544}, {42506, 42942}, {42507, 42943}, {42584, 42634}, {42585, 42633}, {42631, 42940}, {42632, 42941}, {42684, 43401}, {42685, 43402}, {42690, 42888}, {42691, 42889}, {42968, 43465}, {42969, 43466}, {42976, 43491}, {42977, 43492}, {43101, 43476}, {43104, 43475}, {43105, 43244}, {43106, 43245}, {43338, 43343}, {43339, 43342}, {43416, 49860}, {43417, 49859}, {47353, 51184}, {48310, 48943}, {50825, 61260}, {50872, 61293}, {51072, 61251}, {51129, 55670}, {51138, 59399}, {51142, 55606}, {51180, 54132}, {51181, 51185}, {54608, 60250}, {54643, 60649}, {60175, 60630}, {60228, 60323}
X(62157) = midpoint of X(i) and X(j) for these {i,j}: {5059, 15681}, {15683, 17800}
X(62157) = reflection of X(i) in X(j) for these {i,j}: {15640, 5066}, {15682, 15690}, {15684, 548}, {15686, 1657}, {15687, 20}, {15704, 15683}, {382, 15691}, {3543, 12103}, {3627, 15686}, {5, 15681}, {549, 15704}, {5073, 547}, {61245, 34632}, {8703, 11001}
X(62157) = complement of X(62050)
X(62157) = anticomplement of X(62031)
X(62157) = intersection, other than A, B, C, of circumconics {{A, B, C, X(3845), X(57896)}}, {{A, B, C, X(10301), X(54852)}}, {{A, B, C, X(11812), X(13623)}}
X(62157) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 14093, 12100}, {2, 3534, 548}, {2, 3627, 3845}, {4, 3534, 15759}, {5, 8703, 15693}, {20, 30, 15687}, {20, 632, 550}, {30, 12103, 3543}, {30, 15683, 15704}, {30, 15686, 3627}, {30, 15690, 15682}, {30, 15691, 382}, {30, 5066, 15640}, {30, 547, 5073}, {30, 548, 15684}, {376, 12101, 15713}, {548, 14893, 14890}, {549, 5055, 632}, {550, 3845, 15711}, {3534, 15640, 5066}, {3534, 15682, 11540}, {3534, 15685, 15683}, {3534, 3830, 15698}, {3534, 6834, 10124}, {3543, 15695, 10109}, {3543, 17504, 3858}, {3830, 15697, 11812}, {3845, 15711, 15699}, {6872, 15710, 15700}, {10109, 12103, 15695}, {10109, 15695, 17504}, {10304, 17678, 10299}, {11001, 15640, 3534}, {11540, 15690, 10304}, {11812, 15697, 8703}, {12812, 15718, 11539}, {14093, 15702, 14891}, {14890, 14893, 5072}, {14890, 15712, 549}, {14891, 15681, 15686}, {14893, 15689, 15712}, {15640, 15683, 11001}, {15640, 15698, 3830}, {15681, 15682, 15690}, {15682, 15690, 5}, {15682, 17538, 2}, {15683, 17800, 30}, {15684, 15706, 4}, {15686, 15687, 14093}, {15686, 15712, 15689}, {15687, 17504, 3544}
X(62158) lies on these lines: {2, 3}, {6, 42429}, {15, 43428}, {16, 43429}, {182, 51173}, {355, 50868}, {485, 43887}, {486, 43888}, {542, 55582}, {599, 29323}, {946, 51119}, {1160, 13811}, {1161, 13690}, {1327, 6449}, {1328, 6450}, {1351, 51166}, {1352, 51025}, {1482, 51120}, {3241, 28178}, {3311, 43210}, {3312, 43209}, {3655, 28150}, {3679, 28168}, {4701, 12702}, {5008, 44526}, {5097, 43273}, {5102, 29317}, {5351, 42953}, {5352, 42952}, {5476, 55699}, {5480, 51165}, {5691, 50797}, {5901, 50819}, {6407, 42538}, {6408, 42537}, {6417, 42414}, {6418, 42413}, {6427, 42417}, {6428, 42418}, {6429, 35820}, {6430, 35821}, {6431, 42266}, {6432, 42267}, {6437, 35822}, {6438, 35823}, {6445, 52667}, {6446, 52666}, {6451, 42602}, {6452, 42603}, {6480, 13665}, {6481, 13785}, {6484, 13846}, {6485, 13847}, {6486, 23251}, {6487, 23261}, {6519, 43794}, {6522, 43793}, {6684, 50800}, {8960, 10141}, {8981, 43434}, {9668, 37587}, {9681, 43786}, {9691, 23269}, {9703, 43576}, {9956, 50812}, {10142, 58866}, {10246, 28158}, {10247, 28182}, {10516, 55640}, {11178, 55627}, {11180, 55593}, {11278, 28202}, {11531, 28198}, {11645, 11898}, {11742, 15602}, {11999, 46730}, {12117, 38744}, {12121, 56567}, {12355, 38741}, {12645, 28208}, {12943, 51817}, {13321, 14855}, {13713, 45579}, {13836, 45578}, {13903, 42272}, {13961, 42271}, {13966, 43435}, {14537, 44519}, {14641, 21969}, {14848, 48910}, {14915, 54048}, {14927, 51214}, {15087, 35237}, {16200, 28146}, {16966, 51945}, {16967, 51944}, {18440, 48879}, {18445, 33534}, {18510, 41946}, {18512, 41945}, {18526, 28194}, {18583, 50975}, {19924, 50962}, {20582, 55643}, {21356, 55616}, {21358, 48885}, {22165, 55595}, {23253, 43211}, {23263, 43212}, {24206, 50968}, {25561, 55645}, {25565, 55673}, {28154, 31162}, {28160, 34718}, {28164, 59503}, {28172, 34638}, {28174, 34748}, {28186, 34632}, {28190, 34627}, {28216, 34631}, {29012, 55591}, {31423, 50866}, {31730, 38066}, {33179, 48661}, {34754, 42097}, {34755, 42096}, {36967, 42127}, {36968, 42126}, {36969, 42817}, {36970, 42818}, {36990, 50954}, {37498, 52100}, {37517, 48905}, {37640, 42585}, {37641, 42584}, {38072, 48892}, {38723, 38792}, {38725, 38788}, {38731, 38746}, {38735, 38742}, {39561, 54131}, {41100, 42891}, {41101, 42890}, {41107, 43194}, {41108, 43193}, {41943, 42128}, {41944, 42125}, {41951, 43790}, {41952, 43789}, {42087, 42971}, {42088, 42970}, {42090, 43401}, {42091, 43402}, {42099, 61719}, {42112, 42816}, {42113, 42815}, {42115, 42940}, {42116, 42941}, {42129, 42528}, {42130, 42155}, {42131, 42154}, {42132, 42529}, {42153, 42631}, {42156, 42632}, {42159, 42792}, {42162, 42791}, {42164, 42510}, {42165, 42511}, {42431, 49947}, {42432, 49948}, {42433, 42981}, {42434, 42980}, {42512, 42693}, {42513, 42692}, {42514, 43201}, {42515, 43202}, {42924, 49827}, {42925, 49826}, {42932, 43473}, {42933, 43474}, {42966, 43633}, {42967, 43632}, {42998, 43108}, {42999, 43109}, {43205, 43637}, {43206, 43636}, {43507, 43788}, {43508, 43787}, {43621, 51737}, {43769, 49876}, {43770, 49875}, {46267, 48891}, {47352, 48904}, {47353, 48880}, {47354, 55629}, {48662, 50967}, {48873, 50955}, {48874, 51023}, {48884, 55636}, {48898, 51024}, {48920, 55633}, {50806, 51118}, {50809, 61510}, {50825, 50867}, {50874, 51084}, {50963, 51163}, {50966, 61545}, {50969, 51537}, {50977, 55622}, {50980, 51217}, {50987, 51213}, {51137, 51164}, {51172, 51212}, {51175, 55584}, {51176, 61624}, {51186, 55631}, {51188, 55583}, {53023, 55685}, {54917, 60279}, {55695, 59411}
X(62158) = midpoint of X(i) and X(j) for these {i,j}: {5059, 11001}, {15685, 17800}
X(62158) = reflection of X(i) in X(j) for these {i,j}: {1657, 15685}, {12355, 38741}, {15640, 5}, {15681, 15683}, {15682, 550}, {15684, 376}, {15685, 3529}, {2, 15704}, {21969, 14641}, {3, 11001}, {381, 15681}, {382, 3534}, {3146, 8703}, {3534, 1657}, {3543, 15686}, {3830, 20}, {38744, 12117}, {43273, 48896}, {43621, 51737}, {47353, 48880}, {48661, 50811}, {48662, 50967}, {5073, 2}, {50955, 48873}, {51023, 48874}, {51024, 48898}, {51027, 55587}, {51175, 55584}, {51188, 55583}, {53780, 35237}
X(62158) = inverse of X(61957) in orthocentroidal circle
X(62158) = inverse of X(61957) in Yff hyperbola
X(62158) = anticomplement of X(35404)
X(62158) = pole of line {523, 61957} with respect to the orthocentroidal circle
X(62158) = pole of line {185, 61911} with respect to the Jerabek hyperbola
X(62158) = pole of line {6, 61957} with respect to the Kiepert hyperbola
X(62158) = pole of line {523, 61957} with respect to the Yff hyperbola
X(62158) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(265), X(15640)}}, {{A, B, C, X(1494), X(5073)}}, {{A, B, C, X(15714), X(57822)}}, {{A, B, C, X(15721), X(18850)}}, {{A, B, C, X(18550), X(23046)}}, {{A, B, C, X(46853), X(60122)}}
X(62158) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 30, 5073}, {2, 376, 15714}, {3, 11539, 15693}, {3, 15681, 15686}, {3, 15719, 15706}, {3, 17800, 5059}, {3, 381, 15723}, {3, 3830, 3545}, {3, 3850, 3526}, {3, 5055, 11812}, {3, 5067, 15720}, {3, 5073, 3853}, {4, 15705, 10109}, {4, 376, 15721}, {5, 30, 15640}, {20, 10109, 15689}, {20, 15688, 3534}, {20, 30, 3830}, {20, 3146, 10299}, {20, 3525, 550}, {20, 3545, 15690}, {30, 11001, 3}, {30, 15686, 3543}, {30, 15704, 2}, {30, 3529, 15685}, {30, 3534, 382}, {30, 376, 15684}, {30, 550, 15682}, {30, 8703, 3146}, {376, 15687, 15694}, {376, 15700, 14093}, {376, 3543, 547}, {376, 381, 15700}, {381, 15693, 15703}, {381, 549, 1656}, {548, 3839, 15701}, {549, 16239, 15702}, {550, 14893, 15692}, {1656, 15688, 15716}, {1656, 15716, 5054}, {1657, 15696, 15704}, {3091, 16370, 3090}, {3146, 8703, 14269}, {3522, 5066, 15707}, {3525, 15692, 549}, {3543, 15683, 11001}, {3543, 15692, 3832}, {3543, 15702, 3845}, {3545, 11001, 20}, {3545, 15705, 11539}, {3628, 15710, 15722}, {3839, 15701, 5079}, {3850, 8703, 15708}, {5055, 15682, 5076}, {5071, 8703, 15718}, {5073, 15704, 15696}, {11001, 15686, 15681}, {11645, 55587, 51027}, {14269, 15718, 5071}, {14893, 15692, 5055}, {15681, 15683, 1657}, {15681, 15684, 376}, {15681, 15685, 15683}, {15682, 15692, 14893}, {15684, 15694, 15687}, {15685, 17800, 30}, {15687, 15694, 381}, {15689, 15705, 15688}, {42429, 42430, 6}
X(62159) lies on these lines: {2, 3}, {15, 43773}, {16, 43774}, {17, 42109}, {18, 42108}, {40, 61251}, {141, 55625}, {185, 13421}, {397, 42099}, {398, 42100}, {516, 61293}, {1353, 48905}, {1483, 11224}, {1503, 55585}, {1539, 22251}, {2777, 44762}, {3070, 43786}, {3071, 43785}, {3818, 55630}, {5237, 43402}, {5238, 43401}, {5339, 42112}, {5340, 42113}, {5349, 42121}, {5350, 42124}, {5365, 42115}, {5366, 42116}, {5480, 55696}, {5493, 28160}, {5690, 28168}, {5882, 28146}, {5894, 14864}, {5946, 12002}, {6053, 34153}, {6284, 37602}, {6468, 42260}, {6469, 42261}, {6470, 19117}, {6471, 19116}, {6484, 53517}, {6485, 53520}, {6759, 50709}, {7917, 32820}, {7987, 61270}, {7991, 50804}, {8162, 18990}, {8550, 29317}, {8960, 42272}, {9624, 50832}, {10263, 13382}, {10283, 41869}, {10619, 54157}, {11742, 31401}, {12902, 13393}, {13391, 45957}, {13464, 28158}, {13474, 54042}, {13603, 26861}, {13846, 43432}, {13847, 43433}, {13925, 52667}, {13993, 52666}, {14449, 15072}, {14861, 57730}, {14862, 51491}, {15105, 18400}, {15516, 21850}, {15520, 48896}, {16192, 61262}, {16808, 42959}, {16809, 42958}, {16962, 43424}, {16963, 43425}, {16964, 42634}, {16965, 42633}, {18481, 28182}, {18553, 48881}, {19106, 42903}, {19107, 42902}, {20791, 58531}, {21167, 48942}, {22236, 43639}, {22238, 43640}, {22791, 28154}, {25555, 48891}, {25565, 51134}, {28150, 34773}, {28172, 38176}, {28174, 61295}, {28186, 61245}, {28190, 37705}, {28202, 51077}, {29012, 55590}, {29181, 55720}, {29323, 48876}, {30315, 61614}, {30714, 34584}, {31487, 43411}, {31730, 38112}, {32062, 32142}, {34507, 48874}, {34628, 61286}, {36987, 45959}, {37640, 43634}, {37641, 43635}, {38110, 42785}, {38136, 48892}, {39884, 48880}, {40273, 61273}, {41973, 42148}, {41974, 42147}, {42085, 42924}, {42086, 42925}, {42087, 42431}, {42088, 42432}, {42096, 42151}, {42097, 42150}, {42103, 42774}, {42104, 43239}, {42105, 43238}, {42106, 42773}, {42117, 42158}, {42118, 42157}, {42119, 42922}, {42120, 42923}, {42130, 42998}, {42131, 42999}, {42135, 42944}, {42136, 42149}, {42137, 42152}, {42138, 42945}, {42140, 42989}, {42141, 42988}, {42163, 42908}, {42166, 42909}, {42225, 42267}, {42226, 42266}, {42271, 58866}, {42415, 56615}, {42416, 56614}, {42429, 43632}, {42430, 43633}, {42433, 42940}, {42434, 42941}, {42528, 42978}, {42529, 42979}, {42543, 43107}, {42544, 43100}, {42586, 43109}, {42587, 43108}, {42682, 43547}, {42683, 43546}, {42684, 42960}, {42685, 42961}, {42916, 43771}, {42917, 43772}, {42934, 43244}, {42935, 43245}, {42938, 43001}, {42939, 43000}, {42942, 42992}, {42943, 42993}, {42970, 43307}, {42971, 43306}, {43364, 43447}, {43365, 43446}, {44882, 55706}, {45186, 45956}, {48884, 55635}, {48885, 55638}, {48898, 55710}, {48901, 55693}, {48910, 59399}, {48920, 55634}, {50865, 61278}, {50959, 55681}, {50961, 53097}, {50972, 55652}, {50980, 55647}, {50986, 55724}, {50991, 55611}, {51023, 55595}, {51910, 53519}, {51911, 53518}, {52100, 56292}
X(62159) = midpoint of X(i) and X(j) for these {i,j}: {1657, 5059}, {3529, 17800}
X(62159) = reflection of X(i) in X(j) for these {i,j}: {10263, 14641}, {1353, 48905}, {15640, 547}, {15682, 15691}, {15684, 15690}, {382, 12103}, {3146, 548}, {3627, 20}, {3845, 15681}, {39884, 48880}, {48874, 48879}, {48906, 48896}, {5, 15704}, {549, 11001}, {550, 1657}, {5073, 140}, {51163, 48891}
X(62159) = complement of X(49134)
X(62159) = anticomplement of X(62034)
X(62159) = pole of line {185, 35018} with respect to the Jerabek hyperbola
X(62159) = pole of line {69, 55611} with respect to the Wallace hyperbola
X(62159) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(632), X(14861)}}, {{A, B, C, X(1105), X(35018)}}, {{A, B, C, X(3519), X(12103)}}, {{A, B, C, X(3521), X(12811)}}, {{A, B, C, X(3853), X(15319)}}, {{A, B, C, X(4846), X(46936)}}, {{A, B, C, X(6662), X(14269)}}, {{A, B, C, X(8703), X(26861)}}, {{A, B, C, X(13603), X(26863)}}, {{A, B, C, X(14841), X(15681)}}, {{A, B, C, X(14865), X(57730)}}, {{A, B, C, X(15713), X(40448)}}, {{A, B, C, X(41986), X(55958)}}, {{A, B, C, X(47599), X(60171)}}
X(62159) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 15682, 3861}, {3, 15687, 5}, {3, 15697, 548}, {3, 15709, 3530}, {3, 17578, 5066}, {3, 20, 15691}, {3, 382, 3839}, {3, 3855, 10124}, {3, 5, 15713}, {4, 550, 15712}, {5, 15714, 14869}, {20, 11541, 381}, {20, 140, 550}, {20, 15682, 3}, {20, 3090, 15689}, {20, 3146, 3524}, {20, 3529, 15685}, {30, 12103, 382}, {30, 140, 5073}, {30, 15681, 3845}, {30, 15690, 15684}, {30, 15691, 15682}, {30, 547, 15640}, {30, 548, 3146}, {140, 12101, 3850}, {140, 12811, 1656}, {140, 14891, 3523}, {140, 3850, 3090}, {140, 3861, 5068}, {140, 5068, 15699}, {140, 5073, 3627}, {140, 550, 8703}, {376, 3853, 632}, {382, 15710, 546}, {546, 14891, 5070}, {549, 5076, 6970}, {550, 1657, 15704}, {631, 15684, 12102}, {1656, 1657, 15681}, {1656, 3524, 140}, {1657, 17800, 5059}, {1657, 5059, 30}, {1657, 5073, 20}, {2045, 2046, 15723}, {3522, 3523, 15710}, {3522, 5073, 12101}, {3524, 8703, 15714}, {3528, 15640, 5076}, {3528, 5076, 547}, {3529, 5059, 1657}, {3530, 3830, 3857}, {3543, 15696, 3628}, {3832, 15688, 12108}, {3839, 15683, 11001}, {3839, 3850, 3858}, {3850, 12103, 3522}, {3859, 15759, 3525}, {3861, 10124, 12811}, {6824, 15712, 2478}, {8703, 11539, 14891}, {12087, 18859, 12107}, {12101, 15689, 549}, {12102, 15690, 631}, {14269, 15717, 12812}, {14813, 14814, 12103}, {14869, 15687, 3855}, {15681, 15714, 15686}, {15682, 15699, 15687}
X(62160) lies on these lines: {2, 3}, {6, 41957}, {15, 49811}, {16, 49810}, {40, 51072}, {145, 28198}, {147, 15300}, {165, 50862}, {193, 19924}, {315, 32896}, {395, 43420}, {396, 43421}, {485, 42525}, {486, 42524}, {511, 51178}, {515, 50817}, {516, 50839}, {542, 55581}, {598, 54522}, {621, 33610}, {622, 33611}, {944, 28202}, {962, 34628}, {1151, 42570}, {1152, 42571}, {1270, 13678}, {1271, 13798}, {1327, 8972}, {1328, 13941}, {1350, 50990}, {1352, 55605}, {1503, 50973}, {1699, 50815}, {1992, 48905}, {1993, 33534}, {1994, 35237}, {2549, 14075}, {2996, 54851}, {3068, 42538}, {3069, 42537}, {3284, 52707}, {3424, 60216}, {3620, 48880}, {3654, 28168}, {3656, 28154}, {3849, 11148}, {4297, 51105}, {4316, 5274}, {4324, 5261}, {4669, 28164}, {4677, 34632}, {4745, 5691}, {5032, 46264}, {5050, 51177}, {5304, 43619}, {5318, 43332}, {5321, 43333}, {5334, 42510}, {5335, 42511}, {5343, 16963}, {5344, 16962}, {5365, 42433}, {5366, 42434}, {5395, 54734}, {5476, 50975}, {5731, 28158}, {5734, 51107}, {5921, 15533}, {6200, 43507}, {6221, 43316}, {6361, 28208}, {6396, 43508}, {6398, 43317}, {6425, 43786}, {6426, 43785}, {6435, 6560}, {6436, 6561}, {6453, 43376}, {6454, 43377}, {6455, 42526}, {6456, 42527}, {6484, 43515}, {6485, 43516}, {6564, 43314}, {6565, 43315}, {6776, 55719}, {6781, 37689}, {7585, 42276}, {7586, 42275}, {7620, 47101}, {7739, 34571}, {7750, 32869}, {7802, 32836}, {7811, 32892}, {7967, 28182}, {7988, 50874}, {8584, 51212}, {8596, 9862}, {9542, 23249}, {9543, 23269}, {9544, 43576}, {9589, 51097}, {9692, 53513}, {9740, 32479}, {9778, 28172}, {9812, 51705}, {9963, 20214}, {10165, 50820}, {10519, 55613}, {10653, 42430}, {10654, 42429}, {10722, 52695}, {10723, 36523}, {11002, 14855}, {11003, 13482}, {11057, 32815}, {11160, 11645}, {11179, 48896}, {11180, 48873}, {11455, 33884}, {11488, 42791}, {11489, 42792}, {11522, 41150}, {11668, 54896}, {13665, 43521}, {13785, 43522}, {13846, 52667}, {13847, 52666}, {14458, 60628}, {14484, 60283}, {14492, 60648}, {14853, 55707}, {15072, 21969}, {15534, 29181}, {16192, 38076}, {16644, 42693}, {16645, 42692}, {16808, 43477}, {16809, 43478}, {16966, 43475}, {16967, 43476}, {17845, 54211}, {19053, 42263}, {19054, 42264}, {19106, 41119}, {19107, 41120}, {19569, 55177}, {20070, 28204}, {20423, 33748}, {20791, 58470}, {21356, 48881}, {22165, 50970}, {22235, 42973}, {22237, 42972}, {23259, 53131}, {23267, 52047}, {23273, 52048}, {25406, 51024}, {26446, 50813}, {28146, 61287}, {28150, 50811}, {28160, 50810}, {28174, 50818}, {28190, 50798}, {28194, 61296}, {28216, 50805}, {29012, 50967}, {29317, 54132}, {29323, 54173}, {30308, 50869}, {30392, 51075}, {31412, 42568}, {31670, 55712}, {31730, 53620}, {31884, 51022}, {32532, 54921}, {32819, 32874}, {33602, 43328}, {33603, 43329}, {33622, 44666}, {33624, 44667}, {33697, 46933}, {34718, 61246}, {35255, 43788}, {35256, 43787}, {35750, 41022}, {35822, 43512}, {35823, 43511}, {36318, 36326}, {36320, 36324}, {36331, 41023}, {36427, 52945}, {36768, 36961}, {36967, 41112}, {36968, 41113}, {36969, 49874}, {36970, 49873}, {36990, 50991}, {37640, 42097}, {37641, 42096}, {37665, 43618}, {37832, 42543}, {37835, 42544}, {38064, 48904}, {38314, 41869}, {38749, 41135}, {40330, 48920}, {41100, 42085}, {41101, 42086}, {41107, 42099}, {41108, 42100}, {41121, 42134}, {41122, 42133}, {41895, 54644}, {41945, 42522}, {41946, 42523}, {42087, 42982}, {42088, 42983}, {42090, 43403}, {42091, 43404}, {42101, 43003}, {42102, 43002}, {42104, 42528}, {42105, 42529}, {42108, 42515}, {42109, 42514}, {42111, 43400}, {42114, 43399}, {42117, 43481}, {42118, 43482}, {42119, 42588}, {42120, 42589}, {42121, 43474}, {42124, 43473}, {42130, 43108}, {42131, 43109}, {42136, 43543}, {42137, 43542}, {42140, 42943}, {42141, 42942}, {42147, 42587}, {42148, 42586}, {42150, 42532}, {42151, 42533}, {42413, 42418}, {42414, 42417}, {42472, 42500}, {42473, 42501}, {42478, 43305}, {42479, 43304}, {42561, 42569}, {42584, 42975}, {42585, 42974}, {42602, 51911}, {42603, 51910}, {42813, 43479}, {42814, 43480}, {42940, 49906}, {42941, 49905}, {42980, 43013}, {42981, 43012}, {42998, 43009}, {42999, 43008}, {43101, 51944}, {43104, 51945}, {43195, 43544}, {43196, 43545}, {43211, 60307}, {43212, 60308}, {43273, 51211}, {43548, 54581}, {43549, 54580}, {43621, 51171}, {44678, 53142}, {44882, 51185}, {47353, 50994}, {48661, 61281}, {48879, 55598}, {48898, 55709}, {48910, 59373}, {49952, 50858}, {49953, 50855}, {50802, 54445}, {50808, 50863}, {50816, 50866}, {50819, 51709}, {50821, 61257}, {50867, 59420}, {50956, 55649}, {50965, 50993}, {50971, 51029}, {50972, 51167}, {50977, 55621}, {51079, 58221}, {51083, 58441}, {51091, 61289}, {51095, 51120}, {51108, 51118}, {51130, 55703}, {51134, 55673}, {51213, 59411}, {51538, 51737}, {53101, 54645}, {53108, 54642}, {54519, 60277}, {54520, 60238}, {54866, 60626}, {54934, 60200}, {60147, 60641}, {60150, 60635}, {60335, 60632}
X(62160) = midpoint of X(i) and X(j) for these {i,j}: {5059, 15683}
X(62160) = reflection of X(i) in X(j) for these {i,j}: {1992, 48905}, {11001, 15685}, {11179, 48896}, {11180, 48873}, {11541, 15684}, {15640, 2}, {15682, 3534}, {15683, 3529}, {15684, 550}, {19569, 55177}, {2, 11001}, {20, 15683}, {376, 1657}, {381, 15704}, {382, 15686}, {3146, 376}, {3543, 20}, {31145, 6361}, {4, 15681}, {5073, 549}, {5691, 34638}, {5921, 54170}, {51215, 54174}, {54170, 48872}, {8596, 9862}, {962, 34628}
X(62160) = inverse of X(61958) in orthocentroidal circle
X(62160) = inverse of X(61958) in Yff hyperbola
X(62160) = complement of X(62051)
X(62160) = anticomplement of X(15682)
X(62160) = pole of line {523, 61958} with respect to the orthocentroidal circle
X(62160) = pole of line {185, 61914} with respect to the Jerabek hyperbola
X(62160) = pole of line {6, 61958} with respect to the Kiepert hyperbola
X(62160) = pole of line {523, 61958} with respect to the Yff hyperbola
X(62160) = pole of line {69, 15697} with respect to the Wallace hyperbola
X(62160) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(15697)}}, {{A, B, C, X(253), X(3830)}}, {{A, B, C, X(546), X(31361)}}, {{A, B, C, X(1217), X(12811)}}, {{A, B, C, X(1494), X(15640)}}, {{A, B, C, X(3545), X(16251)}}, {{A, B, C, X(4846), X(15699)}}, {{A, B, C, X(5054), X(18850)}}, {{A, B, C, X(5059), X(52441)}}, {{A, B, C, X(5073), X(18317)}}, {{A, B, C, X(5094), X(54522)}}, {{A, B, C, X(6353), X(54851)}}, {{A, B, C, X(8889), X(54734)}}, {{A, B, C, X(11331), X(60628)}}, {{A, B, C, X(15351), X(44576)}}, {{A, B, C, X(15712), X(60618)}}, {{A, B, C, X(17538), X(54667)}}, {{A, B, C, X(21735), X(60122)}}, {{A, B, C, X(33703), X(54512)}}, {{A, B, C, X(50691), X(54552)}}, {{A, B, C, X(52283), X(60216)}}, {{A, B, C, X(52289), X(60648)}}, {{A, B, C, X(52290), X(54644)}}, {{A, B, C, X(53857), X(54921)}}
X(62160) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15640, 3543}, {2, 15683, 11001}, {2, 15697, 10304}, {2, 15698, 15708}, {2, 15717, 11812}, {2, 30, 15640}, {2, 3146, 3830}, {2, 3522, 15698}, {2, 5066, 5056}, {2, 8703, 15692}, {4, 15710, 547}, {4, 5079, 3832}, {4, 631, 12811}, {5, 376, 15705}, {20, 10303, 550}, {20, 15640, 2}, {20, 3146, 3523}, {30, 15684, 11541}, {30, 15686, 382}, {30, 15704, 381}, {30, 3534, 15682}, {30, 376, 3146}, {30, 549, 5073}, {30, 550, 15684}, {381, 15708, 7486}, {382, 15686, 3524}, {382, 15695, 5066}, {546, 14093, 15709}, {547, 15696, 15710}, {548, 14269, 15702}, {550, 12101, 15693}, {550, 3856, 3}, {1503, 54174, 51215}, {1656, 5154, 10303}, {1657, 3146, 20}, {1657, 5054, 15681}, {3091, 10304, 15721}, {3522, 17532, 15706}, {3522, 17578, 12812}, {3523, 7486, 3525}, {3528, 15687, 11112}, {3529, 11001, 15685}, {3529, 17800, 5059}, {3530, 15690, 8703}, {3534, 3830, 12100}, {3543, 10304, 3091}, {3545, 15684, 17578}, {3627, 15688, 5071}, {3830, 15685, 1657}, {3830, 15695, 15703}, {3830, 5054, 3860}, {3845, 8703, 11540}, {3860, 8703, 5054}, {5054, 12100, 15719}, {5054, 15681, 12103}, {5054, 15703, 632}, {5054, 5070, 10124}, {5055, 15691, 3528}, {5059, 15683, 30}, {5066, 15686, 15695}, {5071, 15688, 15717}, {8703, 12101, 5070}, {10124, 17578, 3839}, {10653, 46335, 49876}, {10654, 46334, 49875}, {11001, 15640, 15697}, {11001, 15682, 3534}, {11001, 15685, 15683}, {11737, 15706, 3533}, {12100, 14893, 10109}, {12100, 15713, 15722}, {12101, 15693, 3545}, {14269, 15702, 5068}, {15682, 15719, 4}, {15684, 15693, 12101}, {15686, 15703, 376}, {15687, 15689, 631}, {15690, 15698, 3522}, {15692, 15708, 3530}, {19106, 42632, 41119}, {19107, 42631, 41120}, {41101, 42086, 49826}, {41957, 41958, 6}, {42119, 42588, 43228}, {42120, 42589, 43229}, {42263, 43209, 19053}, {42264, 43210, 19054}
X(62161) lies on these lines: {2, 3}, {17, 43201}, {18, 43202}, {40, 50801}, {61, 42588}, {62, 42589}, {355, 50809}, {371, 43386}, {372, 43387}, {516, 34631}, {590, 43788}, {615, 43787}, {944, 51077}, {946, 50819}, {1151, 14241}, {1152, 14226}, {1285, 5355}, {1327, 42638}, {1328, 42637}, {1350, 50958}, {1351, 51176}, {1352, 50966}, {1587, 43210}, {1588, 43209}, {1992, 29317}, {3068, 6476}, {3069, 6477}, {3241, 28146}, {3488, 4114}, {3625, 6361}, {3633, 28194}, {3655, 28154}, {3679, 28172}, {4297, 51075}, {5237, 42515}, {5238, 42514}, {5334, 42899}, {5335, 42898}, {5351, 43026}, {5352, 43027}, {5365, 49906}, {5366, 49905}, {5480, 50975}, {5656, 50709}, {5657, 34638}, {5818, 50862}, {6144, 39874}, {6411, 43517}, {6412, 43518}, {6425, 42576}, {6426, 42577}, {6429, 42572}, {6430, 42573}, {6439, 23249}, {6440, 23259}, {6441, 42264}, {6442, 42263}, {6478, 35820}, {6479, 35821}, {6776, 51132}, {7581, 43257}, {7582, 43256}, {7750, 32878}, {7773, 32889}, {7788, 32875}, {7967, 28150}, {8227, 50869}, {9143, 34584}, {9540, 41952}, {9778, 38176}, {10385, 10483}, {10595, 50865}, {11645, 50961}, {12245, 28208}, {12571, 51079}, {13886, 53130}, {13935, 41951}, {13939, 53131}, {14927, 19924}, {16192, 50866}, {18844, 54523}, {19053, 42267}, {19054, 42266}, {19875, 50813}, {19883, 50820}, {19925, 50812}, {20049, 28212}, {20053, 28204}, {20423, 48896}, {21358, 50969}, {23253, 52045}, {23263, 52046}, {23267, 41945}, {23273, 41946}, {28158, 31162}, {28160, 34632}, {28164, 34627}, {28168, 59388}, {28186, 31145}, {28190, 34718}, {28198, 50818}, {28216, 34748}, {28232, 34747}, {29012, 54170}, {31423, 50816}, {31730, 38074}, {32455, 48905}, {32819, 32888}, {32822, 32877}, {32876, 59634}, {36836, 49874}, {36843, 49873}, {36967, 42141}, {36968, 42140}, {36969, 43004}, {36970, 43005}, {37640, 42099}, {37641, 42100}, {38064, 42785}, {40330, 51022}, {40693, 43491}, {40694, 43492}, {41119, 42434}, {41120, 42433}, {41943, 42090}, {41944, 42091}, {42085, 42429}, {42086, 42430}, {42107, 51944}, {42108, 43404}, {42109, 43403}, {42110, 51945}, {42115, 43541}, {42116, 43540}, {42119, 61719}, {42133, 42625}, {42134, 42626}, {42139, 42528}, {42142, 42529}, {42147, 49826}, {42148, 49827}, {42154, 43481}, {42155, 43482}, {42159, 42631}, {42160, 49812}, {42161, 49813}, {42162, 42632}, {42271, 43522}, {42272, 43521}, {42431, 42435}, {42432, 42436}, {42512, 42795}, {42513, 42796}, {42543, 43002}, {42544, 43003}, {42602, 43374}, {42603, 43375}, {42627, 42932}, {42628, 42933}, {42910, 54592}, {42911, 54591}, {42940, 43543}, {42941, 43542}, {42944, 43502}, {42945, 43501}, {42962, 43552}, {42963, 43553}, {43030, 43310}, {43031, 43311}, {43397, 51915}, {43398, 51916}, {43632, 43769}, {43633, 43770}, {43773, 49825}, {43774, 49824}, {43775, 46335}, {43776, 46334}, {44882, 51130}, {47745, 50810}, {48310, 50976}, {48872, 50967}, {48873, 51023}, {48879, 54173}, {48889, 51217}, {48898, 51177}, {48920, 51537}, {48942, 50956}, {49038, 49092}, {49039, 49093}, {50964, 55674}, {50994, 55606}, {51135, 55711}, {51167, 55651}, {51179, 61044}, {51215, 55584}, {54857, 60627}, {54890, 60616}, {60143, 60325}, {60301, 60303}, {60302, 60304}, {60326, 60629}
X(62161) = reflection of X(i) in X(j) for these {i,j}: {11001, 3529}, {11541, 15682}, {15640, 3}, {15682, 20}, {15684, 15686}, {2, 1657}, {20, 15685}, {20423, 48896}, {376, 15683}, {3146, 3534}, {3543, 15681}, {3830, 15704}, {4, 11001}, {5073, 8703}, {50967, 48872}, {50974, 14927}, {51023, 48873}, {51179, 61044}, {51215, 55584}, {54132, 48905}, {54173, 48879}
X(62161) = inverse of X(61959) in orthocentroidal circle
X(62161) = inverse of X(61959) in Yff hyperbola
X(62161) = anticomplement of X(15684)
X(62161) = pole of line {523, 61959} with respect to the orthocentroidal circle
X(62161) = pole of line {6, 51133} with respect to the Kiepert hyperbola
X(62161) = pole of line {523, 61959} with respect to the Yff hyperbola
X(62161) = pole of line {69, 15689} with respect to the Wallace hyperbola
X(62161) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(15689)}}, {{A, B, C, X(1294), X(15640)}}, {{A, B, C, X(1494), X(33703)}}, {{A, B, C, X(4846), X(15703)}}, {{A, B, C, X(14843), X(58203)}}, {{A, B, C, X(14890), X(36948)}}, {{A, B, C, X(14893), X(36889)}}, {{A, B, C, X(15319), X(50688)}}, {{A, B, C, X(15702), X(18850)}}, {{A, B, C, X(15740), X(55863)}}, {{A, B, C, X(18849), X(61138)}}, {{A, B, C, X(21734), X(60122)}}, {{A, B, C, X(37984), X(60740)}}, {{A, B, C, X(52301), X(60325)}}
X(62161) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 10304, 15712}, {2, 12108, 15709}, {2, 14892, 3090}, {2, 15686, 376}, {2, 15706, 631}, {2, 17683, 8367}, {2, 3523, 14890}, {2, 3839, 5072}, {3, 30, 15640}, {3, 3857, 16418}, {4, 376, 15702}, {5, 15697, 15710}, {5, 3529, 13635}, {20, 11541, 4}, {20, 3146, 140}, {30, 15682, 11541}, {30, 15686, 15684}, {30, 15704, 3830}, {30, 3534, 3146}, {30, 8703, 5073}, {140, 15687, 381}, {140, 3627, 3843}, {376, 15686, 17538}, {376, 3529, 15683}, {381, 15681, 15691}, {381, 15694, 10109}, {381, 15700, 5070}, {381, 15701, 547}, {381, 547, 5068}, {381, 8703, 15721}, {546, 15695, 15708}, {550, 3839, 15698}, {550, 3859, 3}, {1657, 14093, 15681}, {3091, 15688, 15719}, {3146, 15692, 15687}, {3524, 3525, 15701}, {3525, 3529, 6968}, {3534, 15687, 15692}, {3534, 3545, 3528}, {3534, 3857, 10304}, {3543, 17678, 14269}, {3627, 8703, 14892}, {3830, 15706, 3850}, {3839, 15698, 5067}, {3845, 15709, 3544}, {3860, 15707, 7486}, {5059, 17800, 3529}, {5066, 15696, 15705}, {5066, 15705, 3533}, {5079, 15723, 15703}, {6429, 42641, 42572}, {6430, 42642, 42573}, {11001, 11541, 3524}, {11541, 17538, 3627}, {12101, 15640, 15682}, {12103, 17578, 10299}, {14093, 14893, 2}, {14093, 15681, 15686}, {14093, 15684, 14893}, {14093, 15723, 15706}, {14269, 15690, 3523}, {14891, 15686, 15689}, {14893, 15684, 3543}, {14893, 15686, 14093}, {14893, 15691, 14891}, {14893, 17538, 15715}, {14927, 19924, 50974}, {15681, 15691, 20}, {15681, 15703, 3534}, {15682, 15685, 11001}, {15682, 15691, 5071}, {15685, 15689, 1657}, {15687, 15692, 3545}, {43403, 52079, 43493}, {43404, 52080, 43494}, {48898, 59373, 51177}
X(62162) lies on these lines: {2, 3}, {40, 61253}, {61, 42145}, {62, 42144}, {141, 55623}, {485, 10147}, {486, 10148}, {1151, 43791}, {1152, 43792}, {1353, 29317}, {1483, 28146}, {1503, 55583}, {3592, 42276}, {3594, 42275}, {3818, 55628}, {4297, 58232}, {5237, 42108}, {5238, 42109}, {5351, 42135}, {5352, 42138}, {5480, 55698}, {5493, 50823}, {5690, 28172}, {6361, 61245}, {6419, 42226}, {6420, 42225}, {6425, 43321}, {6426, 43320}, {6427, 43408}, {6428, 43407}, {6453, 42272}, {6454, 42271}, {6488, 23251}, {6489, 23261}, {6519, 23249}, {6522, 23259}, {7967, 58236}, {7982, 28178}, {7991, 28186}, {8227, 58225}, {8981, 53517}, {9680, 42639}, {10222, 28150}, {10386, 10483}, {10645, 42957}, {10646, 42956}, {11439, 44324}, {12699, 61280}, {13464, 51080}, {13966, 53520}, {14641, 16625}, {14927, 55724}, {15039, 61598}, {15044, 38788}, {16189, 28182}, {16772, 42997}, {16773, 42996}, {16964, 43233}, {16965, 43232}, {17852, 42261}, {18358, 55626}, {18481, 61281}, {18907, 41940}, {19116, 42267}, {19117, 42266}, {20190, 51163}, {21850, 22234}, {22236, 42113}, {22238, 42112}, {22330, 48906}, {22791, 28158}, {28154, 34773}, {28168, 59400}, {28174, 58245}, {28190, 61246}, {28194, 61297}, {28202, 51082}, {28216, 61295}, {29012, 55588}, {29181, 55721}, {29323, 48874}, {30389, 40273}, {31399, 50826}, {31666, 38034}, {31730, 38138}, {32137, 36987}, {34507, 50970}, {34584, 38632}, {34785, 50709}, {36836, 42137}, {36843, 42136}, {38110, 48891}, {38112, 61256}, {38136, 55687}, {39884, 55606}, {40247, 54042}, {41869, 61277}, {42099, 42165}, {42100, 42164}, {42101, 43295}, {42102, 43294}, {42103, 42591}, {42106, 42590}, {42107, 43293}, {42110, 43292}, {42121, 42531}, {42122, 42161}, {42123, 42160}, {42124, 42530}, {42147, 42430}, {42148, 42429}, {42433, 43402}, {42434, 43401}, {42557, 51910}, {42558, 51911}, {42633, 43194}, {42634, 43193}, {42641, 43526}, {42642, 43525}, {42924, 43304}, {42925, 43305}, {42944, 43373}, {42945, 43372}, {42974, 43634}, {42975, 43635}, {43244, 43486}, {43245, 43485}, {43422, 49860}, {43423, 49859}, {43621, 53093}, {43789, 43879}, {43790, 43880}, {44882, 55704}, {46264, 53858}, {48661, 61283}, {48876, 48879}, {48880, 55611}, {48881, 55617}, {48898, 55708}, {48901, 55694}, {50414, 51491}, {51538, 55701}, {55602, 61545}, {61257, 61524}
X(62162) = midpoint of X(i) and X(j) for these {i,j}: {5059, 17800}
X(62162) = reflection of X(i) in X(j) for these {i,j}: {15686, 15685}, {15687, 11001}, {15704, 3529}, {21850, 48896}, {3146, 12103}, {3627, 15704}, {48876, 48879}, {5, 1657}, {5073, 548}, {61245, 6361}, {8703, 15683}
X(62162) = complement of X(49133)
X(62162) = anticomplement of X(62038)
X(62162) = pole of line {185, 12812} with respect to the Jerabek hyperbola
X(62162) = pole of line {69, 55613} with respect to the Wallace hyperbola
X(62162) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(1105), X(12812)}}, {{A, B, C, X(4846), X(46935)}}, {{A, B, C, X(15688), X(18848)}}, {{A, B, C, X(17800), X(52441)}}, {{A, B, C, X(32533), X(50691)}}, {{A, B, C, X(43970), X(58187)}}
X(62162) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 12812, 14869}, {3, 3146, 12102}, {3, 3544, 140}, {3, 3627, 3857}, {3, 4, 12812}, {3, 5076, 3544}, {4, 15688, 16239}, {4, 20, 15688}, {5, 14892, 6864}, {5, 15712, 10124}, {5, 8703, 3523}, {20, 1656, 15690}, {20, 3146, 3525}, {20, 5073, 10109}, {20, 549, 550}, {30, 11001, 15687}, {30, 12103, 3146}, {30, 15683, 8703}, {30, 15704, 3627}, {30, 548, 5073}, {140, 3839, 5}, {376, 3839, 15722}, {382, 15694, 4}, {382, 17538, 3628}, {382, 8703, 3858}, {546, 10109, 3091}, {546, 3628, 3545}, {548, 10109, 10299}, {632, 3627, 3845}, {1657, 12103, 15704}, {1657, 3146, 12103}, {3146, 3525, 3830}, {3146, 3529, 1657}, {3522, 15684, 3861}, {3522, 3861, 11539}, {3525, 3830, 546}, {3529, 17538, 15683}, {3534, 3853, 15712}, {3545, 3830, 14893}, {3850, 15696, 17504}, {3857, 6855, 6911}, {5059, 17800, 30}, {5073, 11001, 548}, {6928, 15684, 3843}, {6971, 17800, 15696}, {10124, 12100, 15708}, {10299, 11001, 20}, {10299, 13735, 5054}, {11539, 15716, 549}, {12102, 12103, 3}, {12103, 12108, 376}, {14869, 15699, 632}, {14869, 15704, 15686}, {15156, 15157, 18859}, {15682, 15696, 3850}, {42145, 43630, 42922}
X(62163) lies on these lines: {2, 3}, {61, 42587}, {62, 42586}, {516, 50805}, {599, 48879}, {623, 33619}, {624, 33618}, {1482, 51095}, {1503, 51175}, {3632, 28208}, {3633, 58246}, {3654, 28172}, {3656, 28158}, {4677, 28160}, {4745, 50797}, {5318, 49860}, {5321, 49859}, {5339, 42977}, {5340, 42976}, {6329, 43621}, {6449, 42608}, {6450, 42609}, {6455, 42606}, {6456, 42607}, {6468, 13665}, {6469, 13785}, {6470, 42266}, {6471, 42267}, {6560, 42417}, {6561, 42418}, {6564, 42526}, {6565, 42527}, {8584, 51172}, {9541, 42538}, {10172, 51083}, {10516, 55638}, {10653, 43105}, {10654, 43106}, {11178, 55625}, {11224, 28146}, {11230, 50820}, {11480, 12816}, {11481, 12817}, {11488, 42514}, {11489, 42515}, {11645, 40341}, {12702, 34641}, {12820, 16241}, {12821, 16242}, {13846, 43318}, {13847, 43319}, {13903, 43258}, {13925, 60305}, {13961, 43259}, {13993, 60306}, {14848, 48898}, {15516, 48896}, {15520, 43273}, {15533, 29012}, {15534, 55720}, {18487, 36431}, {18526, 28198}, {19106, 49905}, {19107, 49906}, {19924, 39899}, {20049, 58247}, {20583, 46264}, {22165, 48873}, {22793, 51110}, {28150, 51071}, {28154, 50811}, {28164, 50798}, {28168, 59503}, {28190, 50810}, {28202, 51093}, {28216, 50818}, {29181, 50962}, {29323, 55596}, {32063, 50709}, {32900, 58239}, {34628, 48661}, {34638, 38066}, {36836, 43546}, {36843, 43547}, {36967, 42506}, {36968, 42507}, {36990, 55608}, {38034, 50873}, {38042, 50813}, {38136, 51029}, {38138, 50863}, {38140, 50866}, {38317, 50976}, {39593, 44526}, {39884, 50994}, {41100, 42131}, {41101, 42130}, {41107, 42097}, {41108, 42096}, {41112, 42087}, {41113, 42088}, {41119, 42116}, {41120, 42115}, {41121, 42626}, {41122, 42625}, {41153, 55701}, {41947, 52046}, {41948, 52045}, {41961, 53130}, {41962, 53131}, {41977, 42153}, {41978, 42156}, {42099, 42532}, {42100, 42533}, {42108, 42792}, {42109, 42791}, {42112, 42510}, {42113, 42511}, {42117, 49875}, {42118, 49876}, {42122, 49813}, {42123, 49812}, {42126, 43419}, {42127, 43418}, {42129, 43196}, {42132, 43195}, {42136, 49873}, {42137, 49874}, {42144, 42589}, {42145, 42588}, {42154, 42508}, {42155, 42509}, {42225, 43256}, {42226, 43257}, {42270, 43563}, {42273, 43562}, {42275, 43209}, {42276, 43210}, {42431, 42635}, {42432, 42636}, {42502, 42817}, {42503, 42818}, {42504, 42529}, {42505, 42528}, {42572, 43526}, {42573, 43525}, {42631, 43230}, {42632, 43231}, {42779, 43194}, {42780, 43193}, {42888, 43543}, {42889, 43542}, {42938, 42972}, {42939, 42973}, {42962, 49907}, {42963, 49908}, {43028, 43400}, {43029, 43399}, {43108, 43111}, {43109, 43110}, {43485, 43632}, {43486, 43633}, {43523, 53513}, {43524, 53516}, {47102, 53143}, {47352, 48891}, {48662, 54170}, {48872, 55590}, {48884, 55634}, {48904, 55690}, {48905, 55716}, {48910, 55710}, {48920, 55635}, {50806, 51108}, {50819, 58230}, {50954, 50991}, {50959, 55682}, {50975, 55697}, {50989, 52987}, {50992, 55584}, {51023, 55593}, {51086, 61266}, {51173, 51737}, {51177, 59399}, {51185, 55706}, {51186, 55630}, {53023, 55686}, {55693, 59411}
X(62163) = reflection of X(i) in X(j) for these {i,j}: {15640, 8703}, {15681, 3529}, {15684, 20}, {3, 15683}, {381, 1657}, {382, 15681}, {3146, 15686}, {3534, 15685}, {3543, 15704}, {3830, 11001}, {48661, 34628}, {48662, 54170}, {5073, 376}, {599, 48879}, {54131, 48896}, {58247, 20049}
X(62163) = inverse of X(61960) in orthocentroidal circle
X(62163) = inverse of X(61960) in Yff hyperbola
X(62163) = complement of X(62052)
X(62163) = anticomplement of X(62039)
X(62163) = pole of line {523, 61960} with respect to the orthocentroidal circle
X(62163) = pole of line {6, 61960} with respect to the Kiepert hyperbola
X(62163) = pole of line {523, 61960} with respect to the Yff hyperbola
X(62163) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(3856), X(54585)}}, {{A, B, C, X(3860), X(18550)}}, {{A, B, C, X(18317), X(33703)}}, {{A, B, C, X(49136), X(54512)}}
X(62163) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15681, 3534}, {2, 15682, 15687}, {2, 17504, 15701}, {2, 3528, 12100}, {2, 3534, 15688}, {2, 3845, 3851}, {3, 3861, 1656}, {3, 5055, 15721}, {3, 5073, 17578}, {20, 15684, 5054}, {20, 30, 15684}, {20, 3146, 3533}, {20, 3845, 15695}, {30, 11001, 3830}, {30, 15681, 382}, {30, 15683, 3}, {30, 15686, 3146}, {30, 15704, 3543}, {30, 1657, 381}, {30, 376, 5073}, {30, 8703, 15640}, {376, 17578, 15699}, {376, 546, 15707}, {381, 15688, 15720}, {381, 15696, 15706}, {382, 15700, 14269}, {382, 3851, 5076}, {550, 11737, 15710}, {3146, 15686, 5055}, {3526, 15693, 11812}, {3534, 14093, 15690}, {3534, 15685, 1657}, {3534, 15716, 376}, {3543, 15704, 15689}, {3543, 15709, 3861}, {3843, 15722, 10109}, {5079, 15688, 15700}, {10109, 10304, 15722}, {10109, 14869, 2}, {10109, 15722, 15723}, {11001, 15640, 8703}, {11001, 15682, 15697}, {11001, 15698, 20}, {11812, 15716, 15693}, {14269, 15681, 550}, {14269, 15700, 5079}, {15677, 15710, 15712}, {15682, 15697, 5066}, {15682, 15721, 12101}, {15683, 15687, 15681}, {15683, 15697, 11001}, {15683, 15709, 15704}, {15684, 15695, 3845}, {15687, 15699, 546}, {15690, 15701, 14093}
X(62164) lies on these lines: {2, 3}, {141, 55621}, {397, 42430}, {398, 42429}, {516, 61295}, {1151, 43434}, {1152, 43435}, {1483, 9589}, {1503, 55581}, {1587, 6494}, {1588, 6495}, {3244, 28146}, {3411, 42088}, {3412, 42087}, {3625, 28160}, {3626, 28172}, {3629, 29317}, {3630, 29012}, {3631, 48874}, {3632, 28186}, {3633, 28174}, {4301, 28154}, {4668, 61249}, {5237, 43230}, {5238, 43231}, {5318, 42939}, {5321, 42938}, {5334, 43635}, {5335, 43634}, {5480, 55700}, {5881, 28190}, {6329, 48898}, {6435, 42226}, {6436, 42225}, {6453, 43786}, {6454, 43785}, {6480, 43340}, {6481, 43341}, {6498, 42413}, {6499, 42414}, {9657, 10386}, {10645, 43873}, {10646, 43874}, {11362, 28168}, {12161, 33534}, {12818, 18538}, {12819, 18762}, {13202, 22251}, {14531, 45957}, {15048, 34571}, {16881, 52093}, {19116, 42275}, {19117, 42276}, {20050, 28212}, {20057, 48661}, {21850, 55713}, {22793, 61273}, {24981, 34584}, {28158, 34773}, {28178, 37727}, {29181, 55723}, {29323, 55592}, {31425, 61259}, {31487, 42643}, {32455, 55717}, {34628, 61282}, {35242, 61260}, {38136, 48891}, {39884, 48879}, {40107, 55609}, {40693, 42585}, {40694, 42584}, {41100, 42613}, {41101, 42612}, {41869, 61278}, {42096, 43326}, {42097, 43327}, {42099, 42435}, {42100, 42436}, {42108, 42433}, {42109, 42434}, {42111, 43871}, {42112, 43193}, {42113, 43194}, {42114, 43872}, {42117, 43106}, {42118, 43105}, {42121, 42928}, {42124, 42929}, {42130, 42922}, {42131, 42923}, {42144, 42148}, {42145, 42147}, {42164, 42634}, {42165, 42633}, {42488, 43471}, {42489, 43472}, {42528, 42946}, {42529, 42947}, {42543, 42592}, {42544, 42593}, {42801, 42943}, {42802, 42942}, {42815, 43487}, {42816, 43488}, {42888, 42917}, {42889, 42916}, {42940, 43547}, {42941, 43546}, {42966, 43485}, {42967, 43486}, {43418, 43491}, {43419, 43492}, {43446, 43478}, {43447, 43477}, {43570, 53130}, {43571, 53131}, {43621, 59399}, {44871, 55166}, {44882, 55702}, {48876, 55599}, {48880, 55613}, {48881, 55619}, {48896, 55712}, {48906, 55714}, {50981, 55641}, {51022, 55631}
X(62164) = reflection of X(i) in X(j) for these {i,j}: {15640, 15691}, {3627, 1657}, {3845, 15683}, {39884, 48879}, {549, 15685}, {550, 3529}, {5073, 12103}
X(62164) = complement of X(62053)
X(62164) = pole of line {185, 10109} with respect to the Jerabek hyperbola
X(62164) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(1105), X(10109)}}, {{A, B, C, X(1657), X(57823)}}, {{A, B, C, X(3521), X(11737)}}
X(62164) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15688, 14891}, {2, 15712, 14869}, {2, 17682, 377}, {2, 3529, 1657}, {2, 3851, 12812}, {2, 5187, 17675}, {3, 4, 10109}, {5, 15713, 5070}, {5, 382, 15687}, {20, 3146, 5067}, {20, 382, 3530}, {20, 3843, 548}, {20, 5067, 15696}, {30, 12103, 5073}, {30, 15683, 3845}, {30, 15685, 549}, {30, 15691, 15640}, {30, 1657, 3627}, {382, 14269, 17578}, {382, 15681, 3528}, {382, 15696, 3851}, {382, 17800, 3529}, {382, 3528, 546}, {382, 3855, 3853}, {382, 550, 5}, {546, 550, 17504}, {550, 14869, 8703}, {550, 3544, 15714}, {1657, 15684, 17538}, {1657, 15686, 15704}, {1657, 3843, 20}, {3146, 15696, 3861}, {3411, 42545, 42630}, {3412, 42546, 42629}, {3522, 12102, 15699}, {3530, 3853, 3855}, {3627, 15686, 15712}, {3830, 15717, 3859}, {3856, 14893, 3843}, {5073, 15683, 12103}, {6911, 15714, 140}, {6961, 15696, 376}, {10299, 11737, 632}, {11539, 15712, 12108}, {12103, 15688, 550}, {14093, 14269, 2}, {15684, 17538, 3850}, {15704, 15712, 15686}
X(62165) lies on these lines: {2, 3}, {40, 51070}, {98, 41147}, {397, 42587}, {398, 42586}, {516, 50818}, {944, 51091}, {1327, 42525}, {1328, 42524}, {1350, 41152}, {1503, 51179}, {3068, 43521}, {3069, 43522}, {3070, 42576}, {3071, 42577}, {3817, 50820}, {4297, 41150}, {4677, 6361}, {5093, 51211}, {5485, 47102}, {5587, 50813}, {5603, 51085}, {5790, 50863}, {5886, 50873}, {6200, 43568}, {6396, 43569}, {6482, 43570}, {6483, 43571}, {6560, 43797}, {6561, 43798}, {6564, 43788}, {6565, 43787}, {6776, 41149}, {7750, 32892}, {7967, 28154}, {8584, 48905}, {10175, 50866}, {10516, 50969}, {10722, 36521}, {11180, 48872}, {11488, 42632}, {11489, 42631}, {11645, 50992}, {13607, 34628}, {13846, 41954}, {13847, 41953}, {14226, 43792}, {14241, 43791}, {14458, 60637}, {14561, 51029}, {14853, 51138}, {16191, 28150}, {16966, 54480}, {16967, 54479}, {18581, 42796}, {18582, 42795}, {18842, 54643}, {19053, 42275}, {19054, 42276}, {19106, 43542}, {19107, 43543}, {19924, 39874}, {21356, 48880}, {21849, 61136}, {23253, 41967}, {23263, 41968}, {23267, 43337}, {23269, 35815}, {23273, 43336}, {23275, 35814}, {28146, 51087}, {28158, 50811}, {28164, 50810}, {28168, 50864}, {28172, 50827}, {28178, 50872}, {28186, 50830}, {28202, 34631}, {29181, 50974}, {29317, 51140}, {29323, 51023}, {31162, 51104}, {31730, 51066}, {32532, 60175}, {32785, 43503}, {32786, 43504}, {33602, 33607}, {33603, 33606}, {33604, 43416}, {33605, 43417}, {33610, 33613}, {33611, 33612}, {33750, 50959}, {34638, 38074}, {35812, 42608}, {35813, 42609}, {35820, 43342}, {35821, 43343}, {36836, 42502}, {36843, 42503}, {36967, 49813}, {36968, 49812}, {37640, 42113}, {37641, 42112}, {38747, 41148}, {38749, 41151}, {41100, 42589}, {41101, 42588}, {41107, 41971}, {41108, 41972}, {41112, 42141}, {41113, 42140}, {41119, 42514}, {41120, 42515}, {41121, 42090}, {41122, 42091}, {41153, 44882}, {41869, 51103}, {41943, 43201}, {41944, 43202}, {41969, 42272}, {41970, 42271}, {42085, 43481}, {42086, 43482}, {42096, 43229}, {42097, 43228}, {42099, 42511}, {42100, 42510}, {42104, 49908}, {42105, 49907}, {42117, 42420}, {42118, 42419}, {42125, 43494}, {42128, 43493}, {42133, 42685}, {42134, 42684}, {42135, 43555}, {42138, 43554}, {42139, 43545}, {42142, 43544}, {42143, 43478}, {42144, 43109}, {42145, 43108}, {42146, 43477}, {42150, 42965}, {42151, 42964}, {42154, 49875}, {42155, 49876}, {42160, 42507}, {42161, 42506}, {42263, 43256}, {42264, 43257}, {42417, 43408}, {42418, 43407}, {42431, 42532}, {42432, 42533}, {42504, 42695}, {42505, 42694}, {42516, 43645}, {42517, 43646}, {42528, 43464}, {42529, 43463}, {42543, 42955}, {42544, 42954}, {42690, 43541}, {42691, 43540}, {42791, 43403}, {42792, 43404}, {42914, 43369}, {42915, 43368}, {42934, 43770}, {42935, 43769}, {42940, 49873}, {42941, 49874}, {42942, 42986}, {42943, 42987}, {43150, 50990}, {43380, 43789}, {43381, 43790}, {43382, 43387}, {43383, 43386}, {43401, 49905}, {43402, 49906}, {43483, 43501}, {43484, 43502}, {43621, 59373}, {47353, 50966}, {48879, 50994}, {48881, 50993}, {50809, 51067}, {50874, 58221}, {50960, 55654}, {50982, 51189}, {50985, 54174}, {51164, 55673}, {51176, 54132}, {53104, 54647}, {54477, 60643}, {54521, 60284}, {54582, 60646}, {54612, 60200}, {54637, 54866}, {54639, 54707}, {54852, 60641}, {60127, 60282}, {60150, 60228}, {60185, 60632}, {60192, 60281}, {60299, 60301}, {60300, 60302}
X(62165) = reflection of X(i) in X(j) for these {i,j}: {11180, 48872}, {11541, 3543}, {15640, 3534}, {15682, 11001}, {15683, 17800}, {15684, 15704}, {2, 15685}, {376, 3529}, {3146, 15681}, {3543, 1657}, {4, 15683}, {5073, 15686}
X(62165) = anticomplement of X(62040)
X(62165) = pole of line {69, 15690} with respect to the Wallace hyperbola
X(62165) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(15690)}}, {{A, B, C, X(265), X(35400)}}, {{A, B, C, X(550), X(54667)}}, {{A, B, C, X(3534), X(18847)}}, {{A, B, C, X(3628), X(18851)}}, {{A, B, C, X(3851), X(54838)}}, {{A, B, C, X(4232), X(54608)}}, {{A, B, C, X(11331), X(60637)}}, {{A, B, C, X(13623), X(15701)}}, {{A, B, C, X(15709), X(18850)}}, {{A, B, C, X(15717), X(18849)}}, {{A, B, C, X(15720), X(54660)}}, {{A, B, C, X(18317), X(49136)}}, {{A, B, C, X(35018), X(54763)}}, {{A, B, C, X(49135), X(54512)}}, {{A, B, C, X(52284), X(54643)}}, {{A, B, C, X(53857), X(60175)}}
X(62165) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15685, 11001}, {2, 20, 15690}, {4, 17538, 15717}, {4, 17800, 3529}, {4, 3528, 3628}, {4, 376, 15709}, {20, 13735, 15696}, {20, 3146, 1656}, {20, 3543, 15705}, {30, 11001, 15682}, {30, 15681, 3146}, {30, 15686, 5073}, {30, 15704, 15684}, {30, 1657, 3543}, {30, 17800, 15683}, {30, 3534, 15640}, {30, 3543, 11541}, {376, 3533, 15710}, {376, 3545, 10299}, {381, 15710, 3533}, {546, 1657, 20}, {546, 549, 5055}, {549, 15759, 15716}, {631, 3529, 1657}, {1656, 3830, 3845}, {1657, 11541, 631}, {3091, 15689, 15715}, {3146, 15681, 3524}, {3534, 15684, 5066}, {3534, 5055, 8703}, {3543, 15705, 546}, {3545, 15682, 3830}, {3830, 12100, 3854}, {3830, 15688, 10109}, {3839, 15686, 3528}, {3845, 15681, 15697}, {3845, 8703, 10124}, {3854, 5071, 3545}, {5073, 15686, 3839}, {7486, 15706, 15702}, {10299, 15709, 549}, {10304, 15683, 15704}, {10304, 15684, 4}, {11001, 15640, 15698}, {11001, 15682, 376}, {12101, 15695, 2}, {14893, 15696, 15708}, {14893, 15708, 3544}, {15640, 15683, 3534}, {15640, 15695, 6848}, {15682, 15697, 3855}, {15683, 15759, 6949}, {15684, 15704, 10304}, {15698, 15709, 15719}, {36969, 49862, 33602}, {36970, 49861, 33603}, {52666, 53131, 14226}, {52667, 53130, 14241}
X(62166) lies on these lines: {2, 3}, {145, 28202}, {516, 34747}, {1131, 43515}, {1132, 43516}, {3068, 6490}, {3069, 6491}, {3070, 42538}, {3071, 42537}, {3241, 28150}, {3620, 48879}, {5032, 51211}, {5480, 51213}, {5691, 38098}, {7585, 43322}, {7586, 43323}, {7987, 50869}, {7989, 50816}, {8981, 60305}, {9541, 42542}, {9542, 52667}, {9589, 51094}, {9740, 53143}, {10248, 50828}, {10645, 12820}, {10646, 12821}, {11160, 29012}, {11180, 29323}, {11645, 51215}, {12571, 50874}, {13966, 60306}, {14927, 51028}, {16241, 43364}, {16242, 43365}, {16772, 43201}, {16773, 43202}, {18581, 42933}, {18582, 42932}, {19925, 50867}, {20049, 28174}, {20050, 28194}, {20054, 28204}, {20070, 28208}, {21356, 51216}, {21849, 52093}, {22235, 42939}, {22237, 42938}, {22793, 50819}, {25055, 50873}, {28158, 34628}, {28160, 31145}, {28164, 34632}, {28168, 34627}, {28172, 59417}, {28178, 34631}, {33748, 54131}, {33751, 50964}, {34638, 59387}, {35021, 41135}, {37832, 43477}, {37835, 43478}, {39884, 50966}, {40341, 54174}, {41943, 42134}, {41944, 42133}, {42096, 43242}, {42097, 43243}, {42099, 42982}, {42100, 42983}, {42112, 42429}, {42113, 42430}, {42119, 42587}, {42120, 42586}, {42140, 42782}, {42141, 42781}, {42144, 43110}, {42145, 43111}, {42147, 42588}, {42148, 42589}, {42150, 42635}, {42151, 42636}, {42154, 43106}, {42155, 43105}, {42157, 49826}, {42158, 49827}, {42271, 42642}, {42272, 42641}, {42514, 49905}, {42515, 49906}, {42572, 43339}, {42573, 43338}, {42775, 43107}, {42776, 43100}, {42998, 46335}, {42999, 46334}, {43465, 61719}, {43503, 51911}, {43504, 51910}, {43546, 49874}, {43547, 49873}, {43632, 49876}, {43633, 49875}, {47352, 51029}, {48872, 51023}, {48901, 50975}, {48920, 50969}, {50863, 53620}, {51026, 53094}, {51129, 55671}
X(62166) = reflection of X(i) in X(j) for these {i,j}: {11001, 17800}, {11541, 3830}, {15640, 20}, {15682, 1657}, {2, 3529}, {3146, 11001}, {3543, 15683}, {4, 15685}, {51023, 48872}, {51028, 14927}, {51215, 61044}
X(62166) = anticomplement of X(62042)
X(62166) = pole of line {69, 50968} with respect to the Wallace hyperbola
X(62166) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(1494), X(49135)}}, {{A, B, C, X(5071), X(16251)}}, {{A, B, C, X(10304), X(57894)}}, {{A, B, C, X(15694), X(18850)}}, {{A, B, C, X(18317), X(35400)}}, {{A, B, C, X(31363), X(44904)}}
X(62166) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 14269, 3091}, {2, 15683, 15681}, {2, 15700, 15721}, {2, 15705, 15720}, {2, 15710, 3523}, {2, 3522, 17504}, {2, 550, 10304}, {4, 12812, 3832}, {4, 376, 15694}, {20, 15640, 3839}, {20, 15708, 15697}, {20, 30, 15640}, {20, 3146, 5056}, {20, 3543, 15692}, {30, 11001, 3146}, {30, 15685, 4}, {30, 1657, 15682}, {30, 3529, 2}, {30, 3830, 11541}, {376, 5071, 14891}, {381, 11539, 5071}, {381, 15681, 550}, {381, 15695, 549}, {382, 550, 3544}, {546, 3534, 15710}, {550, 17800, 3529}, {3091, 3523, 5070}, {3146, 5059, 17800}, {3528, 15682, 14269}, {3528, 3529, 1657}, {3529, 15681, 15683}, {3543, 10304, 381}, {3543, 15686, 15708}, {3830, 15691, 15702}, {3830, 17504, 3855}, {3832, 6175, 11737}, {3845, 15705, 7486}, {3845, 17538, 15705}, {10304, 11001, 20}, {11001, 15682, 15695}, {11645, 61044, 51215}, {11737, 15686, 15688}, {12100, 14869, 15707}, {12100, 15685, 11001}, {12101, 15696, 15709}, {12101, 15709, 3854}, {15640, 15692, 3543}, {15681, 15684, 15700}, {15681, 15687, 376}, {15681, 15688, 15686}, {15684, 15700, 15687}, {15691, 15702, 3522}, {15700, 15714, 15715}
X(62167) lies on these lines: {2, 3}, {623, 33621}, {624, 33620}, {1327, 6445}, {1328, 6446}, {3633, 28198}, {3654, 50868}, {4669, 28172}, {6144, 19924}, {6199, 43210}, {6395, 43209}, {6417, 42417}, {6418, 42418}, {6433, 45384}, {6434, 45385}, {6474, 23269}, {6475, 23275}, {6500, 42413}, {6501, 42414}, {9690, 52667}, {9778, 50797}, {9880, 38634}, {10137, 42260}, {10138, 42261}, {10247, 28158}, {11178, 55622}, {11231, 50866}, {11485, 42430}, {11486, 42429}, {11531, 28202}, {11645, 55582}, {12816, 42626}, {12817, 42625}, {15300, 38744}, {15533, 48662}, {15534, 29317}, {16200, 28154}, {16644, 42929}, {16645, 42928}, {16964, 42586}, {16965, 42587}, {19106, 49903}, {19107, 49904}, {19883, 58224}, {20014, 58250}, {21358, 55636}, {22165, 55593}, {22236, 43491}, {22238, 43492}, {23251, 42525}, {23261, 42524}, {25561, 55642}, {28146, 51093}, {28150, 51120}, {28160, 50871}, {28164, 51515}, {28168, 50798}, {28178, 50805}, {29012, 51027}, {29323, 50955}, {31662, 51110}, {33179, 34628}, {34747, 58244}, {35814, 42642}, {35815, 42641}, {35822, 42576}, {35823, 42577}, {36967, 42895}, {36968, 42894}, {38028, 50873}, {38072, 55688}, {38110, 51029}, {38112, 50863}, {39561, 51024}, {41100, 42096}, {41101, 42097}, {41119, 42109}, {41120, 42108}, {42093, 43200}, {42094, 43199}, {42099, 49947}, {42100, 49948}, {42122, 49825}, {42123, 49824}, {42125, 42792}, {42126, 42510}, {42127, 42511}, {42128, 42791}, {42130, 43228}, {42131, 43229}, {42136, 49861}, {42137, 49862}, {42144, 49827}, {42145, 49826}, {42154, 43244}, {42155, 43245}, {42433, 43551}, {42434, 43550}, {42518, 42691}, {42519, 42690}, {42532, 43194}, {42533, 43193}, {42588, 43108}, {42589, 43109}, {42639, 43507}, {42640, 43508}, {42890, 61719}, {42896, 43327}, {42897, 43326}, {42904, 42996}, {42905, 42997}, {42942, 49811}, {42943, 49810}, {42984, 43475}, {42985, 43476}, {43415, 52666}, {47353, 55603}, {47354, 55624}, {48661, 51071}, {48874, 50990}, {48879, 55607}, {48896, 55711}, {48898, 51185}, {50799, 59420}, {50963, 59411}, {50968, 55645}, {50993, 55618}, {51025, 54173}, {51087, 58241}, {51119, 51705}, {51165, 51737}, {51186, 55629}, {51188, 55580}
X(62167) = reflection of X(i) in X(j) for these {i,j}: {11541, 15687}, {15681, 17800}, {15684, 1657}, {381, 3529}, {382, 15683}, {3830, 15685}, {5073, 15681}
X(62167) = anticomplement of X(62043)
X(62167) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1294), X(35400)}}, {{A, B, C, X(18317), X(49135)}}, {{A, B, C, X(41991), X(54585)}}, {{A, B, C, X(49134), X(54512)}}
X(62167) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 11001, 15686}, {2, 15684, 3830}, {2, 15698, 12108}, {2, 17538, 8703}, {3, 14269, 547}, {3, 15685, 11001}, {3, 15703, 15708}, {3, 15723, 15707}, {3, 3545, 15694}, {3, 3853, 3851}, {3, 5059, 17800}, {30, 15681, 5073}, {30, 15683, 382}, {30, 15687, 11541}, {30, 1657, 15684}, {381, 11001, 6958}, {381, 12102, 14269}, {382, 15706, 14893}, {382, 1657, 17538}, {547, 3858, 3545}, {548, 3529, 1657}, {1657, 15684, 15689}, {1657, 5072, 20}, {3523, 17538, 548}, {3534, 15701, 15695}, {3543, 11001, 15690}, {3543, 15719, 3845}, {3830, 15689, 2}, {3830, 15695, 5055}, {3830, 17800, 15685}, {3845, 15690, 15719}, {5066, 15688, 15722}, {5066, 15722, 5070}, {6979, 15697, 15692}, {11001, 15640, 11812}, {12101, 15697, 5054}, {12101, 15704, 15697}, {12102, 15709, 381}, {14893, 17538, 15706}, {15681, 15684, 15718}, {15681, 15701, 3534}, {15683, 15694, 15681}, {15684, 15689, 3843}, {15688, 15702, 3}, {15707, 15713, 15701}, {15709, 15715, 3523}
X(62168) lies on these lines: {2, 3}, {621, 33608}, {622, 33609}, {1994, 33534}, {3576, 50873}, {3621, 28208}, {4677, 28164}, {4745, 9778}, {5032, 48905}, {5085, 51029}, {5334, 42429}, {5335, 42430}, {5343, 49810}, {5344, 49811}, {5476, 51213}, {5657, 50863}, {5691, 51068}, {6221, 43521}, {6398, 43522}, {6433, 43380}, {6434, 43381}, {6439, 51850}, {6440, 51849}, {7585, 43210}, {7586, 43209}, {7802, 32869}, {7988, 51079}, {9542, 14241}, {9589, 51091}, {9692, 60291}, {9779, 50869}, {9812, 51075}, {10164, 50866}, {10519, 51216}, {10576, 43562}, {10577, 43563}, {11057, 32892}, {11645, 20080}, {12816, 42090}, {12817, 42091}, {14226, 42539}, {14912, 51211}, {14927, 15534}, {14930, 43618}, {16964, 43253}, {16965, 43252}, {18487, 36413}, {19106, 49874}, {19107, 49873}, {20049, 28198}, {21167, 51167}, {22165, 48872}, {22615, 42609}, {22644, 42608}, {23302, 43477}, {23303, 43478}, {28146, 50872}, {28150, 51077}, {28158, 51071}, {28160, 50804}, {28168, 50810}, {28172, 50864}, {28178, 50818}, {29012, 50961}, {29317, 51028}, {29323, 50967}, {32787, 42538}, {32788, 42537}, {33602, 42137}, {33603, 42136}, {34632, 47745}, {34638, 51066}, {35822, 43519}, {35823, 43520}, {36346, 44667}, {36352, 44666}, {36967, 49825}, {36968, 49824}, {36969, 49860}, {36970, 49859}, {36990, 50994}, {39593, 43619}, {41100, 43641}, {41101, 43642}, {41107, 42113}, {41108, 42112}, {41112, 42099}, {41113, 42100}, {42085, 49875}, {42086, 49876}, {42087, 49813}, {42088, 49812}, {42096, 42589}, {42097, 42588}, {42104, 43553}, {42105, 43552}, {42108, 43541}, {42109, 43540}, {42119, 43327}, {42120, 43326}, {42135, 43502}, {42138, 43501}, {42140, 49948}, {42141, 49947}, {42144, 43481}, {42145, 43482}, {42160, 42977}, {42161, 42976}, {42164, 42586}, {42165, 42587}, {42263, 42418}, {42264, 42417}, {42275, 43256}, {42276, 43257}, {42283, 42605}, {42284, 42604}, {42502, 42514}, {42503, 42515}, {42543, 43475}, {42544, 43476}, {42631, 43404}, {42632, 43403}, {42795, 42952}, {42796, 42953}, {42940, 43772}, {42941, 43771}, {42942, 43428}, {42943, 43429}, {43207, 43639}, {43208, 43640}, {43228, 43465}, {43229, 43466}, {43244, 43636}, {43245, 43637}, {43246, 43463}, {43247, 43464}, {43471, 43548}, {43472, 43549}, {43515, 60313}, {43516, 60314}, {43566, 53518}, {43567, 53519}, {46334, 49827}, {46335, 49826}, {50801, 51072}, {50862, 54448}, {50958, 50990}, {50992, 61044}, {51022, 51186}, {51094, 51120}, {51110, 51118}, {51130, 51185}, {51143, 51537}, {53517, 60299}, {53520, 60300}, {54815, 60279}, {60147, 60286}
X(62168) = reflection of X(i) in X(j) for these {i,j}: {11541, 381}, {15640, 11001}, {15682, 15685}, {15683, 5059}, {376, 17800}, {3146, 15683}, {3543, 3529}
X(62168) = anticomplement of X(15640)
X(62168) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(4846), X(47599)}}, {{A, B, C, X(5055), X(16251)}}, {{A, B, C, X(11539), X(18850)}}, {{A, B, C, X(11541), X(54512)}}, {{A, B, C, X(18317), X(49134)}}
X(62168) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 17578, 3845}, {2, 3534, 3522}, {4, 15689, 15721}, {4, 376, 11539}, {20, 10304, 15691}, {20, 15721, 15689}, {20, 3146, 5068}, {30, 11001, 15640}, {30, 15683, 3146}, {30, 15685, 15682}, {30, 17800, 376}, {30, 381, 11541}, {30, 5059, 15683}, {376, 3544, 15706}, {382, 12108, 4}, {3090, 15691, 10304}, {3090, 3524, 15694}, {3522, 17678, 15705}, {3522, 3832, 10303}, {3524, 15682, 12101}, {3530, 17578, 3832}, {3534, 14269, 15711}, {3534, 15720, 15695}, {3534, 3830, 11812}, {3534, 5076, 15722}, {3543, 10303, 14269}, {3543, 3839, 5076}, {3627, 8703, 5066}, {3830, 11001, 15697}, {3845, 15691, 15716}, {3845, 15716, 3090}, {3851, 6938, 3091}, {3855, 6936, 5067}, {5066, 8703, 15701}, {8703, 10109, 15693}, {8703, 15685, 11001}, {10109, 15721, 2}, {11001, 15682, 8703}, {12101, 15682, 3543}, {14891, 15720, 3524}, {14893, 15710, 7486}, {15640, 15697, 3830}, {15681, 15722, 3534}, {15682, 15685, 20}, {15687, 15708, 3854}, {15687, 17538, 15708}, {15701, 15716, 3530}, {15701, 17800, 15685}
X(62169) lies on these lines: {2, 3}, {40, 50868}, {371, 42538}, {372, 42537}, {944, 51120}, {1327, 6484}, {1328, 6485}, {1350, 51025}, {1699, 58227}, {3241, 28154}, {4297, 51119}, {4816, 6361}, {5237, 43202}, {5238, 43201}, {5318, 43421}, {5321, 43420}, {5691, 50809}, {5731, 58234}, {6431, 43257}, {6432, 43256}, {6449, 43536}, {6450, 54597}, {6480, 52667}, {6481, 52666}, {6776, 51166}, {9690, 42540}, {9956, 50867}, {11180, 55591}, {11531, 50818}, {11645, 51179}, {12245, 50871}, {14226, 42261}, {14241, 42260}, {14482, 43618}, {16200, 28158}, {18583, 51213}, {19924, 51214}, {20049, 28216}, {21356, 55612}, {23249, 41959}, {23251, 43887}, {23259, 41960}, {23261, 43888}, {24206, 51217}, {28146, 34631}, {28150, 58241}, {28168, 34632}, {28172, 34627}, {28190, 31145}, {28194, 58248}, {28202, 58244}, {29323, 54170}, {34754, 42430}, {34755, 42429}, {35770, 42414}, {35771, 42413}, {36967, 42986}, {36968, 42987}, {36990, 50966}, {41107, 42890}, {41108, 42891}, {41943, 52079}, {41944, 52080}, {41977, 42159}, {41978, 42162}, {42085, 42800}, {42086, 42799}, {42113, 61719}, {42157, 42588}, {42158, 42589}, {42488, 43002}, {42489, 43003}, {42514, 42927}, {42515, 42926}, {42539, 43415}, {42639, 43560}, {42640, 43561}, {42725, 43624}, {42726, 43625}, {42803, 42922}, {42804, 42923}, {42898, 43194}, {42899, 43193}, {42940, 43333}, {42941, 43332}, {42952, 43501}, {42953, 43502}, {43008, 46334}, {43009, 46335}, {43314, 43788}, {43315, 43787}, {43334, 43487}, {43335, 43488}, {43523, 60313}, {43524, 60314}, {44882, 51165}, {47354, 55622}, {48896, 59373}, {50819, 51118}, {50974, 55722}, {50975, 51163}, {51176, 51212}, {51537, 55633}, {51705, 58231}
X(62169) = reflection of X(i) in X(j) for these {i,j}: {11001, 5059}, {11541, 2}, {15640, 1657}, {15682, 3529}, {2, 17800}, {3146, 15685}
X(62169) = anticomplement of X(62045)
X(62169) = pole of line {69, 62111} with respect to the Wallace hyperbola
X(62169) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1494), X(11541)}}, {{A, B, C, X(3530), X(18849)}}, {{A, B, C, X(12108), X(54660)}}, {{A, B, C, X(15689), X(54667)}}, {{A, B, C, X(18851), X(46936)}}, {{A, B, C, X(18852), X(19709)}}, {{A, B, C, X(18854), X(41991)}}, {{A, B, C, X(58188), X(60122)}}
X(62169) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 15685, 6949}, {2, 30, 11541}, {4, 17538, 3530}, {4, 632, 3855}, {20, 15684, 5071}, {20, 3146, 3851}, {30, 15685, 3146}, {30, 1657, 15640}, {30, 17800, 2}, {30, 3529, 15682}, {376, 10299, 14093}, {376, 3090, 15715}, {376, 5071, 15698}, {1657, 15640, 3524}, {1657, 3628, 20}, {3091, 10303, 17573}, {3533, 3845, 3545}, {3534, 3853, 15708}, {3543, 3832, 15687}, {3545, 15698, 3533}, {3830, 17538, 15709}, {3845, 15684, 3543}, {3851, 5076, 3861}, {10124, 15708, 15702}, {11001, 15702, 15686}, {12101, 15705, 3544}, {15681, 15684, 5054}, {15682, 15710, 4}, {15683, 15686, 11001}, {15683, 15692, 15681}, {15686, 15702, 376}, {15687, 15690, 15723}, {15687, 15723, 3832}, {15692, 15702, 15719}
X(62170) lies on these lines: {2, 3}, {17, 42997}, {18, 42996}, {61, 43305}, {62, 43304}, {399, 51959}, {1131, 9690}, {1132, 43415}, {1482, 28158}, {3411, 42100}, {3412, 42099}, {3818, 55622}, {4301, 61284}, {4316, 9671}, {4324, 9656}, {4325, 9668}, {4330, 9655}, {5097, 48905}, {5351, 43373}, {5352, 43372}, {5493, 61248}, {5881, 28168}, {6407, 52667}, {6408, 52666}, {6417, 42413}, {6418, 42414}, {6429, 13665}, {6430, 13785}, {6433, 35812}, {6434, 35813}, {6437, 31487}, {6438, 35821}, {6455, 53518}, {6456, 53519}, {6480, 13903}, {6481, 13961}, {6484, 23251}, {6485, 23261}, {6486, 8976}, {6487, 13951}, {8148, 28182}, {8550, 51172}, {9588, 33697}, {9589, 11278}, {9607, 43618}, {9624, 31662}, {9654, 51817}, {9681, 42272}, {9778, 61255}, {10516, 55636}, {11531, 18526}, {11742, 39590}, {11999, 13445}, {12645, 28164}, {12702, 28172}, {12943, 31480}, {15040, 38792}, {15069, 29323}, {16200, 48661}, {16964, 42131}, {16965, 42130}, {18440, 55591}, {18510, 42267}, {18512, 42266}, {22236, 42430}, {22238, 42429}, {22793, 61274}, {29012, 55582}, {29317, 39899}, {33541, 37486}, {34754, 42127}, {34755, 42126}, {35237, 43845}, {35770, 42263}, {35771, 42264}, {36990, 55603}, {39561, 48910}, {40107, 55607}, {42096, 43633}, {42097, 43632}, {42108, 42818}, {42109, 42817}, {42112, 42148}, {42113, 42147}, {42125, 42433}, {42128, 42434}, {42153, 42902}, {42156, 42903}, {42431, 43232}, {42432, 43233}, {42610, 43226}, {42611, 43227}, {42631, 42908}, {42632, 42909}, {42892, 43016}, {42893, 43017}, {42934, 43637}, {42935, 43636}, {42964, 43646}, {42965, 43645}, {42990, 43245}, {42991, 43244}, {43174, 50797}, {43306, 43634}, {43307, 43635}, {43330, 43492}, {43331, 43491}, {43521, 43883}, {43522, 43884}, {43785, 53131}, {43786, 53130}, {48872, 55594}, {48879, 55612}, {48880, 55618}, {48884, 55627}, {48889, 55642}, {48891, 55685}, {48895, 55683}, {48896, 50664}, {48898, 55703}, {48901, 55699}, {48904, 55695}, {48920, 55640}, {48942, 55645}, {48943, 55680}, {51165, 51173}, {51175, 55580}, {51186, 55628}, {51537, 55632}, {52945, 59655}, {53023, 55688}, {55691, 59411}, {58224, 61269}, {58244, 61296}, {59503, 61250}
X(62170) = reflection of X(i) in X(j) for these {i,j}: {11541, 550}, {3, 5059}, {382, 17800}, {5073, 3529}
X(62170) = anticomplement of X(62047)
X(62170) = pole of line {185, 61920} with respect to the Jerabek hyperbola
X(62170) = pole of line {69, 55619} with respect to the Wallace hyperbola
X(62170) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(68), X(46333)}}, {{A, B, C, X(265), X(50692)}}, {{A, B, C, X(1294), X(49133)}}, {{A, B, C, X(3856), X(18550)}}, {{A, B, C, X(15714), X(60122)}}, {{A, B, C, X(17703), X(44962)}}, {{A, B, C, X(18848), X(46853)}}, {{A, B, C, X(21400), X(33699)}}
X(62170) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 3830, 3850}, {3, 3843, 5067}, {3, 3845, 1656}, {3, 3850, 15723}, {3, 3851, 11539}, {3, 5056, 5054}, {3, 5073, 3543}, {4, 15697, 14869}, {4, 16371, 3860}, {5, 10303, 5070}, {5, 548, 3524}, {20, 3146, 3855}, {20, 3526, 15696}, {20, 382, 3526}, {20, 3855, 548}, {30, 550, 11541}, {382, 15696, 381}, {548, 15714, 3528}, {550, 11541, 15684}, {631, 3858, 15973}, {1657, 3526, 20}, {1657, 5076, 3534}, {2043, 2044, 15714}, {3146, 15697, 4}, {3524, 3543, 3845}, {3529, 11541, 10303}, {3529, 3533, 11001}, {3529, 3534, 1657}, {3533, 3832, 5}, {3534, 12101, 15693}, {3534, 15694, 15688}, {3534, 5073, 5076}, {3543, 11812, 14269}, {3543, 15686, 15694}, {3543, 3545, 12101}, {3543, 5059, 3529}, {3627, 15690, 5056}, {3845, 10124, 3545}, {3850, 15723, 5079}, {3851, 12103, 14093}, {3853, 5067, 3843}, {3854, 16854, 17579}, {5070, 15684, 17578}, {6836, 15640, 3091}, {10303, 15693, 15720}, {11001, 15708, 15686}, {11250, 13620, 3}, {11541, 12101, 5073}, {12103, 15682, 3851}, {15681, 15684, 10124}, {15683, 15714, 15681}, {15684, 17578, 382}, {15688, 15699, 15706}
X(62171) lies on these lines: {2, 3}, {17, 52079}, {18, 52080}, {69, 55589}, {145, 28182}, {944, 28158}, {962, 32900}, {1151, 43786}, {1152, 43785}, {1199, 35237}, {1352, 55599}, {1531, 27082}, {2549, 34571}, {3619, 48920}, {3818, 55621}, {4316, 47743}, {4324, 8164}, {5343, 42088}, {5344, 42087}, {5365, 42108}, {5366, 42109}, {5558, 31776}, {6221, 43376}, {6361, 28172}, {6398, 43377}, {6435, 7581}, {6436, 7582}, {6449, 43507}, {6450, 43508}, {6480, 42570}, {6481, 42571}, {6488, 41952}, {6489, 41951}, {6498, 42216}, {6499, 42215}, {7592, 33534}, {7768, 32822}, {7917, 32817}, {8960, 52667}, {9542, 60291}, {9589, 51077}, {9624, 50819}, {10194, 51910}, {10195, 51911}, {10645, 42775}, {10646, 42776}, {12002, 14855}, {12245, 28164}, {12289, 32601}, {13598, 61136}, {14075, 43619}, {14864, 54050}, {14912, 55715}, {14927, 55719}, {16808, 43447}, {16809, 43446}, {18553, 55609}, {19106, 43771}, {19107, 43772}, {20070, 28190}, {22235, 42137}, {22237, 42136}, {22615, 43510}, {22644, 43509}, {23267, 42266}, {23273, 42267}, {25406, 55709}, {29012, 55581}, {29317, 39874}, {29323, 55586}, {31670, 55713}, {32137, 33884}, {33602, 42514}, {33603, 42515}, {34507, 55592}, {40693, 42430}, {40694, 42429}, {42085, 43769}, {42086, 43770}, {42096, 42999}, {42097, 42998}, {42099, 42992}, {42100, 42993}, {42104, 42495}, {42105, 42494}, {42112, 42158}, {42113, 42157}, {42119, 42431}, {42120, 42432}, {42139, 42978}, {42140, 42151}, {42141, 42150}, {42142, 42979}, {42260, 43432}, {42261, 43433}, {42433, 42908}, {42434, 42909}, {42435, 43331}, {42436, 43330}, {42584, 42989}, {42585, 42988}, {42631, 43202}, {42632, 43201}, {42920, 43464}, {42921, 43463}, {42924, 43466}, {42925, 43465}, {43413, 53130}, {43414, 53131}, {43481, 43633}, {43482, 43632}, {43485, 43636}, {43486, 43637}, {43495, 43631}, {43496, 43630}, {43621, 55712}, {44762, 50709}, {46264, 55714}, {48873, 55598}, {48879, 55613}, {48880, 55619}, {48896, 51538}, {48898, 55702}, {48901, 55700}, {50956, 55647}, {50990, 55597}, {51022, 55626}, {51130, 51177}, {51212, 55717}, {52666, 58866}
X(62171) = reflection of X(i) in X(j) for these {i,j}: {11541, 20}, {3146, 17800}, {4, 5059}
X(62171) = anticomplement of X(49136)
X(62171) = pole of line {185, 61921} with respect to the Jerabek hyperbola
X(62171) = pole of line {69, 44245} with respect to the Wallace hyperbola
X(62171) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(44245)}}, {{A, B, C, X(550), X(18847)}}, {{A, B, C, X(1294), X(50692)}}, {{A, B, C, X(1656), X(18851)}}, {{A, B, C, X(3523), X(18849)}}, {{A, B, C, X(3533), X(18850)}}, {{A, B, C, X(4846), X(55857)}}, {{A, B, C, X(5068), X(18852)}}, {{A, B, C, X(5198), X(46851)}}, {{A, B, C, X(7486), X(16251)}}, {{A, B, C, X(11403), X(14487)}}, {{A, B, C, X(12812), X(31371)}}, {{A, B, C, X(14861), X(15694)}}, {{A, B, C, X(14869), X(15740)}}, {{A, B, C, X(15319), X(17578)}}, {{A, B, C, X(15640), X(51348)}}, {{A, B, C, X(15688), X(42021)}}, {{A, B, C, X(15690), X(54667)}}, {{A, B, C, X(15701), X(54660)}}, {{A, B, C, X(18848), X(21735)}}
X(62171) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 382, 14893}, {3, 3856, 2}, {4, 11001, 550}, {4, 11541, 5073}, {4, 17538, 3523}, {4, 3524, 5068}, {4, 3525, 3850}, {4, 3528, 1656}, {4, 3533, 3855}, {4, 376, 3533}, {20, 11541, 15682}, {20, 15682, 3090}, {20, 30, 11541}, {20, 3090, 376}, {20, 3627, 3524}, {20, 3861, 3528}, {20, 8703, 17538}, {30, 17800, 3146}, {140, 1657, 20}, {140, 381, 5056}, {381, 15689, 12100}, {382, 17538, 3545}, {631, 3545, 3628}, {1656, 3543, 4}, {1657, 5073, 140}, {3146, 10304, 3853}, {3146, 11001, 631}, {3146, 17800, 11001}, {3149, 13168, 3544}, {3534, 15640, 6848}, {3534, 17578, 3525}, {3627, 15691, 5070}, {3628, 17800, 15683}, {3839, 17532, 5066}, {3861, 15704, 15689}, {5076, 15686, 15717}, {6480, 43515, 42570}, {6481, 43516, 42571}, {10304, 16052, 15712}, {11001, 17800, 3529}, {11539, 12101, 381}, {12102, 15688, 7486}, {12103, 15684, 3832}, {12811, 15721, 5067}, {15640, 15683, 15706}, {15682, 15698, 12101}, {42275, 42414, 7582}, {42276, 42413, 7581}
X(62172) lies on the Feuerbach circumhyperbola of the orthic triangle and these lines: {2, 38401}, {4, 523}, {6, 2501}, {24, 46616}, {52, 520}, {107, 14220}, {113, 133}, {155, 8057}, {185, 924}, {186, 2411}, {193, 9007}, {297, 18311}, {340, 45808}, {378, 46608}, {524, 53156}, {525, 40909}, {526, 1986}, {648, 14559}, {1510, 22948}, {1640, 6749}, {1843, 8675}, {2407, 3233}, {2905, 4833}, {3087, 45801}, {3258, 16186}, {3520, 14809}, {3574, 23290}, {5095, 9003}, {5466, 60193}, {5962, 58072}, {6368, 46027}, {10412, 14618}, {11587, 53255}, {13202, 55121}, {14222, 38936}, {14314, 41078}, {14391, 45191}, {14583, 43088}, {18310, 52288}, {18507, 55141}, {23286, 51887}, {34291, 47217}, {42399, 52452}, {42660, 44274}, {46026, 50543}, {46151, 60512}, {52416, 57210}, {52661, 53178}, {52675, 57120}, {52710, 53378}
X(62172) = reflection of X(41078) in X(14314)
X(62172) = anticomplement of X(38401)
X(62172) = polar circle inverse of X(34150)
X(62172) = polar conjugate of X(39290)
X(62172) = polar conjugate of the isotomic conjugate of X(5664)
X(62172) = polar conjugate of the isogonal conjugate of X(52743)
X(62172) = orthic-isogonal conjugate of X(35235)
X(62172) = X(i)-Ceva conjugate of X(j) for these (i,j): {4, 35235}, {107, 186}, {648, 1990}, {14618, 1637}
X(62172) = X(i)-isoconjugate of X(j) for these (i,j): {48, 39290}, {74, 36061}, {162, 50464}, {265, 36034}, {476, 35200}, {656, 15395}, {662, 11079}, {1793, 36064}, {2159, 60053}, {2349, 32662}, {4575, 5627}, {4592, 40355}, {14919, 32678}, {18877, 32680}
X(62172) = X(i)-Dao conjugate of X(j) for these (i,j): {125, 50464}, {133, 476}, {136, 5627}, {1084, 11079}, {1249, 39290}, {1637, 525}, {1650, 51254}, {3163, 60053}, {3258, 265}, {3284, 4558}, {5139, 40355}, {5664, 34767}, {8552, 3265}, {14918, 99}, {16221, 74}, {17433, 44715}, {18334, 14919}, {18402, 36831}, {35235, 56686}, {38993, 39378}, {38994, 39377}, {40596, 15395}, {47898, 36311}, {47899, 36308}, {57295, 43083}, {60342, 14380}
X(62172) = cevapoint of X(55265) and X(58346)
X(62172) = trilinear pole of line {3258, 47414}
X(62172) = crossdifference of every pair of points on line {3284, 11079}
X(62172) = barycentric product X(i)*X(j) for these {i,j}: {4, 5664}, {30, 44427}, {186, 41079}, {264, 52743}, {340, 1637}, {523, 14920}, {526, 46106}, {648, 3258}, {850, 39176}, {1511, 14618}, {1577, 35201}, {1784, 32679}, {1990, 3268}, {2081, 43752}, {2407, 35235}, {2411, 11251}, {2501, 6148}, {3260, 47230}, {6110, 23871}, {6111, 23870}, {6528, 47414}, {8552, 52661}, {9033, 14165}, {14590, 58261}, {36035, 52414}, {57487, 58263}
X(62172) = barycentric quotient X(i)/X(j) for these {i,j}: {4, 39290}, {30, 60053}, {112, 15395}, {186, 44769}, {512, 11079}, {526, 14919}, {647, 50464}, {1495, 32662}, {1511, 4558}, {1637, 265}, {1784, 32680}, {1990, 476}, {2081, 44715}, {2088, 14380}, {2173, 36061}, {2489, 40355}, {2501, 5627}, {2624, 35200}, {3258, 525}, {4240, 39295}, {5664, 69}, {6110, 23896}, {6111, 23895}, {6137, 39378}, {6138, 39377}, {6148, 4563}, {9409, 50433}, {11062, 36831}, {11251, 2410}, {14165, 16077}, {14270, 18877}, {14397, 5961}, {14398, 52153}, {14401, 51254}, {14581, 14560}, {14920, 99}, {16240, 41392}, {34397, 32640}, {35201, 662}, {35235, 2394}, {39176, 110}, {39371, 43755}, {41079, 328}, {44427, 1494}, {46106, 35139}, {47230, 74}, {47414, 520}, {52418, 1304}, {52661, 46456}, {52743, 3}, {55265, 39170}, {58261, 14592}, {58263, 57482}, {58346, 56399}, {58900, 50467}
X(62172) = pole of line {1990, 3580} with respect to the Steiner circumellipse
X(62172) = pole of line {1990, 44665} with respect to the MacBeath circumconic
X(62172) = pole of line {16310, 47296} with respect to the Steiner inellipse
X(62172) = pole of line {30, 1990} with respect to the Orthic inconic
X(62172) = pole of line {403, 34334} with respect to the MacBeath inconic
X(62172) = pole of line {16163, 55121} with respect to the Kiepert parabola
X(62172) = pole of line {186, 5667} with respect to the circumcircle
X(62172) = pole of line {403, 52219} with respect to the nine point circle
X(62172) = pole of line {4, 11657} with respect to the orthocentroidal circle
X(62172) = pole of line {30, 74} with respect to the polar circle
X(62172) = pole of line {468, 46045} with respect to the orthoptic-circle-of-the-Steiner-inellipse
X(62172) = pole of line {107, 403} with respect to the second Droz-Farney circle
X(62173) lies on the Kiepert parabola and these lines: {3, 523}, {110, 16170}, {160, 669}, {186, 2411}, {237, 23350}, {512, 56373}, {520, 12038}, {526, 1511}, {924, 10282}, {1640, 50660}, {1649, 40604}, {2451, 18573}, {2528, 41328}, {3233, 15329}, {3265, 9723}, {3431, 14380}, {5092, 8675}, {5467, 38354}, {5489, 23286}, {9003, 39477}, {10610, 37084}, {14354, 58346}, {16171, 38610}, {18311, 35296}, {18808, 35473}, {22115, 53234}, {23108, 57136}, {25564, 55121}, {34963, 49673}, {39231, 58262}, {44889, 47253}, {44891, 58438}, {45147, 53247}, {45808, 52437}, {52743, 59500}, {53255, 57295}, {59289, 59744}
X(62173) = midpoint of X(3) and X(46616)
X(62173) = reflection of X(i) in X(j) for these {i,j}: {14809, 3}, {44809, 44808}, {60342, 8562}
X(62173) = reflection of X(14809) in the Euler line
X(62173) = isotomic conjugate of the isogonal conjugate of X(57136)
X(62173) = X(i)-Ceva conjugate of X(j) for these (i,j): {99, 323}, {15470, 526}, {37848, 52343}, {37850, 52342}, {51256, 16186}
X(62173) = X(i)-isoconjugate of X(j) for these (i,j): {94, 32678}, {265, 36129}, {476, 2166}, {798, 57546}, {811, 14595}, {1577, 23588}, {1989, 32680}, {2617, 14859}, {6344, 36061}, {20948, 23966}, {34209, 36047}, {36096, 43087}, {36143, 52983}
X(62173) = X(i)-Dao conjugate of X(j) for these (i,j): {526, 523}, {2088, 57486}, {11597, 476}, {16186, 58723}, {16221, 6344}, {17423, 14595}, {18334, 94}, {31998, 57546}, {34544, 32680}, {35581, 34209}, {40604, 35139}, {55071, 14356}, {58900, 14566}, {60342, 10412}
X(62173) = crossdifference of every pair of points on line {1989, 3003}
X(62173) = barycentric product X(i)*X(j) for these {i,j}: {50, 3268}, {76, 57136}, {99, 18334}, {186, 8552}, {323, 526}, {525, 3043}, {1576, 23965}, {2088, 10411}, {3265, 36423}, {5664, 14385}, {6149, 32679}, {7799, 14270}, {10419, 58872}, {11130, 57122}, {11131, 57123}, {14590, 16186}, {15470, 34834}, {17402, 52342}, {17403, 52343}, {22115, 44427}, {23108, 39295}, {34397, 45792}, {37802, 44808}, {45808, 52668}, {47230, 52437}, {51383, 60777}
X(62173) = barycentric quotient X(i)/X(j) for these {i,j}: {50, 476}, {99, 57546}, {186, 46456}, {323, 35139}, {526, 94}, {1576, 23588}, {2088, 10412}, {2436, 43707}, {2623, 14859}, {2624, 2166}, {3043, 648}, {3049, 14595}, {3268, 20573}, {6149, 32680}, {8552, 328}, {14270, 1989}, {14385, 39290}, {14574, 23966}, {15470, 40427}, {16186, 14592}, {18334, 523}, {19627, 14560}, {22115, 60053}, {23965, 44173}, {36423, 107}, {44427, 18817}, {44808, 18883}, {44809, 30529}, {44814, 43084}, {47230, 6344}, {52603, 39295}, {52743, 14254}, {57136, 6}, {60342, 57486}
{X(44814),X(60342)}-harmonic conjugate of X(8562)
X(62173) = pole of line {476, 10412} with respect to the Feuerbach circumhyperbola of the tangential triangle
X(62173) = pole of line {35139, 35316} with respect to the Kiepert circumhyperbola of the anticomplementary triangle
X(62173) = pole of line {323, 18301} with respect to the Steiner circumellipse
X(62173) = pole of line {11064, 34834} with respect to the Steiner inellipse
X(62173) = pole of line {526, 1511} with respect to the Kiepert parabola
X(62173) = pole of line {30, 146} with respect to the circumcircle
X(62173) = pole of line {2072, 34333} with respect to the nine point circle
X(62173) = pole of line {403, 6344} with respect to the polar circle
X(62173) = pole of line {10257, 16319} with respect to the ninepoint circle of medial triangle
X(62174) lies on these lines: {2, 51}, {3, 193}, {4, 3620}, {5, 55584}, {6, 3523}, {20, 64}, {23, 47468}, {30, 55593}, {66, 2888}, {76, 46034}, {140, 44456}, {141, 3091}, {146, 5181}, {147, 10513}, {153, 51007}, {165, 34379}, {182, 15717}, {315, 10008}, {343, 7396}, {376, 3564}, {382, 61545}, {394, 10565}, {439, 5171}, {487, 11825}, {488, 11824}, {516, 50316}, {518, 34744}, {524, 10304}, {542, 55603}, {548, 39899}, {549, 5093}, {550, 11898}, {597, 15721}, {599, 3543}, {611, 5281}, {613, 5265}, {631, 1351}, {962, 49511}, {1092, 19121}, {1160, 11291}, {1161, 11292}, {1176, 9545}, {1204, 3098}, {1216, 3089}, {1352, 3146}, {1570, 21843}, {1992, 5085}, {2071, 53021}, {2889, 5596}, {2895, 50699}, {3056, 14986}, {3088, 6403}, {3090, 21850}, {3524, 5032}, {3525, 18583}, {3528, 48906}, {3529, 18440}, {3530, 53091}, {3534, 50966}, {3541, 6152}, {3546, 10627}, {3547, 6101}, {3589, 55722}, {3618, 10303}, {3619, 5056}, {3629, 53094}, {3630, 55607}, {3631, 36990}, {3763, 7486}, {3785, 30270}, {3818, 17578}, {3832, 31670}, {3839, 10516}, {3854, 55586}, {3926, 5188}, {4208, 26543}, {4232, 15066}, {4259, 37112}, {4549, 49670}, {4869, 7385}, {5039, 14930}, {5052, 31400}, {5054, 59399}, {5059, 29323}, {5066, 51184}, {5068, 24206}, {5071, 38136}, {5095, 15051}, {5102, 15708}, {5232, 7379}, {5562, 5656}, {5731, 5847}, {5800, 37163}, {5889, 52520}, {5999, 15589}, {6144, 55651}, {6392, 12251}, {6393, 37182}, {6467, 13348}, {6815, 15741}, {6986, 37492}, {7378, 37636}, {7386, 26869}, {7390, 17300}, {7398, 33586}, {7400, 11412}, {7404, 37484}, {7407, 17238}, {7484, 61657}, {7487, 37486}, {7488, 37485}, {7494, 61690}, {7710, 7788}, {7793, 13355}, {7987, 51196}, {7991, 49505}, {8362, 40268}, {8550, 11008}, {8584, 51214}, {8596, 19905}, {8703, 50974}, {9540, 35840}, {10168, 55717}, {10299, 12017}, {10477, 37421}, {10517, 39388}, {10518, 39387}, {10541, 32455}, {10691, 18950}, {10733, 32257}, {11001, 50955}, {11036, 24471}, {11061, 33851}, {11177, 50639}, {11179, 33750}, {11180, 15683}, {11284, 44833}, {11440, 40317}, {11444, 12294}, {11459, 34621}, {12007, 55676}, {12058, 33523}, {12100, 50962}, {12220, 15644}, {12222, 21737}, {12512, 39878}, {13736, 19782}, {13935, 35841}, {14138, 51206}, {14139, 51207}, {14645, 34473}, {14683, 32247}, {14810, 21734}, {14848, 15709}, {15022, 19130}, {15035, 25321}, {15054, 32114}, {15107, 52301}, {15108, 20062}, {15520, 38064}, {15533, 15697}, {15534, 55673}, {15577, 38435}, {15606, 61747}, {15640, 47353}, {15695, 51175}, {15698, 50979}, {15704, 48662}, {15705, 17508}, {15712, 55705}, {15720, 51732}, {15750, 46444}, {15759, 50986}, {16163, 32244}, {16475, 54445}, {16789, 44440}, {16976, 47463}, {17538, 55602}, {17928, 37491}, {18553, 43621}, {18906, 32834}, {19126, 34148}, {19131, 43574}, {19588, 37198}, {19708, 51179}, {19783, 48909}, {19924, 50687}, {20065, 35387}, {20070, 39898}, {20125, 48679}, {21312, 54184}, {21735, 55639}, {22165, 50970}, {22253, 55167}, {22467, 37488}, {22676, 32833}, {25555, 55723}, {26892, 55912}, {26893, 55907}, {28408, 58805}, {29585, 46475}, {30769, 37638}, {32000, 37200}, {32006, 53017}, {32220, 37952}, {32234, 38726}, {32451, 32522}, {32605, 41716}, {32817, 54993}, {32863, 50698}, {33524, 39879}, {33699, 50954}, {33703, 39884}, {33749, 55669}, {33923, 55632}, {34573, 46935}, {34781, 41464}, {34815, 41008}, {35913, 52095}, {35914, 52096}, {36672, 48934}, {36740, 37106}, {37108, 54383}, {37444, 61737}, {37455, 37665}, {37460, 37478}, {37473, 41590}, {37483, 39588}, {37669, 61680}, {37671, 53015}, {37760, 47569}, {39875, 43511}, {39876, 43512}, {40132, 47582}, {40341, 44882}, {40911, 46336}, {41152, 51022}, {41735, 54211}, {42637, 49229}, {42638, 49228}, {43150, 50692}, {43273, 50992}, {44137, 54033}, {44682, 55692}, {44704, 52283}, {46264, 50693}, {46442, 59346}, {46451, 47450}, {47096, 47447}, {47278, 47337}, {47354, 50994}, {47358, 50872}, {48872, 49140}, {48880, 55597}, {48885, 55600}, {48892, 55608}, {48898, 55601}, {48901, 50689}, {48910, 50688}, {50781, 50864}, {50784, 50863}, {50786, 50871}, {50787, 50865}, {50788, 50862}, {50958, 51189}, {50959, 51186}, {50961, 50969}, {50973, 51737}, {50975, 55613}, {50981, 51172}, {50984, 51185}, {50985, 51176}, {50991, 51024}, {50993, 51211}, {51001, 51705}, {51029, 51142}, {51050, 51064}, {51136, 51188}, {51140, 55660}, {51143, 51166}, {51178, 55630}, {52016, 52525}, {55721, 58445}
X(62174) = midpoint of X(i) and X(j) for these {i,j}: {599, 55591}, {10519, 50967}, {15533, 59411}, {53023, 53097}
X(62174) = reflection of X(i) in X(j) for these {i,j}: {2, 10519}, {6, 21167}, {193, 14912}, {376, 55610}, {1351, 38110}, {1992, 5085}, {3839, 21356}, {5032, 3524}, {5085, 54169}, {5093, 549}, {10519, 54173}, {11179, 55649}, {14561, 50977}, {14912, 3}, {25321, 15035}, {25406, 31884}, {47096, 47447}, {47463, 16976}, {51212, 53023}, {51538, 10516}, {53023, 141}, {54132, 14561}, {54170, 55591}, {55717, 10168}, {59411, 50965}
X(62174) = anticomplement of X(14853)
X(62174) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 50967, 54174}, {2, 54174, 51028}, {4, 33878, 61044}, {4, 48876, 3620}, {20, 69, 5921}, {69, 1350, 20}, {69, 14927, 15069}, {141, 51212, 3091}, {141, 53097, 51212}, {394, 33522, 10565}, {550, 11898, 39874}, {599, 54170, 3543}, {631, 1351, 51171}, {1350, 15069, 48881}, {1992, 5085, 33748}, {1992, 54169, 15692}, {3098, 6776, 3522}, {3522, 20080, 6776}, {3619, 5480, 5056}, {3620, 61044, 4}, {10516, 51538, 3839}, {11179, 55649, 33750}, {11898, 55604, 550}, {14927, 48881, 20}, {15069, 48881, 14927}, {15107, 54013, 52301}, {15640, 47353, 51216}, {15692, 33748, 5085}, {15712, 61624, 55705}, {15717, 51170, 182}, {18440, 48874, 3529}, {18440, 55595, 48874}, {21356, 51538, 10516}, {25406, 31884, 10304}, {31670, 40107, 40330}, {31670, 40330, 3832}, {33878, 48876, 4}, {34507, 55594, 48873}, {39899, 55616, 548}, {40107, 55587, 31670}, {40341, 55614, 44882}, {47353, 50982, 50990}, {48906, 55629, 3528}, {48910, 51537, 50688}, {50967, 54173, 2}, {50977, 54132, 2}, {59397, 59398, 9752}
X(62174) = pole of line {3815, 5056} with respect to the Kiepert circumhyperbola
X(62174) = pole of line {3819, 6776} with respect to the Jerabek circumhyperbola
X(62174) = pole of line {10303, 58446} with respect to the Kiepert circumhyperbola of the medial triangle
X(62174) = pole of line {154, 182} with respect to the Feuerbach circumhyperbola of the tangential triangle
X(62174) = pole of line {3198, 60723} with respect to the Jerabek circumhyperbola of the excentral triangle
X(62174) = pole of line {20, 183} with respect to the Kiepert circumhyperbola of the anticomplementary triangle
X(62174) = pole of line {2979, 5921} with respect to the Jerabek circumhyperbola of the anticomplementary triangle
X(62174) = pole of line {3265, 23878} with respect to the Steiner circumellipse
X(62174) = pole of line {3054, 5056} with respect to the BG KHO conic
X(62174) = pole of line {3053, 18424} with respect to the Pythagorean conic (see K1231)
X(62174) = pole of line {512, 30474} with respect to the orthoptic-circle-of-the-Steiner-circumellipse
X(62175) is the barycentric product of the three points introduced at X(4455) in Peter Moses's note dated March 6, 2024.
X(62175) lies on these lines: {6, 22089}, {32, 39201}, {525, 30435}, {669, 57204}, {1384, 39228}, {3172, 44705}, {7735, 59745}, {9409, 52588}, {12150, 44173}, {21309, 59933}, {37085, 42660}
X(62175) = X(i)-Ceva conjugate of X(j) for these (i,j): {3049, 669}, {36841, 154}
X(62175) = X(i)-isoconjugate of X(j) for these (i,j): {64, 4602}, {75, 44326}, {99, 57921}, {253, 799}, {304, 53639}, {310, 56235}, {459, 55202}, {561, 46639}, {648, 57780}, {662, 41530}, {670, 2184}, {811, 34403}, {1073, 57968}, {1301, 40364}, {2155, 4609}, {4554, 5931}, {4592, 52581}, {6331, 19611}, {14638, 23999}, {15394, 57973}, {17879, 55268}, {24037, 58759}, {30457, 55213}
X(62175) = X(i)-Dao conjugate of X(j) for these (i,j): {122, 1502}, {206, 44326}, {512, 58759}, {1084, 41530}, {5139, 52581}, {17423, 34403}, {38986, 57921}, {38996, 253}, {39020, 40050}, {40368, 46639}, {45245, 4609}, {45248, 52608}, {55066, 57780}
X(62175) = crossdifference of every pair of points on line {253, 305}
X(62175) = barycentric product X(i)*X(j) for these {i,j}: {20, 669}, {25, 42658}, {32, 6587}, {154, 512}, {184, 44705}, {204, 810}, {560, 17898}, {610, 798}, {647, 3172}, {667, 3198}, {1084, 36841}, {1249, 3049}, {1397, 14308}, {1562, 61206}, {1918, 21172}, {1919, 8804}, {1924, 18750}, {1974, 8057}, {1980, 52345}, {2207, 58796}, {2489, 15905}, {3005, 51508}, {3063, 30456}, {6525, 39201}, {7070, 51641}, {8641, 40933}, {9426, 14615}, {9427, 55224}, {14249, 58310}, {14345, 40354}, {14398, 15291}, {14581, 61215}, {20580, 36417}, {20975, 57153}, {33581, 58342}, {33629, 55219}, {37669, 57204}, {41937, 55269}, {47439, 58895}
X(62175) = barycentric quotient X(i)/X(j) for these {i,j}: {20, 4609}, {32, 44326}, {154, 670}, {204, 57968}, {512, 41530}, {610, 4602}, {669, 253}, {798, 57921}, {810, 57780}, {1084, 58759}, {1394, 55213}, {1501, 46639}, {1924, 2184}, {1974, 53639}, {2205, 56235}, {2489, 52581}, {3049, 34403}, {3172, 6331}, {3198, 6386}, {6587, 1502}, {8057, 40050}, {9426, 64}, {14308, 40363}, {15905, 52608}, {17898, 1928}, {33629, 55218}, {36841, 44168}, {41937, 55268}, {42658, 305}, {44162, 1301}, {44705, 18022}, {51508, 689}, {57204, 459}, {58310, 15394}
X(62175) = pole of line {44326, 52608} with respect to the Feuerbach circumhyperbola of the tangential triangle
X(62175) = pole of line {2211, 3172} with respect to the Brocard inellipse
X(62175) = pole of line {1502, 52581} with respect to the polar circle
X(62176) is the trilinear product of the three points introduced at X(4455) in Peter Moses's note dated March 6, 2024.
X(62176) lies on these lines: {6, 520}, {512, 1692}, {523, 47457}, {647, 657}, {690, 59991}, {798, 7180}, {810, 3709}, {924, 2492}, {2081, 55204}, {2422, 53059}, {2491, 3221}, {2507, 54272}, {3124, 42654}, {3267, 3618}, {6388, 45212}, {6587, 8057}, {6791, 47251}, {8574, 60501}, {8675, 39520}, {9033, 47125}, {9035, 52598}, {9426, 58317}, {13341, 54257}, {15384, 32687}, {15851, 40494}, {20186, 59987}, {23975, 32713}, {30209, 59933}, {42293, 52590}, {47415, 47421}
X(62176) = midpoint of X(i) and X(j) for these {i,j}: {6, 2485}, {647, 2451}, {2489, 3049}
X(62176) = isogonal conjugate of X(44326)
X(62176) = isogonal conjugate of the isotomic conjugate of X(6587)
X(62176) = isogonal conjugate of the polar conjugate of X(44705)
X(62176) = polar conjugate of the isotomic conjugate of X(42658)
X(62176) = X(i)-complementary conjugate of X(j) for these (i,j): {9255, 55069}, {9258, 127}, {9292, 34846}, {32676, 59561}
X(62176) = X(i)-Ceva conjugate of X(j) for these (i,j): {647, 512}, {657, 798}, {2451, 3221}, {6587, 42658}, {32687, 42671}, {40186, 39020}, {55224, 20}
X(62176) = X(i)-isoconjugate of X(j) for these (i,j): {1, 44326}, {63, 53639}, {64, 799}, {75, 46639}, {86, 56235}, {99, 2184}, {110, 57921}, {112, 57780}, {162, 34403}, {163, 41530}, {253, 662}, {304, 1301}, {459, 4592}, {645, 8809}, {648, 19611}, {651, 5931}, {670, 2155}, {811, 1073}, {823, 15394}, {2632, 55268}, {4554, 52158}, {4573, 44692}, {4575, 52581}, {4602, 33581}, {4625, 30457}, {6331, 19614}, {14379, 57973}, {14638, 24000}, {14642, 57968}, {18750, 53886}, {24018, 44181}, {24041, 58759}, {35571, 51304}, {41082, 44327}, {41088, 55211}, {41489, 55202}, {53012, 55231}, {55241, 60803}
X(62176) = X(i)-Dao conjugate of X(j) for these (i,j): {3, 44326}, {4, 6331}, {115, 41530}, {122, 76}, {125, 34403}, {136, 52581}, {206, 46639}, {244, 57921}, {1084, 253}, {1427, 46406}, {3005, 58759}, {3162, 53639}, {5139, 459}, {6587, 52617}, {17423, 1073}, {34591, 57780}, {38986, 2184}, {38991, 5931}, {38996, 64}, {39020, 305}, {40600, 56235}, {40616, 310}, {45245, 670}, {45248, 4563}, {55058, 28660}, {55066, 19611}
X(62176) = crossdifference of every pair of points on line {20, 64}
X(62176) = barycentric product X(i)*X(j) for these {i,j}: {3, 44705}, {4, 42658}, {6, 6587}, {20, 512}, {25, 8057}, {31, 17898}, {42, 21172}, {56, 14308}, {64, 58342}, {112, 1562}, {122, 32713}, {125, 57153}, {154, 523}, {204, 656}, {393, 58796}, {513, 3198}, {520, 6525}, {525, 3172}, {610, 661}, {647, 1249}, {649, 8804}, {650, 30456}, {657, 36908}, {663, 5930}, {667, 52345}, {669, 14615}, {798, 18750}, {810, 1895}, {826, 51508}, {878, 44704}, {1084, 55224}, {1394, 4041}, {1400, 14331}, {1459, 53011}, {1637, 15291}, {1990, 61215}, {2207, 20580}, {2489, 37669}, {2501, 15905}, {2623, 42459}, {3049, 15466}, {3124, 36841}, {3213, 8611}, {3269, 57219}, {3344, 58895}, {3709, 18623}, {3900, 40933}, {4017, 7070}, {5895, 46005}, {6129, 41086}, {6529, 47409}, {7156, 51664}, {7180, 27382}, {8749, 14345}, {9409, 10152}, {12077, 33629}, {14249, 39201}, {15451, 38808}, {20975, 52913}, {23964, 55269}, {32687, 57296}, {35602, 58757}, {41489, 57201}, {42671, 61189}, {44698, 55230}, {51641, 52346}, {53560, 57193}
X(62176) = barycentric quotient X(i)/X(j) for these {i,j}: {6, 44326}, {20, 670}, {25, 53639}, {32, 46639}, {122, 52617}, {154, 99}, {204, 811}, {213, 56235}, {512, 253}, {523, 41530}, {610, 799}, {647, 34403}, {656, 57780}, {661, 57921}, {663, 5931}, {669, 64}, {798, 2184}, {810, 19611}, {1249, 6331}, {1394, 4625}, {1562, 3267}, {1895, 57968}, {1924, 2155}, {1974, 1301}, {2489, 459}, {2501, 52581}, {3049, 1073}, {3124, 58759}, {3172, 648}, {3198, 668}, {3269, 14638}, {5930, 4572}, {6525, 6528}, {6587, 76}, {7070, 7257}, {8057, 305}, {8804, 1978}, {9426, 33581}, {14308, 3596}, {14331, 28660}, {14615, 4609}, {15905, 4563}, {17898, 561}, {18750, 4602}, {21172, 310}, {23964, 55268}, {30456, 4554}, {32713, 44181}, {33581, 53886}, {33673, 55213}, {36413, 55224}, {36841, 34537}, {36908, 46406}, {37669, 52608}, {39201, 15394}, {40933, 4569}, {42658, 69}, {44698, 55229}, {44705, 264}, {46005, 34410}, {47409, 4143}, {51508, 4577}, {51641, 8809}, {52345, 6386}, {55219, 13157}, {55224, 44168}, {55269, 36793}, {57153, 18020}, {57204, 41489}, {58310, 14379}, {58342, 14615}, {58344, 38956}, {58796, 3926}, {58895, 47435}
X(62176) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {647, 30442, 58895}, {3049, 14398, 2489}
X(62176) = pole of line {3150, 13611} with respect to the Kiepert circumhyperbola
X(62176) = pole of line {3269, 9409} with respect to ABCGK
X(62176) = pole of line {3270, 20974} with respect to ABCIK
X(62176) = pole of line {44326, 52608} with respect to the Steiner/Wallace right hyperbola
X(62176) = pole of line {4563, 34211} with respect to the Feuerbach circumhyperbola of the tangential triangle
X(62176) = pole of line {4561, 7256} with respect to the Kiepert circumhyperbola of the excentral triangle
X(62176) = pole of line {7258, 44326} with respect to the Jerabek circumhyperbola of the excentral triangle
X(62176) = pole of line {44326, 52608} with respect to the Kiepert circumhyperbola of the anticomplementary triangle
X(62176) = pole of line {511, 1498} with respect to the MacBeath circumconic
X(62176) = pole of line {232, 800} with respect to the Steiner inellipse
X(62176) = pole of line {25, 32} with respect to the Brocard inellipse
X(62176) = pole of line {1843, 5895} with respect to the orthic inconic
X(62176) = pole of line {1042, 40933} with respect to the Hofstadter inellipse
X(62176) = pole of line {1044, 1716} with respect to the Mandart circumellipse, CC9
X(62176) = pole of line {1661, 3053} with respect to the circumcircle
X(62176) = pole of line {2386, 5028} with respect to the Brocard circle
X(62176) = pole of line {25, 32} with respect to the first Lemoine circle
X(62176) = pole of line {1351, 6000} with respect to the second Lemoine circle
X(62176) = pole of line {32, 38297} with respect to the Moses circle
X(62176) = pole of line {76, 459} with respect to the polar circle
X(62177) is the barycentric sum of the three points introduced at X(4455) in Peter Moses's note dated March 6, 2024.
X(62177) lies on thjese lines: {2, 61776}, {3, 9147}, {4, 16235}, {20, 9148}, {351, 15692}, {376, 53365}, {523, 2071}, {631, 19912}, {690, 15055}, {804, 10304}, {2780, 3524}, {2793, 21166}, {3523, 11176}, {3543, 45689}, {9126, 15698}, {10299, 11615}, {15724, 20186}, {44826, 53345}
X(62177) = pole of line {1368, 15526} with respect to the orthoptic-circle-of-the-Steiner-inellipse
X(62177) = pole of line {1370, 39352} with respect to the orthoptic-circle-of-th-Steiner-circumellipe
See Tran Viet Hung and César Lozada, Romantics of Geometry - March 08, 2024.
X(62178) lies on the Feuerbach hyperbola and these lines: {1, 5806}, {4, 18421}, {7, 5691}, {8, 1699}, {9, 5836}, {21, 165}, {65, 3062}, {79, 6259}, {80, 59390}, {84, 3339}, {90, 2093}, {104, 3361}, {314, 16284}, {515, 3296}, {517, 4866}, {942, 9851}, {943, 53053}, {944, 18490}, {946, 1000}, {971, 31507}, {1156, 7995}, {1320, 5531}, {1709, 7285}, {1750, 5665}, {2320, 30389}, {3057, 45830}, {3146, 58834}, {3452, 7989}, {3577, 16616}, {3632, 15998}, {3680, 11224}, {4312, 10307}, {4778, 43728}, {4900, 7982}, {5226, 7320}, {5437, 7987}, {5555, 41698}, {5558, 12577}, {5559, 10827}, {5587, 5763}, {5727, 15909}, {5903, 38271}, {6598, 28609}, {6601, 37712}, {7091, 10980}, {7160, 9819}, {7682, 50444}, {7988, 26129}, {7992, 10308}, {10429, 18391}, {10864, 24645}, {11518, 45834}, {12650, 15179}, {12672, 55931}, {13606, 37719}, {15071, 55922}, {15175, 61763}, {15446, 15803}, {18483, 43734}, {20008, 59385}, {31673, 43733}, {40256, 55918}, {40779, 59311}, {51525, 56117}, {53054, 56027}, {56263, 60975}
X(62178) = reflection of X(7990) in X(1)
X(62178) = isogonal conjugate of X(7987)
X(62178) = X(3340)-cross conjugate of-X(1)
X(62178) = X(14528)-vertex conjugate of-X(56343)
X(62178) = Cundy-Parry-Psi-transform of X(18421)
X(62178) = Gibert-Burek-Moses concurrent circles image of X(13866)
X(62178) = antipode of X(7990) in Feuerbach circumhyperbola
See Tran Viet Hung and César Lozada, Romantics of Geometry - March 08, 2024.
X(62179) lies on these lines: {1, 7}, {3973, 24644}, {7613, 46943}, {11224, 58793}, {49448, 58245}
See Tran Viet Hung and César Lozada, Romantics of Geometry - March 08, 2024.
X(62180) lies on the Feuerbach hyperbola and these lines: {1, 11379}, {7, 18217}, {8, 9589}, {21, 58221}, {90, 53056}, {943, 1750}, {946, 18490}, {971, 45834}, {1000, 5691}, {1210, 56263}, {1320, 12127}, {1699, 3296}, {1838, 38268}, {4900, 58245}, {5551, 18483}, {5558, 21625}, {5665, 9844}, {7160, 53052}, {7308, 16192}, {7317, 31673}, {7320, 12575}, {7995, 55931}, {12679, 15909}, {31509, 58248}
X(62180) = reflection of X(1) in X(11379)
X(62180) = isogonal conjugate of X(16192)
X(62180) = cevapoint of X(2310) and X(48026)
X(62180) = X(3339)-cross conjugate of-X(1)
See Tran Viet Hung and César Lozada, Romantics of Geometry - March 08, 2024.
X(62181) lies on these lines: {1, 7}, {165, 4383}, {238, 16192}, {3751, 55722}, {6180, 53053}, {11495, 16469}, {49490, 58245}, {58221, 60846}
See Tran Viet Hung and César Lozada, Romantics of Geometry - March 08, 2024.
X(62182) lies on these lines: {1, 7}, {45, 517}, {1086, 3656}, {1709, 54352}, {2310, 25415}, {3577, 4792}, {3870, 4080}, {5219, 52429}, {8148, 20430}, {9779, 54309}, {11278, 55722}, {49712, 54370}, {52212, 52371}, {54933, 60075}
See Tran Viet Hung and César Lozada, Romantics of Geometry - March 08, 2024.
X(62183) lies on these lines: {1, 971}, {2, 45097}, {3, 6}, {4, 3945}, {5, 4648}, {24, 44100}, {30, 3332}, {37, 5779}, {42, 6244}, {44, 59381}, {45, 51516}, {51, 37269}, {55, 2003}, {77, 5728}, {81, 7580}, {86, 48878}, {140, 37650}, {193, 36706}, {222, 14547}, {223, 11018}, {238, 38031}, {269, 942}, {354, 56848}, {381, 17392}, {382, 5733}, {387, 37424}, {394, 13615}, {405, 37659}, {515, 4349}, {516, 4667}, {517, 8147}, {601, 1253}, {631, 37681}, {651, 954}, {916, 2293}, {940, 19541}, {944, 4344}, {990, 1100}, {999, 1064}, {1014, 36012}, {1086, 59380}, {1203, 8273}, {1260, 55400}, {1279, 10246}, {1385, 7290}, {1418, 5708}, {1442, 10394}, {1449, 5732}, {1482, 49478}, {1490, 37594}, {1536, 14548}, {1617, 61398}, {1656, 17245}, {1709, 37593}, {1742, 4649}, {1743, 31658}, {1757, 54474}, {1790, 33586}, {1818, 55432}, {1993, 20835}, {2328, 37672}, {2334, 7991}, {2808, 6767}, {2999, 11227}, {3008, 38122}, {3019, 5073}, {3060, 11350}, {3167, 20834}, {3190, 55406}, {3526, 17337}, {3560, 5453}, {3564, 36474}, {3576, 16469}, {3655, 50294}, {3664, 5805}, {3672, 36996}, {3830, 45942}, {3927, 37528}, {3946, 43177}, {4000, 31657}, {4191, 9777}, {4306, 13404}, {4340, 20420}, {4363, 29016}, {4419, 5843}, {4644, 5762}, {4675, 38107}, {4851, 12618}, {4869, 36682}, {5217, 38293}, {5222, 21151}, {5256, 10167}, {5287, 5927}, {5308, 5817}, {5422, 37309}, {5544, 16421}, {5573, 58615}, {5706, 48897}, {5707, 37411}, {5712, 8727}, {5717, 5787}, {5721, 17528}, {6090, 47523}, {6600, 45729}, {6610, 15934}, {6776, 49131}, {6913, 50317}, {6916, 48847}, {7011, 20122}, {7053, 45963}, {7411, 37685}, {7960, 11200}, {9709, 37699}, {10156, 23511}, {10157, 17022}, {10267, 21002}, {10306, 37698}, {10391, 45126}, {10398, 59215}, {10446, 49130}, {10883, 37635}, {10964, 37556}, {11108, 25878}, {11220, 17011}, {11402, 16064}, {11518, 33633}, {13633, 14848}, {13727, 17379}, {14996, 36002}, {15008, 18216}, {15178, 35227}, {15251, 38053}, {15287, 16203}, {15569, 54370}, {15668, 48888}, {16408, 37732}, {16411, 17825}, {16466, 20978}, {16670, 21153}, {16777, 60884}, {17300, 36652}, {17365, 60922}, {17378, 36721}, {17603, 56418}, {18440, 36707}, {18526, 29235}, {19517, 37521}, {19767, 37022}, {20818, 24320}, {21850, 36674}, {22053, 52424}, {25430, 30326}, {29571, 38108}, {37224, 54356}, {37240, 61220}, {39641, 39642}, {49132, 51212}, {49488, 59620}, {50307, 52682}, {55438, 56813}
X(62183) = reflection of X(i) in X(j) for these (i, j): (3, 37474), (5751, 14520)
X(62183) = Cundy-Parry-Phi-transform of X(4258)
X(62183) = Cundy-Parry-Psi-transform of X(57826)
X(62183) = perspector of the circumconic through X(110) and X(61240)
X(62183) = pole of the line {3900, 5216} with respect to the Conway circle
X(62183) = pole of the line {3900, 44410} with respect to the incircle
X(62183) = pole of the line {4843, 14618} with respect to the polar circle
X(62183) = pole of the line {34830, 60992} with respect to the circumhyperbola dual of Yff parabola
X(62183) = pole of the line {184, 37269} with respect to the Jerabek circumhyperbola
X(62183) = pole of the line {5, 5022} with respect to the Kiepert circumhyperbola
X(62183) = pole of the line {520, 657} with respect to the MacBeath circumconic
X(62183) = (X(i), X(j))-harmonic conjugate of X(k) for these (i, j, k): (6, 991, 3), (55, 2003, 22117), (386, 37501, 3), (500, 36742, 3), (572, 1350, 3), (581, 36746, 3), (4675, 53599, 38107), (13329, 50677, 3), (49478, 61086, 1482)
X(62184) lies on these lines: {2, 51}, {3, 61774}, {22, 55660}, {23, 55657}, {25, 55654}, {52, 55862}, {110, 55695}, {140, 10575}, {141, 61045}, {184, 55697}, {185, 3526}, {323, 55713}, {389, 61870}, {547, 36987}, {549, 32062}, {568, 55858}, {631, 13474}, {632, 9730}, {1154, 61874}, {1216, 55866}, {1495, 16187}, {1656, 44863}, {1843, 51128}, {1995, 55649}, {3066, 55593}, {3292, 5050}, {3523, 46847}, {3525, 6241}, {3533, 11459}, {3740, 61678}, {3763, 32366}, {5020, 55643}, {5054, 14915}, {5085, 5651}, {5092, 35265}, {5102, 59777}, {5446, 61878}, {5447, 55860}, {5462, 61875}, {5562, 46219}, {5643, 55716}, {5646, 11284}, {5663, 11539}, {5888, 14810}, {5890, 61865}, {5891, 10124}, {5892, 15723}, {5907, 61856}, {6000, 15709}, {6090, 17809}, {6800, 55685}, {7484, 35268}, {7485, 55667}, {7492, 55663}, {7496, 55670}, {7712, 55679}, {9026, 61686}, {9027, 21358}, {9306, 55693}, {9716, 55709}, {9729, 61863}, {9973, 61676}, {10110, 61881}, {10303, 11381}, {10545, 55606}, {10546, 55674}, {10625, 55861}, {11003, 55700}, {11455, 61833}, {11540, 15060}, {11614, 15544}, {11695, 61873}, {11793, 61867}, {11812, 16194}, {12162, 61853}, {12294, 52292}, {13331, 40130}, {13340, 55857}, {13348, 46936}, {13363, 55859}, {13391, 61879}, {13570, 61912}, {13598, 46935}, {13754, 61864}, {14002, 55653}, {14641, 61831}, {14831, 61869}, {14845, 47599}, {14855, 15713}, {14869, 55286}, {14924, 55722}, {15045, 61866}, {15066, 39561}, {15067, 16239}, {15072, 55864}, {15080, 55680}, {15107, 55615}, {15305, 61846}, {15644, 60781}, {16226, 61871}, {16409, 22080}, {16419, 22352}, {16863, 22076}, {16980, 51073}, {17704, 61848}, {18435, 61854}, {18874, 45186}, {20582, 40673}, {21663, 32620}, {21766, 55603}, {21850, 44300}, {23039, 61872}, {24206, 59776}, {27355, 61886}, {30734, 55646}, {32142, 41992}, {32237, 55664}, {34417, 55610}, {37674, 61670}, {40647, 61855}, {41462, 55627}, {44106, 55630}, {44107, 55717}, {44109, 55706}, {44870, 61834}, {46849, 61818}, {46850, 61842}, {46852, 61799}, {48912, 55612}, {51377, 61158}, {54041, 61889}, {54042, 61880}, {54044, 61898}, {54376, 61679}, {61136, 61859}
X(62184) = midpoint of X(2) and X(33879)
X(62184) = reflection of X(i) in X(j) for these {i,j}: {5650, 33879}, {33879, 15082}
X(62184) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 2979, 10219}, {2, 5640, 12045}, {2, 5650, 373}, {2, 15082, 5650}, {2, 44299, 5943}, {51, 5650, 7998}, {373, 5650, 3917}, {373, 21969, 5640}, {631, 16261, 55166}, {3819, 12045, 5640}, {3819, 21969, 3917}, {5650, 12045, 21969}, {5888, 16042, 14810}, {16187, 40916, 1495}
X(622) lies on these lines:: {2, 970}, {3, 48852}, {10, 30}, {140, 9568}, {181, 3584}, {381, 573}, {386, 5054}, {511, 26446}, {519, 49599}, {524, 49636}, {530, 49634}, {531, 49635}, {532, 49644}, {533, 49643}, {538, 49645}, {542, 49637}, {543, 49638}, {547, 2051}, {754, 49646}, {1682, 3582}, {1685, 13847}, {1686, 13846}, {1695, 38021}, {1698, 48917}, {2092, 3017}, {3029, 49102}, {3524, 9534}, {3628, 9569}, {3656, 19858}, {3679, 10434}, {4260, 50977}, {4276, 28443}, {5055, 9566}, {5071, 9535}, {5309, 9546}, {5530, 37631}, {5690, 48894}, {6684, 48893}, {9548, 19875}, {9567, 15694}, {9588, 37425}, {9780, 48899}, {9956, 48924}, {10056, 31496}, {10440, 11231}, {11362, 50418}, {15979, 31446}, {19853, 50810}, {30116, 34718}, {31162, 59312}, {31423, 48909}, {32419, 49639}, {32421, 49640}, {49716, 58822}, {50828, 59303}
X(62185) = midpoint of X(3679) and X(14636)
X(62185) = {X(48887),X(61524)}-harmonic conjugate of X(48919)
X(62186) lies on these lines: {1, 37757}, {2, 11201}, {3, 142}, {170, 17095}, {348, 59677}, {3811, 28870}, {5703, 53014}, {7988, 17671}, {11200, 14986}, {28850, 45700}
X(62187) lies on these lines: {2, 51}, {3, 14449}, {4, 93}, {5, 54048}, {6, 6636}, {15, 21461}, {16, 21462}, {20, 52}, {22, 1351}, {23, 154}, {25, 323}, {26, 9545}, {30, 34796}, {54, 38435}, {69, 7394}, {110, 44082}, {140, 54047}, {143, 631}, {182, 53863}, {184, 7712}, {185, 5059}, {193, 2393}, {194, 46518}, {195, 17714}, {211, 7912}, {237, 48673}, {251, 5028}, {343, 5169}, {376, 568}, {389, 3522}, {394, 13595}, {428, 34380}, {467, 44704}, {512, 19569}, {549, 13321}, {576, 5012}, {674, 4661}, {858, 41588}, {970, 17548}, {1007, 51440}, {1112, 6353}, {1160, 1599}, {1161, 1600}, {1180, 5052}, {1181, 12087}, {1216, 5056}, {1350, 5422}, {1352, 37349}, {1370, 18950}, {1383, 1915}, {1469, 17024}, {1501, 5111}, {1503, 41628}, {1613, 20977}, {1656, 44324}, {1670, 15250}, {1671, 15249}, {1843, 7408}, {1899, 5189}, {1992, 9019}, {1995, 55724}, {2071, 37489}, {2781, 3448}, {2937, 55039}, {2987, 9157}, {3056, 29815}, {3090, 6101}, {3091, 5446}, {3095, 37184}, {3098, 15004}, {3146, 5889}, {3164, 40642}, {3167, 35265}, {3311, 13617}, {3312, 13616}, {3313, 51171}, {3518, 16266}, {3523, 3567}, {3524, 5946}, {3525, 10627}, {3528, 37481}, {3529, 6102}, {3533, 15026}, {3534, 61136}, {3543, 11455}, {3545, 23039}, {3564, 34603}, {3580, 23332}, {3581, 35473}, {3616, 31757}, {3619, 40670}, {3620, 9969}, {3621, 16980}, {3681, 9047}, {3796, 5102}, {3830, 9879}, {3832, 5562}, {3839, 11459}, {3854, 15056}, {3855, 11591}, {3873, 9037}, {3981, 9463}, {4121, 51396}, {4184, 48875}, {4188, 37482}, {4189, 5752}, {4210, 48908}, {4430, 8679}, {5034, 38862}, {5055, 13451}, {5067, 10095}, {5068, 10110}, {5071, 15067}, {5092, 34565}, {5097, 22352}, {5133, 21850}, {5154, 37536}, {5354, 11173}, {5447, 15024}, {5462, 10303}, {5480, 37353}, {5644, 7484}, {5645, 55587}, {5654, 46451}, {5663, 15682}, {5862, 34373}, {5863, 34375}, {5864, 11146}, {5865, 11145}, {5907, 50689}, {5921, 27365}, {5984, 39817}, {5986, 10754}, {6030, 55717}, {6241, 49135}, {6403, 6995}, {6759, 9935}, {6776, 20062}, {7378, 47328}, {7392, 7693}, {7409, 12294}, {7426, 59553}, {7485, 9777}, {7486, 7999}, {7488, 36747}, {7494, 18438}, {7496, 10601}, {7512, 36749}, {7517, 56292}, {7525, 14627}, {7527, 44413}, {7533, 15108}, {7691, 11424}, {7787, 41262}, {7933, 27374}, {8705, 15534}, {9143, 14984}, {9301, 37457}, {9306, 14002}, {9536, 11190}, {9539, 11189}, {9703, 37936}, {9729, 21734}, {9730, 10304}, {9780, 31737}, {9792, 59183}, {9936, 13423}, {9939, 61727}, {9973, 11008}, {10154, 61655}, {10170, 61924}, {10298, 13352}, {10299, 12006}, {10323, 37493}, {10546, 44106}, {10560, 57481}, {10574, 16625}, {10575, 49140}, {10605, 37944}, {10606, 12086}, {10653, 36981}, {10654, 36979}, {10691, 61657}, {11160, 11188}, {11202, 34148}, {11206, 44668}, {11216, 37784}, {11225, 19924}, {11245, 52397}, {11381, 50690}, {11422, 55718}, {11427, 44439}, {11433, 16063}, {11439, 45187}, {11442, 31670}, {11456, 37945}, {11465, 61863}, {11488, 61641}, {11489, 61642}, {11550, 41724}, {11624, 49813}, {11626, 49812}, {11649, 37901}, {11695, 61842}, {11793, 15022}, {11800, 13201}, {11807, 12273}, {12083, 15032}, {12088, 12161}, {12105, 58266}, {12111, 13598}, {12160, 32063}, {12162, 50688}, {12220, 40673}, {12225, 13142}, {12226, 59351}, {12239, 43512}, {12240, 43511}, {12279, 50692}, {12290, 50691}, {12834, 41462}, {13207, 14614}, {13330, 20859}, {13348, 61791}, {13363, 15702}, {13366, 15080}, {13382, 52093}, {13417, 14683}, {13434, 46728}, {13482, 39242}, {13491, 49138}, {13567, 31101}, {13570, 61962}, {13596, 15110}, {13630, 17538}, {14118, 17834}, {14128, 61945}, {14731, 16978}, {14831, 15072}, {14915, 15640}, {15012, 62078}, {15019, 43650}, {15028, 61834}, {15030, 61985}, {15033, 37478}, {15043, 15644}, {15045, 15692}, {15052, 58891}, {15053, 37480}, {15058, 61982}, {15060, 41099}, {15066, 17810}, {15068, 52294}, {15305, 50687}, {15606, 61914}, {15681, 45956}, {15705, 16226}, {16042, 17811}, {16194, 62007}, {16227, 37497}, {16261, 61989}, {16451, 48907}, {16452, 48928}, {16776, 21356}, {16836, 62063}, {17704, 62060}, {17813, 40318}, {17825, 21766}, {18322, 35926}, {18376, 50435}, {18439, 62028}, {18445, 37925}, {18570, 41398}, {19161, 61044}, {19209, 43768}, {19708, 40280}, {19767, 50593}, {19877, 58474}, {20011, 50577}, {20094, 39846}, {20961, 29814}, {20965, 44453}, {21357, 50138}, {21844, 37495}, {22112, 55581}, {22115, 47485}, {22467, 37498}, {23292, 52300}, {23293, 31857}, {25054, 40382}, {25304, 33091}, {26874, 30258}, {26881, 34986}, {26913, 51360}, {26958, 30745}, {27375, 31276}, {29181, 61658}, {30439, 42511}, {30440, 42510}, {30744, 40920}, {31133, 44555}, {31296, 54269}, {31834, 61984}, {32110, 35493}, {32142, 61886}, {32205, 61870}, {32269, 58434}, {33703, 34783}, {34417, 55723}, {35264, 37672}, {35921, 37494}, {35929, 39141}, {36750, 59354}, {36978, 37640}, {36980, 37641}, {37126, 37486}, {37344, 40268}, {37460, 52000}, {37477, 61128}, {37516, 37685}, {37940, 47391}, {37978, 44469}, {37990, 48876}, {38942, 44879}, {40916, 55580}, {42149, 61698}, {42152, 61697}, {43816, 47528}, {44056, 44325}, {44107, 55594}, {44111, 55715}, {45007, 61574}, {45957, 49136}, {46106, 51877}, {46219, 58531}, {46847, 61992}, {46850, 62152}, {46934, 58469}, {47582, 59771}, {50600, 54341}, {53048, 59378}, {53049, 59379}, {53770, 57491}, {54062, 57489}, {54334, 59373}, {55166, 62054}, {55596, 61775}, {58533, 61867}
X(62187) = midpoint of X(14531) and X(32062)
X(62187) = reflection of X(i) in X(j) for these {i,j}: {2, 3060}, {20, 5890}, {69, 9971}, {376, 568}, {2979, 51}, {3060, 21969}, {3917, 21849}, {5890, 52}, {5891, 5446}, {6101, 13364}, {9939, 61727}, {10625, 5892}, {11002, 16981}, {11160, 11188}, {11412, 5891}, {12111, 32062}, {12220, 40673}, {13340, 5946}, {13364, 16982}, {15072, 14831}, {15681, 45956}, {15683, 15072}, {32062, 13598}, {32064, 34751}, {33884, 11002}, {36987, 389}, {37484, 54042}, {44325, 44056}, {52397, 11245}, {54042, 143}, {54048, 5}
X(62187) = anticomplement of X(2979)
X(62187) = orthoptic-circle-of-the-Steiner-circumellipse-inverse of X(38227)
X(62187) = anticomplement of the isogonal conjugate of X(2980)
X(62187) = anticomplement of the isotomic conjugate of X(44176)
X(62187) = isogonal conjugate of the isotomic conjugate of X(7814)
X(62187) = psi-transform of X(34127)
X(62187) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {2980, 8}, {27366, 21289}, {44176, 6327}, {44185, 21275}
X(62187) = X(44176)-Ceva conjugate of X(2)
X(62187) = crossdifference of every pair of points on line {3288, 7950}
X(62187) = barycentric product X(6)*X(7814)
X(62187) = barycentric quotient X(7814)/X(76)
X(62187) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 3060, 11002}, {2, 16981, 3060}, {4, 45794, 3410}, {22, 1351, 1994}, {22, 1994, 11003}, {23, 1993, 9544}, {51, 2979, 2}, {51, 3819, 11451}, {51, 3917, 6688}, {51, 6688, 5640}, {143, 37484, 631}, {184, 15107, 37913}, {184, 37913, 7712}, {389, 36987, 20791}, {1216, 9781, 5056}, {1350, 5422, 15246}, {1993, 9544, 9716}, {1993, 33586, 23}, {2979, 3060, 51}, {2979, 5640, 44299}, {2979, 11451, 3819}, {2979, 44299, 3917}, {3060, 5640, 21849}, {3060, 21969, 16981}, {3567, 10625, 3523}, {3567, 54041, 5892}, {3819, 11451, 2}, {3917, 5640, 2}, {3917, 6688, 44299}, {3917, 21849, 5640}, {5446, 11412, 3091}, {5447, 15024, 55864}, {5480, 37636, 37353}, {5640, 44299, 6688}, {5889, 45186, 3146}, {5892, 10625, 54041}, {5892, 54041, 3523}, {5943, 7998, 2}, {5946, 13340, 3524}, {6243, 10263, 4}, {6515, 7391, 3448}, {6515, 51212, 7391}, {6688, 21849, 51}, {6688, 44299, 2}, {7485, 9777, 15018}, {9777, 33878, 7485}, {10110, 11444, 5068}, {10263, 13421, 6243}, {11004, 15107, 7712}, {11004, 37913, 184}, {11477, 33586, 1993}, {12111, 13598, 17578}, {13598, 14531, 12111}, {15043, 15644, 15717}, {15107, 37517, 11004}, {20791, 36987, 3522}, {37494, 39522, 35921}
X(62188) lies on these lines: {2, 51}, {3, 1199}, {4, 2889}, {6, 15246}, {8, 31737}, {20, 6193}, {22, 323}, {23, 394}, {25, 55584}, {30, 54048}, {52, 3523}, {68, 17711}, {69, 1369}, {110, 37913}, {140, 13321}, {141, 37353}, {143, 3525}, {184, 6030}, {185, 50693}, {186, 37494}, {193, 3313}, {194, 40642}, {211, 7938}, {343, 31074}, {376, 1154}, {389, 15717}, {512, 14976}, {549, 54047}, {568, 3524}, {631, 5946}, {633, 10210}, {674, 4430}, {962, 31738}, {970, 37307}, {1112, 38282}, {1147, 38435}, {1160, 1600}, {1161, 1599}, {1181, 16661}, {1216, 3091}, {1350, 1993}, {1351, 7485}, {1352, 15108}, {1370, 3448}, {1469, 29815}, {1493, 61243}, {1495, 55586}, {1501, 5104}, {1627, 5028}, {1656, 13451}, {1658, 38942}, {1670, 15249}, {1671, 15250}, {1843, 7409}, {1853, 10989}, {1899, 37779}, {1992, 54334}, {1995, 55580}, {2071, 37483}, {2387, 9939}, {2393, 11160}, {2781, 9143}, {2854, 50992}, {2888, 14790}, {3051, 44453}, {3056, 17024}, {3090, 10263}, {3094, 11205}, {3098, 5012}, {3146, 5562}, {3292, 26881}, {3522, 5889}, {3526, 14449}, {3528, 6102}, {3529, 18436}, {3533, 13421}, {3543, 11459}, {3545, 15067}, {3564, 52397}, {3567, 5447}, {3580, 31101}, {3581, 61128}, {3620, 29959}, {3681, 9037}, {3784, 23958}, {3787, 9465}, {3792, 17127}, {3832, 11444}, {3839, 5891}, {3854, 13570}, {3873, 9047}, {4184, 48908}, {4188, 5752}, {4189, 37482}, {4210, 48875}, {4259, 37685}, {4661, 8679}, {4678, 16980}, {5017, 34945}, {5055, 44324}, {5056, 5446}, {5059, 12111}, {5067, 32142}, {5068, 11793}, {5073, 31834}, {5133, 48876}, {5141, 37536}, {5169, 37636}, {5189, 11442}, {5422, 7496}, {5462, 55864}, {5550, 31757}, {5645, 10601}, {5651, 55581}, {5663, 11001}, {5862, 34375}, {5863, 34373}, {5864, 11145}, {5865, 11146}, {5876, 33703}, {5890, 10304}, {5892, 15708}, {5907, 17578}, {5984, 39807}, {6000, 15683}, {6403, 7378}, {6515, 16063}, {6676, 59771}, {6800, 37672}, {7186, 17126}, {7386, 18438}, {7394, 51212}, {7396, 61666}, {7408, 12294}, {7484, 15018}, {7486, 9781}, {7488, 37486}, {7500, 41716}, {7512, 9545}, {7519, 14826}, {7550, 39522}, {7555, 9703}, {7556, 22115}, {7667, 34380}, {7691, 13346}, {7734, 61657}, {7793, 41262}, {8041, 13330}, {8667, 13207}, {8681, 12058}, {8703, 61136}, {8705, 15533}, {8718, 15083}, {9306, 15107}, {9463, 20859}, {9729, 61791}, {9730, 15692}, {9777, 40916}, {9821, 37184}, {9909, 35265}, {9971, 21356}, {10095, 61886}, {10110, 15022}, {10170, 61936}, {10192, 40112}, {10298, 37478}, {10299, 37481}, {10564, 35493}, {10574, 13348}, {10984, 15801}, {10996, 31807}, {11008, 17710}, {11126, 14541}, {11127, 14540}, {11250, 12307}, {11381, 50692}, {11402, 55610}, {11411, 12226}, {11414, 43605}, {11422, 22352}, {11427, 37473}, {11433, 44439}, {11439, 50690}, {11441, 12087}, {11455, 15640}, {11488, 36978}, {11489, 36980}, {11574, 51170}, {11592, 61817}, {11624, 49862}, {11626, 49861}, {11695, 61848}, {11824, 55567}, {11825, 55566}, {12006, 61814}, {12082, 58891}, {12112, 44457}, {12162, 49135}, {12164, 33524}, {12212, 39955}, {12219, 41465}, {12251, 14957}, {12279, 45187}, {12290, 49140}, {12325, 32140}, {12824, 37669}, {12834, 22112}, {13201, 14683}, {13363, 15709}, {13364, 61899}, {13366, 14810}, {13409, 26874}, {13491, 62127}, {13595, 15066}, {13598, 15056}, {13630, 21735}, {14002, 55583}, {14096, 48673}, {14118, 37498}, {14128, 61964}, {14831, 20791}, {14845, 61912}, {14855, 15697}, {14915, 62160}, {15004, 55720}, {15019, 55721}, {15024, 61856}, {15026, 61867}, {15028, 61842}, {15030, 50687}, {15043, 61820}, {15052, 18534}, {15058, 50688}, {15068, 37925}, {15072, 36987}, {15080, 34986}, {15682, 18435}, {15688, 45956}, {15698, 40280}, {15705, 16836}, {15720, 16881}, {15739, 41590}, {16042, 17810}, {16226, 61812}, {16261, 62007}, {16451, 48928}, {16452, 48907}, {16625, 61804}, {16982, 60781}, {17538, 34783}, {17834, 22467}, {18439, 49138}, {18451, 37945}, {18570, 37496}, {19767, 50599}, {20063, 31383}, {20086, 54383}, {20094, 39836}, {20190, 44111}, {20977, 21001}, {21243, 31857}, {21850, 37990}, {21968, 37453}, {23293, 51360}, {25304, 33090}, {26913, 41586}, {31152, 44555}, {31296, 54272}, {31670, 37349}, {32062, 62032}, {32064, 44668}, {32205, 61873}, {32521, 37988}, {33264, 55005}, {33522, 37645}, {34148, 46728}, {34565, 55718}, {34566, 55706}, {34796, 44458}, {35268, 55589}, {35473, 37477}, {36747, 37126}, {36752, 45308}, {37457, 47618}, {37517, 41462}, {37668, 51439}, {37760, 59543}, {40647, 62097}, {41464, 52016}, {44003, 46717}, {44109, 55601}, {44210, 61655}, {45957, 62131}, {45959, 62028}, {46847, 62005}, {46850, 62124}, {47328, 52284}, {52093, 62125}, {52285, 61545}, {53770, 57481}, {54062, 57474}, {55038, 55603}, {55858, 58531}
X(62188) = midpoint of X(23039) and X(37484)
X(62188) = reflection of X(i) in X(j) for these {i,j}: {2, 2979}, {4, 23039}, {376, 13340}, {568, 54042}, {1992, 54334}, {3060, 3917}, {3146, 15305}, {3543, 11459}, {4430, 23155}, {5946, 10627}, {6243, 5946}, {11002, 33884}, {12824, 41673}, {15072, 36987}, {15305, 5562}, {15640, 11455}, {15682, 18435}, {16981, 7998}, {21969, 3819}, {23039, 6101}, {34796, 44458}, {45968, 7667}
X(62188) = anticomplement of X(3060)
X(62188) = anticomplement of the isogonal conjugate of X(45838)
X(62188) = isogonal conjugate of the isotomic conjugate of X(7871)
X(62188) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {45838, 8}, {57644, 21278}
X(62188) = crossdifference of every pair of points on line {3288, 37085}
X(62188) = barycentric product X(6)*X(7871)
X(62188) = barycentric quotient X(7871)/X(76)
X(62188) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 2979, 33884}, {2, 16981, 51}, {22, 323, 9544}, {22, 9544, 7712}, {51, 7998, 2}, {69, 7391, 3410}, {373, 44299, 2}, {568, 54042, 3524}, {1350, 1993, 6636}, {1351, 7485, 34545}, {1370, 45794, 3448}, {1993, 6636, 11003}, {2979, 3060, 3917}, {3060, 3917, 2}, {3567, 5447, 10303}, {3819, 5640, 2}, {3819, 21969, 5640}, {5446, 7999, 5056}, {5650, 11451, 2}, {5650, 21849, 11451}, {5889, 15644, 3522}, {6101, 37484, 4}, {6243, 10627, 631}, {6688, 33879, 2}, {7492, 23061, 9716}, {7512, 16266, 9545}, {9730, 54041, 15692}, {10574, 13348, 21734}, {10625, 11412, 20}, {11444, 45186, 3832}, {13348, 14531, 10574}, {13595, 33586, 48912}, {13598, 15056, 50689}, {15066, 33586, 13595}, {15072, 36987, 62120}, {15606, 45186, 11444}, {23061, 52987, 7492}, {37478, 43574, 10298}, {37517, 43650, 53863}, {40280, 54044, 15698}, {41462, 53863, 43650}
X(62189) lies on these lines: {2, 573}, {3, 9568}, {10, 30}, {140, 9569}, {181, 4995}, {333, 37508}, {376, 48852}, {386, 3524}, {511, 10164}, {519, 14636}, {540, 49636}, {549, 970}, {551, 35631}, {946, 48924}, {1125, 48917}, {1682, 5298}, {1695, 25055}, {2092, 61661}, {2482, 34454}, {3029, 6055}, {3578, 3687}, {3584, 10408}, {3634, 48899}, {3679, 44039}, {4260, 54169}, {4276, 21161}, {4301, 50418}, {5054, 9566}, {5306, 9546}, {5530, 49744}, {5642, 34453}, {6174, 34458}, {6684, 48882}, {6685, 50829}, {7991, 50420}, {9534, 10304}, {9563, 43572}, {9567, 15693}, {9588, 15971}, {9840, 43174}, {10443, 60986}, {11237, 31496}, {11362, 48930}, {12512, 48937}, {13478, 37499}, {16192, 48923}, {17781, 22020}, {19853, 34632}, {19858, 31162}, {19875, 50037}, {22097, 24237}, {26044, 32431}, {30116, 50810}, {31423, 48941}, {35242, 48877}, {37520, 37631}, {39980, 50257}, {41629, 54388}, {50865, 59312}, {52793, 58772}, {54586, 56902}, {54699, 56214}
X(62190) lies on these lines: {6, 157}, {184, 34416}, {237, 33872}, {1992, 3398}, {4558, 11842}, {5007, 40673}, {5158, 23606}, {5309, 41221}, {5355, 8754}, {5702, 44096}, {8541, 44162}, {9407, 33881}, {10602, 43136}, {10796, 25051}, {13342, 40981}, {14060, 32447}, {15257, 17813}, {15526, 61712}, {23200, 33871}, {30534, 39560}, {33886, 39231}
X(62190) = isogonal conjugate of the isotomic conjugate of X(22112)
X(62190) = barycentric product X(6)*X(22112)
X(62190) = barycentric quotient X(22112)/X(76)
X(62190) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 1576, 46327}, {34396, 46327, 1576}
X(62191) lies on these lines: {2, 6}, {3, 2502}, {111, 7998}, {187, 5651}, {353, 7496}, {511, 8585}, {574, 5650}, {1495, 8588}, {1995, 5104}, {3124, 21448}, {5107, 22111}, {5210, 35259}, {6090, 39689}, {6800, 46276}, {7771, 35279}, {8288, 32216}, {8627, 15655}, {9225, 40916}, {10418, 50977}, {11173, 11284}, {11178, 39602}, {13192, 33884}, {18424, 51360}, {20998, 21766}, {33879, 50659}, {35283, 53418}, {38010, 44116}, {38402, 46734}, {42007, 52152}
X(62191) = crossdifference of every pair of points on line {512, 9189}
X(62191) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 352, 6}, {6, 46949, 3231}, {323, 7708, 6}, {15066, 20481, 6}, {17811, 56436, 6}
X(62192) lies on these lines: {57, 279}, {222, 21748}, {223, 2347}, {241, 28272}, {269, 61412}, {345, 6168}, {604, 1407}, {1020, 28387}, {1042, 1402}, {1055, 7011}, {1106, 1395}, {1214, 1334}, {1254, 10376}, {1323, 1764}, {1400, 1427}, {1406, 7114}, {1435, 36570}, {2357, 18210}, {3666, 34855}, {7250, 8034}, {8808, 21044}, {18593, 40152}, {40956, 61376}, {40968, 47848}
X(62192) = X(i)-isoconjugate of X(j) for these (i,j): {2, 56182}, {8, 2287}, {9, 1043}, {21, 346}, {28, 30681}, {29, 3692}, {58, 30693}, {78, 2322}, {81, 5423}, {86, 728}, {99, 4130}, {190, 58329}, {200, 333}, {210, 7058}, {220, 314}, {261, 4515}, {274, 480}, {281, 1792}, {283, 7101}, {284, 341}, {310, 6602}, {312, 2328}, {318, 2327}, {321, 6061}, {332, 7079}, {345, 4183}, {522, 7259}, {643, 3239}, {644, 7253}, {645, 3900}, {646, 21789}, {650, 7256}, {657, 7257}, {662, 4163}, {663, 7258}, {670, 57180}, {799, 4105}, {1021, 3699}, {1098, 2321}, {1172, 1265}, {1253, 28660}, {1260, 31623}, {1802, 44130}, {1812, 7046}, {2185, 4082}, {2194, 59761}, {2299, 52406}, {2326, 3710}, {2332, 3718}, {3022, 4601}, {3119, 4600}, {3694, 59482}, {3701, 7054}, {3737, 6558}, {4012, 40403}, {4081, 4567}, {4397, 5546}, {4524, 4631}, {4560, 4578}, {4571, 17926}, {4620, 24010}, {6064, 36197}, {6335, 58338}, {7368, 57795}, {14827, 40072}, {15411, 56183}, {23609, 28654}, {36797, 57055}, {36800, 58327}
X(62192) = X(i)-Dao conjugate of X(j) for these (i,j): {10, 30693}, {226, 52406}, {478, 1043}, {1084, 4163}, {1214, 59761}, {6609, 333}, {15267, 2321}, {17113, 28660}, {32664, 56182}, {36908, 312}, {38986, 4130}, {38996, 4105}, {40586, 5423}, {40590, 341}, {40591, 30681}, {40600, 728}, {40611, 346}, {40622, 52622}, {40627, 4081}, {50497, 3119}, {55053, 58329}, {55060, 3239}, {59608, 3596}
X(62192) = trilinear pole of line {7250, 51641}
X(62192) = crossdifference of every pair of points on line {4105, 4163}
X(62192) = barycentric product X(i)*X(j) for these {i,j}: {7, 1042}, {10, 7023}, {34, 1439}, {37, 738}, {42, 479}, {56, 3668}, {57, 1427}, {58, 6046}, {65, 269}, {73, 1119}, {77, 1426}, {81, 7147}, {86, 7143}, {213, 23062}, {225, 7053}, {226, 1407}, {273, 1410}, {278, 52373}, {279, 1400}, {307, 1398}, {321, 7366}, {349, 52410}, {512, 4626}, {523, 6614}, {604, 1446}, {608, 56382}, {651, 7216}, {658, 7180}, {661, 4617}, {664, 7250}, {669, 52937}, {798, 36838}, {934, 4017}, {1014, 1254}, {1020, 3669}, {1088, 1402}, {1106, 1441}, {1214, 1435}, {1245, 7197}, {1262, 53545}, {1396, 37755}, {1409, 1847}, {1412, 6354}, {1461, 7178}, {1474, 20618}, {1880, 7177}, {1918, 57880}, {2333, 30682}, {3120, 7339}, {3122, 59457}, {3676, 53321}, {4516, 24013}, {4551, 43932}, {4559, 58817}, {4566, 43924}, {4569, 51641}, {4637, 57185}, {6611, 8808}, {7045, 53540}, {7056, 57652}, {7099, 40149}, {8809, 40933}, {10376, 56328}, {21044, 23971}, {32714, 51664}, {40961, 56359}
X(62192) = barycentric quotient X(i)/X(j) for these {i,j}: {31, 56182}, {37, 30693}, {42, 5423}, {56, 1043}, {65, 341}, {71, 30681}, {73, 1265}, {109, 7256}, {181, 4082}, {213, 728}, {226, 59761}, {269, 314}, {279, 28660}, {479, 310}, {512, 4163}, {603, 1792}, {604, 2287}, {608, 2322}, {651, 7258}, {667, 58329}, {669, 4105}, {738, 274}, {798, 4130}, {934, 7257}, {1020, 646}, {1042, 8}, {1088, 40072}, {1106, 21}, {1119, 44130}, {1214, 52406}, {1254, 3701}, {1395, 4183}, {1397, 2328}, {1398, 29}, {1400, 346}, {1402, 200}, {1407, 333}, {1408, 1098}, {1409, 3692}, {1410, 78}, {1412, 7058}, {1415, 7259}, {1425, 3710}, {1426, 318}, {1427, 312}, {1435, 31623}, {1439, 3718}, {1446, 28659}, {1461, 645}, {1880, 7101}, {1918, 480}, {1924, 57180}, {2205, 6602}, {2206, 6061}, {3121, 3119}, {3122, 4081}, {3668, 3596}, {4017, 4397}, {4559, 6558}, {4617, 799}, {4626, 670}, {4637, 4631}, {6046, 313}, {6354, 30713}, {6611, 27398}, {6614, 99}, {7023, 86}, {7053, 332}, {7099, 1812}, {7143, 10}, {7147, 321}, {7178, 52622}, {7180, 3239}, {7197, 44154}, {7216, 4391}, {7250, 522}, {7339, 4600}, {7366, 81}, {8034, 23615}, {10376, 4385}, {16947, 7054}, {20618, 40071}, {21750, 28070}, {23062, 6385}, {23971, 4620}, {36838, 4602}, {40933, 52346}, {40934, 4012}, {43924, 7253}, {43932, 18155}, {51641, 3900}, {51664, 15416}, {52373, 345}, {52410, 284}, {52411, 2327}, {52937, 4609}, {53321, 3699}, {53540, 24026}, {53545, 23978}, {56382, 57919}, {57181, 1021}, {57652, 7046}, {61052, 52335}
{X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {57, 34497, 37666}, {1407, 6611, 604}, {1407, 7023, 7366}, {1427, 52373, 1400}
X(62193) lies on these lines: {6, 31}, {25, 58285}, {35, 2979}, {238, 34611}, {602, 37622}, {748, 11235}, {2251, 52370}, {3924, 5697}, {4557, 61367}, {11680, 17123}, {17122, 29661}, {37563, 54418}
X(62194) lies on these lines: {2, 5033}, {6, 9909}, {22, 5028}, {25, 1692}, {32, 184}, {39, 3796}, {51, 39764}, {115, 31383}, {154, 1196}, {182, 1915}, {187, 394}, {193, 33632}, {251, 11003}, {574, 22352}, {577, 9233}, {1184, 26864}, {1194, 6800}, {1397, 14599}, {1495, 34481}, {1570, 33586}, {1611, 8780}, {1613, 41412}, {1627, 9544}, {1691, 9306}, {1974, 3080}, {2056, 59232}, {3053, 3167}, {3124, 44082}, {3291, 35264}, {3767, 11206}, {3917, 5206}, {5012, 5034}, {5017, 34986}, {5039, 14153}, {5052, 11402}, {5371, 44104}, {5475, 37649}, {5477, 6515}, {6353, 6388}, {7737, 11427}, {8041, 15515}, {8779, 46432}, {9604, 13345}, {10328, 17130}, {14600, 33581}, {15080, 34945}, {17409, 34397}, {20859, 35268}, {23216, 33728}, {30747, 33796}, {32661, 41619}, {32729, 51819}, {33651, 39141}, {36417, 44077}, {40130, 44108}, {40146, 41272}, {40320, 41615}, {54276, 57206}
X(62194) = isogonal conjugate of the isotomic conjugate of X(3053)
X(62194) = isogonal conjugate of the polar conjugate of X(19118)
X(62194) = X(i)-Ceva conjugate of X(j) for these (i,j): {1974, 32}, {33632, 3053}, {47390, 14574}
X(62194) = X(i)-isoconjugate of X(j) for these (i,j): {75, 2996}, {76, 8769}, {92, 6340}, {304, 34208}, {561, 8770}, {1502, 38252}, {1577, 35136}, {1928, 53059}, {1969, 6391}, {3565, 20948}, {14248, 40364}, {18156, 57857}, {57806, 60839}
X(62194) = X(i)-Dao conjugate of X(j) for these (i,j): {69, 40050}, {206, 2996}, {15261, 57857}, {15525, 44173}, {22391, 6340}, {40368, 8770}, {40369, 53059}, {51579, 1502}
X(62194) = barycentric product X(i)*X(j) for these {i,j}: {3, 19118}, {6, 3053}, {25, 3167}, {31, 1707}, {32, 193}, {39, 33632}, {110, 8651}, {184, 6353}, {249, 47430}, {251, 3787}, {439, 53059}, {560, 18156}, {571, 56891}, {669, 57216}, {1333, 21874}, {1501, 57518}, {1576, 3566}, {1611, 53067}, {1974, 6337}, {1976, 59707}, {2175, 17081}, {2206, 4028}, {2207, 10607}, {3798, 32739}, {5139, 47390}, {6091, 44102}, {6388, 23357}, {10547, 41584}, {14575, 54412}, {14585, 21447}, {14601, 51374}, {17876, 23995}, {21970, 58941}, {32459, 32740}, {32661, 57071}, {41588, 54034}
X(62194) = barycentric quotient X(i)/X(j) for these {i,j}: {32, 2996}, {184, 6340}, {193, 1502}, {560, 8769}, {1501, 8770}, {1576, 35136}, {1707, 561}, {1917, 38252}, {1974, 34208}, {3053, 76}, {3167, 305}, {3566, 44173}, {3787, 8024}, {6337, 40050}, {6353, 18022}, {6388, 23962}, {8651, 850}, {9233, 53059}, {14574, 3565}, {14575, 6391}, {14585, 60839}, {17081, 41283}, {18156, 1928}, {19118, 264}, {21874, 27801}, {27369, 47730}, {33632, 308}, {40373, 40319}, {40981, 27364}, {44162, 14248}, {47430, 338}, {53059, 57857}, {54412, 44161}, {56891, 57904}, {57216, 4609}, {57518, 40362}
X(62194) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {154, 40825, 1196}, {184, 1501, 32}, {1495, 42295, 34481}, {1501, 14567, 184}, {3053, 3167, 3787}, {32729, 61384, 51819}, {44077, 61206, 36417}
X(62195) lies on these lines: {2, 36430}, {4, 6}, {30, 61301}, {216, 5056}, {232, 15302}, {297, 21356}, {340, 11160}, {376, 61307}, {472, 49812}, {473, 49813}, {577, 5059}, {1656, 42459}, {1785, 16676}, {2052, 56270}, {3003, 33885}, {3088, 53096}, {3146, 61314}, {3163, 50687}, {3284, 3543}, {3517, 41758}, {3533, 36751}, {3545, 52703}, {3832, 5158}, {3839, 18487}, {3858, 59649}, {5068, 36412}, {5206, 37460}, {5304, 41358}, {6103, 52301}, {6525, 44106}, {7487, 35007}, {7735, 10301}, {7747, 46257}, {8737, 61370}, {8738, 61371}, {8796, 11547}, {8882, 46208}, {9722, 44959}, {10979, 61834}, {11063, 47485}, {11331, 56022}, {15682, 36427}, {15851, 61975}, {15905, 62036}, {20582, 52283}, {22052, 62110}, {34818, 46217}, {36748, 62127}, {38292, 62016}, {43981, 44134}, {45312, 52711}, {46204, 52952}, {47144, 56369}, {48310, 52288}, {52282, 56021}, {52290, 59229}, {52704, 61924}, {52707, 62003}, {59657, 62026}, {61306, 62148}, {61312, 62063}
X(62195) = polar conjugate of the isotomic conjugate of X(3545)
X(62195) = X(255)-isoconjugate of X(60193)
X(62195) = X(6523)-Dao conjugate of X(60193)
X(62195) = barycentric product X(i)*X(j) for these {i,j}: {4, 3545}, {2052, 52703}
X(62195) = barycentric quotient X(i)/X(j) for these {i,j}: {393, 60193}, {3545, 69}, {52703, 394}
X(62195) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {4, 393, 40138}, {4, 1249, 6749}, {4, 40138, 3087}, {36430, 52945, 61315}, {52945, 61315, 2}
X(62196) lies on these lines: {2, 36430}, {3, 6}, {23, 10314}, {53, 3628}, {232, 40916}, {233, 3091}, {381, 52704}, {393, 10303}, {418, 61347}, {441, 48310}, {548, 6749}, {549, 1990}, {632, 42459}, {1249, 61807}, {3087, 50693}, {3090, 36412}, {3163, 3524}, {3523, 61307}, {3525, 61314}, {3549, 12815}, {3815, 10300}, {5054, 18487}, {5159, 47169}, {5702, 15698}, {6641, 44110}, {6643, 31417}, {6748, 15704}, {7492, 10311}, {7496, 22240}, {11062, 49671}, {15526, 21356}, {15692, 61301}, {15717, 40138}, {16328, 37950}, {17849, 50414}, {20477, 58454}, {22165, 40996}, {26880, 32078}, {26907, 44106}, {31626, 56266}, {34828, 51127}, {36422, 36431}, {36427, 61781}, {40065, 62084}, {47383, 52712}, {59649, 61810}, {59657, 61802}
X(62196) = isogonal conjugate of the polar conjugate of X(5055)
X(62196) = barycentric product X(3)*X(5055)
X(62196) = barycentric quotient X(5055)/X(264)
X(62196) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 52945, 61327}, {2, 61327, 61340}, {3, 216, 5158}, {3, 5158, 577}, {3, 52703, 3284}, {216, 3284, 52703}, {216, 10979, 577}, {216, 36751, 10979}, {574, 3003, 33871}, {3003, 33871, 58265}, {3284, 52703, 5158}, {5158, 10979, 3}, {36430, 61340, 61327}, {52945, 61327, 36430}
X(62197) lies on these lines: {2, 6}, {14, 187}, {15, 20426}, {16, 115}, {18, 32}, {50, 30465}, {61, 7749}, {62, 7746}, {381, 43452}, {383, 53442}, {574, 16242}, {617, 53469}, {627, 53452}, {1506, 42489}, {1691, 6114}, {1989, 52039}, {2076, 53443}, {2963, 8604}, {3053, 42153}, {3094, 22714}, {3132, 8553}, {3767, 42149}, {5013, 43239}, {5023, 5339}, {5052, 33479}, {5104, 6109}, {5206, 16964}, {5210, 42154}, {5237, 7748}, {5254, 16773}, {5309, 41944}, {5351, 7756}, {5471, 16268}, {5472, 22998}, {5475, 37835}, {5585, 42626}, {5613, 6782}, {6108, 11646}, {6672, 22689}, {6772, 13084}, {6773, 53430}, {6775, 45880}, {6781, 36970}, {7603, 16967}, {7617, 12155}, {7685, 22512}, {7737, 18581}, {7745, 42599}, {8588, 36967}, {9112, 16530}, {9113, 16961}, {9115, 50858}, {9117, 22496}, {9886, 22574}, {10653, 43620}, {10654, 21843}, {11063, 38432}, {11087, 30453}, {11308, 53463}, {11481, 44465}, {11543, 19781}, {11549, 47275}, {12815, 42992}, {13881, 22238}, {14180, 15546}, {14537, 49908}, {15048, 42121}, {15484, 42129}, {15513, 42157}, {15815, 42491}, {15930, 46343}, {16808, 39601}, {16941, 53455}, {16965, 39565}, {18362, 41100}, {18424, 36969}, {22236, 44535}, {22702, 33478}, {22893, 53458}, {31415, 42910}, {31455, 42937}, {32461, 47142}, {35918, 44532}, {35932, 53447}, {36843, 44518}, {37457, 51891}, {37463, 53431}, {37464, 39560}, {39555, 47860}, {41094, 47859}, {42093, 44463}, {42913, 43291}, {42943, 53419}, {43451, 48655}, {43543, 46453}, {44219, 53499}, {47229, 57122}, {48356, 57622}, {51485, 53435}, {53446, 59379}
X(62197) = crossdifference of every pair of points on line {512, 13350}
X(62197) = barycentric product X(523)*X(14187)
X(62197) = barycentric quotient X(14187)/X(99)
X(62197) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {16, 22891, 23005}, {230, 395, 6}, {395, 396, 37785}, {590, 615, 302}, {7735, 11489, 61331}, {7735, 61331, 6}, {7736, 61318, 6}, {16268, 41407, 5471}, {23303, 51126, 43028}, {37835, 41406, 5475}
X(62198) lies on these lines: {2, 6}, {13, 187}, {15, 115}, {16, 20425}, {17, 32}, {50, 30468}, {61, 7746}, {62, 7749}, {381, 43451}, {574, 16241}, {616, 53458}, {628, 53463}, {1080, 53430}, {1506, 42488}, {1691, 6115}, {1989, 52040}, {2076, 53431}, {2963, 8603}, {3053, 42156}, {3094, 22715}, {3131, 8553}, {3767, 42152}, {5013, 43238}, {5023, 5340}, {5052, 33478}, {5104, 6108}, {5206, 16965}, {5210, 42155}, {5238, 7748}, {5254, 16772}, {5309, 41943}, {5352, 7756}, {5471, 22997}, {5472, 16267}, {5475, 37832}, {5585, 42625}, {5617, 6783}, {6109, 11646}, {6671, 22687}, {6770, 53442}, {6772, 45879}, {6775, 13083}, {6781, 36969}, {7603, 16966}, {7617, 12154}, {7684, 22513}, {7737, 18582}, {7745, 42598}, {8588, 36968}, {9112, 16960}, {9113, 16529}, {9115, 22495}, {9117, 50855}, {9885, 22573}, {10653, 21843}, {10654, 43620}, {11063, 38431}, {11082, 30452}, {11307, 53452}, {11480, 44461}, {11537, 47275}, {11542, 19780}, {12815, 42993}, {13881, 22236}, {14174, 15546}, {14537, 49907}, {15048, 42124}, {15484, 42132}, {15513, 42158}, {15815, 42490}, {15929, 46342}, {16809, 39601}, {16940, 53466}, {16964, 39565}, {18362, 41101}, {18424, 36970}, {22238, 44535}, {22701, 33479}, {22847, 53469}, {31415, 42911}, {31455, 42936}, {32460, 47141}, {35917, 44532}, {35931, 53435}, {36836, 44518}, {37457, 51890}, {37463, 39560}, {37464, 53443}, {39554, 47859}, {41098, 47860}, {42094, 44459}, {42912, 43291}, {42942, 53419}, {43452, 48656}, {43542, 46453}, {47229, 57123}, {48354, 57621}, {51484, 53447}, {53434, 59378}
X(62198) = crossdifference of every pair of points on line {512, 13349}
X(62198) = barycentric product X(523)*X(14185)
X(62198) = barycentric quotient X(14185)/X(99)
X(62198) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {15, 22846, 23004}, {230, 396, 6}, {395, 396, 37786}, {590, 615, 303}, {7735, 11488, 61332}, {7735, 61332, 6}, {7736, 61317, 6}, {16267, 41406, 5472}, {23302, 51126, 43029}, {37832, 41407, 5475}
X(62199) lies on these lines: {2, 6}, {3, 43455}, {14, 32}, {16, 5309}, {18, 5007}, {30, 19780}, {39, 16242}, {62, 6774}, {115, 36969}, {187, 36967}, {194, 30472}, {231, 40580}, {383, 59232}, {398, 52689}, {616, 53428}, {1080, 53465}, {1691, 6108}, {1692, 51200}, {1989, 3457}, {2165, 34533}, {2548, 42910}, {3003, 40578}, {3053, 42154}, {3767, 10653}, {5023, 42626}, {5041, 43200}, {5206, 42529}, {5215, 36775}, {5237, 7765}, {5254, 42943}, {5305, 42913}, {5319, 42149}, {5339, 22331}, {5615, 43454}, {5979, 41751}, {6034, 6109}, {6103, 8739}, {6299, 41641}, {6581, 25187}, {6582, 6772}, {6770, 35006}, {6771, 36757}, {7746, 37832}, {7753, 37835}, {9607, 42944}, {9698, 42937}, {10613, 21156}, {10654, 19781}, {11063, 34008}, {11300, 53440}, {11648, 36968}, {14136, 59403}, {14537, 16809}, {16808, 18362}, {16964, 35007}, {19106, 39563}, {22332, 42491}, {22511, 36759}, {22847, 53429}, {32553, 41745}, {33420, 51754}, {34394, 61370}, {36970, 41408}, {36978, 61675}, {39554, 46855}, {39663, 41039}, {41108, 41409}, {43291, 43416}, {43401, 53419}, {43482, 46453}, {54489, 54589}, {54850, 54939}
X(62199) = complement of the isotomic conjugate of X(54484)
X(62199) = X(54484)-complementary conjugate of X(2887)
X(62199) = crossdifference of every pair of points on line {512, 36756}
X(62199) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 61318, 6}, {62, 22510, 20425}, {395, 396, 298}, {395, 5306, 6}, {3068, 3069, 40900}, {5304, 61331, 6}, {7735, 37641, 61317}, {37641, 61317, 6}
X(62200) lies on these lines: {2, 6}, {3, 43454}, {13, 32}, {15, 5309}, {17, 5007}, {30, 19781}, {39, 16241}, {61, 6771}, {115, 36970}, {187, 36968}, {194, 30471}, {231, 40581}, {383, 53454}, {397, 52688}, {617, 53440}, {1080, 59232}, {1691, 6109}, {1692, 51203}, {1989, 3458}, {2165, 34534}, {2548, 42911}, {3003, 40579}, {3053, 42155}, {3767, 10654}, {5023, 42625}, {5041, 43199}, {5206, 42528}, {5238, 7765}, {5254, 42942}, {5305, 42912}, {5319, 42152}, {5340, 22331}, {5611, 43455}, {5978, 41753}, {6034, 6108}, {6103, 8740}, {6294, 25183}, {6295, 6775}, {6298, 41631}, {6773, 35006}, {6774, 36758}, {7746, 37835}, {7753, 37832}, {9607, 42945}, {9698, 42936}, {10614, 21157}, {10653, 19780}, {11063, 34009}, {11299, 53428}, {11648, 36967}, {14137, 59404}, {14537, 16808}, {16530, 36763}, {16809, 18362}, {16965, 35007}, {19107, 39563}, {22332, 42490}, {22510, 36760}, {22893, 53441}, {32552, 41746}, {33421, 51753}, {34395, 61371}, {36969, 41409}, {36980, 61675}, {39555, 46854}, {39663, 41038}, {41107, 41408}, {43291, 43417}, {43402, 53419}, {43481, 46453}, {54490, 54590}, {54849, 54940}
X(62200) = complement of the isotomic conjugate of X(54485)
X(62200) = X(54485)-complementary conjugate of X(2887)
X(62200) = crossdifference of every pair of points on line {512, 36755}
X(62200) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 61317, 6}, {61, 22511, 20426}, {395, 396, 299}, {396, 5306, 6}, {3068, 3069, 40901}, {5304, 61332, 6}, {7735, 37640, 61318}, {37640, 61318, 6}
X(62201) lies on these lines:: {2, 6}, {3, 49220}, {4, 12963}, {5, 6424}, {32, 485}, {39, 5418}, {53, 52291}, {115, 6561}, {140, 6421}, {172, 31472}, {187, 6560}, {216, 24245}, {371, 3767}, {486, 5058}, {487, 53480}, {494, 55878}, {640, 13921}, {1151, 5254}, {1196, 18289}, {1328, 18362}, {1384, 13665}, {1504, 7755}, {1505, 5420}, {1587, 12968}, {1609, 3155}, {1691, 6811}, {1692, 45554}, {1914, 44623}, {2165, 6413}, {2548, 10576}, {2549, 6200}, {3053, 3070}, {3071, 12257}, {3128, 6748}, {3148, 44192}, {3311, 49221}, {3534, 49262}, {4386, 31484}, {5007, 31481}, {5023, 42259}, {5206, 42261}, {5286, 9540}, {5305, 6422}, {5319, 31465}, {5475, 42277}, {6119, 45575}, {6396, 21843}, {6423, 7583}, {6564, 7737}, {6565, 43620}, {6776, 53498}, {6781, 42276}, {7388, 44586}, {7745, 42265}, {7747, 42269}, {7748, 42260}, {7753, 42602}, {7765, 9674}, {8375, 42215}, {8573, 8970}, {8754, 41516}, {8960, 31411}, {8976, 30435}, {8992, 13357}, {9541, 43448}, {9600, 15048}, {9602, 41945}, {9646, 54416}, {9661, 16502}, {9722, 26945}, {9738, 39661}, {9892, 11157}, {10577, 45514}, {11292, 53479}, {11648, 53130}, {12969, 13935}, {13654, 49264}, {13749, 14244}, {13884, 16318}, {13901, 31459}, {13951, 44648}, {18538, 18907}, {19438, 32494}, {21309, 45384}, {22331, 53513}, {23267, 46453}, {24246, 35067}, {31401, 45513}, {31448, 31499}, {33343, 49215}, {35822, 41411}, {37446, 45406}, {39565, 42268}, {39660, 43120}, {40947, 44193}, {42258, 44518}, {42263, 53419}, {42274, 61389}, {44534, 49212}, {45511, 53475}, {53512, 58803}
X(62201) = complement of the isotomic conjugate of X(14244)
X(62201) = X(14244)-complementary conjugate of X(2887)
X(62201) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 44596, 6}, {6, 590, 31463}, {6, 8253, 3815}, {6, 37637, 615}, {69, 3068, 44394}, {115, 9675, 6561}, {395, 396, 1991}, {590, 615, 45473}, {591, 13663, 44393}, {615, 44394, 69}, {1505, 7749, 5420}, {3068, 7735, 6}, {5058, 7746, 486}, {5304, 8972, 31403}, {5304, 31403, 6}, {5305, 8981, 6422}, {5319, 35812, 31465}, {5420, 19105, 1505}, {6561, 13711, 115}, {6564, 41410, 7737}, {7585, 37689, 44595}, {7585, 44595, 6}, {15048, 35255, 9600}, {44594, 61322, 6}
X(62202) lies on these lines:: {2, 6}, {3, 49221}, {4, 12968}, {5, 6423}, {32, 486}, {39, 5420}, {53, 5200}, {115, 6560}, {140, 6422}, {172, 44622}, {187, 6561}, {216, 24246}, {372, 3767}, {485, 5062}, {488, 53479}, {493, 55865}, {549, 9600}, {639, 13880}, {1152, 5254}, {1196, 18290}, {1327, 18362}, {1384, 13785}, {1504, 5418}, {1505, 7755}, {1588, 12963}, {1609, 3156}, {1691, 6813}, {1692, 45555}, {1914, 44624}, {2165, 6414}, {2548, 10577}, {2549, 6396}, {3053, 3071}, {3070, 12256}, {3127, 6748}, {3148, 44193}, {3312, 49220}, {3526, 31465}, {3534, 49261}, {4999, 31464}, {5023, 42258}, {5206, 42260}, {5286, 13935}, {5305, 6421}, {5319, 35813}, {5432, 31459}, {5475, 42274}, {6118, 45574}, {6200, 21843}, {6424, 7584}, {6564, 43620}, {6565, 7737}, {6776, 53497}, {6781, 42275}, {7389, 44587}, {7745, 42262}, {7747, 42268}, {7748, 42261}, {7753, 42603}, {8376, 42216}, {8573, 13943}, {8754, 41515}, {8976, 44647}, {9540, 12962}, {9722, 26873}, {9739, 39660}, {9894, 11158}, {10576, 31411}, {11291, 53480}, {11648, 53131}, {13357, 13983}, {13748, 14229}, {13774, 49265}, {13937, 16318}, {13951, 30435}, {15048, 35256}, {18762, 18907}, {19439, 32497}, {21309, 45385}, {22331, 53516}, {23273, 46453}, {24245, 35067}, {31401, 45512}, {33342, 49214}, {35823, 41410}, {37446, 45407}, {39565, 42269}, {39661, 43121}, {40947, 44192}, {42259, 44518}, {42264, 53419}, {42277, 61388}, {44534, 49213}, {45510, 53475}, {53515, 58804}
X(62202) = complement of the isotomic conjugate of X(14229)
X(62202) = X(14229)-complementary conjugate of X(2887)
X(62202) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 6, 31463}, {2, 44595, 6}, {2, 61322, 31403}, {6, 8252, 3815}, {6, 37637, 590}, {69, 3069, 44392}, {395, 396, 591}, {590, 615, 45472}, {590, 44392, 69}, {1504, 7749, 5418}, {1991, 13783, 44400}, {3069, 7735, 6}, {5062, 7746, 485}, {5305, 13966, 6421}, {5418, 19102, 1504}, {6560, 13834, 115}, {6565, 41411, 7737}, {7586, 37689, 44596}, {7586, 44596, 6}, {10576, 45515, 31411}, {31403, 44595, 61322}, {31403, 61322, 6}, {44597, 61323, 6}
X(62203) lies on these lines:: {2, 6781}, {3, 7603}, {4, 32}, {5, 5206}, {6, 3830}, {20, 1506}, {23, 6032}, {25, 15820}, {30, 574}, {39, 382}, {50, 61327}, {53, 46257}, {69, 44678}, {76, 14042}, {83, 7872}, {99, 7775}, {148, 7798}, {172, 18514}, {182, 53504}, {183, 3849}, {187, 381}, {230, 3845}, {232, 35480}, {262, 54482}, {315, 14068}, {316, 3314}, {376, 31415}, {378, 9699}, {384, 7825}, {385, 18546}, {428, 34481}, {543, 7774}, {546, 7746}, {550, 31455}, {571, 9220}, {576, 6321}, {598, 3329}, {620, 33007}, {625, 1003}, {626, 14035}, {671, 7766}, {754, 11185}, {1007, 2482}, {1015, 12943}, {1078, 33018}, {1196, 33880}, {1384, 14269}, {1500, 12953}, {1504, 35821}, {1505, 35820}, {1539, 14901}, {1569, 10723}, {1648, 34417}, {1656, 15513}, {1657, 37512}, {1692, 53023}, {1870, 9636}, {1914, 18513}, {1975, 7843}, {1995, 39602}, {2021, 22682}, {2079, 7545}, {2241, 3585}, {2242, 3583}, {2548, 3146}, {2549, 3543}, {3018, 36430}, {3053, 3843}, {3054, 5066}, {3055, 8703}, {3091, 7749}, {3094, 48904}, {3095, 38733}, {3180, 35693}, {3181, 35697}, {3199, 12173}, {3363, 58446}, {3529, 31401}, {3534, 8589}, {3545, 21843}, {3552, 7862}, {3627, 7745}, {3788, 19687}, {3818, 15993}, {3839, 43620}, {3851, 5023}, {3853, 5254}, {3854, 12815}, {3972, 7844}, {4045, 33017}, {4302, 31476}, {5007, 5076}, {5008, 38335}, {5013, 5073}, {5017, 48889}, {5024, 15684}, {5028, 48901}, {5033, 19130}, {5034, 29012}, {5041, 62016}, {5052, 36990}, {5054, 18584}, {5055, 5210}, {5058, 23251}, {5059, 31404}, {5062, 23261}, {5063, 18325}, {5072, 44535}, {5104, 11178}, {5107, 54131}, {5116, 48896}, {5158, 18323}, {5162, 13449}, {5198, 44527}, {5286, 50688}, {5304, 62007}, {5305, 12102}, {5306, 12101}, {5309, 15687}, {5346, 62006}, {5355, 14075}, {5471, 10653}, {5472, 10654}, {5476, 53499}, {5477, 20423}, {5480, 39764}, {5585, 15694}, {5987, 52189}, {6128, 58265}, {6284, 9650}, {6292, 32971}, {6564, 9675}, {6655, 7808}, {6658, 7752}, {6680, 14063}, {6683, 33234}, {6722, 33006}, {6748, 46432}, {6759, 9697}, {7354, 9665}, {7391, 59768}, {7615, 37667}, {7617, 17004}, {7622, 9855}, {7736, 15682}, {7738, 62028}, {7739, 62017}, {7751, 7823}, {7758, 32826}, {7759, 32819}, {7761, 8370}, {7763, 33280}, {7765, 17578}, {7769, 33257}, {7770, 7842}, {7771, 33013}, {7773, 7816}, {7778, 11159}, {7781, 7785}, {7782, 19696}, {7786, 33256}, {7787, 7902}, {7792, 8352}, {7793, 15031}, {7794, 32006}, {7800, 32979}, {7802, 7815}, {7803, 33279}, {7804, 7841}, {7809, 7908}, {7813, 32815}, {7820, 14033}, {7828, 14062}, {7830, 16924}, {7832, 14034}, {7833, 15482}, {7834, 33229}, {7835, 19686}, {7853, 11286}, {7857, 32993}, {7860, 7896}, {7863, 32816}, {7865, 7898}, {7869, 7885}, {7889, 32974}, {7900, 7916}, {7911, 7914}, {7924, 60855}, {7925, 48913}, {7942, 14045}, {8176, 8598}, {8354, 15491}, {8722, 37348}, {8981, 9685}, {9112, 16964}, {9113, 16965}, {9115, 22491}, {9117, 22492}, {9300, 33699}, {9541, 9684}, {9602, 45384}, {9605, 62023}, {9606, 62038}, {9674, 42266}, {9696, 13352}, {9698, 33703}, {9737, 38730}, {9770, 15300}, {9831, 53950}, {10254, 18429}, {10296, 22240}, {10733, 46301}, {11163, 32479}, {11173, 47353}, {11184, 50280}, {11288, 31275}, {11614, 15703}, {11742, 15602}, {12963, 35786}, {12968, 35787}, {13102, 51206}, {13103, 51207}, {13330, 38744}, {13881, 35007}, {14160, 47113}, {14458, 54903}, {14482, 62021}, {14492, 54805}, {14614, 32457}, {14711, 40341}, {14848, 53845}, {14893, 43291}, {14907, 33016}, {14930, 62018}, {14971, 37809}, {15338, 31501}, {15603, 61925}, {15655, 19709}, {15681, 53095}, {15815, 17800}, {16946, 53421}, {18494, 33842}, {18500, 44530}, {19220, 44288}, {20425, 23013}, {20426, 23006}, {21309, 35403}, {22253, 41750}, {22331, 61991}, {22332, 62035}, {22693, 36994}, {22694, 36992}, {22796, 43452}, {22797, 43451}, {23334, 37668}, {28150, 31398}, {28154, 31443}, {29323, 50659}, {30435, 62008}, {30747, 31132}, {31274, 32985}, {31400, 49135}, {31406, 62041}, {31417, 49138}, {31450, 50692}, {31457, 62155}, {31463, 42275}, {31467, 49137}, {31481, 42258}, {31492, 62170}, {31652, 44519}, {32445, 34786}, {33002, 43459}, {33267, 53107}, {33843, 44438}, {34229, 47102}, {34506, 53127}, {34733, 43453}, {36412, 46262}, {37688, 47101}, {37689, 61989}, {37924, 44521}, {39554, 41098}, {39555, 41094}, {40246, 52691}, {41745, 51483}, {41746, 51482}, {41748, 47286}, {42085, 61332}, {42086, 61331}, {42160, 61319}, {42161, 61320}, {46305, 52854}, {46453, 61980}, {48898, 53484}, {51993, 56395}, {52666, 61328}, {52667, 61329}
X(62203) = reflection of X(i) in X(j) for these {i,j}: {574, 5475}, {5475, 53418}, {8722, 37348}, {17131, 11185}
X(62203) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 6781, 8588}, {2, 43618, 6781}, {4, 7737, 115}, {4, 7747, 32}, {4, 10788, 14639}, {20, 1506, 15515}, {83, 33019, 7872}, {115, 7737, 32}, {115, 7747, 7737}, {148, 7812, 7798}, {187, 39601, 37637}, {230, 3845, 18424}, {230, 18424, 18362}, {316, 3734, 7818}, {316, 11361, 3734}, {381, 37637, 39601}, {382, 15484, 44526}, {384, 7825, 7867}, {1975, 7843, 7903}, {2548, 3146, 7756}, {2548, 7756, 53096}, {3053, 3843, 39565}, {3534, 31489, 8589}, {3627, 7745, 7748}, {3767, 7737, 1285}, {3830, 14537, 11648}, {3972, 14041, 7844}, {6781, 43457, 2}, {7736, 15682, 43619}, {7745, 7748, 7772}, {7770, 7842, 7935}, {7773, 7816, 7888}, {7802, 16044, 7815}, {7804, 7841, 7913}, {7860, 17128, 7896}, {15484, 44526, 39}, {15687, 18907, 53419}, {18907, 53419, 5309}, {43457, 43618, 8588}, {47859, 47860, 576}
X(62204) lies on these lines:: {2, 6}, {32, 671}, {98, 54737}, {187, 32480}, {194, 2482}, {381, 22521}, {598, 5008}, {1285, 52942}, {1383, 18818}, {1384, 9855}, {2408, 46001}, {2452, 37907}, {3552, 8591}, {3767, 34604}, {5007, 33002}, {5305, 7833}, {5309, 10631}, {5319, 33004}, {5346, 7793}, {5355, 52691}, {5368, 34506}, {5461, 7755}, {6179, 7817}, {6784, 11002}, {7607, 22330}, {7617, 33689}, {7668, 31857}, {7737, 41135}, {7753, 32994}, {7757, 11149}, {7798, 41134}, {7805, 7870}, {7810, 7856}, {7857, 22247}, {7883, 7932}, {7893, 8360}, {7900, 11318}, {7920, 8359}, {8369, 20081}, {8587, 13330}, {8596, 33007}, {9214, 14002}, {9465, 51541}, {9753, 11177}, {10486, 11482}, {10788, 11632}, {11172, 60105}, {11285, 51588}, {11317, 21309}, {12156, 18362}, {14036, 59780}, {15520, 58831}, {16092, 60695}, {16509, 53489}, {16924, 18842}, {17129, 33237}, {19661, 47286}, {20088, 33006}, {23234, 51140}, {30435, 33013}, {33001, 55794}, {33683, 33687}, {33706, 43147}, {40246, 43448}, {42535, 54487}, {43454, 51485}, {43455, 51484}, {43535, 54901}, {47586, 60113}, {54964, 61822}
X(62204) = reflection of X(i) in X(j) for these {i,j}: {2, 7806}, {7897, 2}
X(62204) = barycentric product X(i)*X(j) for these {i,j}: {598, 33683}, {33687, 60177}
X(62204) = barycentric quotient X(33683)/X(599)
X(62204) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 193, 41136}, {6, 8859, 2}, {3329, 7610, 2}, {5032, 37689, 2}, {6179, 7817, 9939}, {7817, 9939, 7933}, {8591, 37809, 3552}, {17008, 59373, 2}
X(62205) lies on these lines:: {2, 60195}, {3, 6}, {115, 615}, {230, 35256}, {485, 31455}, {486, 7748}, {492, 7761}, {494, 5406}, {641, 32490}, {1015, 5414}, {1124, 31451}, {1377, 31456}, {1500, 6502}, {1506, 3070}, {1569, 49213}, {1571, 18992}, {1587, 31401}, {1588, 45525}, {1702, 31422}, {1703, 9619}, {2548, 6460}, {2549, 3069}, {3055, 18538}, {3071, 7756}, {3199, 11474}, {3269, 21641}, {3767, 13935}, {3785, 6463}, {3815, 42216}, {3917, 32575}, {5254, 13966}, {5413, 33843}, {5420, 7746}, {5475, 6560}, {6561, 13770}, {6564, 7603}, {6781, 61329}, {7586, 26617}, {7735, 43510}, {7739, 44595}, {7747, 42259}, {7749, 49220}, {7753, 41946}, {7755, 41964}, {7765, 49221}, {7853, 45472}, {8703, 61338}, {9300, 52048}, {9541, 44597}, {9597, 13963}, {9598, 13962}, {9651, 44622}, {9664, 44624}, {10577, 39565}, {10820, 14901}, {11648, 13847}, {13665, 31489}, {13785, 44526}, {13941, 43448}, {13951, 44518}, {14930, 61309}, {16041, 32805}, {18424, 42274}, {18762, 48772}, {18995, 31448}, {19003, 31421}, {19103, 31465}, {19356, 39913}, {21843, 44596}, {22725, 44531}, {23249, 31415}, {23259, 43619}, {31400, 31411}, {31449, 31482}, {31450, 31483}, {31472, 31501}, {32152, 49355}, {32786, 43620}, {35820, 39590}, {41437, 41444}, {42226, 53418}, {42258, 44648}, {42283, 48466}, {42284, 43457}, {43210, 49263}, {45421, 47101}, {46301, 49217}, {49208, 52215}, {49210, 52216}
X(62205) = isogonal conjugate of X(54503)
X(62205) = Brocard-circle-inverse of X(9675)
X(62205) = Schoutte-circle-inverse of X(43121)
X(62205) = X(1)-isoconjugate of X(54503)
X(62205) = X(3)-Dao conjugate of X(54503)
X(62205) = barycentric quotient X(6)/X(54503)
X(62205) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 6, 9675}, {3, 1505, 5058}, {3, 35841, 6567}, {6, 6396, 187}, {6, 6411, 8375}, {6, 6438, 8376}, {6, 9675, 5058}, {6, 41411, 5008}, {6, 53095, 6221}, {15, 16, 43121}, {39, 372, 5062}, {372, 45565, 182}, {372, 45578, 6566}, {1152, 6421, 32}, {1505, 9675, 6}, {1587, 31401, 31481}, {3311, 15815, 9674}, {3312, 5013, 1504}, {5024, 6395, 6}, {6410, 6424, 5206}, {6438, 6443, 6}, {6454, 45513, 12968}, {9739, 9995, 39}, {12968, 45513, 5007}, {18995, 31448, 31471}, {19003, 31421, 31437}
X(62206) lies on these lines:: {1, 31437}, {3, 6}, {4, 31481}, {20, 31411}, {56, 31471}, {115, 590}, {230, 35255}, {485, 7748}, {486, 31455}, {491, 7761}, {493, 5407}, {642, 32491}, {1015, 2066}, {1335, 31451}, {1376, 31482}, {1378, 31456}, {1500, 2067}, {1506, 3071}, {1569, 49212}, {1571, 18991}, {1572, 9616}, {1574, 31453}, {1587, 45524}, {1588, 31401}, {1702, 9619}, {1703, 31422}, {2242, 31459}, {2548, 6459}, {2549, 3068}, {3055, 18762}, {3070, 7756}, {3199, 11473}, {3269, 21640}, {3767, 9540}, {3785, 6462}, {3815, 42215}, {3917, 32568}, {5254, 8981}, {5304, 9542}, {5412, 33843}, {5418, 7746}, {5475, 6561}, {6560, 13651}, {6565, 7603}, {6781, 61328}, {7585, 26618}, {7735, 43509}, {7737, 9541}, {7739, 44596}, {7747, 42258}, {7749, 49221}, {7753, 41945}, {7755, 41963}, {7765, 31454}, {7853, 45473}, {8703, 61337}, {8962, 55566}, {8972, 43448}, {8976, 44518}, {9300, 52047}, {9583, 9620}, {9597, 13905}, {9598, 13904}, {9651, 31472}, {9664, 44623}, {9679, 31464}, {9681, 31465}, {10576, 39565}, {10819, 14901}, {11648, 13846}, {13665, 44526}, {13785, 31489}, {14930, 61308}, {16041, 32806}, {18424, 42277}, {18538, 48773}, {18996, 31448}, {19004, 31421}, {19355, 39913}, {21843, 44595}, {22724, 44531}, {23249, 43619}, {23259, 31415}, {31501, 44622}, {32152, 49356}, {32785, 43620}, {35821, 39590}, {41438, 41445}, {42225, 53418}, {42259, 44647}, {42283, 43457}, {42284, 48467}, {43209, 49260}, {45420, 47101}, {46301, 49216}, {49209, 52214}, {49211, 52217}
X(62206) = isogonal conjugate of X(54507)
X(62206) = Schoutte-circle-inverse of X(43120)
X(62206) = X(1)-isoconjugate of X(54507)
X(62206) = X(3)-Dao conjugate of X(54507)
X(62206) = barycentric quotient X(6)/X(54507)
X(62206) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 1504, 5062}, {3, 35840, 6566}, {6, 6200, 187}, {6, 6221, 9675}, {6, 6412, 8376}, {6, 6437, 8375}, {6, 9600, 574}, {6, 41410, 5008}, {6, 53095, 6398}, {15, 16, 43120}, {39, 371, 5058}, {371, 45564, 182}, {371, 45579, 6567}, {1151, 6422, 32}, {1504, 9674, 3}, {3053, 9601, 6449}, {3311, 5013, 1505}, {5024, 6199, 6}, {6409, 6423, 5206}, {6437, 6444, 6}, {6453, 45512, 12963}, {6561, 31463, 5475}, {9541, 31403, 7737}, {9583, 31427, 9620}, {9738, 9994, 39}, {12963, 45512, 5007}
X(62207) lies on these lines:: {1, 7285}, {6, 57}, {9, 23140}, {41, 7099}, {56, 2308}, {63, 37672}, {73, 4252}, {77, 4641}, {81, 6180}, {154, 26892}, {212, 50677}, {220, 394}, {221, 2099}, {278, 17365}, {323, 55466}, {524, 56367}, {559, 54437}, {581, 23072}, {597, 56460}, {599, 56366}, {603, 4255}, {651, 940}, {991, 22117}, {1046, 15832}, {1082, 54438}, {1191, 1319}, {1350, 3955}, {1413, 19349}, {1422, 3553}, {1473, 17809}, {1943, 4363}, {1993, 22129}, {1994, 55437}, {2174, 7125}, {2256, 3173}, {2261, 61671}, {2286, 51653}, {3157, 24929}, {3284, 7011}, {3305, 17811}, {3784, 5085}, {3937, 11402}, {3982, 37543}, {4383, 17074}, {4644, 6354}, {4663, 60786}, {4722, 41712}, {5122, 36745}, {5228, 37685}, {5285, 53097}, {5311, 60909}, {5711, 51782}, {6611, 21748}, {7050, 7281}, {7078, 30282}, {8545, 37595}, {8550, 26929}, {11477, 37581}, {13366, 26866}, {13462, 16466}, {15066, 55438}, {15934, 23070}, {17077, 19723}, {17625, 38315}, {17810, 26884}, {17825, 54444}, {18421, 34043}, {20182, 23144}, {21358, 56453}, {22161, 37474}, {23292, 26871}, {25417, 34056}, {26125, 42028}, {26942, 40341}, {28387, 55323}, {34028, 60975}, {34048, 37674}, {36748, 53819}, {37498, 37584}, {37504, 40152}, {40138, 55110}, {42314, 55086}, {44098, 45963}, {47352, 56444}, {50068, 60936}, {51780, 55432}, {54358, 60953}, {54366, 61661}
X(62207) = X(i)-isoconjugate of X(j) for these (i,j): {9, 5556}, {3692, 10977}
X(62207) = X(i)-Dao conjugate of X(j) for these (i,j): {478, 5556}, {1449, 4673}
X(62207) = crossdifference of every pair of points on line {2520, 3900}
X(62207) = barycentric product X(i)*X(j) for these {i,j}: {7, 5217}, {56, 32099}, {57, 3929}, {1014, 4005}, {1398, 10978}
X(62207) = barycentric quotient X(i)/X(j) for these {i,j}: {56, 5556}, {1398, 10977}, {3929, 312}, {4005, 3701}, {5217, 8}, {32099, 3596}, {51576, 4673}
X(62207) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 222, 1407}, {222, 2003, 6}, {394, 55406, 220}, {1993, 22129, 55405}, {4644, 18623, 6354}, {22128, 55400, 17811}
X(62208) lies on these lines:: {1, 4208}, {2, 37}, {7, 23681}, {8, 25527}, {20, 23537}, {57, 40968}, {63, 4346}, {144, 3782}, {145, 18134}, {171, 7613}, {223, 38459}, {226, 5222}, {239, 26132}, {269, 18624}, {273, 18678}, {278, 279}, {329, 26723}, {387, 11036}, {390, 3914}, {391, 27184}, {612, 40333}, {614, 3100}, {986, 18231}, {1086, 21454}, {1104, 3146}, {1201, 18220}, {1266, 56519}, {1449, 41825}, {1612, 37105}, {1714, 54398}, {1722, 8165}, {1999, 4869}, {2006, 44794}, {2082, 28039}, {2550, 17061}, {2999, 5226}, {3008, 18228}, {3011, 5281}, {3600, 23536}, {3619, 55095}, {3662, 37655}, {3663, 5273}, {3687, 4402}, {3755, 10578}, {3925, 39587}, {3936, 20043}, {3945, 5249}, {3946, 25525}, {4307, 17889}, {4310, 33137}, {4373, 32939}, {4415, 37650}, {4429, 7172}, {4454, 26065}, {4514, 39567}, {4641, 20059}, {4656, 18230}, {4859, 39595}, {4862, 28610}, {5177, 5262}, {5232, 5271}, {5261, 54418}, {5269, 59412}, {5286, 49758}, {5308, 41867}, {5328, 23511}, {5435, 22464}, {5437, 17067}, {5686, 33143}, {5712, 17014}, {5716, 37161}, {6354, 60939}, {7269, 54369}, {7290, 9812}, {7322, 9780}, {7378, 54293}, {7520, 19850}, {8055, 31189}, {8732, 57477}, {9965, 24597}, {10478, 17761}, {10888, 45100}, {11038, 33128}, {11106, 50065}, {11433, 23982}, {14552, 17184}, {14555, 24599}, {14986, 24781}, {16020, 24210}, {16487, 51783}, {16583, 27541}, {16749, 31623}, {16845, 50067}, {17022, 60996}, {17151, 20106}, {17352, 56084}, {17589, 25507}, {17602, 26040}, {17784, 26228}, {21907, 56050}, {24310, 27624}, {27540, 41785}, {28388, 54373}, {29621, 34064}, {30712, 42028}, {31045, 53417}, {32926, 39570}, {33132, 33144}, {37539, 56999}, {37680, 55466}, {50069, 50727}
X(62208) = X(i)-complementary conjugate of X(j) for these (i,j): {604, 51576}, {5556, 21244}, {10977, 20305}
X(62208) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 4452, 345}, {2, 4461, 32777}, {2, 19785, 3672}, {2, 19824, 17147}, {2, 30699, 346}, {7, 40940, 37666}, {329, 26723, 37681}, {345, 19796, 4452}, {387, 24159, 11036}, {1086, 37642, 21454}, {3772, 4000, 2}, {19785, 33129, 2}, {19830, 33116, 50101}, {23681, 40940, 7}, {24597, 33146, 9965}, {26228, 33131, 17784}, {33137, 33147, 4310}
X(62209) lies on these lines:: {2, 21850}, {3, 373}, {5, 37643}, {6, 1196}, {22, 55678}, {25, 10545}, {51, 44456}, {110, 30734}, {125, 3851}, {154, 50664}, {182, 41424}, {184, 5644}, {323, 9777}, {381, 1514}, {382, 54012}, {394, 21971}, {399, 41670}, {549, 58764}, {1351, 5640}, {1495, 10601}, {1511, 6642}, {1568, 5055}, {1593, 43584}, {1597, 14845}, {1656, 45089}, {1995, 5050}, {3098, 6688}, {3124, 9605}, {3517, 37513}, {3526, 32269}, {3618, 44212}, {3620, 41588}, {3819, 55582}, {3850, 13093}, {4223, 14997}, {4232, 38110}, {5024, 11328}, {5054, 20192}, {5070, 44300}, {5072, 45303}, {5092, 9909}, {5093, 5651}, {5198, 15028}, {5422, 8780}, {5462, 11484}, {5476, 59767}, {5643, 6800}, {5646, 12045}, {5650, 55584}, {5892, 18535}, {6090, 11004}, {7387, 32205}, {7392, 18358}, {7398, 39874}, {7484, 15107}, {7485, 48912}, {7496, 55643}, {7693, 31133}, {7998, 55580}, {9140, 50957}, {9463, 21448}, {9544, 52719}, {10128, 11433}, {10219, 55594}, {10300, 51538}, {10541, 32237}, {10983, 37338}, {11002, 55724}, {11414, 11465}, {11432, 15026}, {11438, 11479}, {11456, 15024}, {11477, 16187}, {11695, 39568}, {11820, 40280}, {11898, 35283}, {12006, 12315}, {12085, 18874}, {12160, 54434}, {14389, 47597}, {14848, 37645}, {14924, 55606}, {15037, 19347}, {15082, 53097}, {15703, 32225}, {16051, 38136}, {16836, 33534}, {17809, 55712}, {17811, 37517}, {18551, 61950}, {18583, 40132}, {20850, 43650}, {21309, 22111}, {21513, 30435}, {21766, 55595}, {23411, 34780}, {25514, 37680}, {25555, 61680}, {32216, 50963}, {32223, 47355}, {33586, 55604}, {35259, 44109}, {35260, 51732}, {35268, 55692}, {35501, 58871}, {37644, 50955}, {37672, 55715}, {40916, 55629}, {41462, 55610}, {43845, 56516}, {44569, 61920}, {52454, 56629}, {54013, 61657}
X(62209) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 373, 5544}, {373, 3066, 3}, {1495, 10601, 55705}, {1995, 15018, 26864}, {3098, 6688, 59777}, {3098, 59777, 16419}, {5092, 31860, 9909}, {5462, 11484, 12164}, {5640, 11284, 1351}, {6688, 17810, 16419}, {7484, 15107, 55639}, {12045, 52987, 5646}, {15018, 26864, 5050}, {17810, 59777, 3098}, {17825, 31860, 5092}
X(62210) lies on these lines:: {1, 6}, {35, 11063}, {36, 50660}, {41, 7297}, {42, 1989}, {48, 5356}, {50, 172}, {65, 19297}, {71, 46823}, {78, 61321}, {230, 5297}, {386, 50558}, {517, 54409}, {566, 2276}, {594, 4420}, {597, 26639}, {936, 61313}, {1030, 3579}, {1062, 52703}, {1442, 7277}, {1443, 17365}, {1482, 37503}, {1500, 3003}, {1870, 6749}, {1914, 13338}, {1953, 7300}, {1990, 6198}, {2093, 20997}, {2171, 2173}, {2178, 5221}, {2241, 33872}, {2242, 5063}, {2275, 13337}, {2278, 35459}, {2341, 4273}, {3083, 13847}, {3084, 13846}, {3196, 50194}, {3240, 17737}, {3284, 18447}, {3763, 55391}, {3811, 50087}, {3815, 7292}, {3920, 5306}, {3943, 34772}, {4251, 17444}, {4254, 8148}, {4285, 15955}, {4511, 17369}, {4861, 4969}, {5124, 13624}, {5158, 18455}, {5160, 47322}, {5217, 8553}, {5370, 44521}, {5496, 53037}, {6144, 55392}, {7031, 33886}, {7191, 9300}, {7269, 17366}, {9630, 41335}, {9722, 10592}, {11684, 38871}, {12702, 36744}, {15109, 59319}, {17012, 33133}, {17019, 61661}, {17021, 37646}, {17281, 22836}, {17388, 40997}, {18357, 50036}, {20970, 45883}, {21773, 32636}, {22837, 50131}, {31673, 53421}, {32787, 56427}, {32788, 56384}
X(62210) = barycentric product X(1)*X(3584)
X(62210) = barycentric quotient X(3584)/X(75)
X(62210) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2171, 2174, 5341}, {7968, 7969, 16474}, {11072, 11073, 42}, {16777, 56534, 40937}
X(62211) lies on these lines:: {1, 6}, {35, 50660}, {36, 11063}, {42, 30537}, {48, 7300}, {50, 1914}, {81, 16718}, {172, 13338}, {230, 7292}, {524, 26639}, {566, 2275}, {604, 5341}, {609, 33886}, {650, 14399}, {1015, 3003}, {1030, 13624}, {1060, 52703}, {1086, 1443}, {1319, 19297}, {1385, 54409}, {1404, 2161}, {1429, 7202}, {1442, 17366}, {1731, 17455}, {1870, 1990}, {1953, 5356}, {1989, 11075}, {2170, 2173}, {2241, 5063}, {2242, 33872}, {2245, 35459}, {2262, 21773}, {2276, 13337}, {2999, 31201}, {3083, 13846}, {3084, 13847}, {3163, 30117}, {3196, 25405}, {3284, 18455}, {3285, 52949}, {3579, 5124}, {3763, 55392}, {3815, 5297}, {3872, 61321}, {3920, 9300}, {3943, 38460}, {4420, 17362}, {4511, 4969}, {4861, 17369}, {5053, 17444}, {5109, 15955}, {5120, 8148}, {5158, 18447}, {5204, 8553}, {5306, 7191}, {5563, 61704}, {6144, 55391}, {6198, 6749}, {7269, 7277}, {7286, 47322}, {7302, 44521}, {9623, 61313}, {9722, 10593}, {10246, 37503}, {11278, 21853}, {12702, 36743}, {15109, 59325}, {17011, 61661}, {17012, 37646}, {17013, 37642}, {17021, 37662}, {17276, 18261}, {17281, 22837}, {18483, 53421}, {20323, 61650}, {22836, 50131}, {32787, 56384}, {32788, 56427}, {33129, 40612}, {50036, 61272}, {52338, 53314}
X(62211) = crossdifference of every pair of points on line {513, 3579}
X(62211) = X(5124)-line conjugate of X(3579)
X(62211) = barycentric product X(i)*X(j) for these {i,j}: {1, 3582}, {104, 12611}
X(62211) = barycentric quotient X(i)/X(j) for these {i,j}: {3582, 75}, {12611, 3262}
X(62211) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1100, 56531, 2323}, {2170, 7113, 7297}, {7968, 7969, 5315}, {44635, 44636, 16486}
X(62212) lies on these lines:: {1, 6}, {2, 4969}, {10, 4982}, {42, 39960}, {55, 16694}, {56, 54409}, {81, 89}, {86, 16816}, {88, 14996}, {106, 52965}, {145, 17369}, {193, 17045}, {239, 41847}, {244, 14969}, {284, 5708}, {319, 29608}, {321, 19739}, {344, 6329}, {519, 61321}, {524, 17325}, {551, 4700}, {572, 12702}, {594, 3621}, {597, 17316}, {599, 17023}, {604, 5221}, {894, 4764}, {940, 17012}, {966, 46934}, {988, 22331}, {995, 4285}, {999, 19297}, {1015, 4277}, {1030, 5204}, {1086, 17014}, {1213, 5550}, {1266, 4795}, {1388, 1405}, {1404, 2099}, {1443, 5228}, {1475, 5043}, {1698, 50082}, {1766, 11278}, {1990, 34231}, {1992, 4364}, {2171, 38296}, {2234, 25426}, {2241, 5035}, {2242, 33882}, {2245, 37606}, {2260, 5036}, {2278, 36279}, {2280, 4289}, {2309, 23540}, {2325, 51071}, {2345, 20050}, {2364, 5425}, {2667, 23524}, {2999, 39948}, {3053, 37599}, {3187, 19722}, {3196, 53307}, {3240, 24512}, {3241, 3943}, {3244, 17281}, {3589, 17311}, {3616, 17330}, {3617, 17362}, {3618, 17267}, {3622, 37654}, {3623, 50113}, {3625, 5750}, {3626, 17303}, {3629, 17321}, {3634, 4856}, {3635, 50115}, {3636, 3707}, {3666, 39254}, {3672, 7277}, {3679, 61313}, {3686, 19862}, {3758, 17318}, {3759, 15668}, {3763, 3879}, {3912, 47352}, {3915, 54351}, {3945, 17366}, {3946, 4896}, {4068, 36635}, {4254, 21773}, {4273, 4658}, {4286, 19767}, {4287, 37567}, {4339, 9607}, {4346, 17365}, {4357, 6144}, {4360, 4788}, {4361, 4772}, {4363, 4393}, {4370, 61330}, {4383, 17021}, {4384, 50124}, {4395, 31139}, {4422, 29585}, {4431, 4910}, {4445, 17381}, {4470, 50098}, {4643, 15534}, {4644, 17395}, {4657, 40341}, {4665, 50129}, {4667, 4887}, {4670, 16834}, {4675, 17067}, {4690, 29603}, {4725, 17308}, {4727, 51093}, {4747, 49727}, {4792, 5114}, {4798, 50095}, {4816, 59772}, {4851, 29596}, {4852, 17118}, {4873, 50123}, {4889, 17286}, {5013, 37589}, {5069, 46189}, {5102, 46475}, {5124, 5217}, {5222, 17392}, {5256, 37520}, {5275, 7292}, {5332, 17599}, {5393, 13847}, {5405, 13846}, {5749, 17388}, {5816, 61272}, {5839, 9780}, {6470, 32556}, {6471, 32555}, {6542, 61344}, {6749, 7952}, {7232, 17380}, {7300, 54405}, {8584, 54280}, {9278, 39339}, {9326, 52900}, {9347, 54309}, {9509, 42081}, {10593, 50036}, {11011, 54377}, {11063, 14793}, {13006, 13337}, {13624, 37499}, {15533, 17237}, {15934, 17455}, {16590, 51105}, {17029, 37632}, {17120, 17262}, {17121, 17259}, {17243, 51171}, {17251, 17397}, {17255, 17396}, {17257, 32455}, {17265, 17391}, {17269, 17389}, {17271, 25503}, {17277, 29595}, {17279, 29601}, {17284, 50125}, {17290, 17378}, {17292, 50132}, {17293, 17377}, {17305, 50133}, {17309, 17368}, {17313, 17367}, {17323, 17364}, {17327, 17363}, {17332, 51170}, {17335, 29580}, {17342, 29619}, {17346, 29586}, {17354, 29588}, {17359, 29605}, {17360, 29614}, {17374, 21358}, {17387, 29630}, {17475, 37129}, {17609, 61650}, {18398, 61704}, {19744, 37869}, {19747, 31993}, {20072, 24441}, {20168, 32005}, {20170, 32107}, {20182, 37685}, {20997, 37587}, {21764, 36263}, {22332, 37552}, {23073, 50190}, {25055, 52706}, {25417, 32911}, {26071, 37652}, {29574, 51185}, {29602, 41310}, {29604, 50076}, {29610, 50077}, {29659, 50783}, {30950, 37673}, {31244, 49738}, {32847, 38087}, {33682, 49486}, {36479, 51000}, {37504, 37582}, {37595, 37679}, {37682, 54390}, {38023, 49768}, {38047, 49766}, {38107, 45942}, {39975, 52555}, {42697, 50112}, {46974, 52703}, {49762, 59407}, {49947, 53589}, {49948, 53588}, {50018, 50302}, {50660, 59334}, {55932, 60665}
X(62212) = reflection of X(17325) in X(26626)
X(62212) = X(514)-isoconjugate of X(58125)
X(62212) = crossdifference of every pair of points on line {513, 4770}
X(62212) = barycentric product X(i)*X(j) for these {i,j}: {1, 25055}, {81, 52706}, {100, 28220}, {668, 58141}
X(62212) = barycentric quotient X(i)/X(j) for these {i,j}: {692, 58125}, {25055, 75}, {28220, 693}, {52706, 321}, {58141, 513}
X(62212) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 6, 45}, {1, 44, 16672}, {1, 45, 16777}, {1, 1449, 16666}, {1, 16468, 60690}, {1, 16475, 3246}, {1, 16666, 6}, {1, 16667, 16670}, {1, 16670, 37}, {1, 16676, 39260}, {6, 1100, 16884}, {6, 2256, 56534}, {6, 16672, 44}, {6, 16675, 1743}, {6, 16777, 16885}, {6, 16884, 16777}, {9, 16668, 6}, {10, 4982, 50131}, {37, 16667, 6}, {44, 16672, 45}, {44, 39260, 16676}, {45, 16884, 1}, {81, 17013, 17595}, {145, 17369, 50087}, {193, 17045, 17253}, {999, 37503, 19297}, {1100, 1449, 6}, {1100, 16666, 1}, {1743, 3723, 16675}, {2280, 7113, 4289}, {3618, 17390, 17267}, {3621, 26039, 594}, {3623, 54389, 50113}, {3758, 17318, 49721}, {3758, 29584, 17318}, {4363, 4393, 50120}, {4393, 46922, 4363}, {4644, 17395, 49747}, {4670, 16834, 17119}, {4969, 61302, 2}, {5749, 17388, a53664}, {16671, 46845, 3731}, {16676, 39260, 16672}, {16777, 16885, 16677}, {17120, 17393, 17262}, {17121, 17394, 17259}, {17374, 29598, 21358}, {17380, 20090, 7232}, {29585, 59373, 4422}, {54402, 54403, 16472}
X(62213) lies on these lines:: {2, 340}, {4, 6}, {20, 5158}, {25, 52188}, {39, 37460}, {44, 34231}, {69, 52289}, {112, 33872}, {140, 15905}, {193, 36794}, {216, 3522}, {232, 14930}, {233, 46935}, {264, 51170}, {275, 51990}, {281, 16669}, {297, 59373}, {317, 51171}, {376, 52703}, {458, 1992}, {460, 11405}, {468, 7736}, {470, 37641}, {471, 37640}, {524, 52288}, {577, 3523}, {597, 52283}, {648, 5032}, {1119, 7277}, {1217, 36749}, {1285, 35483}, {1405, 54200}, {1585, 19053}, {1586, 19054}, {1609, 35477}, {1656, 38292}, {1657, 15851}, {3003, 35485}, {3088, 5007}, {3091, 61327}, {3146, 15860}, {3163, 3839}, {3516, 8573}, {3535, 32788}, {3536, 32787}, {3543, 52945}, {3589, 32001}, {3618, 11331}, {3620, 53025}, {3629, 32000}, {3815, 52290}, {3850, 59657}, {4232, 10311}, {4969, 7046}, {5024, 37934}, {5063, 10312}, {5065, 8882}, {5068, 36413}, {5073, 42459}, {5094, 7735}, {5095, 6531}, {5304, 6103}, {5306, 8889}, {5475, 34569}, {6353, 9300}, {6525, 9777}, {6620, 8541}, {6623, 7753}, {6995, 55084}, {7487, 7772}, {7505, 31407}, {7737, 40135}, {7738, 37196}, {7952, 16666}, {8749, 52187}, {9605, 37458}, {10299, 36748}, {10301, 45141}, {10979, 62067}, {11062, 13337}, {11063, 35473}, {11109, 37654}, {11348, 15526}, {12150, 35940}, {13292, 18855}, {14836, 35480}, {14848, 44228}, {15484, 37984}, {15708, 61312}, {16080, 60193}, {16670, 56814}, {17120, 55393}, {17121, 55394}, {18487, 50687}, {18533, 53026}, {21735, 36751}, {21844, 50660}, {22052, 61791}, {26958, 56346}, {32455, 56013}, {32534, 41758}, {33636, 46219}, {34568, 35906}, {35471, 41335}, {36430, 52707}, {36743, 37289}, {37305, 37503}, {38005, 43717}, {44096, 46327}, {53149, 54274}, {59649, 62036}, {59655, 61975}, {61340, 61912}
X(62213) = orthosymmedial-circle-inverse of X(40138)
X(62213) = polar conjugate of the isotomic conjugate of X(3524)
X(62213) = X(63)-isoconjugate of X(3531)
X(62213) = X(3162)-Dao conjugate of X(3531)
X(62213) = barycentric product X(4)*X(3524)
X(62213) = barycentric quotient X(i)/X(j) for these {i,j}: {25, 3531}, {3524, 69}
X(62213) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 3284, 61301}, {2, 61301, 61307}, {4, 6, 40138}, {4, 5702, 1990}, {4, 6749, 3087}, {4, 40065, 6749}, {4, 40138, 393}, {6, 1990, 5702}, {6, 3087, 393}, {6, 6748, 1249}, {6, 6749, 4}, {6, 40065, 3087}, {458, 56021, 52710}, {1990, 5702, 40138}, {1992, 52710, 56021}, {3087, 40138, 4}, {3284, 61301, 36427}, {5304, 52284, 6103}, {36427, 61307, 61301}
X(62214) lies on these lines:: {1, 4263}, {2, 37}, {6, 1201}, {8, 21892}, {9, 1050}, {19, 28353}, {39, 3731}, {44, 28370}, {45, 28352}, {172, 28383}, {198, 1914}, {269, 292}, {291, 53676}, {391, 17448}, {573, 3230}, {579, 61036}, {604, 9259}, {665, 28396}, {672, 28361}, {869, 22172}, {1015, 1743}, {1107, 5296}, {1149, 2347}, {1333, 7419}, {1400, 2176}, {1500, 16673}, {1716, 4447}, {1766, 19514}, {2092, 3247}, {2171, 20271}, {2178, 28348}, {2183, 21769}, {2238, 24528}, {2260, 28360}, {2268, 21008}, {2269, 16969}, {2285, 28385}, {2305, 8775}, {3009, 3056}, {3122, 3779}, {3160, 34057}, {3554, 23980}, {3723, 4277}, {3778, 4517}, {3959, 17452}, {3986, 5283}, {4110, 26048}, {4310, 52541}, {5042, 5563}, {5069, 16814}, {5301, 19297}, {5749, 16604}, {7296, 16470}, {9336, 46189}, {10459, 16777}, {10987, 36744}, {15624, 39688}, {16488, 16946}, {16672, 56926}, {16968, 28386}, {16972, 28369}, {17257, 37596}, {17261, 24598}, {17314, 21857}, {21033, 49509}, {21809, 24443}, {24328, 28014}, {25081, 40986}, {25590, 31198}, {28365, 28371}, {30646, 40131}, {33854, 38869}, {34247, 40934}, {39028, 39467}, {48854, 50620}, {53543, 60933}
X(62214) = crossdifference of every pair of points on line {667, 3667}
X(62214) = barycentric product X(1)*X(24440)
X(62214) = barycentric quotient X(24440)/X(75)
X(62214) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {9, 17053, 2275}, {37, 1575, 346}, {37, 2277, 2276}, {37, 28244, 2345}, {37, 46838, 17281}, {39, 21826, 3731}, {1149, 2347, 21785}
X(62215) lies on these lines:: {1, 6}, {19, 3204}, {33, 7140}, {40, 21864}, {41, 21801}, {46, 19297}, {78, 17281}, {198, 21853}, {326, 17351}, {374, 11011}, {584, 54359}, {997, 17369}, {1766, 2174}, {1872, 59223}, {1953, 3217}, {1994, 56352}, {2082, 17444}, {2161, 37533}, {2178, 37582}, {2325, 22836}, {2345, 27395}, {3057, 37503}, {3196, 25415}, {3214, 21011}, {3340, 61704}, {3617, 27522}, {3772, 30852}, {3811, 3943}, {4336, 4878}, {4415, 54369}, {4511, 54389}, {4675, 25930}, {4700, 22837}, {4727, 6765}, {4853, 50082}, {4861, 37654}, {5119, 54409}, {7190, 17278}, {7269, 37650}, {11009, 61695}, {15500, 40138}, {16200, 61708}, {17012, 27131}, {17279, 55391}, {17299, 40997}, {17350, 44179}, {17365, 53996}, {17455, 54377}, {18151, 20173}, {21871, 36744}, {25091, 37520}, {30144, 50115}, {36743, 37605}, {36846, 50131}, {37634, 55867}, {41687, 61693}
X(62215) = X(2)-isoconjugate of X(41442)
X(62215) = X(32664)-Dao conjugate of X(41442)
X(62215) = barycentric product X(1)*X(45701)
X(62215) = barycentric quotient X(i)/X(j) for these {i,j}: {31, 41442}, {45701, 75}
X(62215) = {X(2324),X(3553)}-harmonic conjugate of X(37)
X(62216) lies on these lines:: {1, 6}, {19, 4268}, {36, 61695}, {48, 2246}, {57, 61704}, {77, 5723}, {169, 7113}, {200, 50082}, {326, 17348}, {374, 1319}, {997, 17330}, {999, 61650}, {1155, 2262}, {1404, 54324}, {1442, 37650}, {1443, 37800}, {1465, 34492}, {2082, 2278}, {2161, 61146}, {2170, 2267}, {2178, 5126}, {2285, 17443}, {2325, 22837}, {2646, 37503}, {3214, 21012}, {3217, 17438}, {3576, 61708}, {3612, 54409}, {3707, 30144}, {3811, 4969}, {3870, 50131}, {3872, 17281}, {3935, 5839}, {4254, 37606}, {4273, 54356}, {4287, 7300}, {4341, 37695}, {4511, 37654}, {4530, 57277}, {4700, 22836}, {4727, 12629}, {4861, 54389}, {5035, 54382}, {5109, 54418}, {5120, 36279}, {5124, 54420}, {5819, 18450}, {5829, 8544}, {7982, 21864}, {8583, 52706}, {11425, 32318}, {16816, 27317}, {17012, 24597}, {17279, 55392}, {17337, 53996}, {17349, 44179}, {19297, 37618}, {24315, 49759}, {26639, 54280}, {31187, 54390}, {34545, 56041}, {36744, 37600}, {37697, 61730}
X(62216) = X(2)-isoconjugate of X(41487)
X(62216) = X(32664)-Dao conjugate of X(41487)
X(62216) = barycentric product X(1)*X(45700)
X(62216) = barycentric quotient X(i)/X(j) for these {i,j}: {31, 41487}, {45700, 75}
X(62216) = {X(6),X(34522)}-harmonic conjugate of X(37)
X(62217) lies on these lines:: {2, 1351}, {3, 49}, {6, 3787}, {22, 6090}, {23, 55595}, {25, 2979}, {30, 14826}, {51, 44456}, {69, 1368}, {110, 55629}, {140, 11427}, {154, 3098}, {182, 37672}, {193, 45298}, {219, 3784}, {222, 3781}, {323, 7485}, {343, 14914}, {426, 61355}, {428, 54013}, {511, 5020}, {550, 11206}, {576, 17825}, {599, 21243}, {631, 12160}, {1073, 6638}, {1260, 22161}, {1350, 9306}, {1352, 34609}, {1353, 7734}, {1370, 18440}, {1460, 3792}, {1495, 55604}, {1498, 13348}, {1583, 12313}, {1584, 12314}, {1593, 11444}, {1595, 11487}, {1597, 5891}, {1598, 10625}, {1611, 5028}, {1613, 52658}, {1656, 3527}, {1657, 31383}, {1660, 34778}, {1853, 34507}, {1899, 11898}, {1993, 5050}, {1994, 40916}, {1995, 55580}, {2063, 41716}, {2972, 52170}, {3051, 9605}, {3060, 11284}, {3066, 21969}, {3426, 18435}, {3517, 37486}, {3522, 12174}, {3526, 37493}, {3534, 4549}, {3564, 7386}, {3580, 31255}, {3619, 11548}, {3620, 8889}, {3631, 23332}, {3690, 22129}, {3794, 26657}, {3933, 4176}, {3937, 55466}, {3955, 23140}, {4550, 35501}, {5012, 21766}, {5024, 8041}, {5054, 44201}, {5085, 34986}, {5092, 17809}, {5093, 5650}, {5094, 37636}, {5097, 5646}, {5102, 15082}, {5117, 7879}, {5422, 11482}, {5446, 11484}, {5622, 13416}, {5644, 15004}, {5651, 33586}, {5876, 13093}, {5943, 11477}, {6101, 6642}, {6144, 11225}, {6353, 62174}, {6515, 30739}, {6636, 26864}, {6643, 12429}, {6676, 10519}, {6677, 21970}, {6688, 37517}, {6776, 10691}, {6800, 55643}, {6803, 31802}, {6804, 13142}, {6805, 49028}, {6806, 49029}, {7083, 7186}, {7085, 22128}, {7378, 18358}, {7387, 10627}, {7392, 21850}, {7393, 11426}, {7395, 7999}, {7400, 61607}, {7494, 59553}, {7496, 55701}, {7499, 37645}, {7514, 44324}, {7522, 48934}, {7529, 37484}, {7691, 15750}, {7714, 61044}, {8354, 32463}, {9544, 55648}, {9818, 15067}, {9821, 41266}, {10154, 33522}, {10170, 44413}, {10219, 55718}, {11064, 43653}, {11245, 46336}, {11365, 31737}, {11403, 15056}, {11414, 14157}, {11433, 34380}, {11441, 37198}, {11442, 31152}, {11456, 54041}, {11459, 21312}, {11479, 11793}, {11573, 42461}, {11574, 19588}, {11591, 12085}, {11850, 12359}, {12083, 54047}, {12165, 15051}, {12251, 41235}, {12308, 15695}, {12310, 41673}, {12316, 61659}, {13340, 18534}, {13353, 43908}, {13366, 55705}, {13391, 58764}, {13615, 48908}, {14156, 15694}, {15068, 32063}, {15108, 31101}, {15246, 55682}, {15606, 17834}, {15644, 17814}, {15905, 22138}, {16187, 21849}, {16195, 46728}, {18374, 37485}, {18536, 44665}, {18910, 26944}, {18950, 20080}, {19126, 34817}, {19136, 37491}, {19520, 48909}, {20850, 35259}, {20885, 34095}, {25514, 37659}, {26869, 45794}, {26881, 55620}, {26913, 32216}, {31831, 34780}, {31860, 55585}, {33523, 34966}, {33879, 53863}, {34483, 38260}, {34608, 48874}, {35264, 55602}, {35268, 55624}, {37269, 48875}, {37273, 48917}, {37478, 55572}, {37480, 54992}, {39884, 44442}, {41424, 55594}, {41462, 55678}, {43574, 54994}, {43650, 44111}, {44098, 47038}, {44110, 55632}, {44212, 50967}, {44438, 54040}, {45488, 55577}, {45489, 55579}, {47551, 50990}, {50977, 58447}, {51344, 57450}, {53093, 61773}, {54012, 61658}, {54173, 59543}, {55716, 59777}, {55720, 58470}, {59767, 61646}
X(62217) = reflection of X(5020) in X(17811)
X(62217) = isotomic conjugate of the polar conjugate of X(5013)
X(62217) = isogonal conjugate of the polar conjugate of X(3620)
X(62217) = X(i)-Ceva conjugate of X(j) for these (i,j): {3620, 5013}, {34817, 3}
X(62217) = X(i)-isoconjugate of X(j) for these (i,j): {19, 5395}, {1973, 56067}, {24006, 58100}
X(62217) = X(i)-Dao conjugate of X(j) for these (i,j): {6, 5395}, {5013, 43981}, {6337, 56067}
X(62217) = crossdifference of every pair of points on line {2501, 50543}
X(62217) = barycentric product X(i)*X(j) for these {i,j}: {3, 3620}, {69, 5013}, {394, 8889}, {3926, 12167}
X(62217) = barycentric quotient X(i)/X(j) for these {i,j}: {3, 5395}, {69, 56067}, {3620, 264}, {5013, 4}, {8889, 2052}, {12167, 393}, {20775, 31506}, {32661, 58100}
X(62217) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 394, 3167}, {6, 3819, 16419}, {22, 6090, 8780}, {25, 2979, 33878}, {155, 5447, 3}, {323, 7485, 11402}, {394, 3796, 3292}, {394, 3917, 3}, {1350, 9306, 9909}, {1993, 7484, 5050}, {1993, 7998, 7484}, {2979, 15066, 25}, {5891, 37483, 1597}, {6090, 33884, 55610}, {7393, 16266, 11426}, {7485, 11402, 12017}, {8780, 55610, 22}, {10519, 37669, 6676}, {11793, 37498, 11479}, {15068, 35243, 32063}, {15068, 54042, 35243}, {15644, 17814, 39568}, {16266, 32142, 7393}
X(62218) lies on these lines:: {1, 3697}, {2, 3243}, {3, 58688}, {8, 3452}, {9, 55}, {10, 3487}, {12, 5665}, {36, 5438}, {40, 3678}, {42, 3247}, {43, 3789}, {57, 3681}, {63, 46917}, {72, 1706}, {78, 3897}, {84, 35238}, {100, 3929}, {120, 33084}, {165, 5220}, {220, 5574}, {226, 38200}, {312, 59599}, {517, 51781}, {518, 5437}, {519, 26105}, {612, 1449}, {756, 16676}, {899, 3677}, {936, 999}, {958, 4866}, {960, 2136}, {1001, 30393}, {1191, 8951}, {1376, 3928}, {1490, 58643}, {1697, 3876}, {1698, 41863}, {1856, 7046}, {2308, 5269}, {2321, 5423}, {2550, 21060}, {2551, 6743}, {2886, 3679}, {2898, 25719}, {2951, 58678}, {2975, 45036}, {3041, 61222}, {3052, 3973}, {3189, 18250}, {3219, 35445}, {3242, 23511}, {3305, 3935}, {3306, 4661}, {3340, 3617}, {3434, 31142}, {3474, 60977}, {3475, 10390}, {3544, 3626}, {3577, 5790}, {3601, 4420}, {3686, 7172}, {3687, 4901}, {3696, 59597}, {3699, 11679}, {3749, 15601}, {3751, 37604}, {3786, 18163}, {3811, 4015}, {3848, 30350}, {3870, 5284}, {3875, 59295}, {3886, 27538}, {3913, 53052}, {3940, 9623}, {3951, 5128}, {3956, 54318}, {3961, 7290}, {3974, 4007}, {3983, 44840}, {3996, 30568}, {4005, 5183}, {4023, 30615}, {4035, 39570}, {4038, 5268}, {4050, 4517}, {4082, 4873}, {4090, 50314}, {4134, 54286}, {4312, 49732}, {4421, 15481}, {4533, 5687}, {4547, 8715}, {4557, 10434}, {4651, 30961}, {4659, 32937}, {4668, 5087}, {4669, 11525}, {4678, 11682}, {4711, 4915}, {4847, 10589}, {4853, 5048}, {5010, 41229}, {5044, 6765}, {5219, 25006}, {5234, 56176}, {5273, 59584}, {5281, 5325}, {5316, 36845}, {5328, 24386}, {5524, 17594}, {5531, 58663}, {5534, 58630}, {5573, 16496}, {5686, 5745}, {5690, 7971}, {5739, 49991}, {5784, 9954}, {5795, 20007}, {5815, 57284}, {5853, 18228}, {5927, 7994}, {6173, 26040}, {6282, 18908}, {6666, 10578}, {6769, 58631}, {7074, 52405}, {7079, 56316}, {7179, 17270}, {7226, 54309}, {7330, 35000}, {7688, 17857}, {8000, 37737}, {8056, 21342}, {8162, 25917}, {8727, 38154}, {9335, 39963}, {9580, 31018}, {9709, 54422}, {9776, 46916}, {9778, 60942}, {9780, 11518}, {9814, 15587}, {9841, 14872}, {10157, 43166}, {10176, 31393}, {10582, 41711}, {10590, 21075}, {11372, 15064}, {11520, 46933}, {11678, 36973}, {11684, 41348}, {12513, 53058}, {13405, 38057}, {14740, 60782}, {15492, 21000}, {15570, 36835}, {15600, 29820}, {17018, 25430}, {17123, 35227}, {17597, 54390}, {18193, 49503}, {18743, 49451}, {19605, 59269}, {20103, 24477}, {20196, 26015}, {20335, 59296}, {21384, 56190}, {26037, 55076}, {28043, 28050}, {30323, 33559}, {30567, 49450}, {31249, 51463}, {31435, 58657}, {31835, 49163}, {34607, 51090}, {35514, 59687}, {37709, 56879}, {42047, 59732}, {42871, 58451}, {46694, 53055}, {49460, 59506}, {53663, 59772}, {60953, 61028}
X(62218) = reflection of X(5437) in X(8580)
X(62218) = X(i)-Ceva conjugate of X(j) for these (i,j): {3617, 3731}, {4866, 9}
X(62218) = X(i)-isoconjugate of X(j) for these (i,j): {56, 30712}, {57, 39980}, {1014, 31503}, {1407, 56201}, {1412, 56226}, {3676, 28162}, {43924, 58132}
X(62218) = X(i)-Dao conjugate of X(j) for these (i,j): {1, 30712}, {3731, 43983}, {5452, 39980}, {11530, 7}, {24771, 56201}, {40599, 56226}
X(62218) = crossdifference of every pair of points on line {3669, 47935}
X(62218) = barycentric product X(i)*X(j) for these {i,j}: {8, 3731}, {9, 3617}, {21, 4058}, {55, 42034}, {200, 5226}, {281, 3984}, {346, 3340}, {644, 28161}, {646, 48338}, {3161, 10563}, {6605, 61031}, {11530, 56200}, {14350, 31343}
X(62218) = barycentric quotient X(i)/X(j) for these {i,j}: {9, 30712}, {55, 39980}, {200, 56201}, {210, 56226}, {644, 58132}, {1334, 31503}, {3340, 279}, {3617, 85}, {3731, 7}, {3984, 348}, {4058, 1441}, {5226, 1088}, {10563, 27818}, {11530, 43983}, {28161, 24002}, {42034, 6063}, {48338, 3669}, {61031, 59181}
X(62218) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 3740, 51780}, {8, 3452, 24392}, {8, 15829, 3680}, {9, 200, 3158}, {10, 25568, 25525}, {42, 7322, 3247}, {200, 210, 9}, {200, 4512, 3689}, {210, 3689, 3715}, {210, 3711, 200}, {756, 37553, 16676}, {936, 34790, 6762}, {960, 4882, 2136}, {960, 8168, 9819}, {1001, 58629, 30393}, {1376, 5223, 3928}, {2550, 21060, 28609}, {2551, 6743, 12625}, {3174, 58635, 9}, {3305, 3935, 10389}, {3340, 3617, 11530}, {3617, 3984, 3340}, {3617, 5226, 61031}, {3689, 3715, 4512}, {3715, 4512, 9}, {3870, 7308, 38316}, {3974, 4061, 4007}, {4711, 5289, 4915}, {4882, 9819, 8168}, {5534, 58630, 61122}, {8168, 9819, 2136}, {16496, 16569, 5573}, {20103, 24477, 31190}, {30827, 59414, 4847}, {40659, 58696, 210}, {41711, 61686, 10582}
X(62219) lies on these lines:: {2, 61308}, {3, 6}, {115, 13807}, {230, 18762}, {385, 13827}, {590, 7753}, {615, 61329}, {1506, 32789}, {2548, 32785}, {3069, 61336}, {3071, 7755}, {3767, 23259}, {5254, 42225}, {5306, 42215}, {5309, 6561}, {5319, 6459}, {5412, 14581}, {5475, 42277}, {6502, 9341}, {6560, 19100}, {6564, 14537}, {7735, 23273}, {7737, 23249}, {7739, 9541}, {7745, 18538}, {7746, 42274}, {7747, 42284}, {7748, 42275}, {7749, 32790}, {7765, 42258}, {7845, 45473}, {8576, 34417}, {8972, 31481}, {9300, 35255}, {11648, 42263}, {13711, 18424}, {13821, 13843}, {13834, 43792}, {32787, 61328}, {49262, 53518}
X(62219) = isogonal conjugate of the isotomic conjugate of X(32788)
X(62219) = X(59111)-Ceva conjugate of X(512)
X(62219) = X(13821)-Dao conjugate of X(76)
X(62219) = barycentric product X(6)*X(32788)
X(62219) = barycentric quotient X(32788)/X(76)
X(62219) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 3053, 6398}, {6, 6199, 1504}, {6, 6200, 39}, {6, 6398, 1505}, {6, 6412, 6421}, {6, 6437, 6422}, {6, 12963, 6200}, {6, 41410, 187}, {32, 5058, 5062}, {32, 6424, 5058}, {6199, 30435, 6}, {39655, 40825, 50375}
X(62220) lies on these lines:: {2, 61309}, {3, 6}, {115, 13687}, {230, 18538}, {385, 13707}, {590, 61328}, {615, 7753}, {1506, 32790}, {2067, 9341}, {2548, 32786}, {3068, 61335}, {3070, 7755}, {3767, 23249}, {5254, 42226}, {5306, 42216}, {5309, 6560}, {5319, 6460}, {5413, 14581}, {5475, 42274}, {6561, 19099}, {6565, 14537}, {7735, 23267}, {7737, 23259}, {7745, 18762}, {7746, 42277}, {7747, 42283}, {7748, 42276}, {7749, 32789}, {7765, 42259}, {7845, 45472}, {8577, 34417}, {8972, 31411}, {9300, 35256}, {9540, 31483}, {11648, 42264}, {13701, 13720}, {13711, 43791}, {13834, 18424}, {21843, 31403}, {31481, 32785}, {32788, 61329}, {49261, 53519}
X(62220) = isogonal conjugate of the isotomic conjugate of X(32787)
X(62220) = X(59110)-Ceva conjugate of X(512)
X(62220) = X(13701)-Dao conjugate of X(76)
X(62220) = barycentric product X(6)*X(32787)
X(62220) = barycentric quotient X(32787)/X(76)
X(62220) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 1384, 9675}, {6, 3053, 6221}, {6, 6221, 1504}, {6, 6395, 1505}, {6, 6396, 39}, {6, 6411, 6422}, {6, 6438, 6421}, {6, 12968, 6396}, {6, 19781, 51728}, {6, 41411, 187}, {32, 5062, 5058}, {32, 6423, 5062}, {6395, 30435, 6}, {39654, 40825, 50374}
X(62221) lies on these lines:: {1, 12690}, {2, 59580}, {11, 244}, {100, 37691}, {115, 124}, {125, 38960}, {149, 17724}, {226, 49478}, {238, 17070}, {528, 17719}, {594, 25760}, {595, 40273}, {982, 3829}, {984, 2886}, {995, 38034}, {1054, 6667}, {1104, 18483}, {1111, 4939}, {1538, 53599}, {1699, 3772}, {1738, 5087}, {1739, 17533}, {1834, 12047}, {1836, 37646}, {2968, 42761}, {2969, 8754}, {3035, 24715}, {3052, 9812}, {3058, 33127}, {3259, 5515}, {3271, 38390}, {3452, 21949}, {3614, 4642}, {3752, 3817}, {3782, 4392}, {3816, 17889}, {3838, 15569}, {3840, 48649}, {3847, 24174}, {3914, 17605}, {3932, 21241}, {4000, 9779}, {4026, 25385}, {4370, 33115}, {4422, 17777}, {4424, 17530}, {4674, 34122}, {4679, 17337}, {4854, 33105}, {4892, 4966}, {4969, 32843}, {4997, 26073}, {4999, 24851}, {5011, 43291}, {5057, 35466}, {5231, 17276}, {5432, 33094}, {5510, 15611}, {5511, 53825}, {5573, 15430}, {5698, 31187}, {5718, 10129}, {5724, 17577}, {5846, 37759}, {6690, 33095}, {6871, 37614}, {7173, 24443}, {7277, 24725}, {9330, 33108}, {9669, 24159}, {9955, 23537}, {10591, 17054}, {10593, 24046}, {10707, 33148}, {11235, 33144}, {11246, 29662}, {11269, 17365}, {11814, 25351}, {13273, 51422}, {15171, 24160}, {16594, 24988}, {16732, 24026}, {17018, 17775}, {17061, 33106}, {17064, 24703}, {17197, 18211}, {17246, 29639}, {17262, 30741}, {17340, 29857}, {17395, 17723}, {17463, 53540}, {17602, 33104}, {17726, 33155}, {17734, 28174}, {17761, 28521}, {17768, 33140}, {17783, 20075}, {18191, 38389}, {18527, 26728}, {20292, 37634}, {21342, 24386}, {22313, 61672}, {23821, 34589}, {24217, 25557}, {25531, 40480}, {26139, 27191}, {28530, 32851}, {28550, 59665}, {30942, 48632}, {31272, 43055}, {32486, 38038}, {32856, 51463}, {33130, 49736}, {33131, 37663}, {33141, 49498}, {34522, 43448}, {41011, 61661}, {44006, 51583}, {48643, 50117}
X(62221) = complement of the isotomic conjugate of X(58860)
X(62221) = X(i)-complementary conjugate of X(j) for these (i,j): {2334, 513}, {4606, 27076}, {4866, 59971}, {5936, 21260}, {8694, 24003}, {25430, 3835}, {34074, 4422}, {34820, 20317}, {40023, 21262}, {47915, 141}, {56048, 512}, {56237, 31946}, {57663, 4885}, {58860, 2887}
X(62221) = X(i)-Ceva conjugate of X(j) for these (i,j): {3616, 4802}, {3617, 28161}, {5556, 513}, {30712, 514}, {31359, 523}
X(62221) = X(i)-isoconjugate of X(j) for these (i,j): {100, 28162}, {692, 58132}, {1110, 30712}, {1252, 39980}, {2149, 56201}, {4570, 31503}
X(62221) = X(i)-Dao conjugate of X(j) for these (i,j): {514, 30712}, {650, 56201}, {661, 39980}, {1086, 58132}, {4988, 56226}, {8054, 28162}, {11530, 765}, {28161, 3617}, {50330, 31503}, {50457, 10436}
X(62221) = crossdifference of every pair of points on line {101, 28162}
X(62221) = barycentric product X(i)*X(j) for these {i,j}: {11, 5226}, {244, 42034}, {514, 28161}, {1086, 3617}, {1111, 3731}, {3261, 48338}, {3340, 4858}, {4058, 17205}
X(62221) = barycentric quotient X(i)/X(j) for these {i,j}: {11, 56201}, {244, 39980}, {514, 58132}, {649, 28162}, {1086, 30712}, {3120, 56226}, {3125, 31503}, {3340, 4564}, {3617, 1016}, {3731, 765}, {5226, 4998}, {10563, 5382}, {14350, 43290}, {28161, 190}, {42034, 7035}, {48338, 101}
X(62221) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {11, 1086, 3756}, {11, 3120, 1086}, {149, 17724, 53534}, {1738, 5087, 51415}, {2886, 3944, 4415}, {3838, 24210, 17056}, {3914, 17605, 37662}, {10129, 33134, 5718}, {11269, 61716, 17365}
X(62222) lies on these lines:: {1, 4704}, {2, 18193}, {6, 49447}, {7, 27549}, {8, 144}, {9, 16823}, {10, 6646}, {38, 27064}, {44, 28582}, {57, 27538}, {63, 6194}, {69, 3790}, {75, 5220}, {85, 60909}, {100, 29348}, {145, 25269}, {171, 42054}, {190, 518}, {192, 3751}, {210, 32939}, {238, 537}, {239, 726}, {320, 3932}, {329, 3705}, {335, 49692}, {519, 32106}, {527, 3717}, {528, 49698}, {666, 9501}, {672, 3508}, {740, 49712}, {756, 32940}, {883, 14189}, {894, 984}, {896, 32927}, {1001, 17336}, {1046, 41261}, {1125, 51294}, {1155, 3699}, {1215, 38000}, {1279, 24841}, {1281, 4712}, {1350, 56180}, {1386, 49513}, {1447, 4518}, {1698, 17236}, {1738, 4440}, {1743, 49446}, {1999, 32912}, {2325, 4684}, {2796, 49697}, {2975, 60723}, {3006, 17484}, {3085, 25601}, {3218, 3952}, {3219, 3757}, {3242, 4676}, {3245, 4738}, {3416, 17347}, {3616, 3731}, {3644, 49486}, {3667, 4498}, {3681, 32932}, {3703, 33066}, {3715, 19804}, {3759, 49453}, {3773, 17287}, {3782, 33118}, {3826, 7321}, {3844, 17273}, {3868, 56311}, {3869, 9369}, {3870, 25734}, {3883, 60942}, {3912, 5850}, {3923, 49448}, {3927, 4385}, {3935, 4427}, {3967, 14829}, {3971, 32913}, {3992, 4880}, {3994, 32919}, {3999, 25531}, {4026, 17258}, {4042, 42029}, {4078, 17300}, {4090, 17596}, {4096, 17122}, {4126, 11246}, {4307, 50286}, {4310, 26685}, {4316, 49998}, {4327, 60856}, {4356, 50090}, {4358, 4756}, {4360, 4663}, {4388, 17781}, {4389, 38047}, {4415, 33121}, {4419, 59406}, {4429, 17276}, {4432, 49675}, {4438, 33101}, {4439, 17771}, {4454, 5686}, {4499, 15310}, {4579, 7193}, {4641, 32926}, {4649, 17319}, {4655, 33165}, {4656, 29837}, {4661, 32929}, {4683, 33162}, {4696, 11684}, {4703, 33169}, {4716, 4753}, {4722, 32928}, {4852, 49522}, {4860, 30829}, {4884, 33071}, {4887, 9780}, {4901, 60977}, {4903, 30567}, {4942, 42034}, {4966, 17264}, {4969, 28472}, {4997, 61649}, {5176, 53792}, {5263, 17351}, {5423, 28610}, {5542, 25101}, {5695, 49450}, {5847, 20072}, {5853, 49707}, {5904, 7283}, {5905, 29641}, {6172, 50310}, {6541, 17310}, {6542, 34379}, {6790, 21578}, {7174, 50127}, {7191, 20068}, {7226, 26223}, {7262, 32920}, {7292, 17154}, {9041, 49695}, {9053, 49709}, {9330, 26627}, {10327, 20078}, {10453, 56082}, {10980, 26103}, {13587, 44724}, {15481, 17277}, {16468, 49455}, {16477, 49472}, {16484, 49491}, {16669, 49463}, {16815, 51297}, {16824, 41229}, {16825, 49532}, {16833, 51056}, {17117, 49493}, {17121, 32921}, {17123, 42055}, {17140, 27065}, {17160, 28555}, {17184, 33166}, {17254, 32784}, {17260, 24325}, {17262, 49470}, {17263, 25557}, {17266, 49676}, {17268, 33087}, {17280, 49511}, {17288, 29674}, {17291, 33159}, {17306, 26083}, {17324, 29633}, {17333, 50295}, {17334, 24723}, {17348, 49525}, {17487, 28580}, {17764, 49701}, {17767, 24715}, {17768, 32850}, {17770, 32847}, {17777, 26015}, {17784, 44446}, {18201, 24003}, {20059, 39570}, {20470, 23343}, {21061, 56318}, {21093, 33140}, {21805, 32845}, {24216, 26139}, {24477, 56084}, {24627, 32931}, {24695, 50289}, {24844, 29327}, {26065, 29634}, {26580, 33170}, {26800, 27020}, {27184, 33163}, {27945, 40217}, {28522, 50016}, {28526, 49772}, {29580, 50777}, {29584, 51035}, {29607, 53601}, {29673, 33099}, {29839, 56078}, {30579, 54309}, {30758, 60717}, {31161, 32917}, {31300, 50307}, {32772, 42039}, {32856, 33115}, {32859, 32862}, {32941, 49503}, {33064, 33164}, {33065, 33161}, {33098, 33117}, {33114, 33151}, {33126, 44416}, {33153, 56520}, {33676, 51929}, {33931, 60729}, {35596, 53672}, {37567, 44720}, {38057, 42697}, {39126, 41712}, {41242, 46909}, {47359, 49748}, {49445, 49488}, {49452, 49497}, {49466, 51090}, {49482, 49508}, {49495, 55998}, {49721, 50075}, {50095, 50834}
X(62222) = midpoint of X(i) and X(j) for these {i,j}: {1757, 24821}, {4480, 4899}
X(62222) = reflection of X(i) in X(j) for these {i,j}: {8, 4899}, {239, 1757}, {320, 3932}, {335, 49692}, {3685, 190}, {4440, 1738}, {4645, 3717}, {4684, 2325}, {4716, 4753}, {24715, 49693}, {24841, 1279}, {32846, 4439}, {32857, 10}, {32922, 44}, {49675, 4432}
X(62222) = anticomplement of X(24231)
X(62222) = X(25380)-Dao conjugate of X(4124)
X(62222) = cevapoint of X(144) and X(33888)
X(62222) = barycentric product X(190)*X(25380)
X(62222) = barycentric quotient X(25380)/X(514)
X(62222) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {8, 4488, 24280}, {9, 24349, 16823}, {38, 32938, 27064}, {63, 32937, 7081}, {75, 5220, 60731}, {894, 984, 16830}, {984, 32935, 894}, {3218, 3952, 5205}, {3219, 17165, 3757}, {3681, 32933, 32932}, {3729, 5223, 8}, {4649, 49456, 17319}, {4663, 49523, 4360}, {4676, 49501, 3242}, {15481, 49483, 17277}, {17334, 49524, 24723}, {17336, 49499, 1001}, {17350, 31302, 1}, {17351, 49515, 5263}, {32912, 32925, 1999}, {32931, 36263, 24627}
X(62223) lies on these lines:: {1, 28534}, {2, 7238}, {6, 7}, {8, 15533}, {37, 4888}, {44, 6173}, {45, 527}, {57, 14564}, {69, 4478}, {75, 40341}, {86, 17255}, {142, 16885}, {144, 17245}, {190, 17313}, {193, 7263}, {239, 15534}, {320, 599}, {329, 37682}, {481, 44635}, {482, 44636}, {524, 4405}, {536, 29605}, {545, 17316}, {594, 7222}, {894, 3763}, {903, 4393}, {940, 17483}, {991, 60922}, {1100, 4862}, {1119, 6748}, {1150, 31030}, {1266, 50120}, {1279, 59372}, {1373, 7968}, {1374, 7969}, {1447, 31489}, {1449, 4902}, {1647, 4860}, {1743, 61020}, {1992, 4395}, {2099, 60718}, {3000, 36971}, {3196, 37272}, {3218, 26738}, {3242, 50307}, {3306, 31202}, {3475, 21000}, {3553, 7271}, {3554, 7274}, {3598, 3815}, {3618, 48631}, {3620, 7227}, {3630, 42696}, {3631, 7231}, {3662, 47355}, {3663, 16884}, {3664, 16777}, {3729, 17311}, {3758, 17290}, {3772, 3982}, {3834, 50127}, {3912, 49721}, {3943, 4454}, {3945, 17246}, {3959, 4955}, {4252, 6147}, {4255, 24470}, {4312, 49478}, {4346, 17395}, {4357, 4798}, {4361, 6144}, {4370, 29627}, {4383, 26842}, {4384, 4715}, {4389, 29586}, {4398, 20090}, {4399, 20080}, {4409, 50113}, {4419, 16672}, {4440, 17318}, {4445, 17116}, {4470, 61313}, {4473, 17234}, {4480, 41313}, {4643, 24603}, {4645, 59407}, {4648, 16675}, {4659, 17374}, {4664, 29625}, {4667, 4887}, {4670, 17274}, {4708, 10436}, {4713, 30967}, {4741, 17251}, {4795, 17023}, {4796, 17382}, {4859, 16669}, {4869, 17340}, {4911, 44518}, {5219, 31201}, {5308, 49742}, {5341, 7289}, {5695, 49764}, {5749, 48632}, {5762, 50677}, {5880, 49772}, {5902, 52626}, {5905, 37674}, {6356, 36748}, {6542, 49722}, {6549, 24281}, {6646, 15668}, {7146, 53546}, {7179, 37637}, {7229, 48635}, {8557, 60953}, {9965, 17056}, {10708, 61073}, {13329, 59380}, {15492, 20195}, {16814, 60977}, {16826, 24441}, {17120, 48629}, {17160, 50133}, {17254, 41847}, {17259, 17347}, {17262, 17300}, {17265, 17350}, {17267, 17298}, {17269, 17297}, {17273, 17327}, {17278, 60980}, {17284, 31138}, {17288, 17293}, {17292, 51186}, {17296, 53664}, {17303, 53598}, {17309, 17375}, {17314, 32093}, {17323, 17379}, {17344, 25590}, {17362, 31995}, {17367, 51185}, {17369, 21358}, {17487, 29589}, {19297, 24328}, {21010, 24405}, {21279, 53421}, {21454, 37662}, {24231, 38315}, {24331, 28558}, {24593, 30824}, {24692, 48829}, {24695, 25557}, {24841, 50790}, {26626, 49741}, {28043, 44785}, {28333, 34824}, {29569, 49748}, {29579, 49726}, {29611, 50993}, {29615, 50989}, {29617, 51188}, {29676, 33097}, {30811, 31029}, {30833, 54389}, {31019, 31187}, {31140, 54352}, {31164, 37520}, {32935, 49769}, {37580, 38530}, {42314, 60883}, {49483, 51051}, {50098, 52709}, {51099, 53534}
X(62223) = reflection of X(i) in X(j) for these {i,j}: {45, 4675}, {4675, 4896}, {17119, 42697}, {54280, 34824}
X(62223) = crossdifference of every pair of points on line {926, 58158}
X(62223) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {7, 4644, 1086}, {7, 17365, 6}, {69, 7228, 17118}, {320, 4363, 599}, {320, 50128, 4363}, {599, 4363, 61321}, {894, 7232, 3763}, {894, 17227, 61344}, {1086, 4644, 6}, {1086, 17365, 4644}, {3664, 17276, 16777}, {3664, 60962, 17276}, {3729, 17376, 17311}, {3758, 17290, 47352}, {4000, 7277, 6}, {4361, 17364, 6144}, {4419, 17392, 16672}, {4440, 17378, 17318}, {4648, 17334, 16675}, {4648, 20059, 17334}, {4659, 17374, 50087}, {4667, 4887, 17301}, {4670, 17274, 17325}, {4888, 60933, 37}, {7222, 21296, 594}, {7232, 61344, 17227}, {7321, 17364, 4361}, {10436, 17345, 17253}, {17116, 17361, 4445}, {17227, 61344, 3763}, {17298, 17351, 17267}, {17347, 26806, 17259}
X(62224) lies on these lines:: {2, 4478}, {6, 8}, {7, 15533}, {9, 4677}, {10, 4545}, {37, 3632}, {44, 4007}, {45, 3625}, {69, 4399}, {75, 40341}, {142, 50076}, {145, 1213}, {193, 4665}, {239, 3763}, {319, 599}, {391, 3943}, {519, 5257}, {524, 7231}, {572, 59503}, {573, 12645}, {894, 15534}, {952, 37499}, {956, 1030}, {966, 3621}, {1086, 4371}, {1100, 3679}, {1449, 4668}, {1654, 17318}, {1992, 7227}, {2285, 36920}, {2321, 4701}, {2968, 36748}, {3052, 4046}, {3434, 53421}, {3553, 4915}, {3554, 4882}, {3617, 17398}, {3618, 48636}, {3620, 4395}, {3626, 17303}, {3630, 42697}, {3631, 4405}, {3633, 3723}, {3661, 47355}, {3705, 37637}, {3731, 4727}, {3759, 17293}, {3815, 7172}, {3875, 4690}, {3879, 28634}, {3969, 19723}, {4030, 31477}, {4058, 4700}, {4060, 17281}, {4254, 59235}, {4357, 50120}, {4360, 17251}, {4363, 5564}, {4384, 17311}, {4393, 17327}, {4402, 48632}, {4431, 49721}, {4460, 4748}, {4464, 41312}, {4657, 49770}, {4669, 5750}, {4678, 61313}, {4698, 29605}, {4725, 10436}, {4733, 50284}, {4746, 4856}, {4851, 50095}, {4852, 17270}, {4873, 15492}, {4889, 16831}, {4971, 17257}, {5015, 44518}, {5069, 52959}, {5110, 5774}, {5124, 5687}, {5222, 48635}, {5224, 20016}, {5227, 7297}, {5232, 17395}, {5275, 33090}, {5296, 50113}, {5697, 21873}, {5742, 20013}, {5816, 5844}, {6329, 61343}, {6539, 19738}, {6542, 17259}, {6646, 50088}, {6748, 7046}, {7081, 31489}, {7228, 20080}, {7232, 17117}, {8148, 32431}, {8252, 56386}, {8253, 56385}, {9761, 46175}, {9763, 46176}, {12513, 21773}, {15668, 17377}, {16644, 40714}, {16645, 40713}, {16666, 59772}, {16673, 50123}, {16675, 17314}, {16815, 17386}, {16816, 17265}, {16833, 17231}, {16834, 17239}, {16975, 21858}, {17045, 50129}, {17121, 48630}, {17135, 37673}, {17151, 17344}, {17160, 17255}, {17243, 50079}, {17262, 17346}, {17267, 17294}, {17269, 17349}, {17271, 17323}, {17277, 17309}, {17282, 50081}, {17287, 17290}, {17291, 51186}, {17313, 17373}, {17328, 24441}, {17337, 29616}, {17340, 37654}, {17365, 32087}, {17366, 21358}, {17368, 51185}, {17376, 31139}, {17380, 40891}, {17381, 51353}, {18526, 37508}, {19732, 20017}, {20046, 41809}, {20174, 24524}, {21027, 32852}, {21793, 32864}, {26685, 50097}, {29630, 48640}, {31187, 33077}, {35578, 51187}, {46845, 51093}, {49486, 50308}, {49509, 49690}, {50100, 61000}, {50128, 51188}
X(62224) = reflection of X(i) in X(j) for these {i,j}: {16777, 17275}, {17118, 42696}
X(62224) = crossdifference of every pair of points on line {6371, 58182}
X(62224) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {8, 5839, 594}, {8, 17362, 6}, {44, 4007, 53664}, {69, 4399, 17119}, {239, 4445, 3763}, {319, 4361, 599}, {319, 29617, 4361}, {594, 5839, 6}, {594, 17362, 5839}, {966, 3621, 17388}, {966, 17388, 16672}, {2345, 4969, 6}, {3625, 3686, 17299}, {3632, 4034, 37}, {3686, 17299, 45}, {3759, 17293, 47352}, {3759, 29615, 17293}, {3875, 4690, 17253}, {4363, 17363, 6144}, {4371, 32099, 1086}, {4384, 17372, 17311}, {4393, 32025, 17327}, {4677, 50082, 50087}, {4852, 17270, 17325}, {5564, 17363, 4363}, {16816, 17295, 17265}, {17117, 17360, 7232}, {17121, 48630, 61344}, {17151, 17344, 49747}, {17160, 17343, 17255}, {17277, 20055, 17309}, {17294, 17348, 17267}, {17314, 17330, 16675}, {17344, 50085, 17151}
X(62225) lies on these lines:: {8, 15533}, {10, 28554}, {75, 141}, {536, 24603}, {599, 52709}, {903, 51353}, {1213, 4686}, {1992, 4363}, {3617, 49747}, {3696, 49536}, {3758, 4405}, {3875, 4798}, {3943, 4688}, {4361, 51171}, {4364, 4740}, {4370, 4384}, {4393, 10022}, {4395, 29630}, {4399, 7277}, {4407, 4733}, {4409, 4643}, {4415, 4980}, {4431, 4739}, {4470, 50120}, {4472, 17160}, {4478, 7321}, {4644, 6144}, {4659, 17330}, {4667, 50085}, {4670, 50099}, {4690, 50119}, {4708, 4726}, {4714, 52626}, {4772, 17243}, {4908, 31211}, {4971, 29588}, {5222, 17119}, {5564, 7228}, {6542, 49733}, {6703, 19833}, {7227, 17117}, {7231, 17363}, {7238, 29615}, {16816, 49726}, {16826, 28309}, {17151, 17398}, {17256, 28297}, {17281, 31183}, {17334, 28634}, {17365, 20080}, {17366, 61344}, {17388, 25590}, {17392, 29605}, {17395, 29603}, {29572, 34824}, {29593, 49741}, {29616, 31139}, {29624, 50113}, {29625, 49738}, {55955, 60710}
X(62225) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {75, 4665, 1086}, {75, 48628, 7263}, {1086, 4665, 594}, {1086, 48635, 17227}, {4363, 50098, 4969}, {4399, 17116, 7277}, {4431, 4739, 17245}, {4470, 50120, 61302}, {4665, 7263, 61343}, {4665, 61343, 48628}, {4726, 4967, 17246}, {7263, 17227, 1086}, {7263, 48628, 48635}, {7263, 61343, 17227}, {17118, 32087, 17362}, {17227, 48628, 61343}, {17227, 61343, 48635}, {48628, 48635, 594}
X(62226) lies on these lines:: {2, 3993}, {8, 32946}, {10, 321}, {37, 24060}, {38, 4980}, {42, 4709}, {75, 982}, {171, 55095}, {192, 59312}, {210, 4732}, {226, 7235}, {310, 59505}, {319, 33097}, {519, 32771}, {561, 20888}, {594, 2887}, {726, 7226}, {740, 31993}, {984, 42029}, {1125, 32915}, {1211, 48643}, {1215, 3696}, {1654, 33099}, {1698, 41839}, {1836, 50308}, {1999, 24342}, {2321, 29653}, {2345, 25453}, {2886, 4665}, {3120, 56810}, {3175, 3842}, {3187, 33682}, {3626, 3681}, {3661, 17889}, {3679, 32937}, {3687, 25385}, {3706, 4883}, {3721, 22206}, {3739, 25501}, {3742, 4739}, {3773, 3925}, {3775, 3782}, {3831, 28612}, {3840, 4359}, {3875, 29644}, {3879, 23812}, {3886, 29651}, {3923, 5271}, {3930, 4058}, {3932, 48644}, {3980, 11679}, {3995, 27812}, {4011, 4384}, {4037, 5257}, {4042, 32935}, {4090, 4651}, {4104, 21093}, {4361, 25496}, {4362, 5269}, {4363, 32853}, {4385, 31327}, {4415, 4733}, {4438, 50048}, {4669, 31161}, {4671, 26037}, {4694, 50608}, {4699, 26102}, {4703, 17275}, {4734, 29825}, {4847, 20237}, {4848, 7211}, {4854, 50298}, {4871, 19804}, {4886, 33096}, {4967, 24210}, {4981, 49520}, {5224, 33154}, {5235, 32936}, {5249, 49560}, {5295, 49598}, {5564, 32861}, {5737, 32934}, {6535, 21027}, {6539, 34475}, {6682, 42051}, {6685, 32860}, {7244, 60735}, {8013, 26580}, {9148, 22043}, {9335, 30942}, {10180, 49462}, {11269, 19825}, {16606, 22184}, {17116, 32913}, {17117, 29821}, {17135, 49479}, {17140, 31136}, {17147, 30970}, {17160, 17600}, {17164, 59307}, {17165, 49510}, {17289, 33132}, {17490, 29827}, {17495, 31241}, {19701, 50281}, {19808, 33135}, {19822, 29635}, {19862, 56221}, {20292, 50304}, {20911, 21416}, {21026, 48648}, {21071, 52579}, {21084, 40564}, {21241, 21829}, {21443, 40087}, {21820, 24044}, {21949, 28595}, {21951, 22171}, {24168, 50605}, {24295, 26723}, {24552, 50023}, {24692, 33080}, {24703, 28634}, {25590, 39594}, {26098, 42696}, {27478, 31027}, {28522, 28606}, {28611, 46827}, {29846, 46918}, {32772, 49477}, {32857, 37653}, {32914, 49482}, {33066, 42334}, {33107, 41821}, {43534, 60267}, {43997, 58820}, {50018, 61358}, {50096, 59511}, {51863, 60719}
X(62226) = midpoint of X(28605) and X(31330)
X(62226) = reflection of X(43223) in X(31993)
X(62226) = X(46772)-Ceva conjugate of X(10)
X(62226) = X(i)-isoconjugate of X(j) for these (i,j): {58, 39972}, {1333, 39738}, {2206, 56212}, {3733, 29199}
X(62226) = X(i)-Dao conjugate of X(j) for these (i,j): {10, 39972}, {37, 39738}, {40603, 56212}
X(62226) = barycentric product X(i)*X(j) for these {i,j}: {10, 4699}, {321, 26102}, {3952, 48399}, {4033, 29198}
X(62226) = barycentric quotient X(i)/X(j) for these {i,j}: {10, 39738}, {37, 39972}, {321, 56212}, {1018, 29199}, {4699, 86}, {26102, 81}, {29198, 1019}, {48399, 7192}
X(62226) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 4365, 3993}, {2, 49474, 4970}, {10, 321, 3971}, {10, 4135, 756}, {38, 4980, 50117}, {42, 17163, 4709}, {75, 3741, 24165}, {321, 756, 4135}, {321, 21020, 10}, {756, 4135, 3971}, {1215, 3696, 4685}, {1215, 4457, 4849}, {3696, 4849, 4457}, {3706, 24325, 42057}, {3995, 27812, 59306}, {4457, 4849, 4685}, {4671, 26037, 59517}, {8013, 48642, 26580}, {17163, 31025, 42}, {48643, 50312, 1211}
X(62227) lies on these lines:: {1, 19741}, {2, 37}, {8, 3159}, {10, 27797}, {42, 4135}, {72, 3621}, {144, 31303}, {145, 2901}, {149, 50747}, {190, 16704}, {239, 32094}, {244, 28516}, {306, 4072}, {329, 20017}, {514, 4024}, {516, 50000}, {518, 49980}, {519, 39699}, {537, 17145}, {538, 31061}, {594, 27081}, {726, 17154}, {740, 3952}, {756, 4732}, {894, 26860}, {899, 28522}, {908, 22031}, {975, 19337}, {1089, 4868}, {1150, 17262}, {1215, 21806}, {1449, 19743}, {1743, 3187}, {1757, 17162}, {1824, 7408}, {1897, 14954}, {2229, 20688}, {2321, 26580}, {3120, 6541}, {3218, 30579}, {3219, 18163}, {3294, 16816}, {3685, 20045}, {3790, 31079}, {3842, 27812}, {3891, 4387}, {3896, 3967}, {3912, 31647}, {3932, 4442}, {3936, 3943}, {3948, 52959}, {3950, 4054}, {3969, 4415}, {3970, 29583}, {3971, 4365}, {3993, 29822}, {4009, 28484}, {4058, 4656}, {4062, 21093}, {4066, 26115}, {4115, 40891}, {4189, 56538}, {4360, 41242}, {4425, 6535}, {4427, 17763}, {4434, 4781}, {4439, 33136}, {4519, 46909}, {4552, 18593}, {4645, 44006}, {4659, 26627}, {4678, 5295}, {4693, 32927}, {4852, 41241}, {4972, 6057}, {6539, 30582}, {7206, 36250}, {7230, 27040}, {7283, 17539}, {8025, 34064}, {10453, 20068}, {16705, 33775}, {16777, 19740}, {16884, 19717}, {16885, 19742}, {16975, 31036}, {17021, 17116}, {17029, 61163}, {17117, 35595}, {17135, 32925}, {17140, 17450}, {17146, 49532}, {17150, 32930}, {17160, 37680}, {17165, 32915}, {17230, 21070}, {17233, 31017}, {17242, 31019}, {17300, 40085}, {17310, 22035}, {17314, 31034}, {17316, 22048}, {17355, 29833}, {17460, 20039}, {17491, 32846}, {17770, 49995}, {17777, 32842}, {17780, 24428}, {18145, 40089}, {18359, 50039}, {18600, 33939}, {19284, 50044}, {19874, 42031}, {20009, 50322}, {20011, 32937}, {20016, 21839}, {20040, 25253}, {20078, 22001}, {20081, 22036}, {20290, 33099}, {21061, 25269}, {21282, 32847}, {21935, 27708}, {22010, 31053}, {22011, 24049}, {22012, 24077}, {22021, 40903}, {22022, 24048}, {22029, 36591}, {22039, 40906}, {24044, 29591}, {26758, 33077}, {26771, 28654}, {26844, 36791}, {27064, 45222}, {27801, 30638}, {28526, 49990}, {28599, 33095}, {29653, 48642}, {30939, 39698}, {30942, 49445}, {30950, 50117}, {31136, 49520}, {31161, 49471}, {31855, 52872}, {32931, 49452}, {32933, 37639}, {33761, 55095}, {39740, 56039}, {39995, 39997}, {41226, 46785}, {46897, 49462}, {52049, 53363}, {52137, 61403}, {53114, 56281}, {56209, 60267}, {60723, 61157}
X(62227) = reflection of X(i) in X(j) for these {i,j}: {3952, 3994}, {17154, 29824}, {17495, 4358}, {19998, 3952}
X(62227) = anticomplement of X(17495)
X(62227) = anticomplement of the isotomic conjugate of X(39698)
X(62227) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {39698, 6327}, {40039, 315}, {53685, 20295}, {59072, 75}
X(62227) = X(i)-Ceva conjugate of X(j) for these (i,j): {903, 10}, {17160, 31855}, {39698, 2}
X(62227) = X(i)-isoconjugate of X(j) for these (i,j): {58, 39982}, {1333, 39697}, {2206, 39994}, {52680, 60809}
X(62227) = X(i)-Dao conjugate of X(j) for these (i,j): {10, 39982}, {37, 39697}, {3943, 519}, {40603, 39994}
X(62227) = trilinear pole of line {4145, 21714}
X(62227) = crossdifference of every pair of points on line {667, 2308}
X(62227) = barycentric product X(i)*X(j) for these {i,j}: {10, 17160}, {37, 18145}, {42, 40089}, {75, 31855}, {99, 21714}, {190, 59737}, {310, 58292}, {313, 40091}, {321, 37680}, {668, 4145}, {740, 40095}, {903, 52872}, {1018, 21606}, {3952, 21297}, {4033, 21385}, {4491, 27808}, {27801, 33882}
X(62227) = barycentric quotient X(i)/X(j) for these {i,j}: {10, 39697}, {37, 39982}, {321, 39994}, {4145, 513}, {4491, 3733}, {17160, 86}, {18145, 274}, {21297, 7192}, {21385, 1019}, {21606, 7199}, {21714, 523}, {23141, 7254}, {31855, 1}, {33882, 1333}, {37680, 81}, {40089, 310}, {40091, 58}, {40095, 18827}, {52872, 519}, {58292, 42}, {59737, 514}
X(62227) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {37, 321, 31025}, {37, 31025, 2}, {75, 31035, 2}, {192, 4671, 2}, {312, 3644, 4850}, {312, 17147, 2}, {312, 42044, 17147}, {321, 3175, 3995}, {321, 3995, 2}, {321, 4043, 4671}, {2901, 56318, 145}, {3175, 22034, 321}, {3644, 4850, 17147}, {3790, 33134, 31079}, {3969, 4415, 31037}, {3971, 4365, 4651}, {3995, 31025, 37}, {4358, 17495, 2}, {4519, 49523, 46909}, {4850, 42044, 3644}, {17233, 33151, 31017}, {17280, 33155, 2}, {17490, 46938, 2}, {28605, 41839, 2}, {32849, 37759, 2}
X(62228) lies on these lines:: {8, 1992}, {9, 52885}, {10, 4664}, {75, 141}, {86, 4007}, {190, 3679}, {192, 4708}, {239, 47352}, {319, 4644}, {536, 17250}, {662, 4390}, {894, 6144}, {1125, 50121}, {1268, 3247}, {1278, 17239}, {1698, 4535}, {2321, 4687}, {2345, 3759}, {2643, 59261}, {3617, 17256}, {3626, 17346}, {3632, 46922}, {3634, 50110}, {3644, 4431}, {3687, 60267}, {3723, 30598}, {3729, 17328}, {3739, 17240}, {3790, 4733}, {3875, 17400}, {3943, 29576}, {4058, 4751}, {4060, 17377}, {4102, 5287}, {4357, 4764}, {4360, 29603}, {4361, 17371}, {4363, 15533}, {4377, 28605}, {4384, 17342}, {4395, 29613}, {4399, 17368}, {4407, 49447}, {4439, 50312}, {4445, 17116}, {4461, 17258}, {4470, 50079}, {4472, 17389}, {4473, 17281}, {4478, 17364}, {4643, 51353}, {4659, 17271}, {4668, 50127}, {4670, 20055}, {4678, 54280}, {4686, 17238}, {4688, 17230}, {4691, 50093}, {4699, 17229}, {4726, 17236}, {4727, 29570}, {4739, 17232}, {4740, 17237}, {4772, 17231}, {4798, 17299}, {4821, 17235}, {4908, 41848}, {4971, 17397}, {5222, 17289}, {6539, 28606}, {6542, 41847}, {7227, 17363}, {7918, 33941}, {10436, 17386}, {15668, 29625}, {16673, 31248}, {16706, 32087}, {16815, 17269}, {16816, 17359}, {16826, 50087}, {17023, 50088}, {17117, 17293}, {17118, 17287}, {17119, 17292}, {17151, 17307}, {17160, 17308}, {17244, 50097}, {17260, 53664}, {17270, 17329}, {17275, 17336}, {17280, 28634}, {17286, 17341}, {17294, 17387}, {17295, 25590}, {17301, 29591}, {17303, 17393}, {17314, 28653}, {17315, 29624}, {17318, 29610}, {17354, 50095}, {17367, 50098}, {17369, 29617}, {17374, 39704}, {17395, 29608}, {19876, 31332}, {21356, 52709}, {21868, 56210}, {26039, 50129}, {26738, 31025}, {27268, 28633}, {29577, 34824}, {29604, 50099}, {29609, 61313}, {29611, 37756}, {29612, 50113}, {29614, 50120}, {29618, 49738}, {33151, 42029}, {37212, 41423}, {38191, 49772}, {41152, 49727}, {42697, 50994}, {49450, 49536}, {52335, 60668}
X(62228) = reflection of X(17250) in X(29593)
X(62228) = isotomic conjugate of the isogonal conjugate of X(9331)
X(62228) = barycentric product X(i)*X(j) for these {i,j}: {75, 9330}, {76, 9331}, {190, 48423}
X(62228) = barycentric quotient X(i)/X(j) for these {i,j}: {9330, 1}, {9331, 6}, {9334, 9332}, {48423, 514}
X(62228) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {8, 3758, 50077}, {75, 594, 48630}, {75, 3661, 17227}, {75, 17228, 48629}, {75, 48630, 17228}, {75, 48637, 7263}, {75, 48638, 48627}, {75, 48639, 1086}, {75, 48640, 3662}, {594, 1086, 61343}, {594, 4665, 3661}, {594, 48628, 75}, {1086, 3661, 48639}, {1086, 48639, 17227}, {1086, 61343, 3661}, {1278, 17239, 17249}, {2345, 5564, 3759}, {3617, 50107, 17256}, {3661, 4665, 75}, {3661, 17227, 17228}, {3661, 48628, 4665}, {3662, 48636, 48640}, {3729, 32025, 17328}, {3943, 29576, 51488}, {4058, 4967, 17233}, {4363, 29615, 17360}, {4431, 5224, 3644}, {4445, 17116, 17361}, {4665, 61343, 1086}, {4670, 20055, 50132}, {4699, 17229, 17241}, {4798, 17299, 29588}, {4798, 29588, 17394}, {4967, 17233, 4751}, {7263, 48634, 48637}, {17117, 17293, 17370}, {17160, 17308, 17399}, {17227, 48630, 3661}, {17299, 28604, 17394}, {28604, 29588, 4798}, {48627, 48635, 48638}
X(62229) lies on these lines:: {2, 4398}, {7, 34064}, {9, 19796}, {190, 19785}, {192, 3782}, {306, 3644}, {312, 3663}, {321, 4389}, {329, 50101}, {333, 4419}, {536, 27184}, {726, 32773}, {894, 50068}, {940, 4440}, {1086, 41839}, {1211, 1278}, {1266, 4656}, {1992, 20214}, {1999, 17276}, {2796, 17716}, {2887, 49445}, {3159, 33833}, {3175, 3662}, {3187, 17347}, {3210, 4415}, {3219, 49748}, {3305, 37756}, {3729, 19786}, {3752, 27130}, {3759, 17781}, {3875, 33066}, {3891, 33100}, {3914, 49447}, {3971, 33149}, {3982, 29574}, {3993, 33103}, {3994, 33125}, {3995, 17234}, {4135, 33174}, {4346, 18141}, {4357, 42029}, {4360, 5905}, {4384, 19820}, {4388, 49453}, {4417, 17147}, {4425, 49493}, {4429, 32925}, {4442, 7226}, {4452, 14555}, {4514, 49446}, {4659, 19808}, {4664, 5249}, {4854, 24349}, {4886, 17151}, {4970, 33101}, {5224, 28605}, {5271, 17258}, {5287, 7321}, {5739, 17160}, {16706, 56082}, {17184, 17233}, {17235, 22034}, {17247, 31993}, {17255, 37653}, {17261, 24789}, {17277, 19789}, {17301, 27064}, {17318, 17778}, {17334, 37652}, {17335, 19831}, {17336, 19830}, {17352, 33150}, {17354, 32774}, {17361, 50292}, {17365, 58820}, {17377, 32859}, {17378, 17483}, {17380, 26223}, {17889, 49456}, {18136, 59761}, {19828, 25728}, {20078, 41629}, {24177, 30829}, {24248, 32926}, {25527, 42033}, {26580, 50106}, {26746, 57037}, {26840, 49747}, {28516, 32778}, {28522, 33084}, {29641, 49523}, {29664, 48645}, {29673, 49517}, {32865, 49520}, {32921, 33099}, {32923, 49746}, {32928, 33098}, {32933, 33155}, {32934, 33152}, {32936, 33143}, {33064, 49452}, {33095, 49455}, {37595, 50128}, {41816, 42696}, {42034, 54311}, {44307, 48627}
X(62229) = reflection of X(32773) in X(33154)
X(62229) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {192, 3782, 18134}, {1266, 4656, 19804}, {3210, 4415, 5233}, {3995, 33146, 17234}, {4419, 30699, 333}, {5905, 50071, 4360}, {17147, 33151, 4417}, {17184, 42044, 17233}, {17336, 19830, 26723}, {25527, 55998, 42033}, {32925, 33145, 4429}
X(62230) lies on these lines:: {2, 16669}, {7, 19796}, {8, 19833}, {63, 17378}, {69, 19808}, {81, 320}, {86, 4001}, {193, 19804}, {312, 4644}, {319, 19797}, {333, 3664}, {524, 4886}, {527, 34064}, {940, 17364}, {1100, 26840}, {1961, 17771}, {1992, 9776}, {1999, 17365}, {3175, 31300}, {3187, 7321}, {3218, 42045}, {3219, 17317}, {3666, 20090}, {3874, 7186}, {3879, 32939}, {4038, 17770}, {4357, 42028}, {4359, 20086}, {4641, 17300}, {4649, 33068}, {4664, 20078}, {4670, 37653}, {4675, 37652}, {4851, 42033}, {5249, 41629}, {5287, 17347}, {5294, 17297}, {6646, 37595}, {7277, 27064}, {8025, 17322}, {9332, 29645}, {14996, 32859}, {16706, 37685}, {17019, 17258}, {17121, 40688}, {17276, 58820}, {17289, 32863}, {17315, 32933}, {17360, 19822}, {17373, 50048}, {17375, 32777}, {17387, 17776}, {17778, 32851}, {18134, 56519}, {19723, 27147}, {19750, 29628}, {19828, 33146}, {19832, 21296}, {19837, 56810}, {20069, 28582}, {20072, 44307}, {20101, 49478}, {22128, 56439}, {26842, 37756}, {32093, 37666}, {32913, 33073}, {32949, 33121}, {37631, 38000}, {46922, 54311}
X(62230) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {81, 320, 19786}, {940, 17364, 33066}, {3187, 7321, 19820}
X(62231) lies on these lines:: {1, 4407}, {2, 4690}, {6, 319}, {7, 11008}, {8, 1992}, {9, 17315}, {10, 46922}, {37, 29588}, {44, 4473}, {45, 17389}, {69, 3759}, {75, 193}, {81, 4886}, {86, 3686}, {141, 17121}, {144, 3644}, {145, 4664}, {190, 519}, {238, 49754}, {239, 320}, {344, 17386}, {391, 4687}, {518, 25048}, {527, 17160}, {536, 20016}, {594, 17120}, {597, 17292}, {599, 17367}, {648, 5081}, {662, 3684}, {742, 49715}, {752, 50016}, {894, 3629}, {896, 14459}, {966, 17394}, {1100, 1654}, {1125, 31144}, {1266, 50019}, {1447, 50251}, {1449, 5224}, {1647, 3570}, {1743, 17233}, {1757, 4439}, {2234, 4489}, {2238, 30967}, {2323, 37774}, {2325, 49761}, {2345, 51170}, {2895, 19786}, {3008, 17297}, {3187, 33066}, {3244, 50093}, {3248, 3783}, {3578, 17011}, {3589, 17287}, {3618, 17228}, {3620, 17370}, {3621, 50107}, {3630, 17288}, {3631, 17291}, {3632, 50127}, {3633, 50121}, {3662, 40341}, {3672, 17329}, {3687, 41629}, {3705, 14614}, {3707, 29574}, {3739, 20090}, {3791, 33126}, {3797, 31310}, {3834, 29590}, {3875, 17347}, {3879, 17277}, {3882, 45751}, {3912, 4700}, {3943, 28337}, {3945, 4751}, {3946, 17273}, {3975, 30939}, {4000, 17361}, {4357, 4856}, {4359, 20086}, {4360, 4416}, {4361, 6144}, {4363, 15534}, {4364, 29584}, {4384, 17378}, {4389, 16834}, {4393, 4643}, {4399, 7277}, {4405, 49727}, {4419, 50129}, {4422, 17310}, {4440, 4715}, {4480, 17133}, {4657, 17343}, {4659, 50088}, {4667, 50095}, {4670, 50082}, {4675, 16816}, {4686, 31300}, {4716, 17770}, {4741, 17301}, {4753, 32847}, {4798, 17275}, {4850, 31303}, {4851, 17263}, {4852, 6646}, {4889, 16814}, {4911, 7877}, {4938, 29632}, {5015, 7760}, {5057, 17162}, {5232, 17400}, {5263, 51196}, {5749, 48630}, {5750, 32025}, {5846, 49698}, {5847, 32850}, {6172, 20050}, {6329, 48635}, {7081, 41624}, {8584, 17369}, {9355, 28870}, {15533, 17290}, {16477, 49560}, {16522, 16826}, {16667, 17270}, {16668, 17239}, {16669, 17280}, {16670, 17294}, {16671, 17229}, {16704, 32851}, {16777, 17331}, {16815, 17392}, {16884, 17248}, {16885, 17242}, {17014, 17399}, {17023, 17271}, {17045, 17252}, {17117, 17365}, {17119, 50128}, {17230, 50076}, {17234, 31183}, {17237, 50124}, {17240, 26685}, {17241, 37650}, {17250, 26626}, {17251, 17397}, {17253, 17396}, {17254, 17395}, {17257, 17393}, {17259, 17391}, {17260, 17390}, {17261, 17388}, {17272, 17380}, {17278, 17375}, {17279, 17373}, {17281, 20055}, {17295, 17353}, {17296, 17352}, {17299, 17350}, {17300, 17348}, {17302, 17344}, {17303, 37677}, {17305, 50114}, {17309, 17339}, {17311, 17338}, {17312, 17337}, {17313, 29628}, {17314, 17336}, {17316, 17335}, {17318, 17333}, {17319, 17332}, {17321, 17328}, {17341, 30833}, {17342, 29616}, {17371, 51171}, {17483, 19820}, {17720, 31056}, {17790, 25298}, {19796, 32859}, {19808, 37685}, {19998, 22323}, {20017, 42033}, {20046, 42044}, {20058, 42720}, {20536, 26081}, {20955, 30892}, {21296, 48629}, {23659, 24437}, {24692, 50021}, {24715, 50018}, {24723, 49488}, {24841, 50017}, {25278, 41316}, {26044, 37869}, {26738, 31034}, {27191, 41140}, {27495, 36409}, {29569, 50125}, {29578, 49731}, {29585, 51488}, {29587, 50081}, {29592, 52706}, {29601, 60986}, {29609, 61302}, {29611, 59373}, {29613, 47352}, {29620, 31285}, {29659, 50283}, {29676, 32853}, {29833, 31143}, {31029, 33129}, {32029, 50026}, {32845, 49985}, {32846, 49769}, {32852, 33118}, {32861, 33121}, {32864, 33073}, {32922, 34379}, {32939, 50306}, {33076, 49685}, {33082, 49489}, {33116, 37652}, {33682, 42334}, {33891, 50248}, {36494, 49498}, {36531, 50309}, {36534, 47356}, {45222, 50277}, {45420, 56385}, {45421, 56386}, {47355, 48634}, {49450, 51192}, {50079, 54389}, {55393, 56013}
X(62231) = midpoint of X(20016) and X(20072)
X(62231) = reflection of X(i) in X(j) for these {i,j}: {239, 4969}, {320, 239}, {1266, 50019}, {3912, 4700}, {4693, 49710}, {6542, 44}, {17160, 49770}, {24692, 50021}, {24715, 50018}, {24841, 50017}, {32029, 50026}, {32847, 4753}, {49761, 2325}
X(62231) = anticomplement of X(17374)
X(62231) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 17346, 17256}, {6, 319, 17289}, {6, 4445, 17368}, {6, 17363, 319}, {8, 1992, 3758}, {9, 17377, 17315}, {44, 6542, 17264}, {69, 3759, 16706}, {69, 5222, 17227}, {145, 54280, 4664}, {193, 5839, 75}, {239, 320, 37756}, {594, 32455, 17120}, {894, 17362, 5564}, {1100, 1654, 17322}, {1100, 4708, 29586}, {1654, 29586, 4708}, {3618, 32099, 17228}, {3629, 17362, 894}, {3630, 17366, 17288}, {3758, 50077, 8}, {3759, 17227, 5222}, {3879, 17277, 17317}, {4000, 20080, 17361}, {4360, 4416, 17258}, {4361, 6144, 17364}, {4361, 17364, 7321}, {4393, 4643, 17320}, {4393, 50074, 4643}, {4399, 7277, 17116}, {4643, 50131, 4393}, {4690, 16666, 2}, {4708, 29586, 17322}, {4851, 17349, 17263}, {5222, 17227, 16706}, {16667, 17270, 17381}, {16669, 17372, 17280}, {16670, 17294, 17354}, {16816, 50133, 4675}, {17275, 17379, 28653}, {17316, 37654, 17335}, {17335, 50132, 17316}, {50074, 50131, 17320}
X(62232) lies on these lines:: {2, 6}, {3, 22510}, {13, 19780}, {14, 7746}, {18, 16529}, {32, 37832}, {115, 36967}, {187, 36969}, {231, 51276}, {381, 19781}, {616, 10617}, {619, 22866}, {621, 22847}, {1080, 53454}, {1989, 40578}, {2076, 6108}, {2963, 18814}, {3053, 37333}, {3129, 11063}, {3458, 52154}, {5007, 42488}, {5309, 16241}, {5340, 52688}, {5611, 22511}, {5617, 35006}, {5869, 54485}, {6770, 53465}, {7739, 42092}, {7745, 43104}, {7748, 42529}, {7749, 16242}, {7753, 16966}, {7772, 42936}, {7907, 30472}, {9606, 42949}, {10616, 11300}, {10645, 11648}, {11304, 22893}, {12815, 42580}, {13103, 39554}, {13881, 42154}, {14537, 41409}, {18362, 36970}, {19570, 30471}, {20425, 22238}, {21445, 41039}, {22846, 39555}, {36759, 59383}, {41121, 41408}, {41940, 42592}, {42626, 44518}, {43620, 44289}
X(62232) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {395, 396, 3180}, {590, 615, 34541}, {13846, 13847, 5859}
X(62233) lies on these lines:: {2, 6}, {3, 22511}, {13, 7746}, {14, 19781}, {17, 16530}, {32, 37835}, {115, 36968}, {187, 36970}, {231, 51269}, {381, 19780}, {383, 53465}, {617, 10616}, {618, 22911}, {622, 22893}, {1989, 40579}, {2076, 6109}, {2963, 18813}, {3053, 37332}, {3130, 11063}, {3457, 52154}, {5007, 42489}, {5309, 16242}, {5339, 52689}, {5613, 35006}, {5615, 22510}, {5868, 54484}, {6773, 53454}, {7739, 42089}, {7745, 43101}, {7748, 42528}, {7749, 16241}, {7753, 16967}, {7772, 42937}, {7907, 30471}, {9606, 42948}, {10617, 11299}, {10646, 11648}, {11303, 22847}, {12815, 42581}, {13102, 39555}, {13881, 42155}, {14537, 41408}, {18362, 36969}, {19570, 30472}, {20426, 22236}, {21445, 41038}, {22891, 39554}, {36760, 59384}, {41122, 41409}, {41940, 42593}, {42625, 44518}, {43620, 52649}
X(62233) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {395, 396, 3181}, {590, 615, 34540}, {13846, 13847, 5858}
X(62234) lies on these lines:: {1, 30964}, {2, 330}, {38, 1920}, {42, 34020}, {43, 25286}, {57, 18056}, {75, 4392}, {76, 23473}, {171, 18064}, {238, 799}, {244, 1921}, {274, 30970}, {310, 3741}, {320, 350}, {334, 3006}, {561, 982}, {668, 899}, {700, 24413}, {714, 35532}, {726, 1978}, {811, 1430}, {873, 59643}, {874, 32845}, {1278, 39467}, {1458, 4554}, {1575, 59519}, {1965, 7191}, {1966, 3218}, {1977, 39914}, {3112, 17598}, {3240, 24524}, {3662, 30632}, {3666, 18059}, {3720, 31008}, {3760, 31137}, {3761, 29827}, {3840, 18152}, {3945, 20091}, {3948, 30967}, {3952, 25302}, {4022, 6385}, {4033, 41142}, {4346, 4441}, {4358, 18149}, {4359, 51863}, {4495, 18075}, {4871, 6381}, {5211, 20345}, {6374, 17157}, {6382, 17155}, {7018, 17184}, {7196, 7247}, {7244, 33764}, {7292, 39044}, {8033, 32772}, {8620, 19565}, {10453, 17137}, {10980, 18078}, {11339, 16502}, {16610, 59526}, {16706, 18058}, {17029, 52044}, {17126, 52138}, {17135, 25293}, {17143, 31136}, {17165, 41318}, {17486, 20284}, {17495, 53363}, {17756, 17786}, {18057, 18739}, {18068, 18193}, {18135, 30947}, {18140, 30950}, {18275, 35525}, {20530, 31645}, {20889, 42038}, {20935, 37655}, {21877, 26767}, {22199, 26974}, {24165, 40087}, {24197, 41535}, {25303, 29822}, {26840, 30660}, {26959, 30955}, {30940, 32919}, {30969, 40017}, {31000, 33788}, {32035, 46150}, {32925, 59518}, {33787, 54284}, {34022, 45223}, {34086, 42027}
X(62234) = X(53641)-anticomplementary conjugate of X(69)
X(62234) = X(3227)-Ceva conjugate of X(75)
X(62234) = X(i)-isoconjugate of X(j) for these (i,j): {42, 715}, {1918, 18826}
X(62234) = X(i)-Dao conjugate of X(j) for these (i,j): {2229, 899}, {6381, 536}, {34021, 18826}, {40592, 715}
X(62234) = crossdifference of every pair of points on line {213, 8640}
X(62234) = barycentric product X(i)*X(j) for these {i,j}: {81, 35532}, {274, 714}, {310, 2229}, {514, 53366}, {1921, 36817}, {3227, 52882}
X(62234) = barycentric quotient X(i)/X(j) for these {i,j}: {81, 715}, {274, 18826}, {714, 37}, {2229, 42}, {35532, 321}, {36817, 292}, {52882, 536}, {53366, 190}
X(62234) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6384, 17149, 2}, {18149, 52049, 4358}, {24165, 59505, 40087}
X(62235) lies on these lines:: {1, 21}, {2, 3715}, {6, 4392}, {7, 15346}, {8, 2094}, {9, 58607}, {11, 5852}, {42, 17593}, {44, 3290}, {45, 24512}, {55, 4430}, {57, 3681}, {69, 33089}, {72, 5253}, {88, 291}, {89, 1390}, {100, 518}, {104, 35459}, {105, 56513}, {141, 33170}, {145, 34610}, {149, 17768}, {190, 29824}, {200, 9352}, {210, 9342}, {238, 3315}, {244, 1757}, {320, 3006}, {329, 5729}, {333, 17140}, {354, 3219}, {388, 3617}, {404, 5904}, {497, 20078}, {516, 13243}, {517, 38669}, {519, 3245}, {523, 4467}, {524, 32842}, {527, 1156}, {528, 35596}, {537, 17763}, {550, 944}, {553, 25006}, {726, 32919}, {750, 49448}, {894, 46909}, {902, 49675}, {908, 5850}, {940, 7226}, {942, 5260}, {956, 1159}, {982, 32911}, {984, 37633}, {1054, 21805}, {1086, 33139}, {1150, 24349}, {1255, 3989}, {1266, 50758}, {1320, 55929}, {1376, 4661}, {1449, 39251}, {1758, 53531}, {1776, 18839}, {1788, 26482}, {1961, 42039}, {2078, 14151}, {2095, 59387}, {2177, 49498}, {2246, 3509}, {2308, 17598}, {2801, 5536}, {2810, 56878}, {2886, 17483}, {3058, 10032}, {3240, 17595}, {3242, 17126}, {3243, 35258}, {3305, 10980}, {3306, 5223}, {3333, 3951}, {3337, 3678}, {3338, 3876}, {3361, 3984}, {3434, 9965}, {3474, 49719}, {3475, 55868}, {3487, 5550}, {3555, 56288}, {3579, 10167}, {3616, 3927}, {3621, 17784}, {3625, 45287}, {3634, 5557}, {3648, 15171}, {3650, 15172}, {3660, 37787}, {3662, 33114}, {3683, 29817}, {3703, 32863}, {3705, 32859}, {3711, 61156}, {3720, 33761}, {3741, 32940}, {3742, 27065}, {3751, 4850}, {3782, 33142}, {3816, 26792}, {3840, 32938}, {3870, 3928}, {3888, 50003}, {3891, 37683}, {3925, 26842}, {3929, 4666}, {3937, 9052}, {3938, 4650}, {3957, 4640}, {3977, 4684}, {3994, 24821}, {4001, 33075}, {4003, 4663}, {4018, 4861}, {4031, 24393}, {4067, 5563}, {4084, 5288}, {4114, 61031}, {4252, 36565}, {4292, 5178}, {4310, 24597}, {4316, 9963}, {4358, 4756}, {4389, 29829}, {4414, 49490}, {4420, 37582}, {4427, 17145}, {4438, 33069}, {4440, 4442}, {4511, 5126}, {4641, 7191}, {4649, 46901}, {4652, 41863}, {4655, 33120}, {4683, 29655}, {4693, 50001}, {4722, 29821}, {4767, 5205}, {4847, 20292}, {4884, 33093}, {4912, 4956}, {4921, 32914}, {4966, 32849}, {4972, 26840}, {4973, 13587}, {5047, 18398}, {5080, 12019}, {5083, 7677}, {5086, 24391}, {5087, 59377}, {5211, 20072}, {5231, 10129}, {5235, 24325}, {5249, 43180}, {5274, 20214}, {5297, 37520}, {5303, 34772}, {5528, 30295}, {5542, 54357}, {5657, 32213}, {5694, 45977}, {5708, 5815}, {5779, 9779}, {5843, 9809}, {5905, 11680}, {6583, 6920}, {6594, 60989}, {6762, 14923}, {6905, 12738}, {6986, 12005}, {7174, 9347}, {7232, 25959}, {7277, 17726}, {7779, 60446}, {9335, 37679}, {9802, 28212}, {10308, 43741}, {10394, 54408}, {10453, 32933}, {10883, 60895}, {11019, 17781}, {11025, 61005}, {11220, 41338}, {11246, 33110}, {11269, 33151}, {11349, 50378}, {12528, 12704}, {12648, 34744}, {12701, 28646}, {13373, 26878}, {14450, 24390}, {14829, 17165}, {15481, 35595}, {16704, 17154}, {16816, 24596}, {17063, 37687}, {17127, 17597}, {17135, 32939}, {17141, 17206}, {17150, 41629}, {17155, 32853}, {17156, 50106}, {17184, 33121}, {17276, 33134}, {17288, 48647}, {17364, 33070}, {17365, 33112}, {17536, 58565}, {17591, 61358}, {17599, 37685}, {17722, 61707}, {17728, 27131}, {17770, 32844}, {17771, 32843}, {20042, 31301}, {20045, 24841}, {20067, 44669}, {20068, 32926}, {23155, 26893}, {24165, 32864}, {24231, 33129}, {24468, 33557}, {24589, 60731}, {24627, 46897}, {24723, 29835}, {24725, 29676}, {24892, 33103}, {25722, 30353}, {26227, 49499}, {26234, 60729}, {28610, 30332}, {29636, 50285}, {29662, 33101}, {29673, 33067}, {29690, 33097}, {30478, 46934}, {30628, 60990}, {30831, 33064}, {30942, 32935}, {31146, 60905}, {31204, 33130}, {31302, 37684}, {31673, 54154}, {32636, 57283}, {32779, 49511}, {32856, 33140}, {32857, 33136}, {32917, 49479}, {32936, 42057}, {33080, 33169}, {33081, 33167}, {33085, 33162}, {33086, 49524}, {33087, 33161}, {33098, 33141}, {33115, 49676}, {33124, 56520}, {33137, 33146}, {33148, 35466}, {33153, 37646}, {33163, 33172}, {33173, 44416}, {34784, 60968}, {37540, 54281}, {38460, 44663}, {39594, 42044}, {40216, 57785}, {41555, 52254}, {42014, 60984}, {42871, 61155}, {46483, 48936}, {50755, 53601}, {52255, 61011}
X(62235) = reflection of X(i) in X(j) for these {i,j}: {100, 3218}, {149, 51463}, {3935, 1155}, {5057, 26015}, {9963, 4316}, {17484, 11}, {36002, 5536}
X(62235) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {1121, 21287}, {1156, 1330}, {1333, 39357}, {2291, 2895}, {34056, 2893}, {34068, 1654}, {35348, 3448}, {60047, 52364}, {60479, 21294}
X(62235) = X(6)-isoconjugate of X(60094)
X(62235) = X(9)-Dao conjugate of X(60094)
X(62235) = crossdifference of every pair of points on line {661, 1643}
X(62235) = barycentric product X(i)*X(j) for these {i,j}: {1, 17297}, {75, 5030}, {100, 48571}
X(62235) = barycentric quotient X(i)/X(j) for these {i,j}: {1, 60094}, {5030, 1}, {17297, 75}, {48571, 693}
X(62235) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {38, 32913, 81}, {44, 3999, 7292}, {63, 3873, 1621}, {210, 27003, 9342}, {238, 17449, 3315}, {244, 1757, 37680}, {354, 3219, 5284}, {899, 18201, 88}, {982, 32912, 32911}, {1155, 3935, 100}, {1776, 18839, 53055}, {2975, 3868, 34195}, {2975, 34195, 51683}, {3218, 3935, 1155}, {3337, 3678, 17531}, {3868, 3897, 12559}, {3874, 6763, 21}, {3989, 4038, 1255}, {4003, 4663, 17012}, {4641, 21342, 7191}, {4661, 23958, 1376}, {4722, 42038, 29821}, {4860, 5220, 2}, {5057, 26015, 10707}, {5231, 31164, 10129}, {5905, 24477, 11680}, {16704, 17154, 32922}, {18201, 49712, 899}, {20068, 37639, 32926}, {28610, 36845, 44447}, {30942, 32935, 41242}, {33064, 33119, 30831}, {36263, 54352, 1}, {36845, 44447, 34611}, {37520, 49515, 5297}
X(62236) lies on these lines:: {1, 4015}, {2, 3711}, {8, 442}, {9, 1174}, {35, 51570}, {42, 17600}, {55, 4661}, {63, 31508}, {78, 61762}, {80, 519}, {81, 3961}, {88, 17449}, {100, 518}, {145, 2551}, {200, 3306}, {210, 3957}, {214, 54391}, {244, 5524}, {329, 34611}, {354, 9342}, {528, 17484}, {535, 9963}, {537, 4954}, {661, 48337}, {750, 49498}, {756, 3979}, {758, 5541}, {899, 3315}, {902, 49712}, {956, 2320}, {1100, 3920}, {1376, 4430}, {1391, 4511}, {1482, 3850}, {1538, 10698}, {1757, 3722}, {2098, 20014}, {2099, 31145}, {2177, 49448}, {2238, 16777}, {2895, 4030}, {2975, 3612}, {3006, 49698}, {3058, 26792}, {3240, 3242}, {3241, 3940}, {3434, 20015}, {3555, 4420}, {3621, 12635}, {3625, 41696}, {3632, 10129}, {3633, 5330}, {3679, 21026}, {3685, 4756}, {3699, 29824}, {3717, 50744}, {3740, 29817}, {3744, 16669}, {3748, 27065}, {3750, 33761}, {3868, 54286}, {3869, 3895}, {3871, 5904}, {3881, 17531}, {3890, 3984}, {3891, 20012}, {3911, 14151}, {3938, 32911}, {3996, 17165}, {4060, 4071}, {4090, 32943}, {4127, 37563}, {4144, 17299}, {4358, 4767}, {4414, 49503}, {4547, 5506}, {4555, 57929}, {4669, 5425}, {4671, 49460}, {4684, 49991}, {4685, 32923}, {4692, 4720}, {4711, 44840}, {4716, 49983}, {4737, 49687}, {4792, 30575}, {4819, 28503}, {4849, 7191}, {4850, 16496}, {4860, 61156}, {4863, 31053}, {4864, 7292}, {4882, 11520}, {4900, 55924}, {4917, 12526}, {4946, 49464}, {4966, 60459}, {5057, 5853}, {5080, 12690}, {5220, 61155}, {5235, 49457}, {5259, 32635}, {5260, 34790}, {5297, 49478}, {5303, 56176}, {5328, 36845}, {5375, 6603}, {5531, 36002}, {5537, 13243}, {5730, 20050}, {5844, 48667}, {5846, 56886}, {5852, 6154}, {5905, 49719}, {7411, 15104}, {7677, 37736}, {7779, 20056}, {9052, 56878}, {9053, 32842}, {9780, 50394}, {10699, 17310}, {10912, 20054}, {11523, 14923}, {11680, 25568}, {14459, 17769}, {14943, 41798}, {15570, 61686}, {15733, 56551}, {15934, 53620}, {16506, 16704}, {16610, 54309}, {17012, 21870}, {17145, 17780}, {17160, 39744}, {17483, 34612}, {17495, 24841}, {17535, 50190}, {17724, 33139}, {17765, 32843}, {17768, 20095}, {17784, 20059}, {19878, 36946}, {19998, 32922}, {20011, 32926}, {20048, 49486}, {20078, 34607}, {20085, 44669}, {26015, 31272}, {26227, 49450}, {26627, 51055}, {26842, 49732}, {27479, 49459}, {27757, 49702}, {29632, 49693}, {29673, 30831}, {29685, 31247}, {30615, 32858}, {30985, 32920}, {31143, 33076}, {32779, 49529}, {32846, 49996}, {32851, 49714}, {32917, 49510}, {32931, 49458}, {32941, 41242}, {33077, 49688}, {33115, 49697}, {33129, 49772}, {33175, 49524}, {34772, 51683}, {37633, 49490}, {40216, 57815}, {41539, 60948}, {41555, 60996}, {44447, 60957}, {54352, 56010}
X(62236) = reflection of X(i) in X(j) for these {i,j}: {100, 3935}, {1320, 4867}, {3218, 3689}, {13243, 5537}, {36002, 5531}
X(62236) = anticomplement of X(51463)
X(62236) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {88, 2890}, {1174, 30578}, {2346, 21290}
X(62236) = crossdifference of every pair of points on line {1643, 48151}
X(62236) = barycentric product X(100)*X(47772)
X(62236) = barycentric quotient X(47772)/X(693)
X(62236) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 4015, 17536}, {1, 21805, 37680}, {210, 3957, 5284}, {210, 42819, 35595}, {899, 49675, 3315}, {3218, 3689, 100}, {3218, 3935, 3689}, {3555, 4420, 5253}, {3681, 3870, 1621}, {3711, 41711, 42871}, {3711, 42871, 2}, {3871, 5904, 11684}, {3957, 35595, 42819}, {17449, 56009, 88}, {21870, 49465, 17012}, {35595, 42819, 5284}, {49697, 50748, 33115}
X(62237) lies on these lines:: {4, 524}, {25, 22329}, {53, 3186}, {107, 16315}, {230, 393}, {264, 305}, {297, 8754}, {317, 44369}, {338, 45279}, {385, 6995}, {403, 523}, {419, 1990}, {460, 648}, {468, 10416}, {1300, 10098}, {1596, 43976}, {1632, 16310}, {1843, 56022}, {3535, 44393}, {3536, 44400}, {3564, 20774}, {4232, 8859}, {5094, 41133}, {5140, 8681}, {5523, 52490}, {7378, 7840}, {7408, 44367}, {7409, 7779}, {7577, 44388}, {7718, 50776}, {8370, 9813}, {8541, 52281}, {8753, 17948}, {8889, 22110}, {9308, 41762}, {14165, 16316}, {16081, 16098}, {16230, 33919}, {16264, 35480}, {17907, 37453}, {18533, 33971}, {21447, 47847}, {34383, 52460}, {35481, 40879}, {36207, 44438}, {37777, 47242}, {38282, 44401}, {41139, 52290}, {44134, 57533}, {44366, 55573}, {44374, 55569}, {44377, 52299}, {49542, 50250}, {51358, 51428}, {53481, 59561}
X(62237) = midpoint of X(4) and X(38294)
X(62237) = polar-circle-inverse of X(15098)
X(62237) = polar conjugate of X(41909)
X(62237) = isotomic conjugate of the isogonal conjugate of X(5140)
X(62237) = polar conjugate of the isotomic conjugate of X(47286)
X(62237) = polar conjugate of the isogonal conjugate of X(3291)
X(62237) = X(59762)-Ceva conjugate of X(2501)
X(62237) = X(i)-isoconjugate of X(j) for these (i,j): {48, 41909}, {255, 2374}, {34161, 36060}
X(62237) = X(i)-Dao conjugate of X(j) for these (i,j): {126, 3}, {1249, 41909}, {1560, 34161}, {3291, 6390}, {6523, 2374}
X(62237) = cevapoint of X(3291) and X(5140)
X(62237) = barycentric product X(i)*X(j) for these {i,j}: {4, 47286}, {76, 5140}, {126, 17983}, {264, 3291}, {297, 36874}, {648, 9134}, {2052, 8681}, {2501, 53367}, {5523, 56685}, {11634, 14618}, {14263, 44146}, {16756, 41013}, {21905, 59762}
X(62237) = barycentric quotient X(i)/X(j) for these {i,j}: {4, 41909}, {126, 6390}, {297, 36892}, {393, 2374}, {468, 34161}, {3291, 3}, {5140, 6}, {5523, 56579}, {8681, 394}, {8753, 15387}, {9134, 525}, {11634, 4558}, {14263, 895}, {16756, 1444}, {17983, 44182}, {36874, 287}, {44467, 61444}, {47286, 69}, {51819, 14908}, {53367, 4563}, {55271, 14417}
X(62238) lies on these lines:: {1, 6}, {19, 4287}, {36, 61704}, {284, 7300}, {374, 3196}, {572, 5341}, {573, 35459}, {1030, 2262}, {1155, 5124}, {1159, 5120}, {1192, 32318}, {1319, 61650}, {1385, 19297}, {1442, 5723}, {2082, 4289}, {2174, 2246}, {2278, 7297}, {2347, 46823}, {2646, 54409}, {3285, 54356}, {3872, 50087}, {3935, 17362}, {3943, 4861}, {4268, 5356}, {4364, 26639}, {4511, 17330}, {4969, 34772}, {5126, 21773}, {5297, 37661}, {5483, 26724}, {5718, 17021}, {7113, 17451}, {7269, 17334}, {10601, 56041}, {11009, 21864}, {16589, 45883}, {17012, 35466}, {17013, 24597}, {17259, 44179}, {17311, 55392}, {17595, 18179}, {36279, 36743}, {36744, 37606}, {37525, 61695}, {38460, 50113}, {50349, 55195}
X(62238) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {572, 17443, 5341}, {1100, 43065, 6}
X(62239) lies on these lines:: {1, 6}, {36, 21864}, {78, 50087}, {101, 7297}, {374, 33176}, {394, 56352}, {517, 19297}, {650, 48302}, {997, 61321}, {1030, 37568}, {1252, 3726}, {1442, 17334}, {1990, 15500}, {2161, 22356}, {2174, 17452}, {2178, 37567}, {3057, 54409}, {3196, 5048}, {3204, 7300}, {3621, 27522}, {3943, 4511}, {4422, 26639}, {4861, 17330}, {4969, 38460}, {5124, 21871}, {7113, 17439}, {7269, 17245}, {11009, 61704}, {11011, 61650}, {11063, 32760}, {16701, 18198}, {17012, 37663}, {17021, 37634}, {17022, 31201}, {17262, 44179}, {17281, 30144}, {17311, 55391}, {17314, 27395}, {17438, 21809}, {21773, 21853}, {26672, 40480}, {34772, 50113}
X(62239) = crossdifference of every pair of points on line {513, 37582}
X(62239) = X(21773)-line conjugate of X(37582)
X(62239) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {101, 17444, 7297}, {6603, 8609, 17796}, {16777, 17796, 8609}, {17439, 21801, 7113}
X(62240) lies on these lines:: {1, 9965}, {2, 3973}, {6, 553}, {7, 23681}, {10, 4001}, {31, 5542}, {38, 4349}, {57, 2183}, {58, 26728}, {63, 3664}, {81, 3663}, {89, 31053}, {142, 4641}, {144, 17022}, {222, 2219}, {226, 17365}, {269, 54369}, {333, 50116}, {527, 940}, {551, 8025}, {612, 5850}, {750, 21060}, {1086, 4114}, {1203, 24171}, {1407, 52819}, {1412, 18162}, {1468, 3671}, {1743, 9776}, {1754, 43177}, {2177, 50808}, {2650, 4297}, {2999, 7271}, {3187, 53594}, {3219, 29571}, {3244, 17147}, {3332, 30304}, {3452, 37520}, {3626, 19825}, {3631, 50052}, {3666, 4667}, {3687, 17364}, {3720, 51090}, {3752, 4031}, {3755, 11246}, {3772, 3982}, {3782, 60962}, {3817, 24725}, {3879, 32939}, {3914, 30424}, {3928, 5712}, {3929, 4648}, {3945, 28610}, {3950, 32933}, {3980, 4061}, {4054, 37639}, {4082, 32935}, {4104, 17771}, {4292, 48837}, {4298, 54421}, {4340, 54422}, {4480, 41839}, {4654, 37642}, {4682, 5852}, {4697, 49511}, {4715, 5743}, {4847, 32913}, {4887, 19785}, {4896, 5249}, {5287, 20078}, {5294, 21255}, {5905, 39595}, {6354, 61021}, {6703, 17345}, {7321, 41629}, {11019, 41011}, {14552, 25590}, {17023, 26840}, {17074, 41572}, {17205, 61409}, {17298, 26065}, {17300, 56078}, {17376, 44416}, {17781, 37633}, {18141, 50127}, {19645, 43172}, {20086, 50306}, {20101, 49466}, {24165, 51196}, {24169, 59408}, {24175, 32911}, {24199, 37652}, {24391, 49745}, {24695, 40998}, {24789, 60980}, {25734, 59585}, {26723, 26842}, {27003, 45204}, {29594, 32863}, {35578, 37655}, {35596, 41819}, {37683, 50128}, {37685, 50114}, {42055, 49684}, {44307, 60942}
X(62240) = reflection of X(i) in X(j) for these {i,j}: {4061, 3980}, {4656, 940}
X(62240) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 553, 24177}, {7, 37666, 23681}, {23681, 37666, 40940}, {32913, 50307, 4847}
X(62241) lies on these lines:: {2, 61310}, {3, 6}, {115, 3068}, {491, 7818}, {493, 41445}, {590, 32419}, {637, 32785}, {639, 32789}, {1015, 19038}, {1500, 18996}, {1506, 1588}, {1569, 19056}, {1571, 19004}, {1587, 7756}, {2067, 31471}, {2549, 7585}, {3071, 31481}, {3301, 31451}, {5286, 42522}, {5355, 44596}, {5410, 33843}, {5475, 42215}, {6459, 7747}, {6462, 7758}, {6781, 9541}, {7582, 31401}, {7583, 7748}, {7584, 31455}, {7603, 13785}, {7736, 61329}, {7737, 61328}, {7746, 8981}, {7749, 9540}, {7753, 31403}, {8972, 43134}, {8976, 39565}, {9651, 19028}, {9664, 19030}, {9681, 19103}, {11648, 32787}, {13651, 22646}, {13846, 18362}, {13881, 13903}, {18424, 18538}, {18510, 31489}, {18512, 44526}, {18991, 31437}, {19027, 31501}, {19060, 46301}, {21640, 39913}, {21655, 53060}, {21843, 43509}, {23249, 26441}, {23259, 43457}, {23267, 43619}, {23273, 31415}, {31454, 49221}, {42258, 44647}, {43210, 49260}, {43618, 61335}, {61337, 61388}
X(62241) = reflection of X(8588) in X(9675)
X(62241) = isogonal conjugate of X(54505)
X(62241) = Schoutte-circle-inverse of X(12974)
X(62241) = X(1)-isoconjugate of X(54505)
X(62241) = X(3)-Dao conjugate of X(54505)
X(62241) = barycentric quotient X(6)/X(54505)
X(62241) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 371, 9675}, {6, 6221, 187}, {6, 6411, 8376}, {6, 9602, 1384}, {6, 9675, 32}, {6, 53095, 6395}, {15, 16, 12974}, {371, 1504, 32}, {371, 12962, 1504}, {372, 9674, 15515}, {1151, 5062, 5206}, {1504, 9675, 6}, {3592, 6422, 5058}, {5058, 6422, 7772}, {6441, 6444, 6}, {6459, 31411, 7747}, {8588, 9684, 6200}
X(62242) lies on these lines:: {2, 61311}, {3, 6}, {115, 3069}, {492, 7818}, {494, 41444}, {615, 32421}, {638, 32786}, {640, 32790}, {1015, 19037}, {1500, 18995}, {1506, 1587}, {1569, 19055}, {1571, 19003}, {1588, 7756}, {2549, 7586}, {3299, 31451}, {5286, 42523}, {5355, 44595}, {5411, 33843}, {5475, 42216}, {6460, 7747}, {6463, 7758}, {6781, 44597}, {7581, 31401}, {7583, 31455}, {7584, 7748}, {7603, 13665}, {7736, 61328}, {7737, 61329}, {7746, 13966}, {7749, 13935}, {8982, 23259}, {9651, 19027}, {9664, 19029}, {9698, 31411}, {11648, 32788}, {13651, 31463}, {13770, 22617}, {13847, 18362}, {13881, 13961}, {13941, 43133}, {13951, 39565}, {18424, 18762}, {18510, 44526}, {18512, 31489}, {19028, 31501}, {19059, 46301}, {21641, 39913}, {21656, 53061}, {21843, 43510}, {23249, 43457}, {23267, 31415}, {23273, 43619}, {42259, 44648}, {43209, 49263}, {43618, 61336}, {61338, 61389}
X(62242) = isogonal conjugate of X(54504)
X(62242) = Schoutte-circle-inverse of X(12975)
X(62242) = X(1)-isoconjugate of X(54504)
X(62242) = X(3)-Dao conjugate of X(54504)
X(62242) = barycentric quotient X(6)/X(54504)
X(62242) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 6396, 9675}, {6, 6398, 187}, {6, 6412, 8375}, {6, 53095, 6199}, {15, 16, 12975}, {372, 1505, 32}, {372, 12969, 1505}, {1152, 5058, 5206}, {3594, 6421, 5062}, {5062, 6421, 7772}, {6396, 9675, 8588}, {6442, 6443, 6}
X(62243) lies on these lines: {6, 3305}, {9, 37672}, {57, 219}, {154, 3781}, {220, 394}, {222, 52405}, {323, 55438}, {599, 56456}, {1350, 26885}, {1407, 15066}, {1498, 3587}, {1790, 42316}, {2256, 20182}, {2323, 17825}, {3292, 26867}, {3690, 6090}, {3929, 23140}, {4445, 52412}, {6180, 20214}, {15069, 21015}, {15668, 40435}, {17814, 37584}, {21358, 56462}, {26872, 53415}, {26942, 59767}, {47352, 56458}, {52423, 59777}
X(62243) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {219, 17811, 55405}, {220, 394, 55406}, {220, 62207, 3219}, {394, 3219, 62207}, {3219, 62207, 55406}, {15066, 55466, 1407}
X(62244) lies on these lines: {2, 62207}, {6, 3306}, {9, 222}, {57, 23140}, {154, 3784}, {220, 15066}, {221, 5289}, {323, 55437}, {329, 43036}, {394, 1407}, {599, 56457}, {651, 5328}, {1350, 26884}, {1498, 7171}, {2003, 17825}, {3292, 26866}, {3937, 6090}, {7232, 17923}, {15069, 26933}, {21358, 56464}, {26871, 53415}, {26932, 59767}, {28796, 41801}, {37543, 60980}, {47352, 56455}
X(62244) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {57, 23140, 37672}, {222, 17811, 55406}, {394, 1407, 55405}, {15066, 22129, 220}
X(62245lies on these lines: {1, 6}, {48, 37499}, {55, 21748}, {63, 37672}, {71, 14528}, {101, 22147}, {154, 26893}, {198, 22356}, {268, 3284}, {281, 17362}, {323, 22129}, {394, 1407}, {524, 27509}, {572, 42316}, {573, 3207}, {597, 56466}, {599, 56445}, {604, 1802}, {651, 36640}, {1146, 5839}, {1350, 7193}, {1404, 7368}, {1405, 1696}, {1944, 4361}, {1993, 55406}, {1994, 55438}, {2098, 40968}, {2175, 10387}, {2245, 37519}, {2261, 21871}, {2269, 4258}, {2289, 7113}, {2317, 54322}, {3220, 53097}, {3306, 17811}, {3686, 46835}, {3689, 7074}, {3690, 11402}, {3711, 61397}, {3759, 27420}, {3781, 5085}, {3927, 8555}, {3928, 23140}, {4336, 42014}, {4383, 5328}, {4856, 41006}, {4969, 53994}, {5042, 16283}, {5228, 37659}, {5792, 10446}, {6180, 20059}, {6510, 60974}, {6610, 60990}, {7085, 17809}, {8550, 26939}, {10601, 35595}, {11477, 24320}, {13366, 26867}, {15066, 55437}, {15817, 54409}, {15905, 35072}, {17121, 30854}, {17275, 40942}, {17301, 61002}, {17346, 27547}, {17348, 27384}, {17363, 37774}, {17366, 52457}, {17455, 36743}, {17810, 26885}, {20110, 26668}, {21358, 56452}, {21811, 34471}, {23292, 26872}, {24391, 51617}, {25878, 60996}, {26059, 46922}, {26932, 40341}, {27508, 37654}, {40138, 55116}, {45755, 57237}, {46889, 56000}, {47352, 56446}
X(62245) = X(i)-Ceva conjugate of X(j) for these (i,j): {3680, 55}, {3928, 5204}
X(62245) = X(i)-isoconjugate of X(j) for these (i,j): {7, 41441}, {57, 7319}
X(62245) = X(i)-Dao conjugate of X(j) for these (i,j): {1743, 39126}, {5452, 7319}
X(62245) = barycentric product X(i)*X(j) for these {i,j}: {8, 5204}, {9, 3928}, {21, 3962}, {41, 21605}, {55, 21296}, {219, 17917}, {281, 23140}, {284, 4035}, {3680, 45036}
X(62245) = barycentric quotient X(i)/X(j) for these {i,j}: {41, 41441}, {55, 7319}, {3928, 85}, {3962, 1441}, {4035, 349}, {5204, 7}, {17917, 331}, {21296, 6063}, {21605, 20567}, {23140, 348}, {45036, 39126}
X(62245) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 219, 220}, {9, 1100, 34522}, {44, 2324, 34524}, {63, 37672, 62207}, {219, 2323, 6}, {219, 55432, 52405}, {394, 55405, 1407}, {573, 20818, 3207}, {1993, 55466, 55406}, {5239, 5240, 12635}, {5839, 27382, 1146}
X(62246) lies on these lines: {1, 6}, {40, 11456}, {48, 37508}, {57, 15066}, {63, 323}, {71, 3431}, {84, 37483}, {101, 28203}, {198, 22147}, {268, 33636}, {284, 35193}, {394, 3928}, {399, 610}, {573, 22356}, {651, 60977}, {692, 41454}, {965, 45923}, {1253, 41457}, {1332, 17296}, {1495, 26893}, {1766, 16554}, {1802, 5030}, {1944, 17117}, {1993, 3929}, {2003, 55466}, {2268, 2364}, {2287, 4034}, {2289, 34544}, {2317, 3730}, {3098, 7193}, {3211, 41456}, {3219, 11004}, {3220, 33878}, {3305, 15018}, {3452, 14997}, {3619, 56452}, {3620, 56445}, {3630, 26932}, {3690, 44109}, {3781, 5092}, {5127, 33628}, {5285, 26864}, {5325, 37685}, {5437, 55399}, {5709, 15068}, {5745, 14996}, {6173, 37659}, {7110, 17275}, {7322, 61395}, {7359, 17362}, {9463, 56558}, {10987, 59734}, {15032, 55104}, {17299, 36910}, {20080, 27509}, {22136, 54422}, {23073, 37499}, {24320, 44456}, {24468, 54420}, {25878, 38093}, {26885, 34417}, {30827, 37680}, {31424, 51340}, {33633, 60990}, {34573, 56468}, {39874, 50861}, {51780, 52423}, {53996, 60989}, {61397, 62218}
X(62246) = X(56091)-Ceva conjugate of X(55)
X(62246) = X(57)-isoconjugate of X(5560)
X(62246) = X(5452)-Dao conjugate of X(5560)
X(62246) = barycentric product X(i)*X(j) for these {i,j}: {8, 7280}, {21, 4067}, {55, 17361}
X(62246) = barycentric quotient X(i)/X(j) for these {i,j}: {55, 5560}, {4067, 1441}, {7280, 7}, {17361, 6063}
X(62246) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 219, 52405}, {6, 52405, 9}, {219, 2323, 9}, {2323, 52405, 6}
X(62247) lies on these lines: {6, 25}, {371, 5892}, {373, 13846}, {485, 14845}, {486, 5891}, {511, 32788}, {590, 6688}, {615, 3819}, {1152, 36987}, {1154, 7584}, {1216, 58866}, {1328, 16194}, {1588, 5890}, {2781, 46689}, {2979, 3069}, {3060, 19053}, {3068, 11451}, {3071, 6000}, {3594, 45186}, {3917, 13847}, {5063, 8576}, {5446, 6420}, {5447, 35813}, {5462, 6419}, {5640, 19054}, {5907, 53516}, {5943, 32787}, {6459, 20791}, {6561, 14855}, {7582, 12239}, {7583, 13364}, {7586, 62187}, {7725, 19001}, {8577, 33872}, {11455, 23259}, {11695, 31454}, {11793, 43880}, {12099, 46688}, {13345, 26894}, {13348, 41964}, {13754, 35823}, {13785, 18435}, {13935, 54041}, {13961, 54047}, {13966, 54042}, {13993, 44324}, {16836, 41945}, {19041, 19045}, {23261, 32062}, {32786, 44299}, {35256, 54044}
X(62248) lies on these lines: {6, 25}, {372, 5892}, {373, 13847}, {485, 5891}, {486, 14845}, {511, 32787}, {590, 3819}, {615, 6688}, {1151, 36987}, {1154, 7583}, {1216, 8960}, {1327, 16194}, {1587, 5890}, {2781, 46688}, {2979, 3068}, {3060, 19054}, {3069, 11451}, {3070, 6000}, {3592, 45186}, {3917, 13846}, {5063, 8577}, {5446, 6419}, {5447, 35812}, {5462, 6420}, {5640, 19053}, {5907, 53513}, {5943, 32788}, {6460, 20791}, {6560, 14855}, {7581, 12240}, {7584, 13364}, {7585, 62187}, {7726, 19002}, {8576, 33872}, {8981, 54042}, {9540, 54041}, {11455, 23249}, {11793, 43879}, {12099, 46689}, {12111, 31414}, {13345, 26919}, {13348, 41963}, {13665, 18435}, {13754, 35822}, {13903, 54047}, {13925, 44324}, {15644, 31454}, {16836, 41946}, {19042, 19046}, {23251, 32062}, {31487, 37484}, {32785, 44299}, {35255, 54044}
The following two ennunciates, slightly modified, are proposed by Tran Viet Hung in Romantics of geometry, March 15, 2023:
1) Let ABC be a triangle, P', P" two distinct points and A'B'C', A"B"C" their respective circumcevian triangles, such that A', A" are in the same side with respect to the line BC, and similarly B', B" and C', C". Let (a*) be the circle through A' and A" tangent to sideline BC, with center closer to the line BC. Let At be the touchpoint of (a*) and BC, and define Bt, Ct cyclically. Then the lines AAt, BBt, CCt are concurrent in a point Q1(P', P").
The point of concurrence Q1(P', P") is named here the Tran-Lozada bi-circumcevian perspector of P and P'. If P' = x' : y' : z' and P" = x" : y" : z" (barycentrics), then Q1(P', P") = sqrt(x' x")/a : sqrt(y' y")/b : sqrt(z' z")/c. From here, it is clear than P', P" must be both interior to ABC in order Q1(P', P") to be real. The barycentric coordinates of the center A* of (a*) are:
A* = a^2*(2*sqrt(y'*y"*z'*z")*SA-(y'*z"+y"*z')*b*c) : (2*S^2*c^2*y'*y"+((y'*z"+y"*z')*c*SC+2*sqrt(y'*y"*z'*z")*b*SB)*b^3)/b^2 : (2*S^2*b^2*z'*z"+((y'*z"+y"*z')*b*SB+2*sqrt(y'*y"*z'*z")*c*SC)*c^3)/c^2The appearance of (i, j, k) in the folowing list means that Q1(X(i), X(j)) = X(k):
(1, 2, 18297), (1, 6, 366), (1, 31, 1), (1, 32, 365), (1, 75, 75), (1, 76, 62249), (1, 560, 6), (1, 561, 76), (1, 1501, 18753), (1, 1502, 62250), (1, 1917, 31), (1, 1928, 561), (2, 3, 62254), (2, 4, 62255), (2, 6, 2), (2, 31, 366), (2, 32, 1), (2, 75, 62249), (2, 76, 76), (2, 560, 365), (2, 561, 62250), (2, 1501, 6), (2, 1502, 561), (2, 1917, 18753), (2, 1928, 62251), (3, 4, 2), (6, 31, 365), (6, 32, 6), (6, 75, 18297), (6, 76, 75), (6, 560, 18753), (6, 561, 62249), (6, 1501, 31), (6, 1502, 76), (6, 1917, 62252), (6, 1928, 62250), (31, 32, 18753), (31, 75, 2), (31, 76, 18297), (31, 560, 31), (31, 561, 75), (31, 1501, 62252), (31, 1502, 62249), (31, 1917, 32), (31, 1928, 76), (32, 75, 366), (32, 76, 2), (32, 560, 62252), (32, 561, 18297), (32, 1501, 32), (32, 1502, 75), (32, 1917, 62253), (32, 1928, 62249), (75, 76, 62250), (75, 560, 1), (75, 561, 561), (75, 1501, 365), (75, 1502, 62251), (75, 1917, 6), (75, 1928, 1502), (76, 560, 366), (76, 561, 62251), (76, 1501, 1), (76, 1502, 1502), (76, 1917, 365), (365, 366, 2), (365, 18297, 18297), (365, 18753, 1), (366, 18297, 75), (366, 18753, 366), (560, 561, 2), (560, 1501, 62253), (560, 1502, 18297), (560, 1917, 560), (560, 1928, 75), (561, 1501, 366), (561, 1917, 1), (561, 1928, 1928), (1501, 1502, 2), (1501, 1928, 18297), (1502, 1917, 366), (1917, 1928, 2), (18297, 18753, 2)
Note: The other circle (a*), whose center is farthest to the line BC, does not lead to the explained concurrence.
2) Let ABC be a triangle with circumcircle (O), P', Po two points, A'B'C' the cevian triangle of P' and AoBoCo the circumcevian triangle of Po. Let (a*) be the circle through Ao and tangent to sideline BC at A'. Let A" be the second intersection of (O) and (a*) and build B", C" cyclically. Then the lines AA", BB", CC" are concurrent in a point Q2(P', Po).
Q2(P', Po) is named here the Tran-Lozada perspector of cevian-of-P' and circumcevian-of-Po. If P' = x' : y' : z' and Po = xo : yo : zo (barycentrics), then Q2(P', Po) = (a*x')^2/xo : (b*y')^2/yo : (c*z')^2/zo.
The appearance of (i, j, k) in the folowing list means that Q2(X(i), X(j)) = X(k), for (i, j) ≤ 8:
(1, 1, 31), (1, 2, 32), (1, 3, 25), (1, 4, 184), (1, 5, 54034), (1, 6, 6), (1, 7, 2175), (1, 8, 1397), (2, 1, 1), (2, 2, 6), (2, 3, 4), (2, 4, 3), (2, 5, 54), (2, 6, 2), (2, 7, 55), (2, 8, 56), (3, 1, 52430), (3, 2, 14585), (3, 3, 184), (3, 4, 23606), (3, 5, 62256), (3, 6, 577), (3, 7, 62257), (3, 8, 62258), (4, 1, 1096), (4, 2, 2207), (4, 3, 6524), (4, 4, 25), (4, 5, 61362), (4, 6, 393), (4, 7, 6059), (4, 8, 7337), (5, 1, 62259), (5, 2, 62260), (5, 3, 62261), (5, 4, 61378), (5, 5, 51), (5, 6, 36412), (5, 7, 62262), (5, 8, 62263), (6, 1, 560), (6, 2, 1501), (6, 3, 1974), (6, 4, 14575), (6, 5, 14573), (6, 6, 32), (6, 7, 9448), (6, 8, 41280), (7, 1, 269), (7, 2, 1407), (7, 3, 1119), (7, 4, 7053), (7, 5, 62264), (7, 6, 279), (7, 7, 56), (7, 8, 7023), (8, 1, 200), (8, 2, 220), (8, 3, 7046), (8, 4, 1260), (8, 5, 62265), (8, 6, 346), (8, 7, 480), (8, 8, 55)
X(62249) lies on the cubics K1007, K1020 and these lines: {561, 20334}, {1502, 20592}, {4179, 18297}, {6327, 20346}, {20604, 21366}
X(62249) = isotomic conjugate of X(365)
X(62249) = isogonal conjugate of X(62252)
X(62249) = cevapoint of X(i) and X(j) for these {i, j}: {1, 20604}, {2, 20346}
X(62249) = X(i)-cross conjugate of-X(j) for these (i, j): (20334, 2), (20592, 1)
X(62249) = X(i)-Dao conjugate of-X(j) for these (i, j): (2, 365), (9, 18753), (37, 60548), (236, 60530), (366, 20673), (3161, 4166), (6374, 18297), (6376, 366), (15495, 60538), (18297, 40375), (20527, 20664), (32664, 62253), (40374, 6), (40603, 4179)
X(62249) = X(i)-isoconjugate of-X(j) for these {i, j}: {2, 62253}, {6, 18753}, {31, 365}, {32, 366}, {560, 18297}, {604, 4166}, {1333, 60548}, {1397, 4182}, {1917, 62250}, {2206, 4179}, {9233, 62251}, {52866, 61145}, {60538, 60539}
X(62249) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (1, 18753), (2, 365), (8, 4166), (10, 60548), (31, 62253), (75, 366), (76, 18297), (174, 60538), (188, 60530), (312, 4182), (321, 4179), (365, 31), (366, 6), (367, 52866), (508, 266), (556, 60534), (1502, 62250), (1928, 62251), (4146, 509), (4166, 41), (4179, 42), (4182, 55), (6724, 60542), (18297, 1), (18753, 32), (39131, 60540), (40374, 20673), (40378, 20664), (55321, 58996), (55322, 55326), (55336, 259), (60534, 60539), (60548, 213), (62250, 75), (62251, 76), (62252, 560), (62253, 1501)
X(62249) = barycentric cube of X(18297)
X(62249) = perspector of the inconic with center X(20334)
X(62249) = pole of the line {365, 62252} with respect to the Steiner-Wallace hyperbola
X(62249) = barycentric product X(i)*X(j) for these {i, j}: {1, 62250}, {6, 62251}, {75, 18297}, {76, 366}, {310, 4179}, {365, 561}, {1502, 18753}, {1928, 62252}, {4166, 20567}, {4182, 6063}, {6385, 60548}, {40362, 62253}
X(62249) = trilinear product X(i)*X(j) for these {i, j}: {2, 18297}, {6, 62250}, {31, 62251}, {75, 366}, {76, 365}, {85, 4182}, {274, 4179}, {310, 60548}, {508, 556}, {561, 18753}, {1502, 62252}, {1928, 62253}, {4146, 55336}, {4166, 6063}, {40378, 61144}
X(62249) = trilinear quotient X(i)/X(j) for these (i, j): (2, 18753), (6, 62253), (75, 365), (76, 366), (312, 4166), (313, 4179), (321, 60548), (365, 32), (366, 31), (556, 60530), (561, 18297), (1502, 62249), (1928, 62250), (3596, 4182), (4146, 60538), (4166, 2175), (4179, 213), (4182, 41), (18297, 6), (18753, 560)
X(62250) lies on these lines: {1502, 20434}, {1928, 20543}, {20444, 20447}, {20555, 21275}
X(62250) = isotomic conjugate of X(18753)
X(62250) = isogonal conjugate of X(62253)
X(62250) = cevapoint of X(i) and X(j) for these {i, j}: {2, 20555}, {75, 20447}
X(62250) = X(i)-cross conjugate of-X(j) for these (i, j): (20434, 75), (20543, 2)
X(62250) = X(i)-Dao conjugate of-X(j) for these (i, j): (2, 18753), (9, 62252), (6374, 366), (6376, 365), (20527, 52865), (40374, 31), (40378, 52866), (40603, 60548)
X(62250) = X(i)-isoconjugate of-X(j) for these {i, j}: {6, 62252}, {31, 18753}, {32, 365}, {366, 560}, {1397, 4166}, {1501, 18297}, {1917, 62249}, {2206, 60548}
X(62250) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (1, 62252), (2, 18753), (75, 365), (76, 366), (312, 4166), (313, 4179), (321, 60548), (365, 32), (366, 31), (556, 60530), (561, 18297), (1502, 62249), (3596, 4182), (4146, 60538), (4166, 2175), (4179, 213), (4182, 41), (18297, 6), (18753, 560), (20527, 52866), (40362, 62251), (40378, 52865), (55336, 60539), (60548, 1918), (62249, 1), (62251, 75), (62252, 1501), (62253, 1917)
X(62250) = perspector of the inconic with center X(20543)
X(62250) = pole of the line {18753, 62253} with respect to the Steiner-Wallace hyperbola
X(62250) = barycentric product X(i)*X(j) for these {i, j}: {1, 62251}, {75, 62249}, {76, 18297}, {365, 1502}, {366, 561}, {1928, 18753}, {4166, 41283}, {4179, 6385}, {4182, 20567}, {40362, 62252}
X(62250) = trilinear product X(i)*X(j) for these {i, j}: {2, 62249}, {6, 62251}, {75, 18297}, {76, 366}, {310, 4179}, {365, 561}, {1502, 18753}, {1928, 62252}, {4166, 20567}, {4182, 6063}, {6385, 60548}, {40362, 62253}
X(62250) = trilinear quotient X(i)/X(j) for these (i, j): (2, 62252), (75, 18753), (76, 365), (313, 60548), (365, 560), (366, 32), (561, 366), (1502, 18297), (1928, 62249), (3596, 4166), (4166, 9447), (4179, 1918), (4182, 2175), (18297, 31), (18753, 1501), (27801, 4179), (28659, 4182), (40362, 62250), (60548, 2205)
X(62251) lies on these lines: {20631, 40362}, {20645, 21585}
X(62251) = isotomic conjugate of X(62252)
X(62251) = cevapoint of X(75) and X(20645)
X(62251) = X(20631)-cross conjugate of-X(75)
X(62251) = X(i)-Dao conjugate of-X(j) for these (i, j): (2, 62252), (9, 62253), (6374, 365), (6376, 18753), (40374, 32)
X(62251) = X(i)-isoconjugate of-X(j) for these {i, j}: {6, 62253}, {31, 62252}, {32, 18753}, {365, 560}, {366, 1501}, {1917, 18297}, {4182, 41280}, {9233, 62249}
X(62251) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (1, 62253), (2, 62252), (75, 18753), (76, 365), (313, 60548), (365, 560), (366, 32), (561, 366), (1502, 18297), (1928, 62249), (3596, 4166), (4166, 9447), (4179, 1918), (4182, 2175), (18297, 31), (18753, 1501), (27801, 4179), (28659, 4182), (40362, 62250), (60548, 2205), (62249, 6), (62250, 1), (62252, 1917), (62253, 9233)
X(62251) = trilinear cube of X(18297)
X(62251) = barycentric product X(i)*X(j) for these {i, j}: {75, 62250}, {76, 62249}, {365, 1928}, {366, 1502}, {561, 18297}, {4182, 41283}, {18753, 40362}, {40359, 62253}
X(62251) = trilinear product X(i)*X(j) for these {i, j}: {2, 62250}, {75, 62249}, {76, 18297}, {365, 1502}, {366, 561}, {1928, 18753}, {4166, 41283}, {4179, 6385}, {4182, 20567}, {40362, 62252}
X(62251) = trilinear quotient X(i)/X(j) for these (i, j): (2, 62253), (75, 62252), (76, 18753), (365, 1501), (366, 560), (561, 365), (1502, 366), (1928, 18297), (4166, 9448), (4179, 2205), (4182, 9447), (18297, 32), (18753, 1917), (27801, 60548), (28659, 4166), (40359, 62251), (40362, 62249), (40363, 4182)
X(62252) lies on the cubic K1021 and these lines: {1, 20592}, {6, 20458}, {31, 52865}
X(62252) = isogonal conjugate of X(62249)
X(62252) = isotomic conjugate of X(62251)
X(62252) = crosspoint of X(692) and X(59455)
X(62252) = crosssum of X(i) and X(j) for these {i, j}: {1, 20604}, {2, 20346}
X(62252) = X(i)-Dao conjugate of-X(j) for these (i, j): (2, 62251), (9, 62250), (206, 366), (18753, 20645), (20543, 20631), (32664, 18297), (40368, 18753), (40369, 62253), (40374, 561)
X(62252) = X(i)-isoconjugate of-X(j) for these {i, j}: {2, 18297}, {6, 62250}, {31, 62251}, {75, 366}, {76, 365}, {85, 4182}, {274, 4179}, {310, 60548}, {508, 556}, {561, 18753}, {1928, 62253}, {4146, 55336}, {4166, 6063}, {40378, 61144}
X(62252) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (1, 62250), (2, 62251), (31, 18297), (32, 366), (365, 76), (366, 561), (560, 365), (1501, 18753), (1918, 4179), (2175, 4182), (2205, 60548), (4166, 3596), (4179, 27801), (4182, 28659), (9233, 62253), (9447, 4166), (18297, 1502), (18753, 75), (60548, 313), (62249, 1928), (62250, 40362), (62253, 1)
X(62252) = pole of the line {366, 62249} with respect to the Stammler hyperbola
X(62252) = pole of the line {62249, 62251} with respect to the Steiner-Wallace hyperbola
X(62252) = barycentric product X(i)*X(j) for these {i, j}: {1, 18753}, {6, 365}, {31, 366}, {32, 18297}, {56, 4166}, {58, 60548}, {75, 62253}, {259, 60538}, {266, 60530}, {509, 60539}, {560, 62249}, {604, 4182}, {1333, 4179}, {1501, 62250}, {1917, 62251}, {6727, 60542}, {52866, 61143}
X(62252) = trilinear product X(i)*X(j) for these {i, j}: {2, 62253}, {6, 18753}, {31, 365}, {32, 366}, {560, 18297}, {604, 4166}, {1333, 60548}, {1397, 4182}, {1501, 62249}, {1917, 62250}, {2206, 4179}, {9233, 62251}, {52866, 61145}, {60538, 60539}
X(62252) = trilinear quotient X(i)/X(j) for these (i, j): (2, 62250), (6, 18297), (31, 366), (32, 365), (41, 4182), (75, 62251), (213, 4179), (365, 75), (366, 76), (560, 18753), (1501, 62252), (1917, 62253), (1918, 60548), (2175, 4166), (4166, 312), (4179, 313), (4182, 3596), (18297, 561), (18753, 2), (52865, 40378)
X(62252) = (X(i), X(j))-harmonic conjugate of X(k) for these (i, j, k): (1, 20604, 20592), (6, 20469, 20458)
X(62253) lies on these lines: {6, 20874}
X(62253) = isogonal conjugate of X(62250)
X(62253) = crosssum of X(i) and X(j) for these {i, j}: {2, 20555}, {75, 20447}
X(62253) = X(i)-Dao conjugate of-X(j) for these (i, j): (9, 62251), (206, 18297), (32664, 62249), (40368, 365), (40369, 62252), (40374, 1502)
X(62253) = X(i)-isoconjugate of-X(j) for these {i, j}: {2, 62249}, {6, 62251}, {75, 18297}, {76, 366}, {310, 4179}, {365, 561}, {1502, 18753}, {1928, 62252}, {4166, 20567}, {4182, 6063}, {6385, 60548}
X(62253) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (1, 62251), (31, 62249), (32, 18297), (365, 561), (366, 1502), (560, 366), (1501, 365), (1917, 18753), (2205, 4179), (4166, 28659), (4182, 40363), (9233, 62252), (9447, 4182), (9448, 4166), (18297, 1928), (18753, 76), (60548, 27801), (62249, 40362), (62251, 40359), (62252, 75)
X(62253) = barycentric cube of X(365)
X(62253) = pole of the line {18297, 62250} with respect to the Stammler hyperbola
X(62253) = barycentric product X(i)*X(j) for these {i, j}: {1, 62252}, {6, 18753}, {31, 365}, {32, 366}, {560, 18297}, {604, 4166}, {1333, 60548}, {1397, 4182}, {1501, 62249}, {1917, 62250}, {2206, 4179}, {9233, 62251}, {52866, 61145}, {60538, 60539}
X(62253) = trilinear product X(i)*X(j) for these {i, j}: {6, 62252}, {31, 18753}, {32, 365}, {366, 560}, {1397, 4166}, {1501, 18297}, {1917, 62249}, {2206, 60548}, {9233, 62250}
X(62253) = trilinear quotient X(i)/X(j) for these (i, j): (2, 62251), (6, 62249), (31, 18297), (32, 366), (365, 76), (366, 561), (560, 365), (1501, 18753), (1917, 62252), (1918, 4179), (2175, 4182), (2205, 60548), (4166, 3596), (4179, 27801), (4182, 28659), (9233, 62253), (9447, 4166), (18297, 1502), (18753, 75), (60548, 313)
Note: Only for ABC acute
X(62254) lies on the Steiner-Wallace hyperbola, the cubics K779, K1010 and these lines: {2, 61085}, {487, 61084}, {488, 61083}
X(62254) = anticomplement of X(61085)
X(62254) = X(i)-Dao conjugate of-X(j) for these (i, j): (9, 20034), (6337, 62254), (6376, 62255), (6505, 5374), (61085, 61085)
X(62254) = X(799)-he conjugate of-X(62254)
X(62254) = X(i)-isoconjugate of-X(j) for these {i, j}: {6, 20034}, {25, 5374}, {32, 62255}, {1973, 62254}
X(62254) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (1, 20034), (63, 5374), (69, 62254), (75, 62255), (5374, 1), (20034, 19), (62254, 2), (62255, 92)
X(62254) = barycentric product X(i)*X(j) for these {i, j}: {63, 62255}, {75, 5374}, {304, 20034}
X(62254) = trilinear product X(i)*X(j) for these {i, j}: {2, 5374}, {3, 62255}, {69, 20034}
X(62254) = trilinear quotient X(i)/X(j) for these (i, j): (2, 20034), (69, 5374), (76, 62255), (304, 62254), (5374, 6), (20034, 25)
Note: Only for ABC acute
X(62255) lies on these lines: {}
X(62255) = isotomic conjugate of X(5374)
X(62255) = polar conjugate of X(20034)
X(62255) = cevapoint of X(5374) and X(20034)
X(62255) = X(i)-Dao conjugate of-X(j) for these (i, j): (2, 5374), (1249, 20034), (6376, 62254)
X(62255) = X(i)-isoconjugate of-X(j) for these {i, j}: {31, 5374}, {32, 62254}, {48, 20034}, {9247, 62255}
X(62255) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (2, 5374), (4, 20034), (75, 62254), (264, 62255), (5374, 3), (20034, 6), (62254, 63), (62255, 2)
X(62255) = pole of the the tripolar of X(20034) with respect to the polar circle
X(62255) = barycentric product X(i)*X(j) for these {i, j}: {76, 20034}, {92, 62254}, {264, 5374}
X(62255) = trilinear product X(i)*X(j) for these {i, j}: {4, 62254}, {75, 20034}, {92, 5374}
X(62255) = trilinear quotient X(i)/X(j) for these (i, j): (75, 5374), (76, 62254), (92, 20034), (1969, 62255), (5374, 48), (20034, 31)
X(62256) lies on these lines: {51, 8882}, {54, 186}, {97, 3917}, {160, 184}, {185, 8883}, {275, 52249}, {577, 59176}, {933, 26887}, {1092, 19210}, {1495, 33629}, {3484, 19192}, {9792, 57489}, {14585, 52435}, {14910, 41271}, {22075, 40823}, {23295, 46064}, {32439, 46966}, {44078, 58306}, {46090, 46091}, {51539, 51540}
X(62256) = isogonal conjugate of the polar conjugate of X(14533)
X(62256) = isogonal conjugate of the isotomic conjugate of X(19210)
X(62256) = cross-difference of every pair of points on the line X(18314)X(57195)
X(62256) = crosspoint of X(i) and X(j) for these {i, j}: {54, 57703}, {14533, 19210}
X(62256) = crosssum of X(i) and X(j) for these {i, j}: {5, 467}, {324, 13450}, {18314, 35442}
X(62256) = X(i)-Ceva conjugate of-X(j) for these (i, j): (15958, 46088), (46089, 14533)
X(62256) = X(14585)-cross conjugate of-X(14533)
X(62256) = X(i)-Dao conjugate of-X(j) for these (i, j): (206, 13450), (1147, 311), (17423, 23290), (22391, 324), (35071, 15415), (37867, 28706), (40368, 14569)
X(62256) = X(i)-isoconjugate of-X(j) for these {i, j}: {5, 57806}, {53, 1969}, {75, 13450}, {92, 324}, {158, 311}, {343, 6521}, {467, 57716}, {561, 14569}, {811, 23290}, {823, 18314}, {1087, 8795}, {1093, 18695}, {1953, 18027}, {2052, 14213}, {2181, 18022}, {2618, 6528}, {6520, 28706}, {12077, 57973}, {14576, 57898}, {15415, 24019}, {18817, 51801}, {20948, 61193}, {40440, 60828}, {51513, 57968}, {57844, 62259}
X(62256) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (32, 13450), (54, 18027), (97, 18022), (184, 324), (217, 60828), (418, 45793), (520, 15415), (577, 311), (1092, 28706), (1501, 14569), (2148, 57806), (2169, 1969), (3049, 23290), (4100, 18695), (11077, 18817), (14533, 264), (14573, 393), (14574, 61193), (14575, 53), (14585, 5), (14586, 6528), (15958, 6331), (19210, 76), (23606, 343), (34386, 44161), (36134, 57973), (36433, 5562), (39201, 18314), (40373, 3199), (44088, 36412), (46088, 850), (46089, 276), (50463, 20573), (52430, 14213), (52435, 467), (54034, 2052), (57703, 55553), (58308, 14618), (58310, 12077), (61355, 57811), (61361, 51)
X(62256) = pole of the line {54, 570} with respect to the Jerabek circumhyperbola
X(62256) = pole of the line {311, 13450} with respect to the Stammler hyperbola
X(62256) = barycentric product X(i)*X(j) for these {i, j}: {3, 14533}, {6, 19210}, {48, 2169}, {50, 50463}, {54, 577}, {95, 14585}, {97, 184}, {110, 46088}, {216, 46089}, {255, 2148}, {275, 23606}, {288, 61355}, {394, 54034}, {520, 14586}, {647, 15958}, {822, 36134}, {933, 32320}, {1092, 8882}, {1147, 57703}, {2167, 52430}
X(62256) = trilinear product X(i)*X(j) for these {i, j}: {31, 19210}, {48, 14533}, {54, 52430}, {97, 9247}, {163, 46088}, {184, 2169}, {255, 54034}, {326, 14573}, {563, 57703}, {577, 2148}, {810, 15958}, {822, 14586}, {2167, 14585}, {2190, 23606}, {4100, 8882}, {4575, 58308}, {36134, 39201}, {44687, 62258}
X(62256) = trilinear quotient X(i)/X(j) for these (i, j): (31, 13450), (48, 324), (54, 57806), (97, 1969), (255, 311), (418, 1087), (560, 14569), (563, 467), (577, 14213), (810, 23290), (822, 18314), (1092, 18695), (2148, 2052), (2167, 18027), (2169, 264), (4100, 343), (6507, 28706), (8882, 6521), (9247, 53), (14533, 92)
X(62256) = (X(14533), X(54034))-harmonic conjugate of X(184)
X(62257) lies on these lines: {577, 61054}, {607, 62262}, {2175, 9448}, {9247, 14575}, {23606, 52430}
X(62257) = isogonal conjugate of the isotomic conjugate of X(6056)
X(62257) = isogonal conjugate of the polar conjugate of X(52425)
X(62257) = crosspoint of X(6056) and X(52425)
X(62257) = X(52430)-Ceva conjugate of-X(14585)
X(62257) = X(i)-Dao conjugate of-X(j) for these (i, j): (1147, 6063), (5452, 18027), (6338, 41287), (6503, 41283), (11517, 18022), (22391, 331), (36033, 57787), (37867, 57918), (40368, 1118), (40369, 7337)
X(62257) = X(i)-isoconjugate of-X(j) for these {i, j}: {4, 57787}, {7, 57806}, {27, 52575}, {34, 18022}, {57, 18027}, {85, 2052}, {92, 331}, {158, 6063}, {225, 57796}, {264, 273}, {278, 1969}, {286, 57809}, {348, 6521}, {393, 20567}, {561, 1118}, {693, 52938}, {1093, 7182}, {1096, 41283}, {1393, 57844}, {1395, 44161}, {1847, 7017}, {1928, 7337}, {3261, 54240}, {4077, 6528}, {4858, 57538}, {6520, 57918}, {7178, 57973}, {13149, 46110}, {17924, 46404}, {18026, 46107}, {24032, 34387}, {36127, 40495}, {40149, 44129}, {44697, 52581}, {55213, 58757}
X(62257) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (41, 57806), (48, 57787), (55, 18027), (184, 331), (212, 1969), (219, 18022), (228, 52575), (255, 20567), (345, 44161), (394, 41283), (577, 6063), (1092, 57918), (1259, 1502), (1264, 40362), (1501, 1118), (2175, 2052), (2193, 57796), (2200, 57809), (2212, 6521), (2289, 561), (3719, 1928), (3926, 41287), (4055, 349), (4100, 7182), (6056, 76), (7065, 36793), (7335, 57792), (9233, 7337), (9247, 273), (9447, 158), (9448, 393), (14575, 278), (14585, 7), (23606, 348), (32656, 46404), (32739, 52938), (36054, 40495), (36433, 1804), (39687, 34387), (40373, 608), (52425, 264), (52430, 85), (58310, 7178), (61054, 23989), (61361, 56), (62258, 279)
X(62257) = pole of the line {6063, 57796} with respect to the Stammler hyperbola
X(62257) = barycentric product X(i)*X(j) for these {i, j}: {3, 52425}, {6, 6056}, {8, 14585}, {9, 52430}, {31, 2289}, {32, 1259}, {33, 4100}, {41, 255}, {48, 212}, {55, 577}, {59, 39687}, {78, 9247}, {184, 219}, {220, 7335}, {228, 2193}, {281, 23606}, {283, 2200}, {284, 4055}, {326, 9447}, {345, 14575}
X(62257) = trilinear product X(i)*X(j) for these {i, j}: {9, 14585}, {31, 6056}, {32, 2289}, {33, 23606}, {41, 577}, {48, 52425}, {55, 52430}, {78, 14575}, {184, 212}, {200, 62258}, {219, 9247}, {255, 2175}, {312, 61361}, {326, 9448}, {394, 9447}, {560, 1259}, {607, 4100}, {643, 58310}, {1092, 2212}, {1110, 61054}
X(62257) = trilinear quotient X(i)/X(j) for these (i, j): (3, 57787), (9, 18027), (41, 2052), (48, 331), (55, 57806), (71, 52575), (78, 18022), (184, 273), (212, 264), (219, 1969), (228, 57809), (255, 6063), (283, 57796), (326, 41283), (394, 20567), (560, 1118), (577, 85), (607, 6521), (692, 52938), (906, 46404)
X(62257) = (X(23606), X(52430))-harmonic conjugate of X(62258)
X(62258) lies on these lines: {184, 61054}, {222, 61058}, {608, 62263}, {1397, 2206}, {14578, 20986}, {23606, 52430}
X(62258) = isogonal conjugate of the isotomic conjugate of X(7335)
X(62258) = isogonal conjugate of the polar conjugate of X(52411)
X(62258) = crosspoint of X(7335) and X(52411)
X(62258) = X(52430)-beth conjugate of-X(52430)
X(62258) = X(i)-Dao conjugate of-X(j) for these (i, j): (478, 18027), (1147, 3596), (6338, 44159), (6503, 40363), (22391, 7017), (37867, 57919), (40368, 1857), (40369, 6059)
X(62258) = X(i)-isoconjugate of-X(j) for these {i, j}: {8, 57806}, {9, 18027}, {33, 18022}, {92, 7017}, {158, 3596}, {264, 318}, {281, 1969}, {312, 2052}, {313, 1896}, {331, 7101}, {345, 6521}, {393, 28659}, {561, 1857}, {1093, 3718}, {1096, 40363}, {1928, 6059}, {2212, 44161}, {2322, 52575}, {3700, 57973}, {4086, 6528}, {4397, 52938}, {6335, 46110}, {6520, 57919}, {7046, 57787}, {7069, 57844}, {7141, 57779}, {8748, 27801}, {41013, 44130}, {47372, 57793}, {52622, 54240}, {53008, 57796}
X(62258) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (56, 18027), (184, 7017), (222, 18022), (255, 28659), (348, 44161), (394, 40363), (577, 3596), (603, 1969), (604, 57806), (1092, 57919), (1363, 36793), (1395, 6521), (1397, 2052), (1410, 52575), (1501, 1857), (1804, 1502), (3926, 44159), (4055, 30713), (4100, 3718), (6056, 59761), (7055, 40362), (7099, 57787), (7125, 561), (7183, 1928), (7335, 76), (9233, 6059), (9247, 318), (14575, 281), (14585, 8), (18604, 40072), (22341, 27801), (23606, 345), (36433, 1259), (40373, 607), (41280, 393), (41281, 2207), (41286, 36417), (51640, 20948), (52411, 264), (52430, 312), (58310, 3700), (61054, 23978), (61058, 23962), (61361, 55), (62257, 346)
X(62258) = barycentric product X(i)*X(j) for these {i, j}: {3, 52411}, {6, 7335}, {7, 14585}, {31, 7125}, {32, 1804}, {34, 4100}, {48, 603}, {56, 577}, {57, 52430}, {77, 9247}, {163, 51640}, {184, 222}, {212, 7099}, {255, 604}, {278, 23606}, {279, 62257}, {348, 14575}, {394, 1397}, {560, 7183}, {608, 1092}
X(62258) = trilinear product X(i)*X(j) for these {i, j}: {31, 7335}, {32, 7125}, {34, 23606}, {48, 52411}, {56, 52430}, {57, 14585}, {77, 14575}, {85, 61361}, {184, 603}, {222, 9247}, {255, 1397}, {269, 62257}, {326, 41280}, {560, 1804}, {577, 604}, {608, 4100}, {1092, 1395}, {1106, 6056}, {1393, 62256}, {1408, 4055}
X(62258) = trilinear quotient X(i)/X(j) for these (i, j): (48, 7017), (56, 57806), (57, 18027), (77, 18022), (184, 318), (222, 1969), (255, 3596), (326, 40363), (394, 28659), (560, 1857), (577, 312), (603, 264), (604, 2052), (608, 6521), (1092, 3718), (1363, 17879), (1395, 1093), (1397, 158), (1410, 57809), (1437, 44130)
X(62258) = (X(23606), X(52430))-harmonic conjugate of X(62257)
X(62259) lies on these lines: {19, 52430}, {31, 2153}, {92, 1956}, {1953, 2181}, {42078, 60817}, {61378, 62262}
X(62259) = isogonal conjugate of the isotomic conjugate of X(1087)
X(62259) = cevapoint of X(62260) and X(62262)
X(62259) = crosspoint of X(36412) and X(41279)
X(62259) = crosssum of X(2167) and X(2169)
X(62259) = X(i)-Dao conjugate of-X(j) for these (i, j): (6368, 17879), (6663, 75), (14363, 40440), (39052, 52939), (40588, 2167), (46394, 18042)
X(62259) = X(i)-isoconjugate of-X(j) for these {i, j}: {54, 95}, {97, 275}, {140, 59143}, {264, 46089}, {276, 14533}, {288, 59183}, {647, 52939}, {2167, 2167}, {2169, 40440}, {3268, 46966}, {3269, 57573}, {8795, 19210}, {8882, 34386}, {15412, 18315}, {16030, 39287}, {18831, 23286}, {25044, 57765}, {34384, 54034}, {42405, 46088}, {43752, 46090}, {57844, 62256}
X(62259) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (51, 2167), (53, 40440), (162, 52939), (217, 2169), (1087, 76), (1953, 95), (2179, 54), (2181, 275), (3078, 20879), (3199, 2190), (9247, 46089), (14213, 34384), (21011, 56189), (21807, 56246), (23607, 14213), (24000, 57573), (24862, 20902), (34983, 24018), (36412, 75), (39019, 17879), (40981, 2148), (41279, 85), (44706, 34386), (45793, 561), (46394, 255), (55219, 2616), (57195, 14208), (60828, 1969), (61194, 36134), (61378, 63), (62260, 1), (62261, 92), (62262, 9), (62263, 57)
X(62259) = trilinear square of X(1953)
X(62259) = barycentric product X(i)*X(j) for these {i, j}: {1, 36412}, {5, 1953}, {6, 1087}, {9, 41279}, {31, 45793}, {48, 60828}, {51, 14213}, {53, 44706}, {63, 62261}, {75, 62260}, {85, 62262}, {92, 61378}, {162, 57195}, {311, 2179}, {312, 62263}, {343, 2181}, {823, 34983}, {1625, 2618}, {2167, 23607}, {2180, 56272}
X(62259) = trilinear product X(i)*X(j) for these {i, j}: {2, 62260}, {3, 62261}, {4, 61378}, {5, 51}, {6, 36412}, {7, 62262}, {8, 62263}, {31, 1087}, {32, 45793}, {53, 216}, {54, 23607}, {55, 41279}, {107, 34983}, {112, 57195}, {184, 60828}, {217, 324}, {233, 59142}, {250, 24862}, {311, 40981}, {343, 3199}
X(62259) = trilinear quotient X(i)/X(j) for these (i, j): (5, 95), (51, 54), (53, 275), (184, 46089), (216, 97), (217, 14533), (233, 59183), (311, 34384), (324, 276), (343, 34386), (418, 19210), (648, 52939), (1087, 75), (1173, 59143), (1625, 18315), (1953, 2167), (2179, 2148), (2181, 2190), (3078, 140), (3199, 8882)
X(62259) = (X(62262), X(62263))-harmonic conjugate of X(61378)
X(62260) lies on these lines: {4, 1987}, {5, 41480}, {6, 1173}, {25, 14585}, {32, 3124}, {51, 217}, {53, 13450}, {112, 38848}, {143, 1625}, {185, 33842}, {232, 10110}, {381, 22416}, {389, 3331}, {1501, 60501}, {1506, 8041}, {1598, 39643}, {1970, 3518}, {1971, 34484}, {2207, 17810}, {2211, 9969}, {2548, 20859}, {2971, 40951}, {3094, 31404}, {3095, 51997}, {3289, 5446}, {3567, 32445}, {5890, 38297}, {7747, 47421}, {7752, 36790}, {7785, 57257}, {9419, 27375}, {10095, 41334}, {10982, 59229}, {11745, 60428}, {13509, 26863}, {13621, 32661}, {15026, 50678}, {15450, 52604}, {15873, 27376}, {23635, 61305}, {33853, 58889}, {34520, 36412}, {41759, 56918}, {44732, 59533}, {46394, 61378}
X(62260) = isogonal conjugate of the isotomic conjugate of X(36412)
X(62260) = polar conjugate of the isotomic conjugate of X(61378)
X(62260) = isogonal conjugate of the polar conjugate of X(62261)
X(62260) = crosspoint of X(i) and X(j) for these {i, j}: {51, 53}, {2052, 3613}, {23964, 52604}, {36412, 62261}
X(62260) = crosssum of X(i) and X(j) for these {i, j}: {2, 46724}, {95, 97}, {577, 5012}
X(62260) = X(i)-Ceva conjugate of-X(j) for these (i, j): (53, 62261), (23964, 52604), (36412, 61378), (59142, 51), (61193, 15451), (61194, 55219), (62259, 62262)
X(62260) = X(i)-Dao conjugate of-X(j) for these (i, j): (5, 34386), (51, 59157), (216, 34384), (2972, 15414), (6368, 36793), (6663, 76), (14363, 276), (40588, 95), (40596, 52939), (46394, 1078)
X(62260) = X(i)-isoconjugate of-X(j) for these {i, j}: {95, 2167}, {97, 40440}, {276, 2169}, {656, 52939}, {1969, 46089}, {2148, 34384}, {2190, 34386}, {2632, 57573}, {20879, 59143}
X(62260) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (5, 34384), (51, 95), (53, 276), (112, 52939), (216, 34386), (217, 97), (324, 57790), (1087, 561), (2179, 2167), (2181, 40440), (3078, 1232), (3199, 275), (13450, 57844), (14569, 8795), (14570, 55218), (14575, 46089), (17434, 15414), (17500, 41488), (21807, 56189), (23607, 311), (23964, 57573), (24862, 339), (27374, 16030), (34983, 3265), (36412, 76), (39019, 36793), (40588, 59157), (40981, 54), (41279, 6063), (44088, 19210), (45793, 1502), (46394, 394), (52604, 18831), (55219, 15412), (57195, 3267), (59142, 31617), (60828, 18022), (61193, 42405), (61194, 18315), (61346, 8882), (61378, 69), (62259, 75), (62261, 264), (62262, 8), (62263, 7)
X(62260) = barycentric square of X(1953)
X(62260) = perspector of the circumconic through X(14560) and X(52604)
X(62260) = pole of the line {14398, 42293} with respect to the Brocard inellipse
X(62260) = pole of the line {6530, 15559} with respect to the Kiepert circumhyperbola
X(62260) = pole of the line {6130, 20188} with respect to the orthic inconic
X(62260) = pole of the line {7799, 34386} with respect to the Stammler hyperbola
X(62260) = barycentric product X(i)*X(j) for these {i, j}: {1, 62259}, {3, 62261}, {4, 61378}, {5, 51}, {6, 36412}, {7, 62262}, {8, 62263}, {31, 1087}, {32, 45793}, {53, 216}, {54, 23607}, {55, 41279}, {107, 34983}, {112, 57195}, {184, 60828}, {217, 324}, {233, 59142}, {250, 24862}, {311, 40981}, {343, 3199}
X(62260) = trilinear product X(i)*X(j) for these {i, j}: {5, 2179}, {6, 62259}, {9, 62263}, {19, 61378}, {31, 36412}, {32, 1087}, {41, 41279}, {48, 62261}, {51, 1953}, {57, 62262}, {158, 46394}, {216, 2181}, {560, 45793}, {2148, 23607}, {2617, 55219}, {2618, 61194}, {3199, 44706}, {9247, 60828}, {14213, 40981}, {18695, 61346}
X(62260) = trilinear quotient X(i)/X(j) for these (i, j): (51, 2167), (53, 40440), (162, 52939), (217, 2169), (1087, 76), (1953, 95), (2179, 54), (2181, 275), (3078, 20879), (3199, 2190), (9247, 46089), (14213, 34384), (21011, 56189), (21807, 56246), (23607, 14213), (24000, 57573), (24862, 20902), (34983, 24018), (36412, 75), (39019, 17879)
X(62260) = (X(i), X(j))-harmonic conjugate of X(k) for these (i, j, k): (4, 61193, 27359), (51, 3199, 217), (3567, 33885, 32445)
X(62261) lies on these lines: {4, 1173}, {5, 31505}, {25, 1989}, {51, 53}, {110, 46924}, {125, 2052}, {184, 393}, {324, 39569}, {418, 52945}, {467, 41586}, {1974, 14593}, {1990, 13366}, {3078, 23607}, {3079, 44082}, {3574, 8887}, {4175, 44132}, {6524, 34417}, {6530, 42400}, {6748, 34565}, {6750, 13450}, {8796, 14853}, {14129, 35360}, {14715, 51434}, {15805, 35716}, {21659, 41365}, {26907, 42459}, {30102, 45108}, {34836, 42453}, {35717, 56298}, {35884, 60693}, {37766, 58447}, {45793, 59164}, {53506, 61691}, {56296, 61712}, {56297, 61659}
X(62261) = polar conjugate of the isotomic conjugate of X(36412)
X(62261) = isogonal conjugate of the isotomic conjugate of X(60828)
X(62261) = polar conjugate of the isogonal conjugate of X(62260)
X(62261) = crosspoint of X(i) and X(j) for these {i, j}: {53, 13450}, {32230, 61193}
X(62261) = crosssum of X(97) and X(19210)
X(62261) = X(i)-Ceva conjugate of-X(j) for these (i, j): (53, 62260), (32230, 61193), (52604, 51513), (60828, 36412)
X(62261) = X(62260)-cross conjugate of-X(36412)
X(62261) = X(i)-Dao conjugate of-X(j) for these (i, j): (206, 46089), (216, 34386), (6663, 69), (14363, 95), (39019, 15414), (40588, 97)
X(62261) = X(i)-isoconjugate of-X(j) for these {i, j}: {75, 46089}, {95, 2169}, {97, 2167}, {822, 52939}, {2148, 34386}, {19210, 40440}, {37754, 57573}
X(62261) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (5, 34386), (32, 46089), (51, 97), (53, 95), (107, 52939), (217, 19210), (324, 34384), (1087, 304), (2179, 2169), (2181, 2167), (3199, 54), (6368, 15414), (13450, 276), (14569, 275), (23607, 343), (24862, 15526), (32230, 57573), (33631, 59143), (34983, 52613), (36412, 69), (40981, 14533), (41221, 53576), (41279, 348), (45793, 305), (46394, 1092), (51513, 15412), (52604, 18315), (53386, 59183), (55132, 45792), (55219, 23286), (57195, 3265), (60828, 76), (61193, 18831), (61194, 15958), (61346, 54034), (61378, 394), (62259, 63), (62260, 3), (62262, 219), (62263, 222)
X(62261) = X(53)-waw conjugate of-X(27371)
X(62261) = pole of the line {6748, 10110} with respect to the Jerabek circumhyperbola
X(62261) = pole of the line {42400, 59533} with respect to the Kiepert circumhyperbola
X(62261) = pole of the line {15451, 55280} with respect to the orthic inconic
X(62261) = pole of the line {46089, 52437} with respect to the Stammler hyperbola
X(62261) = barycentric product X(i)*X(j) for these {i, j}: {4, 36412}, {5, 53}, {6, 60828}, {19, 1087}, {25, 45793}, {51, 324}, {92, 62259}, {107, 57195}, {216, 13450}, {264, 62260}, {275, 23607}, {281, 41279}, {311, 3199}, {331, 62262}, {343, 14569}, {1625, 23290}, {2052, 61378}, {2181, 14213}, {3078, 39284}, {6368, 61193}
X(62261) = trilinear product X(i)*X(j) for these {i, j}: {4, 62259}, {5, 2181}, {19, 36412}, {25, 1087}, {31, 60828}, {33, 41279}, {53, 1953}, {92, 62260}, {158, 61378}, {273, 62262}, {318, 62263}, {324, 2179}, {1973, 45793}, {2190, 23607}, {2617, 51513}, {2618, 52604}, {3199, 14213}, {6521, 46394}, {14569, 44706}, {24000, 24862}
X(62261) = trilinear quotient X(i)/X(j) for these (i, j): (31, 46089), (51, 2169), (53, 2167), (823, 52939), (1087, 69), (1953, 97), (2179, 14533), (2181, 54), (3199, 2148), (13450, 40440), (14213, 34386), (14569, 2190), (23607, 44706), (24862, 2632), (36412, 63), (41279, 77), (45793, 304), (46394, 4100), (51513, 2616), (52604, 36134)
X(62261) = X(32911)-of-orthic triangle, when ABC is acute
X(62261) = (X(i), X(j))-harmonic conjugate of X(k) for these (i, j, k): (51, 53, 53386), (53, 14569, 51), (2052, 6747, 125), (23607, 61378, 36412), (39284, 55084, 4), (42453, 61532, 34836)
X(62262) lies on these lines: {607, 62257}, {61378, 62259}
X(62262) = X(62259)-Ceva conjugate of-X(62260)
X(62262) = X(6663)-Dao conjugate of-X(6063)
X(62262) = X(i)-isoconjugate of-X(j) for these {i, j}: {46089, 57787}, {51664, 52939}
X(62262) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (1087, 20567), (36412, 6063), (41279, 57792), (44707, 34386), (45793, 41283), (46394, 1804), (61378, 348), (62259, 85), (62260, 7), (62261, 331), (62263, 279)
X(62262) = barycentric product X(i)*X(j) for these {i, j}: {8, 62260}, {9, 62259}, {41, 1087}, {53, 44707}, {55, 36412}, {219, 62261}, {220, 41279}, {281, 61378}, {346, 62263}, {1953, 7069}, {2175, 45793}, {52425, 60828}
X(62262) = trilinear product X(i)*X(j) for these {i, j}: {9, 62260}, {33, 61378}, {41, 36412}, {51, 7069}, {55, 62259}, {200, 62263}, {212, 62261}, {1087, 2175}, {1253, 41279}, {2181, 44707}, {9447, 45793}
X(62262) = trilinear quotient X(i)/X(j) for these (i, j): (1087, 6063), (7069, 95), (36412, 85), (41279, 1088), (45793, 20567), (46394, 7125), (60828, 57787), (61378, 77)
X(62262) = (X(61378), X(62259))-harmonic conjugate of X(62263)
X(62263) lies on these lines: {278, 61058}, {608, 62258}, {1397, 61052}, {61378, 62259}
X(62263) = isogonal conjugate of the isotomic conjugate of X(41279)
X(62263) = X(62259)-beth conjugate of-X(62259)
X(62263) = X(6663)-Dao conjugate of-X(3596)
X(62263) = X(i)-isoconjugate of-X(j) for these {i, j}: {95, 44687}, {8611, 52939}, {35196, 56189}
X(62263) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (1087, 28659), (2179, 44687), (30493, 34386), (36412, 3596), (41279, 76), (45793, 40363), (46394, 1259), (61378, 345), (62259, 312), (62260, 8), (62261, 7017), (62262, 346)
X(62263) = barycentric product X(i)*X(j) for these {i, j}: {6, 41279}, {7, 62260}, {53, 30493}, {56, 36412}, {57, 62259}, {222, 62261}, {278, 61378}, {279, 62262}, {604, 1087}, {1393, 1953}, {1397, 45793}, {2181, 44708}, {52411, 60828}
X(62263) = trilinear product X(i)*X(j) for these {i, j}: {31, 41279}, {34, 61378}, {51, 1393}, {56, 62259}, {57, 62260}, {269, 62262}, {603, 62261}, {604, 36412}, {1087, 1397}, {2181, 30493}, {3199, 44708}
X(62263) = trilinear quotient X(i)/X(j) for these (i, j): (51, 44687), (1087, 3596), (1393, 95), (36412, 312), (41279, 75), (44708, 34386), (45793, 28659), (46394, 2289), (61378, 78)
X(62263) = (X(61378), X(62259))-harmonic conjugate of X(62262)
X(62264) lies on these lines: {54, 1439}, {2148, 33629}, {6046, 41282}
X(62264) = X(i)-Dao conjugate of-X(j) for these (i, j): (6609, 5), (17113, 311)
X(62264) = X(i)-isoconjugate of-X(j) for these {i, j}: {5, 200}, {8, 7069}, {51, 341}, {53, 3692}, {216, 7101}, {220, 14213}, {311, 1253}, {318, 44707}, {324, 1802}, {343, 7079}, {346, 1953}, {1043, 21807}, {1087, 62265}, {1265, 2181}, {1393, 5423}, {2179, 59761}, {2287, 21011}, {2332, 42698}, {3199, 52406}, {4082, 18180}, {4171, 14570}, {4515, 17167}, {4578, 21102}, {6065, 60804}, {7046, 44706}, {7071, 18695}, {7258, 55219}, {7259, 12077}
X(62264) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (54, 346), (95, 59761), (97, 1265), (269, 14213), (279, 311), (604, 7069), (1042, 21011), (1106, 1953), (1119, 324), (1398, 53), (1407, 5), (1439, 42698), (2148, 200), (2167, 341), (2169, 3692), (2190, 7101), (7053, 343), (7056, 28706), (7099, 44706), (7177, 18695), (7216, 2618), (7250, 12077), (7366, 1393), (8882, 7046), (14533, 1260), (14573, 14827), (18315, 7256), (36134, 7259), (44687, 30693), (52410, 51), (52411, 44707), (53538, 60804), (54034, 220)
X(62264) = barycentric product X(i)*X(j) for these {i, j}: {54, 279}, {95, 1407}, {97, 1119}, {269, 2167}, {275, 7053}, {738, 44687}, {1088, 2148}, {1398, 34386}, {1847, 2169}, {2190, 7177}, {2616, 4637}, {2623, 4616}, {7056, 8882}, {7099, 40440}, {34384, 52410}, {54034, 57792}
X(62264) = trilinear product X(i)*X(j) for these {i, j}: {54, 269}, {95, 1106}, {97, 1435}, {275, 7099}, {279, 2148}, {1088, 54034}, {1119, 2169}, {1407, 2167}, {1847, 14533}, {2190, 7053}, {2623, 4637}, {7023, 44687}, {7177, 8882}, {7216, 18315}
X(62264) = trilinear quotient X(i)/X(j) for these (i, j): (54, 200), (56, 7069), (95, 341), (97, 3692), (269, 5), (275, 7101), (279, 14213), (603, 44707), (1042, 21807), (1088, 311), (1106, 51), (1358, 60804), (1398, 2181), (1407, 1953), (1427, 21011), (1435, 53), (1847, 324), (2148, 220), (2167, 346), (2169, 1260)
X(62265) lies on these lines: {54, 72}, {2318, 58328}, {2750, 36078}
X(62265) = X(i)-Dao conjugate of-X(j) for these (i, j): (6552, 311), (6600, 5), (6608, 60804), (14714, 21102), (24771, 14213)
X(62265) = X(i)-isoconjugate of-X(j) for these {i, j}: {5, 269}, {7, 1393}, {51, 1088}, {53, 7177}, {216, 1847}, {273, 30493}, {278, 44708}, {279, 1953}, {311, 1106}, {324, 7099}, {343, 1435}, {479, 7069}, {934, 21102}, {1087, 62264}, {1119, 44706}, {1398, 18695}, {1407, 14213}, {1427, 17167}, {2179, 57792}, {2181, 7056}, {3668, 18180}, {4635, 55219}, {4637, 12077}, {7216, 14570}, {7339, 60804}, {17096, 35307}
X(62265) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (41, 1393), (54, 279), (95, 57792), (97, 7056), (200, 14213), (212, 44708), (220, 5), (346, 311), (657, 21102), (1253, 1953), (1260, 343), (1265, 28706), (1802, 44706), (2148, 269), (2167, 1088), (2169, 7177), (2190, 1847), (2328, 17167), (3119, 60804), (3692, 18695), (4171, 2618), (4524, 12077), (6602, 7069), (7046, 324), (7071, 53), (8882, 1119), (14533, 7053), (14573, 52410), (14827, 51), (18315, 4616), (35196, 1434), (36134, 4637), (44687, 85), (52425, 30493), (54034, 1407), (56254, 1446)
X(62265) = barycentric product X(i)*X(j) for these {i, j}: {9, 44687}, {54, 346}, {95, 220}, {97, 7046}, {200, 2167}, {275, 1260}, {341, 2148}, {1265, 8882}, {1802, 40440}, {2169, 7101}, {2190, 3692}, {2287, 56254}, {2321, 35196}, {2328, 56246}, {2616, 7259}, {2623, 7256}, {4069, 39177}, {7071, 34386}, {14827, 34384}, {39287, 61316}
X(62265) = trilinear product X(i)*X(j) for these {i, j}: {54, 200}, {55, 44687}, {95, 1253}, {97, 7079}, {210, 35196}, {220, 2167}, {275, 1802}, {341, 54034}, {346, 2148}, {1260, 2190}, {2169, 7046}, {2328, 56254}, {2623, 7259}, {3692, 8882}, {4171, 18315}, {7101, 14533}
X(62265) = trilinear quotient X(i)/X(j) for these (i, j): (54, 269), (55, 1393), (95, 1088), (97, 7177), (200, 5), (212, 30493), (219, 44708), (220, 1953), (275, 1847), (341, 311), (346, 14213), (480, 7069), (1253, 51), (1260, 44706), (1265, 18695), (1802, 216), (2148, 1407), (2167, 279), (2169, 7053), (2190, 1119)
The following two ennunciates, slightly modified, are proposed by Tran Viet Hung in Romantics of geometry, March 17, 2023:
1) Let ABC be a triangle with circumcircle (O), P', P", Po three points, with P' ≠ P", and A'B'C', A"B"C" the cevian triangles of P' and P", respectively, and AoBoCo the circumcevian triangle of Po. Let As be the second intersection of circles (O) and (A'A"Ao), and build Bs, Cs cyclically. Then the lines AAs, BBs, CCs are concurrent in a point Q1(P', P"; Po).
The point of concurrence Q1(P', P"; Po) is named here the Tran-Lozada CCO-perspector of (P',P"; Po). If P' = x' : y' : z', P" = x" : y" : z" and Po = xo: yo : zo (barycentrics), then Q1(P',P"; Po) = a^2 x' x"/xo : b^2 y' y"/yo : c^2 z' z"/zo.The appearance of (i, j, k, n) in the folowing list means that Q1(X(i), X(j); X(k) ) = X(n), for (i, j, k) ≤ 6:
(1, 2, 1, 6), (1, 3, 1, 184), (1, 4, 1, 25), (1, 5, 1, 51), (1, 6, 1, 32), (2, 3, 1, 48), (2, 4, 1, 19), (2, 5, 1, 1953), (2, 6, 1, 31), (3, 4, 1, 31), (3, 5, 1, 62266), (3, 6, 1, 9247), (4, 5, 1, 2181), (4, 6, 1, 1973), (5, 6, 1, 2179), (1, 2, 2, 31), (1, 3, 2, 9247), (1, 4, 2, 1973), (1, 5, 2, 2179), (1, 6, 2, 560), (2, 3, 2, 184), (2, 4, 2, 25), (2, 5, 2, 51), (2, 6, 2, 32), (3, 4, 2, 32), (3, 5, 2, 217), (3, 6, 2, 14575), (4, 5, 2, 3199), (4, 6, 2, 1974), (5, 6, 2, 40981), (1, 2, 3, 19), (1, 3, 3, 31), (1, 4, 3, 1096), (1, 5, 3, 2181), (1, 6, 3, 1973), (2, 3, 3, 6), (2, 4, 3, 393), (2, 5, 3, 53), (2, 6, 3, 25), (3, 4, 3, 25), (3, 5, 3, 51), (3, 6, 3, 32), (4, 5, 3, 14569), (4, 6, 3, 2207), (5, 6, 3, 3199), (1, 2, 4, 48), (1, 3, 4, 52430), (1, 4, 4, 31), (1, 5, 4, 62266), (1, 6, 4, 9247), (2, 3, 4, 577), (2, 4, 4, 6), (2, 5, 4, 216), (2, 6, 4, 184), (3, 4, 4, 184), (3, 5, 4, 418), (3, 6, 4, 14585), (4, 5, 4, 51), (4, 6, 4, 32), (5, 6, 4, 217), (1, 2, 5, 2148), (1, 3, 5, 62267), (1, 4, 5, 62268), (1, 5, 5, 31), (1, 6, 5, 62269), (2, 3, 5, 14533), (2, 4, 5, 8882), (2, 5, 5, 6), (2, 6, 5, 54034), (3, 4, 5, 54034), (3, 5, 5, 184), (3, 6, 5, 62270), (4, 5, 5, 25), (4, 6, 5, 62271), (5, 6, 5, 32), (1, 2, 6, 1), (1, 3, 6, 48), (1, 4, 6, 19), (1, 5, 6, 1953), (1, 6, 6, 31), (2, 3, 6, 3), (2, 4, 6, 4), (2, 5, 6, 5), (2, 6, 6, 6), (3, 4, 6, 6), (3, 5, 6, 216), (3, 6, 6, 184), (4, 5, 6, 53), (4, 6, 6, 25), (5, 6, 6, 51)
2) Let ABC be a triangle, P'o, P"o, Pi three points with P'o ≠ P"o, A'oB'oC'o, A"oB"oC"o the circumcevian triangles of P'o and P"o, respectively, and AiBiCi the cevian triangle of Pi. Let As be the second intersection of the line BC and the circle (A'oA"oAi) and build Bs, Cs cyclically. Then the lines AAs, BBs, CCs are concurrent in a point Q2(P'o, P"o; Pi).
Q2(P'o, P"o; Pi) is named here the Tran-Lozada OOC-perspector of (P'o, P"o; Pi). If P'o = x'o : y'o : z'o, P"o = x"o : y"o : z"o, Pi = xi : yi : zi (barycentrics), then Q2(P'o, P"o; P*) = x'o x"o xi/ a^2 : y'o y"o yi/ b^2 : z'o z"o zi/ c^2.
The appearance of (i, j, k, n) in the folowing list means that Q2(X(i), X(j); X(k) ) = X(n), for (i, j, k) ≤ 6:
(1, 2, 1, 76), (1, 3, 1, 69), (1, 4, 1, 264), (1, 5, 1, 311), (1, 6, 1, 2), (2, 3, 1, 304), (2, 4, 1, 1969), (2, 5, 1, 62272), (2, 6, 1, 75), (3, 4, 1, 75), (3, 5, 1, 18695), (3, 6, 1, 63), (4, 5, 1, 62273), (4, 6, 1, 92), (5, 6, 1, 14213), (1, 2, 2, 75), (1, 3, 2, 63), (1, 4, 2, 92), (1, 5, 2, 14213), (1, 6, 2, 1), (2, 3, 2, 69), (2, 4, 2, 264), (2, 5, 2, 311), (2, 6, 2, 2), (3, 4, 2, 2), (3, 5, 2, 343), (3, 6, 2, 3), (4, 5, 2, 324), (4, 6, 2, 4), (5, 6, 2, 5), (1, 2, 3, 1969), (1, 3, 3, 75), (1, 4, 3, 57806), (1, 5, 3, 62273), (1, 6, 3, 92), (2, 3, 3, 76), (2, 4, 3, 18027), (2, 5, 3, 62274), (2, 6, 3, 264), (3, 4, 3, 264), (3, 5, 3, 311), (3, 6, 3, 2), (4, 5, 3, 62275), (4, 6, 3, 2052), (5, 6, 3, 324), (1, 2, 4, 304), (1, 3, 4, 326), (1, 4, 4, 75), (1, 5, 4, 18695), (1, 6, 4, 63), (2, 3, 4, 3926), (2, 4, 4, 76), (2, 5, 4, 28706), (2, 6, 4, 69), (3, 4, 4, 69), (3, 5, 4, 52347), (3, 6, 4, 394), (4, 5, 4, 311), (4, 6, 4, 2), (5, 6, 4, 343), (1, 2, 5, 62276), (1, 3, 5, 62277), (1, 4, 5, 40440), (1, 5, 5, 75), (1, 6, 5, 2167), (2, 3, 5, 34386), (2, 4, 5, 276), (2, 5, 5, 76), (2, 6, 5, 95), (3, 4, 5, 95), (3, 5, 5, 69), (3, 6, 5, 97), (4, 5, 5, 264), (4, 6, 5, 275), (5, 6, 5, 2), (1, 2, 6, 561), (1, 3, 6, 304), (1, 4, 6, 1969), (1, 5, 6, 62272), (1, 6, 6, 75), (2, 3, 6, 305), (2, 4, 6, 18022), (2, 5, 6, 62278), (2, 6, 6, 76), (3, 4, 6, 76), (3, 5, 6, 28706), (3, 6, 6, 69), (4, 5, 6, 62274), (4, 6, 6, 264), (5, 6, 6, 311)
X(62266) lies on these lines: {1, 29}, {3, 22394}, {31, 48}, {38, 2632}, {42, 21860}, {55, 2638}, {56, 7138}, {73, 1104}, {162, 1954}, {216, 44707}, {240, 45224}, {244, 37755}, {336, 3112}, {354, 8763}, {756, 34591}, {869, 7124}, {872, 61395}, {916, 22069}, {1193, 37837}, {1409, 23204}, {1824, 45932}, {1953, 2181}, {2169, 2964}, {2286, 7032}, {2617, 14213}, {3248, 61396}, {3611, 7117}, {4055, 23207}, {7085, 20753}, {8766, 17469}, {16697, 44706}, {23197, 43218}, {26892, 51651}, {42074, 42080}
X(62266) = isotomic conjugate of the polar conjugate of X(2179)
X(62266) = isogonal conjugate of X(40440)
X(62266) = cross-difference of every pair of points on the line X(822)X(1577)
X(62266) = crosspoint of X(i) and X(j) for these {i, j}: {1, 48}, {216, 30493}, {1953, 44706}
X(62266) = crosssum of X(i) and X(j) for these {i, j}: {1, 92}, {4, 18676}, {75, 44179}, {2167, 2190}
X(62266) = X(i)-beth conjugate of-X(j) for these (i, j): (23181, 44708), (44707, 44707)
X(62266) = X(i)-Ceva conjugate of-X(j) for these (i, j): (1, 1953), (162, 822), (1953, 2179), (1956, 1755), (2166, 2315), (36145, 798), (44709, 216), (56194, 652)
X(62266) = X(48)-daleth conjugate of-X(1755)
X(62266) = X(i)-Dao conjugate of-X(j) for these (i, j): (5, 75), (6, 62276), (9, 276), (130, 656), (206, 2190), (216, 1969), (1147, 62277), (2972, 14208), (6376, 57790), (6505, 34384), (6663, 62273), (14363, 57806), (15450, 1577), (17423, 2616), (22391, 2167), (32664, 275), (36033, 95), (36103, 8795), (39019, 20948), (39052, 42405), (40368, 62268), (40588, 92), (40591, 56189), (52032, 561), (52878, 240), (55066, 15412)
X(62266) = X(i)-isoconjugate of-X(j) for these {i, j}: {2, 275}, {3, 8795}, {4, 95}, {6, 276}, {19, 62276}, {24, 34385}, {25, 34384}, {27, 56246}, {28, 56189}, {32, 57790}, {54, 264}, {69, 8884}, {74, 43752}, {75, 2190}, {76, 8882}, {92, 2167}, {96, 317}, {97, 2052}, {140, 39286}, {158, 62277}, {184, 57844}, {186, 46138}, {252, 32002}, {253, 38808}, {273, 44687}, {286, 56254}, {288, 40684}, {290, 19189}, {305, 61362}, {340, 1141}, {393, 34386}, {394, 8794}, {427, 39287}, {458, 42300}, {470, 51275}, {471, 51268}, {520, 52779}, {523, 18831}, {525, 16813}, {561, 62268}, {647, 42405}, {648, 15412}, {670, 58756}, {811, 2616}, {850, 933}, {860, 39277}, {1105, 19166}, {1298, 16089}, {1502, 62271}, {1585, 16032}
X(62266) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (1, 276), (3, 62276), (5, 1969), (19, 8795), (31, 275), (32, 2190), (48, 95), (51, 92), (53, 57806), (63, 34384), (71, 56189), (75, 57790), (92, 57844), (162, 42405), (163, 18831), (184, 2167), (216, 75), (217, 1), (228, 56246), (255, 34386), (343, 561), (418, 63), (560, 8882), (577, 62277), (810, 15412), (823, 54950), (1087, 62274), (1096, 8794), (1393, 331), (1501, 62268), (1568, 46234), (1625, 811), (1820, 34385), (1917, 62271), (1924, 58756), (1953, 264), (1973, 8884), (2173, 43752), (2179, 4), (2180, 317), (2181, 2052), (2200, 56254), (2290, 340), (2313, 16089), (2617, 6331), (3049, 2616), (3199, 158), (4592, 55218), (5562, 304), (6368, 20948)
X(62266) = X(48)-waw conjugate of-X(4020)
X(62266) = perspector of the circumconic through X(163) and X(823)
X(62266) = pole of the the tripolar of X(44709) with respect to the Johnson circumconic
X(62266) = pole of the line {75, 255} with respect to the Stammler hyperbola
X(62266) = pole of the line {326, 561} with respect to the Steiner-Wallace hyperbola
X(62266) = barycentric product X(i)*X(j) for these {i, j}: {1, 216}, {3, 1953}, {5, 48}, {6, 44706}, {9, 30493}, {19, 5562}, {31, 343}, {32, 18695}, {37, 44709}, {42, 16697}, {51, 63}, {52, 1820}, {53, 255}, {55, 44708}, {57, 44707}, {68, 2180}, {69, 2179}, {71, 18180}, {75, 217}, {92, 418}
X(62266) = trilinear product X(i)*X(j) for these {i, j}: {2, 217}, {3, 51}, {4, 418}, {5, 184}, {6, 216}, {22, 27372}, {24, 61363}, {25, 5562}, {31, 44706}, {32, 343}, {41, 44708}, {42, 44709}, {48, 1953}, {52, 2351}, {53, 577}, {54, 61378}, {55, 30493}, {56, 44707}, {63, 2179}, {69, 40981}
X(62266) = trilinear quotient X(i)/X(j) for these (i, j): (2, 276), (3, 95), (4, 8795), (5, 264), (6, 275), (25, 8884), (30, 43752), (31, 2190), (32, 8882), (48, 2167), (51, 4), (52, 317), (53, 2052), (63, 62276), (68, 34385), (69, 34384), (71, 56246), (72, 56189), (76, 57790), (107, 52779)
X(62266) = (X(i), X(j))-harmonic conjugate of X(k) for these (i, j, k): (3, 23112, 22394), (31, 48, 52430), (38, 6508, 2632), (162, 2167, 1954), (1953, 2181, 62259)
X(62267) lies on these lines: {31, 2148}, {38, 293}, {255, 2169}, {563, 52430}, {933, 59042}, {2190, 45225}, {4055, 14533}, {9247, 62269}, {52434, 54034}
X(62267) = isotomic conjugate of the polar conjugate of X(62269)
X(62267) = isogonal conjugate of X(62273)
X(62267) = crosspoint of X(i) and X(j) for these {i, j}: {2148, 2169}, {2168, 2190}
X(62267) = X(2148)-Ceva conjugate of-X(62269)
X(62267) = X(9247)-cross conjugate of-X(2148)
X(62267) = X(i)-Dao conjugate of-X(j) for these (i, j): (6, 62272), (9, 62274), (1147, 18695), (6505, 62278), (17423, 2618), (22391, 14213), (32664, 324), (34591, 15415), (36033, 311), (36103, 62275), (38986, 23290), (40368, 2181), (55066, 18314)
X(62267) = X(i)-isoconjugate of-X(j) for these {i, j}: {2, 324}, {3, 62275}, {4, 311}, {5, 264}, {6, 62274}, {19, 62272}, {25, 62278}, {51, 18022}, {52, 55553}, {53, 76}, {69, 13450}, {92, 14213}, {93, 57805}, {94, 14918}, {95, 60828}, {99, 23290}, {112, 15415}, {143, 20572}, {158, 18695}, {216, 18027}, {275, 45793}, {276, 36412}, {290, 39569}, {297, 53245}, {300, 6117}, {301, 6116}, {305, 14569}, {308, 27371}, {317, 56272}, {327, 39530}, {343, 2052}, {393, 28706}, {467, 5392}, {561, 2181}, {648, 18314}, {670, 51513}, {811, 2618}, {847, 39113}, {850, 35360}, {877, 61196}, {1087, 40440}, {1093, 52347}, {1154, 18817}, {1179, 1225}, {1235, 17500}, {1273, 6344}, {1502, 3199}, {1594, 59137}, {1953, 1969}, {2180, 57898}
X(62267) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (1, 62274), (3, 62272), (19, 62275), (31, 324), (48, 311), (54, 1969), (63, 62278), (96, 57898), (97, 561), (184, 14213), (217, 1087), (255, 28706), (560, 53), (563, 39113), (577, 18695), (656, 15415), (798, 23290), (810, 18314), (933, 57973), (1501, 2181), (1917, 3199), (1923, 27371), (1924, 51513), (1973, 13450), (2148, 264), (2167, 18022), (2168, 55553), (2169, 76), (2179, 60828), (2190, 18027), (3049, 2618), (4055, 42698), (4100, 52347), (8882, 57806), (9247, 5), (9417, 39569), (14533, 75), (14573, 19), (14575, 1953), (14585, 44706), (14586, 811), (14587, 46254), (15958, 799), (18315, 57968), (19210, 304), (19627, 51801), (23286, 20948), (34386, 1928), (36134, 6331), (40373, 2179)
X(62267) = pole of the line {18695, 62272} with respect to the Stammler hyperbola
X(62267) = barycentric product X(i)*X(j) for these {i, j}: {1, 14533}, {3, 2148}, {6, 2169}, {19, 19210}, {31, 97}, {32, 62277}, {47, 57703}, {48, 54}, {63, 54034}, {69, 62269}, {75, 62270}, {92, 62256}, {95, 9247}, {96, 563}, {162, 46088}, {163, 23286}, {184, 2167}, {255, 8882}, {275, 52430}, {293, 41270}
X(62267) = trilinear product X(i)*X(j) for these {i, j}: {2, 62270}, {3, 54034}, {4, 62256}, {6, 14533}, {25, 19210}, {31, 2169}, {32, 97}, {48, 2148}, {50, 11077}, {51, 46089}, {54, 184}, {63, 62269}, {69, 14573}, {95, 14575}, {96, 52435}, {110, 58308}, {112, 46088}, {248, 41270}, {255, 62268}, {275, 14585}
X(62267) = trilinear quotient X(i)/X(j) for these (i, j): (2, 62274), (3, 311), (4, 62275), (6, 324), (25, 13450), (32, 53), (48, 14213), (49, 57805), (50, 14918), (51, 60828), (54, 264), (63, 62272), (69, 62278), (95, 18022), (96, 55553), (97, 76), (184, 5), (216, 45793), (217, 36412), (237, 39569)
X(62267) = (X(2148), X(62268))-harmonic conjugate of X(31)
X(62268) lies on these lines: {1, 1748}, {19, 2168}, {31, 2148}, {42, 8882}, {54, 1245}, {213, 62271}, {275, 40718}, {560, 1096}, {741, 933}, {1402, 54034}, {1973, 62269}, {2181, 32676}, {3112, 40440}, {18826, 18831}, {36051, 36134}, {46289, 57653}, {57652, 61362}
X(62268) = isogonal conjugate of X(18695)
X(62268) = polar conjugate of X(62272)
X(62268) = cevapoint of X(560) and X(1973)
X(62268) = X(2190)-Ceva conjugate of-X(2148)
X(62268) = X(i)-cross conjugate of-X(j) for these (i, j): (560, 62269), (62269, 2148)
X(62268) = X(i)-Dao conjugate of-X(j) for these (i, j): (9, 28706), (206, 44706), (1249, 62272), (3162, 14213), (5139, 2618), (6523, 62273), (32664, 343), (36033, 52347), (36103, 311), (38986, 6368), (40368, 62266), (40586, 42698), (55066, 60597)
X(62268) = X(i)-isoconjugate of-X(j) for these {i, j}: {2, 343}, {3, 311}, {4, 52347}, {5, 69}, {6, 28706}, {48, 62272}, {51, 305}, {52, 20563}, {53, 3926}, {63, 14213}, {68, 39113}, {75, 44706}, {76, 216}, {81, 42698}, {97, 45793}, {99, 6368}, {184, 62278}, {217, 1502}, {255, 62273}, {264, 5562}, {265, 1273}, {287, 60524}, {290, 44716}, {298, 44713}, {299, 44714}, {300, 44711}, {301, 44712}, {304, 1953}, {306, 17167}, {312, 44708}, {313, 44709}, {315, 41168}, {321, 16697}, {324, 394}, {325, 53174}, {328, 1154}, {418, 18022}, {467, 52350}, {525, 14570}, {561, 62266}, {577, 62274}, {648, 60597}, {670, 15451}, {850, 23181}, {1087, 62277}, {1092, 62275}, {1216, 59137}, {1225, 40441}, {1238, 40449}, {1393, 3718}
X(62268) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (1, 28706), (4, 62272), (19, 311), (25, 14213), (31, 343), (32, 44706), (42, 42698), (48, 52347), (54, 304), (92, 62278), (95, 40364), (158, 62274), (275, 561), (276, 1928), (393, 62273), (560, 216), (798, 6368), (810, 60597), (933, 799), (1096, 324), (1397, 44708), (1501, 62266), (1917, 217), (1924, 15451), (1973, 5), (1974, 1953), (2148, 69), (2167, 305), (2168, 20563), (2169, 3926), (2181, 45793), (2190, 76), (2203, 17167), (2206, 16697), (2489, 2618), (2616, 3267), (2623, 14208), (3199, 1087), (6520, 62275), (8882, 75), (8884, 1969), (9247, 5562), (9406, 1568), (9417, 44716), (9447, 44707), (14533, 326), (14573, 48), (14586, 4592), (16813, 57968), (18315, 55202)
X(62268) = pole of the the tripolar of X(62272) with respect to the polar circle
X(62268) = pole of the line {18695, 44706} with respect to the Stammler hyperbola
X(62268) = barycentric product X(i)*X(j) for these {i, j}: {1, 8882}, {4, 2148}, {6, 2190}, {19, 54}, {24, 2168}, {25, 2167}, {31, 275}, {32, 40440}, {48, 8884}, {63, 61362}, {75, 62271}, {92, 54034}, {95, 1973}, {97, 1096}, {112, 2616}, {158, 14533}, {162, 2623}, {264, 62269}, {276, 560}, {393, 2169}
X(62268) = trilinear product X(i)*X(j) for these {i, j}: {2, 62271}, {3, 61362}, {4, 54034}, {6, 8882}, {19, 2148}, {24, 41271}, {25, 54}, {31, 2190}, {32, 275}, {92, 62269}, {95, 1974}, {96, 44077}, {97, 2207}, {98, 58306}, {107, 58308}, {110, 58756}, {112, 2623}, {158, 62267}, {184, 8884}, {264, 14573}
X(62268) = trilinear quotient X(i)/X(j) for these (i, j): (2, 28706), (3, 52347), (4, 311), (6, 343), (19, 14213), (24, 39113), (25, 5), (31, 44706), (32, 216), (37, 42698), (53, 45793), (54, 69), (92, 62272), (95, 305), (96, 20563), (97, 3926), (112, 14570), (158, 62273), (184, 5562), (186, 1273)
X(62268) = (X(31), X(62267))-harmonic conjugate of X(2148)
X(62269) lies on these lines: {47, 48}, {933, 59040}, {1910, 2190}, {1953, 2168}, {1959, 2167}, {1973, 62268}, {2200, 52426}, {9247, 62267}
X(62269) = polar conjugate of the isotomic conjugate of X(62267)
X(62269) = isogonal conjugate of X(62272)
X(62269) = crosspoint of X(2148) and X(62268)
X(62269) = crosssum of X(14213) and X(18695)
X(62269) = X(2148)-Ceva conjugate of-X(62267)
X(62269) = X(560)-cross conjugate of-X(62268)
X(62269) = X(i)-Dao conjugate of-X(j) for these (i, j): (9, 62278), (206, 14213), (244, 15415), (3162, 62273), (22391, 18695), (32664, 311), (36033, 28706), (36103, 62274), (38986, 18314), (38996, 2618), (40368, 1953), (40369, 2179)
X(62269) = X(i)-isoconjugate of-X(j) for these {i, j}: {2, 311}, {3, 62274}, {4, 28706}, {5, 76}, {6, 62278}, {51, 1502}, {52, 57904}, {53, 305}, {63, 62273}, {69, 324}, {75, 14213}, {92, 18695}, {94, 1273}, {95, 45793}, {99, 18314}, {110, 15415}, {216, 18022}, {217, 44161}, {264, 343}, {286, 42698}, {290, 60524}, {300, 33529}, {301, 33530}, {310, 21011}, {313, 17167}, {315, 60515}, {325, 53245}, {327, 59197}, {328, 14918}, {394, 62275}, {467, 20563}, {561, 1953}, {670, 12077}, {799, 2618}, {850, 14570}, {1087, 62276}, {1154, 20573}, {1209, 57903}, {1225, 40393}, {1232, 31610}, {1393, 28659}, {1625, 44173}, {1928, 2179}, {1969, 44706}, {1978, 21102}, {2052, 52347}, {2181, 40364}, {2396, 61196}, {2617, 20948}, {3199, 40050}
X(62269) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (1, 62278), (19, 62274), (25, 62273), (31, 311), (32, 14213), (48, 28706), (54, 561), (95, 1928), (97, 40364), (184, 18695), (560, 5), (661, 15415), (669, 2618), (798, 18314), (933, 57968), (1096, 62275), (1501, 1953), (1917, 51), (1924, 12077), (1973, 324), (1980, 21102), (2148, 76), (2167, 1502), (2168, 57904), (2169, 305), (2179, 45793), (2190, 18022), (2200, 42698), (2205, 21011), (2616, 44173), (2623, 20948), (4117, 41221), (8882, 1969), (9233, 2179), (9247, 343), (9417, 60524), (9448, 7069), (14533, 304), (14573, 1), (14574, 2617), (14575, 44706), (14586, 799), (14587, 24037), (15958, 55202), (18315, 4602), (32692, 55215), (35196, 40072), (36134, 670), (40373, 62266), (40440, 44161)
X(62269) = pole of the line {14213, 62272} with respect to the Stammler hyperbola
X(62269) = barycentric product X(i)*X(j) for these {i, j}: {1, 54034}, {3, 62268}, {4, 62267}, {6, 2148}, {19, 14533}, {25, 2169}, {31, 54}, {32, 2167}, {47, 41271}, {48, 8882}, {63, 62271}, {75, 14573}, {92, 62270}, {95, 560}, {97, 1973}, {158, 62256}, {162, 58308}, {163, 2623}, {184, 2190}, {255, 61362}
X(62269) = trilinear product X(i)*X(j) for these {i, j}: {2, 14573}, {3, 62271}, {4, 62270}, {6, 54034}, {19, 62267}, {25, 14533}, {31, 2148}, {32, 54}, {48, 62268}, {95, 1501}, {96, 52436}, {97, 1974}, {112, 58308}, {184, 8882}, {248, 58306}, {275, 14575}, {276, 40373}, {393, 62256}, {512, 14586}, {560, 2167}
X(62269) = trilinear quotient X(i)/X(j) for these (i, j): (2, 62278), (3, 28706), (4, 62274), (6, 311), (19, 62273), (25, 324), (31, 14213), (32, 5), (48, 18695), (50, 1273), (51, 45793), (54, 76), (95, 1502), (96, 57904), (97, 305), (184, 343), (228, 42698), (237, 60524), (275, 18022), (276, 44161)
X(62270) lies on these lines: {6, 58735}, {32, 44077}, {39, 54}, {95, 3788}, {96, 7746}, {97, 28724}, {184, 8565}, {187, 8883}, {216, 40441}, {276, 39843}, {577, 1147}, {3199, 61362}, {3202, 14573}, {8882, 52418}, {14585, 52435}, {59172, 61360}
X(62270) = isotomic conjugate of the polar conjugate of X(14573)
X(62270) = polar conjugate of the isotomic conjugate of X(62256)
X(62270) = isogonal conjugate of X(62274)
X(62270) = cevapoint of X(14575) and X(61361)
X(62270) = cross-difference of every pair of points on the line X(15415)X(23290)
X(62270) = crosspoint of X(i) and X(j) for these {i, j}: {8882, 41271}, {14533, 54034}
X(62270) = crosssum of X(i) and X(j) for these {i, j}: {311, 324}, {343, 39113}
X(62270) = X(i)-Ceva conjugate of-X(j) for these (i, j): (14533, 62256), (14586, 58308), (54034, 14573)
X(62270) = X(14575)-cross conjugate of-X(54034)
X(62270) = X(i)-Dao conjugate of-X(j) for these (i, j): (6, 62278), (125, 15415), (206, 324), (1147, 28706), (3162, 62275), (17423, 18314), (22391, 311), (32664, 62273), (36033, 62272), (38996, 23290), (40368, 53), (40369, 3199)
X(62270) = X(i)-isoconjugate of-X(j) for these {i, j}: {2, 62273}, {4, 62272}, {5, 1969}, {19, 62278}, {52, 57898}, {53, 561}, {63, 62275}, {75, 324}, {92, 311}, {158, 28706}, {162, 15415}, {264, 14213}, {276, 1087}, {304, 13450}, {343, 57806}, {467, 20571}, {799, 23290}, {811, 18314}, {1502, 2181}, {1928, 3199}, {1953, 18022}, {2052, 18695}, {2179, 44161}, {2618, 6331}, {4602, 51513}, {6368, 57973}, {6521, 52347}, {12077, 57968}, {14569, 40364}, {18027, 44706}, {18833, 27371}, {20573, 51801}, {20948, 35360}, {21011, 57796}, {39113, 57716}, {39569, 46273}, {40440, 45793}, {40703, 53245}, {57790, 62259}, {60828, 62276}
X(62270) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (3, 62278), (25, 62275), (31, 62273), (32, 324), (48, 62272), (54, 18022), (95, 44161), (97, 1502), (184, 311), (217, 45793), (577, 28706), (647, 15415), (669, 23290), (1501, 53), (1917, 2181), (1974, 13450), (2148, 1969), (2168, 57898), (2169, 561), (3049, 18314), (8882, 18027), (9233, 3199), (9247, 14213), (9418, 39569), (9426, 51513), (11077, 20573), (14533, 76), (14573, 4), (14574, 35360), (14575, 5), (14585, 343), (14586, 6331), (14600, 53245), (15958, 670), (19210, 305), (19627, 14918), (23195, 1225), (23216, 41221), (23286, 44173), (23606, 52347), (34386, 40362), (36134, 57968), (40373, 51), (40981, 60828), (41270, 44132), (41271, 55553), (41331, 27371), (44162, 14569), (46088, 3267), (46089, 34384)
X(62270) = pole of the line {324, 27371} with respect to the Stammler hyperbola
X(62270) = barycentric product X(i)*X(j) for these {i, j}: {1, 62267}, {3, 54034}, {4, 62256}, {6, 14533}, {25, 19210}, {31, 2169}, {32, 97}, {48, 2148}, {50, 11077}, {51, 46089}, {54, 184}, {63, 62269}, {69, 14573}, {95, 14575}, {96, 52435}, {110, 58308}, {112, 46088}, {248, 41270}, {255, 62268}, {275, 14585}
X(62270) = trilinear product X(i)*X(j) for these {i, j}: {3, 62269}, {6, 62267}, {19, 62256}, {31, 14533}, {32, 2169}, {48, 54034}, {54, 9247}, {63, 14573}, {97, 560}, {163, 58308}, {184, 2148}, {255, 62271}, {563, 41271}, {577, 62268}, {798, 15958}, {810, 14586}, {1501, 62277}, {1917, 34386}, {1973, 19210}, {2167, 14575}
X(62270) = trilinear quotient X(i)/X(j) for these (i, j): (3, 62272), (6, 62273), (19, 62275), (31, 324), (48, 311), (54, 1969), (63, 62278), (96, 57898), (97, 561), (184, 14213), (217, 1087), (255, 28706), (560, 53), (563, 39113), (577, 18695), (656, 15415), (798, 23290), (810, 18314), (933, 57973), (1501, 2181)
X(62270) = (X(54034), X(62271))-harmonic conjugate of X(32)
X(62271) lies on these lines: {6, 24}, {25, 41271}, {32, 44077}, {52, 32661}, {53, 1179}, {83, 275}, {95, 7807}, {96, 230}, {97, 52275}, {213, 62268}, {217, 41759}, {276, 3114}, {569, 10311}, {571, 39110}, {729, 933}, {1501, 2207}, {1609, 57703}, {1970, 45089}, {1971, 6146}, {1974, 14573}, {2148, 2281}, {2190, 40747}, {2211, 46288}, {2422, 58756}, {3053, 8883}, {3199, 11060}, {3225, 18831}, {3518, 61208}, {3575, 58312}, {6531, 8884}, {8571, 18474}, {10316, 19210}, {14586, 32654}, {14601, 27369}, {18315, 41909}, {19627, 47328}, {32692, 40120}, {34386, 40405}, {37085, 58308}, {40441, 41334}, {44162, 46319}, {46680, 62256}
X(62271) = isogonal conjugate of X(28706)
X(62271) = polar conjugate of X(62278)
X(62271) = cevapoint of X(i) and X(j) for these {i, j}: {32, 52436}, {1501, 1974}
X(62271) = crosspoint of X(8882) and X(61362)
X(62271) = crosssum of X(343) and X(52347)
X(62271) = X(8882)-Ceva conjugate of-X(54034)
X(62271) = X(i)-cross conjugate of-X(j) for these (i, j): (1501, 14573), (1974, 61362), (2489, 61206), (14573, 54034)
X(62271) = X(i)-Dao conjugate of-X(j) for these (i, j): (136, 15415), (206, 343), (1249, 62278), (3162, 311), (5139, 18314), (6523, 62274), (15259, 324), (17423, 60597), (22391, 52347), (32664, 18695), (36103, 62272), (38996, 6368), (40368, 216), (40369, 217), (40600, 42698)
X(62271) = X(54034)-hirst inverse of-X(58306)
X(62271) = X(i)-isoconjugate of-X(j) for these {i, j}: {2, 18695}, {3, 62272}, {5, 304}, {48, 62278}, {51, 40364}, {63, 311}, {69, 14213}, {75, 343}, {76, 44706}, {86, 42698}, {92, 52347}, {216, 561}, {217, 1928}, {255, 62274}, {305, 1953}, {313, 16697}, {324, 326}, {336, 60524}, {394, 62273}, {799, 6368}, {811, 60597}, {1087, 34386}, {1102, 13450}, {1393, 57919}, {1502, 62266}, {1568, 33805}, {1969, 5562}, {2179, 40050}, {2617, 3267}, {2618, 4563}, {3596, 44708}, {4575, 15415}, {4592, 18314}, {4602, 15451}, {6507, 62275}, {7069, 57918}, {12077, 55202}, {14208, 14570}, {17167, 20336}, {17434, 57968}, {18180, 40071}, {20567, 44707}, {20571, 52032}, {20641, 41168}, {20948, 23181}, {27801, 44709}, {28659, 30493}, {35442, 46254}, {42459, 57780}, {44715, 46234}
X(62271) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (4, 62278), (19, 62272), (25, 311), (31, 18695), (32, 343), (54, 305), (95, 40050), (184, 52347), (213, 42698), (275, 1502), (276, 40362), (393, 62274), (560, 44706), (669, 6368), (933, 670), (1096, 62273), (1501, 216), (1917, 62266), (1973, 14213), (1974, 5), (2148, 304), (2167, 40364), (2190, 561), (2207, 324), (2211, 60524), (2489, 18314), (2501, 15415), (2623, 3267), (3049, 60597), (3199, 45793), (6524, 62275), (8795, 44161), (8882, 76), (8884, 18022), (9233, 217), (9407, 1568), (9418, 44716), (9426, 15451), (9448, 44707), (14533, 3926), (14573, 3), (14574, 23181), (14575, 5562), (14586, 4563), (14587, 47389), (14601, 53174), (18315, 52608), (18831, 4609), (19210, 4176), (23286, 52617)
X(62271) = pole of the line {15415, 18314} with respect to the polar circle
X(62271) = pole of the line {1594, 53485} with respect to the Kiepert circumhyperbola
X(62271) = pole of the line {343, 28706} with respect to the Stammler hyperbola
X(62271) = barycentric product X(i)*X(j) for these {i, j}: {1, 62268}, {3, 61362}, {4, 54034}, {6, 8882}, {19, 2148}, {24, 41271}, {25, 54}, {31, 2190}, {32, 275}, {92, 62269}, {95, 1974}, {96, 44077}, {97, 2207}, {98, 58306}, {107, 58308}, {110, 58756}, {112, 2623}, {158, 62267}, {184, 8884}, {264, 14573}
X(62271) = trilinear product X(i)*X(j) for these {i, j}: {4, 62269}, {6, 62268}, {19, 54034}, {25, 2148}, {31, 8882}, {32, 2190}, {48, 61362}, {54, 1973}, {92, 14573}, {158, 62270}, {163, 58756}, {275, 560}, {276, 1917}, {393, 62267}, {798, 933}, {1096, 14533}, {1501, 40440}, {1910, 58306}, {1924, 18831}, {1974, 2167}
X(62271) = trilinear quotient X(i)/X(j) for these (i, j): (4, 62272), (6, 18695), (19, 311), (25, 14213), (31, 343), (32, 44706), (42, 42698), (48, 52347), (54, 304), (92, 62278), (95, 40364), (158, 62274), (275, 561), (276, 1928), (393, 62273), (560, 216), (798, 6368), (810, 60597), (933, 799), (1096, 324)
X(62271) = (X(32), X(62270))-harmonic conjugate of X(54034)
X(62272) lies on these lines: {75, 91}, {76, 60091}, {92, 304}, {799, 62276}, {1760, 3403}, {1910, 4593}, {1920, 54443}, {1930, 23994}, {18695, 62273}, {27801, 57905}
X(62272) = isotomic conjugate of X(2148)
X(62272) = polar conjugate of X(62268)
X(62272) = isogonal conjugate of X(62269)
X(62272) = cevapoint of X(14213) and X(18695)
X(62272) = crosspoint of X(1969) and X(57898)
X(62272) = X(i)-Ceva conjugate of-X(j) for these (i, j): (561, 18695), (799, 20948)
X(62272) = X(14213)-cross conjugate of-X(62273)
X(62272) = X(i)-Dao conjugate of-X(j) for these (i, j): (2, 2148), (5, 9247), (6, 62267), (9, 54034), (137, 798), (216, 31), (338, 661), (343, 563), (1249, 62268), (4858, 2623), (6337, 2169), (6374, 2167), (6376, 54), (6505, 14533), (6663, 2179), (14213, 21768), (14363, 1973), (16577, 21741), (31998, 36134), (32664, 14573), (34591, 58308), (36033, 62270), (36103, 62271), (36901, 2616), (39019, 810), (39039, 58306), (39040, 41270), (39054, 14586), (40588, 560), (52032, 48), (52869, 9406), (60596, 1755)
X(62272) = X(i)-isoconjugate of-X(j) for these {i, j}: {2, 14573}, {3, 62271}, {4, 62270}, {6, 54034}, {19, 62267}, {25, 14533}, {31, 2148}, {32, 54}, {48, 62268}, {95, 1501}, {96, 52436}, {97, 1974}, {112, 58308}, {184, 8882}, {248, 58306}, {275, 14575}, {276, 40373}, {393, 62256}, {512, 14586}, {560, 2167}, {571, 41271}, {577, 61362}, {669, 18315}, {798, 36134}, {933, 3049}, {1141, 19627}, {1576, 2623}, {1917, 62276}, {1973, 2169}, {1976, 41270}, {2190, 9247}, {2207, 19210}, {2489, 15958}, {3124, 14587}, {3199, 46089}, {8795, 61361}, {8884, 14585}, {8901, 23963}, {9233, 34384}, {11077, 34397}, {14574, 15412}, {14581, 46090}, {14600, 19189}, {14827, 62264}, {14910, 61372}, {16030, 46288}, {16813, 58310}, {23286, 61206}, {32661, 58756}, {32692, 34952}
X(62272) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (1, 54034), (2, 2148), (3, 62267), (4, 62268), (5, 31), (19, 62271), (31, 14573), (48, 62270), (51, 560), (53, 1973), (63, 14533), (69, 2169), (75, 54), (76, 2167), (91, 41271), (92, 8882), (99, 36134), (158, 61362), (216, 9247), (240, 58306), (255, 62256), (264, 2190), (304, 97), (305, 62277), (311, 1), (313, 56254), (314, 35196), (324, 19), (326, 19210), (341, 62265), (343, 48), (561, 95), (656, 58308), (662, 14586), (799, 18315), (811, 933), (850, 2616), (1087, 51), (1088, 62264), (1273, 6149), (1393, 1397), (1502, 62276), (1577, 2623), (1725, 61372), (1928, 34384), (1930, 16030), (1953, 32), (1959, 41270), (1969, 275), (2179, 1501)
X(62272) = X(2616)-zayin conjugate of-X(798)
X(62272) = perspector of the circumconic through X(55215) and X(57968)
X(62272) = pole of the the tripolar of X(62268) with respect to the polar circle
X(62272) = pole of the line {9247, 62267} with respect to the Stammler hyperbola
X(62272) = pole of the line {47, 48} with respect to the Steiner-Wallace hyperbola
X(62272) = barycentric product X(i)*X(j) for these {i, j}: {1, 62278}, {5, 561}, {51, 1928}, {53, 40364}, {63, 62274}, {69, 62273}, {75, 311}, {76, 14213}, {92, 28706}, {264, 18695}, {304, 324}, {326, 62275}, {343, 1969}, {662, 15415}, {670, 2618}, {799, 18314}, {1087, 34384}, {1393, 40363}, {1502, 1953}, {2179, 40362}
X(62272) = trilinear product X(i)*X(j) for these {i, j}: {2, 311}, {3, 62274}, {4, 28706}, {5, 76}, {6, 62278}, {51, 1502}, {52, 57904}, {53, 305}, {63, 62273}, {69, 324}, {75, 14213}, {92, 18695}, {94, 1273}, {95, 45793}, {99, 18314}, {110, 15415}, {216, 18022}, {217, 44161}, {264, 343}, {286, 42698}
X(62272) = trilinear quotient X(i)/X(j) for these (i, j): (2, 54034), (3, 62270), (4, 62271), (5, 32), (6, 14573), (51, 1501), (52, 52436), (53, 1974), (63, 62267), (69, 14533), (75, 2148), (76, 54), (92, 62268), (99, 14586), (216, 14575), (217, 40373), (264, 8882), (297, 58306), (304, 2169), (305, 97)
X(62272) = (X(i), X(j))-harmonic conjugate of X(k) for these (i, j, k): (304, 1969, 46234), (561, 1969, 304)
X(62273) lies on these lines: {75, 158}, {92, 18041}, {264, 20566}, {319, 57812}, {324, 42698}, {326, 46234}, {662, 9252}, {811, 40440}, {1760, 51315}, {17858, 23994}, {18695, 62272}, {46404, 46749}, {52575, 57910}
X(62273) = polar conjugate of X(2148)
X(62273) = isotomic conjugate of X(2169)
X(62273) = isogonal conjugate of X(62267)
X(62273) = X(1969)-Ceva conjugate of-X(14213)
X(62273) = X(i)-cross conjugate of-X(j) for these (i, j): (1087, 14213), (14213, 62272)
X(62273) = X(i)-Dao conjugate of-X(j) for these (i, j): (2, 2169), (5, 52430), (9, 14533), (137, 810), (139, 55216), (216, 48), (244, 58308), (338, 656), (1249, 2148), (3162, 62269), (4858, 23286), (6374, 62277), (6376, 97), (6505, 19210), (6523, 62268), (6663, 62266), (14213, 22457), (14363, 31), (14920, 6149), (16577, 22342), (32664, 62270), (34591, 46088), (35441, 37754), (36033, 62256), (36103, 54034), (39019, 822), (39039, 41270), (39052, 14586), (39054, 15958), (39062, 36134), (40588, 9247), (44311, 57103), (52032, 255)
X(62273) = X(i)-isoconjugate of-X(j) for these {i, j}: {2, 62270}, {3, 54034}, {4, 62256}, {6, 14533}, {25, 19210}, {31, 2169}, {32, 97}, {48, 2148}, {50, 11077}, {51, 46089}, {54, 184}, {63, 62269}, {69, 14573}, {95, 14575}, {96, 52435}, {110, 58308}, {112, 46088}, {248, 41270}, {255, 62268}, {275, 14585}, {276, 61361}, {394, 62271}, {512, 15958}, {560, 62277}, {563, 2168}, {571, 57703}, {577, 8882}, {647, 14586}, {810, 36134}, {933, 39201}, {1092, 61362}, {1147, 41271}, {1166, 23195}, {1495, 46090}, {1501, 34386}, {1576, 23286}, {2167, 9247}, {2190, 52430}, {2623, 32661}, {3049, 18315}, {5504, 61372}, {8565, 40140}, {8794, 36433}, {8884, 23606}, {10547, 16030}, {13366, 20574}, {14587, 20975}, {14642, 33629}, {17810, 46092}, {17974, 58306}
X(62273) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (1, 14533), (2, 2169), (4, 2148), (5, 48), (19, 54034), (25, 62269), (31, 62270), (48, 62256), (51, 9247), (52, 563), (53, 31), (63, 19210), (75, 97), (76, 62277), (91, 57703), (92, 54), (158, 8882), (162, 14586), (216, 52430), (240, 41270), (264, 2167), (311, 63), (324, 1), (343, 255), (393, 62268), (467, 47), (561, 34386), (648, 36134), (656, 46088), (661, 58308), (662, 15958), (811, 18315), (823, 933), (847, 2168), (1087, 216), (1096, 62271), (1393, 52411), (1577, 23286), (1847, 62264), (1895, 33629), (1953, 184), (1969, 95), (1973, 14573), (2052, 2190), (2166, 11077), (2167, 46089), (2179, 14575), (2180, 52435), (2181, 32), (2349, 46090)
X(62273) = pole of the line {810, 8648} with respect to the polar circle
X(62273) = pole of the line {563, 52430} with respect to the Stammler hyperbola
X(62273) = pole of the line {255, 2169} with respect to the Steiner-Wallace hyperbola
X(62273) = barycentric product X(i)*X(j) for these {i, j}: {1, 62274}, {4, 62272}, {5, 1969}, {19, 62278}, {52, 57898}, {53, 561}, {63, 62275}, {75, 324}, {92, 311}, {158, 28706}, {162, 15415}, {264, 14213}, {276, 1087}, {304, 13450}, {343, 57806}, {467, 20571}, {799, 23290}, {811, 18314}, {1502, 2181}, {1928, 3199}
X(62273) = trilinear product X(i)*X(j) for these {i, j}: {2, 324}, {3, 62275}, {4, 311}, {5, 264}, {6, 62274}, {19, 62272}, {25, 62278}, {51, 18022}, {52, 55553}, {53, 76}, {69, 13450}, {92, 14213}, {93, 57805}, {94, 14918}, {95, 60828}, {99, 23290}, {112, 15415}, {143, 20572}, {158, 18695}, {216, 18027}
X(62273) = trilinear quotient X(i)/X(j) for these (i, j): (2, 14533), (3, 62256), (4, 54034), (5, 184), (6, 62270), (19, 62269), (25, 14573), (51, 14575), (52, 52435), (53, 32), (69, 19210), (75, 2169), (76, 97), (92, 2148), (94, 11077), (95, 46089), (99, 15958), (158, 62268), (216, 14585), (217, 61361)
X(62273) = (X(1969), X(57806))-harmonic conjugate of X(75)
X(62274) lies on these lines: {4, 60518}, {76, 297}, {83, 6531}, {99, 9291}, {264, 847}, {276, 6331}, {311, 13450}, {316, 54100}, {324, 27371}, {325, 42368}, {1078, 16089}, {7828, 16081}, {8795, 58015}, {14111, 20572}, {15897, 35360}, {17907, 32832}, {22456, 58734}, {23107, 44173}, {32992, 40822}, {34386, 57844}, {44161, 52568}, {44345, 46115}
X(62274) = isotomic conjugate of X(14533)
X(62274) = polar conjugate of X(54034)
X(62274) = isogonal conjugate of X(62270)
X(62274) = cevapoint of X(i) and X(j) for these {i, j}: {311, 324}, {343, 39113}
X(62274) = crosssum of X(14575) and X(61361)
X(62274) = X(18022)-Ceva conjugate of-X(311)
X(62274) = X(i)-cross conjugate of-X(j) for these (i, j): (311, 62278), (324, 62275), (45793, 311)
X(62274) = X(i)-Dao conjugate of-X(j) for these (i, j): (2, 14533), (5, 14585), (6, 62256), (9, 62267), (115, 58308), (137, 3049), (139, 34952), (216, 184), (264, 26887), (311, 23158), (338, 647), (570, 23195), (1249, 54034), (3162, 14573), (6337, 19210), (6374, 97), (6376, 2169), (6523, 62271), (6663, 217), (9410, 46090), (14363, 32), (14920, 50), (15450, 58310), (15526, 46088), (18402, 19627), (31998, 15958), (35441, 34980), (36103, 62269), (36901, 23286), (39019, 39201), (39062, 14586), (40588, 14575), (52032, 577), (60596, 3289)
X(62274) = X(i)-isoconjugate of-X(j) for these {i, j}: {3, 62269}, {6, 62267}, {19, 62256}, {31, 14533}, {32, 2169}, {48, 54034}, {54, 9247}, {63, 14573}, {97, 560}, {163, 58308}, {184, 2148}, {255, 62271}, {563, 41271}, {577, 62268}, {798, 15958}, {810, 14586}, {1501, 62277}, {1917, 34386}, {1973, 19210}, {2167, 14575}, {2168, 52435}, {2179, 46089}, {2190, 14585}, {3049, 36134}, {4100, 61362}, {8882, 52430}, {9406, 46090}, {32676, 46088}, {40373, 62276}, {40440, 61361}
X(62274) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (1, 62267), (2, 14533), (3, 62256), (4, 54034), (5, 184), (19, 62269), (25, 14573), (51, 14575), (52, 52435), (53, 32), (69, 19210), (75, 2169), (76, 97), (92, 2148), (94, 11077), (95, 46089), (99, 15958), (158, 62268), (216, 14585), (217, 61361), (264, 54), (297, 41270), (311, 3), (324, 6), (327, 51444), (328, 50463), (343, 577), (393, 62271), (403, 61372), (467, 571), (523, 58308), (525, 46088), (561, 62277), (648, 14586), (811, 36134), (847, 41271), (850, 23286), (1087, 62266), (1093, 61362), (1209, 23195), (1225, 1216), (1235, 16030), (1273, 22115), (1494, 46090), (1502, 34386), (1594, 59172), (1953, 9247), (1969, 2167), (2052, 8882), (2181, 560)
X(62274) = trilinear pole of the line {15415, 23290} and intersection, other than {A, B, C}, of every pair of circumconics with perspectors on this line
X(62274) = pole of the line {3049, 19627} with respect to the polar circle
X(62274) = pole of the line {14585, 52435} with respect to the Stammler hyperbola
X(62274) = pole of the line {577, 1147} with respect to the Steiner-Wallace hyperbola
X(62274) = barycentric product X(i)*X(j) for these {i, j}: {4, 62278}, {5, 18022}, {51, 44161}, {53, 1502}, {69, 62275}, {75, 62273}, {76, 324}, {92, 62272}, {264, 311}, {276, 45793}, {305, 13450}, {343, 18027}, {467, 57904}, {648, 15415}, {670, 23290}, {1273, 18817}, {1928, 2181}, {1969, 14213}, {2052, 28706}, {2618, 57968}
X(62274) = trilinear product X(i)*X(j) for these {i, j}: {2, 62273}, {4, 62272}, {5, 1969}, {19, 62278}, {52, 57898}, {53, 561}, {63, 62275}, {75, 324}, {92, 311}, {158, 28706}, {162, 15415}, {264, 14213}, {276, 1087}, {304, 13450}, {343, 57806}, {467, 20571}, {799, 23290}, {811, 18314}, {1502, 2181}, {1928, 3199}
X(62274) = trilinear quotient X(i)/X(j) for these (i, j): (2, 62267), (4, 62269), (5, 9247), (19, 14573), (53, 560), (63, 62256), (75, 14533), (76, 2169), (92, 54034), (158, 62271), (264, 2148), (304, 19210), (311, 48), (324, 31), (343, 52430), (561, 97), (799, 15958), (811, 14586), (1087, 217), (1502, 62277)
X(62274) = (X(i), X(j))-harmonic conjugate of X(k) for these (i, j, k): (276, 6331, 7769), (18022, 18027, 76)
X(62275) lies on these lines: {4, 61636}, {5, 264}, {53, 53245}, {95, 9291}, {265, 6528}, {276, 14938}, {311, 13450}, {317, 42355}, {324, 34836}, {393, 42354}, {418, 16089}, {467, 2052}, {1494, 57843}, {14860, 54105}, {19130, 52661}, {20564, 57851}, {30506, 44176}, {33664, 58732}, {34385, 43995}, {39431, 52779}, {40410, 57844}, {60828, 61532}
X(62275) = polar conjugate of X(14533)
X(62275) = isotomic conjugate of X(19210)
X(62275) = isogonal conjugate of X(62256)
X(62275) = cevapoint of X(i) and X(j) for these {i, j}: {5, 467}, {324, 13450}, {18314, 35442}
X(62275) = X(18027)-Ceva conjugate of-X(324)
X(62275) = X(i)-cross conjugate of-X(j) for these (i, j): (324, 62274), (35442, 18314), (60828, 324)
X(62275) = X(i)-Dao conjugate of-X(j) for these (i, j): (2, 19210), (5, 23606), (115, 46088), (136, 58308), (137, 39201), (139, 30451), (140, 61355), (216, 577), (338, 520), (1249, 14533), (3162, 62270), (6368, 41219), (6523, 54034), (6663, 418), (14363, 184), (14920, 22115), (15259, 14573), (35441, 35071), (36103, 62267), (39019, 32320), (39062, 15958), (40588, 14585), (52032, 1092)
X(62275) = X(i)-isoconjugate of-X(j) for these {i, j}: {3, 62267}, {31, 19210}, {48, 14533}, {54, 52430}, {63, 62270}, {97, 9247}, {163, 46088}, {184, 2169}, {255, 54034}, {326, 14573}, {394, 62269}, {563, 57703}, {577, 2148}, {810, 15958}, {822, 14586}, {1092, 62268}, {2167, 14585}, {2190, 23606}, {4100, 8882}, {4575, 58308}, {6507, 62271}, {14575, 62277}, {36134, 39201}, {44687, 62258}, {46089, 62266}, {61361, 62276}
X(62275) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (2, 19210), (4, 14533), (5, 577), (19, 62267), (25, 62270), (51, 14585), (53, 184), (92, 2169), (94, 50463), (107, 14586), (158, 2148), (216, 23606), (233, 61355), (264, 97), (275, 46089), (311, 394), (324, 3), (343, 1092), (393, 54034), (418, 36433), (467, 1147), (523, 46088), (648, 15958), (823, 36134), (847, 57703), (1093, 8882), (1096, 62269), (1953, 52430), (1969, 62277), (2052, 54), (2181, 9247), (2207, 14573), (2501, 58308), (2618, 822), (3199, 14575), (6116, 46113), (6117, 46112), (6344, 11077), (6368, 32320), (6520, 62268), (6521, 2190), (6524, 62271), (6528, 18315), (6530, 41270), (12077, 39201), (13157, 14379), (13450, 6), (14129, 49), (14213, 255), (14249, 33629)
X(62275) = trilinear pole of the line {18314, 57195} and intersection, other than {A, B, C}, of every pair of circumconics with perspectors on this line
X(62275) = pole of the line {30451, 39201} with respect to the polar circle
X(62275) = pole of the line {23606, 62256} with respect to the Stammler hyperbola
X(62275) = pole of the line {1092, 19210} with respect to the Steiner-Wallace hyperbola
X(62275) = barycentric product X(i)*X(j) for these {i, j}: {4, 62274}, {5, 18027}, {53, 18022}, {76, 13450}, {92, 62273}, {107, 15415}, {158, 62272}, {264, 324}, {276, 60828}, {311, 2052}, {393, 62278}, {467, 55553}, {1093, 28706}, {1502, 14569}, {2618, 57973}, {3199, 44161}, {6331, 23290}, {6521, 18695}, {6528, 18314}, {8795, 45793}
X(62275) = trilinear product X(i)*X(j) for these {i, j}: {4, 62273}, {5, 57806}, {19, 62274}, {53, 1969}, {75, 13450}, {92, 324}, {158, 311}, {343, 6521}, {393, 62272}, {467, 57716}, {561, 14569}, {811, 23290}, {823, 18314}, {1087, 8795}, {1093, 18695}, {1096, 62278}, {1953, 18027}, {2052, 14213}, {2181, 18022}, {2618, 6528}
X(62275) = trilinear quotient X(i)/X(j) for these (i, j): (4, 62267), (5, 52430), (19, 62270), (53, 9247), (75, 19210), (92, 14533), (158, 54034), (264, 2169), (311, 255), (324, 48), (343, 4100), (393, 62269), (467, 563), (811, 15958), (823, 14586), (1087, 418), (1093, 62268), (1096, 14573), (1393, 62258), (1577, 46088)
X(62275) = (X(6528), X(8795))-harmonic conjugate of X(32002)
X(62276) lies on these lines: {63, 1969}, {75, 255}, {95, 7523}, {275, 60197}, {276, 349}, {304, 2167}, {336, 1930}, {799, 62272}, {811, 44706}, {1102, 3403}, {1231, 20924}, {1821, 4020}, {2148, 46238}, {19811, 34384}
X(62276) = isotomic conjugate of X(1953)
X(62276) = isogonal conjugate of X(2179)
X(62276) = polar conjugate of X(2181)
X(62276) = cevapoint of X(i) and X(j) for these {i, j}: {2, 21271}, {63, 75}, {2167, 62277}, {56189, 56246}
X(62276) = X(i)-cross conjugate of-X(j) for these (i, j): (63, 62277), (2167, 40440), (20879, 75), (20948, 799), (21231, 2), (24018, 811), (56189, 34384), (56246, 95)
X(62276) = X(i)-Dao conjugate of-X(j) for these (i, j): (2, 1953), (6, 62266), (9, 51), (37, 21807), (216, 62259), (244, 55219), (1249, 2181), (3160, 1393), (3161, 7069), (4858, 12077), (6337, 44706), (6374, 14213), (6376, 5), (6505, 216), (6626, 18180), (31998, 2617), (32664, 40981), (34021, 17167), (34591, 15451), (36033, 217), (36103, 3199), (36901, 2618), (38985, 42293), (39052, 52604), (39054, 1625), (39081, 2313), (40603, 21011), (40604, 2290), (40619, 21102)
X(62276) = X(i)-isoconjugate of-X(j) for these {i, j}: {2, 40981}, {3, 3199}, {4, 217}, {5, 32}, {6, 51}, {19, 62266}, {25, 216}, {31, 1953}, {41, 1393}, {48, 2181}, {52, 60501}, {53, 184}, {54, 62260}, {69, 61346}, {83, 27374}, {98, 52967}, {107, 42293}, {110, 55219}, {112, 15451}, {213, 18180}, {237, 60517}, {263, 59208}, {311, 1501}, {324, 14575}, {343, 1974}, {393, 418}, {512, 1625}, {523, 61194}, {560, 14213}, {577, 14569}, {604, 7069}, {607, 30493}, {608, 44707}, {647, 52604}, {669, 14570}, {798, 2617}, {1087, 62269}, {1154, 11060}, {1333, 21807}, {1568, 40354}, {1576, 12077}, {1917, 62272}, {1918, 17167}, {1973, 44706}, {2052, 44088}, {2081, 14560}, {2148, 62259}, {2206, 21011}, {2207, 5562}, {2211, 53174}
X(62276) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (1, 51), (2, 1953), (3, 62266), (4, 2181), (5, 62259), (7, 1393), (8, 7069), (10, 21807), (19, 3199), (31, 40981), (48, 217), (54, 31), (63, 216), (69, 44706), (75, 5), (76, 14213), (77, 30493), (78, 44707), (86, 18180), (92, 53), (95, 1), (97, 48), (99, 2617), (158, 14569), (162, 52604), (163, 61194), (255, 418), (274, 17167), (275, 19), (276, 92), (304, 343), (305, 18695), (311, 1087), (319, 35194), (321, 21011), (323, 2290), (326, 5562), (336, 53174), (340, 51801), (348, 44708), (401, 2313), (561, 311), (656, 15451), (661, 55219), (662, 1625), (693, 21102), (799, 14570), (811, 35360), (822, 42293), (823, 61193)
X(62276) = trilinear pole of the line {2616, 14208} and intersection, other than {A, B, C}, of every pair of circumconics with perspectors on this line
X(62276) = perspector of the inconic with center X(21231)
X(62276) = pole of the the tripolar of X(2181) with respect to the polar circle
X(62276) = pole of the line {2179, 62266} with respect to the Stammler hyperbola
X(62276) = pole of the line {1953, 2179} with respect to the Steiner-Wallace hyperbola
X(62276) = barycentric product X(i)*X(j) for these {i, j}: {1, 34384}, {38, 41488}, {48, 57790}, {54, 561}, {63, 276}, {69, 40440}, {75, 95}, {76, 2167}, {86, 56189}, {92, 34386}, {97, 1969}, {255, 57844}, {264, 62277}, {274, 56246}, {275, 304}, {305, 2190}, {310, 56254}, {326, 8795}, {661, 55218}, {670, 2616}
X(62276) = trilinear product X(i)*X(j) for these {i, j}: {2, 95}, {3, 276}, {4, 34386}, {6, 34384}, {39, 41488}, {54, 76}, {63, 40440}, {69, 275}, {75, 2167}, {81, 56189}, {85, 44687}, {86, 56246}, {92, 62277}, {96, 7763}, {97, 264}, {99, 15412}, {107, 15414}, {140, 31617}, {141, 39287}, {183, 42300}
X(62276) = trilinear quotient X(i)/X(j) for these (i, j): (2, 51), (3, 217), (4, 3199), (5, 62260), (6, 40981), (25, 61346), (39, 27374), (54, 32), (63, 62266), (69, 216), (75, 1953), (76, 5), (85, 1393), (92, 2181), (95, 6), (96, 60501), (97, 184), (99, 1625), (110, 61194), (183, 59208)
X(62276) = (X(75), X(62277))-harmonic conjugate of X(40440)
X(62277) lies on these lines: {63, 2148}, {75, 255}, {95, 307}, {97, 3998}, {326, 2169}, {775, 57972}, {2168, 8773}, {4592, 18695}, {6149, 17859}, {34386, 52396}, {42714, 56189}, {62264, 62265}
X(62277) = isotomic conjugate of the polar conjugate of X(2167)
X(62277) = isotomic conjugate of the isogonal conjugate of X(2169)
X(62277) = isogonal conjugate of X(2181)
X(62277) = cevapoint of X(i) and X(j) for these {i, j}: {3, 23112}, {63, 255}
X(62277) = X(62276)-Ceva conjugate of-X(2167)
X(62277) = X(i)-cross conjugate of-X(j) for these (i, j): (63, 62276), (2169, 2167), (14208, 4592), (22394, 3)
X(62277) = X(i)-Dao conjugate of-X(j) for these (i, j): (5, 62259), (6, 1953), (9, 53), (244, 51513), (577, 2180), (905, 60804), (1147, 62266), (4858, 23290), (6337, 14213), (6338, 18695), (6374, 62273), (6376, 324), (6503, 44706), (6505, 5), (11517, 7069), (15526, 2618), (22391, 2179), (26932, 21102), (32664, 3199), (34544, 11062), (34591, 12077), (36033, 51), (36103, 14569), (38985, 15451), (39040, 39569), (39052, 61193), (39054, 35360), (40585, 27371), (40591, 21807), (40604, 51801), (51574, 21011), (52032, 1087), (55066, 55219)
X(62277) = X(i)-isoconjugate of-X(j) for these {i, j}: {2, 3199}, {3, 14569}, {4, 51}, {5, 25}, {6, 53}, {19, 1953}, {28, 21807}, {32, 324}, {33, 1393}, {34, 7069}, {52, 14593}, {54, 62261}, {76, 61346}, {92, 2179}, {107, 15451}, {110, 51513}, {112, 12077}, {158, 62266}, {184, 13450}, {216, 393}, {217, 2052}, {232, 60517}, {233, 33631}, {250, 41221}, {251, 27371}, {263, 39530}, {264, 40981}, {275, 62260}, {311, 1974}, {343, 2207}, {418, 1093}, {467, 60501}, {512, 35360}, {523, 52604}, {560, 62273}, {647, 61193}, {648, 55219}, {1087, 62268}, {1096, 44706}, {1118, 44707}, {1154, 18384}, {1173, 53386}, {1474, 21011}, {1501, 62274}, {1576, 23290}, {1609, 41536}, {1625, 2501}, {1824, 18180}, {1843, 17500}, {1857, 30493}
X(62277) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (1, 53), (3, 1953), (19, 14569), (31, 3199), (38, 27371), (47, 14576), (48, 51), (54, 19), (63, 5), (69, 14213), (71, 21807), (72, 21011), (75, 324), (76, 62273), (92, 13450), (95, 92), (97, 1), (162, 61193), (163, 52604), (184, 2179), (216, 62259), (219, 7069), (222, 1393), (255, 216), (275, 158), (276, 57806), (293, 60517), (304, 311), (305, 62272), (323, 51801), (326, 343), (336, 53245), (343, 1087), (394, 44706), (525, 2618), (560, 61346), (561, 62274), (577, 62266), (656, 12077), (661, 51513), (662, 35360), (810, 55219), (822, 15451), (905, 21102), (921, 41536), (933, 24019), (1102, 52347), (1147, 2180), (1444, 17167), (1577, 23290)
X(62277) = inverse Mimosa transform of X(21361)
X(62277) = pole of the line {1953, 2181} with respect to the Stammler hyperbola
X(62277) = pole of the line {1087, 2181} with respect to the Steiner-Wallace hyperbola
X(62277) = barycentric product X(i)*X(j) for these {i, j}: {1, 34386}, {3, 62276}, {48, 34384}, {54, 304}, {63, 95}, {69, 2167}, {75, 97}, {76, 2169}, {162, 15414}, {255, 276}, {275, 326}, {305, 2148}, {348, 44687}, {394, 40440}, {561, 14533}, {799, 23286}, {810, 55218}, {1102, 8884}, {1231, 35196}, {1444, 56246}
X(62277) = trilinear product X(i)*X(j) for these {i, j}: {2, 97}, {3, 95}, {6, 34386}, {48, 62276}, {49, 57765}, {54, 69}, {63, 2167}, {75, 2169}, {76, 14533}, {77, 44687}, {96, 9723}, {99, 23286}, {112, 15414}, {183, 51444}, {184, 34384}, {249, 53576}, {252, 44180}, {255, 40440}, {264, 19210}, {275, 394}
X(62277) = trilinear quotient X(i)/X(j) for these (i, j): (2, 53), (3, 51), (4, 14569), (5, 62261), (6, 3199), (32, 61346), (48, 2179), (54, 25), (63, 1953), (69, 5), (72, 21807), (76, 324), (77, 1393), (78, 7069), (95, 4), (96, 14593), (97, 6), (99, 35360), (110, 52604), (125, 41221)
X(62277) = (X(i), X(j))-harmonic conjugate of X(k) for these (i, j, k): (63, 4100, 18042), (40440, 62276, 75)
X(62278) lies on these lines: {2, 42354}, {76, 5392}, {98, 689}, {264, 305}, {315, 2387}, {324, 27371}, {338, 40379}, {343, 53245}, {670, 34384}, {7769, 57903}, {8024, 23962}, {8039, 52568}, {14570, 40588}, {16276, 17984}, {34254, 44144}, {37894, 46247}, {39113, 59137}, {40022, 40822}, {45805, 55530}, {45806, 55529}
X(62278) = isogonal conjugate of X(14573)
X(62278) = isotomic conjugate of X(54034)
X(62278) = polar conjugate of X(62271)
X(62278) = cevapoint of X(i) and X(j) for these {i, j}: {311, 28706}, {18314, 41221}
X(62278) = crosspoint of X(1502) and X(44161)
X(62278) = crosssum of X(1501) and X(40373)
X(62278) = X(i)-Ceva conjugate of-X(j) for these (i, j): (670, 44173), (1502, 28706)
X(62278) = X(i)-cross conjugate of-X(j) for these (i, j): (311, 62274), (1225, 76), (41221, 18314)
X(62278) = X(i)-Dao conjugate of-X(j) for these (i, j): (2, 54034), (5, 14575), (6, 62270), (9, 62269), (137, 669), (216, 32), (338, 512), (343, 52435), (1249, 62271), (2972, 58310), (5976, 41270), (6337, 14533), (6338, 19210), (6374, 54), (6376, 2148), (6503, 62256), (6505, 62267), (6663, 40981), (9428, 18315), (14363, 1974), (14920, 34397), (15526, 58308), (31998, 14586), (34834, 61372), (36901, 2623), (39019, 3049), (40588, 1501), (44311, 58315), (52032, 184), (52869, 9407), (60596, 237)
X(62278) = X(i)-isoconjugate of-X(j) for these {i, j}: {6, 62269}, {19, 62270}, {25, 62267}, {31, 54034}, {32, 2148}, {48, 62271}, {54, 560}, {95, 1917}, {184, 62268}, {669, 36134}, {798, 14586}, {1096, 62256}, {1501, 2167}, {1924, 18315}, {1973, 14533}, {1974, 2169}, {2168, 52436}, {2190, 14575}, {2616, 14574}, {8882, 9247}, {9233, 62276}, {32676, 58308}, {40373, 40440}, {41280, 44687}, {44162, 62277}, {52430, 61362}
X(62278) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (1, 62269), (2, 54034), (3, 62270), (4, 62271), (5, 32), (51, 1501), (52, 52436), (53, 1974), (63, 62267), (69, 14533), (75, 2148), (76, 54), (92, 62268), (99, 14586), (216, 14575), (217, 40373), (264, 8882), (297, 58306), (304, 2169), (305, 97), (311, 6), (324, 25), (325, 41270), (328, 11077), (343, 184), (394, 62256), (418, 61361), (467, 44077), (525, 58308), (561, 2167), (670, 18315), (799, 36134), (850, 2623), (1087, 2179), (1154, 19627), (1225, 570), (1273, 50), (1502, 95), (1625, 14574), (1928, 62276), (1953, 560), (1969, 2190), (2052, 61362), (2179, 1917), (2618, 798), (3199, 44162), (3265, 46088), (3267, 23286), (3580, 61372), (3926, 19210)
X(62278) = X(1502)-waw conjugate of-X(52568)
X(62278) = trilinear pole of the line {15415, 18314} and intersection, other than {A, B, C}, of every pair of circumconics with perspectors on this line
X(62278) = pole of the the tripolar of X(62271) with respect to the polar circle
X(62278) = pole of the line {3202, 14573} with respect to the Stammler hyperbola
X(62278) = pole of the line {160, 184} with respect to the Steiner-Wallace hyperbola
X(62278) = barycentric product X(i)*X(j) for these {i, j}: {5, 1502}, {51, 40362}, {53, 40050}, {69, 62274}, {75, 62272}, {76, 311}, {99, 15415}, {216, 44161}, {264, 28706}, {304, 62273}, {305, 324}, {343, 18022}, {561, 14213}, {670, 18314}, {1225, 57903}, {1273, 20573}, {1928, 1953}, {1969, 18695}, {2618, 4602}, {3199, 40360}
X(62278) = trilinear product X(i)*X(j) for these {i, j}: {2, 62272}, {5, 561}, {51, 1928}, {53, 40364}, {63, 62274}, {69, 62273}, {75, 311}, {76, 14213}, {92, 28706}, {264, 18695}, {304, 324}, {326, 62275}, {343, 1969}, {662, 15415}, {670, 2618}, {799, 18314}, {1087, 34384}, {1393, 40363}, {1502, 1953}, {2179, 40362}
X(62278) = trilinear quotient X(i)/X(j) for these (i, j): (2, 62269), (5, 560), (51, 1917), (63, 62270), (69, 62267), (75, 54034), (76, 2148), (92, 62271), (264, 62268), (304, 14533), (305, 2169), (311, 31), (324, 1973), (326, 62256), (343, 9247), (561, 54), (670, 36134), (799, 14586), (1087, 40981), (1393, 41280)
X(62278) = (X(1502), X(18022))-harmonic conjugate of X(305)
See Tran Viet Hung and César Lozada, Romantics of Geometry - March 19, 2024.
X(62279) lies on these lines: {125, 1647}, {2310, 6615}, {6734, 38211}
X(62279) = complementary conjugate of X(2490)
X(62279) = X(i)-Ceva conjugate of-X(j) for these (i, j): (66, 6363), (6601, 42337)
X(62279) = X(i)-complementary conjugate of-X(j) for these (i, j): (1, 2490), (75, 6363), (244, 2170), (269, 42337), (513, 17355), (650, 52528), (661, 27040), (1086, 24237), (1122, 522), (1201, 650), (1828, 3239), (2254, 19593), (3057, 4521), (3452, 20317), (3663, 513), (3669, 6692), (3676, 5836), (3752, 514), (4415, 4129), (4642, 661), (6363, 37), (6615, 9), (18600, 4369), (20228, 6586), (20895, 59971), (21120, 3452), (21272, 24003), (21362, 4422), (21580, 27076), (23845, 24036), (26563, 3835), (27499, 31286), (42336, 17053), (46004, 59579), (48334, 2), (52563, 4885), (59173, 905), (61222, 3039)
X(62279) = center of the circumconic through X(66) and X(2192)
The following theorem appears in C. J. A. Evelyn, G. B. Money-Coutts, J. A. Tyrrell, The seven circles theorem and other new theorems, Great Britain, 1974:
Let (A'), (B'), (C') be three circles externally tangent (or internally tangent) to a circle (O), and touching this at A1, B1, C1, respectively. Let (A") be the circle externally tangent to (B'), (C'), and externally tangent to (O) (or internally tangent to (O), but with center A" in the side of B'C' not containing A'), touching (O) at A2, and define (B"), (C"), B2, C2 cyclically. Then, whenever the seven circles can be built, the lines A1A2, B1B2, C1C2 concur. (See figure here)
The points of concurrence Qe (or Qi) for both cases are denoted here as the external (or internal) seven circles point of circles (A'), (B'), (C').
The appearance of (Γ, i, j) in the following list means that the external- and internal- seven circles points of circles Γ are X(i) and X(j), respectively:
(excircles, 62280, 62281), (excosine, 6221, 6398), (Johnson, na, 8), (Lucas(+1), 6468, 6), (Lucas(-1), 6469, 6), (Lucas(+1) secondary, 62282, 6), (Lucas(-1) secondary, 62283, 6), (inner-mixtilinear, na, 61635), (outer-mixtilinear, 8832, 62284), (inner-Malfatti, 62285, 62286), (Soddy, 1371, 1372), (inner-Yff, na, 2099), (outer-Yff, na, 2098)where "na" stands for "not applicable".
X(62280) lies on these lines: {10, 62281}, {12, 60537}
X(62281) lies on these lines: {10, 62280}, {181, 60537}
X(62282) lies on these lines: {3, 6}, {404, 1132}, {3071, 17573}, {3316, 6906}, {6459, 19537}, {19541, 53519}, {37022, 42414}, {39641, 39642}
X(62282) = inverse of X(62283) in 1st Brocard circle
X(62282) = pole of the line {512, 62283} with respect to the 1st Brocard circle
X(62282) = pole of the line {5, 43505} with respect to the Evans conic
X(62282) = pole of the line {184, 62283} with respect to the Jerabek circumhyperbola
X(62282) = pole of the line {2, 62283} with respect to the Stammler hyperbola
X(62282) = pole of the line {5651, 62283} with respect to the Thomson-Gibert-Moses hyperbola
X(62283) lies on these lines: {3, 6}, {404, 1131}, {3070, 17573}, {3317, 6906}, {6460, 19537}, {19541, 53518}, {37022, 42413}, {39641, 39642}
X(62283) = inverse of X(62282) in 1st Brocard circle
X(62283) = pole of the line {512, 62282} with respect to the 1st Brocard circle
X(62283) = pole of the line {5, 43506} with respect to the Evans conic
X(62283) = pole of the line {184, 62282} with respect to the Jerabek circumhyperbola
X(62283) = pole of the line {2, 62282} with respect to the Stammler hyperbola
X(62283) = pole of the line {5651, 62282} with respect to the Thomson-Gibert-Moses hyperbola
X(62284) lies on these lines: {56, 365}, {364, 7991}, {367, 7962}, {6244, 8832}, {53056, 61142}
X(62285) lies on these lines: {483, 1127}, {21455, 53078}
X(62285) = (X(483), X(31495))-harmonic conjugate of X(62286)
X(62286) lies on these lines: {483, 1127}, {21455, 53076}
X(62286) = (X(483), X(31495))-harmonic conjugate of X(62285)
X(62287) lies on these lines: {2, 6}, {111, 8681}, {353, 32621}, {511, 38716}, {843, 3565}, {895, 41936}, {1499, 2451}, {2393, 10765}, {3266, 41909}, {8549, 46959}, {9027, 36696}, {10766, 21639}, {17979, 38688}, {32127, 39024}, {39238, 39576}
X(62288) lies on these lines: {2, 3}, {69, 47474}, {110, 1514}, {125, 50434}, {146, 3564}, {325, 46988}, {511, 12825}, {516, 47321}, {524, 41737}, {575, 61744}, {850, 46991}, {895, 1503}, {944, 47471}, {1552, 14919}, {2777, 3580}, {2892, 47558}, {3012, 11809}, {3292, 38791}, {5160, 9627}, {5731, 51725}, {5889, 51491}, {5893, 34148}, {6000, 53781}, {6293, 36983}, {6776, 47571}, {7991, 47492}, {8705, 44439}, {9628, 10149}, {10564, 46686}, {10574, 16227}, {11257, 47579}, {11477, 61721}, {11806, 12295}, {12112, 52124}, {12121, 46817}, {13142, 22979}, {13219, 40996}, {13445, 15044}, {13446, 15012}, {13568, 22466}, {14094, 44665}, {14927, 52238}, {15019, 16657}, {15034, 51425}, {15054, 15311}, {15055, 20725}, {16306, 44518}, {16625, 34563}, {17702, 32111}, {23515, 58871}, {25406, 47457}, {28164, 51693}, {29181, 32113}, {32271, 54215}, {33748, 47461}, {34628, 47495}, {34632, 47488}, {34796, 41588}, {35903, 40135}, {36201, 53777}, {36993, 47575}, {36995, 47576}, {36998, 47577}, {37477, 58885}, {37853, 61691}, {39663, 46981}, {41336, 53419}, {44882, 47455}, {44967, 44988}, {44972, 44974}, {46264, 47581}, {46426, 56925}, {46850, 58481}, {47003, 47263}, {47450, 48872}, {47453, 59411}, {47473, 54170}, {47551, 54174}, {47569, 48873}, {51742, 53093}
X(62288) = midpoint of X(i) and X(j) for these {i,j}: {23, 3146}, {382, 18325}
X(62288) = reflection of X(i) in X(j) for these {i,j}: {110, 1514}, {10295, 11799}, {10564, 46686}, {11257, 47579}, {12121, 46817}, {15646, 11558}, {15681, 18579}, {15704, 18571}, {16386, 403}, {18323, 3627}, {18572, 3853}, {20, 468}, {2071, 10151}, {20725, 47296}, {325, 46988}, {3153, 13473}, {3292, 38791}, {34628, 47495}, {34632, 47488}, {36993, 47575}, {36995, 47576}, {36998, 47577}, {37477, 58885}, {46264, 47581}, {46818, 32111}, {46850, 58481}, {48873, 47569}, {50434, 125}, {54170, 47473}, {54174, 47551}, {54215, 32271}, {69, 47474}, {6776, 47571}, {7464, 10297}, {7991, 47492}, {850, 46991}, {858, 4}, {944, 47471}
X(62288) = inverse of X(15078) in circumcircle
X(62288) = inverse of X(2) in 2nd Droz-Farny circle
X(62288) = inverse of X(44276) in circumcircle of the Johnson triangle
X(62288) = inverse of X(44438) in polar circle
X(62288) = inverse of X(51519) in Stammler circle
X(62288) = X(i)-vertex conjugate of X(j) for these {i, j}: {523, 15078}
X(62288) = pole of line {523, 15078} with respect to the circumcircle
X(62288) = pole of line {2, 523} with respect to the 2nd Droz-Farny circle
X(62288) = pole of line {523, 44276} with respect to the circumcircle of the Johnson triangle
X(62288) = pole of line {523, 44438} with respect to the polar circle
X(62288) = pole of line {523, 51519} with respect to the Stammler circle
X(62288) = pole of line {185, 12824} with respect to the Jerabek hyperbola
X(62288) = pole of line {6, 41737} with respect to the Kiepert hyperbola
X(62288) = pole of line {525, 37643} with respect to the Steiner circumellipse
X(62288) = pole of line {69, 15055} with respect to the Wallace hyperbola
X(62288) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(250), X(15078)}}, {{A, B, C, X(378), X(46426)}}, {{A, B, C, X(468), X(11744)}}, {{A, B, C, X(523), X(44438)}}, {{A, B, C, X(895), X(2071)}}, {{A, B, C, X(2697), X(16051)}}, {{A, B, C, X(4235), X(48373)}}, {{A, B, C, X(15077), X(30552)}}, {{A, B, C, X(16835), X(45172)}}, {{A, B, C, X(34802), X(45171)}}, {{A, B, C, X(47097), X(54919)}}, {{A, B, C, X(49672), X(60122)}}, {{A, B, C, X(54512), X(54995)}}
X(62288) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {4, 30, 858}, {4, 7464, 10297}, {23, 3146, 30}, {30, 10151, 2071}, {30, 10297, 7464}, {30, 11558, 15646}, {30, 11799, 10295}, {30, 13473, 3153}, {30, 18571, 15704}, {30, 18579, 15681}, {30, 3627, 18323}, {30, 3853, 18572}, {30, 403, 16386}, {30, 468, 20}, {186, 6622, 468}, {1113, 1114, 15078}, {2071, 3091, 5159}, {3543, 14807, 10736}, {3543, 14808, 10737}, {5159, 10151, 3091}, {10295, 11799, 7426}, {11563, 15704, 18571}, {17702, 32111, 46818}, {20725, 47296, 15055}
X(62289) lies on these lines: {2, 98}, {6, 13193}, {32, 895}, {74, 13355}, {83, 15118}, {206, 45018}, {671, 19136}, {691, 2882}, {1078, 5181}, {1177, 53765}, {1691, 2854}, {2030, 46298}, {2080, 14984}, {2456, 5663}, {2930, 39560}, {2936, 41614}, {5034, 52699}, {5038, 6593}, {9830, 18374}, {9876, 10602}, {9976, 39750}, {10753, 13352}, {11380, 41616}, {11623, 43815}, {11842, 39562}, {13858, 54298}, {13859, 54297}, {14700, 32740}, {14928, 19121}, {19120, 59793}, {19127, 51798}, {23235, 44470}, {25328, 32242}, {32305, 38523}
X(62289) = inverse of X(2) in 1st Lemoine circle
X(62289) = pole of line {2, 690} with respect to the 1st Lemoine circle
X(62289) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {182, 11579, 12192}
X(62290) lies on these lines: {2, 3}, {187, 40237}, {399, 23061}, {511, 12308}, {1533, 38789}, {2930, 19924}, {3098, 18551}, {3292, 37496}, {5093, 15826}, {5160, 6767}, {5898, 38790}, {6781, 44533}, {7286, 7373}, {7728, 12584}, {8546, 31670}, {8705, 44456}, {9019, 48679}, {10263, 52100}, {10545, 52099}, {10564, 38638}, {10620, 15107}, {11586, 21310}, {11649, 55724}, {12902, 16010}, {13391, 14094}, {14128, 33542}, {14926, 41462}, {15039, 43574}, {15054, 32608}, {15743, 21311}, {16194, 55606}, {18435, 52987}, {18439, 54202}, {19130, 38402}, {22338, 34010}, {29323, 58789}, {32217, 55705}, {32306, 54147}, {32609, 43576}, {34013, 38730}, {35707, 43621}, {37827, 46264}, {40115, 40350}
X(62290) = reflection of X(i) in X(j) for these {i,j}: {10620, 15107}, {32306, 54147}
X(62290) = inverse of X(12100) in circumcircle
X(62290) = inverse of X(2) in Stammler circle
X(62290) = X(i)-vertex conjugate of X(j) for these {i, j}: {523, 12100}
X(62290) = pole of line {523, 12100} with respect to the circumcircle
X(62290) = pole of line {2, 523} with respect to the Stammler circle
X(62290) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(250), X(12100)}}, {{A, B, C, X(2693), X(34200)}}, {{A, B, C, X(7533), X(18550)}}
X(62290) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 7530, 13621}, {23, 18571, 2070}, {23, 7464, 18571}, {1113, 1114, 12100}, {12103, 18369, 3}, {15154, 15155, 2}, {15156, 15157, 546}
X(62291) lies on these lines: {2, 3}, {111, 62369}, {232, 9380}, {842, 59004}, {1485, 52692}, {2916, 16776}, {2918, 61134}, {3447, 51862}, {6800, 52989}, {8262, 19596}, {9465, 44523}, {10313, 11062}, {11649, 44494}, {15141, 27085}, {20987, 32218}
X(62292) lies on these lines: {2, 3}, {51, 56302}, {110, 43768}, {511, 44003}, {520, 31296}, {3060, 43988}, {3164, 11002}, {5640, 42329}, {32428, 35360}, {35098, 43766}, {36831, 41586}, {37779, 44004}, {39243, 59183}, {60593, 61194}
X(62293) lies on these lines: {2, 6}, {297, 52467}, {511, 43910}, {671, 34806}, {1499, 8352}, {3363, 5640}, {5077, 18911}, {6791, 62311}, {7426, 18800}, {9140, 37350}, {11162, 52229}, {13378, 19130}, {15098, 33006}, {15360, 27088}, {20382, 53499}, {31099, 46959}, {31654, 51396}, {32130, 41895}, {40915, 61488}
X(62294) lies on these lines: {2, 6}, {23, 51224}, {30, 11258}, {111, 3849}, {538, 10717}, {543, 9870}, {671, 10989}, {754, 9172}, {843, 9100}, {2071, 61443}, {2770, 11636}, {2782, 19906}, {3291, 31173}, {3839, 38951}, {5503, 14515}, {6032, 7617}, {7426, 51240}, {7664, 26613}, {7775, 39576}, {7812, 16042}, {8597, 34169}, {9464, 11336}, {9759, 9970}, {9939, 16055}, {14360, 52229}, {14568, 20389}, {26276, 52141}, {39602, 42008}
X(62295) lies on these lines: {2, 6}, {23, 58854}, {187, 10554}, {1499, 9485}, {3849, 11162}, {8598, 9143}, {9146, 62309}, {10510, 20381}, {10989, 11161}, {13378, 43150}, {33884, 35955}, {35933, 62336}
X(62296) lies on these lines: {1, 2}, {44, 4781}, {513, 14404}, {536, 3952}, {537, 17495}, {750, 50283}, {903, 20347}, {1575, 39982}, {2238, 4370}, {3740, 27804}, {3995, 42056}, {4023, 48821}, {4465, 28309}, {4688, 46897}, {4755, 27811}, {4767, 17160}, {4849, 17140}, {4850, 50075}, {4954, 37680}, {5247, 16397}, {9260, 45332}, {9350, 37639}, {16610, 17145}, {16704, 56009}, {17146, 24620}, {17487, 17759}, {17756, 37654}, {19647, 50810}, {19796, 57524}, {21870, 24589}, {25351, 31029}, {26580, 50091}, {31025, 50096}, {32931, 50086}, {35983, 41629}, {46904, 50094}
X(62296) = midpoint of X(i) and X(j) for these {i,j}: {2, 19998}
X(62296) = reflection of X(i) in X(j) for these {i,j}: {2, 899}, {29824, 2}, {52768, 1575}
X(62296) = pole of line {514, 4664} with respect to the Steiner circumellipse
X(62296) = pole of line {514, 4755} with respect to the Steiner inellipse
X(62296) = pole of line {190, 47763} with respect to the Yff parabola
X(62296) = pole of line {2, 513} with respect to the dual conic of 1st Yff-Moses hyperbola
X(62296) = intersection, other than A, B, C, of circumconics {{A, B, C, X(513), X(30950)}}, {{A, B, C, X(899), X(39982)}}, {{A, B, C, X(903), X(29824)}}, {{A, B, C, X(35168), X(57038)}}
X(62296) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 19998, 519}, {2, 519, 29824}, {42, 899, 49997}, {43, 31855, 899}, {239, 54309, 17780}, {519, 899, 2}, {899, 49983, 4871}, {899, 49988, 19998}, {19998, 20039, 20012}, {19998, 31855, 4651}, {36440, 36458, 56191}, {49984, 49988, 59295}
X(62297) lies on these lines: {1, 2899}, {2, 2415}, {8, 4342}, {9, 28808}, {10, 17461}, {11, 3717}, {43, 4780}, {57, 1997}, {69, 31142}, {75, 5316}, {142, 30829}, {145, 28661}, {149, 49991}, {190, 3911}, {226, 17234}, {306, 27131}, {312, 2321}, {329, 30567}, {341, 12053}, {344, 5219}, {345, 30827}, {346, 5328}, {391, 11679}, {514, 661}, {516, 5205}, {517, 62394}, {519, 13541}, {536, 51415}, {537, 24216}, {556, 34849}, {644, 31171}, {726, 5121}, {740, 5212}, {899, 61223}, {903, 36915}, {946, 46937}, {1054, 28526}, {1125, 56311}, {1213, 44417}, {1265, 9581}, {1266, 16594}, {1329, 58822}, {1738, 24003}, {1999, 4856}, {2325, 4582}, {2796, 62379}, {2885, 56174}, {2886, 59506}, {3008, 32094}, {3035, 59581}, {3038, 35104}, {3120, 60423}, {3175, 37663}, {3210, 27130}, {3218, 4480}, {3264, 14554}, {3621, 8834}, {3634, 56313}, {3662, 30861}, {3674, 18135}, {3685, 6745}, {3699, 5853}, {3701, 41012}, {3705, 4082}, {3710, 4193}, {3756, 28582}, {3813, 59577}, {3816, 3967}, {3817, 29641}, {3840, 56312}, {3846, 39597}, {3880, 6018}, {3883, 4679}, {3932, 5087}, {3952, 4899}, {3971, 24239}, {3992, 30384}, {4001, 26792}, {4023, 4519}, {4034, 14555}, {4078, 17717}, {4085, 24210}, {4357, 30818}, {4370, 59769}, {4398, 31233}, {4415, 17235}, {4416, 31018}, {4417, 17240}, {4427, 37762}, {4431, 4671}, {4545, 4886}, {4847, 27538}, {4871, 21093}, {4967, 5241}, {5231, 27549}, {5274, 5423}, {5400, 23691}, {5542, 30947}, {5744, 25728}, {6552, 12541}, {6692, 32939}, {6700, 7283}, {7081, 40998}, {7263, 31197}, {7988, 30741}, {9779, 39570}, {10453, 21060}, {11019, 32937}, {11238, 30615}, {12625, 44722}, {13161, 25079}, {13741, 34937}, {16593, 61078}, {17164, 25011}, {17244, 26137}, {17280, 30867}, {17338, 59595}, {17353, 17720}, {17495, 25268}, {17721, 49527}, {17776, 30852}, {18141, 28609}, {18153, 30545}, {20103, 32932}, {20236, 26591}, {21242, 42056}, {21627, 44720}, {22097, 29418}, {23511, 30699}, {24217, 49529}, {24390, 59582}, {24392, 59599}, {24427, 25377}, {24620, 53594}, {24709, 32927}, {24982, 25253}, {26005, 51390}, {26245, 60846}, {26688, 26723}, {27064, 39595}, {27395, 27413}, {27489, 49507}, {28236, 47624}, {28580, 56009}, {29820, 59730}, {30305, 51284}, {31053, 46938}, {31137, 49505}, {31647, 62398}, {32843, 49990}, {32844, 49762}, {32865, 59684}, {33780, 52563}, {35652, 37662}, {36791, 59712}, {37660, 50093}, {44446, 53056}, {45939, 59639}, {51615, 58371}
X(62297) = midpoint of X(i) and X(j) for these {i,j}: {5205, 17777}
X(62297) = reflection of X(i) in X(j) for these {i,j}: {1054, 50535}, {4582, 2325}, {5121, 11814}, {58371, 51615}
X(62297) = complement of X(62300)
X(62297) = perspector of circumconic {{A, B, C, X(75), X(53647)}}
X(62297) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 8686}, {56, 40400}, {101, 37627}, {604, 1120}, {608, 1811}, {1397, 36805}, {1415, 23836}, {1417, 52556}, {6079, 57181}, {9456, 56642}
X(62297) = X(i)-Dao conjugate of X(j) for these {i, j}: {1, 40400}, {9, 8686}, {1015, 37627}, {1146, 23836}, {2087, 53528}, {2325, 519}, {3161, 1120}, {4370, 56642}, {16594, 57}, {16610, 3911}, {21129, 40617}, {52871, 52556}
X(62297) = X(i)-Ceva conjugate of X(j) for these {i, j}: {190, 21129}, {903, 8}, {3264, 6735}, {4997, 52140}, {14554, 3687}
X(62297) = X(i)-complementary conjugate of X(j) for these {i, j}: {23835, 116}
X(62297) = X(i)-cross conjugate of X(j) for these {i, j}: {3880, 1266}
X(62297) = pole of line {9746, 28296} with respect to the orthoptic circle of the Steiner Inellipse
X(62297) = pole of line {1086, 3687} with respect to the Kiepert hyperbola
X(62297) = pole of line {163, 16947} with respect to the Stammler hyperbola
X(62297) = pole of line {8, 3667} with respect to the Steiner circumellipse
X(62297) = pole of line {10, 3667} with respect to the Steiner inellipse
X(62297) = pole of line {522, 3699} with respect to the Yff parabola
X(62297) = pole of line {662, 1412} with respect to the Wallace hyperbola
X(62297) = pole of line {2, 514} with respect to the dual conic of Adams circle
X(62297) = pole of line {2, 514} with respect to the dual conic of Conway circle
X(62297) = pole of line {2, 514} with respect to the dual conic of incircle
X(62297) = pole of line {514, 3729} with respect to the dual conic of orthoptic circle of the Steiner Inellipse
X(62297) = pole of line {4033, 4391} with respect to the dual conic of Feuerbach hyperbola
X(62297) = pole of line {1577, 53545} with respect to the dual conic of Stammler hyperbola
X(62297) = pole of line {8, 244} with respect to the dual conic of Yff parabola
X(62297) = pole of line {661, 21950} with respect to the dual conic of Wallace hyperbola
X(62297) = pole of line {2, 514} with respect to the dual conic of Suppa-Cucoanes circle
X(62297) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4462)}}, {{A, B, C, X(8), X(52574)}}, {{A, B, C, X(9), X(47765)}}, {{A, B, C, X(312), X(514)}}, {{A, B, C, X(661), X(2321)}}, {{A, B, C, X(693), X(1266)}}, {{A, B, C, X(1149), X(3687)}}, {{A, B, C, X(1577), X(4052)}}, {{A, B, C, X(2415), X(4358)}}, {{A, B, C, X(3239), X(30693)}}, {{A, B, C, X(3452), X(48334)}}, {{A, B, C, X(3731), X(14350)}}, {{A, B, C, X(3762), X(4997)}}, {{A, B, C, X(3766), X(4087)}}, {{A, B, C, X(3835), X(4110)}}, {{A, B, C, X(3911), X(21129)}}, {{A, B, C, X(3912), X(23705)}}, {{A, B, C, X(4391), X(6557)}}, {{A, B, C, X(4468), X(27819)}}, {{A, B, C, X(4695), X(50457)}}, {{A, B, C, X(4801), X(16711)}}, {{A, B, C, X(5233), X(45247)}}, {{A, B, C, X(6018), X(14554)}}, {{A, B, C, X(6332), X(52406)}}, {{A, B, C, X(18743), X(30568)}}, {{A, B, C, X(30806), X(61186)}}, {{A, B, C, X(36800), X(45661)}}, {{A, B, C, X(56081), X(59779)}}
X(62297) = barycentric product X(i)*X(j) for these (i, j): {314, 4695}, {522, 61186}, {1149, 3596}, {1266, 8}, {1320, 20900}, {1878, 3718}, {2325, 52574}, {3264, 45247}, {3699, 4927}, {3880, 75}, {4358, 52140}, {16594, 4997}, {16610, 312}, {16711, 2321}, {18155, 61176}, {21129, 4582}, {23705, 693}, {23832, 35519}, {52871, 903}
X(62297) = barycentric quotient X(i)/X(j) for these (i, j): {1, 8686}, {8, 1120}, {9, 40400}, {78, 1811}, {312, 36805}, {513, 37627}, {519, 56642}, {522, 23836}, {1149, 56}, {1266, 7}, {1878, 34}, {2325, 52556}, {3699, 6079}, {3880, 1}, {4695, 65}, {4927, 3676}, {5151, 1877}, {5854, 61483}, {6018, 1149}, {6085, 43924}, {16594, 3911}, {16610, 57}, {16711, 1434}, {17109, 1417}, {17460, 1319}, {20972, 1404}, {21041, 40663}, {21129, 30725}, {23205, 603}, {23705, 100}, {23832, 109}, {45247, 106}, {52140, 88}, {52871, 519}, {61176, 4551}, {61186, 664}, {61484, 43081}
X(62297) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 30568, 56078}, {2, 3161, 59779}, {2, 4054, 24199}, {2, 8055, 30568}, {11, 4009, 3717}, {190, 37758, 3911}, {312, 5233, 2321}, {726, 11814, 5121}, {908, 4358, 3912}, {1997, 56084, 57}, {2321, 3452, 5233}, {2321, 5233, 3687}, {3210, 27130, 45204}, {3705, 4903, 4082}, {3952, 26015, 4899}, {4052, 4373, 2}, {4052, 8056, 28655}, {4358, 30566, 908}, {4871, 21093, 24231}, {5205, 17777, 516}, {28526, 50535, 1054}, {30568, 59779, 3161}
X(62298) lies on circumconic {{A, B, C, X(34289), X(60863)}} and on these lines: {2, 99}, {22, 38730}, {23, 23698}, {25, 38733}, {98, 16063}, {114, 5169}, {147, 31099}, {323, 542}, {427, 51872}, {850, 2525}, {858, 2782}, {1370, 5986}, {1648, 57257}, {1916, 34289}, {1994, 41672}, {1995, 6321}, {2794, 5189}, {3291, 62356}, {3580, 5969}, {5025, 58846}, {5026, 14389}, {5094, 13188}, {5133, 61575}, {5477, 11004}, {6033, 31133}, {6036, 7496}, {6054, 31105}, {6103, 14590}, {6636, 38736}, {6721, 7570}, {7391, 10722}, {7485, 38739}, {7492, 38738}, {7493, 13172}, {7495, 33813}, {7519, 10723}, {8288, 36790}, {9464, 32458}, {9830, 40112}, {10754, 37644}, {10992, 52300}, {11284, 38732}, {11646, 15066}, {12188, 31152}, {12355, 47597}, {14645, 37779}, {14651, 46336}, {14928, 59771}, {14981, 31857}, {15092, 37990}, {16042, 38734}, {17702, 36173}, {19577, 39652}, {23699, 57616}, {34383, 51428}, {37454, 61561}, {38224, 40916}, {43957, 61560}, {44420, 57607}, {51383, 53493}
X(62298) = midpoint of X(i) and X(j) for these {i,j}: {5189, 5987}
X(62298) = inverse of X(52036) in orthoptic circle of the Steiner Inellipse
X(62298) = perspector of circumconic {{A, B, C, X(327), X(892)}}
X(62298) = pole of line {2793, 52036} with respect to the orthoptic circle of the Steiner Inellipse
X(62298) = pole of line {10311, 14273} with respect to the polar circle
X(62298) = pole of line {187, 19140} with respect to the Stammler hyperbola
X(62298) = pole of line {690, 1352} with respect to the Steiner circumellipse
X(62298) = pole of line {690, 24206} with respect to the Steiner inellipse
X(62298) = pole of line {2, 1637} with respect to the dual conic of 1st Brocard circle
X(62298) = pole of line {32, 14417} with respect to the dual conic of 1st Droz-Farny circle
X(62298) = pole of line {2, 1637} with respect to the dual conic of 1st Lemoine circle
X(62298) = pole of line {2799, 3734} with respect to the dual conic of orthoptic circle of the Steiner Inellipse
X(62298) = pole of line {23878, 52628} with respect to the dual conic of Stammler hyperbola
X(62298) = pole of line {1648, 3288} with respect to the dual conic of Wallace hyperbola
X(62298) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {5189, 5987, 2794}
X(62299) lies on these lines: {2, 2418}, {22, 5866}, {23, 47350}, {30, 5971}, {99, 7426}, {125, 51397}, {126, 538}, {141, 59773}, {316, 47314}, {325, 523}, {381, 56435}, {403, 34336}, {524, 9146}, {698, 32525}, {1995, 32815}, {2373, 16386}, {3564, 38940}, {3580, 50567}, {4045, 30749}, {4576, 51438}, {5133, 57518}, {6031, 8703}, {6340, 30744}, {7664, 59634}, {7799, 30786}, {7813, 39602}, {7840, 39356}, {7853, 59768}, {9464, 30739}, {9745, 34511}, {10513, 40996}, {11336, 22253}, {12036, 52231}, {15302, 15491}, {15589, 46336}, {15993, 45672}, {22110, 42008}, {26276, 47313}, {31125, 33228}, {31128, 35297}, {31133, 32827}, {34229, 40916}, {37636, 59535}, {46818, 56430}, {51371, 57425}, {59765, 62301}
X(62299) = midpoint of X(i) and X(j) for these {i,j}: {2, 62309}, {5971, 14360}
X(62299) = reflection of X(i) in X(j) for these {i,j}: {23, 47350}, {5913, 126}, {52231, 12036}, {62311, 2}, {9870, 16317}
X(62299) = isotomic conjugate of X(9084)
X(62299) = complement of X(9870)
X(62299) = anticomplement of X(16317)
X(62299) = perspector of circumconic {{A, B, C, X(76), X(35179)}}
X(62299) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 9084}, {16317, 16317}
X(62299) = pole of line {599, 3124} with respect to the Kiepert hyperbola
X(62299) = pole of line {525, 9146} with respect to the Kiepert parabola
X(62299) = pole of line {1384, 1576} with respect to the Stammler hyperbola
X(62299) = pole of line {69, 1499} with respect to the Steiner circumellipse
X(62299) = pole of line {141, 1499} with respect to the Steiner inellipse
X(62299) = pole of line {110, 1992} with respect to the Wallace hyperbola
X(62299) = pole of line {2, 523} with respect to the dual conic of cosine circle
X(62299) = pole of line {99, 35188} with respect to the dual conic of orthocentroidal circle
X(62299) = pole of line {512, 6791} with respect to the dual conic of Wallace hyperbola
X(62299) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(523), X(9027)}}, {{A, B, C, X(850), X(5485)}}, {{A, B, C, X(858), X(53961)}}, {{A, B, C, X(2418), X(3266)}}, {{A, B, C, X(7426), X(52232)}}, {{A, B, C, X(9084), X(16317)}}, {{A, B, C, X(18019), X(52496)}}
X(62299) = barycentric product X(i)*X(j) for these (i, j): {76, 9027}, {3266, 52152}
X(62299) = barycentric quotient X(i)/X(j) for these (i, j): {2, 9084}, {9027, 6}, {47286, 52453}, {52152, 111}
X(62299) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 52229, 62311}, {2, 62309, 52229}, {2, 9870, 16317}, {126, 538, 5913}, {3266, 62310, 858}, {5971, 14360, 30}, {16317, 52229, 9870}
X(62300) lies on these lines: {2, 2415}, {9, 24620}, {57, 1999}, {63, 17349}, {75, 17595}, {86, 3666}, {88, 4358}, {99, 37791}, {145, 3339}, {171, 49472}, {173, 16018}, {190, 16610}, {192, 3306}, {193, 2094}, {239, 514}, {244, 3685}, {269, 51355}, {335, 51567}, {345, 53665}, {516, 5211}, {519, 20098}, {537, 56009}, {545, 51415}, {553, 17778}, {726, 1054}, {740, 18201}, {894, 4850}, {903, 27751}, {908, 4440}, {940, 17393}, {982, 32932}, {1086, 32851}, {1120, 3880}, {1150, 17117}, {1155, 32922}, {1266, 3911}, {1357, 35104}, {1465, 40862}, {2093, 20037}, {2226, 46795}, {2796, 50533}, {3008, 32106}, {3187, 23958}, {3638, 37795}, {3639, 37794}, {3662, 17740}, {3687, 26840}, {3689, 24841}, {3699, 28582}, {3711, 49501}, {3717, 26073}, {3750, 42053}, {3752, 17351}, {3756, 28530}, {3757, 17596}, {3879, 4031}, {3891, 9352}, {3913, 34860}, {3935, 17154}, {3980, 17591}, {3996, 21342}, {4003, 5263}, {4190, 50582}, {4359, 5235}, {4360, 37520}, {4398, 17720}, {4413, 49447}, {4414, 16823}, {4427, 7292}, {4552, 37789}, {4652, 19851}, {4860, 49470}, {5121, 17777}, {5212, 5850}, {5233, 17276}, {5241, 17258}, {5256, 37677}, {5435, 30699}, {5437, 41839}, {5718, 7321}, {5853, 58371}, {6154, 49695}, {7081, 17155}, {7283, 24046}, {7360, 44311}, {7613, 30741}, {8051, 42360}, {9369, 24440}, {10453, 18193}, {11246, 33071}, {11512, 19582}, {14829, 42051}, {14996, 29584}, {16815, 30563}, {16817, 24176}, {16826, 26627}, {16830, 46901}, {17011, 26860}, {17012, 17120}, {17063, 32934}, {17067, 26070}, {17147, 27003}, {17235, 30832}, {17259, 19804}, {17260, 24589}, {17262, 30829}, {17266, 32849}, {17268, 50105}, {17283, 50104}, {17288, 33077}, {17291, 32779}, {17319, 37633}, {17484, 20092}, {17593, 24325}, {18141, 42049}, {19796, 37646}, {20880, 26632}, {24004, 52206}, {24169, 33167}, {24174, 56311}, {24178, 56313}, {24191, 25510}, {24216, 28580}, {24621, 37555}, {25599, 29614}, {25728, 54390}, {26015, 62392}, {27130, 56084}, {30811, 48629}, {30867, 33151}, {32913, 49685}, {32943, 42040}, {32945, 42038}, {33116, 40688}, {33129, 51583}, {35466, 37756}, {36263, 60731}, {37758, 43055}, {42055, 60714}, {49455, 56010}, {59477, 59574}, {62305, 62327}
X(62300) = reflection of X(i) in X(j) for these {i,j}: {17777, 5121}, {5205, 1054}
X(62300) = anticomplement of X(62297)
X(62300) = perspector of circumconic {{A, B, C, X(86), X(53647)}}
X(62300) = X(i)-isoconjugate-of-X(j) for these {i, j}: {101, 23835}
X(62300) = X(i)-Dao conjugate of X(j) for these {i, j}: {1015, 23835}, {62297, 62297}
X(62300) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {1120, 21286}, {8686, 69}, {37627, 150}, {40400, 3436}
X(62300) = pole of line {101, 33628} with respect to the Stammler hyperbola
X(62300) = pole of line {1, 3667} with respect to the Steiner circumellipse
X(62300) = pole of line {1125, 3667} with respect to the Steiner inellipse
X(62300) = pole of line {513, 3699} with respect to the Yff parabola
X(62300) = pole of line {190, 1999} with respect to the Wallace hyperbola
X(62300) = pole of line {2, 514} with respect to the dual conic of excircles-radical circle
X(62300) = pole of line {3669, 24562} with respect to the dual conic of Fuhrmann circle
X(62300) = pole of line {514, 30568} with respect to the dual conic of incircle
X(62300) = pole of line {514, 3663} with respect to the dual conic of orthoptic circle of the Steiner Inellipse
X(62300) = pole of line {2, 514} with respect to the dual conic of Spieker circle
X(62300) = pole of line {25268, 47796} with respect to the dual conic of Feuerbach hyperbola
X(62300) = pole of line {8, 3120} with respect to the dual conic of Yff parabola
X(62300) = pole of line {4024, 21950} with respect to the dual conic of Wallace hyperbola
X(62300) = pole of line {514, 56078} with respect to the dual conic of Suppa-Cucoanes circle
X(62300) = intersection, other than A, B, C, of circumconics {{A, B, C, X(81), X(4498)}}, {{A, B, C, X(514), X(4052)}}, {{A, B, C, X(1019), X(8056)}}, {{A, B, C, X(1021), X(56279)}}, {{A, B, C, X(2415), X(16704)}}, {{A, B, C, X(3986), X(14351)}}, {{A, B, C, X(4373), X(7192)}}, {{A, B, C, X(4560), X(6557)}}, {{A, B, C, X(4786), X(27483)}}, {{A, B, C, X(6650), X(17951)}}, {{A, B, C, X(8055), X(42360)}}, {{A, B, C, X(18206), X(23831)}}
X(62300) = barycentric product X(i)*X(j) for these (i, j): {1921, 45142}, {23831, 693}
X(62300) = barycentric quotient X(i)/X(j) for these (i, j): {513, 23835}, {23831, 100}, {45142, 292}
X(62300) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {57, 3875, 37684}, {75, 17595, 24627}, {726, 1054, 5205}, {1266, 3911, 37759}, {3210, 37684, 3875}, {3218, 17495, 239}, {3752, 32939, 27064}, {3875, 37684, 1999}, {5121, 28526, 17777}, {17596, 24165, 3757}, {24175, 56078, 2}, {30577, 37759, 3911}
X(62301) lies on these lines: {2, 59535}, {69, 35524}, {316, 512}, {698, 13518}, {3231, 9146}, {7998, 54189}, {9998, 48439}, {11673, 25332}, {15107, 56442}, {30736, 46303}, {59765, 62299}
X(62302) lies on these lines: {2, 6}, {403, 12358}, {525, 55228}, {858, 13416}, {1503, 37978}, {9545, 26879}, {11591, 13160}, {22467, 44158}, {33533, 52069}, {34138, 52512}, {35296, 54075}, {38534, 44452}
X(62303) lies on these lines: {2, 2998}, {316, 512}, {670, 3231}, {689, 1691}, {698, 4609}, {1916, 35528}, {1978, 21830}, {2211, 6331}, {3124, 14603}, {3981, 40362}, {9488, 41259}, {16890, 18901}, {18024, 51404}, {20023, 43448}, {20081, 39468}, {25332, 49122}, {30736, 34087}
X(62304) lies on these lines: {2, 18040}, {141, 321}, {312, 31017}, {495, 52353}, {514, 661}, {668, 37680}, {899, 61174}, {3218, 29537}, {3264, 39994}, {3963, 4359}, {3995, 18136}, {4033, 17495}, {4671, 18144}, {4723, 24222}, {4850, 17786}, {14996, 60861}, {16610, 59519}, {17147, 18739}, {18133, 31035}, {18143, 31025}, {20432, 31647}, {20887, 60578}, {27065, 29509}, {27793, 44417}, {33146, 59761}, {39995, 39997}, {41242, 44139}, {60097, 60244}
X(62305) lies on these lines: {2, 17861}, {75, 5235}, {80, 758}, {92, 1172}, {149, 44661}, {297, 525}, {312, 20896}, {313, 321}, {536, 20887}, {740, 1109}, {1733, 4427}, {1959, 17174}, {1962, 17725}, {2292, 37716}, {2294, 31019}, {3006, 23690}, {3218, 8680}, {3617, 4647}, {3666, 20886}, {3743, 42005}, {3760, 21421}, {3936, 16732}, {3944, 4137}, {3948, 27709}, {3977, 24209}, {3995, 6358}, {4016, 33151}, {4080, 60091}, {4358, 17895}, {4671, 18697}, {4858, 17495}, {4980, 28297}, {5146, 15906}, {5554, 17164}, {5905, 21270}, {8287, 51465}, {10528, 23555}, {11330, 32118}, {14206, 16704}, {14213, 17147}, {17184, 26176}, {17257, 28605}, {17778, 30690}, {17863, 29833}, {17871, 32929}, {17874, 27804}, {18151, 37680}, {18359, 37759}, {19789, 27509}, {20919, 32911}, {20944, 30940}, {21020, 33165}, {22010, 56326}, {23689, 26230}, {26222, 26223}, {26227, 49512}, {31053, 53036}, {33131, 40973}, {33935, 40089}, {40149, 43675}, {41809, 42708}, {62300, 62327}
X(62305) = perspector of circumconic {{A, B, C, X(264), X(27808)}}
X(62305) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 39439}, {34079, 39166}
X(62305) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 39439}, {31845, 6}, {33129, 37783}, {35069, 39166}
X(62305) = X(i)-Ceva conjugate of X(j) for these {i, j}: {14616, 38938}, {36804, 1577}
X(62305) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {759, 4329}, {1411, 2897}, {1474, 6224}, {2161, 52364}, {2341, 52366}, {6187, 3151}, {24624, 1370}, {34079, 20}, {36069, 6563}, {57736, 6527}
X(62305) = pole of line {6, 43925} with respect to the polar circle
X(62305) = pole of line {321, 338} with respect to the Kiepert hyperbola
X(62305) = pole of line {4, 6003} with respect to the Steiner circumellipse
X(62305) = pole of line {5, 6003} with respect to the Steiner inellipse
X(62305) = pole of line {593, 4558} with respect to the Wallace hyperbola
X(62305) = pole of line {2, 1577} with respect to the dual conic of 2nd Brocard circle
X(62305) = pole of line {2, 1577} with respect to the dual conic of circumcircle
X(62305) = pole of line {2, 1577} with respect to the dual conic of 2nd Droz-Farny circle
X(62305) = pole of line {1577, 17776} with respect to the dual conic of incircle
X(62305) = pole of line {394, 7254} with respect to the dual conic of polar circle
X(62305) = pole of line {4560, 9965} with respect to the dual conic of Spieker circle
X(62305) = pole of line {2, 1577} with respect to the dual conic of Stammler circle
X(62305) = pole of line {2, 525} with respect to the dual conic of excentral-hexyl ellipse
X(62305) = pole of line {525, 1086} with respect to the dual conic of Stammler hyperbola
X(62305) = pole of line {6734, 24176} with respect to the dual conic of Yff parabola
X(62305) = pole of line {647, 1015} with respect to the dual conic of Wallace hyperbola
X(62305) = pole of line {1577, 33113} with respect to the dual conic of Suppa-Cucoanes circle
X(62305) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(76), X(38938)}}, {{A, B, C, X(297), X(13589)}}, {{A, B, C, X(313), X(46107)}}, {{A, B, C, X(321), X(5146)}}, {{A, B, C, X(525), X(39700)}}, {{A, B, C, X(594), X(2501)}}, {{A, B, C, X(850), X(2997)}}, {{A, B, C, X(1172), X(1731)}}, {{A, B, C, X(4080), X(11604)}}, {{A, B, C, X(4391), X(43675)}}, {{A, B, C, X(5485), X(56600)}}, {{A, B, C, X(10015), X(15906)}}, {{A, B, C, X(14618), X(28654)}}, {{A, B, C, X(30117), X(56810)}}, {{A, B, C, X(30713), X(46110)}}, {{A, B, C, X(40571), X(56559)}}
X(62305) = barycentric product X(i)*X(j) for these (i, j): {321, 33129}, {1731, 349}, {4033, 47680}, {13589, 850}, {14616, 31845}, {15906, 57984}, {20336, 5146}, {30117, 313}, {35550, 38938}
X(62305) = barycentric quotient X(i)/X(j) for these (i, j): {4, 39439}, {758, 39166}, {1731, 284}, {5146, 28}, {5497, 5127}, {13589, 110}, {15906, 859}, {30117, 58}, {31845, 758}, {33129, 81}, {38938, 759}, {47680, 1019}, {56600, 53903}
X(62305) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {321, 53510, 26580}
X(62306) lies on these lines: {1, 522}, {2, 650}, {9, 514}, {86, 4560}, {190, 644}, {192, 17496}, {344, 4391}, {347, 3669}, {348, 24002}, {513, 5698}, {885, 1001}, {905, 4000}, {968, 23811}, {2550, 3126}, {3309, 43161}, {4130, 56937}, {4382, 46396}, {4423, 42454}, {4978, 56320}, {6930, 8760}, {11124, 59572}, {17077, 47796}, {20075, 30613}, {21120, 26671}, {21297, 46397}, {23880, 31325}, {30719, 34488}, {31605, 34059}, {32008, 56322}, {35167, 53210}, {38025, 45322}, {38060, 52873}, {44550, 50101}, {54414, 57049}
X(62306) = midpoint of X(i) and X(j) for these {i,j}: {60476, 60477}
X(62306) = reflection of X(i) in X(j) for these {i,j}: {2550, 3126}, {885, 1001}
X(62306) = perspector of circumconic {{A, B, C, X(2481), X(4998)}}
X(62306) = X(i)-complementary conjugate of X(j) for these {i, j}: {2149, 52873}
X(62306) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {840, 150}, {32739, 39363}, {37131, 21293}, {59021, 20347}
X(62306) = pole of line {60448, 60453} with respect to the anticomplementary circle
X(62306) = pole of line {1785, 5089} with respect to the polar circle
X(62306) = pole of line {75, 53335} with respect to the Kiepert parabola
X(62306) = pole of line {100, 518} with respect to the Steiner circumellipse
X(62306) = pole of line {518, 3035} with respect to the Steiner inellipse
X(62306) = pole of line {8, 3762} with respect to the Yff parabola
X(62306) = pole of line {190, 37787} with respect to the dual conic of incircle
X(62306) = pole of line {190, 25257} with respect to the dual conic of nine-point circle
X(62306) = pole of line {25083, 26932} with respect to the dual conic of polar circle
X(62306) = pole of line {37788, 52043} with respect to the dual conic of DeLongchamps ellipse
X(62306) = pole of line {2, 918} with respect to the dual conic of Feuerbach hyperbola
X(62306) = pole of line {1447, 6516} with respect to the dual conic of Orthic inconic
X(62306) = pole of line {24290, 55195} with respect to the dual conic of Wallace hyperbola
X(62306) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(36819)}}, {{A, B, C, X(190), X(43728)}}, {{A, B, C, X(522), X(2397)}}, {{A, B, C, X(644), X(28132)}}, {{A, B, C, X(650), X(2284)}}, {{A, B, C, X(664), X(2401)}}, {{A, B, C, X(693), X(883)}}, {{A, B, C, X(918), X(40166)}}, {{A, B, C, X(1332), X(37628)}}, {{A, B, C, X(4552), X(60479)}}, {{A, B, C, X(4559), X(55261)}}, {{A, B, C, X(32008), X(36944)}}, {{A, B, C, X(35167), X(46792)}}
X(62306) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {693, 26641, 28834}, {60476, 60477, 918}
X(62307) lies on these lines: {2, 647}, {3, 523}, {4, 33752}, {5, 47256}, {6, 525}, {83, 2394}, {95, 14977}, {99, 112}, {182, 879}, {381, 47002}, {512, 46264}, {542, 35909}, {669, 15652}, {690, 9970}, {804, 6033}, {842, 2697}, {1352, 41167}, {1995, 47258}, {2138, 57071}, {2411, 60013}, {2433, 37648}, {2485, 3767}, {2489, 41361}, {2492, 41079}, {2793, 22664}, {3267, 7630}, {3906, 31958}, {4232, 47442}, {5169, 57127}, {6389, 52584}, {7493, 47004}, {8552, 35522}, {9517, 32233}, {14618, 17907}, {14998, 54395}, {22687, 23870}, {22689, 23871}, {22716, 54029}, {22718, 54028}, {23105, 37742}, {25406, 33754}, {30209, 49669}, {30739, 47248}, {32216, 46983}, {37645, 52743}, {38064, 45321}, {40691, 52600}, {40697, 52613}, {44210, 47175}, {44212, 47261}, {46142, 53200}, {46245, 54124}, {46336, 47250}, {47001, 47597}, {51798, 59775}
X(62307) = midpoint of X(i) and X(j) for these {i,j}: {14273, 41077}, {50944, 50945}
X(62307) = reflection of X(i) in X(j) for these {i,j}: {1352, 41167}, {23105, 37742}, {3267, 7630}, {35522, 8552}, {4, 33752}, {41079, 2492}, {850, 7624}, {879, 182}
X(62307) = anticomplement of X(18312)
X(62307) = perspector of circumconic {{A, B, C, X(290), X(2373)}}
X(62307) = X(i)-Dao conjugate of X(j) for these {i, j}: {18312, 18312}, {36189, 2493}
X(62307) = X(i)-Ceva conjugate of X(j) for these {i, j}: {5649, 2}
X(62307) = X(i)-complementary conjugate of X(j) for these {i, j}: {60590, 21253}
X(62307) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {842, 21294}, {5649, 6327}, {6035, 21275}
X(62307) = pole of line {39842, 46450} with respect to the anticomplementary circle
X(62307) = pole of line {30, 53273} with respect to the circumcircle
X(62307) = pole of line {316, 3153} with respect to the DeLongchamps circle
X(62307) = pole of line {114, 2072} with respect to the 1st Droz-Farny circle
X(62307) = pole of line {6033, 18403} with respect to the circumcircle of the Johnson triangle
X(62307) = pole of line {858, 51389} with respect to the orthoptic circle of the Steiner Inellipse
X(62307) = pole of line {115, 232} with respect to the polar circle
X(62307) = pole of line {69, 526} with respect to the Kiepert parabola
X(62307) = pole of line {2072, 30737} with respect to the MacBeath inconic
X(62307) = pole of line {647, 14966} with respect to the Stammler hyperbola
X(62307) = pole of line {23, 110} with respect to the Steiner circumellipse
X(62307) = pole of line {468, 511} with respect to the Steiner inellipse
X(62307) = pole of line {1330, 53336} with respect to the Yff parabola
X(62307) = pole of line {525, 2421} with respect to the Wallace hyperbola
X(62307) = pole of line {36212, 62375} with respect to the dual conic of anticomplementary circle
X(62307) = pole of line {51481, 62376} with respect to the dual conic of circumcircle
X(62307) = pole of line {36212, 62377} with respect to the dual conic of 1st Droz-Farny circle
X(62307) = pole of line {51481, 62378} with respect to the dual conic of 2nd Droz-Farny circle
X(62307) = pole of line {340, 3978} with respect to the dual conic of Gallatly circle
X(62307) = pole of line {36212, 62380} with respect to the dual conic of circumcircle of the Johnson triangle
X(62307) = pole of line {524, 14570} with respect to the dual conic of nine-point circle
X(62307) = pole of line {35520, 62381} with respect to the dual conic of orthocentroidal circle
X(62307) = pole of line {538, 3580} with respect to the dual conic of orthoptic circle of the Steiner Inellipse
X(62307) = pole of line {15526, 36212} with respect to the dual conic of polar circle
X(62307) = pole of line {340, 3978} with respect to the dual conic of Brocard inellipse
X(62307) = pole of line {2, 1637} with respect to the dual conic of Jerabek hyperbola
X(62307) = pole of line {99, 186} with respect to the dual conic of Orthic inconic
X(62307) = pole of line {3569, 32312} with respect to the dual conic of Wallace hyperbola
X(62307) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(15462)}}, {{A, B, C, X(6), X(52672)}}, {{A, B, C, X(83), X(15454)}}, {{A, B, C, X(95), X(52145)}}, {{A, B, C, X(99), X(15421)}}, {{A, B, C, X(112), X(2395)}}, {{A, B, C, X(523), X(16237)}}, {{A, B, C, X(647), X(14966)}}, {{A, B, C, X(648), X(15328)}}, {{A, B, C, X(850), X(877)}}, {{A, B, C, X(2394), X(41676)}}, {{A, B, C, X(2407), X(4580)}}, {{A, B, C, X(2697), X(46786)}}, {{A, B, C, X(4235), X(15412)}}, {{A, B, C, X(4558), X(53173)}}, {{A, B, C, X(5661), X(40799)}}, {{A, B, C, X(14570), X(14977)}}, {{A, B, C, X(14590), X(15470)}}, {{A, B, C, X(16083), X(46142)}}, {{A, B, C, X(39986), X(60013)}}, {{A, B, C, X(44155), X(54124)}}
X(62307) = barycentric product X(i)*X(j) for these (i, j): {3268, 53768}, {15462, 850}, {36189, 99}, {41253, 525}
X(62307) = barycentric quotient X(i)/X(j) for these (i, j): {15462, 110}, {36189, 523}, {41253, 648}, {53768, 476}, {60513, 60502}
X(62307) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2407, 4235, 14966}, {7624, 23878, 850}, {14273, 41077, 2799}
X(62308) lies on these lines: {2, 216}, {20, 1216}, {30, 44715}, {323, 401}, {511, 44003}, {852, 35360}, {2071, 47084}, {2972, 32428}, {3153, 14731}, {3580, 46788}, {5059, 57451}, {5189, 34186}, {7998, 42329}, {11064, 14570}, {13409, 30506}, {14918, 15526}, {15066, 20477}, {17484, 44354}, {37779, 39352}, {40884, 41676}, {41678, 51358}, {41724, 44004}, {44252, 46818}, {54114, 56266}
X(62309) lies on these lines: {2, 2418}, {23, 2936}, {99, 51541}, {523, 7840}, {524, 14360}, {538, 10717}, {543, 5971}, {599, 9464}, {671, 3266}, {698, 9169}, {1383, 11164}, {7620, 56435}, {8859, 31128}, {9146, 62295}, {9872, 20385}, {11054, 11580}, {11160, 16063}, {14588, 22329}, {14762, 39389}, {22110, 31644}, {30745, 52232}, {37909, 47350}, {39785, 42008}, {44555, 50639}
X(62310) lies on these lines: {2, 1975}, {5, 11059}, {23, 5866}, {69, 55977}, {76, 30739}, {99, 468}, {125, 6393}, {126, 3291}, {140, 11056}, {183, 46336}, {230, 14588}, {305, 1368}, {315, 31152}, {316, 46517}, {325, 523}, {427, 7752}, {543, 40350}, {671, 44182}, {732, 14467}, {1007, 52284}, {1078, 43957}, {1312, 46813}, {1313, 46810}, {1503, 56430}, {1799, 10691}, {1995, 32819}, {2374, 5203}, {2396, 57607}, {3055, 59555}, {3564, 4563}, {3580, 4576}, {3785, 7386}, {3926, 16051}, {4176, 23291}, {4558, 10717}, {4590, 16315}, {5025, 30793}, {5094, 7763}, {5159, 6390}, {5189, 5971}, {5939, 54092}, {6331, 6530}, {6656, 30749}, {6677, 16276}, {7667, 33651}, {7750, 16063}, {7764, 15820}, {7767, 10300}, {7769, 37454}, {7773, 31099}, {7782, 44210}, {7799, 47097}, {7809, 47311}, {7836, 30777}, {8681, 52881}, {8788, 34573}, {9133, 41133}, {9146, 41724}, {9182, 47242}, {9723, 37688}, {10418, 47287}, {10607, 17008}, {11064, 12215}, {11185, 11284}, {11336, 40126}, {11634, 56685}, {16316, 33799}, {18906, 37648}, {20080, 39127}, {21243, 59535}, {26276, 37900}, {30769, 32831}, {30771, 34254}, {30775, 32837}, {31644, 44377}, {31998, 47155}, {32216, 32833}, {32815, 40132}, {34336, 37981}, {41586, 51438}, {47296, 59548}
X(62310) = isotomic conjugate of X(2374)
X(62310) = perspector of circumconic {{A, B, C, X(76), X(35136)}}
X(62310) = X(i)-isoconjugate-of-X(j) for these {i, j}: {31, 2374}, {1973, 41909}
X(62310) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 2374}, {126, 25}, {3291, 468}, {6337, 41909}, {6390, 524}, {34158, 32740}, {47286, 38294}, {52881, 34161}, {55271, 5139}
X(62310) = X(i)-Ceva conjugate of X(j) for these {i, j}: {99, 55271}, {671, 69}
X(62310) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {56007, 8}
X(62310) = X(i)-cross conjugate of X(j) for these {i, j}: {8681, 47286}
X(62310) = pole of line {22, 55271} with respect to the circumcircle
X(62310) = pole of line {2, 57071} with respect to the DeLongchamps circle
X(62310) = pole of line {2, 56739} with respect to the nine-point circle
X(62310) = pole of line {25, 57071} with respect to the polar circle
X(62310) = pole of line {69, 3124} with respect to the Kiepert hyperbola
X(62310) = pole of line {525, 4563} with respect to the Kiepert parabola
X(62310) = pole of line {2, 57071} with respect to the MacBeath inconic
X(62310) = pole of line {5254, 58882} with respect to the Orthic inconic
X(62310) = pole of line {1576, 3053} with respect to the Stammler hyperbola
X(62310) = pole of line {69, 3566} with respect to the Steiner circumellipse
X(62310) = pole of line {141, 3566} with respect to the Steiner inellipse
X(62310) = pole of line {1995, 55271} with respect to the Yff hyperbola
X(62310) = pole of line {110, 193} with respect to the Wallace hyperbola
X(62310) = pole of line {2501, 3978} with respect to the dual conic of 2nd Brocard circle
X(62310) = pole of line {76, 2501} with respect to the dual conic of circumcircle
X(62310) = pole of line {2, 2501} with respect to the dual conic of cosine circle
X(62310) = pole of line {5305, 14341} with respect to the dual conic of DeLongchamps circle
X(62310) = pole of line {1975, 6563} with respect to the dual conic of nine-point circle
X(62310) = pole of line {3, 669} with respect to the dual conic of polar circle
X(62310) = pole of line {76, 2501} with respect to the dual conic of Brocard inellipse
X(62310) = pole of line {6563, 55271} with respect to the dual conic of Lemoine inellipse
X(62310) = pole of line {2, 523} with respect to the dual conic of Orthic inconic
X(62310) = pole of line {523, 2971} with respect to the dual conic of Stammler hyperbola
X(62310) = pole of line {512, 6388} with respect to the dual conic of Wallace hyperbola
X(62310) = intersection, other than A, B, C, of circumconics {{A, B, C, X(69), X(44182)}}, {{A, B, C, X(126), X(30786)}}, {{A, B, C, X(305), X(523)}}, {{A, B, C, X(468), X(55271)}}, {{A, B, C, X(525), X(56740)}}, {{A, B, C, X(693), X(16756)}}, {{A, B, C, X(850), X(2996)}}, {{A, B, C, X(858), X(11634)}}, {{A, B, C, X(2374), X(57087)}}, {{A, B, C, X(2514), X(45201)}}, {{A, B, C, X(3005), X(3933)}}, {{A, B, C, X(3260), X(53367)}}, {{A, B, C, X(3265), X(60839)}}, {{A, B, C, X(3266), X(9133)}}, {{A, B, C, X(3267), X(6340)}}, {{A, B, C, X(6530), X(57988)}}, {{A, B, C, X(30735), X(36874)}}
X(62310) = barycentric product X(i)*X(j) for these (i, j): {76, 8681}, {126, 30786}, {305, 3291}, {525, 53367}, {4563, 9134}, {11634, 3267}, {16756, 20336}, {18023, 47412}, {36874, 6393}, {47286, 69}, {52881, 671}, {56685, 62382}
X(62310) = barycentric quotient X(i)/X(j) for these (i, j): {2, 2374}, {69, 41909}, {126, 468}, {895, 15387}, {3291, 25}, {5140, 2207}, {6390, 34161}, {6393, 36892}, {8681, 6}, {9134, 2501}, {11634, 112}, {14263, 8753}, {16756, 28}, {30786, 44182}, {36874, 6531}, {47286, 4}, {47412, 187}, {52881, 524}, {53367, 648}, {53782, 14908}, {55271, 14273}, {56685, 60133}, {57087, 57071}, {62382, 56579}
X(62310) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {5, 59766, 11059}, {99, 37803, 468}, {305, 1368, 45201}, {858, 3266, 325}, {858, 62299, 3266}, {3580, 4576, 51374}, {5159, 6390, 37804}, {6340, 19583, 2}, {30749, 59768, 6656}, {30786, 37804, 5159}
X(62311) lies on these lines: {2, 2418}, {30, 11258}, {111, 524}, {351, 523}, {538, 9172}, {543, 5913}, {597, 9465}, {671, 858}, {1992, 1995}, {2482, 3291}, {3124, 41146}, {5512, 38951}, {5969, 9127}, {6032, 20112}, {6791, 62293}, {7495, 8860}, {7615, 9745}, {7618, 20481}, {7665, 8859}, {7840, 54104}, {9146, 37745}, {9829, 13468}, {11054, 52141}, {11580, 27088}, {13608, 14262}, {17968, 35133}, {18775, 32236}, {23055, 47596}, {24855, 42008}, {26255, 53351}, {31372, 44367}, {37907, 47350}, {45294, 53374}, {47313, 51224}
X(62311) = midpoint of X(i) and X(j) for these {i,j}: {2, 9870}, {9872, 34898}
X(62311) = reflection of X(i) in X(j) for these {i,j}: {2, 16317}, {38951, 5512}, {62293, 6791}, {62299, 2}, {858, 52232}, {9146, 37745}
X(62311) = complement of X(62309)
X(62311) = perspector of circumconic {{A, B, C, X(598), X(35179)}}
X(62311) = X(i)-Ceva conjugate of X(j) for these {i, j}: {11054, 524}, {52141, 2}
X(62311) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {923, 11160}, {2408, 21294}, {2444, 21221}, {36142, 1499}, {36277, 14360}, {52141, 6327}
X(62311) = pole of line {599, 8288} with respect to the Kiepert hyperbola
X(62311) = pole of line {1296, 1499} with respect to the Kiepert parabola
X(62311) = pole of line {1384, 9145} with respect to the Stammler hyperbola
X(62311) = pole of line {1499, 1992} with respect to the Steiner circumellipse
X(62311) = pole of line {597, 1499} with respect to the Steiner inellipse
X(62311) = pole of line {1992, 9146} with respect to the Wallace hyperbola
X(62311) = pole of line {3906, 6791} with respect to the dual conic of Wallace hyperbola
X(62311) = pole of line {2, 523} with respect to the dual conic of anti-Artzt circle
X(62311) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(111), X(13492)}}, {{A, B, C, X(524), X(39157)}}, {{A, B, C, X(671), X(34166)}}, {{A, B, C, X(2418), X(6082)}}, {{A, B, C, X(4232), X(11148)}}, {{A, B, C, X(5485), X(8599)}}, {{A, B, C, X(9084), X(52229)}}, {{A, B, C, X(11167), X(59927)}}, {{A, B, C, X(21448), X(46001)}}, {{A, B, C, X(23287), X(34898)}}
X(62311) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 52229, 62299}, {2, 9870, 52229}, {9872, 34898, 524}, {11165, 21448, 2}
X(62312) lies on these lines: {1, 3}, {513, 3795}, {519, 38521}, {535, 7833}, {874, 4485}, {3099, 51928}, {3814, 5025}, {4436, 13174}, {5080, 6655}, {6681, 7907}, {7841, 31160}, {7887, 31263}, {9037, 44453}, {20067, 33260}, {24259, 52908}, {59234, 59238}
X(62313) lies on these lines: {1, 6}, {193, 41785}, {294, 24231}, {572, 51622}, {1438, 15382}, {2991, 3912}, {3309, 20980}, {5272, 57656}, {5540, 34381}, {18193, 30706}, {20455, 40910}
X(62314) lies on these lines: {1, 7}, {2, 242}, {3, 17086}, {8, 51840}, {21, 31917}, {22, 51621}, {150, 29016}, {511, 17950}, {514, 16086}, {653, 44704}, {664, 1503}, {927, 1297}, {1214, 37443}, {1305, 2700}, {1308, 39435}, {1330, 21078}, {1370, 6360}, {1441, 7379}, {1655, 18666}, {1897, 46552}, {1959, 4645}, {3151, 31308}, {3177, 26939}, {3210, 26929}, {3732, 51366}, {3784, 26840}, {5134, 24051}, {5921, 53997}, {7396, 29641}, {13727, 41007}, {14853, 60856}, {17927, 37165}, {24701, 30273}, {26050, 52082}, {27542, 45917}, {39444, 53928}
X(62314) = reflection of X(i) in X(j) for these {i,j}: {3732, 51366}
X(62314) = inverse of X(1) in DeLongchamps circle
X(62314) = anticomplement of X(242)
X(62314) = X(i)-Dao conjugate of X(j) for these {i, j}: {242, 242}
X(62314) = X(i)-Ceva conjugate of X(j) for these {i, j}: {337, 2}
X(62314) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {3, 17794}, {48, 33888}, {63, 20345}, {69, 20554}, {184, 30667}, {228, 39367}, {291, 4}, {292, 5905}, {295, 8}, {334, 11442}, {335, 21270}, {337, 6327}, {660, 20293}, {741, 3868}, {813, 4391}, {1808, 3869}, {1911, 193}, {1922, 21216}, {2196, 2}, {2311, 92}, {4584, 850}, {4589, 21300}, {7077, 5942}, {7116, 30668}, {17970, 21226}, {18268, 3187}, {18827, 20242}, {22383, 39362}, {34067, 25259}, {36214, 4388}, {37128, 17220}, {51858, 30694}, {57738, 17135}, {57987, 17138}
X(62314) = pole of line {1, 514} with respect to the DeLongchamps circle
X(62314) = pole of line {1842, 48062} with respect to the polar circle
X(62314) = pole of line {306, 4025} with respect to the Steiner circumellipse
X(62314) = pole of line {7658, 20106} with respect to the Steiner inellipse
X(62314) = pole of line {525, 3732} with respect to the Yff parabola
X(62314) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(1297), X(1458)}}, {{A, B, C, X(2700), X(4306)}}, {{A, B, C, X(38459), X(39435)}}
X(62315) lies on these lines: {1, 3}, {535, 52069}, {1737, 2817}, {1872, 10483}, {1878, 37197}, {4351, 37305}, {9037, 44439}, {16072, 31160}, {44425, 44662}, {44438, 52851}, {44452, 61521}
X(62316) lies on circumconic {{A, B, C, X(501), X(52639)}} and on these lines: {1, 399}, {11, 10208}, {35, 110}, {36, 5663}, {56, 12308}, {74, 59319}, {80, 502}, {146, 10483}, {498, 20125}, {499, 12317}, {611, 56568}, {1469, 52098}, {1479, 14683}, {1511, 59325}, {1986, 54428}, {2948, 5697}, {3024, 3746}, {3299, 12375}, {3301, 12376}, {3336, 11670}, {3448, 7741}, {3583, 32423}, {3737, 8043}, {4324, 34153}, {5010, 32609}, {5280, 46301}, {5299, 14901}, {5353, 10658}, {5357, 10657}, {5563, 10091}, {5655, 12903}, {7280, 10620}, {9638, 12281}, {9904, 37572}, {10535, 10628}, {11399, 12165}, {11441, 15096}, {11720, 24926}, {12374, 23236}, {12896, 24981}, {12902, 18514}, {13146, 22136}, {13392, 52793}, {13605, 37735}, {14874, 22461}, {15063, 18968}, {18513, 38789}, {19140, 32286}, {21842, 33535}, {35193, 35204}, {37718, 45923}
X(62316) = reflection of X(i) in X(j) for these {i,j}: {54078, 110}
X(62316) = inverse of X(1) in incentral circle
X(62316) = pole of line {1, 8674} with respect to the incentral circle
X(62316) = pole of line {8674, 17637} with respect to the Suppa-Cucoanes circle
X(62316) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {110, 7727, 35}, {399, 7343, 6126}, {10091, 14094, 19470}, {10091, 19470, 5563}
X(62317) lies on these lines: {1, 381}, {8, 36909}, {1532, 11809}, {1995, 51623}, {4926, 15079}, {5697, 13756}, {5903, 35015}, {7741, 51889}, {10774, 11717}, {18340, 21842}, {18514, 33649}, {23869, 37720}
X(62318) lies on these lines: {1, 3}, {8, 37251}, {30, 149}, {100, 50910}, {104, 28174}, {140, 45977}, {381, 956}, {399, 38586}, {411, 1483}, {519, 18524}, {529, 10742}, {535, 3830}, {758, 22560}, {952, 62359}, {953, 8701}, {958, 11813}, {962, 32153}, {993, 3656}, {1006, 10283}, {1376, 34718}, {1457, 23071}, {1464, 37496}, {1484, 6840}, {1532, 38755}, {1621, 28443}, {1878, 18535}, {2802, 62395}, {2975, 3648}, {3149, 12645}, {3526, 61521}, {3534, 34611}, {3623, 6876}, {3813, 33961}, {3814, 5055}, {3851, 10894}, {3881, 33858}, {3884, 16139}, {3897, 37292}, {4413, 38066}, {4973, 12515}, {5057, 37234}, {5127, 38576}, {5251, 51709}, {5253, 61524}, {5258, 9955}, {5260, 61272}, {5274, 6928}, {5284, 5901}, {5288, 18480}, {5330, 37308}, {5603, 7489}, {5690, 45976}, {5762, 53055}, {5790, 22753}, {5841, 10738}, {5842, 48694}, {5844, 6905}, {5855, 48713}, {5899, 54081}, {6681, 15694}, {6763, 13465}, {6863, 8164}, {6909, 28212}, {6911, 59503}, {6915, 61510}, {6924, 12245}, {6946, 38112}, {6971, 10589}, {6980, 10590}, {6985, 18526}, {6986, 51700}, {8168, 11499}, {8666, 12699}, {9037, 44456}, {10074, 15326}, {11194, 18515}, {12114, 48661}, {12513, 18525}, {12747, 54154}, {13391, 38568}, {15170, 28460}, {15703, 31263}, {16117, 34773}, {18491, 50798}, {18990, 47032}, {19540, 33142}, {19709, 31160}, {19914, 60782}, {22583, 35455}, {22936, 26088}, {24390, 37230}, {28178, 51529}, {28186, 38669}, {28224, 36002}, {37510, 54333}, {38954, 45926}, {52851, 62023}
X(62318) = reflection of X(i) in X(j) for these {i,j}: {12331, 6905}, {12515, 4973}, {12702, 484}, {12747, 54154}, {12773, 54391}, {3, 22765}, {35000, 36}, {35457, 1}, {35459, 1319}, {35460, 1155}, {40, 41347}, {5180, 22791}, {5537, 23961}, {5538, 1385}, {6840, 1484}
X(62318) = inverse of X(13624) in circumcircle
X(62318) = inverse of X(942) in mixtilinear incircles radical circle
X(62318) = inverse of X(1) in Stammler circle
X(62318) = X(i)-vertex conjugate of X(j) for these {i, j}: {513, 13624}
X(62318) = pole of line {513, 13624} with respect to the circumcircle
X(62318) = pole of line {513, 942} with respect to the mixtilinear incircles radical circle
X(62318) = pole of line {1, 513} with respect to the Stammler circle
X(62318) = pole of line {53280, 60609} with respect to the Kiepert parabola
X(62318) = pole of line {21, 12773} with respect to the Stammler hyperbola
X(62318) = intersection, other than A, B, C, of circumconics {{A, B, C, X(59), X(13624)}}, {{A, B, C, X(102), X(5131)}}, {{A, B, C, X(942), X(1318)}}, {{A, B, C, X(945), X(3336)}}, {{A, B, C, X(953), X(32636)}}, {{A, B, C, X(1320), X(35457)}}, {{A, B, C, X(1391), X(2646)}}, {{A, B, C, X(2716), X(3746)}}, {{A, B, C, X(2745), X(31663)}}, {{A, B, C, X(29374), X(37563)}}
X(62318) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 517, 35457}, {3, 12001, 37624}, {30, 54391, 12773}, {36, 517, 35000}, {484, 517, 12702}, {517, 1155, 35460}, {517, 1319, 35459}, {517, 1385, 5538}, {517, 23961, 5537}, {517, 41347, 40}, {1381, 1382, 13624}, {1482, 12702, 5697}, {2975, 22791, 13743}, {5844, 6905, 12331}, {7688, 37602, 1385}, {7982, 26286, 11849}, {8666, 12699, 26321}, {10222, 11012, 37621}, {10680, 22770, 3}, {10680, 35252, 26437}, {22765, 35000, 36}, {22765, 35457, 41345}
X(62319) lies on these lines: {1, 39}, {194, 32020}, {330, 668}, {667, 6373}, {1107, 40533}, {1475, 20457}, {1909, 27076}, {2241, 8671}, {5283, 27195}, {6377, 24625}, {9263, 53675}, {9359, 40610}, {16589, 40479}, {16604, 17793}, {23524, 23643}
X(62320) lies on circumconic {{A, B, C, X(7373), X(54972)}} and on these lines: {1, 3}, {20, 3216}, {30, 5400}, {140, 52524}, {386, 3522}, {500, 33923}, {515, 31855}, {516, 49997}, {529, 61222}, {548, 22392}, {550, 37732}, {580, 37403}, {581, 3528}, {899, 28164}, {978, 50702}, {991, 10304}, {995, 9778}, {1149, 28228}, {1150, 4915}, {1193, 12512}, {1201, 5493}, {1724, 37022}, {1742, 5313}, {1765, 3973}, {3146, 17749}, {3293, 4297}, {3530, 48903}, {3667, 4040}, {4256, 7411}, {4487, 4882}, {4551, 15326}, {5396, 8703}, {5453, 58190}, {5736, 7274}, {6888, 24902}, {6905, 33810}, {6909, 13329}, {8580, 59669}, {8583, 19284}, {9589, 21214}, {10164, 56191}, {10574, 50599}, {12571, 28257}, {15489, 48883}, {15705, 48855}, {16528, 34463}, {17194, 17549}, {19645, 23511}, {19767, 21734}, {20780, 51637}, {21363, 37331}, {27627, 51118}, {28158, 49992}, {28174, 32486}, {28236, 62325}, {33575, 44307}, {36004, 61220}, {37424, 37693}, {44245, 48916}, {48927, 62087}
X(62320) = inverse of X(1) in excentral-hexyl ellipse
X(62320) = pole of line {513, 35633} with respect to the Conway circle
X(62320) = pole of line {513, 6744} with respect to the incircle
X(62320) = pole of line {513, 6744} with respect to the DeLongchamps ellipse
X(62320) = pole of line {1, 3667} with respect to the excentral-hexyl ellipse
X(62320) = pole of line {513, 6738} with respect to the Suppa-Cucoanes circle
X(62320) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 1482, 14131}, {3, 37537, 37522}, {6909, 13329, 52680}
X(62321) lies on these lines: {1, 125}, {33, 429}, {43, 46}, {60, 5622}, {78, 1060}, {184, 3216}, {185, 33811}, {227, 4849}, {386, 1899}, {581, 26937}, {603, 656}, {1181, 3149}, {1409, 21857}, {1425, 4551}, {2594, 26955}, {5400, 43831}, {9817, 30436}, {13198, 17104}, {13851, 52524}, {19348, 51340}, {19360, 36742}, {19361, 36750}, {19362, 37509}, {19456, 22156}, {19459, 36741}, {19767, 23291}, {21147, 36195}, {21663, 48897}, {27553, 54295}
X(62322) lies on circumconic {{A, B, C, X(6757), X(17768)}} and on these lines: {1, 115}, {2, 62400}, {5, 58036}, {9, 46}, {12, 1018}, {85, 1577}, {145, 62396}, {381, 16783}, {519, 23942}, {625, 4754}, {661, 10129}, {857, 16831}, {1509, 9166}, {2140, 4129}, {2475, 35342}, {2476, 16552}, {3091, 32431}, {3178, 3947}, {3294, 3822}, {3496, 61703}, {3632, 10026}, {3633, 53426}, {3661, 31023}, {3679, 23897}, {3697, 21873}, {4006, 4053}, {4115, 27690}, {4251, 17577}, {4253, 5141}, {4659, 44396}, {5030, 7504}, {5084, 24937}, {5254, 37693}, {6173, 8287}, {6537, 19875}, {6701, 21921}, {7719, 37982}, {9336, 16613}, {10585, 17732}, {10895, 16788}, {11263, 21044}, {13881, 37522}, {14061, 17103}, {17151, 27556}, {17175, 17669}, {17232, 31276}, {17244, 31057}, {17284, 20337}, {17300, 50570}, {17742, 37346}, {21075, 21675}, {21372, 27068}, {21604, 33933}, {23905, 25055}, {23947, 29573}, {24044, 27558}, {24075, 27571}, {24275, 25669}, {24512, 39565}, {25590, 46826}, {25639, 45751}, {26794, 28742}, {29383, 41324}, {37014, 52015}, {37350, 50260}, {43291, 49745}
X(62322) = inverse of X(1) in Kiepert hyperbola
X(62322) = complement of X(62400)
X(62322) = perspector of circumconic {{A, B, C, X(6742), X(60055)}}
X(62322) = pole of line {1, 3255} with respect to the Kiepert hyperbola
X(62322) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {5949, 8818, 9}
X(62323) lies on these lines: {1, 523}, {10, 513}, {100, 190}, {191, 28217}, {514, 4670}, {522, 3159}, {661, 17369}, {1125, 55244}, {1220, 4581}, {1329, 31946}, {2490, 50198}, {2827, 11698}, {2975, 3733}, {3579, 3667}, {3878, 4132}, {3993, 4777}, {4017, 5433}, {4364, 27929}, {4369, 34824}, {4444, 4472}, {4448, 24457}, {4665, 40459}, {4761, 49725}, {4784, 30564}, {4833, 5263}, {5690, 6003}, {6006, 15481}, {6161, 49998}, {6789, 51991}, {9013, 49524}, {9458, 28602}, {10022, 28840}, {11814, 24959}, {21135, 24095}, {24342, 28209}, {24885, 24920}, {30608, 55246}, {30990, 48183}, {35025, 35043}, {35155, 35173}, {47694, 57052}
X(62323) = midpoint of X(i) and X(j) for these {i,j}: {47694, 57052}
X(62323) = reflection of X(i) in X(j) for these {i,j}: {4364, 27929}, {4444, 4472}, {55244, 1125}
X(62323) = inverse of X(1) in Kiepert parabola
X(62323) = perspector of circumconic {{A, B, C, X(1016), X(24624)}}
X(62323) = X(i)-Ceva conjugate of X(j) for these {i, j}: {14513, 952}
X(62323) = pole of line {100, 859} with respect to the circumcircle
X(62323) = pole of line {30, 4694} with respect to the incircle
X(62323) = pole of line {3814, 24003} with respect to the nine-point circle
X(62323) = pole of line {860, 2969} with respect to the polar circle
X(62323) = pole of line {1, 900} with respect to the Kiepert parabola
X(62323) = pole of line {190, 16704} with respect to the Steiner circumellipse
X(62323) = pole of line {4358, 4422} with respect to the Steiner inellipse
X(62323) = pole of line {2, 59737} with respect to the Yff parabola
X(62323) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1220), X(56950)}}, {{A, B, C, X(2758), X(61479)}}, {{A, B, C, X(4427), X(23836)}}, {{A, B, C, X(4581), X(17780)}}, {{A, B, C, X(23345), X(53280)}}, {{A, B, C, X(23832), X(50344)}}
X(62324) lies on these lines: {1, 514}, {190, 646}, {274, 1019}, {513, 4363}, {649, 4384}, {870, 4817}, {875, 6372}, {1022, 27922}, {1698, 25381}, {3249, 48144}, {3661, 20295}, {3679, 4785}, {3766, 24623}, {3835, 17284}, {4063, 16552}, {4083, 56542}, {4129, 27040}, {4670, 23345}, {5220, 6008}, {6002, 48883}, {10436, 21143}, {16831, 52745}, {17318, 57051}, {17494, 31036}, {18822, 35172}, {21211, 25590}, {23596, 48086}, {24491, 46894}, {24594, 47762}, {26798, 29587}, {27013, 29628}, {27091, 47793}, {27138, 29629}, {31183, 31286}, {47660, 53359}
X(62324) = reflection of X(i) in X(j) for these {i,j}: {1, 4375}, {17318, 57051}, {23345, 4670}, {48320, 4817}
X(62324) = inverse of X(1) in Yff parabola
X(62324) = perspector of circumconic {{A, B, C, X(673), X(7035)}}
X(62324) = pole of line {4360, 50343} with respect to the Kiepert parabola
X(62324) = pole of line {54353, 57129} with respect to the Stammler hyperbola
X(62324) = pole of line {239, 3952} with respect to the Steiner circumellipse
X(62324) = pole of line {3008, 24003} with respect to the Steiner inellipse
X(62324) = pole of line {1, 812} with respect to the Yff parabola
X(62324) = intersection, other than A, B, C, of circumconics {{A, B, C, X(190), X(1027)}}, {{A, B, C, X(646), X(885)}}, {{A, B, C, X(870), X(36816)}}, {{A, B, C, X(4817), X(23891)}}
X(62324) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {514, 4375, 1}, {649, 14433, 4384}
X(62325) lies on these lines: {1, 2}, {44, 1018}, {513, 3245}, {518, 4674}, {668, 17160}, {740, 4738}, {1739, 3999}, {1757, 5541}, {2802, 21805}, {3953, 21896}, {4259, 9039}, {4277, 9331}, {4424, 49515}, {4551, 36920}, {4742, 59669}, {5400, 28234}, {5754, 11278}, {8168, 37610}, {9260, 48282}, {17151, 44147}, {20331, 45751}, {28236, 62320}, {34790, 49981}, {37598, 49982}, {39949, 56018}, {48696, 52680}
X(62326) lies on these lines: {1, 6}, {2, 46017}, {5, 5908}, {10, 12233}, {198, 37837}, {210, 11436}, {268, 1741}, {281, 2262}, {282, 2270}, {389, 5044}, {391, 62391}, {521, 3239}, {578, 31445}, {610, 9942}, {674, 14717}, {856, 2245}, {936, 9786}, {1192, 5438}, {1837, 53994}, {2182, 6001}, {2183, 34591}, {3008, 23982}, {3452, 13567}, {3683, 11429}, {5053, 8558}, {5087, 46100}, {5273, 11427}, {5328, 37643}, {5745, 23292}, {5836, 54283}, {6834, 38015}, {8756, 58894}, {8811, 40838}, {10374, 57534}, {11425, 31424}, {11433, 18228}, {12241, 12572}, {13568, 57284}, {14524, 18634}, {19366, 25917}, {23058, 61695}, {24471, 56445}, {26668, 52385}, {26932, 34371}, {26958, 30827}, {27509, 43216}
X(62326) = complement of X(62402)
X(62326) = perspector of circumconic {{A, B, C, X(100), X(280)}}
X(62326) = X(i)-complementary conjugate of X(j) for these {i, j}: {33, 119}, {104, 34822}, {607, 52659}, {663, 10017}, {909, 17073}, {1309, 17072}, {2212, 23980}, {2250, 18642}, {2299, 34586}, {2342, 3}, {3939, 42769}, {14776, 522}, {16082, 17046}, {18344, 57434}, {32702, 7658}, {34234, 18639}, {34858, 17102}, {36110, 3900}, {36123, 2886}, {43933, 17059}, {51565, 1368}, {52663, 18589}
X(62326) = pole of line {196, 17924} with respect to the polar circle
X(62326) = pole of line {20317, 41883} with respect to the Spieker circle
X(62326) = pole of line {55, 4081} with respect to the Feuerbach hyperbola
X(62326) = pole of line {1854, 15313} with respect to the Orthic inconic
X(62326) = pole of line {281, 650} with respect to the Steiner inellipse
X(62326) = pole of line {1, 521} with respect to the dual conic of DeLongchamps circle
X(62326) = pole of line {27383, 57091} with respect to the dual conic of incircle
X(62326) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(59), X(46355)}}, {{A, B, C, X(521), X(7078)}}, {{A, B, C, X(2324), X(3239)}}, {{A, B, C, X(7003), X(22124)}}
X(62326) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {20262, 20263, 15849}
X(62327) lies on these lines: {1, 75}, {850, 4025}, {1441, 3754}, {4032, 40564}, {4858, 8680}, {17861, 24443}, {17862, 25080}, {20320, 56839}, {20905, 25081}, {21207, 41804}, {62300, 62305}
X(62328) lies on these lines: {1, 69}, {9, 28419}, {44, 11064}, {307, 7183}, {343, 17237}, {394, 4643}, {656, 4025}, {1743, 28708}, {1785, 3260}, {3912, 62382}, {4416, 20806}, {5750, 28421}, {17023, 41614}, {17353, 28408}, {26626, 53021}, {37669, 54280}
X(62329) lies on these lines: {1, 523}, {2, 62397}, {9, 45801}, {44, 1640}, {525, 4643}, {1109, 2632}, {4064, 20653}, {7952, 18808}, {8068, 62364}, {14792, 62173}, {14793, 46616}, {14977, 17316}, {17023, 18311}, {17284, 18310}, {46608, 59334}, {53374, 54280}, {56814, 62172}
X(62330) lies on these lines: {2, 62342}, {3, 10}, {4, 14453}, {43, 3465}, {46, 1899}, {386, 45272}, {429, 1785}, {517, 34455}, {522, 4129}, {970, 43703}, {5130, 11507}, {5179, 49637}, {6001, 34459}, {19763, 57530}, {31653, 50933}, {32778, 62393}, {44662, 51414}
X(62331) lies on these lines: {3, 6}, {325, 732}, {538, 6034}, {542, 62355}, {625, 41622}, {694, 36212}, {698, 44380}, {1180, 33873}, {1503, 12830}, {1916, 12215}, {4048, 10349}, {5103, 5254}, {5207, 7774}, {5969, 59634}, {7748, 32429}, {7832, 45804}, {7895, 14994}, {7905, 32451}, {16068, 48445}, {36214, 41517}, {44534, 44771}, {47638, 60667}
X(62332) lies on these lines: {2, 3}, {39, 47322}, {511, 16003}, {1503, 23236}, {3258, 44437}, {3564, 37496}, {3580, 20379}, {3581, 29181}, {5013, 47275}, {5160, 37722}, {5319, 16306}, {5480, 40280}, {5609, 40112}, {6247, 37484}, {7286, 15888}, {7796, 58846}, {8705, 13340}, {8717, 61743}, {9605, 16303}, {9606, 16308}, {9722, 15655}, {10564, 29012}, {10625, 11649}, {11645, 30714}, {13339, 32217}, {13348, 18488}, {13857, 16534}, {14805, 44882}, {14915, 15063}, {14961, 52945}, {15030, 52101}, {15057, 15107}, {15061, 32269}, {15069, 37483}, {15448, 38794}, {19924, 20417}, {20126, 25328}, {20397, 32225}, {29317, 32110}, {31401, 47169}, {32111, 51391}, {32113, 40107}, {32237, 38793}, {34514, 54040}, {35002, 45921}, {36749, 47549}, {37470, 48901}, {37471, 51733}, {39242, 48898}, {40115, 53419}, {43090, 52056}, {44413, 45967}, {47491, 61282}, {47545, 53092}, {47584, 57307}, {49116, 61665}
X(62332) = midpoint of X(i) and X(j) for these {i,j}: {5189, 7464}
X(62332) = reflection of X(i) in X(j) for these {i,j}: {11799, 858}, {18323, 7574}, {18325, 10297}, {23, 15122}, {32111, 51391}, {5899, 10257}
X(62332) = inverse of X(5055) in nine-point circle
X(62332) = inverse of X(40916) in orthoptic circle of the Steiner Inellipse
X(62332) = inverse of X(3) in Steiner circle
X(62332) = inverse of X(5055) in MacBeath inconic
X(62332) = complement of X(37946)
X(62332) = anticomplement of X(16619)
X(62332) = perspector of circumconic {{A, B, C, X(648), X(59763)}}
X(62332) = X(i)-Dao conjugate of X(j) for these {i, j}: {16619, 16619}
X(62332) = pole of line {523, 5055} with respect to the nine-point circle
X(62332) = pole of line {523, 40916} with respect to the orthoptic circle of the Steiner Inellipse
X(62332) = pole of line {3, 523} with respect to the Steiner circle
X(62332) = pole of line {6, 5609} with respect to the Kiepert hyperbola
X(62332) = pole of line {523, 5055} with respect to the MacBeath inconic
X(62332) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2693), X(7514)}}, {{A, B, C, X(7530), X(15318)}}, {{A, B, C, X(10301), X(41522)}}, {{A, B, C, X(18317), X(47313)}}, {{A, B, C, X(40916), X(60590)}}
X(62332) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {20, 14790, 382}, {20, 3520, 548}, {30, 10257, 5899}, {30, 10297, 18325}, {30, 15122, 23}, {30, 7574, 18323}, {30, 858, 11799}, {382, 3526, 1598}, {858, 11799, 2072}, {1312, 1313, 5055}, {2041, 2042, 7530}, {5189, 7464, 30}
X(62333) lies on these lines: {1, 90}, {2, 26476}, {3, 11}, {4, 37579}, {5, 8069}, {6, 14749}, {8, 4571}, {9, 56278}, {10, 55}, {12, 6913}, {20, 37578}, {21, 497}, {25, 1852}, {30, 7742}, {31, 2654}, {32, 62372}, {34, 8758}, {35, 6883}, {36, 4333}, {47, 60691}, {56, 946}, {65, 11496}, {72, 7082}, {100, 54361}, {104, 5553}, {105, 46964}, {197, 13724}, {224, 1001}, {355, 11508}, {382, 41345}, {388, 6912}, {390, 16865}, {404, 10589}, {411, 5225}, {474, 25639}, {496, 6914}, {498, 10958}, {515, 11510}, {519, 10965}, {748, 22072}, {855, 22654}, {915, 7040}, {920, 24474}, {952, 61559}, {954, 60910}, {956, 2098}, {958, 3057}, {976, 7069}, {993, 10966}, {997, 41559}, {999, 3649}, {1006, 4294}, {1125, 22768}, {1158, 18838}, {1210, 11509}, {1319, 12114}, {1376, 17606}, {1387, 32153}, {1388, 11715}, {1399, 41344}, {1406, 1777}, {1420, 11372}, {1456, 41402}, {1466, 17728}, {1470, 3086}, {1478, 37234}, {1486, 13733}, {1519, 59366}, {1617, 7354}, {1621, 3486}, {1697, 5251}, {1699, 37583}, {1709, 34489}, {1724, 61397}, {1728, 37569}, {1737, 11248}, {1776, 3868}, {1839, 2178}, {1857, 41227}, {1864, 12260}, {1898, 18446}, {1936, 54354}, {2078, 5691}, {2241, 53561}, {2886, 37248}, {2915, 9673}, {2933, 37366}, {2975, 5698}, {3058, 16418}, {3085, 6920}, {3145, 36501}, {3149, 5172}, {3271, 40944}, {3295, 7489}, {3303, 37740}, {3304, 5542}, {3428, 12701}, {3445, 6129}, {3583, 6985}, {3586, 10902}, {3601, 3646}, {3660, 34862}, {3746, 5727}, {3925, 37244}, {3962, 5048}, {4185, 23383}, {4186, 23843}, {4189, 5274}, {4293, 21669}, {4423, 19520}, {4428, 34700}, {4995, 16857}, {4999, 15845}, {5047, 5218}, {5204, 37022}, {5234, 9898}, {5258, 7962}, {5281, 16859}, {5289, 44782}, {5326, 16853}, {5432, 11108}, {5570, 24467}, {5587, 11501}, {5603, 26437}, {5722, 11507}, {5886, 22766}, {6735, 8668}, {6767, 37734}, {6824, 26481}, {6893, 10321}, {6905, 10591}, {6909, 7288}, {6911, 7741}, {6918, 7173}, {6924, 10593}, {6929, 10523}, {6930, 10629}, {6950, 47743}, {7004, 28082}, {7078, 7299}, {7083, 40980}, {7280, 50444}, {7580, 12953}, {7743, 26286}, {7952, 45946}, {9580, 59320}, {9614, 11012}, {9817, 37552}, {10056, 10955}, {10072, 28444}, {10094, 10269}, {10122, 16141}, {10246, 30538}, {10267, 10572}, {10306, 40663}, {10310, 24914}, {10385, 16858}, {10391, 51715}, {10396, 61663}, {10573, 10679}, {10826, 11499}, {10832, 13730}, {10947, 24390}, {10953, 11113}, {10959, 15868}, {11019, 41565}, {11238, 16370}, {11249, 30384}, {11365, 37227}, {11373, 22767}, {11379, 13462}, {11434, 24005}, {11998, 16781}, {12019, 32141}, {12332, 20118}, {12589, 36740}, {12625, 58328}, {12699, 59317}, {12736, 40256}, {12775, 12832}, {13464, 18967}, {13732, 37577}, {14793, 37720}, {14882, 61717}, {15171, 40292}, {15325, 40293}, {15446, 16173}, {15622, 37391}, {16132, 21842}, {17516, 53279}, {18761, 45287}, {19283, 21321}, {20066, 45043}, {20988, 37052}, {26332, 40271}, {31231, 59326}, {31424, 54408}, {33857, 34471}, {34772, 42843}, {37300, 52367}, {37302, 48482}, {37492, 39873}, {37618, 50528}, {40950, 57530}, {42385, 54394}, {52428, 59305}
X(62333) = midpoint of X(i) and X(j) for these {i,j}: {1, 90}
X(62333) = reflection of X(i) in X(j) for these {i,j}: {10, 58415}, {41540, 1125}
X(62333) = inverse of X(3) in Feuerbach hyperbola
X(62333) = X(i)-Dao conjugate of X(j) for these {i, j}: {8735, 17924}
X(62333) = X(i)-Ceva conjugate of X(j) for these {i, j}: {1332, 650}
X(62333) = pole of line {34948, 55126} with respect to the circumcircle
X(62333) = pole of line {7649, 15313} with respect to the incircle
X(62333) = pole of line {3, 63} with respect to the Feuerbach hyperbola
X(62333) = pole of line {3193, 37579} with respect to the Stammler hyperbola
X(62333) = pole of line {222, 24789} with respect to the dual conic of Yff parabola
X(62333) = intersection, other than A, B, C, of circumconics {{A, B, C, X(90), X(24179)}}, {{A, B, C, X(912), X(7040)}}, {{A, B, C, X(915), X(3157)}}, {{A, B, C, X(1751), X(56278)}}, {{A, B, C, X(2218), X(45393)}}, {{A, B, C, X(41506), X(43740)}}
X(62333) = barycentric product X(i)*X(j) for these (i, j): {24179, 9}
X(62333) = barycentric quotient X(i)/X(j) for these (i, j): {24179, 85}
X(62333) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 30223, 1858}, {1, 45632, 41537}, {1, 90, 912}, {21, 497, 26357}, {35, 9581, 11502}, {496, 6914, 8071}, {499, 10058, 3}, {993, 12053, 10966}, {1006, 4294, 37601}, {1728, 37569, 41538}, {3086, 6906, 1470}, {3583, 36152, 6985}, {4314, 54430, 55}, {5172, 10896, 3149}, {5450, 44675, 56}, {7741, 59334, 6911}, {10826, 32760, 11499}, {11496, 57278, 65}, {15558, 22837, 2098}
X(62334) lies on these lines: {2, 3}, {216, 14845}, {265, 43918}, {520, 34983}, {1154, 36831}, {1568, 23181}, {1624, 18400}, {2055, 18350}, {2972, 13391}, {5654, 23158}, {6000, 43919}, {6760, 37477}, {10095, 42441}, {13364, 61378}, {13376, 18114}, {14059, 37484}, {14128, 31388}, {14157, 38999}, {16186, 48914}, {18874, 46025}, {19210, 43598}, {36245, 43821}
X(62335) lies on these lines: {3, 6}, {115, 62361}, {924, 2501}, {5254, 61714}, {5449, 9722}, {5562, 46262}, {6000, 53416}, {9220, 44870}, {9721, 36253}, {13567, 34827}, {13754, 16310}, {52000, 52418}
X(62336) lies on these lines: {3, 67}, {98, 3431}, {99, 11593}, {110, 3734}, {115, 61743}, {690, 3288}, {1511, 15819}, {3016, 56967}, {5026, 37283}, {7622, 9140}, {11676, 57268}, {15035, 52770}, {35933, 62295}
X(62337) lies on these lines: {2, 62347}, {3, 6}, {185, 40138}, {340, 11433}, {393, 11381}, {520, 6587}, {1033, 34469}, {1249, 6241}, {1990, 6000}, {3917, 61301}, {5650, 61307}, {5702, 5890}, {5876, 59657}, {6749, 10110}, {8745, 14642}, {9781, 40065}, {10219, 52704}, {13382, 61714}, {14641, 42459}, {15291, 52000}, {18877, 52952}, {20199, 26958}, {34854, 34980}, {46847, 61315}
X(62338) lies on these lines: {2, 14836}, {3, 69}, {5, 44135}, {8, 41808}, {30, 1272}, {50, 524}, {67, 43705}, {76, 60130}, {99, 340}, {141, 566}, {157, 46442}, {183, 7495}, {264, 847}, {290, 57679}, {297, 14570}, {305, 57819}, {311, 13160}, {316, 38680}, {317, 6240}, {325, 523}, {328, 2072}, {338, 44388}, {394, 62360}, {401, 44363}, {403, 44138}, {441, 22151}, {491, 13430}, {492, 13441}, {599, 59211}, {1007, 5094}, {1300, 57760}, {1494, 7799}, {1654, 22377}, {1975, 5877}, {1993, 52350}, {2071, 44402}, {2407, 56021}, {3003, 3580}, {3589, 41335}, {3631, 59555}, {4590, 57651}, {5201, 23181}, {5965, 22463}, {6148, 44280}, {6340, 36889}, {6389, 20806}, {6394, 43754}, {6503, 45794}, {6527, 37444}, {7763, 37118}, {7776, 14791}, {7796, 44133}, {7871, 14615}, {8905, 11412}, {10607, 40341}, {11064, 11079}, {12225, 20477}, {13371, 44136}, {14264, 61188}, {15526, 36212}, {15993, 47406}, {16063, 37668}, {16789, 37184}, {18122, 53474}, {19583, 31152}, {20208, 28408}, {32000, 37119}, {32001, 35471}, {34827, 53416}, {34990, 62376}, {35298, 47558}, {37636, 52032}, {37638, 52703}, {39099, 47526}, {39352, 40888}, {40353, 51227}, {41359, 54092}, {41716, 42353}, {41770, 56017}, {44174, 51458}, {44377, 44529}, {44886, 60518}, {49116, 51397}
X(62338) = midpoint of X(i) and X(j) for these {i,j}: {1272, 52149}
X(62338) = reflection of X(i) in X(j) for these {i,j}: {53416, 34827}, {60053, 11064}
X(62338) = isotomic conjugate of X(1300)
X(62338) = anticomplement of X(16310)
X(62338) = trilinear pole of line {686, 6334}
X(62338) = perspector of circumconic {{A, B, C, X(76), X(4563)}}
X(62338) = X(i)-isoconjugate-of-X(j) for these {i, j}: {19, 14910}, {25, 36053}, {31, 1300}, {512, 36114}, {661, 32708}, {687, 798}, {1096, 5504}, {1395, 56103}, {1924, 57932}, {1973, 2986}, {2159, 51965}, {2173, 40388}, {15328, 32676}, {24019, 61216}
X(62338) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 1300}, {6, 14910}, {113, 25}, {394, 15478}, {2088, 47230}, {3003, 1990}, {3163, 51965}, {3580, 186}, {6334, 35235}, {6337, 2986}, {6338, 57829}, {6503, 5504}, {6505, 36053}, {9428, 57932}, {11064, 30}, {15526, 15328}, {16178, 58757}, {16310, 16310}, {31998, 687}, {34834, 4}, {35071, 61216}, {35588, 34952}, {36830, 32708}, {36896, 40388}, {39005, 512}, {39019, 35361}, {39021, 2501}, {39054, 36114}, {39174, 40352}, {40604, 38936}, {52032, 60035}, {56399, 1989}
X(62338) = X(i)-Ceva conjugate of X(j) for these {i, j}: {1494, 69}, {7799, 11064}, {20573, 343}
X(62338) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {1299, 5905}, {43709, 21221}, {43756, 8}
X(62338) = X(i)-cross conjugate of X(j) for these {i, j}: {131, 2}, {13754, 3580}, {60342, 4558}
X(62338) = pole of line {22, 3566} with respect to the circumcircle
X(62338) = pole of line {2, 38380} with respect to the DeLongchamps circle
X(62338) = pole of line {6644, 44680} with respect to the 1st Droz-Farny circle
X(62338) = pole of line {3566, 44440} with respect to the 2nd Droz-Farny circle
X(62338) = pole of line {2, 44680} with respect to the nine-point circle
X(62338) = pole of line {25, 34952} with respect to the polar circle
X(62338) = pole of line {3566, 44457} with respect to the Stammler circle
X(62338) = pole of line {3124, 13881} with respect to the Kiepert hyperbola
X(62338) = pole of line {525, 4558} with respect to the Kiepert parabola
X(62338) = pole of line {3049, 23128} with respect to the MacBeath circumconic
X(62338) = pole of line {2, 38380} with respect to the MacBeath inconic
X(62338) = pole of line {25, 1576} with respect to the Stammler hyperbola
X(62338) = pole of line {69, 6563} with respect to the Steiner circumellipse
X(62338) = pole of line {141, 30511} with respect to the Steiner inellipse
X(62338) = pole of line {4, 110} with respect to the Wallace hyperbola
X(62338) = pole of line {3, 523} with respect to the dual conic of polar circle
X(62338) = pole of line {2, 525} with respect to the dual conic of Orthic inconic
X(62338) = pole of line {523, 2970} with respect to the dual conic of Stammler hyperbola
X(62338) = pole of line {36841, 44769} with respect to the dual conic of Yff hyperbola
X(62338) = pole of line {512, 8754} with respect to the dual conic of Wallace hyperbola
X(62338) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(57760)}}, {{A, B, C, X(3), X(403)}}, {{A, B, C, X(50), X(51847)}}, {{A, B, C, X(67), X(3564)}}, {{A, B, C, X(69), X(850)}}, {{A, B, C, X(70), X(6193)}}, {{A, B, C, X(113), X(20123)}}, {{A, B, C, X(131), X(1300)}}, {{A, B, C, X(253), X(40697)}}, {{A, B, C, X(264), X(6563)}}, {{A, B, C, X(265), X(18781)}}, {{A, B, C, X(305), X(30474)}}, {{A, B, C, X(328), X(3268)}}, {{A, B, C, X(332), X(35519)}}, {{A, B, C, X(684), X(57679)}}, {{A, B, C, X(686), X(9148)}}, {{A, B, C, X(693), X(1444)}}, {{A, B, C, X(858), X(15329)}}, {{A, B, C, X(1491), X(2315)}}, {{A, B, C, X(1725), X(2517)}}, {{A, B, C, X(1792), X(4397)}}, {{A, B, C, X(1986), X(5504)}}, {{A, B, C, X(2072), X(22115)}}, {{A, B, C, X(3005), X(20775)}}, {{A, B, C, X(3260), X(18878)}}, {{A, B, C, X(3261), X(17206)}}, {{A, B, C, X(3265), X(3964)}}, {{A, B, C, X(3267), X(3926)}}, {{A, B, C, X(3933), X(23285)}}, {{A, B, C, X(5962), X(44665)}}, {{A, B, C, X(6334), X(6390)}}, {{A, B, C, X(6337), X(36889)}}, {{A, B, C, X(6776), X(30735)}}, {{A, B, C, X(12215), X(14295)}}, {{A, B, C, X(16237), X(30737)}}, {{A, B, C, X(19459), X(44084)}}, {{A, B, C, X(19588), X(58882)}}, {{A, B, C, X(19597), X(56739)}}, {{A, B, C, X(20794), X(23301)}}, {{A, B, C, X(22152), X(59568)}}, {{A, B, C, X(22369), X(50538)}}, {{A, B, C, X(39899), X(56403)}}, {{A, B, C, X(41298), X(44180)}}, {{A, B, C, X(41665), X(46138)}}, {{A, B, C, X(45279), X(61209)}}, {{A, B, C, X(47236), X(51611)}}
X(62338) = barycentric product X(i)*X(j) for these (i, j): {328, 34834}, {394, 44138}, {525, 61188}, {670, 686}, {1725, 304}, {2315, 561}, {3003, 305}, {3580, 69}, {3926, 403}, {4563, 55121}, {6334, 99}, {13754, 76}, {15329, 3267}, {16237, 3265}, {18609, 20336}, {21731, 52608}, {34333, 40832}, {39170, 7799}, {41512, 45792}, {52437, 57486}, {52451, 6393}, {52504, 9723}, {52617, 61209}
X(62338) = barycentric quotient X(i)/X(j) for these (i, j): {2, 1300}, {3, 14910}, {30, 51965}, {63, 36053}, {69, 2986}, {74, 40388}, {99, 687}, {110, 32708}, {113, 1990}, {131, 16310}, {305, 40832}, {323, 38936}, {328, 40427}, {343, 60035}, {345, 56103}, {394, 5504}, {403, 393}, {520, 61216}, {525, 15328}, {662, 36114}, {670, 57932}, {686, 512}, {1725, 19}, {1986, 52418}, {2315, 31}, {3003, 25}, {3265, 15421}, {3580, 4}, {3926, 57829}, {4558, 10420}, {4563, 18878}, {6334, 523}, {6368, 35361}, {6503, 15478}, {8552, 15470}, {9723, 52505}, {11064, 15454}, {12824, 8744}, {12825, 15262}, {12827, 5523}, {12828, 60428}, {13754, 6}, {14264, 8749}, {14919, 10419}, {15329, 112}, {16237, 107}, {18609, 28}, {21731, 2489}, {22115, 52557}, {34333, 3003}, {34834, 186}, {37638, 58942}, {39170, 1989}, {43756, 57636}, {44084, 2207}, {44138, 2052}, {44427, 14222}, {44436, 51895}, {46085, 53416}, {47236, 58757}, {47405, 1495}, {51821, 40354}, {52000, 8745}, {52451, 6531}, {52504, 847}, {53568, 16318}, {53785, 18877}, {53958, 58959}, {55121, 2501}, {56403, 18384}, {57482, 39375}, {57486, 6344}, {60342, 47230}, {60498, 8753}, {61188, 648}, {61209, 32713}, {62361, 14593}
X(62338) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {69, 40697, 9723}, {69, 44180, 41008}, {69, 50572, 40697}, {69, 52347, 1238}, {566, 18375, 141}, {1272, 52149, 30}, {1273, 3260, 325}, {1273, 35520, 3260}, {3964, 40995, 69}
X(62339) lies on these lines: {3, 523}, {4, 43709}, {125, 136}, {185, 924}, {254, 18808}, {5466, 60256}, {6368, 23105}, {8029, 36190}, {10412, 56272}, {20184, 34563}, {43088, 51254}
X(62340) lies on these lines: {1, 20838}, {3, 18161}, {4, 9}, {46, 3468}, {57, 20277}, {185, 2939}, {484, 56910}, {517, 51621}, {1155, 43058}, {1726, 9572}, {2114, 13329}, {2717, 15439}, {2947, 15496}, {2954, 22080}, {5074, 61122}, {6769, 54070}, {7112, 54404}, {37551, 47621}, {39596, 41338}
X(62341) lies on these lines: {3, 56980}, {4, 83}, {6, 38525}, {39, 2715}, {54, 826}, {74, 53767}, {110, 15000}, {512, 33695}, {575, 38680}, {1316, 5012}, {1614, 15920}, {1656, 15541}, {1971, 49124}, {2698, 3398}, {3520, 54057}, {5489, 39495}, {6241, 20968}, {6785, 33753}, {10991, 12192}, {11638, 20190}, {14885, 48262}, {15462, 22265}, {18304, 18338}, {43598, 47049}, {47388, 51244}
X(62342) lies on these lines: {1, 4}, {2, 62330}, {36, 1733}, {522, 1019}, {1324, 11337}, {1610, 41013}, {2723, 13395}, {3741, 52121}, {3757, 35996}, {4362, 39596}, {4975, 45765}, {9798, 20220}, {10479, 50368}, {10538, 16049}, {30273, 40292}, {35645, 39552}
X(62343) lies on these lines: {4, 9}, {43, 223}, {181, 46017}, {386, 51775}, {514, 656}, {517, 51366}, {610, 6776}, {910, 1503}, {970, 52097}, {1439, 4260}, {1490, 18913}, {1738, 16609}, {1848, 21912}, {1899, 15496}, {3033, 9436}, {3198, 13567}, {3684, 5847}, {3687, 11347}, {5088, 9534}, {5929, 18641}, {5930, 9255}, {5932, 14189}, {6353, 7070}, {6354, 59658}, {8808, 56161}, {12410, 13737}, {43213, 43219}
X(62344) lies on these lines: {2, 3}, {74, 32269}, {141, 16261}, {325, 46993}, {343, 11455}, {511, 1533}, {524, 14094}, {691, 47584}, {850, 46996}, {1072, 11809}, {1181, 47549}, {1514, 29181}, {1531, 29317}, {3564, 12112}, {3580, 14915}, {5013, 47169}, {5160, 9628}, {5254, 47322}, {5286, 16303}, {5523, 52945}, {5648, 10706}, {5734, 47471}, {6000, 41586}, {7286, 37722}, {8262, 15738}, {8705, 14867}, {8718, 12241}, {9019, 16105}, {9158, 38678}, {9607, 16308}, {10519, 47449}, {11064, 43576}, {11271, 48669}, {11362, 47321}, {11456, 32220}, {11459, 32113}, {11594, 12505}, {11649, 45186}, {11820, 26869}, {12022, 44490}, {12279, 41587}, {14981, 44437}, {15030, 40107}, {15034, 35266}, {15035, 15448}, {15054, 15360}, {16163, 32237}, {16194, 37636}, {16534, 40112}, {16654, 41171}, {16657, 32217}, {18911, 35237}, {19924, 38791}, {20417, 32225}, {23236, 46818}, {32110, 50434}, {32224, 39646}, {32247, 47558}, {37477, 46817}, {38526, 39263}, {38675, 38677}, {44518, 47275}, {46261, 54040}, {46984, 47263}, {47491, 61288}, {47544, 53093}, {51733, 61134}
X(62344) = reflection of X(i) in X(j) for these {i,j}: {10295, 23}, {16163, 32237}, {16386, 2070}, {3, 16619}, {325, 46993}, {32111, 1533}, {32247, 47558}, {37477, 46817}, {43576, 11064}, {550, 12105}, {5189, 10297}, {50434, 32110}, {691, 47584}, {74, 32269}, {7464, 468}, {850, 46996}, {858, 11799}
X(62344) = inverse of X(3545) in nine-point circle
X(62344) = inverse of X(11284) in orthoptic circle of the Steiner Inellipse
X(62344) = inverse of X(1597) in polar circle
X(62344) = inverse of X(4) in Steiner circle
X(62344) = inverse of X(3545) in MacBeath inconic
X(62344) = pole of line {523, 3545} with respect to the nine-point circle
X(62344) = pole of line {523, 11284} with respect to the orthoptic circle of the Steiner Inellipse
X(62344) = pole of line {523, 1597} with respect to the polar circle
X(62344) = pole of line {4, 523} with respect to the Steiner circle
X(62344) = pole of line {6, 14094} with respect to the Kiepert hyperbola
X(62344) = pole of line {523, 3545} with respect to the MacBeath inconic
X(62344) = pole of line {69, 16003} with respect to the Wallace hyperbola
X(62344) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(523), X(1597)}}, {{A, B, C, X(2697), X(46336)}}, {{A, B, C, X(11284), X(60590)}}, {{A, B, C, X(16104), X(31861)}}, {{A, B, C, X(47314), X(54512)}}
X(62344) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 16619, 7426}, {20, 3089, 631}, {20, 382, 18560}, {20, 3832, 6643}, {23, 30, 10295}, {30, 10297, 5189}, {30, 11799, 858}, {30, 12105, 550}, {30, 16619, 3}, {30, 2070, 16386}, {30, 468, 7464}, {382, 7387, 20}, {511, 1533, 32111}, {858, 11799, 403}, {1312, 1313, 3545}
X(62345) lies on these lines: {2, 3}, {324, 5891}, {511, 52661}, {520, 6761}, {1093, 11412}, {1154, 35360}, {1568, 39569}, {2052, 11459}, {5562, 13450}, {5890, 15466}, {5907, 44732}, {8884, 43598}, {9705, 38808}, {10170, 40684}, {11591, 60828}, {13391, 34334}, {13754, 46106}, {14128, 14978}, {14363, 14531}, {14640, 61378}, {14831, 59529}, {14918, 36831}, {15045, 52147}, {16080, 54615}, {19174, 41171}, {35311, 50461}, {43752, 43767}, {51031, 61134}, {54082, 61217}, {56292, 56298}
X(62345) = inverse of X(14894) in polar circle
X(62345) = inverse of X(4) in Johnson circumconic
X(62345) = isogonal conjugate of X(43918)
X(62345) = isotomic conjugate of X(43767)
X(62345) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 43918}, {31, 43767}, {48, 43766}, {2169, 43917}
X(62345) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 43767}, {3, 43918}, {1249, 43766}, {14363, 43917}
X(62345) = X(i)-Ceva conjugate of X(j) for these {i, j}: {74, 56303}
X(62345) = pole of line {523, 14216} with respect to the anticomplementary circle
X(62345) = pole of line {523, 56303} with respect to the circumcircle
X(62345) = pole of line {523, 18383} with respect to the circumcircle of the Johnson triangle
X(62345) = pole of line {389, 523} with respect to the polar circle
X(62345) = pole of line {185, 56303} with respect to the Jerabek hyperbola
X(62345) = pole of line {4, 520} with respect to the Johnson circumconic
X(62345) = pole of line {3, 43918} with respect to the Stammler hyperbola
X(62345) = pole of line {324, 525} with respect to the Steiner circumellipse
X(62345) = pole of line {69, 43767} with respect to the Wallace hyperbola
X(62345) = intersection, other than A, B, C, of circumconics {{A, B, C, X(3), X(43574)}}, {{A, B, C, X(30), X(54615)}}, {{A, B, C, X(235), X(13450)}}, {{A, B, C, X(311), X(15760)}}, {{A, B, C, X(381), X(17500)}}, {{A, B, C, X(417), X(5562)}}, {{A, B, C, X(477), X(36179)}}, {{A, B, C, X(523), X(14894)}}, {{A, B, C, X(546), X(40449)}}, {{A, B, C, X(852), X(53174)}}, {{A, B, C, X(868), X(39569)}}, {{A, B, C, X(1263), X(43893)}}, {{A, B, C, X(1568), X(1650)}}, {{A, B, C, X(1907), X(36809)}}, {{A, B, C, X(5627), X(34093)}}, {{A, B, C, X(6823), X(27356)}}, {{A, B, C, X(7480), X(35360)}}, {{A, B, C, X(14618), X(52280)}}, {{A, B, C, X(15329), X(36831)}}, {{A, B, C, X(15761), X(56272)}}, {{A, B, C, X(25043), X(61750)}}, {{A, B, C, X(32162), X(57128)}}, {{A, B, C, X(43767), X(44715)}}, {{A, B, C, X(44227), X(60517)}}
X(62345) = barycentric product X(i)*X(j) for these (i, j): {324, 43574}
X(62345) = barycentric quotient X(i)/X(j) for these (i, j): {2, 43767}, {4, 43766}, {6, 43918}, {53, 43917}, {3134, 53576}, {43574, 97}, {43753, 46089}
X(62345) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {5562, 13450, 56303}
X(62346) lies on these lines: {4, 6}, {2060, 3344}, {2323, 55063}, {3284, 39020}, {3346, 31944}, {6587, 8057}, {11064, 48373}, {15384, 23590}, {15905, 51347}, {20207, 23292}, {34569, 39008}, {59657, 59659}
X(62347) lies on these lines: {2, 62337}, {4, 69}, {99, 44874}, {394, 3284}, {520, 3265}, {3964, 14379}, {5447, 41008}, {6527, 12279}, {11695, 45198}, {13754, 40996}, {34783, 40995}, {34854, 46185}, {40647, 41005}, {51394, 52437}
X(62348) lies on circumconic {{A, B, C, X(114), X(47389)}} and on these lines: {3, 32458}, {4, 99}, {39, 620}, {69, 34473}, {76, 6036}, {98, 3926}, {115, 1975}, {147, 32831}, {148, 32972}, {182, 38748}, {183, 38737}, {315, 38749}, {325, 2794}, {542, 5152}, {543, 33228}, {641, 48785}, {642, 48784}, {1003, 2482}, {1569, 8149}, {1692, 14645}, {1916, 7891}, {2023, 7789}, {2024, 59695}, {2396, 47200}, {2489, 2799}, {2782, 6390}, {3933, 12042}, {5026, 59552}, {5969, 59548}, {5984, 32841}, {5989, 14981}, {6054, 32837}, {6055, 32833}, {6721, 7769}, {6722, 7874}, {7750, 38747}, {7757, 60093}, {7773, 39838}, {7776, 38741}, {7782, 38736}, {7787, 10352}, {7803, 33189}, {7834, 31274}, {7835, 18906}, {9744, 21166}, {9862, 32818}, {9888, 43449}, {10722, 32816}, {10991, 32821}, {11185, 23514}, {11623, 32820}, {14061, 32955}, {14639, 32815}, {14651, 32817}, {15561, 37071}, {16925, 36849}, {19687, 35022}, {20094, 32980}, {23342, 41359}, {33191, 41134}, {36521, 50280}, {50640, 52997}
X(62348) = pole of line {3767, 55122} with respect to the polar circle
X(62348) = pole of line {5027, 9306} with respect to the Steiner inellipse
X(62348) = pole of line {3564, 6033} with respect to the Wallace hyperbola
X(62348) = pole of line {647, 2396} with respect to the dual conic of Jerabek hyperbola
X(62348) = pole of line {4, 2799} with respect to the dual conic of Orthic inconic
X(62348) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {99, 7763, 114}, {99, 8781, 4}, {6337, 46236, 99}, {9862, 32818, 54103}
X(62349) lies on these lines: {4, 1086}, {7, 40065}, {19, 57}, {281, 4859}, {459, 54284}, {4346, 26003}, {5222, 5702}, {6173, 34231}, {37276, 40688}, {42697, 52288}, {48629, 55393}
X(62350) lies on these lines: {3, 2416}, {4, 523}, {6, 55269}, {24, 46612}, {122, 125}, {185, 520}, {378, 46613}, {526, 17854}, {1649, 47194}, {6368, 34563}, {6587, 40138}, {6776, 9007}, {8675, 19161}, {8798, 43083}, {9003, 9409}, {11123, 57592}, {14809, 53255}, {31873, 58263}, {38401, 58378}, {39201, 46616}, {51475, 61462}
X(62351) lies on these lines: {2, 3}, {6, 38582}, {523, 32519}, {691, 11842}, {1154, 38523}, {1634, 2453}, {2882, 39562}, {5476, 14811}, {10568, 13754}, {11649, 44453}, {11935, 32463}, {12188, 53273}, {20794, 47285}, {32447, 53793}, {38528, 48673}
X(62352) lies on these lines: {2, 38474}, {3, 31760}, {5, 10}, {21, 58474}, {35, 31757}, {36, 386}, {43, 484}, {143, 33862}, {181, 1319}, {513, 50493}, {515, 34458}, {519, 3032}, {573, 2077}, {936, 38483}, {1155, 2392}, {1324, 37510}, {1575, 5164}, {1682, 5048}, {2245, 23628}, {3060, 5010}, {3216, 28268}, {3567, 59331}, {3634, 22076}, {3647, 58497}, {4260, 5122}, {4640, 15049}, {4973, 8679}, {5080, 9534}, {5172, 19763}, {5180, 59296}, {5183, 10822}, {5267, 15489}, {5530, 53615}, {5752, 25440}, {6681, 50362}, {6796, 31732}, {6924, 31738}, {9566, 35000}, {9567, 22765}, {10199, 35645}, {10263, 26086}, {13391, 35203}, {18180, 58404}, {20962, 52680}, {23156, 37582}, {23157, 32636}, {31160, 48852}, {31751, 37251}, {35016, 58493}, {36754, 39582}, {37502, 41345}, {37603, 50593}
X(62352) = midpoint of X(i) and X(j) for these {i,j}: {36, 56878}
X(62352) = reflection of X(i) in X(j) for these {i,j}: {3814, 38472}, {50362, 6681}
X(62352) = inverse of X(10) in Apollonius circle
X(62352) = inverse of X(5) in excircles-radical circle
X(62352) = inverse of X(39583) in nine-point circle
X(62352) = inverse of X(39564) in Spieker circle
X(62352) = complement of X(38474)
X(62352) = pole of line {10, 513} with respect to the Apollonius circle
X(62352) = pole of line {5, 513} with respect to the excircles-radical circle
X(62352) = pole of line {513, 39583} with respect to the nine-point circle
X(62352) = pole of line {513, 39564} with respect to the Spieker circle
X(62352) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {517, 38472, 3814}, {2540, 2541, 39505}, {5752, 25440, 31737}, {22300, 34466, 25639}
X(62353) lies on these lines: {5, 182}, {32, 6403}, {115, 19128}, {511, 14676}, {525, 39518}, {1691, 2079}, {2456, 45016}, {3398, 5938}, {3734, 19131}, {5034, 34137}, {6248, 19129}, {10358, 62368}, {10359, 60467}, {37912, 41274}
X(62354) lies on circumconic {{A, B, C, X(1807), X(11604)}} and on these lines: {1, 5}, {2, 22935}, {3, 10265}, {4, 2771}, {8, 6902}, {10, 12331}, {30, 1768}, {100, 1006}, {104, 411}, {140, 15015}, {149, 517}, {153, 6583}, {214, 5794}, {381, 21635}, {392, 37162}, {498, 41541}, {515, 12747}, {516, 48680}, {528, 3654}, {938, 58587}, {944, 6960}, {946, 48667}, {1001, 5790}, {1385, 5086}, {1454, 12832}, {1478, 17660}, {1479, 17638}, {1482, 21630}, {1656, 59419}, {1698, 61562}, {1737, 5172}, {1836, 11571}, {2475, 5885}, {2476, 39778}, {2551, 58659}, {2800, 10738}, {2801, 5805}, {2802, 19914}, {2829, 5787}, {2932, 57287}, {2949, 6598}, {2950, 33899}, {3576, 61566}, {3579, 13199}, {3583, 14988}, {3585, 24475}, {3652, 37290}, {3655, 11715}, {3656, 10698}, {5046, 5694}, {5047, 38665}, {5289, 12645}, {5450, 35451}, {5499, 13146}, {5506, 34352}, {5541, 5690}, {5657, 20095}, {5728, 45043}, {5791, 51506}, {5812, 12691}, {5840, 12515}, {5844, 12653}, {5851, 31672}, {5902, 56790}, {6259, 12761}, {6702, 38752}, {6713, 10609}, {6797, 18391}, {6842, 33858}, {6850, 45084}, {6882, 44669}, {6911, 61717}, {6914, 46816}, {6917, 10044}, {6923, 60896}, {6924, 14804}, {6928, 49168}, {6929, 10051}, {6971, 22836}, {7548, 33592}, {9802, 12245}, {9945, 38760}, {9963, 34474}, {10058, 12743}, {10074, 18976}, {10090, 20118}, {10176, 15863}, {10246, 33337}, {10525, 17654}, {10526, 12649}, {10572, 37564}, {10573, 17636}, {10728, 13243}, {10916, 22560}, {10941, 18517}, {11015, 26086}, {11219, 12119}, {11499, 57278}, {11570, 13273}, {12248, 28160}, {12332, 12616}, {12532, 58798}, {12551, 48899}, {12611, 59391}, {12758, 13274}, {12767, 41869}, {12877, 22936}, {13226, 38761}, {13253, 22791}, {13911, 35882}, {13973, 35883}, {14795, 18395}, {15694, 50844}, {17661, 18516}, {18341, 36154}, {18525, 22753}, {19925, 38755}, {22938, 34789}, {24914, 38722}, {31673, 38756}, {31870, 37230}, {33812, 37624}, {33814, 59331}, {35004, 52367}, {35852, 35857}, {35853, 35856}, {38133, 38762}, {52835, 54159}, {54304, 59339}
X(62354) = midpoint of X(i) and X(j) for these {i,j}: {4, 9803}, {80, 49176}, {149, 12247}, {944, 20085}, {5881, 7993}, {6264, 9897}, {9802, 12245}, {10728, 13243}, {12747, 12773}, {12767, 41869}
X(62354) = reflection of X(i) in X(j) for these {i,j}: {1, 1484}, {100, 12619}, {119, 12019}, {153, 18480}, {1482, 21630}, {10609, 6713}, {10742, 6246}, {11698, 61553}, {12119, 38602}, {12331, 10}, {12332, 12616}, {12699, 10738}, {12737, 37726}, {12738, 119}, {13146, 5499}, {13199, 3579}, {13253, 22791}, {16128, 4}, {16159, 11604}, {18481, 104}, {2950, 33899}, {22560, 10916}, {22791, 61601}, {3, 10265}, {355, 80}, {381, 50889}, {3656, 10707}, {34789, 22938}, {37727, 12737}, {38756, 31673}, {38761, 13226}, {48667, 946}, {5531, 11698}, {5541, 5690}, {6224, 1385}, {6259, 12761}, {6265, 11}, {6326, 5}
X(62354) = inverse of X(5) in Fuhrmann circle
X(62354) = anticomplement of X(22935)
X(62354) = X(i)-Dao conjugate of X(j) for these {i, j}: {22935, 22935}
X(62354) = pole of line {5, 900} with respect to the Fuhrmann circle
X(62354) = pole of line {8674, 44428} with respect to the polar circle
X(62354) = pole of line {900, 8068} with respect to the Suppa-Cucoanes circle
X(62354) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {4, 2771, 16128}, {4, 9803, 2771}, {5, 952, 6326}, {11, 10073, 5722}, {11, 6265, 5886}, {11, 952, 6265}, {80, 10073, 11}, {80, 12750, 10057}, {80, 37702, 37718}, {80, 53616, 1837}, {80, 952, 355}, {100, 12619, 26446}, {119, 952, 12738}, {149, 12247, 517}, {355, 61287, 5252}, {952, 11698, 5531}, {952, 12019, 119}, {952, 12737, 37727}, {952, 1484, 1}, {952, 37726, 12737}, {2771, 11604, 16159}, {2800, 10738, 12699}, {2801, 6246, 10742}, {5531, 5587, 11698}, {5533, 12740, 11373}, {5881, 7993, 952}, {6326, 37718, 5}, {8068, 12739, 11374}, {10057, 12750, 1317}, {11219, 12119, 38602}, {11570, 13273, 57282}, {11698, 61553, 5587}, {12019, 12738, 61261}, {12747, 12773, 515}, {16173, 19907, 61276}, {48667, 51517, 946}
X(62355) lies on these lines: {5, 39}, {32, 1916}, {98, 32452}, {542, 62331}, {1692, 51828}, {2021, 32456}, {2548, 32528}, {3199, 32527}, {5013, 35464}, {5939, 46305}, {5976, 7749}, {7756, 38642}, {11152, 18546}, {12042, 46283}, {12829, 46313}, {23698, 62366}, {31981, 46236}
X(62356) lies on these lines: {5, 39}, {6, 38732}, {30, 10631}, {32, 6321}, {98, 7748}, {99, 7746}, {148, 3552}, {187, 23698}, {542, 1570}, {543, 5215}, {546, 12830}, {574, 38224}, {620, 59635}, {671, 3407}, {2241, 13183}, {2242, 13182}, {2549, 14651}, {2854, 61339}, {3053, 38733}, {3291, 62298}, {5007, 38734}, {5028, 11646}, {5034, 6034}, {5149, 11185}, {5186, 27371}, {5206, 38730}, {5286, 32528}, {5305, 61600}, {5475, 14639}, {5477, 5480}, {5939, 19687}, {6036, 37512}, {7739, 41135}, {7747, 12829}, {7749, 33813}, {7756, 12042}, {7802, 36864}, {7864, 14061}, {8588, 38731}, {8589, 38737}, {8724, 18362}, {9651, 10069}, {9664, 10053}, {9880, 14537}, {11632, 11648}, {12188, 43183}, {13188, 13881}, {14568, 39652}, {15513, 38738}, {15515, 38739}, {20398, 31652}, {27376, 32527}, {35464, 44531}, {36523, 39593}, {43448, 43449}
X(62356) = midpoint of X(i) and X(j) for these {i,j}: {148, 5152}
X(62356) = inverse of X(5) in Moses circle
X(62356) = inverse of X(39565) in nine-point circle
X(62356) = pole of line {5, 804} with respect to the Moses circle
X(62356) = pole of line {804, 39565} with respect to the nine-point circle
X(62356) = pole of line {511, 22515} with respect to the Kiepert hyperbola
X(62356) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {114, 115, 39565}, {115, 1506, 61576}, {115, 1569, 5}, {115, 7765, 2023}, {12829, 22515, 7747}
X(62357) lies on these lines: {2, 5570}, {3, 32159}, {5, 10}, {9, 2077}, {36, 936}, {72, 18838}, {210, 956}, {484, 8580}, {515, 46694}, {518, 15325}, {519, 51380}, {535, 58699}, {912, 3035}, {1698, 53615}, {1737, 51379}, {3660, 3678}, {3880, 11545}, {4662, 33956}, {5048, 25917}, {5122, 15481}, {5193, 57279}, {5440, 51506}, {5538, 30393}, {5705, 31263}, {5777, 18232}, {5887, 37828}, {6001, 18254}, {10199, 12915}, {11260, 25405}, {12447, 58636}, {12514, 13528}, {13750, 27529}, {14454, 31659}, {14740, 44675}, {17647, 58631}, {17658, 45700}, {18229, 38474}, {18839, 24954}, {18857, 32153}, {24433, 60415}, {28204, 58659}, {28534, 58634}, {30384, 51378}, {31777, 58637}, {31803, 58660}, {31835, 47742}, {32760, 42012}, {35459, 51572}, {40663, 41389}, {44547, 59719}
X(62357) = midpoint of X(i) and X(j) for these {i,j}: {36, 17615}, {72, 18838}, {1737, 51379}, {3678, 6681}, {5044, 58641}, {14740, 44675}, {25405, 34790}, {30384, 51378}, {40663, 41389}
X(62357) = reflection of X(i) in X(j) for these {i,j}: {3660, 6681}
X(62357) = inverse of X(5) in Spieker circle
X(62357) = complement of X(5570)
X(62357) = pole of line {5, 513} with respect to the Spieker circle
X(62357) = pole of line {4391, 17776} with respect to the Steiner inellipse
X(62357) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {960, 3740, 3820}, {1329, 2886, 60769}, {5044, 58630, 960}, {5044, 58641, 517}, {5044, 58648, 10176}, {5044, 58649, 10}
X(62358) lies on these lines: {2, 3}, {2079, 62369}, {2917, 6102}, {5012, 7730}, {9920, 45731}, {10117, 15101}, {12899, 45044}, {14157, 15100}, {15112, 19651}, {19468, 32136}, {39522, 48914}, {43845, 44515}
X(62359) lies on these lines: {2, 3}, {11, 41345}, {35, 17605}, {36, 28160}, {40, 33539}, {55, 18393}, {56, 36975}, {100, 5180}, {104, 28186}, {399, 34465}, {515, 12747}, {516, 35000}, {517, 3689}, {529, 48713}, {581, 45931}, {946, 37621}, {952, 62318}, {962, 32141}, {970, 12162}, {971, 60989}, {1155, 1727}, {1376, 10176}, {1437, 37472}, {1465, 18455}, {1482, 11500}, {1490, 37532}, {1621, 38034}, {1699, 32613}, {1745, 23070}, {1768, 41347}, {1864, 37582}, {1936, 23071}, {2077, 15017}, {2078, 7743}, {2320, 14496}, {2635, 52407}, {2771, 5535}, {2829, 35451}, {2949, 5777}, {3065, 5131}, {3216, 52100}, {3336, 61722}, {3337, 26201}, {3428, 5659}, {3521, 34435}, {3582, 41341}, {3583, 5172}, {3585, 37564}, {3652, 31871}, {3683, 5506}, {3746, 4870}, {3913, 4930}, {4265, 48901}, {4428, 50806}, {4833, 6003}, {4996, 22799}, {5080, 38755}, {5096, 29012}, {5204, 15446}, {5206, 44542}, {5251, 38140}, {5260, 61259}, {5284, 61269}, {5396, 45923}, {5537, 28198}, {5538, 22935}, {5691, 26286}, {5720, 37584}, {5752, 18436}, {5806, 24299}, {5841, 10742}, {5842, 10738}, {5885, 16132}, {6265, 35457}, {6796, 11849}, {7082, 58887}, {7680, 59382}, {7688, 11231}, {7965, 21155}, {8069, 9668}, {8071, 9655}, {8715, 34647}, {9342, 61614}, {9654, 26357}, {9669, 37579}, {9955, 10902}, {9956, 59320}, {10090, 15326}, {10246, 22753}, {10267, 18493}, {10620, 33811}, {10680, 18526}, {10724, 38722}, {10896, 36152}, {11012, 18480}, {11230, 15931}, {11248, 48661}, {11249, 18525}, {11491, 22791}, {11499, 12702}, {11502, 36279}, {12433, 57283}, {12645, 18518}, {12684, 56889}, {12943, 14793}, {12953, 59334}, {13465, 31803}, {13474, 15489}, {16139, 20117}, {17080, 37729}, {18481, 37535}, {20085, 28224}, {23961, 28168}, {24703, 25440}, {26200, 37563}, {26285, 41869}, {28178, 33814}, {28182, 34474}, {28190, 38602}, {31479, 40292}, {31828, 48668}, {31870, 33858}, {33596, 40262}, {34466, 46623}, {34486, 51709}, {34707, 34741}, {36750, 37530}, {37509, 37732}, {37524, 61709}, {37533, 52026}, {37612, 41854}, {37623, 40263}, {38039, 40273}, {38588, 56423}, {38945, 51236}, {39565, 44517}, {40266, 59318}, {45924, 45944}, {60922, 61011}
X(62359) = reflection of X(i) in X(j) for these {i,j}: {1768, 41347}, {12331, 18524}, {12773, 22765}, {18524, 44425}, {3, 6905}, {35457, 6265}, {38753, 15326}, {5538, 22935}, {6840, 5}
X(62359) = inverse of X(5) in excentral-hexyl ellipse
X(62359) = pole of line {5, 6003} with respect to the excentral-hexyl ellipse
X(62359) = pole of line {185, 13743} with respect to the Jerabek hyperbola
X(62359) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(28), X(34431)}}, {{A, B, C, X(68), X(6903)}}, {{A, B, C, X(265), X(6840)}}, {{A, B, C, X(1105), X(13743)}}, {{A, B, C, X(2475), X(3521)}}, {{A, B, C, X(3520), X(34435)}}, {{A, B, C, X(4846), X(6951)}}, {{A, B, C, X(6853), X(34800)}}, {{A, B, C, X(6952), X(43724)}}, {{A, B, C, X(14861), X(37163)}}
X(62359) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 16408, 15720}, {3, 381, 7489}, {3, 3830, 1012}, {3, 3843, 3560}, {3, 3851, 405}, {3, 4, 13743}, {3, 5055, 6883}, {3, 6918, 3526}, {4, 6888, 16160}, {4, 6960, 5}, {4, 6962, 6862}, {4, 6980, 381}, {5, 30, 6840}, {140, 16160, 6888}, {140, 3651, 3}, {517, 18524, 12331}, {517, 44425, 18524}, {1532, 6909, 6913}, {3149, 7580, 6911}, {3428, 18491, 5790}, {3651, 6915, 140}, {3845, 7508, 6912}, {3850, 5428, 6920}, {5691, 26286, 26321}, {6796, 12699, 11849}, {6848, 6869, 6928}, {6849, 6988, 6861}, {6851, 6927, 6958}, {6911, 6985, 7580}, {6946, 7411, 549}, {12747, 22775, 12773}, {14782, 14783, 6884}, {14784, 14785, 6903}, {18518, 22770, 12645}
X(62360) lies on these lines: {5, 6}, {49, 216}, {50, 13754}, {53, 14516}, {110, 11062}, {195, 9222}, {394, 62338}, {523, 32320}, {539, 1989}, {566, 1147}, {577, 18436}, {1993, 41244}, {2931, 18578}, {3003, 41615}, {3284, 22146}, {5201, 52170}, {6288, 36412}, {8553, 19908}, {9220, 9927}, {11063, 32661}, {11411, 46262}, {17845, 17849}, {19357, 36751}, {23236, 52945}, {41335, 41597}, {44665, 53416}, {45793, 57875}, {50433, 50461}, {52703, 54375}, {56308, 61363}
X(62360) = inverse of X(5) in MacBeath circumconic
X(62360) = perspector of circumconic {{A, B, C, X(925), X(40448)}}
X(62360) = X(i)-Dao conjugate of X(j) for these {i, j}: {22115, 323}
X(62360) = X(i)-Ceva conjugate of X(j) for these {i, j}: {94, 3}, {39431, 418}
X(62360) = pole of line {418, 34952} with respect to the circumcircle
X(62360) = pole of line {3566, 34965} with respect to the nine-point circle
X(62360) = pole of line {52280, 57065} with respect to the polar circle
X(62360) = pole of line {512, 34985} with respect to the Johnson circumconic
X(62360) = pole of line {5, 523} with respect to the MacBeath circumconic
X(62360) = pole of line {38401, 56290} with respect to the Steiner circumellipse
X(62360) = pole of line {523, 14896} with respect to the dual conic of DeLongchamps circle
X(62360) = intersection, other than A, B, C, of circumconics {{A, B, C, X(5), X(44174)}}, {{A, B, C, X(2165), X(34433)}}
X(62360) = barycentric quotient X(i)/X(j) for these (i, j): {56308, 6801}
X(62360) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {10665, 10666, 14852}
X(62361) lies on these lines: {5, 6}, {96, 12241}, {115, 62335}, {154, 39111}, {187, 52975}, {297, 30450}, {343, 39116}, {570, 43817}, {686, 2501}, {925, 32269}, {1879, 12162}, {3003, 39021}, {3580, 52504}, {5392, 13567}, {5962, 18877}, {8906, 17834}, {12301, 60775}, {14593, 17810}, {18374, 32734}, {22466, 57703}, {26958, 52350}, {32132, 37498}, {32692, 53930}, {37802, 47296}
X(62362) lies on these lines: {2, 7765}, {3, 7809}, {5, 99}, {17, 630}, {18, 629}, {20, 7694}, {39, 16984}, {54, 69}, {76, 3526}, {83, 620}, {140, 7799}, {183, 55863}, {298, 22845}, {299, 22844}, {302, 33387}, {303, 33386}, {315, 15717}, {316, 548}, {325, 3530}, {382, 7782}, {384, 41134}, {492, 9680}, {524, 51237}, {532, 37008}, {533, 37007}, {538, 16923}, {543, 51238}, {549, 7768}, {574, 7899}, {597, 7807}, {632, 32820}, {671, 32967}, {1007, 3528}, {1125, 38222}, {1657, 48913}, {1975, 5070}, {2482, 16044}, {2549, 33277}, {3096, 33258}, {3523, 7811}, {3525, 32833}, {3589, 38232}, {3618, 39142}, {3628, 38231}, {3663, 17322}, {3785, 61816}, {3788, 7876}, {3855, 34803}, {3926, 55864}, {3933, 61837}, {5013, 7919}, {5023, 7926}, {5024, 7942}, {5032, 32989}, {5054, 32821}, {5067, 6337}, {5319, 7857}, {6179, 15534}, {6390, 16239}, {6673, 44032}, {6674, 44030}, {6680, 51860}, {6683, 16896}, {6787, 58211}, {7486, 11185}, {7603, 52886}, {7618, 14063}, {7622, 7883}, {7750, 44682}, {7757, 33233}, {7758, 33206}, {7759, 33274}, {7760, 7907}, {7764, 33259}, {7767, 61821}, {7771, 7917}, {7773, 15696}, {7775, 33014}, {7776, 61799}, {7783, 14061}, {7786, 24256}, {7788, 15720}, {7790, 33248}, {7797, 31274}, {7801, 33015}, {7803, 33222}, {7812, 32964}, {7816, 17005}, {7818, 33022}, {7821, 33273}, {7824, 7849}, {7827, 12040}, {7828, 9607}, {7829, 9167}, {7832, 12055}, {7835, 16898}, {7839, 58448}, {7843, 33276}, {7846, 31400}, {7847, 44377}, {7856, 32970}, {7858, 12156}, {7870, 11285}, {7871, 61818}, {7877, 21843}, {7878, 11288}, {7880, 10159}, {7884, 22332}, {7885, 8589}, {7891, 31455}, {7900, 8588}, {7901, 31652}, {7910, 53095}, {7911, 7925}, {7912, 15515}, {7934, 15815}, {7941, 15513}, {7945, 15482}, {7947, 32027}, {8176, 14066}, {8357, 41133}, {9166, 33249}, {9765, 10997}, {9772, 10486}, {10303, 32837}, {11184, 33235}, {12006, 51383}, {12150, 16925}, {14043, 44562}, {14062, 34504}, {14064, 52691}, {14144, 16626}, {14145, 16627}, {14558, 37814}, {14568, 59546}, {14869, 37671}, {14907, 61138}, {14981, 52034}, {18354, 40410}, {18553, 37334}, {18972, 22904}, {18973, 22859}, {20399, 37336}, {21734, 32816}, {22843, 44666}, {22848, 44029}, {22860, 22910}, {22862, 31705}, {22865, 22905}, {22890, 44667}, {22892, 44031}, {22906, 31706}, {23234, 37243}, {26686, 31462}, {31173, 33267}, {31407, 32973}, {31467, 60855}, {31470, 32954}, {32006, 62066}, {32815, 32871}, {32825, 61820}, {32831, 61842}, {32832, 61867}, {32836, 61856}, {32887, 61788}, {33000, 34511}, {33024, 52695}, {37688, 61853}, {40341, 55813}, {46951, 61863}, {48154, 59635}, {51581, 53109}, {52250, 53142}, {55729, 55806}, {55731, 55804}, {55733, 55803}, {55734, 55802}, {55743, 55799}, {55744, 55798}, {55746, 55797}, {55749, 55794}, {55753, 55793}, {55755, 55792}, {55757, 55791}, {55759, 55789}, {55772, 55787}, {55773, 55786}, {55774, 55784}, {55776, 55782}, {55778, 55780}, {55810, 55825}, {55815, 55819}
X(62362) = midpoint of X(i) and X(j) for these {i,j}: {627, 628}, {12815, 51587}
X(62362) = reflection of X(i) in X(j) for these {i,j}: {17, 630}, {18, 629}, {43676, 50570}, {50570, 12815}
X(62362) = inverse of X(5) in Wallace hyperbola
X(62362) = complement of X(50570)
X(62362) = anticomplement of X(12815)
X(62362) = X(i)-isoconjugate-of-X(j) for these {i, j}: {923, 13412}
X(62362) = X(i)-Dao conjugate of X(j) for these {i, j}: {2482, 13412}, {12815, 12815}
X(62362) = pole of line {3552, 32478} with respect to the 1st Brocard circle
X(62362) = pole of line {3631, 5111} with respect to the Kiepert hyperbola
X(62362) = pole of line {51, 35007} with respect to the Stammler hyperbola
X(62362) = pole of line {32478, 41298} with respect to the Steiner circumellipse
X(62362) = pole of line {14610, 32478} with respect to the Steiner inellipse
X(62362) = pole of line {5, 3629} with respect to the Wallace hyperbola
X(62362) = pole of line {7809, 60597} with respect to the dual conic of Orthic inconic
X(62362) = intersection, other than A, B, C, of circumconics {{A, B, C, X(5), X(5965)}}, {{A, B, C, X(54), X(5966)}}, {{A, B, C, X(95), X(43676)}}
X(62362) = barycentric product X(i)*X(j) for these (i, j): {55038, 76}
X(62362) = barycentric quotient X(i)/X(j) for these (i, j): {524, 13412}, {55038, 6}
X(62362) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 50570, 12815}, {2, 51587, 43676}, {620, 9698, 33225}, {627, 628, 5965}, {631, 7763, 7796}, {631, 7796, 1078}, {3788, 31457, 7876}, {5013, 7940, 7919}, {5319, 33262, 7857}, {7622, 7888, 33004}, {7786, 33217, 55767}, {7824, 7909, 31168}, {7888, 33004, 7883}, {7925, 37512, 7911}, {9698, 33225, 83}, {31492, 33217, 7786}
X(62363) lies on these lines: {2, 525}, {5, 850}, {76, 3265}, {264, 523}, {339, 2972}, {458, 53173}, {647, 52289}, {4230, 42733}, {14380, 44134}, {37688, 40550}
X(62364) lies on these lines: {2, 46616}, {4, 46608}, {5, 523}, {30, 14809}, {54, 57210}, {125, 526}, {140, 62173}, {520, 5449}, {924, 20299}, {1209, 57128}, {1510, 18488}, {1594, 62172}, {8057, 20302}, {8068, 62329}, {8675, 24206}, {9003, 20301}, {9033, 33547}, {9722, 45801}, {11585, 38401}, {16171, 25641}, {16868, 18808}, {20300, 39511}, {39509, 55121}
X(62365) lies on these lines: {3, 6}, {132, 403}, {230, 53795}, {441, 11746}, {3849, 52069}, {5140, 37197}, {5148, 9627}, {7505, 38227}, {8721, 12283}, {10991, 34146}, {13417, 52144}, {13558, 42671}, {14693, 44452}, {14981, 34382}, {16072, 31173}, {31726, 38953}, {35282, 44084}, {47336, 53793}
X(62366) lies on circumconic {{A, B, C, X(249), X(35424)}} and on these lines: {3, 6}, {5, 39266}, {30, 38642}, {76, 37466}, {114, 736}, {237, 57257}, {262, 316}, {538, 8724}, {1513, 2782}, {1916, 11676}, {2023, 15980}, {3399, 7824}, {3849, 44422}, {5167, 32484}, {5969, 37461}, {5976, 6390}, {6234, 16068}, {6248, 32189}, {6656, 11272}, {7697, 37071}, {7709, 37182}, {7807, 14693}, {12176, 39089}, {12251, 16925}, {13449, 37243}, {15561, 51373}, {15819, 58448}, {23698, 62355}, {26613, 33706}, {32520, 35700}, {32521, 38230}, {36212, 47638}, {37450, 40108}, {37927, 53793}
X(62366) = midpoint of X(i) and X(j) for these {i,j}: {1916, 11676}, {2080, 3095}
X(62366) = reflection of X(i) in X(j) for these {i,j}: {13354, 2030}, {15980, 2023}, {18860, 13334}, {2456, 2024}, {3, 2021}, {39266, 5}, {49111, 14693}, {5188, 47113}, {5976, 37459}
X(62366) = inverse of X(35424) in circumcircle
X(62366) = inverse of X(6) in Gallatly circle
X(62366) = inverse of X(50685) in Stammler circle
X(62366) = X(i)-vertex conjugate of X(j) for these {i, j}: {512, 35424}
X(62366) = pole of line {512, 35424} with respect to the circumcircle
X(62366) = pole of line {6, 512} with respect to the Gallatly circle
X(62366) = pole of line {512, 50685} with respect to the Stammler circle
X(62366) = pole of line {2, 12176} with respect to the Stammler hyperbola
X(62366) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 32447, 3094}, {511, 13334, 18860}, {511, 2024, 2456}, {511, 2030, 13354}, {511, 47113, 5188}, {1351, 32447, 3095}, {1379, 1380, 35424}, {2026, 2027, 6}, {2080, 3095, 511}, {5024, 9301, 35002}, {13334, 55674, 21163}, {18860, 52992, 3}, {32515, 37459, 5976}, {38596, 38597, 50685}
X(62367) lies on these lines: {2, 54751}, {3, 6}, {76, 32970}, {99, 39095}, {194, 32989}, {230, 538}, {232, 2971}, {316, 7736}, {625, 3815}, {2023, 53419}, {2275, 5194}, {2276, 5148}, {2548, 13449}, {2782, 10011}, {3054, 3934}, {3055, 6683}, {3148, 44116}, {3229, 59559}, {3231, 36212}, {3291, 9155}, {3849, 8354}, {5106, 59707}, {5167, 43718}, {5184, 9575}, {5215, 11165}, {5286, 38227}, {5305, 14693}, {5969, 32459}, {6248, 43620}, {7709, 9743}, {7735, 7757}, {7737, 44422}, {7786, 14064}, {7813, 15993}, {7867, 44540}, {7913, 31275}, {9466, 37637}, {10008, 32451}, {11257, 43448}, {11672, 39010}, {14712, 37665}, {14981, 53475}, {16306, 40544}, {21849, 41278}, {34511, 41622}, {35298, 39024}, {45141, 58309}, {47406, 52067}
X(62367) = midpoint of X(i) and X(j) for these {i,j}: {39, 2021}
X(62367) = reflection of X(i) in X(j) for these {i,j}: {187, 50370}
X(62367) = inverse of X(35439) in Gallatly circle
X(62367) = inverse of X(6) in half Moses circle
X(62367) = pole of line {512, 35439} with respect to the Gallatly circle
X(62367) = pole of line {6, 512} with respect to the half Moses circle
X(62367) = pole of line {647, 5652} with respect to the Steiner inellipse
X(62367) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(6), X(54751)}}, {{A, B, C, X(32), X(60263)}}, {{A, B, C, X(111), X(2031)}}, {{A, B, C, X(512), X(5033)}}, {{A, B, C, X(3431), X(35387)}}, {{A, B, C, X(5028), X(41440)}}, {{A, B, C, X(10542), X(17042)}}, {{A, B, C, X(31884), X(41517)}}
X(62367) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 187, 2031}, {39, 2021, 511}, {39, 21163, 3094}, {39, 5052, 32447}, {187, 2021, 50370}, {187, 5107, 9301}, {511, 50370, 187}, {574, 5033, 3}, {1691, 5013, 18860}, {1692, 5033, 2030}, {2021, 2024, 13357}, {2026, 2027, 35439}, {2080, 9605, 1570}
X(62368) lies on these lines: {4, 6}, {297, 56924}, {325, 3153}, {381, 5938}, {2794, 10317}, {3095, 31724}, {6033, 18403}, {7574, 35002}, {7778, 18531}, {10358, 62353}, {15760, 54060}, {18434, 54124}, {18438, 54393}, {39118, 54076}, {41613, 53569}, {45158, 58312}, {45921, 47339}
X(62369) lies on these lines: {6, 26}, {22, 6032}, {24, 50718}, {111, 62291}, {112, 37932}, {115, 2070}, {1560, 21284}, {2079, 62358}, {2937, 7747}, {2963, 21394}, {5023, 21397}, {7575, 49123}, {9697, 44515}
X(62370) lies on these lines: {1, 6}, {32, 24928}, {39, 9957}, {101, 47622}, {106, 5011}, {115, 7743}, {169, 54319}, {172, 20323}, {187, 5126}, {230, 44675}, {517, 1015}, {665, 4083}, {910, 9259}, {999, 1572}, {1149, 2170}, {1201, 41015}, {1319, 1415}, {1385, 2241}, {1420, 3053}, {1500, 31792}, {1575, 3880}, {1697, 5013}, {2242, 51788}, {2275, 3057}, {2276, 5919}, {3295, 9619}, {3304, 54382}, {3684, 47623}, {3767, 11373}, {3815, 31397}, {3912, 25125}, {3959, 52541}, {4051, 16605}, {5024, 31433}, {5119, 31443}, {5252, 9599}, {5254, 12053}, {5836, 16604}, {5903, 9336}, {6647, 53602}, {7032, 11997}, {7187, 41774}, {7738, 9785}, {7745, 10106}, {9574, 9819}, {9580, 44526}, {9592, 31393}, {9597, 12701}, {9614, 44518}, {9651, 22793}, {9665, 18480}, {10987, 37600}, {13881, 50443}, {15815, 61763}, {17316, 30829}, {18156, 30090}, {18161, 28022}, {21138, 57033}, {22332, 31426}, {27918, 43037}, {31434, 31489}, {31436, 31492}, {33854, 38460}, {33891, 59513}, {33930, 41793}, {33946, 41794}, {34371, 57037}, {35445, 53095}, {37542, 54317}
X(62370) = midpoint of X(i) and X(j) for these {i,j}: {33946, 41794}
X(62370) = reflection of X(i) in X(j) for these {i,j}: {21138, 57033}
X(62370) = inverse of X(6) in DeLongchamps ellipse
X(62370) = perspector of circumconic {{A, B, C, X(100), X(9309)}}
X(62370) = X(i)-Dao conjugate of X(j) for these {i, j}: {5121, 40875}
X(62370) = pole of line {667, 7083} with respect to the circumcircle
X(62370) = pole of line {6, 4083} with respect to the DeLongchamps ellipse
X(62370) = pole of line {55, 23196} with respect to the Feuerbach hyperbola
X(62370) = pole of line {650, 2275} with respect to the Steiner inellipse
X(62370) = pole of line {100, 48329} with respect to the Hutson-Moses hyperbola
X(62370) = pole of line {142, 58467} with respect to the dual conic of Yff parabola
X(62370) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(5121)}}, {{A, B, C, X(8), X(34807)}}
X(62370) = barycentric product X(i)*X(j) for these (i, j): {1, 5121}
X(62370) = barycentric quotient X(i)/X(j) for these (i, j): {5121, 75}
X(62370) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1149, 2170, 3290}, {2087, 3230, 43065}, {4051, 21214, 16605}, {9592, 31393, 31477}, {30556, 30557, 34807}, {40133, 45219, 2176}
X(62371) lies on these lines: {2, 54821}, {3, 6}, {30, 34460}, {36, 13006}, {37, 10165}, {40, 2275}, {104, 5291}, {115, 6882}, {140, 16589}, {172, 37561}, {214, 6184}, {232, 37305}, {355, 1574}, {515, 1575}, {517, 1015}, {604, 22071}, {631, 5283}, {672, 7117}, {946, 16604}, {952, 52959}, {992, 1765}, {1107, 6684}, {1155, 43039}, {1158, 39248}, {1194, 19649}, {1196, 16434}, {1385, 1500}, {1450, 37575}, {1506, 6842}, {1572, 3359}, {1573, 26446}, {1737, 53561}, {1766, 17053}, {1914, 2077}, {1939, 41006}, {2238, 58036}, {2241, 11248}, {2242, 10269}, {2276, 3576}, {2548, 6850}, {2549, 6827}, {3148, 44121}, {3767, 6891}, {3815, 6907}, {4129, 6002}, {4426, 5450}, {5088, 43063}, {5254, 6922}, {5277, 6940}, {5286, 6926}, {5299, 59326}, {5475, 6923}, {5537, 16784}, {5657, 16975}, {5731, 17756}, {5882, 20691}, {6825, 31401}, {6863, 31455}, {6865, 7738}, {6908, 31400}, {6909, 33854}, {6916, 7736}, {6928, 7748}, {6948, 7737}, {6958, 7746}, {6971, 39565}, {6978, 43620}, {6980, 7603}, {6982, 31415}, {7491, 7756}, {7745, 31775}, {7753, 28458}, {8962, 16440}, {9331, 30392}, {9336, 11531}, {9346, 44414}, {9575, 37560}, {9592, 30503}, {9620, 37611}, {9651, 10526}, {9665, 10525}, {9698, 37401}, {10267, 31451}, {10268, 31421}, {10306, 16781}, {10310, 16502}, {11362, 17448}, {11998, 40663}, {14936, 43065}, {15048, 37364}, {21477, 25934}, {21495, 36212}, {21868, 47745}, {22055, 52426}, {22132, 52410}, {22350, 52635}, {24598, 37416}, {25002, 26960}, {25066, 59579}, {26487, 31501}, {28245, 51558}, {31406, 37424}, {31429, 61122}, {37586, 52428}, {43053, 45270}, {54382, 59333}
X(62371) = inverse of X(6) in excentral-hexyl ellipse
X(62371) = pole of line {2092, 4129} with respect to the excircles-radical circle
X(62371) = pole of line {512, 23668} with respect to the Moses circle
X(62371) = pole of line {512, 23668} with respect to the Brocard inellipse
X(62371) = pole of line {6, 6002} with respect to the excentral-hexyl ellipse
X(62371) = pole of line {5, 17197} with respect to the Kiepert hyperbola
X(62371) = pole of line {647, 2292} with respect to the Steiner inellipse
X(62371) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(3), X(26020)}}, {{A, B, C, X(6), X(54821)}}, {{A, B, C, X(3431), X(47038)}}
X(62371) = barycentric product X(i)*X(j) for these (i, j): {26020, 3}
X(62371) = barycentric quotient X(i)/X(j) for these (i, j): {26020, 264}
X(62371) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {570, 5124, 18591}, {572, 50650, 2092}
X(62372) lies on these lines: {6, 11}, {9, 1936}, {19, 25}, {32, 62333}, {41, 2654}, {171, 1709}, {172, 22760}, {212, 59207}, {218, 10395}, {219, 3686}, {220, 21677}, {222, 226}, {333, 27540}, {350, 28934}, {497, 5276}, {607, 46835}, {946, 56913}, {999, 11998}, {1012, 1415}, {1107, 10966}, {1837, 54416}, {2238, 61397}, {2242, 53561}, {2276, 11502}, {2286, 51424}, {2548, 26476}, {3509, 24430}, {4136, 4513}, {4254, 14749}, {5218, 37675}, {5280, 9581}, {5282, 7069}, {5283, 26357}, {5299, 50443}, {5727, 16785}, {5781, 35326}, {5783, 30818}, {5816, 22132}, {6911, 13006}, {9596, 10958}, {10589, 33854}, {11376, 16502}, {14942, 56899}, {16412, 45270}, {16517, 54408}, {16870, 47042}, {16973, 18839}, {17756, 60782}, {22753, 43039}, {28052, 28070}, {28806, 37664}, {28808, 28920}, {37540, 41166}
X(62372) = midpoint of X(i) and X(j) for these {i,j}: {7133, 42013}
X(62372) = inverse of X(6) in Feuerbach hyperbola
X(62372) = perspector of circumconic {{A, B, C, X(929), X(1783)}}
X(62372) = pole of line {4025, 11934} with respect to the incircle
X(62372) = pole of line {6, 12723} with respect to the Feuerbach hyperbola
X(62372) = pole of line {197, 851} with respect to the Kiepert hyperbola
X(62372) = pole of line {34975, 56324} with respect to the MacBeath circumconic
X(62372) = pole of line {2509, 21186} with respect to the Steiner inellipse
X(62372) = pole of line {56, 20269} with respect to the dual conic of Yff parabola
X(62372) = intersection, other than A, B, C, of circumconics {{A, B, C, X(25), X(28942)}}, {{A, B, C, X(33), X(13478)}}, {{A, B, C, X(219), X(15624)}}, {{A, B, C, X(222), X(3185)}}, {{A, B, C, X(281), X(44670)}}, {{A, B, C, X(1824), X(40160)}}, {{A, B, C, X(23050), X(56225)}}
X(62372) = barycentric product X(i)*X(j) for these (i, j): {28942, 37}
X(62372) = barycentric quotient X(i)/X(j) for these (i, j): {28942, 274}
X(62372) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {19, 46344, 53413}, {7133, 42013, 44670}
X(62373) lies on these lines: {2, 6}, {1499, 23287}, {2030, 15303}, {2770, 47169}, {3291, 47280}, {5477, 43913}, {8352, 20381}, {10418, 32113}, {16511, 30516}, {32740, 34806}, {34169, 53416}, {38951, 53418}
X(62374) lies on these lines: {2, 6163}, {6, 5375}, {8, 54230}, {100, 190}, {145, 6630}, {765, 4448}, {956, 9266}, {1016, 30583}, {3257, 36848}, {6161, 11607}, {6546, 39185}, {16997, 40860}
X(62375) lies on these lines: {2, 6}, {4, 10249}, {25, 23327}, {51, 51744}, {66, 19118}, {67, 15471}, {125, 44102}, {140, 50649}, {182, 15760}, {297, 53507}, {338, 1990}, {378, 5480}, {389, 25555}, {403, 1503}, {419, 45279}, {427, 19136}, {441, 3003}, {460, 53569}, {468, 2393}, {511, 10257}, {525, 2485}, {542, 51425}, {1177, 15128}, {1495, 47454}, {1634, 59651}, {1899, 19153}, {1974, 11550}, {2071, 29181}, {2781, 16227}, {2929, 38402}, {3147, 34787}, {3542, 8549}, {3548, 44492}, {3549, 44503}, {3564, 44911}, {3567, 37118}, {5038, 58455}, {5095, 47460}, {5116, 35928}, {5159, 53777}, {5181, 37911}, {5476, 11438}, {5486, 52292}, {5621, 15311}, {5946, 18583}, {5972, 8681}, {6034, 44650}, {6128, 44216}, {6467, 58437}, {6593, 12827}, {6623, 23324}, {6677, 29959}, {6698, 47549}, {6699, 47571}, {6776, 61701}, {7527, 13568}, {7542, 44479}, {7687, 11645}, {8541, 10169}, {8550, 18912}, {9019, 11746}, {9818, 14561}, {10018, 15073}, {10020, 15074}, {10151, 36201}, {10168, 11430}, {10602, 37453}, {11511, 16789}, {11585, 44470}, {11735, 47506}, {12241, 43651}, {12294, 51734}, {13160, 43815}, {13403, 20190}, {14984, 44452}, {15059, 32220}, {15069, 59659}, {15116, 41616}, {15448, 19596}, {15462, 44665}, {15465, 16619}, {15526, 40135}, {15583, 20987}, {16310, 23583}, {16657, 51739}, {18533, 23049}, {18919, 38282}, {19459, 31267}, {20300, 45179}, {20975, 44887}, {21639, 61691}, {23291, 41719}, {23326, 41585}, {25328, 38851}, {26926, 41593}, {32257, 47546}, {32284, 43839}, {32366, 58450}, {32740, 37801}, {34380, 46114}, {37073, 40825}, {37077, 50959}, {37487, 54131}, {37765, 41254}, {37855, 53419}, {39571, 54215}, {41257, 44440}, {41587, 44469}, {45311, 47545}, {49672, 54169}, {50979, 61619}, {53094, 61113}, {60133, 60428}
X(62375) = midpoint of X(i) and X(j) for these {i,j}: {6, 62376}, {125, 44102}, {403, 5622}, {3580, 22151}, {37784, 62382}
X(62375) = reflection of X(i) in X(j) for these {i,j}: {19596, 15448}, {44102, 47457}, {62376, 47296}
X(62375) = complement of X(62382)
X(62375) = perspector of circumconic {{A, B, C, X(99), X(13575)}}
X(62375) = X(i)-complementary conjugate of X(j) for these {i, j}: {19, 15116}, {1177, 18589}, {1973, 1560}, {10423, 4369}, {36095, 512}, {60133, 2887}
X(62375) = pole of line {1499, 8549} with respect to the cosine circle
X(62375) = pole of line {2501, 41361} with respect to the polar circle
X(62375) = pole of line {5095, 6467} with respect to the Jerabek hyperbola
X(62375) = pole of line {2, 112} with respect to the Kiepert hyperbola
X(62375) = pole of line {66, 3566} with respect to the Orthic inconic
X(62375) = pole of line {6, 41673} with respect to the Stammler hyperbola
X(62375) = pole of line {523, 7500} with respect to the Steiner circumellipse
X(62375) = pole of line {25, 523} with respect to the Steiner inellipse
X(62375) = pole of line {6, 525} with respect to the dual conic of anticomplementary circle
X(62375) = pole of line {141, 525} with respect to the dual conic of DeLongchamps circle
X(62375) = pole of line {525, 6515} with respect to the dual conic of orthoptic circle of the Steiner Inellipse
X(62375) = pole of line {525, 28419} with respect to the dual conic of polar circle
X(62375) = pole of line {115, 47125} with respect to the dual conic of Wallace hyperbola
X(62375) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(83), X(54347)}}, {{A, B, C, X(141), X(44549)}}, {{A, B, C, X(525), X(28419)}}, {{A, B, C, X(8749), X(52058)}}, {{A, B, C, X(20806), X(41511)}}
X(62375) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 37784, 62382}, {2, 41614, 141}, {2, 6, 54347}, {67, 47458, 15471}, {403, 5622, 1503}, {524, 47296, 62376}, {597, 13567, 6}, {597, 3589, 37649}, {3580, 22151, 524}, {3618, 5422, 597}, {10602, 37453, 61683}, {11511, 61646, 16789}, {13567, 47296, 44569}, {23292, 47296, 62378}, {23292, 62378, 11064}
X(62376) lies on these lines: {2, 6}, {5, 37473}, {24, 34118}, {25, 34177}, {50, 441}, {66, 20987}, {67, 468}, {125, 2393}, {140, 54215}, {186, 1503}, {265, 47569}, {297, 338}, {403, 2781}, {427, 9971}, {511, 2072}, {525, 23285}, {542, 44214}, {631, 54162}, {858, 6698}, {1030, 18642}, {1350, 18531}, {1352, 6644}, {1368, 16789}, {1495, 47452}, {1576, 44887}, {1609, 20208}, {1620, 6247}, {1691, 41255}, {1843, 6697}, {1899, 61683}, {1989, 44216}, {2076, 15013}, {2450, 53575}, {2892, 37777}, {3003, 15526}, {3153, 29181}, {3564, 15462}, {3818, 38321}, {5095, 47458}, {5133, 16776}, {5159, 10510}, {5181, 8681}, {5480, 7577}, {5523, 46105}, {5891, 18388}, {6128, 45312}, {6389, 8553}, {6403, 20300}, {6639, 44480}, {6640, 44469}, {7505, 34117}, {7550, 12241}, {7575, 61543}, {7687, 19924}, {8550, 26879}, {9140, 47556}, {9973, 23300}, {10264, 18579}, {10295, 32274}, {10298, 44882}, {10303, 54216}, {10516, 18420}, {10606, 18533}, {11178, 11438}, {11188, 23293}, {11416, 15059}, {11457, 15581}, {11477, 41587}, {11645, 44265}, {11646, 54074}, {11799, 49116}, {12233, 14789}, {12359, 12420}, {12367, 47449}, {12585, 43839}, {13169, 47544}, {15000, 23200}, {15073, 26917}, {15116, 35370}, {15118, 21639}, {15471, 16176}, {15579, 43607}, {15582, 34224}, {15812, 15818}, {16310, 44334}, {16581, 18637}, {17821, 35486}, {18324, 46264}, {18390, 50977}, {18755, 22366}, {18876, 41336}, {19136, 61645}, {19153, 37453}, {19510, 41586}, {21243, 29959}, {21500, 36743}, {21637, 58450}, {21663, 36201}, {23296, 47552}, {23332, 41585}, {26869, 32621}, {26926, 58437}, {31833, 43689}, {32127, 32282}, {32238, 47321}, {32244, 47549}, {32245, 41724}, {32257, 53777}, {32269, 37980}, {32298, 51725}, {34146, 51403}, {34163, 60428}, {34477, 48906}, {34990, 62338}, {37118, 51739}, {37487, 47353}, {37765, 48540}, {37778, 50188}, {37990, 40670}, {38282, 41719}, {39231, 47526}, {40107, 50649}, {41254, 53507}, {41599, 58494}, {43817, 44479}, {44102, 47455}, {44324, 44439}, {44754, 50008}, {51425, 56568}, {51733, 52417}
X(62376) = midpoint of X(i) and X(j) for these {i,j}: {67, 18374}, {69, 37784}, {3580, 62382}, {11416, 41721}
X(62376) = reflection of X(i) in X(j) for these {i,j}: {15462, 44452}, {18374, 468}, {21639, 15118}, {47280, 21639}, {47455, 61691}, {56568, 51425}, {6, 62375}, {62375, 47296}, {62381, 62382}, {62382, 141}
X(62376) = complement of X(22151)
X(62376) = perspector of circumconic {{A, B, C, X(99), X(18018)}}
X(62376) = X(i)-Dao conjugate of X(j) for these {i, j}: {15116, 6}
X(62376) = X(i)-complementary conjugate of X(j) for these {i, j}: {19, 6593}, {67, 18589}, {661, 38971}, {798, 55048}, {935, 4369}, {2157, 3}, {3455, 1214}, {8791, 10}, {11605, 21247}, {36128, 52533}, {37221, 11574}, {46105, 2887}
X(62376) = pole of line {669, 2353} with respect to the circumcircle
X(62376) = pole of line {2501, 8743} with respect to the polar circle
X(62376) = pole of line {1205, 6467} with respect to the Jerabek hyperbola
X(62376) = pole of line {2, 339} with respect to the Kiepert hyperbola
X(62376) = pole of line {99, 38861} with respect to the Kiepert parabola
X(62376) = pole of line {3566, 23300} with respect to the Orthic inconic
X(62376) = pole of line {523, 7391} with respect to the Steiner circumellipse
X(62376) = pole of line {427, 523} with respect to the Steiner inellipse
X(62376) = pole of line {2, 4611} with respect to the Wallace hyperbola
X(62376) = pole of line {6, 525} with respect to the dual conic of circumcircle
X(62376) = pole of line {525, 3589} with respect to the dual conic of DeLongchamps circle
X(62376) = pole of line {525, 3050} with respect to the dual conic of orthocentroidal circle
X(62376) = pole of line {525, 1993} with respect to the dual conic of orthoptic circle of the Steiner Inellipse
X(62376) = pole of line {525, 20806} with respect to the dual conic of polar circle
X(62376) = pole of line {141, 525} with respect to the dual conic of tangential circle
X(62376) = pole of line {338, 33294} with respect to the dual conic of Stammler hyperbola
X(62376) = pole of line {525, 3050} with respect to the dual conic of Yff hyperbola
X(62376) = pole of line {115, 2485} with respect to the dual conic of Wallace hyperbola
X(62376) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(37981)}}, {{A, B, C, X(66), X(28408)}}, {{A, B, C, X(67), X(15116)}}, {{A, B, C, X(86), X(18694)}}, {{A, B, C, X(525), X(20806)}}, {{A, B, C, X(1177), X(22151)}}, {{A, B, C, X(2421), X(34138)}}, {{A, B, C, X(3589), X(44549)}}, {{A, B, C, X(5523), X(18374)}}, {{A, B, C, X(9517), X(38851)}}, {{A, B, C, X(11064), X(60527)}}, {{A, B, C, X(14910), X(52058)}}, {{A, B, C, X(28419), X(56473)}}, {{A, B, C, X(35370), X(36952)}}
X(62376) = barycentric product X(i)*X(j) for these (i, j): {1, 18694}, {15116, 2373}, {18019, 40949}, {37981, 69}
X(62376) = barycentric quotient X(i)/X(j) for these (i, j): {15116, 858}, {18694, 75}, {35370, 1995}, {37981, 4}, {40949, 23}
X(62376) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {141, 13567, 54347}, {141, 343, 599}, {141, 3580, 62381}, {141, 524, 62382}, {297, 338, 53416}, {343, 44569, 3580}, {524, 47296, 62375}, {599, 3763, 17811}, {1368, 16789, 54334}, {3564, 44452, 15462}, {3580, 37636, 62377}, {3580, 62382, 524}, {5159, 47558, 10510}, {6698, 8262, 858}, {13567, 54347, 6}, {15116, 35370, 37981}, {23300, 41584, 9973}, {44569, 47296, 26958}, {47296, 62378, 2}, {62302, 62377, 37636}
X(62377) lies on these lines: {2, 6}, {403, 1112}, {511, 12827}, {858, 14984}, {2071, 3448}, {2072, 45237}, {3564, 16387}, {5622, 41724}, {7426, 20772}, {14918, 37778}, {15122, 48362}, {32111, 54037}, {32220, 41612}, {32263, 45780}
X(62378) lies on these lines: {2, 6}, {186, 10117}, {403, 15131}, {468, 2781}, {525, 46425}, {541, 18579}, {1503, 40114}, {2072, 37477}, {5655, 44214}, {5925, 37460}, {5972, 13754}, {6644, 61507}, {10605, 61680}, {12163, 59659}, {12828, 61691}, {15462, 41615}, {16252, 35486}, {20127, 44265}, {29181, 37980}, {41618, 47457}
X(62379) lies on these lines: {6, 644}, {8, 34807}, {55, 3699}, {56, 190}, {528, 36926}, {900, 4057}, {2796, 62297}, {3550, 30568}, {3756, 44416}, {4422, 56313}, {4432, 37588}, {9372, 56277}, {17261, 37617}, {17339, 26727}, {17777, 29243}, {24820, 56276}
X(62380) lies on these lines: {2, 6}, {403, 14643}, {858, 41615}, {2986, 53507}, {3292, 12827}, {10257, 46114}, {10272, 47332}, {14920, 37778}, {18436, 37118}, {20127, 54995}, {35265, 52403}, {44440, 47391}
X(62381) lies on these lines: {2, 6}, {30, 5648}, {67, 3564}, {113, 511}, {125, 9027}, {338, 1236}, {340, 41253}, {525, 35522}, {542, 10564}, {625, 49123}, {858, 2854}, {1352, 31861}, {1503, 2892}, {2072, 61665}, {2393, 32114}, {3260, 53416}, {3431, 51737}, {3581, 47569}, {3793, 41336}, {3933, 18375}, {4846, 54173}, {5505, 47097}, {5650, 16511}, {5965, 32257}, {5972, 47455}, {6096, 40347}, {6390, 36883}, {6393, 36792}, {6593, 32220}, {7813, 14961}, {7845, 45312}, {8262, 41670}, {8263, 9971}, {8542, 61743}, {8547, 16063}, {9145, 47526}, {9730, 40107}, {10295, 33851}, {10510, 13248}, {13352, 34507}, {14643, 47581}, {14984, 51391}, {15069, 37497}, {15118, 32127}, {15360, 47556}, {18860, 41359}, {19130, 29959}, {23061, 41721}, {25320, 30745}, {31670, 58885}, {32223, 47452}, {32227, 41613}, {32269, 47450}, {34380, 47558}, {37470, 50977}, {44791, 47468}, {47322, 51389}, {47334, 47473}, {47449, 47582}, {47549, 52699}, {51371, 52881}, {55977, 61735}
X(62381) = midpoint of X(i) and X(j) for these {i,j}: {69, 323}, {23061, 41721}, {32114, 51360}
X(62381) = reflection of X(i) in X(j) for these {i,j}: {125, 19510}, {10295, 33851}, {11579, 15122}, {15360, 47556}, {3580, 141}, {3581, 47569}, {31670, 58885}, {32113, 5181}, {32127, 15118}, {32220, 6593}, {47322, 51389}, {47582, 47449}, {53777, 5972}, {6, 11064}, {62376, 62382}
X(62381) = complement of X(41617)
X(62381) = X(i)-complementary conjugate of X(j) for these {i, j}: {2696, 4369}, {55973, 2887}
X(62381) = pole of line {2501, 59928} with respect to the polar circle
X(62381) = pole of line {2, 44468} with respect to the Kiepert hyperbola
X(62381) = pole of line {6, 12824} with respect to the Stammler hyperbola
X(62381) = pole of line {523, 16063} with respect to the Steiner circumellipse
X(62381) = pole of line {523, 30739} with respect to the Steiner inellipse
X(62381) = pole of line {2, 19220} with respect to the Wallace hyperbola
X(62381) = pole of line {525, 599} with respect to the dual conic of circumcircle
X(62381) = pole of line {6, 525} with respect to the dual conic of orthocentroidal circle
X(62381) = pole of line {525, 15066} with respect to the dual conic of orthoptic circle of the Steiner Inellipse
X(62381) = pole of line {525, 41614} with respect to the dual conic of polar circle
X(62381) = pole of line {6, 525} with respect to the dual conic of Yff hyperbola
X(62381) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(6), X(18880)}}, {{A, B, C, X(67), X(3580)}}, {{A, B, C, X(525), X(41614)}}, {{A, B, C, X(5504), X(22151)}}, {{A, B, C, X(5505), X(41617)}}, {{A, B, C, X(5913), X(40347)}}, {{A, B, C, X(5971), X(18019)}}, {{A, B, C, X(6096), X(37784)}}, {{A, B, C, X(44569), X(60527)}}, {{A, B, C, X(57466), X(61198)}}
X(62381) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {69, 323, 524}, {141, 3580, 62376}, {141, 524, 3580}, {511, 5181, 32113}, {524, 11064, 6}, {3564, 15122, 11579}, {3580, 62382, 141}, {5972, 53777, 47455}, {9027, 19510, 125}, {22151, 28419, 11064}, {32114, 51360, 2393}
X(62382) lies on these lines: {2, 6}, {22, 61683}, {30, 49125}, {53, 44136}, {67, 58357}, {76, 60266}, {110, 16387}, {125, 8681}, {249, 15388}, {287, 43755}, {297, 3260}, {311, 53481}, {316, 37855}, {378, 1352}, {403, 511}, {427, 8263}, {441, 4558}, {525, 3267}, {542, 51394}, {858, 2393}, {895, 5159}, {1092, 34507}, {1236, 5523}, {1350, 44440}, {1444, 18642}, {1503, 2071}, {1531, 19924}, {2072, 14984}, {2892, 37929}, {2979, 16789}, {3098, 44458}, {3292, 32257}, {3564, 5622}, {3912, 62328}, {3964, 20208}, {5133, 29959}, {5207, 15014}, {5562, 40107}, {5972, 32220}, {6148, 40884}, {6247, 53050}, {6389, 9723}, {6390, 34897}, {6403, 45179}, {6623, 51212}, {6640, 8548}, {6723, 32127}, {6776, 47391}, {7505, 44492}, {8550, 9545}, {9019, 32113}, {9813, 61743}, {9925, 25738}, {10018, 44470}, {10169, 11443}, {10249, 15069}, {10602, 30771}, {11179, 49672}, {11442, 61737}, {11585, 15073}, {11645, 16163}, {12272, 23300}, {12379, 14982}, {14060, 51611}, {14516, 34118}, {15074, 37452}, {15107, 47449}, {15121, 30739}, {15131, 41743}, {15462, 52416}, {15526, 36212}, {15531, 26913}, {15559, 43130}, {15760, 23039}, {16386, 36201}, {16977, 41615}, {18537, 40330}, {18583, 61711}, {18911, 32621}, {19121, 58437}, {21243, 61667}, {22468, 36794}, {23061, 47558}, {23327, 30744}, {26869, 53019}, {27365, 61664}, {29181, 51998}, {32269, 37962}, {32284, 43817}, {33314, 45279}, {33878, 58885}, {34380, 44911}, {34777, 40317}, {34787, 37444}, {34828, 44180}, {35928, 60702}, {37077, 47354}, {37804, 41511}, {37990, 61676}, {42313, 57819}, {45921, 53575}, {52262, 61545}, {53022, 61690}, {54075, 56473}
X(62382) = midpoint of X(i) and X(j) for these {i,j}: {69, 22151}, {62376, 62381}
X(62382) = reflection of X(i) in X(j) for these {i,j}: {22151, 11064}, {3580, 62376}, {32220, 44102}, {37784, 62375}, {44102, 5972}, {5622, 10257}, {62376, 141}
X(62382) = inverse of X(20806) in MacBeath circumconic
X(62382) = isotomic conjugate of X(60133)
X(62382) = complement of X(37784)
X(62382) = anticomplement of X(62375)
X(62382) = perspector of circumconic {{A, B, C, X(99), X(305)}}
X(62382) = X(i)-isoconjugate-of-X(j) for these {i, j}: {19, 1177}, {31, 60133}, {512, 36095}, {661, 10423}, {923, 51823}, {1096, 18876}, {1973, 2373}, {1974, 37220}, {32676, 60040}
X(62382) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 60133}, {6, 1177}, {468, 60428}, {858, 8744}, {2482, 51823}, {5181, 6}, {5976, 52486}, {6337, 2373}, {6503, 18876}, {14357, 8791}, {14961, 468}, {15526, 60040}, {36830, 10423}, {38971, 2501}, {39054, 36095}, {61067, 25}, {62375, 62375}
X(62382) = X(i)-Ceva conjugate of X(j) for these {i, j}: {1236, 858}, {30786, 51253}, {37804, 6390}
X(62382) = X(i)-complementary conjugate of X(j) for these {i, j}: {661, 48317}, {2157, 39169}, {40347, 10}, {41521, 226}, {53895, 4369}
X(62382) = X(i)-cross conjugate of X(j) for these {i, j}: {5181, 69}, {14961, 858}
X(62382) = pole of line {2207, 2501} with respect to the polar circle
X(62382) = pole of line {6467, 32285} with respect to the Jerabek hyperbola
X(62382) = pole of line {2, 40347} with respect to the Kiepert hyperbola
X(62382) = pole of line {99, 250} with respect to the Kiepert parabola
X(62382) = pole of line {525, 20806} with respect to the MacBeath circumconic
X(62382) = pole of line {6563, 41009} with respect to the MacBeath inconic
X(62382) = pole of line {6, 1112} with respect to the Stammler hyperbola
X(62382) = pole of line {523, 1370} with respect to the Steiner circumellipse
X(62382) = pole of line {523, 1368} with respect to the Steiner inellipse
X(62382) = pole of line {2, 112} with respect to the Wallace hyperbola
X(62382) = pole of line {69, 525} with respect to the dual conic of circumcircle
X(62382) = pole of line {525, 20806} with respect to the dual conic of nine-point circle
X(62382) = pole of line {525, 3049} with respect to the dual conic of orthocentroidal circle
X(62382) = pole of line {394, 525} with respect to the dual conic of orthoptic circle of the Steiner Inellipse
X(62382) = pole of line {6, 525} with respect to the dual conic of polar circle
X(62382) = pole of line {14615, 57082} with respect to the dual conic of Brocard inellipse
X(62382) = pole of line {3265, 3926} with respect to the dual conic of Orthic inconic
X(62382) = pole of line {338, 2501} with respect to the dual conic of Stammler hyperbola
X(62382) = pole of line {525, 3049} with respect to the dual conic of Yff hyperbola
X(62382) = pole of line {115, 2489} with respect to the dual conic of Wallace hyperbola
X(62382) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(858)}}, {{A, B, C, X(6), X(525)}}, {{A, B, C, X(67), X(15116)}}, {{A, B, C, X(69), X(1236)}}, {{A, B, C, X(76), X(41614)}}, {{A, B, C, X(81), X(15413)}}, {{A, B, C, X(86), X(17172)}}, {{A, B, C, X(183), X(57819)}}, {{A, B, C, X(193), X(56579)}}, {{A, B, C, X(230), X(47138)}}, {{A, B, C, X(249), X(20806)}}, {{A, B, C, X(287), X(3580)}}, {{A, B, C, X(323), X(45792)}}, {{A, B, C, X(325), X(57829)}}, {{A, B, C, X(333), X(20884)}}, {{A, B, C, X(394), X(4143)}}, {{A, B, C, X(524), X(5181)}}, {{A, B, C, X(597), X(3521)}}, {{A, B, C, X(599), X(19510)}}, {{A, B, C, X(895), X(37784)}}, {{A, B, C, X(966), X(21017)}}, {{A, B, C, X(1184), X(14580)}}, {{A, B, C, X(1560), X(24855)}}, {{A, B, C, X(1992), X(34403)}}, {{A, B, C, X(2287), X(15416)}}, {{A, B, C, X(2303), X(18669)}}, {{A, B, C, X(2421), X(6393)}}, {{A, B, C, X(3231), X(42665)}}, {{A, B, C, X(5304), X(21459)}}, {{A, B, C, X(7735), X(52672)}}, {{A, B, C, X(13567), X(41603)}}, {{A, B, C, X(14376), X(39269)}}, {{A, B, C, X(14977), X(37778)}}, {{A, B, C, X(15066), X(42313)}}, {{A, B, C, X(15126), X(26958)}}, {{A, B, C, X(26206), X(31360)}}, {{A, B, C, X(34211), X(60053)}}, {{A, B, C, X(37643), X(42287)}}, {{A, B, C, X(40708), X(56430)}}, {{A, B, C, X(47296), X(60527)}}
X(62382) = barycentric product X(i)*X(j) for these (i, j): {69, 858}, {1236, 3}, {2393, 305}, {3265, 61181}, {3267, 61198}, {3926, 5523}, {4563, 47138}, {12827, 57829}, {14961, 76}, {17172, 306}, {17206, 21017}, {18669, 304}, {20806, 52512}, {20884, 63}, {21109, 4561}, {22151, 57476}, {30786, 5181}, {41603, 57800}, {42665, 670}, {44146, 51253}, {46592, 52617}, {52672, 6393}, {56579, 62310}, {59422, 6390}
X(62382) = barycentric quotient X(i)/X(j) for these (i, j): {2, 60133}, {3, 1177}, {69, 2373}, {110, 10423}, {304, 37220}, {305, 46140}, {325, 52486}, {394, 18876}, {524, 51823}, {525, 60040}, {662, 36095}, {858, 4}, {895, 10422}, {1236, 264}, {1370, 61489}, {1560, 60428}, {2393, 25}, {3266, 58078}, {3933, 46165}, {5181, 468}, {5523, 393}, {12827, 403}, {14580, 2207}, {14961, 6}, {15116, 37981}, {15126, 37197}, {17172, 27}, {18669, 19}, {19510, 5094}, {20806, 52513}, {20884, 92}, {21017, 1826}, {21109, 7649}, {22151, 60002}, {34158, 32740}, {36212, 36823}, {41603, 235}, {42665, 512}, {46592, 32713}, {47138, 2501}, {47426, 44102}, {51253, 895}, {52512, 43678}, {52672, 6531}, {56579, 2374}, {57476, 46105}, {57485, 8753}, {59422, 17983}, {60499, 8749}, {61181, 107}, {61198, 112}, {61454, 32741}, {61456, 34207}, {62310, 56685}
X(62382) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 37784, 62375}, {2, 69, 41614}, {6, 141, 26156}, {69, 28408, 6}, {69, 28708, 193}, {141, 3631, 59778}, {141, 524, 62376}, {141, 54347, 2}, {141, 599, 37636}, {141, 62381, 3580}, {394, 11064, 40112}, {394, 599, 69}, {427, 8263, 11188}, {524, 11064, 22151}, {524, 62375, 37784}, {2063, 41614, 20806}, {3564, 10257, 5622}, {3619, 41617, 47296}, {5181, 19510, 858}, {15526, 36212, 62338}, {33314, 53350, 45279}, {62376, 62381, 524}
X(62383) lies on these lines: {2, 17747}, {3, 142}, {4, 21258}, {6, 7}, {9, 3739}, {40, 6706}, {45, 51052}, {46, 24774}, {55, 30949}, {75, 50995}, {85, 27000}, {86, 14953}, {101, 57521}, {116, 381}, {141, 2550}, {144, 17277}, {220, 17682}, {238, 4312}, {277, 4295}, {390, 4648}, {518, 4361}, {528, 17313}, {910, 40719}, {954, 5132}, {958, 17050}, {999, 17761}, {1376, 20335}, {1418, 42309}, {1478, 4904}, {1836, 51400}, {1890, 37396}, {2082, 4059}, {2099, 9317}, {2170, 7223}, {3207, 4209}, {3243, 4852}, {3295, 17758}, {3434, 51384}, {3616, 59607}, {3662, 20172}, {3671, 52542}, {3817, 62388}, {3826, 17327}, {3946, 5542}, {4292, 24181}, {4335, 45223}, {4429, 38185}, {4459, 60910}, {4513, 20244}, {4649, 59372}, {4851, 5853}, {4916, 12630}, {5088, 34522}, {5223, 49483}, {5263, 59412}, {5603, 17044}, {5698, 34824}, {5710, 26978}, {5737, 56509}, {6172, 49727}, {6173, 16503}, {6284, 26101}, {6666, 61344}, {7225, 9454}, {7228, 51144}, {7232, 24699}, {7770, 24190}, {7991, 59615}, {10431, 45226}, {12047, 20269}, {12513, 20257}, {15970, 29181}, {16371, 25532}, {16466, 24790}, {16593, 17265}, {16777, 27475}, {16885, 60960}, {17045, 38053}, {17067, 30424}, {17095, 27183}, {17220, 25878}, {17234, 20533}, {17239, 38200}, {17296, 49460}, {17300, 20162}, {17302, 20131}, {17306, 38052}, {17318, 51058}, {17321, 20135}, {17349, 20059}, {17369, 18230}, {17579, 26140}, {17605, 30742}, {17675, 24045}, {18166, 29775}, {18634, 38150}, {20179, 48629}, {20195, 25498}, {20328, 28174}, {20347, 24596}, {21239, 42356}, {21255, 32941}, {23151, 24588}, {24352, 40131}, {24393, 28634}, {24784, 37692}, {25521, 37499}, {27384, 51418}, {28639, 38316}, {31657, 37474}, {37510, 60922}, {39542, 52826}, {42871, 49472}, {46922, 59375}, {47357, 49738}, {50081, 51102}, {50098, 50996}, {50112, 51099}, {50128, 50997}, {52511, 60955}, {57537, 57792}
X(62383) = midpoint of X(i) and X(j) for these {i,j}: {7, 5819}
X(62383) = complement of X(41325)
X(62383) = perspector of circumconic {{A, B, C, X(927), X(43190)}}
X(62383) = X(i)-Ceva conjugate of X(j) for these {i, j}: {9057, 514}
X(62383) = pole of line {514, 8638} with respect to the circumcircle
X(62383) = pole of line {21185, 43042} with respect to the incircle
X(62383) = pole of line {4184, 42316} with respect to the Stammler hyperbola
X(62383) = pole of line {676, 4025} with respect to the Steiner inellipse
X(62383) = pole of line {29616, 33297} with respect to the Wallace hyperbola
X(62383) = pole of line {6, 516} with respect to the dual conic of Yff parabola
X(62383) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(14377), X(56783)}}, {{A, B, C, X(15320), X(55937)}}, {{A, B, C, X(17747), X(59259)}}, {{A, B, C, X(39063), X(57792)}}, {{A, B, C, X(56900), X(57537)}}
X(62383) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {7, 37800, 39063}, {7, 379, 5781}, {7, 4000, 51150}, {7, 51190, 17365}, {7, 5819, 5845}, {7, 5838, 4644}, {7, 673, 6}, {142, 1001, 15668}, {379, 5228, 5792}, {1001, 11495, 8053}, {2140, 17729, 55161}, {4209, 55082, 3207}, {14377, 55161, 17729}, {17729, 55161, 3}
X(62384) lies on these lines: {6, 523}, {53, 55275}, {115, 127}, {183, 33294}, {187, 18556}, {216, 2485}, {525, 2549}, {574, 5664}, {1632, 60504}, {2165, 34212}, {2394, 43448}, {2501, 53266}, {3018, 60510}, {3265, 7778}, {5254, 5489}, {6587, 37637}, {7610, 44552}, {7735, 53383}, {8704, 22682}, {9479, 39232}, {14566, 43620}, {14977, 52450}, {23881, 42554}, {42733, 53419}, {53418, 58346}
X(62385) lies on these lines: {1, 7}, {151, 52160}, {1434, 9943}, {1490, 36854}, {1764, 5011}, {1999, 18663}, {5074, 10478}, {5144, 10882}, {5199, 18229}, {6996, 43065}, {10429, 10432}, {30806, 36002}
X(62386) lies on these lines: {1, 7}, {22, 54070}, {85, 11496}, {242, 405}, {514, 40863}, {664, 6001}, {927, 1295}, {1305, 2717}, {1441, 6912}, {1465, 6996}, {1730, 3101}, {3732, 51376}, {4872, 5842}, {5074, 40677}, {5144, 7520}, {9312, 12705}, {10310, 40702}, {11112, 41007}, {13397, 53183}, {56078, 56943}
X(62387) lies on these lines: {6, 7}, {219, 36101}, {934, 22144}, {1456, 2836}, {2002, 16554}, {2801, 3100}, {2876, 32735}, {3002, 32624}, {3160, 22131}, {17100, 44717}, {22122, 34028}, {26932, 37659}, {27509, 37781}, {39470, 57167}
X(62388) lies on these lines: {2, 7}, {8, 59610}, {103, 1541}, {116, 515}, {141, 20103}, {200, 53996}, {279, 23058}, {348, 41006}, {499, 24181}, {516, 6712}, {519, 17044}, {522, 676}, {728, 28756}, {760, 3812}, {910, 61673}, {1125, 21258}, {1146, 1323}, {1210, 20269}, {1565, 2391}, {1861, 36122}, {2348, 31192}, {3008, 23972}, {3634, 6706}, {3693, 16578}, {3817, 62383}, {3946, 11019}, {4682, 13405}, {4904, 44675}, {5074, 28194}, {5179, 31273}, {5199, 40483}, {5845, 53579}, {5853, 50441}, {6684, 34847}, {6745, 36956}, {8727, 21239}, {10481, 46835}, {11231, 20328}, {13411, 24784}, {14377, 18483}, {15325, 40555}, {17046, 57284}, {17062, 19868}, {17078, 31640}, {17355, 25355}, {17729, 28150}, {21314, 42048}, {24856, 36620}, {24982, 27006}, {26001, 43035}, {29607, 39353}, {34050, 57440}, {37780, 40510}, {38326, 40536}, {58466, 62398}
X(62388) = midpoint of X(i) and X(j) for these {i,j}: {103, 1541}, {116, 51775}, {1146, 1323}, {1565, 8074}, {3008, 35094}, {9436, 40869}, {34050, 57440}
X(62388) = reflection of X(i) in X(j) for these {i,j}: {5199, 40483}
X(62388) = inverse of X(20059) in Steiner circumellipse
X(62388) = inverse of X(7) in Steiner inellipse
X(62388) = complement of X(40869)
X(62388) = perspector of circumconic {{A, B, C, X(664), X(10405)}}
X(62388) = X(i)-Ceva conjugate of X(j) for these {i, j}: {2398, 918}
X(62388) = X(i)-complementary conjugate of X(j) for these {i, j}: {56, 39063}, {57, 118}, {103, 3452}, {604, 23972}, {677, 20317}, {911, 9}, {1815, 34823}, {2424, 26932}, {18025, 21244}, {24016, 4885}, {32668, 522}, {36039, 4521}, {36101, 1329}, {36122, 41883}, {43736, 141}, {52156, 2887}, {52213, 120}, {60581, 21252}
X(62388) = pole of line {1699, 3676} with respect to the incircle
X(62388) = pole of line {1376, 4521} with respect to the Spieker circle
X(62388) = pole of line {522, 20059} with respect to the Steiner circumellipse
X(62388) = pole of line {7, 522} with respect to the Steiner inellipse
X(62388) = pole of line {14837, 46835} with respect to the dual conic of DeLongchamps circle
X(62388) = pole of line {1, 1146} with respect to the dual conic of Yff parabola
X(62388) = pole of line {21044, 55285} with respect to the dual conic of Wallace hyperbola
X(62388) = intersection, other than A, B, C, of circumconics {{A, B, C, X(7), X(36956)}}, {{A, B, C, X(9), X(40510)}}, {{A, B, C, X(144), X(522)}}, {{A, B, C, X(1025), X(56718)}}, {{A, B, C, X(1275), X(20059)}}, {{A, B, C, X(6745), X(45293)}}, {{A, B, C, X(7658), X(38254)}}, {{A, B, C, X(40869), X(52156)}}
X(62388) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 9436, 40869}, {116, 51775, 515}, {1210, 20269, 52542}, {1565, 8074, 2391}, {9436, 40869, 527}
X(62389) lies on these lines: {7, 99}, {8, 21}, {20, 25650}, {643, 3241}, {962, 56833}, {3161, 7259}, {4234, 35578}, {5550, 52360}, {5748, 7424}, {17558, 25446}, {27690, 57287}, {56951, 59387}
X(62390) lies on these lines: {7, 190}, {9, 4437}, {37, 3589}, {44, 49783}, {335, 17339}, {346, 673}, {528, 3685}, {545, 41310}, {668, 3039}, {918, 3669}, {1001, 27549}, {1016, 5854}, {1086, 3729}, {1279, 4899}, {3912, 5845}, {4078, 4432}, {4370, 4795}, {4473, 17379}, {4568, 40534}, {6354, 30568}, {7227, 17357}, {14947, 36798}, {17280, 26582}, {17354, 24349}, {17359, 25357}, {26007, 42720}, {26685, 32029}, {27191, 31995}, {38314, 41138}, {43736, 56076}
X(62390) = pole of line {659, 1376} with respect to the Steiner inellipse
X(62390) = pole of line {918, 17353} with respect to the dual conic of anticomplementary circle
X(62390) = pole of line {7, 918} with respect to the dual conic of incircle
X(62390) = pole of line {650, 42720} with respect to the dual conic of Feuerbach hyperbola
X(62390) = pole of line {3306, 4453} with respect to the dual conic of Suppa-Cucoanes circle
X(62390) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4076), X(16593)}}, {{A, B, C, X(35160), X(39714)}}, {{A, B, C, X(36807), X(48070)}}, {{A, B, C, X(39979), X(43760)}}
X(62390) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {190, 344, 16593}, {190, 36807, 7}, {3161, 52157, 190}, {17755, 25101, 4422}
X(62391) lies on these lines: {7, 8}, {78, 20765}, {200, 394}, {268, 271}, {318, 48878}, {343, 4847}, {391, 62326}, {521, 6332}, {914, 2968}, {3717, 23983}, {5231, 37638}, {5423, 44189}, {5562, 34790}, {6745, 11064}
X(62392) lies on these lines: {1, 26806}, {2, 968}, {4, 29327}, {7, 145}, {8, 726}, {10, 9791}, {100, 1284}, {149, 5211}, {190, 28530}, {192, 2550}, {238, 17764}, {239, 516}, {256, 4642}, {319, 49468}, {320, 28581}, {329, 59295}, {335, 740}, {497, 17490}, {518, 4440}, {519, 32857}, {522, 17950}, {528, 32922}, {536, 32850}, {537, 49707}, {752, 4716}, {894, 3755}, {899, 17777}, {962, 20036}, {1279, 37756}, {1458, 38460}, {1463, 3880}, {1469, 14923}, {1654, 3696}, {1757, 2796}, {1770, 20077}, {1916, 5992}, {2113, 39362}, {2325, 5296}, {2475, 56291}, {3187, 20101}, {3210, 3434}, {3242, 4398}, {3416, 49502}, {3474, 37683}, {3617, 3717}, {3622, 15839}, {3662, 3886}, {3706, 33068}, {3744, 19796}, {3751, 31300}, {3782, 3996}, {3823, 17264}, {3836, 4693}, {3883, 17117}, {3888, 35104}, {3891, 49719}, {3896, 17778}, {3931, 26051}, {3980, 29837}, {4026, 28604}, {4080, 52925}, {4294, 19851}, {4295, 20018}, {4307, 4393}, {4312, 17364}, {4331, 12649}, {4334, 36846}, {4335, 19860}, {4349, 29584}, {4356, 16826}, {4358, 26073}, {4365, 32948}, {4388, 32860}, {4392, 21283}, {4402, 30332}, {4427, 33139}, {4429, 5695}, {4514, 42051}, {4649, 4743}, {4651, 33100}, {4655, 49459}, {4685, 33099}, {4695, 36926}, {4732, 24697}, {4734, 26098}, {4753, 28546}, {4772, 39581}, {4780, 20090}, {4862, 49451}, {4899, 17132}, {4970, 33109}, {5014, 50106}, {5260, 45705}, {5263, 17302}, {5524, 21093}, {5686, 20073}, {5698, 17349}, {5846, 17160}, {5847, 20016}, {5880, 17300}, {5905, 20012}, {7321, 49478}, {9802, 62401}, {10030, 52164}, {10528, 26125}, {12053, 30037}, {16610, 26139}, {16704, 19642}, {16706, 49484}, {17067, 46934}, {17135, 26840}, {17147, 33110}, {17151, 33869}, {17163, 33083}, {17244, 38052}, {17276, 49450}, {17315, 49461}, {17316, 59412}, {17324, 19868}, {17350, 24280}, {17483, 20011}, {17484, 19998}, {17593, 21242}, {17766, 50015}, {17767, 49712}, {17768, 20072}, {17770, 50016}, {17784, 30699}, {17869, 26178}, {17889, 29839}, {19785, 29838}, {19789, 20075}, {20045, 20095}, {21282, 32842}, {21949, 33116}, {24364, 59512}, {24821, 49697}, {24836, 44669}, {25269, 27549}, {25903, 58327}, {26015, 62300}, {26109, 37593}, {28508, 50018}, {28522, 32847}, {28526, 49772}, {28542, 49693}, {28582, 49698}, {29575, 51100}, {29586, 50302}, {29591, 32784}, {29615, 49630}, {29626, 38204}, {32845, 33136}, {32865, 32934}, {32926, 34612}, {32941, 33149}, {32945, 33145}, {32950, 37653}, {34772, 42289}, {37652, 44447}, {44419, 55095}, {48643, 60714}, {49466, 53594}, {50086, 50308}, {50281, 50301}, {50298, 60710}
X(62392) = reflection of X(i) in X(j) for these {i,j}: {24821, 49697}, {3685, 1738}, {4645, 24715}, {4693, 3836}, {49704, 32922}, {6542, 4645}
X(62392) = anticomplement of X(3685)
X(62392) = X(i)-Dao conjugate of X(j) for these {i, j}: {3685, 3685}
X(62392) = X(i)-Ceva conjugate of X(j) for these {i, j}: {7233, 2}
X(62392) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {7, 20554}, {56, 17794}, {57, 20345}, {291, 3436}, {292, 329}, {295, 52366}, {335, 21286}, {604, 33888}, {741, 3869}, {813, 4462}, {875, 39351}, {876, 33650}, {1397, 30667}, {1402, 39367}, {1911, 144}, {1922, 3177}, {2196, 56943}, {2311, 18750}, {3572, 37781}, {4876, 54113}, {7175, 25332}, {7233, 6327}, {14598, 21218}, {18268, 63}, {34067, 4468}, {37128, 20245}, {51858, 30695}, {51866, 30807}, {52205, 56883}, {57181, 39362}
X(62392) = pole of line {29324, 40950} with respect to the polar circle
X(62392) = pole of line {226, 3676} with respect to the Steiner circumellipse
X(62392) = pole of line {28846, 58463} with respect to the Steiner inellipse
X(62392) = pole of line {7, 522} with respect to the dual conic of Spieker circle
X(62392) = pole of line {4384, 4862} with respect to the dual conic of Yff parabola
X(62392) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1916), X(10029)}}, {{A, B, C, X(3551), X(9505)}}, {{A, B, C, X(3879), X(4076)}}, {{A, B, C, X(4373), X(56102)}}, {{A, B, C, X(24378), X(27818)}}
X(62392) = barycentric product X(i)*X(j) for these (i, j): {10, 24378}
X(62392) = barycentric quotient X(i)/X(j) for these (i, j): {24378, 86}
X(62392) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {8, 24248, 6646}, {100, 37759, 37764}, {100, 4442, 37759}, {149, 17495, 5211}, {528, 32922, 49704}, {740, 24715, 4645}, {740, 4645, 6542}, {1738, 28580, 3685}, {1738, 3685, 2}, {3210, 3434, 29840}, {3696, 24723, 1654}, {3875, 50289, 145}, {3896, 20292, 17778}, {4312, 49495, 17364}, {4429, 5695, 17280}, {4660, 49474, 8}, {5880, 49470, 17300}, {17135, 33102, 26840}, {19998, 44006, 17484}, {32860, 33094, 4388}
X(62393) lies on these lines: {1, 1324}, {8, 20}, {10, 60448}, {57, 49487}, {522, 4498}, {976, 1697}, {986, 8192}, {1046, 16980}, {1706, 36568}, {1710, 37710}, {1726, 3679}, {1763, 3465}, {1785, 7713}, {1829, 5255}, {2222, 38882}, {2270, 40968}, {3220, 45269}, {3576, 54090}, {3579, 35455}, {3877, 52092}, {4362, 39596}, {5176, 21368}, {6211, 6735}, {16560, 40663}, {21370, 29673}, {32778, 62330}
X(62394) lies on these lines: {1, 2}, {341, 4848}, {516, 36926}, {517, 62297}, {1997, 7962}, {2899, 7991}, {3030, 3880}, {3596, 39126}, {3667, 4391}, {3717, 40663}, {4358, 51433}, {4723, 4899}, {5657, 56078}, {6762, 42020}, {11362, 46937}, {17777, 28228}, {24391, 44720}, {30568, 59417}, {43174, 56311}
X(62395) lies on these lines: {3, 8}, {35, 3065}, {55, 45764}, {149, 37251}, {1470, 34748}, {1484, 45976}, {2771, 35000}, {2802, 62318}, {3754, 12737}, {3925, 57298}, {4995, 10058}, {5055, 39692}, {5531, 26285}, {5563, 13143}, {6264, 37535}, {6326, 11849}, {6690, 38752}, {6915, 61601}, {7993, 32612}, {8069, 53616}, {10526, 38756}, {11698, 13743}, {12738, 12937}, {13205, 22836}, {13621, 45767}, {14882, 41689}, {18516, 38755}, {21669, 61605}, {22935, 37621}, {29137, 53873}, {37820, 51517}
X(62395) = reflection of X(i) in X(j) for these {i,j}: {35451, 17100}
X(62395) = inverse of X(61524) in circumcircle
X(62395) = inverse of X(8) in Stammler circle
X(62395) = X(i)-vertex conjugate of X(j) for these {i, j}: {900, 61524}
X(62395) = pole of line {900, 61524} with respect to the circumcircle
X(62395) = pole of line {8, 900} with respect to the Stammler circle
X(62395) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {100, 104, 61524}, {952, 17100, 35451}, {12331, 12773, 8}, {17100, 35451, 3}
X(62396) lies on these lines: {8, 115}, {45, 1213}, {145, 62322}, {148, 62400}, {3616, 23903}, {3813, 36637}, {3832, 32431}, {4058, 20653}, {10026, 20053}, {17058, 62403}, {17316, 31031}, {19877, 51586}, {20050, 53426}, {23947, 29627}, {31644, 36223}
X(62397) lies on these lines: {2, 62329}, {8, 523}, {318, 18808}, {525, 4644}, {643, 4427}, {3178, 4064}, {3661, 14977}, {3758, 53374}, {4086, 6757}, {4996, 46616}, {5222, 18311}, {5749, 45801}, {17360, 53378}, {42005, 52356}
X(62398) lies on these lines: {1, 2}, {7, 59579}, {9, 21255}, {45, 50092}, {141, 6666}, {142, 4363}, {144, 15828}, {190, 4887}, {226, 24796}, {241, 24036}, {344, 3663}, {345, 24175}, {346, 4859}, {514, 4521}, {515, 19512}, {516, 3836}, {524, 6687}, {527, 3834}, {536, 17067}, {599, 3707}, {742, 4698}, {942, 39589}, {1001, 21529}, {1086, 2325}, {1266, 17264}, {1376, 52015}, {1445, 59682}, {1574, 4515}, {1738, 4693}, {1743, 4869}, {2223, 44304}, {2321, 17119}, {2345, 20195}, {3161, 4862}, {3452, 34847}, {3618, 49783}, {3628, 29331}, {3662, 25101}, {3664, 3758}, {3672, 4098}, {3673, 18743}, {3686, 17231}, {3717, 24841}, {3739, 58433}, {3752, 3991}, {3763, 5257}, {3772, 21096}, {3817, 7402}, {3823, 5853}, {3848, 58628}, {3879, 17241}, {3911, 36954}, {3934, 6706}, {3943, 28313}, {3946, 17243}, {3950, 4000}, {3973, 21296}, {3975, 30866}, {3986, 17306}, {4021, 16706}, {4029, 17301}, {4035, 37679}, {4072, 17151}, {4078, 4353}, {4297, 7397}, {4357, 17263}, {4358, 20432}, {4395, 17133}, {4405, 50084}, {4416, 17232}, {4431, 17268}, {4465, 19593}, {4473, 4480}, {4488, 4902}, {4643, 60986}, {4667, 17313}, {4675, 50115}, {4687, 27487}, {4700, 17374}, {4708, 20582}, {4758, 49738}, {4851, 4856}, {4896, 50127}, {4909, 17317}, {4967, 17285}, {4982, 50125}, {4997, 6549}, {5248, 21514}, {5249, 41242}, {5316, 30811}, {5745, 18214}, {5750, 17245}, {5847, 31289}, {5850, 49676}, {6173, 54389}, {6554, 30827}, {6692, 21258}, {6996, 28164}, {6999, 28158}, {7232, 60942}, {7377, 12571}, {10171, 30825}, {11814, 30837}, {12436, 37326}, {12512, 36698}, {12572, 30810}, {16594, 30823}, {16814, 48632}, {17060, 24685}, {17227, 50093}, {17258, 31333}, {17259, 61001}, {17272, 18230}, {17280, 24199}, {17290, 41313}, {17296, 37650}, {17298, 26685}, {17345, 61000}, {17351, 60980}, {17354, 50116}, {17358, 27147}, {17359, 34824}, {17381, 49754}, {17398, 49756}, {17675, 30826}, {17776, 24177}, {17789, 30829}, {17861, 20946}, {18139, 41241}, {18250, 30847}, {18840, 56226}, {19815, 23537}, {20337, 30860}, {21542, 25524}, {21629, 43151}, {24170, 33116}, {24192, 32851}, {24209, 37788}, {24231, 24821}, {24778, 27514}, {25093, 44307}, {25351, 28580}, {25440, 37272}, {25498, 50013}, {25568, 59686}, {25590, 60996}, {25957, 40998}, {27384, 59725}, {27475, 49479}, {27484, 49504}, {28526, 53600}, {28639, 51126}, {30818, 49757}, {30819, 43040}, {31647, 62297}, {32935, 43180}, {33144, 59732}, {35094, 35111}, {37075, 48863}, {37169, 48835}, {37269, 49553}, {38059, 50295}, {38186, 49529}, {38204, 50314}, {39564, 50394}, {42697, 50118}, {47355, 49752}, {48932, 58441}, {49491, 51057}, {49536, 59405}, {58466, 62388}
X(62398) = midpoint of X(i) and X(j) for these {i,j}: {2, 41141}, {10, 49768}, {141, 49775}, {190, 4887}, {239, 49765}, {1086, 2325}, {1125, 49769}, {3008, 3912}, {3686, 49776}, {3834, 4422}, {4700, 17374}, {6542, 50019}, {35094, 40869}, {49764, 50022}, {49766, 50023}
X(62398) = reflection of X(i) in X(j) for these {i,j}: {10529, 34747}, {17067, 40480}
X(62398) = inverse of X(3621) in Steiner circumellipse
X(62398) = inverse of X(8) in Steiner inellipse
X(62398) = complement of X(3008)
X(62398) = perspector of circumconic {{A, B, C, X(190), X(4373)}}
X(62398) = X(i)-Ceva conjugate of X(j) for these {i, j}: {53337, 918}
X(62398) = X(i)-complementary conjugate of X(j) for these {i, j}: {6, 40609}, {41, 35111}, {513, 5519}, {667, 61074}, {1280, 141}, {1477, 142}, {1810, 18589}, {3433, 56796}, {6078, 513}, {35160, 17046}, {35355, 116}, {36807, 2887}, {37626, 17059}, {43760, 2886}, {56643, 17060}
X(62398) = pole of line {6546, 31197} with respect to the 1st Yff-Moses hyperbola
X(62398) = pole of line {4057, 36641} with respect to the circumcircle
X(62398) = pole of line {3667, 10443} with respect to the excircles-radical circle
X(62398) = pole of line {3667, 4862} with respect to the incircle
X(62398) = pole of line {23305, 44316} with respect to the nine-point circle
X(62398) = pole of line {3667, 53583} with respect to the orthoptic circle of the Steiner Inellipse
X(62398) = pole of line {9, 3667} with respect to the Spieker circle
X(62398) = pole of line {3057, 36639} with respect to the Feuerbach hyperbola
X(62398) = pole of line {1213, 17058} with respect to the Kiepert hyperbola
X(62398) = pole of line {514, 3621} with respect to the Steiner circumellipse
X(62398) = pole of line {8, 514} with respect to the Steiner inellipse
X(62398) = pole of line {190, 4962} with respect to the Yff parabola
X(62398) = pole of line {86, 31191} with respect to the Wallace hyperbola
X(62398) = pole of line {4025, 44416} with respect to the dual conic of anticomplementary circle
X(62398) = pole of line {3239, 3772} with respect to the dual conic of DeLongchamps circle
X(62398) = pole of line {3239, 6545} with respect to the dual conic of incircle
X(62398) = pole of line {3239, 51780} with respect to the dual conic of Longuet-Higgins circle
X(62398) = pole of line {2, 1280} with respect to the dual conic of Yff parabola
X(62398) = pole of line {3120, 14321} with respect to the dual conic of Wallace hyperbola
X(62398) = pole of line {3239, 21204} with respect to the dual conic of Suppa-Cucoanes circle
X(62398) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(4864)}}, {{A, B, C, X(2), X(43948)}}, {{A, B, C, X(7), X(31189)}}, {{A, B, C, X(8), X(36954)}}, {{A, B, C, X(75), X(31183)}}, {{A, B, C, X(86), X(31191)}}, {{A, B, C, X(145), X(514)}}, {{A, B, C, X(310), X(31199)}}, {{A, B, C, X(335), X(29607)}}, {{A, B, C, X(596), X(16020)}}, {{A, B, C, X(1016), X(3621)}}, {{A, B, C, X(1268), X(31211)}}, {{A, B, C, X(3008), X(36807)}}, {{A, B, C, X(3617), X(18840)}}, {{A, B, C, X(3911), X(20042)}}, {{A, B, C, X(4358), X(20058)}}, {{A, B, C, X(4521), X(15519)}}, {{A, B, C, X(6384), X(31200)}}, {{A, B, C, X(6630), X(20014)}}, {{A, B, C, X(7081), X(27831)}}, {{A, B, C, X(16834), X(52209)}}, {{A, B, C, X(20049), X(35168)}}, {{A, B, C, X(29572), X(40098)}}, {{A, B, C, X(45677), X(52907)}}
X(62398) = barycentric product X(i)*X(j) for these (i, j): {4864, 75}
X(62398) = barycentric quotient X(i)/X(j) for these (i, j): {4864, 1}
X(62398) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 2, 31191}, {1, 29600, 29606}, {1, 29627, 29600}, {2, 10, 31211}, {2, 10453, 31200}, {2, 145, 31189}, {2, 17135, 31199}, {2, 17230, 29628}, {2, 17244, 17023}, {2, 17266, 3912}, {2, 17292, 24603}, {2, 29569, 29630}, {2, 29571, 1125}, {2, 29572, 17367}, {2, 29579, 4384}, {2, 29587, 16815}, {2, 29596, 29604}, {2, 29599, 17397}, {2, 29604, 3634}, {2, 29611, 16832}, {2, 29627, 1}, {2, 29629, 29596}, {2, 30813, 11019}, {2, 30821, 3741}, {2, 30822, 3840}, {2, 30833, 8}, {2, 3912, 3008}, {2, 5308, 29598}, {2, 6542, 29607}, {2, 8, 31183}, {8, 31145, 19877}, {8, 3632, 51068}, {8, 60374, 60421}, {9, 21255, 53598}, {9, 53665, 21255}, {10, 49458, 3626}, {10, 49768, 519}, {10, 551, 36479}, {142, 17279, 17355}, {239, 3912, 49765}, {344, 17282, 3663}, {344, 3663, 59585}, {346, 4859, 53594}, {519, 34747, 10529}, {536, 40480, 17067}, {1086, 2325, 17132}, {1125, 3621, 20050}, {1125, 4678, 53620}, {3008, 49765, 239}, {3008, 50019, 41140}, {3617, 3621, 51093}, {3617, 3625, 56797}, {3617, 3636, 9780}, {3624, 29815, 26047}, {3625, 4668, 3621}, {3626, 34595, 3617}, {3626, 53614, 20014}, {3834, 4422, 527}, {3912, 17266, 41141}, {3912, 29607, 50019}, {3912, 41140, 6542}, {3912, 49770, 17310}, {4357, 17263, 25072}, {4384, 29579, 29594}, {4393, 29582, 29601}, {4678, 46933, 38098}, {4701, 53619, 31145}, {5222, 29573, 3244}, {5297, 51615, 28257}, {5308, 29598, 551}, {16831, 16832, 24331}, {16832, 17284, 29611}, {16832, 29611, 10}, {16833, 29616, 3625}, {17014, 29602, 51071}, {17020, 29605, 29627}, {17230, 29628, 50095}, {17231, 17337, 3686}, {17232, 17338, 4416}, {17234, 17341, 17353}, {17234, 17353, 3664}, {17241, 17352, 3879}, {17243, 17356, 3946}, {17245, 17357, 5750}, {17263, 17283, 4357}, {17264, 27191, 1266}, {17265, 17279, 142}, {17267, 17278, 2321}, {17310, 29590, 49770}, {17367, 29572, 29574}, {20053, 56798, 52907}, {20582, 31285, 4708}, {21267, 31145, 20053}, {29632, 60423, 6745}, {31243, 41310, 1086}
X(62399) lies on these lines: {8, 514}, {85, 4391}, {190, 644}, {318, 53150}, {522, 4454}, {824, 48304}, {905, 26690}, {2345, 21133}, {3239, 29627}, {4025, 5222}, {4384, 53362}, {4444, 52085}, {4560, 40403}, {4779, 30573}, {5749, 21202}, {6332, 56937}, {7192, 24632}, {7658, 31189}, {7985, 30519}, {17316, 25259}, {18821, 35158}, {21296, 23730}, {28734, 47796}, {28840, 50215}, {28898, 49499}, {31995, 42462}, {42697, 60479}, {54019, 60902}, {60480, 60481}
X(62400) lies on these lines: {2, 62322}, {7, 21}, {8, 99}, {145, 6629}, {148, 62396}, {191, 17136}, {261, 31995}, {329, 40592}, {543, 23942}, {662, 6172}, {1019, 3730}, {1414, 3160}, {1509, 38314}, {1931, 5222}, {2185, 28610}, {3177, 4560}, {3241, 32004}, {4299, 56984}, {4393, 18206}, {4419, 16702}, {4488, 27958}, {4616, 36888}, {4622, 36887}, {4921, 35935}, {5051, 59538}, {5267, 20347}, {5296, 59631}, {5550, 32014}, {5744, 24624}, {6626, 9780}, {11037, 37029}, {14588, 36223}, {14828, 17574}, {14953, 55868}, {16887, 17539}, {17151, 27368}, {17190, 20078}, {17343, 45017}, {17731, 20050}, {18600, 52680}, {25278, 55243}, {27040, 59625}, {29579, 31059}, {36521, 50276}, {46707, 52695}, {50215, 59634}
X(62400) = inverse of X(8) in Wallace hyperbola
X(62400) = anticomplement of X(62322)
X(62400) = X(i)-Dao conjugate of X(j) for these {i, j}: {62322, 62322}
X(62400) = pole of line {8, 12943} with respect to the Wallace hyperbola
X(62400) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(16133)}}, {{A, B, C, X(2), X(41807)}}, {{A, B, C, X(7), X(35141)}}, {{A, B, C, X(8), X(17768)}}, {{A, B, C, X(56), X(28471)}}, {{A, B, C, X(3649), X(5558)}}, {{A, B, C, X(7677), X(15446)}}, {{A, B, C, X(8543), X(56027)}}, {{A, B, C, X(36588), X(41804)}}
X(62400) = barycentric product X(i)*X(j) for these (i, j): {60942, 86}
X(62400) = barycentric quotient X(i)/X(j) for these (i, j): {60942, 10}
X(62400) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {21, 1434, 17201}, {1434, 17201, 17169}
X(62401) lies on these lines: {1, 2}, {513, 4922}, {517, 50002}, {518, 41683}, {740, 17460}, {960, 49981}, {1284, 1317}, {1320, 32922}, {1757, 9457}, {2802, 17495}, {3701, 45219}, {3877, 49447}, {3880, 4706}, {3898, 3995}, {3899, 20068}, {3902, 49468}, {4080, 61476}, {5919, 49462}, {6224, 49704}, {9263, 20072}, {9802, 62392}
X(62402) lies on these lines: {2, 46017}, {3, 77}, {7, 8}, {46, 269}, {57, 394}, {59, 1155}, {222, 22123}, {226, 343}, {241, 2245}, {273, 10446}, {279, 51497}, {296, 31637}, {347, 14110}, {407, 5929}, {511, 1876}, {517, 22464}, {521, 4025}, {651, 2182}, {653, 1944}, {908, 21452}, {912, 52392}, {914, 51368}, {934, 2745}, {942, 5562}, {1092, 37582}, {1214, 56553}, {1352, 1892}, {1425, 37613}, {1426, 10441}, {1440, 6890}, {1442, 2646}, {1445, 14524}, {1813, 6510}, {1875, 17139}, {1893, 48902}, {2252, 3942}, {2262, 37800}, {3101, 34035}, {3664, 13750}, {3911, 11064}, {3912, 23983}, {4341, 59317}, {4511, 14203}, {4605, 29069}, {5122, 51394}, {5219, 37638}, {5224, 53821}, {5435, 37669}, {5719, 44683}, {5932, 6836}, {6001, 36918}, {6505, 7011}, {6917, 10400}, {7289, 19350}, {7352, 41004}, {7386, 10360}, {8807, 37185}, {9119, 26540}, {10374, 10431}, {15803, 35602}, {16091, 56869}, {17080, 46330}, {18607, 40152}, {20245, 57810}, {20744, 52610}, {22097, 37755}, {23101, 36279}, {24611, 34042}, {28739, 43216}, {33645, 59813}, {33949, 53818}, {36589, 44663}, {37374, 51364}, {40576, 41339}, {41673, 59817}, {45919, 50336}, {53997, 55119}
X(62402) = anticomplement of X(62326)
X(62402) = perspector of circumconic {{A, B, C, X(348), X(4554)}}
X(62402) = X(i)-isoconjugate-of-X(j) for these {i, j}: {4, 2342}, {19, 52663}, {25, 51565}, {33, 104}, {41, 16082}, {55, 36123}, {281, 909}, {318, 34858}, {522, 14776}, {607, 34234}, {663, 1309}, {1096, 1809}, {1172, 2250}, {1783, 61238}, {1795, 1857}, {1973, 36795}, {2212, 18816}, {2299, 38955}, {3064, 32641}, {3239, 32702}, {3900, 36110}, {3939, 43933}, {7008, 15501}, {7079, 34051}, {8750, 43728}, {14936, 39294}, {18344, 36037}, {23615, 59103}, {40437, 52427}
X(62402) = X(i)-Dao conjugate of X(j) for these {i, j}: {6, 52663}, {223, 36123}, {226, 38955}, {908, 5081}, {1145, 7046}, {3160, 16082}, {3259, 18344}, {3911, 38462}, {6337, 36795}, {6503, 1809}, {6505, 51565}, {16586, 318}, {23980, 281}, {25640, 1857}, {26932, 43728}, {36033, 2342}, {39004, 3900}, {39006, 61238}, {40613, 33}, {40617, 43933}, {46398, 44426}, {57293, 53549}, {60339, 1146}, {62326, 62326}
X(62402) = X(i)-Ceva conjugate of X(j) for these {i, j}: {17139, 22464}, {34401, 26611}, {56666, 16586}
X(62402) = pole of line {222, 3669} with respect to the incircle
X(62402) = pole of line {1857, 18344} with respect to the polar circle
X(62402) = pole of line {1864, 2194} with respect to the Stammler hyperbola
X(62402) = pole of line {347, 693} with respect to the Steiner circumellipse
X(62402) = pole of line {4885, 17073} with respect to the Steiner inellipse
X(62402) = pole of line {21, 1809} with respect to the Wallace hyperbola
X(62402) = pole of line {8, 521} with respect to the dual conic of polar circle
X(62402) = intersection, other than A, B, C, of circumconics {{A, B, C, X(3), X(8)}}, {{A, B, C, X(7), X(7053)}}, {{A, B, C, X(65), X(1410)}}, {{A, B, C, X(69), X(1804)}}, {{A, B, C, X(75), X(77)}}, {{A, B, C, X(85), X(7177)}}, {{A, B, C, X(296), X(518)}}, {{A, B, C, X(320), X(1797)}}, {{A, B, C, X(322), X(908)}}, {{A, B, C, X(377), X(859)}}, {{A, B, C, X(388), X(1457)}}, {{A, B, C, X(912), X(52407)}}, {{A, B, C, X(1155), X(35014)}}, {{A, B, C, X(1439), X(1441)}}, {{A, B, C, X(1459), X(43947)}}, {{A, B, C, X(1769), X(51661)}}, {{A, B, C, X(1795), X(2323)}}, {{A, B, C, X(2182), X(14203)}}, {{A, B, C, X(2183), X(2550)}}, {{A, B, C, X(3059), X(22079)}}, {{A, B, C, X(3310), X(57031)}}, {{A, B, C, X(4511), X(46974)}}, {{A, B, C, X(7056), X(42697)}}, {{A, B, C, X(17102), X(52344)}}, {{A, B, C, X(22123), X(41389)}}, {{A, B, C, X(39126), X(56972)}}
X(62402) = barycentric product X(i)*X(j) for these (i, j): {77, 908}, {222, 3262}, {279, 51379}, {348, 517}, {1014, 51367}, {1214, 17139}, {1231, 859}, {1275, 35014}, {1457, 304}, {1465, 69}, {1785, 7183}, {1813, 36038}, {1875, 3926}, {2183, 7182}, {4554, 8677}, {4569, 52307}, {6735, 7177}, {10015, 6516}, {14571, 7055}, {15413, 23981}, {16586, 52392}, {22350, 85}, {22464, 63}, {23706, 30805}, {24029, 4025}, {27832, 51433}, {30682, 51380}, {46974, 56666}
X(62402) = barycentric quotient X(i)/X(j) for these (i, j): {3, 52663}, {7, 16082}, {48, 2342}, {57, 36123}, {63, 51565}, {69, 36795}, {73, 2250}, {77, 34234}, {222, 104}, {348, 18816}, {394, 1809}, {517, 281}, {603, 909}, {651, 1309}, {859, 1172}, {905, 43728}, {908, 318}, {1214, 38955}, {1231, 57984}, {1361, 14571}, {1415, 14776}, {1457, 19}, {1459, 61238}, {1461, 36110}, {1465, 4}, {1769, 3064}, {1813, 36037}, {1875, 393}, {2183, 33}, {2427, 56183}, {3262, 7017}, {3310, 18344}, {3669, 43933}, {4091, 37628}, {6516, 13136}, {6735, 7101}, {7011, 15501}, {7045, 39294}, {7053, 34051}, {7125, 1795}, {7335, 14578}, {8677, 650}, {10015, 44426}, {14571, 1857}, {16586, 5081}, {17139, 31623}, {21801, 53008}, {22128, 56757}, {22350, 9}, {22464, 92}, {23220, 3063}, {23788, 57215}, {23981, 1783}, {24029, 1897}, {35014, 1146}, {36038, 46110}, {36059, 32641}, {42753, 8735}, {51367, 3701}, {51379, 346}, {52307, 3900}, {52411, 34858}, {52659, 38462}, {53530, 8756}, {53548, 5089}, {56973, 2182}, {57478, 1320}, {60000, 36121}
X(62402) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {77, 7013, 1804}, {40152, 44708, 18607}
X(62403) lies on these lines: {2, 2415}, {7, 1992}, {8, 599}, {519, 7613}, {524, 4402}, {597, 4000}, {903, 6172}, {1266, 29627}, {2796, 16020}, {3241, 5853}, {3616, 4779}, {4346, 50093}, {4371, 22165}, {4385, 60143}, {4398, 60996}, {4452, 29573}, {4454, 17067}, {4644, 20583}, {4675, 20057}, {4740, 27474}, {4869, 17133}, {4887, 24599}, {4912, 37650}, {5222, 50128}, {5550, 41311}, {5564, 50994}, {5749, 49727}, {7222, 47352}, {7263, 17293}, {7321, 59373}, {9776, 50102}, {9779, 50533}, {10005, 50092}, {11160, 17363}, {14475, 44551}, {16834, 59375}, {17058, 62396}, {17301, 38314}, {18230, 49748}, {21356, 32087}, {26806, 31313}, {27184, 41926}, {27818, 40617}, {28530, 31139}, {31183, 31722}, {36588, 36807}, {41140, 60984}, {50101, 59374}
X(62403) = midpoint of X(i) and X(j) for these {i,j}: {2, 4373}
X(62403) = reflection of X(i) in X(j) for these {i,j}: {2, 4859}, {3161, 2}
X(62403) = pole of line {3667, 47871} with respect to the Steiner circumellipse
X(62403) = pole of line {3667, 45677} with respect to the Steiner inellipse
X(62403) = pole of line {8, 17132} with respect to the dual conic of Yff parabola
X(62403) = intersection, other than A, B, C, of circumconics {{A, B, C, X(17132), X(27818)}}, {{A, B, C, X(47636), X(60143)}}
X(62403) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 17132, 3161}, {2, 24175, 28655}, {2, 28655, 4052}, {2, 4373, 17132}, {3161, 4052, 4373}, {4454, 17067, 31189}, {4859, 17132, 2}
X(62404) lies on the circumcircle and these lines: {3, 67}, {4, 13870}, {111, 2470}, {1113, 3414}, {1114, 3413}, {1340, 13414}, {1341, 13415}, {1344, 31862}, {1345, 31863}, {1379, 2575}, {1380, 2574}
X(62404) = reflection of X(4) in X(13870)
X(62404) = reflection of X(62407) in X(3)
X(62404) = Collings transform of X(13870)
X(62404) = {X(35607),X(35609)}-harmonic conjugate of X(2470)
X(62405) lies on the circumcircle and these lines: {3, 191}, {1113, 3308}, {1114, 3307}, {1381, 2575}, {1382, 2574}
X(62405) = reflection of X(62408) in X(3)
X(62406) lies on the circumcircle and these lines: {3, 2783}, {1379, 3308}, {1380, 3307}, {1381, 3414}, {1382, 3413}
X(62406) = reflection of X(62409) in X(3)
X(62407) lies on the circumcircle and these lines: {2, 13870}, {3, 67}, {111, 2469}, {1113, 3413}, {1114, 3414}, {1340, 13415}, {1341, 13414}, {1344, 31863}, {1345, 31862}, {1379, 2574}, {1380, 2575}
X(62407) = reflection of X(62404) in X(3)
X(62407) = anticomplement of X(13870)
X(62407) = {X(14899),X(35608)}-harmonic conjugate of X(2469)
X(62408) lies on the circumcircle and these lines: {3, 191}, {1113, 3307}, {1114, 3308}, {1381, 2574}, {1382, 2575}
X(62408) = reflection of X(62405) in X(3)
X(62409) lies on the circumcircle and these lines: {3, 2783}, {1379, 3307}, {1380, 3308}, {1381, 3413}, {1382, 3414}
X(62409) = reflection of X(62406) in X(3)
X(62410) lies on these lines: {99, 669}, {110, 53621}, {385, 3291}, {647, 18829}, {799, 53624}, {805, 3222}, {1078, 2142}, {1799, 37880}, {9514, 17941}, {14607, 57150}, {35060, 56430}
X(62410) = isogonal conjugate of the isotomic conjugate of X(9428)
X(62410) = X(6)-Ceva conjugate of X(99)
X(62410) = X(798)-isoconjugate of X(46274)
X(62410) = X(i)-Dao conjugate of X(j) for these (i,j): {670, 76}, {31998, 46274}
X(62410) = trilinear pole of line {9431, 25054}
X(62410) = crossdifference of every pair of points on line {1645, 14824}
X(62410) = barycentric product X(i)*X(j) for these {i,j}: {6, 9428}, {99, 25054}, {670, 9431}, {799, 39337}, {6331, 23180}, {34537, 38237}
X(62410) = barycentric quotient X(i)/X(j) for these {i,j}: {99, 46274}, {9428, 76}, {9431, 512}, {23180, 647}, {25054, 523}, {38237, 3124}, {39337, 661}
X(62410) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {669, 34537, 99}, {9150, 34537, 669}
X(62411) lies on these lines: {2, 23356}, {3, 5106}, {115, 11176}, {351, 865}, {2502, 6786}, {7600, 9130}, {9151, 32472}, {9828, 10418}, {35078, 45317}
X(62411) = circumcircle-inverse of X(20998)
X(62411) = Parry-circle-inverse of X(3124)
X(62411) = crossdifference of every pair of points on line {99, 11176}
X(62411) = X(i)-line conjugate of X(j) for these (i,j): {2, 23356}, {115, 11176}
X(62412) lies on these lines: {6, 9208}, {30, 511}, {351, 39689}, {575, 11621}, {576, 11622}, {892, 13170}, {1641, 6786}, {1648, 6784}, {2679, 41177}, {3569, 9171}, {5113, 9188}, {9178, 39232}, {45336, 45690}, {53347, 53365}
X(62412) = crossdifference of every pair of points on line {6, 598}
X(62412) = X(i)-lineconjugate of X(j) for these (i,j): {30, 9830}, {9208, 6}
X(62412) = barycentric quotient X(52751)/X(28163)
X(62413) lies on these lines: {2, 9460}, {519, 4480}, {545, 6630}, {2726, 53634}, {4358, 49779}, {4440, 35168}, {8046, 42026}, {34764, 44009}, {35092, 54974}
X(62413) = reflection of X(54974) in X(35092)
X(62413) = isogonal conjugate of X(21781)
X(62413) = isotomic conjugate of X(17487)
X(62413) = anticomplement of X(9460)
X(62413) = antitomic image of X(54974)
X(62413) = isotomic conjugate of the anticomplement of X(903)
X(62413) = X(9325)-anticomplementary conjugate of X(21282)
X(62413) = X(i)-isoconjugate of X(j) for these (i,j): {1, 21781}, {6, 9324}, {19, 23081}, {31, 17487}, {44, 41461}, {58, 21885}, {101, 9269}, {902, 9326}, {1960, 9272}, {2251, 9460}
X(62413) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 17487}, {3, 21781}, {6, 23081}, {9, 9324}, {10, 21885}, {1015, 9269}, {40594, 9326}, {40595, 41461}
X(62413) = cevapoint of X(514) and X(35092)
X(62413) = trilinear pole of line {900, 4928}
X(62413) = barycentric product X(i)*X(j) for these {i,j}: {75, 9325}, {693, 9271}
X(62413) = barycentric quotient X(i)/X(j) for these {i,j}: {1, 9324}, {2, 17487}, {3, 23081}, {6, 21781}, {37, 21885}, {88, 9326}, {106, 41461}, {513, 9269}, {903, 9460}, {3257, 9272}, {9271, 100}, {9325, 1}, {53634, 901}
X(62414) lies on the Brocard inellipse and these lines: {6, 753}, {8, 32452}, {115, 34387}, {574, 4996}, {1015, 23646}, {1491, 53823}, {1916, 56660}, {1977, 20974}, {2092, 3033}, {2968, 41172}, {3124, 6377}, {7087, 9233}, {9427, 20982}, {9561, 59800}, {16975, 32454}, {20860, 39686}
X(62414) = isogonal conjugate of the isotomic conjugate of X(61065)
X(62414) = X(i)-Ceva conjugate of X(j) for these (i,j): {6, 3250}, {75, 50549}, {1916, 4486}, {7087, 8630}, {8852, 58864}, {34250, 58862}
X(62414) = X(i)-isoconjugate of X(j) for these (i,j): {789, 825}, {1492, 4586}, {5384, 14621}, {34069, 37133}
X(62414) = X(i)-Dao conjugate of X(j) for these (i,j): {788, 32}, {824, 76}, {3805, 6645}, {27481, 5388}, {30665, 4366}, {33568, 35548}, {38995, 4586}, {55049, 1492}, {61065, 37133}
X(62414) = crossdifference of every pair of points on line {4586, 33904}
X(62414) = barycentric product X(i)*X(j) for these {i,j}: {6, 61065}, {11, 12837}, {824, 3250}, {984, 4475}, {1491, 1491}, {1502, 55049}, {3120, 4476}, {3125, 4469}, {4486, 30671}, {8630, 30870}
X(62414) = barycentric quotient X(i)/X(j) for these {i,j}: {788, 1492}, {824, 37133}, {869, 5384}, {1491, 789}, {3250, 4586}, {3661, 5388}, {4469, 4601}, {4475, 870}, {4476, 4600}, {8630, 34069}, {12837, 4998}, {30671, 37207}, {46386, 825}, {55049, 32}, {61065, 76}
X(62415) lies on these lines: {75, 29370}, {313, 3261}, {512, 50452}, {513, 18160}, {514, 661}, {522, 4357}, {649, 24287}, {667, 26248}, {668, 36236}, {768, 8061}, {814, 7255}, {816, 1919}, {826, 850}, {832, 21304}, {834, 18076}, {885, 48172}, {900, 50450}, {1491, 30639}, {1734, 4467}, {2517, 4374}, {2787, 58862}, {3004, 21051}, {3126, 47808}, {4025, 17072}, {4086, 4509}, {4369, 24601}, {4379, 54253}, {4453, 29212}, {4705, 45746}, {4951, 33931}, {4985, 23794}, {6004, 21303}, {7192, 21301}, {7199, 50334}, {14431, 44435}, {15419, 48246}, {16892, 21053}, {17217, 50331}, {18072, 18133}, {20245, 46402}, {20295, 48267}, {20948, 35559}, {21261, 50454}, {21302, 53335}, {23829, 50337}, {24290, 25259}, {26580, 47790}, {27575, 47667}, {27610, 49282}, {28372, 30060}, {29017, 35519}, {29070, 58864}, {29324, 57244}, {30709, 47780}, {47129, 48044}, {47655, 47709}, {47656, 47708}, {47657, 47706}, {48274, 48400}, {50350, 57214}
X(62415) = reflection of X(i) in X(j) for these {i,j}: {1919, 8060}, {8061, 21262}, {50454, 21261}
X(62415) = isogonal conjugate of X(34069)
X(62415) = isotomic conjugate of X(1492)
X(62415) = isotomic conjugate of the anticomplement of X(55061)
X(62415) = isotomic conjugate of the isogonal conjugate of X(1491)
X(62415) = isogonal conjugate of the isotomic conjugate of X(30870)
X(62415) = X(3415)-anticomplementary conjugate of X(4440)
X(62415) = X(i)-Ceva conjugate of X(j) for these (i,j): {327, 34387}, {789, 75}, {4505, 33931}, {27475, 20901}, {52611, 20234}
X(62415) = X(i)-isoconjugate of X(j) for these (i,j): {1, 34069}, {6, 825}, {31, 1492}, {32, 4586}, {101, 40746}, {163, 40747}, {560, 789}, {667, 5384}, {692, 985}, {1415, 2344}, {1501, 37133}, {1576, 40718}, {1917, 46132}, {2206, 4613}, {2210, 30664}, {3778, 58111}, {4817, 23990}, {7122, 30670}, {9233, 52611}, {14599, 37207}, {14621, 32739}, {18892, 41072}, {33514, 40935}
X(62415) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 1492}, {3, 34069}, {9, 825}, {115, 40747}, {824, 1491}, {1015, 40746}, {1086, 985}, {1146, 2344}, {3789, 692}, {4858, 40718}, {6374, 789}, {6376, 4586}, {6627, 40751}, {6631, 5384}, {10335, 3888}, {19584, 101}, {27481, 100}, {38995, 31}, {40603, 4613}, {40619, 14621}, {40624, 52133}, {55049, 32}, {61065, 1}
X(62415) = cevapoint of X(824) and X(4522)
X(62415) = crossdifference of every pair of points on line {31, 1501}
X(62415) = barycentric product X(i)*X(j) for these {i,j}: {6, 30870}, {75, 824}, {76, 1491}, {85, 4522}, {274, 4122}, {313, 4481}, {334, 4486}, {350, 23596}, {514, 33931}, {561, 3250}, {693, 3661}, {788, 1502}, {789, 61065}, {850, 40773}, {984, 3261}, {1086, 4505}, {1111, 3807}, {1577, 30966}, {1916, 30639}, {1928, 46386}, {1978, 4475}, {2276, 40495}, {3736, 20948}, {3773, 7199}, {3790, 24002}, {3799, 23989}, {3805, 44187}, {4391, 7179}, {4818, 40023}, {4951, 20569}, {7087, 30872}, {7146, 35519}, {7204, 52622}, {8630, 40362}, {14208, 31909}, {16603, 18155}, {18891, 30671}, {18895, 30665}, {20906, 51837}, {44170, 58864}
X(62415) = barycentric quotient X(i)/X(j) for these {i,j}: {1, 825}, {2, 1492}, {6, 34069}, {75, 4586}, {76, 789}, {190, 5384}, {257, 30670}, {321, 4613}, {334, 37207}, {335, 30664}, {513, 40746}, {514, 985}, {522, 2344}, {523, 40747}, {561, 37133}, {693, 14621}, {788, 32}, {824, 1}, {869, 32739}, {984, 101}, {1111, 4817}, {1469, 1415}, {1491, 6}, {1502, 46132}, {1577, 40718}, {1928, 52611}, {2276, 692}, {3250, 31}, {3261, 870}, {3314, 3888}, {3661, 100}, {3736, 163}, {3773, 1018}, {3775, 35342}, {3781, 906}, {3786, 5546}, {3790, 644}, {3792, 1983}, {3797, 3573}, {3799, 1252}, {3805, 172}, {3807, 765}, {3862, 34067}, {3864, 813}, {4122, 37}, {4374, 40745}, {4391, 52133}, {4439, 1023}, {4475, 649}, {4481, 58}, {4486, 238}, {4505, 1016}, {4522, 9}, {4818, 1449}, {4951, 45}, {6386, 5388}, {7146, 109}, {7179, 651}, {7204, 1461}, {8630, 1501}, {14436, 9459}, {16603, 4551}, {17415, 21751}, {18895, 41072}, {20444, 43289}, {20906, 52136}, {21196, 40751}, {23596, 291}, {27474, 54440}, {30639, 385}, {30654, 1933}, {30665, 1914}, {30671, 1911}, {30870, 76}, {30872, 40365}, {30966, 662}, {31909, 162}, {33904, 2243}, {33931, 190}, {35519, 52652}, {38810, 33514}, {40773, 110}, {45782, 34071}, {45882, 7122}, {46386, 560}, {46503, 61206}, {50451, 40722}, {50549, 16584}, {51837, 932}, {52029, 919}, {56784, 33946}, {58864, 14599}, {61065, 1491}
X(62415) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {693, 4391, 3766}, {2517, 15413, 4374}, {4036, 48084, 3261}, {4086, 4509, 20906}, {18072, 18158, 20954}, {18158, 20954, 50327}
X(62416) lies on these lines: {3, 35214}, {6, 755}, {32, 14370}, {39, 9480}, {99, 15588}, {148, 13519}, {574, 2936}, {1979, 23402}, {2353, 33786}, {3499, 46272}, {5113, 20998}, {5938, 51983}, {7669, 9431}, {9259, 16873}, {9482, 52696}, {10000, 24273}
X(62416) = isogonal conjugate of the isotomic conjugate of X(39346)
X(62416) = tangential-isogonal conjugate of X(9494)
X(62416) = crosspoint of PU(231)
X(62416) = X(3005)-Ceva conjugate of X(6)
X(62416) = X(4577)-Dao conjugate of X(689)
X(62416) = crossdifference of every pair of points on line {32193, 33907}
X(62416) = barycentric product X(i)*X(j) for these {i,j}: {1, 39336}, {6, 39346}
X(62416) = barycentric quotient X(i)/X(j) for these {i,j}: {39336, 75}, {39346, 76}
X(62417) lies on the Brocard axis and these lines: {6, 755}, {76, 51982}, {115, 826}, {187, 9482}, {512, 24973}, {688, 59801}, {732, 45803}, {1977, 23646}, {3124, 5113}, {5104, 9019}, {5210, 33976}, {7772, 9480}, {8061, 55043}, {9408, 31390}, {9419, 42442}, {9427, 20975}, {9697, 42444}, {11205, 39689}, {14370, 59996}, {14913, 23642}, {19627, 56915}, {47421, 59804}
X(62417) = reflection of X(9482) in X(187)
X(62417) = isogonal conjugate of X(57545)
X(62417) = reflection of X(24973) in the Brocard axis
X(62417) = isogonal conjugate of the isotomic conjugate of X(15449)
X(62417) = X(i)-Ceva conjugate of X(j) for these (i,j): {6, 3005}, {2353, 9494}, {8041, 57132}, {14370, 512}, {39691, 15449}, {40362, 23285}, {59995, 2528}
X(62417) = X(i)-isoconjugate of X(j) for these (i,j): {1, 57545}, {662, 52936}, {689, 34072}, {827, 4593}, {4577, 4599}, {4630, 37204}, {24037, 59996}, {24041, 52395}, {56982, 59026}
X(62417) = X(i)-Dao conjugate of X(j) for these (i,j): {3, 57545}, {339, 42371}, {512, 59996}, {688, 1501}, {826, 76}, {1084, 52936}, {3005, 52395}, {3124, 4577}, {6665, 34537}, {15449, 689}, {52042, 249}, {55043, 4593}, {55050, 827}
X(62417) = crossdifference of every pair of points on line {4577, 4630}
X(62417) = barycentric product X(i)*X(j) for these {i,j}: {6, 15449}, {39, 39691}, {115, 8041}, {338, 59994}, {512, 2528}, {523, 57132}, {688, 23285}, {826, 3005}, {850, 2531}, {1084, 59995}, {2353, 55070}, {2971, 4175}, {3124, 7794}, {8061, 8061}, {40362, 55050}, {41178, 56977}
X(62417) = barycentric quotient X(i)/X(j) for these {i,j}: {6, 57545}, {512, 52936}, {688, 827}, {826, 689}, {882, 59026}, {1084, 59996}, {2084, 4599}, {2528, 670}, {2531, 110}, {3005, 4577}, {3124, 52395}, {7794, 34537}, {8041, 4590}, {8061, 4593}, {9494, 4630}, {15449, 76}, {23285, 42371}, {39691, 308}, {41178, 56976}, {55050, 1501}, {55070, 40073}, {57132, 99}, {59994, 249}, {59995, 44168}, {61052, 41284}
X(62418) lies on these lines: {514, 661}, {799, 2644}, {818, 1980}, {826, 21125}, {850, 28654}, {2517, 48077}, {2533, 50496}, {3700, 4415}, {4010, 50486}, {4036, 4088}, {4086, 47700}, {4509, 47673}, {4724, 50327}, {4815, 47702}, {4985, 48032}, {7650, 47972}, {8060, 39179}, {8061, 16892}, {15413, 47971}, {18070, 18071}, {18136, 18155}, {20948, 33315}, {21108, 48278}, {21828, 27731}, {23731, 48152}, {24459, 55210}, {24719, 50329}, {30591, 47701}, {30870, 35553}, {35518, 47886}, {47937, 48109}, {48023, 50334}
X(62418) = reflection of X(39179) in X(8060)
X(62418) = isogonal conjugate of X(34072)
X(62418) = isotomic conjugate of X(4599)
X(62418) = isotomic conjugate of the isogonal conjugate of X(8061)
X(62418) = X(52123)-complementary conjugate of X(53564)
X(62418) = X(i)-Ceva conjugate of X(j) for these (i,j): {1, 20902}, {561, 1109}, {799, 20898}, {811, 23665}, {1577, 8061}, {4033, 21425}, {4593, 75}, {4602, 21424}, {36036, 2236}, {46244, 17879}, {48084, 826}, {55239, 1930}
X(62418) = X(i)-isoconjugate of X(j) for these (i,j): {1, 34072}, {2, 4630}, {6, 827}, {22, 58113}, {31, 4599}, {32, 4577}, {58, 4628}, {82, 163}, {83, 1576}, {99, 46288}, {110, 251}, {112, 1176}, {184, 42396}, {206, 53657}, {249, 18105}, {308, 14574}, {560, 4593}, {648, 10547}, {662, 46289}, {688, 57545}, {689, 1501}, {692, 52376}, {733, 56980}, {783, 51320}, {805, 56975}, {1101, 55240}, {1110, 39179}, {1634, 59996}, {1799, 61206}, {1917, 37204}, {2715, 51862}, {3051, 52936}, {3565, 33632}, {4563, 61383}, {4580, 57655}, {8265, 33515}, {8627, 58112}, {8793, 56008}, {9233, 42371}, {10329, 59076}, {11636, 58761}, {14586, 17500}, {14602, 41209}, {17938, 56976}, {18070, 23995}, {20859, 58114}, {23357, 58784}, {23963, 52618}, {23964, 58353}, {28724, 32713}, {32085, 32661}, {32676, 34055}, {32729, 52898}, {32739, 52394}, {33514, 43977}, {39287, 61194}, {41295, 43357}, {46228, 46970}, {46639, 51508}, {46765, 52915}, {51906, 59152}, {56915, 59026}, {57421, 61211}, {59004, 60587}
X(62418) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 4599}, {3, 34072}, {9, 827}, {10, 4628}, {39, 662}, {115, 82}, {141, 163}, {244, 251}, {339, 75}, {514, 39179}, {523, 55240}, {826, 8061}, {1084, 46289}, {1086, 52376}, {3124, 31}, {4858, 83}, {4988, 18108}, {6374, 4593}, {6376, 4577}, {6741, 56245}, {15449, 1}, {15526, 34055}, {18314, 18070}, {32664, 4630}, {34591, 1176}, {35078, 56971}, {35088, 3405}, {36901, 3112}, {38986, 46288}, {39691, 17469}, {40585, 110}, {40619, 52394}, {40938, 162}, {41178, 51903}, {47413, 2172}, {53983, 19}, {55043, 6}, {55050, 560}, {55065, 18098}, {55066, 10547}, {55070, 17453}, {61063, 56982}
X(62418) = crossdifference of every pair of points on line {31, 1917}
X(62418) = barycentric product X(i)*X(j) for these {i,j}: {1, 23285}, {10, 48084}, {38, 850}, {39, 20948}, {75, 826}, {76, 8061}, {92, 2525}, {115, 55239}, {141, 1577}, {313, 2530}, {321, 16892}, {427, 14208}, {523, 1930}, {525, 20883}, {561, 3005}, {656, 1235}, {661, 8024}, {688, 1928}, {693, 15523}, {798, 52568}, {799, 39691}, {1109, 4576}, {1441, 48278}, {1502, 2084}, {1634, 23994}, {1964, 44173}, {2236, 56981}, {2528, 3112}, {3261, 3954}, {3267, 17442}, {3665, 4086}, {3703, 4077}, {3933, 24006}, {4024, 16703}, {4036, 16887}, {4064, 16747}, {4553, 21207}, {4568, 16732}, {4593, 15449}, {7794, 18070}, {14378, 18076}, {14424, 46277}, {15413, 21016}, {16696, 52623}, {17879, 46151}, {18833, 57132}, {20336, 21108}, {20898, 31065}, {20902, 41676}, {20910, 42551}, {21035, 40495}, {21123, 27801}, {23989, 35309}, {55240, 59995}
X(62418) = barycentric quotient X(i)/X(j) for these {i,j}: {1, 827}, {2, 4599}, {6, 34072}, {31, 4630}, {37, 4628}, {38, 110}, {39, 163}, {75, 4577}, {76, 4593}, {92, 42396}, {115, 55240}, {141, 662}, {338, 18070}, {427, 162}, {512, 46289}, {514, 52376}, {523, 82}, {525, 34055}, {561, 689}, {656, 1176}, {661, 251}, {688, 560}, {693, 52394}, {732, 56982}, {782, 51904}, {798, 46288}, {804, 56971}, {810, 10547}, {826, 1}, {850, 3112}, {1086, 39179}, {1109, 58784}, {1235, 811}, {1502, 37204}, {1577, 83}, {1634, 1101}, {1843, 32676}, {1923, 14574}, {1928, 42371}, {1930, 99}, {1934, 41209}, {1964, 1576}, {2084, 32}, {2156, 58113}, {2236, 56980}, {2525, 63}, {2528, 38}, {2530, 58}, {2531, 1923}, {2618, 17500}, {2632, 58353}, {2643, 18105}, {2799, 3405}, {3005, 31}, {3112, 52936}, {3120, 18108}, {3404, 2715}, {3665, 1414}, {3700, 56245}, {3703, 643}, {3917, 4575}, {3933, 4592}, {3954, 101}, {4020, 32661}, {4024, 18098}, {4036, 18082}, {4444, 39276}, {4553, 4570}, {4568, 4567}, {4576, 24041}, {4593, 57545}, {7813, 23889}, {8024, 799}, {8061, 6}, {9479, 34054}, {9494, 1917}, {14208, 1799}, {14424, 896}, {15449, 8061}, {15523, 100}, {16030, 36134}, {16696, 4556}, {16703, 4610}, {16732, 10566}, {16887, 52935}, {16892, 81}, {17442, 112}, {17457, 61211}, {17957, 46970}, {18070, 52395}, {18715, 52630}, {20021, 36084}, {20883, 648}, {20898, 10330}, {20902, 4580}, {20948, 308}, {21016, 1783}, {21035, 692}, {21037, 61173}, {21108, 28}, {21123, 1333}, {21125, 7191}, {21425, 33951}, {21814, 32739}, {23285, 75}, {23881, 1760}, {23994, 52618}, {24006, 32085}, {24018, 28724}, {27376, 24019}, {31125, 36085}, {33299, 5546}, {33907, 2244}, {35309, 1252}, {35366, 37132}, {38847, 33515}, {39691, 661}, {39725, 59076}, {42554, 18062}, {43534, 36081}, {44173, 18833}, {46147, 36034}, {46151, 24000}, {46154, 36142}, {46160, 36069}, {48084, 86}, {48278, 21}, {50521, 2206}, {52568, 4602}, {52623, 56186}, {55239, 4590}, {55240, 59996}, {56977, 37134}, {57132, 1964}, {58335, 2328}, {59995, 55239}
X(62418) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1577, 14208, 661}, {18072, 18074, 18071}
X(62419) lies on the cubic K970 and these lines: {1, 53679}, {7, 350}, {9, 4598}, {75, 87}, {192, 40881}, {304, 3494}, {330, 1278}, {536, 32033}, {894, 2162}, {1966, 9312}, {3551, 32020}, {3758, 21759}, {4110, 39354}, {6376, 49537}, {8026, 53678}, {16571, 33784}, {16606, 38262}, {17289, 27341}, {17754, 56657}, {20936, 24343}, {23493, 31997}, {25918, 51974}, {27424, 54120}, {27439, 27443}, {33681, 53146}, {56053, 56934}, {59518, 59676}
X(62419) = isotomic conjugate of the isogonal conjugate of X(17105)
X(62419) = crosssum of PU(234)
X(62419) = X(32020)-Ceva conjugate of X(40881)
X(62419) = X(2209)-isoconjugate of X(3551)
X(62419) = X(3662)-Dao conjugate of X(41886)
X(62419) = barycentric product X(i)*X(j) for these {i,j}: {76, 17105}, {87, 59518}, {330, 24524}, {3550, 6383}, {6384, 17350}, {7033, 27502}, {18830, 31286}
X(62419) = barycentric quotient X(i)/X(j) for these {i,j}: {330, 3551}, {3550, 2176}, {4090, 20691}, {17105, 6}, {17350, 43}, {23472, 8640}, {24524, 192}, {27502, 982}, {31286, 4083}, {41771, 41886}, {48330, 20979}, {57235, 25142}, {59518, 6376}
X(62419) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {87, 18830, 75}, {192, 53677, 40881}
X(62420) lies on these lines: {6, 22199}, {9, 983}, {10, 25616}, {31, 32}, {43, 51319}, {55, 21838}, {63, 8624}, {81, 2242}, {101, 1613}, {560, 40736}, {626, 27259}, {746, 20641}, {1196, 51436}, {1252, 6632}, {1260, 14974}, {1397, 1922}, {1402, 23543}, {1403, 6377}, {1501, 32739}, {1621, 2241}, {2175, 7104}, {2176, 20760}, {2220, 21793}, {2240, 6327}, {3185, 16584}, {3981, 41323}, {5019, 16778}, {5291, 37652}, {6378, 34247}, {9447, 14599}, {9448, 14602}, {9455, 62194}, {9620, 54373}, {17137, 27632}, {21285, 28357}, {21760, 51949}, {52963, 61316}
X(62420) = isogonal conjugate of X(6383)
X(62420) = isogonal conjugate of the isotomic conjugate of X(2176)
X(62420) = X(560)-Ceva conjugate of X(32)
X(62420) = X(i)-isoconjugate of X(j) for these (i,j): {1, 6383}, {2, 6384}, {7, 27424}, {8, 7209}, {75, 330}, {76, 87}, {85, 7155}, {86, 60244}, {192, 53679}, {274, 42027}, {310, 16606}, {334, 39914}, {514, 18830}, {561, 2162}, {693, 4598}, {870, 51837}, {871, 52655}, {932, 3261}, {1111, 5383}, {1240, 27455}, {1502, 7121}, {1577, 56053}, {1909, 27447}, {1969, 23086}, {1978, 43931}, {2053, 20567}, {2319, 6063}, {3123, 57577}, {3596, 7153}, {4373, 27496}, {6376, 53677}, {6378, 57992}, {6382, 53678}, {6385, 23493}, {15373, 18022}, {18299, 27436}, {18895, 34252}, {20906, 32039}, {34071, 40495}, {40418, 61417}, {40827, 45197}, {41283, 57264}, {44172, 51321}, {60812, 61413}
X(62420) = X(i)-Dao conjugate of X(j) for these (i,j): {3, 6383}, {75, 1928}, {206, 330}, {798, 1111}, {3835, 23989}, {32664, 6384}, {40368, 2162}, {40598, 1502}, {40600, 60244}, {40610, 40495}
X(62420) = crossdifference of every pair of points on line {693, 3777}
X(62420) = barycentric product X(i)*X(j) for these {i,j}: {1, 2209}, {6, 2176}, {9, 41526}, {25, 20760}, {31, 43}, {32, 192}, {41, 1423}, {42, 38832}, {55, 1403}, {100, 8640}, {101, 20979}, {110, 50491}, {163, 21834}, {213, 27644}, {560, 6376}, {604, 3208}, {667, 52923}, {692, 4083}, {765, 38986}, {893, 51319}, {904, 51902}, {983, 56806}, {1016, 21762}, {1018, 57074}, {1110, 3123}, {1252, 6377}, {1333, 20691}, {1397, 27538}, {1402, 56181}, {1501, 6382}, {1576, 21051}, {1914, 51973}, {1918, 33296}, {1919, 4595}, {1924, 36860}, {1973, 22370}, {1980, 36863}, {2162, 53145}, {2175, 3212}, {2205, 31008}, {2206, 3971}, {2210, 41531}, {3835, 32739}, {4557, 16695}, {4567, 21835}, {7104, 17752}, {7109, 7304}, {7121, 53676}, {8750, 22090}, {9233, 40367}, {9447, 30545}, {9456, 52964}, {14408, 32665}, {14426, 32718}, {14599, 40848}, {15742, 22386}, {21138, 23990}, {21793, 60663}, {34071, 57050}, {34247, 57505}, {40728, 52136}, {45216, 57399}
X(62420) = barycentric quotient X(i)/X(j) for these {i,j}: {6, 6383}, {31, 6384}, {32, 330}, {41, 27424}, {43, 561}, {192, 1502}, {213, 60244}, {560, 87}, {604, 7209}, {692, 18830}, {1197, 61417}, {1403, 6063}, {1423, 20567}, {1501, 2162}, {1576, 56053}, {1917, 7121}, {1918, 42027}, {1980, 43931}, {2175, 7155}, {2176, 76}, {2205, 16606}, {2209, 75}, {3208, 28659}, {3212, 41283}, {4083, 40495}, {6376, 1928}, {6377, 23989}, {6382, 40362}, {7104, 27447}, {7121, 53679}, {8640, 693}, {9447, 2319}, {9448, 2053}, {14575, 23086}, {14599, 39914}, {16695, 52619}, {18892, 34252}, {18894, 51321}, {18900, 45782}, {20691, 27801}, {20760, 305}, {20979, 3261}, {21051, 44173}, {21762, 1086}, {21834, 20948}, {21835, 16732}, {22370, 40364}, {22386, 1565}, {23990, 5383}, {27538, 40363}, {27644, 6385}, {32739, 4598}, {38832, 310}, {38986, 1111}, {40367, 40359}, {40728, 51837}, {40848, 44170}, {41526, 85}, {41531, 44172}, {50491, 850}, {51319, 1920}, {51973, 18895}, {52923, 6386}, {53145, 6382}, {53675, 40367}, {56181, 40072}, {56806, 33930}, {57074, 7199}
X(62420) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 23853, 22199}, {31, 41, 1197}, {31, 2205, 32}
X(62421) lies on the cubic K774 and these lines: {1, 727}, {6, 190}, {81, 17459}, {100, 36288}, {213, 56011}, {239, 56012}, {894, 23561}, {904, 3903}, {1258, 32020}, {1914, 34077}, {2176, 4595}, {2209, 52923}, {3230, 8709}, {8026, 32911}, {16969, 43115}, {18793, 50581}, {21760, 57535}, {27644, 36860}
X(62421) = isogonal conjugate of X(40881)
X(62421) = isogonal conjugate of the isotomic conjugate of X(40844)
X(62421) = X(727)-Ceva conjugate of X(20332)
X(62421) = X(i)-isoconjugate of X(j) for these (i,j): {1, 40881}, {75, 51864}, {87, 1575}, {292, 56663}, {330, 3009}, {726, 2162}, {1463, 2319}, {2053, 43040}, {3837, 34071}, {4598, 6373}, {5383, 52633}, {6384, 21760}, {7121, 52043}, {16606, 18792}, {34252, 52656}, {39914, 40155}
X(62421) = X(i)-Dao conjugate of X(j) for these (i,j): {3, 40881}, {75, 35538}, {206, 51864}, {798, 52633}, {6377, 20908}, {19557, 56663}, {33678, 6384}, {40598, 52043}, {40610, 3837}
X(62421) = cevapoint of X(3550) and X(21760)
X(62421) = trilinear pole of line {43, 8640}
X(62421) = barycentric product X(i)*X(j) for these {i,j}: {6, 40844}, {43, 3226}, {192, 20332}, {238, 33680}, {727, 6376}, {1423, 36799}, {2176, 32020}, {3212, 8851}, {3253, 41531}, {4083, 8709}, {6382, 34077}, {8640, 54985}, {18793, 33296}, {23355, 36863}, {27644, 27809}
X(62421) = barycentric quotient X(i)/X(j) for these {i,j}: {6, 40881}, {32, 51864}, {43, 726}, {192, 52043}, {238, 56663}, {727, 87}, {1403, 1463}, {1423, 43040}, {2176, 1575}, {2209, 3009}, {3123, 21140}, {3226, 6384}, {3835, 20908}, {4083, 3837}, {6376, 35538}, {8640, 6373}, {8709, 18830}, {8851, 7155}, {18793, 42027}, {20332, 330}, {21834, 21053}, {23355, 43931}, {27809, 60244}, {32020, 6383}, {33680, 334}, {34077, 2162}, {36799, 27424}, {38832, 18792}, {38986, 52633}, {40844, 76}, {51973, 52656}, {52923, 23354}
X(62422) lies on the cubic K971 and these lines: {1, 8851}, {8, 726}, {65, 39969}, {982, 2319}, {3057, 7220}, {3679, 20899}, {4083, 14823}, {6382, 25280}, {21337, 40780}, {24524, 40844}, {27538, 40598}
X(62422) = isogonal conjugate of X(17105)
X(62422) = X(i)-isoconjugate of X(j) for these (i,j): {1, 17105}, {87, 3550}, {932, 48330}, {2162, 17350}, {4598, 23472}, {7121, 24524}, {31286, 34071}, {57235, 58958}
X(62422) = X(i)-Dao conjugate of X(j) for these (i,j): {3, 17105}, {75, 59518}, {3061, 41771}, {3840, 59676}, {40598, 24524}, {40610, 31286}, {52657, 27502}
X(62422) = barycentric product X(192)*X(3551)
X(62422) = barycentric quotient X(i)/X(j) for these {i,j}: {6, 17105}, {43, 17350}, {192, 24524}, {982, 27502}, {2176, 3550}, {3551, 330}, {4083, 31286}, {6376, 59518}, {8640, 23472}, {20691, 4090}, {20979, 48330}, {25142, 57235}, {41886, 41771}
X(62423) lies on these lines: {1, 49279}, {2, 48171}, {30, 511}, {313, 3261}, {649, 48103}, {650, 48056}, {659, 48094}, {693, 4122}, {764, 49278}, {1491, 4088}, {1635, 47885}, {1638, 47807}, {1639, 47799}, {1734, 4808}, {2254, 47700}, {2484, 54253}, {2509, 21348}, {2530, 48272}, {2533, 47707}, {2977, 17069}, {3004, 48030}, {3700, 23770}, {3776, 3837}, {3777, 48278}, {3801, 4391}, {3835, 18004}, {4010, 25259}, {4024, 47704}, {4025, 9508}, {4079, 48031}, {4086, 20908}, {4170, 47717}, {4367, 48300}, {4369, 48405}, {4378, 47682}, {4448, 47798}, {4453, 47809}, {4458, 4874}, {4467, 48408}, {4490, 21124}, {4724, 48083}, {4775, 47727}, {4776, 48174}, {4782, 47890}, {4784, 47971}, {4789, 48238}, {4804, 47705}, {4806, 48270}, {4809, 47804}, {4810, 48266}, {4813, 47924}, {4818, 48427}, {4824, 45746}, {4841, 47964}, {4922, 47728}, {4951, 6545}, {4957, 7336}, {4979, 48146}, {4988, 47928}, {6133, 21187}, {6546, 48226}, {6586, 31947}, {6590, 54265}, {7192, 47693}, {7265, 47716}, {7662, 48271}, {10196, 48214}, {15413, 20906}, {17148, 21225}, {20295, 47688}, {20504, 50541}, {21104, 48098}, {21115, 47812}, {21119, 42462}, {21146, 47676}, {21192, 50504}, {21204, 48198}, {21834, 48033}, {23731, 48599}, {24719, 47652}, {24720, 58375}, {28374, 50545}, {28602, 47830}, {30565, 47797}, {36848, 47808}, {44429, 48422}, {44551, 45691}, {45323, 45344}, {45666, 47800}, {46403, 49302}, {47123, 49286}, {47653, 47945}, {47673, 47934}, {47677, 47975}, {47687, 49301}, {47689, 48108}, {47692, 48080}, {47694, 49273}, {47695, 49275}, {47699, 47946}, {47701, 48024}, {47702, 48021}, {47703, 48143}, {47708, 48265}, {47711, 50352}, {47712, 48267}, {47720, 48279}, {47726, 48320}, {47754, 47802}, {47760, 48192}, {47761, 48219}, {47762, 48236}, {47765, 48555}, {47770, 47803}, {47772, 47821}, {47782, 48176}, {47784, 48194}, {47788, 48221}, {47810, 47877}, {47824, 48208}, {47825, 47894}, {47827, 47886}, {47829, 47882}, {47833, 47874}, {47834, 47870}, {47841, 57066}, {47879, 48206}, {47902, 48019}, {47919, 47951}, {47923, 47968}, {47925, 47943}, {47931, 48020}, {47938, 48076}, {47950, 48617}, {47960, 47999}, {47961, 47990}, {47967, 48402}, {47972, 48078}, {47973, 48077}, {47983, 48038}, {47988, 48611}, {47989, 48621}, {47998, 48028}, {48002, 48404}, {48006, 48040}, {48007, 48039}, {48029, 48048}, {48032, 48113}, {48055, 48614}, {48089, 49299}, {48095, 48615}, {48096, 48124}, {48101, 48140}, {48102, 48604}, {48127, 48274}, {48134, 48397}, {48166, 48179}, {48175, 48434}, {48232, 48245}, {48269, 49295}, {48290, 48344}, {48295, 49290}, {48298, 49274}, {48299, 48330}, {48321, 50351}, {48332, 49280}, {48388, 53257}, {48392, 55282}, {50333, 50335}
X(62423) = crossdifference of every pair of points on line {6, 7295}
X(62423) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 48171, 48185}, {2, 48185, 48199}, {2, 48227, 48215}, {2, 48241, 48227}, {649, 48118, 48103}, {650, 48088, 48056}, {1638, 47807, 48216}, {1639, 47799, 48197}, {3004, 48047, 48030}, {3700, 23770, 48090}, {3776, 4522, 3837}, {4024, 47704, 48120}, {4025, 48062, 9508}, {4088, 16892, 1491}, {4122, 48326, 693}, {4453, 47809, 47823}, {4453, 48188, 48217}, {4724, 48117, 48083}, {4776, 48174, 48552}, {4782, 48097, 47890}, {4813, 47924, 47944}, {7265, 47716, 48273}, {21104, 48396, 48098}, {25259, 47691, 4010}, {30565, 47797, 47822}, {30565, 48224, 48195}, {45746, 47698, 4824}, {47676, 47690, 21146}, {47692, 48080, 48349}, {47692, 49272, 48080}, {47700, 47930, 2254}, {47701, 48082, 48024}, {47702, 48112, 48021}, {47727, 49276, 4775}, {47772, 48203, 47821}, {47797, 47822, 48195}, {47809, 47823, 48217}, {47821, 48203, 48177}, {47822, 48224, 47797}, {47823, 48188, 47809}, {47824, 48208, 48235}, {47833, 58372, 47887}, {47874, 47887, 47833}, {47923, 48023, 47968}, {47960, 48027, 47999}, {47961, 48026, 47990}, {47971, 48106, 4784}, {47973, 48077, 50328}, {47998, 48046, 48028}, {48029, 48087, 48048}, {48083, 50340, 4724}, {48103, 50342, 649}, {48171, 48227, 48199}, {48171, 48241, 2}, {48185, 48227, 2}, {48185, 48241, 48215}, {48197, 48212, 47799}, {48199, 48215, 2}, {48201, 48216, 47807}, {48208, 48571, 47824}, {48604, 50358, 48102}, {50333, 50348, 50335}
X(62424) lies on these lines: {2, 45}, {320, 50019}, {335, 4726}, {548, 24833}, {673, 60962}, {1268, 17235}, {1743, 39707}, {2321, 39710}, {3625, 24841}, {3627, 24813}, {3630, 32029}, {3635, 24715}, {4384, 17329}, {4555, 31647}, {4659, 17285}, {4691, 53601}, {4700, 37756}, {4727, 17297}, {4862, 17335}, {7263, 32025}, {15684, 24827}, {17160, 49761}, {17273, 17275}, {21735, 29243}, {24131, 33910}, {24817, 61817}, {24844, 61903}, {29587, 48631}, {52714, 59373}
X(62424) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 4409, 190}, {903, 1086, 27191}, {1086, 36525, 4440}, {4440, 40480, 190}, {27191, 52885, 2}
X(62425) lies on these lines: {56, 17205}, {106, 17753}, {995, 1434}, {996, 24170}, {1015, 14377}, {4056, 17213}, {7176, 24046}, {16781, 17729}, {17081, 24159}
X(62426) lies on these lines: {10, 31448}, {76, 55161}, {101, 27523}, {116, 3926}, {519, 14974}, {574, 21025}, {956, 21070}, {996, 1500}, {1107, 48863}, {1975, 14377}, {3985, 30144}, {4037, 53165}, {4115, 5730}, {7781, 20255}, {8666, 21071}, {16552, 49492}, {16788, 26770}, {21024, 31456}, {24170, 31859}, {30128, 49518}, {31449, 50605}, {35092, 57506}, {53561, 56146}
X(62426) = {X(1975),X(30109)}-harmonic conjugate of X(14377)
X(62427) lies on these lines: {2, 99}, {98, 3627}, {183, 7910}, {316, 15480}, {542, 61973}, {548, 6321}, {892, 31644}, {1657, 10723}, {1916, 33289}, {2782, 5072}, {3053, 53105}, {3329, 15031}, {3625, 7983}, {3630, 10754}, {3635, 13178}, {3793, 14568}, {3843, 12188}, {3850, 52090}, {3933, 43676}, {4691, 11599}, {5007, 53109}, {6033, 23046}, {6034, 45018}, {6036, 61138}, {6054, 61948}, {6055, 46333}, {7771, 44518}, {7809, 32457}, {7854, 7911}, {7861, 10159}, {8724, 61917}, {8781, 60209}, {9180, 42553}, {9862, 62011}, {9880, 62029}, {10722, 38335}, {11606, 60146}, {11623, 50691}, {11632, 14893}, {11646, 32455}, {12108, 21166}, {12117, 15706}, {12243, 61959}, {12812, 23235}, {12829, 53107}, {13172, 38735}, {13188, 61903}, {14044, 41755}, {14093, 38733}, {14443, 42345}, {14651, 33703}, {14830, 62031}, {14891, 38739}, {14892, 51872}, {15684, 22515}, {15686, 61560}, {15689, 49102}, {15712, 38224}, {17538, 34473}, {20398, 61807}, {20774, 23956}, {21735, 23698}, {23234, 61922}, {32458, 32878}, {33813, 61840}, {34127, 61849}, {38664, 61964}, {38730, 45759}, {38736, 62058}, {38737, 61783}, {38738, 58188}, {38749, 62161}, {43535, 54646}, {60103, 60630}, {61575, 61931}, {61576, 61919}
X(62427) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {99, 9166, 6722}, {115, 148, 9166}, {115, 671, 14061}, {115, 36523, 148}, {148, 6722, 99}, {620, 41154, 115}, {9166, 36523, 671}, {14061, 52886, 2}, {31274, 35369, 99}
X(62428) lies on these lines: {2, 17434}, {95, 5888}, {97, 2525}, {275, 43673}, {323, 401}, {340, 520}, {933, 2867}, {3265, 15414}, {4576, 15958}, {6080, 52779}, {6333, 58308}, {6368, 23061}, {8795, 43701}, {11427, 16040}, {11433, 14346}, {15422, 33294}, {16077, 18831}, {17708, 18315}, {23616, 59183}, {35360, 41208}, {36900, 58796}, {39469, 58784}, {55253, 57875}
X(62428) = reflection of X(31296) in X(32320)
X(62428) = isogonal conjugate of X(52604)
X(62428) = isotomic conjugate of X(35360)
X(62428) = anticomplement of X(17434)
X(62428) = polar conjugate of X(61193)
X(62428) = anticomplement of the isogonal conjugate of X(16813)
X(62428) = anticomplement of the isotomic conjugate of X(42405)
X(62428) = isotomic conjugate of the anticomplement of X(2972)
X(62428) = isotomic conjugate of the complement of X(44003)
X(62428) = isotomic conjugate of the isogonal conjugate of X(23286)
X(62428) = isotomic conjugate of the polar conjugate of X(15412)
X(62428) = polar conjugate of the isotomic conjugate of X(15414)
X(62428) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {823, 2888}, {933, 6360}, {2167, 34186}, {2190, 39352}, {8795, 21294}, {8884, 21221}, {16813, 8}, {18831, 4329}, {24019, 17035}, {36134, 46717}, {40440, 13219}, {42405, 6327}, {52779, 21270}, {61362, 21220}
X(62428) = X(30102)-complementary conjugate of X(21253)
X(62428) = X(i)-Ceva conjugate of X(j) for these (i,j): {18831, 95}, {34386, 53576}, {42405, 2}, {52939, 59183}, {54950, 276}, {57765, 339}
X(62428) = X(i)-isoconjugate of X(j) for these (i,j): {1, 52604}, {5, 32676}, {19, 1625}, {25, 2617}, {31, 35360}, {48, 61193}, {51, 162}, {53, 163}, {92, 61194}, {107, 62266}, {110, 2181}, {112, 1953}, {216, 24019}, {217, 823}, {418, 36126}, {648, 2179}, {662, 3199}, {799, 61346}, {811, 40981}, {933, 62259}, {1096, 23181}, {1101, 51513}, {1973, 14570}, {2189, 35307}, {2313, 53708}, {2618, 57655}, {4575, 14569}, {8750, 18180}, {11062, 32678}, {14213, 61206}, {14560, 51801}, {14574, 62273}, {14576, 36145}, {14577, 36148}, {15451, 24000}, {23290, 23995}, {24021, 58305}, {27371, 34072}, {32713, 44706}, {36046, 51363}, {36131, 52945}, {36134, 62261}, {52926, 60685}
X(62428) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 35360}, {3, 52604}, {6, 1625}, {115, 53}, {125, 51}, {136, 14569}, {137, 62261}, {233, 35318}, {244, 2181}, {338, 60828}, {520, 58305}, {523, 51513}, {525, 6368}, {647, 12077}, {1084, 3199}, {1249, 61193}, {2972, 61378}, {5522, 6755}, {6337, 14570}, {6388, 41588}, {6503, 23181}, {6505, 2617}, {7668, 27370}, {8901, 47328}, {11792, 53386}, {14401, 14391}, {15449, 27371}, {15450, 62260}, {15526, 5}, {17423, 40981}, {18314, 23290}, {18334, 11062}, {22391, 61194}, {23285, 18314}, {26932, 18180}, {33504, 51363}, {34591, 1953}, {34836, 61195}, {35071, 216}, {35088, 39569}, {35441, 57195}, {35442, 3078}, {36901, 324}, {38985, 62266}, {38996, 61346}, {39008, 52945}, {39013, 14576}, {39018, 14577}, {39019, 36412}, {39020, 42459}, {40618, 17167}, {43961, 6117}, {43962, 6116}, {46093, 418}, {53575, 15897}, {53576, 389}, {55066, 2179}
X(62428) = cevapoint of X(i) and X(j) for these (i,j): {2, 44003}, {520, 525}, {523, 52585}
X(62428) = trilinear pole of line {8552, 15526}
X(62428) = crossdifference of every pair of points on line {51, 217}
X(62428) = barycentric product X(i)*X(j) for these {i,j}: {4, 15414}, {54, 3267}, {69, 15412}, {76, 23286}, {95, 525}, {97, 850}, {99, 53576}, {275, 3265}, {276, 520}, {304, 2616}, {305, 2623}, {339, 18315}, {523, 34386}, {647, 34384}, {656, 62276}, {905, 56189}, {933, 36793}, {1141, 45792}, {1232, 39181}, {1502, 58308}, {1577, 62277}, {2167, 14208}, {2169, 20948}, {2525, 39287}, {2972, 42405}, {3933, 39182}, {4025, 56246}, {4143, 8884}, {4176, 15422}, {4563, 8901}, {6563, 57875}, {8552, 46138}, {8795, 52613}, {8882, 52617}, {14533, 44173}, {14638, 38808}, {15413, 56254}, {15415, 46089}, {15526, 18831}, {15958, 23962}, {18022, 46088}, {20975, 55218}, {24018, 40440}, {32320, 57844}, {34385, 52584}, {34767, 43768}, {35071, 54950}, {35442, 52939}, {39177, 57807}, {39201, 57790}
X(62428) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 35360}, {3, 1625}, {4, 61193}, {6, 52604}, {54, 112}, {63, 2617}, {69, 14570}, {95, 648}, {97, 110}, {115, 51513}, {125, 12077}, {140, 35318}, {184, 61194}, {201, 35307}, {275, 107}, {276, 6528}, {338, 23290}, {339, 18314}, {394, 23181}, {512, 3199}, {520, 216}, {523, 53}, {525, 5}, {526, 11062}, {647, 51}, {656, 1953}, {661, 2181}, {669, 61346}, {810, 2179}, {822, 62266}, {826, 27371}, {850, 324}, {879, 60517}, {905, 18180}, {924, 14576}, {933, 23964}, {1298, 53708}, {1510, 14577}, {1650, 14391}, {2148, 32676}, {2167, 162}, {2169, 163}, {2190, 24019}, {2501, 14569}, {2616, 19}, {2623, 25}, {2799, 39569}, {2972, 17434}, {3049, 40981}, {3265, 343}, {3267, 311}, {3268, 14918}, {3269, 15451}, {3917, 35319}, {4025, 17167}, {4064, 21011}, {4091, 44709}, {4131, 16697}, {4143, 52347}, {4466, 21102}, {4580, 17500}, {6333, 60524}, {6368, 36412}, {6563, 467}, {8057, 42459}, {8552, 1154}, {8611, 7069}, {8795, 15352}, {8882, 32713}, {8884, 6529}, {8901, 2501}, {9033, 52945}, {11077, 14560}, {12077, 62261}, {14208, 14213}, {14417, 41586}, {14533, 1576}, {14586, 57655}, {14618, 13450}, {14919, 36831}, {15412, 4}, {15414, 69}, {15421, 60035}, {15422, 6524}, {15451, 62260}, {15526, 6368}, {15958, 23357}, {16030, 35325}, {16035, 61204}, {16186, 2081}, {16813, 32230}, {17434, 61378}, {18314, 60828}, {18315, 250}, {18831, 23582}, {19166, 41678}, {19180, 1624}, {19189, 58070}, {19210, 32661}, {20902, 2618}, {20948, 62273}, {20975, 55219}, {23286, 6}, {23616, 35442}, {23870, 6117}, {23871, 6116}, {23872, 52671}, {23873, 52670}, {23878, 39530}, {24018, 44706}, {31296, 30506}, {31617, 33513}, {32320, 418}, {32679, 51801}, {33629, 57153}, {34384, 6331}, {34385, 30450}, {34386, 99}, {34980, 42293}, {35071, 58305}, {35441, 3078}, {35442, 57195}, {38808, 57219}, {39177, 270}, {39180, 59142}, {39181, 1173}, {39182, 32085}, {39201, 217}, {39287, 42396}, {39469, 52967}, {40440, 823}, {41077, 1568}, {41298, 14129}, {43718, 52926}, {43768, 4240}, {44173, 62274}, {45792, 1273}, {46088, 184}, {46089, 14586}, {46090, 32640}, {46138, 46456}, {46832, 61195}, {47122, 6755}, {50463, 32662}, {51255, 61203}, {51268, 36309}, {51275, 36306}, {51444, 26714}, {51664, 1393}, {52584, 52}, {52585, 14363}, {52590, 15897}, {52591, 27370}, {52613, 5562}, {52617, 28706}, {52779, 34538}, {53173, 53174}, {53576, 523}, {54034, 61206}, {54950, 57556}, {55232, 21807}, {55253, 14593}, {55280, 53386}, {56189, 6335}, {56246, 1897}, {56254, 1783}, {57195, 23607}, {57703, 32734}, {57765, 38342}, {57875, 925}, {58305, 46394}, {58306, 34859}, {58308, 32}, {58756, 2207}, {59183, 35311}, {62270, 14574}, {62276, 811}, {62277, 662}
X(62429) lies on these lines: {7, 8}, {528, 57036}, {874, 20924}, {918, 1086}, {1233, 20890}, {1358, 4081}, {1565, 17463}, {1642, 17369}, {2284, 4363}, {2886, 21436}, {2968, 40615}, {3004, 42753}, {3665, 23581}, {3673, 45276}, {3932, 23102}, {4025, 53525}, {4089, 34896}, {4124, 43921}, {4437, 20431}, {7046, 40154}, {7187, 24515}, {7795, 17279}, {14505, 23100}, {17278, 24774}, {17280, 25244}, {20445, 52157}, {20901, 23989}, {22011, 22025}, {23612, 40216}, {23773, 53583}, {24279, 24401}, {25493, 25586}, {26544, 26567}, {32922, 40724}
X(62429) = isotomic conjugate of X(5377)
X(62429) = isotomic conjugate of the isogonal conjugate of X(3675)
X(62429) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {3446, 20533}, {8047, 20552}
X(62429) = X(i)-complementary conjugate of X(j) for these (i,j): {1438, 17115}, {59133, 21232}
X(62429) = X(i)-Ceva conjugate of X(j) for these (i,j): {335, 48084}, {2481, 693}, {23989, 35094}, {40216, 3126}, {40704, 918}
X(62429) = X(i)-isoconjugate of X(j) for these (i,j): {31, 5377}, {59, 2195}, {100, 32666}, {101, 919}, {105, 1110}, {109, 52927}, {294, 2149}, {663, 59101}, {666, 32739}, {673, 23990}, {692, 36086}, {1252, 1438}, {1416, 6065}, {2175, 39293}, {3939, 32735}, {4570, 56853}, {4628, 46163}, {6066, 56783}, {6559, 23979}, {9454, 57536}, {24027, 28071}, {32724, 54440}, {35185, 57250}, {43929, 59149}
X(62429) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 5377}, {11, 52927}, {514, 105}, {522, 28071}, {650, 294}, {661, 1438}, {665, 1914}, {676, 41339}, {918, 518}, {1015, 919}, {1086, 36086}, {1577, 14942}, {3126, 55}, {4458, 20715}, {4988, 18785}, {6184, 1252}, {6615, 2195}, {8054, 32666}, {17435, 2284}, {17755, 765}, {27918, 3573}, {33675, 57536}, {35094, 100}, {35509, 650}, {36905, 4564}, {38980, 101}, {38989, 692}, {39046, 1110}, {39063, 59}, {40593, 39293}, {40609, 6065}, {40615, 36146}, {40617, 32735}, {40619, 666}, {40624, 36802}, {50330, 56853}, {52304, 11124}
X(62429) = trilinear pole of line {35094, 42770}
X(62429) = crossdifference of every pair of points on line {692, 3063}
X(62429) = barycentric product X(i)*X(j) for these {i,j}: {11, 40704}, {76, 3675}, {241, 34387}, {518, 23989}, {665, 40495}, {693, 918}, {883, 40166}, {1026, 23100}, {1086, 3263}, {1111, 3912}, {1565, 46108}, {1577, 23829}, {2254, 3261}, {2481, 35094}, {2973, 25083}, {3120, 18157}, {3323, 36796}, {3932, 16727}, {4088, 7199}, {4391, 43042}, {4554, 52305}, {4858, 9436}, {4939, 10029}, {5236, 17880}, {6063, 17435}, {6384, 23773}, {16732, 30941}, {18206, 21207}, {18816, 42770}, {18895, 38989}, {23978, 34855}, {24002, 50333}, {24290, 52619}, {35519, 53544}
X(62429) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 5377}, {11, 294}, {85, 39293}, {241, 59}, {244, 1438}, {513, 919}, {514, 36086}, {518, 1252}, {649, 32666}, {650, 52927}, {651, 59101}, {665, 692}, {672, 1110}, {693, 666}, {764, 43929}, {883, 31615}, {918, 100}, {1026, 59149}, {1086, 105}, {1111, 673}, {1146, 28071}, {1358, 1462}, {1458, 2149}, {1565, 1814}, {1566, 41339}, {1876, 7115}, {2170, 2195}, {2223, 23990}, {2254, 101}, {2481, 57536}, {2530, 46163}, {2969, 8751}, {2973, 54235}, {3120, 18785}, {3125, 56853}, {3126, 2284}, {3261, 51560}, {3263, 1016}, {3323, 241}, {3669, 32735}, {3675, 6}, {3676, 36146}, {3693, 6065}, {3912, 765}, {3937, 32658}, {3942, 36057}, {4088, 1018}, {4391, 36802}, {4858, 14942}, {4925, 57192}, {5236, 7012}, {6545, 1027}, {9436, 4564}, {15149, 5379}, {15634, 9503}, {16732, 13576}, {16892, 35333}, {17435, 55}, {18157, 4600}, {18206, 4570}, {21132, 1024}, {23773, 43}, {23829, 662}, {23989, 2481}, {24002, 927}, {24026, 6559}, {24290, 4557}, {30941, 4567}, {34387, 36796}, {34855, 1262}, {35094, 518}, {35505, 2223}, {38989, 1914}, {40166, 885}, {40217, 5378}, {40495, 36803}, {40704, 4998}, {41353, 4619}, {42455, 28132}, {42720, 57731}, {42753, 51987}, {42754, 54364}, {42758, 2427}, {42770, 517}, {43042, 651}, {43921, 41934}, {46108, 15742}, {50333, 644}, {52304, 17435}, {52305, 650}, {52621, 34085}, {52626, 52902}, {53538, 1416}, {53539, 1415}, {53544, 109}, {53550, 906}, {53551, 4559}, {53555, 1983}, {53583, 1026}, {57468, 32641}, {61056, 52635}
X(62430) lies on these lines: {69, 513}, {75, 2400}, {76, 42455}, {312, 693}, {313, 3261}, {918, 4437}, {1211, 14208}, {1233, 35519}, {1234, 20948}, {2509, 17279}, {4131, 13577}, {4391, 39749}, {18037, 27855}, {21202, 23874}, {22275, 50487}, {32828, 33528}
X(62430) = isotomic conjugate of the isogonal conjugate of X(3126)
X(62430) = X(34183)-anticomplementary conjugate of X(4440)
X(62430) = X(668)-Ceva conjugate of X(3263)
X(62430) = X(i)-isoconjugate of X(j) for these (i,j): {101, 41934}, {105, 32666}, {692, 51838}, {919, 1438}, {1416, 52927}, {1919, 57536}, {2195, 32735}, {6185, 32739}
X(62430) = X(i)-Dao conjugate of X(j) for these (i,j): {518, 692}, {918, 513}, {1015, 41934}, {1086, 51838}, {3126, 884}, {6184, 919}, {9296, 57536}, {17435, 6}, {17755, 36086}, {35094, 105}, {36905, 36146}, {38980, 1438}, {39046, 32666}, {39063, 32735}, {40609, 52927}, {40619, 6185}
X(62430) = barycentric product X(i)*X(j) for these {i,j}: {75, 53583}, {76, 3126}, {646, 3323}, {668, 35094}, {693, 4437}, {850, 16728}, {918, 3263}, {3261, 4712}, {4088, 18157}, {6184, 40495}, {6386, 35505}, {15413, 34337}, {40704, 50333}
X(62430) = barycentric quotient X(i)/X(j) for these {i,j}: {241, 32735}, {513, 41934}, {514, 51838}, {518, 919}, {668, 57536}, {672, 32666}, {693, 6185}, {918, 105}, {1362, 1415}, {2254, 1438}, {3126, 6}, {3263, 666}, {3323, 3669}, {3675, 43929}, {3693, 52927}, {3912, 36086}, {4088, 18785}, {4437, 100}, {4712, 101}, {6184, 692}, {9436, 36146}, {16728, 110}, {17060, 1633}, {17435, 884}, {23102, 2284}, {24290, 56853}, {33570, 60722}, {34337, 1783}, {35094, 513}, {35505, 667}, {40495, 57537}, {40704, 927}, {42079, 32739}, {42720, 5377}, {42758, 51987}, {43042, 1462}, {50333, 294}, {53544, 1416}, {53550, 32658}, {53583, 1}, {57469, 32644}, {61056, 57181}
X(62431) lies on these lines: {2, 34349}, {4, 69}, {94, 18019}, {115, 127}, {183, 37930}, {290, 57452}, {325, 14356}, {850, 34765}, {880, 40074}, {2970, 36793}, {3134, 3265}, {3734, 14966}, {6563, 16186}, {14967, 18546}, {15630, 53347}, {23977, 37778}, {30737, 52145}, {31635, 34218}, {34138, 57504}, {34336, 36789}, {34854, 52486}, {36471, 38970}, {41760, 45280}, {43665, 43673}, {45198, 45943}, {51481, 60869}, {52629, 58263}
X(62431) = isotomic conjugate of X(57742)
X(62431) = anticomplement of X(34349)
X(62431) = isotomic conjugate of the isogonal conjugate of X(868)
X(62431) = X(i)-Ceva conjugate of X(j) for these (i,j): {290, 850}, {23962, 35088}, {44132, 2799}, {56981, 23105}
X(62431) = X(i)-isoconjugate of X(j) for these (i,j): {31, 57742}, {98, 23995}, {163, 2715}, {293, 57655}, {560, 57991}, {1101, 1976}, {1576, 36084}, {1821, 23963}, {1910, 23357}, {4575, 32696}, {9247, 60179}, {9417, 57562}, {14574, 36036}, {14601, 24041}, {32661, 36104}, {32676, 43754}
X(62431) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 57742}, {115, 2715}, {132, 57655}, {136, 32696}, {523, 1976}, {525, 17974}, {647, 248}, {868, 61213}, {2491, 14602}, {2508, 34137}, {2679, 14574}, {2799, 511}, {3005, 14601}, {4858, 36084}, {5664, 14355}, {5976, 249}, {6374, 57991}, {11672, 23357}, {15526, 43754}, {18314, 98}, {23285, 287}, {34990, 47635}, {35088, 110}, {36901, 2966}, {38970, 112}, {38987, 1576}, {39000, 32661}, {39040, 1101}, {39058, 57562}, {40601, 23963}, {41167, 184}, {41172, 14966}, {55267, 6}
X(62431) = crossdifference of every pair of points on line {1576, 3049}
X(62431) = barycentric product X(i)*X(j) for these {i,j}: {76, 868}, {125, 44132}, {290, 35088}, {297, 339}, {325, 338}, {511, 23962}, {850, 2799}, {1109, 46238}, {1502, 44114}, {1959, 23994}, {2396, 23105}, {2679, 44160}, {2970, 6393}, {3267, 16230}, {3569, 44173}, {6333, 14618}, {6530, 36793}, {16732, 42703}, {18022, 41172}, {18023, 51429}, {18024, 59805}, {18312, 34765}, {20902, 40703}, {40362, 58260}
X(62431) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 57742}, {76, 57991}, {115, 1976}, {125, 248}, {232, 57655}, {237, 23963}, {264, 60179}, {290, 57562}, {297, 250}, {325, 249}, {338, 98}, {339, 287}, {511, 23357}, {523, 2715}, {525, 43754}, {684, 32661}, {850, 2966}, {868, 6}, {877, 47443}, {1109, 1910}, {1577, 36084}, {1755, 23995}, {1959, 1101}, {2396, 59152}, {2491, 14574}, {2501, 32696}, {2679, 14602}, {2799, 110}, {2970, 6531}, {3124, 14601}, {3267, 17932}, {3569, 1576}, {6333, 4558}, {6530, 23964}, {8029, 2422}, {8430, 32729}, {8754, 57260}, {14223, 53691}, {14618, 685}, {15526, 17974}, {16230, 112}, {17994, 61206}, {18022, 41174}, {18312, 34761}, {20902, 293}, {20948, 36036}, {20975, 14600}, {23105, 2395}, {23962, 290}, {23994, 1821}, {24006, 36104}, {31953, 46249}, {32112, 32640}, {34765, 5649}, {34854, 41937}, {35088, 511}, {36212, 47390}, {36471, 37183}, {36793, 6394}, {39691, 51869}, {41167, 14966}, {41172, 184}, {41181, 52144}, {42703, 4567}, {43665, 41173}, {44114, 32}, {44132, 18020}, {44173, 43187}, {46052, 41167}, {46238, 24041}, {51429, 187}, {52628, 5967}, {53569, 11610}, {55267, 61213}, {55275, 2445}, {56981, 39291}, {57430, 42671}, {58260, 1501}, {58261, 35906}, {59805, 237}, {61339, 15630}
X(62431) = {X(76),X(264)}-harmonic conjugate of X(44155)
X(62432) lies on these lines: {2, 38324}, {3, 53284}, {4, 2820}, {40, 812}, {693, 28292}, {900, 14304}, {946, 4728}, {962, 21297}, {1577, 3309}, {1635, 6684}, {2517, 3667}, {2814, 46403}, {2821, 4010}, {2826, 3762}, {3085, 43050}, {3887, 49176}, {4763, 31423}, {4928, 8227}, {4978, 28473}, {9147, 58392}, {10265, 38325}, {15599, 29033}, {21620, 53544}, {38327, 47776}, {39212, 47816}
X(62432) = reflection of X(i) in X(j) for these {i,j}: {38325, 10265}, {38329, 946}
X(62432) = anticomplement of X(38324)
X(62432) = {X(4728),X(38329)}-harmonic conjugate of X(946)
X(62433) lies on these lines: {2, 11615}, {3, 804}, {4, 2780}, {5, 9148}, {76, 43667}, {140, 351}, {338, 15357}, {523, 62332}, {525, 30735}, {550, 61776}, {631, 9147}, {690, 16003}, {850, 1499}, {1595, 17994}, {1598, 47206}, {1656, 45689}, {2793, 14278}, {3268, 8151}, {3523, 9126}, {3526, 11176}, {3528, 62177}, {3541, 47230}, {3566, 18314}, {4928, 58383}, {7404, 44817}, {7824, 13306}, {9131, 32204}, {9979, 10279}, {11006, 58272}, {14295, 45807}, {19902, 20417}, {20379, 36255}, {21731, 53567}, {21733, 43665}, {23285, 32472}, {39235, 45147}, {44813, 53272}
X(62433) = reflection of X(i) in X(j) for these {i,j}: {9147, 16235}, {19912, 9148}, {21731, 53567}, {53272, 44813}
X(62433) = anticomplement of X(11615)
X(62434) lies on these lines: {4, 49276}, {40, 30565}, {918, 946}, {962, 47772}, {1639, 6684}, {2786, 38324}, {2821, 18004}, {3762, 23104}, {4453, 8227}, {8760, 49288}, {10196, 38327}, {28292, 48270}
X(62434) lies on these lines: midpoint of X(4) and X(49276)
X(62435) lies on these lines: {1, 4453}, {2, 49276}, {8, 48571}, {10, 918}, {513, 50453}, {514, 4818}, {525, 50337}, {676, 21181}, {690, 3837}, {764, 23888}, {891, 58375}, {905, 29304}, {926, 3874}, {1125, 1638}, {1639, 3634}, {1698, 30565}, {2254, 4707}, {2457, 4985}, {2610, 3454}, {2785, 3960}, {2786, 44314}, {2826, 23795}, {3309, 20517}, {3676, 48295}, {3762, 30574}, {3776, 29350}, {3810, 48075}, {3881, 30704}, {3887, 4458}, {3910, 23789}, {4015, 30700}, {4025, 29066}, {4142, 42325}, {4467, 47724}, {4729, 47716}, {4730, 48326}, {4761, 16892}, {4775, 48227}, {4807, 29288}, {4809, 6161}, {4885, 49288}, {4992, 32478}, {5592, 45674}, {7178, 8714}, {7659, 29132}, {9508, 29102}, {9511, 25440}, {9780, 47772}, {10015, 50357}, {11263, 46397}, {14837, 59672}, {17069, 48284}, {17072, 23875}, {18004, 53571}, {18006, 53539}, {19862, 44902}, {21051, 29252}, {21192, 29051}, {21222, 53356}, {21260, 29200}, {21385, 49301}, {23755, 48409}, {23815, 29284}, {23876, 24720}, {23877, 48018}, {23879, 50352}, {24391, 55133}, {28292, 48285}, {29160, 48069}, {44429, 49277}, {45326, 51073}, {47680, 50343}, {47682, 47824}, {47726, 48252}, {47727, 48241}, {47797, 48352}, {47823, 49279}, {47887, 48339}, {48059, 59629}, {48244, 50351}, {48245, 48290}, {48300, 48573}, {49300, 50356}, {50326, 59737}
X(62435) = midpoint of X(i) and X(j) for these {i,j}: {2254, 4707}, {4467, 47724}, {4729, 47716}, {4730, 48326}, {4761, 16892}, {10015, 50357}, {21385, 49301}, {23755, 48409}, {47680, 50343}, {49300, 50356}
X(62435) = reflection of X(i) in X(j) for these {i,j}: {18004, 53571}, {48284, 17069}, {48286, 4458}, {48295, 3676}, {49288, 4885}, {50326, 59737}, {59672, 14837}
X(62435) = complement of X(49276)
X(62436) lies on these lines: {3, 4750}, {4, 2786}, {5, 4120}, {20, 53333}, {631, 45674}, {684, 690}, {3090, 45661}, {3091, 53339}, {8760, 47971}, {38324, 49276}, {44410, 57243}
X(62436) = reflection of X(49276) in X(38324)
X(62437) lies on these lines: {3, 2788}, {4, 2830}, {693, 28475}, {764, 2826}, {1577, 28533}, {2793, 14278}, {3309, 21146}, {4077, 39545}, {4801, 28569}, {4978, 28481}, {7212, 37592}, {14404, 34466}, {19547, 53281}, {26546, 30234}
X(62438) lies on these lines: {3, 2799}, {4, 9979}, {5, 1637}, {26, 42659}, {52, 39469}, {140, 14417}, {546, 44204}, {631, 3268}, {684, 42731}, {690, 16003}, {1499, 50548}, {1656, 44564}, {1657, 9529}, {5926, 50553}, {6130, 6334}, {7529, 53318}, {8151, 45687}, {8673, 57065}, {9033, 12790}, {9126, 32204}, {9134, 10279}, {9517, 16230}, {14270, 57154}, {14697, 16534}, {30209, 33294}, {44427, 53345}
X(62438) = midpoint of X(44427) and X(53345)
X(62438) = reflection of X(i) in X(j) for these {i,j}: {6334, 6130}, {16230, 24978}, {44203, 9979}, {50553, 5926}, {57154, 14270}
X(62439) lies on these lines: {512, 25054}, {888, 36950}, {1084, 38237}
X(62439) = isotomic conjugate of X(9428)
X(62439) = isogonal conjugate of X(62410)
X(62439) = cevapoint of X(2) and X(46274)
X(62439) = cross-difference of every pair of points on the line X(9431)X(25054)
X(62439) = X(2)-cross conjugate of-X(512)
X(62439) = X(i)-Dao conjugate of-X(j) for these (i, j): (2, 9428), (512, 38237), (1084, 25054), (17423, 23180), (38986, 39337), (38996, 9431)
X(62439) = X(i)-isoconjugate of-X(j) for these {i, j}: {31, 9428}, {99, 39337}, {662, 25054}, {799, 9431}, {811, 23180}, {24037, 38237}
X(62439) = X(512)-line conjugate of-X(25054)
X(62439) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (2, 9428), (512, 25054), (669, 9431), (798, 39337), (1084, 38237), (3049, 23180), (46274, 670)
X(62439) = trilinear pole of the line {1645, 14824} and intersection, other than {A, B, C}, of every pair of circumconics with perspectors on this line
X(62439) = pole of the line {9428, 62410} with respect to the Steiner-Wallace hyperbola
X(62439) = barycentric product X(512)*X(46274)
X(62439) = trilinear product X(798)*X(46274)
X(62439) = trilinear quotient X(i)/X(j) for these (i, j): (75, 9428), (512, 39337), (661, 25054), (798, 9431), (810, 23180), (46274, 799)
X(62440) lies on the cubic K103 and these lines: {67, 14833}, {524, 8591}, {597, 41498}, {671, 14444}, {690, 5461}, {2482, 38239}, {5095, 8787}, {11053, 51226}
X(62440) = reflection of X(11053) in X(51226)
X(62440) = isotomic conjugate of X(39061)
X(62440) = isogonal conjugate of X(41404)
X(62440) = cevapoint of X(i) and X(j) for these {i, j}: {2, 46275}, {690, 14444}
X(62440) = crosssum of X(187) and X(41449)
X(62440) = X(2)-cross conjugate of-X(524)
X(62440) = X(i)-Dao conjugate of-X(j) for these (i, j): (2, 39061), (524, 38239), (2482, 8591), (6593, 46276)
X(62440) = X(i)-isoconjugate of-X(j) for these {i, j}: {31, 39061}, {111, 39339}, {897, 46276}, {923, 8591}
X(62440) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (2, 39061), (187, 46276), (524, 8591), (896, 39339), (2482, 38239), (46275, 671), (52678, 111)
X(62440) = pole of the line {23992, 46275} with respect to the Kiepert circumhyperbola
X(62440) = pole of the line {41404, 46276} with respect to the Stammler hyperbola
X(62440) = pole of the line {1649, 8596} with respect to the Steiner circumellipse
X(62440) = pole of the line {8591, 39061} with respect to the Steiner-Wallace hyperbola
X(62440) = barycentric product X(i)*X(j) for these {i, j}: {524, 46275}, {3266, 52678}
X(62440) = trilinear product X(i)*X(j) for these {i, j}: {896, 46275}, {14210, 52678}
X(62440) = trilinear quotient X(i)/X(j) for these (i, j): (75, 39061), (524, 39339), (896, 46276), (14210, 8591), (24038, 38239), (46275, 897), (52678, 923)
X(62441) lies on these lines: {519, 4480}, {551, 41529}, {900, 4928}, {3679, 36936}, {9271, 61478}, {39445, 53634}
X(62441) = isotomic conjugate of X(9460)
X(62441) = isogonal conjugate of X(41461)
X(62441) = cevapoint of X(2) and X(62413)
X(62441) = X(2)-cross conjugate of-X(519)
X(62441) = X(i)-Dao conjugate of-X(j) for these (i, j): (2, 9460), (9, 9326), (214, 9324), (4370, 17487), (5375, 9272), (38979, 9269)
X(62441) = X(i)-isoconjugate of-X(j) for these {i, j}: {6, 9326}, {31, 9460}, {88, 21781}, {106, 9324}, {649, 9272}, {901, 9269}, {9456, 17487}, {23081, 36125}
X(62441) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (1, 9326), (2, 9460), (44, 9324), (100, 9272), (519, 17487), (902, 21781), (1635, 9269), (9271, 3257), (9325, 88), (21805, 21885), (22356, 23081), (53634, 4638), (62413, 903)
X(62441) = pole of the line {35092, 54974} with respect to the circumhyperbola dual of Yff parabola
X(62441) = pole of the line {9460, 41461} with respect to the Steiner-Wallace hyperbola
X(62441) = barycentric product X(i)*X(j) for these {i, j}: {519, 62413}, {3762, 9271}, {4358, 9325}, {52627, 53634}
X(62441) = trilinear product X(i)*X(j) for these {i, j}: {44, 62413}, {519, 9325}, {900, 9271}
X(62441) = trilinear quotient X(i)/X(j) for these (i, j): (2, 9326), (44, 21781), (75, 9460), (190, 9272), (519, 9324), (900, 9269), (3943, 21885), (4358, 17487), (5440, 23081), (9271, 901), (9325, 106), (62413, 88)
X(62442) lies on these lines: {2, 62443}, {824, 39345}
X(62442) = cyclocevian conjugate of the anticomplement of X(38995)
X(62442) = isotomic conjugate of X(39345)
X(62442) = antitomic conjugate of the isotomic conjugate of X(61065)
X(62442) = antitomic conjugate of the isogonal conjugate of X(62414)
X(62442) = anticomplement of X(62443)
X(62442) = isogonal conjugate of X(62444)
X(62442) = antigonal conjugate of the isogonal conjugate of X(62445)
X(62442) = anticomplementary conjugate of the anticomplement of X(62447)
X(62442) = X(i)-anticomplementary conjugate of-X(j) for these (i, j): (62447, 8), (62449, 6327)
X(62442) = X(62449)-Ceva conjugate of-X(2)
X(62442) = X(4586)-cross conjugate of-X(2)
X(62442) = X(i)-Dao conjugate of-X(j) for these (i, j): (2, 39345), (9, 39335), (62443, 62443)
X(62442) = X(i)-isoconjugate of-X(j) for these {i, j}: {6, 39335}, {31, 39345}, {788, 62443}, {1491, 62450}
X(62442) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (1, 39335), (2, 39345), (825, 62450), (4586, 62443), (62447, 3250), (62449, 824)
X(62442) = trilinear pole of the line {33904, 62449} and intersection, other than {A, B, C}, of every pair of circumconics with perspectors on this line
X(62442) = perspector of the inconic with center X(4586)
X(62442) = pole of the the tripolar of X(62449) with respect to the Steiner circumellipse
X(62442) = pole of the line {39345, 62444} with respect to the Steiner-Wallace hyperbola
X(62442) = barycentric product X(i)*X(j) for these {i, j}: {4586, 62449}, {37133, 62447}
X(62442) = trilinear product X(i)*X(j) for these {i, j}: {789, 62447}, {1492, 62449}
X(62442) = trilinear quotient X(i)/X(j) for these (i, j): (2, 39335), (75, 39345), (789, 62443), (1492, 62450)
X(62443) lies on these lines: {2, 62442}, {824, 4586}
X(62443) = complement of X(62442)
X(62443) = complementary conjugate of the complement of X(62444)
X(62443) = isogonal conjugate of X(62447)
X(62443) = isotomic conjugate of X(62449)
X(62443) = crosspoint of X(2) and X(39345)
X(62443) = X(2)-Ceva conjugate of-X(4586)
X(62443) = X(i)-complementary conjugate of-X(j) for these (i, j): (31, 4586), (39335, 141), (39345, 2887), (62444, 10), (62450, 4874)
X(62443) = X(i)-Dao conjugate of-X(j) for these (i, j): (2, 62449), (4586, 2)
X(62443) = X(824)-hirst inverse of-X(4586)
X(62443) = X(i)-isoconjugate of-X(j) for these {i, j}: {31, 62449}, {788, 62442}
X(62443) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (2, 62449), (4586, 62442), (39335, 1491), (39345, 824), (62444, 3250), (62450, 6)
X(62443) = center of: the circumconic with perspector X(4586), the inconic with perspector X(39345)
X(62443) = perspector of the circumconic with center X(4586)
X(62443) = pole of the the tripolar of X(39345) with respect to the Steiner inellipse
X(62443) = pole of the line {62447, 62449} with respect to the Steiner-Wallace hyperbola
X(62443) = barycentric product X(i)*X(j) for these {i, j}: {76, 62450}, {789, 39335}, {4586, 39345}, {37133, 62444}
X(62443) = trilinear product X(i)*X(j) for these {i, j}: {75, 62450}, {789, 62444}, {1492, 39345}, {4586, 39335}
X(62443) = trilinear quotient X(i)/X(j) for these (i, j): (75, 62449), (789, 62442), (39335, 3250), (39345, 1491)
X(62444) lies on these lines: {3, 62445}, {6, 753}, {1979, 20999}, {2932, 21781}, {3250, 62447}, {7087, 21776}, {9259, 23402}, {9431, 21004}, {20998, 23860}, {33801, 38301}
X(62444) = isogonal conjugate of X(62442)
X(62444) = cross-difference of every pair of points on the line X(33904)X(62449)
X(62444) = X(3250)-Ceva conjugate of-X(6)
X(62444) = X(62450)-cross conjugate of-X(6)
X(62444) = X(i)-Dao conjugate of-X(j) for these (i, j): (4586, 37133), (38995, 62449)
X(62444) = X(6)-hirst inverse of-X(62414)
X(62444) = X(i)-isoconjugate of-X(j) for these {i, j}: {789, 62447}, {1492, 62449}
X(62444) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (3250, 62449), (39335, 75), (39345, 76), (46386, 62447), (62443, 37133), (62450, 4586)
X(62444) = X(i)-vertex conjugate of-X(j) for these {i, j}: {62414, 62448}, {62445, 62446}, {62447, 62447}
X(62444) = inverse of X(62445) in circumcircle
X(62444) = pole of the line {62414, 62445} with respect to the circumcircle
X(62444) = barycentric product X(i)*X(j) for these {i, j}: {1, 39335}, {6, 39345}, {824, 62450}, {3250, 62443}
X(62444) = trilinear product X(i)*X(j) for these {i, j}: {6, 39335}, {31, 39345}, {788, 62443}, {1491, 62450}
X(62444) = trilinear quotient X(i)/X(j) for these (i, j): (788, 62447), (1491, 62449), (39335, 2), (39345, 75)
X(62444) = (X(i), X(j))-harmonic conjugate of X(k) for these (i, j, k): (753, 825, 62414), (825, 62414, 6)
X(62445) lies on these lines: {3, 62444}, {62414, 62446}
X(62445) = isogonal conjugate of the antigonal conjugate of X(62442)
X(62445) = X(62444)-vertex conjugate of-X(62446)
X(62445) = inverse of X(62444) in circumcircle
X(62445) = pole of the line {62444, 62446} with respect to the circumcircle
X(62446) lies on these lines: {30, 511}, {4728, 30640}, {14402, 14407}, {14404, 30655}, {62414, 62445}
X(62446) = cross-difference of every pair of points on the line X(6)X(4586)
X(62446) = X(i)-complementary conjugate of-X(j) for these (i, j): (731, 53823), (43096, 55061)
X(62446) = X(38995)-Dao conjugate of-X(43096)
X(62446) = X(i)-isoconjugate of-X(j) for these {i, j}: {731, 789}, {1492, 43096}
X(62446) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (730, 37133), (2235, 789), (3250, 43096), (8622, 4586), (35539, 52611), (46386, 731)
X(62446) = X(62444)-vertex conjugate of-X(62445)
X(62446) = infinite point of the tripolar of X(i) for these i: {3250, 8622}
X(62446) = perspector of the circumconic through X(2) and X(3250)
X(62446) = barycentric product X(i)*X(j) for these {i, j}: {730, 3250}, {824, 8622}, {1491, 2235}, {35539, 46386}
X(62446) = trilinear product X(i)*X(j) for these {i, j}: {730, 788}, {1491, 8622}, {2235, 3250}, {8630, 35539}
X(62446) = trilinear quotient X(i)/X(j) for these (i, j): (730, 789), (788, 731), (1491, 43096), (2235, 4586), (8622, 1492), (35539, 46132)
X(62447) lies on these lines: {3250, 62444}
X(62447) = isogonal conjugate of X(62443)
X(62447) = X(6)-cross conjugate of-X(3250)
X(62447) = X(i)-Dao conjugate of-X(j) for these (i, j): (206, 62450), (38995, 39345), (55049, 39335)
X(62447) = X(i)-isoconjugate of-X(j) for these {i, j}: {75, 62450}, {789, 62444}, {1492, 39345}, {4586, 39335}
X(62447) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (32, 62450), (788, 39335), (3250, 39345), (46386, 62444), (62442, 37133), (62449, 76)
X(62447) = 1st Saragossa point of X(62444)
X(62447) = pole of the line {62443, 62450} with respect to the Stammler hyperbola
X(62447) = barycentric product X(i)*X(j) for these {i, j}: {6, 62449}, {3250, 62442}
X(62447) = trilinear product X(i)*X(j) for these {i, j}: {31, 62449}, {788, 62442}
X(62447) = trilinear quotient X(i)/X(j) for these (i, j): (31, 62450), (788, 62444), (1491, 39345), (3250, 39335)
X(62448) lies on these lines: {187, 237}, {900, 4364}, {29058, 62415}, {62414, 62445}
X(62448) = isogonal conjugate of the isotomic conjugate of X(33904)
X(62448) = cross-difference of every pair of points on the line X(2)X(4586)
X(62448) = crosspoint of X(753) and X(825)
X(62448) = crosssum of X(i) and X(j) for these {i, j}: {2, 33904}, {752, 824}
X(62448) = X(753)-Ceva conjugate of-X(62414)
X(62448) = X(38995)-Dao conjugate of-X(43097)
X(62448) = X(i)-isoconjugate of-X(j) for these {i, j}: {753, 789}, {1492, 43097}, {5386, 14621}
X(62448) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (752, 37133), (869, 5386), (2243, 789), (3250, 43097), (8626, 4586), (14402, 1), (14438, 870), (30655, 350), (30656, 1909), (33568, 35548), (33904, 76), (35548, 52611), (46386, 753), (52957, 1492)
X(62448) = X(62414)-vertex conjugate of-X(62444)
X(62448) = perspector of the circumconic through X(6) and X(3250)
X(62448) = pole of the line {6, 753} with respect to the circumcircle
X(62448) = pole of the line {6, 753} with respect to the Brocard inellipse
X(62448) = barycentric product X(i)*X(j) for these {i, j}: {6, 33904}, {75, 14402}, {256, 30656}, {291, 30655}, {752, 3250}, {753, 33568}, {824, 8626}, {984, 14438}, {1491, 2243}, {2276, 4809}, {8630, 30874}, {35548, 46386}, {52957, 62415}
X(62448) = trilinear product X(i)*X(j) for these {i, j}: {2, 14402}, {31, 33904}, {292, 30655}, {752, 788}, {824, 52957}, {869, 4809}, {893, 30656}, {1491, 8626}, {2243, 3250}, {2276, 14438}, {8630, 35548}
X(62448) = trilinear quotient X(i)/X(j) for these (i, j): (752, 789), (788, 753), (1491, 43097), (2243, 4586), (2276, 5386), (4809, 870), (8626, 1492), (14402, 6), (14438, 14621), (30655, 239), (30656, 894), (30874, 52611), (33904, 75), (35548, 46132), (52957, 825)
X(62448) = center of circle {{X(15), X(16), X(753)}}
X(62449) lies on these lines: {824, 39345}
X(62449) = isotomic conjugate of X(62443)
X(62449) = isogonal conjugate of X(62450)
X(62449) = cevapoint of X(2) and X(62442)
X(62449) = X(2)-cross conjugate of-X(824)
X(62449) = X(i)-Dao conjugate of-X(j) for these (i, j): (2, 62443), (38995, 62444), (61065, 39345)
X(62449) = X(i)-isoconjugate of-X(j) for these {i, j}: {31, 62443}, {825, 39335}, {1492, 62444}, {34069, 39345}
X(62449) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (2, 62443), (824, 39345), (1491, 39335), (3250, 62444), (62442, 4586), (62447, 6)
X(62449) = pole of the line {62443, 62450} with respect to the Steiner-Wallace hyperbola
X(62449) = barycentric product X(i)*X(j) for these {i, j}: {76, 62447}, {824, 62442}
X(62449) = trilinear product X(i)*X(j) for these {i, j}: {75, 62447}, {1491, 62442}
X(62449) = trilinear quotient X(i)/X(j) for these (i, j): (75, 62443), (824, 39335), (1491, 62444), (62415, 39345)
X(62450) lies on these lines: {825, 3250}
X(62450) = isogonal conjugate of X(62449)
X(62450) = crosspoint of X(6) and X(62444)
X(62450) = crosssum of X(2) and X(62442)
X(62450) = X(6)-Ceva conjugate of-X(825)
X(62450) = X(i)-Dao conjugate of-X(j) for these (i, j): (206, 62447), (4586, 76)
X(62450) = X(825)-hirst inverse of-X(3250)
X(62450) = X(i)-isoconjugate of-X(j) for these {i, j}: {75, 62447}, {1491, 62442}
X(62450) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (32, 62447), (825, 62442), (39335, 62415), (62443, 76), (62444, 824)
X(62450) = pole of the the tripolar of X(62444) with respect to the Brocard inellipse
X(62450) = pole of the line {62447, 62449} with respect to the Stammler hyperbola
X(62450) = barycentric product X(i)*X(j) for these {i, j}: {6, 62443}, {825, 39345}, {1492, 39335}, {4586, 62444}
X(62450) = trilinear product X(i)*X(j) for these {i, j}: {31, 62443}, {825, 39335}, {1492, 62444}, {34069, 39345}
X(62450) = trilinear quotient X(i)/X(j) for these (i, j): (31, 62447), (1492, 62442), (39335, 824), (39345, 62415)
X(62451) lies on these lines: {2, 62452}, {826, 39346}, {14712, 52906}
X(62451) = cyclocevian conjugate of X(4576)
X(62451) = isotomic conjugate of X(39346)
X(62451) = antitomic conjugate of X(57545)
X(62451) = isogonal conjugate of X(62416)
X(62451) = anticomplement of X(62452)
X(62451) = antigonal conjugate of the isogonal conjugate of X(62453)
X(62451) = anticomplementary conjugate of the anticomplement of X(62455)
X(62451) = X(i)-anticomplementary conjugate of-X(j) for these (i, j): (62455, 8), (62457, 6327)
X(62451) = X(62457)-Ceva conjugate of-X(2)
X(62451) = X(4577)-cross conjugate of-X(2)
X(62451) = X(i)-Dao conjugate of-X(j) for these (i, j): (2, 39346), (9, 39336), (62452, 62452)
X(62451) = X(i)-isoconjugate of-X(j) for these {i, j}: {6, 39336}, {31, 39346}, {2084, 62452}, {8061, 62458}
X(62451) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (1, 39336), (2, 39346), (827, 62458), (4577, 62452), (62455, 3005), (62457, 826)
X(62451) = trilinear pole of the line {32193, 33907} and intersection, other than {A, B, C}, of every pair of circumconics with perspectors on this line
X(62451) = perspector of the inconic with center X(4577)
X(62451) = pole of the the tripolar of X(62457) with respect to the Steiner circumellipse
X(62451) = pole of the line {39346, 62416} with respect to the Steiner-Wallace hyperbola
X(62451) = barycentric product X(i)*X(j) for these {i, j}: {689, 62455}, {4577, 62457}
X(62451) = trilinear product X(i)*X(j) for these {i, j}: {4593, 62455}, {4599, 62457}
X(62451) = trilinear quotient X(i)/X(j) for these (i, j): (2, 39336), (75, 39346), (4593, 62452), (4599, 62458)
X(62452) lies on these lines: {2, 62451}, {316, 40850}, {826, 4577}, {18828, 53657}
X(62452) = reflection of X(4577) in X(57545)
X(62452) = complementary conjugate of the complement of X(62416)
X(62452) = complement of X(62451)
X(62452) = isogonal conjugate of X(62455)
X(62452) = isotomic conjugate of X(62457)
X(62452) = crosspoint of X(2) and X(39346)
X(62452) = X(2)-Ceva conjugate of-X(4577)
X(62452) = X(i)-complementary conjugate of-X(j) for these (i, j): (31, 4577), (39336, 141), (39346, 2887), (62416, 10), (62458, 8060)
X(62452) = X(i)-Dao conjugate of-X(j) for these (i, j): (2, 62457), (4577, 2)
X(62452) = X(826)-hirst inverse of-X(4577)
X(62452) = X(i)-isoconjugate of-X(j) for these {i, j}: {31, 62457}, {2084, 62451}
X(62452) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (2, 62457), (4577, 62451), (39336, 8061), (39346, 826), (62416, 3005), (62458, 6)
X(62452) = center of: the circumconic with perspector X(4577), the inconic with perspector X(39346)
X(62452) = perspector of the circumconic with center X(4577)
X(62452) = pole of the the tripolar of X(39346) with respect to the Steiner inellipse
X(62452) = pole of the line {62455, 62457} with respect to the Steiner-Wallace hyperbola
X(62452) = barycentric product X(i)*X(j) for these {i, j}: {76, 62458}, {689, 62416}, {4577, 39346}, {4593, 39336}
X(62452) = trilinear product X(i)*X(j) for these {i, j}: {75, 62458}, {4577, 39336}, {4593, 62416}, {4599, 39346}
X(62452) = trilinear quotient X(i)/X(j) for these (i, j): (75, 62457), (4593, 62451), (39336, 3005), (39346, 8061), (62416, 2084)
X(62453) lies on these lines: {3, 35214}, {5113, 35971}, {41178, 62417}
X(62453) = isogonal conjugate of the antigonal conjugate of X(62451)
X(62453) = X(62416)-vertex conjugate of-X(62454)
X(62453) = inverse of X(62416) in circumcircle
X(62453) = pole of the line {62416, 62454} with respect to the circumcircle
X(62454) lies on these lines: {6, 17997}, {30, 511}, {351, 11205}, {2531, 57132}, {10191, 11176}, {14406, 14424}, {41178, 62417}
X(62454) = isogonal conjugate of X(59026)
X(62454) = circumtangential-isogonal conjugate of X(59026)
X(62454) = cross-difference of every pair of points on the line X(6)X(4577)
X(62454) = crosspoint of X(i) and X(j) for these {i, j}: {882, 3005}, {4576, 56978}, {8623, 56980}
X(62454) = crosssum of X(i) and X(j) for these {i, j}: {2, 18010}, {4577, 17941}, {18105, 56976}
X(62454) = X(i)-anticomplementary conjugate of-X(j) for these (i, j): (41209, 21289), (43763, 39346), (59026, 8)
X(62454) = X(i)-Ceva conjugate of-X(j) for these (i, j): (6, 39079), (732, 41178), (882, 3005), (4576, 61063), (14970, 35971), (20021, 15449), (27375, 2679), (56980, 8623)
X(62454) = X(i)-complementary conjugate of-X(j) for these (i, j): (82, 39079), (4599, 61063), (41209, 21249), (43763, 15449), (52936, 19563), (59026, 10)
X(62454) = X(i)-Dao conjugate of-X(j) for these (i, j): (141, 41209), (732, 880), (826, 56981), (3124, 14970), (5113, 18010), (19576, 52936), (36213, 4577), (41178, 56979), (52042, 805), (55050, 733), (61063, 689)
X(62454) = X(2531)-hirst inverse of-X(57132)
X(62454) = X(i)-isoconjugate of-X(j) for these {i, j}: {82, 41209}, {733, 4593}, {1581, 52936}, {4577, 43763}, {4599, 14970}, {37134, 52395}
X(62454) = X(17997)-line conjugate of-X(6)
X(62454) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (39, 41209), (688, 733), (732, 689), (1691, 52936), (2084, 43763), (2236, 4593), (2528, 18896), (2531, 694), (3005, 14970), (5027, 52395), (8041, 18829), (8623, 4577), (15449, 56981), (21752, 36081), (35540, 42371), (39079, 18010), (41178, 58784), (56915, 827), (56980, 57545), (57132, 1916), (59994, 805), (61063, 880)
X(62454) = X(62416)-vertex conjugate of-X(62453)
X(62454) = infinite point of the tripolar of X(i) for these i: {3005, 8041, 8623, 16587, 35540, 59262}
X(62454) = pedal antipodal perspector of X(59026)
X(62454) = center of the central inconic through X(880) and X(56981)
X(62454) = perspector of the circumconic through X(2) and X(3005)
X(62454) = barycentric product X(i)*X(j) for these {i, j}: {385, 57132}, {688, 35540}, {732, 3005}, {804, 8041}, {826, 8623}, {882, 61063}, {1691, 2528}, {2236, 8061}, {2531, 3978}, {4576, 41178}, {5027, 7794}, {14295, 59994}, {15449, 56980}, {17941, 62417}, {23285, 56915}
X(62454) = trilinear product X(i)*X(j) for these {i, j}: {732, 2084}, {1580, 57132}, {1933, 2528}, {1966, 2531}, {2236, 3005}, {8061, 8623}, {16587, 46387}, {56915, 62418}, {56982, 62417}
X(62454) = trilinear quotient X(i)/X(j) for these (i, j): (38, 41209), (732, 4593), (1580, 52936), (2084, 733), (2236, 4577), (2528, 1934), (2531, 1967), (3005, 43763), (8041, 37134), (8061, 14970), (8623, 4599), (35540, 37204), (40936, 36081), (41178, 55240), (56915, 34072), (56982, 57545), (57132, 1581)
X(62455) lies on these lines: {3005, 62416}
X(62455) = isogonal conjugate of X(62452)
X(62455) = X(6)-cross conjugate of-X(3005)
X(62455) = X(i)-Dao conjugate of-X(j) for these (i, j): (206, 62458), (3124, 39346), (55050, 62416)
X(62455) = X(i)-isoconjugate of-X(j) for these {i, j}: {75, 62458}, {4577, 39336}, {4593, 62416}, {4599, 39346}
X(62455) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (32, 62458), (688, 62416), (2084, 39336), (3005, 39346), (62451, 689), (62457, 76)
X(62455) = 1st Saragossa point of X(62416)
X(62455) = pole of the line {62452, 62458} with respect to the Stammler hyperbola
X(62455) = barycentric product X(i)*X(j) for these {i, j}: {6, 62457}, {3005, 62451}
X(62455) = trilinear product X(i)*X(j) for these {i, j}: {31, 62457}, {2084, 62451}
X(62455) = trilinear quotient X(i)/X(j) for these (i, j): (31, 62458), (2084, 62416), (3005, 39336), (8061, 39346)
X(62456) lies on these lines: {76, 35558}, {187, 237}, {690, 6292}, {827, 17997}, {2896, 18010}, {39079, 59801}, {41178, 62417}
X(62456) = midpoint of X(2896) and X(18010)
X(62456) = isotomic conjugate of the isogonal conjugate of X(14403)
X(62456) = isogonal conjugate of the isotomic conjugate of X(33907)
X(62456) = Gibert-circumtangential conjugate of X(58112)
X(62456) = cross-difference of every pair of points on the line X(2)X(4577)
X(62456) = crosspoint of X(i) and X(j) for these {i, j}: {6, 58112}, {755, 827}, {14420, 14428}
X(62456) = crosssum of X(i) and X(j) for these {i, j}: {2, 33907}, {754, 826}
X(62456) = X(i)-Ceva conjugate of-X(j) for these (i, j): (755, 62417), (14420, 33907), (14428, 14403), (58112, 6)
X(62456) = X(33666)-complementary conjugate of-X(21253)
X(62456) = X(i)-Dao conjugate of-X(j) for these (i, j): (206, 58112), (3124, 43098), (55050, 755), (61064, 689)
X(62456) = X(i)-isoconjugate of-X(j) for these {i, j}: {75, 58112}, {755, 4593}, {4599, 43098}, {5389, 52394}
X(62456) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (32, 58112), (688, 755), (754, 689), (2244, 4593), (3005, 43098), (8627, 4577), (14403, 6), (14420, 308), (14428, 83), (21814, 5389), (33907, 76), (35549, 42371), (52906, 670), (52958, 827)
X(62456) = X(62416)-vertex conjugate of-X(62417)
X(62456) = perspector of the circumconic through X(6) and X(3005)
X(62456) = pole of the line {574, 9480} with respect to the 1st Brocard circle
X(62456) = pole of the line {6, 755} with respect to the circumcircle
X(62456) = pole of the line {3613, 43098} with respect to the nine-point circle
X(62456) = pole of the line {6, 755} with respect to the Brocard inellipse
X(62456) = pole of the line {669, 2916} with respect to the Kiepert parabola
X(62456) = pole of the line {99, 2528} with respect to the Stammler hyperbola
X(62456) = pole of the line {39, 33666} with respect to the Steiner inellipse
X(62456) = barycentric product X(i)*X(j) for these {i, j}: {6, 33907}, {39, 14420}, {76, 14403}, {141, 14428}, {512, 52906}, {688, 35549}, {754, 3005}, {826, 8627}, {2244, 8061}, {4156, 21123}, {23285, 52958}, {52979, 57132}
X(62456) = trilinear product X(i)*X(j) for these {i, j}: {31, 33907}, {38, 14428}, {75, 14403}, {754, 2084}, {798, 52906}, {1964, 14420}, {2244, 3005}, {4156, 50521}, {8061, 8627}, {52958, 62418}
X(62456) = trilinear quotient X(i)/X(j) for these (i, j): (31, 58112), (754, 4593), (2084, 755), (2244, 4577), (8061, 43098), (8627, 4599), (14403, 31), (14420, 3112), (14428, 82), (21035, 5389), (33907, 75), (35549, 37204), (52906, 799), (52958, 34072)
X(62456) = center of circles {{ X(i), X(j), X(k) }} for these {i, j, k}: {15, 16, 755}, {2896, 8290, 18010}
X(62457) lies on these lines: {826, 39346}, {32193, 33907}
X(62457) = isotomic conjugate of X(62452)
X(62457) = isogonal conjugate of X(62458)
X(62457) = cevapoint of X(2) and X(62451)
X(62457) = X(2)-cross conjugate of-X(826)
X(62457) = X(i)-Dao conjugate of-X(j) for these (i, j): (2, 62452), (3124, 62416), (15449, 39346), (55043, 39336)
X(62457) = X(i)-isoconjugate of-X(j) for these {i, j}: {31, 62452}, {827, 39336}, {4599, 62416}, {34072, 39346}
X(62457) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (2, 62452), (826, 39346), (3005, 62416), (8061, 39336), (62451, 4577), (62455, 6)
X(62457) = pole of the line {62452, 62458} with respect to the Steiner-Wallace hyperbola
X(62457) = barycentric product X(i)*X(j) for these {i, j}: {76, 62455}, {826, 62451}
X(62457) = trilinear product X(i)*X(j) for these {i, j}: {75, 62455}, {8061, 62451}
X(62457) = trilinear quotient X(i)/X(j) for these (i, j): (75, 62452), (826, 39336), (8061, 62416), (62418, 39346)
X(62458) lies on these lines: {23, 46228}, {783, 58113}, {827, 3005}, {4630, 46970}
X(62458) = isogonal conjugate of X(62457)
X(62458) = crosspoint of X(6) and X(62416)
X(62458) = crosssum of X(2) and X(62451)
X(62458) = X(6)-Ceva conjugate of-X(827)
X(62458) = X(i)-Dao conjugate of-X(j) for these (i, j): (206, 62455), (4577, 76)
X(62458) = X(827)-hirst inverse of-X(3005)
X(62458) = X(i)-isoconjugate of-X(j) for these {i, j}: {75, 62455}, {8061, 62451}
X(62458) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (32, 62455), (827, 62451), (39336, 62418), (39346, 23285), (62416, 826), (62452, 76)
X(62458) = pole of the the tripolar of X(62416) with respect to the Brocard inellipse
X(62458) = pole of the line {62455, 62457} with respect to the Stammler hyperbola
X(62458) = barycentric product X(i)*X(j) for these {i, j}: {6, 62452}, {827, 39346}, {4577, 62416}, {4599, 39336}
X(62458) = trilinear product X(i)*X(j) for these {i, j}: {31, 62452}, {827, 39336}, {4599, 62416}, {34072, 39346}
X(62458) = trilinear quotient X(i)/X(j) for these (i, j): (31, 62455), (4599, 62451), (39336, 826), (39346, 62418), (62416, 8061)
X(62459) lies on these lines: {43, 8640}, {5143, 14823}, {15624, 59565}
X(62460) lies on these lines: {30, 511}, {43, 8640}, {10453, 50516}, {20012, 20983}
X(62460) = cross-difference of every pair of points on the line X(6)X(40881)
X(62460) = crosssum of X(8640) and X(17754)
X(62460) = X(56142)-complementary conjugate of-X(5518)
X(62460) = X(932)-isoconjugate of-X(56142)
X(62460) = X(20979)-reciprocal conjugate of-X(56142)
X(62460) = infinite point of the tripolar of X(62421)
X(62460) = perspector of the circumconic through X(2) and X(62421)
X(62460) = trilinear quotient X(4083)/X(56142)
X(62461) lies on these lines: {55, 3009}, {100, 56357}, {192, 56180}, {2177, 17459}, {3550, 62421}, {7032, 23561}, {7035, 8026}, {17594, 21337}, {56181, 62422}
X(62461) = isogonal conjugate of X(62419)
X(62461) = X(i)-cross conjugate of-X(j) for these (i, j): (21760, 62421), (56806, 2209)
X(62461) = X(206)-Dao conjugate of-X(17105)
X(62461) = X(i)-isoconjugate of-X(j) for these {i, j}: {75, 17105}, {87, 24524}, {330, 17350}, {2162, 59518}, {3550, 6384}, {4598, 31286}, {17743, 27502}, {18830, 48330}, {32039, 57235}
X(62461) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (32, 17105), (43, 59518), (2176, 24524), (2209, 17350), (3551, 6383), (7032, 27502), (8640, 31286), (56806, 41771), (62420, 3550), (62422, 76)
X(62461) = pole of the line {17105, 62419} with respect to the Stammler hyperbola
X(62461) = barycentric product X(i)*X(j) for these {i, j}: {6, 62422}, {2176, 3551}
X(62461) = trilinear product X(i)*X(j) for these {i, j}: {31, 62422}, {2209, 3551}
X(62461) = trilinear quotient X(i)/X(j) for these (i, j): (31, 17105), (43, 24524), (192, 59518), (2176, 17350), (2209, 3550), (2275, 27502), (3551, 6384), (8640, 48330), (20284, 41771), (20979, 31286), (57050, 57235), (62422, 75)
X(62462) lies on these lines: {6, 29018}
X(62463) lies on these lines: {2, 172}, {30, 511}, {4396, 5080}, {4400, 20060}, {4479, 11361}, {4799, 49487}, {5291, 20541}, {7267, 33864}, {7750, 20691}, {7759, 8666}, {7762, 17448}, {7767, 25102}, {7823, 17144}, {7843, 24387}, {7893, 24524}, {8667, 11236}, {8716, 34620}, {9766, 11194}, {11237, 47037}, {17251, 48832}, {24699, 60353}, {25383, 50759}, {29584, 50068}, {29615, 50048}, {34505, 34739}, {41312, 48814}, {48801, 48825}, {48848, 50124}, {49711, 49777}, {50056, 50073}
X(62463) = infinite point of the tripolar of X(62464)
X(62463) = perspector of the circumconic through X(2) and X(62464)
X(62464) lies on the Steiner circumellipse and these lines: {99, 29018}, {100, 57969}, {668, 4579}, {903, 56065}
X(62464) = isotomic conjugate of X(29017)
X(62464) = isogonal conjugate of the Gibert-circumtangential conjugate of X(29018)
X(62464) = cevapoint of X(i) and X(j) for these {i, j}: {2, 29017}, {514, 29645}
X(62464) = crosssum of X(6) and X(62462)
X(62464) = X(29017)-cross conjugate of-X(2)
X(62464) = X(i)-Dao conjugate of-X(j) for these (i, j): (2, 29017), (6631, 32778), (39054, 35623)
X(62464) = X(i)-isoconjugate of-X(j) for these {i, j}: {31, 29017}, {512, 35623}, {667, 32778}
X(62464) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (2, 29017), (190, 32778), (662, 35623), (29018, 6), (56065, 514), (62465, 75)
X(62464) = trilinear pole of the line {2, 172} and intersection, other than {A, B, C}, of every pair of circumconics with perspectors on this line
X(62464) = perspector of the inconic with center X(29017)
X(62464) = barycentric product X(i)*X(j) for these {i, j}: {1, 62465}, {76, 29018}, {190, 56065}
X(62464) = trilinear product X(i)*X(j) for these {i, j}: {6, 62465}, {75, 29018}, {100, 56065}
X(62464) = trilinear quotient X(i)/X(j) for these (i, j): (75, 29017), (99, 35623), (668, 32778), (29018, 31), (56065, 513)
X(62465) lies on these lines: {668, 4579}, {789, 29018}, {1978, 18047}, {31002, 56065}
X(62465) = X(i)-Dao conjugate of-X(j) for these (i, j): (6376, 29017), (9296, 32778), (31998, 35623)
X(62465) = X(i)-isoconjugate of-X(j) for these {i, j}: {32, 29017}, {798, 35623}, {1919, 32778}
X(62465) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (75, 29017), (99, 35623), (668, 32778), (29018, 31), (56065, 513), (62464, 1)
X(62465) = trilinear pole of the line {75, 171} and intersection, other than {A, B, C}, of every pair of circumconics with perspectors on this line
X(62465) = pole of the the tripolar of X(35623) with respect to the Steiner-Wallace hyperbola
X(62465) = barycentric product X(i)*X(j) for these {i, j}: {75, 62464}, {561, 29018}, {668, 56065}
X(62465) = trilinear product X(i)*X(j) for these {i, j}: {2, 62464}, {76, 29018}, {190, 56065}
X(62465) = trilinear quotient X(i)/X(j) for these (i, j): (76, 29017), (799, 35623), (1978, 32778), (29018, 32), (56065, 649)
X(62466) lies on these lines: {9259, 20839}
X(62467) lies on these lines: {1, 24699}, {2, 1914}, {30, 511}, {141, 53602}, {149, 4396}, {1279, 25357}, {3006, 4760}, {3011, 25383}, {3744, 25345}, {3829, 13468}, {3938, 4799}, {4376, 5014}, {4400, 52367}, {4421, 9766}, {4450, 24690}, {4690, 49484}, {4708, 19868}, {4797, 29673}, {4805, 37610}, {7745, 25102}, {7750, 17448}, {7759, 8715}, {7762, 20691}, {7780, 24387}, {7823, 24524}, {7893, 17144}, {8667, 11235}, {8716, 34626}, {17251, 48805}, {17281, 17346}, {17301, 17378}, {17330, 17359}, {17382, 17392}, {17738, 49752}, {24358, 32850}, {24724, 32856}, {31140, 47037}, {34505, 34706}, {41312, 49746}, {41842, 50030}, {48810, 50297}, {48821, 50299}, {48829, 50301}, {50074, 50107}, {50101, 50133}, {51922, 56855}
X(62467) = infinite point of the tripolar of X(62468)
X(62467) = perspector of the circumconic through X(2) and X(62468)
X(62468) lies on the Steiner circumellipse and these lines: {58, 18827}, {101, 4562}, {668, 3573}, {903, 55970}, {1492, 41072}, {3732, 35148}, {4586, 33951}, {18895, 39029}
X(62468) = isotomic conjugate of X(62423)
X(62468) = cevapoint of X(2) and X(62423)
X(62468) = crosssum of X(6) and X(62466)
X(62468) = X(62423)-cross conjugate of-X(2)
X(62468) = X(i)-Dao conjugate of-X(j) for these (i, j): (2, 62423), (9, 50454), (5375, 49509), (6631, 29674), (10001, 36482), (31998, 30965)
X(62468) = X(i)-isoconjugate of-X(j) for these {i, j}: {6, 50454}, {31, 62423}, {649, 49509}, {667, 29674}, {798, 30965}, {3063, 36482}
X(62468) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (1, 50454), (2, 62423), (99, 30965), (100, 49509), (190, 29674), (664, 36482), (55970, 514), (62469, 75)
X(62468) = X(4589)-vertex conjugate of-X(32739)
X(62468) = X(43)-zayin conjugate of-X(50454)
X(62468) = trilinear pole of the line {2, 1914} and intersection, other than {A, B, C}, of every pair of circumconics with perspectors on this line
X(62468) = perspector of the inconic with center X(62423)
X(62468) = pole of the the tripolar of X(30965) with respect to the Steiner-Wallace hyperbola
X(62468) = barycentric product X(i)*X(j) for these {i, j}: {1, 62469}, {190, 55970}
X(62468) = trilinear product X(i)*X(j) for these {i, j}: {6, 62469}, {100, 55970}
X(62468) = trilinear quotient X(i)/X(j) for these (i, j): (2, 50454), (75, 62423), (190, 49509), (668, 29674), (799, 30965), (4554, 36482), (55970, 513)
X(62469) lies on these lines: {81, 40017}, {100, 4583}, {668, 3573}, {1978, 3570}, {6654, 18031}, {31002, 55970}
X(62469) = isotomic conjugate of X(50454)
X(62469) = X(i)-Dao conjugate of-X(j) for these (i, j): (2, 50454), (6376, 62423), (6631, 49509), (9296, 29674)
X(62469) = X(i)-isoconjugate of-X(j) for these {i, j}: {31, 50454}, {32, 62423}, {667, 49509}, {669, 30965}, {1919, 29674}
X(62469) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (2, 50454), (75, 62423), (190, 49509), (668, 29674), (799, 30965), (4554, 36482), (55970, 513), (62468, 1)
X(62469) = X(1740)-zayin conjugate of-X(50454)
X(62469) = trilinear pole of the line {75, 238} and intersection, other than {A, B, C}, of every pair of circumconics with perspectors on this line
X(62469) = barycentric product X(i)*X(j) for these {i, j}: {75, 62468}, {668, 55970}
X(62469) = trilinear product X(i)*X(j) for these {i, j}: {2, 62468}, {190, 55970}
X(62469) = trilinear quotient X(i)/X(j) for these (i, j): (75, 50454), (76, 62423), (668, 49509), (670, 30965), (1978, 29674), (4572, 36482), (55970, 649)
X(62470) lies on these lines: {2, 62471}
X(62470) = isotomic conjugate of the anticomplement of X(52885)
X(62470) = anticomplement of X(62471)
X(62470) = isogonal conjugate of X(62472)
X(62470) = X(52885)-cross conjugate of-X(2)
X(62470) = X(62471)-Dao conjugate of-X(62471)
X(62470) = X(52885)-reciprocal conjugate of-X(62471)
X(62470) = perspector of the inconic with center X(52885)
X(62471) lies on these lines: {2, 62470}, {4409, 62474}
X(62471) = complement of X(62470)
X(62471) = complementary conjugate of the complement of X(62472)
X(62471) = X(2)-Ceva conjugate of-X(52885)
X(62471) = X(i)-complementary conjugate of-X(j) for these (i, j): (31, 52885), (62472, 10)
X(62471) = X(52885)-Dao conjugate of-X(2)
X(62471) = X(52885)-reciprocal conjugate of-X(62470)
X(62471) = center of the circumconic with perspector X(52885)
X(62471) = perspector of the circumconic with center X(52885)
X(62472) lies on these lines: {6, 101}, {5029, 62483}
X(62472) = isogonal conjugate of X(62470)
X(62472) = pole of the line {16704, 62470} with respect to the Stammler hyperbola
X(62472) = (X(1015), X(9259))-harmonic conjugate of X(21781)
X(62473) lies on these lines: {75, 537}, {3626, 32018}
X(62473) = X(62471)-Dao conjugate of-X(1)
X(62473) = X(52885)-reciprocal conjugate of-X(1)
X(62473) = barycentric product X(75)*X(52885)
X(62473) = trilinear product X(2)*X(52885)
X(62473) = trilinear quotient X(52885)/X(6)
X(62473) = (X(668), X(4986))-harmonic conjugate of X(20568)
X(62474) lies on these lines: {4409, 62471}
X(62474) = complement of the isogonal conjugate of X(62475)
X(62474) = X(2)-Ceva conjugate of-X(62424)
X(62474) = X(i)-complementary conjugate of-X(j) for these (i, j): (31, 62424), (62475, 10)
X(62474) = X(62424)-Dao conjugate of-X(2)
X(62474) = center of the circumconic with perspector X(62424)
X(62474) = perspector of the circumconic with center X(62424)
X(62475) lies on these lines: {6, 101}, {5029, 62487}
X(62475) = isogonal conjugate of the anticomplement of X(62474)
X(62476) lies on these lines: {75, 537}
X(62476) = X(62474)-Dao conjugate of-X(1)
X(62476) = X(62424)-reciprocal conjugate of-X(1)
X(62476) = barycentric product X(75)*X(62424)
X(62476) = trilinear product X(2)*X(62424)
X(62476) = trilinear quotient X(62424)/X(6)
X(62477) lies on these lines: {}
X(62477) = isogonal conjugate of X(62478)
X(62477) = trilinear pole of the line {4977, 17365} and intersection, other than {A, B, C}, of every pair of circumconics with perspectors on this line
X(62478) lies on these lines: {6, 595}, {101, 37510}, {926, 58160}, {34545, 40586}
X(62478) = isogonal conjugate of X(62477)
X(62478) = cross-difference of every pair of points on the line X(4977)X(17365)
X(62478) = pole of the line {8025, 62477} with respect to the Stammler hyperbola
X(62478) = pole of the line {52572, 62477} with respect to the Steiner-Wallace hyperbola
X(62479) lies on these lines: {57, 16727}, {4850, 57785}, {7196, 33146}
X(62479) = X(62425)-reciprocal conjugate of-X(1)
X(62479) = barycentric product X(75)*X(62425)
X(62479) = trilinear product X(2)*X(62425)
X(62479) = trilinear quotient X(62425)/X(6)
X(62480) lies on these lines: {121, 1016}, {3911, 11814}
X(62480) = isogonal conjugate of X(62481)
X(62480) = trilinear pole of the line {900, 17362} and intersection, other than {A, B, C}, of every pair of circumconics with perspectors on this line
X(62481) lies on these lines: {6, 101}, {58, 20958}, {238, 47622}, {6371, 58179}, {8699, 28527}, {22350, 23579}
X(62481) = isogonal conjugate of X(62480)
X(62481) = cross-difference of every pair of points on the line X(900)X(17362)
X(62481) = pole of the line {16704, 62480} with respect to the Stammler hyperbola
X(62482) lies on these lines: {997, 4723}, {4358, 39594}, {29872, 30473}
X(62482) = X(62426)-reciprocal conjugate of-X(1)
X(62482) = barycentric product X(75)*X(62426)
X(62482) = trilinear product X(2)*X(62426)
X(62482) = trilinear quotient X(62426)/X(6)
X(62483) lies on these lines: {6, 110}, {5029, 62472}, {5351, 14705}, {5352, 14704}, {10329, 22112}, {16187, 34481}, {31652, 41273}, {40915, 50989}
X(62484) lies on these lines: {75, 799}
X(62484) = X(52886)-reciprocal conjugate of-X(1)
X(62484) = barycentric product X(75)*X(52886)
X(62484) = trilinear product X(2)*X(52886)
X(62484) = trilinear quotient X(52886)/X(6)
X(62484) = (X(799), X(20903))-harmonic conjugate of X(46277)
X(62485) lies on these lines: {2, 62486}, {9165, 40429}
X(62485) = complement of X(62486)
X(62485) = complementary conjugate of the complement of X(62487)
X(62485) = X(2)-Ceva conjugate of-X(62427)
X(62485) = X(i)-complementary conjugate of-X(j) for these (i, j): (31, 62427), (62487, 10)
X(62485) = X(62427)-Dao conjugate of-X(2)
X(62485) = X(62427)-reciprocal conjugate of-X(62486)
X(62485) = center of the circumconic with perspector X(62427)
X(62485) = perspector of the circumconic with center X(62427)
X(62486) lies on these lines: {2, 62485}
X(62486) = isotomic conjugate of the anticomplement of X(62427)
X(62486) = anticomplement of X(62485)
X(62486) = isogonal conjugate of X(62487)
X(62486) = X(62427)-cross conjugate of-X(2)
X(62486) = X(62485)-Dao conjugate of-X(62485)
X(62486) = X(62427)-reciprocal conjugate of-X(62485)
X(62486) = perspector of the inconic with center X(62427)
X(62487) lies on these lines: {6, 110}, {5029, 62475}
X(62487) = isogonal conjugate of X(62486)
X(62487) = pole of the line {524, 62486} with respect to the Stammler hyperbola
X(62487) = pole of the line {3266, 62486} with respect to the Steiner-Wallace hyperbola
X(62488) lies on these lines: {75, 799}, {1821, 14211}
X(62488) = X(62485)-Dao conjugate of-X(1)
X(62488) = X(62427)-reciprocal conjugate of-X(1)
X(62488) = barycentric product X(75)*X(62427)
X(62488) = trilinear product X(2)*X(62427)
X(62488) = trilinear quotient X(62427)/X(6)
Contributed by Clark Kimberling and Peter Moses, April 5, 2024.
Let O denote the circumcenter, (O) the circumcircle, and L the line at infinity. Suppose that P = p:q:r and U = u:v:w are points on (O) and that P, O, U are noncollinear. Let L1 be the tangent to (O) at P and L2 the tangent to (O) at U. Let D = L1∩L2 and M = OD∩L. As the line OM bisects the angle between L1 and L2, the point M is here named the (P,U)-infinity bisector. Barycentrics for the (P,U)-infinity bisector are given by
(a2 - b2 + c2)(q u - p v) - (a2 + b2 - c2)(r u - p w) - 2a2(r v - q w) : :
The appearance of {{i,j},k} in the following lists means that X(k) = {X(i),X(j)}-infinity bisector.
{{74,98},542}, {{74,99},690}, {{74,100},8674}, {{74,101},2774}, {{74,102},2779}, {{74,103},2772}, {{74,104},2771}, {{74,105},2836}, {{74,106},2842}, {{74,107},9033}, {{74,108},2850}, {{74,109},2773}, {{74,110},526}, {{74,111},2854}, {{74,112},9517}, {{74,476},523}, {{74,477},30},
{{98,99},804}, {{98,100},2787}, {{98,101},2786}, {{98,102},2792}, {{98,103},2784}, {{98,104},2783}, {{98,105},2795}, {{98,106},2796}, {{98,107},2797}, {{98,108},2798}, {{98,109},2785}, {{98,110},690}, {{98,111},543}, {{98,112},2799}, {{98,476},62489}, {{98,477},62490},
{{99,100},2783}, {{99,101},2784}, {{99,102},2785}, {{99,103},2786}, {{99,104},2787}, {{99,105},2788}, {{99,106},2789}, {{99,107},2790}, {{99,108},2791}, {{99,109},2792}, {{99,110},542}, {{99,111},2793}, {{99,112},2794},
{{100,101},2801}, {{100,102},3738}, {{100,103},3887}, {{100,104},900}, {{100,105},2826}, {{100,106},2827}, {{100,107},2828}, {{100,108},2829}, {{100,109},2800}, {{100,110},2771}, {{100,111},2830}, {{100,112},2831}, {{100,476},62491}, {{100,477},62492},
{{101,102},928}, {{101,103},926}, {{101,104},3887}, {{101,105},2820}, {{101,106},2821}, {{101,107},2822}, {{101,108},2823}, {{101,109},2807}, {{101,110},2772}, {{101,111},2824}, {{101,112},2825}, {{101,476},62493}, {{101,477},62494},
{{102,103},2807}, {{102,104},2800}, {{102,105},2835}, {{102,106},2841}, {{102,107},2846}, {{102,108},2849}, {{102,109},8677}, {{102,110},2773}, {{102,111},2852}, {{102,112},2853}, {{102,476},62495}, {{102,477},62496},
{{103,104},2801}, {{103,105},2809}, {{103,106},2810}, {{103,107},2811}, {{103,108},2812}, {{103,109},928}, {{103,110},2774}, {{103,111},2813}, {{103,112},9518}, {{103,675},544},
{{104,105},528}, {{104,106},2802}, {{104,107},2803}, {{104,108},2804}, {{104,109},3738}, {{104,110},8674}, {{104,111},2805}, {{104,112},2806},
{{105,106},9519}, {{105,107},9520}, {{105,108},9521}, {{105,109},2814}, {{105,110},2775}, {{105,111},9522}, {{105,112},9523}, {{105,476},62497}, {{105,477},62498},
{{106,107},9524}, {{106,108},9525}, {{106,109},2815}, {{106,110},2776}, {{106,111},9526}, {{106,112},9527}, {{106,476},62499}, {{106,477},62500},
{{107,108},9528}, {{107,109},2816}, {{107,110},2777}, {{107,111},9529}, {{107,112},9530}, {{107,476},62501}, {{107,477},62502},
{{108,109},2817}, {{108,110},2778}, {{108,111},9531}, {{108,112},{62503}, {{108,476},62504}, {{107,477},62505},
{{109,110},2779}, {{109,111},2819}, {{109,112},9532},
{{110,111},2780}, {{110,112},2781}, {{110,476},30}, {{110,477},523},
{{111,112},{62506}, {{111,476},62507}, {{111,477},62508},
{{112,476},62509}, {{112,477},62510},
{{476,477},16171}
The line PU is the polar of D with respect to the circumcircle and OD is perpendicular to PU. Then M, the infinite bisector of {P,U}, is the orthopoint of the point at infinity of the line PU. (César Lozada, April 7, 2024)
X(62489) lies on these lines: {2, 44814}, {3, 23105}, {5, 39482}, {13, 57123}, {14, 57122}, {23, 4108}, {24, 46371}, {30, 511}, {98, 477}, {99, 476}, {114, 25641}, {115, 647}, {140, 59741}, {147, 34193}, {148, 14731}, {186, 14618}, {187, 47229}, {237, 31953}, {381, 34291}, {403, 16229}, {460, 47627}, {620, 22104}, {671, 9213}, {691, 48951}, {805, 53869}, {842, 43654}, {935, 53692}, {1116, 10278}, {1316, 8723}, {1649, 57618}, {2070, 39537}, {2072, 39503}, {2394, 15111}, {2395, 2549}, {2453, 56957}, {2482, 31174}, {2528, 24974}, {2697, 53931}, {2698, 53868}, {2970, 55383}, {3023, 33965}, {3027, 33964}, {3154, 15359}, {5186, 14052}, {5254, 8574}, {5309, 6041}, {5461, 44560}, {5466, 9159}, {5664, 15475}, {5996, 10989}, {6036, 31379}, {6070, 15357}, {6130, 39477}, {6132, 39509}, {6321, 20957}, {6722, 40485}, {7464, 30735}, {7471, 53735}, {7753, 10567}, {7771, 52632}, {8651, 47173}, {9137, 9147}, {9171, 50149}, {9179, 53736}, {9180, 55957}, {9828, 16092}, {10097, 44526}, {10412, 62173}, {10421, 20774}, {10722, 14989}, {10723, 44967}, {11007, 45692}, {11123, 42733}, {11182, 36194}, {11799, 46953}, {12028, 15470}, {12042, 38610}, {12052, 58518}, {12188, 38581}, {13188, 38580}, {14223, 18316}, {14270, 41079}, {14480, 15342}, {14809, 56373}, {14849, 14851}, {14850, 14993}, {14907, 53347}, {14934, 53725}, {15421, 18531}, {15535, 16340}, {15561, 57305}, {15915, 52728}, {15928, 58263}, {16315, 47475}, {16316, 47501}, {16319, 42654}, {16535, 45681}, {18312, 46609}, {18319, 51872}, {18333, 34175}, {21166, 38700}, {23235, 38677}, {23323, 44918}, {24472, 59825}, {31274, 31277}, {32112, 34150}, {33813, 38609}, {34094, 45693}, {34290, 36163}, {34473, 38701}, {34964, 37938}, {36164, 53709}, {36177, 40550}, {37019, 47270}, {37991, 43665}, {38224, 57306}, {38664, 38678}, {39834, 58310}, {42660, 47620}, {44227, 47214}, {45690, 50147}, {46632, 53710}, {46634, 47079}, {47001, 47159}, {47175, 47504}, {47219, 50707}, {47248, 47505}, {47258, 47324}, {59815, 59823}
X(62489) = isogonal conjugate of X(9160)
X(62489) = isotomic conjugate of X(53192)
X(62489) = Thomson-isogonal conjugate of X(9161)
X(62489) = crossdifference of every pair of points on line {6, 15329}
X(62489) = barycentric quotient X(41004)/X(56671)
X(62489) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {99, 476, 53738}, {16229, 47221, 403}, {53266, 53275, 3}
X(62490) lies on these lines: {2, 9158}, {3, 2453}, {4, 16237}, {5, 38393}, {20, 15112}, {23, 94}, {30, 511}, {99, 477}, {110, 36188}, {114, 858}, {115, 3003}, {125, 47348}, {147, 5189}, {148, 34193}, {182, 1316}, {186, 30716}, {187, 46633}, {250, 41204}, {323, 14480}, {373, 46868}, {376, 15111}, {381, 46127}, {389, 36160}, {401, 40866}, {403, 23514}, {450, 1304}, {468, 6036}, {576, 2452}, {620, 15122}, {691, 11676}, {805, 53868}, {842, 5999}, {935, 53931}, {1350, 47284}, {1352, 36163}, {1495, 7471}, {1513, 16188}, {1531, 46045}, {1533, 16278}, {1553, 32111}, {1561, 32271}, {2023, 16308}, {2030, 48721}, {2070, 30715}, {2071, 21166}, {2072, 36519}, {2697, 53692}, {2698, 53869}, {3001, 6033}, {3023, 7286}, {3027, 5160}, {3098, 47285}, {3109, 48894}, {3292, 14611}, {3580, 6070}, {3819, 47509}, {4226, 52772}, {5092, 36177}, {5099, 15980}, {5159, 6721}, {5201, 12188}, {5461, 47334}, {5462, 10223}, {5467, 34810}, {5476, 50149}, {5520, 15974}, {5613, 36186}, {5617, 36185}, {5943, 34093}, {5972, 16319}, {5984, 20063}, {6054, 10989}, {6055, 7426}, {6108, 11549}, {6109, 11537}, {6248, 36165}, {6321, 18325}, {6770, 44462}, {6771, 32460}, {6773, 44466}, {6774, 32461}, {6776, 36181}, {7480, 46106}, {7575, 12042}, {7684, 58912}, {7685, 58913}, {9179, 53726}, {9306, 36192}, {9729, 14894}, {9828, 36166}, {9840, 47270}, {9861, 37972}, {10168, 34094}, {10295, 38749}, {10296, 10722}, {10564, 14934}, {10723, 14989}, {11005, 17511}, {11007, 24206}, {11063, 59251}, {11064, 47148}, {11177, 37901}, {11178, 36194}, {11179, 46124}, {11257, 36182}, {11563, 38229}, {11623, 16619}, {11646, 47275}, {11657, 32223}, {11710, 51693}, {12052, 58517}, {12091, 18323}, {12112, 15342}, {13188, 35001}, {13334, 36157}, {13335, 36156}, {13349, 16182}, {13350, 16181}, {13586, 38702}, {13860, 59227}, {14120, 46993}, {14221, 45772}, {14356, 57603}, {14849, 14993}, {14850, 14851}, {14981, 62332}, {15329, 58261}, {15535, 34209}, {15561, 57306}, {15646, 45847}, {15915, 22712}, {15919, 36207}, {15971, 38514}, {16303, 47581}, {16312, 47468}, {16313, 47568}, {16315, 47584}, {16316, 47570}, {16320, 16760}, {16331, 47567}, {16334, 47569}, {16978, 41665}, {17986, 45278}, {18279, 34104}, {18332, 36193}, {18572, 22505}, {18860, 46634}, {20299, 51451}, {21243, 36190}, {22463, 51456}, {22510, 36211}, {22511, 36210}, {22515, 44267}, {23235, 38678}, {24472, 59823}, {25338, 61560}, {25559, 37975}, {25560, 37974}, {32110, 46632}, {32237, 47351}, {32269, 47146}, {33813, 37950}, {33971, 36176}, {34127, 44282}, {35021, 37897}, {35265, 60605}, {36158, 48919}, {36164, 53710}, {36173, 43460}, {36179, 46850}, {36180, 46981}, {36187, 54393}, {37459, 40544}, {37527, 57589}, {37903, 38654}, {37915, 39646}, {37918, 42329}, {37922, 38634}, {37927, 38642}, {37928, 39828}, {37946, 38664}, {37967, 51523}, {37985, 44436}, {37988, 39486}, {38224, 57305}, {38383, 41658}, {38737, 44214}, {38745, 47341}, {38747, 47335}, {39120, 52403}, {39530, 57583}, {39806, 47143}, {39809, 62288}, {39825, 45171}, {41070, 41634}, {41071, 41644}, {41202, 57011}, {43976, 54094}, {44084, 47179}, {44266, 49102}, {44961, 61576}, {46155, 52056}, {46999, 51258}, {47153, 58481}, {47272, 48939}, {47273, 48883}, {47274, 48909}, {47283, 52987}, {47323, 62344}, {47365, 53162}, {47366, 53163}, {47385, 60594}, {48931, 52200}, {48947, 57616}, {48980, 61102}, {50146, 50977}, {52472, 57611}, {57588, 58445}, {58639, 58661}, {59815, 59825}
X(62490) = isogonal conjugate of X(9161)
X(62490) = Thomson-isogonal conjugate of X(9160)
X(62490) = crossdifference of every pair of points on line {6, 46616}
X(62490) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {23, 476, 47327}, {98, 476, 53728}, {858, 47324, 3258}, {1316, 6795, 182}, {2452, 60696, 576}, {2453, 59231, 3}, {11064, 47148, 55308}, {16320, 56370, 16760}, {36180, 46981, 47113}, {53267, 53274, 3}
X(62491) lies on these lines: {3, 47270}, {4, 18115}, {11, 25641}, {23, 39572}, {30, 511}, {36, 46636}, {40, 47273}, {100, 477}, {104, 476}, {119, 3258}, {149, 34193}, {153, 14731}, {355, 36154}, {944, 36171}, {946, 52200}, {1290, 6905}, {1317, 33965}, {1385, 3109}, {1482, 47274}, {1484, 18319}, {1532, 42422}, {1985, 39485}, {2077, 46635}, {2453, 56960}, {2687, 6909}, {2689, 53932}, {2695, 53927}, {3035, 31379}, {3579, 36158}, {3654, 50145}, {5083, 59825}, {5520, 6882}, {6265, 7424}, {6713, 22104}, {6906, 38570}, {7471, 51420}, {7574, 45916}, {8143, 15888}, {8758, 11799}, {9158, 9978}, {9179, 53754}, {9956, 36155}, {10222, 13869}, {10711, 34312}, {10724, 14989}, {10728, 44967}, {10742, 20957}, {10767, 36172}, {12052, 58522}, {12331, 38581}, {12619, 36195}, {12736, 59823}, {12738, 36026}, {12773, 38580}, {13265, 37919}, {13587, 38711}, {14934, 53743}, {16173, 50148}, {23961, 47402}, {33814, 38610}, {33862, 47401}, {34474, 38701}, {34789, 51883}, {36164, 53711}, {37964, 45766}, {38588, 56423}, {38602, 38609}, {38665, 38678}, {38669, 38677}, {38693, 38700}, {38752, 57306}, {46632, 53715}, {47327, 51635}, {53722, 53728}, {53733, 53738}, {57298, 57305}
X(62492) lies on these lines: {5, 39483}, {11, 3258}, {23, 47804}, {30, 511}, {80, 57099}, {100, 476}, {104, 477}, {119, 25641}, {149, 14731}, {153, 34193}, {186, 44426}, {403, 16228}, {851, 47833}, {858, 47802}, {859, 48391}, {1290, 53611}, {1317, 33964}, {1464, 48292}, {2070, 48383}, {2072, 59973}, {2453, 56958}, {2687, 43655}, {2689, 53927}, {2695, 53932}, {3035, 22104}, {5083, 59823}, {5189, 48164}, {6713, 31379}, {7426, 47803}, {7471, 53743}, {9158, 9980}, {9179, 53744}, {10707, 34312}, {10724, 44967}, {10728, 14989}, {10738, 20957}, {10778, 17511}, {10989, 44429}, {11698, 18319}, {12052, 58475}, {12331, 38580}, {12736, 59825}, {12773, 38581}, {13744, 47270}, {14934, 53753}, {14956, 47825}, {18859, 48390}, {23323, 44923}, {33814, 38609}, {34474, 38700}, {36164, 53715}, {37370, 47829}, {37901, 47805}, {38602, 38610}, {38665, 38677}, {38669, 38678}, {38693, 38701}, {38752, 57305}, {46521, 47827}, {46611, 52356}, {46632, 53711}, {46635, 47081}, {47098, 47500}, {47199, 47327}, {53720, 53728}, {53729, 53738}, {57298, 57306}
X(62491) = barycentric quotient X(i)/X(j) for these {i,j}: {9597, 14079}, {58140, 41016}
X(62493) lies on these lines: {10, 36158}, {20, 47270}, {30, 511}, {101, 477}, {103, 476}, {116, 25641}, {118, 3258}, {150, 18661}, {152, 14731}, {382, 18119}, {962, 47274}, {1290, 36002}, {1362, 33965}, {1544, 46045}, {2453, 49130}, {2688, 53880}, {2690, 36028}, {2692, 53933}, {3007, 10296}, {3012, 11809}, {3022, 33964}, {3109, 4297}, {3146, 38514}, {4301, 13869}, {5520, 37374}, {5691, 36154}, {6710, 31379}, {6712, 22104}, {6905, 38711}, {7471, 18653}, {8756, 10295}, {10710, 34312}, {10725, 14989}, {10727, 44967}, {10741, 20957}, {11028, 59823}, {12052, 58521}, {14934, 53747}, {19925, 36155}, {22793, 52200}, {23854, 37924}, {30808, 39488}, {36164, 53712}, {36167, 44425}, {38572, 38581}, {38574, 38580}, {38599, 38610}, {38601, 38609}, {38666, 38678}, {38668, 38677}, {38690, 38701}, {38692, 38700}, {38764, 57306}, {46632, 53714}, {53732, 53738}, {57297, 57305}, {59813, 59825}
X(62493) = barycentric quotient X(40144)/X(7549)
X(62494) lies on these lines: {23, 47771}, {30, 511}, {101, 476}, {103, 477}, {116, 3258}, {118, 25641}, {150, 14731}, {152, 34193}, {186, 48386}, {693, 38019}, {857, 47782}, {858, 47757}, {1362, 33964}, {1375, 47788}, {1725, 4041}, {1834, 21203}, {2070, 48387}, {2071, 39476}, {2690, 53880}, {2758, 53933}, {3022, 33965}, {3091, 39489}, {4794, 5160}, {5189, 48156}, {6710, 22104}, {6712, 31379}, {7426, 47766}, {7471, 53747}, {10149, 48294}, {10151, 39532}, {10708, 34312}, {10725, 44967}, {10727, 14989}, {10739, 20957}, {10989, 44435}, {11028, 59825}, {11809, 47123}, {12052, 58519}, {14838, 47176}, {14934, 53751}, {14953, 47792}, {18859, 44408}, {23775, 36154}, {36164, 53714}, {37009, 47270}, {37901, 47773}, {38572, 38580}, {38574, 38581}, {38599, 38609}, {38601, 38610}, {38666, 38677}, {38668, 38678}, {38690, 38700}, {38692, 38701}, {38764, 57305}, {44432, 47097}, {46632, 53712}, {53721, 53728}, {53730, 53738}, {57297, 57306}, {59813, 59823}
X(62495) lies on these lines: {23, 47798}, {30, 511}, {102, 477}, {109, 476}, {117, 25641}, {124, 3258}, {151, 34193}, {186, 39226}, {403, 54239}, {858, 47806}, {1290, 53927}, {1361, 33964}, {1364, 33965}, {2070, 39199}, {2687, 53932}, {2689, 53612}, {2695, 53870}, {4086, 14206}, {4458, 47224}, {4973, 21187}, {5189, 48169}, {6711, 31379}, {6718, 22104}, {7426, 47800}, {7471, 53758}, {9179, 53759}, {10716, 34312}, {10726, 14989}, {10732, 44967}, {10747, 20957}, {10989, 47808}, {12016, 59825}, {12052, 58526}, {14731, 33650}, {14934, 53749}, {18593, 47176}, {36164, 53713}, {37043, 47270}, {37901, 48239}, {38573, 38581}, {38579, 38580}, {38600, 38610}, {38607, 38609}, {38667, 38678}, {38674, 38677}, {38691, 38701}, {38697, 38700}, {38776, 57306}, {43940, 44426}, {46632, 53717}, {53724, 53728}, {53734, 53738}, {57303, 57305}, {59816, 59823}
X(62496) lies on these lines: {3, 45934}, {4, 47270}, {20, 38514}, {30, 511}, {36, 29008}, {40, 36154}, {102, 476}, {109, 477}, {117, 3258}, {124, 25641}, {151, 14731}, {411, 38570}, {944, 47274}, {946, 3109}, {962, 36171}, {1290, 6909}, {1361, 33965}, {1364, 33964}, {1385, 52200}, {1532, 5520}, {1558, 46045}, {2077, 36167}, {2453, 56959}, {2687, 6905}, {2689, 53870}, {2690, 36027}, {2695, 37420}, {5535, 10771}, {5691, 47273}, {5882, 13869}, {6684, 36155}, {6711, 22104}, {6718, 31379}, {6882, 42422}, {7464, 45917}, {7471, 51382}, {10295, 11809}, {10709, 34312}, {10726, 44967}, {10732, 14989}, {10740, 20957}, {11700, 15326}, {12016, 59823}, {12052, 58520}, {14934, 53758}, {31673, 47272}, {31730, 36158}, {33650, 34193}, {36164, 53717}, {38573, 38580}, {38579, 38581}, {38600, 38609}, {38607, 38610}, {38667, 38677}, {38674, 38678}, {38691, 38700}, {38697, 38701}, {38776, 57305}, {46632, 53713}, {53731, 53738}, {57303, 57306}, {59816, 59825}
X(62497) lies on these lines: {30, 511}, {105, 477}, {120, 25641}, {476, 1292}, {1358, 33965}, {3021, 33964}, {3258, 5511}, {6714, 31379}, {10729, 14989}, {14731, 34547}, {14934, 53756}, {15521, 20957}, {20344, 34193}, {37989, 39536}, {38575, 38581}, {38580, 38589}, {38603, 38610}, {38609, 38619}, {38670, 38678}, {38677, 38684}, {38694, 38701}, {38700, 38712}, {39227, 51635}, {44967, 44983}, {57299, 57306}, {57305, 57327}, {59814, 59823}
X(62498) lies on these lines: {30, 511}, {105, 476}, {120, 3258}, {377, 38514}, {405, 2453}, {477, 1292}, {1290, 36003}, {1316, 51743}, {1358, 33964}, {3021, 33965}, {3109, 51715}, {5302, 47272}, {5511, 25641}, {5520, 52254}, {6714, 22104}, {7471, 53756}, {8609, 11809}, {10712, 34312}, {10729, 44967}, {10743, 20957}, {14731, 20344}, {14989, 44983}, {34193, 34547}, {37426, 59231}, {38575, 38580}, {38581, 38589}, {38603, 38609}, {38610, 38619}, {38670, 38677}, {38678, 38684}, {38694, 38700}, {38701, 38712}, {41229, 47273}, {44229, 45954}, {57299, 57305}, {57306, 57327}, {59814, 59825}
X(62499) lies on these lines: {2, 39490}, {23, 39225}, {30, 511}, {106, 477}, {121, 25641}, {468, 16231}, {476, 1293}, {858, 39508}, {1357, 33965}, {2688, 53933}, {3258, 5510}, {4049, 36158}, {4057, 37924}, {6018, 33964}, {6715, 31379}, {7649, 10295}, {10296, 20294}, {10297, 20315}, {10730, 14989}, {14731, 34548}, {15522, 20957}, {21290, 34193}, {38576, 38581}, {38580, 38590}, {38604, 38610}, {38609, 38620}, {38671, 38678}, {38677, 38685}, {38695, 38701}, {38700, 38713}, {44967, 44984}, {47313, 47801}, {47314, 48545}, {57300, 57306}, {57305, 57328}, {59812, 59823}
X(62499) = barycentric product X(18129)*X(22252)
X(62500) lies on these lines: {2, 38514}, {10, 47272}, {30, 511}, {106, 476}, {121, 3258}, {381, 18120}, {477, 1293}, {551, 3109}, {1290, 13587}, {1316, 48867}, {1357, 33964}, {2453, 11354}, {2690, 53933}, {3006, 10989}, {3011, 7426}, {3241, 36171}, {3679, 36154}, {3828, 36155}, {4973, 50755}, {5298, 39751}, {5510, 25641}, {5520, 17533}, {6018, 33965}, {6715, 22104}, {6740, 50921}, {7473, 52954}, {10713, 34312}, {10730, 44967}, {10744, 20957}, {12052, 58523}, {13869, 51071}, {14731, 21290}, {14989, 44984}, {16272, 47495}, {16304, 47488}, {16309, 47496}, {16322, 47493}, {17549, 38570}, {20045, 37901}, {30117, 61432}, {34193, 34548}, {36158, 50808}, {36163, 48834}, {38576, 38580}, {38581, 38590}, {38604, 38609}, {38610, 38620}, {38671, 38677}, {38678, 38685}, {38695, 38700}, {38701, 38713}, {47097, 50752}, {47146, 47563}, {47284, 48862}, {47285, 48863}, {51709, 52200}, {57300, 57305}, {57306, 57328}, {59812, 59825}
X(62500) = barycentric quotient X(52279)/X(14487)
X(62500) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3679, 47273, 50145}, {36154, 50145, 3679}
X(62501) lies on these lines: {3, 53319}, {4, 15111}, {23, 38672}, {30, 511}, {107, 186}, {122, 2072}, {133, 403}, {389, 36179}, {476, 1294}, {1559, 18809}, {1597, 2453}, {1650, 18279}, {2070, 14703}, {3134, 52546}, {3146, 15112}, {3153, 34186}, {3184, 12091}, {3324, 33965}, {3357, 36162}, {4240, 7740}, {5667, 13619}, {5899, 14673}, {6716, 31379}, {7158, 10149}, {7464, 38677}, {7471, 51394}, {7575, 51532}, {9159, 10304}, {10110, 14894}, {10152, 10421}, {10257, 22104}, {10295, 52057}, {10745, 18403}, {11202, 37926}, {11251, 59370}, {11430, 36178}, {11657, 24930}, {11718, 51701}, {11749, 43893}, {12052, 58530}, {13598, 36160}, {13851, 34150}, {14731, 34549}, {14934, 51393}, {15329, 23097}, {15646, 38605}, {17511, 50435}, {18319, 37938}, {18859, 38580}, {18870, 23325}, {20957, 22337}, {21663, 36164}, {22115, 36193}, {23239, 37941}, {31378, 59648}, {34152, 38609}, {36192, 37480}, {37948, 38700}, {44234, 61569}, {44911, 58431}, {44967, 44985}, {46031, 61592}, {46585, 58261}, {47096, 47324}, {47146, 55319}, {47207, 50401}, {47347, 51403}, {51425, 55308}, {57301, 57306}, {57305, 57329}, {57471, 57472}, {58511, 58551}, {59823, 59824}
X(62502) lies on these lines: {3, 53320}, {30, 511}, {107, 476}, {122, 3258}, {133, 25641}, {382, 14380}, {477, 1294}, {550, 57128}, {647, 52945}, {852, 47004}, {2453, 56961}, {2485, 47322}, {3324, 33964}, {5667, 57120}, {6716, 22104}, {7158, 33965}, {7471, 53757}, {9158, 47263}, {10152, 44967}, {10714, 34312}, {10745, 20957}, {12052, 58524}, {14220, 20127}, {14731, 34186}, {14809, 18039}, {14989, 44985}, {15112, 18808}, {16303, 62176}, {18403, 40494}, {23239, 38700}, {31379, 34842}, {34193, 34549}, {35241, 53235}, {38577, 38580}, {38581, 38591}, {38605, 38609}, {38610, 38621}, {38672, 38677}, {38678, 38686}, {38701, 38714}, {46632, 53716}, {47221, 47324}, {53723, 53728}, {57135, 62345}, {57301, 57305}, {57306, 57329}, {59824, 59825}
X(62502) = {X(3),X(53320)}-harmonic conjugate of X(58263)
X(6249) lies on these lines: {3, 53323}, {30, 511}, {92, 12384}, {108, 1214}, {112, 1295}, {123, 132}, {127, 25640}, {1359, 6020}, {2941, 13221}, {3318, 3320}, {6717, 34841}, {10702, 13099}, {10731, 44988}, {10735, 44986}, {10746, 12918}, {10749, 33566}, {11719, 12265}, {12784, 50917}, {13115, 38578}, {13219, 34550}, {13310, 38592}, {38506, 38519}, {38510, 38517}, {38564, 38571}, {38606, 38624}, {38608, 38622}, {38673, 38689}, {38676, 38687}, {38696, 38717}, {38699, 38715}, {49154, 49207}, {57302, 57332}, {57304, 57330}, {58049, 58063}, {58050, 58064}, {58425, 58430}, {58525, 58529}, {61584, 61591}
X(62504) lies on these lines: {30, 511}, {108, 477}, {123, 25641}, {476, 1295}, {1012, 47270}, {1359, 33965}, {1709, 47273}, {3258, 25640}, {3318, 33964}, {6717, 31379}, {6925, 38514}, {10731, 14989}, {14731, 34550}, {20957, 33566}, {22104, 44906}, {34188, 34193}, {38578, 38581}, {38580, 38592}, {38606, 38610}, {38609, 38622}, {38673, 38678}, {38677, 38687}, {38696, 38701}, {38700, 38715}, {44967, 44986}, {54064, 54095}, {57302, 57306}, {57305, 57330}, {59820, 59823}
barycentric product X(i)*X(j) for these {i,j}: {3201, 53556}, {11607, 22833}
X(62505) lies on these lines: {30, 511}, {108, 476}, {123, 3258}, {477, 1295}, {1359, 33964}, {3318, 33965}, {6129, 11809}, {6717, 22104}, {10715, 34312}, {10731, 44967}, {10746, 20957}, {12052, 58525}, {14731, 34188}, {14989, 44986}, {23224, 37976}, {25640, 25641}, {34193, 34550}, {38578, 38580}, {38581, 38592}, {38606, 38609}, {38610, 38622}, {38673, 38677}, {38678, 38687}, {38696, 38700}, {38701, 38715}, {44238, 57095}, {57302, 57305}, {57306, 57330}, {59820, 59825}
X(62506) lies on these lines: {3, 2492}, {4, 35522}, {5, 44813}, {30, 511}, {111, 1297}, {112, 1296}, {126, 132}, {127, 5512}, {1350, 3569}, {3048, 58064}, {3320, 6019}, {3325, 6020}, {5085, 14398}, {5480, 24284}, {6132, 46609}, {6719, 34841}, {6720, 40556}, {8430, 18860}, {8552, 33752}, {9126, 11622}, {9156, 9157}, {9178, 61776}, {9869, 58047}, {10704, 13099}, {10734, 44988}, {10735, 44987}, {10748, 12918}, {10749, 22338}, {11258, 13115}, {11568, 13238}, {11569, 13249}, {11615, 11616}, {11721, 12265}, {12253, 14654}, {12384, 14360}, {12624, 13994}, {12784, 50924}, {13310, 38593}, {14650, 38624}, {14688, 28343}, {14689, 38805}, {15566, 40080}, {18310, 44203}, {19901, 51240}, {23350, 35911}, {38509, 38519}, {38510, 38518}, {38524, 38529}, {38608, 38623}, {38675, 38689}, {38676, 38688}, {38698, 38717}, {38699, 38716}, {38796, 57332}, {38800, 48681}, {39232, 53097}, {40340, 61591}, {41184, 41187}, {41186, 41188}, {45336, 54169}, {51212, 53331}, {52584, 59843}, {57304, 57331}, {58049, 58059}, {58427, 58430}, {58527, 58529}
X(62506) = Thomson-isogonal conjugate of X(53186)
X(62506) = crossdifference of every pair of points on line {6, 35282}
X(62506) = barycentric product X(22882)*X(47012)
X(62506) = barycentric quotient X(22889)/X(6283)
X(62506) = {X(3),X(2492)}-harmonic conjugate of X(44820)
X(62507) lies on these lines: {2, 39492}, {3, 8371}, {4, 9168}, {20, 16220}, {23, 5926}, {30, 511}, {111, 477}, {126, 25641}, {376, 5466}, {381, 1649}, {382, 8151}, {399, 30219}, {468, 39533}, {476, 1296}, {550, 10279}, {669, 37924}, {858, 39511}, {1513, 47323}, {1551, 10717}, {2453, 57594}, {2501, 10295}, {3258, 5512}, {3325, 33965}, {3534, 8029}, {3543, 44010}, {3830, 11123}, {3845, 10190}, {6019, 33964}, {6055, 18007}, {6563, 10296}, {6719, 31379}, {7426, 19901}, {8703, 10278}, {9123, 19912}, {9126, 9189}, {9129, 14934}, {9156, 9158}, {10189, 12100}, {10734, 14989}, {11258, 38581}, {11568, 53938}, {12121, 13291}, {14360, 30474}, {14650, 38610}, {14731, 36174}, {19918, 47335}, {20957, 22338}, {21732, 59231}, {22104, 40556}, {25338, 44451}, {31861, 46609}, {33532, 44823}, {34312, 36196}, {34752, 62039}, {36164, 53718}, {36180, 47327}, {37934, 41357}, {37984, 47217}, {38580, 38593}, {38609, 38623}, {38675, 38678}, {38677, 38688}, {38698, 38701}, {38700, 38716}, {38796, 57306}, {44822, 49671}, {44967, 44987}, {45681, 53275}, {46981, 53728}, {46987, 53736}, {46991, 47216}, {47190, 47332}, {57305, 57331}, {59819, 59823}
X(62507) = Thomson-isogonal conjugate of X(9184)
X(62507) = barycentric quotient X(36500)/X(10128)
X(62508) lies on these lines: {2, 2453}, {3, 53328}, {4, 14214}, {23, 7669}, {30, 511}, {111, 230}, {126, 3258}, {141, 36194}, {186, 62237}, {325, 1272}, {376, 40879}, {381, 18122}, {385, 20099}, {468, 8754}, {477, 1296}, {549, 44386}, {597, 1316}, {599, 36163}, {691, 8598}, {858, 10717}, {1641, 33928}, {1976, 6094}, {1990, 7473}, {1992, 36181}, {2452, 8584}, {3325, 33964}, {3534, 36207}, {3589, 34094}, {3830, 30233}, {4226, 9214}, {5099, 37350}, {5189, 7840}, {5480, 16279}, {5512, 25641}, {5642, 47148}, {6019, 33965}, {6054, 48539}, {6719, 22104}, {6795, 51737}, {7471, 9129}, {7472, 44397}, {7575, 34010}, {7799, 33799}, {8262, 47165}, {8370, 38526}, {8591, 57616}, {8859, 37909}, {9123, 58856}, {9142, 11632}, {9832, 11168}, {10256, 57306}, {10734, 44967}, {10748, 20957}, {11007, 20582}, {11162, 32113}, {11258, 38580}, {11568, 32229}, {11721, 47495}, {12052, 58527}, {13619, 38294}, {13745, 47270}, {14650, 18579}, {14662, 44266}, {14666, 44265}, {14989, 44987}, {14993, 15362}, {14995, 24975}, {15112, 38323}, {15303, 51431}, {15560, 44214}, {15993, 47275}, {16303, 28662}, {16312, 44395}, {16315, 37904}, {16326, 47541}, {16334, 47556}, {16619, 51535}, {18487, 23967}, {20063, 44367}, {22165, 47283}, {23991, 39563}, {26613, 57539}, {27088, 47326}, {30716, 37765}, {31379, 40556}, {32225, 47146}, {32456, 40553}, {32459, 53736}, {34990, 47213}, {36177, 50983}, {36188, 40112}, {36196, 44398}, {37785, 44466}, {37786, 44462}, {37897, 47238}, {37907, 47243}, {38514, 50171}, {38581, 38593}, {38610, 38623}, {38675, 38677}, {38678, 38688}, {38698, 38700}, {38701, 38716}, {38796, 57305}, {39022, 53163}, {39023, 53162}, {41139, 47246}, {44569, 47348}, {46127, 57618}, {46632, 53718}, {46981, 47333}, {46982, 47310}, {46994, 47031}, {47154, 47311}, {47155, 47312}, {47241, 47316}, {47272, 49728}, {47273, 49723}, {47290, 51224}, {47349, 52232}, {49724, 50145}, {50772, 50924}, {53726, 53728}, {59819, 59825}
X(62508) = isogonal conjugate of X(9184)
X(62508) = crossdifference of every pair of points on line {6, 44814}
X(62508) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {111, 476, 9179}, {468, 46980, 44401}, {476, 9158, 7426}, {858, 53136, 22110}, {1316, 50149, 597}, {4226, 9214, 45331}, {7426, 16092, 230}, {11537, 11549, 230}, {14995, 45662, 24975}, {14995, 53274, 45662}, {16315, 37904, 46998}, {16316, 47097, 46986}, {22110, 47245, 53136}, {34094, 50147, 3589}, {36194, 47285, 50146}, {36194, 50146, 141}, {46980, 46992, 468}, {46986, 47097, 44377}
X(62509) lies on these lines: {3, 18121}, {4, 2453}, {20, 2407}, {23, 12384}, {30, 511}, {50, 112}, {98, 47242}, {107, 47152}, {125, 47146}, {127, 10297}, {132, 468}, {186, 3447}, {230, 36166}, {250, 44704}, {325, 36173}, {376, 45331}, {476, 858}, {597, 16279}, {691, 53931}, {842, 1513}, {935, 53871}, {1316, 5480}, {1350, 36163}, {1495, 47148}, {1514, 46045}, {1529, 42426}, {1551, 22110}, {1650, 53319}, {2072, 57305}, {2452, 8550}, {3154, 11657}, {3320, 33965}, {3580, 17511}, {3589, 36177}, {5159, 22104}, {5894, 36162}, {6020, 33964}, {6720, 31379}, {6795, 44882}, {7422, 52472}, {7426, 34312}, {7464, 12253}, {7471, 11064}, {7574, 13115}, {7575, 34217}, {7576, 15111}, {7745, 38525}, {9157, 9158}, {9753, 37930}, {10011, 16760}, {10110, 14896}, {10192, 37926}, {10296, 13219}, {10735, 14989}, {10749, 18323}, {11641, 37924}, {11745, 14894}, {11749, 14676}, {11799, 12918}, {12052, 58529}, {12413, 37928}, {12784, 47321}, {13200, 56369}, {13310, 38581}, {13442, 47270}, {13568, 36179}, {13619, 41204}, {14480, 46818}, {14560, 37477}, {14649, 44265}, {14687, 18122}, {14689, 47308}, {14900, 47172}, {14934, 53760}, {15122, 38609}, {15448, 16319}, {15562, 37967}, {15577, 37921}, {15980, 38953}, {16188, 56370}, {16224, 16227}, {16303, 28343}, {16308, 38652}, {16312, 47474}, {18319, 18572}, {18325, 48658}, {18571, 61573}, {18870, 23332}, {19160, 47336}, {19164, 37900}, {22463, 38608}, {23292, 36178}, {31510, 47166}, {32217, 32738}, {32269, 47348}, {32274, 47165}, {32459, 46987}, {33851, 51389}, {34369, 53505}, {35278, 51228}, {35297, 38704}, {36164, 53719}, {36170, 44377}, {36176, 37813}, {36181, 51212}, {36194, 54169}, {36990, 47284}, {37182, 59227}, {37459, 38613}, {37911, 58430}, {37931, 47158}, {38227, 47243}, {38514, 48890}, {38676, 38678}, {38677, 38689}, {38699, 38701}, {38700, 38717}, {40121, 47342}, {44214, 57304}, {44967, 44988}, {46631, 54075}, {46869, 61680}, {47354, 50146}, {48981, 53419}, {50147, 50983}, {50149, 51737}, {59821, 59823}
X(62509) = isogonal conjugate of X(53188)
X(62509) = Thomson-isogonal conjugate of X(53187)
X(62509) = barycentric product X(i)*X(j) for these {i,j}: {5653, 37113}, {14257, 42681}
X(62509) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {23, 14731, 47324}, {842, 1513, 16320}, {1529, 47177, 42426}, {3154, 11657, 47296}, {3258, 47327, 468}, {16319, 47351, 15448}, {36170, 47570, 44377}, {46045, 47347, 1514}
X(62510) lies on these lines: {2, 18556}, {3, 45681}, {4, 39491}, {30, 511}, {112, 476}, {127, 3258}, {132, 25641}, {186, 39228}, {297, 47324}, {376, 5664}, {381, 14566}, {382, 5489}, {403, 39510}, {441, 47004}, {477, 1297}, {647, 58351}, {669, 11641}, {691, 53692}, {842, 53931}, {1316, 45327}, {2070, 39201}, {2394, 3543}, {2453, 40856}, {2697, 53871}, {2966, 47290}, {3320, 33964}, {3830, 42733}, {5926, 19165}, {6020, 33965}, {6130, 44204}, {6563, 13219}, {6720, 14341}, {7426, 9209}, {7471, 53760}, {7737, 62384}, {9158, 13114}, {9179, 50381}, {9409, 24978}, {10297, 54260}, {10718, 34312}, {10735, 44967}, {10749, 20957}, {10989, 30474}, {11563, 59745}, {11799, 47194}, {12052, 58528}, {12384, 34193}, {13115, 38581}, {13310, 38580}, {14401, 46869}, {14689, 46997}, {14830, 42738}, {14989, 44988}, {16230, 44202}, {18310, 44649}, {18317, 35911}, {18859, 22089}, {18870, 38240}, {23582, 30716}, {31379, 34841}, {34360, 47284}, {36181, 53374}, {37045, 47270}, {38401, 58263}, {38608, 38609}, {38610, 38624}, {38676, 38677}, {38678, 38689}, {38699, 38700}, {38701, 38717}, {41079, 47323}, {44216, 47219}, {46632, 53719}, {46637, 47085}, {46981, 61446}, {47225, 52584}, {47293, 48954}, {47327, 52144}, {48985, 60508}, {53727, 53728}, {53737, 53738}, {57304, 57305}, {57306, 57332}, {59231, 62307}, {59821, 59825}
X(62510) = isogonal conjugate of X(53187)
X(62510) = Thomson-isogonal conjugate of X(53188)
X(62510) = crossdifference of every pair of points on line {6, 16186}
X(62511) lies on these lines: {6, 110}, {1205, 38653}, {2931, 19189}, {3448, 56290}, {12383, 41204}, {15920, 32251}, {17702, 33971}, {21649, 46866}
X(62512) lies on these lines: {25, 115}, {111, 6037}, {112, 436}, {4240, 60517}, {6103, 37070}, {47230, 62519}
X(62512) = X(62513)-reciprocal conjugate of-X(75)
X(62512) = barycentric product X(1)*X(62513)
X(62512) = trilinear product X(6)*X(62513)
X(62513) lies on these lines: {19, 1109}, {162, 9252}
X(62513) = X(62512)-reciprocal conjugate of-X(1)
X(62513) = barycentric product X(75)*X(62512)
X(62513) = trilinear product X(2)*X(62512)
X(62514) lies on these lines: {4, 62515}, {524, 10295}, {648, 51541}, {40826, 59762}, {48539, 56369}
X(62514) = polar conjugate of X(50187)
X(62514) = isogonal conjugate of X(62516)
X(62514) = X(1249)-Dao conjugate of-X(50187)
X(62514) = X(48)-isoconjugate of-X(50187)
X(62514) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (4, 50187), (8791, 46338), (62517, 62515)
X(62514) = trilinear pole of the line {690, 5094} and intersection, other than {A, B, C}, of every pair of circumconics with perspectors on this line
X(62514) = pole of the the tripolar of X(50187) with respect to the polar circle
X(62514) = trilinear quotient X(92)/X(50187)
X(62515) lies on these lines: {4, 62514}, {2393, 32250}
X(62515) = X(62517)-reciprocal conjugate of-X(62514)
X(62516) lies on these lines: {2, 32233}, {3, 15738}, {5, 5642}, {6, 110}, {23, 2781}, {24, 14094}, {25, 9970}, {67, 7493}, {125, 13394}, {154, 16010}, {343, 32275}, {468, 542}, {511, 40291}, {575, 12099}, {647, 9517}, {1352, 32227}, {1495, 5663}, {1498, 15054}, {1511, 5651}, {1658, 51522}, {2777, 47340}, {2782, 3233}, {3292, 14984}, {3448, 35260}, {3575, 38791}, {4232, 11061}, {5609, 6102}, {5972, 35283}, {6146, 36253}, {6639, 15027}, {6676, 61543}, {6698, 7495}, {7426, 8262}, {7503, 15020}, {7530, 15132}, {7542, 20397}, {8542, 41612}, {8780, 32254}, {9306, 12584}, {10113, 61743}, {10297, 11064}, {10301, 32271}, {10510, 37980}, {11284, 15462}, {11579, 26864}, {12041, 35268}, {12824, 14002}, {13857, 18572}, {15021, 38444}, {15063, 37458}, {15066, 33851}, {15131, 31099}, {15303, 20192}, {16003, 34351}, {16510, 19136}, {20190, 45311}, {26255, 34319}, {32269, 47558}, {37760, 52191}, {41424, 51941}, {44210, 49116}, {44321, 55679}, {53725, 58416}
X(62516) = midpoint of X(1495) and X(32235)
X(62516) = isogonal conjugate of X(62514)
X(62516) = cross-difference of every pair of points on the line X(690)X(5094)
X(62516) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (46338, 46105), (50187, 264)
X(62516) = perspector of the circumconic through X(691) and X(43697)
X(62516) = pole of the line {351, 19153} with respect to the circumcircle
X(62516) = pole of the line {2781, 58267} with respect to the Moses circles radical circle
X(62516) = pole of the line {858, 58267} with respect to the Kiepert circumhyperbola
X(62516) = pole of the line {524, 10295} with respect to the Stammler hyperbola
X(62516) = pole of the line {3266, 62514} with respect to the Steiner-Wallace hyperbola
X(62516) = pole of the line {1511, 3292} with respect to the Thomson-Gibert-Moses hyperbola
X(62516) = barycentric product X(i)*X(j) for these {i, j}: {3, 50187}, {22151, 46338}
X(62516) = trilinear product X(48)*X(50187)
X(62516) = trilinear quotient X(50187)/X(92)
X(62516) = (X(i), X(j))-harmonic conjugate of X(k) for these (i, j, k): (110, 1995, 6593), (2930, 38851, 6593), (5609, 12106, 25711), (14002, 57271, 12824)
X(62517) lies on these lines: {25, 115}, {232, 47334}, {403, 3018}, {1560, 43620}, {6103, 37984}, {14273, 58757}
X(62518) lies on these lines: {30, 511}, {115, 51513}, {39481, 39854}, {39512, 39845}, {39832, 58756}
X(62518) = cross-difference of every pair of points on the line X(6)X(62523)
X(62518) = infinite point of the tripolar of X(62519)
X(62518) = perspector of the circumconic through X(2) and X(62519)
X(62519) lies on these lines: {53, 523}, {324, 850}, {393, 55219}, {476, 53708}, {685, 58070}, {892, 53205}, {1987, 15328}, {2395, 17994}, {2501, 14569}, {6747, 12077}, {14593, 55253}, {18121, 51960}, {47230, 62512}, {62520, 62521}
X(62519) = polar conjugate of the isotomic conjugate of X(60036)
X(62519) = isogonal conjugate of X(62523)
X(62519) = cevapoint of X(17994) and X(55219)
X(62519) = X(i)-Dao conjugate of-X(j) for these (i, j): (136, 401), (5139, 1971)
X(62519) = X(i)-isoconjugate of-X(j) for these {i, j}: {401, 4575}, {1955, 4558}, {1971, 4592}
X(62519) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (1956, 4592), (1972, 4563), (1987, 4558), (2489, 1971), (2501, 401), (8754, 6130), (14618, 44137), (17994, 52128), (51513, 32428), (53149, 32545), (53175, 1092), (53205, 4590), (53708, 249), (58757, 41204), (60036, 69)
X(62519) = trilinear pole of the line {115, 51513} and intersection, other than {A, B, C}, of every pair of circumconics with perspectors on this line
X(62519) = pole of the line {401, 1971} with respect to the polar circle
X(62519) = barycentric product X(i)*X(j) for these {i, j}: {4, 60036}, {115, 53205}, {338, 53708}, {1298, 23290}, {1956, 24006}, {1972, 2501}, {1987, 14618}, {41208, 41221}
X(62519) = trilinear product X(i)*X(j) for these {i, j}: {19, 60036}, {1109, 53708}, {1956, 2501}, {1987, 24006}, {2643, 53205}, {6521, 53175}
X(62519) = trilinear quotient X(i)/X(j) for these (i, j): (1956, 4558), (1972, 4592), (1987, 4575), (2501, 1955), (24006, 401), (51513, 2313), (53175, 4100), (53205, 24041), (53708, 1101), (60036, 63)
X(62520) lies on these lines: {2501, 59745}, {9290, 60338}, {20031, 61204}, {62519, 62521}
X(62520) = isogonal conjugate of X(62522)
X(62520) = X(i)-Dao conjugate of-X(j) for these (i, j): (136, 56290), (5139, 1970)
X(62520) = X(i)-isoconjugate of-X(j) for these {i, j}: {1954, 4558}, {1970, 4592}, {4575, 56290}
X(62520) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (2489, 1970), (2501, 56290), (2970, 42331), (9251, 4592), (9290, 4563), (15422, 21449), (58757, 436), (62524, 62521)
X(62520) = pole of the line {1970, 56290} with respect to the polar circle
X(62520) = barycentric product X(i)*X(j) for these {i, j}: {1303, 2970}, {2501, 9290}, {9251, 24006}, {57855, 58757}
X(62520) = trilinear product X(2501)*X(9251)
X(62520) = trilinear quotient X(i)/X(j) for these (i, j): (2501, 1954), (9251, 4558), (9290, 4592), (24006, 56290)
X(62521) lies on these lines: {403, 523}, {879, 57677}, {1093, 51513}, {41365, 58756}, {62519, 62520}
X(62521) = X(42401)-Ceva conjugate of-X(393)
X(62521) = X(i)-Dao conjugate of-X(j) for these (i, j): (136, 57686), (6523, 1303)
X(62521) = X(i)-isoconjugate of-X(j) for these {i, j}: {255, 1303}, {4575, 57686}
X(62521) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (393, 1303), (436, 4558), (2501, 57686), (9252, 4592), (9291, 4563), (14618, 57855), (27359, 23181), (42331, 3926), (42401, 57759), (62524, 62520)
X(62521) = pole of the line {3, 57686} with respect to the polar circle
X(62521) = barycentric product X(i)*X(j) for these {i, j}: {130, 42401}, {393, 42331}, {436, 14618}, {2501, 9291}, {9252, 24006}, {21449, 23290}
X(62521) = trilinear product X(i)*X(j) for these {i, j}: {436, 24006}, {1096, 42331}, {2501, 9252}
X(62521) = trilinear quotient X(i)/X(j) for these (i, j): (158, 1303), (436, 4575), (9252, 4558), (9291, 4592), (24006, 57686), (42331, 326)
X(62522) lies on these lines: {99, 62523}, {4558, 8552}, {14570, 18831}
X(62522) = isogonal conjugate of X(62520)
X(62522) = X(2501)-isoconjugate of-X(9251)
X(62522) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (1954, 24006), (1970, 2501), (4558, 9290), (4575, 9251), (47390, 1303), (56290, 14618)
X(62522) = pole of the line {6641, 9723} with respect to the Kiepert parabola
X(62522) = pole of the line {2501, 59745} with respect to the Stammler hyperbola
X(62522) = pole of the line {14618, 62520} with respect to the Steiner-Wallace hyperbola
X(62522) = barycentric product X(i)*X(j) for these {i, j}: {1954, 4592}, {1970, 4563}, {4558, 56290}, {42331, 47390}
X(62522) = trilinear product X(i)*X(j) for these {i, j}: {1954, 4558}, {1970, 4592}, {4575, 56290}
X(62522) = trilinear quotient X(i)/X(j) for these (i, j): (1954, 2501), (4558, 9251), (4592, 9290), (56290, 24006)
X(62523) lies on these lines: {97, 394}, {99, 62522}, {110, 351}, {2407, 47443}, {10411, 52613}, {17932, 53173}, {23357, 34211}, {36433, 57008}
X(62523) = isogonal conjugate of X(62519)
X(62523) = cross-difference of every pair of points on the line X(115)X(51513)
X(62523) = crosssum of X(17994) and X(55219)
X(62523) = X(i)-Dao conjugate of-X(j) for these (i, j): (6, 60036), (38974, 2970), (39038, 24006), (39045, 2501), (39081, 14618), (52128, 12077)
X(62523) = X(i)-isoconjugate of-X(j) for these {i, j}: {19, 60036}, {1109, 53708}, {1956, 2501}, {1987, 24006}, {2643, 53205}, {6521, 53175}
X(62523) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (3, 60036), (249, 53205), (401, 14618), (1955, 24006), (1971, 2501), (4558, 1972), (4575, 1956), (6130, 2970), (15958, 1298), (23357, 53708), (23606, 53175), (32428, 23290), (32661, 1987), (52128, 16230), (58311, 58757)
X(62523) = pole of the line {3, 57009} with respect to the Kiepert parabola
X(62523) = pole of the line {53, 523} with respect to the Stammler hyperbola
X(62523) = pole of the line {14570, 47390} with respect to the Steiner circumellipse
X(62523) = pole of the line {324, 850} with respect to the Steiner-Wallace hyperbola
X(62523) = barycentric product X(i)*X(j) for these {i, j}: {401, 4558}, {1955, 4592}, {1971, 4563}, {17932, 52128}, {32661, 44137}
X(62523) = trilinear product X(i)*X(j) for these {i, j}: {401, 4575}, {1955, 4558}, {1971, 4592}
X(62523) = trilinear quotient X(i)/X(j) for these (i, j): (63, 60036), (401, 24006), (1101, 53708), (1955, 2501), (2313, 51513), (4100, 53175), (4558, 1956), (4575, 1987), (4592, 1972), (24041, 53205)
X(62524) lies on these lines: {1093, 15352}, {2970, 41221}, {2974, 30450}, {6524, 18384}
X(62524) = X(i)-Dao conjugate of-X(j) for these (i, j): (512, 23606), (523, 3964), (2489, 10607), (3005, 1092), (15259, 47390), (18314, 4176)
X(62524) = X(i)-isoconjugate of-X(j) for these {i, j}: {249, 6507}, {326, 47390}, {1092, 24041}, {1101, 3964}, {1102, 23357}, {4100, 4590}, {4176, 23995}, {23606, 24037}, {47389, 52430}
X(62524) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (115, 3964), (338, 4176), (1084, 23606), (1093, 4590), (1109, 1102), (2052, 47389), (2207, 47390), (2643, 6507), (2970, 3926), (2971, 577), (3124, 1092), (5139, 10607), (6520, 24041), (6521, 24037), (6524, 249), (6529, 59152), (8029, 52613), (8754, 394), (15352, 31614), (22260, 32320), (23105, 4143), (23216, 36433), (36434, 250), (42068, 14585), (52439, 23357), (58757, 4558), (61339, 2972)
X(62524) = barycentric product X(i)*X(j) for these {i, j}: {115, 1093}, {338, 6524}, {339, 36434}, {393, 2970}, {1109, 6520}, {2052, 8754}, {2643, 6521}, {2971, 18027}, {6529, 23105}, {8029, 15352}, {8794, 41221}, {14618, 58757}, {15422, 23290}, {23962, 52439}
X(62524) = trilinear product X(i)*X(j) for these {i, j}: {115, 6520}, {158, 8754}, {1093, 2643}, {1096, 2970}, {1109, 6524}, {2971, 57806}, {3124, 6521}, {8029, 36126}, {20902, 36434}, {23994, 52439}, {24006, 58757}
X(62524) = trilinear quotient X(i)/X(j) for these (i, j): (115, 6507), (338, 1102), (1093, 24041), (1096, 47390), (1109, 3964), (2643, 1092), (2970, 326), (2971, 52430), (3124, 4100), (6520, 249), (6521, 4590), (6524, 1101), (8754, 255), (23994, 4176), (36126, 59152), (52439, 23995), (57806, 47389), (58757, 4575), (61339, 37754)
X(62525) lies on these lines: {145, 3021}, {27818, 40621}, {53647, 56081}
X(62525) = reflection of X(27818) in X(40621)
X(62525) = antitomic conjugate of X(27818)
X(62525) = isogonal conjugate of X(62528)
X(62525) = cevapoint of X(6084) and X(40621)
X(62525) = X(35160)-cross conjugate of-X(673)
X(62525) = trilinear pole of the line {3667, 4859} and intersection, other than {A, B, C}, of every pair of circumconics with perspectors on this line
X(62526) lies on these lines: {6, 31}, {40151, 62527}
X(62526) = crosssum of X(2487) and X(40621)
X(62527) lies on these lines: {6, 1201}, {672, 1477}, {39309, 53552}, {40151, 62526}
X(62527) = isogonal conjugate of X(62525)
X(62527) = cross-difference of every pair of points on the line X(3667)X(4859)
X(62527) = crosssum of X(6084) and X(40621)
X(62527) = X(8647)-Ceva conjugate of-X(672)
X(62527) = pole of the line {41629, 62525} with respect to the Stammler hyperbola
X(62528) lies on these lines: {75, 16078}, {85, 5226}, {1088, 4373}, {3680, 42311}, {4052, 10029}, {8056, 27829}, {19604, 57785}, {24392, 35160}
X(62528) = isotomic conjugate of X(3158)
X(62528) = polar conjugate of the isogonal conjugate of X(27832)
X(62528) = cevapoint of X(i) and X(j) for these {i, j}: {75, 40014}, {522, 21139}, {3680, 27819}, {4373, 27818}, {19604, 27832}
X(62528) = X(i)-cross conjugate of-X(j) for these (i, j): (75, 85), (4373, 40014), (24386, 2), (26563, 57792)
X(62528) = X(i)-Dao conjugate of-X(j) for these (i, j): (2, 3158), (223, 3052), (1086, 4162), (1214, 4849), (1577, 4953), (3160, 1743), (3161, 4936), (4858, 44729), (6374, 44720), (6376, 3161), (9296, 30720), (10001, 57192), (17113, 1420), (24151, 55), (34021, 52352), (40593, 145), (40615, 4394), (40617, 8643), (40619, 4521), (40622, 4729), (40624, 4546)
X(62528) = X(i)-isoconjugate of-X(j) for these {i, j}: {31, 3158}, {32, 3161}, {41, 1743}, {55, 3052}, {145, 2175}, {560, 44720}, {604, 4936}, {607, 20818}, {692, 4162}, {1253, 1420}, {1334, 33628}, {1397, 6555}, {1501, 44723}, {1576, 44729}, {1918, 52352}, {1919, 30720}, {1974, 44722}, {2194, 4849}, {2212, 4855}, {3063, 57192}, {3756, 6066}, {3939, 8643}, {3950, 57657}, {4521, 32739}, {4534, 23990}, {5435, 14827}, {9407, 44727}, {9447, 18743}, {14575, 44721}, {14601, 44728}
X(62528) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (2, 3158), (7, 1743), (8, 4936), (57, 3052), (75, 3161), (76, 44720), (77, 20818), (85, 145), (226, 4849), (274, 52352), (279, 1420), (304, 44722), (312, 6555), (348, 4855), (349, 52353), (514, 4162), (561, 44723), (664, 57192), (668, 30720), (693, 4521), (1014, 33628), (1088, 5435), (1111, 4534), (1231, 52354), (1434, 16948), (1441, 3950), (1446, 4848), (1577, 44729), (1969, 44721), (3445, 41), (3669, 8643), (3676, 4394), (3680, 220), (4052, 210), (4077, 14321), (4373, 9), (4391, 4546), (4462, 4943), (4554, 43290), (4858, 4953), (5382, 6065), (6063, 18743), (6556, 728), (6557, 200), (7178, 4729), (8056, 55), (10029, 518), (16078, 8056), (16079, 38266), (16945, 32)
X(62528) = trilinear pole of the line {4462, 10029} and intersection, other than {A, B, C}, of every pair of circumconics with perspectors on this line
X(62528) = perspector of the inconic with center X(24386)
X(62528) = barycentric product X(i)*X(j) for these {i, j}: {7, 40014}, {75, 27818}, {76, 19604}, {85, 4373}, {264, 27832}, {561, 40151}, {1088, 6557}, {1502, 16945}, {2481, 10029}, {3445, 20567}, {3680, 57792}, {4052, 57785}, {4572, 58794}, {6063, 8056}, {6556, 23062}, {16078, 18743}, {24002, 53647}, {27829, 32023}, {27834, 52621}, {27836, 35174}
X(62528) = trilinear product X(i)*X(j) for these {i, j}: {2, 27818}, {7, 4373}, {57, 40014}, {75, 19604}, {76, 40151}, {85, 8056}, {92, 27832}, {145, 16078}, {279, 6557}, {479, 6556}, {561, 16945}, {655, 27836}, {673, 10029}, {1088, 3680}, {1293, 52621}, {1434, 4052}, {3261, 38828}, {3445, 6063}, {3676, 53647}, {4554, 58794}
X(62528) = trilinear quotient X(i)/X(j) for these (i, j): (7, 3052), (75, 3158), (76, 3161), (85, 1743), (305, 44722), (310, 52352), (312, 4936), (348, 20818), (349, 3950), (561, 44720), (693, 4162), (850, 44729), (1088, 1420), (1434, 33628), (1441, 4849), (1502, 44723), (1978, 30720), (3261, 4521), (3445, 2175), (3596, 6555)
X(62528) = (X(27818), X(40014))-harmonic conjugate of X(85)
X(62529) lies on these lines: {9, 884}, {657, 21039}, {8641, 15837}
Contributed by Clark Kimberling and Peter Moses, April 2024.
A unary operation on homogeneous coordinates x : y : z (barycentric or trilinear) is a mapping that takes the point x:y:z to the point f(x:y:z} : f(y,z,x) : f(z,x,y) for some homoeneous function f. Introduced here are several examples:
u1(x:y:z) = (y-z)/x : (z-x)/y : (x-y)/z
u2(x:y:z) = x/(y-z) : y/(z-x) : z/(x-y)
u3(x:y:z) = (-2x+y+z)/x : (-2y+z+x)/y : (-2z+x+y)/z
u4(x:y:z) = x/(-2x+y+z) : y/(-2y+z+x) : z/(-2z+x+y)
u5(x:y:z) = (y-z)/(y+z) : (z-x)/(z+x) : (x-y)/(x+y)
u6(x:y:z) = (y+z)/(y-z) : (z+x)/(z-x) : (x+y)/(x-y)
u7(x:y:z) = (-2x+y+z)/(y+z) : (-2y+z+x)/(z+x) : (-2z+x+y)/(x+y)
u8(x:y:z) = (y+z)/(-2x+y+z) : (z+x)/(-2y+z+x) : (x+y)/(-2z+x+y)
u9(x:y:z) = (yz-zx-xy)/(y^2-z^2) : (zx-xy-yz)/(z^2-x^2) : (xy-yz-zx)/(x^2-y^2)
u10(x:y:z) = (y^2-z^2)/(yz-zx-xy) : (z^2-x^2)/(zx-xy-yz) : (x^2-y^2)/(xy-yz-zx)
u11(x:y:z) = (yz-zx-xy)/(y^2+z^2) : (zx-xy-yz)/(z^2+x^2) : (xy-yz-zx)/(x^2+y^2)
u12(x:y:z) = (y^2+z^2)/(yz-zx-xy) : (z^2+x^2)/(zx-xy-yz) : (x^2y^2)/(xy-yz-zx)
In that list above, the 12 unary operations are indexed so that for n = 1,2,3,4,5,6, u2n(X) is the isotomic conjugate of u2n-1(X) when the coordinates are barycentric, and the isogonal conjugate when the coordinates are trilinear. In addition to the notations "un(x:y:z)" and "un(X)" the notation "unary(n) of X" will be useful. In the naming of triangle centers "unary(n) of X" is used when the underlying coordinates are barycentric, anjd "trilinear unary(n) of X" when the coordinates of trilinear.
In the next table, column 1 represents the triangle centers X(1), X(3), X(4), ..., X(11). The appearance of k in (row r, column n) means that ur(X(n)) = X(k). In this table, it is assumed that the coordinates used to define the unary operations are barycentric coordinates
n | u1 | u2 | u3 | u4 | u5 | u6 | u7 | u8 |
---|---|---|---|---|---|---|---|---|
1 | 693 | 100 | 4358 | 88 | 7192 | 3952 | 16704 | 4080 |
3 | 850 | 110 | 46106 | 14919 | 62428 | 35360 | 43768 | 62722 |
4 | 3265 | 107 | 11064 | 16080 | 850 | 110 | 46106 | 14919 |
5 | 62428 | 35360 | 53768 | 62722 | 62724 | 35311 | 62927 | 62730 |
6 | 850 | 110 | 3266 | 111 | 58784 | 4576 | 52898 | 31125 |
7 | 3239 | 658 | 6745 | 62723 | 693 | 100 | 37780 | 41798 |
8 | 3676 | 3699 | 3911 | 4997 | 693 | 100 | 4358 | 88 |
9 | 693 | 100 | 37780 | 41798 | 62725 | 35312 | 62728 | 62731 |
10 | 7192 | 3952 | 16704 | 4080 | 4608 | 4427 | 31011 | 62732 |
11 | 883 | 885 | 62721 | 60491 | 62726 | 35313 | 62729 | 62733 |
In the next table, column 1 represents the triangle centers X(2), X(3), X(4), ..., X(11). The appearance of k in (row r, column n) means that ur(X(n)) = X(k). Here it is assumed that the coordinates used to define the unary operations are trilinear coordinates
n | u1 | u2 | u3 | u4 | u5 | u6 | u7 | u8 |
---|---|---|---|---|---|---|---|---|
2 | 667 | 668 | 3230 | 3227 | 1019 | 1018 | 62755 | 62763 |
3 | 3064 | 1813 | 23710 | 60047 | 1021 | 62751 | 62756 | 62764 |
4 | 36054 | 54240 | 62736 | 62742 | 1021 | 62752 | 62757 | 62765 |
5 | 62734 | 62735 | 62737 | 62743 | 62746 | 62958 | 62766 | |
6 | 514 | 101 | 519 | 106 | 1014 | 62753 | 52680 | 4674 |
7 | 57180 | 36838 | 62738 | 62744 | 62747 | 62754 | 62659 | 62767 |
8 | 57181 | 646 | 62739 | 36798 | 62748 | 35338 | 62760 | 62768 |
9 | 3669 | 644 | 1319 | 1320 | 514 | 46177 | 519 | 106 |
10 | 57129 | 4033 | 62740 | 41683 | 62749 | 4436 | 62761 | 62769 |
11 | 1983 | 60074 | 62741 | 62745 | 62750 | 62762 |
For n = 1,2,3,4,5,6,7,8, and a triangle center X, there are formally two triangle centers P such that Un = X; the twoness of inverses and other properties of unary operations will be published elsewhere during 2024, and this preamble will soon thereafter be updated.
X(62530) lies on these lines: {2, 21341}}, {43, 7304}}, {99, 100}}, {101, 3222}}, {110, 4600}}, {149, 30992}}, {190, 24052}}, {261, 17270}}, {645, 3570}}, {648, 57969}}, {662, 4598}}, {670, 4557}}, {750, 1509}}, {789, 931}}, {874, 53280}}, {899, 56431}}, {1054, 18827}}, {1078, 1150}}, {1376, 8033}}, {2668, 17122}}, {2669, 56009}}, {3961, 32010}}, {4413, 51314}}, {4551, 4573}}, {4563, 17934}}, {4576, 17780}}, {4615, 52925}}, {4633, 35339}}, {5205, 52137}}, {5235, 17292}}, {5546, 17941}}, {6382, 20760}}, {6745, 51370}}, {7192, 25310}}, {8708, 59093}}, {9263, 27665}}, {9342, 33779}}, {16598, 35960}}, {17103, 56010}}, {18829, 37137}}, {23824, 33296}}, {27666, 31002}}, {28841, 53631}}, {30610, 57216}}, {31008, 56181}}, {31343, 51563}}, {32038, 35136}}, {33770, 37633}}, {36860, 36863}}, {39915, 60714}}, {43359, 59094}}, {53655, 54986}}
>
X(62530) = X(i)-Ceva conjugate of X(j) for these (i,j): {662, 99}}, {4600, 38832}}
X(62530) = X(i)-isoconjugate of X(j) for these (i,j): {42, 43931}}, {87, 512}}, {330, 798}}, {513, 23493}}, {514, 21759}}, {523, 7121}}, {649, 16606}}, {661, 2162}}, {667, 42027}}, {669, 6384}}, {932, 3122}}, {1019, 6378}}, {1919, 60244}}, {1924, 6383}}, {2053, 4017}}, {2319, 7180}}, {2501, 15373}}, {3121, 4598}}, {3125, 34071}}, {3709, 7153}}, {3733, 7148}}, {7155, 51641}}, {7178, 57264}}, {7649, 22381}}, {16592, 58981}}, {21834, 53146}}, {21835, 32039}}, {50491, 53678}}, {51974, 57234}}
X(62530) = X(i)-Dao conjugate of X(j) for these (i,j): {75, 1577}}, {192, 59521}}, {3835, 8034}}, {5375, 16606}}, {6377, 3120}}, {6631, 42027}}, {9296, 60244}}, {9428, 6383}}, {31998, 330}}, {34961, 2053}}, {36830, 2162}}, {39026, 23493}}, {39054, 87}}, {40592, 43931}}, {40598, 523}}, {40610, 3125}}, {55062, 4516}}
X(62530) = cevapoint of X(i) and X(j) for these (i,j): {43, 18197}}, {192, 21051}}, {3741, 48008}}, {3835, 4970}}, {4595, 52923}}, {16695, 27644}}, {17217, 33296}}, {20979, 45216}}, {27527, 56181}}
X(62530) = trilinear pole of line {192, 2176}}
X(62530) = crossdifference of every pair of points on line {3121, 4128}}
X(62530) = barycentric product X(i)*X(j) for these {i,j}}: {1, 36860}}, {43, 799}}, {81, 36863}}, {86, 4595}}, {99, 192}}, {100, 31008}}, {110, 6382}}, {190, 33296}}, {274, 52923}}, {643, 30545}}, {645, 3212}}, {662, 6376}}, {668, 27644}}, {670, 2176}}, {811, 22370}}, {1016, 17217}}, {1414, 4110}}, {1423, 7257}}, {1576, 40367}}, {1978, 38832}}, {2209, 4602}}, {3208, 4625}}, {3835, 4600}}, {3952, 7304}}, {3971, 4610}}, {4083, 4601}}, {4147, 4620}}, {4554, 56181}}, {4567, 20906}}, {4573, 27538}}, {4590, 21051}}, {4594, 17752}}, {4603, 41318}}, {4609, 62420}}, {4623, 20691}}, {4632, 4970}}, {4633, 4734}}, {4634, 52964}}, {4998, 27527}}, {6331, 20760}}, {6632, 23824}}, {7035, 18197}}, {7260, 51902}}, {16695, 31625}}, {16742, 57950}}, {21834, 24037}}, {34537, 50491}}, {53675, 56053}}
X(62530) = barycentric quotient X(i)/X(j) for these {i,j}}: {43, 661}}, {81, 43931}}, {99, 330}}, {100, 16606}}, {101, 23493}}, {110, 2162}}, {163, 7121}}, {190, 42027}}, {192, 523}}, {643, 2319}}, {645, 7155}}, {662, 87}}, {668, 60244}}, {670, 6383}}, {692, 21759}}, {799, 6384}}, {906, 22381}}, {1018, 7148}}, {1403, 7180}}, {1414, 7153}}, {1423, 4017}}, {2176, 512}}, {2209, 798}}, {3208, 4041}}, {3212, 7178}}, {3835, 3120}}, {3882, 45197}}, {3971, 4024}}, {4083, 3125}}, {4110, 4086}}, {4147, 21044}}, {4557, 6378}}, {4558, 23086}}, {4567, 932}}, {4570, 34071}}, {4575, 15373}}, {4590, 56053}}, {4594, 27447}}, {4595, 10}}, {4600, 4598}}, {4601, 18830}}, {4625, 7209}}, {4734, 4841}}, {4970, 4988}}, {5546, 2053}}, {6376, 1577}}, {6377, 8034}}, {6382, 850}}, {7257, 27424}}, {7304, 7192}}, {8640, 3121}}, {16695, 1015}}, {16742, 764}}, {17217, 1086}}, {17752, 2533}}, {17921, 2969}}, {18197, 244}}, {20691, 4705}}, {20760, 647}}, {20906, 16732}}, {20979, 3122}}, {21051, 115}}, {21834, 2643}}, {22370, 656}}, {23092, 3937}}, {23824, 6545}}, {24533, 16592}}, {25098, 18210}}, {25312, 21025}}, {27346, 53566}}, {27527, 11}}, {27538, 3700}}, {27644, 513}}, {30545, 4077}}, {31008, 693}}, {33296, 514}}, {33890, 3801}}, {36860, 75}}, {36863, 321}}, {38832, 649}}, {40367, 44173}}, {40598, 59521}}, {40848, 35352}}, {41526, 51641}}, {43051, 53540}}, {45216, 40627}}, {50491, 3124}}, {51319, 7234}}, {51902, 57234}}, {52923, 37}}, {52964, 4730}}, {53145, 50491}}, {53280, 45218}}, {53675, 21051}}, {53676, 21834}}, {56053, 53677}}, {56181, 650}}, {57074, 3248}}, {62420, 669}}
X(62530) = {X(i),X(j)}}-harmonic conjugate of X(k) for these (i,j,k): {100, 799, 99}}, {662, 57150, 56053}}
X(62531) lies on these lines: {110, 670}}, {827, 3222}}, {2056, 38817}}, {4598, 4599}}, {5651, 59249}}, {7931, 10130}}, {14970, 20998}}, {18020, 35325}}, {53657, 57967}}
X(62531) = X(827)-Ceva conjugate of X(4577)
X(62531) = X(i)-isoconjugate of X(j) for these (i,j): {688, 18832}}, {798, 42551}}, {826, 34248}}, {1577, 19606}}, {2084, 2998}}, {3005, 3223}}, {3224, 8061}}, {51951, 62418}}
X(62531) = X(i)-Dao conjugate of X(j) for these (i,j): {76, 23285}}, {31998, 42551}}, {32746, 826}}, {62452, 2998}}
X(62531) = trilinear pole of line {194, 38834}}
X(62531) = barycentric product X(i)*X(j) for these {i,j}}: {83, 57150}}, {194, 4577}}, {670, 38834}}, {689, 1613}}, {827, 6374}}, {1740, 4593}}, {4599, 17149}}, {18837, 34072}}, {37204, 56836}}
X(62531) = barycentric quotient X(i)/X(j) for these {i,j}}: {99, 42551}}, {194, 826}}, {689, 40162}}, {827, 3224}}, {1576, 19606}}, {1613, 3005}}, {1740, 8061}}, {4577, 2998}}, {4593, 18832}}, {4599, 3223}}, {4630, 51951}}, {6374, 23285}}, {17149, 62418}}, {23301, 39691}}, {34072, 34248}}, {38834, 512}}, {56836, 2084}}, {57150, 141}}
X(62531) = {X(110),X(689)}}-harmonic conjugate of X(4577)
X(62532) lies on these lines: {85, 31190}}, {190, 658}}, {664, 61222}}, {665, 30610}}, {668, 934}}, {799, 4616}}, {1275, 4617}}, {1461, 3570}}, {4566, 61187}}, {4939, 39126}}, {6376, 17106}}, {7177, 18140}}, {27833, 36838}}, {34085, 61240}}
X(62532) =X(36838)-Ceva conjugate of X(4569)
X(62532) =X(i)-isoconjugate of X(j) for these (i,j): {657, 3445}}, {1253, 58794}}, {1293, 14936}}, {1919, 6556}}, {2310, 34080}}, {3022, 38828}}, {3063, 3680}}, {3900, 38266}}, {4105, 40151}}, {4130, 16945}}, {8056, 8641}}, {19604, 57180}}, {58334, 60806}}
X(62532) =X(i)-Dao conjugate of X(j) for these (i,j): {8, 4130}}, {3756, 3119}}, {9296, 6556}}, {10001, 3680}}, {17113, 58794}}, {40621, 2310}}, {45036, 657}}
X(62532) =cevapoint of X(4462) and X(39126)
X(62532) =trilinear pole of line {145, 39126}}
X(62532) =barycentric product X(i)*X(j) for these {i,j}}: {145, 4569}}, {658, 18743}}, {664, 39126}}, {1088, 43290}}, {1275, 4462}}, {1420, 4572}}, {1743, 46406}}, {3158, 52937}}, {3161, 36838}}, {3950, 4635}}, {4546, 24011}}, {4554, 5435}}, {4616, 52353}}, {4617, 44723}}, {4625, 4848}}, {4626, 44720}}, {23062, 30720}}, {44724, 59941}}, {57192, 57792}}
X(62532) =barycentric quotient X(i)/X(j) for these {i,j}}: {145, 3900}}, {279, 58794}}, {658, 8056}}, {664, 3680}}, {668, 6556}}, {934, 3445}}, {1262, 34080}}, {1275, 27834}}, {1420, 663}}, {1461, 38266}}, {1743, 657}}, {3052, 8641}}, {3158, 4105}}, {3161, 4130}}, {3667, 2310}}, {3950, 4171}}, {4162, 3022}}, {4394, 14936}}, {4404, 52335}}, {4462, 1146}}, {4487, 4528}}, {4521, 3119}}, {4546, 24010}}, {4554, 6557}}, {4566, 56174}}, {4569, 4373}}, {4617, 40151}}, {4626, 19604}}, {4848, 4041}}, {4849, 4524}}, {4855, 57108}}, {4881, 53285}}, {4884, 58335}}, {4939, 23615}}, {4998, 31343}}, {5435, 650}}, {6049, 4162}}, {6614, 16945}}, {7045, 1293}}, {7196, 27831}}, {14321, 36197}}, {16948, 21789}}, {18743, 3239}}, {25737, 34524}}, {30719, 2170}}, {30720, 728}}, {36838, 27818}}, {39126, 522}}, {41629, 1021}}, {43290, 200}}, {44720, 4163}}, {44724, 4578}}, {46406, 40014}}, {51656, 3271}}, {52352, 58329}}, {53579, 46392}}, {57192, 220}}
X(62532) ={X(658),X(4554)}}-harmonic conjugate of X(4569)
X(62533) lies on these lines: {646, 42719}}, {664, 668}}, {4569, 4578}}, {4571, 4998}}, {7035, 57928}}, {7256, 55241}}, {17143, 28808}}, {21580, 43290}}, {25268, 30610}}, {31343, 51560}}
X(62533) = X(646)-Ceva conjugate of X(668)
X(62533) = X(i)-isoconjugate of X(j) for these (i,j): {649, 11051}}, {657, 61380}}, {667, 3062}}, {1919, 10405}}, {1980, 44186}}, {3271, 53622}}, {19605, 57181}}
X(62533) = X(i)-Dao conjugate of X(j) for these (i,j): {7, 3669}}, {5375, 11051}}, {6631, 3062}}, {9296, 10405}}, {13609, 244}}
X(62533) = cevapoint of X(7658) and X(21060)
X(62533) = trilinear pole of line {144, 16284}}
X(62533) = barycentric product X(i)*X(j) for these {i,j}}: {144, 668}}, {165, 1978}}, {190, 16284}}, {644, 50560}}, {646, 3160}}, {670, 21872}}, {799, 21060}}, {3207, 6386}}, {3699, 31627}}, {4601, 55285}}, {6558, 50561}}, {7035, 7658}}, {7256, 50562}}
X(62533) = barycentric quotient X(i)/X(j) for these {i,j}}: {100, 11051}}, {144, 513}}, {165, 649}}, {190, 3062}}, {668, 10405}}, {934, 61380}}, {1419, 43924}}, {1978, 44186}}, {3160, 3669}}, {3207, 667}}, {3699, 19605}}, {4554, 36620}}, {4564, 53622}}, {4569, 60831}}, {4601, 55284}}, {4998, 61240}}, {7658, 244}}, {9533, 43932}}, {16284, 514}}, {21060, 661}}, {21872, 512}}, {22117, 22383}}, {30610, 60813}}, {31627, 3676}}, {42720, 56718}}, {50560, 24002}}, {50561, 58817}}, {50563, 51664}}, {55285, 3125}}, {57064, 2310}}, {58835, 14936}}
X(62533) = {X(3699),X(4554)}}-harmonic conjugate of X(668)
X(62534) lies on these lines: {8, 7063}}, {76, 30811}}, {99, 8707}}, {110, 17935}}, {190, 670}}, {274, 30818}}, {305, 30840}}, {310, 30821}}, {312, 18021}}, {314, 4519}}, {333, 36799}}, {345, 40363}}, {645, 4631}}, {668, 61172}}, {689, 59120}}, {874, 53280}}, {3699, 7257}}, {3971, 59643}}, {4554, 4602}}, {4563, 4601}}, {4576, 41314}}, {4609, 36803}}, {4633, 52612}}, {4639, 21610}}, {4997, 28660}}, {5205, 14195}}, {6331, 6335}}, {7256, 36802}}, {7260, 21604}}, {8033, 59518}}, {15455, 55209}}, {17777, 19643}}, {18149, 18827}}, {18155, 36801}}, {21580, 55239}}, {31625, 36804}}, {35159, 55060}}, {36796, 40072}}, {36797, 55233}}, {39915, 41318}}, {44327, 55202}}, {53654, 57965}}
X(62534) = isotomic conjugate of X(7180)
X(62534) = isotomic conjugate of the isogonal conjugate of X(645)
X(62534) = X(4602)-Ceva conjugate of X(670)
X(62534) = X(i)-isoconjugate of X(j) for these (i,j): {6, 51641}}, {7, 1924}}, {31, 7180}}, {32, 4017}}, {34, 3049}}, {41, 7250}}, {42, 57181}}, {56, 798}}, {57, 669}}, {65, 1919}}, {77, 57204}}, {85, 9426}}, {109, 3121}}, {163, 61052}}, {181, 57129}}, {184, 55208}}, {213, 43924}}, {226, 1980}}, {512, 604}}, {560, 7178}}, {603, 2489}}, {608, 810}}, {647, 1395}}, {649, 1402}}, {661, 1397}}, {662, 1356}}, {667, 1400}}, {822, 7337}}, {1014, 53581}}, {1018, 61048}}, {1019, 61364}}, {1042, 3063}}, {1084, 1414}}, {1106, 3709}}, {1408, 4079}}, {1412, 50487}}, {1415, 3122}}, {1417, 14407}}, {1501, 4077}}, {1577, 41280}}, {1918, 3669}}, {1974, 51664}}, {1977, 4551}}, {2149, 8034}}, {2175, 7216}}, {2200, 43923}}, {2203, 55234}}, {2205, 3676}}, {2206, 57185}}, {2207, 51640}}, {2422, 51651}}, {3248, 4559}}, {4041, 52410}}, {4117, 4573}}, {4524, 7366}}, {4625, 9427}}, {4637, 7063}}, {4705, 16947}}, {7109, 7203}}, {7212, 14598}}, {8641, 62192}}, {8809, 62175}}, {20948, 41281}}, {21755, 29055}}, {22383, 57652}}, {32669, 42752}}, {32739, 53540}}
X(62534) = X(i)-Dao conjugate of X(j) for these (i,j): {1, 798}}, {2, 7180}}, {9, 51641}}, {11, 3121}}, {115, 61052}}, {650, 8034}}, {1084, 1356}}, {1146, 3122}}, {3160, 7250}}, {3161, 512}}, {5375, 1402}}, {5452, 669}}, {6374, 7178}}, {6376, 4017}}, {6552, 3709}}, {6626, 43924}}, {6631, 1400}}, {6739, 14398}}, {6741, 3124}}, {7952, 2489}}, {9296, 65}}, {9428, 7}}, {10001, 1042}}, {11517, 3049}}, {18277, 7212}}, {31998, 56}}, {34021, 3669}}, {34261, 8639}}, {34961, 32}}, {36830, 1397}}, {36901, 1365}}, {39052, 1395}}, {39054, 604}}, {39060, 1426}}, {39062, 608}}, {40582, 667}}, {40592, 57181}}, {40593, 7216}}, {40599, 50487}}, {40602, 1919}}, {40603, 57185}}, {40605, 649}}, {40608, 1084}}, {40619, 53540}}, {40620, 1357}}, {40624, 3125}}, {40625, 1015}}, {50440, 2491}}, {52871, 14407}}, {55062, 21835}}, {55067, 3248}}, {55153, 42752}}, {59577, 4079}}
X(62534) = cevapoint of X(i) and X(j) for these (i,j): {8, 3709}}, {312, 18155}}, {314, 4560}}, {650, 3706}}, {799, 55241}}, {3666, 4106}}, {3700, 3703}}, {7257, 7258}}
X(62534) = trilinear pole of line {8, 314}}
X(62534) = barycentric product X(i)*X(j) for these {i,j}}: {8, 670}}, {9, 4602}}, {21, 6386}}, {55, 4609}}, {75, 7257}}, {76, 645}}, {78, 57968}}, {85, 7258}}, {92, 55207}}, {99, 3596}}, {100, 40072}}, {110, 40363}}, {190, 28660}}, {200, 55213}}, {261, 27808}}, {274, 646}}, {281, 52608}}, {305, 36797}}, {306, 55233}}, {310, 3699}}, {312, 799}}, {314, 668}}, {318, 55202}}, {321, 4631}}, {333, 1978}}, {341, 4625}}, {345, 6331}}, {561, 643}}, {644, 6385}}, {648, 57919}}, {662, 28659}}, {689, 3703}}, {811, 3718}}, {850, 6064}}, {1043, 4572}}, {1264, 6528}}, {1502, 5546}}, {1576, 44159}}, {2321, 52612}}, {3688, 42371}}, {3700, 34537}}, {3701, 4623}}, {3709, 44168}}, {3710, 55229}}, {3712, 53080}}, {3719, 57973}}, {3786, 46132}}, {3948, 36806}}, {3952, 18021}}, {3975, 4639}}, {4033, 52379}}, {4069, 57992}}, {4076, 52619}}, {4086, 24037}}, {4087, 4589}}, {4391, 4601}}, {4560, 31625}}, {4561, 44130}}, {4563, 7017}}, {4571, 57796}}, {4573, 59761}}, {4600, 35519}}, {4610, 30713}}, {4612, 27801}}, {4620, 52622}}, {4634, 4723}}, {4635, 30693}}, {4997, 55262}}, {6063, 7256}}, {7035, 18155}}, {7101, 55205}}, {7259, 20567}}, {7260, 17787}}, {16749, 42380}}, {23978, 55194}}, {27424, 36860}}, {27853, 36800}}, {28654, 55196}}, {33299, 37204}}, {34404, 55241}}, {36795, 55258}}, {36796, 55260}}, {40499, 59146}}, {42033, 55209}}
X(62534) = barycentric quotient X(i)/X(j) for these {i,j}}: {1, 51641}}, {2, 7180}}, {7, 7250}}, {8, 512}}, {9, 798}}, {11, 8034}}, {21, 667}}, {41, 1924}}, {55, 669}}, {75, 4017}}, {76, 7178}}, {78, 810}}, {81, 57181}}, {85, 7216}}, {86, 43924}}, {92, 55208}}, {99, 56}}, {100, 1402}}, {107, 7337}}, {110, 1397}}, {162, 1395}}, {190, 1400}}, {210, 50487}}, {219, 3049}}, {261, 3733}}, {274, 3669}}, {281, 2489}}, {284, 1919}}, {286, 43923}}, {304, 51664}}, {305, 17094}}, {306, 55234}}, {310, 3676}}, {312, 661}}, {314, 513}}, {321, 57185}}, {326, 51640}}, {332, 1459}}, {333, 649}}, {341, 4041}}, {345, 647}}, {346, 3709}}, {391, 4832}}, {497, 50490}}, {512, 1356}}, {522, 3122}}, {523, 61052}}, {561, 4077}}, {607, 57204}}, {643, 31}}, {644, 213}}, {645, 6}}, {646, 37}}, {648, 608}}, {650, 3121}}, {658, 62192}}, {662, 604}}, {664, 1042}}, {668, 65}}, and many others
X(62534) = {X(i),X(j)}}-harmonic conjugate of X(k) for these (i,j,k): {799, 1978, 670}}, {799, 7258, 55207}}, {1978, 55262, 799}}, {55241, 55254, 55224}}
X(62535) lies on on Mandart circumellipse, the curve CC9, and these lines: {100, 4596}}, {190, 4610}}, {660, 8701}}, {897, 40438}}, {1171, 37128}}, {4556, 37211}}, {4573, 38340}}, {4608, 60055}}, {4631, 37218}}, {8052, 55237}}, {24041, 37135}}, {24624, 32014}}, {36085, 47947}}, {37129, 52558}}, {37142, 57685}}, {37202, 57854}}, {50344, 60057}}
X(62535) = X(i)-isoconjugate of X(j) for these (i,j): {2, 8663}}, {6, 6367}}, {37, 4983}}, {42, 4988}}, {115, 35327}}, {181, 4976}}, {213, 30591}}, {430, 647}}, {512, 1213}}, {513, 21816}}, {523, 20970}}, {594, 50512}}, {649, 8013}}, {661, 1962}}, {669, 1230}}, {756, 4979}}, {798, 4647}}, {872, 4978}}, {1100, 4705}}, {1125, 4079}}, {1269, 53581}}, {1500, 4977}}, {1839, 55230}}, {1919, 52576}}, {2308, 4024}}, {2355, 55232}}, {2422, 51417}}, {2489, 41014}}, {2501, 22080}}, {2643, 35342}}, {3049, 44143}}, {3121, 61174}}, {3122, 4115}}, {3124, 4427}}, {3649, 3709}}, {3683, 57185}}, {4046, 7180}}, {4092, 36075}}, {4359, 50487}}, {4516, 61170}}, {4992, 6378}}, {7064, 30724}}, {8025, 58289}}, {8040, 58294}}, {30729, 61052}}
X(62535) = X(i)-Dao conjugate of X(j) for these (i,j): {9, 6367}}, {5375, 8013}}, {6626, 30591}}, {9296, 52576}}, {31998, 4647}}, {32664, 8663}}, {36830, 1962}}, {39026, 21816}}, {39052, 430}}, {39054, 1213}}, {40589, 4983}}, {40592, 4988}}
X(62535) = cevapoint of X(i) and X(j) for these (i,j): {662, 52935}}, {4467, 41809}}, {4596, 4629}}, {40438, 47947}}
X(62535) = trilinear pole of line {1, 757}}
X(62535) = barycentric product X(i)*X(j) for these {i,j}}: {75, 6578}}, {81, 4632}}, {86, 4596}}, {99, 40438}}, {162, 57854}}, {274, 4629}}, {662, 32014}}, {668, 52558}}, {757, 6540}}, {799, 1171}}, {811, 57685}}, {873, 8701}}, {1126, 4623}}, {1255, 4610}}, {1268, 52935}}, {1509, 37212}}, {1796, 55231}}, {4556, 32018}}, {4590, 47947}}, {4608, 24041}}, {24037, 50344}}, {28615, 52612}}
X(62535) = barycentric quotient X(i)/X(j) for these {i,j}}: {1, 6367}}, {31, 8663}}, {58, 4983}}, {81, 4988}}, {86, 30591}}, {99, 4647}}, {100, 8013}}, {101, 21816}}, {110, 1962}}, {162, 430}}, {163, 20970}}, {249, 35342}}, {261, 4985}}, {593, 4979}}, {643, 4046}}, {662, 1213}}, {668, 52576}}, {757, 4977}}, {799, 1230}}, {811, 44143}}, {849, 50512}}, {1098, 4990}}, {1101, 35327}}, {1126, 4705}}, {1171, 661}}, {1255, 4024}}, {1268, 4036}}, {1414, 3649}}, {1509, 4978}}, {1796, 55232}}, {2185, 4976}}, {4556, 1100}}, {4558, 3958}}, {4567, 4115}}, {4575, 22080}}, {4592, 41014}}, {4596, 10}}, {4600, 61174}}, {4608, 1109}}, {4610, 4359}}, {4612, 3686}}, {4623, 1269}}, {4629, 37}}, {4632, 321}}, {4636, 3683}}, {6540, 1089}}, {6578, 1}}, {8701, 756}}, {24041, 4427}}, {28615, 4079}}, {30576, 4984}}, {30581, 53587}}, {32014, 1577}}, {32018, 52623}}, {37212, 594}}, {40438, 523}}, {47947, 115}}, {50344, 2643}}, {52378, 61170}}, {52558, 513}}, {52935, 1125}}, {57685, 656}}, {57854, 14208}}, {58294, 21833}}
X(62535) = {X(4596),X(52935)}}-harmonic conjugate of X(6578)
X(62536) lies on the circumeconic {{A,B,C,X(2),X(7)}} and these lines: {2, 1016}}, {7, 4998}}, {75, 7035}}, {86, 4600}}, {88, 335}}, {106, 31002}}, {190, 6544}}, {673, 4997}}, {675, 6551}}, {750, 765}}, {899, 5378}}, {901, 8709}}, {903, 1644}}, {1252, 60873}}, {2400, 57928}}, {3257, 3570}}, {4076, 36588}}, {4080, 6650}}, {4555, 4618}}, {4582, 42720}}, {4589, 4615}}, {4945, 27931}}, {6631, 14475}}, {10196, 32106}}, {16099, 57990}}, {31227, 36807}}, {31625, 58027}}, {31992, 32028}}, {32094, 45684}}, {55243, 55258}}
X(62536) = isotomic conjugate of X(1647)
on ABCGGe
X(62536) = isotomic conjugate of the complement of X(17780)
X(62536) = isotomic conjugate of the isogonal conjugate of X(9268)
X(62536) = X(i)-Ceva conjugate of X(j) for these (i,j): {6635, 4555}}, {42372, 6635}}, {57564, 1016}}
X(62536) = X(i)-isoconjugate of X(j) for these (i,j): {6, 2087}}, {31, 1647}}, {44, 1015}}, {100, 8661}}, {106, 42084}}, {244, 902}}, {513, 1960}}, {519, 3248}}, {604, 4530}}, {649, 1635}}, {663, 53528}}, {667, 900}}, {678, 43922}}, {692, 6550}}, {764, 23344}}, {875, 4448}}, {1019, 14407}}, {1023, 21143}}, {1086, 2251}}, {1110, 24188}}, {1111, 9459}}, {1319, 3271}}, {1320, 61062}}, {1357, 3689}}, {1404, 2170}}, {1415, 52338}}, {1417, 4542}}, {1639, 57181}}, {1919, 3762}}, {1977, 4358}}, {2969, 23202}}, {3063, 30725}}, {3121, 16704}}, {3122, 52680}}, {3124, 30576}}, {3125, 3285}}, {3249, 24004}}, {3251, 23345}}, {3259, 34858}}, {3733, 4730}}, {4120, 57129}}, {4618, 14637}}, {4723, 61048}}, {4817, 14436}}, {4895, 43924}}, {5440, 42067}}, {6591, 22086}}, {8027, 17780}}, {9456, 35092}}, {14437, 23892}}, {14442, 32665}}, {14835, 59150}}, {16726, 52963}}, {22096, 38462}}, {23349, 30583}}
X(62536) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 1647}}, {9, 2087}}, {214, 42084}}, {514, 24188}}, {1086, 6550}}, {1146, 52338}}, {1647, 46050}}, {3161, 4530}}, {4370, 35092}}, {5375, 1635}}, {6631, 900}}, {8054, 8661}}, {9296, 3762}}, {9460, 1086}}, {10001, 30725}}, {16586, 3259}}, {35092, 14442}}, {39026, 1960}}, {40594, 244}}, {40595, 1015}}, {52659, 14027}}, {52871, 4542}}
X(62536) = cevapoint of X(i) and X(j) for these (i,j): {2, 17780}}, {100, 37680}}, {106, 3257}}, {190, 519}}, {514, 24188}}, {900, 45213}}, {903, 4555}}, {1647, 6546}}, {2397, 51984}}, {3699, 32851}}
X(62536) = trilinear pole of line {190, 514}}
X(62536) = barycentric product X(i)*X(j) for these {i,j}}: {75, 5376}}, {76, 9268}}, {88, 7035}}, {106, 31625}}, {190, 4555}}, {514, 6635}}, {519, 57564}}, {664, 4582}}, {668, 3257}}, {765, 20568}}, {901, 1978}}, {903, 1016}}, {1018, 4634}}, {1022, 57950}}, {1086, 42372}}, {1252, 57995}}, {3261, 6551}}, {3952, 4615}}, {4013, 4590}}, {4033, 4622}}, {4080, 4600}}, {4572, 5548}}, {4591, 27808}}, {4601, 4674}}, {4618, 24004}}, {4997, 4998}}, {5381, 52755}}, {6386, 32665}}, {6548, 6632}}
X(62536) = barycentric quotient X(i)/X(j) for these {i,j}}: {1, 2087}}, {2, 1647}}, {8, 4530}}, {44, 42084}}, {59, 1404}}, {88, 244}}, {100, 1635}}, {101, 1960}}, {106, 1015}}, {190, 900}}, {514, 6550}}, {519, 35092}}, {522, 52338}}, {644, 4895}}, {646, 4768}}, {649, 8661}}, {651, 53528}}, {664, 30725}}, {668, 3762}}, {765, 44}}, {900, 14442}}, {901, 649}}, {903, 1086}}, {908, 3259}}, {1016, 519}}, {1018, 4730}}, {1022, 764}}, {1023, 3251}}, {1086, 24188}}, {1110, 2251}}, {1252, 902}}, {1320, 2170}}, {1331, 22086}}, {1332, 53532}}, and many others
X(62536) = {X(i),X(j)}}-harmonic conjugate of X(k) for these (i,j,k): {2, 6634, 6632}}, {17780, 34762, 4555}}
X(62537) lies on these lines: {57, 6649}}, {82, 34252}}, {83, 213}}, {192, 62420}}, {251, 27809}}, {2176, 6382}}, {2210, 32928}}, {2240, 21217}}, {3570, 3961}}, {3891, 7760}}, {4577, 35143}}, {4685, 18082}}, {7109, 56660}}, {27494, 52394}}, {39694, 52376}}
X(62537) = X(82)-Ceva conjugate of X(83)
X(62537) = X(i)-isoconjugate of X(j) for these (i,j): {38, 2162}}, {39, 87}}, {141, 7121}}, {330, 1964}}, {427, 15373}}, {932, 21123}}, {1401, 2319}}, {1923, 6383}}, {2084, 56053}}, {2530, 34071}}, {3051, 6384}}, {3665, 57264}}, {3688, 7153}}, {4598, 50521}}, {16606, 17187}}, {16696, 23493}}, {16887, 21759}}, {17171, 22381}}, {17442, 23086}}, {43931, 46148}}
X(62537) = X(i)-Dao conjugate of X(j) for these (i,j): {75, 1930}}, {6377, 16892}}, {40598, 141}}, {40610, 2530}}, {41884, 330}}, {62452, 56053}}
X(62537) = cevapoint of X(192) and X(2176)
X(62537) = trilinear pole of line {18107, 21051}}
X(62537) = barycentric product X(i)*X(j) for these {i,j}}: {43, 3112}}, {82, 6376}}, {83, 192}}, {190, 18107}}, {251, 6382}}, {308, 2176}}, {689, 50491}}, {2209, 18833}}, {3971, 52394}}, {4577, 21051}}, {4593, 21834}}, {4595, 10566}}, {7304, 61405}}, {18082, 33296}}, {18098, 31008}}, {18108, 36863}}, {20760, 46104}}, {27644, 56186}}, {30545, 56245}}, {36860, 55240}}, {38832, 56251}}, {40016, 62420}}, {40367, 46288}}
X(62537) = barycentric quotient X(i)/X(j) for these {i,j}}: {43, 38}}, {82, 87}}, {83, 330}}, {192, 141}}, {251, 2162}}, {308, 6383}}, {1176, 23086}}, {1403, 1401}}, {2176, 39}}, {2209, 1964}}, {3112, 6384}}, {3208, 33299}}, {3212, 3665}}, {3835, 16892}}, {3971, 15523}}, {4083, 2530}}, {4147, 48278}}, {4577, 56053}}, {4595, 4568}}, {4628, 34071}}, {6376, 1930}}, {6382, 8024}}, {7304, 61407}}, {8640, 50521}}, {17752, 16720}}, {18082, 42027}}, {18098, 16606}}, {18107, 514}}, {18108, 43931}}, {20691, 3954}}, {20760, 3917}}, {20906, 48084}}, {20979, 21123}}, {21051, 826}}, {21834, 8061}}, {27538, 3703}}, {27644, 16696}}, {31008, 16703}}, {33296, 16887}}, {36860, 55239}}, {38832, 17187}}, {40367, 52568}}, {46289, 7121}}, {50491, 3005}}, {52923, 4553}}, {56186, 60244}}, {56245, 2319}}, {62420, 3051}}
X(62537) = {X(3112),X(18098)}}-harmonic conjugate of X(83)
X(62538) lies on these lines: {69, 200}}, {1407, 4437}}, {3928, 7131}}
X(62538) = X(i)-isoconjugate of X(j) for these (i,j): {1293, 17115}}, {3445, 4319}}, {3680, 7083}}, {4012, 16945}}, {6554, 38266}}, {8056, 30706}}, {28070, 40151}}
X(62538) = X(i)-Dao conjugate of X(j) for these (i,j): {8, 4012}}, {45036, 4319}}
X(62538) = barycentric product X(i)*X(j) for these {i,j}}: {145, 30705}}, {4462, 8269}}, {5435, 8817}}, {7131, 39126}}, {18743, 56359}}
X(62538) = barycentric quotient X(i)/X(j) for these {i,j}}: {145, 6554}}, {1420, 2082}}, {1743, 4319}}, {3052, 30706}}, {3158, 28070}}, {3161, 4012}}, {4394, 17115}}, {5435, 497}}, {7131, 3680}}, {8269, 27834}}, {8817, 6557}}, {30701, 6556}}, {30705, 4373}}, {56359, 8056}}
X(62538) = {X(8817),X(56359)}}-harmonic conjugate of X(30705)
X(62539) lies on these lines: {8, 40363}}, {42, 308}}, {55, 3596}}, {65, 18033}}, {83, 41232}}, {210, 4087}}, {561, 18043}}, {607, 7017}}, {689, 28471}}, {1334, 3975}}, {1799, 57984}}, {1824, 40717}}, {3175, 56186}}, {4366, 28654}}, {4494, 39250}}, {13576, 40016}}, {18021, 56154}}, {27853, 33938}}, {52394, 58027}}
X(62539) = isotomic conjugate of X(1401)
X(62539) = X(18833)-Ceva conjugate of X(308)
X(62539) = X(i)-isoconjugate of X(j) for these (i,j): {7, 1923}}, {31, 1401}}, {34, 20775}}, {38, 1397}}, {39, 604}}, {56, 1964}}, {57, 3051}}, {77, 27369}}, {85, 41331}}, {109, 50521}}, {560, 3665}}, {603, 1843}}, {608, 4020}}, {667, 46153}}, {688, 1414}}, {1014, 41267}}, {1106, 3688}}, {1395, 3917}}, {1402, 17187}}, {1407, 40972}}, {1408, 21035}}, {1412, 21814}}, {1415, 21123}}, {1424, 19606}}, {1634, 51641}}, {1930, 41280}}, {2084, 4565}}, {3954, 16947}}, {4625, 9494}}, {7366, 61316}}, {17442, 52411}}, {33299, 52410}}, {41272, 51653}}, {46148, 57181}}, {51651, 51869}}, {51664, 61218}}
X(62539) = X(i)-Dao conjugate of X(j) for these (i,j): {1, 1964}}, {2, 1401}}, {11, 50521}}, {1146, 21123}}, {3161, 39}}, {5452, 3051}}, {6374, 3665}}, {6552, 3688}}, {6631, 46153}}, {6741, 3005}}, {7952, 1843}}, {11517, 20775}}, {24771, 40972}}, {40599, 21814}}, {40605, 17187}}, {40608, 688}}, {40624, 2530}}, {41884, 56}}, {55064, 2084}}, {59577, 21035}}, {62452, 4565}}
X(62539) = cevapoint of X(8) and X(3596)
X(62539) = trilinear pole of line {3709, 47793}}
X(62539) = barycentric product X(i)*X(j) for these {i,j}}: {8, 308}}, {9, 18833}}, {55, 40016}}, {82, 28659}}, {83, 3596}}, {251, 40363}}, {312, 3112}}, {314, 56186}}, {333, 56251}}, {345, 46104}}, {561, 56245}}, {645, 52618}}, {689, 3700}}, {1799, 7017}}, {3115, 4178}}, {3709, 42371}}, {4041, 37204}}, {4086, 4593}}, {7257, 18070}}, {18021, 61405}}, {18082, 28660}}, {18098, 40072}}, {18101, 31625}}, {30713, 52394}}, {32085, 57919}}, {44159, 46288}}
X(62539) = barycentric quotient X(i)/X(j) for these {i,j}}: {2, 1401}}, {8, 39}}, {9, 1964}}, {41, 1923}}, {55, 3051}}, {76, 3665}}, {78, 4020}}, {82, 604}}, {83, 56}}, {190, 46153}}, {200, 40972}}, {210, 21814}}, {219, 20775}}, {251, 1397}}, {281, 1843}}, {308, 7}}, {312, 38}}, {314, 16696}}, {318, 17442}}, {333, 17187}}, {341, 33299}}, {345, 3917}}, {346, 3688}}, {522, 21123}}, {607, 27369}}, {645, 1634}}, {646, 4553}}, {650, 50521}}, {689, 4573}}, and many others
X(62539) = {X(3112),X(56251)}}-harmonic conjugate of X(308)
X(62540) lies on these lines: {2, 32028}}, {190, 6545}}, {514, 6632}}, {903, 40468}}, {4756, 58373}}, {6550, 6634}}, {21204, 32106}}, {36872, 46972}}
X(62540) = isotomic conjugate of X(6546)
X(62540) = isotomic conjugate of the anticomplement of X(21204)
X(62540) = X(i)-isoconjugate of X(j) for these (i,j): {6, 6161}}, {31, 6546}}, {649, 3722}}, {667, 4422}}, {692, 6547}}, {1015, 46973}}, {1415, 55376}}, {1862, 22383}}, {1919, 4986}}, {3248, 32094}}, {9456, 33905}}
X(62540) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 6546}}, {9, 6161}}, {1086, 6547}}, {1146, 55376}}, {4370, 33905}}, {5375, 3722}}, {6631, 4422}}, {9296, 4986}}
X(62540) = cevapoint of X(190) and X(514)
X(62540) = trilinear pole of line {519, 1738}}
X(62540) = barycentric product X(i)*X(j) for these {i,j}}: {668, 46972}}, {7035, 58373}}
X(62540) = barycentric quotient X(i)/X(j) for these {i,j}}: {1, 6161}}, {2, 6546}}, {100, 3722}}, {190, 4422}}, {514, 6547}}, {519, 33905}}, {522, 55376}}, {668, 4986}}, {765, 46973}}, {1016, 32094}}, {1897, 1862}}, {46972, 513}}, {58373, 244}}
X(62541) lies on these lines: {38, 16720}}, {81, 330}}, {312, 335}}, {536, 13476}}, {698, 982}}, {732, 1401}}, {984, 59564}}, {3752, 16606}}, {4670, 4906}}, {6383, 6385}}, {9055, 24691}}, {27447, 40038}}, {30520, 43931}}, {35525, 61417}}, {40013, 60244}}, {46180, 52211}}
X(62541) = X(i)-isoconjugate of X(j) for these (i,j): {43, 251}}, {82, 2176}}, {83, 2209}}, {192, 46289}}, {692, 18107}}, {827, 21834}}, {1403, 56245}}, {3112, 62420}}, {4083, 4628}}, {4599, 50491}}, {6376, 46288}}, {18098, 38832}}, {21051, 34072}}
X(62541) = X(i)-Dao conjugate of X(j) for these (i,j): {39, 192}}, {141, 2176}}, {1086, 18107}}, {3124, 50491}}, {15449, 21051}}, {34452, 62420}}, {40585, 43}}, {55043, 21834}}
X(62541) = barycentric product X(i)*X(j) for these {i,j}}: {38, 6384}}, {39, 6383}}, {87, 1930}}, {141, 330}}, {826, 56053}}, {932, 48084}}, {1235, 23086}}, {2162, 8024}}, {2530, 18830}}, {3665, 7155}}, {4598, 16892}}, {7209, 33299}}, {16606, 16703}}, {16696, 60244}}, {16720, 27447}}, {16887, 42027}}
X(62541) = barycentric quotient X(i)/X(j) for these {i,j}}: {38, 43}}, {39, 2176}}, {87, 82}}, {141, 192}}, {330, 83}}, {514, 18107}}, {826, 21051}}, {1401, 1403}}, {1930, 6376}}, {1964, 2209}}, {2162, 251}}, {2319, 56245}}, {2530, 4083}}, {3005, 50491}}, {3051, 62420}}, {3665, 3212}}, {3703, 27538}}, {3917, 20760}}, {3954, 20691}}, {4553, 52923}}, {4568, 4595}}, {6383, 308}}, {6384, 3112}}, {7121, 46289}}, {8024, 6382}}, {8061, 21834}}, {15523, 3971}}, {16606, 18098}}, {16696, 27644}}, {16703, 31008}}, {16720, 17752}}, {16887, 33296}}, {16892, 3835}}, {17187, 38832}}, {21123, 20979}}, {23086, 1176}}, {33299, 3208}}, {34071, 4628}}, {42027, 18082}}, {43931, 18108}}, {48084, 20906}}, {48278, 4147}}, {50521, 8640}}, {52568, 40367}}, {55239, 36860}}, {56053, 4577}}, {60244, 56186}}, {61407, 7304}}
X(62542) lies on these lines: {66, 524}}, {287, 6340}}, {2052, 2996}}, {8770, 26958}}, {52350, 60839}}, {53173, 60834}}
X(62542) = X(1707)-isoconjugate of X(56364)
X(62542) = X(i)-Dao conjugate of X(j) for these (i,j): {3767, 193}}, {53848, 3167}}
X(62542) = barycentric product X(i)*X(j) for these {i,j}}: {1899, 6340}}, {2996, 6389}}, {6391, 41009}}, {34208, 44141}}, {41760, 60839}}
X(62542) = barycentric quotient X(i)/X(j) for these {i,j}}: {426, 3167}}, {1899, 6353}}, {6340, 34405}}, {6389, 193}}, {6391, 56307}}, {8770, 56364}}, {34208, 57684}}, {39643, 3053}}, {40947, 19118}}, {41009, 54412}}, {41760, 21447}}, {44141, 6337}}, {60839, 56004}}, {61360, 62194}}
X(62543) lies on these lines: {4, 519}}, {341, 6556}}, {1088, 4373}}, {1738, 8056}}, {6557, 14942}}, {10563, 30286}}, {24392, 53594}}
X(62543) = X(i)-isoconjugate of X(j) for these (i,j): {1037, 1420}}, {3052, 56359}}, {8269, 8643}}
X(62543) = X(i)-Dao conjugate of X(j) for these (i,j): {4000, 145}}, {14936, 4394}}, {24151, 56359}}, {59619, 39126}}
X(62543) = barycentric product X(i)*X(j) for these {i,j}}: {497, 6557}}, {4000, 6556}}, {4012, 27818}}, {4319, 40014}}, {4373, 6554}}
X(62543) = barycentric quotient X(i)/X(j) for these {i,j}}: {497, 5435}}, {2082, 1420}}, {3680, 7131}}, {4012, 3161}}, {4319, 1743}}, {4373, 30705}}, {6554, 145}}, {6556, 30701}}, {6557, 8817}}, {8056, 56359}}, {17115, 4394}}, {27834, 8269}}, {28070, 3158}}, {30706, 3052}}
X(62544) lies on these lines: {312, 10405}}, {527, 3062}}, {673, 2898}}, {19605, 30827}}, {23062, 60831}}
X(62544) = X(i)-isoconjugate of X(j) for these (i,j): {144, 7084}}, {165, 7123}}, {3207, 56179}}
X(62544) = X(i)-Dao conjugate of X(j) for these (i,j): {6554, 144}}, {14936, 58835}}, {15487, 165}}, {18589, 21872}}
X(62544) = barycentric product X(i)*X(j) for these {i,j}}: {497, 36620}}, {614, 44186}}, {3062, 3673}}, {4000, 10405}}, {6554, 60831}}, {48403, 55284}}
X(62544) = barycentric quotient X(i)/X(j) for these {i,j}}: {614, 165}}, {1473, 22117}}, {3062, 56179}}, {3673, 16284}}, {3914, 21060}}, {4000, 144}}, {7195, 3160}}, {10405, 30701}}, {11051, 7123}}, {16502, 3207}}, {16583, 21872}}, {17115, 58835}}, {19605, 56243}}, {28017, 1419}}, {36620, 8817}}, {44186, 57925}}, {48398, 7658}}, {48403, 55285}}, {60831, 30705}}
X(62545) lies on these lines: {30, 64}}, {98, 459}}, {253, 305}}, {1073, 30771}}, {1093, 6526}}, {13854, 41489}}
X(62545) = X(610)-isoconjugate of X(56004)
X(62545) = X(i)-Dao conjugate of X(j) for these (i,j): {6389, 20}}, {14092, 56004}}, {14713, 154}}, {40839, 34405}}
X(62545) = barycentric product X(i)*X(j) for these {i,j}}: {64, 41760}}, {253, 3767}}, {459, 1899}}, {1632, 58759}}, {2184, 17871}}, {6389, 6526}}, {34403, 41762}}, {40947, 52581}}, {41009, 41489}}, {41530, 42295}}
X(62545) = barycentric quotient X(i)/X(j) for these {i,j}}: {64, 56004}}, {253, 42407}}, {459, 34405}}, {1632, 36841}}, {1899, 37669}}, {3767, 20}}, {17871, 18750}}, {39643, 35602}}, {40947, 15905}}, {41489, 56307}}, {41760, 14615}}, {41762, 1249}}, {42295, 154}}, {44326, 42297}}, {61349, 56364}}
X(62546) lies on these lines: {4, 18022}}, {25, 694}}, {51, 460}}, {343, 5167}}, {427, 5103}}, {428, 524}}, {1974, 17409}}, {3051, 3080}}, {3852, 3981}}, {4173, 20859}}, {5140, 52281}}, {8265, 23209}}, {10551, 19130}}, {20965, 46522}}, {27369, 61346}}, {33728, 52967}}, {37894, 49122}}, {40368, 44162}}, {58260, 61334}}
X(62546) = polar conjugate of X(44165)
X(62546) = polar conjugate of the isotomic conjugate of X(8265)
X(62546) = polar conjugate of the isogonal conjugate of X(44164)
X(62546) = X(i)-isoconjugate of X(j) for these (i,j): {48, 44165}}, {63, 38830}}, {69, 38847}}, {304, 40416}}, {9247, 44163}}, {38826, 40364}}
X(62546) = X(i)-Dao conjugate of X(j) for these (i,j): {626, 69}}, {1249, 44165}}, {3162, 38830}}, {8265, 40050}}
X(62546) = crossdifference of every pair of points on line {22159, 23148}}
X(62546) = barycentric product X(i)*X(j) for these {i,j}}: {4, 8265}}, {19, 2085}}, {25, 20859}}, {264, 44164}}, {393, 4173}}, {626, 1974}}, {1824, 16717}}, {1973, 4118}}, {2052, 23209}}, {2207, 20819}}, {3118, 32085}}, {4121, 36417}}, {8023, 18022}}, {16890, 27369}}, {16893, 61383}}, {40016, 46509}}, {44162, 44166}}, {46288, 46508}}
X(62546) = barycentric quotient X(i)/X(j) for these {i,j}}: {4, 44165}}, {25, 38830}}, {264, 44163}}, {626, 40050}}, {1973, 38847}}, {1974, 40416}}, {2085, 304}}, {3118, 3933}}, {4118, 40364}}, {4173, 3926}}, {8023, 184}}, {8265, 69}}, {8743, 38842}}, {20859, 305}}, {23209, 394}}, {44162, 38826}}, {44164, 3}}, {44166, 40360}}, {46508, 52568}}, {46509, 3051}}
X(62547) lies on these lines: {8, 6063}}, {72, 12397}}, {200, 14943}}, {210, 52562}}, {527, 3059}}, {3022, 28070}}, {4012, 4111}}
X(62547) = X(21258)-Dao conjugate of X(7)
X(62547) = barycentric product X(i)*X(j) for these {i,j}}: {346, 39789}}, {480, 21258}}, {728, 21346}}, {5423, 23653}}, {6602, 21436}}
X(62547) = barycentric quotient X(i)/X(j) for these {i,j}}: {21258, 57880}}, {21346, 23062}}, {22440, 30682}}, {23653, 479}}, {39789, 279}}
X(62548) lies on these lines: {10, 42710}}, {75, 873}}, {321, 1109}}, {519, 2650}}, {740, 3920}}, {1089, 6538}}, {2643, 15523}}, {3263, 4967}}, {3720, 57040}}, {4101, 42005}}, {4418, 6043}}, {6757, 60139}}, {17015, 49598}}, {17163, 33090}}, {17441, 20902}}, {20360, 33081}}, {20627, 33935}}, {20911, 33145}}, {23944, 25957}}, {50312, 56564}}
X(62548) = reflection of X(17015) in X(49598)
X(62548) = X(i)-Dao conjugate of X(j) for these (i,j): {6537, 757}}, {17045, 1}}
X(62548) = barycentric product X(i)*X(j) for these {i,j}}: {75, 6537}}, {274, 21705}}, {313, 6155}}, {321, 6536}}, {561, 61324}}, {1089, 17045}}, {6358, 41002}}
X(62548) = barycentric quotient X(i)/X(j) for these {i,j}}: {6155, 58}}, {6536, 81}}, {6537, 1}}, {17045, 757}}, {21705, 37}}, {41002, 2185}}, {61324, 31}}
X(62549) lies on these lines: {30, 5562}}, {69, 8795}}, {394, 6638}}, {426, 34980}}, {1092, 19210}}, {3917, 41008}}, {6752, 13409}}, {37671, 62347}}, {45200, 52463}}
X(62549) = barycentric product X(i)*X(j) for these {i,j}}: {394, 13409}}, {3926, 6752}}, {4176, 61334}}
X(62549) = barycentric quotient X(i)/X(j) for these {i,j}}: {6752, 393}}, {13409, 2052}}, {21638, 8794}}, {61334, 6524}}
X(62550) lies on these lines: {1, 873}}, {42, 2107}}, {536, 2667}}, {1962, 3009}}
X(62551) lies on these lines: {2, 6}, {3, 5877}, {4, 2453}, {25, 47150}, {30, 53274}, {50, 340}, {67, 98}, {76, 18375}, {114, 5181}, {115, 127}, {125, 9003}, {147, 2930}, {187, 45312}, {264, 9220}, {297, 16237}, {381, 50146}, {403, 35908}, {468, 23347}, {511, 57603}, {523, 868}, {526, 53132}, {635, 59161}, {636, 59160}, {648, 60739}, {895, 30789}, {1494, 1989}, {1503, 7422}, {1513, 32113}, {1514, 52488}, {1561, 53568}, {1632, 10722}, {1634, 51872}, {1650, 38401}, {2076, 50436}, {2088, 5664}, {2794, 41359}, {2966, 51894}, {3134, 12079}, {3258, 16186}, {3260, 34827}, {3454, 18120}, {3564, 52772}, {5099, 57604}, {5648, 6054}, {5984, 25335}, {6036, 32257}, {6791, 12037}, {7202, 8287}, {7417, 16320}, {7669, 9862}, {7737, 40856}, {7908, 52036}, {9140, 48984}, {9204, 30465}, {9205, 30468}, {9717, 16319}, {9971, 9993}, {10257, 39371}, {10718, 48981}, {11007, 46127}, {11646, 48982}, {12367, 43460}, {14165, 57487}, {14357, 47326}, {14694, 46986}, {14731, 18867}, {16080, 34568}, {16303, 44216}, {16310, 40996}, {16321, 50707}, {18311, 23992}, {18320, 44769}, {18907, 44649}, {20975, 53575}, {21906, 45212}, {23288, 51258}, {25328, 31127}, {26451, 44673}, {29181, 57611}, {31173, 46067}, {32269, 57627}, {32458, 36792}, {33228, 52756}, {33927, 47348}, {34212, 60040}, {35345, 45662}, {35442, 53577}, {35520, 54395}, {35923, 44526}, {40885, 47275}, {44576, 58875}, {47228, 50188}, {53161, 62508}, {53329, 56962}, {53348, 53493}, {54837, 59145}, {62335, 62347}
X(62551) = midpoint of X(i) and X(j) for these {i,j}: {1494, 51228}, {35520, 54395}
X(62551) = reflection of X(i) in X(j) for these {i,j}: {2407, 24975}, {45331, 2}
X(62551) = isotomic conjugate of X(39295)
X(62551) = complement of X(2407)
X(62551) = anticomplement of X(24975)
X(62551) = complement of the isogonal conjugate of X(2433)
X(62551) = complement of the isotomic conjugate of X(2394)
X(62551) = isotomic conjugate of the isogonal conjugate of X(2088)
X(62551) = isotomic conjugate of the polar conjugate of X(35235)
X(62551) = polar conjugate of the isogonal conjugate of X(16186)
X(62551) = X(i)-complementary conjugate of X(j) for these (i,j): {19, 57128}, {31, 5664}, {74, 4369}, {163, 31945}, {213, 57046}, {661, 113}, {798, 3163}, {1400, 57095}, {1402, 57228}, {1494, 42327}, {1973, 14401}, {2159, 523}, {2349, 512}, {2394, 2887}, {2433, 10}, {2624, 31378}, {3708, 16177}, {8749, 8062}, {12079, 21253}, {14380, 18589}, {16080, 21259}, {18808, 20305}, {32640, 16598}, {32695, 23998}, {32715, 16599}, {33805, 23301}, {36034, 620}, {36119, 30476}, {36131, 5972}, {40352, 14838}, {40354, 16612}, {44769, 21254}
X(62551) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 5664}, {95, 62173}, {323, 41078}, {340, 526}, {1494, 523}, {2986, 525}, {3260, 55121}, {3936, 32679}, {7799, 3268}, {9141, 690}, {11078, 23871}, {11092, 23870}, {14165, 44427}, {20573, 850}, {37802, 8552}, {41804, 6370}, {54837, 2394}, {55032, 512}, {57829, 15470}, {60251, 57066}
X(62551) = X(i)-isoconjugate of X(j) for these (i,j): {31, 39295}, {94, 23995}, {110, 32678}, {112, 36061}, {162, 32662}, {163, 476}, {661, 58979}, {662, 14560}, {1101, 1989}, {1576, 32680}, {2166, 23357}, {2173, 15395}, {6149, 23588}, {6742, 32671}, {8818, 9274}, {11060, 24041}, {14559, 36142}, {24000, 50433}, {32661, 36129}, {32676, 60053}, {34072, 46155}, {36034, 41392}
X(62551) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 39295}, {115, 476}, {125, 32662}, {244, 32678}, {523, 1989}, {526, 50}, {647, 265}, {1084, 14560}, {1637, 30}, {1649, 56395}, {2088, 15329}, {2501, 52415}, {3005, 11060}, {3258, 41392}, {3268, 7809}, {3700, 6740}, {4858, 32680}, {5664, 2}, {6334, 3580}, {8287, 37140}, {8552, 11064}, {8562, 56404}, {10413, 47053}, {11597, 23357}, {14401, 51254}, {14838, 24624}, {14993, 23588}, {15295, 23966}, {15449, 46155}, {15526, 60053}, {16221, 112}, {17433, 1625}, {18314, 94}, {18334, 110}, {23285, 328}, {23870, 11092}, {23871, 11078}, {23992, 14559}, {34544, 1101}, {34591, 36061}, {35443, 14}, {35444, 13}, {36830, 58979}, {36896, 15395}, {36901, 35139}, {38993, 5994}, {38994, 5995}, {39021, 41512}, {40604, 249}, {43961, 23896}, {43962, 23895}, {47230, 403}, {47898, 36309}, {47899, 36306}, {52584, 18883}, {55071, 14966}, {55267, 14356}, {57295, 56399}, {60342, 6}
X(62551) = cevapoint of X(2088) and X(16186)
X(62551) = trilinear pole of line {3258, 53132}
X(62551) = crossdifference of every pair of points on line {512, 1576}
X(62551) = barycentric product X(i)*X(j) for these {i,j}: {50, 23962}, {69, 35235}, {76, 2088}, {115, 7799}, {125, 340}, {186, 339}, {264, 16186}, {298, 30468}, {299, 30465}, {300, 52343}, {301, 52342}, {320, 21054}, {323, 338}, {523, 3268}, {525, 44427}, {526, 850}, {758, 17886}, {1273, 8901}, {1494, 3258}, {1577, 32679}, {1989, 23965}, {2394, 5664}, {2501, 45792}, {2610, 18160}, {2611, 35550}, {2624, 20948}, {2970, 52437}, {3260, 56792}, {3267, 47230}, {3936, 8287}, {4089, 7206}, {4467, 6370}, {4707, 7265}, {5466, 45808}, {5641, 53132}, {6148, 12079}, {6149, 23994}, {6741, 41804}, {7202, 61410}, {8552, 14618}, {9213, 35522}, {10411, 23105}, {11078, 43961}, {11092, 43962}, {14165, 15526}, {14270, 44173}, {14355, 62431}, {14918, 53576}, {15412, 41078}, {16221, 57829}, {16732, 42701}, {18334, 20573}, {20902, 52414}, {20924, 21824}, {23870, 23871}, {34767, 62172}, {36793, 52418}, {39495, 56981}, {44814, 52632}
X(62551) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 39295}, {50, 23357}, {74, 15395}, {110, 58979}, {115, 1989}, {125, 265}, {136, 52415}, {186, 250}, {323, 249}, {338, 94}, {339, 328}, {340, 18020}, {512, 14560}, {523, 476}, {525, 60053}, {526, 110}, {647, 32662}, {656, 36061}, {661, 32678}, {690, 14559}, {826, 46155}, {850, 35139}, {868, 14356}, {1109, 2166}, {1577, 32680}, {1637, 41392}, {1640, 23968}, {1648, 56395}, {1650, 51254}, {1989, 23588}, {2081, 1625}, {2088, 6}, {2394, 39290}, {2411, 30528}, {2605, 36069}, {2611, 759}, {2624, 163}, {2970, 6344}, {3124, 11060}, {3258, 30}, {3268, 99}, {3269, 50433}, {5489, 43083}, {5664, 2407}, {6070, 34209}, {6137, 5994}, {6138, 5995}, {6149, 1101}, {6370, 6742}, {6741, 6740}, {7265, 47318}, {7799, 4590}, {8029, 15475}, {8287, 24624}, {8552, 4558}, {8562, 47053}, {8754, 18384}, {8901, 1141}, {9213, 691}, {10411, 59152}, {10413, 56404}, {11060, 23966}, {11078, 57579}, {11092, 57580}, {12079, 5627}, {14165, 23582}, {14270, 1576}, {14355, 57742}, {14590, 47443}, {14618, 46456}, {14838, 37140}, {14998, 23969}, {15453, 35189}, {15470, 10420}, {16186, 3}, {16221, 403}, {17104, 9274}, {17886, 14616}, {18334, 50}, {18593, 35049}, {19223, 20123}, {19627, 23963}, {20573, 57546}, {20975, 52153}, {20982, 34079}, {21054, 80}, {21824, 2161}, {22094, 57736}, {22115, 47390}, {23105, 10412}, {23108, 62173}, {23283, 36839}, {23284, 36840}, {23870, 23896}, {23871, 23895}, {23962, 20573}, {23965, 7799}, {24006, 36129}, {30460, 36211}, {30463, 36210}, {30465, 14}, {30467, 30469}, {30468, 13}, {30470, 30466}, {32679, 662}, {34397, 57655}, {35235, 4}, {36189, 53768}, {39495, 56980}, {40214, 9273}, {41078, 14570}, {42701, 4567}, {43961, 11092}, {43962, 11078}, {44427, 648}, {44814, 5467}, {45792, 4563}, {45808, 5468}, {47230, 112}, {47414, 3284}, {51663, 26700}, {52342, 16}, {52343, 15}, {52418, 23964}, {52628, 43084}, {52743, 2420}, {53132, 542}, {53524, 52380}, {53527, 13486}, {55071, 47049}, {55121, 41512}, {55130, 7471}, {56792, 74}, {58261, 14254}, {60009, 38414}, {60010, 38413}, {60342, 15329}, {60777, 2715}, {62172, 4240}, {62173, 52603}
X(62551) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 69, 40879}, {2, 2407, 24975}, {141, 18122, 2}, {2407, 24975, 45331}
X(62552) lies on these lines: {2, 650}, {10, 514}, {120, 2977}, {348, 3669}, {513, 3789}, {524, 53535}, {649, 56509}, {659, 812}, {661, 1211}, {824, 24326}, {884, 1001}, {905, 2275}, {918, 2254}, {1577, 16589}, {1643, 17023}, {1734, 12782}, {2526, 47945}, {3004, 4988}, {3177, 4462}, {3452, 3835}, {3496, 4063}, {3762, 6184}, {4140, 21225}, {4148, 43041}, {4364, 24457}, {4380, 50452}, {4391, 6376}, {4560, 16705}, {4728, 6009}, {4776, 31992}, {4777, 24357}, {4785, 50358}, {4804, 50347}, {5257, 23810}, {5698, 6008}, {6002, 37425}, {6548, 47880}, {6554, 20317}, {7212, 27951}, {8760, 36474}, {9015, 55969}, {9318, 24410}, {9320, 56542}, {14077, 36479}, {14475, 47784}, {16751, 18601}, {17080, 43051}, {17496, 21226}, {17920, 17924}, {20949, 23739}, {20954, 21960}, {21204, 48399}, {21530, 52599}, {22325, 50487}, {24141, 42462}, {24331, 48295}, {27345, 52358}, {27918, 39786}, {28651, 47675}, {28840, 49717}, {28846, 50359}, {28859, 47946}, {28878, 48073}, {28882, 47885}, {28894, 47693}, {28898, 49447}, {29066, 36480}, {30520, 50335}, {35092, 35094}, {36531, 47724}, {36534, 47729}, {40627, 48131}, {44009, 48548}, {45666, 48090}, {47666, 48095}, {47831, 48226}, {48094, 50454}, {48098, 48191}, {51989, 62324}
X(62552) = reflection of X(i) in X(j) for these {i,j}: {4010, 4486}, {4375, 27929}, {4444, 25381}, {24457, 4364}
X(62552) = complement of the isogonal conjugate of X(2284)
X(62552) = complement of the isotomic conjugate of X(42720)
X(62552) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {2113, 150}, {18264, 39362}, {18783, 149}, {41528, 4440}
X(62552) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 27918}, {41, 17435}, {100, 20335}, {101, 518}, {190, 20544}, {241, 17059}, {518, 116}, {672, 11}, {692, 3008}, {883, 17046}, {1025, 2886}, {1026, 141}, {1110, 918}, {1252, 3716}, {1458, 4904}, {2149, 676}, {2223, 1086}, {2283, 142}, {2284, 10}, {2340, 26932}, {2428, 4847}, {3286, 17761}, {3693, 124}, {3912, 21252}, {3930, 125}, {3932, 21253}, {3939, 34852}, {4238, 34830}, {4564, 926}, {4570, 24285}, {7084, 62429}, {9454, 1015}, {9455, 6377}, {14439, 3259}, {18206, 53564}, {20683, 8287}, {20752, 2968}, {32739, 3290}, {39258, 115}, {41353, 21258}, {42079, 35094}, {42720, 2887}, {46388, 46101}, {52635, 3756}, {53552, 5519}, {54325, 2}, {54353, 3739}
X(62552) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 27918}, {257, 17435}, {274, 62429}, {514, 918}, {668, 518}, {693, 4010}, {4554, 350}, {30610, 33891}, {32041, 3797}, {54118, 4037}
X(62552) = X(i)-isoconjugate of X(j) for these (i,j): {100, 51866}, {101, 52030}, {105, 813}, {291, 919}, {292, 36086}, {335, 32666}, {660, 1438}, {666, 1911}, {673, 34067}, {692, 52209}, {927, 51858}, {1415, 33676}, {1922, 51560}, {3572, 5377}, {4584, 56853}, {4876, 32735}, {5378, 43929}, {7077, 36146}, {14598, 36803}, {18265, 34085}
X(62552) = X(i)-Dao conjugate of X(j) for these (i,j): {665, 513}, {1015, 52030}, {1086, 52209}, {1146, 33676}, {2238, 100}, {3716, 650}, {3912, 190}, {6184, 660}, {6651, 666}, {8054, 51866}, {17435, 22116}, {17755, 4562}, {18277, 36803}, {19557, 36086}, {27918, 2}, {35094, 335}, {35119, 673}, {38980, 291}, {38989, 292}, {39014, 7077}, {39028, 51560}, {39029, 919}, {39046, 813}, {40623, 105}
X(62552) = crossdifference of every pair of points on line {292, 1438}
X(62552) = barycentric product X(i)*X(j) for these {i,j}: {239, 918}, {350, 2254}, {514, 17755}, {518, 3766}, {522, 39775}, {659, 3263}, {665, 1921}, {668, 38989}, {693, 8299}, {740, 23829}, {812, 3912}, {874, 3675}, {883, 4124}, {926, 18033}, {1447, 50333}, {3573, 62429}, {3685, 43042}, {3716, 9436}, {3717, 43041}, {3975, 53544}, {4010, 30941}, {4087, 53539}, {4088, 33295}, {4375, 40217}, {4391, 34253}, {4435, 40704}, {4444, 27919}, {6654, 53583}, {15149, 24459}, {18157, 21832}, {20778, 46107}, {22116, 27855}, {24290, 30940}, {27918, 42720}, {27951, 40781}, {35519, 51329}, {39786, 55260}, {40717, 53550}
X(62552) = barycentric quotient X(i)/X(j) for these {i,j}: {238, 36086}, {239, 666}, {350, 51560}, {513, 52030}, {514, 52209}, {518, 660}, {522, 33676}, {649, 51866}, {659, 105}, {665, 292}, {672, 813}, {812, 673}, {918, 335}, {926, 7077}, {1026, 5378}, {1428, 32735}, {1429, 36146}, {1447, 927}, {1914, 919}, {1921, 36803}, {2210, 32666}, {2223, 34067}, {2254, 291}, {3126, 22116}, {3263, 4583}, {3573, 5377}, {3675, 876}, {3685, 36802}, {3716, 14942}, {3717, 36801}, {3766, 2481}, {3912, 4562}, {4010, 13576}, {4088, 43534}, {4124, 885}, {4148, 6559}, {4375, 6654}, {4435, 294}, {4455, 56853}, {4839, 14625}, {8299, 100}, {8632, 1438}, {8638, 18265}, {10030, 34085}, {14433, 36816}, {17755, 190}, {18033, 46135}, {18157, 4639}, {18206, 4584}, {20778, 1331}, {21832, 18785}, {22384, 36057}, {23829, 18827}, {27846, 1027}, {27919, 3570}, {30665, 52029}, {30941, 4589}, {34253, 651}, {38989, 513}, {39775, 664}, {39786, 55261}, {43041, 56783}, {43042, 7233}, {46388, 51858}, {50333, 4518}, {51329, 109}, {53550, 295}, {53553, 18787}, {53583, 40217}
X(62552) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1491, 48103, 4824}, {1491, 48143, 48007}, {4375, 27929, 4448}, {4444, 25381, 36848}
X(62553) lies on the cubic K996 and these lines: {2, 1978}, {8, 52658}, {10, 38995}, {39, 40034}, {75, 141}, {192, 646}, {239, 1966}, {244, 3741}, {304, 30054}, {321, 20433}, {350, 56655}, {668, 33888}, {670, 37128}, {700, 2228}, {726, 52043}, {740, 20356}, {812, 3766}, {874, 4366}, {1368, 2968}, {1575, 35538}, {1921, 3797}, {1999, 19816}, {3125, 30026}, {3666, 59570}, {3739, 26979}, {3912, 20501}, {4087, 33891}, {4699, 10472}, {4858, 18697}, {5515, 20551}, {6374, 24598}, {6376, 27481}, {6383, 24621}, {6651, 39044}, {16586, 27951}, {17760, 20899}, {17793, 20681}, {18149, 19804}, {20332, 24502}, {20335, 20440}, {20345, 41842}, {20431, 20432}, {20484, 20542}, {20496, 53600}, {20892, 20895}, {20936, 41771}, {21248, 30179}, {21433, 52882}, {21435, 29960}, {21830, 27044}, {23688, 59565}, {27076, 27808}, {29974, 33939}, {31348, 62234}, {34021, 40773}
X(62553) = midpoint of X(75) and X(4033)
X(62553) = complement of X(27809)
X(62553) = isotomic conjugate of the isogonal conjugate of X(17475)
X(62553) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 3948}, {58, 20530}, {81, 20340}, {86, 20549}, {662, 6373}, {726, 21245}, {1333, 726}, {1463, 17052}, {1575, 3454}, {3009, 1211}, {3837, 21253}, {6373, 8287}, {17475, 45162}, {18268, 40533}, {18792, 141}, {20663, 46842}, {20777, 440}, {20785, 21530}, {20908, 53575}, {21760, 1213}, {22092, 34846}, {51864, 21024}, {57129, 27846}
X(62553) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 3948}, {75, 726}, {670, 6373}, {1978, 3766}
X(62553) = X(i)-isoconjugate of X(j) for these (i,j): {291, 34077}, {292, 727}, {813, 23355}, {1911, 20332}, {1922, 3226}, {3253, 51856}, {14598, 32020}, {18268, 18793}
X(62553) = X(i)-Dao conjugate of X(j) for these (i,j): {75, 33680}, {726, 52656}, {1575, 1}, {1966, 3253}, {3837, 1015}, {3948, 2}, {6651, 20332}, {17793, 292}, {18277, 32020}, {19557, 727}, {20532, 291}, {22116, 52205}, {27846, 649}, {35068, 18793}, {39028, 3226}, {39029, 34077}, {40623, 23355}
X(62553) = barycentric product X(i)*X(j) for these {i,j}: {75, 17793}, {76, 17475}, {238, 35538}, {239, 52043}, {310, 20681}, {350, 726}, {561, 20663}, {874, 3837}, {1463, 4087}, {1575, 1921}, {1969, 20750}, {3009, 18891}, {3570, 20908}, {3596, 8850}, {3766, 23354}, {3975, 43040}, {6376, 56663}, {18277, 40782}, {18792, 35544}, {21760, 44169}, {52656, 56660}
X(62553) = barycentric quotient X(i)/X(j) for these {i,j}: {238, 727}, {239, 20332}, {350, 3226}, {659, 23355}, {726, 291}, {740, 18793}, {874, 8709}, {1575, 292}, {1914, 34077}, {1921, 32020}, {3009, 1911}, {3685, 8851}, {3837, 876}, {3948, 27809}, {3975, 36799}, {6373, 875}, {6376, 33680}, {8850, 56}, {17475, 6}, {17793, 1}, {18792, 741}, {19579, 40755}, {20532, 52656}, {20663, 31}, {20681, 42}, {20750, 48}, {20785, 2196}, {20908, 4444}, {21760, 1922}, {23354, 660}, {35538, 334}, {38367, 1919}, {39044, 3253}, {52043, 335}, {52656, 52205}, {56663, 87}, {59724, 40794}
X(62553) = {X(1921),X(3797)}-harmonic conjugate of X(3948)
X(62554) lies on these lines: {2, 56899}, {105, 910}, {294, 3008}, {650, 57116}, {666, 3263}, {4071, 40869}, {5089, 8751}, {5276, 9318}, {5452, 51961}, {10712, 35113}, {16588, 36258}, {56900, 57494}
X(62554) = complement of the isogonal conjugate of X(20468)
X(62554) = complement of the isotomic conjugate of X(20344)
X(62554) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 105}, {16550, 141}, {20344, 2887}, {20445, 626}, {20468, 10}, {20495, 21245}, {20516, 21252}, {20714, 3454}, {20740, 18589}
X(62554) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 105}, {56899, 294}
X(62554) = X(3912)-isoconjugate of X(34183)
X(62554) = X(105)-Dao conjugate of X(2)
X(62554) = barycentric product X(i)*X(j) for these {i,j}: {105, 20344}, {673, 16550}, {1438, 20445}, {2481, 20468}, {20516, 36086}, {20740, 54235}
X(62554) = barycentric quotient X(i)/X(j) for these {i,j}: {16550, 3912}, {20344, 3263}, {20468, 518}, {20714, 3932}, {20740, 25083}
X(62554) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3290, 41934, 105}, {3290, 51922, 41934}
X(62555) lies on the Kiepert parabola and these lines: {2, 2419}, {22, 669}, {69, 523}, {76, 5489}, {99, 6035}, {141, 62384}, {297, 55275}, {311, 3267}, {316, 58346}, {325, 23350}, {525, 2395}, {850, 2528}, {868, 62431}, {877, 2396}, {1225, 15415}, {1649, 3268}, {2394, 52713}, {2407, 18311}, {2799, 3569}, {3233, 5468}, {5466, 60201}, {5664, 6390}, {8371, 30474}, {9168, 38918}, {9479, 19571}, {9723, 57069}, {10190, 58766}, {11185, 42733}, {15589, 53383}, {20403, 24974}, {23642, 23881}, {41298, 42052}, {44010, 46944}
X(62555) = reflection of X(62384) in X(141)
X(62555) = isotomic conjugate of X(41173)
X(62555) = isotomic conjugate of the isogonal conjugate of X(41167)
X(62555) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {9473, 21294}, {34130, 21221}
X(62555) = X(i)-Ceva conjugate of X(j) for these (i,j): {99, 325}, {32458, 35088}
X(62555) = X(i)-isoconjugate of X(j) for these (i,j): {31, 41173}, {163, 41932}, {248, 36104}, {293, 32696}, {798, 57562}, {1910, 2715}, {1933, 18858}, {1976, 36084}, {14601, 36036}, {32676, 47388}, {36132, 51542}
X(62555) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 41173}, {115, 41932}, {132, 32696}, {230, 60504}, {338, 60594}, {441, 60506}, {511, 1576}, {868, 51820}, {2679, 14601}, {2799, 523}, {5976, 2966}, {11672, 2715}, {15526, 47388}, {31998, 57562}, {34349, 45801}, {35088, 98}, {36901, 34536}, {38970, 6531}, {38987, 1976}, {39000, 248}, {39009, 51542}, {39039, 36104}, {39040, 36084}, {41167, 878}, {41172, 6}, {55267, 2395}, {57294, 14575}, {62431, 41760}
X(62555) = trilinear pole of line {35088, 59805}
X(62555) = crossdifference of every pair of points on line {1692, 1976}
X(62555) = barycentric product X(i)*X(j) for these {i,j}: {76, 41167}, {99, 35088}, {297, 6333}, {325, 2799}, {338, 15631}, {523, 32458}, {670, 59805}, {684, 44132}, {850, 36790}, {868, 2396}, {1502, 58262}, {2421, 62431}, {2967, 3267}, {3265, 36426}, {6393, 16230}, {11672, 44173}, {20948, 23996}, {46052, 57991}, {46888, 56981}, {51334, 52617}
X(62555) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 41173}, {99, 57562}, {114, 60504}, {232, 32696}, {240, 36104}, {297, 685}, {325, 2966}, {511, 2715}, {523, 41932}, {525, 47388}, {684, 248}, {850, 34536}, {868, 2395}, {877, 60179}, {1916, 18858}, {1959, 36084}, {2396, 57991}, {2421, 57742}, {2491, 14601}, {2799, 98}, {2967, 112}, {3569, 1976}, {6333, 287}, {6393, 17932}, {6530, 20031}, {9419, 14574}, {11672, 1576}, {15595, 60506}, {15631, 249}, {16230, 6531}, {17994, 57260}, {18314, 60594}, {23098, 14966}, {23996, 163}, {32458, 99}, {33569, 34396}, {35088, 523}, {36212, 43754}, {36426, 107}, {36790, 110}, {39469, 14600}, {41167, 6}, {41172, 878}, {44114, 2422}, {44132, 22456}, {44173, 57541}, {46052, 868}, {46238, 36036}, {46787, 53691}, {46807, 6037}, {46888, 56980}, {51334, 32713}, {51429, 52038}, {51543, 32716}, {55267, 51820}, {58262, 32}, {59805, 512}, {62431, 43665}
X(62556) lies on the Yff parabola and these lines: {69, 514}, {649, 1759}, {3239, 21201}, {4024, 21070}, {4707, 53583}, {23757, 53582}
X(62556) = X(190)-Ceva conjugate of X(3006)
X(62556) = X(2224)-isoconjugate of X(32682)
X(62556) = X(i)-Dao conjugate of X(j) for these (i,j): {674, 32739}, {23887, 514}
X(62556) = barycentric product X(3006)*X(23887)
X(62556) = barycentric quotient X(i)/X(j) for these {i,j}: {674, 32682}, {23887, 675}, {57015, 36087}
X(62557) lies on these lines: {2, 40794}, {239, 292}, {291, 6542}, {334, 3948}, {335, 726}, {1911, 3507}, {1931, 4589}, {3252, 19584}, {3661, 22116}, {4583, 52043}, {6651, 9470}, {17230, 40217}, {17266, 52209}, {27481, 52656}, {29674, 52085}, {31349, 35123}
X(62557) = complement of the isogonal conjugate of X(52127)
X(62557) = complement of the isotomic conjugate of X(33888)
X(62557) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 335}, {2108, 141}, {20797, 18589}, {25381, 21252}, {27920, 20542}, {33888, 2887}, {52127, 10}, {52151, 626}
X(62557) = X(2)-Ceva conjugate of X(335)
X(62557) = X(238)-isoconjugate of X(2109)
X(62557) = X(i)-Dao conjugate of X(j) for these (i,j): {335, 2}, {9470, 2109}
X(62557) = barycentric product X(i)*X(j) for these {i,j}: {291, 52151}, {334, 2108}, {335, 33888}, {4562, 25381}, {18895, 52127}, {27920, 40098}, {33679, 52656}
X(62557) = barycentric quotient X(i)/X(j) for these {i,j}: {292, 2109}, {2108, 238}, {20797, 7193}, {25381, 812}, {27920, 4366}, {33888, 239}, {52127, 1914}, {52151, 350}
X(62557) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3797, 30663, 335}, {3912, 40098, 335}
X(62558) lies on these lines: {2, 649}, {9, 20979}, {37, 513}, {192, 9294}, {238, 59488}, {514, 27481}, {661, 21838}, {798, 1213}, {812, 3766}, {1125, 3249}, {1281, 39059}, {1635, 14434}, {1646, 38979}, {3662, 21191}, {3768, 4370}, {4010, 46387}, {4063, 22224}, {4164, 8632}, {4368, 40614}, {4790, 38238}, {4979, 8027}, {5513, 20551}, {6373, 20681}, {16593, 20343}, {16738, 17217}, {16779, 23472}, {17458, 49509}, {20954, 24732}, {23892, 25055}, {24719, 46386}, {26979, 42327}, {27846, 38989}, {28470, 57050}, {44008, 48544}, {45882, 48050}
X(62558) = reflection of X(27855) in X(27854)
X(62558) = complement of the isotomic conjugate of X(23354)
X(62558) = isotomic conjugate of the isogonal conjugate of X(38367)
X(62558) = X(18795)-anticomplementary conjugate of X(150)
X(62558) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 27846}, {100, 20340}, {101, 20530}, {190, 20549}, {692, 726}, {726, 21252}, {765, 6373}, {1463, 17059}, {1575, 116}, {3009, 11}, {18792, 53564}, {20663, 38989}, {20777, 2968}, {21760, 1086}, {21830, 8287}, {23354, 2887}, {34067, 40533}, {54325, 22116}
X(62558) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 27846}, {190, 726}, {513, 6373}, {649, 21832}, {4598, 239}, {53648, 3783}
X(62558) = X(i)-isoconjugate of X(j) for these (i,j): {292, 8709}, {660, 20332}, {727, 4562}, {813, 3226}, {1922, 54985}, {4583, 34077}, {4584, 18793}, {32020, 34067}, {33680, 34071}
X(62558) = X(i)-Dao conjugate of X(j) for these (i,j): {1575, 668}, {3837, 514}, {3948, 1978}, {17793, 4562}, {19557, 8709}, {20532, 4583}, {27846, 2}, {35119, 32020}, {39028, 54985}, {40610, 33680}, {40623, 3226}
X(62558) = crossdifference of every pair of points on line {238, 660}
X(62558) = X(59488)-line conjugate of X(238)
X(62558) = barycentric product X(i)*X(j) for these {i,j}: {76, 38367}, {238, 3837}, {350, 6373}, {513, 17793}, {514, 17475}, {522, 8850}, {649, 62553}, {659, 726}, {693, 20663}, {812, 1575}, {874, 52633}, {1463, 3716}, {1914, 20908}, {3009, 3766}, {3573, 21140}, {4010, 18792}, {4083, 56663}, {4375, 52656}, {4435, 43040}, {4448, 36814}, {7192, 20681}, {8632, 52043}, {17924, 20750}, {23354, 27846}, {27855, 40155}
X(62558) = barycentric quotient X(i)/X(j) for these {i,j}: {238, 8709}, {350, 54985}, {659, 3226}, {726, 4583}, {812, 32020}, {1575, 4562}, {3009, 660}, {3837, 334}, {4083, 33680}, {4435, 36799}, {4455, 18793}, {6373, 291}, {8632, 20332}, {8850, 664}, {17475, 190}, {17793, 668}, {18792, 4589}, {20663, 100}, {20681, 3952}, {20750, 1332}, {20908, 18895}, {21760, 813}, {21832, 27809}, {38367, 6}, {52633, 876}, {56663, 18830}, {62553, 1978}
X(62558) = {X(27854),X(27855)}-harmonic conjugate of X(14433)
X(62559) lies on these lines: {2, 2415}, {1086, 1358}, {2885, 24443}, {3120, 5510}, {5516, 16185}, {12640, 23536}
X(62559) = complement of X(2415)
X(62559) = complement of the isogonal conjugate of X(2441)
X(62559) = complement of the isotomic conjugate of X(2403)
X(62559) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 21129}, {2403, 2887}, {2441, 10}, {4394, 121}, {8643, 16594}, {9456, 3667}, {23345, 21255}, {31227, 21260}, {32719, 25097}
X(62559) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 21129}, {903, 3667}, {3264, 55138}
X(62559) = X(6079)-isoconjugate of X(34080)
X(62559) = X(i)-Dao conjugate of X(j) for these (i,j): {4521, 1120}, {14425, 519}, {16594, 5382}, {21129, 2}, {40621, 6079}
X(62559) = crossdifference of every pair of points on line {3939, 8643}
X(62559) = barycentric product X(i)*X(j) for these {i,j}: {903, 5516}, {1266, 3756}, {2403, 21129}, {3667, 4927}, {16711, 21950}, {23764, 61186}, {40617, 62297}
X(62559) = barycentric quotient X(i)/X(j) for these {i,j}: {3667, 6079}, {3756, 1120}, {4927, 53647}, {5516, 519}, {6085, 1293}, {16610, 5382}, {21129, 2415}, {23764, 23836}
X(62560) lies on on the Kiepert circumhyperbola of the medial triangle, the cubic K559, and these lines: {3, 47368}, {39, 51492}, {99, 1379}, {114, 6039}, {524, 2076}, {618, 47362}, {619, 47364}, {1649, 30508}, {2482, 6189}, {3414, 41134}, {8290, 51878}, {8591, 39022}, {38998, 46600}
X(62560) = midpoint of X(99) and X(57576)
X(62560) = reflection of X(6190) in X(57576)
X(62560) = complement of the isotomic conjugate of X(39366)
X(62560) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 6190}, {39366, 2887}
X(62560) = X(2)-Ceva conjugate of X(6190)
X(62560) = X(6190)-Dao conjugate of X(2)
X(62560) = barycentric product X(6190)*X(39366)
X(62560) = barycentric quotient X(39366)/X(3413)
X(62561) lies on the Kiepert circumhyperbola of the medial triangle, the cubic K559, and these lines: {3, 47367}, {39, 51493}, {99, 1380}, {114, 6040}, {524, 2076}, {618, 47361}, {619, 47363}, {1649, 30509}, {2482, 6190}, {3413, 41134}, {8290, 51876}, {8591, 39023}, {38998, 46601}
X(62561) = midpoint of X(99) and X(57575)
X(62561) = reflection of X(6189) in X(57575)
X(62561) = complement of the isotomic conjugate of X(39365)
X(62561) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 6189}, {39365, 2887}
X(62561) = X(2)-Ceva conjugate of X(6189)
X(62561) = X(6189)-Dao conjugate of X(2)
X(62561) = barycentric product X(6189)*X(39365)
X(62561) = barycentric quotient X(39365)/X(3414)
X(62562) lies on these lines: {2, 14265}, {98, 4226}, {290, 2396}, {868, 879}, {1316, 34156}, {5050, 5967}, {5652, 56788}, {15271, 36822}, {20021, 53166}, {35922, 36874}, {36163, 56688}, {40820, 46512}
X(62562) = complement of X(46606)
X(62562) = X(31)-complementary conjugate of X(2395)
X(62562) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 2395}, {14265, 879}
X(62562) = X(i)-isoconjugate of X(j) for these (i,j): {662, 43942}, {23997, 46606}
X(62562) = X(i)-Dao conjugate of X(j) for these (i,j): {1084, 43942}, {2395, 2}
X(62562) = barycentric quotient X(i)/X(j) for these {i,j}: {512, 43942}, {2395, 46606}
X(62563) lies on these lines: {2, 3}, {98, 10749}, {113, 15595}, {115, 127}, {122, 5512}, {125, 14672}, {265, 287}, {316, 10317}, {399, 40867}, {625, 14961}, {671, 34897}, {1648, 45327}, {2373, 8791}, {2394, 43673}, {3284, 31173}, {5099, 18311}, {5103, 14965}, {5139, 53822}, {5664, 35088}, {6033, 40866}, {7773, 22120}, {7825, 10316}, {9862, 48681}, {11161, 32272}, {11641, 39842}, {11656, 32275}, {12358, 55071}, {14639, 57332}, {14689, 39838}, {14977, 51258}, {15359, 45321}, {17413, 39691}, {19662, 32257}, {23293, 38523}, {24975, 56389}, {31275, 40349}, {34217, 39847}, {34334, 36426}, {34981, 47413}, {35071, 35132}, {35968, 53992}, {37801, 60002}, {37804, 57481}, {39845, 53273}, {44821, 53570}, {53419, 54075}
X(62563) = midpoint of X(671) and X(52094)
X(62563) = reflection of X(54380) in X(5)
X(62563) = complement of X(4235)
X(62563) = orthocentroidal-circle-inverse of X(40856)
X(62563) = polar-circle-inverse of X(46619)
X(62563) = complement of the isogonal conjugate of X(10097)
X(62563) = complement of the isotomic conjugate of X(14977)
X(62563) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 18311}, {48, 1649}, {111, 8062}, {647, 16597}, {656, 126}, {661, 5181}, {671, 21259}, {810, 2482}, {895, 4369}, {897, 30476}, {923, 525}, {1577, 34517}, {3708, 5099}, {5466, 20305}, {9178, 226}, {10097, 10}, {14908, 14838}, {14977, 2887}, {23894, 5}, {30786, 42327}, {32729, 16599}, {32740, 16612}, {36060, 523}, {36128, 520}, {36142, 5972}, {51258, 21253}
X(62563) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 18311}, {83, 57203}, {316, 9517}, {671, 525}, {2373, 523}, {9141, 9033}, {37765, 9979}, {37801, 2492}, {40410, 57127}
X(62563) = X(i)-isoconjugate of X(j) for these (i,j): {163, 935}, {250, 2157}, {656, 58980}, {1101, 8791}, {17708, 32676}, {23995, 46105}, {36142, 60503}
X(62563) = X(i)-Dao conjugate of X(j) for these (i,j): {115, 935}, {523, 8791}, {525, 34897}, {647, 67}, {2492, 468}, {5099, 112}, {9517, 10317}, {14417, 524}, {15526, 17708}, {18311, 2}, {18314, 46105}, {23285, 18019}, {23992, 60503}, {38971, 60507}, {40583, 250}, {40596, 58980}, {47138, 858}, {55048, 110}, {57295, 60496}
X(62563) = crossdifference of every pair of points on line {647, 1576}
X(62563) = barycentric product X(i)*X(j) for these {i,j}: {23, 339}, {115, 37804}, {125, 316}, {127, 37801}, {338, 22151}, {525, 9979}, {850, 9517}, {2373, 38971}, {2492, 3267}, {3708, 20944}, {4064, 21205}, {4466, 21094}, {5099, 30786}, {6333, 52076}, {6390, 10555}, {7664, 51258}, {8744, 36793}, {10317, 23962}, {10561, 45807}, {14977, 18311}, {15526, 37765}, {16568, 20902}, {18023, 47415}, {20975, 40074}, {35140, 57426}, {42659, 44173}, {52628, 57481}
X(62563) = barycentric quotient X(i)/X(j) for these {i,j}: {23, 250}, {112, 58980}, {115, 8791}, {125, 67}, {316, 18020}, {338, 46105}, {339, 18019}, {523, 935}, {525, 17708}, {690, 60503}, {2492, 112}, {3708, 2157}, {5099, 468}, {8744, 23964}, {9517, 110}, {9979, 648}, {10317, 23357}, {10555, 17983}, {15526, 34897}, {18311, 4235}, {18374, 57655}, {20944, 46254}, {20975, 3455}, {22151, 249}, {30491, 58953}, {33752, 4230}, {37765, 23582}, {37801, 44183}, {37804, 4590}, {38971, 858}, {42659, 1576}, {47138, 60507}, {47415, 187}, {51258, 10415}, {52076, 685}, {52628, 57496}, {52630, 47443}, {53569, 11605}, {55048, 10317}, {55142, 7473}, {55226, 55270}, {57426, 1503}, {58357, 47390}
X(62563) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 4, 40856}, {2, 35923, 3}, {2, 37350, 46067}, {115, 127, 339}, {381, 11799, 11251}, {441, 37350, 10297}, {868, 1650, 37987}, {868, 3150, 57606}, {868, 14120, 57604}, {868, 36189, 35235}, {1650, 37987, 57606}, {2454, 2455, 37987}, {3150, 37987, 1650}, {5000, 5001, 57632}, {14041, 15013, 18403}, {14063, 28405, 18404}, {28407, 32966, 10255}, {28697, 33229, 18563}, {47612, 47613, 57607}
X(62564) lies on these lines: {2, 3670}, {9, 321}, {27, 190}, {37, 5294}, {63, 20336}, {71, 52369}, {72, 306}, {333, 42714}, {464, 1265}, {1213, 4054}, {1331, 1999}, {1453, 11346}, {1724, 2901}, {1759, 15487}, {3151, 16086}, {3159, 40940}, {3161, 3995}, {3175, 4370}, {3198, 49991}, {3219, 56564}, {3294, 40181}, {3701, 56803}, {3717, 4463}, {3977, 3998}, {4115, 5513}, {5256, 41249}, {5295, 11113}, {11679, 35615}, {17755, 19791}, {17776, 22021}, {21061, 42707}, {22001, 61410}, {26941, 56189}, {27540, 38015}, {32777, 56541}
X(62564) = complement of X(39700)
X(62564) = complement of the isogonal conjugate of X(5301)
X(62564) = complement of the isotomic conjugate of X(3187)
X(62564) = isotomic conjugate of the polar conjugate of X(2901)
X(62564) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 306}, {32, 46838}, {692, 29013}, {1724, 141}, {2901, 21245}, {3187, 2887}, {5301, 10}, {18147, 626}, {29013, 21252}, {32739, 43060}, {42463, 18589}, {50329, 21253}
X(62564) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 306}, {190, 29013}
X(62564) = X(i)-isoconjugate of X(j) for these (i,j): {19, 15376}, {2203, 39700}, {29014, 57200}
X(62564) = X(i)-Dao conjugate of X(j) for these (i,j): {6, 15376}, {306, 2}
X(62564) = barycentric product X(i)*X(j) for these {i,j}: {69, 2901}, {72, 18147}, {190, 52599}, {306, 3187}, {313, 42463}, {1724, 20336}, {4561, 50329}, {5301, 40071}, {29013, 52609}
X(62564) = barycentric quotient X(i)/X(j) for these {i,j}: {3, 15376}, {306, 39700}, {1724, 28}, {2901, 4}, {3187, 27}, {3695, 56282}, {4574, 29014}, {5301, 1474}, {18147, 286}, {29013, 17925}, {42463, 58}, {50329, 7649}, {52599, 514}
X(62564) = {X(72),X(42706)}-harmonic conjugate of X(306)
X(62565) lies on these lines: {1, 1441}, {29, 664}, {65, 50441}, {72, 307}, {78, 1231}, {223, 27413}, {224, 40719}, {226, 26605}, {1214, 22070}, {1813, 7176}, {3152, 16091}, {3160, 27382}, {6332, 59504}, {6505, 9312}, {8558, 46713}, {17056, 21049}, {40942, 59605}
X(62565) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 307}, {1754, 141}, {2175, 46839}, {3188, 17046}
X(62565) = X(2)-Ceva conjugate of X(307)
X(62565) = X(19)-isoconjugate of X(15393)
X(62565) = X(i)-Dao conjugate of X(j) for these (i,j): {6, 15393}, {307, 2}
X(62565) = barycentric product X(i)*X(j) for these {i,j}: {306, 3188}, {1231, 1754}
X(62565) = barycentric quotient X(i)/X(j) for these {i,j}: {3, 15393}, {1754, 1172}, {3188, 27}
X(62566) lies on these lines: {2, 56321}, {513, 53562}, {520, 51659}, {522, 663}, {523, 656}, {647, 4024}, {2610, 4988}, {3005, 53558}, {3120, 38982}, {3738, 21106}, {4036, 14429}, {4516, 7336}, {4620, 35154}, {4777, 6129}, {4814, 8058}, {6089, 50330}, {6362, 6615}, {6591, 48277}, {6608, 42337}, {7658, 21186}, {14353, 47887}, {17420, 21132}, {21044, 57463}, {21118, 21189}, {23755, 30604}, {23757, 28183}, {33525, 42462}, {35091, 53560}, {42768, 60342}, {48264, 57158}
X(62566) = reflection of X(i) in X(j) for these {i,j}: {21118, 21189}, {21132, 17420}, {23752, 53527}, {48264, 57158}, {48278, 20294}, {55282, 4017}
X(62566) = complement of X(56321)
X(62566) = complement of the isogonal conjugate of X(53324)
X(62566) = complement of the isotomic conjugate of X(17136)
X(62566) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {9398, 33650}, {9399, 3448}
X(62566) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 21044}, {1333, 24224}, {1415, 58463}, {1576, 25081}, {2646, 124}, {2650, 125}, {3664, 21252}, {17056, 21253}, {17136, 2887}, {18698, 53575}, {21748, 26932}, {22003, 21245}, {22361, 123}, {53324, 10}, {53388, 1329}
X(62566) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 21044}, {6354, 53560}, {22003, 21811}, {41501, 3120}, {55091, 11}
X(62566) = X(i)-isoconjugate of X(j) for these (i,j): {108, 57668}, {109, 40430}, {110, 17097}, {162, 40442}, {1415, 60235}
X(62566) = X(i)-Dao conjugate of X(j) for these (i,j): {11, 40430}, {125, 40442}, {244, 17097}, {1146, 60235}, {5745, 664}, {17056, 99}, {21044, 2}, {24224, 55096}, {37836, 109}, {38983, 57668}, {40626, 57833}, {59602, 4573}
X(62566) = crossdifference of every pair of points on line {284, 1400}
X(62566) = barycentric product X(i)*X(j) for these {i,j}: {8, 23755}, {11, 22003}, {407, 6332}, {514, 21677}, {522, 17056}, {523, 5745}, {525, 40950}, {650, 18698}, {693, 21811}, {850, 21748}, {1577, 2646}, {2650, 4391}, {3664, 3700}, {3737, 42708}, {4560, 21674}, {6737, 7178}, {14618, 22361}, {16732, 53388}, {17136, 21044}, {30604, 30608}, {35154, 41182}
X(62566) = barycentric quotient X(i)/X(j) for these {i,j}: {407, 653}, {522, 60235}, {647, 40442}, {650, 40430}, {652, 57668}, {661, 17097}, {2646, 662}, {2650, 651}, {3664, 4573}, {5745, 99}, {6332, 57833}, {6737, 645}, {17056, 664}, {17136, 4620}, {18698, 4554}, {21044, 56321}, {21674, 4552}, {21677, 190}, {21748, 110}, {21811, 100}, {22003, 4998}, {22361, 4558}, {23755, 7}, {30604, 5219}, {40950, 648}, {41182, 2785}, {53324, 52378}, {53388, 4567}
X(62567) lies on these lines: {523, 14429}, {647, 4120}, {3667, 4881}, {4778, 60493}, {4926, 31947}, {21196, 30764}
X(62567) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 21950}, {53598, 21252}
X(62567) = X(2)-Ceva conjugate of X(21950)
X(62567) = X(21950)-Dao conjugate of X(2)
X(62567) = crossdifference of every pair of points on line {7419, 17945}
X(62567) = barycentric product X(14321)*X(53598)
X(62568) lies on these lines: {2, 8599}, {125, 17416}, {512, 1649}, {523, 7625}, {647, 690}, {1499, 4786}, {2408, 11059}, {3258, 46657}, {3906, 4141}, {5094, 23288}, {5466, 42011}, {5996, 9168}, {8371, 55267}, {8562, 46953}, {9123, 13306}, {9185, 44560}, {9191, 23878}, {11156, 35275}, {23287, 31772}, {31654, 35133}, {32228, 32231}, {32473, 59927}, {34206, 52236}
X(62568) = midpoint of X(5996) and X(9168)
X(62568) = reflection of X(i) in X(j) for these {i,j}: {8644, 9125}, {9185, 44560}, {47587, 2}
X(62568) = complement of X(8599)
X(62568) = complement of the isogonal conjugate of X(9145)
X(62568) = complement of the isotomic conjugate of X(9146)
X(62568) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 6791}, {163, 597}, {574, 8287}, {599, 21253}, {1101, 3906}, {3908, 3454}, {9145, 10}, {9146, 2887}, {17414, 24040}, {32583, 4892}, {36263, 125}
X(62568) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 6791}, {523, 3906}
X(62568) = X(i)-isoconjugate of X(j) for these (i,j): {1296, 55927}, {1383, 37216}, {11636, 55923}, {36045, 51541}
X(62568) = X(i)-Dao conjugate of X(j) for these (i,j): {599, 99}, {6791, 2}, {8542, 1296}, {11147, 35138}, {11165, 35179}, {17413, 21448}, {17416, 5485}, {31654, 51541}, {35133, 598}
X(62568) = crossdifference of every pair of points on line {1383, 1384}
X(62568) = barycentric product X(i)*X(j) for these {i,j}: {523, 11165}, {599, 1499}, {1992, 3906}, {2408, 39785}, {6791, 9146}, {8644, 9464}, {9125, 42008}, {11059, 17414}, {14207, 36263}, {23288, 27088}
X(62568) = barycentric quotient X(i)/X(j) for these {i,j}: {574, 1296}, {599, 35179}, {1384, 11636}, {1499, 598}, {1992, 35138}, {2408, 18818}, {3906, 5485}, {6791, 8599}, {8644, 1383}, {9125, 51541}, {11165, 99}, {17414, 21448}, {36263, 37216}, {39785, 2418}, {50729, 35356}, {62412, 57467}
X(62569) lies on on the Kiepert circumhyperbola of the medial triangle and these lines: {2, 2986}, {3, 125}, {39, 6388}, {69, 14919}, {99, 16080}, {113, 34104}, {114, 468}, {115, 58416}, {122, 41673}, {235, 15665}, {343, 6509}, {542, 40352}, {684, 1649}, {686, 6334}, {1272, 46808}, {1553, 11799}, {1560, 14966}, {1637, 5664}, {1648, 47406}, {2407, 14920}, {2482, 39021}, {3003, 3580}, {3265, 50567}, {3284, 11064}, {5642, 51457}, {5976, 62310}, {6337, 37643}, {6503, 26958}, {7493, 7710}, {7752, 43462}, {11165, 59211}, {12827, 15329}, {13567, 34990}, {15819, 30739}, {16238, 34835}, {18607, 26932}, {32227, 52169}, {36190, 53569}
X(62569) = midpoint of X(99) and X(54925)
X(62569) = isogonal conjugate of X(40388)
X(62569) = complement of X(2986)
X(62569) = complement of the isogonal conjugate of X(3003)
X(62569) = complement of the isotomic conjugate of X(3580)
X(62569) = isotomic conjugate of the isogonal conjugate of X(47405)
X(62569) = isotomic conjugate of the polar conjugate of X(113)
X(62569) = X(i)-complementary conjugate of X(j) for these (i,j): {19, 13754}, {31, 11064}, {48, 10257}, {163, 55121}, {403, 20305}, {661, 3134}, {686, 34846}, {798, 2088}, {1725, 141}, {1755, 47049}, {1973, 16310}, {2148, 14156}, {2159, 6699}, {2173, 52010}, {2315, 3}, {2624, 56792}, {3003, 10}, {3580, 2887}, {9406, 56399}, {13754, 18589}, {15329, 4369}, {16237, 21259}, {18609, 3741}, {21731, 8287}, {44084, 226}, {51821, 18593}, {55121, 21253}, {60498, 4892}, {61188, 42327}, {61209, 8062}, {61372, 16577}, {62361, 34825}
X(62569) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 11064}, {69, 13754}, {99, 55121}, {4558, 41077}, {6148, 16163}
X(62569) = X(i)-isoconjugate of X(j) for these (i,j): {1, 40388}, {19, 10419}, {1300, 2159}, {1973, 40423}, {2433, 36114}, {8749, 36053}, {14910, 36119}, {15328, 36131}
X(62569) = X(i)-Dao conjugate of X(j) for these (i,j): {3, 40388}, {6, 10419}, {30, 51965}, {113, 8749}, {1511, 14910}, {3003, 4}, {3163, 1300}, {3284, 38936}, {3580, 57487}, {6337, 40423}, {6699, 6128}, {11064, 2}, {16310, 56686}, {34834, 16080}, {38999, 61216}, {39005, 2433}, {39008, 15328}, {39021, 18808}, {39174, 40353}, {56399, 5627}
X(62569) = crossdifference of every pair of points on line {21731, 40352}
X(62569) = X(542)-line conjugate of X(40352)
X(62569) = barycentric product X(i)*X(j) for these {i,j}: {30, 62338}, {69, 113}, {76, 47405}, {2315, 46234}, {2407, 6334}, {3260, 13754}, {3580, 11064}, {4563, 55265}, {6148, 39170}, {9033, 61188}, {16237, 41077}, {34104, 57829}, {34333, 52552}, {34834, 57482}, {40697, 59497}, {44138, 51394}
X(62569) = barycentric quotient X(i)/X(j) for these {i,j}: {3, 10419}, {6, 40388}, {30, 1300}, {69, 40423}, {113, 4}, {131, 56686}, {686, 2433}, {1511, 38936}, {1531, 58942}, {1568, 60035}, {1636, 61216}, {1725, 36119}, {2315, 2159}, {2407, 687}, {2420, 32708}, {2931, 40392}, {3003, 8749}, {3163, 51965}, {3284, 14910}, {3580, 16080}, {4563, 55264}, {5504, 39379}, {6334, 2394}, {9033, 15328}, {11064, 2986}, {12825, 38937}, {13754, 74}, {14391, 35361}, {15329, 1304}, {16163, 15454}, {16237, 15459}, {34104, 403}, {34333, 14264}, {34834, 57487}, {39170, 5627}, {40948, 51895}, {41077, 15421}, {47405, 6}, {51254, 12028}, {51394, 5504}, {55121, 18808}, {55265, 2501}, {57482, 40427}, {58940, 22455}, {59497, 254}, {61188, 16077}, {61209, 32695}, {62172, 14222}, {62338, 1494}
X(62569) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {12827, 15329, 53568}, {40709, 40710, 6699}
X(62570) lies on these lines: {21, 18026}, {226, 17451}, {307, 1210}, {331, 2476}, {349, 20880}, {442, 1441}, {2275, 3772}, {2475, 16090}, {2478, 6604}, {2973, 6842}, {3160, 59508}, {3721, 4415}, {17080, 44737}, {20621, 56827}, {52673, 58798}, {59575, 59603}
X(62570) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 1441}, {18738, 626}, {22027, 21245}, {23171, 18589}, {23806, 21252}
X(62570) = X(2)-Ceva conjugate of X(1441)
X(62570) = X(1441)-Dao conjugate of X(2)
X(62570) = barycentric product X(i)*X(j) for these {i,j}: {85, 22027}, {226, 18738}, {23171, 52575}
X(62570) = barycentric quotient X(i)/X(j) for these {i,j}: {18738, 333}, {22027, 9}, {23171, 2193}, {23806, 3737}
X(62571) lies on these lines: {2, 4033}, {10, 244}, {75, 4080}, {88, 668}, {120, 3006}, {321, 3452}, {899, 17793}, {1086, 1211}, {1150, 61235}, {1635, 3762}, {1647, 4783}, {2968, 21530}, {3264, 3943}, {3687, 40624}, {3752, 40603}, {4010, 14434}, {4728, 62553}, {4850, 6376}, {6377, 16589}, {6554, 17740}, {13466, 52043}, {16610, 59519}, {17495, 26844}, {18150, 19804}, {20235, 21432}, {20888, 40619}, {24593, 25298}, {24620, 40598}, {29576, 60288}, {31271, 36805}, {39028, 62234}, {39044, 42721}, {39996, 42026}, {46722, 57023}, {59736, 59737}
X(62571) = complement of X(39698)
X(62571) = complement of the isotomic conjugate of X(17495)
X(62571) = X(i)-complementary conjugate of X(j) for these (i,j): {6, 49993}, {31, 4358}, {604, 1739}, {17495, 2887}, {23169, 18589}, {39995, 626}, {49997, 141}
X(62571) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 4358}, {4033, 3762}
X(62571) = X(4358)-Dao conjugate of X(2)
X(62571) = barycentric product X(i)*X(j) for these {i,j}: {75, 34587}, {519, 39995}, {3264, 49997}, {4358, 17495}
X(62571) = barycentric quotient X(i)/X(j) for these {i,j}: {3264, 40039}, {4358, 39698}, {17495, 88}, {17780, 53685}, {23169, 36058}, {34587, 1}, {39995, 903}, {49997, 106}, {52680, 59072}
X(62571) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {16594, 36791, 4358}, {16610, 59712, 62304}, {24589, 39994, 24183}
X(62572) lies on these lines: {325, 3233}, {339, 850}, {476, 5641}, {3258, 3268}, {3580, 44576}, {7809, 15107}, {9979, 35088}, {10545, 36831}, {14921, 41887}, {14922, 41888}, {23285, 36901}
X(62572) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 3268}, {661, 51360}, {7809, 42327}, {15107, 4369}, {18722, 512}, {38393, 21253}
X(62572) = X(2)-Ceva conjugate of X(3268)
X(62572) = X(3268)-Dao conjugate of X(2)
X(62572) = barycentric product X(i)*X(j) for these {i,j}: {7799, 38393}, {7809, 62551}
X(62572) = barycentric quotient X(i)/X(j) for these {i,j}: {7809, 39295}, {38393, 1989}
X(62572) = {X(3258),X(23965)}-harmonic conjugate of X(3268)
X(62573) lies on these lines: {2, 44766}, {69, 110}, {107, 35140}, {122, 3265}, {125, 339}, {127, 18187}, {136, 62431}, {343, 14994}, {394, 4121}, {3066, 15394}, {5976, 45201}, {11064, 51371}, {14580, 34138}, {15526, 55047}, {41673, 50567}
X(62573) = complement of X(44766)
X(62573) = complement of the isogonal conjugate of X(2485)
X(62573) = complement of the isotomic conjugate of X(33294)
X(62573) = isotomic conjugate of the isogonal conjugate of X(47413)
X(62573) = isotomic conjugate of the polar conjugate of X(127)
X(62573) = X(i)-complementary conjugate of X(j) for these (i,j): {19, 8673}, {22, 4369}, {31, 3265}, {206, 14838}, {315, 42327}, {512, 16580}, {523, 16607}, {649, 40959}, {661, 427}, {798, 32}, {822, 53852}, {1577, 6697}, {1760, 512}, {1973, 47125}, {2172, 523}, {2485, 10}, {4017, 18636}, {4150, 21260}, {4456, 513}, {4463, 3835}, {4611, 21254}, {7210, 17066}, {8673, 18589}, {8743, 8062}, {16757, 3741}, {17186, 31947}, {17409, 16612}, {17453, 647}, {17907, 21259}, {20641, 23301}, {21034, 650}, {21122, 3666}, {21178, 21240}, {32676, 6720}, {33294, 2887}, {38356, 34846}, {40073, 21263}, {46289, 23881}, {53569, 21253}, {55240, 9969}, {59932, 20305}
X(62573) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 3265}, {69, 8673}, {76, 23881}, {315, 57069}, {34254, 58359}, {35140, 55129}, {40421, 3267}
X(62573) = X(i)-isoconjugate of X(j) for these (i,j): {19, 15388}, {1289, 32676}, {1973, 44183}, {2156, 23964}, {2353, 24000}, {23999, 40146}
X(62573) = X(i)-Dao conjugate of X(j) for these (i,j): {6, 15388}, {32, 41937}, {127, 32713}, {525, 66}, {647, 13854}, {2485, 4}, {3265, 2}, {6337, 44183}, {8673, 206}, {15526, 1289}, {17434, 60495}, {23285, 43678}, {47125, 41361}, {55047, 112}, {58359, 1370}
X(62573) = barycentric product X(i)*X(j) for these {i,j}: {22, 36793}, {69, 127}, {76, 47413}, {125, 34254}, {305, 38356}, {315, 15526}, {339, 20806}, {525, 57069}, {850, 58359}, {1760, 17879}, {2485, 52617}, {2632, 20641}, {3265, 33294}, {3267, 8673}, {3269, 40073}, {3926, 53569}, {4143, 59932}, {4150, 17216}, {4563, 55273}, {5489, 55225}, {7068, 17076}, {18187, 20336}, {23107, 52915}, {23974, 52448}, {40421, 55047}
X(62573) = barycentric quotient X(i)/X(j) for these {i,j}: {3, 15388}, {22, 23964}, {69, 44183}, {125, 13854}, {127, 4}, {206, 41937}, {315, 23582}, {339, 43678}, {525, 1289}, {1760, 24000}, {2485, 32713}, {2632, 2156}, {2972, 60495}, {3265, 44766}, {3269, 2353}, {4563, 55272}, {8673, 112}, {10316, 57655}, {14396, 23347}, {15526, 66}, {16757, 52920}, {17907, 32230}, {18187, 28}, {20641, 23999}, {20806, 250}, {21178, 52919}, {23881, 46151}, {33294, 107}, {34254, 18020}, {36793, 18018}, {38356, 25}, {47413, 6}, {52448, 23590}, {52915, 59153}, {53569, 393}, {53822, 41361}, {55047, 206}, {55129, 23977}, {55273, 2501}, {57069, 648}, {58353, 58113}, {58359, 110}, {59932, 6529}
X(62573) = {X(122),X(23974)}-harmonic conjugate of X(3265)
X(62574) lies on these lines: {2, 62419}, {75, 330}, {87, 4699}, {192, 18830}, {1278, 40881}, {2162, 23428}, {3551, 3662}, {4598, 17350}, {4740, 32033}, {10436, 40720}, {20258, 27429}, {23493, 25528}, {26135, 51575}
X(62574) = isotomic conjugate of X(43115)
X(62574) = complement of the isogonal conjugate of X(21780)
X(62574) = complement of the isotomic conjugate of X(21219)
X(62574) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 330}, {21219, 2887}, {21780, 10}, {21884, 3454}, {23080, 18589}, {43114, 20255}
X(62574) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 330}, {43114, 21219}, {62419, 7155}
X(62574) = X(31)-isoconjugate of X(43115)
X(62574) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 43115}, {330, 2}
X(62574) = barycentric product X(i)*X(j) for these {i,j}: {75, 43114}, {330, 21219}, {6383, 21780}
X(62574) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 43115}, {21219, 192}, {21780, 2176}, {21884, 20691}, {23080, 20760}, {43114, 1}
X(62574) = {X(75),X(53677)}-harmonic conjugate of X(330)
X(62575) lies on these lines: {8, 4373}, {145, 27828}, {3617, 27818}, {3622, 27813}, {4875, 16602}, {11530, 19604}, {24599, 27830}, {27820, 46932}, {30712, 39123}, {30827, 30833}, {32105, 47636}
X(62575) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 4373}, {604, 26718}
X(62575) = X(2)-Ceva conjugate of X(4373)
X(62575) = X(4373)-Dao conjugate of X(2)
X(62575) = {X(27828),X(53647)}-harmonic conjugate of X(145)
X(62576) lies on the cubic K512 and these lines: {2, 9291}, {3, 6528}, {4, 16089}, {5, 264}, {76, 39604}, {95, 13855}, {132, 14249}, {276, 1656}, {297, 3981}, {317, 39571}, {327, 52581}, {381, 54100}, {1969, 17866}, {1975, 6331}, {2052, 9290}, {3168, 57008}, {3224, 6531}, {3767, 17907}, {5055, 55079}, {6523, 40680}, {13881, 16081}, {14618, 39575}, {15265, 52289}, {17861, 24046}, {18022, 59635}, {18817, 39170}, {18831, 61753}, {20207, 34861}, {22456, 32545}, {30450, 60501}, {41371, 44137}, {44231, 47392}, {46394, 47383}, {59527, 59528}
X(62576) = reflection of X(46033) in X(5)
X(62576) = isotomic conjugate of X(40800)
X(62576) = complement of X(54114)
X(62576) = polar conjugate of X(1988)
X(62576) = complement of the isogonal conjugate of X(32445)
X(62576) = complement of the isotomic conjugate of X(3164)
X(62576) = isotomic conjugate of the isogonal conjugate of X(3168)
X(62576) = polar conjugate of the isogonal conjugate of X(3164)
X(62576) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 264}, {3164, 2887}, {3168, 20305}, {6638, 18589}, {26887, 21231}, {32445, 10}, {59745, 21253}
X(62576) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 264}, {9291, 58732}
X(62576) = X(i)-isoconjugate of X(j) for these (i,j): {31, 40800}, {48, 1988}, {810, 44828}, {9247, 54114}, {43710, 52430}
X(62576) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 40800}, {264, 2}, {1249, 1988}, {3164, 38283}, {3168, 31382}, {39062, 44828}
X(62576) = cevapoint of X(3164) and X(3168)
X(62576) = barycentric product X(i)*X(j) for these {i,j}: {76, 3168}, {264, 3164}, {276, 42453}, {2052, 57008}, {6331, 59745}, {6638, 18027}, {18022, 32445}, {26887, 62274}
X(62576) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 40800}, {4, 1988}, {264, 54114}, {648, 44828}, {2052, 43710}, {3164, 3}, {3168, 6}, {6638, 577}, {18027, 60819}, {26887, 14533}, {32445, 184}, {42453, 216}, {57008, 394}, {59745, 647}
X(62576) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {5, 18027, 264}, {6530, 40822, 264}, {59527, 59529, 59528}
X(62577) lies on these lines: {2, 2485}, {126, 1560}, {141, 525}, {523, 1368}, {850, 14977}, {2780, 18309}, {3741, 21187}, {6389, 52584}, {8675, 52658}, {9035, 39080}, {15116, 41167}, {21248, 23285}, {35073, 61067}
X(62577) = complement of X(60040)
X(62577) = complement of the isogonal conjugate of X(61198)
X(62577) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 52628}, {163, 468}, {662, 2393}, {858, 21253}, {2393, 8287}, {4575, 54075}, {14961, 34846}, {17172, 21252}, {18669, 125}, {20884, 53575}, {32676, 62375}, {32678, 12099}, {36142, 15118}, {36145, 60774}, {46592, 226}, {61181, 20305}, {61198, 10}
X(62577) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 52628}, {670, 2393}, {3267, 35522}
X(62577) = X(i)-isoconjugate of X(j) for these (i,j): {163, 10422}, {1177, 36142}, {10423, 36060}, {14908, 36095}, {32676, 41511}
X(62577) = X(i)-Dao conjugate of X(j) for these (i,j): {115, 10422}, {468, 112}, {1560, 10423}, {14961, 110}, {15526, 41511}, {23992, 1177}, {38971, 111}, {52628, 2}, {61067, 32729}
X(62577) = crossdifference of every pair of points on line {14908, 18374}
X(62577) = barycentric product X(i)*X(j) for these {i,j}: {690, 1236}, {850, 5181}, {858, 35522}, {1560, 3267}, {3266, 47138}, {5523, 45807}, {18311, 57476}, {44173, 47426}, {52629, 59422}
X(62577) = barycentric quotient X(i)/X(j) for these {i,j}: {468, 10423}, {523, 10422}, {525, 41511}, {690, 1177}, {858, 691}, {1236, 892}, {1560, 112}, {2393, 32729}, {5181, 110}, {14417, 18876}, {18311, 60002}, {18669, 36142}, {19510, 32583}, {20884, 36085}, {35522, 2373}, {42665, 14908}, {47138, 111}, {47426, 1576}, {52628, 60040}, {57466, 35188}, {59422, 34574}
X(62578) lies on on the Kiepert circumhyperbola of the medial triangle and these lines: {2, 353}, {3, 6054}, {39, 543}, {99, 598}, {114, 11645}, {115, 14762}, {147, 21356}, {183, 8593}, {325, 2482}, {385, 8787}, {512, 12093}, {524, 5976}, {542, 15819}, {620, 15810}, {671, 11174}, {690, 38381}, {804, 1649}, {1003, 19911}, {1125, 44317}, {2030, 18800}, {4027, 8859}, {5104, 7840}, {5152, 55801}, {5182, 9877}, {5569, 44773}, {5664, 59775}, {5969, 10335}, {6055, 20190}, {6292, 9167}, {6337, 7785}, {7606, 19120}, {7610, 39560}, {7736, 8591}, {7851, 9166}, {7868, 52088}, {7925, 8786}, {8724, 9744}, {8860, 11167}, {9773, 10807}, {10033, 23234}, {10352, 44536}, {10488, 15271}, {11057, 51589}, {11173, 50639}, {11184, 51580}, {13586, 39100}, {14537, 36521}, {14764, 35133}, {14971, 32992}, {15483, 35955}, {15814, 44377}, {16508, 52674}, {16924, 41135}, {19687, 51587}, {19924, 38383}, {22566, 43460}, {28562, 51578}, {33208, 51579}, {39091, 41136}, {53144, 62356}
X(62578) = midpoint of X(i) and X(j) for these {i,j}: {2, 8592}, {99, 598}, {6054, 9774}
X(62578) = reflection of X(i) in X(j) for these {i,j}: {115, 14762}, {15810, 620}
X(62578) = complement of X(43535)
X(62578) = complement of the isogonal conjugate of X(5104)
X(62578) = complement of the isotomic conjugate of X(7840)
X(62578) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 22329}, {5104, 10}, {7840, 2887}, {9208, 8287}
X(62578) = X(2)-Ceva conjugate of X(22329)
X(62578) = X(22329)-Dao conjugate of X(2)
X(62578) = barycentric product X(7840)*X(22329)
X(62578) = barycentric quotient X(i)/X(j) for these {i,j}: {7840, 5503}, {18800, 60864}, {22329, 43535}
X(62578) = {X(2),X(51798)}-harmonic conjugate of X(5939)
X(62579) lies on the cubic K219 and these lines: {1, 4105}, {2, 522}, {223, 43924}, {650, 1212}, {656, 17056}, {663, 61230}, {676, 23757}, {1155, 42762}, {1214, 47887}, {1638, 6174}, {1648, 57463}, {2254, 10427}, {3160, 3676}, {3752, 6129}, {4453, 36905}, {4543, 51402}, {6505, 57241}, {6544, 52305}, {6545, 11124}, {6745, 38376}, {10017, 46415}, {31844, 53839}, {33573, 35091}, {44902, 50441}
X(62579) = reflection of X(i) in X(j) for these {i,j}: {14476, 2}, {23615, 14476}
X(62579) = complement of the isogonal conjugate of X(23346)
X(62579) = complement of the isotomic conjugate of X(56543)
X(62579) = tripolar centroid of X(527)
X(62579) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 33573}, {109, 5087}, {692, 5199}, {1055, 26932}, {1155, 124}, {1323, 21252}, {1415, 527}, {2149, 45326}, {6610, 116}, {14413, 46100}, {23346, 10}, {23890, 141}, {24027, 6366}, {32656, 60426}, {42082, 46415}, {56543, 2887}
X(62579) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 33573}, {522, 6366}, {664, 527}, {6068, 3328}, {35110, 35091}
X(62579) = X(i)-isoconjugate of X(j) for these (i,j): {1121, 36141}, {1156, 14733}, {1415, 57565}, {2291, 37139}, {3063, 57563}, {18889, 60487}, {34068, 35157}
X(62579) = X(i)-Dao conjugate of X(j) for these (i,j): {527, 664}, {1146, 57565}, {6366, 522}, {10001, 57563}, {33573, 2}, {35091, 1121}, {35110, 35157}, {52870, 60487}
X(62579) = trilinear pole of line {3328, 35091}
X(62579) = crossdifference of every pair of points on line {1055, 2078}
X(62579) = barycentric product X(i)*X(j) for these {i,j}: {190, 3328}, {514, 6068}, {522, 35110}, {527, 6366}, {664, 35091}, {1638, 6745}, {3239, 3321}, {4391, 42082}, {14392, 37780}, {14414, 37805}, {33573, 56543}, {35519, 59798}
X(62579) = barycentric quotient X(i)/X(j) for these {i,j}: {522, 57565}, {527, 35157}, {664, 57563}, {1055, 14733}, {1155, 37139}, {1323, 60487}, {3321, 658}, {3328, 514}, {6068, 190}, {6139, 2291}, {6366, 1121}, {14392, 41798}, {14413, 34056}, {35091, 522}, {35110, 664}, {42082, 651}, {52333, 42462}, {52334, 60579}, {59798, 109}
X(62580) lies on on the Kiepert circumhyperbola of the medial triangle and these lines: {2, 13580}, {99, 2592}, {114, 1114}, {1649, 53384}, {3580, 5866}, {4558, 8115}, {5664, 50944}, {8116, 34834}, {46811, 54439}
X(62580) = complement of X(13580)
X(62580) = X(31)-complementary conjugate of X(8115)
X(62580) = X(2)-Ceva conjugate of X(8115)
X(62580) = X(8115)-Dao conjugate of X(2)
X(62580) = barycentric quotient X(8115)/X(13580)
X(62581) lies on on the Kiepert circumhyperbola of the medial triangle and these lines: {2, 13581}, {99, 2593}, {114, 1113}, {1649, 53385}, {3580, 5866}, {4558, 8116}, {5664, 50945}, {8115, 34834}, {46814, 54439}
X(62581) = complement of X(13581)
X(62581) = X(31)-complementary conjugate of X(8116)
X(62581) = X(2)-Ceva conjugate of X(8116)
X(62581) = X(8116)-Dao conjugate of X(2)
X(62581) = barycentric quotient X(8116)/X(13581)
X(62582) lies on these lines: {88, 3936}, {106, 519}, {903, 27751}, {2325, 4582}, {3911, 4555}, {6631, 43055}, {14190, 59581}, {16610, 31227}, {35121, 41802}, {40587, 56938}, {40594, 51583}, {52140, 59779}
X(62582) = complement of the isotomic conjugate of X(30577)
X(62582) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 4997}, {604, 26727}, {30577, 2887}
X(62582) = X(2)-Ceva conjugate of X(4997)
X(62582) = X(604)-isoconjugate of X(36936)
X(62582) = X(i)-Dao conjugate of X(j) for these (i,j): {3161, 36936}, {4997, 2}
X(62582) = barycentric product X(i)*X(j) for these {i,j}: {4555, 59997}, {4997, 30577}
X(62582) = barycentric quotient X(i)/X(j) for these {i,j}: {8, 36936}, {30577, 3911}, {59997, 900}
X(62583) lies on these lines: {2, 648}, {3, 47204}, {5, 113}, {20, 107}, {30, 16240}, {98, 40132}, {110, 6716}, {112, 51968}, {122, 35360}, {132, 858}, {133, 40948}, {297, 39008}, {343, 20207}, {402, 5642}, {1637, 5664}, {3134, 12828}, {3767, 6388}, {5181, 6130}, {5249, 6708}, {6053, 58431}, {6644, 52153}, {6720, 41392}, {6734, 7358}, {6793, 11064}, {8754, 57592}, {11657, 47084}, {14401, 15595}, {14611, 40557}, {14847, 15774}, {15018, 15816}, {16238, 47201}, {16310, 47296}, {18883, 56399}, {22104, 51456}, {26611, 57046}, {30739, 47202}, {30789, 58430}, {31378, 44452}, {31945, 37911}, {32750, 39081}, {34310, 34840}, {34810, 47200}, {36435, 44578}, {41679, 46927}, {44334, 44569}, {44436, 51358}, {46106, 52945}, {46147, 53832}, {47050, 49669}, {47203, 57095}, {47327, 47335}, {51964, 56577}
X(62583) = complement of X(14919)
X(62583) = complement of the isogonal conjugate of X(1990)
X(62583) = complement of the isotomic conjugate of X(46106)
X(62583) = isotomic conjugate of the isogonal conjugate of X(47433)
X(62583) = isotomic conjugate of the polar conjugate of X(133)
X(62583) = polar conjugate of the isogonal conjugate of X(40948)
X(62583) = X(i)-complementary conjugate of X(j) for these (i,j): {19, 30}, {25, 18593}, {30, 18589}, {31, 44436}, {34, 18644}, {661, 1650}, {1096, 47296}, {1495, 1214}, {1637, 34846}, {1784, 141}, {1973, 3003}, {1990, 10}, {2173, 3}, {2181, 14918}, {2631, 122}, {4240, 4369}, {6357, 34822}, {7359, 34823}, {9406, 216}, {9409, 16595}, {14206, 1368}, {14398, 16573}, {14399, 2968}, {14400, 123}, {14581, 37}, {23347, 14838}, {24001, 512}, {24019, 9033}, {32676, 8552}, {32678, 38401}, {36035, 127}, {36128, 45311}, {46106, 2887}, {51654, 17073}, {52661, 20305}, {52949, 34851}, {52954, 3739}, {52955, 1125}, {52956, 960}, {56829, 523}
X(62583) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 44436}, {69, 30}, {6528, 9033}, {23582, 2404}, {44181, 4240}, {56577, 6000}
X(62583) = X(i)-isoconjugate of X(j) for these (i,j): {19, 15404}, {1294, 2159}, {1973, 57762}, {36119, 59499}, {36131, 43701}
X(62583) = X(i)-Dao conjugate of X(j) for these (i,j): {6, 15404}, {1511, 59499}, {1990, 4}, {3003, 56683}, {3163, 1294}, {6000, 51964}, {6337, 57762}, {14345, 122}, {38999, 2430}, {39008, 43701}, {44436, 2}, {50937, 8749}
X(62583) = cevapoint of X(i) and X(j) for these (i,j): {3163, 3184}, {40948, 47433}
X(62583) = crossdifference of every pair of points on line {9409, 40352}
X(62583) = barycentric product X(i)*X(j) for these {i,j}: {69, 133}, {76, 47433}, {113, 56577}, {264, 40948}, {2404, 41077}, {3260, 6000}, {4563, 55276}, {11064, 51358}, {18020, 57424}, {36789, 57488}, {44436, 46106}, {52661, 62347}
X(62583) = barycentric quotient X(i)/X(j) for these {i,j}: {3, 15404}, {30, 1294}, {69, 57762}, {113, 56683}, {133, 4}, {1559, 10152}, {1636, 2430}, {2404, 15459}, {2442, 32695}, {3260, 54988}, {3284, 59499}, {6000, 74}, {9033, 43701}, {16163, 53789}, {34334, 58085}, {40948, 3}, {41077, 2416}, {44436, 14919}, {46587, 1304}, {47433, 6}, {51358, 16080}, {51895, 10419}, {51964, 40353}, {55276, 2501}, {56577, 40423}, {57424, 125}, {57448, 2777}, {57488, 40384}
X(62584) lies on these lines: {2, 39696}, {10, 24159}, {120, 3699}, {278, 668}, {312, 6554}, {345, 3694}, {1332, 1997}, {3452, 3686}, {3940, 21530}, {4437, 26958}, {6552, 62208}, {17793, 33137}, {19785, 40603}, {19786, 44720}
X(62584) = complement of X(39696)
X(62584) = complement of the isotomic conjugate of X(30699)
X(62584) = isotomic conjugate of the polar conjugate of X(2899)
X(62584) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 345}, {604, 11512}, {1722, 141}, {2899, 21244}, {8897, 1368}, {28039, 2886}, {30699, 2887}, {31598, 17046}, {42461, 18589}
X(62584) = X(2)-Ceva conjugate of X(345)
X(62584) = X(i)-isoconjugate of X(j) for these (i,j): {19, 15375}, {608, 39946}, {1395, 39696}
X(62584) = X(i)-Dao conjugate of X(j) for these (i,j): {6, 15375}, {345, 2}
X(62584) = barycentric product X(i)*X(j) for these {i,j}: {69, 2899}, {312, 8897}, {345, 30699}, {1265, 31598}, {1722, 3718}, {3596, 42461}, {28039, 52406}
X(62584) = barycentric quotient X(i)/X(j) for these {i,j}: {3, 15375}, {78, 39946}, {345, 39696}, {1259, 42469}, {1265, 56277}, {1722, 34}, {2899, 4}, {4571, 53629}, {8897, 57}, {28039, 1435}, {30699, 278}, {31598, 1119}, {42461, 56}
X(62584) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3718, 23600, 345}, {27509, 52406, 345}
X(62585) lies on these lines: {2, 17786}, {8, 21334}, {10, 982}, {43, 3699}, {57, 668}, {75, 1211}, {120, 29641}, {239, 19806}, {306, 20923}, {312, 2321}, {329, 40875}, {333, 2319}, {341, 3703}, {345, 3975}, {646, 30568}, {940, 24524}, {3210, 21857}, {3264, 4417}, {3666, 6376}, {3752, 30473}, {3789, 59296}, {3873, 61174}, {4033, 16594}, {4046, 4673}, {4052, 34258}, {4119, 38406}, {4359, 17238}, {4361, 19803}, {4397, 14434}, {4783, 33141}, {4850, 40603}, {4886, 19807}, {5739, 19811}, {5905, 19809}, {9534, 19792}, {13466, 18136}, {14555, 17787}, {16602, 59519}, {17149, 39028}, {17490, 40598}, {17748, 33092}, {17788, 19799}, {18134, 30090}, {18141, 42020}, {20182, 30963}, {20196, 32017}, {20254, 21530}, {21086, 52657}, {24589, 28651}, {25278, 37655}, {25287, 37676}, {25298, 37683}, {25306, 53338}, {26772, 28606}, {35518, 62552}, {35519, 59522}, {40493, 57518}, {46716, 57037}
X(62585) = complement of X(39694)
X(62585) = complement of the isogonal conjugate of X(21769)
X(62585) = complement of the isotomic conjugate of X(3210)
X(62585) = isotomic conjugate of the isogonal conjugate of X(3169)
X(62585) = X(i)-complementary conjugate of X(j) for these (i,j): {6, 46827}, {31, 312}, {604, 24174}, {978, 141}, {3169, 1329}, {3210, 2887}, {19582, 21244}, {20805, 18589}, {21769, 10}, {21857, 3454}
X(62585) = X(2)-Ceva conjugate of X(312)
X(62585) = X(i)-isoconjugate of X(j) for these (i,j): {604, 979}, {1106, 56279}, {1397, 39694}, {52410, 56276}, {53625, 57181}
X(62585) = X(i)-Dao conjugate of X(j) for these (i,j): {312, 2}, {3161, 979}, {6552, 56279}, {16614, 513}
X(62585) = barycentric product X(i)*X(j) for these {i,j}: {75, 19582}, {76, 3169}, {312, 3210}, {668, 59971}, {978, 3596}, {21769, 28659}, {21857, 28660}, {27835, 44720}
X(62585) = barycentric quotient X(i)/X(j) for these {i,j}: {8, 979}, {312, 39694}, {341, 56276}, {346, 56279}, {978, 56}, {3169, 6}, {3210, 57}, {3596, 58019}, {3699, 53625}, {19582, 1}, {20805, 603}, {21769, 604}, {21857, 1400}, {27835, 19604}, {44720, 39701}, {59971, 513}
X(62585) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3452, 59761, 312}, {3596, 3687, 312}, {5233, 30713, 312}, {44723, 62297, 312}
X(62586) lies on these lines: {2, 319}, {10, 3681}, {43, 52786}, {75, 30603}, {81, 17270}, {120, 29679}, {312, 27081}, {321, 6376}, {464, 5273}, {594, 42044}, {966, 33157}, {1051, 41930}, {1211, 5949}, {1213, 32858}, {1255, 17294}, {1698, 4658}, {2895, 17303}, {3187, 32025}, {3219, 17251}, {3305, 5540}, {3617, 19785}, {3661, 16589}, {3739, 28651}, {3758, 43990}, {3775, 3873}, {3969, 17248}, {3995, 48630}, {4357, 50106}, {4359, 17238}, {4445, 17019}, {4654, 43260}, {4690, 37685}, {4733, 33131}, {4760, 21221}, {4798, 41819}, {4967, 33146}, {5123, 56878}, {5224, 28606}, {5232, 9965}, {5235, 56948}, {5743, 16594}, {6539, 42029}, {6554, 31042}, {7705, 17182}, {8013, 32784}, {8025, 17360}, {11679, 31247}, {13466, 27184}, {16704, 19827}, {17011, 17327}, {17147, 17250}, {17252, 32933}, {17293, 27065}, {17295, 41817}, {17301, 41821}, {17308, 32911}, {17322, 20017}, {17391, 41818}, {17400, 45222}, {17793, 31330}, {18139, 29576}, {18150, 19804}, {18601, 30966}, {19684, 29610}, {19856, 32852}, {25440, 40592}, {26037, 30965}, {26223, 41816}, {26738, 31037}, {28595, 30985}, {28604, 32859}, {28605, 30596}, {28634, 33150}, {29647, 42334}, {32776, 50312}, {33072, 48809}, {36912, 51066}, {47666, 48095}
X(62586) = reflection of X(25417) in X(41850)
X(62586) = complement of X(25417)
X(62586) = anticomplement of X(41850)
X(62586) = complement of the isogonal conjugate of X(16777)
X(62586) = complement of the isotomic conjugate of X(28605)
X(62586) = X(i)-complementary conjugate of X(j) for these (i,j): {6, 19862}, {19, 6147}, {31, 28606}, {55, 5325}, {100, 4932}, {101, 4802}, {1698, 141}, {2177, 30563}, {3715, 3452}, {3927, 18589}, {4007, 1329}, {4066, 21245}, {4654, 2886}, {4658, 3739}, {4716, 20333}, {4727, 121}, {4756, 3835}, {4802, 116}, {4813, 11}, {4820, 124}, {4823, 21252}, {4826, 115}, {4834, 1086}, {4838, 125}, {4840, 17761}, {4877, 960}, {4898, 2885}, {4938, 126}, {4949, 5510}, {4958, 3259}, {4960, 53564}, {5221, 142}, {5333, 3741}, {16777, 10}, {28605, 2887}, {30589, 21242}, {30596, 626}, {31902, 34830}, {36074, 522}, {48005, 8287}, {53585, 53834}, {58290, 16592}, {61358, 2}
X(62586) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 28606}, {662, 23883}, {668, 4802}, {32018, 42714}
X(62586) = X(i)-isoconjugate of X(j) for these (i,j): {2214, 56343}, {34819, 43531}
X(62586) = X(i)-Dao conjugate of X(j) for these (i,j): {28606, 2}, {41849, 30598}, {51572, 2214}, {53167, 43927}
X(62586) = barycentric product X(i)*X(j) for these {i,j}: {386, 30596}, {1698, 5224}, {4007, 33949}, {4658, 42714}, {4756, 45746}, {4802, 33948}, {5333, 56810}, {16777, 33935}, {28605, 28606}
X(62586) = barycentric quotient X(i)/X(j) for these {i,j}: {386, 56343}, {1698, 43531}, {3876, 56203}, {4756, 835}, {4802, 43927}, {5224, 30598}, {5333, 56047}, {14349, 48074}, {16777, 2214}, {28606, 25417}, {30596, 57824}, {33948, 32042}, {56810, 60203}, {56926, 28625}
X(62586) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 25417, 41850}, {2, 30562, 30598}, {5224, 56810, 28606}, {30562, 30598, 25056}
X(62587) lies on these lines: {10, 4986}, {105, 668}, {120, 3263}, {339, 1228}, {1211, 3124}, {3452, 51861}, {3789, 49688}, {6376, 26242}, {7664, 26231}, {14434, 62430}, {26274, 40598}, {31073, 42721}, {39998, 40619}
X(62587) = X(31)-complementary conjugate of X(3263)
X(62587) = X(2)-Ceva conjugate of X(3263)
X(62587) = X(3263)-Dao conjugate of X(2)
X(62588) lies on these lines: {2, 3770}, {10, 321}, {37, 27041}, {75, 28651}, {312, 27081}, {668, 1255}, {1211, 4358}, {1213, 1230}, {1962, 61174}, {2895, 25660}, {3452, 3936}, {3720, 5625}, {3789, 3966}, {3995, 56249}, {4205, 4696}, {4980, 53478}, {5084, 5739}, {6376, 18059}, {16589, 52043}, {16594, 17056}, {17776, 27039}, {18140, 32911}, {18743, 31037}, {20905, 25003}, {21530, 30807}, {26771, 31035}, {26772, 28606}, {29399, 32939}, {30044, 53476}, {30599, 41817}, {30830, 32782}, {30939, 43990}, {40598, 41839}, {44307, 62304}, {48226, 50327}, {56186, 56213}, {58361, 62552}
X(62588) = complement of X(39747)
X(62588) = complement of the isotomic conjugate of X(3995)
X(62588) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 4359}, {101, 4132}, {213, 594}, {595, 3739}, {1018, 44316}, {1333, 6532}, {1400, 24390}, {2205, 21827}, {2220, 1125}, {3293, 141}, {3871, 21246}, {3995, 2887}, {4057, 17761}, {4063, 53564}, {4075, 21245}, {4129, 21252}, {4132, 116}, {4222, 34830}, {4360, 21240}, {32911, 3741}, {51650, 4904}, {56249, 626}, {57096, 244}, {58288, 11}
X(62588) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 4359}, {668, 4132}, {16709, 4647}
X(62588) = X(i)-isoconjugate of X(j) for these (i,j): {1171, 40148}, {3733, 59014}, {28615, 39949}
X(62588) = X(i)-Dao conjugate of X(j) for these (i,j): {1125, 39798}, {1213, 39949}, {4359, 2}
X(62588) = barycentric product X(i)*X(j) for these {i,j}: {75, 4065}, {321, 45222}, {1125, 56249}, {1213, 18140}, {1230, 32911}, {1269, 3293}, {1962, 40087}, {3995, 4359}, {4075, 16709}, {4115, 20949}, {4360, 4647}, {20295, 61174}
X(62588) = barycentric quotient X(i)/X(j) for these {i,j}: {1018, 59014}, {1125, 39949}, {1213, 39798}, {1230, 40013}, {1962, 40148}, {3293, 1126}, {3649, 20615}, {3995, 1255}, {4065, 1}, {4129, 47947}, {4132, 50344}, {4359, 39747}, {4360, 40438}, {4427, 34594}, {4647, 596}, {18140, 32014}, {30591, 40086}, {32911, 1171}, {45222, 81}, {56249, 1268}, {61174, 8050}
X(62588) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 18133, 40013}, {1213, 1230, 4359}, {3948, 41809, 321}
X(62589) lies on the Kiepert circumhyperbola of the medial triangle and these lines: {2, 1225}, {3, 54}, {99, 40393}, {114, 137}, {216, 41628}, {288, 57647}, {566, 45794}, {570, 1238}, {641, 56502}, {642, 56501}, {1994, 2965}, {2482, 39018}, {5422, 6503}, {6292, 36212}, {6504, 9221}, {7391, 7710}, {10115, 15848}, {14389, 52032}, {14788, 31376}, {15869, 22051}, {23292, 34834}, {33364, 56505}, {33365, 56503}, {34545, 34990}, {41578, 50947}, {45968, 50648}
X(62589) = complement of X(11140)
X(62589) = complement of the isogonal conjugate of X(2965)
X(62589) = complement of the isotomic conjugate of X(1994)
X(62589) = isotomic conjugate of the polar conjugate of X(6152)
X(62589) = X(i)-complementary conjugate of X(j) for these (i,j): {19, 34826}, {31, 37636}, {48, 37452}, {49, 18589}, {163, 1510}, {662, 39512}, {1510, 21253}, {1994, 2887}, {2148, 32142}, {2179, 34520}, {2964, 141}, {2965, 10}, {3518, 20305}, {7769, 21235}, {9247, 22052}, {25044, 21231}
X(62589) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 37636}, {99, 1510}, {1225, 41590}
X(62589) = X(i)-isoconjugate of X(j) for these (i,j): {2216, 2963}, {36148, 50946}
X(62589) = X(i)-Dao conjugate of X(j) for these (i,j): {570, 25043}, {1209, 2963}, {37636, 2}, {39018, 50946}
X(62589) = barycentric product X(i)*X(j) for these {i,j}: {69, 6152}, {570, 7769}, {1216, 32002}, {1225, 25044}, {1238, 3518}, {1594, 44180}, {1994, 37636}, {41298, 50947}, {51255, 57805}
X(62589) = barycentric quotient X(i)/X(j) for these {i,j}: {49, 40441}, {143, 40449}, {570, 2963}, {1209, 25043}, {1216, 3519}, {1510, 50946}, {1594, 93}, {1994, 40393}, {2964, 2216}, {3518, 1179}, {6152, 4}, {6153, 31392}, {7769, 57903}, {23195, 51477}, {25044, 1166}, {37636, 11140}, {41677, 38342}, {50947, 930}, {51255, 252}, {57805, 59137}, {58828, 20577}
X(62589) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1493, 15345, 34833}, {11126, 11127, 1493}, {55566, 55567, 32046}
X(62590) lies on these lines: {2, 2987}, {6, 46184}, {69, 248}, {99, 40867}, {114, 51335}, {125, 343}, {126, 3580}, {141, 9722}, {193, 36841}, {297, 51374}, {394, 4121}, {511, 2450}, {526, 5181}, {542, 54085}, {670, 16081}, {877, 36426}, {2794, 38873}, {2799, 3569}, {3564, 52144}, {3620, 41254}, {3739, 26543}, {4001, 40618}, {5976, 46235}, {6072, 41586}, {6374, 40814}, {6393, 36212}, {7752, 47740}, {11672, 60596}, {12036, 44569}, {14981, 25046}, {21248, 37636}, {35073, 55152}, {40107, 52658}, {40708, 42313}, {47200, 57258}
X(62590) = midpoint of X(69) and X(4558)
X(62590) = reflection of X(6) in X(46184)
X(62590) = complement of X(2987)
X(62590) = complement of the isogonal conjugate of X(230)
X(62590) = complement of the isotomic conjugate of X(51481)
X(62590) = isotomic conjugate of the isogonal conjugate of X(47406)
X(62590) = isotomic conjugate of the polar conjugate of X(114)
X(62590) = medial-isogonal conjugate of X(44377)
X(62590) = X(i)-complementary conjugate of X(j) for these (i,j): {1, 44377}, {19, 3564}, {31, 36212}, {163, 6132}, {230, 10}, {460, 226}, {661, 868}, {662, 55122}, {896, 47047}, {1692, 37}, {1733, 141}, {1755, 52006}, {1910, 6036}, {2173, 34810}, {2247, 47082}, {2312, 34156}, {3564, 18589}, {4226, 4369}, {5477, 16597}, {8772, 2}, {12829, 19563}, {17462, 114}, {32676, 44817}, {36142, 37742}, {42663, 16592}, {44099, 16583}, {44145, 20305}, {51335, 16591}, {51481, 2887}, {51820, 16609}, {52144, 1214}, {52450, 4892}, {55122, 8287}, {60519, 34825}, {61213, 14838}
X(62590) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 36212}, {69, 3564}, {670, 55122}, {4563, 6333}, {56574, 511}
X(62590) = X(i)-isoconjugate of X(j) for these (i,j): {19, 2065}, {1910, 3563}, {1973, 40428}, {2422, 36105}, {6531, 36051}, {8773, 57260}, {32654, 36120}, {35364, 36104}
X(62590) = X(i)-Dao conjugate of X(j) for these (i,j): {6, 2065}, {114, 6531}, {230, 4}, {325, 47736}, {868, 2501}, {5976, 35142}, {6337, 40428}, {11672, 3563}, {34156, 41932}, {35067, 98}, {35088, 60338}, {36212, 2}, {39000, 35364}, {39001, 2422}, {39072, 57260}, {41181, 879}, {46094, 32654}, {55152, 53149}
X(62590) = crossdifference of every pair of points on line {1976, 17994}
X(62590) = barycentric product X(i)*X(j) for these {i,j}: {69, 114}, {76, 47406}, {230, 6393}, {304, 17462}, {305, 51335}, {325, 3564}, {2974, 52091}, {4226, 6333}, {4563, 55267}, {4590, 41181}, {31842, 56574}, {36212, 51481}, {44145, 51386}
X(62590) = barycentric quotient X(i)/X(j) for these {i,j}: {3, 2065}, {69, 40428}, {114, 4}, {230, 6531}, {325, 35142}, {511, 3563}, {684, 35364}, {1692, 57260}, {1733, 36120}, {2421, 32697}, {2799, 60338}, {2974, 14265}, {3289, 32654}, {3564, 98}, {4226, 685}, {4563, 55266}, {5976, 47736}, {6393, 8781}, {17462, 19}, {31842, 56688}, {36212, 2987}, {36790, 57493}, {41181, 115}, {47406, 6}, {51335, 25}, {51386, 43705}, {51481, 16081}, {52144, 1976}, {53783, 47388}, {55122, 53149}, {55267, 2501}, {56389, 2715}, {60595, 14593}, {61213, 32696}
X(62590) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {15595, 36790, 51389}, {15595, 50567, 36790}
X(62591) lies on these lines: {2, 1331}, {9, 25000}, {37, 25019}, {69, 1815}, {125, 440}, {190, 52781}, {306, 7358}, {307, 26932}, {343, 40618}, {1736, 48381}, {3234, 5513}, {6388, 21838}, {13567, 23988}, {15487, 21361}, {17755, 26001}, {26006, 51366}, {26531, 27481}, {26611, 57046}, {28739, 38015}
X(62591) = complement of X(2989)
X(62591) = complement of the isogonal conjugate of X(8608)
X(62591) = complement of the isotomic conjugate of X(48381)
X(62591) = isotomic conjugate of the isogonal conjugate of X(47407)
X(62591) = isotomic conjugate of the polar conjugate of X(118)
X(62591) = X(i)-complementary conjugate of X(j) for these (i,j): {19, 916}, {31, 26006}, {661, 3138}, {692, 55125}, {911, 6712}, {916, 18589}, {1736, 141}, {2253, 3}, {4243, 4369}, {8608, 10}, {46388, 56787}, {48381, 2887}, {55125, 21252}, {56742, 513}
X(62591) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 26006}, {69, 916}, {190, 55125}
X(62591) = X(i)-isoconjugate of X(j) for these (i,j): {19, 15380}, {911, 917}, {1973, 57752}, {2424, 36107}
X(62591) = X(i)-Dao conjugate of X(j) for these (i,j): {6, 15380}, {6337, 57752}, {8608, 4}, {23972, 917}, {26006, 2}, {39003, 2424}
X(62591) = barycentric product X(i)*X(j) for these {i,j}: {69, 118}, {76, 47407}, {916, 35517}, {26006, 48381}
X(62591) = barycentric quotient X(i)/X(j) for these {i,j}: {3, 15380}, {69, 57752}, {118, 4}, {516, 917}, {916, 103}, {1736, 36122}, {2253, 911}, {2426, 32699}, {26006, 2989}, {34335, 54232}, {35517, 57997}, {47407, 6}, {48381, 52781}, {55125, 53150}, {56742, 40116}
X(62592) lies on these lines: {2, 6}, {67, 15461}, {125, 1312}, {297, 15164}, {338, 2593}, {403, 31955}, {441, 57026}, {468, 13415}, {511, 1313}, {858, 25408}, {1113, 1503}, {1114, 32269}, {1344, 1352}, {1345, 61506}, {1346, 45303}, {1347, 5480}, {2393, 46166}, {2574, 5181}, {2583, 26932}, {2592, 36789}, {3564, 13414}, {6393, 46813}, {8105, 15595}, {10264, 13626}, {14807, 15163}, {15167, 15526}, {17421, 34593}, {20406, 47582}, {22339, 36790}, {24650, 46698}, {34153, 35231}, {46815, 51358}
X(62592) = midpoint of X(69) and X(8115)
X(62592) = isogonal conjugate of X(41942)
X(62592) = complement of X(8116)
X(62592) = complement of the isogonal conjugate of X(8106)
X(62592) = complement of the isotomic conjugate of X(2593)
X(62592) = isotomic conjugate of the isogonal conjugate of X(15167)
X(62592) = isotomic conjugate of the polar conjugate of X(1312)
X(62592) = X(i)-complementary conjugate of X(j) for these (i,j): {19, 2575}, {31, 46811}, {649, 34592}, {661, 1313}, {798, 15166}, {1113, 4369}, {1973, 8106}, {2575, 18589}, {2576, 523}, {2579, 3}, {2580, 512}, {2583, 1368}, {2585, 6389}, {2586, 30476}, {2589, 141}, {2593, 2887}, {8106, 10}, {15164, 42327}, {39241, 21253}, {39298, 21254}, {42667, 1214}, {44123, 14838}, {46815, 21259}
X(62592) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 46811}, {69, 2575}, {76, 22340}, {8115, 525}, {15164, 523}, {22340, 23110}, {46813, 3265}
X(62592) = X(i)-isoconjugate of X(j) for these (i,j): {1, 41942}, {19, 15460}, {162, 52132}, {163, 53153}, {560, 57544}, {1114, 2577}, {2581, 44124}, {2587, 57025}, {15166, 24000}, {24019, 53385}, {32676, 50945}
X(62592) = X(i)-Dao conjugate of X(j) for these (i,j): {3, 41942}, {6, 15460}, {115, 53153}, {125, 52132}, {647, 1313}, {2575, 6}, {6374, 57544}, {8106, 4}, {14401, 14499}, {15167, 1114}, {15526, 50945}, {35071, 53385}, {46811, 2}
X(62592) = trilinear pole of line {5489, 14500}
X(62592) = crossdifference of every pair of points on line {512, 44124}
X(62592) = X(468)-line conjugate of X(44124)
X(62592) = barycentric product X(i)*X(j) for these {i,j}: {69, 1312}, {76, 15167}, {305, 44125}, {339, 15461}, {525, 50944}, {850, 53384}, {1494, 14500}, {2575, 22340}, {2583, 2583}, {2593, 46811}, {3265, 53154}, {3267, 52131}, {3269, 57543}, {15165, 23110}, {36793, 41941}
X(62592) = barycentric quotient X(i)/X(j) for these {i,j}: {3, 15460}, {6, 41942}, {76, 57544}, {125, 1313}, {520, 53385}, {523, 53153}, {525, 50945}, {647, 52132}, {1312, 4}, {1650, 14499}, {2575, 1114}, {2579, 2577}, {2583, 2581}, {2585, 1823}, {2589, 2587}, {2593, 46812}, {3269, 15166}, {8115, 39299}, {14500, 30}, {15167, 6}, {15461, 250}, {20975, 44126}, {22340, 15165}, {23110, 2575}, {41941, 23964}, {42667, 44124}, {44125, 25}, {46811, 8116}, {50944, 648}, {52131, 112}, {53154, 107}, {53384, 110}
X(62592) = {X(2),X(8115)}-harmonic conjugate of X(11064)
X(62593) lies on these lines: {2, 6}, {67, 15460}, {125, 1313}, {297, 15165}, {338, 2592}, {403, 31954}, {441, 57025}, {468, 13414}, {511, 1312}, {858, 25407}, {1113, 32269}, {1114, 1503}, {1344, 61506}, {1345, 1352}, {1346, 5480}, {1347, 45303}, {2393, 46167}, {2575, 5181}, {2582, 26932}, {2593, 36789}, {3564, 13415}, {6393, 46810}, {8106, 15595}, {10264, 13627}, {14808, 15162}, {15166, 15526}, {17421, 34592}, {20405, 47582}, {22340, 36790}, {24651, 46699}, {34153, 35232}, {46812, 51358}
X(62593) = midpoint of X(69) and X(8116)
X(62593) = isogonal conjugate of X(41941)
X(62593) = complement of X(8115)
X(62593) = complement of the isogonal conjugate of X(8105)
X(62593) = complement of the isotomic conjugate of X(2592)
X(62593) = isotomic conjugate of the isogonal conjugate of X(15166)
X(62593) = isotomic conjugate of the polar conjugate of X(1313)
X(62593) = X(i)-complementary conjugate of X(j) for these (i,j): {19, 2574}, {31, 46814}, {649, 34593}, {661, 1312}, {798, 15167}, {1114, 4369}, {1973, 8105}, {2574, 18589}, {2577, 523}, {2578, 3}, {2581, 512}, {2582, 1368}, {2584, 6389}, {2587, 30476}, {2588, 141}, {2592, 2887}, {8105, 10}, {15165, 42327}, {39240, 21253}, {39299, 21254}, {42668, 1214}, {44124, 14838}, {46812, 21259}
X(62593) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 46814}, {69, 2574}, {76, 22339}, {8116, 525}, {15165, 523}, {22339, 23109}, {46810, 3265}
X(62593) = X(i)-isoconjugate of X(j) for these (i,j): {1, 41941}, {19, 15461}, {162, 52131}, {163, 53154}, {560, 57543}, {1113, 2576}, {2580, 44123}, {2586, 57026}, {15167, 24000}, {24019, 53384}, {32676, 50944}
X(62593) = X(i)-Dao conjugate of X(j) for these (i,j): {3, 41941}, {6, 15461}, {115, 53154}, {125, 52131}, {647, 1312}, {2574, 6}, {6374, 57543}, {8105, 4}, {14401, 14500}, {15166, 1113}, {15526, 50944}, {35071, 53384}, {46814, 2}
X(62593) = trilinear pole of line {5489, 14499}
X(62593) = crossdifference of every pair of points on line {512, 44123}
X(62593) = X(468)-line conjugate of X(44123)
X(62593) = barycentric product X(i)*X(j) for these {i,j}: {69, 1313}, {76, 15166}, {305, 44126}, {339, 15460}, {525, 50945}, {850, 53385}, {1494, 14499}, {2574, 22339}, {2582, 2582}, {2592, 46814}, {3265, 53153}, {3267, 52132}, {3269, 57544}, {15164, 23109}, {36793, 41942}
X(62593) = barycentric quotient X(i)/X(j) for these {i,j}: {3, 15461}, {6, 41941}, {76, 57543}, {125, 1312}, {520, 53384}, {523, 53154}, {525, 50944}, {647, 52131}, {1313, 4}, {1650, 14500}, {2574, 1113}, {2578, 2576}, {2582, 2580}, {2584, 1822}, {2588, 2586}, {2592, 46815}, {3269, 15167}, {8116, 39298}, {14499, 30}, {15166, 6}, {15460, 250}, {20975, 44125}, {22339, 15164}, {23109, 2574}, {41942, 23964}, {42668, 44123}, {44126, 25}, {46814, 8115}, {50945, 648}, {52132, 112}, {53153, 107}, {53385, 110}
X(62593) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 8116, 11064}
X(62594) lies on these lines: {2, 17708}, {125, 525}, {468, 524}, {647, 15526}, {1637, 35088}, {1648, 52628}, {2799, 3258}, {3291, 62376}, {3580, 15595}, {5099, 32313}, {6070, 23878}, {6077, 51397}, {6388, 52588}, {6587, 6791}, {15357, 57425}, {22151, 37804}, {44334, 44569}, {48946, 51938}, {52881, 62382}
X(62594) = complement of X(17708)
X(62594) = complement of the isogonal conjugate of X(2492)
X(62594) = complement of the isotomic conjugate of X(9979)
X(62594) = isotomic conjugate of the isogonal conjugate of X(47415)
X(62594) = isotomic conjugate of the polar conjugate of X(5099)
X(62594) = X(i)-complementary conjugate of X(j) for these (i,j): {19, 9517}, {23, 4369}, {31, 14417}, {316, 42327}, {512, 16581}, {523, 21234}, {661, 858}, {798, 187}, {923, 18310}, {1973, 47138}, {2492, 10}, {4017, 18637}, {8744, 8062}, {9517, 18589}, {9979, 2887}, {10561, 4892}, {16568, 512}, {18374, 14838}, {20944, 23301}, {21094, 21260}, {21205, 21240}, {23894, 6698}, {36142, 40544}, {37765, 21259}, {40074, 21263}, {42659, 1214}, {52630, 21254}, {55240, 9019}
X(62594) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 14417}, {69, 9517}, {5641, 55142}, {14364, 523}
X(62594) = X(935)-isoconjugate of X(36142)
X(62594) = X(i)-Dao conjugate of X(j) for these (i,j): {187, 250}, {647, 10415}, {1648, 60503}, {1649, 8791}, {2492, 4}, {14417, 2}, {18311, 671}, {23992, 935}, {47138, 59422}, {55048, 691}
X(62594) = crossdifference of every pair of points on line {10097, 32729}
X(62594) = barycentric product X(i)*X(j) for these {i,j}: {69, 5099}, {76, 47415}, {125, 7664}, {339, 6593}, {525, 18311}, {1648, 37804}, {2492, 45807}, {9517, 35522}, {9979, 14417}, {22151, 52628}
X(62594) = barycentric quotient X(i)/X(j) for these {i,j}: {125, 10415}, {690, 935}, {1648, 8791}, {1649, 60503}, {5099, 4}, {6593, 250}, {7664, 18020}, {9517, 691}, {10097, 39413}, {14417, 17708}, {18311, 648}, {32313, 7473}, {37804, 52940}, {38971, 59422}, {39474, 53232}, {42659, 32729}, {47415, 6}, {52628, 46105}, {55142, 53155}, {57481, 34539}, {61207, 58980}
X(62595) lies on the cubic K357 and these lines: {2, 1972}, {3, 61100}, {4, 40867}, {6, 264}, {112, 39078}, {129, 136}, {216, 23583}, {233, 14767}, {297, 511}, {384, 1941}, {394, 55227}, {401, 32428}, {427, 38383}, {441, 59661}, {542, 39530}, {877, 36790}, {1196, 23591}, {1249, 3164}, {1560, 51358}, {1993, 53848}, {2052, 9419}, {3162, 56296}, {3163, 40884}, {6330, 11331}, {6528, 59698}, {8956, 8968}, {9530, 35937}, {9979, 14401}, {14165, 59805}, {22401, 59528}, {25555, 42873}, {28723, 56298}, {32000, 39352}, {35941, 42329}, {36901, 40684}, {37125, 56303}, {38652, 40938}, {38987, 44893}, {40601, 60516}, {40896, 45245}, {40940, 44311}, {43188, 57493}, {52282, 54131}
X(62595) = midpoint of X(i) and X(j) for these {i,j}: {264, 648}, {1972, 57254}
X(62595) = reflection of X(i) in X(j) for these {i,j}: {216, 23583}, {15526, 14767}
X(62595) = complement of X(1972)
X(62595) = complement of the isogonal conjugate of X(1971)
X(62595) = complement of the isotomic conjugate of X(401)
X(62595) = polar conjugate of the isogonal conjugate of X(52128)
X(62595) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 297}, {401, 2887}, {1933, 14382}, {1955, 141}, {1971, 10}, {2148, 32428}, {2313, 1209}, {6130, 21253}, {9247, 46841}, {41204, 20305}, {44137, 21235}, {58311, 226}
X(62595) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 297}, {264, 32428}, {2967, 39931}
X(62595) = X(i)-isoconjugate of X(j) for these (i,j): {248, 1956}, {293, 1987}, {1821, 52177}, {1910, 14941}
X(62595) = X(i)-Dao conjugate of X(j) for these (i,j): {132, 1987}, {232, 51960}, {297, 2}, {6130, 3269}, {11672, 14941}, {38970, 60036}, {38974, 879}, {39038, 293}, {39039, 1956}, {39045, 248}, {39081, 287}, {40601, 52177}
X(62595) = crossdifference of every pair of points on line {39469, 52177}
X(62595) = barycentric product X(i)*X(j) for these {i,j}: {232, 44137}, {264, 52128}, {297, 401}, {325, 41204}, {511, 16089}, {877, 6130}, {1955, 40703}, {1971, 44132}
X(62595) = barycentric quotient X(i)/X(j) for these {i,j}: {132, 51960}, {232, 1987}, {237, 52177}, {240, 1956}, {297, 1972}, {401, 287}, {511, 14941}, {1955, 293}, {1971, 248}, {2967, 40804}, {6130, 879}, {16089, 290}, {16230, 60036}, {19189, 1298}, {32428, 53174}, {32545, 47388}, {38974, 3269}, {39469, 53175}, {41204, 98}, {44137, 57799}, {51324, 32542}, {52128, 3}, {58070, 53708}, {58311, 1976}
X(62595) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 57254, 1972}, {15595, 36426, 297}
X(62596) lies on the cubic K219 and these lines: {2, 51}, {125, 46656}, {868, 2679}, {1649, 55143}, {2972, 3124}, {6784, 45321}, {14966, 22112}, {33569, 39009}, {36901, 62431}, {38987, 44114}, {55070, 55073}
X(62596) = tripolar centroid of X(23878)
X(62596) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 33569}, {1821, 54262}, {1910, 23878}, {2395, 16603}, {3288, 16591}, {46806, 4369}, {51542, 14838}, {60685, 41167}
X(62596) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 33569}, {290, 23878}
X(62596) = X(i)-Dao conjugate of X(j) for these (i,j): {23878, 290}, {33569, 2}, {38997, 6037}
X(62596) = crossdifference of every pair of points on line {3288, 6037}
X(62596) = barycentric product X(i)*X(j) for these {i,j}: {290, 39009}, {325, 59804}, {6784, 51373}
X(62596) = barycentric quotient X(i)/X(j) for these {i,j}: {3288, 6037}, {9420, 26714}, {23878, 53196}, {39009, 511}, {59804, 98}
X(62597) lies on these lines: {297, 9141}, {338, 850}, {858, 41133}, {2972, 37987}, {3268, 35088}, {5641, 17708}, {7883, 14246}, {15526, 41298}, {18314, 36901}, {44311, 44317}
X(62597) = complement of the isogonal conjugate of X(39232)
X(62597) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 9979}, {661, 41586}, {10562, 4892}, {23061, 4369}, {39231, 14838}, {39232, 10}
X(62597) = X(2)-Ceva conjugate of X(9979)
X(62597) = X(9979)-Dao conjugate of X(2)
X(62597) = barycentric product X(850)*X(57127)
X(62597) = barycentric quotient X(57127)/X(110)
X(62598) lies on these lines: {264, 35910}, {338, 525}, {511, 34334}, {523, 2972}, {1990, 3260}, {14254, 15067}, {15526, 18314}, {21187, 44311}, {34834, 62308}, {36901, 42331}, {41167, 58263}
X(62598) = midpoint of X(3260) and X(46106)
X(62598) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 41079}, {3134, 21253}, {43574, 4369}
X(62598) = X(2)-Ceva conjugate of X(41079)
X(62598) = X(i)-Dao conjugate of X(j) for these (i,j): {41079, 2}, {57128, 18877}
X(62598) = barycentric product X(i)*X(j) for these {i,j}: {850, 57128}, {3134, 3260}
X(62598) = barycentric quotient X(i)/X(j) for these {i,j}: {3134, 74}, {57128, 110}, {58261, 43917}
X(62599) lies on the cubic K251 and these lines: {1, 27942}, {2, 2115}, {9, 56897}, {105, 17798}, {238, 516}, {239, 14942}, {241, 292}, {294, 857}, {666, 2338}, {927, 43035}, {1966, 36796}, {3975, 51560}, {5222, 6654}, {16588, 24499}, {20672, 52160}, {20731, 23694}, {26003, 36124}
X(62599) = complement of the isogonal conjugate of X(20672)
X(62599) = complement of the isotomic conjugate of X(20533)
X(62599) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 673}, {1282, 141}, {2114, 2886}, {20533, 2887}, {20672, 10}, {20692, 3454}, {20761, 18589}, {27945, 20542}, {52160, 17046}
X(62599) = X(2)-Ceva conjugate of X(673)
X(62599) = X(i)-isoconjugate of X(j) for these (i,j): {241, 2115}, {518, 9500}, {672, 9499}
X(62599) = X(i)-Dao conjugate of X(j) for these (i,j): {673, 2}, {62554, 9499}
X(62599) = cevapoint of X(20533) and X(27945)
X(62599) = barycentric product X(i)*X(j) for these {i,j}: {673, 20533}, {1282, 2481}, {2114, 36796}, {14942, 52160}, {18031, 20672}, {27945, 52209}
X(62599) = barycentric quotient X(i)/X(j) for these {i,j}: {105, 9499}, {1282, 518}, {1438, 9500}, {2114, 241}, {2195, 2115}, {20533, 3912}, {20672, 672}, {20692, 3930}, {20761, 1818}, {27945, 17755}, {52160, 9436}
X(62599) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 56639, 56895}, {3008, 6185, 673}, {3008, 61477, 6185}
X(62600) lies on the Kiepert circumhyperbola of the medial triangle and these lines: {2, 53463}, {3, 303}, {6, 7907}, {13, 7782}, {15, 7752}, {17, 99}, {61, 302}, {76, 32465}, {114, 5981}, {183, 43238}, {194, 62198}, {299, 618}, {316, 5238}, {325, 16772}, {396, 30472}, {398, 37647}, {619, 11303}, {627, 44361}, {630, 51265}, {641, 33351}, {642, 33352}, {1975, 16644}, {3391, 60196}, {3392, 60194}, {3412, 62362}, {3933, 42124}, {5352, 7802}, {6337, 11488}, {6680, 22848}, {6779, 34509}, {7750, 42945}, {7763, 42152}, {7773, 36836}, {7799, 41943}, {7839, 62200}, {7858, 41407}, {9763, 33274}, {10616, 33259}, {11296, 33618}, {15031, 42581}, {16923, 62197}, {16925, 61332}, {19781, 20088}, {23302, 59541}, {32819, 42598}, {32839, 42999}, {34835, 46754}, {37668, 43479}, {44029, 51272}, {49106, 51388}
X(62600) = complement of X(54115)
X(62600) = X(31)-complementary conjugate of X(302)
X(62600) = X(2)-Ceva conjugate of X(302)
X(62600) = X(302)-Dao conjugate of X(2)
X(62600) = barycentric quotient X(302)/X(54115)
X(62600) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {61, 7769, 302}, {6671, 11132, 302}, {23302, 59541, 59635}
X(62601) lies on the Kiepert circumhyperbola of the medial triangle and these lines: {2, 53452}, {3, 302}, {6, 7907}, {14, 7782}, {16, 7752}, {18, 99}, {62, 303}, {76, 32466}, {83, 36785}, {114, 5980}, {183, 43239}, {194, 62197}, {298, 619}, {316, 5237}, {325, 16773}, {395, 30471}, {397, 37647}, {618, 11304}, {628, 44362}, {629, 51272}, {641, 33353}, {642, 33350}, {1975, 16645}, {3366, 60196}, {3367, 60194}, {3411, 62362}, {3933, 42121}, {5351, 7802}, {6337, 11489}, {6680, 22892}, {6780, 34508}, {7750, 42944}, {7763, 42149}, {7773, 36843}, {7799, 41944}, {7839, 62199}, {7858, 41406}, {9761, 33274}, {10617, 33259}, {11295, 33619}, {15031, 42580}, {16923, 62198}, {16925, 61331}, {19780, 20088}, {23303, 59542}, {32819, 42599}, {32839, 42998}, {34835, 46753}, {37668, 43480}, {44031, 51265}, {49105, 51387}
X(62601) = complement of X(54116)
X(62601) = X(31)-complementary conjugate of X(303)
X(62601) = X(2)-Ceva conjugate of X(303)
X(62601) = X(303)-Dao conjugate of X(2)
X(62601) = barycentric quotient X(303)/X(54116)
X(62601) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {62, 7769, 303}, {6672, 11133, 303}, {23303, 59542, 59635}
X(62602) lies on these lines: {78, 18026}, {158, 273}, {226, 37448}, {342, 442}, {1745, 36118}, {3362, 60041}, {6734, 40701}, {6796, 58993}, {13149, 34059}
X(62602) = polar conjugate of the isogonal conjugate of X(51969)
X(62602) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 273}, {2947, 141}, {51969, 2886}, {56299, 20305}
X(62602) = X(2)-Ceva conjugate of X(273)
X(62602) = X(273)-Dao conjugate of X(2)
X(62602) = barycentric product X(i)*X(j) for these {i,j}: {85, 56299}, {264, 51969}, {331, 2947}
X(62602) = barycentric quotient X(i)/X(j) for these {i,j}: {2947, 219}, {51969, 3}, {56299, 9}
X(62603) lies on these lines: {3, 57010}, {5, 18831}, {54, 52128}, {95, 140}, {264, 3463}, {275, 401}, {276, 339}, {632, 31617}, {4993, 14920}, {9225, 19188}, {9291, 42405}, {11539, 55080}, {24160, 24202}, {36794, 57274}
X(62603) = complement of the isotomic conjugate of X(17035)
X(62603) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 95}, {17035, 2887}
X(62603) = X(2)-Ceva conjugate of X(95)
X(62603) = X(95)-Dao conjugate of X(2)
X(62603) = barycentric product X(i)*X(j) for these {i,j}: {95, 17035}, {97, 58732}
X(62603) = barycentric quotient X(i)/X(j) for these {i,j}: {17035, 5}, {38833, 59142}, {58732, 324}
X(62604) lies on these lines: {25, 670}, {76, 21248}, {126, 57518}, {141, 3981}, {305, 1368}, {1194, 6374}, {1196, 59560}, {1370, 16084}, {1613, 4563}, {1799, 3504}, {3741, 24172}, {6389, 34254}, {7392, 36895}, {7938, 39998}, {32746, 35524}
X(62604) = isotomic conjugate of the polar conjugate of X(47846)
X(62604) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 305}, {19597, 18589}, {47846, 21235}, {56739, 21253}
X(62604) = X(2)-Ceva conjugate of X(305)
X(62604) = X(19)-isoconjugate of X(15371)
X(62604) = X(i)-Dao conjugate of X(j) for these (i,j): {6, 15371}, {305, 2}
X(62604) = barycentric product X(i)*X(j) for these {i,j}: {69, 47846}, {1502, 19597}, {52608, 56739}
X(62604) = barycentric quotient X(i)/X(j) for these {i,j}: {3, 15371}, {19597, 32}, {47846, 4}, {56739, 2489}
X(62604) = {X(40050),X(45201)}-harmonic conjugate of X(305)
X(62605) lies on these lines: {2, 1947}, {63, 18026}, {92, 226}, {223, 54240}, {264, 5249}, {318, 442}, {324, 31019}, {908, 15466}, {1210, 1785}, {1214, 34287}, {1629, 51687}, {1896, 9612}, {1948, 5905}, {3452, 52147}, {3772, 17923}, {4054, 7017}, {6260, 14249}, {6335, 56082}, {6349, 7952}, {6350, 40837}, {6521, 37755}, {7108, 53417}, {16608, 52280}, {18667, 39036}, {21258, 37873}, {27186, 40684}, {27287, 46835}, {31053, 46106}, {31266, 31623}, {34048, 56296}, {36949, 56297}, {41883, 51358}, {44360, 46717}
X(62605) = complement of X(7361)
X(62605) = polar conjugate of X(3362)
X(62605) = complement of the isogonal conjugate of X(21767)
X(62605) = complement of the isotomic conjugate of X(6360)
X(62605) = polar conjugate of the isotomic conjugate of X(18749)
X(62605) = polar conjugate of the isogonal conjugate of X(1745)
X(62605) = X(i)-complementary conjugate of X(j) for these (i,j): {6, 14058}, {31, 92}, {1148, 20305}, {1745, 141}, {1816, 21246}, {6360, 2887}, {18749, 626}, {20764, 18589}, {21767, 10}, {21854, 3454}, {42456, 21245}
X(62605) = X(2)-Ceva conjugate of X(92)
X(62605) = X(i)-isoconjugate of X(j) for these (i,j): {3, 8761}, {48, 3362}, {184, 7361}, {577, 7049}, {4100, 60801}, {40165, 52430}
X(62605) = X(i)-Dao conjugate of X(j) for these (i,j): {92, 2}, {1249, 3362}, {36103, 8761}, {47601, 652}
X(62605) = barycentric product X(i)*X(j) for these {i,j}: {4, 18749}, {75, 1148}, {92, 6360}, {264, 1745}, {286, 42456}, {1816, 57809}, {1969, 21767}, {20764, 57806}, {21854, 44129}
X(62605) = barycentric quotient X(i)/X(j) for these {i,j}: {4, 3362}, {19, 8761}, {92, 7361}, {158, 7049}, {1093, 60801}, {1148, 1}, {1745, 3}, {1816, 283}, {2052, 40165}, {6360, 63}, {18749, 69}, {20764, 255}, {21767, 48}, {21854, 71}, {42456, 72}
X(62605) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {226, 2052, 92}, {226, 52982, 2052}
X(62606) lies on the cubic K856 and these lines: {2, 54837}, {30, 74}, {323, 3284}, {399, 457}, {1494, 37779}, {2349, 3218}, {4550, 53785}, {11004, 57487}, {13582, 14918}, {15066, 57488}, {16077, 46106}, {16253, 38937}, {34834, 36896}, {54439, 58872}
X(62606) = isogonal conjugate of X(11070)
X(62606) = complement of the isogonal conjugate of X(52166)
X(62606) = X(i)-complementary conjugate of X(j) for these (i,j): {19, 10264}, {31, 14919}, {399, 18589}, {1973, 1989}, {19303, 3}, {52166, 10}, {58900, 34846}
X(62606) = X(2)-Ceva conjugate of X(14919)
X(62606) = X(i)-isoconjugate of X(j) for these (i,j): {1, 11070}, {19, 20123}, {75, 40356}, {1138, 2173}, {2166, 59500}, {9406, 40705}, {42074, 54837}
X(62606) = X(i)-Dao conjugate of X(j) for these (i,j): {3, 11070}, {6, 20123}, {206, 40356}, {1989, 14254}, {9410, 40705}, {11597, 59500}, {14919, 2}, {36896, 1138}
X(62606) = crossdifference of every pair of points on line {42656, 52743}
X(62606) = barycentric product X(i)*X(j) for these {i,j}: {74, 1272}, {340, 50467}, {399, 1494}, {7799, 11074}, {11064, 40391}, {14566, 44769}, {19303, 33805}
X(62606) = barycentric quotient X(i)/X(j) for these {i,j}: {3, 20123}, {6, 11070}, {32, 40356}, {50, 59500}, {74, 1138}, {399, 30}, {1272, 3260}, {1494, 40705}, {3470, 14451}, {11074, 1989}, {14264, 18781}, {14566, 41079}, {14993, 14254}, {15766, 10272}, {15790, 38246}, {16186, 19223}, {19303, 2173}, {40384, 54837}, {40391, 16080}, {42656, 58346}, {46036, 34297}, {50467, 265}, {52166, 1990}, {58900, 1637}
X(62606) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {323, 40384, 14919}, {323, 46788, 40384}, {3581, 50464, 74}, {40384, 44769, 323}, {44769, 46788, 14919}
X(62607) lies on these lines: {99, 31655}, {468, 892}, {523, 10416}, {524, 9225}, {858, 16093}, {5159, 6390}, {7664, 15899}, {7752, 57491}, {10418, 31998}, {24240, 50755}, {34158, 35923}
X(62607) = complement of the isotomic conjugate of X(7665)
X(62607) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 30786}, {7665, 2887}
X(62607) = X(2)-Ceva conjugate of X(30786)
X(62607) = X(19)-isoconjugate of X(15390)
X(62607) = X(i)-Dao conjugate of X(j) for these (i,j): {6, 15390}, {30786, 2}
X(62607) = barycentric product X(7665)*X(30786)
X(62607) = barycentric quotient X(i)/X(j) for these {i,j}: {3, 15390}, {7665, 468}
X(62607) = {X(15398),X(37804)}-harmonic conjugate of X(30786)
X(62608) lies on these lines: {2, 1743}, {6, 5550}, {7, 4751}, {8, 37}, {9, 5128}, {10, 3161}, {144, 24603}, {145, 3986}, {190, 5936}, {344, 31144}, {346, 36911}, {391, 1449}, {440, 41809}, {573, 9812}, {1213, 5749}, {1278, 27481}, {1654, 5308}, {2345, 4370}, {3241, 3686}, {3247, 20050}, {3617, 3731}, {3621, 16673}, {3629, 28641}, {3634, 3973}, {3644, 32087}, {3679, 4072}, {3832, 10443}, {3950, 4678}, {4000, 49731}, {4007, 51072}, {4034, 20053}, {4098, 4668}, {4364, 4402}, {4419, 4739}, {4440, 4699}, {4488, 50093}, {4687, 32099}, {4708, 37650}, {4748, 17259}, {4813, 6544}, {4898, 20052}, {5222, 17248}, {5224, 16593}, {5232, 29627}, {5839, 20057}, {6557, 18229}, {7229, 29576}, {8055, 26044}, {9708, 38869}, {10453, 56236}, {15492, 26039}, {16590, 17303}, {16667, 46934}, {16668, 37654}, {16671, 52706}, {16884, 17330}, {17255, 36525}, {17258, 52709}, {17260, 29611}, {17262, 28635}, {17263, 41848}, {17273, 59374}, {17289, 61023}, {17306, 31189}, {17332, 35578}, {17355, 31722}, {17756, 21838}, {19875, 59579}, {20080, 29578}, {26125, 32098}, {28626, 46922}, {29612, 51170}, {39581, 49448}, {40999, 60995}, {46196, 52087}, {52422, 60941}
X(62608) = reflection of X(30712) in X(31312)
X(62608) = complement of X(30712)
X(62608) = anticomplement of X(31312)
X(62608) = complement of the isotomic conjugate of X(3617)
X(62608) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 3616}, {55, 5837}, {692, 28161}, {3340, 2886}, {3617, 2887}, {3731, 141}, {3984, 1368}, {4058, 21245}, {5226, 17046}, {28161, 21252}, {42034, 626}, {48338, 11}, {62218, 1329}
X(62608) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 3616}, {190, 28161}
X(62608) = X(i)-isoconjugate of X(j) for these (i,j): {2334, 39980}, {28162, 47915}
X(62608) = X(i)-Dao conjugate of X(j) for these (i,j): {3616, 2}, {11530, 25430}, {18231, 41825}, {51576, 39980}, {62221, 514}
X(62608) = barycentric product X(i)*X(j) for these {i,j}: {391, 5226}, {1449, 42034}, {3340, 4673}, {3616, 3617}, {3731, 19804}, {3984, 5342}, {4058, 42028}
X(62608) = barycentric quotient X(i)/X(j) for these {i,j}: {391, 56201}, {1449, 39980}, {3616, 30712}, {3617, 5936}, {3731, 25430}, {4058, 60267}, {5226, 57826}, {5257, 56226}, {28161, 58860}, {37593, 31503}, {42034, 40023}, {62218, 4866}
X(62608) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 30712, 31312}, {2, 41913, 56226}, {391, 5257, 3616}, {966, 5296, 8}, {1213, 5749, 19877}, {41913, 56226, 30708}
X(62609) lies on the Kiepert circumhyperbola of the medial triangle and these lines: {2, 3125}, {3, 2783}, {99, 321}, {114, 517}, {115, 44417}, {190, 6626}, {536, 2482}, {620, 3666}, {712, 5976}, {1125, 21254}, {2787, 17989}, {4858, 52531}, {4975, 8299}, {5006, 19623}, {5026, 9022}, {5164, 41179}, {22325, 58662}, {33939, 36860}, {34064, 40605}, {34377, 50567}
X(62609) = midpoint of X(99) and X(321)
X(62609) = reflection of X(i) in X(j) for these {i,j}: {115, 44417}, {3666, 620}, {22325, 58662}
X(62609) = complement of X(11611)
X(62609) = complement of the isogonal conjugate of X(5006)
X(62609) = complement of the isotomic conjugate of X(19623)
X(62609) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 44396}, {163, 2787}, {422, 20305}, {1919, 57462}, {2206, 57039}, {2787, 21253}, {5006, 10}, {5040, 8287}, {5061, 17052}, {5209, 626}, {5291, 3454}, {17763, 21245}, {17935, 21262}, {17944, 3835}, {19623, 2887}, {32739, 2511}
X(62609) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 44396}, {99, 2787}
X(62609) = X(17954)-isoconjugate of X(53686)
X(62609) = X(i)-Dao conjugate of X(j) for these (i,j): {35079, 60043}, {44396, 2}
X(62609) = crossdifference of every pair of points on line {5040, 17961}
X(62609) = barycentric product X(i)*X(j) for these {i,j}: {4601, 41179}, {19623, 44396}
X(62609) = barycentric quotient X(i)/X(j) for these {i,j}: {2787, 60043}, {5291, 53686}, {41179, 3125}, {44396, 11611}
X(62610) lies on these lines: {2, 19590}, {76, 25332}, {141, 308}, {702, 35073}, {732, 3978}, {1368, 57799}, {1920, 56558}, {1921, 19581}, {3051, 41297}, {3117, 6374}, {3741, 56660}, {8623, 19585}, {8783, 21248}, {19562, 62604}, {25327, 33769}, {27890, 40790}, {40876, 44137}
X(62610) = midpoint of X(308) and X(670)
X(62610) = complement of X(39939)
X(62610) = complement of the isogonal conjugate of X(51983)
X(62610) = complement of the isotomic conjugate of X(40858)
X(62610) = isotomic conjugate of the isogonal conjugate of X(38382)
X(62610) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 3978}, {1923, 9496}, {40858, 2887}, {51325, 19563}, {51983, 10}
X(62610) = X(2)-Ceva conjugate of X(3978)
X(62610) = X(i)-isoconjugate of X(j) for these (i,j): {1927, 39939}, {1967, 51326}, {9468, 51934}
X(62610) = X(i)-Dao conjugate of X(j) for these (i,j): {325, 51249}, {3978, 2}, {8290, 51326}, {39044, 51934}
X(62610) = barycentric product X(i)*X(j) for these {i,j}: {76, 38382}, {1502, 51325}, {3978, 40858}, {14603, 51983}
X(62610) = barycentric quotient X(i)/X(j) for these {i,j}: {385, 51326}, {880, 53621}, {1966, 51934}, {3978, 39939}, {5976, 51249}, {8870, 34238}, {38382, 6}, {40858, 694}, {51325, 32}, {51983, 9468}
X(62611) lies on the cubic K219 and these lines: {2, 512}, {141, 9009}, {850, 6374}, {865, 58344}, {888, 6786}, {1645, 39010}, {1646, 38978}, {1648, 2679}, {2086, 38988}, {3005, 22260}, {3221, 7998}, {3231, 38366}, {3569, 21905}, {7192, 34021}, {8034, 40627}, {9171, 45914}, {9402, 27812}, {39080, 45689}, {52617, 62604}
X(62611) = reflection of X(i) in X(j) for these {i,j}: {23610, 52721}, {52721, 2}
X(62611) = complement of the isogonal conjugate of X(23342)
X(62611) = tripolar centroid of X(538)
X(62611) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 1645}, {538, 8287}, {662, 538}, {799, 59765}, {2234, 115}, {3231, 16592}, {5118, 37}, {9148, 24040}, {23342, 10}, {24037, 888}, {24041, 11176}, {30736, 21253}, {30938, 116}, {52893, 6627}
X(62611) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 1645}, {512, 888}, {670, 538}, {35073, 39010}
X(62611) = X(i)-isoconjugate of X(j) for these (i,j): {662, 57540}, {1924, 57571}, {3228, 36133}, {9150, 37132}
X(62611) = X(i)-Dao conjugate of X(j) for these (i,j): {538, 670}, {888, 512}, {1084, 57540}, {1645, 2}, {9428, 57571}, {35073, 886}, {38998, 9150}, {39010, 3228}
X(62611) = crossdifference of every pair of points on line {729, 3231}
X(62611) = X(38366)-line conjugate of X(3231)
X(62611) = barycentric product X(i)*X(j) for these {i,j}: {512, 35073}, {523, 52067}, {538, 888}, {670, 39010}, {887, 30736}, {3231, 9148}, {23342, 52625}
X(62611) = barycentric quotient X(i)/X(j) for these {i,j}: {512, 57540}, {538, 886}, {670, 57571}, {887, 729}, {888, 3228}, {3231, 9150}, {9148, 34087}, {14406, 46156}, {30736, 57993}, {33875, 32717}, {35073, 670}, {39010, 512}, {52067, 99}, {52625, 60028}
X(62612) lies on these lines: {2, 2419}, {6, 8057}, {132, 1560}, {216, 2485}, {523, 1249}, {647, 40938}, {648, 39297}, {2395, 34156}, {2409, 23977}, {2489, 14091}, {2501, 3162}, {3163, 23976}, {15595, 39473}, {54267, 62595}, {57201, 59551}
X(62612) = complement of X(2419)
X(62612) = complement of the isogonal conjugate of X(2445)
X(62612) = complement of the isotomic conjugate of X(2409)
X(62612) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 57606}, {2312, 127}, {2409, 2887}, {2445, 10}, {8766, 55069}, {16318, 21253}, {23977, 20305}, {24024, 21243}, {32676, 1503}, {42671, 34846}, {51437, 8287}
X(62612) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 57606}, {648, 1503}, {3267, 55129}
X(62612) = X(i)-Dao conjugate of X(j) for these (i,j): {23976, 2867}, {57606, 2}
X(62612) = crossdifference of every pair of points on line {34146, 42671}
X(62612) = barycentric product X(i)*X(j) for these {i,j}: {648, 33504}, {2409, 57606}, {2881, 30737}, {3267, 56794}
X(62612) = barycentric quotient X(i)/X(j) for these {i,j}: {1503, 2867}, {2409, 39297}, {2881, 1297}, {33504, 525}, {56794, 112}, {57606, 2419}
X(62613) lies on the Kiepert circumhyperbola of the medial triangle and these lines: {2, 12066}, {99, 2394}, {114, 7422}, {1649, 3233}, {2407, 2420}, {2482, 6148}, {6337, 14588}, {14570, 15421}
X(62613) = complement of X(12066)
X(62613) = X(31)-complementary conjugate of X(2407)
X(62613) = X(2)-Ceva conjugate of X(2407)
X(62613) = X(2159)-isoconjugate of X(12065)
X(62613) = X(i)-Dao conjugate of X(j) for these (i,j): {2407, 2}, {3163, 12065}
X(62613) = barycentric product X(99)*X(31945)
X(62613) = barycentric quotient X(i)/X(j) for these {i,j}: {30, 12065}, {2407, 12066}, {31945, 523}
X(62614) lies on these lines: {10, 24162}, {28, 668}, {120, 57808}, {306, 18671}, {1211, 3721}, {3695, 20235}, {16085, 52364}, {56282, 60197}
X(62614) = X(31)-complementary conjugate of X(20336)
X(62614) = X(2)-Ceva conjugate of X(20336)
X(62614) = X(19)-isoconjugate of X(15408)
X(62614) = X(i)-Dao conjugate of X(j) for these (i,j): {6, 15408}, {20336, 2}
X(62614) = barycentric quotient X(3)/X(15408)
X(62615) lies on these lines: {43, 18830}, {75, 2998}, {76, 3840}, {87, 23429}, {8026, 32453}, {18152, 33789}, {20258, 27428}, {51575, 62419}
X(62615) = isotomic conjugate of X(15967)
X(62615) = complement of the isotomic conjugate of X(41840)
X(62615) = isotomic conjugate of the isogonal conjugate of X(15966)
X(62615) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 6384}, {15966, 20255}, {23177, 18589}, {39467, 626}, {41840, 2887}
X(62615) = X(2)-Ceva conjugate of X(6384)
X(62615) = X(31)-isoconjugate of X(15967)
X(62615) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 15967}, {6384, 2}
X(62615) = barycentric product X(i)*X(j) for these {i,j}: {76, 15966}, {330, 39467}, {6384, 41840}
X(62615) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 15967}, {15966, 6}, {39467, 192}, {41840, 43}
See Tran Viet Hung and César Lozada, Romantics of Geometry - Apr 10, 2024.
X(62616) lies on these lines: {1, 5}, {4, 12762}, {8, 190}, {10, 6174}, {30, 3245}, {35, 51525}, {36, 11545}, {55, 38665}, {56, 38669}, {65, 2801}, {72, 2802}, {100, 958}, {104, 5204}, {145, 10707}, {149, 3436}, {150, 1358}, {153, 5229}, {214, 3634}, {388, 18221}, {484, 28186}, {499, 18526}, {515, 1155}, {516, 36920}, {517, 33519}, {519, 51409}, {529, 62235}, {546, 11009}, {550, 43731}, {900, 21112}, {944, 5433}, {950, 45081}, {956, 48713}, {997, 44847}, {1125, 50843}, {1145, 3626}, {1146, 2246}, {1159, 1478}, {1259, 13205}, {1319, 28236}, {1320, 7319}, {1385, 7294}, {1388, 54361}, {1479, 12645}, {1537, 6246}, {1697, 51768}, {1737, 5126}, {1768, 5128}, {1862, 5130}, {1898, 10914}, {2099, 38757}, {2771, 50193}, {2800, 12688}, {2829, 6253}, {3035, 6224}, {3057, 18908}, {3058, 12647}, {3065, 16139}, {3149, 48694}, {3214, 15232}, {3244, 50846}, {3303, 53055}, {3322, 60579}, {3474, 50864}, {3476, 61717}, {3579, 24466}, {3583, 5844}, {3616, 10031}, {3622, 59377}, {3628, 24926}, {3632, 12701}, {3633, 50891}, {3636, 11274}, {3649, 12831}, {3679, 35445}, {3880, 17615}, {3897, 31260}, {3935, 5176}, {3999, 53614}, {4088, 6366}, {4152, 49998}, {4302, 59503}, {4420, 55016}, {4663, 51198}, {4677, 9580}, {4691, 50841}, {4792, 10777}, {4860, 5434}, {5010, 38112}, {5080, 5855}, {5083, 9850}, {5183, 28164}, {5221, 9803}, {5326, 37525}, {5432, 5790}, {5441, 61622}, {5541, 41229}, {5550, 6667}, {5690, 10993}, {5691, 41687}, {5791, 9945}, {5795, 6594}, {5812, 14217}, {5818, 20400}, {5840, 11827}, {5851, 12943}, {5882, 17606}, {6595, 12937}, {6668, 51683}, {6690, 59416}, {6702, 19862}, {6738, 38055}, {6797, 11570}, {7354, 10573}, {7508, 38129}, {8148, 10526}, {9613, 52783}, {9668, 51515}, {9955, 38077}, {10039, 10543}, {10058, 12331}, {10090, 12773}, {10106, 41556}, {10265, 37605}, {10427, 38202}, {10522, 13271}, {10708, 43057}, {10711, 10895}, {10742, 18517}, {10767, 12372}, {10768, 12183}, {10769, 13181}, {10778, 13214}, {10780, 13295}, {10866, 15558}, {10894, 59391}, {10953, 13274}, {11011, 19925}, {11015, 32157}, {11041, 61716}, {11219, 24914}, {11224, 51792}, {11238, 47744}, {11280, 40273}, {11544, 56790}, {11715, 33597}, {11929, 51517}, {12119, 35242}, {12245, 12953}, {12513, 13279}, {12619, 13624}, {12641, 33576}, {12648, 34699}, {12677, 46435}, {12736, 17660}, {12776, 22753}, {12832, 18976}, {12933, 32454}, {13143, 17501}, {13405, 50801}, {13901, 35788}, {13958, 35789}, {14872, 45288}, {15228, 28190}, {15808, 59419}, {16615, 24298}, {17160, 21277}, {17605, 50796}, {18395, 34773}, {18492, 50908}, {19878, 38104}, {20014, 50894}, {21077, 21630}, {21859, 53561}, {24028, 53524}, {25440, 51636}, {25485, 38038}, {25557, 38095}, {26487, 57298}, {31272, 46934}, {32557, 33812}, {33814, 38128}, {34458, 58772}, {37080, 41553}, {37556, 51767}, {37572, 38761}, {38177, 61562}, {38192, 51157}, {38602, 59319}, {44840, 51782}, {50191, 58587}
X(62616) = midpoint of X(i) and X(j) for these (i, j): {80, 9897}, {100, 20085}, {149, 12531}, {5881, 49176}, {12747, 19914}, {37006, 41684}
X(62616) = reflection of X(i) in X(j) for these (i, j): (1, 12019), (11, 80), (36, 11545), (100, 3036), (944, 20418), (1145, 15863), (1317, 11), (1537, 6246), (1768, 9952), (3322, 60579), (6154, 1145), (6224, 3035), (7972, 1387), (10031, 45310), (10609, 10), (10993, 5690), (11570, 6797), (13996, 8), (15326, 40663), (17660, 12736), (19907, 61553), (25416, 21630), (27778, 11570), (33337, 6702), (37725, 355), (51525, 61510)
X(62616) = X(i)-beth conjugate of-X(j) for these (i, j): (8, 10609), (6740, 12019)
X(62616) = inverse of X(5252) in Fuhrmann circle
X(62616) = inverse of X(12019) in Feuerbach circumhyperbola
X(62616) = pole of the line {900, 5252} with respect to the Fuhrmann circle
X(62616) = pole of the line {900, 14413} with respect to the incircle
X(62616) = pole of the line {517, 11545} with respect to the Feuerbach circumhyperbola
X(62616) = pole of the line {10015, 45326} with respect to the Steiner inellipse
X(62616) = (X(i), X(j))-harmonic conjugate of X(k) for these (i, j, k): (1, 12019, 11), (1, 18357, 3614), (8, 13996, 50842), (10, 10609, 6174), (11, 37725, 12), (80, 49176, 1837), (149, 3436, 13272), (214, 34122, 31235), (355, 10950, 12), (1387, 37718, 11), (1484, 39692, 11), (1537, 6246, 59390), (5727, 37712, 5252), (6224, 59415, 3035), (6702, 33337, 34123), (7972, 37718, 1387), (10573, 18525, 7354), (10593, 61295, 1), (10950, 37725, 1317), (13996, 34606, 6068), (23477, 23517, 7951), (37525, 38042, 5326), (37728, 38138, 7951), (37734, 38157, 12), (38669, 60782, 56)
See Tran Viet Hung and César Lozada, Romantics of Geometry - Apr 10, 2024.
X(62617) lies on these lines: {1, 5}, {8, 6174}, {10, 50843}, {35, 51529}, {36, 51525}, {55, 38669}, {56, 38665}, {100, 3621}, {104, 5217}, {145, 528}, {149, 5229}, {153, 5225}, {214, 3626}, {519, 1155}, {900, 21105}, {944, 15338}, {1125, 11274}, {1145, 3625}, {1156, 3486}, {1159, 5434}, {1320, 5556}, {1537, 31673}, {1697, 51767}, {1698, 38099}, {1768, 9845}, {1836, 51093}, {2246, 4534}, {2646, 41553}, {2800, 12680}, {2801, 3057}, {2802, 3555}, {3032, 58772}, {3035, 3617}, {3036, 9780}, {3058, 50818}, {3189, 5854}, {3244, 12831}, {3245, 5844}, {3296, 24297}, {3304, 60782}, {3476, 4860}, {3585, 61597}, {3616, 50890}, {3622, 45310}, {3623, 10707}, {3632, 50842}, {3634, 15863}, {3635, 50892}, {3935, 38455}, {4152, 6790}, {4668, 50893}, {4701, 50841}, {4746, 50844}, {4816, 15015}, {4995, 12647}, {5048, 28236}, {5083, 17636}, {5126, 40663}, {5128, 5541}, {5298, 41684}, {5326, 10246}, {5432, 7967}, {5433, 12645}, {5550, 59415}, {5840, 8148}, {5851, 12730}, {5855, 62235}, {5882, 37600}, {5919, 33519}, {6284, 18526}, {6594, 6737}, {6667, 46934}, {6702, 15808}, {6797, 50192}, {7294, 38763}, {8715, 51636}, {9848, 15558}, {10039, 32900}, {10074, 12331}, {10087, 12773}, {10106, 43180}, {10543, 45065}, {10698, 52836}, {10711, 10896}, {11500, 12776}, {11570, 39777}, {11715, 41541}, {12116, 12762}, {12702, 24466}, {16191, 51790}, {17605, 51071}, {18483, 25485}, {18493, 38077}, {18965, 35842}, {18966, 35843}, {19862, 34122}, {19914, 21154}, {20119, 30340}, {20400, 59388}, {33814, 59319}, {37556, 51768}, {38602, 59325}, {49515, 51062}
X(62617) = reflection of X(i) in X(j) for these (i, j): (11, 1317), (80, 12735), (1145, 33337), (1317, 7972), (6154, 6224), (6174, 10031), (9897, 1387), (12531, 3035), (13996, 10609), (15863, 33812), (17636, 5083), (33519, 5919), (37726, 1483), (52836, 10698)
X(62617) = pole of the line {900, 23057} with respect to the incircle
X(62617) = pole of the line {517, 15683} with respect to the Feuerbach circumhyperbola
X(62617) = (X(i), X(j))-harmonic conjugate of X(k) for these (i, j, k): (1, 37705, 7173), (12, 37726, 11), (1483, 37707, 12), (15863, 33812, 34123)
There are two points X such that (unary(4) of X) = X(8523); they are X(264) and X(62618.
X(62618) lies on these lines: {2, 520}, {69, 52613}, {264, 525}, {305, 4143}, {1494, 54973}, {1972, 9033}, {2373, 26717}, {2435, 6330}, {9007, 42313}, {14417, 57864}, {23878, 36889}, {42308, 44769}, {52744, 57981}
X(62618) = X(i)-isoconjugate of X(j) for these (i,j): {162, 3331}, {852, 24019}, {36139, 52066}
X(62618) = X(i)-Dao conjugate of X(j) for these (i,j): {125, 3331}, {525, 52744}, {35071, 852}
X(62618) = cevapoint of X(525) and X(52744)
X(62618) = trilinear pole of line {525, 2972}
X(62618) = barycentric product X(i)*X(j) for these {i,j}: {520, 57981}, {525, 54973}, {3265, 57732}, {3267, 26717}
X(62618) = barycentric quotient X(i)/X(j) for these {i,j}: {520, 852}, {647, 3331}, {15526, 52744}, {26717, 112}, {34767, 52766}, {54973, 648}, {57732, 107}, {57981, 6528}
X(62619) lies on the circumconic {{A,B,C,X(2),X(7)}} and these lines: {2, 513}, {7, 3669}, {27, 57200}, {75, 514}, {86, 1019}, {239, 23345}, {310, 7199}, {335, 876}, {536, 53376}, {649, 3758}, {650, 56163}, {661, 56169}, {673, 1027}, {675, 739}, {798, 32011}, {812, 903}, {871, 4828}, {889, 3572}, {898, 1308}, {1088, 58817}, {1268, 47947}, {3257, 3570}, {3768, 4763}, {4373, 17496}, {4375, 41847}, {4664, 52745}, {4675, 20295}, {4728, 30997}, {4762, 36588}, {4777, 27494}, {4785, 39704}, {5936, 47915}, {6006, 27475}, {6384, 20954}, {6548, 27918}, {14437, 51488}, {14621, 23349}, {17217, 39734}, {17250, 25381}, {19954, 44314}, {21191, 40027}, {27483, 28209}, {28650, 48587}, {28840, 55955}, {28898, 56124}, {29350, 51055}, {29570, 57051}, {30598, 48074}, {34075, 36146}, {35355, 36798}, {39179, 52394}, {40039, 60288}, {46782, 57542}, {48070, 57925}, {48551, 56061}
X(62619) = reflection of X(i) in X(j) for these {i,j}: {3768, 4763}, {4664, 52745}
X(62619) = isotomic conjugate of X(23891)
on ABCGGe
X(62619) = isotomic conjugate of the isogonal conjugate of X(23892)
X(62619) = X(i)-Ceva conjugate of X(j) for these (i,j): {889, 41683}, {4607, 3227}
X(62619) = X(i)-isoconjugate of X(j) for these (i,j): {6, 23343}, {31, 23891}, {32, 41314}, {59, 4526}, {100, 3230}, {101, 899}, {110, 52959}, {163, 3994}, {536, 692}, {765, 3768}, {890, 1016}, {891, 1252}, {898, 59797}, {1110, 4728}, {1415, 4009}, {1646, 57731}, {2149, 14430}, {2284, 52902}, {2427, 45145}, {3939, 52896}, {4465, 34067}, {4557, 52897}, {4567, 14404}, {4574, 52890}, {4706, 34074}, {4937, 34073}, {6381, 32739}, {9268, 14437}, {13466, 32718}, {19945, 59149}, {23344, 52900}, {32641, 61672}, {34075, 42083}, {36816, 54325}, {40614, 59071}
X(62619) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 23891}, {9, 23343}, {115, 3994}, {244, 52959}, {513, 3768}, {514, 4728}, {650, 14430}, {661, 891}, {1015, 899}, {1086, 536}, {1146, 4009}, {4988, 14431}, {6376, 41314}, {6544, 30583}, {6615, 4526}, {8054, 3230}, {35119, 4465}, {39011, 42083}, {40615, 43037}, {40617, 52896}, {40619, 6381}, {40627, 14404}, {61073, 4937}, {62552, 14433}
X(62619) = cevapoint of X(i) and X(j) for these (i,j): {514, 4728}, {19945, 21143}
X(62619) = trilinear pole of line {244, 514}
X(62619) = barycentric product X(i)*X(j) for these {i,j}: {75, 43928}, {76, 23892}, {86, 35353}, {244, 889}, {513, 31002}, {514, 3227}, {561, 23349}, {693, 37129}, {739, 3261}, {898, 1111}, {1019, 60288}, {1086, 4607}, {3248, 57994}, {3676, 36798}, {4728, 57542}, {5381, 6545}, {6548, 36872}, {7192, 41683}, {23989, 34075}
X(62619) = barycentric quotient X(i)/X(j) for these {i,j}: {1, 23343}, {2, 23891}, {11, 14430}, {75, 41314}, {244, 891}, {513, 899}, {514, 536}, {522, 4009}, {523, 3994}, {649, 3230}, {661, 52959}, {693, 6381}, {739, 101}, {764, 19945}, {812, 4465}, {889, 7035}, {891, 42083}, {898, 765}, {1015, 3768}, {1019, 52897}, {1022, 52900}, {1027, 52902}, {1086, 4728}, {1647, 30583}, {1769, 61672}, {2087, 14437}, {2170, 4526}, {3120, 14431}, {3122, 14404}, {3123, 14426}, {3227, 190}, {3248, 890}, {3261, 35543}, {3669, 52896}, {3676, 43037}, {3768, 59797}, {4607, 1016}, {4728, 13466}, {4777, 4937}, {4778, 4706}, {5381, 6632}, {6545, 52626}, {6548, 52755}, {16507, 38349}, {19945, 14434}, {21143, 1646}, {23349, 31}, {23892, 6}, {27918, 14433}, {31002, 668}, {32718, 1110}, {34075, 1252}, {35353, 10}, {36798, 3699}, {36872, 17780}, {37129, 100}, {41683, 3952}, {42754, 42764}, {43928, 1}, {52768, 56811}, {57200, 52890}, {57542, 4607}, {60288, 4033}
X(62619) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {889, 46780, 24004}, {21143, 21211, 75}
X(62620) lies on these lines: {1, 2}, {44, 51583}, {75, 37651}, {88, 320}, {100, 49709}, {321, 37663}, {345, 26688}, {350, 30990}, {524, 24593}, {536, 30566}, {678, 49700}, {900, 1491}, {908, 1266}, {1054, 32843}, {1071, 34466}, {1404, 3911}, {1465, 41804}, {1575, 4144}, {2183, 3218}, {3210, 27131}, {3264, 3943}, {3306, 31034}, {3452, 17147}, {3662, 30991}, {3689, 49699}, {3707, 30564}, {3752, 5741}, {3816, 3896}, {3834, 3936}, {4023, 46909}, {4029, 5316}, {4359, 37662}, {4383, 56520}, {4389, 4850}, {4395, 37691}, {4413, 33070}, {4442, 4706}, {4480, 30579}, {4675, 24594}, {4693, 24709}, {4865, 9350}, {4893, 48321}, {4997, 17160}, {5718, 24589}, {5748, 19789}, {6550, 47781}, {9342, 33073}, {16602, 18139}, {16666, 58414}, {17119, 30824}, {17145, 24216}, {17278, 30834}, {17290, 27739}, {17484, 20092}, {17490, 31053}, {17740, 54389}, {19515, 29331}, {19742, 59491}, {20068, 21060}, {20073, 30680}, {21130, 23888}, {21805, 49701}, {24003, 32848}, {24184, 24620}, {24277, 49778}, {24627, 37656}, {25529, 33129}, {26136, 37759}, {27002, 32863}, {27489, 49447}, {30867, 33155}, {31227, 46638}, {32844, 56009}, {32851, 37680}, {33113, 37679}, {33116, 37687}, {50289, 61156}, {62227, 62297}
X(62620) = reflection of X(24593) in X(43055)
X(62620) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {34446, 30578}, {36596, 21286}, {59068, 513}
X(62620) = X(39974)-complementary conjugate of X(121)
X(62620) = X(i)-Ceva conjugate of X(j) for these (i,j): {903, 17461}, {58029, 1145}
X(62620) = X(i)-isoconjugate of X(j) for these (i,j): {106, 40401}, {513, 32686}, {649, 36091}, {996, 9456}, {59124, 61179}
X(62620) = X(i)-Dao conjugate of X(j) for these (i,j): {214, 40401}, {4370, 996}, {4850, 4945}, {5375, 36091}, {39026, 32686}, {52659, 60085}
X(62620) = crossdifference of every pair of points on line {649, 2242}
X(62620) = barycentric product X(i)*X(j) for these {i,j}: {44, 33934}, {190, 23888}, {519, 4389}, {900, 61187}, {995, 3264}, {3911, 5233}, {3943, 16712}, {4358, 4850}, {4424, 30939}, {16704, 26580}, {17780, 44435}, {24004, 48335}, {48350, 55243}
X(62620) = barycentric quotient X(i)/X(j) for these {i,j}: {44, 40401}, {100, 36091}, {101, 32686}, {519, 996}, {995, 106}, {3264, 58027}, {3877, 1320}, {3911, 60085}, {4266, 2316}, {4389, 903}, {4424, 4674}, {4850, 88}, {5233, 4997}, {9002, 23345}, {16704, 55942}, {17461, 4792}, {17780, 9059}, {21130, 23598}, {23206, 36058}, {23888, 514}, {26580, 4080}, {33934, 20568}, {44435, 6548}, {48335, 1022}, {48350, 55244}, {50453, 4049}, {61187, 4555}
X(62620) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 17012, 29833}, {2, 20017, 30567}, {2, 45222, 39595}, {306, 45204, 2}, {908, 1266, 4080}, {3752, 5741, 17184}, {3834, 16610, 24183}, {3936, 24183, 3834}, {3943, 16594, 4358}, {3943, 51415, 16594}, {4080, 17495, 1266}, {4358, 62571, 3264}, {4706, 5087, 4442}, {4850, 5233, 26580}, {5205, 32842, 50000}, {5212, 26015, 19998}, {5718, 34824, 30588}, {6745, 49987, 20045}, {20072, 30577, 3218}, {24589, 30588, 34824}, {24594, 31179, 4675}, {37794, 37795, 38460}
X(62621) lies on these lines: {1, 2}, {44, 16594}, {63, 1997}, {88, 1266}, {320, 908}, {321, 6692}, {345, 31224}, {527, 24593}, {536, 43055}, {900, 4786}, {1150, 3707}, {2325, 3911}, {3218, 4480}, {3306, 4054}, {3452, 4001}, {3699, 49714}, {3834, 37691}, {3879, 37651}, {3932, 61649}, {4080, 4887}, {4152, 49702}, {4395, 8610}, {4434, 49700}, {4552, 43068}, {4675, 30824}, {4702, 6174}, {4791, 47779}, {4873, 17740}, {4969, 51415}, {5233, 17360}, {5294, 37634}, {5435, 56082}, {5739, 20196}, {6550, 47789}, {6557, 9965}, {6687, 35466}, {8055, 25734}, {8056, 19789}, {9039, 61176}, {11814, 49710}, {17067, 24183}, {17119, 31202}, {17160, 31227}, {17290, 17720}, {17369, 30818}, {17776, 31231}, {18141, 30852}, {18743, 59491}, {19811, 32017}, {20068, 59732}, {23888, 47766}, {24216, 32927}, {24277, 50027}, {27130, 37683}, {27747, 34824}, {30608, 30829}, {31201, 41310}, {31271, 37680}, {32943, 59593}, {46938, 56078}
X(62621) = midpoint of X(24593) and X(30566)
X(62621) = X(55993)-anticomplementary conjugate of X(21290)
X(62621) = X(i)-complementary conjugate of X(j) for these (i,j): {32686, 513}, {36091, 3835}, {40401, 121}
X(62621) = X(30608)-Ceva conjugate of X(51583)
X(62621) = X(i)-isoconjugate of X(j) for these (i,j): {88, 34446}, {513, 59068}, {604, 36596}, {1000, 9456}, {1417, 36916}
X(62621) = X(i)-Dao conjugate of X(j) for these (i,j): {45, 4792}, {3161, 36596}, {4370, 1000}, {36913, 5219}, {39026, 59068}, {52148, 2316}, {52871, 36916}
X(62621) = crossdifference of every pair of points on line {649, 34446}
X(62621) = barycentric product X(i)*X(j) for these {i,j}: {44, 20925}, {519, 42697}, {999, 3264}, {1227, 56426}, {2325, 17079}, {3306, 4358}, {3753, 30939}, {3911, 28808}, {4054, 16704}, {17780, 21183}, {22129, 46109}, {30608, 36914}, {36919, 39704}
X(62621) = barycentric quotient X(i)/X(j) for these {i,j}: {8, 36596}, {101, 59068}, {519, 1000}, {902, 34446}, {999, 106}, {2325, 36916}, {3264, 58029}, {3306, 88}, {3689, 52429}, {3753, 4674}, {3872, 1320}, {3977, 30680}, {4054, 4080}, {17780, 51564}, {20925, 20568}, {21183, 6548}, {22129, 1797}, {28808, 4997}, {35281, 901}, {36914, 5219}, {36919, 3679}, {40587, 4792}, {42697, 903}, {55432, 2316}, {56426, 1168}
X(62621) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 3187, 45204}, {2, 30567, 306}, {320, 4997, 908}, {320, 37758, 4997}, {2325, 3911, 51583}, {2325, 51583, 3977}, {3218, 30578, 4480}, {3306, 28808, 4054}, {3911, 4358, 3977}, {3912, 41140, 6633}, {4152, 51463, 49702}, {4358, 51583, 2325}, {4395, 58413, 16610}, {4480, 62297, 30578}, {5121, 17763, 49987}, {5205, 26015, 49991}, {6745, 29824, 50744}, {29824, 37762, 6745}, {30818, 58414, 17369}
X(62622) lies on these lines: {2, 210}, {81, 6605}, {200, 24602}, {239, 1280}, {321, 6063}, {693, 918}, {926, 47762}, {2862, 8693}, {2991, 57754}, {3263, 4437}, {3661, 59255}, {3693, 16728}, {3870, 60673}, {3912, 4712}, {3930, 9436}, {3935, 37138}, {4998, 24593}, {6542, 52164}, {8817, 42290}, {10025, 36101}, {16826, 60709}, {17310, 18821}, {17316, 24635}, {20533, 40868}, {26593, 40216}, {29616, 51351}, {31038, 32023}, {39712, 60677}, {48423, 52305}, {53214, 53227}, {55937, 56088}
X(62622) = X(i)-isoconjugate of X(j) for these (i,j): {105, 2280}, {294, 1471}, {673, 60722}, {919, 4724}, {1001, 1438}, {1416, 37658}, {2195, 5228}, {4762, 32666}, {32735, 45755}, {43929, 54440}, {56853, 60721}
X(62622) = X(i)-Dao conjugate of X(j) for these (i,j): {6184, 1001}, {17755, 4384}, {35094, 4762}, {36905, 40719}, {38980, 4724}, {39046, 2280}, {39063, 5228}, {40609, 37658}, {62587, 4441}
X(62622) = trilinear pole of line {918, 3126}
X(62622) = barycentric product X(i)*X(j) for these {i,j}: {518, 59255}, {918, 32041}, {1002, 3263}, {3126, 53227}, {3912, 27475}, {4088, 51563}, {9436, 60668}, {18157, 60677}, {34855, 59260}, {40704, 40779}, {42310, 51384}
X(62622) = barycentric quotient X(i)/X(j) for these {i,j}: {241, 5228}, {518, 1001}, {672, 2280}, {918, 4762}, {1002, 105}, {1026, 54440}, {1458, 1471}, {2223, 60722}, {2254, 4724}, {2279, 1438}, {3263, 4441}, {3693, 37658}, {3717, 3886}, {3912, 4384}, {3930, 59207}, {3932, 3696}, {4088, 4804}, {8693, 919}, {9436, 40719}, {15149, 31926}, {18157, 60735}, {18206, 60721}, {25083, 23151}, {27475, 673}, {32041, 666}, {34855, 59242}, {37138, 36086}, {40704, 60720}, {40779, 294}, {42290, 1462}, {59255, 2481}, {59269, 28071}, {60668, 14942}, {60673, 2195}, {60677, 18785}
X(62622) = {X(27475),X(60668)}-harmonic conjugate of X(2)
X(62623) lies on the circumconic {{A,B,C,X(2),X(7)}} and these lines: {2, 900}, {7, 6009}, {75, 3762}, {190, 6544}, {335, 4777}, {514, 903}, {545, 31992}, {665, 24874}, {673, 6006}, {675, 2384}, {812, 39704}, {918, 36588}, {1086, 6548}, {2786, 55955}, {4440, 44009}, {6650, 28209}, {14475, 57567}, {27191, 42555}, {41138, 45684}
X(62623) = midpoint of X(4440) and X(44009)
X(62623) = reflection of X(i) in X(j) for these {i,j}: {190, 6544}, {6548, 1086}
X(62623) = isotomic conjugate of X(6633)
X(62623) = antitomic image of X(6548)
X(62623) = X(i)-isoconjugate of X(j) for these (i,j): {31, 6633}, {100, 8649}, {545, 692}, {1110, 14475}, {1252, 14421}, {1644, 32665}, {2251, 34762}, {4588, 52966}, {23344, 51908}, {27921, 34067}
X(62623) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 6633}, {514, 14475}, {661, 14421}, {1086, 545}, {6544, 33920}, {8054, 8649}, {9460, 34762}, {35092, 1644}, {35119, 27921}, {40615, 43038}, {55045, 52966}
X(62623) = cevapoint of X(514) and X(14475)
X(62623) = trilinear pole of line {514, 1647}
X(62623) = barycentric product X(i)*X(j) for these {i,j}: {514, 35168}, {903, 34764}, {2384, 3261}, {14475, 57567}, {20568, 52225}
X(62623) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 6633}, {244, 14421}, {514, 545}, {649, 8649}, {812, 27921}, {900, 1644}, {903, 34762}, {1022, 51908}, {1086, 14475}, {1647, 33920}, {2384, 101}, {3676, 43038}, {4893, 52966}, {14475, 35121}, {34764, 519}, {35168, 190}, {52225, 44}
X(62624) lies on these lines: {2, 9033}, {69, 41077}, {264, 41079}, {287, 9007}, {328, 18557}, {525, 1494}, {648, 14401}, {1650, 42307}, {2799, 36889}, {14977, 46459}, {15526, 34767}, {39352, 45292}, {41433, 60591}
X(62624) = midpoint of X(39352) and X(45292)
X(62624) = reflection of X(i) in X(j) for these {i,j}: {648, 14401}, {16075, 47071}, {34767, 15526}
X(62624) = antitomic image of X(34767)
X(62624) = X(i)-isoconjugate of X(j) for these (i,j): {163, 47204}, {1651, 36131}
X(62624) = X(i)-Dao conjugate of X(j) for these (i,j): {115, 47204}, {525, 52720}, {647, 42733}, {39008, 1651}
X(62624) = cevapoint of X(525) and X(52720)
X(62624) = trilinear pole of line {525, 1650}
X(62624) = barycentric product X(i)*X(j) for these {i,j}: {525, 53201}, {1494, 47071}, {16075, 34767}
X(62624) = barycentric quotient X(i)/X(j) for these {i,j}: {125, 42733}, {523, 47204}, {9033, 1651}, {15526, 52720}, {16075, 4240}, {34767, 16076}, {41433, 1304}, {47071, 30}, {53201, 648}
X(62625) lies on these lines: {2, 740}, {239, 4368}, {812, 4979}, {870, 4393}, {873, 8025}, {1002, 27494}, {4155, 47792}, {4366, 33295}, {4418, 17027}, {6542, 13576}, {6650, 30941}, {6654, 27926}, {9073, 28841}, {17493, 32010}, {17759, 27809}, {17794, 20016}, {18822, 40891}, {21454, 30662}, {27919, 40725}, {33888, 54456}, {39717, 60676}, {41527, 60675}, {55940, 60671}
X(62625) = X(40748)-anticomplementary conjugate of X(20345)
X(62625) = X(i)-isoconjugate of X(j) for these (i,j): {291, 60697}, {292, 4649}, {741, 60724}, {813, 4784}, {1911, 16826}, {1922, 60706}, {2196, 60699}, {3842, 18268}, {7077, 60715}, {14598, 60719}, {18265, 60732}, {28840, 34067}, {51858, 60717}
X(62625) = X(i)-Dao conjugate of X(j) for these (i,j): {6651, 16826}, {8299, 60724}, {18277, 60719}, {19557, 4649}, {35068, 3842}, {35119, 28840}, {39028, 60706}, {39029, 60697}, {40623, 4784}, {62553, 60736}
X(62625) = cevapoint of X(30665) and X(39786)
X(62625) = barycentric product X(i)*X(j) for these {i,j}: {238, 60678}, {239, 27483}, {350, 30571}, {1921, 25426}, {3948, 60680}, {10030, 60675}, {18891, 60671}, {30940, 60676}, {33295, 59261}
X(62625) = barycentric quotient X(i)/X(j) for these {i,j}: {238, 4649}, {239, 16826}, {242, 60699}, {350, 60706}, {659, 4784}, {740, 3842}, {812, 28840}, {1429, 60715}, {1447, 60717}, {1914, 60697}, {1921, 60719}, {2238, 60724}, {3684, 60711}, {3685, 60731}, {3716, 4913}, {3783, 40774}, {3797, 27495}, {3948, 60736}, {3975, 60730}, {4010, 4824}, {4366, 20142}, {4432, 4753}, {4800, 4948}, {4810, 4963}, {4974, 5625}, {5009, 59243}, {7193, 60703}, {10030, 60732}, {20769, 60701}, {25426, 292}, {27483, 335}, {28841, 813}, {30571, 291}, {30940, 51314}, {31905, 31904}, {33295, 51356}, {59261, 43534}, {60671, 1911}, {60675, 4876}, {60678, 334}, {60680, 37128}
X(62625) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {27483, 30571, 2}, {30571, 56658, 27483}
X(62626) lies on these lines: {2, 523}, {7, 7178}, {27, 4786}, {75, 1577}, {86, 514}, {111, 675}, {310, 3261}, {335, 35352}, {671, 903}, {673, 897}, {691, 2690}, {892, 35148}, {895, 2989}, {900, 6650}, {1246, 10097}, {1268, 31010}, {4750, 21205}, {4777, 27483}, {7434, 48983}, {10566, 52394}, {17983, 52781}, {19975, 36848}, {28179, 60669}, {28209, 59267}, {28840, 39704}, {30786, 30788}, {31002, 46277}, {31125, 31129}, {40164, 57059}, {43926, 43927}, {52632, 57824}
on ABCGGe
X(62626) = X(i)-isoconjugate of X(j) for these (i,j): {32, 42721}, {37, 5467}, {42, 23889}, {72, 61207}, {100, 187}, {101, 896}, {110, 21839}, {163, 4062}, {190, 922}, {213, 5468}, {228, 4235}, {351, 4567}, {468, 906}, {524, 692}, {668, 14567}, {1110, 4750}, {1252, 14419}, {1262, 58331}, {1332, 44102}, {1415, 3712}, {1576, 42713}, {1783, 3292}, {1918, 24039}, {2149, 14432}, {2642, 4570}, {3939, 51653}, {4557, 16702}, {4760, 34067}, {4831, 34074}, {4933, 34073}, {5380, 39689}, {6335, 23200}, {14210, 32739}, {36142, 52068}
X(62626) = X(i)-Dao conjugate of X(j) for these (i,j): {115, 4062}, {244, 21839}, {514, 4750}, {650, 14432}, {661, 14419}, {1015, 896}, {1086, 524}, {1146, 3712}, {4858, 42713}, {4988, 690}, {5190, 468}, {6376, 42721}, {6626, 5468}, {8054, 187}, {15477, 32739}, {15899, 101}, {16592, 7267}, {23992, 52068}, {34021, 24039}, {35119, 4760}, {39006, 3292}, {39061, 190}, {40589, 5467}, {40592, 23889}, {40615, 7181}, {40617, 51653}, {40618, 6390}, {40619, 14210}, {40620, 6629}, {40627, 351}, {50330, 2642}, {53167, 4938}, {55053, 922}, {61073, 4933}, {62607, 4561}
X(62626) = cevapoint of X(i) and X(j) for these (i,j): {514, 4750}, {5466, 23894}, {6629, 17199}
X(62626) = trilinear pole of line {514, 3120}
X(62626) = crossdifference of every pair of points on line {187, 922}
X(62626) = barycentric product X(i)*X(j) for these {i,j}: {27, 14977}, {58, 52632}, {86, 5466}, {111, 3261}, {274, 23894}, {310, 9178}, {313, 43926}, {513, 46277}, {514, 671}, {649, 18023}, {667, 57999}, {691, 21207}, {693, 897}, {892, 3120}, {895, 46107}, {923, 40495}, {1111, 5380}, {1459, 46111}, {3122, 53080}, {4025, 17983}, {4750, 57539}, {5547, 52621}, {6548, 52747}, {7316, 35519}, {7649, 30786}, {10097, 44129}, {10415, 21205}, {10566, 31125}, {15413, 36128}, {16732, 36085}, {21131, 52940}, {52764, 60479}
X(62626) = barycentric quotient X(i)/X(j) for these {i,j}: {11, 14432}, {27, 4235}, {58, 5467}, {75, 42721}, {81, 23889}, {86, 5468}, {111, 101}, {244, 14419}, {274, 24039}, {513, 896}, {514, 524}, {522, 3712}, {523, 4062}, {649, 187}, {661, 21839}, {667, 922}, {671, 190}, {690, 52068}, {691, 4570}, {693, 14210}, {812, 4760}, {892, 4600}, {895, 1331}, {897, 100}, {923, 692}, {1019, 16702}, {1086, 4750}, {1459, 3292}, {1474, 61207}, {1577, 42713}, {1919, 14567}, {2310, 58331}, {3120, 690}, {3122, 351}, {3125, 2642}, {3261, 3266}, {3669, 51653}, {3676, 7181}, {3798, 32459}, {4025, 6390}, {4107, 5026}, {4369, 7267}, {4466, 14417}, {4608, 31013}, {4750, 2482}, {4777, 4933}, {4778, 4831}, {4786, 27088}, {4802, 4938}, {5380, 765}, {5466, 10}, {5547, 3939}, {6548, 52759}, {7192, 6629}, {7199, 16741}, {7316, 109}, {7649, 468}, {8753, 8750}, {9178, 42}, {10097, 71}, {10566, 52898}, {11125, 5642}, {14419, 42081}, {14432, 7067}, {14908, 32656}, {14977, 306}, {16892, 7813}, {17983, 1897}, {18023, 1978}, {21102, 41586}, {21109, 5181}, {21131, 1648}, {21200, 11053}, {21205, 7664}, {21207, 35522}, {23894, 37}, {30786, 4561}, {31125, 4568}, {32740, 32739}, {36060, 906}, {36085, 4567}, {36128, 1783}, {42754, 42760}, {43926, 58}, {46107, 44146}, {46154, 46148}, {46277, 668}, {48060, 3793}, {51258, 4064}, {52632, 313}, {52747, 17780}, {53521, 9155}, {57999, 6386}
X(62626) = {X(21131),X(21200)}-harmonic conjugate of X(86)
X(62627) lies on these lines: {2, 37}, {693, 891}, {899, 35543}, {3761, 32931}, {3809, 46897}, {3896, 59518}, {4406, 47762}, {4495, 9458}, {4651, 59523}, {6686, 20889}
X(62627) = X(i)-Dao conjugate of X(j) for these (i,j): {13466, 4492}, {52882, 57725}
X(62627) = barycentric product X(i)*X(j) for these {i,j}: {3758, 6381}, {4406, 23891}, {17126, 35543}, {41314, 47762}
X(62627) = barycentric quotient X(i)/X(j) for these {i,j}: {536, 4492}, {3758, 37129}, {6381, 57725}, {17126, 739}, {35543, 30635}, {47762, 43928}
X(62628) lies on these lines: {2, 3}, {323, 15262}, {324, 53415}, {338, 62378}, {340, 687}, {511, 47204}, {648, 40112}, {1990, 3260}, {1993, 46927}, {3284, 62583}, {5913, 6531}, {6110, 41888}, {6111, 41887}, {6749, 37648}, {10546, 16264}, {14389, 34289}, {14918, 47296}, {15066, 44134}, {16240, 51360}, {30474, 46229}, {37645, 40138}, {54864, 60138}
X(62628) = reflection of X(i) in X(j) for these {i,j}: {4240, 15144}, {44892, 402}
X(62628) = polar conjugate of X(60119)
X(62628) = polar conjugate of the isogonal conjugate of X(10564)
X(62628) = X(43530)-Ceva conjugate of X(14920)
X(62628) = X(i)-isoconjugate of X(j) for these (i,j): {48, 60119}, {647, 36083}, {656, 32681}, {2159, 4846}, {2631, 52933}, {14380, 36149}, {34288, 35200}
X(62628) = X(i)-Dao conjugate of X(j) for these (i,j): {133, 34288}, {1249, 60119}, {3163, 4846}, {16253, 40385}, {39052, 36083}, {40596, 32681}, {53993, 2433}
X(62628) = barycentric product X(i)*X(j) for these {i,j}: {30, 44134}, {264, 10564}, {378, 3260}, {648, 46229}, {1990, 32833}, {4240, 30474}, {5891, 43752}, {15066, 46106}
X(62628) = barycentric quotient X(i)/X(j) for these {i,j}: {4, 60119}, {30, 4846}, {112, 32681}, {162, 36083}, {378, 74}, {1304, 52933}, {1990, 34288}, {3260, 57819}, {4240, 1302}, {5063, 18877}, {5891, 44715}, {8675, 14380}, {10564, 3}, {15066, 14919}, {18533, 40387}, {23347, 32738}, {30474, 34767}, {40138, 40385}, {44080, 40352}, {44134, 1494}, {46106, 34289}, {46229, 525}, {56829, 36149}
X(62628) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {297, 458, 37855}, {297, 8352, 37174}, {340, 16080, 3580}, {470, 471, 403}, {1990, 11064, 14920}, {14920, 46106, 1990}, {15262, 51968, 51358}
X(62629) lies on these lines: {2, 523}, {111, 2857}, {297, 16230}, {325, 2799}, {327, 52632}, {338, 850}, {524, 9141}, {525, 671}, {648, 892}, {690, 8352}, {691, 53692}, {1637, 22329}, {3268, 22110}, {3906, 18007}, {6563, 10562}, {8599, 20380}, {8753, 59932}, {9134, 33919}, {9154, 9476}, {9209, 52141}, {10097, 54124}, {10561, 13485}, {14417, 41133}, {14932, 41720}, {30474, 42008}, {34163, 57065}, {36166, 48983}, {39182, 39287}, {45327, 52038}, {46245, 51258}, {52035, 52076}, {52450, 53374}
X(62629) = reflection of X(i) in X(j) for these {i,j}: {3268, 22110}, {22329, 1637}, {52038, 45327}
X(62629) = isotomic conjugate of the isogonal conjugate of X(8430)
X(62629) = X(i)-isoconjugate of X(j) for these (i,j): {163, 5967}, {187, 36084}, {293, 61207}, {896, 2715}, {922, 2966}, {1101, 52038}, {1910, 5467}, {1976, 23889}, {2642, 57742}, {3292, 36104}, {14567, 36036}, {14601, 24039}
X(62629) = X(i)-Dao conjugate of X(j) for these (i,j): {115, 5967}, {132, 61207}, {523, 52038}, {868, 5477}, {2679, 14567}, {5976, 5468}, {11672, 5467}, {15899, 2715}, {35088, 524}, {36901, 52145}, {38970, 468}, {38987, 187}, {39000, 3292}, {39040, 23889}, {39061, 2966}, {41172, 9155}, {55267, 690}, {62595, 4235}, {62607, 17932}
X(62629) = cevapoint of X(3569) and X(33752)
X(62629) = trilinear pole of line {868, 2799}
X(62629) = barycentric product X(i)*X(j) for these {i,j}: {76, 8430}, {297, 14977}, {325, 5466}, {511, 52632}, {671, 2799}, {684, 46111}, {691, 62431}, {850, 5968}, {868, 892}, {877, 51258}, {3569, 18023}, {6333, 17983}, {9154, 62555}, {10097, 44132}, {16092, 34765}, {16230, 30786}, {23894, 46238}, {41172, 59762}, {44114, 53080}, {44173, 51980}
X(62629) = barycentric quotient X(i)/X(j) for these {i,j}: {111, 2715}, {115, 52038}, {232, 61207}, {297, 4235}, {325, 5468}, {511, 5467}, {523, 5967}, {671, 2966}, {684, 3292}, {691, 57742}, {850, 52145}, {868, 690}, {892, 57991}, {895, 43754}, {897, 36084}, {1959, 23889}, {2491, 14567}, {2799, 524}, {3569, 187}, {5466, 98}, {5968, 110}, {6333, 6390}, {8430, 6}, {8753, 32696}, {9154, 41173}, {9178, 1976}, {9213, 14355}, {10097, 248}, {10555, 52076}, {14356, 14559}, {14977, 287}, {16092, 34761}, {16230, 468}, {17983, 685}, {17994, 44102}, {18023, 43187}, {23894, 1910}, {30786, 17932}, {32112, 9717}, {33752, 6593}, {34765, 52094}, {36128, 36104}, {39469, 23200}, {41167, 9155}, {42703, 42721}, {44114, 351}, {46111, 22456}, {46238, 24039}, {46277, 36036}, {48983, 43113}, {51258, 879}, {51429, 1649}, {51980, 1576}, {52450, 60504}, {52632, 290}, {55267, 5477}, {58351, 58347}, {59762, 41174}, {62431, 35522}, {62555, 50567}
X(62630) lies on these lines: {1, 2}, {88, 53601}, {100, 11814}, {121, 214}, {515, 19515}, {527, 27921}, {537, 43055}, {867, 3814}, {900, 3035}, {908, 23831}, {1054, 4440}, {1266, 27922}, {2796, 30566}, {3030, 38484}, {3550, 27130}, {3836, 30823}, {4011, 24410}, {4413, 24693}, {4432, 6174}, {4434, 51415}, {4643, 24318}, {4997, 24715}, {6544, 40472}, {6549, 34762}, {6550, 10196}, {6681, 59669}, {9360, 39786}, {17122, 23812}, {17132, 24407}, {17719, 24188}, {17724, 58467}, {17725, 31233}, {19736, 43531}, {22102, 59997}, {24025, 55134}, {24428, 62297}, {24821, 30577}, {24841, 31227}, {25079, 47742}, {25351, 37691}, {25440, 52242}, {34764, 36954}, {36220, 54389}, {36936, 61478}, {37758, 56009}, {42372, 62536}, {49693, 61649}
X(62630) = midpoint of X(i) and X(j) for these {i,j}: {2, 1644}, {1647, 17780}
X(62630) = reflection of X(14028) in X(1125)
X(62630) = complement of X(1647)
X(62630) = complement of the isogonal conjugate of X(9268)
X(62630) = complement of the isotomic conjugate of X(62536)
X(62630) = X(i)-complementary conjugate of X(j) for these (i,j): {59, 1145}, {100, 3259}, {110, 34590}, {692, 35092}, {765, 121}, {901, 11}, {1110, 4370}, {1252, 16594}, {1320, 46100}, {3257, 116}, {4555, 21252}, {4570, 34587}, {4591, 17761}, {4622, 53564}, {5376, 141}, {5548, 26932}, {6099, 56761}, {6551, 513}, {6635, 21260}, {9268, 10}, {9456, 6547}, {32665, 1086}, {32719, 1015}, {52925, 15614}, {62536, 2887}
X(62630) = X(i)-Ceva conjugate of X(j) for these (i,j): {900, 519}, {6635, 514}, {62536, 6634}
X(62630) = X(i)-isoconjugate of X(j) for these (i,j): {106, 9282}, {513, 53682}, {901, 6164}, {3257, 9262}, {6630, 9456}, {32665, 42555}
X(62630) = X(i)-Dao conjugate of X(j) for these (i,j): {190, 4555}, {214, 9282}, {4370, 6630}, {24188, 6550}, {35092, 42555}, {38979, 6164}, {39026, 53682}, {39065, 3257}, {55055, 9262}
X(62630) = crossdifference of every pair of points on line {649, 9259}
X(62630) = barycentric product X(i)*X(j) for these {i,j}: {44, 18159}, {312, 14122}, {519, 4440}, {900, 6631}, {1016, 24131}, {1054, 4358}, {1647, 6634}, {2325, 17089}, {3264, 9259}, {3762, 6163}, {4998, 54270}, {16704, 21093}, {17780, 21204}, {21888, 30939}, {22148, 46109}
X(62630) = barycentric quotient X(i)/X(j) for these {i,j}: {44, 9282}, {101, 53682}, {519, 6630}, {900, 42555}, {1054, 88}, {1635, 6164}, {1960, 9262}, {4440, 903}, {4919, 1320}, {6163, 3257}, {6631, 4555}, {6634, 62536}, {9259, 106}, {14122, 57}, {18159, 20568}, {21093, 4080}, {21204, 6548}, {21888, 4674}, {22148, 1797}, {24131, 1086}, {27912, 27922}, {41405, 901}, {54270, 11}, {58368, 2316}
X(62630) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 2, 25377}, {2, 9458, 10}, {2, 17780, 1647}, {2, 52908, 4871}, {100, 30855, 24709}, {1644, 1647, 17780}, {4413, 30824, 24693}, {4871, 6745, 50748}, {6174, 16594, 4432}, {6745, 50535, 4871}, {17780, 20058, 8028}, {24693, 30824, 25385}, {24709, 30855, 11814}
X(62631) lies on these lines: {2, 20579}, {299, 523}, {300, 10412}, {471, 2501}, {476, 10409}, {826, 34290}, {2395, 2981}, {5466, 40707}, {11078, 14446}, {11117, 43092}, {18808, 38428}, {19779, 23871}
X(62631) = isogonal conjugate of X(35329)
X(62631) = isotomic conjugate of X(35314)
X(62631) = anticomplement of X(35443)
X(62631) = on X-parabola of ABC (see X(12065))
X(62631) = isotomic conjugate of the anticomplement of X(30465)
X(62631) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {11119, 21294}, {16459, 21221}
X(62631) = X(i)-isoconjugate of X(j) for these (i,j): {1, 35329}, {31, 35314}, {163, 396}, {463, 4575}, {9115, 36142}, {19294, 32678}, {32676, 52194}
X(62631) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 35314}, {3, 35329}, {115, 396}, {136, 463}, {619, 35345}, {1125, 35343}, {15526, 52194}, {15610, 52972}, {18334, 19294}, {23992, 9115}, {35088, 51388}, {35444, 14446}, {36901, 41000}, {43961, 618}, {43962, 532}, {47899, 23714}, {62572, 14922}
X(62631) = cevapoint of X(523) and X(23870)
X(62631) = trilinear pole of line {115, 23871}
X(62631) = barycentric product X(i)*X(j) for these {i,j}: {338, 10409}, {523, 40707}, {525, 38428}, {850, 2981}, {3267, 51446}, {11117, 23871}, {11119, 23870}
X(62631) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 35314}, {6, 35329}, {395, 35345}, {523, 396}, {525, 52194}, {526, 19294}, {690, 9115}, {850, 41000}, {1213, 35343}, {2380, 5994}, {2501, 463}, {2799, 51388}, {2981, 110}, {3268, 14922}, {10409, 249}, {11084, 14560}, {11117, 23896}, {11119, 23895}, {14446, 30462}, {16459, 5995}, {20578, 8014}, {20579, 61371}, {23870, 618}, {23871, 532}, {23872, 6671}, {27551, 41620}, {30465, 35443}, {30468, 14446}, {34321, 16806}, {38403, 17402}, {38428, 648}, {40707, 99}, {47481, 38414}, {51446, 112}, {55199, 36304}
X(62632) lies on these lines: {2, 20578}, {298, 523}, {301, 10412}, {470, 2501}, {476, 10410}, {826, 34290}, {2395, 6151}, {5466, 40706}, {11092, 14447}, {11118, 43091}, {18808, 38427}, {19778, 23870}
X(62632) = isogonal conjugate of X(35330)
X(62632) = isotomic conjugate of X(35315)
X(62632) = anticomplement of X(35444)
X(62632) = on the X-parabola of ABC (see X(12065))
X(62632) = isotomic conjugate of the anticomplement of X(30468)
X(62632) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {11120, 21294}, {16460, 21221}
X(62632) = X(i)-isoconjugate of X(j) for these (i,j): {1, 35330}, {31, 35315}, {163, 395}, {462, 4575}, {9117, 36142}, {19295, 32678}, {32676, 52193}
X(62632) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 35315}, {3, 35330}, {115, 395}, {136, 462}, {618, 35345}, {1125, 35344}, {15526, 52193}, {15609, 52971}, {18334, 19295}, {23992, 9117}, {35088, 51387}, {35443, 14447}, {36901, 41001}, {43961, 533}, {43962, 619}, {47898, 23715}, {62572, 14921}
X(62632) = cevapoint of X(523) and X(23871)
X(62632) = trilinear pole of line {115, 23870}
X(62632) = barycentric product X(i)*X(j) for these {i,j}: {338, 10410}, {523, 40706}, {525, 38427}, {850, 6151}, {3267, 51447}, {11118, 23870}, {11120, 23871}
X(62632) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 35315}, {6, 35330}, {396, 35345}, {523, 395}, {525, 52193}, {526, 19295}, {690, 9117}, {850, 41001}, {1213, 35344}, {2381, 5995}, {2501, 462}, {2799, 51387}, {3268, 14921}, {6151, 110}, {10410, 249}, {11089, 14560}, {11118, 23895}, {11120, 23896}, {14447, 30459}, {16460, 5994}, {20578, 61370}, {20579, 8015}, {23870, 533}, {23871, 619}, {23873, 6672}, {27550, 41621}, {30465, 14447}, {30468, 35444}, {34322, 16807}, {38404, 17403}, {38427, 648}, {40706, 99}, {47482, 38413}, {51447, 112}, {55201, 36305}
X(62633) lies on these lines: {1, 2}, {214, 52871}, {1145, 4152}, {1317, 43938}, {2325, 4169}, {3689, 36919}, {4370, 36912}, {4738, 41529}, {4873, 61730}, {4997, 21630}, {5541, 21087}, {24004, 58254}, {33337, 43290}, {33922, 45666}
X(62633) = midpoint of X(3679) and X(8028)
X(62633) = X(i)-Ceva conjugate of X(j) for these (i,j): {4738, 519}, {36909, 21087}, {51583, 2325}
X(62633) = X(i)-isoconjugate of X(j) for these (i,j): {667, 53656}, {8046, 9456}
X(62633) = X(i)-Dao conjugate of X(j) for these (i,j): {88, 679}, {519, 41529}, {4370, 8046}, {6631, 53656}, {21198, 4089}
X(62633) = barycentric product X(i)*X(j) for these {i,j}: {44, 20937}, {519, 30578}, {2325, 41803}, {3196, 3264}, {4358, 5541}, {4738, 40594}, {16704, 21087}, {17780, 21198}, {22141, 46109}, {36791, 39148}, {36909, 51583}
X(62633) = barycentric quotient X(i)/X(j) for these {i,j}: {190, 53656}, {519, 8046}, {3196, 106}, {4370, 41529}, {5541, 88}, {20937, 20568}, {21087, 4080}, {21198, 6548}, {22141, 1797}, {30578, 903}, {39148, 2226}, {40594, 679}
X(62633) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1145, 4152, 36923}, {43290, 50914, 33337}
X(62634) = X[1] + 2 X[50351], X[47681] - 4 X[47682], X[47681] + 2 X[47683], 2 X[47682] + X[47683], X[47726] + 2 X[48288], 3 X[6544] - 2 X[21198], 3 X[6546] - X[21129], 4 X[21198] - 3 X[23598], 3 X[31992] - X[60480], 4 X[1125] - X[49303], 2 X[3904] + X[21385], 3 X[19875] - 4 X[28602]
X(62634) lies on the Kiepert circumhyperbola of the anticomplementary triangle and these lines: {1, 523}, {2, 514}, {6, 57076}, {20, 3667}, {63, 1019}, {147, 2789}, {194, 21225}, {512, 3899}, {513, 5692}, {650, 21130}, {690, 2948}, {764, 28195}, {918, 16554}, {1023, 2397}, {1125, 49303}, {1577, 18743}, {1635, 23884}, {1764, 4063}, {2457, 24882}, {2786, 8591}, {2826, 6326}, {3061, 48335}, {3251, 4777}, {3904, 21385}, {3906, 24286}, {3960, 21115}, {4120, 30578}, {4129, 27131}, {4369, 30608}, {4560, 17147}, {4707, 30577}, {4778, 45085}, {4802, 14421}, {4926, 6161}, {4927, 47680}, {6002, 54035}, {6084, 45341}, {6194, 28565}, {6332, 52025}, {6370, 53390}, {6788, 21105}, {7178, 31231}, {7192, 30564}, {8782, 41190}, {9269, 28151}, {10015, 14425}, {14422, 58372}, {16552, 21390}, {19875, 28602}, {23887, 44433}, {25057, 31148}, {28199, 41923}, {28294, 50333}, {28882, 60346}, {29066, 48187}, {29126, 31142}, {29240, 48182}, {29272, 47893}, {30579, 49274}, {39349, 39368}, {47825, 50287}, {48200, 50764}, {48208, 50286}
X(62634) = midpoint of X(i) and X(j) for these {i,j}: {3904, 47892}, {30580, 50351}, {49274, 53333}
X(62634) = reflection of X(i) in X(j) for these {i,j}: {1, 30580}, {4707, 45674}, {10015, 14425}, {21115, 3960}, {21130, 650}, {21385, 47892}, {23598, 6544}, {47680, 4927}, {50764, 48200}, {58372, 14422}
X(62634) = anticomplement of X(4049)
X(62634) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {44, 3448}, {110, 320}, {163, 519}, {519, 21294}, {662, 21282}, {902, 21221}, {1023, 1330}, {1101, 53333}, {1333, 20042}, {1576, 17495}, {2251, 148}, {3285, 149}, {4556, 17145}, {4570, 21297}, {4575, 3007}, {4622, 32032}, {5440, 13219}, {5546, 5176}, {9459, 21220}, {16704, 21293}, {17780, 21287}, {23202, 39352}, {23344, 2895}, {23703, 2893}, {24041, 53368}, {36034, 53380}, {36142, 53372}, {46541, 21270}, {52680, 150}, {55243, 315}, {55262, 21275}, {61210, 2475}
X(62634) = X(101)-isoconjugate of X(56223)
X(62634) = X(1015)-Dao conjugate of X(56223)
X(62634) = crossdifference of every pair of points on line {902, 2245}
X(62634) = barycentric quotient X(513)/X(56223)
X(62634) = {X(47682),X(47683)}-harmonic conjugate of X(47681)
X(62635) lies on the circumconic {{A,B,C,X(1),X(2)}} and these lines: {1, 514}, {2, 650}, {9, 23810}, {28, 17925}, {57, 649}, {81, 6654}, {88, 673}, {89, 47763}, {105, 659}, {274, 4560}, {277, 905}, {278, 6591}, {279, 3669}, {291, 812}, {294, 10015}, {330, 17496}, {513, 1002}, {522, 4659}, {523, 1390}, {525, 56137}, {527, 23838}, {666, 4555}, {764, 14267}, {874, 4583}, {875, 52030}, {891, 52029}, {900, 55935}, {918, 1280}, {919, 927}, {959, 8712}, {961, 29162}, {985, 4817}, {1019, 39950}, {1022, 6549}, {1170, 7178}, {1219, 23880}, {1255, 4608}, {1257, 3910}, {1432, 48334}, {1438, 2224}, {1462, 2423}, {1577, 27040}, {1643, 5222}, {1647, 35348}, {1814, 2990}, {2006, 43050}, {2284, 53337}, {2481, 3227}, {3063, 57167}, {3287, 23744}, {3572, 46051}, {3709, 42310}, {3762, 34892}, {3904, 31637}, {3960, 34578}, {4063, 39797}, {4382, 56165}, {4391, 30701}, {4419, 24457}, {4435, 20507}, {4448, 7662}, {4462, 30694}, {4498, 39970}, {4667, 14812}, {4777, 56151}, {4789, 31992}, {4932, 39980}, {6008, 47685}, {6546, 6590}, {7132, 57171}, {7658, 8056}, {10099, 51223}, {14296, 39925}, {14413, 28843}, {14475, 39963}, {14838, 42326}, {15474, 16757}, {16082, 54235}, {18031, 32020}, {18197, 53083}, {18785, 21385}, {20089, 38247}, {20317, 27541}, {20950, 53370}, {21202, 23760}, {21297, 56170}, {21390, 23798}, {23791, 29673}, {23882, 59760}, {24098, 56897}, {24331, 48284}, {25381, 47828}, {25417, 47651}, {26146, 37887}, {26267, 26277}, {26964, 39724}, {27789, 47662}, {27929, 30571}, {28742, 32019}, {28840, 50257}, {28894, 47692}, {29066, 36479}, {29126, 57664}, {29659, 47724}, {30520, 47131}, {30725, 34056}, {32675, 36146}, {36086, 37143}, {36122, 36124}, {36534, 48304}, {36603, 59612}, {36796, 36805}, {36803, 57994}, {36848, 48089}, {36871, 48321}, {39047, 56900}, {39948, 48141}, {39954, 47800}, {41792, 56355}, {43921, 43928}, {47070, 52209}, {47965, 56217}, {48572, 60666}, {52338, 60479}, {53362, 62599}, {60813, 62544}
X(62635) = reflection of X(i) in X(j) for these {i,j}: {4419, 24457}, {14812, 4667}
X(62635) = isogonal conjugate of X(2284)
X(62635) = isotomic conjugate of X(42720)
X(62635) = anticomplement of X(62552)
X(62635) = isotomic conjugate of the anticomplement of X(27918)
X(62635) = isotomic conjugate of the isogonal conjugate of X(43929)
X(62635) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {660, 20552}, {666, 20554}, {813, 20344}, {919, 17794}, {1911, 39353}, {32666, 33888}, {34067, 20533}, {36086, 20345}, {51858, 14732}, {51866, 149}, {52030, 150}, {52209, 21293}
X(62635) = X(i)-Ceva conjugate of X(j) for these (i,j): {666, 673}, {927, 105}, {2481, 43921}, {6185, 1086}, {36086, 53241}, {36803, 2481}, {51560, 13576}, {53227, 52029}
X(62635) = X(i)-isoconjugate of X(j) for these (i,j): {1, 2284}, {2, 54325}, {6, 1026}, {9, 2283}, {31, 42720}, {37, 54353}, {41, 883}, {55, 1025}, {71, 4238}, {99, 39258}, {100, 672}, {101, 518}, {109, 3693}, {110, 3930}, {163, 3932}, {190, 2223}, {220, 41353}, {241, 3939}, {644, 1458}, {651, 2340}, {662, 20683}, {665, 765}, {666, 42079}, {668, 9454}, {677, 9502}, {692, 3912}, {813, 8299}, {901, 14439}, {906, 1861}, {918, 1110}, {919, 4712}, {926, 4564}, {1018, 3286}, {1023, 34230}, {1252, 2254}, {1331, 5089}, {1332, 2356}, {1415, 3717}, {1783, 1818}, {1876, 4587}, {1897, 20752}, {1918, 55260}, {1978, 9455}, {2149, 50333}, {2414, 21059}, {2427, 36819}, {2428, 3870}, {3252, 3573}, {3263, 32739}, {3570, 40730}, {3675, 59149}, {3699, 52635}, {4437, 32666}, {4557, 18206}, {4570, 24290}, {4574, 54407}, {4684, 34074}, {4899, 34080}, {4998, 46388}, {5548, 53531}, {6065, 53544}, {6078, 53552}, {6184, 36086}, {7045, 52614}, {8750, 25083}, {17755, 34067}, {23704, 56643}, {32656, 46108}, {36039, 50441}, {39686, 51560}, {52985, 61480}
X(62635) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 42720}, {3, 2284}, {9, 1026}, {11, 3693}, {115, 3932}, {223, 1025}, {244, 3930}, {478, 2283}, {513, 665}, {514, 918}, {650, 50333}, {661, 2254}, {1015, 518}, {1084, 20683}, {1086, 3912}, {1146, 3717}, {1566, 50441}, {3160, 883}, {4521, 4925}, {4988, 4088}, {5190, 1861}, {5521, 5089}, {8054, 672}, {17115, 52614}, {17435, 23102}, {26932, 25083}, {32664, 54325}, {33675, 668}, {34021, 55260}, {34467, 20752}, {35076, 4966}, {35094, 4437}, {35119, 17755}, {38979, 14439}, {38980, 4712}, {38986, 39258}, {38989, 6184}, {38991, 2340}, {39006, 1818}, {40589, 54353}, {40615, 9436}, {40617, 241}, {40619, 3263}, {40620, 30941}, {40621, 4899}, {40623, 8299}, {46398, 51390}, {50330, 24290}, {55053, 2223}, {61074, 16593}, {62554, 100}, {62599, 190}
X(62635) = cevapoint of X(i) and X(j) for these (i,j): {513, 665}, {514, 812}, {650, 53523}, {1024, 1027}
X(62635) = trilinear pole of line {513, 1086}
X(62635) = crossdifference of every pair of points on line {672, 2223}
X(62635) = barycentric product X(i)*X(j) for these {i,j}: {7, 885}, {8, 43930}, {11, 927}, {75, 1027}, {76, 43929}, {85, 1024}, {105, 693}, {244, 51560}, {273, 23696}, {274, 55261}, {277, 2402}, {279, 28132}, {286, 10099}, {294, 24002}, {513, 2481}, {514, 673}, {522, 56783}, {649, 18031}, {650, 34018}, {665, 57537}, {666, 1086}, {668, 43921}, {812, 52209}, {884, 6063}, {905, 54235}, {918, 6185}, {919, 23989}, {1015, 36803}, {1111, 36086}, {1358, 36802}, {1416, 35519}, {1438, 3261}, {1462, 4391}, {1814, 17924}, {2170, 34085}, {2195, 52621}, {2400, 56639}, {2440, 57791}, {3271, 46135}, {3669, 36796}, {3676, 14942}, {3766, 52030}, {4014, 14727}, {4025, 36124}, {4444, 6654}, {4858, 36146}, {6559, 58817}, {7192, 13576}, {7199, 18785}, {7649, 31637}, {8751, 15413}, {10015, 55943}, {20907, 51845}, {21132, 39293}, {23770, 57754}, {28071, 59941}, {32735, 34387}, {33676, 43041}, {36057, 46107}, {52619, 56853}, {53241, 56322}, {56896, 60481}, {56900, 60581}
X(62635) = barycentric quotient X(i)/X(j) for these {i,j}: {1, 1026}, {2, 42720}, {6, 2284}, {7, 883}, {11, 50333}, {28, 4238}, {31, 54325}, {56, 2283}, {57, 1025}, {58, 54353}, {105, 100}, {244, 2254}, {269, 41353}, {274, 55260}, {277, 2414}, {294, 644}, {512, 20683}, {513, 518}, {514, 3912}, {522, 3717}, {523, 3932}, {649, 672}, {650, 3693}, {659, 8299}, {661, 3930}, {663, 2340}, {665, 6184}, {666, 1016}, {667, 2223}, {673, 190}, {676, 50441}, {693, 3263}, {764, 3675}, {798, 39258}, {812, 17755}, {875, 40730}, {876, 22116}, {884, 55}, and many others
X(62635) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {4435, 20507, 53357}, {4724, 47123, 47694}
X(62636) lies on these lines: {1, 596}, {2, 39}, {8, 24464}, {37, 16709}, {63, 36857}, {75, 16696}, {81, 330}, {86, 192}, {99, 9111}, {145, 56984}, {190, 52897}, {239, 514}, {306, 24215}, {312, 16700}, {313, 27102}, {314, 1278}, {321, 16720}, {333, 16722}, {350, 27166}, {385, 19308}, {536, 16726}, {698, 19682}, {714, 2234}, {726, 3009}, {730, 20352}, {869, 17165}, {894, 54308}, {1014, 56019}, {1015, 26821}, {1043, 17480}, {1045, 25295}, {1107, 4359}, {1266, 17197}, {1269, 26971}, {1575, 27044}, {1740, 17157}, {1931, 2109}, {1964, 17142}, {1975, 11320}, {2176, 32933}, {2223, 20045}, {2664, 3952}, {2669, 33888}, {2998, 39952}, {3006, 23682}, {3219, 16827}, {3227, 46722}, {3286, 32922}, {3661, 16887}, {3663, 17202}, {3736, 24349}, {3747, 4427}, {3770, 24530}, {3786, 31302}, {3797, 18157}, {3875, 18164}, {3891, 21010}, {3912, 17205}, {3933, 37096}, {3963, 26764}, {3995, 16826}, {4001, 59303}, {4190, 20018}, {4358, 16753}, {4360, 18166}, {4361, 29767}, {4373, 60679}, {4440, 17139}, {4446, 21278}, {4452, 26818}, {4475, 18204}, {4562, 6542}, {4639, 19565}, {4699, 27164}, {5051, 50177}, {5211, 14956}, {5235, 24620}, {5333, 29595}, {6360, 16049}, {6650, 17493}, {7754, 11329}, {9263, 20016}, {9534, 56782}, {9965, 20036}, {10455, 17116}, {10471, 27163}, {12263, 46908}, {14839, 20044}, {15149, 41676}, {16050, 25242}, {16367, 31859}, {16412, 22253}, {16714, 17280}, {16736, 18743}, {16742, 26982}, {16755, 21225}, {16823, 17588}, {16830, 17589}, {16831, 31035}, {16919, 37685}, {17000, 19237}, {17002, 21508}, {17143, 18171}, {17144, 18172}, {17150, 20985}, {17151, 18186}, {17160, 18198}, {17169, 17316}, {17179, 17310}, {17184, 24214}, {17189, 25252}, {17195, 28301}, {17207, 58788}, {17208, 31027}, {17210, 29610}, {17230, 30965}, {17350, 27644}, {17448, 42051}, {17521, 19851}, {18046, 39798}, {18133, 46838}, {18144, 27095}, {18169, 21352}, {18208, 27241}, {18645, 25250}, {18723, 20769}, {19522, 32515}, {20055, 33297}, {20068, 56542}, {20891, 27017}, {20963, 45222}, {21216, 56834}, {21796, 26799}, {23354, 40155}, {24688, 46905}, {25257, 31059}, {25470, 27320}, {25508, 27268}, {26019, 47286}, {26756, 44139}, {26816, 53543}, {26979, 53478}, {27272, 32849}, {28606, 31997}, {29593, 30966}, {29985, 53476}, {31126, 46515}, {31999, 42028}, {32095, 42025}, {32939, 34063}, {35058, 39950}, {35978, 37590}, {36279, 56018}, {37870, 39740}, {39995, 57039}, {40776, 54117}, {46716, 54098}, {50023, 52680}, {62314, 62392}
X(62636) = reflection of X(i) in X(j) for these {i,j}: {30939, 16726}, {53338, 2234}
X(62636) = isotomic conjugate of X(27809)
X(62636) = anticomplement of X(3948)
X(62636) = anticomplement of the isogonal conjugate of X(18268)
X(62636) = anticomplement of the isotomic conjugate of X(37128)
X(62636) = isotomic conjugate of the anticomplement of X(62553)
X(62636) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {32, 39367}, {58, 20345}, {81, 20554}, {291, 21287}, {292, 1330}, {741, 69}, {875, 21221}, {876, 21294}, {1333, 17794}, {1911, 2895}, {1922, 1654}, {2196, 52364}, {2206, 33888}, {2311, 3436}, {3572, 3448}, {4584, 21301}, {4589, 21304}, {9506, 20558}, {14598, 1655}, {17938, 661}, {18263, 20536}, {18268, 8}, {18827, 315}, {36066, 17217}, {37128, 6327}, {39276, 21278}, {40017, 21275}, {46159, 1369}, {56154, 21286}
X(62636) = X(i)-Ceva conjugate of X(j) for these (i,j): {4639, 7192}, {30940, 30941}, {37128, 2}
X(62636) = X(i)-isoconjugate of X(j) for these (i,j): {6, 18793}, {10, 34077}, {31, 27809}, {37, 727}, {42, 20332}, {213, 3226}, {798, 8709}, {1018, 23355}, {1400, 8851}, {1402, 36799}, {1918, 32020}, {1924, 54985}, {23493, 62421}
X(62636) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 27809}, {9, 18793}, {1575, 740}, {3837, 39786}, {6626, 3226}, {9428, 54985}, {17793, 37}, {20530, 20688}, {20532, 10}, {27846, 21832}, {31998, 8709}, {34021, 32020}, {40582, 8851}, {40589, 727}, {40592, 20332}, {40605, 36799}
X(62636) = cevapoint of X(726) and X(1575)
X(62636) = trilinear pole of line {3837, 6373}
X(62636) = crossdifference of every pair of points on line {42, 669}
X(62636) = barycentric product X(i)*X(j) for these {i,j}: {58, 35538}, {75, 18792}, {81, 52043}, {86, 726}, {99, 3837}, {274, 1575}, {310, 3009}, {314, 1463}, {333, 43040}, {662, 20908}, {670, 6373}, {4600, 21140}, {4610, 21053}, {4639, 62558}, {6331, 22092}, {6385, 21760}, {7192, 23354}, {17475, 40017}, {17793, 18827}, {20777, 57796}, {20785, 44129}, {27044, 39747}, {30939, 36814}, {30940, 52656}, {31008, 40881}, {37128, 62553}
X(62636) = barycentric quotient X(i)/X(j) for these {i,j}: {1, 18793}, {2, 27809}, {21, 8851}, {58, 727}, {81, 20332}, {86, 3226}, {99, 8709}, {274, 32020}, {333, 36799}, {670, 54985}, {726, 10}, {1333, 34077}, {1463, 65}, {1575, 37}, {3009, 42}, {3733, 23355}, {3837, 523}, {6373, 512}, {8850, 1284}, {16704, 60865}, {17475, 2238}, {17793, 740}, {18792, 1}, {20663, 3747}, {20671, 21830}, {20777, 228}, {20785, 71}, {20908, 1577}, {21053, 4024}, {21140, 3120}, {21760, 213}, {21830, 1500}, {22092, 647}, {23354, 3952}, {24816, 40663}, {27044, 3995}, {27644, 62421}, {31008, 40844}, {33295, 3253}, {35538, 313}, {36814, 4674}, {40881, 16606}, {43040, 226}, {51864, 21759}, {52043, 321}, {52633, 3122}, {59724, 6541}, {62553, 3948}, {62558, 21832}
X(62636) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 76, 31026}, {2, 194, 31036}, {2, 20081, 31060}, {39, 20913, 2}, {75, 16696, 16738}, {76, 24598, 2}, {81, 33296, 4393}, {86, 56023, 192}, {192, 16710, 86}, {194, 24621, 2}, {239, 18206, 16704}, {274, 40773, 2}, {330, 3210, 4393}, {1278, 17178, 314}, {1575, 52043, 27044}, {3770, 24530, 26772}, {16826, 25264, 3995}, {17147, 39747, 8025}
X(62637) lies on the cubic K766 and these lines: {1, 40725}, {2, 40794}, {239, 726}, {350, 6542}, {870, 40740}, {1447, 43040}, {1931, 2109}, {2113, 6650}, {4393, 6654}, {9073, 39420}, {17794, 20016}, {27922, 29570}, {35119, 40098}
X(62637) = isogonal conjugate of X(52127)
X(62637) = isotomic conjugate of X(33888)
X(62637) = anticomplement of X(62557)
X(62637) = isotomic conjugate of the anticomplement of X(335)
X(62637) = isotomic conjugate of the isogonal conjugate of X(2109)
X(62637) = X(2109)-anticomplementary conjugate of X(4645)
X(62637) = X(i)-isoconjugate of X(j) for these (i,j): {1, 52127}, {6, 2108}, {19, 20797}, {31, 33888}, {32, 52151}, {692, 25381}, {1911, 27920}, {2210, 62557}
X(62637) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 33888}, {3, 52127}, {6, 20797}, {9, 2108}, {1086, 25381}, {6376, 52151}, {6651, 27920}
X(62637) = cevapoint of X(514) and X(35119)
X(62637) = trilinear pole of line {812, 3837}
X(62637) = barycentric product X(76)*X(2109)
X(62637) = barycentric quotient X(i)/X(j) for these {i,j}: {1, 2108}, {2, 33888}, {3, 20797}, {6, 52127}, {75, 52151}, {239, 27920}, {335, 62557}, {514, 25381}, {2109, 6}, {32020, 33679}, {39420, 813}
X(62638) lies on the circumconic {{A,B,C,X(2),X(7)}} and these lines: {2, 649}, {7, 43924}, {27, 17921}, {75, 513}, {86, 3253}, {273, 43923}, {310, 7192}, {335, 812}, {514, 27494}, {522, 56124}, {523, 56130}, {660, 874}, {673, 20332}, {675, 727}, {693, 6384}, {798, 26772}, {889, 54985}, {901, 8709}, {903, 3226}, {1088, 43932}, {1240, 4581}, {1268, 50344}, {1278, 9294}, {4106, 38238}, {4107, 6650}, {4373, 20091}, {4444, 46051}, {6008, 27475}, {6373, 40844}, {6548, 43922}, {8851, 51567}, {17350, 20979}, {17940, 17941}, {20954, 40010}, {21297, 31002}, {23794, 57187}, {24533, 32011}, {27011, 39746}, {27483, 27854}, {32735, 39293}, {36799, 36807}, {43927, 57824}, {48079, 56212}, {57535, 59488}
X(62638) = isotomic conjugate of X(23354)
X(62638) = anticomplement of X(62558)
X(62638) = isotomic conjugate of the anticomplement of X(27846)
X(62638) = isotomic conjugate of the isogonal conjugate of X(23355)
X(62638) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {660, 20355}, {727, 39362}, {813, 39354}, {8709, 20345}
X(62638) = X(i)-Ceva conjugate of X(j) for these (i,j): {8709, 3226}, {54985, 32020}
X(62638) = X(i)-isoconjugate of X(j) for these (i,j): {31, 23354}, {100, 3009}, {101, 1575}, {190, 21760}, {660, 20663}, {662, 21830}, {692, 726}, {765, 6373}, {813, 17475}, {1110, 3837}, {1463, 3939}, {1783, 20785}, {1897, 20777}, {3573, 40155}, {4557, 18792}, {4595, 51864}, {17793, 34067}, {20908, 23990}, {23344, 36814}, {32739, 52043}, {52633, 57731}
X(62638) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 23354}, {513, 6373}, {514, 3837}, {1015, 1575}, {1084, 21830}, {1086, 726}, {4988, 21053}, {8054, 3009}, {33678, 190}, {34467, 20777}, {35080, 59724}, {35119, 17793}, {39006, 20785}, {40615, 43040}, {40617, 1463}, {40619, 52043}, {40623, 17475}, {55053, 21760}
X(62638) = cevapoint of X(i) and X(j) for these (i,j): {513, 812}, {514, 3837}
X(62638) = trilinear pole of line {514, 1015}
X(62638) = crossdifference of every pair of points on line {3009, 20663}
X(62638) = barycentric product X(i)*X(j) for these {i,j}: {76, 23355}, {83, 35367}, {513, 32020}, {514, 3226}, {693, 20332}, {727, 3261}, {1015, 54985}, {1086, 8709}, {3253, 4444}, {3676, 36799}, {3837, 57535}, {6548, 60865}, {7192, 27809}, {7199, 18793}, {8851, 24002}, {34077, 40495}, {40844, 43931}
X(62638) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 23354}, {512, 21830}, {513, 1575}, {514, 726}, {649, 3009}, {659, 17475}, {667, 21760}, {693, 52043}, {727, 101}, {812, 17793}, {876, 52656}, {1015, 6373}, {1019, 18792}, {1022, 36814}, {1086, 3837}, {1111, 20908}, {1459, 20785}, {2786, 59724}, {3120, 21053}, {3226, 190}, {3253, 3570}, {3261, 35538}, {3572, 40155}, {3669, 1463}, {3676, 43040}, {3766, 62553}, {3837, 20532}, {3937, 22092}, {6373, 20671}, {6545, 21140}, {8632, 20663}, {8709, 1016}, {8851, 644}, {18793, 1018}, {20295, 27044}, {20332, 100}, {21143, 52633}, {21832, 20681}, {22092, 20759}, {22383, 20777}, {22384, 20750}, {23355, 6}, {27809, 3952}, {27846, 62558}, {30725, 24816}, {32020, 668}, {34077, 692}, {35367, 141}, {36799, 3699}, {40844, 36863}, {42754, 42766}, {43931, 40881}, {54985, 31625}, {57535, 8709}, {60865, 17780}, {62421, 52923}
X(62639) lies on these lines: {2, 6}, {30, 36875}, {98, 32244}, {148, 2799}, {340, 16237}, {382, 47283}, {511, 57611}, {868, 53351}, {895, 31127}, {2394, 12066}, {3146, 62509}, {3448, 9003}, {3564, 7422}, {5965, 52772}, {6033, 53350}, {7845, 52628}, {9214, 38393}, {14380, 45289}, {14731, 55130}, {34380, 57603}, {35511, 50942}, {39356, 39359}, {39358, 51228}
X(62639) = reflection of X(i) in X(j) for these {i,j}: {2407, 62551}, {39358, 51228}, {53351, 868}
X(62639) = isotomic conjugate of X(12066)
X(62639) = anticomplement of X(2407)
X(62639) = anticomplement of the isogonal conjugate of X(2433)
X(62639) = anticomplement of the isotomic conjugate of X(2394)
X(62639) = isotomic conjugate of the anticomplement of X(62613)
X(62639) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {74, 7192}, {163, 14611}, {661, 146}, {798, 39358}, {1494, 17217}, {1973, 45292}, {2159, 523}, {2349, 512}, {2394, 6327}, {2433, 8}, {8749, 7253}, {12079, 21294}, {14380, 4329}, {16080, 21300}, {18808, 21270}, {32640, 6758}, {32678, 41512}, {33805, 44445}, {35200, 6563}, {36034, 99}, {36119, 850}, {36131, 110}, {40352, 4560}, {40354, 17498}, {44769, 21295}, {55240, 25045}
X(62639) = X(2394)-Ceva conjugate of X(2)
X(62639) = X(i)-isoconjugate of X(j) for these (i,j): {31, 12066}, {163, 12065}
X(62639) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 12066}, {115, 12065}, {31945, 115}
X(62639) = barycentric product X(i)*X(j) for these {i,j}: {1494, 31945}, {2394, 62613}
X(62639) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 12066}, {523, 12065}, {31945, 30}, {62613, 2407}
X(62639) = {X(2407),X(62551)}-harmonic conjugate of X(2)
X(62640) lies on the Kiepert circumhyperbola and these lines: {2, 62560}, {115, 57576}, {148, 3413}, {524, 31372}, {543, 57575}, {671, 39365}, {3414, 41135}, {5466, 45296}, {6178, 51899}, {6189, 8596}, {8591, 22245}, {14632, 31862}, {14633, 51492}, {20094, 39023}
X(62640) = reflection of X(57576) in X(115)
X(62640) = isotomic conjugate of X(39366)
X(62640) = anticomplement of X(62560)
X(62640) = antigonal image of X(57576)
X(62640) = antitomic image of X(57576)
X(62640) = isotomic conjugate of the anticomplement of X(6190)
X(62640) = X(31)-isoconjugate of X(39366)
X(62640) = X(2)-Dao conjugate of X(39366)
X(62640) = cevapoint of X(115) and X(3414)
X(62640) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 39366}, {6190, 62560}
X(62641) lies on the Kiepert circumhyperbola and these lines: {2, 62561}, {115, 57575}, {148, 3414}, {524, 31372}, {543, 57576}, {671, 39366}, {3413, 41135}, {5466, 45297}, {6177, 51898}, {6190, 8596}, {8591, 22244}, {14632, 51493}, {14633, 31863}, {20094, 39022}
X(62641) = reflection of X(57575) in X(115)
X(62641) = isotomic conjugate of X(39365)
X(62641) = anticomplement of X(62561)
X(62641) = antigonal image of X(57575)
X(62641) = antitomic image of X(57575)
X(62641) = isotomic conjugate of the anticomplement of X(6189)
X(62641) = X(31)-isoconjugate of X(39365)
X(62641) = X(2)-Dao conjugate of X(39365)
X(62641) = cevapoint of X(115) and X(3413)
X(62641) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 39365}, {6189, 62561}
X(62642) lies on these lines: {2, 647}, {69, 523}, {75, 16755}, {99, 53695}, {147, 2793}, {525, 55267}, {804, 25046}, {1007, 34291}, {1272, 35522}, {1316, 47256}, {1369, 41298}, {1370, 6563}, {2396, 46606}, {2419, 56687}, {2501, 37187}, {2799, 40867}, {3265, 11123}, {3267, 40697}, {5466, 60212}, {5468, 14611}, {5652, 59770}, {6333, 55122}, {8029, 41927}, {9168, 30474}, {9473, 34765}, {10097, 32986}, {14731, 55142}, {15589, 53347}, {17135, 17161}, {23105, 32828}, {23285, 45799}, {32815, 62489}, {32836, 52629}, {34229, 53266}, {37667, 47229}, {39355, 39361}, {39356, 39359}
X(62642) = isotomic conjugate of X(46606)
X(62642) = anticomplement of X(2395)
X(62642) = anticomplement of the isogonal conjugate of X(2421)
X(62642) = anticomplement of the isotomic conjugate of X(2396)
X(62642) = isotomic conjugate of the anticomplement of X(62562)
X(62642) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {162, 51481}, {163, 385}, {237, 21220}, {325, 21294}, {511, 21221}, {662, 511}, {799, 14957}, {877, 21270}, {1101, 2799}, {1755, 148}, {1959, 3448}, {2396, 6327}, {2421, 8}, {3405, 25051}, {4230, 5905}, {4567, 53336}, {4575, 401}, {4592, 30737}, {9417, 25054}, {14966, 192}, {17209, 149}, {23996, 39359}, {23997, 2}, {24037, 14295}, {24041, 53331}, {36036, 290}, {36085, 53346}, {36133, 46303}, {36142, 10754}, {37134, 20021}, {42717, 1330}, {46254, 39469}, {51369, 150}, {51370, 21293}
X(62642) = X(2396)-Ceva conjugate of X(2)
X(62642) = X(i)-isoconjugate of X(j) for these (i,j): {31, 46606}, {1910, 43942}
X(62642) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 46606}, {11672, 43942}
X(62642) = crossdifference of every pair of points on line {237, 1692}
X(62642) = barycentric product X(2396)*X(62562)
X(62642) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 46606}, {511, 43942}, {62562, 2395}
X(62643) lies on these lines: {2, 37}, {99, 110}, {799, 6758}, {850, 55258}, {5977, 9978}, {16598, 20903}, {17161, 17780}, {17935, 60043}, {18015, 35147}, {60042, 62536}
X(62643) = isotomic conjugate of X(60043)
X(62643) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {2703, 21221}, {17929, 150}, {17939, 4440}, {35147, 21294}
X(62643) = X(i)-isoconjugate of X(j) for these (i,j): {31, 60043}, {649, 53686}
X(62643) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 60043}, {5375, 53686}, {41179, 1015}, {44396, 2787}, {62609, 523}
X(62643) = cevapoint of X(2787) and X(44378)
X(62643) = trilinear pole of line {5164, 41179}
X(62643) = crossdifference of every pair of points on line {667, 3124}
X(62643) = barycentric product X(i)*X(j) for these {i,j}: {99, 44396}, {424, 4563}, {670, 5164}, {35147, 62609}
X(62643) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 60043}, {100, 53686}, {424, 2501}, {4558, 57682}, {4563, 57849}, {5164, 512}, {44396, 523}, {62609, 2787}
X(62643) = {X(30508),X(30509)}-harmonic conjugate of X(53332)
X(62644) lies on these lines: {1, 2}, {99, 110}, {100, 46369}, {523, 53341}, {662, 21295}, {850, 55256}, {1023, 4115}, {1316, 25253}, {1654, 24348}, {2759, 53942}, {3570, 18014}, {3952, 18047}, {5376, 60043}, {5988, 24809}, {7983, 24617}, {8691, 9070}, {11711, 31059}, {13178, 31057}, {17166, 53358}, {17467, 21254}, {17934, 60042}, {24714, 42081}, {38940, 38941}, {50886, 53372}
X(62644) = isogonal conjugate of X(60050)
X(62644) = isotomic conjugate of X(60042)
X(62644) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {163, 39368}, {249, 20538}, {1101, 13174}, {2702, 21221}, {4590, 20560}, {17930, 21293}, {17940, 149}, {24041, 20351}, {35148, 21294}, {37135, 3448}
X(62644) = X(17934)-Ceva conjugate of X(3570)
X(62644) = X(i)-isoconjugate of X(j) for these (i,j): {1, 60050}, {31, 60042}, {513, 28482}, {667, 35162}
X(62644) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 60042}, {3, 60050}, {6631, 35162}, {10026, 2786}, {35114, 514}, {39026, 28482}, {41180, 1086}, {51578, 523}
X(62644) = cevapoint of X(2786) and X(44379)
X(62644) = trilinear pole of line {10026, 17770}
X(62644) = crossdifference of every pair of points on line {649, 3124}
X(62644) = barycentric product X(i)*X(j) for these {i,j}: {99, 10026}, {190, 17770}, {670, 20666}, {4427, 31064}, {4623, 20685}, {6331, 20754}, {35148, 51578}
X(62644) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 60042}, {6, 60050}, {101, 28482}, {190, 35162}, {10026, 523}, {17770, 514}, {20666, 512}, {20685, 4705}, {20754, 647}, {31064, 4608}, {51578, 2786}
X(62644) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {30508, 30509, 4427}
X(62645) lies on the X-parabola of ABC (see X(12065)) and these lines: {2, 2501}, {69, 523}, {287, 2395}, {305, 850}, {306, 4024}, {328, 10412}, {476, 5468}, {525, 56267}, {685, 877}, {1494, 18808}, {1799, 41298}, {1972, 62519}, {2373, 3563}, {3265, 6340}, {3267, 20563}, {3268, 5466}, {4036, 20336}, {4581, 57853}, {4608, 57854}, {6333, 34290}, {8599, 9168}, {8773, 57985}, {9204, 20579}, {9205, 20578}, {10603, 52476}, {12079, 34767}, {14775, 40412}, {14977, 62551}, {15328, 43705}, {16237, 32697}, {22339, 39240}, {22340, 39241}, {31065, 57852}, {34765, 40428}, {40711, 55201}, {40712, 55199}, {46052, 53173}, {46512, 47736}, {55253, 57875}, {56321, 57833}, {56360, 57071}, {57849, 60043}
X(62645) = isogonal conjugate of X(61213)
X(62645) = isotomic conjugate of X(4226)
X(62645) = anticomplement of X(55267)
X(62645) = anticomplement of the isotomic conjugate of X(55266)
X(62645) = isotomic conjugate of the anticomplement of X(868)
X(62645) = isotomic conjugate of the isogonal conjugate of X(35364)
X(62645) = isotomic conjugate of the polar conjugate of X(60338)
X(62645) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {2065, 21221}, {36051, 39359}, {40428, 21294}, {55266, 6327}
X(62645) = X(55266)-Ceva conjugate of X(2)
X(62645) = X(i)-isoconjugate of X(j) for these (i,j): {1, 61213}, {19, 56389}, {31, 4226}, {110, 8772}, {162, 52144}, {163, 230}, {460, 4575}, {662, 1692}, {922, 52035}, {1101, 55122}, {1576, 1733}, {1755, 60504}, {2715, 17462}, {3564, 32676}, {4592, 44099}, {5477, 36142}, {23997, 51820}, {24041, 42663}, {36034, 51431}, {36084, 51335}, {36104, 47406}
X(62645) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 4226}, {3, 61213}, {6, 56389}, {115, 230}, {125, 52144}, {136, 460}, {244, 8772}, {523, 55122}, {1084, 1692}, {3005, 42663}, {3258, 51431}, {4858, 1733}, {5139, 44099}, {15526, 3564}, {23992, 5477}, {35078, 12829}, {35088, 114}, {36471, 39072}, {36899, 60504}, {36901, 51481}, {38987, 51335}, {39000, 47406}, {39061, 52035}, {41181, 35067}, {43961, 6782}, {43962, 6783}, {52584, 57154}, {62562, 51820}
X(62645) = cevapoint of X(i) and X(j) for these (i,j): {511, 34990}, {523, 2799}, {22260, 41172}
X(62645) = trilinear pole of line {115, 525}
X(62645) = crossdifference of every pair of points on line {1692, 51335}
X(62645) = barycentric product X(i)*X(j) for these {i,j}: {69, 60338}, {76, 35364}, {338, 10425}, {339, 32697}, {523, 8781}, {525, 35142}, {850, 2987}, {868, 55266}, {1577, 8773}, {2394, 36891}, {2501, 57872}, {2799, 40428}, {3267, 3563}, {14618, 43705}, {20902, 36105}, {20948, 36051}, {32654, 44173}, {43665, 52091}, {43673, 56572}
X(62645) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 4226}, {3, 56389}, {6, 61213}, {98, 60504}, {115, 55122}, {512, 1692}, {523, 230}, {525, 3564}, {647, 52144}, {661, 8772}, {671, 52035}, {684, 47406}, {690, 5477}, {804, 12829}, {850, 51481}, {868, 55267}, {1577, 1733}, {1637, 51431}, {2065, 2715}, {2394, 36875}, {2395, 51820}, {2489, 44099}, {2501, 460}, {2799, 114}, {2987, 110}, {3124, 42663}, {3563, 112}, {3569, 51335}, {5466, 52450}, {5503, 54965}, {6333, 62590}, {8773, 662}, {8781, 99}, {9479, 12830}, {10425, 249}, {14223, 34174}, {14618, 44145}, {23870, 6782}, {23871, 6783}, {32654, 1576}, {32697, 250}, {34157, 14966}, {35142, 648}, {35364, 6}, {36051, 163}, {36891, 2407}, {40428, 2966}, {42065, 32661}, {43665, 14265}, {43673, 56687}, {43705, 4558}, {46040, 46039}, {52091, 2421}, {52476, 60428}, {52515, 7468}, {53173, 53783}, {55266, 57991}, {56109, 5546}, {56572, 34211}, {57493, 4230}, {57872, 4563}, {60338, 4}
X(62646) lies on these lines: {2, 2350}, {9, 4418}, {10, 40586}, {37, 42}, {649, 59624}, {672, 1213}, {899, 21838}, {966, 6818}, {1211, 16593}, {2245, 16590}, {3136, 38930}, {3161, 59296}, {3294, 4651}, {3691, 3720}, {3741, 40614}, {3948, 24592}, {4359, 17755}, {4974, 14751}, {6651, 27065}, {14752, 22184}, {17147, 27481}, {17259, 36808}, {17277, 18152}, {21020, 61163}, {23447, 28352}, {27033, 27035}, {27040, 31330}, {37674, 56208}, {39056, 46148}, {52538, 59306}, {58288, 62558}
X(62646) = complement of X(39734)
X(62646) = complement of the isotomic conjugate of X(4651)
X(62646) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 3720}, {42, 3925}, {213, 17245}, {692, 4151}, {1621, 3741}, {1918, 1500}, {3294, 141}, {4040, 53564}, {4043, 626}, {4151, 21252}, {4251, 3739}, {4557, 50337}, {4651, 2887}, {17277, 21240}, {20616, 17052}, {21007, 17761}, {21727, 125}, {40607, 3454}, {55086, 3742}
X(62646) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 3720}, {190, 4151}, {17175, 2667}, {17277, 29773}
X(62646) = X(i)-isoconjugate of X(j) for these (i,j): {2350, 40439}, {13476, 40408}, {39734, 57397}, {39950, 40433}
X(62646) = X(i)-Dao conjugate of X(j) for these (i,j): {2486, 514}, {3720, 2}, {3739, 17758}, {16589, 40004}
X(62646) = crossdifference of every pair of points on line {1019, 50520}
X(62646) = barycentric product X(i)*X(j) for these {i,j}: {37, 29773}, {1621, 21020}, {2667, 17143}, {3294, 3739}, {3720, 4651}, {3996, 39793}, {4043, 20963}, {4111, 55082}, {4151, 4436}, {4251, 53478}, {16589, 17277}, {17175, 40607}, {17494, 61163}, {18152, 21753}
X(62646) = barycentric quotient X(i)/X(j) for these {i,j}: {1621, 40439}, {2667, 13476}, {3294, 32009}, {3720, 39734}, {3739, 40004}, {4111, 55076}, {4251, 40408}, {4436, 53649}, {16589, 17758}, {20963, 39950}, {21020, 40216}, {21753, 2350}, {29773, 274}, {61163, 54118}
X(62646) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 16552, 2350}, {2, 40007, 17758}, {16589, 21753, 3720}
X(62647) lies on these lines: {2, 24179}, {9, 2478}, {19, 61233}, {37, 37549}, {63, 440}, {78, 219}, {190, 273}, {198, 51629}, {224, 3211}, {307, 28420}, {573, 15487}, {644, 27396}, {938, 3161}, {1210, 59595}, {1331, 1743}, {1445, 16593}, {1723, 12649}, {2287, 35193}, {5513, 35341}, {6261, 38875}, {6544, 57057}, {17755, 20171}, {27382, 27522}, {30568, 62564}, {37282, 59689}, {42018, 51379}
X(62647) = complement of X(39695)
X(62647) = complement of the isotomic conjugate of X(12649)
X(62647) = isotomic conjugate of the polar conjugate of X(2900)
X(62647) = X(i)-complementary conjugate of X(j) for these (i,j): {25, 10395}, {31, 78}, {224, 1368}, {604, 24779}, {1723, 141}, {2900, 1329}, {3211, 18589}, {12649, 2887}, {34489, 2886}
X(62647) = X(2)-Ceva conjugate of X(78)
X(62647) = X(i)-isoconjugate of X(j) for these (i,j): {34, 39947}, {57, 41505}, {278, 34430}, {604, 57794}, {608, 39695}, {1435, 56278}
X(62647) = X(i)-Dao conjugate of X(j) for these (i,j): {78, 2}, {3161, 57794}, {5452, 41505}, {11517, 39947}
X(62647) = barycentric product X(i)*X(j) for these {i,j}: {8, 224}, {69, 2900}, {78, 12649}, {312, 3211}, {345, 1723}, {1265, 34489}, {1809, 51432}
X(62647) = barycentric quotient X(i)/X(j) for these {i,j}: {8, 57794}, {55, 41505}, {78, 39695}, {212, 34430}, {219, 39947}, {224, 7}, {1260, 56278}, {1723, 278}, {2900, 4}, {3211, 57}, {4571, 53652}, {12649, 273}, {34489, 1119}
X(626) lies on these lines: {1, 1213}, {2, 2321}, {6, 16590}, {7, 36834}, {9, 1125}, {37, 3624}, {75, 31336}, {86, 17329}, {144, 4758}, {145, 4545}, {190, 30598}, {391, 1449}, {440, 17073}, {551, 966}, {573, 9624}, {1086, 31312}, {1108, 25086}, {1698, 4007}, {1778, 28620}, {2171, 31231}, {2178, 5259}, {2324, 52818}, {2345, 4098}, {3161, 5550}, {3589, 51002}, {3622, 3686}, {3633, 46845}, {3634, 17314}, {3636, 5839}, {3664, 28641}, {3679, 3723}, {3731, 4370}, {3894, 21873}, {3950, 19878}, {4058, 31253}, {4060, 46933}, {4085, 38200}, {4364, 28640}, {4440, 6651}, {4472, 55998}, {4654, 4877}, {4657, 16593}, {4670, 60977}, {4687, 17755}, {4698, 29598}, {4851, 25358}, {4859, 41311}, {4873, 16673}, {5105, 28352}, {5224, 29597}, {5275, 16488}, {5296, 16670}, {5513, 29826}, {6173, 15668}, {6544, 6590}, {6707, 25590}, {7110, 56847}, {11522, 37499}, {15487, 16547}, {16826, 17238}, {16831, 17234}, {16832, 17045}, {16884, 52706}, {17053, 21838}, {17155, 24067}, {17239, 29602}, {17240, 17308}, {17248, 20090}, {17270, 29570}, {17272, 28639}, {17282, 29578}, {17284, 25498}, {17299, 19875}, {17321, 24199}, {17326, 29595}, {17327, 29573}, {17330, 51110}, {17355, 19883}, {17368, 41841}, {17393, 31248}, {17754, 40586}, {19701, 28609}, {19876, 50113}, {23058, 38015}, {24275, 48818}, {25457, 32104}, {25579, 30827}, {26039, 59585}, {26107, 31996}, {27268, 27481}, {27783, 56037}, {28194, 41456}, {29648, 40131}, {31162, 37508}, {32431, 50811}, {37654, 51108}, {43267, 56696}
X(62648) = complement of X(5936)
X(62648) = complement of the isotomic conjugate of X(3616)
X(62648) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 1698}, {41, 18228}, {101, 4940}, {391, 21244}, {604, 4648}, {667, 62221}, {692, 4778}, {1397, 4646}, {1449, 141}, {1919, 53543}, {2194, 18249}, {2206, 6051}, {2208, 4295}, {3361, 2886}, {3616, 2887}, {4258, 3452}, {4512, 1329}, {4652, 1368}, {4778, 21252}, {4790, 116}, {4815, 53575}, {4822, 125}, {4832, 8287}, {4841, 21253}, {5257, 21245}, {5338, 5}, {5342, 21243}, {19804, 626}, {21454, 17046}, {32739, 47965}, {37593, 3454}, {42028, 21240}, {44100, 20262}, {58140, 11}
X(62648) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 1698}, {190, 4778}, {6742, 4843}
X(62648) = X(i)-isoconjugate of X(j) for these (i,j): {2334, 25417}, {5936, 34819}, {8652, 47915}, {8694, 48074}, {25430, 56343}, {28625, 56048}, {56203, 57663}
X(62648) = X(i)-Dao conjugate of X(j) for these (i,j): {1698, 2}, {51572, 25430}, {51576, 25417}, {53167, 58860}, {62608, 30598}
X(62648) = crossdifference of every pair of points on line {48340, 58140}
X(62648) = barycentric product X(i)*X(j) for these {i,j}: {8, 5586}, {391, 4654}, {1449, 28605}, {1698, 3616}, {3927, 5342}, {4007, 21454}, {4101, 31902}, {4673, 5221}, {4756, 4778}, {5257, 5333}, {16777, 19804}
X(62648) = barycentric quotient X(i)/X(j) for these {i,j}: {391, 42030}, {1449, 25417}, {1698, 5936}, {3616, 30598}, {3715, 4866}, {4007, 56086}, {4512, 56203}, {4654, 57826}, {4658, 56048}, {4756, 53658}, {4790, 48074}, {4802, 58860}, {4813, 47915}, {4877, 56204}, {5257, 60203}, {5586, 7}, {16777, 25430}, {28605, 40023}, {37593, 56221}, {61358, 2334}
X(62648) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 1213, 4034}, {2, 3247, 59772}, {144, 28626, 4758}, {1698, 16777, 4007}, {3616, 5257, 1449}, {3646, 47299, 9}, {4700, 5257, 62608}, {6707, 41312, 25590}, {16673, 17303, 4873}, {16673, 34595, 17303}, {16831, 17322, 17306}
X(62649) lies on the Kiepert circumhyperbola of the medial triangle and these lines: {2, 669}, {3, 9491}, {39, 512}, {114, 58850}, {351, 62611}, {523, 10335}, {804, 5976}, {878, 47643}, {887, 2482}, {1645, 38988}, {2086, 2679}, {3804, 38237}, {6292, 9494}, {6337, 22089}, {6626, 16695}, {8664, 23610}, {9429, 59802}, {9489, 15810}, {11165, 32524}, {15819, 32472}, {23864, 40605}, {24734, 57082}, {39091, 44822}, {46094, 52727}
X(62649) = complement of the isogonal conjugate of X(41337)
X(62649) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 2086}, {163, 698}, {698, 21253}, {2227, 125}, {3229, 8287}, {23997, 40810}, {24037, 9429}, {32748, 16592}, {41337, 10}, {51907, 115}, {51912, 2679}
X(62649) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 2086}, {99, 698}, {512, 9429}, {3222, 385}
X(62649) = X(i)-isoconjugate of X(j) for these (i,j): {799, 51992}, {3225, 37134}, {18829, 43761}
X(62649) = X(i)-Dao conjugate of X(j) for these (i,j): {2086, 2}, {3229, 670}, {35540, 4609}, {38996, 51992}, {39080, 18829}
X(62649) = crossdifference of every pair of points on line {385, 3225}
X(62649) = barycentric product X(i)*X(j) for these {i,j}: {512, 39080}, {523, 51322}, {647, 52462}, {661, 51912}, {698, 5027}, {804, 3229}, {3978, 9429}, {11183, 36821}, {14295, 32748}, {24284, 52460}
X(62649) = barycentric quotient X(i)/X(j) for these {i,j}: {669, 51992}, {3229, 18829}, {5027, 3225}, {9429, 694}, {32540, 39291}, {32748, 805}, {39080, 670}, {41337, 39292}, {51322, 99}, {51907, 37134}, {51912, 799}, {52462, 6331}
X(62650) lies on these lines: {1, 2896}, {2, 54120}, {9, 41771}, {37, 14949}, {239, 3752}, {257, 664}, {330, 16822}, {894, 2329}, {1212, 17260}, {1214, 38000}, {1909, 27954}, {2170, 33826}, {3160, 17257}, {3294, 16820}, {3510, 25838}, {5291, 41805}, {6505, 27184}, {6651, 59512}, {7824, 21232}, {9259, 33944}, {9317, 26801}, {16586, 24627}, {16720, 17741}, {16826, 17056}, {16827, 39928}, {17044, 26558}, {17136, 26759}, {17254, 35110}, {17261, 59515}, {17499, 30132}, {17743, 25918}, {18755, 49779}, {20955, 21008}, {26132, 29570}, {26563, 27912}, {26580, 40612}, {29580, 50063}, {30798, 53839}, {30867, 52659}, {31004, 39046}, {59524, 59700}
X(62650) = complement of X(54120)
X(62650) = complement of the isogonal conjugate of X(21008)
X(62650) = complement of the isotomic conjugate of X(6646)
X(62650) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 894}, {6646, 2887}, {17596, 141}, {20955, 626}, {21008, 10}, {21212, 21252}, {22161, 18589}
X(62650) = X(2)-Ceva conjugate of X(894)
X(62650) = X(904)-isoconjugate of X(54120)
X(62650) = X(894)-Dao conjugate of X(2)
X(62650) = barycentric product X(i)*X(j) for these {i,j}: {171, 20955}, {894, 6646}, {1909, 17596}, {1920, 21008}, {18047, 21212}
X(62650) = barycentric quotient X(i)/X(j) for these {i,j}: {894, 54120}, {6646, 257}, {17596, 256}, {20955, 7018}, {21008, 893}, {22161, 7015}
X(62650) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2329, 7187, 894}, {6645, 59509, 894}, {6647, 59509, 6645}, {16720, 18047, 17741}
X(62651) lies on the Kiepert circumhyperbola of the medial triangle and these lines: {2, 690}, {3, 2793}, {39, 2492}, {99, 5466}, {114, 1499}, {512, 12093}, {523, 2482}, {543, 8371}, {618, 27550}, {619, 27551}, {620, 1649}, {804, 15810}, {2799, 11165}, {3906, 5976}, {7472, 53738}, {8029, 36521}, {8290, 12073}, {9168, 41134}, {9181, 9182}, {9183, 14971}, {9880, 39492}, {10278, 15300}, {11147, 55122}, {14443, 22247}, {15819, 16235}, {19598, 44010}, {34013, 44823}, {41177, 44398}, {51579, 57087}, {53735, 62613}
X(62651) = midpoint of X(i) and X(j) for these {i,j}: {99, 5466}, {11006, 14932}, {45294, 51226}
X(62651) = reflection of X(i) in X(j) for these {i,j}: {1649, 620}, {9880, 39492}, {18007, 8371}, {19598, 44010}
X(62651) = complement of X(9180)
X(62651) = complement of the isogonal conjugate of X(9181)
X(62651) = complement of the isotomic conjugate of X(9182)
X(62651) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 44398}, {163, 543}, {543, 21253}, {922, 41176}, {2502, 8287}, {9171, 24040}, {9181, 10}, {9182, 2887}, {23348, 4892}, {34760, 21256}
X(62651) = X(i)-Ceva conjugate of X(j) for these (i,j): {2, 44398}, {99, 543}, {5466, 33921}
X(62651) = X(i)-Dao conjugate of X(j) for these (i,j): {8371, 523}, {44398, 2}
X(62651) = crossdifference of every pair of points on line {2502, 40282}
X(62651) = barycentric product X(i)*X(j) for these {i,j}: {543, 9168}, {892, 41177}, {8371, 41134}, {9182, 44398}
X(62651) = barycentric quotient X(i)/X(j) for these {i,j}: {9168, 18823}, {17964, 53687}, {41134, 9170}, {41177, 690}, {44398, 9180}
X(62652) lies on these lines: {2, 1762}, {9, 37098}, {19, 61233}, {27, 190}, {30, 4370}, {37, 101}, {45, 20834}, {440, 4422}, {537, 51697}, {900, 57046}, {1086, 6678}, {1731, 30117}, {2173, 37311}, {3151, 4473}, {3161, 16561}, {8680, 17755}, {9055, 51731}, {15762, 29243}, {21162, 24813}, {31153, 41138}, {34701, 36911}
X(62652) = midpoint of X(27) and X(190)
X(62652) = reflection of X(i) in X(j) for these {i,j}: {440, 4422}, {1086, 6678}
X(62652) = complement of X(16099)
X(62652) = complement of the isotomic conjugate of X(16086)
X(62652) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 30117}, {16086, 2887}, {42662, 11}, {42709, 626}, {51643, 17059}, {56830, 34830}, {56919, 942}
X(62652) = X(2)-Ceva conjugate of X(30117)
X(62652) = X(i)-Dao conjugate of X(j) for these (i,j): {867, 514}, {30117, 2}
X(62652) = crossdifference of every pair of points on line {42662, 43693}
X(62652) = barycentric product X(16086)*X(30117)
X(62652) = barycentric quotient X(i)/X(j) for these {i,j}: {13589, 35169}, {30117, 16099}, {56919, 39439}
X(62653) lies on the Kiepert circumhyperbola of the medial triangle and these lines: {2, 59383}, {5, 62601}, {18, 39}, {99, 54572}, {618, 44667}, {619, 5617}, {621, 61561}, {628, 62600}, {629, 16627}, {2482, 50855}, {5965, 22892}, {5976, 5983}, {6115, 14139}, {6292, 49105}, {6298, 59404}, {6337, 16628}, {7697, 42673}, {8724, 40672}, {11603, 16967}, {13188, 18581}, {14145, 30472}, {15819, 16653}, {20425, 38227}, {22114, 44029}, {22843, 51581}, {22846, 22848}, {30471, 52650}, {38431, 40604}, {41042, 51584}, {41054, 51579}, {42937, 46054}, {44031, 61516}
X(62653) = midpoint of X(99) and X(54572)
X(62653) = complement of the isogonal conjugate of X(5611)
X(62653) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 62198}, {5611, 10}
X(62653) = X(2)-Ceva conjugate of X(62198)
X(62653) = X(62198)-Dao conjugate of X(2)
X(62654) lies on the Kiepert circumhyperbola of the medial triangle and these lines: {2, 59384}, {5, 62600}, {17, 39}, {99, 54571}, {618, 5613}, {619, 44666}, {622, 61561}, {627, 62601}, {630, 16626}, {2482, 50858}, {5965, 22848}, {5976, 5982}, {6114, 14138}, {6292, 49106}, {6299, 59403}, {6337, 16629}, {7697, 42672}, {8724, 40671}, {11602, 16966}, {13188, 18582}, {14144, 30471}, {15819, 16652}, {20426, 38227}, {22113, 44031}, {22890, 51581}, {22891, 22892}, {30472, 44223}, {38432, 40604}, {41043, 51584}, {41055, 51579}, {42936, 46053}, {44029, 61515}
X(62654) = midpoint of X(99) and X(54571)
X(62654) = complement of the isogonal conjugate of X(5615)
X(62654) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 62197}, {5615, 10}
X(62654) = X(2)-Ceva conjugate of X(62197)
X(62654) = X(62197)-Dao conjugate of X(2)
X(62655) lies on these lines: {115, 1649}, {523, 1648}, {543, 1641}, {671, 9170}, {868, 62568}, {5108, 44526}, {6791, 55267}, {8371, 41176}, {9168, 44398}, {10190, 40469}, {11123, 23992}, {15048, 31945}
X(62655) = complement of the isotomic conjugate of X(9168)
X(62655) = X(i)-complementary conjugate of X(j) for these (i,j): {31, 8371}, {798, 14971}, {9168, 2887}, {41134, 42327}, {44398, 21253}
X(62655) = X(2)-Ceva conjugate of X(8371)
X(62655) = X(i)-Dao conjugate of X(j) for these (i,j): {8371, 2}, {44398, 99}
X(62655) = barycentric product X(i)*X(j) for these {i,j}: {543, 44398}, {671, 41177}, {8371, 9168}
X(62655) = barycentric quotient X(i)/X(j) for these {i,j}: {9168, 9170}, {17993, 53687}, {41177, 524}, {44398, 18823}
X(62656) lies on these lines: {2, 6}, {126, 52881}, {468, 2434}, {690, 32114}, {7813, 9177}, {14263, 47286}, {14444, 50567}, {21905, 55271}, {22260, 33921}, {52629, 58780}
X(62656) = reflection of X(i) in X(j) for these {i,j}: {1992, 38239}, {14444, 50567}, {44915, 69}
X(62656) = X(i)-Ceva conjugate of X(j) for these (i,j): {468, 2482}, {47286, 126}, {53367, 55271}
X(62656) = X(i)-isoconjugate of X(j) for these (i,j): {897, 15387}, {923, 44182}
X(62656) = X(i)-Dao conjugate of X(j) for these (i,j): {126, 10630}, {524, 41909}, {2482, 44182}, {3291, 671}, {6390, 30786}, {6593, 15387}, {21906, 9178}
X(62656) = crossdifference of every pair of points on line {512, 15387}
X(62656) = barycentric product X(i)*X(j) for these {i,j}: {126, 524}, {468, 52881}, {1649, 53367}, {2482, 47286}, {3291, 36792}, {5095, 62310}, {5468, 55271}, {8681, 34336}, {11634, 52629}, {14210, 17466}, {14263, 23106}, {44146, 47412}
X(62656) = barycentric quotient X(i)/X(j) for these {i,j}: {126, 671}, {187, 15387}, {524, 44182}, {2482, 41909}, {3291, 10630}, {5095, 2374}, {8030, 34161}, {8681, 15398}, {11634, 34574}, {17466, 897}, {21905, 9178}, {47286, 57539}, {47412, 895}, {52881, 30786}, {55271, 5466}
X(62657) lies on these lines: {2, 6}, {3, 8566}, {23, 46276}, {110, 5104}, {111, 8586}, {184, 8588}, {187, 3292}, {353, 33884}, {511, 2502}, {574, 33981}, {576, 8585}, {690, 3288}, {2030, 20976}, {3049, 33915}, {3098, 40251}, {3124, 5107}, {3167, 15655}, {3291, 44496}, {3917, 8589}, {6090, 11173}, {8288, 13857}, {9213, 39232}, {9716, 39560}, {9872, 10510}, {10485, 11422}, {10553, 14712}, {13192, 20998}, {15826, 46783}, {17414, 62412}, {23200, 59175}, {30219, 33921}, {32135, 48654}, {32320, 39474}, {32515, 35606}, {37477, 45723}
X(62657) = isogonal conjugate of X(18818)
X(62657) = isogonal conjugate of the isotomic conjugate of X(39785)
X(62657) = X(i)-Ceva conjugate of X(j) for these (i,j): {2434, 351}, {6082, 669}, {9516, 2482}, {32583, 17414}, {41909, 11165}, {42007, 574}
X(62657) = X(i)-isoconjugate of X(j) for these (i,j): {1, 18818}, {598, 897}, {671, 55927}, {923, 40826}, {1383, 46277}, {8599, 36085}, {23894, 35138}
X(62657) = X(i)-Dao conjugate of X(j) for these (i,j): {3, 18818}, {2482, 40826}, {6593, 598}, {8542, 671}, {11165, 18023}, {17413, 5466}, {17416, 52632}, {38988, 8599}
X(62657) = crossdifference of every pair of points on line {512, 598}
X(62657) = barycentric product X(i)*X(j) for these {i,j}: {6, 39785}, {99, 62412}, {187, 599}, {351, 9146}, {524, 574}, {690, 9145}, {896, 36263}, {1649, 32583}, {2434, 62568}, {2482, 42007}, {3292, 5094}, {3906, 5467}, {3908, 14419}, {5468, 17414}, {6390, 8541}, {7813, 58761}, {9464, 14567}, {9717, 13857}, {10510, 14357}, {11165, 57467}, {39689, 42008}
X(62657) = barycentric quotient X(i)/X(j) for these {i,j}: {6, 18818}, {187, 598}, {351, 8599}, {524, 40826}, {574, 671}, {599, 18023}, {922, 55927}, {3906, 52632}, {5094, 46111}, {5467, 35138}, {8541, 17983}, {9145, 892}, {9146, 53080}, {10510, 52551}, {14357, 10512}, {14567, 1383}, {17414, 5466}, {23200, 43697}, {35507, 21906}, {36263, 46277}, {39689, 51541}, {39785, 76}, {42007, 57539}, {54274, 23287}, {59175, 10511}, {62412, 523}
X(62657) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 352, 3231}, {111, 8586, 20977}, {111, 23061, 8586}, {187, 3292, 39689}, {187, 39689, 14567}, {323, 352, 6}, {1993, 20481, 6}, {7708, 11004, 6}, {8586, 9225, 111}, {9225, 23061, 20977}, {9872, 10510, 42007}, {15993, 40112, 41939}
X(62658) lies on these lines: {2, 6}, {620, 17199}, {690, 24981}, {868, 7845}, {2502, 14645}, {3793, 47047}, {5026, 10552}, {5477, 45672}, {5965, 57607}, {7813, 45662}, {7855, 15000}, {11123, 21135}, {14444, 35022}, {17131, 57618}, {39689, 50567}
X(62658) = reflection of X(i) in X(j) for these {i,j}: {1641, 8030}, {1648, 5468}, {45291, 11053}
X(62658) = X(i)-Ceva conjugate of X(j) for these (i,j): {523, 2482}, {31614, 1649}, {61190, 11123}
X(62658) = X(i)-isoconjugate of X(j) for these (i,j): {798, 14728}, {897, 57728}, {923, 40429}, {36142, 42345}
X(62658) = X(i)-Dao conjugate of X(j) for these (i,j): {2482, 40429}, {6593, 57728}, {23991, 671}, {23992, 42345}, {31998, 14728}, {40469, 5466}
X(62658) = crossdifference of every pair of points on line {512, 39024}
X(62658) = barycentric product X(i)*X(j) for these {i,j}: {99, 33906}, {524, 620}, {690, 14588}, {896, 20903}, {1649, 61190}, {3266, 20976}, {4062, 17199}, {5468, 11123}, {6629, 21047}, {14210, 17467}, {22085, 44146}
X(62658) = barycentric quotient X(i)/X(j) for these {i,j}: {99, 14728}, {187, 57728}, {524, 40429}, {620, 671}, {690, 42345}, {11123, 5466}, {14588, 892}, {17467, 897}, {20903, 46277}, {20976, 111}, {22085, 895}, {33906, 523}
X(62658) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1648, 5468, 1641}, {1648, 8030, 5468}, {5468, 45291, 11053}, {11053, 45291, 1648}
X(62659) lies on these lines: {1, 2}, {100, 4693}, {171, 41242}, {190, 4937}, {537, 24593}, {649, 900}, {660, 43757}, {678, 4702}, {742, 27921}, {750, 4363}, {752, 30566}, {896, 4009}, {902, 4358}, {1155, 3994}, {1376, 4365}, {2239, 4465}, {2308, 41241}, {3035, 32848}, {3218, 24821}, {3699, 32919}, {3758, 32931}, {3943, 6174}, {3989, 32918}, {3995, 59679}, {4080, 24692}, {4090, 37639}, {4141, 4439}, {4378, 4379}, {4413, 17119}, {4447, 40109}, {4671, 24344}, {4682, 31264}, {4722, 59596}, {4767, 49712}, {4969, 12035}, {7238, 32856}, {8616, 46938}, {17449, 24841}, {24616, 51297}, {24709, 49709}, {26738, 27777}, {28503, 43055}, {28808, 33104}, {31161, 37520}, {32844, 37758}, {33162, 37634}, {47771, 49278}, {49474, 61156}
X(62659) = X(4510)-Ceva conjugate of X(4363)
X(62659) = X(i)-isoconjugate of X(j) for these (i,j): {88, 30650}, {106, 751}
X(62659) = X(i)-Dao conjugate of X(j) for these (i,j): {214, 751}, {62571, 57948}
X(62659) = crossdifference of every pair of points on line {649, 995}
X(62659) = X(i)-line conjugate of X(j) for these (i,j): {1, 995}, {900, 649}
X(62659) = barycentric product X(i)*X(j) for these {i,j}: {1, 4506}, {44, 3761}, {519, 4363}, {750, 4358}, {900, 4482}, {1023, 4411}, {1319, 4494}, {2242, 3264}, {2325, 7223}, {3679, 29908}, {4370, 4510}, {4377, 52680}, {4378, 24004}, {4379, 17780}, {4432, 7245}
X(62659) = barycentric quotient X(i)/X(j) for these {i,j}: {44, 751}, {750, 88}, {902, 30650}, {2242, 106}, {3761, 20568}, {4358, 57948}, {4363, 903}, {4378, 1022}, {4379, 6548}, {4390, 1320}, {4396, 27922}, {4403, 6549}, {4474, 60480}, {4482, 4555}, {4506, 75}, {4510, 54974}, {29908, 39704}
X(62659) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {239, 5205, 9458}, {239, 9458, 899}, {899, 17763, 50756}, {4358, 4434, 902}, {4439, 51583, 4141}, {5205, 17763, 899}, {6745, 49990, 4062}, {9458, 17763, 239}
X(62660) lies on these lines: {1, 2}, {44, 6174}, {226, 9350}, {518, 43055}, {650, 900}, {748, 59584}, {750, 4667}, {908, 24715}, {1376, 41011}, {2177, 5316}, {3689, 51415}, {3911, 21805}, {3943, 12035}, {4023, 4690}, {4413, 4675}, {4702, 16594}, {4954, 30855}, {17337, 52638}, {24188, 24198}, {24216, 62236}, {28580, 30566}, {31197, 37703}, {32911, 59593}, {33113, 59684}, {39782, 56159}, {47757, 48332}, {50307, 61156}
X(62660) = X(4363)-Dao conjugate of X(4510)
X(62660) = crossdifference of every pair of points on line {649, 999}
X(62660) = barycentric product X(i)*X(j) for these {i,j}: {519, 4419}, {17780, 47757}, {24004, 48332}
X(62660) = barycentric quotient X(i)/X(j) for these {i,j}: {4419, 903}, {47757, 6548}, {48332, 1022}
X(62660) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 54309, 49772}, {899, 6745, 3011}, {3935, 5121, 49989}, {5212, 17763, 49986}
X(62661) lies on these lines: {2, 6}, {67, 30786}, {99, 34319}, {316, 10510}, {690, 14928}, {2482, 20380}, {2930, 10553}, {4563, 36883}, {4576, 25329}, {5026, 14444}, {5095, 34336}, {5467, 6390}, {6593, 7664}, {9146, 41720}, {11061, 14360}, {15303, 50567}, {17708, 61494}, {33915, 45808}, {34574, 55838}, {39296, 55846}, {52629, 54274}
X(62661) = reflection of X(i) in X(j) for these {i,j}: {599, 38239}, {14444, 5026}, {44915, 141}
X(62661) = X(i)-Ceva conjugate of X(j) for these (i,j): {316, 7664}, {3266, 2482}, {55226, 18311}
X(62661) = X(i)-isoconjugate of X(j) for these (i,j): {661, 39413}, {923, 10415}, {2157, 10630}
X(62661) = X(i)-Dao conjugate of X(j) for these (i,j): {187, 111}, {524, 67}, {2482, 10415}, {14417, 51258}, {36830, 39413}, {40583, 10630}, {62563, 5466}
X(62661) = barycentric product X(i)*X(j) for these {i,j}: {23, 36792}, {316, 2482}, {524, 7664}, {1649, 55226}, {3266, 6593}, {5095, 37804}, {5468, 18311}, {7067, 17088}, {8030, 52551}, {14246, 23106}, {16568, 24038}, {20944, 42081}, {22151, 34336}, {39689, 40074}, {52629, 52630}
X(62661) = barycentric quotient X(i)/X(j) for these {i,j}: {23, 10630}, {110, 39413}, {316, 57539}, {524, 10415}, {2482, 67}, {5095, 8791}, {6593, 111}, {7664, 671}, {8030, 14357}, {18311, 5466}, {18374, 41936}, {20380, 10511}, {22151, 15398}, {34336, 46105}, {36792, 18019}, {39689, 3455}, {42081, 2157}, {52630, 34574}, {62594, 51258}
X(62661) = {X(1641),X(44915)}-harmonic conjugate of X(141)
X(62662) lies on these lines: {2, 523}, {5, 1499}, {30, 39492}, {125, 35582}, {402, 40542}, {512, 14762}, {525, 16509}, {549, 62507}, {632, 10280}, {661, 21921}, {669, 16042}, {690, 5461}, {804, 9189}, {1637, 2023}, {1640, 6587}, {1656, 16220}, {1995, 44821}, {2482, 18007}, {2501, 52293}, {2793, 6036}, {3566, 61735}, {3906, 3934}, {5094, 41357}, {5652, 14924}, {6130, 9003}, {6669, 27551}, {6670, 27550}, {6704, 12073}, {6722, 13187}, {7471, 60606}, {8151, 48154}, {8704, 10173}, {9125, 9134}, {9148, 9185}, {9180, 9293}, {9182, 52940}, {9191, 9479}, {9194, 46858}, {9195, 46859}, {9200, 22893}, {9201, 22847}, {10279, 55856}, {11053, 33921}, {11284, 44823}, {13291, 15059}, {14277, 23287}, {15000, 47252}, {22104, 36597}, {22112, 39495}, {23951, 27714}, {25423, 59927}, {26235, 56740}, {32204, 55859}, {36255, 53567}, {40916, 44822}, {47217, 52292}
X(62662) = midpoint of X(i) and X(j) for these {i,j}: {2, 8371}, {1649, 5466}, {2408, 55271}, {2482, 18007}, {8029, 9168}, {9125, 9134}, {9148, 9185}, {14277, 23287}, {18311, 23288}
X(62662) = reflection of X(i) in X(j) for these {i,j}: {8371, 10189}, {9183, 5461}, {9293, 9180}, {10278, 8371}, {14610, 9125}
X(62662) = complement of X(1649)
X(62662) = Hutson-Parry-circle-inverse of X(1649)
X(62662) = complement of the isogonal conjugate of X(34574)
X(62662) = X(i)-complementary conjugate of X(j) for these (i,j): {691, 16597}, {897, 5099}, {923, 23992}, {10630, 8287}, {15398, 34846}, {34539, 4369}, {34574, 10}, {36085, 126}, {36142, 2482}, {39413, 16581}, {41936, 16592}, {57539, 21253}, {57552, 42327}
X(62662) = X(i)-Ceva conjugate of X(j) for these (i,j): {690, 523}, {44564, 6587}, {45661, 661}, {45689, 23301}
X(62662) = X(i)-isoconjugate of X(j) for these (i,j): {163, 46275}, {662, 52678}, {36142, 62440}
X(62662) = X(i)-Dao conjugate of X(j) for these (i,j): {115, 46275}, {671, 892}, {1084, 52678}, {23992, 62440}
X(62662) = crossdifference of every pair of points on line {187, 9225}
X(62662) = barycentric product X(i)*X(j) for these {i,j}: {523, 8591}, {690, 39061}, {850, 46276}, {1577, 39339}, {5466, 38239}, {35522, 41404}
X(62662) = barycentric quotient X(i)/X(j) for these {i,j}: {512, 52678}, {523, 46275}, {690, 62440}, {8591, 99}, {38239, 5468}, {39061, 892}, {39339, 662}, {41404, 691}, {46276, 110}
X(62662) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 5466, 1649}, {2, 10189, 10278}, {2, 10278, 10190}, {1649, 8371, 5466}, {40916, 53327, 44822}, {44564, 45689, 32193}
X(62662) = Steiner-inellipse-inverse of X(17948)
X(62662) = perspector of circumconic {{A, B, C, X(671), X(8591)}}
X(62662) = pole of line {67, 524} with respect to the nine-point circle
X(62662) = pole of line {2, 2452} with respect to the orthocentroidal circle
X(62662) = pole of line {30, 148} with respect to the orthoptic circle of the Steiner inellipse
X(62662) = pole of line {468, 8859} with respect to the polar circle
X(62662) = pole of line {1648, 1649} with respect to the Kiepert hyperbola
X(62662) = pole of line {690, 14610} with respect to the Kiepert parabola
X(62662) = pole of line {8352, 8785} with respect to the Lemoine inellipse
X(62662) = pole of line {524, 8596} with respect to the Steiner circumellipse
X(62662) = pole of line {316, 524} with respect to the Steiner inellipse
X(62662) = pole of line {47286, 53375} with respect to the dual conic of circumcircle
X(62662) = pole of line {37911, 43291} with respect to the dual conic of DeLongchamps circle
X(62662) = pole of line {41136, 62309} with respect to the dual conic of Lemoine inellipse
X(62711) = pole of line {690, 5461} with respect to the dual conic of Wallace hyperbola
X(62711) = center of mutual polar conic of ABC and X(148)-circumconcevian triangle of X(2)
X(62711) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(8591)}}, {{A, B, C, X(5968), X(46276)}}, {{A, B, C, X(8371), X(9293)}}, {{A, B, C, X(9180), X(10278)}}, {{A, B, C, X(17948), X(39061)}}, {{A, B, C, X(34763), X(44010)}}, {{A, B, C, X(41404), X(46783)}}
X(62663) lies on these lines: {2, 523}, {4, 14163}, {99, 12076}, {110, 57221}, {115, 42345}, {148, 42553}, {251, 2395}, {305, 850}, {376, 16220}, {512, 3060}, {631, 10279}, {826, 34290}, {892, 31614}, {1499, 15682}, {1637, 9131}, {1640, 3800}, {2501, 6353}, {2799, 53365}, {3090, 8151}, {3268, 9134}, {3525, 32204}, {4024, 21085}, {4036, 42710}, {4226, 14884}, {4427, 12078}, {4467, 36642}, {4581, 60043}, {4608, 60042}, {5067, 10280}, {5652, 7927}, {6636, 44823}, {7192, 12072}, {7391, 44445}, {7950, 11182}, {8030, 45294}, {8599, 61345}, {9143, 13291}, {9147, 9979}, {9180, 36523}, {11001, 62507}, {12071, 17166}, {12073, 12156}, {12075, 41298}, {13187, 20094}, {13595, 53327}, {14061, 19598}, {14443, 41135}, {15246, 46609}, {15543, 53275}, {27550, 36330}, {27551, 35752}, {31065, 61418}, {31632, 61190}, {31644, 40469}, {38282, 47627}, {39492, 61932}, {42348, 61339}, {51820, 52076}
X(62663) = reflection of X(i) in X(j) for these {i,j}: {2, 8029}, {376, 16220}, {3268, 9134}, {9131, 1637}, {9143, 13291}, {9147, 9979}, {9168, 5466}, {11123, 10278}, {44010, 8371}, {53275, 15543}
X(62663) = anticomplement of X(11123)
X(62663) = isotomic conjugate of the anticomplement of X(40469)
X(62663) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {14728, 21298}, {40429, 21294}, {57728, 21221}
X(62663) = X(i)-Ceva conjugate of X(j) for these (i,j): {4590, 115}, {14061, 31644}, {33799, 14061}
X(62663) = X(i)-isoconjugate of X(j) for these (i,j): {163, 36953}, {1101, 36955}, {4575, 14052}
X(62663) = X(i)-Dao conjugate of X(j) for these (i,j): {115, 36953}, {136, 14052}, {523, 36955}, {31644, 6722}, {61339, 115}
X(62663) = cevapoint of X(523) and X(12076)
X(62663) = trilinear pole of line {31644, 34953}
X(62663) = barycentric product X(i)*X(j) for these {i,j}: {99, 31644}, {115, 33799}, {338, 33803}, {523, 14061}, {648, 34953}, {850, 39024}, {2643, 33809}, {5466, 45291}, {14060, 14618}, {19598, 40429}
X(62663) = barycentric quotient X(i)/X(j) for these {i,j}: {115, 36955}, {523, 36953}, {2501, 14052}, {14060, 4558}, {14061, 99}, {19598, 620}, {31644, 523}, {33799, 4590}, {33803, 249}, {33809, 24037}, {34953, 525}, {39024, 110}, {40469, 11123}, {45291, 5468}
X(62663) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 8029, 5466}, {2, 44010, 10190}, {1649, 10189, 2}, {8029, 11123, 10278}, {8371, 10190, 2}, {10278, 11123, 2}
X(62664) lies on these lines: {2, 6}, {110, 36883}, {2930, 14360}, {5181, 10417}, {5648, 9146}, {6082, 55846}, {6390, 9177}, {6593, 38020}, {7664, 36792}, {22254, 52551}, {25328, 30786}, {25329, 57216}, {33915, 45693}
X(62664) = midpoint of X(599) and X(8030)
X(62664) = reflection of X(6) in X(38304)
X(62664) = X(i)-Ceva conjugate of X(j) for these (i,j): {7664, 6390}, {36792, 524}
X(62664) = X(i)-isoconjugate of X(j) for these (i,j): {897, 22259}, {923, 13574}
X(62664) = X(i)-Dao conjugate of X(j) for these (i,j): {111, 10630}, {524, 41498}, {2482, 13574}, {6593, 22259}, {34897, 10415}
X(62664) = crossdifference of every pair of points on line {512, 22259}
X(62664) = barycentric product X(i)*X(j) for these {i,j}: {524, 14360}, {2930, 3266}, {5468, 18310}, {14210, 16563}, {15899, 36792}, {23106, 61499}
X(62664) = barycentric quotient X(i)/X(j) for these {i,j}: {187, 22259}, {524, 13574}, {2482, 41498}, {2930, 111}, {14360, 671}, {15899, 10630}, {16563, 897}, {18310, 5466}
X(62664) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 1641, 38304}, {5468, 38940, 8030}
X(62665) lies on these lines: {2, 525}, {3, 520}, {6, 52600}, {74, 1297}, {394, 52613}, {512, 35450}, {1073, 52584}, {1217, 18808}, {1304, 2764}, {1494, 54973}, {1510, 34225}, {1636, 8552}, {2420, 14590}, {2799, 34579}, {3269, 35911}, {3926, 4143}, {4230, 36831}, {8057, 18556}, {8675, 10249}, {9007, 54173}, {9033, 18317}, {11472, 30209}, {14489, 41167}, {14941, 44715}, {16077, 53205}, {16080, 41079}, {17434, 55982}, {18876, 18877}, {20580, 52350}, {32320, 56266}, {34897, 39473}, {37638, 52624}, {45807, 57799}, {46808, 52744}
X(62665) = reflection of X(1636) in X(8552)
X(62665) = polar conjugate of X(58071)
X(62665) = isotomic conjugate of the polar conjugate of X(14380)
X(62665) = isogonal conjugate of the polar conjugate of X(34767)
X(62665) = X(i)-Ceva conjugate of X(j) for these (i,j): {16077, 44715}, {34767, 14380}, {44769, 14919}
X(62665) = X(i)-isoconjugate of X(j) for these (i,j): {4, 56829}, {19, 4240}, {25, 24001}, {30, 24019}, {48, 58071}, {92, 23347}, {107, 2173}, {108, 52956}, {112, 1784}, {158, 2420}, {162, 1990}, {163, 52661}, {811, 14581}, {823, 1495}, {1096, 2407}, {1099, 32695}, {1636, 24021}, {1637, 24000}, {1783, 52954}, {1897, 52955}, {2631, 32230}, {3284, 36126}, {6528, 9406}, {6793, 36092}, {9407, 57973}, {14206, 32713}, {14398, 23999}, {15459, 42074}, {23964, 36035}, {24022, 41077}, {24024, 51937}, {32676, 46106}, {34334, 36131}, {36043, 47433}, {36127, 52949}, {36129, 39176}
X(62665) = X(i)-Dao conjugate of X(j) for these (i,j): {6, 4240}, {115, 52661}, {125, 1990}, {520, 1636}, {525, 41079}, {1147, 2420}, {1249, 58071}, {2972, 52945}, {3269, 51403}, {6503, 2407}, {6505, 24001}, {9410, 6528}, {14401, 58263}, {15526, 46106}, {17423, 14581}, {17434, 9033}, {22391, 23347}, {34467, 52955}, {34591, 1784}, {35071, 30}, {35579, 47433}, {36033, 56829}, {36896, 107}, {38983, 52956}, {38985, 2173}, {38999, 3163}, {39006, 52954}, {39008, 34334}, {39174, 61209}, {46093, 3284}, {62573, 3260}, {62606, 648}
X(62665) = cevapoint of X(i) and X(j) for these (i,j): {520, 1636}, {14380, 61215}
X(62665) = trilinear pole of line {520, 2972}
X(62665) = crossdifference of every pair of points on line {1495, 1990}
X(62665) = barycentric product X(i)*X(j) for these {i,j}: {3, 34767}, {69, 14380}, {74, 3265}, {394, 2394}, {520, 1494}, {525, 14919}, {822, 33805}, {1636, 31621}, {2349, 24018}, {2416, 57488}, {2433, 3926}, {2972, 16077}, {3267, 18877}, {3268, 50464}, {3964, 18808}, {4143, 8749}, {6394, 32112}, {11079, 45792}, {14208, 35200}, {14638, 15291}, {15526, 44769}, {16080, 52613}, {17879, 36034}, {23974, 32695}, {32640, 36793}, {34403, 61215}, {35910, 53173}, {35911, 51227}, {40352, 52617}, {40384, 41077}, {44715, 62428}
X(62665) = barycentric quotient X(i)/X(j) for these {i,j}: {3, 4240}, {4, 58071}, {48, 56829}, {63, 24001}, {74, 107}, {184, 23347}, {394, 2407}, {520, 30}, {523, 52661}, {525, 46106}, {577, 2420}, {647, 1990}, {652, 52956}, {656, 1784}, {822, 2173}, {1304, 32230}, {1459, 52954}, {1494, 6528}, {1636, 3163}, {1650, 58263}, {2159, 24019}, {2349, 823}, {2394, 2052}, {2433, 393}, {2435, 52485}, {2632, 36035}, {2972, 9033}, {3049, 14581}, {3265, 3260}, {3269, 1637}, {3998, 42716}, {4091, 18653}, {5489, 58261}, {8552, 14920}, {8749, 6529}, and many others
X(62666) lies on these lines: {1, 2}, {764, 33920}, {900, 13996}, {1120, 31227}, {1266, 52574}, {3880, 61176}, {3911, 56642}, {3943, 4530}, {4370, 36924}, {4543, 39771}, {4738, 36791}, {9457, 30577}, {16594, 17460}, {30583, 33922}, {36920, 49703}
X(62666) = X(i)-Ceva conjugate of X(j) for these (i,j): {519, 17460}, {1266, 16594}, {3911, 4370}, {24004, 6544}, {61186, 21129}
X(62666) = X(i)-isoconjugate of X(j) for these (i,j): {1318, 8686}, {2226, 40400}, {36805, 41935}
X(62666) = X(i)-Dao conjugate of X(j) for these (i,j): {519, 1120}, {1647, 23836}, {2087, 1022}, {2325, 4997}, {16594, 679}, {16610, 903}, {62559, 6548}
X(62666) = barycentric product X(i)*X(j) for these {i,j}: {44, 20900}, {519, 16594}, {1149, 36791}, {1266, 4370}, {1317, 62297}, {3264, 20972}, {3911, 52871}, {3943, 17195}, {3977, 5151}, {4358, 17460}, {4695, 16729}, {4738, 16610}, {4927, 53582}, {6544, 61186}, {8028, 52574}, {16704, 21041}, {17780, 21129}, {22082, 46109}, {23832, 52627}, {52206, 58254}
X(62666) = barycentric quotient X(i)/X(j) for these {i,j}: {678, 40400}, {1149, 2226}, {1266, 54974}, {4370, 1120}, {4695, 30575}, {4738, 36805}, {5151, 6336}, {6544, 23836}, {8028, 52556}, {16594, 903}, {16610, 679}, {17460, 88}, {20900, 20568}, {20972, 106}, {21041, 4080}, {21129, 6548}, {22082, 1797}, {23832, 4638}, {52206, 59150}, {52871, 4997}, {53582, 6079}
X(62666) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {17460, 52871, 21041}
X(62667) lies on these lines: {1, 2}, {900, 3004}, {982, 20290}, {1266, 53372}, {3752, 28599}, {3764, 4392}, {4141, 4759}, {4472, 17726}, {4675, 33070}, {4690, 46909}, {4781, 49709}, {5846, 43055}, {10707, 17160}, {17140, 33071}, {17146, 31034}, {17154, 32843}, {17354, 33089}, {17495, 21282}, {17598, 31037}, {17722, 31025}, {17725, 27141}, {24593, 28538}, {28503, 30566}, {47775, 48288}
X(62667) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {751, 21290}, {30650, 30578}
X(62667) = barycentric product X(i)*X(j) for these {i,j}: {519, 17305}, {17780, 48156}
X(62667) = barycentric quotient X(i)/X(j) for these {i,j}: {17305, 903}, {48156, 6548}
X(62667) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {5211, 32842, 29824}, {17495, 32844, 21282}
X(62668) lies on these lines: {1, 2}, {678, 4439}, {900, 4380}, {4358, 53534}, {4767, 49709}, {9041, 24593}, {9053, 43055}, {24709, 49708}, {24715, 32927}, {30615, 56520}, {47771, 48324}
X(62668) = barycentric product X(i)*X(j) for these {i,j}: {519, 17354}, {17780, 47771}, {24004, 48324}
X(62668) = barycentric quotient X(i)/X(j) for these {i,j}: {17354, 903}, {47771, 6548}, {48324, 1022}
X(62669) lies on these lines: {1, 30196}, {2, 7}, {8, 24410}, {10, 60718}, {59, 3573}, {72, 37043}, {77, 25728}, {100, 51564}, {109, 3952}, {190, 644}, {223, 25734}, {519, 52746}, {522, 2398}, {545, 5723}, {645, 4565}, {653, 27834}, {655, 3257}, {666, 28132}, {900, 23344}, {927, 6017}, {1156, 14942}, {1319, 36872}, {1331, 61185}, {1404, 60865}, {1415, 30729}, {1421, 17154}, {1441, 17351}, {1442, 17261}, {1757, 24402}, {1813, 55996}, {1935, 56318}, {2003, 3995}, {2006, 4080}, {2099, 16506}, {2222, 59096}, {2265, 5773}, {2283, 23343}, {2401, 2427}, {2407, 47318}, {3758, 5701}, {4318, 62222}, {4358, 40218}, {4370, 41801}, {4391, 42718}, {4427, 4551}, {4432, 53531}, {4440, 37771}, {4480, 22464}, {4488, 54425}, {4511, 36819}, {4756, 14594}, {5548, 54953}, {6068, 50441}, {6163, 53358}, {6540, 6648}, {6632, 31615}, {7176, 16820}, {7253, 54353}, {7269, 17120}, {8850, 61049}, {9809, 27542}, {12034, 24618}, {14543, 21362}, {14628, 16704}, {17332, 40999}, {17487, 41803}, {17780, 23703}, {23067, 57151}, {23832, 23836}, {24004, 30731}, {24465, 24988}, {30566, 43043}, {31633, 62540}, {32038, 32042}, {32933, 34048}, {36037, 43728}, {40663, 52747}, {41772, 62402}, {51583, 52659}
X(62669) = reflection of X(i) in X(j) for these {i,j}: {5773, 2265}, {46791, 4370}
X(62669) = isotomic conjugate of X(60480)
X(62669) = antitomic image of X(46791)
X(62669) = isotomic conjugate of the isogonal conjugate of X(61210)
X(62669) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {655, 21293}, {2149, 6224}, {2222, 150}, {9274, 18654}, {24027, 41803}, {32675, 149}, {46649, 21277}, {52377, 69}
X(62669) = X(i)-Ceva conjugate of X(j) for these (i,j): {655, 4552}, {1275, 41801}, {4998, 1317}, {46102, 52659}, {54953, 100}
X(62669) = X(i)-isoconjugate of X(j) for these (i,j): {6, 23838}, {9, 23345}, {11, 32665}, {21, 55263}, {31, 60480}, {41, 6548}, {55, 1022}, {58, 61179}, {88, 663}, {106, 650}, {244, 5548}, {284, 55244}, {513, 2316}, {521, 8752}, {522, 9456}, {644, 43922}, {649, 1320}, {652, 36125}, {654, 1168}, {657, 56049}, {667, 4997}, {692, 60578}, {901, 2170}, {903, 3063}, {1024, 34230}, {1318, 1635}, {1417, 3239}, {1797, 18344}, {1946, 6336}, {2194, 4049}, {2226, 4895}, {2364, 23352}, {2441, 3680}, {3064, 36058}, {3248, 4582}, {3257, 3271}, {4516, 4591}, {4534, 36042}, {4674, 7252}, {4768, 41935}, {4858, 32719}, {4939, 32645}, {10428, 46393}, {14260, 61238}, {21758, 36590}, {32659, 44426}
X(62669) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 60480}, {9, 23838}, {10, 61179}, {44, 3738}, {214, 650}, {223, 1022}, {478, 23345}, {519, 1639}, {900, 52338}, {1086, 60578}, {1214, 4049}, {1647, 4530}, {3160, 6548}, {3911, 10015}, {3936, 3904}, {4370, 522}, {5375, 1320}, {5516, 4534}, {6544, 21132}, {6631, 4997}, {10001, 903}, {20619, 3064}, {35092, 11}, {36668, 54023}, {36669, 54021}, {36912, 4944}, {36914, 23884}, {38979, 2170}, {39026, 2316}, {39053, 6336}, {40590, 55244}, {40611, 55263}, {40615, 6549}, {51402, 1146}, {52659, 514}, {52871, 3239}, {52872, 3700}, {52877, 3709}, {53985, 8735}, {55055, 3271}, {62571, 4391}
X(62669) = cevapoint of X(i) and X(j) for these (i,j): {44, 900}, {514, 37691}, {519, 1639}, {650, 15558}, {758, 21894}, {1023, 23703}, {2427, 23832}, {3911, 30725}, {23884, 27751}
X(62669) = trilinear pole of line {214, 519}
X(62669) = crossdifference of every pair of points on line {663, 3271}
X(62669) = barycentric product X(i)*X(j) for these {i,j}: {7, 17780}, {44, 4554}, {57, 24004}, {65, 55243}, {75, 23703}, {76, 61210}, {85, 1023}, {99, 40663}, {109, 3264}, {190, 3911}, {214, 35174}, {274, 61171}, {279, 30731}, {307, 46541}, {519, 664}, {651, 4358}, {653, 3977}, {655, 51583}, {658, 2325}, {668, 1319}, {900, 4998}, {902, 4572}, {934, 4723}, {1016, 30725}, {1145, 54953}, {1227, 2222}, {1275, 1639}, {1317, 4555}, {1332, 37790}, {1400, 55262}, {1404, 1978}, {1414, 3992}, {1434, 4169}, {1813, 46109}, {1877, 4561}, {2397, 40218}, {2415, 5435}, {3689, 4569}, {3762, 4564}, {3943, 4573}, {4120, 4620}, {4528, 59457}, {4551, 30939}, {4552, 16704}, {4585, 14628}, {4597, 36920}, {4600, 30572}, {4605, 30606}, {4624, 4700}, {4625, 21805}, {4768, 7045}, {5298, 6540}, {5440, 18026}, {6063, 23344}, {6174, 35157}, {6516, 38462}, {6606, 51463}, {6635, 14027}, {7035, 53528}, {8709, 24816}, {13136, 52659}, {13149, 52978}, {14439, 34085}, {17455, 46405}, {22356, 46404}, {35156, 41541}, {35171, 41553}, {39771, 62536}, {41801, 51562}, {51560, 53531}, {52746, 56543}, {53529, 57928}, {56642, 61186}
X(62669) = barycentric quotient X(i)/X(j) for these {i,j}: {1, 23838}, {2, 60480}, {7, 6548}, {37, 61179}, {44, 650}, {56, 23345}, {57, 1022}, {59, 901}, {65, 55244}, {100, 1320}, {101, 2316}, {108, 36125}, {109, 106}, {190, 4997}, {214, 3738}, {226, 4049}, {514, 60578}, {519, 522}, {651, 88}, {653, 6336}, {664, 903}, {678, 4895}, {900, 11}, {901, 1318}, {902, 663}, and many others
X(62669) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {7, 28966, 28741}, {9, 28968, 17077}, {190, 651, 4552}, {190, 1332, 25268}, {190, 4585, 2397}, {3257, 57456, 60480}, {60476, 60477, 4552}
X(62670) lies on the circumconic {{A,B,C,X(2),X(7)}} and these lines: {2, 17190}, {27, 18688}, {75, 18661}, {86, 37369}, {1268, 5260}, {3875, 39769}, {4373, 6629}, {14953, 27483}, {17209, 27494}, {31904, 52781}, {39710, 56935}, {44135, 57824}
X(62670) = isotomic conjugate of X(27558)
on ABCGGe
X(62670) = X(i)-isoconjugate of X(j) for these (i,j): {6, 24048}, {31, 27558}, {37, 37508}, {42, 11684}
X(62670) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 27558}, {9, 24048}, {40589, 37508}, {40592, 11684}
X(62670) = barycentric product X(i)*X(j) for these {i,j}: {81, 26734}, {86, 60172}
X(62670) = barycentric quotient X(i)/X(j) for these {i,j}: {1, 24048}, {2, 27558}, {58, 37508}, {81, 11684}, {26734, 321}, {60172, 10}
X(62671) lies on the Kiepert circumhyperbola and these lines: {2, 2453}, {671, 3448}, {2970, 46105}, {2996, 45291}, {3543, 54651}, {3839, 54819}, {5466, 45801}, {5485, 53161}, {6776, 54738}, {7417, 7612}, {9214, 54607}, {18841, 46512}, {31857, 60234}, {36181, 39295}, {43542, 57596}, {43543, 57597}, {52551, 52940}
X(62671) = isotomic conjugate of X(38940)
X(62671) = isotomic conjugate of the anticomplement of X(6792)
X(62671) = X(i)-isoconjugate of X(j) for these (i,j): {31, 38940}, {1101, 15357}, {4575, 47627}
X(62671) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 38940}, {136, 47627}, {523, 15357}
X(62671) = cevapoint of X(523) and X(15357)
X(62671) = trilinear pole of line {523, 43291}
X(62671) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 38940}, {115, 15357}, {2501, 47627}
X(62672) lies on the X-parabola of ABC (see X(12065)) and these lines: {99, 5466}, {523, 5468}, {543, 51226}, {892, 31614}, {2395, 35356}, {2501, 4235}, {4036, 42721}, {4226, 8599}, {4576, 34246}, {7804, 14608}, {9168, 9170}, {12079, 36194}, {18823, 54607}, {26235, 52145}, {34245, 58784}
X(62672) = isotomic conjugate of X(9168)
X(62672) = isotomic conjugate of the anticomplement of X(8371)
X(62672) = X(i)-isoconjugate of X(j) for these (i,j): {31, 9168}, {163, 44398}, {798, 41134}
X(62672) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 9168}, {115, 44398}, {31998, 41134}
X(62672) = cevapoint of X(i) and X(j) for these (i,j): {523, 543}, {2482, 33921}
X(62672) = trilinear pole of line {115, 524}
X(62672) = barycentric product X(3266)*X(53687)
X(62672) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 9168}, {99, 41134}, {523, 44398}, {33921, 41177}, {53687, 111}
X(62673) lies on these lines: {1, 2}, {25, 25440}, {72, 59685}, {81, 59408}, {120, 124}, {121, 53837}, {141, 3740}, {142, 1215}, {165, 21629}, {171, 17353}, {210, 20455}, {226, 3836}, {305, 6381}, {312, 1738}, {321, 17888}, {325, 25140}, {344, 17594}, {354, 49529}, {427, 1878}, {515, 16434}, {516, 4011}, {553, 32935}, {726, 4082}, {750, 5294}, {756, 54311}, {846, 25101}, {908, 4138}, {946, 25079}, {958, 16419}, {982, 3717}, {993, 7484}, {1054, 33164}, {1086, 3967}, {1155, 59544}, {1196, 1575}, {1211, 61686}, {1329, 1368}, {1376, 1486}, {1707, 26685}, {1861, 6353}, {2321, 3290}, {2325, 32934}, {2886, 3823}, {3035, 6676}, {3159, 42715}, {3263, 3663}, {3305, 26034}, {3306, 33163}, {3416, 37679}, {3589, 4682}, {3610, 40941}, {3662, 27538}, {3666, 4078}, {3673, 18153}, {3681, 49505}, {3699, 33124}, {3701, 17674}, {3703, 16610}, {3710, 24443}, {3742, 49524}, {3745, 38049}, {3751, 18141}, {3752, 3932}, {3769, 17352}, {3782, 4009}, {3790, 17490}, {3817, 21241}, {3821, 4656}, {3826, 44417}, {3834, 59596}, {3844, 5743}, {3846, 5316}, {3873, 49536}, {3883, 17123}, {3911, 4438}, {3914, 4358}, {3925, 30818}, {3944, 62297}, {3950, 4970}, {3980, 17355}, {4066, 19835}, {4090, 49676}, {4133, 32860}, {4147, 44432}, {4188, 5345}, {4220, 10164}, {4297, 19649}, {4304, 25494}, {4310, 5423}, {4339, 37024}, {4357, 21590}, {4383, 5847}, {4385, 24178}, {4387, 28580}, {4413, 32777}, {4415, 59506}, {4416, 33085}, {4422, 4640}, {4429, 18743}, {4431, 26274}, {4457, 4923}, {4514, 25531}, {4660, 40998}, {4696, 23675}, {4697, 50115}, {4734, 17242}, {4780, 32915}, {4849, 4966}, {4854, 50091}, {4901, 5573}, {4906, 9053}, {5089, 25078}, {5249, 25961}, {5267, 7485}, {5275, 5750}, {5927, 59688}, {5943, 17792}, {6057, 42051}, {6327, 26688}, {6376, 57518}, {6677, 47742}, {6684, 19544}, {7308, 50295}, {8889, 46878}, {9342, 32779}, {9350, 33156}, {10175, 37360}, {10691, 57288}, {12512, 50698}, {12572, 26052}, {13161, 33833}, {13742, 37552}, {14019, 21075}, {15254, 44419}, {17061, 17356}, {17063, 33165}, {17064, 28808}, {17122, 33159}, {17124, 26061}, {17125, 33074}, {17272, 30393}, {17282, 33144}, {17283, 33126}, {17596, 56078}, {17597, 30615}, {17598, 49527}, {17742, 30677}, {17776, 59547}, {17781, 33067}, {18236, 26932}, {19725, 43531}, {19799, 23537}, {19925, 26118}, {20262, 41796}, {20344, 51769}, {20544, 37355}, {20888, 40022}, {21060, 21255}, {21077, 59666}, {21242, 61031}, {23789, 47771}, {24025, 34337}, {24163, 24168}, {24165, 24175}, {24231, 32937}, {24248, 30568}, {24325, 53663}, {24388, 59584}, {25351, 48643}, {25514, 57284}, {25568, 53665}, {25639, 37439}, {25959, 27131}, {25992, 37539}, {26040, 50314}, {26073, 32932}, {27003, 33166}, {27064, 50307}, {27065, 33086}, {28164, 50699}, {28526, 56082}, {30566, 48646}, {30757, 31897}, {30771, 60427}, {30792, 53574}, {30829, 32773}, {31130, 53594}, {31151, 33096}, {31252, 33130}, {32911, 51196}, {32918, 54357}, {33075, 37687}, {33078, 37680}, {33083, 35595}, {33115, 59491}, {33134, 46938}, {33158, 56009}, {33849, 59675}, {33937, 57925}, {37527, 38118}, {37674, 38047}, {42056, 50092}, {44307, 50290}, {47766, 50337}, {49463, 59477}, {49484, 49732}
X(62673) = midpoint of X(i) and X(j) for these {i,j}: {614, 10327}, {4082, 24177}, {17597, 30615}
X(62673) = complement of X(614)
X(62673) = complement of the isogonal conjugate of X(56179)
X(62673) = complement of the isotomic conjugate of X(57925)
X(62673) = X(i)-complementary conjugate of X(j) for these (i,j): {100, 17115}, {1037, 1}, {1041, 1210}, {7084, 37}, {7123, 2}, {7131, 142}, {8269, 3900}, {8817, 2886}, {14935, 46101}, {30701, 141}, {30705, 21258}, {40403, 3739}, {40411, 34830}, {48070, 116}, {52778, 513}, {54967, 21260}, {56179, 10}, {56243, 3452}, {56260, 1211}, {56359, 11019}, {57386, 40940}, {57925, 2887}, {59128, 21172}, {59133, 676}
X(62673) = X(54967)-Ceva conjugate of X(514)
X(62673) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 8, 5272}, {2, 612, 1125}, {2, 3705, 5121}, {2, 7172, 16020}, {2, 10327, 614}, {2, 29641, 24239}, {2, 33091, 7292}, {2, 60459, 7191}, {10, 3840, 4847}, {10, 11019, 29673}, {10, 46827, 1210}, {43, 3912, 4028}, {141, 3740, 4104}, {899, 29687, 306}, {908, 25957, 4138}, {1376, 17279, 59692}, {2887, 24003, 3452}, {3701, 17674, 23536}, {3821, 59517, 4656}, {3836, 59511, 226}, {3844, 58451, 5743}, {3971, 24169, 3663}, {4429, 18743, 24210}, {4871, 29673, 11019}, {6686, 49769, 29671}, {13405, 62398, 29642}, {16569, 29674, 3687}, {17123, 33079, 3883}, {21060, 21255, 33064}, {21255, 59686, 21060}, {25961, 32931, 5249}, {30957, 33117, 26015}, {33833, 46937, 13161}, {49511, 59684, 210}
X(62674) lies on these lines: {1, 1146}, {2, 11}, {5, 52015}, {7, 1360}, {8, 31640}, {10, 40483}, {30, 5144}, {108, 461}, {230, 1279}, {281, 36122}, {514, 11726}, {516, 6712}, {518, 3041}, {519, 40540}, {664, 3616}, {676, 918}, {946, 6696}, {952, 11712}, {1086, 35031}, {1121, 38314}, {1125, 6706}, {1282, 51406}, {1386, 11019}, {1387, 6366}, {1421, 10582}, {1456, 51364}, {1486, 21239}, {1566, 61436}, {2785, 11725}, {3246, 59999}, {3622, 39351}, {3923, 25355}, {4472, 25375}, {4518, 62390}, {4712, 24433}, {4858, 24014}, {5572, 40942}, {5750, 58608}, {5845, 51435}, {5852, 10025}, {6708, 13405}, {7290, 37646}, {7359, 57022}, {8580, 61222}, {8727, 23304}, {9436, 17768}, {10695, 61730}, {14667, 20835}, {15726, 44356}, {16608, 56144}, {17757, 45765}, {19868, 58679}, {20262, 30621}, {21258, 48900}, {25055, 35110}, {25557, 40719}, {26001, 41339}, {26932, 36056}, {35094, 61477}, {36949, 43672}, {40560, 53564}
X(62674) = midpoint of X(i) and X(j) for these {i,j}: {1, 1146}, {1566, 61436}, {14942, 50441}, {35094, 61477}
X(62674) = reflection of X(i) in X(j) for these {i,j}: {10, 40483}, {17044, 1125}
X(62674) = complement of X(50441)
X(62674) = X(i)-complementary conjugate of X(j) for these (i,j): {103, 120}, {105, 118}, {911, 16593}, {1438, 39063}, {9503, 141}, {36039, 62552}, {36101, 20540}
X(62674) = X(2398)-Ceva conjugate of X(522)
X(62674) = crossdifference of every pair of points on line {665, 20672}
X(62674) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 14942, 50441}
X(62675) lies on these lines: {2, 846}, {10, 335}, {86, 142}, {190, 5257}, {239, 49676}, {274, 18037}, {334, 20496}, {524, 31138}, {740, 1738}, {1086, 1213}, {1125, 4366}, {1654, 3662}, {3008, 17770}, {3125, 25468}, {3616, 41845}, {3634, 16908}, {3755, 29574}, {3844, 4437}, {4359, 40563}, {4401, 30187}, {4440, 17248}, {4655, 20154}, {4684, 49770}, {4728, 24183}, {4743, 31342}, {4967, 9055}, {4987, 33295}, {5222, 20090}, {5249, 44312}, {6653, 16826}, {6707, 17384}, {10868, 22174}, {12579, 16912}, {13161, 30063}, {16593, 31336}, {16831, 20533}, {17050, 49612}, {17244, 31308}, {17308, 52157}, {20681, 25823}, {23536, 30030}, {23537, 29968}, {24161, 33828}, {24178, 30038}, {24200, 31348}, {24586, 24789}, {24602, 33129}, {24628, 35466}, {24631, 40688}, {24699, 49711}, {24715, 50290}, {27147, 29603}, {29576, 33888}, {31144, 50092}, {31310, 31351}, {32029, 42334}, {32096, 50114}
X(62675) = midpoint of X(i) and X(j) for these {i,j}: {1086, 1213}, {6650, 6651}
X(62675) = reflection of X(i) in X(j) for these {i,j}: {6707, 40480}, {20142, 3008}
X(62675) = complement of X(6651)
X(62675) = complement of the isogonal conjugate of X(9506)
X(62675) = X(i)-complementary conjugate of X(j) for these (i,j): {741, 20529}, {875, 35080}, {876, 46668}, {1911, 6651}, {1929, 20333}, {2054, 46842}, {6650, 20542}, {9278, 45162}, {9505, 141}, {9506, 10}, {17962, 17793}, {18263, 37}, {18268, 51578}, {18827, 20548}, {37128, 20339}, {37135, 27854}
X(62675) = X(3570)-Ceva conjugate of X(514)
X(62675) = barycentric product X(75)*X(9507)
X(62675) = barycentric quotient X(9507)/X(1)
X(62675) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 6650, 6651}, {1086, 25357, 4357}, {25354, 53600, 6651}
X(62676) lies on these lines: {2, 7}, {519, 34232}, {522, 24980}, {918, 3960}, {1125, 24433}, {1738, 24402}, {2325, 2397}, {3912, 4585}, {4089, 38326}, {6510, 41310}, {6594, 50441}, {6718, 24003}, {12034, 30858}, {21198, 40536}, {25968, 46694}, {36954, 46781}, {37043, 57284}, {57456, 60578}, {58403, 59639}
X(62676) = X(i)-complementary conjugate of X(j) for these (i,j): {655, 21252}, {692, 46398}, {1415, 51402}, {2149, 214}, {2161, 46100}, {2222, 116}, {32675, 11}, {32739, 35128}, {46649, 21237}, {52377, 141}
X(62676) = X(4453)-Ceva conjugate of X(519)
X(62676) = crossdifference of every pair of points on line {663, 16686}
X(62676) = {X(4422),X(36949)}-harmonic conjugate of X(16578)
X(62677) lies on these lines: {2, 2140}, {42, 17758}, {43, 4859}, {116, 3136}, {142, 16056}, {165, 24220}, {310, 30109}, {1011, 14377}, {1086, 21838}, {1215, 3739}, {2388, 3741}, {3263, 22013}, {3666, 14746}, {3720, 17761}, {3835, 3838}, {4184, 17729}, {4191, 55161}, {4359, 27478}, {5249, 44312}, {6707, 34830}, {12609, 15497}, {16058, 62383}, {17205, 23632}, {20257, 42057}, {20888, 29976}, {20891, 21416}, {21258, 47514}, {26978, 59315}, {27191, 40418}, {39046, 50189}
X(62677) = midpoint of X(8049) and X(40586)
X(62677) = complement of X(40586)
X(62677) = X(i)-complementary conjugate of X(j) for these (i,j): {81, 40586}, {8049, 1211}, {34444, 16589}, {39735, 3454}, {39797, 1213}, {40005, 21245}, {40504, 6537}, {53651, 4129}
X(62677) = X(4557)-Ceva conjugate of X(514)
X(62677) = {X(2),X(8049)}-harmonic conjugate of X(40586)
X(62678) lies on these lines: {2, 24179}, {78, 24779}, {142, 474}, {226, 6678}, {936, 4859}, {1210, 16608}, {1229, 17877}, {3739, 24181}, {15497, 24220}, {27191, 40424}
X(62678) = X(i)-complementary conjugate of X(j) for these (i,j): {39947, 34823}, {41505, 3452}, {57794, 21244}
X(62678) = X(4571)-Ceva conjugate of X(514)
X(62679) lies on these lines: {2, 24181}, {142, 1376}, {200, 277}, {518, 15493}, {946, 15497}, {4847, 4904}, {4859, 8580}, {11019, 21258}, {27191, 56026}, {56331, 61008}
X(62679) = midpoint of X(24771) and X(42361)
X(62679) = complement of X(24771)
X(62679) = X(1407)-complementary conjugate of X(24771)
X(62679) = X(4578)-Ceva conjugate of X(514)
X(62679) = {X(2),X(42361)}-harmonic conjugate of X(24771)
X(62680) lies on these lines: {1, 23897}, {2, 1931}, {5, 572}, {6, 25446}, {10, 10026}, {44, 1213}, {115, 1125}, {409, 21004}, {442, 19557}, {594, 21081}, {661, 21921}, {1107, 16592}, {1211, 29610}, {1509, 44379}, {1738, 61341}, {3589, 33033}, {3616, 23903}, {3622, 23942}, {3624, 62322}, {3720, 23917}, {3754, 5164}, {3912, 17056}, {3934, 17245}, {3936, 29591}, {3943, 24044}, {4037, 27577}, {4129, 46192}, {4364, 53501}, {4472, 44396}, {6543, 19936}, {6707, 33034}, {7380, 9756}, {9166, 55083}, {13881, 15668}, {14061, 32014}, {14949, 29578}, {16589, 24036}, {16826, 23947}, {17303, 34528}, {17381, 33045}, {18755, 26051}, {20271, 52651}, {21057, 27714}, {21674, 21711}, {23918, 26102}, {24070, 55343}, {27966, 33943}, {31253, 51586}, {49743, 50252}, {50302, 53424}, {58463, 59602}
X(62680) = midpoint of X(6625) and X(6626)
X(62680) = complement of X(6626)
X(62680) = X(i)-complementary conjugate of X(j) for these (i,j): {213, 6626}, {2248, 3739}, {6625, 21240}, {13610, 3741}, {15377, 18589}, {18757, 1125}, {52208, 141}, {53628, 52601}, {58301, 21709}
X(62680) = X(4610)-Ceva conjugate of X(523)
X(62680) = X(21043)-Dao conjugate of X(4024)
X(62680) = barycentric product X(i)*X(j) for these {i,j}: {10, 23812}, {86, 23934}, {514, 22033}
X(62680) = barycentric quotient X(i)/X(j) for these {i,j}: {22033, 190}, {23812, 86}, {23934, 10}
X(62680) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 23897, 53426}, {2, 6625, 6626}, {115, 1125, 23905}, {3634, 6537, 1213}, {3912, 61342, 21024}, {5949, 17398, 56954}, {24937, 56903, 17398}
X(62681) lies on these lines: {2, 2321}, {10, 4478}, {141, 51004}, {142, 3634}, {190, 5257}, {551, 28633}, {1125, 28634}, {1268, 17315}, {1654, 4667}, {1698, 4648}, {3626, 28640}, {3739, 28555}, {3828, 15668}, {3879, 60710}, {4000, 19872}, {4361, 19878}, {4399, 15808}, {4472, 60942}, {4657, 31253}, {4699, 31351}, {4708, 60962}, {4751, 27478}, {4852, 19883}, {4859, 26104}, {4916, 51066}, {6666, 41325}, {17234, 28650}, {17296, 46932}, {17303, 25072}, {17326, 41844}, {17381, 24603}, {17385, 61001}, {19877, 60731}, {25055, 28635}, {25358, 53594}, {27191, 56061}, {30598, 49770}, {41848, 50115}
X(62681) = X(i)-complementary conjugate of X(j) for these (i,j): {2334, 62586}, {47915, 53834}, {57663, 41862}
X(62681) = X(4756)-Ceva conjugate of X(514)
X(62682) lies on these lines: {2, 44}, {86, 16724}, {141, 51004}, {142, 5122}, {519, 3739}, {536, 27478}, {545, 4755}, {551, 34824}, {903, 29578}, {4363, 36911}, {4395, 51103}, {4472, 41141}, {4648, 28633}, {4688, 50121}, {4698, 17334}, {4699, 50123}, {4725, 31306}, {4739, 50113}, {4751, 50082}, {4859, 15668}, {6707, 28558}, {10022, 29571}, {16610, 39974}, {16723, 17175}, {16831, 31139}, {17067, 51108}, {17239, 17313}, {17310, 55955}, {17378, 31238}, {24220, 28198}, {25498, 31312}, {28301, 49733}, {28322, 51488}, {28329, 31329}, {28639, 38314}, {29614, 43287}, {36591, 40434}, {50013, 51006}
X(62682) = midpoint of X(16590) and X(39704)
X(62682) = complement of X(16590)
X(62682) = X(40434)-complementary conjugate of X(21251)
X(62682) = X(4781)-Ceva conjugate of X(514)
X(62682) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 30588, 27751}, {2, 31138, 4708}, {2, 39704, 16590}
X(62683) lies on these lines: {2, 5375}, {11, 4885}, {116, 4369}, {141, 9458}, {650, 35094}, {1086, 3700}, {1146, 21104}, {1565, 47890}, {3035, 38310}, {3834, 51400}, {3911, 36954}, {4413, 52304}, {4521, 26932}, {4904, 7658}, {5137, 29632}, {5432, 18214}, {6174, 17060}, {6745, 36956}, {31250, 46101}, {47767, 61673}, {48125, 52946}
X(62683) = midpoint of X(5375) and X(8047)
X(62683) = reflection of X(38310) in X(3035)
X(62683) = complement of X(5375)
X(62683) = X(i)-complementary conjugate of X(j) for these (i,j): {649, 5375}, {3446, 514}, {8047, 3835}, {42552, 3452}
X(62683) = X(5377)-Ceva conjugate of X(918)
X(62683) = {X(2),X(8047)}-harmonic conjugate of X(5375)
X(62684) lies on these lines: {2, 54120}, {10, 82}, {1146, 59509}, {1220, 31640}, {3912, 21025}, {4357, 17062}, {10436, 23058}, {17739, 49711}, {17755, 21965}, {21044, 26965}, {21198, 28855}, {24603, 25434}, {29576, 56519}, {29968, 41877}
X(62684) = X(6649)-Ceva conjugate of X(522)
X(62684) = {X(17062),X(25994)}-harmonic conjugate of X(4357)
X(62685) lies on these lines: {2, 525}, {141, 9007}, {520, 15082}, {1651, 39491}, {6699, 24284}, {9033, 11049}, {11053, 39474}, {14767, 30476}, {15526, 42306}, {20208, 40920}, {42307, 42308}
X(62685) = midpoint of X(i) and X(j) for these {i,j}: {2, 52720}, {14401, 34767}
X(62685) = reflection of X(38240) in X(52720)
X(62685) = complement of X(14401)
X(62685) = complement of the isogonal conjugate of X(34568)
X(62685) = X(i)-complementary conjugate of X(j) for these (i,j): {2159, 39008}, {2349, 16177}, {34568, 10}, {36131, 3163}, {40353, 16573}, {40384, 34846}, {57570, 21259}
X(62685) = X(9033)-Ceva conjugate of X(525)
X(62685) = X(32676)-isoconjugate of X(46270)
X(62685) = X(i)-Dao conjugate of X(j) for these (i,j): {1494, 16077}, {15526, 46270}
X(62685) = crossdifference of every pair of points on line {1495, 9412}
X(62685) = barycentric product X(i)*X(j) for these {i,j}: {525, 39358}, {3267, 9412}, {9033, 9410}, {34582, 34767}
X(62685) = barycentric quotient X(i)/X(j) for these {i,j}: {525, 46270}, {9410, 16077}, {9412, 112}, {34582, 4240}, {39358, 648}
X(62685) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 34767, 14401}, {14401, 52720, 34767}
X(62686) lies on these lines: {2, 3}, {114, 38608}, {230, 52628}, {287, 10264}, {325, 52630}, {620, 2492}, {1511, 15595}, {2967, 61573}, {6716, 9529}, {10272, 38551}, {14357, 47242}, {18310, 40544}, {19163, 38749}, {40866, 51872}
X(62686) = midpoint of X(i) and X(j) for these {i,j}: {3, 54380}, {4235, 62563}
X(62686) = complement of X(62563)
X(62686) = X(i)-complementary conjugate of X(j) for these (i,j): {163, 38971}, {935, 21253}, {32676, 62594}, {58980, 8062}
X(62686) = X(9979)-Ceva conjugate of X(524)
X(62686) = crossdifference of every pair of points on line {647, 7669}
X(62686) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 4235, 62563}, {2, 40856, 5}, {140, 44338, 2}, {2454, 2455, 7473}
X(62687) lies on these lines: {2, 13582}, {5, 49}, {94, 18122}, {115, 34834}, {858, 6036}, {2986, 14061}, {3268, 14566}, {3580, 34827}, {3634, 8068}, {5169, 9756}, {5461, 40112}, {5972, 10276}, {6106, 6670}, {6107, 6669}, {10277, 40685}, {13881, 15066}, {18301, 53495}, {26879, 34101}, {34836, 62583}, {36255, 53567}, {37636, 54461}, {37645, 39143}, {47324, 61576}
X(62687) = midpoint of X(13582) and X(40604)
X(62687) = complement of X(40604)
X(62687) = nine-point-circle-inverse of X(34308)
X(62687) = complement of the isogonal conjugate of X(11071)
X(62687) = X(i)-complementary conjugate of X(j) for these (i,j): {11071, 10}, {15392, 18589}
X(62687) = X(10411)-Ceva conjugate of X(523)
X(62687) = crossdifference of every pair of points on line {2081, 6140}
X(62687) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 13582, 40604}, {8836, 8838, 10272}, {51268, 51275, 27423}
X(62688) lies on these lines: {2, 647}, {183, 6041}, {264, 2489}, {512, 7804}, {523, 3589}, {804, 5113}, {1316, 52471}, {1640, 62555}, {2485, 6375}, {2793, 6036}, {2799, 14316}, {3267, 9230}, {3329, 10567}, {3818, 11182}, {3934, 8574}, {4045, 62489}, {5466, 60215}, {6677, 10189}, {7792, 47229}, {7834, 23105}, {7884, 52632}, {8029, 47128}, {8430, 60863}, {9175, 15928}, {9832, 47442}, {10097, 11286}, {10278, 12075}, {15482, 44814}, {16989, 53347}, {18310, 24975}, {22104, 47218}, {22260, 46778}, {59561, 60341}
X(62688) = midpoint of X(i) and X(j) for these {i,j}: {2, 45329}, {22260, 46778}, {24284, 54267}
X(62688) = complement of the isotomic conjugate of X(39291)
X(62688) = X(i)-complementary conjugate of X(j) for these (i,j): {163, 46840}, {1581, 36471}, {1910, 2679}, {1967, 35088}, {2715, 19563}, {15391, 34846}, {17938, 16591}, {34238, 8287}, {36084, 39080}, {36897, 21253}, {39291, 2887}
X(62688) = X(14295)-Ceva conjugate of X(512)
X(62688) = X(662)-isoconjugate of X(34214)
X(62688) = X(i)-Dao conjugate of X(j) for these (i,j): {1084, 34214}, {9468, 805}, {35078, 9469}
X(62688) = crossdifference of every pair of points on line {237, 2076}
X(62688) = barycentric product X(i)*X(j) for these {i,j}: {523, 5989}, {850, 3506}, {9467, 14295}
X(62688) = barycentric quotient X(i)/X(j) for these {i,j}: {512, 34214}, {804, 9469}, {3506, 110}, {5989, 99}, {9467, 805}
X(62689) lies on these lines: {2, 6}, {9, 28657}, {10, 6675}, {21, 49734}, {57, 34824}, {63, 7228}, {75, 59583}, {226, 17332}, {306, 4478}, {345, 4665}, {440, 4288}, {442, 49728}, {594, 33116}, {846, 28530}, {958, 28258}, {1086, 38000}, {1146, 39035}, {1375, 16832}, {1376, 8731}, {1714, 16343}, {1834, 11110}, {2490, 4369}, {2886, 37370}, {3550, 49725}, {3634, 6693}, {3666, 4395}, {3712, 21020}, {3739, 5745}, {3757, 9053}, {3772, 4364}, {3826, 32916}, {3925, 32917}, {3943, 55095}, {4023, 29678}, {4026, 33138}, {4035, 4690}, {4205, 24880}, {4252, 37153}, {4359, 62305}, {4363, 5273}, {4384, 21965}, {4399, 5271}, {4422, 44417}, {4425, 17070}, {4643, 25525}, {4656, 49737}, {4667, 56226}, {4698, 39595}, {4733, 33160}, {4981, 17724}, {4999, 34831}, {5249, 7238}, {5292, 16844}, {5325, 17351}, {5432, 26037}, {6354, 60705}, {6692, 6706}, {7227, 31993}, {7413, 29181}, {9780, 56778}, {10022, 56523}, {10180, 50755}, {11679, 17243}, {14838, 21198}, {16054, 59625}, {17045, 40940}, {17069, 21209}, {17239, 20106}, {17253, 26132}, {17279, 18229}, {17303, 56519}, {17323, 62208}, {17514, 25441}, {17557, 24883}, {17768, 59624}, {17947, 31640}, {18253, 49598}, {20083, 50409}, {21242, 49736}, {23681, 49741}, {24342, 59574}, {24603, 25434}, {24609, 59545}, {24953, 31339}, {26064, 31254}, {26363, 60691}, {33105, 41002}, {33141, 49740}, {37265, 59697}, {50169, 52680}, {50205, 50605}, {50314, 59580}
X(62689) = midpoint of X(i) and X(j) for these {i,j}: {333, 17056}, {1146, 39035}
X(62689) = complement of X(17056)
X(62689) = complement of the isotomic conjugate of X(60235)
X(62689) = X(i)-complementary conjugate of X(j) for these (i,j): {163, 62566}, {17097, 17052}, {40430, 141}, {40442, 18642}, {56321, 21253}, {57668, 18589}, {60235, 2887}
X(62689) = X(17136)-Ceva conjugate of X(522)
X(62689) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 333, 17056}, {2, 1654, 41878}, {2, 5235, 1211}, {2, 5278, 5718}, {2, 5737, 141}, {2, 6703, 6707}, {2, 14829, 17245}, {2, 17277, 37662}, {2, 19732, 5743}, {2, 24597, 19701}, {2, 26044, 30832}, {2, 35466, 6703}, {2, 37642, 15668}, {1211, 5235, 49730}, {3925, 32917, 44419}, {5743, 19732, 49731}, {11110, 25446, 1834}, {19744, 31187, 2}, {31993, 44416, 7227}, {31993, 54357, 44416}, {39022, 39023, 40882}
X(62690) lies on these lines: {2, 14}, {5, 113}, {18, 2986}, {141, 16537}, {381, 1525}, {395, 6128}, {470, 36794}, {473, 11476}, {624, 3580}, {629, 40604}, {858, 7685}, {3066, 41040}, {3258, 58913}, {5479, 36185}, {5640, 7684}, {5972, 20416}, {6116, 46106}, {6774, 32460}, {8838, 15018}, {11064, 11543}, {11120, 36311}, {11304, 40709}, {11306, 37638}, {13349, 37975}, {15066, 34508}, {18122, 43961}, {18315, 51268}, {22104, 32461}, {23722, 37853}, {32553, 40855}, {33481, 47027}, {34509, 37644}, {36252, 54395}, {37340, 46833}, {37645, 40694}, {38432, 44666}, {42153, 59767}, {45311, 46859}
X(62690) = midpoint of X(11130) and X(16771)
X(62690) = complement of X(11130)
X(62690) = complement of the isogonal conjugate of X(11085)
X(62690) = isotomic conjugate of the polar conjugate of X(35715)
X(62690) = X(i)-complementary conjugate of X(j) for these (i,j): {2154, 619}, {10218, 18589}, {11085, 10}, {36840, 4369}, {57580, 21254}
X(62690) = X(17403)-Ceva conjugate of X(23872)
X(62690) = barycentric product X(i)*X(j) for these {i,j}: {69, 35715}, {301, 14817}
X(62690) = barycentric quotient X(i)/X(j) for these {i,j}: {14817, 16}, {35715, 4}
X(62690) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 14, 41888}, {2, 11092, 619}, {2, 16771, 11130}, {2, 40710, 46834}, {2, 41477, 6671}, {624, 3580, 33530}
X(62691) lies on these lines: {4, 6}, {9, 21}, {28, 2182}, {58, 1490}, {81, 226}, {219, 3486}, {329, 40571}, {380, 12514}, {411, 579}, {572, 1713}, {672, 35981}, {950, 2323}, {965, 6857}, {1005, 4266}, {1006, 2278}, {1010, 45039}, {1108, 21740}, {1175, 1903}, {1396, 34032}, {1400, 27653}, {1474, 2261}, {1708, 1817}, {1743, 1780}, {1778, 2193}, {1858, 2264}, {1864, 2194}, {2245, 3651}, {2257, 6261}, {2285, 46884}, {2303, 25516}, {2322, 53994}, {2328, 10382}, {2360, 10396}, {2893, 15988}, {2900, 56182}, {3485, 54358}, {4254, 37284}, {4282, 16948}, {5729, 36017}, {5747, 6828}, {5778, 6824}, {6869, 57286}, {6875, 37504}, {6876, 37500}, {8229, 40129}, {8557, 18446}, {8804, 10572}, {8822, 60950}, {12047, 40963}, {12848, 14953}, {15556, 16548}, {16054, 60987}, {17139, 41610}, {18391, 19350}, {33854, 37330}, {40937, 45230}, {47512, 54417}
X(62691) = perspector of circumconic {{A, B, C, X(107), X(643)}}
X(62691) = X(i)-isoconjugate-of-X(j) for these {i, j}: {73, 55963}, {1427, 56101}
X(62691) = X(i)-Dao conjugate of X(j) for these {i, j}: {38957, 525}
X(62691) = pole of line {1859, 3683} with respect to the Feuerbach hyperbola
X(62691) = pole of line {57, 394} with respect to the Stammler hyperbola
X(62691) = pole of line {6587, 21180} with respect to the Steiner inellipse
X(62691) = pole of line {85, 3926} with respect to the Wallace hyperbola
X(62691) = center of mutual polar conic of ABC and X(1)-circumconcevian triangle of X(4)
X(62691) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(78)}}, {{A, B, C, X(6), X(2289)}}, {{A, B, C, X(9), X(393)}}, {{A, B, C, X(21), X(8747)}}, {{A, B, C, X(41), X(2207)}}, {{A, B, C, X(90), X(56864)}}, {{A, B, C, X(284), X(5317)}}, {{A, B, C, X(1156), X(41228)}}, {{A, B, C, X(1175), X(1819)}}, {{A, B, C, X(2003), X(52418)}}, {{A, B, C, X(2287), X(8748)}}, {{A, B, C, X(6530), X(44694)}}, {{A, B, C, X(7675), X(34919)}}, {{A, B, C, X(23617), X(27396)}}, {{A, B, C, X(27376), X(33299)}}
X(62691) = barycentric product X(i)*X(j) for these (i, j): {333, 8557}, {522, 54442}, {1172, 6350}, {2287, 54366}, {18391, 21}, {18446, 29}, {19350, 31623}
X(62691) = barycentric quotient X(i)/X(j) for these (i, j): {1172, 55963}, {2328, 56101}, {6350, 1231}, {8557, 226}, {18391, 1441}, {18446, 307}, {19350, 1214}, {54366, 1446}, {54442, 664}
X(62691) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 5776, 5746}, {1864, 2194, 4183}
X(62692) lies on these lines: {3, 6}, {9, 18792}, {21, 2275}, {37, 86}, {81, 2276}, {191, 40986}, {333, 1575}, {346, 17178}, {672, 17187}, {741, 4476}, {1010, 1107}, {1015, 4653}, {1043, 17448}, {1212, 16716}, {1444, 1778}, {1500, 4658}, {1761, 17799}, {1911, 21035}, {1914, 4184}, {2260, 2309}, {2345, 16738}, {3290, 16700}, {3730, 52564}, {3941, 20985}, {4386, 13588}, {4649, 56926}, {4877, 17053}, {5283, 25526}, {6626, 28244}, {8822, 28358}, {9574, 18163}, {9599, 14956}, {10458, 24512}, {11110, 16604}, {16502, 17524}, {16704, 17756}, {16972, 54308}, {17277, 46838}, {17303, 27164}, {17735, 38832}, {17754, 18169}, {18171, 33953}, {18185, 31477}, {18601, 26242}, {19259, 31449}, {20142, 24530}, {20691, 56018}, {21838, 40750}, {25508, 51314}, {27109, 27185}, {30940, 32453}, {34830, 53590}, {60697, 61409}
X(62692) = perspector of circumconic {{A, B, C, X(110), X(4589)}}
X(62692) = X(i)-isoconjugate-of-X(j) for these {i, j}: {37, 55970}, {661, 62468}
X(62692) = X(i)-Dao conjugate of X(j) for these {i, j}: {36830, 62468}, {39054, 62469}, {40589, 55970}
X(62692) = pole of line {512, 54253} with respect to the Moses circle
X(62692) = pole of line {512, 54253} with respect to the Brocard inellipse
X(62692) = pole of line {5, 20337} with respect to the Kiepert hyperbola
X(62692) = pole of line {2, 1914} with respect to the Stammler hyperbola
X(62692) = pole of line {31296, 50343} with respect to the Steiner circumellipse
X(62692) = pole of line {647, 9508} with respect to the Steiner inellipse
X(62692) = pole of line {76, 239} with respect to the Wallace hyperbola
X(62692) = pole of line {3267, 24459} with respect to the dual conic of polar circle
X(62692) = pole of line {34830, 49676} with respect to the dual conic of Yff parabola
X(62692) = center of mutual polar conic of ABC and X(1)-circumconcevian triangle of X(6)
X(62692) = intersection, other than A, B, C, of circumconics {{A, B, C, X(3), X(337)}}, {{A, B, C, X(6), X(335)}}, {{A, B, C, X(32), X(292)}}, {{A, B, C, X(37), X(41333)}}, {{A, B, C, X(58), X(18827)}}, {{A, B, C, X(86), X(5009)}}, {{A, B, C, X(284), X(36800)}}, {{A, B, C, X(386), X(29674)}}, {{A, B, C, X(511), X(62423)}}, {{A, B, C, X(579), X(36482)}}, {{A, B, C, X(894), X(1691)}}, {{A, B, C, X(1333), X(37128)}}, {{A, B, C, X(2245), X(50454)}}, {{A, B, C, X(3433), X(37507)}}
X(62692) = barycentric product X(i)*X(j) for these (i, j): {110, 62423}, {284, 36482}, {29674, 58}, {30965, 6}, {49509, 81}, {50454, 662}
X(62692) = barycentric quotient X(i)/X(j) for these (i, j): {58, 55970}, {110, 62468}, {662, 62469}, {29674, 313}, {30965, 76}, {36482, 349}, {49509, 321}, {50454, 1577}, {62423, 850}
X(62692) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 1030, 41333}, {6, 3286, 1333}, {579, 5145, 6}
X(62693) lies on these lines: {4, 16583}, {6, 7}, {8, 3721}, {9, 1738}, {19, 208}, {20, 16968}, {37, 2550}, {45, 1213}, {75, 966}, {169, 5286}, {198, 1284}, {213, 4295}, {256, 24341}, {329, 2238}, {344, 26582}, {346, 62392}, {388, 41015}, {391, 4346}, {497, 3290}, {516, 16970}, {579, 20605}, {910, 3772}, {938, 20271}, {941, 43740}, {962, 2176}, {986, 26036}, {992, 41828}, {1212, 7738}, {1423, 2270}, {1458, 3554}, {1469, 2262}, {1714, 1759}, {1743, 32857}, {1861, 24005}, {1863, 2310}, {2082, 23536}, {2271, 3487}, {2549, 49758}, {2551, 16605}, {3008, 33869}, {3087, 54293}, {3125, 18391}, {3230, 30305}, {3434, 26242}, {3509, 33137}, {3553, 42289}, {3616, 21008}, {3663, 16517}, {3684, 33144}, {3726, 36845}, {3752, 7736}, {3782, 37658}, {3914, 40131}, {4251, 24159}, {4307, 16972}, {4310, 16973}, {4339, 16974}, {4364, 20181}, {4446, 35026}, {4452, 49756}, {5179, 43448}, {5254, 6554}, {5257, 50314}, {5276, 19785}, {5304, 62208}, {5703, 18755}, {5839, 32922}, {5905, 37657}, {6361, 14974}, {6650, 17350}, {6904, 54317}, {7102, 40973}, {7613, 36404}, {9776, 24512}, {9778, 17735}, {9785, 16969}, {10030, 40702}, {16706, 41847}, {16782, 17170}, {17275, 49515}, {17314, 32850}, {17321, 20172}, {17330, 49747}, {17435, 53994}, {17680, 21216}, {17737, 26258}, {18228, 37673}, {20179, 26626}, {24231, 51194}, {26685, 41842}, {26978, 41826}, {31405, 37592}, {36744, 41230}, {37654, 37756}, {45039, 60586}
X(62693) = perspector of circumconic {{A, B, C, X(927), X(36127)}}
X(62693) = pole of line {8, 857} with respect to the Kiepert hyperbola
X(62693) = pole of line {44449, 47695} with respect to the Steiner circumellipse
X(62693) = pole of line {676, 14321} with respect to the Steiner inellipse
X(62693) = pole of line {516, 16825} with respect to the dual conic of Yff parabola
X(62693) = center of mutual polar conic of ABC and X(1)-circumconcevian triangle of X(19)
X(62693) = intersection, other than A, B, C, of circumconics {{A, B, C, X(19), X(1814)}}, {{A, B, C, X(393), X(673)}}, {{A, B, C, X(1118), X(40028)}}, {{A, B, C, X(1462), X(39721)}}
X(62693) = barycentric product X(i)*X(j) for these (i, j): {51210, 92}
X(62693) = barycentric quotient X(i)/X(j) for these (i, j): {51210, 63}
X(62693) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {910, 3772, 7735}, {4000, 5819, 6}, {17257, 39721, 75}
X(62694) lies on cubic K220 and on these lines: {6, 13}, {7, 24624}, {9, 1021}, {281, 2326}, {1781, 40979}, {2173, 18486}, {52949, 56645}
X(62694) = perspector of circumconic {{A, B, C, X(476), X(6740)}}
X(62694) = X(i)-isoconjugate-of-X(j) for these {i, j}: {74, 18593}, {1464, 2349}, {1835, 14919}, {2159, 41804}, {14385, 43682}, {32679, 36064}, {35049, 56792}, {44769, 51663}, {52390, 57487}
X(62694) = X(i)-Dao conjugate of X(j) for these {i, j}: {3163, 41804}, {6739, 3936}
X(62694) = X(i)-Ceva conjugate of X(j) for these {i, j}: {24624, 30}
X(62694) = X(i)-cross conjugate of X(j) for these {i, j}: {2173, 2341}, {6062, 30}
X(62694) = pole of line {1637, 7359} with respect to the Steiner inellipse
X(62694) = center of mutual polar conic of ABC and X(1)-circumconcevian triangle of X(30)
X(62694) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(57046)}}, {{A, B, C, X(6), X(2173)}}, {{A, B, C, X(7), X(30)}}, {{A, B, C, X(9), X(14147)}}, {{A, B, C, X(265), X(6740)}}, {{A, B, C, X(268), X(56948)}}, {{A, B, C, X(281), X(3700)}}, {{A, B, C, X(381), X(18486)}}, {{A, B, C, X(399), X(35193)}}, {{A, B, C, X(1021), X(2326)}}, {{A, B, C, X(14254), X(45926)}}, {{A, B, C, X(15454), X(57095)}}
X(62694) = barycentric product X(i)*X(j) for these (i, j): {30, 6740}, {1784, 1793}, {14206, 2341}, {14254, 35193}, {14400, 47318}, {18359, 52949}, {18653, 36910}, {18815, 58337}, {24624, 7359}, {41392, 57066}, {41502, 57482}, {51382, 80}, {51420, 52409}, {52351, 52956}, {56645, 8}
X(62694) = barycentric quotient X(i)/X(j) for these (i, j): {30, 41804}, {1495, 1464}, {2173, 18593}, {2341, 2349}, {6062, 6739}, {6740, 1494}, {7359, 3936}, {14400, 4707}, {14560, 36064}, {14583, 52382}, {18653, 17078}, {41392, 38340}, {41502, 57487}, {51382, 320}, {51420, 1443}, {52949, 3218}, {52956, 17923}, {56645, 7}, {58337, 4511}
X(62695) lies on these lines: {1, 88}, {2, 2415}, {3, 16485}, {6, 57}, {9, 16610}, {31, 53056}, {38, 8580}, {40, 16483}, {42, 10980}, {43, 18193}, {45, 31197}, {46, 5315}, {55, 5573}, {63, 3973}, {77, 37789}, {81, 36603}, {165, 614}, {171, 16491}, {190, 31233}, {200, 982}, {329, 45204}, {347, 5435}, {899, 5223}, {908, 4862}, {936, 3670}, {978, 12526}, {986, 8583}, {988, 24174}, {991, 11407}, {995, 2093}, {998, 2163}, {1086, 5219}, {1122, 51413}, {1149, 9819}, {1150, 16833}, {1155, 7290}, {1191, 5128}, {1193, 3339}, {1201, 7991}, {1266, 28808}, {1279, 35445}, {1323, 5222}, {1376, 3677}, {1449, 37520}, {1453, 37582}, {1480, 3359}, {1646, 36258}, {1697, 16486}, {1698, 23536}, {1708, 26741}, {1738, 5231}, {1739, 9623}, {1743, 3218}, {1764, 41418}, {1817, 33628}, {2098, 15839}, {2226, 52031}, {2275, 14936}, {2347, 5575}, {3008, 5744}, {3085, 24171}, {3120, 7988}, {3125, 9592}, {3158, 17597}, {3210, 27002}, {3216, 54422}, {3230, 37555}, {3242, 46917}, {3243, 3999}, {3247, 3666}, {3290, 9574}, {3338, 16474}, {3361, 54310}, {3601, 17054}, {3620, 3687}, {3679, 24223}, {3723, 37674}, {3742, 37553}, {3751, 18201}, {3772, 31231}, {3782, 30827}, {3811, 24167}, {3877, 46943}, {3911, 4000}, {3924, 7987}, {3928, 4383}, {3929, 15492}, {3951, 8951}, {3953, 6765}, {3987, 12629}, {4003, 4413}, {4031, 4644}, {4255, 11518}, {4257, 7520}, {4310, 6745}, {4314, 28080}, {4346, 5328}, {4358, 55998}, {4359, 18229}, {4384, 24615}, {4398, 37758}, {4415, 20196}, {4419, 5316}, {4421, 4906}, {4512, 5272}, {4640, 8692}, {4654, 37662}, {4659, 30818}, {4666, 9335}, {4689, 38316}, {4695, 4915}, {4853, 24440}, {4902, 31164}, {4929, 49991}, {5024, 37597}, {5119, 16489}, {5121, 24248}, {5205, 49446}, {5233, 17274}, {5256, 14996}, {5268, 17591}, {5438, 37549}, {5718, 6173}, {5919, 41436}, {7248, 23638}, {7292, 35258}, {7308, 16602}, {8649, 9620}, {9350, 42038}, {10319, 16488}, {10582, 16484}, {10856, 37508}, {11430, 55310}, {11679, 17117}, {12575, 28016}, {13462, 49487}, {15728, 42315}, {15737, 53525}, {16469, 21747}, {16490, 51816}, {16498, 37552}, {16569, 56508}, {16667, 17012}, {16669, 54281}, {16674, 25430}, {16700, 18163}, {16704, 18186}, {16832, 24589}, {16834, 37684}, {17020, 23958}, {17151, 17495}, {17276, 31142}, {17282, 32851}, {17284, 17740}, {17352, 56523}, {17567, 34937}, {17720, 31190}, {18078, 34020}, {19740, 26627}, {19861, 45047}, {20367, 54981}, {21446, 43063}, {23675, 51784}, {24168, 54318}, {24210, 31249}, {24216, 31146}, {24217, 50080}, {24598, 51304}, {25065, 26635}, {25525, 40688}, {25734, 26688}, {26724, 55867}, {26745, 37685}, {28011, 53053}, {28018, 51785}, {28609, 37663}, {29639, 38052}, {30117, 30282}, {30305, 51295}, {30852, 33146}, {31183, 54357}, {31224, 33133}, {32860, 35613}, {32911, 33795}, {37612, 51340}, {38000, 41834}, {42304, 60806}, {43068, 54366}
X(62695) = isogonal conjugate of X(55993)
X(62695) = perspector of circumconic {{A, B, C, X(934), X(3257)}}
X(62695) = X(i)-Dao conjugate of X(j) for these {i, j}: {3, 55993}, {5328, 30829}, {54389, 4737}
X(62695) = X(i)-Ceva conjugate of X(j) for these {i, j}: {4346, 7962}
X(62695) = pole of line {650, 53392} with respect to the Bevan circle
X(62695) = pole of line {4491, 8641} with respect to the circumcircle
X(62695) = pole of line {8641, 23650} with respect to the Brocard inellipse
X(62695) = pole of line {2287, 3973} with respect to the Stammler hyperbola
X(62695) = pole of line {3667, 21222} with respect to the Steiner circumellipse
X(62695) = pole of line {3667, 3960} with respect to the Steiner inellipse
X(62695) = pole of line {20942, 30939} with respect to the Wallace hyperbola
X(62695) = pole of line {514, 3310} with respect to the dual conic of excircles-radical circle
X(62695) = pole of line {8, 908} with respect to the dual conic of Yff parabola
X(62695) = center of mutual polar conic of ABC and X(1)-circumconcevian triangle of X(57)
X(62695) = intersection, other than A, B, C, of circumconics {{A, B, C, X(57), X(1320)}}, {{A, B, C, X(88), X(269)}}, {{A, B, C, X(100), X(2415)}}, {{A, B, C, X(106), X(1407)}}, {{A, B, C, X(998), X(4792)}}, {{A, B, C, X(1427), X(4052)}}, {{A, B, C, X(3911), X(35262)}}, {{A, B, C, X(3977), X(4855)}}, {{A, B, C, X(9311), X(62297)}}, {{A, B, C, X(31995), X(52803)}}, {{A, B, C, X(39776), X(52031)}}
X(62695) = barycentric product X(i)*X(j) for these (i, j): {1, 4346}, {7, 7962}, {5328, 57}
X(62695) = barycentric quotient X(i)/X(j) for these (i, j): {6, 55993}, {4346, 75}, {5328, 312}, {7962, 8}
X(62695) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 24177, 23681}, {2, 62300, 3729}, {57, 1465, 269}, {57, 36636, 1407}, {57, 3752, 2999}, {63, 37680, 3973}, {88, 4850, 3306}, {165, 16487, 902}, {614, 902, 16487}, {982, 56009, 16496}, {986, 11512, 8583}, {3306, 4850, 1}, {3666, 5437, 17022}, {3973, 23511, 37680}, {4003, 4413, 7174}, {5272, 17596, 4512}, {7292, 35258, 60846}, {16496, 56009, 200}, {16610, 17595, 9}, {17063, 17594, 10582}, {17720, 43055, 31190}, {24620, 24627, 4384}
X(62696) lies on these lines: {2, 308}, {3, 38834}, {6, 22}, {25, 45211}, {39, 83}, {183, 9465}, {232, 32085}, {325, 16890}, {385, 1194}, {427, 10549}, {570, 39095}, {689, 707}, {1627, 8266}, {2491, 18010}, {2998, 37876}, {3094, 18899}, {3117, 3314}, {3589, 62301}, {3778, 8022}, {3815, 34294}, {4577, 57943}, {5007, 39674}, {6031, 7766}, {6375, 16987}, {6636, 41331}, {7736, 17500}, {7774, 20022}, {7777, 45093}, {7779, 59994}, {7786, 52570}, {7859, 52536}, {8041, 51983}, {8267, 33769}, {9076, 9087}, {9418, 34945}, {10547, 14885}, {11174, 18092}, {16584, 20234}, {37665, 42299}, {38862, 41328}, {39089, 41296}, {44090, 61383}, {46303, 46906}, {46505, 56920}
X(62696) = isogonal conjugate of X(14617)
X(62696) = trilinear pole of line {9006, 50549}
X(62696) = perspector of circumconic {{A, B, C, X(827), X(41209)}}
X(62696) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 14617}, {38, 3407}, {39, 3113}, {1930, 18898}, {1964, 3114}, {3051, 46281}, {3404, 8840}, {8061, 33514}, {20883, 43722}, {58111, 62418}
X(62696) = X(i)-Dao conjugate of X(j) for these {i, j}: {3, 14617}, {3117, 14994}, {3314, 59213}, {10335, 8024}, {19602, 141}, {41884, 3114}, {52658, 39}
X(62696) = X(i)-cross conjugate of X(j) for these {i, j}: {3094, 62699}, {3117, 43977}
X(62696) = pole of line {5103, 5133} with respect to the Kiepert hyperbola
X(62696) = pole of line {141, 8623} with respect to the Stammler hyperbola
X(62696) = pole of line {688, 4580} with respect to the Steiner circumellipse
X(62696) = pole of line {688, 5113} with respect to the Steiner inellipse
X(62696) = pole of line {732, 3051} with respect to the Wallace hyperbola
X(62696) = center of mutual polar conic of ABC and X(1)-circumconcevian triangle of X(6)
X(62696) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(707)}}, {{A, B, C, X(6), X(1502)}}, {{A, B, C, X(22), X(5117)}}, {{A, B, C, X(39), X(9865)}}, {{A, B, C, X(83), X(56975)}}, {{A, B, C, X(99), X(56980)}}, {{A, B, C, X(251), X(14970)}}, {{A, B, C, X(308), X(733)}}, {{A, B, C, X(384), X(385)}}, {{A, B, C, X(512), X(7804)}}, {{A, B, C, X(702), X(9006)}}, {{A, B, C, X(1297), X(19121)}}, {{A, B, C, X(2275), X(2276)}}, {{A, B, C, X(3108), X(5012)}}, {{A, B, C, X(3329), X(60667)}}, {{A, B, C, X(8039), X(20859)}}, {{A, B, C, X(8627), X(50549)}}, {{A, B, C, X(9087), X(30530)}}, {{A, B, C, X(19222), X(60694)}}, {{A, B, C, X(41295), X(42288)}}, {{A, B, C, X(43528), X(61098)}}, {{A, B, C, X(45914), X(58779)}}
X(62696) = barycentric product X(i)*X(j) for these (i, j): {6, 62699}, {251, 3314}, {308, 3117}, {733, 9865}, {1176, 5117}, {1799, 56920}, {3094, 83}, {3112, 3116}, {4577, 50549}, {10335, 51450}, {16889, 3736}, {17415, 689}, {18899, 40016}, {34055, 46507}, {42061, 56979}, {42299, 52658}, {42371, 9006}, {43977, 76}, {46289, 56784}, {51836, 82}
X(62696) = barycentric quotient X(i)/X(j) for these (i, j): {6, 14617}, {82, 3113}, {83, 3114}, {251, 3407}, {689, 9063}, {827, 33514}, {3094, 141}, {3112, 46281}, {3116, 38}, {3117, 39}, {3314, 8024}, {4630, 58111}, {5117, 1235}, {9006, 688}, {9865, 35540}, {10335, 59213}, {10547, 43722}, {17415, 3005}, {18899, 3051}, {41209, 41073}, {42061, 56978}, {43977, 6}, {46288, 18898}, {46505, 27369}, {46507, 20883}, {50549, 826}, {51836, 1930}, {51862, 8840}, {52658, 14994}, {56920, 427}, {62699, 76}
X(62696) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 52637, 35540}, {3, 52580, 38834}, {6, 10329, 56915}, {6, 51862, 251}, {251, 1176, 56975}, {251, 46228, 46288}, {1194, 45210, 385}, {11174, 18092, 39668}
X(62697) lies on these lines: {1, 85}, {2, 37}, {4, 7247}, {6, 10025}, {7, 354}, {8, 17158}, {9, 24600}, {11, 7179}, {33, 273}, {44, 51352}, {45, 60709}, {55, 1447}, {69, 4514}, {76, 39731}, {86, 2191}, {92, 1886}, {100, 26229}, {145, 16284}, {150, 5722}, {171, 24283}, {200, 3875}, {239, 37658}, {269, 56309}, {286, 41083}, {304, 33940}, {314, 16739}, {322, 3870}, {331, 1895}, {341, 18135}, {347, 17093}, {348, 14986}, {390, 3598}, {461, 54314}, {496, 17181}, {516, 10520}, {518, 30946}, {672, 51052}, {673, 40131}, {693, 53361}, {870, 40028}, {938, 6604}, {942, 17753}, {946, 33949}, {982, 3663}, {984, 60668}, {986, 24172}, {999, 5088}, {1058, 17170}, {1210, 33298}, {1434, 3333}, {1441, 10578}, {1479, 4911}, {1621, 26246}, {1837, 56928}, {2201, 18162}, {2280, 6654}, {2352, 7411}, {3057, 3212}, {3086, 17095}, {3116, 3123}, {3177, 40133}, {3241, 30806}, {3304, 7176}, {3501, 17048}, {3583, 7272}, {3596, 18153}, {3616, 20880}, {3662, 26590}, {3665, 37722}, {3674, 12053}, {3677, 7182}, {3729, 24631}, {3760, 4385}, {3869, 20247}, {3873, 20347}, {3945, 4883}, {3946, 40869}, {3957, 17393}, {3974, 32087}, {3976, 24214}, {3999, 4346}, {4003, 62704}, {4008, 49563}, {4021, 13405}, {4056, 4857}, {4059, 17609}, {4073, 4357}, {4353, 59200}, {4356, 60734}, {4373, 56074}, {4389, 26015}, {4406, 21183}, {4673, 20911}, {4712, 49447}, {4713, 49481}, {4734, 20895}, {4737, 6381}, {4860, 60717}, {4875, 27288}, {4957, 17395}, {5222, 30854}, {5224, 25006}, {5256, 20921}, {5262, 20914}, {5542, 54668}, {5880, 20539}, {5919, 43037}, {6284, 7198}, {6376, 40609}, {6706, 27253}, {6744, 58816}, {7282, 11393}, {7322, 57815}, {8580, 17151}, {8758, 37757}, {9311, 45241}, {10180, 18698}, {10436, 10582}, {10481, 21625}, {10521, 12575}, {10934, 20835}, {11269, 30988}, {11376, 17084}, {12699, 33865}, {12701, 33867}, {14189, 59242}, {14256, 56929}, {16503, 24333}, {16572, 32024}, {16601, 31269}, {17014, 30807}, {17026, 49516}, {17027, 49496}, {17144, 33944}, {17220, 43915}, {17228, 26593}, {17274, 31146}, {17276, 40868}, {17282, 30813}, {17353, 56085}, {17380, 20927}, {17394, 29817}, {17681, 17742}, {17747, 51150}, {18136, 44153}, {18156, 21605}, {19868, 33945}, {20335, 51058}, {20345, 24524}, {20894, 52716}, {21049, 26531}, {21073, 33838}, {21185, 57247}, {24249, 56530}, {24338, 53208}, {24398, 27942}, {25237, 26690}, {25244, 27146}, {27475, 30949}, {27829, 47636}, {28594, 56127}, {29571, 59255}, {29835, 39995}, {31058, 31071}, {31169, 43065}, {31225, 37597}, {33095, 33869}, {33937, 46937}, {34791, 36854}, {39959, 49446}, {42361, 58001}, {51567, 58028}, {52428, 60716}
X(62697) = isotomic conjugate of X(39959)
X(62697) = anticomplement of X(44798)
X(62697) = trilinear pole of line {14330, 30804}
X(62697) = perspector of circumconic {{A, B, C, X(668), X(34085)}}
X(62697) = X(i)-isoconjugate-of-X(j) for these {i, j}: {31, 39959}, {32, 39749}, {41, 21446}, {55, 52013}, {667, 37223}, {2175, 56264}, {4105, 58998}, {7084, 21450}, {8638, 41075}
X(62697) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 39959}, {223, 52013}, {2550, 28043}, {3160, 21446}, {5222, 5223}, {6376, 39749}, {6554, 21450}, {6631, 37223}, {17284, 3242}, {30854, 24349}, {40593, 56264}, {44798, 44798}
X(62697) = X(i)-cross conjugate of X(j) for these {i, j}: {390, 30854}, {3755, 5222}
X(62697) = pole of line {650, 812} with respect to the incircle
X(62697) = pole of line {28475, 45695} with respect to the orthoptic circle of the Steiner Inellipse
X(62697) = pole of line {6591, 6608} with respect to the polar circle
X(62697) = pole of line {7, 3056} with respect to the Feuerbach hyperbola
X(62697) = pole of line {1333, 21059} with respect to the Stammler hyperbola
X(62697) = pole of line {513, 53357} with respect to the Steiner circumellipse
X(62697) = pole of line {513, 21195} with respect to the Steiner inellipse
X(62697) = pole of line {81, 3870} with respect to the Wallace hyperbola
X(62697) = pole of line {10, 85} with respect to the dual conic of Yff parabola
X(62697) = center of mutual polar conic of ABC and X(1)-circumconcevian triangle of X(7)
X(62697) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(3693)}}, {{A, B, C, X(2), X(479)}}, {{A, B, C, X(7), X(346)}}, {{A, B, C, X(33), X(354)}}, {{A, B, C, X(37), X(2191)}}, {{A, B, C, X(75), X(23062)}}, {{A, B, C, X(85), X(3263)}}, {{A, B, C, X(86), X(344)}}, {{A, B, C, X(269), X(25067)}}, {{A, B, C, X(273), X(1229)}}, {{A, B, C, X(309), X(46738)}}, {{A, B, C, X(312), X(1088)}}, {{A, B, C, X(345), X(7056)}}, {{A, B, C, X(664), X(42720)}}, {{A, B, C, X(870), X(30758)}}, {{A, B, C, X(903), X(47386)}}, {{A, B, C, X(1997), X(53645)}}, {{A, B, C, X(2345), X(7197)}}, {{A, B, C, X(4358), X(30804)}}, {{A, B, C, X(4373), X(4461)}}, {{A, B, C, X(6654), X(39775)}}, {{A, B, C, X(7018), X(42034)}}, {{A, B, C, X(7033), X(18743)}}, {{A, B, C, X(9311), X(9312)}}, {{A, B, C, X(10580), X(28057)}}, {{A, B, C, X(17263), X(30598)}}, {{A, B, C, X(17264), X(39704)}}, {{A, B, C, X(17740), X(51567)}}, {{A, B, C, X(20570), X(46747)}}, {{A, B, C, X(20946), X(58001)}}, {{A, B, C, X(27475), X(40719)}}, {{A, B, C, X(33931), X(40028)}}, {{A, B, C, X(35280), X(42723)}}, {{A, B, C, X(37658), X(43751)}}, {{A, B, C, X(37788), X(58028)}}, {{A, B, C, X(39959), X(44798)}}, {{A, B, C, X(40875), X(53219)}}, {{A, B, C, X(41527), X(60668)}}, {{A, B, C, X(56088), X(60327)}}, {{A, B, C, X(56245), X(56330)}}
X(62697) = barycentric product X(i)*X(j) for these (i, j): {190, 30804}, {274, 3755}, {312, 3598}, {390, 85}, {3261, 35280}, {5222, 75}, {7290, 76}, {14330, 4569}, {23062, 28057}, {30854, 7}, {32018, 4989}
X(62697) = barycentric quotient X(i)/X(j) for these (i, j): {2, 39959}, {7, 21446}, {57, 52013}, {75, 39749}, {85, 56264}, {190, 37223}, {390, 9}, {3598, 57}, {3755, 37}, {4000, 21450}, {4617, 58998}, {4989, 1100}, {5222, 1}, {7290, 6}, {10580, 32560}, {14330, 3900}, {28057, 728}, {30804, 514}, {30854, 8}, {34085, 41075}, {35280, 101}, {43042, 58748}
X(62697) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 3673, 85}, {1, 40719, 14828}, {1, 7264, 3673}, {2, 192, 3693}, {2, 20173, 312}, {6, 24352, 10025}, {7, 10580, 14548}, {7, 31526, 34855}, {7, 497, 4872}, {75, 18743, 3263}, {75, 30963, 30758}, {3662, 31038, 51384}, {3663, 44735, 39126}, {3672, 17863, 75}, {30758, 30963, 30829}, {31627, 39126, 9436}
X(62698) lies on these lines: {2, 216}, {3, 76}, {20, 54412}, {22, 46724}, {25, 20477}, {30, 58782}, {32, 28723}, {69, 305}, {75, 34822}, {83, 28695}, {95, 7485}, {127, 7934}, {132, 14249}, {185, 57008}, {187, 35952}, {194, 22401}, {230, 34828}, {253, 59756}, {262, 30258}, {286, 26118}, {311, 7494}, {315, 6643}, {316, 18531}, {317, 1370}, {325, 1368}, {327, 59256}, {338, 37637}, {340, 16063}, {350, 1040}, {376, 44146}, {385, 577}, {401, 10311}, {427, 45198}, {441, 7792}, {631, 1235}, {850, 53383}, {1007, 3260}, {1038, 1909}, {1513, 40822}, {1799, 2351}, {3090, 44142}, {3186, 51412}, {3266, 37668}, {3284, 7766}, {3314, 15526}, {3329, 5158}, {3523, 26166}, {3537, 52713}, {3546, 7763}, {3547, 32832}, {3548, 7769}, {3734, 35928}, {3785, 28706}, {3934, 37186}, {3972, 15013}, {5159, 37647}, {6179, 10316}, {6340, 40032}, {6353, 44131}, {6376, 34823}, {6676, 37688}, {6823, 59635}, {7391, 32002}, {7400, 32828}, {7410, 44143}, {7493, 44138}, {7496, 52712}, {7710, 9747}, {7735, 37188}, {7750, 12362}, {7752, 11585}, {7757, 14961}, {7760, 23115}, {7786, 28407}, {7788, 40995}, {7802, 12605}, {7803, 28406}, {7814, 37452}, {7828, 28405}, {7832, 14376}, {7834, 28433}, {7835, 54075}, {7857, 28697}, {7868, 20208}, {7894, 22120}, {7919, 37073}, {7998, 53348}, {8024, 15589}, {8667, 36748}, {9306, 57275}, {9744, 44137}, {9993, 44231}, {10300, 40996}, {10691, 37671}, {11511, 39099}, {14614, 15905}, {15271, 36751}, {15574, 33651}, {16096, 41530}, {16275, 44128}, {16992, 25907}, {17984, 37182}, {18019, 57822}, {18022, 26905}, {18437, 43460}, {18589, 20923}, {18906, 52520}, {19196, 34386}, {24245, 34392}, {24246, 34391}, {26155, 27376}, {26164, 32973}, {26179, 32964}, {26214, 32990}, {26870, 44144}, {26895, 36901}, {30758, 35516}, {30786, 57819}, {31829, 32819}, {32216, 34336}, {32815, 61113}, {34254, 40697}, {34803, 44136}, {36899, 57490}, {37667, 51481}, {40698, 57904}, {44134, 46336}, {44145, 58883}, {45201, 52347}, {46850, 59527}, {51426, 59561}
X(62698) = isotomic conjugate of X(40801)
X(62698) = perspector of circumconic {{A, B, C, X(6528), X(43187)}}
X(62698) = X(i)-isoconjugate-of-X(j) for these {i, j}: {19, 40799}, {31, 40801}, {92, 40823}, {560, 55972}, {1973, 40802}
X(62698) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 40801}, {6, 40799}, {1352, 3148}, {6337, 40802}, {6374, 55972}, {7710, 25}, {7735, 45141}, {22391, 40823}, {37188, 1351}
X(62698) = X(i)-Ceva conjugate of X(j) for these {i, j}: {40822, 40814}
X(62698) = X(i)-complementary conjugate of X(j) for these {i, j}: {48, 19602}, {19222, 20305}, {47643, 226}
X(62698) = X(i)-cross conjugate of X(j) for these {i, j}: {6776, 40814}, {42353, 37188}
X(62698) = pole of line {647, 17994} with respect to the polar circle
X(62698) = pole of line {69, 43711} with respect to the Jerabek hyperbola
X(62698) = pole of line {13567, 53475} with respect to the Kiepert hyperbola
X(62698) = pole of line {850, 47122} with respect to the MacBeath inconic
X(62698) = pole of line {2519, 16229} with respect to the Orthic inconic
X(62698) = pole of line {237, 577} with respect to the Stammler hyperbola
X(62698) = pole of line {520, 53331} with respect to the Steiner circumellipse
X(62698) = pole of line {520, 24284} with respect to the Steiner inellipse
X(62698) = pole of line {25, 394} with respect to the Wallace hyperbola
X(62698) = pole of line {512, 684} with respect to the dual conic of polar circle
X(62698) = pole of line {868, 8754} with respect to the dual conic of Stammler hyperbola
X(62698) = pole of line {2971, 3269} with respect to the dual conic of Wallace hyperbola
X(62698) = center of mutual polar conic of ABC and X(1)-circumconcevian triangle of X(69)
X(62698) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4176)}}, {{A, B, C, X(3), X(232)}}, {{A, B, C, X(69), X(98)}}, {{A, B, C, X(95), X(17907)}}, {{A, B, C, X(183), X(42313)}}, {{A, B, C, X(216), X(42353)}}, {{A, B, C, X(253), X(43981)}}, {{A, B, C, X(262), X(43711)}}, {{A, B, C, X(264), X(40822)}}, {{A, B, C, X(290), X(305)}}, {{A, B, C, X(324), X(18018)}}, {{A, B, C, X(325), X(1975)}}, {{A, B, C, X(1297), X(15355)}}, {{A, B, C, X(1368), X(56372)}}, {{A, B, C, X(1799), X(11547)}}, {{A, B, C, X(2351), X(3917)}}, {{A, B, C, X(5481), X(22240)}}, {{A, B, C, X(6620), X(7386)}}, {{A, B, C, X(7607), X(58728)}}, {{A, B, C, X(11574), X(40825)}}, {{A, B, C, X(14265), X(30735)}}, {{A, B, C, X(15466), X(59756)}}, {{A, B, C, X(21447), X(40032)}}, {{A, B, C, X(37765), X(57822)}}, {{A, B, C, X(37778), X(52145)}}
X(62698) = barycentric product X(i)*X(j) for these (i, j): {3, 40822}, {264, 37188}, {276, 42353}, {304, 4008}, {305, 7735}, {1513, 57799}, {3267, 35278}, {3926, 43976}, {6776, 76}, {30735, 4563}, {40050, 40825}, {40814, 69}, {47194, 6331}
X(62698) = barycentric quotient X(i)/X(j) for these (i, j): {2, 40801}, {3, 40799}, {69, 40802}, {76, 55972}, {184, 40823}, {305, 40824}, {1513, 232}, {4008, 19}, {4563, 35575}, {6620, 2207}, {6776, 6}, {7710, 45141}, {7735, 25}, {9289, 43727}, {9752, 59229}, {9755, 10311}, {30735, 2501}, {35278, 112}, {37188, 3}, {40814, 4}, {40822, 264}, {40825, 1974}, {42313, 40803}, {42353, 216}, {43187, 41074}, {43976, 393}, {47194, 647}, {56372, 1968}
X(62698) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 30737, 264}, {2, 3164, 232}, {3, 41009, 76}, {264, 16089, 2052}, {311, 34229, 40022}, {1368, 41005, 325}, {8024, 15589, 44149}
X(62699) lies on these lines: {2, 32}, {4, 14134}, {76, 19562}, {141, 308}, {237, 7832}, {297, 46104}, {689, 737}, {695, 3978}, {1176, 36213}, {1613, 7879}, {2887, 16889}, {3051, 7768}, {3117, 3314}, {3229, 7849}, {3619, 17500}, {3763, 18092}, {5117, 52658}, {7784, 11338}, {7790, 20023}, {7794, 40858}, {7831, 14096}, {7835, 37184}, {7859, 20965}, {7868, 11328}, {7892, 41278}, {7911, 14957}, {7934, 37988}, {7937, 41259}, {9208, 18010}, {10000, 46546}, {10159, 30505}, {10333, 14602}, {11007, 39092}, {18096, 33172}, {21459, 44134}, {23642, 40035}, {34290, 58784}, {42371, 57935}, {52289, 58853}
X(62699) = isotomic conjugate of X(14617)
X(62699) = complement of X(52083)
X(62699) = trilinear pole of line {9865, 17415}
X(62699) = X(i)-isoconjugate-of-X(j) for these {i, j}: {31, 14617}, {38, 18898}, {1923, 3114}, {1964, 3407}, {2084, 33514}, {3051, 3113}, {8061, 58111}, {17442, 43722}, {41331, 46281}
X(62699) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 14617}, {3117, 14096}, {3314, 32449}, {10335, 141}, {19602, 39}, {41884, 3407}, {52658, 3051}, {62452, 33514}, {62696, 24273}
X(62699) = X(i)-cross conjugate of X(j) for these {i, j}: {3094, 62696}
X(62699) = pole of line {308, 3589} with respect to the Kiepert hyperbola
X(62699) = pole of line {39, 56915} with respect to the Stammler hyperbola
X(62699) = pole of line {826, 42291} with respect to the Steiner inellipse
X(62699) = pole of line {141, 8623} with respect to the Wallace hyperbola
X(62699) = pole of line {3005, 9479} with respect to the dual conic of circumcircle
X(62699) = pole of line {35971, 39691} with respect to the dual conic of Wallace hyperbola
X(62699) = center of mutual polar conic of ABC and X(1)-circumconcevian triangle of X(76)
X(62699) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(2887)}}, {{A, B, C, X(4), X(7787)}}, {{A, B, C, X(32), X(76)}}, {{A, B, C, X(141), X(8623)}}, {{A, B, C, X(251), X(14970)}}, {{A, B, C, X(308), X(56976)}}, {{A, B, C, X(670), X(17941)}}, {{A, B, C, X(671), X(12150)}}, {{A, B, C, X(1078), X(10159)}}, {{A, B, C, X(1627), X(31630)}}, {{A, B, C, X(3661), X(3662)}}, {{A, B, C, X(3978), X(9229)}}, {{A, B, C, X(7753), X(54841)}}, {{A, B, C, X(7793), X(18840)}}, {{A, B, C, X(7808), X(43527)}}, {{A, B, C, X(7815), X(60278)}}, {{A, B, C, X(8023), X(20859)}}, {{A, B, C, X(8840), X(51582)}}, {{A, B, C, X(9865), X(42006)}}, {{A, B, C, X(17415), X(35526)}}, {{A, B, C, X(26233), X(55032)}}, {{A, B, C, X(30505), X(59180)}}, {{A, B, C, X(33651), X(35140)}}, {{A, B, C, X(33734), X(46505)}}, {{A, B, C, X(39287), X(45093)}}, {{A, B, C, X(40162), X(56920)}}, {{A, B, C, X(42299), X(60860)}}, {{A, B, C, X(42313), X(52658)}}
X(62699) = barycentric product X(i)*X(j) for these (i, j): {308, 3094}, {1502, 43977}, {1799, 5117}, {3112, 51836}, {3117, 40016}, {3314, 83}, {14970, 9865}, {16889, 30966}, {17415, 42371}, {18833, 3116}, {20024, 45093}, {50549, 689}, {56784, 82}, {62696, 76}
X(62699) = barycentric quotient X(i)/X(j) for these (i, j): {2, 14617}, {83, 3407}, {251, 18898}, {308, 3114}, {827, 58111}, {1176, 43722}, {3094, 39}, {3112, 3113}, {3116, 1964}, {3117, 3051}, {3314, 141}, {4577, 33514}, {5117, 427}, {9006, 9494}, {9865, 732}, {10335, 32449}, {16889, 40718}, {17415, 688}, {18833, 46281}, {18899, 41331}, {20022, 8840}, {42371, 9063}, {43977, 32}, {45093, 20025}, {46507, 17442}, {50549, 3005}, {51836, 38}, {52658, 14096}, {56784, 1930}, {56920, 1843}, {62696, 6}
X(62699) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 20022, 83}, {2, 2896, 8623}, {83, 1799, 56976}, {83, 40850, 251}, {141, 16890, 308}
X(62700) lies on these lines: {1, 19}, {5, 6}, {9, 283}, {12, 22123}, {21, 4282}, {37, 2193}, {58, 7330}, {81, 226}, {219, 21677}, {579, 7549}, {1333, 8609}, {1437, 2182}, {1444, 16566}, {1812, 11679}, {1901, 13408}, {2194, 40962}, {2278, 50317}, {2286, 56819}, {2287, 2323}, {4266, 5276}, {4267, 27802}, {4858, 28942}, {5802, 7557}, {8755, 41364}, {11103, 54283}, {12047, 52413}, {16049, 16548}, {21965, 60691}, {33178, 37277}, {37594, 54417}, {40635, 52143}, {41608, 59681}, {46882, 54399}, {47156, 57591}, {54972, 60112}
X(62700) = perspector of circumconic {{A, B, C, X(162), X(925)}}
X(62700) = X(i)-isoconjugate-of-X(j) for these {i, j}: {65, 55936}, {226, 3422}, {525, 36076}, {1061, 1214}, {18532, 18588}
X(62700) = X(i)-Dao conjugate of X(j) for these {i, j}: {38964, 1577}, {40602, 55936}
X(62700) = X(i)-Ceva conjugate of X(j) for these {i, j}: {1302, 21789}
X(62700) = pole of line {21789, 34952} with respect to the circumcircle
X(62700) = pole of line {1577, 57065} with respect to the polar circle
X(62700) = pole of line {21761, 34952} with respect to the Brocard inellipse
X(62700) = pole of line {63, 1993} with respect to the Stammler hyperbola
X(62700) = pole of line {2501, 16612} with respect to the Steiner inellipse
X(62700) = pole of line {304, 7763} with respect to the Wallace hyperbola
X(62700) = pole of line {36, 24780} with respect to the dual conic of Yff parabola
X(62700) = center of mutual polar conic of ABC and X(3)-circumconcevian triangle of X(1)
X(62700) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(68)}}, {{A, B, C, X(19), X(2006)}}, {{A, B, C, X(28), X(3615)}}, {{A, B, C, X(48), X(55549)}}, {{A, B, C, X(1172), X(24624)}}, {{A, B, C, X(1844), X(6734)}}, {{A, B, C, X(1973), X(60501)}}, {{A, B, C, X(2003), X(2323)}}, {{A, B, C, X(2287), X(41502)}}, {{A, B, C, X(2301), X(2338)}}, {{A, B, C, X(2332), X(2341)}}, {{A, B, C, X(5292), X(51503)}}, {{A, B, C, X(7073), X(62361)}}, {{A, B, C, X(51288), X(56892)}}, {{A, B, C, X(54368), X(54972)}}, {{A, B, C, X(54405), X(56457)}}
X(62700) = barycentric product X(i)*X(j) for these (i, j): {1, 11103}, {1060, 29}, {1172, 56457}, {1478, 21}, {4351, 6740}, {54283, 81}
X(62700) = barycentric quotient X(i)/X(j) for these (i, j): {284, 55936}, {1060, 307}, {1478, 1441}, {2194, 3422}, {2299, 1061}, {4351, 41804}, {11103, 75}, {32676, 36076}, {54283, 321}, {56457, 1231}
X(62700) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1172, 2303, 284}, {2287, 3193, 2323}
X(62701) lies on these lines: {2, 648}, {4, 62196}, {5, 53}, {6, 3411}, {20, 10979}, {115, 566}, {140, 3284}, {231, 41335}, {382, 36751}, {393, 7486}, {547, 18487}, {548, 6748}, {549, 6749}, {570, 7765}, {577, 631}, {632, 15860}, {1249, 61881}, {1506, 3003}, {1656, 52703}, {1990, 3628}, {3087, 15717}, {3090, 61314}, {3530, 22052}, {5056, 61315}, {5067, 33630}, {5071, 36430}, {5702, 61870}, {6128, 50660}, {6709, 56290}, {7493, 10314}, {10303, 62213}, {11063, 34864}, {14627, 22268}, {15022, 62195}, {15851, 55866}, {15905, 55863}, {16003, 50678}, {26899, 47525}, {31401, 33871}, {36427, 61846}, {36748, 61811}, {38292, 61849}, {41219, 61378}, {41373, 52102}, {41586, 59208}, {44264, 47157}, {45198, 58454}, {50433, 51269}, {55864, 61301}, {59649, 61894}, {59657, 61876}, {61306, 61889}, {61307, 61856}
X(62701) = perspector of circumconic {{A, B, C, X(16077), X(20189)}}
X(62701) = X(i)-isoconjugate-of-X(j) for these {i, j}: {2148, 55958}, {2167, 14483}, {2190, 55982}
X(62701) = X(i)-Dao conjugate of X(j) for these {i, j}: {5, 55982}, {216, 55958}, {549, 4993}, {40588, 14483}
X(62701) = pole of line {1637, 15412} with respect to the polar circle
X(62701) = pole of line {389, 3628} with respect to the Kiepert hyperbola
X(62701) = pole of line {97, 3284} with respect to the Stammler hyperbola
X(62701) = pole of line {9033, 17434} with respect to the Steiner inellipse
X(62701) = pole of line {11064, 34386} with respect to the Wallace hyperbola
X(62701) = pole of line {15414, 41077} with respect to the dual conic of polar circle
X(62701) = center of mutual polar conic of ABC and X(5)-circumconcevian triangle of X(5)
X(62701) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(52945)}}, {{A, B, C, X(5), X(549)}}, {{A, B, C, X(53), X(6749)}}, {{A, B, C, X(216), X(14919)}}, {{A, B, C, X(3199), X(8749)}}, {{A, B, C, X(8887), X(36809)}}, {{A, B, C, X(11062), X(57487)}}, {{A, B, C, X(14576), X(44109)}}, {{A, B, C, X(39530), X(44148)}}
X(62701) = barycentric product X(i)*X(j) for these (i, j): {5, 549}, {311, 44109}, {343, 6749}, {44148, 51}
X(62701) = barycentric quotient X(i)/X(j) for these (i, j): {5, 55958}, {51, 14483}, {216, 55982}, {549, 95}, {6749, 275}, {44109, 54}, {44148, 34384}
X(62701) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {5, 216, 52945}, {5, 52704, 233}, {216, 233, 36412}, {216, 52704, 5}, {577, 631, 61312}, {631, 61312, 36422}, {51269, 51276, 58447}
X(62702) lies on these lines: {2, 1975}, {3, 3291}, {6, 110}, {22, 1611}, {23, 3053}, {25, 32}, {39, 11284}, {50, 26283}, {115, 5094}, {154, 14567}, {183, 26257}, {230, 7493}, {232, 34809}, {251, 36616}, {394, 3981}, {468, 3767}, {543, 11336}, {574, 21448}, {599, 62311}, {858, 44518}, {1194, 5020}, {1350, 3231}, {1368, 15075}, {1370, 40326}, {1460, 21813}, {1495, 40825}, {1613, 33586}, {1692, 26864}, {1990, 4232}, {2374, 9307}, {2549, 16317}, {3051, 17810}, {3796, 39560}, {4239, 5275}, {5024, 8585}, {5028, 6090}, {5038, 10601}, {5169, 9745}, {5210, 7492}, {5286, 40132}, {5297, 31477}, {5305, 44212}, {5306, 26255}, {5309, 47597}, {5354, 14002}, {5359, 13595}, {5913, 16063}, {5941, 35901}, {6353, 41361}, {6388, 26869}, {6531, 37070}, {7392, 31404}, {7418, 10605}, {7426, 16306}, {7484, 37512}, {7495, 37637}, {7496, 20481}, {7737, 10301}, {7748, 31152}, {7772, 30734}, {7887, 37804}, {8556, 10130}, {8617, 21766}, {8667, 19221}, {8743, 37777}, {9306, 44499}, {9464, 9870}, {11059, 31859}, {11318, 30747}, {11477, 20977}, {11648, 32216}, {14263, 15398}, {14898, 59227}, {15271, 26235}, {15302, 22332}, {15815, 39576}, {16051, 24855}, {17811, 20859}, {30785, 33219}, {31099, 53419}, {32237, 41412}, {33979, 62191}, {34158, 51819}, {34417, 40130}, {34811, 53264}, {37454, 43620}, {37638, 53475}, {39238, 40673}, {39691, 61735}, {40135, 45141}, {41936, 57485}
X(62702) = perspector of circumconic {{A, B, C, X(691), X(32713)}}
X(62702) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 10604}, {63, 10603}
X(62702) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 10604}, {3162, 10603}, {16051, 11059}
X(62702) = X(i)-Ceva conjugate of X(j) for these {i, j}: {43448, 10602}
X(62702) = pole of line {351, 2485} with respect to the circumcircle
X(62702) = pole of line {9148, 14272} with respect to the orthocentroidal circle
X(62702) = pole of line {3267, 57071} with respect to the polar circle
X(62702) = pole of line {351, 62176} with respect to the Brocard inellipse
X(62702) = pole of line {10568, 21639} with respect to the Jerabek hyperbola
X(62702) = pole of line {69, 858} with respect to the Kiepert hyperbola
X(62702) = pole of line {4563, 11634} with respect to the Kiepert parabola
X(62702) = pole of line {524, 3053} with respect to the Stammler hyperbola
X(62702) = pole of line {2492, 3566} with respect to the Steiner inellipse
X(62702) = pole of line {193, 3266} with respect to the Wallace hyperbola
X(62702) = pole of line {9517, 14341} with respect to the dual conic of DeLongchamps circle
X(62702) = pole of line {6388, 36793} with respect to the dual conic of Wallace hyperbola
X(62702) = center of mutual polar conic of ABC and X(6)-circumconcevian triangle of X(25)
X(62702) = intersection, other than A, B, C, of circumconics {{A, B, C, X(6), X(24855)}}, {{A, B, C, X(25), X(895)}}, {{A, B, C, X(32), X(60839)}}, {{A, B, C, X(111), X(2207)}}, {{A, B, C, X(512), X(35259)}}, {{A, B, C, X(1975), X(2374)}}, {{A, B, C, X(5968), X(34854)}}, {{A, B, C, X(6337), X(45810)}}, {{A, B, C, X(8770), X(32740)}}, {{A, B, C, X(9307), X(62310)}}, {{A, B, C, X(36616), X(46154)}}
X(62702) = barycentric product X(i)*X(j) for these (i, j): {111, 24855}, {10602, 4}, {16051, 25}, {43448, 6}
X(62702) = barycentric quotient X(i)/X(j) for these (i, j): {4, 10604}, {25, 10603}, {10602, 69}, {16051, 305}, {24855, 3266}, {43448, 76}
X(62702) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 20998, 35259}, {25, 1196, 1184}, {25, 14580, 2207}, {32, 1196, 40126}, {32, 34481, 40350}, {111, 44420, 20998}, {111, 9465, 1995}, {1196, 34481, 25}, {1196, 40350, 32}, {1995, 9465, 6}
X(62703) lies on cubic K259 and on these lines: {1, 88}, {2, 36590}, {3, 901}, {5, 38950}, {8, 51402}, {21, 3737}, {35, 61476}, {36, 16944}, {41, 2316}, {54, 37535}, {55, 1318}, {56, 59}, {60, 4636}, {104, 52005}, {220, 5548}, {528, 56421}, {758, 46820}, {903, 55082}, {956, 52925}, {999, 1391}, {1078, 4555}, {1168, 37525}, {1385, 52478}, {1417, 34880}, {1443, 52553}, {1870, 4242}, {2267, 40595}, {2275, 9456}, {3160, 36887}, {3417, 32612}, {3576, 47645}, {3616, 40450}, {3937, 38604}, {4080, 5397}, {4193, 18340}, {4511, 53525}, {4638, 59234}, {4861, 56938}, {5010, 39148}, {5552, 51984}, {6224, 14584}, {7280, 32899}, {7412, 36125}, {10269, 10428}, {11114, 19634}, {13587, 23703}, {14190, 37600}, {15950, 19636}, {27529, 56143}, {34586, 56751}, {37300, 57478}, {37561, 38541}, {38697, 44759}, {41343, 54391}, {50828, 52753}, {51631, 56749}, {60480, 60570}
X(62703) = isogonal conjugate of X(14584)
X(62703) = trilinear pole of line {654, 2323}
X(62703) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 14584}, {6, 14628}, {7, 40172}, {44, 2006}, {56, 51975}, {65, 56950}, {80, 1319}, {519, 1411}, {655, 1635}, {759, 40663}, {900, 2222}, {902, 18815}, {1168, 1317}, {1404, 18359}, {1647, 52377}, {1807, 1877}, {1960, 35174}, {2161, 3911}, {3285, 60091}, {3762, 32675}, {17455, 34535}, {37168, 52391}, {37790, 52431}, {40437, 53530}, {51562, 53528}, {52383, 52680}, {57788, 61047}, {60074, 61210}
X(62703) = X(i)-Dao conjugate of X(j) for these {i, j}: {1, 51975}, {3, 14584}, {9, 14628}, {2245, 52659}, {3738, 51402}, {6149, 214}, {34586, 40663}, {35128, 3762}, {35204, 519}, {38984, 900}, {40584, 3911}, {40594, 18815}, {40595, 2006}, {40602, 56950}, {45247, 56416}, {57434, 4768}
X(62703) = X(i)-Ceva conjugate of X(j) for these {i, j}: {52553, 40215}
X(62703) = X(i)-complementary conjugate of X(j) for these {i, j}: {2743, 53574}
X(62703) = X(i)-cross conjugate of X(j) for these {i, j}: {2361, 2316}, {3025, 3738}, {53285, 5548}
X(62703) = pole of line {14584, 23703} with respect to the Stammler hyperbola
X(62703) = pole of line {14584, 30939} with respect to the Wallace hyperbola
X(62703) = center of mutual polar conic of ABC and X(6)-circumconcevian triangle of X(36)
X(62703) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(36)}}, {{A, B, C, X(2), X(16586)}}, {{A, B, C, X(7), X(12736)}}, {{A, B, C, X(8), X(2802)}}, {{A, B, C, X(9), X(5541)}}, {{A, B, C, X(21), X(100)}}, {{A, B, C, X(41), X(2177)}}, {{A, B, C, X(55), X(678)}}, {{A, B, C, X(56), X(244)}}, {{A, B, C, X(88), X(40215)}}, {{A, B, C, X(102), X(52377)}}, {{A, B, C, X(104), X(10090)}}, {{A, B, C, X(106), X(16944)}}, {{A, B, C, X(214), X(2320)}}, {{A, B, C, X(220), X(53285)}}, {{A, B, C, X(252), X(15446)}}, {{A, B, C, X(277), X(3960)}}, {{A, B, C, X(314), X(35636)}}, {{A, B, C, X(404), X(17515)}}, {{A, B, C, X(758), X(3754)}}, {{A, B, C, X(943), X(10087)}}, {{A, B, C, X(1036), X(3722)}}, {{A, B, C, X(1320), X(9268)}}, {{A, B, C, X(1464), X(4642)}}, {{A, B, C, X(1772), X(44428)}}, {{A, B, C, X(2316), X(4792)}}, {{A, B, C, X(2757), X(25440)}}, {{A, B, C, X(3025), X(51402)}}, {{A, B, C, X(3218), X(3306)}}, {{A, B, C, X(3445), X(53314)}}, {{A, B, C, X(3478), X(17460)}}, {{A, B, C, X(3680), X(12653)}}, {{A, B, C, X(4256), X(4282)}}, {{A, B, C, X(4674), X(23838)}}, {{A, B, C, X(4850), X(32851)}}, {{A, B, C, X(4855), X(4881)}}, {{A, B, C, X(5081), X(14923)}}, {{A, B, C, X(5558), X(18240)}}, {{A, B, C, X(5563), X(46820)}}, {{A, B, C, X(7952), X(34913)}}, {{A, B, C, X(14584), X(34431)}}, {{A, B, C, X(19619), X(39963)}}, {{A, B, C, X(24028), X(34586)}}, {{A, B, C, X(25438), X(45393)}}, {{A, B, C, X(30513), X(39776)}}, {{A, B, C, X(32577), X(52440)}}, {{A, B, C, X(35012), X(45950)}}, {{A, B, C, X(41501), X(53527)}}, {{A, B, C, X(41801), X(55432)}}, {{A, B, C, X(54286), X(55961)}}
X(62703) = barycentric product X(i)*X(j) for these (i, j): {36, 4997}, {106, 32851}, {1318, 51583}, {1320, 3218}, {1797, 5081}, {2316, 320}, {2323, 903}, {3257, 3738}, {3904, 901}, {4453, 5548}, {4511, 88}, {4555, 654}, {4582, 53314}, {4615, 53562}, {16944, 312}, {20568, 2361}, {23838, 4585}, {34544, 57788}, {40215, 8}, {52031, 56757}, {52426, 57995}, {52553, 9}, {53525, 5376}
X(62703) = barycentric quotient X(i)/X(j) for these (i, j): {1, 14628}, {6, 14584}, {9, 51975}, {36, 3911}, {41, 40172}, {88, 18815}, {106, 2006}, {215, 17455}, {284, 56950}, {654, 900}, {901, 655}, {1168, 34535}, {1320, 18359}, {1797, 52392}, {1870, 37790}, {1983, 23703}, {2245, 40663}, {2316, 80}, {2323, 519}, {2361, 44}, {3257, 35174}, {3738, 3762}, {4282, 52680}, {4511, 4358}, {4555, 46405}, {4674, 60091}, {4996, 51583}, {4997, 20566}, {5081, 46109}, {5548, 51562}, {7113, 1319}, {8648, 1635}, {9456, 1411}, {14260, 52212}, {16944, 57}, {17455, 1317}, {21758, 53528}, {21828, 30572}, {23838, 60074}, {32665, 2222}, {32719, 32675}, {32851, 3264}, {34544, 214}, {34586, 52659}, {35128, 51402}, {40215, 7}, {52413, 1877}, {52426, 902}, {52427, 8756}, {52434, 1404}, {52553, 85}, {53046, 23757}, {53285, 1639}, {53314, 30725}, {53562, 4120}, {57174, 53535}, {58328, 2325}
X(62703) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 14260, 901}, {214, 52537, 1}
X(62704) lies on these lines: {2, 85}, {7, 4679}, {9, 658}, {75, 4554}, {200, 25716}, {210, 31526}, {1005, 6516}, {2898, 26040}, {3740, 59601}, {4003, 62697}, {4358, 59200}, {4389, 9436}, {4413, 14189}, {4423, 9446}, {5437, 33765}, {6172, 47374}, {6745, 16284}, {7056, 18228}, {7182, 18743}, {8580, 56309}, {10580, 32003}, {10582, 21453}, {17158, 26015}, {17181, 37374}, {17860, 44186}, {18230, 23062}, {19804, 61413}, {30806, 62710}, {30829, 40704}, {34018, 39963}, {40719, 41847}, {42034, 52421}, {56310, 58634}
X(62704) = X(i)-isoconjugate-of-X(j) for these {i, j}: {41, 55922}, {657, 58109}, {2175, 55948}, {14827, 56274}
X(62704) = X(i)-Dao conjugate of X(j) for these {i, j}: {3160, 55922}, {6173, 34522}, {40593, 55948}
X(62704) = X(i)-cross conjugate of X(j) for these {i, j}: {62705, 47374}
X(62704) = pole of line {14414, 57055} with respect to the dual conic of polar circle
X(62704) = center of mutual polar conic of ABC and X(7)-circumconcevian triangle of X(2)
X(62704) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(6172)}}, {{A, B, C, X(75), X(37780)}}, {{A, B, C, X(241), X(35445)}}, {{A, B, C, X(1088), X(47374)}}, {{A, B, C, X(14942), X(42048)}}, {{A, B, C, X(17079), X(52156)}}, {{A, B, C, X(44664), X(60668)}}, {{A, B, C, X(56074), X(59181)}}
X(62704) = barycentric product X(i)*X(j) for these (i, j): {4554, 46919}, {6172, 85}, {35445, 6063}, {47374, 8}, {62705, 75}
X(62704) = barycentric quotient X(i)/X(j) for these (i, j): {7, 55922}, {85, 55948}, {934, 58109}, {1088, 56274}, {6172, 9}, {8545, 25411}, {23056, 3022}, {35445, 55}, {46919, 650}, {47374, 7}, {62705, 1}
X(62704) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 31627, 1088}, {2, 348, 37757}, {2, 37780, 85}, {85, 31627, 37780}, {30796, 30988, 30854}
X(62705) lies on these lines: {1, 7}, {2, 664}, {8, 25716}, {10, 25718}, {37, 43064}, {55, 934}, {85, 3622}, {144, 6603}, {145, 348}, {220, 61006}, {241, 4850}, {319, 20007}, {354, 23839}, {479, 10389}, {738, 37556}, {883, 1642}, {948, 26738}, {1000, 43736}, {1100, 60939}, {1125, 31994}, {1170, 56043}, {1212, 26669}, {1214, 37666}, {1319, 3598}, {1334, 34497}, {1388, 7195}, {1565, 7967}, {1697, 7177}, {1813, 2301}, {1996, 56274}, {2124, 58836}, {2256, 34028}, {3008, 31188}, {3212, 5265}, {3241, 9436}, {3244, 32003}, {3304, 38859}, {3485, 57826}, {3601, 14256}, {3616, 9312}, {3617, 17095}, {3621, 33298}, {3623, 6604}, {3676, 30573}, {3911, 5222}, {4262, 23890}, {4464, 9797}, {4561, 6555}, {4566, 5281}, {4678, 41807}, {4869, 17086}, {5219, 5308}, {5228, 14996}, {5232, 53997}, {5252, 39587}, {5261, 17084}, {5435, 50114}, {5436, 59605}, {5703, 34059}, {5919, 34855}, {6610, 60998}, {6666, 59610}, {7179, 48856}, {8555, 37423}, {9780, 25719}, {10405, 46835}, {10520, 53058}, {10578, 56309}, {13405, 31527}, {14421, 43930}, {15730, 60946}, {16572, 60947}, {16667, 60941}, {17078, 51351}, {17106, 53053}, {17136, 17784}, {17158, 32105}, {17756, 43062}, {18230, 52705}, {20075, 42064}, {24558, 26563}, {24599, 31225}, {25082, 28981}, {25720, 59296}, {25721, 26038}, {26228, 37761}, {28967, 56937}, {31018, 34526}, {31397, 51364}, {33925, 38900}, {37635, 43066}, {37681, 43065}, {38314, 40719}, {41436, 43038}, {42082, 56933}, {43983, 55082}, {46934, 52422}, {54425, 61015}
X(62705) = perspector of circumconic {{A, B, C, X(658), X(35157)}}
X(62705) = X(i)-isoconjugate-of-X(j) for these {i, j}: {41, 55948}, {55, 55922}, {1253, 56274}, {3900, 58109}
X(62705) = X(i)-Dao conjugate of X(j) for these {i, j}: {223, 55922}, {3160, 55948}, {6172, 62710}, {6173, 5231}, {17113, 56274}
X(62705) = X(i)-Ceva conjugate of X(j) for these {i, j}: {1996, 12848}, {62704, 6172}
X(62705) = X(i)-cross conjugate of X(j) for these {i, j}: {35445, 6172}
X(62705) = pole of line {4025, 6366} with respect to the Steiner circumellipse
X(62705) = pole of line {6366, 7658} with respect to the Steiner inellipse
X(62705) = pole of line {7, 7988} with respect to the dual conic of Yff parabola
X(62705) = center of mutual polar conic of ABC and X(7)-circumconcevian triangle of X(7)
X(62705) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(15731)}}, {{A, B, C, X(2), X(1323)}}, {{A, B, C, X(4), X(30424)}}, {{A, B, C, X(7), X(1121)}}, {{A, B, C, X(9), X(30353)}}, {{A, B, C, X(21), X(8544)}}, {{A, B, C, X(80), X(4312)}}, {{A, B, C, X(269), X(34056)}}, {{A, B, C, X(516), X(1000)}}, {{A, B, C, X(943), X(43178)}}, {{A, B, C, X(1458), X(41436)}}, {{A, B, C, X(2320), X(18450)}}, {{A, B, C, X(3000), X(40779)}}, {{A, B, C, X(3296), X(43180)}}, {{A, B, C, X(4292), X(55964)}}, {{A, B, C, X(4336), X(42064)}}, {{A, B, C, X(5542), X(18490)}}, {{A, B, C, X(5558), X(30340)}}, {{A, B, C, X(7320), X(30332)}}, {{A, B, C, X(10481), X(56043)}}, {{A, B, C, X(20121), X(56348)}}, {{A, B, C, X(21314), X(56274)}}, {{A, B, C, X(31721), X(56331)}}
X(62705) = barycentric product X(i)*X(j) for these (i, j): {1, 62704}, {6172, 7}, {35445, 85}, {46919, 664}, {47374, 9}
X(62705) = barycentric quotient X(i)/X(j) for these (i, j): {7, 55948}, {57, 55922}, {279, 56274}, {1461, 58109}, {6172, 8}, {23056, 3119}, {35445, 9}, {37541, 25411}, {46919, 522}, {47374, 85}, {62704, 75}
X(62705) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 10481, 5543}, {1, 11200, 390}, {1, 1323, 7}, {1, 3160, 279}, {1, 53617, 53014}, {1, 5527, 4336}, {1, 77, 38459}, {7, 3160, 1323}, {7, 31721, 1}, {347, 1442, 3945}, {3638, 3639, 4312}, {6603, 42050, 144}, {9312, 25723, 3616}
X(62706) lies on these lines: {1, 61330}, {2, 45}, {6, 3623}, {7, 4480}, {8, 9}, {37, 3622}, {44, 145}, {55, 4152}, {69, 51144}, {142, 4488}, {144, 320}, {192, 37681}, {347, 28966}, {374, 14923}, {527, 29627}, {536, 24599}, {644, 55432}, {672, 30947}, {883, 1642}, {966, 17340}, {1125, 3731}, {1219, 31435}, {1229, 56085}, {1265, 11106}, {1698, 5296}, {1743, 3244}, {2161, 20075}, {2256, 23617}, {2287, 52352}, {2320, 30727}, {2324, 56387}, {2345, 16814}, {2899, 18231}, {2975, 59221}, {3219, 37655}, {3241, 4029}, {3616, 16676}, {3617, 17281}, {3621, 3943}, {3672, 17261}, {3683, 7172}, {3729, 18230}, {3758, 29624}, {3912, 6172}, {3945, 17350}, {3986, 34595}, {4000, 6687}, {4081, 28131}, {4126, 10385}, {4373, 17278}, {4384, 61023}, {4395, 4452}, {4402, 55998}, {4416, 60983}, {4427, 50198}, {4461, 17277}, {4512, 5423}, {4644, 29621}, {4659, 60986}, {4664, 17014}, {4676, 39587}, {4678, 17330}, {4700, 20050}, {4704, 51171}, {4718, 32105}, {4727, 5839}, {4747, 5308}, {4748, 17359}, {4899, 8236}, {4908, 31145}, {4969, 16885}, {5032, 29588}, {5232, 17280}, {5273, 30568}, {5281, 27538}, {5303, 38869}, {5328, 59779}, {5698, 39570}, {5745, 8055}, {6666, 31995}, {6745, 59216}, {7359, 27508}, {8165, 56313}, {9776, 25734}, {11038, 62222}, {16561, 17784}, {16832, 50118}, {17132, 31183}, {17234, 20059}, {17257, 17292}, {17264, 17360}, {17276, 31243}, {17296, 61000}, {17298, 60957}, {17303, 46930}, {17333, 29579}, {17334, 45789}, {17335, 50107}, {17691, 32034}, {18139, 20214}, {18228, 56078}, {19297, 37307}, {20052, 50087}, {20072, 29583}, {21296, 60942}, {24280, 40333}, {24708, 56714}, {26258, 37762}, {27108, 27544}, {27382, 27385}, {27522, 27525}, {27757, 31018}, {28808, 30608}, {29396, 44147}, {29571, 35578}, {29611, 50093}, {30833, 41310}, {32007, 60939}, {34820, 52549}, {36474, 61621}, {36798, 40779}, {37666, 41839}, {40869, 62710}, {46931, 52706}, {50316, 51297}, {54409, 59239}
X(62706) = perspector of circumconic {{A, B, C, X(3699), X(4555)}}
X(62706) = X(i)-isoconjugate-of-X(j) for these {i, j}: {56, 39963}, {57, 41436}, {604, 36588}, {1106, 56075}, {1397, 40029}, {1407, 4900}, {1412, 56159}, {1417, 36915}, {3669, 6014}, {53659, 57181}
X(62706) = X(i)-Dao conjugate of X(j) for these {i, j}: {1, 39963}, {3161, 36588}, {3241, 31188}, {3679, 5219}, {5452, 41436}, {6552, 56075}, {24771, 4900}, {40599, 56159}, {52593, 1358}, {52871, 36915}
X(62706) = X(i)-Ceva conjugate of X(j) for these {i, j}: {30608, 8}, {30829, 3241}
X(62706) = pole of line {3621, 3936} with respect to the Kiepert hyperbola
X(62706) = pole of line {1412, 3285} with respect to the Stammler hyperbola
X(62706) = pole of line {900, 4468} with respect to the Steiner circumellipse
X(62706) = pole of line {900, 2516} with respect to the Steiner inellipse
X(62706) = pole of line {644, 17780} with respect to the Yff parabola
X(62706) = pole of line {4585, 43290} with respect to the Hutson-Moses hyperbola
X(62706) = pole of line {1434, 16704} with respect to the Wallace hyperbola
X(62706) = pole of line {522, 3904} with respect to the dual conic of incircle
X(62706) = pole of line {519, 4402} with respect to the dual conic of Yff parabola
X(62706) = pole of line {3904, 47785} with respect to the dual conic of Suppa-Cucoanes circle
X(62706) = center of mutual polar conic of ABC and X(8)-circumconcevian triangle of X(8)
X(62706) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(2325)}}, {{A, B, C, X(8), X(903)}}, {{A, B, C, X(9), X(88)}}, {{A, B, C, X(21), X(3895)}}, {{A, B, C, X(55), X(52206)}}, {{A, B, C, X(190), X(30731)}}, {{A, B, C, X(346), X(4997)}}, {{A, B, C, X(391), X(52549)}}, {{A, B, C, X(1000), X(4346)}}, {{A, B, C, X(1016), X(4454)}}, {{A, B, C, X(1086), X(4530)}}, {{A, B, C, X(1697), X(13462)}}, {{A, B, C, X(2321), X(4029)}}, {{A, B, C, X(2347), X(34820)}}, {{A, B, C, X(3161), X(31227)}}, {{A, B, C, X(3685), X(27922)}}, {{A, B, C, X(3686), X(4982)}}, {{A, B, C, X(3707), X(42026)}}, {{A, B, C, X(3886), X(36798)}}, {{A, B, C, X(4152), X(16594)}}, {{A, B, C, X(4873), X(4945)}}, {{A, B, C, X(5853), X(6006)}}, {{A, B, C, X(23073), X(57478)}}, {{A, B, C, X(31722), X(56201)}}, {{A, B, C, X(34762), X(36802)}}, {{A, B, C, X(40779), X(52900)}}
X(62706) = barycentric product X(i)*X(j) for these (i, j): {333, 4029}, {3241, 8}, {3699, 6006}, {4102, 4982}, {13462, 341}, {16236, 56094}, {16670, 312}, {21870, 314}, {23073, 7017}, {30608, 36911}, {30829, 9}
X(62706) = barycentric quotient X(i)/X(j) for these (i, j): {8, 36588}, {9, 39963}, {55, 41436}, {200, 4900}, {210, 56159}, {312, 40029}, {346, 56075}, {2325, 36915}, {3241, 7}, {3699, 53659}, {3939, 6014}, {4029, 226}, {4152, 36924}, {4982, 553}, {6006, 3676}, {8656, 43924}, {13462, 269}, {16670, 57}, {21870, 65}, {23073, 222}, {30829, 85}, {36911, 5219}, {52593, 43052}
X(62706) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 190, 4454}, {2, 20073, 4346}, {8, 2325, 346}, {8, 3161, 2325}, {8, 31722, 9}, {9, 346, 391}, {9, 4873, 3707}, {45, 4370, 54389}, {144, 344, 4869}, {390, 27549, 10005}, {2325, 3707, 4873}, {3161, 31722, 8}, {3731, 59579, 5749}, {3943, 37654, 3621}, {4029, 16670, 3241}, {4419, 4422, 2}, {4644, 41313, 29621}, {4727, 5839, 20054}, {4969, 17314, 20014}, {5308, 50127, 4747}, {15828, 59585, 1743}, {16670, 36911, 4029}, {16676, 50115, 3616}, {17261, 26685, 3672}, {17262, 37650, 4452}, {17264, 54280, 29616}, {17334, 53665, 45789}, {25101, 25728, 7}
X(62707) lies on these lines: {9, 21}, {37, 86}, {198, 16876}, {274, 25242}, {314, 346}, {333, 3693}, {672, 5208}, {1010, 16601}, {1043, 1212}, {1045, 40977}, {1757, 59733}, {1778, 41610}, {2276, 25059}, {3685, 40937}, {3694, 60731}, {3991, 56018}, {4195, 5283}, {4261, 17352}, {4653, 24036}, {6910, 27397}, {8804, 29967}, {10477, 52241}, {11103, 27415}, {11110, 25066}, {13588, 40131}, {16053, 25083}, {16589, 26051}, {16699, 52352}, {16749, 25237}, {16970, 27644}, {17139, 41325}, {17194, 59216}, {17524, 56536}, {24342, 25081}, {25058, 26065}, {29380, 46502}, {54356, 55337}, {56020, 60960}
X(62707) = perspector of circumconic {{A, B, C, X(643), X(4589)}}
X(62707) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1400, 55967}, {1402, 55946}
X(62707) = X(i)-Dao conjugate of X(j) for these {i, j}: {40582, 55967}, {40605, 55946}
X(62707) = pole of line {57, 1914} with respect to the Stammler hyperbola
X(62707) = pole of line {85, 239} with respect to the Wallace hyperbola
X(62707) = center of mutual polar conic of ABC and X(8)-circumconcevian triangle of X(9)
X(62707) = intersection, other than A, B, C, of circumconics {{A, B, C, X(9), X(335)}}, {{A, B, C, X(21), X(18827)}}, {{A, B, C, X(41), X(292)}}, {{A, B, C, X(78), X(337)}}, {{A, B, C, X(284), X(37128)}}, {{A, B, C, X(2287), X(36800)}}
X(62707) = barycentric product X(i)*X(j) for these (i, j): {333, 51058}
X(62707) = barycentric quotient X(i)/X(j) for these (i, j): {21, 55967}, {333, 55946}, {51058, 226}
X(62708) lies on these lines: {2, 6}, {4, 5972}, {20, 61680}, {110, 15113}, {146, 11598}, {316, 52283}, {376, 1531}, {441, 30227}, {468, 51212}, {511, 21971}, {801, 60137}, {858, 14927}, {1092, 5067}, {1351, 37911}, {1503, 30769}, {1568, 3524}, {2071, 40196}, {3091, 53050}, {3146, 15448}, {3167, 40920}, {3260, 52147}, {3526, 44683}, {3533, 5562}, {3543, 41424}, {3545, 51394}, {3818, 8889}, {4232, 51538}, {5056, 35602}, {5159, 6776}, {5642, 30775}, {5646, 55864}, {5650, 41716}, {5654, 6699}, {5921, 61735}, {6090, 52293}, {6340, 60872}, {6353, 31670}, {6640, 18917}, {6643, 43839}, {6696, 32605}, {6815, 22555}, {7396, 10192}, {7714, 48895}, {7763, 34403}, {9306, 52299}, {9820, 18909}, {10272, 18281}, {10300, 33750}, {10565, 48881}, {11002, 41673}, {11185, 52288}, {11331, 32006}, {13857, 54170}, {15466, 37878}, {15740, 16196}, {16051, 25406}, {16165, 31105}, {18383, 25712}, {18918, 47391}, {21850, 21968}, {21970, 54132}, {22647, 22973}, {23291, 39899}, {23332, 59551}, {26864, 47097}, {30744, 32064}, {30771, 48906}, {30786, 36894}, {31188, 62402}, {32223, 38282}, {32237, 33703}, {32267, 62042}, {32269, 53857}, {32827, 44216}, {35259, 51537}, {37188, 40349}, {37453, 47582}, {40132, 61743}, {41465, 51391}, {44136, 46106}, {44441, 46817}, {45311, 50974}, {58378, 61607}, {62391, 62710}
X(62708) = X(i)-isoconjugate-of-X(j) for these {i, j}: {19, 43713}, {2155, 33702}
X(62708) = X(i)-Dao conjugate of X(j) for these {i, j}: {6, 43713}, {376, 40138}, {45245, 33702}
X(62708) = pole of line {6, 11410} with respect to the Stammler hyperbola
X(62708) = pole of line {523, 8142} with respect to the Steiner inellipse
X(62708) = pole of line {2, 5702} with respect to the Wallace hyperbola
X(62708) = pole of line {525, 14345} with respect to the dual conic of polar circle
X(62708) = pole of line {3265, 9033} with respect to the dual conic of Orthic inconic
X(62708) = center of mutual polar conic of ABC and X(20)-circumconcevian triangle of X(2)
X(62708) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(3543)}}, {{A, B, C, X(4), X(47296)}}, {{A, B, C, X(6), X(41424)}}, {{A, B, C, X(69), X(44877)}}, {{A, B, C, X(193), X(60872)}}, {{A, B, C, X(287), X(11160)}}, {{A, B, C, X(394), X(37878)}}, {{A, B, C, X(524), X(42287)}}, {{A, B, C, X(2407), X(44326)}}, {{A, B, C, X(4846), X(59767)}}, {{A, B, C, X(6340), X(7788)}}, {{A, B, C, X(11064), X(34403)}}, {{A, B, C, X(13567), X(60137)}}, {{A, B, C, X(15066), X(55982)}}, {{A, B, C, X(26958), X(56346)}}, {{A, B, C, X(30786), X(37668)}}, {{A, B, C, X(37643), X(43530)}}
X(62708) = barycentric product X(i)*X(j) for these (i, j): {305, 41424}, {3543, 69}
X(62708) = barycentric quotient X(i)/X(j) for these (i, j): {3, 43713}, {20, 33702}, {3543, 4}, {41424, 25}
X(62708) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 11064, 69}, {2, 193, 47296}, {2, 23292, 18928}, {2, 37645, 37643}, {69, 11064, 37669}, {858, 35260, 14927}, {5642, 30775, 51023}, {35259, 52284, 51537}, {37643, 37645, 1992}
X(62709) lies on these lines: {2, 39}, {37, 1978}, {42, 25280}, {86, 799}, {99, 35983}, {350, 30970}, {668, 29822}, {751, 17250}, {873, 25507}, {899, 33296}, {1125, 62234}, {1962, 51863}, {3741, 58814}, {4653, 52908}, {4687, 6385}, {4871, 16887}, {5226, 57785}, {5235, 17028}, {5275, 11339}, {5333, 8033}, {6536, 7018}, {7304, 27643}, {10180, 18059}, {14009, 30992}, {16355, 16992}, {16739, 18743}, {16741, 30965}, {17144, 31330}, {17210, 29827}, {17322, 44154}, {18157, 30829}, {25508, 34022}, {27811, 53363}, {28606, 40087}, {29824, 33297}, {30588, 30990}, {30941, 30947}, {30961, 30988}, {32104, 59312}, {56052, 59306}
X(62709) = isotomic conjugate of X(56158)
X(62709) = X(i)-isoconjugate-of-X(j) for these {i, j}: {31, 56158}, {32, 56125}, {213, 55919}, {669, 37209}, {798, 29351}, {1402, 56116}, {1918, 36871}
X(62709) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 56158}, {6376, 56125}, {6626, 55919}, {31998, 29351}, {34021, 36871}, {40605, 56116}
X(62709) = pole of line {6, 750} with respect to the Wallace hyperbola
X(62709) = center of mutual polar conic of ABC and X(75)-circumconcevian triangle of X(2)
X(62709) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(751)}}, {{A, B, C, X(37), X(2229)}}, {{A, B, C, X(76), X(31002)}}, {{A, B, C, X(194), X(39738)}}, {{A, B, C, X(538), X(29350)}}, {{A, B, C, X(3948), X(4776)}}, {{A, B, C, X(4997), X(28809)}}, {{A, B, C, X(5283), X(54981)}}, {{A, B, C, X(16748), X(56052)}}, {{A, B, C, X(21838), X(56236)}}, {{A, B, C, X(30964), X(56129)}}
X(62709) = barycentric product X(i)*X(j) for these (i, j): {274, 4664}, {310, 3240}, {4776, 799}, {29350, 670}, {54981, 6385}
X(62709) = barycentric quotient X(i)/X(j) for these (i, j): {2, 56158}, {75, 56125}, {86, 55919}, {99, 29351}, {274, 36871}, {314, 56077}, {333, 56116}, {799, 37209}, {3240, 42}, {4664, 37}, {4776, 661}, {29350, 512}, {54981, 213}
X(62709) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 1655, 2229}, {2, 31008, 310}
X(62710) lies on these lines: {1, 2}, {7, 3035}, {100, 9779}, {140, 5815}, {165, 46873}, {480, 61158}, {518, 31188}, {1260, 9342}, {1376, 8543}, {1385, 5828}, {3091, 59587}, {3533, 34790}, {4323, 37828}, {4679, 5218}, {5057, 5748}, {5087, 30332}, {5219, 59412}, {5226, 5880}, {5274, 59584}, {5281, 30827}, {5432, 18228}, {5744, 38122}, {5775, 11231}, {6172, 44785}, {9812, 30852}, {10164, 60905}, {10303, 21075}, {10609, 59387}, {11024, 47742}, {11037, 13747}, {11038, 31190}, {11227, 11678}, {11681, 37374}, {12527, 61820}, {12536, 17606}, {17757, 54445}, {17860, 46938}, {30806, 62704}, {33993, 60959}, {40269, 46694}, {40869, 62706}, {41228, 61686}, {45310, 50839}, {55864, 57279}, {58328, 61156}, {61023, 61035}, {62391, 62708}
X(62710) = X(i)-Dao conjugate of X(j) for these {i, j}: {6172, 62705}
X(62710) = pole of line {3239, 6366} with respect to the dual conic of incircle
X(62710) = center of mutual polar conic of ABC and X(144)-circumconcevian triangle of X(2)
X(62710) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(60984)}}, {{A, B, C, X(4997), X(29616)}}, {{A, B, C, X(6557), X(17294)}}, {{A, B, C, X(14942), X(31145)}}, {{A, B, C, X(50095), X(56201)}}
X(62710) = barycentric product X(i)*X(j) for these (i, j): {60984, 8}
X(62710) = barycentric quotient X(i)/X(j) for these (i, j): {60984, 7}
X(62710) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1125, 27525, 8}, {5218, 5328, 52653}, {27383, 27529, 9780}
X(62711) lies on these lines: {1, 2}, {6, 9332}, {9, 1054}, {31, 9342}, {35, 16373}, {40, 19546}, {44, 17754}, {45, 1575}, {56, 16421}, {75, 24003}, {87, 4598}, {88, 36263}, {100, 15485}, {165, 19647}, {171, 37679}, {210, 3999}, {238, 4413}, {244, 49448}, {291, 39963}, {391, 25572}, {518, 31197}, {726, 24620}, {740, 30829}, {748, 3550}, {750, 16468}, {756, 17591}, {846, 7308}, {896, 56507}, {902, 61156}, {982, 3740}, {984, 4003}, {1001, 56009}, {1011, 59325}, {1155, 47522}, {1376, 8616}, {1458, 31188}, {1468, 17535}, {1621, 9350}, {1738, 5316}, {1740, 17259}, {1742, 5400}, {1757, 3306}, {2229, 46196}, {2234, 24517}, {2238, 16670}, {2239, 36277}, {2276, 16676}, {2356, 52290}, {3035, 17337}, {3210, 59517}, {3305, 17596}, {3452, 17889}, {3526, 37699}, {3579, 19540}, {3614, 47514}, {3628, 37529}, {3697, 3976}, {3711, 49675}, {3731, 17756}, {3750, 8167}, {3752, 58451}, {3786, 18173}, {3795, 60690}, {3816, 32865}, {3826, 17717}, {3836, 5233}, {3848, 4849}, {3911, 4334}, {3952, 49532}, {3971, 17490}, {4009, 49493}, {4023, 33087}, {4038, 37682}, {4191, 59319}, {4192, 35242}, {4335, 6666}, {4358, 49474}, {4365, 46938}, {4383, 16477}, {4414, 35595}, {4418, 26688}, {4423, 60714}, {4465, 4659}, {4519, 50086}, {4660, 26073}, {4679, 24715}, {4699, 53676}, {4706, 49452}, {4724, 47778}, {4860, 49712}, {4887, 30946}, {5044, 24174}, {5047, 37574}, {5204, 16059}, {5217, 16058}, {5220, 18201}, {5225, 6822}, {5229, 6821}, {5235, 18792}, {5241, 32784}, {5247, 16408}, {5302, 50199}, {5437, 32913}, {5741, 25961}, {5743, 33174}, {7173, 37355}, {7998, 20962}, {8056, 30393}, {9324, 35445}, {9330, 46901}, {9548, 19549}, {10440, 35621}, {11284, 37576}, {11525, 13541}, {12045, 39543}, {14555, 33085}, {15254, 17601}, {16239, 37698}, {16405, 54354}, {16571, 17260}, {16842, 37573}, {16862, 37607}, {17064, 20196}, {17119, 41144}, {17124, 32911}, {17160, 30963}, {17278, 17719}, {17348, 24661}, {17349, 25528}, {17495, 49445}, {17531, 37608}, {17594, 51780}, {18228, 33099}, {19804, 59511}, {21093, 48627}, {21342, 58629}, {21760, 62713}, {21780, 23417}, {21805, 49498}, {21904, 62212}, {23352, 48213}, {24165, 27538}, {24216, 24393}, {24440, 25917}, {24589, 32931}, {24988, 25760}, {25440, 35992}, {25531, 32941}, {26040, 33109}, {27318, 56025}, {30811, 31252}, {31018, 32857}, {32011, 56212}, {33101, 40688}, {33111, 37663}, {33784, 43114}, {35983, 52680}, {37365, 61261}, {37678, 41847}, {40976, 52299}, {42056, 49447}, {44304, 46917}, {47829, 50349}, {49457, 58467}, {55919, 55933}, {56166, 56169}
X(62711) = isogonal conjugate of X(55933)
X(62711) = complement of X(30947)
X(62711) = X(i)-Ceva conjugate of X(j) for these {i, j}: {55919, 1}
X(62711) = X(i)-complementary conjugate of X(j) for these {i, j}: {56163, 2887}
X(62711) = pole of line {3057, 49503} with respect to the Feuerbach hyperbola
X(62711) = pole of line {1213, 29827} with respect to the Kiepert hyperbola
X(62711) = pole of line {58, 55933} with respect to the Stammler hyperbola
X(62711) = pole of line {514, 4526} with respect to the Steiner inellipse
X(62711) = pole of line {86, 55933} with respect to the Wallace hyperbola
X(62711) = pole of line {2, 56163} with respect to the dual conic of Yff parabola
X(62711) = center of mutual polar conic of ABC and X(192)-circumconcevian triangle of X(2) (See https://groups/.io/g/euclid/message/45895.)
X(62711) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(2), X(4740)}}, {{A, B, C, X(43), X(37129)}}, {{A, B, C, X(57), X(29584)}}, {{A, B, C, X(75), X(4871)}}, {{A, B, C, X(87), X(899)}}, {{A, B, C, X(88), X(4393)}}, {{A, B, C, X(239), X(39963)}}, {{A, B, C, X(291), X(3241)}}, {{A, B, C, X(519), X(52654)}}, {{A, B, C, X(1268), X(29827)}}, {{A, B, C, X(3240), X(55933)}}, {{A, B, C, X(3840), X(56212)}}, {{A, B, C, X(4598), X(23891)}}, {{A, B, C, X(8056), X(16834)}}, {{A, B, C, X(16829), X(56051)}}, {{A, B, C, X(17389), X(56165)}}, {{A, B, C, X(25430), X(29580)}}, {{A, B, C, X(25502), X(40418)}}, {{A, B, C, X(26102), X(32011)}}, {{A, B, C, X(29570), X(40434)}}, {{A, B, C, X(30571), X(38314)}}, {{A, B, C, X(30942), X(56169)}}, {{A, B, C, X(30947), X(56163)}}, {{A, B, C, X(30950), X(56166)}}, {{A, B, C, X(39740), X(54098)}}, {{A, B, C, X(39798), X(49988)}}, {{A, B, C, X(49997), X(56142)}}
X(62711) = barycentric product X(i)*X(j) for these (i, j): {1, 4740}
X(62711) = barycentric quotient X(i)/X(j) for these (i, j): {6, 55933}, {4740, 75}
X(62711) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 16569, 899}, {1, 51068, 936}, {1, 899, 43}, {2, 10, 29827}, {2, 26038, 3741}, {2, 3240, 30950}, {2, 3741, 31242}, {2, 42, 25502}, {2, 43, 26102}, {2, 4651, 30957}, {2, 59295, 26103}, {2, 59296, 3840}, {2, 59297, 25501}, {2, 59298, 43223}, {2, 8, 4871}, {8, 4871, 31137}, {10, 21214, 59310}, {10, 5121, 29676}, {43, 26102, 42042}, {100, 17125, 15485}, {210, 3999, 49503}, {238, 4413, 56010}, {750, 37680, 16468}, {899, 30950, 3240}, {1376, 17123, 8616}, {1376, 21000, 9337}, {1698, 3624, 19871}, {3740, 16602, 982}, {3811, 5529, 54319}, {3826, 51415, 17717}, {4871, 43223, 26111}, {5268, 23511, 29821}, {5272, 46943, 56804}, {5272, 8580, 3961}, {9342, 37687, 31}, {11519, 29821, 23511}, {12629, 47623, 46943}, {15808, 50575, 1}, {16569, 25502, 36634}, {16610, 61686, 984}, {17063, 49503, 3999}, {17124, 32911, 37604}, {19871, 50581, 59311}, {25502, 36634, 42}, {26103, 59295, 42057}, {27625, 46932, 10459}
X(62712) lies on these lines: {2, 6}, {3, 5106}, {32, 16187}, {39, 15082}, {76, 52067}, {100, 16969}, {110, 39560}, {111, 12149}, {182, 9225}, {187, 11328}, {237, 5210}, {373, 13330}, {574, 3229}, {694, 21448}, {729, 1078}, {732, 11059}, {748, 2162}, {750, 2176}, {1197, 25502}, {1384, 8623}, {1495, 20885}, {1621, 21780}, {1691, 5651}, {1915, 41412}, {1995, 2076}, {2056, 43650}, {2177, 3009}, {2211, 52290}, {2235, 30829}, {2502, 15080}, {3050, 30542}, {3053, 37338}, {3094, 3291}, {3117, 5024}, {3124, 7998}, {3230, 56010}, {3288, 34290}, {3306, 16514}, {3360, 33004}, {3787, 6688}, {3819, 3981}, {4074, 35294}, {4413, 21788}, {4423, 21792}, {4598, 41396}, {4850, 16515}, {5013, 5646}, {5017, 11284}, {5023, 37465}, {5033, 9306}, {5038, 22112}, {5104, 8585}, {5116, 32526}, {5585, 37184}, {5972, 7749}, {6195, 15482}, {6388, 40107}, {7467, 55646}, {7484, 10329}, {7815, 33786}, {8041, 44299}, {8586, 22111}, {8627, 10546}, {9465, 33879}, {9998, 21766}, {10485, 44109}, {11173, 62209}, {11333, 60707}, {12045, 44500}, {12212, 31885}, {13331, 40130}, {13881, 53577}, {14096, 33979}, {14810, 40350}, {15448, 38297}, {15513, 32237}, {15815, 46948}, {16525, 16610}, {17123, 23538}, {17475, 24620}, {18573, 33927}, {18906, 35288}, {20977, 33884}, {21531, 43620}, {21760, 62712}, {21843, 44215}, {24256, 35275}, {26864, 46276}, {30739, 53475}, {31859, 41143}, {32445, 44535}, {33589, 41423}, {35325, 52292}, {36808, 39966}, {37190, 53419}, {40022, 59563}, {41238, 44530}, {43843, 55858}, {46154, 52152}, {48262, 55863}
X(62712) = X(i)-Ceva conjugate of X(j) for these {i, j}: {54413, 6}
X(62712) = pole of line {888, 14824} with respect to the 2nd Brocard circle
X(62712) = pole of line {669, 888} with respect to the circumcircle
X(62712) = pole of line {3124, 32447} with respect to the Parry circle
X(62712) = pole of line {6, 13586} with respect to the Stammler hyperbola
X(62712) = center of mutual polar conic of ABC and X(194)-circumconcevian triangle of X(2)
X(62712) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(76), X(59765)}}, {{A, B, C, X(111), X(7766)}}, {{A, B, C, X(263), X(5032)}}, {{A, B, C, X(385), X(21448)}}, {{A, B, C, X(524), X(52660)}}, {{A, B, C, X(694), X(1992)}}, {{A, B, C, X(729), X(1613)}}, {{A, B, C, X(3222), X(23342)}}, {{A, B, C, X(3224), X(3231)}}, {{A, B, C, X(5468), X(25424)}}, {{A, B, C, X(8770), X(14614)}}, {{A, B, C, X(32748), X(59051)}}, {{A, B, C, X(59373), X(60667)}}
X(62712) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 21001, 1613}, {2, 3231, 6}, {2, 69, 59765}, {2, 8617, 3231}, {3124, 7998, 44453}, {3231, 8617, 21001}, {3291, 5650, 3094}, {7998, 39576, 3124}
See Tran Viet Hung and César Lozada, Romantics of Geometry - Apr 16, 2024.
X(62713) lies on these lines: {1, 14480}, {30, 24624}, {60, 3109}, {80, 5127}, {476, 759}, {1325, 14194}, {5627, 56402}, {6740, 44669}, {36069, 43655}, {36154, 41501}, {47270, 54313}
X(62713) = isogonal conjugate of X(3028)
X(62713) = cevapoint of X(i) and X(j) for these {i, j}: {55, 2341}, {759, 56645}
X(62713) = X(i)-cross conjugate of-X(j) for these (i, j): (55, 2341), (62694, 24624)
X(62713) = X(i)-Dao conjugate of-X(j) for these (i, j): (1, 4736), (206, 61060), (5452, 35069)
X(62713) = X(i)-isoconjugate of-X(j) for these {i, j}: {56, 4736}, {57, 35069}, {75, 61060}, {758, 1464}, {1089, 41282}, {1254, 4996}, {2245, 18593}, {3724, 41804}, {4605, 57174}, {6354, 34544}, {6358, 52059}
X(62713) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (9, 4736), (32, 61060), (55, 35069), (759, 18593), (2341, 758), (6740, 3936), (7054, 4996), (23588, 55017), (24624, 41804), (34079, 1464), (52371, 4053), (52380, 3218), (52409, 61410), (57555, 6063), (60571, 4453), (62694, 6739)
X(62713) = X(56)-vertex conjugate of-X(55017)
X(62713) = perspector of the central inconic through X(55) and X(4092)
X(62713) = pole of the line {3028, 61060} with respect to the Stammler hyperbola
X(62713) = barycentric product X(i)*X(j) for these {i,j}: {55, 57555}, {1098, 34535}, {2341, 14616}, {6740, 24624}, {7054, 57645}, {18359, 52380}, {26856, 46649}, {37140, 52356}, {51562, 60571}
X(62713) = trilinear product X(i)*X(j) for these {i,j}: {41, 57555}, {80, 52380}, {759, 6740}, {2341, 24624}, {7054, 34535}, {36069, 52356}
X(62713) = trilinear quotient X(i)/X(j) for these (i,j): (8, 4736), (9, 35069), (31, 61060), (759, 1464), (849, 41282), (1098, 4996), (2150, 52059), (2341, 2245), (6740, 758), (7054, 34544), (14616, 41804), (24624, 18593), (34535, 6354), (36910, 4053), (52356, 6370), (52380, 36), (56950, 53537), (57555, 85), (60571, 3960)
See Tran Viet Hung and César Lozada, Romantics of Geometry - Apr 16, 2024.
X(62714) lies on these lines: {1, 14509}, {511, 37128}, {741, 805}, {1326, 1911}, {1509, 3110}, {1691, 18268}, {35104, 56154}
X(62714) = isogonal conjugate of X(3027)
X(62714) = cevapoint of X(55) and X(2311)
X(62714) = X(55)-cross conjugate of-X(2311)
X(62714) = X(i)-Dao conjugate of-X(j) for these (i, j): (206, 61059), (5452, 35068), (9470, 7235), (40602, 4368)
X(62714) = X(i)-isoconjugate of-X(j) for these {i, j}: {7, 4094}, {12, 8300}, {57, 35068}, {65, 4368}, {75, 61059}, {181, 39044}, {238, 7235}, {740, 1284}, {1089, 12835}, {1429, 4037}, {2171, 4366}, {2238, 16609}, {4375, 21859}, {6358, 51328}
X(62714) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (32, 61059), (41, 4094), (55, 35068), (60, 4366), (261, 56660), (284, 4368), (292, 7235), (741, 16609), (2150, 8300), (2185, 39044), (2311, 740), (7077, 4037), (18268, 1284), (30657, 7211), (30663, 6358), (36800, 35544), (40098, 34388), (51856, 181), (52205, 12), (56154, 3948), (57554, 6063), (61053, 35078)
X(62714) = X(56)-vertex conjugate of-X(55018)
X(62714) = perspector of the central inconic through X(55) and X(7063)
X(62714) = pole of the line {3027, 4154} with respect to the Stammler hyperbola
X(62714) = barycentric product X(i)*X(j) for these {i,j}: {55, 57554}, {60, 40098}, {261, 52205}, {741, 36800}, {875, 36806}, {2185, 30663}, {2311, 18827}, {18021, 51856}, {37128, 56154}, {57558, 61053}
X(62714) = trilinear product X(i)*X(j) for these {i,j}: {41, 57554}, {60, 30663}, {741, 56154}, {2150, 40098}, {2185, 52205}, {2311, 37128}, {18021, 18267}, {18268, 36800}, {51856, 52379}
X(62714) = trilinear quotient X(i)/X(j) for these (i,j): (9, 35068), (21, 4368), (31, 61059), (55, 4094), (60, 8300), (261, 39044), (291, 7235), (741, 1284), (849, 12835), (2150, 51328), (2185, 4366), (2311, 2238), (4876, 4037), (18267, 61364), (30663, 12), (36800, 3948), (36806, 27853), (37128, 16609), (40098, 6358), (52205, 2171)
See Tran Viet Hung and César Lozada, Romantics of Geometry - Apr 23, 2024.
X(62715) lies on these lines: {1, 60065}, {7, 56639}, {9, 33676}, {105, 927}, {142, 40724}, {238, 516}, {242, 52480}, {294, 52507}, {390, 52946}, {518, 666}, {528, 57536}, {885, 52305}, {1001, 56667}, {1279, 56896}, {2481, 7112}, {3271, 52030}, {3684, 5853}, {3685, 28058}, {3717, 6559}, {5138, 51832}, {9453, 51929}, {9499, 52209}, {9501, 60960}, {9503, 39757}, {16503, 56852}, {18786, 61434}, {38048, 60857}
X(62715) = isogonal conjugate of X(1362)
X(62715) = cevapoint of X(i) and X(j) for these {i, j}: {11, 885}, {55, 294}, {100, 35313}, {105, 56639}, {40565, 40566}
X(62715) = X(i)-cross conjugate of-X(j) for these (i, j): (11, 885), (55, 294), (497, 2481), (650, 666), (56900, 673)
X(62715) = X(i)-Dao conjugate of-X(j) for these (i, j): (1, 4712), (11, 3126), (206, 61055), (513, 61056), (514, 3323), (650, 35094), (1146, 53583), (3161, 4437), (5452, 6184), (7952, 34337), (33675, 40704), (40582, 16728), (40609, 23102), (40624, 62430), (56900, 16593), (62554, 241), (62599, 9436)
X(62715) = X(673)-hirst inverse of-X(6185)
X(62715) = X(i)-isoconjugate of-X(j) for these {i, j}: {7, 42079}, {56, 4712}, {57, 6184}, {75, 61055}, {77, 42071}, {85, 39686}, {109, 3126}, {241, 672}, {273, 20776}, {518, 1458}, {603, 34337}, {604, 4437}, {665, 1025}, {765, 61056}, {926, 41353}, {1026, 53539}, {1110, 3323}, {1400, 16728}, {1415, 53583}, {1416, 23102}, {1818, 1876}, {2149, 35094}, {2223, 9436}, {2254, 2283}, {2284, 53544}, {2340, 34855}, {3252, 34253}, {3912, 52635}, {4564, 35505}, {5236, 20752}, {9454, 40704}, {9502, 52213}, {22116, 51329}, {23612, 56783}, {34230, 53531}, {36819, 53548}, {39775, 40730}, {43042, 54325}, {53551, 54353}, {53552, 56643}
X(62715) = X(i)-reciprocal conjugate of-X(j), and barycentric quotient X(i)/X(j), for these (i, j): (8, 4437), (9, 4712), (11, 35094), (21, 16728), (32, 61055), (41, 42079), (55, 6184), (105, 241), (281, 34337), (294, 518), (497, 17060), (522, 53583), (607, 42071), (650, 3126), (666, 883), (673, 9436), (884, 665), (885, 918), (919, 2283), (1015, 61056), (1024, 2254), (1027, 53544), (1086, 3323), (1438, 1458), (1462, 34855), (2175, 39686), (2195, 672), (2481, 40704), (3271, 35505), (3693, 23102), (4391, 62430), (6185, 7), (6559, 3717), (6654, 39775), (8751, 1876), (14942, 3912), (28071, 3693), (28132, 50333), (33676, 40217), (36086, 1025), (36124, 5236), (36146, 41353), (36796, 3263), (36802, 42720), (41934, 56), (43929, 53539), (51838, 57), (51987, 53548), (52425, 20776), (52927, 2284)
X(62715) = X(56)-vertex conjugate of-X(59457)
X(62715) = X(52084)-zayin conjugate of-X(672)
X(62715) = trilinear pole of the line {294, 885} and intersection, other than {A, B, C}, of every pair of circumconics with perspectors on this line
X(62715) = perspector of the central inconic through X(11) and X(55)
X(62715) = pole of the line {1362, 61055} with respect to the Stammler hyperbola
X(62715) = barycentric product X(i)*X(j) for these {i,j}: {8, 6185}, {11, 57536}, {55, 57537}, {105, 36796}, {294, 2481}, {312, 51838}, {666, 885}, {673, 14942}, {884, 36803}, {927, 28132}, {1024, 51560}, {2195, 18031}, {3596, 41934}, {6559, 56783}, {6654, 33676}, {28071, 34018}, {36802, 62635}
X(62715) = trilinear product X(i)*X(j) for these {i,j}: {8, 51838}, {9, 6185}, {41, 57537}, {105, 14942}, {294, 673}, {312, 41934}, {666, 1024}, {884, 51560}, {885, 36086}, {1027, 36802}, {1438, 36796}, {1462, 6559}, {2170, 57536}, {2195, 2481}, {9503, 56900}, {28071, 56783}, {28132, 36146}
X(62715) = trilinear quotient X(i)/X(j) for these (i,j): (8, 4712), (9, 6184), (31, 61055), (33, 42071), (41, 39686), (55, 42079), (105, 1458), (212, 20776), (244, 61056), (294, 672), (312, 4437), (318, 34337), (333, 16728), (522, 3126), (666, 1025), (673, 241), (885, 2254), (927, 41353), (1024, 665), (1027, 53539)
X(62715) = (X(105), X(14197))-harmonic conjugate of X(927)
See Tran Viet Hung and César Lozada, Romantics of Geometry - Apr 23, 2024.
X(62716) lies on these lines: {1055, 2323}, {1155, 4511}, {1870, 5126}, {5204, 62703}, {12019, 40437}
X(62716) = isogonal conjugate of X(62616)
X(62716) = X(i)-vertex conjugate of-X(j) for these {i, j}: {59, 34431}, {513, 1318}
See Tran Viet Hung and César Lozada, Romantics of Geometry - Apr 23, 2024.
X(62717) lies on these lines: {35, 61476}, {36, 53800}, {1319, 56844}, {2802, 4511}, {3615, 56950}, {16173, 40437}, {37735, 56143}
X(62717) = isogonal conjugate of X(7972)
X(62717) = X(i)-vertex conjugate of-X(j) for these {i, j}: {36, 56}, {513, 32899}, {517, 44759}
See Tran Viet Hung and César Lozada, Romantics of Geometry - Apr 23, 2024.
X(62718) lies on these lines: {36, 38682}, {5217, 62703}
X(62718) = isogonal conjugate of X(62617)
X(62718) = X(10428)-vertex conjugate of-X(32899)
X(62719) lies on these lines: {656, 4592}, {896, 1101}, {4590, 4620}, {24037, 46238}
X(62719) = isotomic conjugate of the polar conjugate of X(24041)
X(62719) = isogonal conjugate of the polar conjugate of X(24037)
X(62719) = X(24037)-Ceva conjugate of X(24041)
X(62719) = X(i)-cross conjugate of X(j) for these (i,j): {63, 4592}, {326, 55202}, {9247, 4575}, {22434, 3}
X(62719) = X(i)-isoconjugate of X(j) for these (i,j): {2, 2971}, {4, 3124}, {6, 8754}, {19, 2643}, {25, 115}, {28, 21833}, {32, 2970}, {76, 42068}, {112, 8029}, {125, 2207}, {136, 60501}, {181, 8735}, {232, 51441}, {250, 61339}, {264, 1084}, {281, 61052}, {297, 15630}, {331, 7063}, {338, 1974}, {339, 36417}, {393, 20975}, {427, 51906}, {512, 2501}, {523, 2489}, {577, 62524}, {594, 42067}, {607, 1365}, {608, 4092}, {647, 58757}, {648, 22260}, {669, 14618}, {798, 24006}, {850, 57204}, {868, 57260}, {1015, 7140}, {1096, 3708}, {1109, 1973}, {1356, 7017}, {1426, 36197}, {1474, 21043}, {1500, 2969}, {1562, 61349}, {1648, 8753}, {1824, 3125}, {1826, 3122}, {1843, 34294}, {1880, 4516}, {1969, 4117}, {1977, 7141}, {2088, 18384}, {2333, 3120}, {2395, 17994}, {2422, 16230}, {2623, 51513}, {2972, 36434}, {2973, 7109}, {3121, 41013}, {3199, 8901}, {3269, 6524}, {3271, 8736}, {3569, 53149}, {4017, 55206}, {4041, 55208}, {4079, 7649}, {4705, 6591}, {5139, 8770}, {6331, 23099}, {6388, 14248}, {6531, 44114}, {8739, 30452}, {8740, 30453}, {8750, 21131}, {8882, 41221}, {9178, 14273}, {9427, 18022}, {11060, 35235}, {12077, 58756}, {12079, 14581}, {14398, 18808}, {14593, 47421}, {15422, 15451}, {15475, 47230}, {15526, 52439}, {16081, 58260}, {17924, 50487}, {17925, 58289}, {17983, 21906}, {18027, 23216}, {18344, 57185}, {21044, 57652}, {23105, 61206}, {23962, 44162}, {32734, 55278}, {34208, 47430}, {34854, 51404}, {40354, 58261}, {42663, 60338}, {46107, 53581}, {52065, 57796}, {58825, 58865}, {58827, 58867}
X(62719) = X(i)-Dao conjugate of X(j) for these (i,j): {6, 2643}, {9, 8754}, {69, 17876}, {6337, 1109}, {6338, 20902}, {6376, 2970}, {6503, 3708}, {6505, 115}, {26932, 21131}, {31998, 24006}, {32664, 2971}, {34591, 8029}, {34961, 55206}, {36033, 3124}, {39052, 58757}, {39054, 2501}, {40591, 21833}, {51574, 21043}, {55066, 22260}, {62604, 23994}, {62647, 4092}
X(62719) = cevapoint of X(i) and X(j) for these (i,j): {3, 23139}, {63, 4592}, {163, 1707}, {662, 44179}, {4575, 9247}
X(62719) = trilinear pole of line {4575, 4592}
X(62719) = barycentric product X(i)*X(j) for these {i,j}: {1, 47389}, {3, 24037}, {48, 34537}, {63, 4590}, {69, 24041}, {77, 6064}, {78, 7340}, {99, 4592}, {110, 55202}, {163, 52608}, {249, 304}, {305, 1101}, {326, 18020}, {394, 46254}, {561, 47390}, {656, 31614}, {662, 4563}, {670, 4575}, {799, 4558}, {906, 52612}, {1102, 23582}, {1331, 4623}, {1332, 4610}, {1444, 4600}, {1790, 4601}, {1812, 4620}, {1813, 4631}, {3964, 23999}, {4176, 24000}, {4561, 52935}, {4565, 55207}, {4567, 17206}, {4602, 32661}, {5546, 55205}, {9247, 44168}, {14208, 59152}, {23357, 40364}, {23995, 40050}, {24018, 55270}, {44179, 57763}, {44717, 52379}
X(62719) = barycentric quotient X(i)/X(j) for these {i,j}: {1, 8754}, {3, 2643}, {31, 2971}, {48, 3124}, {63, 115}, {69, 1109}, {71, 21833}, {72, 21043}, {75, 2970}, {77, 1365}, {78, 4092}, {99, 24006}, {158, 62524}, {162, 58757}, {163, 2489}, {249, 19}, {250, 1096}, {255, 20975}, {283, 4516}, {293, 51441}, {304, 338}, {305, 23994}, {326, 125}, {394, 3708}, {560, 42068}, {603, 61052}, {656, 8029}, {662, 2501}, {757, 2969}, {765, 7140}, {799, 14618}, {810, 22260}, {849, 42067}, {873, 2973}, {905, 21131}, {906, 4079}, {1098, 42069}, {1101, 25}, {1102, 15526}, {1331, 4705}, {1332, 4024}, {1437, 3122}, {1444, 3120}, {1707, 5139}, {1790, 3125}, {1792, 52335}, {1812, 21044}, {1813, 57185}, {2185, 8735}, {2327, 36197}, {2617, 51513}, {3708, 61339}, {3926, 20902}, {3955, 21725}, {3964, 2632}, {3998, 21046}, {4131, 21134}, {4176, 17879}, {4556, 6591}, {4558, 661}, {4561, 4036}, {4563, 1577}, {4564, 8736}, {4565, 55208}, {4567, 1826}, {4570, 1824}, {4575, 512}, {4590, 92}, {4592, 523}, {4600, 41013}, {4610, 17924}, {4612, 3064}, {4620, 40149}, {4623, 46107}, {4631, 46110}, {4636, 18344}, {4998, 56285}, {5546, 55206}, {6064, 318}, {6337, 17876}, {6507, 3269}, {6514, 53560}, {7035, 7141}, {7340, 273}, {9247, 1084}, {14208, 23105}, {14575, 4117}, {14587, 62268}, {17206, 16732}, {18020, 158}, {23357, 1973}, {23582, 6520}, {23889, 14273}, {23995, 1974}, {23997, 17994}, {23999, 1093}, {24000, 6524}, {24037, 264}, {24041, 4}, {31614, 811}, {32656, 50487}, {32661, 798}, {34055, 34294}, {34537, 1969}, {36061, 15475}, {36084, 53149}, {36134, 58756}, {40364, 23962}, {44179, 136}, {44706, 41221}, {44717, 2171}, {46254, 2052}, {47389, 75}, {47390, 31}, {47443, 24019}, {52378, 1880}, {52608, 20948}, {52935, 7649}, {55196, 57215}, {55202, 850}, {55249, 57065}, {55270, 823}, {57763, 91}, {57991, 36120}, {59152, 162}, {62277, 8901}
X(62720) lies on these lines: {19, 27}, {99, 58976}, {162, 662}, {648, 4603}, {799, 823}, {4230, 42717}, {4592, 24019}, {23889, 56829}, {36104, 36105}
X(62720) = polar conjugate of the isogonal conjugate of X(23997)
X(62720) = X(36105)-Ceva conjugate of X(162)
X(62720) = X(i)-isoconjugate of X(j) for these (i,j): {2, 878}, {3, 2395}, {6, 879}, {25, 53173}, {69, 2422}, {98, 647}, {110, 51404}, {115, 43754}, {125, 2715}, {184, 43665}, {248, 523}, {265, 60777}, {287, 512}, {290, 3049}, {293, 661}, {336, 798}, {394, 53149}, {520, 6531}, {525, 1976}, {656, 1910}, {669, 57799}, {684, 41932}, {685, 3269}, {804, 15391}, {810, 1821}, {822, 36120}, {850, 14600}, {895, 52038}, {2197, 60568}, {2433, 35912}, {2435, 51963}, {2489, 6394}, {2501, 17974}, {2623, 53174}, {2632, 36104}, {2966, 20975}, {2972, 20031}, {3124, 17932}, {3265, 57260}, {3267, 14601}, {3569, 47388}, {3708, 36084}, {4558, 51441}, {4563, 15630}, {4574, 43920}, {4580, 51869}, {5967, 10097}, {14355, 14582}, {14380, 35906}, {14533, 61196}, {15526, 32696}, {16081, 39201}, {23286, 60517}, {24284, 34238}, {34156, 34212}, {34369, 35909}, {34536, 39469}, {38352, 53701}, {41172, 41173}, {52451, 61216}, {53245, 58308}, {58310, 60199}
X(62720) = X(i)-Dao conjugate of X(j) for these (i,j): {9, 879}, {132, 661}, {244, 51404}, {5976, 14208}, {6505, 53173}, {11672, 656}, {31998, 336}, {32664, 878}, {35088, 20902}, {36103, 2395}, {36830, 293}, {38970, 1109}, {38987, 3708}, {39000, 2632}, {39039, 523}, {39040, 525}, {39052, 98}, {39054, 287}, {39062, 1821}, {40596, 1910}, {40601, 810}, {46094, 822}, {50440, 8611}, {62590, 24018}, {62595, 1577}, {62605, 43665}
X(62720) = crosssum of X(1755) and X(17468)
X(62720) = trilinear pole of line {240, 1959}
X(62720) = crossdifference of every pair of points on line {810, 3708}
X(62720) = barycentric product X(i)*X(j) for these {i,j}: {1, 877}, {19, 2396}, {27, 42717}, {75, 4230}, {92, 2421}, {99, 240}, {110, 40703}, {112, 46238}, {114, 36105}, {162, 325}, {163, 44132}, {232, 799}, {237, 57968}, {264, 23997}, {297, 662}, {304, 58070}, {511, 811}, {648, 1959}, {670, 57653}, {684, 23999}, {823, 36212}, {1755, 6331}, {1783, 51370}, {1897, 51369}, {1969, 14966}, {2211, 4602}, {2967, 36036}, {3289, 57973}, {3405, 41676}, {3569, 46254}, {4592, 6530}, {5360, 55229}, {6333, 24000}, {6335, 17209}, {6393, 24019}, {15631, 36120}, {16230, 24041}, {17875, 44770}, {17994, 24037}, {18829, 56679}, {22456, 23996}, {24001, 35910}, {32458, 36104}, {34854, 55202}, {34859, 40364}, {36126, 51386}, {36129, 51383}, {37134, 39931}
X(62720) = barycentric quotient X(i)/X(j) for these {i,j}: {1, 879}, {19, 2395}, {31, 878}, {63, 53173}, {92, 43665}, {99, 336}, {107, 36120}, {110, 293}, {112, 1910}, {162, 98}, {163, 248}, {232, 661}, {237, 810}, {240, 523}, {250, 36084}, {270, 60568}, {297, 1577}, {325, 14208}, {511, 656}, {648, 1821}, {661, 51404}, {662, 287}, {684, 2632}, {799, 57799}, {811, 290}, {823, 16081}, {877, 75}, {1096, 53149}, {1101, 43754}, {1755, 647}, {1959, 525}, {1973, 2422}, {2211, 798}, {2396, 304}, {2421, 63}, {2617, 53174}, {2799, 20902}, {3289, 822}, {3405, 4580}, {3569, 3708}, {4230, 1}, {4575, 17974}, {4592, 6394}, {5360, 55230}, {6331, 46273}, {6333, 17879}, {6530, 24006}, {9417, 3049}, {14966, 48}, {15143, 17478}, {16230, 1109}, {17209, 905}, {17994, 2643}, {18020, 36036}, {19189, 2616}, {23964, 36104}, {23996, 684}, {23997, 3}, {23999, 22456}, {24000, 685}, {24001, 60869}, {24019, 6531}, {24024, 52641}, {24041, 17932}, {32676, 1976}, {34859, 1973}, {35325, 3404}, {36084, 47388}, {36104, 41932}, {36105, 40428}, {36212, 24018}, {39569, 2618}, {40703, 850}, {42075, 39469}, {42717, 306}, {43034, 51664}, {44132, 20948}, {44694, 52355}, {44704, 17898}, {46238, 3267}, {46254, 43187}, {51369, 4025}, {51370, 15413}, {53521, 18210}, {56679, 804}, {56829, 35906}, {57200, 43920}, {57653, 512}, {57968, 18024}, {57973, 60199}, {58070, 19}, {59734, 8611}
X(62721) lies on these lines: {2, 1252}, {7, 4564}, {8, 765}, {190, 644}, {279, 1275}, {346, 1016}, {390, 5377}, {4567, 16713}, {6955, 61106}, {20344, 59101}, {28420, 44717}, {43978, 61155}
X(62721) = isotomic conjugate of X(60491)
X(62721) = X(39755)-cross conjugate of X(927)
X(62721) = X(i)-isoconjugate of X(j) for these (i,j): {31, 60491}, {840, 2170}, {884, 52228}, {3271, 37131}
X(62721) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 60491}, {528, 52946}, {5723, 57442}, {35113, 11}, {52884, 650}
X(62721) = cevapoint of X(528) and X(52985)
X(62721) = barycentric product X(i)*X(j) for these {i,j}: {528, 4998}, {651, 42722}, {1016, 5723}, {4554, 52985}
X(62721) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 60491}, {59, 840}, {528, 11}, {1025, 52228}, {1642, 17435}, {2246, 2170}, {4564, 37131}, {4998, 18821}, {5723, 1086}, {35113, 52946}, {42722, 4391}, {46790, 60578}, {52227, 1024}, {52969, 14936}, {52985, 650}, {59101, 59021}
X(62721) = {X(31615),X(31633)}-harmonic conjugate of X(2)
X(62722) lies on these lines: {2, 648}, {5, 35360}, {20, 68}, {23, 17986}, {94, 2394}, {110, 44004}, {125, 44003}, {343, 14570}, {401, 44555}, {467, 13157}, {631, 60007}, {655, 2349}, {858, 12079}, {1304, 37760}, {1656, 31846}, {1972, 34767}, {2071, 40630}, {2986, 62639}, {3153, 5627}, {3164, 18301}, {3470, 58805}, {3580, 46788}, {3832, 18855}, {5169, 35908}, {6515, 18877}, {7493, 36875}, {9140, 45289}, {10152, 17578}, {10296, 34150}, {11078, 61473}, {11092, 61475}, {11794, 35910}, {11799, 52493}, {14380, 53345}, {14391, 41078}, {14918, 52945}, {15459, 37766}, {16076, 40885}, {16077, 40853}, {16770, 19774}, {16771, 19775}, {18027, 23962}, {19772, 19778}, {19773, 19779}, {25053, 37644}, {30529, 39290}, {31610, 34836}, {31621, 44577}, {33529, 44713}, {33530, 44714}, {34329, 50435}, {35520, 62569}, {36831, 41586}, {37779, 43768}, {40996, 62628}, {50009, 52130}, {52247, 52766}
X(62722) =unary(8) of X(3)
X(62722) =isotomic conjugate of X(43768)
X(62722) =anticomplement of X(14920)
X(62722) =anticomplement of the isogonal conjugate of X(11079)
X(62722) =isotomic conjugate of the anticomplement of X(14918)
X(62722) =polar conjugate of the isogonal conjugate of X(44715)
X(62722) =X(i)-anticomplementary conjugate of X(j) for these (i,j): {2159, 12383}, {5627, 21270}, {11079, 8}, {35200, 1272}, {39290, 21300}, {40355, 5905}, {50464, 4329}
X(62722) =X(i)-Ceva conjugate of X(j) for these (i,j): {1494, 44715}, {44769, 2394}
X(62722) =X(i)-cross conjugate of X(j) for these (i,j): {14391, 35360}, {14918, 2}, {41078, 14570}, {52945, 5}
X(62722) =X(i)-isoconjugate of X(j) for these (i,j): {30, 2148}, {31, 43768}, {54, 2173}, {95, 9406}, {933, 2631}, {1495, 2167}, {1637, 36134}, {1784, 14533}, {1990, 2169}, {2168, 51393}, {2190, 3284}, {2420, 2616}, {3260, 62269}, {3471, 19306}, {9247, 43752}, {9407, 62276}, {11064, 62268}, {11077, 35201}, {14206, 54034}, {14573, 46234}, {14581, 62277}, {14586, 36035}, {23286, 56829}, {24001, 58308}, {46106, 62267}
X(62722) =X(i)-Dao conjugate of X(j) for these (i,j): {2, 43768}, {5, 3284}, {137, 1637}, {216, 30}, {338, 41079}, {570, 51392}, {2972, 1636}, {6663, 52945}, {9410, 95}, {14363, 1990}, {15450, 9409}, {17433, 52743}, {18402, 39176}, {35441, 1650}, {36896, 54}, {39019, 9033}, {40588, 1495}, {52032, 11064}, {52869, 3163}, {60596, 51389}, {62576, 43752}, {62606, 97}
X(62722) =cevapoint of X(i) and X(j) for these (i,j): {5, 52945}, {216, 1154}, {14391, 35442}, {33529, 33530}, {39019, 55132}
X(62722) =trilinear pole of line {5, 6368}
X(62722) =crossdifference of every pair of points on line {9409, 14397}
X(62722) =barycentric product X(i)*X(j) for these {i,j}: {5, 1494}, {74, 311}, {264, 44715}, {324, 14919}, {343, 16080}, {850, 36831}, {1263, 46751}, {1273, 5627}, {1953, 33805}, {2159, 62272}, {2349, 14213}, {2394, 14570}, {6368, 16077}, {8749, 28706}, {15415, 32640}, {15459, 60597}, {18314, 44769}, {18695, 36119}, {18877, 62274}, {31621, 52945}, {33529, 36308}, {33530, 36311}, {34767, 35360}, {35200, 62273}, {35442, 42308}, {35910, 53245}, {39290, 41078}, {40352, 62278}
X(62722) =barycentric quotient X(i)/X(j) for these {i,j}: {2, 43768}, {5, 30}, {51, 1495}, {52, 51393}, {53, 1990}, {74, 54}, {216, 3284}, {264, 43752}, {311, 3260}, {324, 46106}, {343, 11064}, {1154, 1511}, {1209, 51392}, {1263, 3471}, {1273, 6148}, {1304, 933}, {1393, 51654}, {1494, 95}, {1568, 16163}, {1625, 2420}, {1953, 2173}, {2081, 52743}, {2159, 2148}, {2179, 9406}, {2349, 2167}, {2394, 15412}, {2433, 2623}, {2618, 36035}, {3199, 14581}, {3470, 1157}, {5562, 51394}, {5627, 1141}, {5891, 10564}, {6116, 6111}, {6117, 6110}, {6368, 9033}, {8439, 47304}, {8749, 8882}, {8798, 11589}, {10152, 38808}, {11062, 39176}, {11079, 11077}, {12077, 1637}, {12079, 8901}, {13450, 52661}, {14213, 14206}, {14380, 23286}, {14391, 14401}, {14570, 2407}, {14576, 52952}, {14918, 14920}, {14919, 97}, {15291, 33629}, {15451, 9409}, {15459, 16813}, {16077, 18831}, {16080, 275}, {16243, 40634}, {17167, 18653}, {17434, 1636}, {18180, 51420}, {18314, 41079}, {18877, 14533}, {21102, 11125}, {21230, 46114}, {32640, 14586}, {33529, 41887}, {33530, 41888}, {33805, 62276}, {34767, 62428}, {35200, 2169}, {35360, 4240}, {35442, 1650}, {35908, 19189}, {36034, 36134}, {36119, 2190}, {36308, 51275}, {36311, 51268}, {36412, 52945}, {36831, 110}, {38933, 3484}, {40352, 54034}, {40354, 62271}, {40981, 9407}, {41078, 5664}, {41586, 5642}, {41587, 51425}, {44693, 44687}, {44715, 3}, {44769, 18315}, {46090, 46089}, {46147, 16030}, {46808, 4993}, {50464, 50463}, {51363, 6793}, {51801, 35201}, {51821, 61372}, {52317, 14397}, {52604, 23347}, {52945, 3163}, {53174, 35912}, {53245, 60869}, {55219, 14398}, {57195, 14391}, {59197, 51372}, {60035, 15454}, {60517, 35906}, {60524, 51389}, {60597, 41077}, {62272, 46234}
X(62722) ={X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1494, 16080, 14919}, {1494, 46808, 2}, {14919, 16080, 2}, {14919, 46808, 16080}
X(62723) lies on the circumconic {{A,B,C,X(2),X(7)}} and these lines: {2, 664}, {7, 11}, {75, 4554}, {86, 4573}, {234, 55329}, {273, 13149}, {279, 56274}, {319, 40424}, {348, 56665}, {673, 927}, {675, 14733}, {883, 4997}, {903, 9436}, {1088, 1111}, {1223, 6666}, {1323, 37757}, {1638, 60479}, {1647, 56783}, {2400, 4453}, {4624, 5936}, {4845, 11019}, {4847, 56026}, {5195, 37374}, {5219, 27475}, {6548, 43042}, {10580, 56331}, {10707, 56543}, {14008, 39734}, {14189, 61649}, {14548, 36918}, {14942, 39293}, {15511, 55937}, {17093, 36620}, {17728, 33765}, {17923, 52781}, {24213, 40451}, {26007, 31188}, {26015, 51567}, {28808, 39749}, {31249, 56074}, {31272, 35312}, {31527, 38254}, {34018, 35348}, {36588, 52746}, {36807, 37758}, {37780, 38468}, {39704, 40719}, {53878, 59105}, {60041, 60047}
X(62723) = isotomic conjugate of X(6745)
X(62723) = polar conjugate of X(60431)
X(62723) = isotomic conjugate of the complement of X(26015)
X(62723) = X(60487)-Ceva conjugate of X(60479)
X(62723) = X(i)-cross conjugate of X(j) for these (i,j): {1156, 1121}, {1323, 7}, {1638, 658}, {2826, 190}, {11219, 34234}, {30379, 85}, {34578, 43762}, {35348, 37139}, {37757, 21453}, {60479, 60487}, {60579, 60479}
X(62723) = X(i)-isoconjugate of X(j) for these (i,j): {6, 6603}, {9, 1055}, {31, 6745}, {41, 527}, {48, 60431}, {55, 1155}, {100, 6139}, {109, 14392}, {198, 56763}, {212, 23710}, {220, 6610}, {228, 52891}, {607, 6510}, {657, 23890}, {692, 6366}, {1253, 1323}, {2149, 33573}, {2175, 30806}, {2195, 35293}, {3900, 23346}, {3939, 14413}, {4845, 42082}, {6068, 34068}, {8641, 56543}, {8750, 14414}, {14827, 37780}, {18889, 35110}, {24685, 51858}, {37805, 52425}, {41798, 59798}
X(62723) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 6745}, {9, 6603}, {11, 14392}, {223, 1155}, {478, 1055}, {650, 33573}, {1086, 6366}, {1212, 61035}, {1249, 60431}, {3160, 527}, {8054, 6139}, {17113, 1323}, {26932, 14414}, {35110, 6068}, {39063, 35293}, {40593, 30806}, {40615, 1638}, {40617, 14413}, {40622, 30574}, {40629, 62579}, {40837, 23710}, {52659, 6174}, {52870, 35110}, {52879, 42082}, {62602, 37805}
X(62723) = cevapoint of X(i) and X(j) for these (i,j): {1, 37787}, {2, 26015}, {7, 1323}, {11, 1638}, {1156, 34056}, {60479, 60579}
X(62723) = trilinear pole of line {7, 514}
X(62723) = barycentric product X(i)*X(j) for these {i,j}: {7, 1121}, {75, 34056}, {85, 1156}, {309, 61493}, {331, 60047}, {514, 35157}, {522, 60487}, {664, 60479}, {693, 37139}, {1088, 41798}, {1275, 60579}, {1323, 57565}, {2291, 6063}, {3261, 14733}, {4554, 35348}, {4569, 23893}, {4845, 57792}, {20567, 34068}, {23351, 46406}, {36141, 40495}, {43762, 56665}
X(62723) = barycentric quotient X(i)/X(j) for these {i,j}: {1, 6603}, {2, 6745}, {4, 60431}, {7, 527}, {11, 33573}, {27, 52891}, {56, 1055}, {57, 1155}, {77, 6510}, {84, 56763}, {85, 30806}, {142, 61035}, {241, 35293}, {269, 6610}, {273, 37805}, {278, 23710}, {279, 1323}, {514, 6366}, {527, 6068}, {649, 6139}, {650, 14392}, {658, 56543}, {905, 14414}, {934, 23890}, {1088, 37780}, {1121, 8}, {1156, 9}, {1323, 35110}, {1447, 24685}, {1461, 23346}, {1638, 62579}, {1847, 38461}, {2291, 55}, {3669, 14413}, {3676, 1638}, {3911, 6174}, {4845, 220}, {6173, 44785}, {6610, 42082}, {7176, 6647}, {7178, 30574}, {14733, 101}, {15727, 5528}, {15734, 42064}, {18889, 1253}, {21132, 52334}, {23351, 657}, {23893, 3900}, {30379, 10427}, {30565, 38376}, {30725, 30573}, {32728, 32739}, {34050, 51408}, {34056, 1}, {34068, 41}, {35157, 190}, {35340, 14589}, {35348, 650}, {36141, 692}, {37139, 100}, {37787, 6594}, {38459, 15730}, {41798, 200}, {52746, 2325}, {59105, 4619}, {60047, 219}, {60479, 522}, {60487, 664}, {60579, 1146}, {61493, 40}
X(62724) lies on these lines: {2, 35441}, {525, 15340}, {3265, 39180}, {6368, 23061}, {10330, 17932}, {16077, 33513}, {17708, 41677}, {31626, 53173}, {34767, 40410}, {39284, 43673}
X(62724) = isotomic conjugate of X(35311)
X(62724) = anticomplement of X(35441)
X(62724) = polar conjugate of X(61217)
X(62724) = isotomic conjugate of the anticomplement of X(35442)
X(62724) = isotomic conjugate of the complement of X(44004)
X(62724) = isotomic conjugate of the isogonal conjugate of X(39180)
X(62724) = isotomic conjugate of the polar conjugate of X(39183)
X(62724) = X(39286)-anticomplementary conjugate of X(21294)
X(62724) = X(i)-Ceva conjugate of X(j) for these (i,j): {33513, 40410}, {55279, 31626}
X(62724) = X(i)-cross conjugate of X(j) for these (i,j): {35442, 2}, {39180, 39183}
X(62724) = X(i)-isoconjugate of X(j) for these (i,j): {19, 35324}, {31, 35311}, {48, 61217}, {112, 17438}, {140, 32676}, {162, 13366}, {163, 6748}, {2148, 35318}, {20879, 61206}, {22052, 24019}, {36126, 61355}, {36134, 53386}
X(62724) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 35311}, {6, 35324}, {115, 6748}, {125, 13366}, {137, 53386}, {216, 35318}, {338, 14978}, {647, 55280}, {1249, 61217}, {2972, 32078}, {15526, 140}, {34591, 17438}, {35071, 22052}, {36901, 40684}, {39019, 233}, {40618, 17168}, {46093, 61355}
X(62724) = cevapoint of X(i) and X(j) for these (i,j): {2, 44004}, {525, 6368}
X(62724) = crosspoint of X(33513) and X(40410)
X(62724) = crosssum of X(15451) and X(34565)
X(62724) = trilinear pole of line {15526, 39019}
X(62724) = barycentric product X(i)*X(j) for these {i,j}: {69, 39183}, {76, 39180}, {125, 55279}, {311, 39181}, {525, 40410}, {850, 31626}, {1173, 3267}, {2525, 39289}, {3265, 39284}, {6368, 31617}, {15415, 20574}, {15526, 33513}, {31610, 62428}, {33631, 52617}, {39286, 60597}
X(62724) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 35311}, {3, 35324}, {4, 61217}, {5, 35318}, {125, 55280}, {288, 933}, {520, 22052}, {523, 6748}, {525, 140}, {647, 13366}, {656, 17438}, {850, 40684}, {1173, 112}, {3267, 1232}, {4025, 17168}, {4064, 21012}, {4466, 21103}, {6368, 233}, {12077, 53386}, {14208, 20879}, {14618, 44732}, {17434, 32078}, {18314, 14978}, {20574, 14586}, {31610, 35360}, {31617, 18831}, {31626, 110}, {32320, 61355}, {33513, 23582}, {33631, 32713}, {35442, 35441}, {39180, 6}, {39181, 54}, {39183, 4}, {39284, 107}, {39286, 16813}, {39289, 42396}, {40410, 648}, {55279, 18020}, {57195, 3078}, {59142, 52604}, {62428, 59183}
X(62725) lies on these lines: {2, 6608}, {522, 3935}, {693, 3900}, {850, 17163}, {885, 4524}, {926, 7192}, {1309, 53243}, {2346, 43728}, {2400, 4467}, {3239, 28058}, {3700, 6605}, {3952, 36802}, {6182, 20295}, {6362, 62236}, {6606, 35157}, {7253, 50333}, {14392, 26777}, {17931, 55281}, {31150, 58835}, {42337, 56321}, {44426, 48172}, {52356, 56157}, {56118, 56284}
X(62725) = reflection of X(17494) in X(4105)
X(62725) = isotomic conjugate of X(35312)
X(62725) = anticomplement of X(6608)
X(62725) = isotomic conjugate of the anticomplement of X(3119)
X(62725) = isotomic conjugate of the complement of X(44005)
X(62725) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {658, 2890}, {1170, 37781}, {6606, 3436}, {10509, 150}, {21453, 33650}, {40443, 34188}, {42311, 21293}, {53243, 144}, {61373, 149}
X(62725) = X(6606)-Ceva conjugate of X(32008)
X(62725) = X(i)-cross conjugate of X(j) for these (i,j): {3119, 2}, {4858, 8}, {52064, 56265}
X(62725) = X(i)-isoconjugate of X(j) for these (i,j): {31, 35312}, {41, 61241}, {56, 35338}, {57, 35326}, {59, 48151}, {100, 61376}, {101, 1418}, {108, 22053}, {109, 354}, {142, 1415}, {163, 52023}, {651, 1475}, {658, 20229}, {692, 10481}, {934, 2293}, {1212, 1461}, {1262, 21127}, {1407, 35341}, {1412, 35310}, {1414, 52020}, {2149, 21104}, {2488, 7045}, {3059, 6614}, {4559, 18164}, {4565, 21808}, {4617, 8012}, {4637, 21795}, {6362, 24027}, {6516, 40983}, {6607, 24013}, {6608, 7339}, {17194, 53321}, {22079, 36118}, {23599, 23990}, {32656, 53237}, {32739, 59181}, {36040, 51424}, {43076, 43915}
X(62725) = X(i)-Dao conjugate of X(j) for these (i,j): {1, 35338}, {2, 35312}, {11, 354}, {115, 52023}, {522, 6362}, {650, 21104}, {1015, 1418}, {1086, 10481}, {1146, 142}, {2968, 4847}, {3160, 61241}, {3900, 6607}, {4904, 15185}, {5452, 35326}, {6615, 48151}, {6741, 3925}, {8054, 61376}, {10017, 51424}, {14714, 2293}, {17115, 2488}, {17761, 43915}, {24771, 35341}, {35508, 1212}, {38966, 1827}, {38983, 22053}, {38991, 1475}, {40599, 35310}, {40608, 52020}, {40619, 59181}, {40624, 20880}, {40625, 17169}, {51402, 51463}, {55062, 61034}, {55064, 21808}, {55067, 18164}, {55068, 17194}, {62566, 55282}
X(62725) = cevapoint of X(i) and X(j) for these (i,j): {2, 44005}, {513, 52596}, {522, 3900}
X(62725) = crosspoint of X(i) and X(j) for these (i,j): {4569, 32015}, {6606, 32008}
X(62725) = crosssum of X(1475) and X(2488)
X(62725) = trilinear pole of line {1146, 35508}
X(62725) = crossdifference of every pair of points on line {1475, 20229}
X(62725) = barycentric product X(i)*X(j) for these {i,j}: {8, 56322}, {312, 58322}, {514, 56118}, {522, 32008}, {650, 57815}, {693, 6605}, {1016, 56284}, {1146, 6606}, {1170, 4397}, {1174, 35519}, {2346, 4391}, {3239, 21453}, {3261, 10482}, {3737, 56127}, {3900, 31618}, {4130, 42311}, {4163, 10509}, {4560, 56157}, {7253, 60229}, {18155, 56255}, {21044, 55281}, {23978, 53243}, {40495, 59141}, {46110, 47487}
X(62725) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 35312}, {7, 61241}, {9, 35338}, {11, 21104}, {55, 35326}, {200, 35341}, {210, 35310}, {513, 1418}, {514, 10481}, {522, 142}, {523, 52023}, {649, 61376}, {650, 354}, {652, 22053}, {657, 2293}, {663, 1475}, {693, 59181}, {885, 53241}, {1021, 17194}, {1111, 23599}, {1146, 6362}, {1170, 934}, {1174, 109}, {1639, 51463}, {2170, 48151}, {2310, 21127}, {2346, 651}, {3022, 10581}, {3119, 6608}, {3239, 4847}, {3700, 3925}, {3709, 52020}, {3737, 18164}, {3900, 1212}, {4041, 21808}, {4105, 8012}, {4130, 3059}, {4163, 51972}, {4171, 21039}, {4391, 20880}, {4397, 1229}, {4524, 21795}, {4560, 17169}, {6605, 100}, {6606, 1275}, {7253, 16713}, {8641, 20229}, {10482, 101}, {10509, 4626}, {14936, 2488}, {17924, 53237}, {18155, 16708}, {21044, 55282}, {21453, 658}, {24002, 53242}, {31618, 4569}, {32008, 664}, {33299, 35335}, {35508, 6607}, {35519, 1233}, {42311, 36838}, {45755, 59217}, {47487, 1813}, {50333, 51384}, {53243, 1262}, {55281, 4620}, {56118, 190}, {56157, 4552}, {56255, 4551}, {56284, 1086}, {56322, 7}, {57815, 4554}, {58322, 57}, {59141, 692}, {60229, 4566}, {60480, 53240}, {60577, 53239}, {61373, 4617}
X(62726) lies on these lines: {883, 52305}, {918, 4440}
X(62726) = isotomic conjugate of X(35313)
X(62726) = isotomic conjugate of the anticomplement of X(52304)
X(62726) = X(52304)-cross conjugate of X(2)
X(62726) = X(i)-isoconjugate of X(j) for these (i,j): {31, 35313}, {919, 17439}, {1438, 14589}, {3035, 32666}, {20958, 36086}
X(62726) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 35313}, {3126, 11124}, {6184, 14589}, {35094, 3035}, {35509, 46101}, {38980, 17439}, {38989, 20958}
X(62726) = cevapoint of X(918) and X(52305)
X(62726) = trilinear pole of line {35094, 35509}
X(62726) = barycentric product X(i)*X(j) for these {i,j}: {883, 31611}, {918, 56365}, {31619, 52305}, {31628, 62429}
X(62726) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 35313}, {518, 14589}, {665, 20958}, {918, 3035}, {2254, 17439}, {4088, 21013}, {17435, 11124}, {18771, 919}, {23829, 18645}, {31611, 885}, {31628, 5377}, {38809, 59101}, {52305, 46101}, {53550, 22055}, {56365, 666}
X(62727) lies on these lines: {2, 10979}, {297, 40512}, {401, 46115}, {525, 15340}, {1173, 3146}, {2697, 20063}, {5059, 18850}, {5189, 60590}, {16251, 50692}, {32002, 56302}, {33513, 53201}, {43768, 52945}
X(62727) = X(14391)-cross conjugate of X(4240)
X(62727) = X(i)-isoconjugate of X(j) for these (i,j): {74, 17438}, {140, 2159}, {2349, 13366}, {6748, 35200}, {20879, 40352}, {22052, 36119}, {36034, 55280}
X(62727) = X(i)-Dao conjugate of X(j) for these (i,j): {133, 6748}, {1511, 22052}, {3163, 140}, {3258, 55280}, {52869, 233}
X(62727) = cevapoint of X(30) and X(52945)
X(62727) = trilinear pole of line {9033, 10272}
X(62727) = barycentric product X(i)*X(j) for these {i,j}: {30, 40410}, {1173, 3260}, {1568, 39286}, {1637, 55279}, {2407, 39183}, {9033, 33513}, {11064, 39284}, {31610, 43768}, {31617, 52945}, {31626, 46106}, {39289, 51360}
X(62727) = barycentric quotient X(i)/X(j) for these {i,j}: {30, 140}, {1173, 74}, {1495, 13366}, {1637, 55280}, {1990, 6748}, {2173, 17438}, {2420, 35324}, {3260, 1232}, {3284, 22052}, {4240, 35311}, {11125, 21103}, {14206, 20879}, {14391, 35441}, {18653, 17168}, {20574, 46090}, {31626, 14919}, {33513, 16077}, {33631, 8749}, {39180, 14380}, {39183, 2394}, {39284, 16080}, {40410, 1494}, {43768, 59183}, {46106, 40684}, {52661, 44732}, {52945, 233}
X(62727) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {31610, 31626, 2}, {31626, 39284, 31610}
X(62728) lies on these lines: {2, 220}, {63, 56255}, {89, 42310}, {144, 2346}, {329, 1174}, {522, 3935}, {1252, 1275}, {3870, 25237}, {4461, 56118}, {6603, 37780}, {6606, 53212}, {9436, 36956}, {9965, 61373}, {10405, 20015}, {10509, 20059}, {20078, 40443}, {28605, 57815}, {40510, 40869}, {44005, 62236}, {58809, 60984}
X(62728) = X(14392)-cross conjugate of X(56543)
X(62728) = X(i)-isoconjugate of X(j) for these (i,j): {142, 34068}, {354, 2291}, {1156, 1475}, {1418, 4845}, {2293, 34056}, {2488, 37139}, {6362, 36141}, {10481, 18889}, {14733, 21127}, {35326, 35348}, {41798, 61376}
X(62728) = X(i)-Dao conjugate of X(j) for these (i,j): {6594, 1212}, {6603, 61030}, {35091, 6362}, {35110, 142}, {40629, 21104}, {43065, 41555}, {52870, 10481}, {52879, 1418}
X(62728) = cevapoint of X(527) and X(6603)
X(62728) = trilinear pole of line {6366, 6594}
X(62728) = crossdifference of every pair of points on line {1475, 2488}
X(62728) = barycentric product X(i)*X(j) for these {i,j}: {527, 32008}, {1155, 57815}, {1323, 56118}, {2346, 30806}, {6366, 6606}, {6603, 31618}, {6605, 37780}, {6745, 21453}, {30574, 55281}, {59475, 61035}
X(62728) = barycentric quotient X(i)/X(j) for these {i,j}: {527, 142}, {1055, 1475}, {1155, 354}, {1170, 34056}, {1174, 2291}, {1323, 10481}, {1638, 21104}, {2346, 1156}, {6068, 61035}, {6139, 2488}, {6174, 51463}, {6366, 6362}, {6594, 61030}, {6603, 1212}, {6605, 41798}, {6606, 35157}, {6610, 1418}, {6745, 4847}, {10427, 41555}, {10482, 4845}, {14392, 6608}, {14413, 48151}, {30574, 55282}, {30806, 20880}, {32008, 1121}, {36887, 53240}, {37780, 59181}, {38461, 53237}, {47487, 60047}, {51408, 51424}, {53243, 14733}, {56322, 60479}, {56543, 35312}, {58322, 35348}, {59141, 18889}, {60431, 1855}, {61035, 6067}
X(62728) = {X(6605),X(21453)}-harmonic conjugate of X(2)
X(62729) lies on these lines: {2, 31611}, {918, 4440}
X(62729) = X(i)-isoconjugate of X(j) for these (i,j): {840, 17439}, {20958, 37131}
X(62729) = X(i)-Dao conjugate of X(j) for these (i,j): {35113, 3035}, {52873, 46101}, {52884, 14589}
X(62729) = cevapoint of X(528) and X(52946)
X(62729) = barycentric product X(i)*X(j) for these {i,j}: {528, 56365}, {31619, 52946}
X(62729) = barycentric quotient X(i)/X(j) for these {i,j}: {528, 3035}, {2246, 17439}, {18771, 840}, {31611, 60491}, {52946, 46101}, {52985, 14589}, {56365, 18821}
X(62729) = {X(31611),X(31628)}-harmonic conjugate of X(2)
X(62730) lies on these lines: {2, 648}, {4, 6662}, {74, 3522}, {140, 35311}, {340, 62308}, {2394, 13582}, {2972, 44004}, {3525, 46452}, {5189, 17986}, {7533, 35908}, {9717, 16243}, {10152, 50690}, {12079, 30745}, {16063, 36875}, {16076, 44651}, {18301, 45278}, {36890, 51350}, {37779, 46788}
X(62730) = X(i)-isoconjugate of X(j) for these (i,j): {1173, 2173}, {9406, 40410}, {39180, 56829}
X(62730) = X(i)-Dao conjugate of X(j) for these (i,j): {140, 52945}, {233, 30}, {1493, 3284}, {9410, 40410}, {11792, 1637}, {33549, 1990}, {35442, 14391}, {36896, 1173}, {62606, 31626}
X(62730) = barycentric product X(i)*X(j) for these {i,j}: {74, 1232}, {140, 1494}, {2349, 20879}, {14919, 40684}, {17438, 33805}, {34767, 35311}
X(62730) = barycentric quotient X(i)/X(j) for these {i,j}: {74, 1173}, {140, 30}, {233, 52945}, {1232, 3260}, {1494, 40410}, {2394, 39183}, {6748, 1990}, {8749, 33631}, {13366, 1495}, {14380, 39180}, {14919, 31626}, {16077, 33513}, {16080, 39284}, {17168, 18653}, {17438, 2173}, {20879, 14206}, {21103, 11125}, {22052, 3284}, {35311, 4240}, {35324, 2420}, {35441, 14391}, {40684, 46106}, {44732, 52661}, {46090, 20574}, {55280, 1637}, {59183, 43768}
X(62731) lies on these lines: {2, 664}, {11, 44005}, {142, 35312}, {144, 149}, {908, 31058}, {2291, 5744}, {3177, 56665}, {4845, 36845}, {5942, 43190}, {10707, 45293}, {23893, 53357}, {23989, 52937}, {26015, 53382}, {35157, 40868}, {48571, 60479}, {48628, 54118}
X(62731) = X(62731) = X(15734)-anticomplementary conjugate of X(69)
X(62731) = X(41555)-cross conjugate of X(20880)
X(62731) = X(i)-isoconjugate of X(j) for these (i,j): {1055, 2346}, {1155, 1174}, {1323, 59141}, {6610, 10482}
X(62731) = X(i)-Dao conjugate of X(j) for these (i,j): {142, 6603}, {1212, 527}, {3119, 14392}, {40606, 1155}
X(62731) = cevapoint of X(1212) and X(61030)
X(62731) = trilinear pole of line {142, 6362}
X(62731) = barycentric product X(i)*X(j) for these {i,j}: {142, 1121}, {1156, 20880}, {1229, 34056}, {1233, 2291}, {6362, 35157}, {41798, 59181}, {52746, 53240}
X(62731) = barycentric quotient X(i)/X(j) for these {i,j}: {142, 527}, {354, 1155}, {1121, 32008}, {1156, 2346}, {1212, 6603}, {1418, 6610}, {1475, 1055}, {1855, 60431}, {2291, 1174}, {2488, 6139}, {4845, 10482}, {4847, 6745}, {6067, 61035}, {6362, 6366}, {6608, 14392}, {10481, 1323}, {14733, 53243}, {18889, 59141}, {20880, 30806}, {21104, 1638}, {34056, 1170}, {35157, 6606}, {35312, 56543}, {35348, 58322}, {41555, 10427}, {41798, 6605}, {48151, 14413}, {51424, 51408}, {51463, 6174}, {53237, 38461}, {53240, 36887}, {55282, 30574}, {59181, 37780}, {60047, 47487}, {60479, 56322}, {61030, 6594}, {61035, 6068}
X(62732) lies on these lines: {2, 45}, {7, 46480}, {8, 596}, {106, 3622}, {145, 4792}, {149, 19636}, {239, 6549}, {244, 24429}, {320, 17495}, {553, 4982}, {901, 9108}, {941, 30589}, {1125, 4427}, {1168, 20067}, {1320, 3296}, {1509, 4610}, {1647, 53372}, {1698, 4013}, {1731, 3218}, {1797, 5773}, {2316, 9965}, {4049, 53333}, {4198, 36125}, {4359, 4410}, {4393, 36887}, {4395, 16704}, {4555, 20016}, {4707, 21739}, {4750, 6548}, {4887, 62620}, {5222, 60868}, {6542, 46795}, {8046, 39699}, {11851, 20014}, {17333, 24184}, {17483, 52031}, {17780, 53601}, {17960, 24200}, {20042, 24715}, {20058, 24841}, {20072, 51908}, {20090, 52553}, {20568, 30590}, {24004, 39994}, {24692, 62667}, {26792, 52140}, {26840, 43990}, {26842, 55090}, {27757, 62300}, {27791, 31144}, {29586, 52759}, {29590, 35596}, {29824, 43922}, {31061, 46722}, {40215, 52393}, {50343, 55244}, {56660, 57995}
X(62732) = isotomic conjugate of X(31011)
X(62732) = anticomplement of the isogonal conjugate of X(60809)
X(62732) = X(i)-anticomplementary conjugate of X(j) for these (i,j): {106, 39996}, {39982, 21290}, {60809, 8}
X(62732) = X(4615)-Ceva conjugate of X(6548)
X(62732) = X(i)-cross conjugate of X(j) for these (i,j): {4969, 1125}, {4984, 4427}
X(62732) = X(i)-isoconjugate of X(j) for these (i,j): {31, 31011}, {44, 1126}, {519, 28615}, {902, 1255}, {1023, 50344}, {1171, 21805}, {1268, 2251}, {1319, 33635}, {1404, 32635}, {1635, 8701}, {1960, 37212}, {4596, 14407}, {4629, 4730}, {9459, 32018}, {23344, 47947}, {40438, 52963}, {52555, 52680}
X(62732) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 31011}, {1125, 3943}, {1213, 519}, {3120, 4120}, {3647, 44}, {9460, 1268}, {35076, 900}, {40594, 1255}, {40595, 1126}, {56846, 3911}, {59592, 2325}, {62582, 4102}, {62588, 4358}
X(62732) = cevapoint of X(i) and X(j) for these (i,j): {1100, 4973}, {1125, 4969}
X(62732) = crosssum of X(902) and X(52963)
X(62732) = trilinear pole of line {1125, 4977}
X(62732) = barycentric product X(i)*X(j) for these {i,j}: {88, 4359}, {106, 1269}, {553, 4997}, {679, 4975}, {903, 1125}, {1100, 20568}, {2308, 57995}, {3257, 4978}, {3702, 56049}, {4001, 6336}, {4013, 30593}, {4080, 8025}, {4427, 6548}, {4555, 4977}, {4582, 30724}, {4615, 4988}, {4622, 30591}, {4634, 4983}, {4674, 16709}, {4969, 54974}, {4973, 57788}
X(62732) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 31011}, {88, 1255}, {106, 1126}, {553, 3911}, {901, 8701}, {903, 1268}, {1022, 47947}, {1100, 44}, {1125, 519}, {1213, 3943}, {1269, 3264}, {1320, 32635}, {1797, 1796}, {1839, 8756}, {1962, 21805}, {2308, 902}, {2316, 33635}, {3257, 37212}, {3649, 40663}, {3683, 3689}, {3686, 2325}, {3702, 4723}, {3775, 4439}, {3916, 5440}, {4001, 3977}, {4013, 6538}, {4049, 31010}, {4080, 6539}, {4115, 4169}, {4359, 4358}, {4410, 4506}, {4427, 17780}, {4555, 6540}, {4591, 4629}, {4615, 4632}, {4622, 4596}, {4647, 3992}, {4697, 4434}, {4870, 36920}, {4969, 4370}, {4973, 214}, {4974, 4432}, {4975, 4738}, {4976, 1639}, {4977, 900}, {4978, 3762}, {4979, 1635}, {4983, 4730}, {4984, 6544}, {4985, 4768}, {4988, 4120}, {4990, 4528}, {4991, 4759}, {4997, 4102}, {5298, 1317}, {5625, 4753}, {6533, 4975}, {6548, 4608}, {8025, 16704}, {9456, 28615}, {16709, 30939}, {20568, 32018}, {20970, 52963}, {22054, 22356}, {23201, 23202}, {23345, 50344}, {30581, 30576}, {30592, 30583}, {30724, 30725}, {30729, 30731}, {31900, 37168}, {32636, 1319}, {35327, 23344}, {35342, 1023}, {36075, 61210}, {41542, 41541}, {44730, 36925}, {50512, 1960}, {51409, 1145}, {52759, 31013}, {53587, 4984}, {55263, 58294}, {56875, 38462}, {61170, 61171}, {61225, 23703}
X(62732) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 20092, 30579}, {88, 903, 4080}, {88, 4080, 2}, {88, 4945, 31227}, {239, 6549, 17953}, {903, 42026, 2}, {4080, 42026, 88}
X(62733) lies on these lines: {2, 666}, {144, 37131}, {149, 43974}, {3035, 35313}
X(62733) = X(2246)-isoconjugate of X(18771)
X(62733) = X(i)-Dao conjugate of X(j) for these (i,j): {3035, 52946}, {46101, 528}, {52304, 14393}
X(62733) = barycentric product X(i)*X(j) for these {i,j}: {3035, 18821}, {20881, 37131}
X(62733) = barycentric quotient X(i)/X(j) for these {i,j}: {840, 18771}, {3035, 528}, {14589, 52985}, {17439, 2246}, {18821, 56365}, {46101, 52946}, {60491, 31611}
X(62734) lies on these lines: {50, 647}, {2600, 2602}, {2610, 2616}
X(62734) = X(2624)-cross conjugate of X(654)
X(62734) = X(i)-isoconjugate of X(j) for these (i,j): {5, 655}, {51, 46405}, {311, 32675}, {1393, 36804}, {1953, 35174}, {2222, 14213}, {2599, 32680}, {2617, 60091}, {6369, 23592}, {14570, 52383}, {14616, 35307}, {36078, 45793}
X(62734) = X(i)-Dao conjugate of X(j) for these (i,j): {13999, 324}, {35128, 311}, {38984, 14213}
X(62734) = crosssum of X(5) and X(2600)
X(62734) = crossdifference of every pair of points on line {5, 1087}
X(62734) = barycentric product X(i)*X(j) for these {i,j}: {54, 3738}, {95, 8648}, {654, 2167}, {2148, 3904}, {2169, 44428}, {2245, 39177}, {4282, 15412}, {17515, 23286}, {35196, 53527}, {44687, 53314}, {58313, 62277}
X(62734) = barycentric quotient X(i)/X(j) for these {i,j}: {54, 35174}, {654, 14213}, {2148, 655}, {2167, 46405}, {2600, 45793}, {2623, 60091}, {3738, 311}, {3904, 62272}, {4282, 14570}, {8648, 5}, {14270, 2599}, {44428, 62273}, {54034, 2222}, {58308, 52391}, {62269, 32675}
X(62735) lies on these lines: {5, 41218}, {94, 60091}, {648, 35174}, {655, 24029}, {925, 2222}, {14628, 31053}
X(62735) = X(32680)-Ceva conjugate of X(655)
X(62735) = X(2600)-cross conjugate of X(5)
X(62735) = X(i)-isoconjugate of X(j) for these (i,j): {54, 654}, {97, 58313}, {2148, 3738}, {2167, 8648}, {2616, 4282}, {3724, 39177}, {3904, 54034}, {14533, 44428}, {21758, 44687}, {21828, 35196}, {35128, 36078}
X(62735) = X(i)-Dao conjugate of X(j) for these (i,j): {216, 3738}, {6663, 2600}, {16577, 32679}, {40588, 8648}
X(62735) = cevapoint of X(5) and X(2600)
X(62735) = trilinear pole of line {5, 1087}
X(62735) = barycentric product X(i)*X(j) for these {i,j}: {5, 35174}, {311, 2222}, {655, 14213}, {1953, 46405}, {2599, 35139}, {2600, 57568}, {14570, 60091}, {32675, 62272}
X(62735) = barycentric quotient X(i)/X(j) for these {i,j}: {5, 3738}, {51, 8648}, {655, 2167}, {1087, 6369}, {1393, 53314}, {1625, 4282}, {1953, 654}, {2181, 58313}, {2222, 54}, {2599, 526}, {2600, 35128}, {7069, 53285}, {14213, 3904}, {21102, 53525}, {21807, 53562}, {24624, 39177}, {30493, 22379}, {32675, 2148}, {35174, 95}, {35307, 2245}, {35360, 17515}, {36412, 2600}, {46405, 62276}, {51562, 44687}, {52383, 2616}, {52391, 23286}, {60091, 15412}
X(62736) lies on these lines: {1, 3}, {11, 51368}, {109, 10535}, {228, 20277}, {243, 24032}, {296, 60047}, {416, 648}, {519, 856}, {520, 647}, {553, 43165}, {851, 23710}, {895, 57683}, {2318, 46831}, {2655, 9394}, {2968, 51463}, {3475, 6349}, {3827, 53322}, {4413, 55118}, {6912, 60681}, {11436, 56549}, {15888, 18641}, {17073, 17718}, {20324, 23846}, {23204, 26934}, {23711, 33305}, {32856, 42761}, {39796, 52373}, {40152, 44707}, {51361, 53321}
X(62736) = X(52889)-Ceva conjugate of X(2635)
X(62736) = X(i)-isoconjugate of X(j) for these (i,j): {4, 23707}, {92, 32726}, {264, 34078}, {4391, 36140}, {32727, 35519}
X(62736) = X(i)-Dao conjugate of X(j) for these (i,j): {22391, 32726}, {36033, 23707}
X(62736) = crossdifference of every pair of points on line {4, 650}
X(62736) = barycentric product X(i)*X(j) for these {i,j}: {63, 2635}, {255, 52982}, {664, 2637}, {1214, 52889}, {1332, 30691}, {33572, 55346}
X(62736) = barycentric quotient X(i)/X(j) for these {i,j}: {48, 23707}, {184, 32726}, {2635, 92}, {2637, 522}, {9247, 34078}, {30691, 17924}, {33572, 2968}, {52889, 31623}, {52982, 57806}
X(62736) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 20764, 22341}, {1, 22341, 40946}, {55, 7011, 53847}, {1214, 23171, 23207}, {7011, 38288, 55}, {20764, 38284, 1}
X(62737) lies on these lines: {1, 54}, {50, 647}
X(62737) = crossdifference of every pair of points on line {5, 2600}
X(62737) = barycentric product X(2167)*X(45885)
X(62737) = barycentric quotient X(45885)/X(14213)
X(62738) lies on these lines: {1, 3}, {170, 34497}, {657, 663}, {672, 3022}, {956, 28053}, {1475, 39789}, {1721, 20793}, {3010, 52635}, {4336, 22079}, {4845, 52001}, {4907, 36635}, {9327, 10482}, {14189, 24011}, {20752, 46177}, {28071, 54391}, {37787, 52509}, {52507, 53055}
X(62738) = crosspoint of X(3000) and X(52888)
X(62738) = crossdifference of every pair of points on line {7, 650}
X(62738) = barycentric product X(i)*X(j) for these {i,j}: {1, 52888}, {9, 3000}, {55, 44664}, {1253, 52980}
X(62738) = barycentric quotient X(i)/X(j) for these {i,j}: {3000, 85}, {44664, 6063}, {52888, 75}
X(62739) lies on these lines: {1, 3}, {7, 56166}, {42, 1401}, {73, 17114}, {100, 62300}, {108, 29348}, {109, 1428}, {181, 61412}, {226, 24169}, {228, 36570}, {649, 854}, {750, 7225}, {899, 52896}, {1279, 23845}, {1284, 3911}, {1357, 1458}, {1376, 49483}, {1397, 9316}, {1405, 2225}, {1447, 3263}, {1463, 4551}, {1465, 53540}, {1722, 20805}, {1908, 20963}, {2276, 41264}, {2635, 4014}, {3665, 25599}, {3752, 20967}, {3924, 22344}, {4413, 25590}, {4706, 43037}, {4848, 28386}, {5121, 15507}, {5260, 38000}, {5261, 59299}, {5435, 30947}, {5440, 50002}, {5687, 28037}, {6745, 21320}, {7294, 19847}, {8543, 61018}, {15621, 21342}, {16610, 53280}, {20760, 28039}, {22345, 24443}, {23844, 52541}, {24046, 28109}, {24175, 28250}, {24309, 36509}, {24390, 28036}, {25440, 36508}, {33125, 36503}, {35992, 36798}, {51329, 61047}
X(62739) = isogonal conjugate of X(36798)
X(62739) = isogonal conjugate of the isotomic conjugate of X(43037)
X(62739) = X(i)-Ceva conjugate of X(j) for these (i,j): {56, 61049}, {52896, 3230}
X(62739) = X(61049)-cross conjugate of X(56)
X(62739) = X(i)-isoconjugate of X(j) for these (i,j): {1, 36798}, {8, 37129}, {9, 3227}, {21, 41683}, {55, 31002}, {284, 60288}, {312, 739}, {522, 898}, {643, 35353}, {644, 62619}, {646, 23892}, {650, 4607}, {663, 889}, {1320, 36872}, {2170, 5381}, {3699, 43928}, {4391, 34075}, {32718, 35519}, {44693, 52754}
X(62739) = X(i)-Dao conjugate of X(j) for these (i,j): {3, 36798}, {223, 31002}, {478, 3227}, {13466, 3596}, {14434, 11}, {39011, 4391}, {40590, 60288}, {40611, 41683}, {40614, 312}, {52875, 3701}, {52882, 28659}, {55060, 35353}
X(62739) = cevapoint of X(890) and X(1646)
X(62739) = crosssum of X(i) and X(j) for these (i,j): {8, 4009}, {3271, 4526}
X(62739) = trilinear pole of line {3768, 61049}
X(62739) = crossdifference of every pair of points on line {8, 650}
X(62739) = barycentric product X(i)*X(j) for these {i,j}: {1, 52896}, {6, 43037}, {7, 3230}, {56, 536}, {57, 899}, {59, 52626}, {65, 52897}, {109, 4728}, {241, 52902}, {604, 6381}, {651, 891}, {664, 3768}, {739, 61078}, {890, 4554}, {934, 4526}, {1014, 52959}, {1214, 52890}, {1319, 52900}, {1397, 35543}, {1404, 52755}, {1407, 4009}, {1412, 3994}, {1458, 36816}, {1461, 14430}, {1465, 45145}, {1646, 4998}, {2099, 52901}, {2720, 42764}, {3227, 61049}, {3669, 23343}, {4564, 19945}, {4565, 14431}, {4573, 14404}, {4706, 57663}, {5381, 47016}, {23891, 43924}, {34051, 61672}, {41314, 57181}
X(62739) = barycentric quotient X(i)/X(j) for these {i,j}: {6, 36798}, {56, 3227}, {57, 31002}, {59, 5381}, {65, 60288}, {109, 4607}, {536, 3596}, {604, 37129}, {651, 889}, {890, 650}, {891, 4391}, {899, 312}, {1397, 739}, {1400, 41683}, {1404, 36872}, {1415, 898}, {1646, 11}, {3230, 8}, {3768, 522}, {3994, 30713}, {4009, 59761}, {4465, 4087}, {4526, 4397}, {4554, 57994}, {4728, 35519}, {6381, 28659}, {7180, 35353}, {14404, 3700}, {14430, 52622}, {14437, 4768}, {19945, 4858}, {23343, 646}, {35543, 40363}, {43037, 76}, {43924, 62619}, {45145, 36795}, {47016, 52626}, {52626, 34387}, {52890, 31623}, {52896, 75}, {52897, 314}, {52902, 36796}, {52959, 3701}, {57181, 43928}, {59797, 4009}, {61049, 536}, {61078, 35543}
X(62739) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {42, 59173, 1401}, {57, 1403, 1402}, {1429, 9364, 5061}
X(62740) lies on these lines: {1, 21}, {6, 16373}, {35, 52564}, {42, 18185}, {55, 17187}, {86, 750}, {100, 18792}, {110, 2382}, {171, 8025}, {238, 16704}, {333, 748}, {386, 19292}, {582, 37536}, {614, 18163}, {649, 834}, {715, 898}, {741, 901}, {765, 4600}, {859, 1149}, {899, 52897}, {902, 3286}, {1054, 16753}, {1155, 16726}, {1201, 4267}, {1279, 18191}, {1412, 9316}, {1918, 18166}, {2106, 9361}, {2177, 3736}, {2225, 16782}, {2239, 30941}, {2280, 4273}, {3011, 17197}, {3231, 41333}, {3315, 18173}, {3445, 52150}, {3924, 18178}, {4225, 32577}, {4279, 37633}, {4414, 16696}, {4603, 61385}, {4921, 31137}, {5156, 14996}, {5235, 17125}, {5278, 50605}, {5333, 17124}, {5651, 16946}, {9351, 62420}, {11115, 37588}, {14964, 16784}, {16687, 40148}, {16690, 29767}, {16738, 32917}, {17126, 26860}, {17139, 32856}, {17167, 33127}, {17173, 33130}, {17174, 17719}, {17202, 32775}, {17596, 18601}, {17751, 32864}, {18180, 28082}, {24888, 28754}, {25652, 35466}, {27163, 32916}, {27660, 56018}, {28273, 41014}, {28375, 33136}, {30940, 56431}, {30984, 31134}, {32845, 62636}, {41423, 62692}, {46904, 54308}, {52890, 52896}, {61358, 61409}
X(62740) = isogonal conjugate of X(41683)
X(62740) = X(715)-Ceva conjugate of X(31)
X(62740) = X(3230)-cross conjugate of X(52897)
X(62740) = X(i)-isoconjugate of X(j) for these (i,j): {1, 41683}, {6, 60288}, {10, 37129}, {37, 3227}, {42, 31002}, {65, 36798}, {100, 35353}, {321, 739}, {512, 889}, {523, 898}, {661, 4607}, {669, 57994}, {850, 32718}, {1018, 62619}, {1577, 34075}, {3125, 5381}, {3952, 43928}, {4033, 23892}, {4674, 36872}, {23349, 27808}, {52959, 57542}
X(62740) = X(i)-Dao conjugate of X(j) for these (i,j): {3, 41683}, {9, 60288}, {2229, 35532}, {8054, 35353}, {13466, 313}, {14434, 3120}, {36830, 4607}, {39011, 1577}, {39054, 889}, {40589, 3227}, {40592, 31002}, {40602, 36798}, {40614, 321}, {52875, 1089}, {52882, 27801}
X(62740) = crosspoint of X(765) and X(59071)
X(62740) = crosssum of X(i) and X(j) for these (i,j): {10, 3994}, {37, 44671}
X(62740) = crossdifference of every pair of points on line {10, 661}
X(62740) = barycentric product X(i)*X(j) for these {i,j}: {1, 52897}, {21, 52896}, {58, 536}, {63, 52890}, {81, 899}, {86, 3230}, {99, 3768}, {110, 4728}, {284, 43037}, {593, 3994}, {662, 891}, {741, 4465}, {757, 52959}, {799, 890}, {1019, 23343}, {1333, 6381}, {1412, 4009}, {1414, 4526}, {1646, 4600}, {2206, 35543}, {3285, 52755}, {3286, 36816}, {3733, 23891}, {4556, 14431}, {4565, 14430}, {4567, 19945}, {4570, 52626}, {4591, 30583}, {4610, 14404}, {4622, 14437}, {4629, 30592}, {4653, 52901}, {18206, 52902}, {41314, 57129}, {52680, 52900}
X(62740) = barycentric quotient X(i)/X(j) for these {i,j}: {1, 60288}, {6, 41683}, {58, 3227}, {81, 31002}, {110, 4607}, {163, 898}, {284, 36798}, {536, 313}, {649, 35353}, {662, 889}, {799, 57994}, {890, 661}, {891, 1577}, {899, 321}, {1333, 37129}, {1576, 34075}, {1646, 3120}, {2206, 739}, {3230, 10}, {3285, 36872}, {3733, 62619}, {3768, 523}, {3994, 28654}, {4009, 30713}, {4465, 35544}, {4526, 4086}, {4570, 5381}, {4728, 850}, {6381, 27801}, {14404, 4024}, {14431, 52623}, {19945, 16732}, {23343, 4033}, {23891, 27808}, {43037, 349}, {52626, 21207}, {52890, 92}, {52896, 1441}, {52897, 75}, {52959, 1089}, {57129, 43928}, {59797, 3994}
X(62740) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {81, 1621, 18169}, {81, 38832, 31}, {1914, 26884, 5161}, {18185, 40153, 42}
X(62741) lies on these lines: {1, 59}, {101, 109}, {993, 4564}, {7012, 54368}
X(62741) = crossdifference of every pair of points on line {11, 46384}
X(62741) = barycentric product X(4564)*X(45885)
X(62741) = barycentric quotient X(45885)/X(4858)
X(62742) lies on the Feuerbach circumhyperbola and these lines: {1, 653}, {4, 3270}, {7, 1364}, {8, 6335}, {9, 1897}, {21, 648}, {107, 1172}, {243, 1156}, {314, 6331}, {468, 43746}, {885, 54235}, {1075, 38249}, {1896, 15352}, {1937, 23710}, {1981, 60047}, {3296, 56887}, {6336, 23838}, {16080, 47203}, {16082, 43728}, {40138, 40779}, {43735, 51939}, {43737, 53353}, {51282, 55934}, {55924, 60681}
X(62742) = polar conjugate of the isogonal conjugate of X(32726)
X(62742) = X(i)-isoconjugate of X(j) for these (i,j): {3, 2635}, {73, 52889}, {577, 52982}, {651, 2637}, {1331, 30691}, {7128, 33572}
X(62742) = X(i)-Dao conjugate of X(j) for these (i,j): {5521, 30691}, {36103, 2635}, {38966, 30692}, {38991, 2637}
X(62742) = trilinear pole of line {4, 650}
X(62742) = barycentric product X(i)*X(j) for these {i,j}: {92, 23707}, {264, 32726}, {1969, 34078}, {35519, 36140}
X(62742) = barycentric quotient X(i)/X(j) for these {i,j}: {19, 2635}, {158, 52982}, {663, 2637}, {1172, 52889}, {3270, 33572}, {6591, 30691}, {23707, 63}, {32726, 3}, {32727, 1415}, {34078, 48}, {36140, 109}
X(62743) lies on these lines: {1, 655}, {5, 41218}, {648, 17515}
X(62743) = X(54)-isoconjugate of X(45885)
X(62743) = trilinear pole of line {5, 2600}
X(62743) = barycentric quotient X(1953)/X(45885)
X(62744) lies on the Feuerbach circumhyperbola and these lines: {1, 658}, {4, 13149}, {7, 3022}, {8, 4554}, {9, 664}, {21, 4573}, {294, 927}, {885, 34018}, {1156, 14189}, {1323, 9442}, {3296, 56929}, {4624, 4866}, {5665, 50392}, {7707, 55329}, {23893, 62723}, {40779, 62705}, {42309, 55922}, {56077, 59200}
X(62744) = X(i)-isoconjugate of X(j) for these (i,j): {6, 52888}, {41, 44664}, {55, 3000}, {14827, 52980}
X(62744) = X(i)-Dao conjugate of X(j) for these (i,j): {9, 52888}, {223, 3000}, {3160, 44664}
X(62744) = trilinear pole of line {7, 650}
X(62744) = barycentric quotient X(i)/X(j) for these {i,j}: {1, 52888}, {7, 44664}, {57, 3000}, {1088, 52980}
X(62745) lies on the Moses-Feuerbach circumhyperbola and these lines: {1, 655}, {11, 52303}, {514, 53525}, {666, 993}, {4089, 24002}, {5692, 50039}
X(62745) = X(59)-isoconjugate of X(45885)
X(62745) = X(6615)-Dao conjugate of X(45885)
X(62745) = trilinear pole of line {11, 46384}
X(62745) = barycentric quotient X(2170)/X(45885)
X(62746) lies on these lines: {1, 2081}, {654, 1021}, {1983, 2610}, {2600, 2602}
X(62746) = X(32680)-Ceva conjugate of X(3615)
X(62746) = X(41218)-cross conjugate of X(1)
X(62746) = X(i)-isoconjugate of X(j) for these (i,j): {526, 23592}, {655, 2594}, {1020, 56422}, {2222, 16577}, {14270, 57568}, {21741, 35174}, {32675, 40999}, {41226, 53321}
X(62746) = X(i)-Dao conjugate of X(j) for these (i,j): {3738, 32679}, {35128, 40999}, {38984, 16577}, {55068, 41226}, {57434, 3969}
X(62746) = cevapoint of X(654) and X(2600)
X(62746) = crosspoint of X(3615) and X(32680)
X(62746) = crosssum of X(i) and X(j) for these (i,j): {2290, 2605}, {2594, 2624}
X(62746) = crossdifference of every pair of points on line {2594, 2599}
X(62746) = barycentric product X(i)*X(j) for these {i,j}: {1789, 44428}, {3615, 3738}, {7253, 56844}, {32680, 35128}
X(62746) = barycentric quotient X(i)/X(j) for these {i,j}: {654, 16577}, {1021, 41226}, {3615, 35174}, {3738, 40999}, {8648, 2594}, {21789, 56422}, {32678, 23592}, {32680, 57568}, {35128, 32679}, {41211, 55132}, {46384, 8287}, {53285, 3678}, {56844, 4566}, {58313, 1825}
X(62747) lies on these lines: {1, 10581}, {9, 6362}, {514, 657}, {650, 1734}, {1019, 46388}, {1170, 14838}, {1174, 61238}, {1577, 32008}, {2346, 23893}, {2730, 53244}, {3064, 14330}, {3239, 28058}, {4041, 10482}, {4151, 28132}, {4560, 38379}, {6065, 35341}, {21044, 44012}, {21127, 30295}, {28588, 46919}, {46392, 48003}, {53243, 61237}, {59457, 60065}
on K1074
X(62747) = X(56322)-Ceva conjugate of X(58322)
X(62747) = X(i)-cross conjugate of X(j) for these (i,j): {11, 9}, {650, 56322}, {3022, 1}, {3887, 23893}, {36639, 3680}
X(62747) = X(i)-isoconjugate of X(j) for these (i,j): {6, 35312}, {7, 35326}, {55, 61241}, {57, 35338}, {59, 21104}, {100, 1418}, {101, 10481}, {109, 142}, {110, 52023}, {190, 61376}, {269, 35341}, {354, 651}, {653, 22053}, {658, 2293}, {664, 1475}, {692, 59181}, {906, 53237}, {934, 1212}, {1014, 35310}, {1020, 17194}, {1110, 23599}, {1262, 6362}, {1275, 2488}, {1414, 21808}, {1415, 20880}, {1461, 4847}, {2283, 53241}, {3059, 4617}, {3925, 4565}, {4551, 18164}, {4559, 17169}, {4564, 48151}, {4569, 20229}, {4573, 52020}, {4616, 21795}, {4626, 8012}, {4637, 21039}, {6607, 23586}, {6614, 51972}, {7045, 21127}, {10581, 59457}, {13149, 22079}, {13156, 57118}, {16713, 53321}, {18087, 46153}, {23067, 53238}, {23346, 62731}, {32735, 51384}, {52378, 55282}, {53240, 61210}
X(62747) = X(i)-Dao conjugate of X(j) for these (i,j): {9, 35312}, {11, 142}, {223, 61241}, {244, 52023}, {514, 23599}, {1015, 10481}, {1086, 59181}, {1146, 20880}, {2968, 1229}, {3119, 6067}, {5190, 53237}, {5452, 35338}, {6600, 35341}, {6615, 21104}, {8054, 1418}, {14714, 1212}, {17115, 21127}, {35508, 4847}, {38966, 1855}, {38991, 354}, {39025, 1475}, {40608, 21808}, {40615, 53242}, {40624, 1233}, {40625, 16708}, {55053, 61376}, {55064, 3925}, {55067, 17169}, {55068, 16713}
X(62747) = cevapoint of X(i) and X(j) for these (i,j): {11, 56284}, {650, 657}
X(62747) = crosspoint of X(i) and X(j) for these (i,j): {100, 1223}, {56322, 62725}
X(62747) = crosssum of X(i) and X(j) for these (i,j): {354, 21127}, {513, 1202}, {657, 3748}, {1475, 48151}, {21104, 52023}
X(62747) = trilinear pole of line {2310, 24012}
X(62747) = crossdifference of every pair of points on line {354, 1418}
X(62747) = barycentric product X(i)*X(j) for these {i,j}: {1, 62725}, {8, 58322}, {9, 56322}, {513, 56118}, {514, 6605}, {522, 2346}, {650, 32008}, {657, 31618}, {663, 57815}, {693, 10482}, {765, 56284}, {1021, 60229}, {1170, 3239}, {1174, 4391}, {2310, 6606}, {3261, 59141}, {3737, 56157}, {3900, 21453}, {4105, 42311}, {4130, 10509}, {4163, 61373}, {4516, 55281}, {4560, 56255}, {6608, 59475}, {7252, 56127}, {23893, 62728}, {24026, 53243}, {42310, 45755}, {44426, 47487}
X(62747) = barycentric quotient X(i)/X(j) for these {i,j}: {1, 35312}, {41, 35326}, {55, 35338}, {57, 61241}, {220, 35341}, {513, 10481}, {514, 59181}, {522, 20880}, {649, 1418}, {650, 142}, {657, 1212}, {661, 52023}, {663, 354}, {667, 61376}, {1021, 16713}, {1024, 53241}, {1086, 23599}, {1170, 658}, {1174, 651}, {1334, 35310}, {1946, 22053}, {2170, 21104}, {2310, 6362}, {2346, 664}, {3022, 6608}, {3063, 1475}, {3239, 1229}, {3271, 48151}, {3676, 53242}, {3688, 35335}, {3709, 21808}, {3737, 17169}, {3900, 4847}, {4041, 3925}, {4105, 3059}, {4130, 51972}, {4391, 1233}, {4516, 55282}, {4524, 21039}, {4560, 16708}, {4895, 51463}, {6605, 190}, {6608, 6067}, {7252, 18164}, {7649, 53237}, {8641, 2293}, {10482, 100}, {10509, 36838}, {14392, 61035}, {14936, 21127}, {18155, 53236}, {21453, 4569}, {21789, 17194}, {23838, 53240}, {23893, 62731}, {24012, 6607}, {31618, 46406}, {32008, 4554}, {42311, 52937}, {47487, 6516}, {53243, 7045}, {56118, 668}, {56255, 4552}, {56284, 1111}, {56322, 85}, {57180, 8012}, {57815, 4572}, {58322, 7}, {59141, 101}, {61373, 4626}, {62725, 75}
X(62747) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {650, 57180, 4040}, {657, 14282, 21390}
X(62748) lies on these lines: {9, 2490}, {57, 47890}, {514, 37789}, {649, 3239}, {650, 9364}, {657, 31182}, {661, 23617}, {667, 3900}, {813, 8706}, {875, 56190}, {1018, 32665}, {1019, 3762}, {1021, 1635}, {1222, 23892}, {1476, 23893}, {1781, 47767}, {2743, 59095}, {3306, 47652}, {3451, 61238}, {4369, 40420}, {4998, 21362}, {17424, 21348}, {47761, 58324}
X(62748) = isogonal conjugate of X(21362)
X(62748) = isotomic conjugate of X(21580)
X(62748) = isogonal conjugate of the anticomplement of X(24237)
X(62748) = X(i)-Ceva conjugate of X(j) for these (i,j): {1476, 40528}, {8706, 56190}, {40420, 40451}, {59095, 9}
X(62748) = X(i)-cross conjugate of X(j) for these (i,j): {3271, 1}, {4081, 84}, {4534, 9}, {40528, 1476}, {45743, 21}, {48322, 513}, {61048, 979}
X(62748) = X(i)-isoconjugate of X(j) for these (i,j): {1, 21362}, {2, 23845}, {3, 17906}, {4, 23113}, {6, 21272}, {31, 21580}, {56, 25268}, {57, 61222}, {59, 21120}, {81, 61166}, {99, 21796}, {100, 3752}, {101, 3663}, {109, 3452}, {110, 4415}, {190, 1201}, {644, 1122}, {651, 3057}, {653, 22072}, {662, 4642}, {664, 2347}, {668, 20228}, {692, 26563}, {765, 48334}, {901, 51415}, {1016, 6363}, {1262, 42337}, {1293, 45204}, {1332, 1828}, {1414, 21809}, {1415, 20895}, {1461, 6736}, {3699, 59173}, {3939, 52563}, {4551, 18163}, {4557, 18600}, {4559, 17183}, {4564, 6615}, {4565, 21031}, {6335, 22344}, {12640, 38828}, {18086, 46153}, {27499, 52923}, {27834, 45219}, {30720, 46367}, {55362, 56188}
X(62748) = X(i)-Dao conjugate of X(j) for these (i,j): {1, 25268}, {2, 21580}, {3, 21362}, {9, 21272}, {11, 3452}, {244, 4415}, {513, 48334}, {1015, 3663}, {1084, 4642}, {1086, 26563}, {1146, 20895}, {5452, 61222}, {6615, 21120}, {8054, 3752}, {32664, 23845}, {35508, 6736}, {36033, 23113}, {36103, 17906}, {38979, 51415}, {38986, 21796}, {38991, 3057}, {39025, 2347}, {40586, 61166}, {40608, 21809}, {40617, 52563}, {55053, 1201}, {55064, 21031}, {55067, 17183}
X(62748) = cevapoint of X(i) and X(j) for these (i,j): {513, 4449}, {649, 650}, {657, 4162}
X(62748) = crosspoint of X(56323) and X(60482)
X(62748) = crosssum of X(i) and X(j) for these (i,j): {649, 20323}, {2347, 6615}, {3752, 48334}, {4415, 21120}, {6363, 21796}
X(62748) = trilinear pole of line {2310, 3248}
X(62748) = crossdifference of every pair of points on line {1201, 3057}
X(62748) = barycentric product X(i)*X(j) for these {i,j}: {1, 56323}, {9, 60482}, {100, 40451}, {244, 8706}, {513, 1222}, {514, 23617}, {521, 40446}, {522, 1476}, {649, 32017}, {650, 40420}, {664, 40528}, {693, 51476}, {1019, 56258}, {1261, 3676}, {2310, 6613}, {3451, 4391}, {3669, 52549}, {3737, 56173}, {6615, 59478}, {7192, 56190}, {24026, 59123}
X(62748) = barycentric quotient X(i)/X(j) for these {i,j}: {1, 21272}, {2, 21580}, {6, 21362}, {9, 25268}, {19, 17906}, {31, 23845}, {42, 61166}, {48, 23113}, {55, 61222}, {512, 4642}, {513, 3663}, {514, 26563}, {522, 20895}, {649, 3752}, {650, 3452}, {661, 4415}, {663, 3057}, {667, 1201}, {798, 21796}, {1015, 48334}, {1019, 18600}, {1222, 668}, {1261, 3699}, {1476, 664}, {1635, 51415}, {1919, 20228}, {1946, 22072}, {2170, 21120}, {2310, 42337}, {3063, 2347}, {3248, 6363}, {3271, 6615}, {3451, 651}, {3669, 52563}, {3709, 21809}, {3737, 17183}, {3900, 6736}, {4041, 21031}, {4162, 12640}, {4394, 45204}, {4449, 59507}, {7252, 18163}, {8643, 45219}, {8706, 7035}, {23617, 190}, {32017, 1978}, {40420, 4554}, {40446, 18026}, {40451, 693}, {40528, 522}, {43924, 1122}, {51476, 100}, {52549, 646}, {56190, 3952}, {56258, 4033}, {56323, 75}, {57181, 59173}, {59095, 5382}, {59123, 7045}, {60482, 85}, {61048, 42336}
X(62748) = {X(649),X(43061)}-harmonic conjugate of X(21390)
X(62749) lies on these lines: {513, 5061}, {514, 15420}, {522, 649}, {612, 50496}, {650, 667}, {661, 3737}, {798, 1021}, {813, 8707}, {875, 50510}, {961, 35348}, {1019, 1577}, {1220, 23892}, {2222, 8687}, {2298, 4979}, {2363, 23894}, {2484, 3239}, {2500, 58139}, {3676, 28094}, {3776, 48320}, {3882, 4600}, {4063, 47681}, {4367, 7180}, {4444, 14534}, {4841, 48288}, {6648, 53208}, {21099, 26080}, {24601, 30024}, {28024, 48149}, {29142, 48276}, {32665, 35342}, {36086, 36098}, {48150, 58322}, {48322, 57159}, {50353, 52326}, {58982, 59088}
X(62749) = isogonal conjugate of X(3882)
X(62749) = isogonal conjugate of the anticomplement of X(17197)
X(62749) = X(36147)-Ceva conjugate of X(2298)
X(62749) = X(i)-cross conjugate of X(j) for these (i,j): {663, 57161}, {3122, 1}, {21003, 1027}, {21043, 267}, {21044, 19}, {21725, 13610}, {48022, 514}, {50523, 513}, {57162, 4581}, {58842, 661}
X(62749) = X(i)-isoconjugate of X(j) for these (i,j): {1, 3882}, {2, 53280}, {6, 53332}, {57, 61223}, {59, 3910}, {63, 61226}, {69, 61205}, {81, 61172}, {86, 61168}, {99, 2092}, {100, 3666}, {101, 4357}, {109, 3687}, {110, 1211}, {163, 18697}, {190, 1193}, {429, 4558}, {644, 24471}, {648, 22076}, {651, 960}, {662, 2292}, {664, 2269}, {668, 2300}, {692, 20911}, {765, 48131}, {799, 3725}, {906, 54314}, {934, 3965}, {1016, 6371}, {1018, 54308}, {1020, 46877}, {1110, 4509}, {1228, 1576}, {1252, 3004}, {1262, 57158}, {1331, 1848}, {1332, 1829}, {1414, 21033}, {1634, 27067}, {1682, 6648}, {1813, 46878}, {1897, 22097}, {2354, 4561}, {2720, 51407}, {3674, 3939}, {3699, 61412}, {3704, 4565}, {3903, 28369}, {3952, 40153}, {4267, 4552}, {4551, 17185}, {4554, 20967}, {4556, 20653}, {4557, 16705}, {4563, 44092}, {4564, 17420}, {4566, 46889}, {4567, 50330}, {4570, 21124}, {4573, 40966}, {4590, 42661}, {4606, 4719}, {4612, 52567}, {4631, 59174}, {4998, 52326}, {5546, 41003}, {6010, 39774}, {6335, 22345}, {18026, 22074}, {18235, 37137}, {21810, 52935}, {27455, 52923}, {29143, 51571}, {31625, 57157}, {41600, 46640}, {45218, 62530}
X(62749) = X(i)-Dao conjugate of X(j) for these (i,j): {3, 3882}, {9, 53332}, {11, 3687}, {115, 18697}, {244, 1211}, {513, 48131}, {514, 4509}, {661, 3004}, {1015, 4357}, {1084, 2292}, {1086, 20911}, {3162, 61226}, {4858, 1228}, {5190, 54314}, {5452, 61223}, {5521, 1848}, {6615, 3910}, {8054, 3666}, {14714, 3965}, {32664, 53280}, {34467, 22097}, {38981, 51407}, {38986, 2092}, {38991, 960}, {38996, 3725}, {39025, 2269}, {40586, 61172}, {40600, 61168}, {40608, 21033}, {40617, 3674}, {40620, 16739}, {40622, 45196}, {40627, 50330}, {50330, 21124}, {55053, 1193}, {55064, 3704}, {55066, 22076}
X(62749) = cevapoint of X(i) and X(j) for these (i,j): {513, 4367}, {649, 661}, {663, 798}
X(62749) = crosspoint of X(i) and X(j) for these (i,j): {1169, 8687}, {2298, 36147}, {8707, 14534}
X(62749) = crosssum of X(i) and X(j) for these (i,j): {650, 8240}, {661, 10459}, {1211, 3910}, {2092, 6371}, {2269, 17420}, {3666, 48131}, {61168, 61172}
X(62749) = trilinear pole of line {2170, 2643}
X(62749) = crossdifference of every pair of points on line {960, 1193}
X(62749) = barycentric product X(i)*X(j) for these {i,j}: {1, 4581}, {11, 36098}, {19, 15420}, {65, 57161}, {86, 57162}, {244, 8707}, {513, 1220}, {514, 2298}, {522, 961}, {523, 2363}, {649, 30710}, {661, 14534}, {663, 31643}, {667, 1240}, {798, 40827}, {1019, 14624}, {1086, 36147}, {1109, 58982}, {1111, 32736}, {1169, 1577}, {1791, 7649}, {1798, 24006}, {2170, 6648}, {2359, 17924}, {3737, 60086}, {4858, 8687}, {21186, 40454}, {24026, 52928}, {35334, 61404}, {54229, 57690}, {57129, 60264}
X(62749) = barycentric quotient X(i)/X(j) for these {i,j}: {1, 53332}, {6, 3882}, {25, 61226}, {31, 53280}, {42, 61172}, {55, 61223}, {213, 61168}, {244, 3004}, {512, 2292}, {513, 4357}, {514, 20911}, {523, 18697}, {649, 3666}, {650, 3687}, {657, 3965}, {661, 1211}, {663, 960}, {667, 1193}, {669, 3725}, {798, 2092}, {810, 22076}, {961, 664}, {1015, 48131}, {1019, 16705}, {1086, 4509}, {1169, 662}, {1220, 668}, {1240, 6386}, {1577, 1228}, {1791, 4561}, {1798, 4592}, {1919, 2300}, {1973, 61205}, {2170, 3910}, {2298, 190}, {2310, 57158}, {2359, 1332}, {2363, 99}, {3063, 2269}, {3122, 50330}, {3125, 21124}, {3248, 6371}, {3271, 17420}, {3669, 3674}, {3709, 21033}, {3733, 54308}, {4017, 41003}, {4041, 3704}, {4079, 21810}, {4367, 59509}, {4581, 75}, {4705, 20653}, {4729, 4918}, {6591, 1848}, {7178, 45196}, {7192, 16739}, {7252, 17185}, {7649, 54314}, {8687, 4564}, {8707, 7035}, {14534, 799}, {14624, 4033}, {15420, 304}, {18344, 46878}, {20981, 28369}, {21789, 46877}, {22383, 22097}, {30710, 1978}, {31643, 4572}, {32736, 765}, {35334, 61406}, {36098, 4998}, {36147, 1016}, {40827, 4602}, {42661, 6042}, {43924, 24471}, {46393, 51407}, {48022, 51571}, {52928, 7045}, {55240, 27067}, {57129, 40153}, {57161, 314}, {57162, 10}, {57181, 61412}, {57234, 27697}, {57853, 55202}, {58140, 4719}, {58982, 24041}, {59159, 4579}
X(62749) = {X(649),X(6590)}-harmonic conjugate of X(21389)
X(62750) lies on these lines: {654, 1768}, {1983, 46384}
X(62750) = X(i)-cross conjugate of X(j) for these (i,j): {215, 3737}, {52303, 1}
X(62750) = X(i)-isoconjugate of X(j) for these (i,j): {2222, 16578}, {21742, 35174}
X(62750) = X(38984)-Dao conjugate of X(16578)
X(62750) = cevapoint of X(654) and X(46384)
X(62750) = barycentric product X(3738)*X(40450)
X(62750) = barycentric quotient X(i)/X(j) for these {i,j}: {654, 16578}, {40450, 35174}, {53285, 14740}, {53314, 59813}, {58313, 1830}
X(62751) lies on these lines: {65, 16732}, {109, 15440}, {23363, 46153}
X(62751) = X(4391)-isoconjugate of X(57405)
X(62751) = X(20305)-Dao conjugate of X(521)
X(62751) = crosspoint of X(109) and X(18026)
X(62751) = crosssum of X(522) and X(1946)
X(62751) = barycentric product X(i)*X(j) for these {i,j}: {59, 21117}, {109, 20305}, {651, 21318}, {653, 22069}, {664, 23619}, {1020, 24430}, {1415, 17864}, {4551, 18161}, {4552, 26892}, {4559, 17181}, {4565, 21028}, {18083, 46153}
X(62751) = barycentric quotient X(i)/X(j) for these {i,j}: {18161, 18155}, {20305, 35519}, {21117, 34387}, {21318, 4391}, {22069, 6332}, {23619, 522}, {26892, 4560}
X(62752) lies on these lines: {108, 32691}, {109, 13397}, {513, 61202}, {516, 51655}, {651, 3573}, {664, 54982}, {1020, 4017}, {1576, 57200}, {2356, 3012}, {3952, 4069}, {6129, 53288}, {17136, 35338}, {17906, 47136}, {46152, 61205}
X(62752) = X(48403)-cross conjugate of X(614)
X(62752) = X(i)-isoconjugate of X(j) for these (i,j): {99, 14935}, {284, 48070}, {650, 40403}, {652, 40411}, {1019, 56243}, {1021, 7131}, {1037, 7253}, {1041, 57081}, {3737, 56179}, {4560, 7123}, {6332, 57386}, {7084, 18155}, {7252, 30701}, {8817, 21789}, {18191, 52778}, {23145, 30688}, {56359, 58329}
X(62752) = X(i)-Dao conjugate of X(j) for these (i,j): {6554, 18155}, {15487, 4560}, {16583, 35518}, {18589, 522}, {38986, 14935}, {40590, 48070}
X(62752) = crosspoint of X(108) and X(664)
X(62752) = crosssum of X(i) and X(j) for these (i,j): {521, 663}, {3737, 58329}, {7253, 21300}
X(62752) = trilinear pole of line {16583, 23620}
X(62752) = barycentric product X(i)*X(j) for these {i,j}: {7, 61160}, {65, 3732}, {108, 18589}, {109, 53510}, {190, 40961}, {226, 1633}, {497, 1020}, {614, 4552}, {651, 3914}, {653, 17441}, {658, 40965}, {664, 16583}, {1018, 7195}, {1040, 52607}, {2082, 4566}, {3673, 4559}, {3952, 28017}, {4000, 4551}, {4554, 40934}, {4564, 48403}, {4572, 21750}, {4605, 5324}, {4625, 21813}, {6516, 52577}, {7012, 21107}, {7289, 61178}, {18026, 23620}, {18084, 46152}, {20235, 32674}, {22057, 54240}, {22363, 46404}
X(62752) = barycentric quotient X(i)/X(j) for these {i,j}: {65, 48070}, {108, 40411}, {109, 40403}, {614, 4560}, {798, 14935}, {1020, 8817}, {1040, 15411}, {1633, 333}, {1851, 57215}, {2082, 7253}, {3732, 314}, {3914, 4391}, {4000, 18155}, {4551, 30701}, {4552, 57925}, {4557, 56243}, {4559, 56179}, {7083, 1021}, {7124, 57081}, {7195, 7199}, {8020, 18344}, {16502, 3737}, {16583, 522}, {17441, 6332}, {18589, 35518}, {21107, 17880}, {21750, 663}, {21813, 4041}, {22363, 652}, {23620, 521}, {28017, 7192}, {30706, 58329}, {40934, 650}, {40961, 514}, {40965, 3239}, {40987, 17926}, {48403, 4858}, {50490, 2170}, {52577, 44426}, {53321, 7131}, {53510, 35519}, {61160, 8}
X(62753) lies on these lines: {72, 22310}, {100, 815}, {101, 825}, {190, 57965}, {512, 1018}, {660, 3903}, {668, 46132}, {692, 57217}, {766, 57015}, {2170, 9016}, {2275, 3116}, {2276, 14945}, {2284, 16680}, {3056, 7237}, {3721, 4531}, {3808, 3888}, {3952, 22319}, {4083, 21272}, {4553, 53332}, {4557, 4559}, {5360, 20715}, {5508, 26893}, {7170, 18787}, {17164, 22328}, {20713, 22301}, {20863, 21331}, {22280, 61166}, {24036, 24494}, {35335, 48131}, {40501, 50487}, {46148, 46177}
X(62753) = midpoint of X(1018) and X(7287)
X(62753) = isogonal conjugate of X(7255)
X(62753) = X(4570)-anticomplementary conjugate of X(23371)
X(62753) = X(3888)-Ceva conjugate of X(7239)
X(62753) = X(i)-isoconjugate of X(j) for these (i,j): {1, 7255}, {513, 40415}, {523, 7305}, {649, 38810}, {693, 38813}, {798, 7307}, {983, 7192}, {1019, 17743}, {1980, 59146}, {3407, 4481}, {3733, 7033}, {3737, 56358}, {4475, 33514}, {4560, 7132}, {4621, 16726}, {7203, 56180}, {8632, 40834}, {20981, 40835}
X(62753) = X(i)-Dao conjugate of X(j) for these (i,j): {3, 7255}, {2887, 513}, {3271, 18191}, {5375, 38810}, {16584, 3261}, {19563, 3766}, {19564, 4374}, {31998, 7307}, {39026, 40415}, {41771, 52619}, {41886, 18155}, {52657, 7199}
X(62753) = crosspoint of X(101) and X(668)
X(62753) = crosssum of X(i) and X(j) for these (i,j): {514, 667}, {3733, 18199}, {3737, 18197}
X(62753) = trilinear pole of line {3778, 16584}
X(62753) = crossdifference of every pair of points on line {17197, 44312}
X(62753) = barycentric product X(i)*X(j) for these {i,j}: {1, 7239}, {37, 3888}, {42, 33946}, {100, 3721}, {101, 2887}, {109, 4136}, {110, 16886}, {190, 3778}, {226, 40499}, {660, 18904}, {662, 7237}, {664, 20684}, {668, 16584}, {670, 21815}, {692, 20234}, {982, 1018}, {1020, 4073}, {1252, 3801}, {1897, 20727}, {1978, 40935}, {2275, 3952}, {3056, 4552}, {3061, 4551}, {3094, 4613}, {3662, 4557}, {3705, 4559}, {3794, 21859}, {3865, 61164}, {3903, 18905}, {3939, 16888}, {4033, 7032}, {4069, 41777}, {4531, 4554}, {5388, 17415}, {6386, 21751}, {7184, 56257}, {7248, 30730}, {16889, 46148}
X(62753) = barycentric quotient X(i)/X(j) for these {i,j}: {6, 7255}, {99, 7307}, {100, 38810}, {101, 40415}, {163, 7305}, {660, 40834}, {982, 7199}, {1018, 7033}, {1978, 59146}, {2275, 7192}, {2887, 3261}, {3056, 4560}, {3061, 18155}, {3116, 4481}, {3662, 52619}, {3721, 693}, {3777, 16727}, {3778, 514}, {3784, 15419}, {3801, 23989}, {3888, 274}, {3903, 40835}, {4033, 7034}, {4136, 35519}, {4531, 650}, {4557, 17743}, {4559, 56358}, {4613, 3114}, {4787, 47683}, {5388, 9063}, {7032, 1019}, {7184, 16737}, {7186, 16755}, {7237, 1577}, {7239, 75}, {7248, 17096}, {8022, 1919}, {16584, 513}, {16886, 850}, {16888, 52621}, {18904, 3766}, {18905, 4374}, {20234, 40495}, {20284, 17217}, {20665, 3737}, {20684, 522}, {20727, 4025}, {21751, 667}, {21815, 512}, {22364, 22383}, {32739, 38813}, {33946, 310}, {40499, 333}, {40935, 649}, {50514, 16726}, {56806, 18197}
X(62753) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {660, 3903, 18047}, {46148, 46177, 53268}
X(62754) lies on these lines: {1, 1565}, {57, 1015}, {77, 17274}, {100, 6571}, {109, 934}, {223, 31142}, {514, 61224}, {651, 23704}, {664, 668}, {905, 61237}, {927, 29055}, {1019, 1625}, {1111, 32486}, {1201, 52563}, {1275, 6613}, {1323, 1457}, {1414, 4622}, {1415, 23890}, {1461, 57061}, {3160, 10571}, {3669, 4559}, {3676, 4566}, {4552, 25272}, {6516, 23703}, {7117, 53409}, {17136, 35338}, {21272, 61222}, {21362, 23113}, {23706, 36118}, {26700, 29279}, {34497, 39686}, {35350, 61221}, {43037, 49997}, {53530, 59813}
X(62754) = X(i)-Ceva conjugate of X(j) for these (i,j): {664, 21272}, {1275, 57}, {23971, 223}
X(62754) = X(i)-cross conjugate of X(j) for these (i,j): {6363, 57}, {6615, 3752}, {23845, 21362}, {42336, 59173}, {48334, 52563}
X(62754) = X(i)-isoconjugate of X(j) for these (i,j): {55, 56323}, {100, 40528}, {220, 60482}, {513, 1261}, {522, 51476}, {649, 52549}, {650, 23617}, {657, 40420}, {663, 1222}, {1476, 3900}, {3022, 6613}, {3063, 32017}, {3239, 3451}, {3271, 8706}, {3737, 56190}, {3939, 40451}, {4081, 59123}, {4534, 59095}, {7252, 56258}, {21789, 56173}, {40446, 57108}
X(62754) = X(i)-Dao conjugate of X(j) for these (i,j): {223, 56323}, {2170, 1146}, {3452, 522}, {3752, 4397}, {5375, 52549}, {8054, 40528}, {10001, 32017}, {12640, 4163}, {24237, 34589}, {39026, 1261}, {40617, 40451}, {59507, 4391}
X(62754) = cevapoint of X(i) and X(j) for these (i,j): {1201, 48334}, {3752, 6615}, {42336, 59173}
X(62754) = crosspoint of X(664) and X(934)
X(62754) = crosssum of X(663) and X(3900)
X(62754) = trilinear pole of line {1122, 2347}
X(62754) = crossdifference of every pair of points on line {3119, 38991}
X(62754) = barycentric product X(i)*X(j) for these {i,j}: {7, 21362}, {56, 21580}, {57, 21272}, {77, 17906}, {85, 23845}, {100, 52563}, {109, 26563}, {190, 1122}, {269, 25268}, {273, 23113}, {279, 61222}, {651, 3663}, {658, 3057}, {664, 3752}, {668, 59173}, {934, 3452}, {1020, 17183}, {1201, 4554}, {1275, 6615}, {1414, 4415}, {1434, 61166}, {1461, 20895}, {2347, 4569}, {4551, 18600}, {4566, 18163}, {4572, 20228}, {4573, 4642}, {4616, 21809}, {4617, 6736}, {4625, 21796}, {4637, 21031}, {4998, 48334}, {7045, 21120}, {13149, 22072}, {22344, 46404}, {31625, 42336}, {43290, 45205}
X(62754) = barycentric quotient X(i)/X(j) for these {i,j}: {57, 56323}, {100, 52549}, {101, 1261}, {109, 23617}, {269, 60482}, {649, 40528}, {651, 1222}, {664, 32017}, {934, 40420}, {1020, 56173}, {1122, 514}, {1201, 650}, {1415, 51476}, {1461, 1476}, {1828, 3064}, {2347, 3900}, {3057, 3239}, {3452, 4397}, {3663, 4391}, {3669, 40451}, {3752, 522}, {4415, 4086}, {4551, 56258}, {4559, 56190}, {4564, 8706}, {4642, 3700}, {6363, 2170}, {6615, 1146}, {17906, 318}, {18163, 7253}, {18600, 18155}, {20228, 663}, {20895, 52622}, {21120, 24026}, {21272, 312}, {21362, 8}, {21580, 3596}, {21796, 4041}, {22072, 57055}, {22344, 652}, {23113, 78}, {23845, 9}, {25268, 341}, {26563, 35519}, {32714, 40446}, {42336, 1015}, {45219, 4521}, {46367, 58794}, {48334, 11}, {51415, 4768}, {52563, 693}, {59173, 513}, {61166, 2321}, {61222, 346}
X(62755) lies on these lines: {1, 75}, {2, 60276}, {8, 16887}, {9, 56023}, {10, 16705}, {39, 29433}, {42, 16748}, {43, 310}, {76, 3216}, {78, 16749}, {81, 16834}, {99, 2382}, {145, 17169}, {194, 16552}, {200, 16750}, {213, 17351}, {239, 514}, {330, 39950}, {333, 16833}, {350, 49997}, {385, 35342}, {386, 34284}, {519, 16711}, {536, 3230}, {538, 2238}, {596, 17141}, {668, 31855}, {889, 18826}, {899, 6381}, {978, 3760}, {980, 37660}, {994, 55945}, {995, 4441}, {1018, 17759}, {1107, 29773}, {1193, 20888}, {1211, 50178}, {1213, 50179}, {1266, 17139}, {1434, 3339}, {1500, 29383}, {1574, 29375}, {1575, 16742}, {1655, 46196}, {1714, 3926}, {1724, 1975}, {1909, 3293}, {2275, 29742}, {2664, 7035}, {3210, 17185}, {3241, 17180}, {3247, 25508}, {3294, 16827}, {3632, 33297}, {3673, 46877}, {3679, 16712}, {3684, 18723}, {3729, 27644}, {3786, 49446}, {3912, 16752}, {3914, 17203}, {3959, 18167}, {4051, 18176}, {4256, 37670}, {4262, 17002}, {4352, 5232}, {4361, 16696}, {4373, 17753}, {4384, 4850}, {4393, 26860}, {4402, 16713}, {4452, 17183}, {4555, 4589}, {4706, 43037}, {4754, 20970}, {4771, 35102}, {4852, 16971}, {5195, 62392}, {5256, 30599}, {5283, 17259}, {5333, 29597}, {5540, 50029}, {5692, 49518}, {5936, 19853}, {6390, 35466}, {6740, 51568}, {7200, 8682}, {7260, 18786}, {8025, 29584}, {9361, 40874}, {11115, 17200}, {13571, 60149}, {14956, 49987}, {16549, 17033}, {16569, 31008}, {16589, 29460}, {16604, 29750}, {16703, 32860}, {16707, 32924}, {16710, 17207}, {16727, 30806}, {16728, 43065}, {16737, 48282}, {16738, 16829}, {16744, 29438}, {16746, 29557}, {16826, 31025}, {16891, 33131}, {17135, 17208}, {17136, 39766}, {17167, 19789}, {17182, 30699}, {17211, 23537}, {17294, 30965}, {17448, 18171}, {17499, 40908}, {17749, 18135}, {17751, 24170}, {18148, 29765}, {20011, 39734}, {20018, 56999}, {20247, 24166}, {20691, 29699}, {21029, 30170}, {21070, 27097}, {21816, 59633}, {22253, 37658}, {23891, 52959}, {24214, 53598}, {24215, 59302}, {24621, 37684}, {24790, 29960}, {25399, 25700}, {26752, 26813}, {26852, 53675}, {27162, 50605}, {27643, 56082}, {40153, 42051}, {44146, 61226}, {45962, 48837}, {46913, 50155}, {51561, 60488}, {56051, 56066}, {56191, 60706}, {62709, 62711}
X(62755) = reflection of X(i) in X(j) for these {i,j}: {17179, 16711}, {30941, 17205}
X(62755) = isotomic conjugate of X(41683)
X(62755) = X(18826)-Ceva conjugate of X(1)
X(62755) = X(i)-cross conjugate of X(j) for these (i,j): {891, 23891}, {899, 52897}, {38349, 190}
X(62755) = X(i)-isoconjugate of X(j) for these (i,j): {31, 41683}, {32, 60288}, {37, 739}, {42, 37129}, {213, 3227}, {512, 898}, {523, 32718}, {661, 34075}, {669, 889}, {692, 35353}, {798, 4607}, {1018, 23892}, {1402, 36798}, {1918, 31002}, {3121, 5381}, {3952, 23349}, {4557, 43928}, {9426, 57994}
X(62755) = X(i)-Dao conjugate of X(j) for these (i,j): {2, 41683}, {536, 3994}, {899, 44671}, {1086, 35353}, {2229, 714}, {6376, 60288}, {6626, 3227}, {13466, 10}, {14434, 3122}, {31998, 4607}, {34021, 31002}, {36830, 34075}, {39011, 661}, {39054, 898}, {40589, 739}, {40592, 37129}, {40605, 36798}, {40614, 37}, {40620, 62619}, {52875, 756}, {52882, 321}
X(62755) = cevapoint of X(i) and X(j) for these (i,j): {536, 899}, {2229, 44671}, {30592, 52626}
X(62755) = crosssum of X(37) and X(2229)
X(62755) = trilinear pole of line {3768, 4465}
X(62755) = crossdifference of every pair of points on line {42, 798}
X(62755) = X(16748)-line conjugate of X(42)
X(62755) = barycentric product X(i)*X(j) for these {i,j}: {58, 35543}, {75, 52897}, {81, 6381}, {86, 536}, {99, 4728}, {274, 899}, {304, 52890}, {310, 3230}, {314, 52896}, {333, 43037}, {670, 3768}, {799, 891}, {873, 52959}, {890, 4602}, {1019, 41314}, {1434, 4009}, {1509, 3994}, {4465, 18827}, {4526, 4625}, {4573, 14430}, {4589, 14433}, {4600, 52626}, {4601, 19945}, {4610, 14431}, {4615, 30583}, {4632, 30592}, {4634, 14437}, {7192, 23891}, {7199, 23343}, {14404, 52612}, {16704, 52755}, {18157, 52902}, {30939, 52900}, {30941, 36816}, {45338, 51563}
X(62755) = barycentric quotient X(i)/X(j) for these {i,j}: {2, 41683}, {58, 739}, {75, 60288}, {81, 37129}, {86, 3227}, {99, 4607}, {110, 34075}, {163, 32718}, {274, 31002}, {333, 36798}, {514, 35353}, {536, 10}, {662, 898}, {799, 889}, {890, 798}, {891, 661}, {899, 37}, {1019, 43928}, {1646, 3122}, {3230, 42}, {3733, 23892}, {3768, 512}, {3994, 594}, {4009, 2321}, {4465, 740}, {4526, 4041}, {4600, 5381}, {4602, 57994}, {4706, 5257}, {4728, 523}, {6381, 321}, {6629, 52757}, {7192, 62619}, {13466, 3994}, {14404, 4079}, {14426, 21834}, {14430, 3700}, {14431, 4024}, {14433, 4010}, {14437, 4730}, {16704, 36872}, {18653, 52754}, {19945, 3125}, {23343, 1018}, {23891, 3952}, {28603, 4931}, {30583, 4120}, {30592, 4988}, {35543, 313}, {36816, 13576}, {40614, 44671}, {41314, 4033}, {42083, 52959}, {43037, 226}, {45145, 2250}, {45338, 4804}, {52626, 3120}, {52755, 4080}, {52890, 19}, {52896, 65}, {52897, 1}, {52900, 4674}, {52901, 53114}, {52902, 18785}, {52959, 756}, {57129, 23349}, {61672, 21801}
X(62755) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 274, 17175}, {8, 18600, 16887}, {10, 16705, 17210}, {75, 54308, 10455}, {86, 3875, 58788}, {99, 33295, 52680}, {239, 62636, 18206}, {274, 33296, 1}, {2669, 30940, 18792}, {16711, 30941, 17205}, {16827, 25264, 3294}, {17143, 34063, 1}, {17205, 30941, 17179}, {17759, 40859, 1018}
X(62756) lies on these lines: {1, 21}, {2, 5733}, {27, 5735}, {29, 55956}, {40, 1437}, {110, 2717}, {155, 6985}, {165, 1790}, {184, 1764}, {200, 1812}, {323, 61220}, {333, 5231}, {394, 1004}, {474, 17811}, {511, 46549}, {521, 650}, {524, 33305}, {527, 23710}, {542, 46484}, {648, 15146}, {851, 3292}, {1018, 17977}, {1020, 17975}, {1092, 1715}, {1155, 6510}, {1697, 54417}, {1730, 9306}, {1758, 4570}, {1800, 58887}, {1806, 31432}, {1819, 15803}, {1998, 40571}, {2078, 3286}, {2194, 18163}, {2308, 40998}, {3011, 33864}, {3191, 52408}, {3679, 11103}, {4192, 34986}, {5292, 6919}, {5642, 46554}, {5707, 11108}, {5709, 41608}, {5713, 6856}, {6357, 17768}, {7580, 37672}, {7982, 37227}, {7991, 16049}, {8021, 18185}, {8715, 35995}, {13589, 23061}, {13857, 46486}, {14544, 39767}, {16435, 17809}, {16704, 26015}, {16833, 28942}, {17156, 19607}, {17182, 29658}, {17524, 34486}, {17589, 24987}, {18191, 18839}, {20367, 26884}, {20718, 53324}, {22139, 37527}, {31146, 41629}, {39949, 41487}, {40112, 46488}, {41586, 46555}, {54323, 61763}
X(62756) = midpoint of X(14544) and X(39767)
X(62756) = X(1155)-cross conjugate of X(52891)
X(62756) = X(i)-isoconjugate of X(j) for these (i,j): {37, 34056}, {42, 62723}, {65, 1156}, {225, 60047}, {226, 2291}, {512, 35157}, {523, 14733}, {661, 37139}, {850, 32728}, {1020, 23893}, {1121, 1400}, {1427, 41798}, {1441, 34068}, {1446, 18889}, {1577, 36141}, {1903, 61493}, {3668, 4845}, {3709, 60487}, {4551, 35348}, {4559, 60479}, {4566, 23351}
X(62756) = X(i)-Dao conjugate of X(j) for these (i,j): {6510, 51608}, {6594, 10}, {35091, 1577}, {35110, 1441}, {36830, 37139}, {39054, 35157}, {40582, 1121}, {40589, 34056}, {40592, 62723}, {40602, 1156}, {40629, 4077}, {52870, 1446}, {52879, 3668}, {52880, 307}, {55067, 60479}
X(62756) = crossdifference of every pair of points on line {65, 661}
X(62756) = barycentric product X(i)*X(j) for these {i,j}: {21, 527}, {29, 6510}, {63, 52891}, {81, 6745}, {86, 6603}, {283, 37805}, {284, 30806}, {314, 1055}, {333, 1155}, {643, 1638}, {645, 14413}, {648, 14414}, {662, 6366}, {799, 6139}, {1021, 56543}, {1043, 6610}, {1323, 2287}, {1444, 60431}, {1812, 23710}, {2327, 38461}, {2328, 37780}, {4573, 14392}, {4612, 30574}, {7253, 23890}, {8822, 56763}, {17194, 62728}, {24685, 56154}
X(62756) = barycentric quotient X(i)/X(j) for these {i,j}: {21, 1121}, {58, 34056}, {81, 62723}, {110, 37139}, {163, 14733}, {284, 1156}, {527, 1441}, {662, 35157}, {1055, 65}, {1155, 226}, {1323, 1446}, {1414, 60487}, {1576, 36141}, {1638, 4077}, {2193, 60047}, {2194, 2291}, {2328, 41798}, {2360, 61493}, {3737, 60479}, {6139, 661}, {6366, 1577}, {6510, 307}, {6603, 10}, {6610, 3668}, {6745, 321}, {7252, 35348}, {14392, 3700}, {14413, 7178}, {14414, 525}, {17194, 62731}, {21789, 23893}, {23346, 1020}, {23710, 40149}, {23890, 4566}, {30806, 349}, {37805, 57809}, {52880, 51608}, {52891, 92}, {56763, 39130}, {57657, 34068}, {60431, 41013}
X(62756) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {81, 2328, 17194}, {283, 3193, 1}, {17975, 41349, 1020}
X(62757) lies on these lines: {1, 29}, {27, 30304}, {243, 522}, {286, 4328}, {459, 57719}, {648, 15146}, {1075, 1715}, {1730, 3168}, {1754, 56296}, {1990, 33305}, {2635, 52982}, {2655, 24032}, {16056, 59529}, {17194, 31623}, {37790, 54407}, {41204, 61221}, {46106, 61220}, {46554, 47204}
X(62757) = X(2635)-cross conjugate of X(52889)
X(62757) = X(i)-isoconjugate of X(j) for these (i,j): {73, 23707}, {307, 34078}, {1214, 32726}, {3265, 32727}, {24018, 36140}
X(62757) = crossdifference of every pair of points on line {73, 822}
X(62757) = barycentric product X(i)*X(j) for these {i,j}: {21, 52982}, {92, 52889}, {2635, 31623}, {2637, 6528}
X(62757) = barycentric quotient X(i)/X(j) for these {i,j}: {1172, 23707}, {2204, 34078}, {2299, 32726}, {2635, 1214}, {2637, 520}, {30691, 51664}, {30692, 8611}, {32713, 36140}, {52889, 63}, {52982, 1441}
X(62758) lies on these lines: {1, 564}, {654, 1021}
X(62758) = crossdifference of every pair of points on line {2594, 2624}
X(62758) = barycentric quotient X(45885)/X(16577)
X(62759) lies on these lines: {1, 1088}, {514, 657}, {1170, 34059}, {3160, 60229}, {4915, 57815}, {7671, 42309}, {9312, 31169}, {10509, 30330}
X(62759) = barycentric product X(i)*X(j) for these {i,j}: {2346, 52980}, {3000, 31618}, {21453, 44664}, {42311, 52888}
X(62759) = barycentric quotient X(i)/X(j) for these {i,j}: {3000, 1212}, {44664, 4847}, {52888, 3059}, {52980, 20880}
X(62760) lies on these lines: {1, 341}, {649, 3239}, {1261, 1621}, {2051, 6557}, {2382, 8706}, {3731, 52549}, {4871, 40451}
X(62760) = X(4526)-cross conjugate of X(23891)
X(62760) = X(i)-isoconjugate of X(j) for these (i,j): {739, 3752}, {898, 6363}, {1201, 37129}, {3227, 20228}, {21272, 23349}, {21362, 23892}, {23845, 43928}, {34075, 48334}
X(62760) = X(i)-Dao conjugate of X(j) for these (i,j): {13466, 3663}, {39011, 48334}, {40614, 3752}, {52875, 4642}, {52882, 26563}
X(62760) = cevapoint of X(899) and X(4009)
X(62760) = barycentric product X(i)*X(j) for these {i,j}: {536, 1222}, {899, 32017}, {4009, 40420}, {4728, 8706}, {6381, 23617}, {23891, 56323}, {35543, 51476}, {43037, 52549}
X(62760) = barycentric quotient X(i)/X(j) for these {i,j}: {536, 3663}, {891, 48334}, {899, 3752}, {1222, 3227}, {3230, 1201}, {3768, 6363}, {3994, 4415}, {4009, 3452}, {4526, 6615}, {6381, 26563}, {8706, 4607}, {14430, 21120}, {23343, 21362}, {23617, 37129}, {23891, 21272}, {32017, 31002}, {41314, 21580}, {43037, 52563}, {51476, 739}, {52549, 36798}, {52896, 1122}, {52959, 4642}, {56258, 41683}, {56323, 62619}
X(62761) lies on these lines: {1, 312}, {43, 60264}, {522, 649}, {961, 55952}, {1240, 3875}, {2298, 56077}, {2363, 56281}, {2382, 8707}, {3230, 4009}, {3247, 14624}, {3340, 60086}, {3677, 30942}, {6648, 53220}, {26242, 29828}
X(62761) = X(i)-isoconjugate of X(j) for these (i,j): {739, 3666}, {889, 57157}, {898, 6371}, {1193, 37129}, {2300, 3227}, {3004, 32718}, {3882, 23892}, {23349, 53332}, {34075, 48131}, {43928, 53280}
X(62761) = X(i)-Dao conjugate of X(j) for these (i,j): {13466, 4357}, {39011, 48131}, {40614, 3666}, {52875, 2292}, {52882, 20911}
X(62761) = cevapoint of X(899) and X(3994)
X(62761) = trilinear pole of line {3768, 14430}
X(62761) = barycentric product X(i)*X(j) for these {i,j}: {536, 1220}, {899, 30710}, {1240, 3230}, {2298, 6381}, {3994, 14534}, {4581, 23891}, {4728, 8707}, {6648, 14430}
X(62761) = barycentric quotient X(i)/X(j) for these {i,j}: {536, 4357}, {891, 48131}, {899, 3666}, {1220, 3227}, {2298, 37129}, {3230, 1193}, {3768, 6371}, {3994, 1211}, {4009, 3687}, {4526, 17420}, {4581, 62619}, {4728, 3004}, {6381, 20911}, {8707, 4607}, {14430, 3910}, {14431, 21124}, {14624, 41683}, {23343, 3882}, {23891, 53332}, {30710, 31002}, {32736, 34075}, {36147, 898}, {43037, 3674}, {52896, 24471}, {52897, 54308}, {52959, 2292}
X(62762) lies on these lines: {1, 1090}, {654, 1768}
X(62762) = barycentric quotient X(45885)/X(16578)
X(62763) lies on these lines: {1, 190}, {9, 36873}, {31, 101}, {42, 1018}, {213, 4557}, {292, 875}, {741, 898}, {889, 18826}, {923, 34075}, {1015, 24494}, {1020, 1042}, {1023, 1911}, {1402, 4559}, {1973, 8750}, {2107, 52894}, {2108, 5313}, {2296, 26102}, {2664, 4607}, {3223, 16569}, {3294, 23493}, {4628, 46289}, {18169, 40439}, {18793, 31855}, {35353, 60135}, {37854, 38891}, {40718, 56191}, {49997, 52768}
X(62763) = isogonal conjugate of the isotomic conjugate of X(41683)
X(62763) = X(898)-Ceva conjugate of X(23892)
X(62763) = X(i)-isoconjugate of X(j) for these (i,j): {2, 52897}, {21, 43037}, {58, 6381}, {69, 52890}, {81, 536}, {86, 899}, {99, 891}, {274, 3230}, {333, 52896}, {662, 4728}, {670, 890}, {715, 52882}, {757, 3994}, {799, 3768}, {1014, 4009}, {1019, 23891}, {1333, 35543}, {1414, 14430}, {1509, 52959}, {1646, 4601}, {3733, 41314}, {4465, 37128}, {4526, 4573}, {4567, 52626}, {4584, 14433}, {4596, 30592}, {4600, 19945}, {4615, 14437}, {4622, 30583}, {4623, 14404}, {4706, 56048}, {5235, 52901}, {7192, 23343}, {14426, 56053}, {14431, 52935}, {16704, 52900}, {17139, 45145}, {18206, 36816}, {30941, 52902}, {52680, 52755}
X(62763) = X(i)-Dao conjugate of X(j) for these (i,j): {10, 6381}, {37, 35543}, {1084, 4728}, {32664, 52897}, {38986, 891}, {38996, 3768}, {40586, 536}, {40600, 899}, {40607, 3994}, {40608, 14430}, {40611, 43037}, {40627, 52626}, {50497, 19945}
X(62763) = cevapoint of X(37) and X(2229)
X(62763) = crosspoint of X(739) and X(37129)
X(62763) = crosssum of X(i) and X(j) for these (i,j): {536, 899}, {2229, 44671}, {30592, 52626}
X(62763) = trilinear pole of line {42, 798}
X(62763) = crossdifference of every pair of points on line {3768, 4465}
X(62763) = barycentric product X(i)*X(j) for these {i,j}: {6, 41683}, {10, 739}, {31, 60288}, {37, 37129}, {42, 3227}, {101, 35353}, {213, 31002}, {512, 4607}, {523, 34075}, {661, 898}, {798, 889}, {1018, 43928}, {1400, 36798}, {1577, 32718}, {1924, 57994}, {3122, 5381}, {3952, 23892}, {4033, 23349}, {4557, 62619}
X(62763) = barycentric quotient X(i)/X(j) for these {i,j}: {10, 35543}, {31, 52897}, {37, 6381}, {42, 536}, {213, 899}, {512, 4728}, {669, 3768}, {739, 86}, {798, 891}, {872, 52959}, {889, 4602}, {898, 799}, {1018, 41314}, {1334, 4009}, {1400, 43037}, {1402, 52896}, {1500, 3994}, {1918, 3230}, {1924, 890}, {1973, 52890}, {2229, 52882}, {3121, 19945}, {3122, 52626}, {3227, 310}, {3709, 14430}, {3747, 4465}, {3997, 62627}, {4079, 14431}, {4455, 14433}, {4557, 23891}, {4607, 670}, {14407, 30583}, {23349, 1019}, {23892, 7192}, {31002, 6385}, {32718, 662}, {34075, 99}, {35353, 3261}, {36798, 28660}, {37129, 274}, {41683, 76}, {43928, 7199}, {53581, 14404}, {56853, 36816}, {60288, 561}, {62619, 52619}
X(62764) lies on these lines: {1, 651}, {10, 4552}, {19, 108}, {37, 4551}, {65, 1020}, {75, 4554}, {158, 54240}, {225, 52607}, {596, 45700}, {676, 2006}, {759, 14733}, {897, 1758}, {921, 58887}, {969, 4328}, {1054, 8769}, {1121, 31359}, {1420, 2217}, {1910, 36141}, {1937, 23893}, {2218, 34068}, {2219, 2257}, {3086, 24225}, {3120, 3668}, {3678, 56259}, {7201, 13476}, {8557, 18889}, {12709, 31503}, {15932, 57419}, {18827, 35157}, {42285, 46480}, {42289, 53114}, {52382, 57285}, {53551, 55244}, {60479, 60574}
X(62764) = X(14733)-Ceva conjugate of X(35348)
X(62764) = X(i)-isoconjugate of X(j) for these (i,j): {3, 52891}, {21, 1155}, {58, 6745}, {81, 6603}, {99, 6139}, {110, 6366}, {162, 14414}, {283, 23710}, {284, 527}, {333, 1055}, {643, 14413}, {1021, 23890}, {1172, 6510}, {1323, 2328}, {1414, 14392}, {1638, 5546}, {1790, 60431}, {1817, 56763}, {2193, 37805}, {2194, 30806}, {2287, 6610}, {2311, 24685}, {4636, 30574}, {7253, 23346}, {21789, 56543}, {33573, 52378}
X(62764) = X(i)-Dao conjugate of X(j) for these (i,j): {10, 6745}, {125, 14414}, {244, 6366}, {1214, 30806}, {36103, 52891}, {36908, 1323}, {38986, 6139}, {40586, 6603}, {40590, 527}, {40608, 14392}, {40611, 1155}, {47345, 37805}, {55060, 14413}, {59608, 37780}
X(62764) = crosspoint of X(34056) and X(62723)
X(62764) = trilinear pole of line {65, 661}
X(62764) = barycentric product X(i)*X(j) for these {i,j}: {10, 34056}, {37, 62723}, {65, 1121}, {226, 1156}, {349, 34068}, {523, 37139}, {661, 35157}, {850, 36141}, {1441, 2291}, {1446, 4845}, {1577, 14733}, {3668, 41798}, {4041, 60487}, {4551, 60479}, {4552, 35348}, {4566, 23893}, {20948, 32728}, {39130, 61493}, {40149, 60047}
X(62764) = barycentric quotient X(i)/X(j) for these {i,j}: {19, 52891}, {37, 6745}, {42, 6603}, {65, 527}, {73, 6510}, {225, 37805}, {226, 30806}, {647, 14414}, {661, 6366}, {798, 6139}, {1020, 56543}, {1042, 6610}, {1121, 314}, {1156, 333}, {1284, 24685}, {1400, 1155}, {1402, 1055}, {1427, 1323}, {1824, 60431}, {1880, 23710}, {2291, 21}, {2357, 56763}, {3668, 37780}, {3709, 14392}, {4017, 1638}, {4516, 33573}, {4845, 2287}, {7180, 14413}, {14733, 662}, {18889, 2328}, {21808, 61035}, {23351, 1021}, {23893, 7253}, {32728, 163}, {34056, 86}, {34068, 284}, {35157, 799}, {35348, 4560}, {36141, 110}, {37139, 99}, {41798, 1043}, {53321, 23890}, {57185, 30574}, {60047, 1812}, {60479, 18155}, {60487, 4625}, {61493, 8822}, {62723, 274}
X(62765) lies on these lines: {1, 653}, {48, 109}, {73, 1020}, {255, 1813}, {580, 19614}, {3990, 23067}, {22341, 52610}, {41087, 61229}
X(62765) = X(i)-isoconjugate of X(j) for these (i,j): {4, 52889}, {29, 2635}, {284, 52982}, {823, 2637}, {30691, 36797}
X(62765) = X(i)-Dao conjugate of X(j) for these (i,j): {36033, 52889}, {40590, 52982}
X(62765) = trilinear pole of line {73, 822}
X(62765) = barycentric product X(i)*X(j) for these {i,j}: {307, 32726}, {1214, 23707}, {1231, 34078}, {3265, 36140}
X(62765) = barycentric quotient X(i)/X(j) for these {i,j}: {48, 52889}, {65, 52982}, {1409, 2635}, {23707, 31623}, {32726, 29}, {32727, 24019}, {34078, 1172}, {36140, 107}, {39201, 2637}
X(62766) lies on these lines: {1, 655}, {1020, 1464}
X(62766) = X(3615)-isoconjugate of X(45885)
X(62766) = trilinear pole of line {2594, 2624}
X(62766) = barycentric quotient X(21741)/X(45885)
X(62767) lies on these lines: {1, 658}, {101, 1253}, {2293, 14519}
X(62767) = X(i)-isoconjugate of X(j) for these (i,j): {1170, 44664}, {1174, 52980}, {3000, 21453}, {10509, 52888}
X(62767) = X(40606)-Dao conjugate of X(52980)
X(62767) = barycentric quotient X(i)/X(j) for these {i,j}: {354, 52980}, {2293, 44664}, {20229, 3000}
X(62768) lies on these lines: {1, 190}, {572, 739}, {1106, 1461}, {1201, 21362}, {4591, 5009}, {8054, 23524}, {9432, 23892}, {20228, 23845}
X(62768) = X(i)-isoconjugate of X(j) for these (i,j): {536, 23617}, {891, 8706}, {899, 1222}, {1261, 43037}, {1476, 4009}, {3230, 32017}, {6381, 51476}, {23343, 56323}, {52549, 52896}, {52897, 56258}
X(62768) = X(i)-Dao conjugate of X(j) for these (i,j): {3452, 6381}, {59507, 35543}
X(62768) = crosssum of X(899) and X(4009)
X(62768) = barycentric product X(i)*X(j) for these {i,j}: {739, 3663}, {898, 48334}, {1201, 3227}, {3752, 37129}, {4607, 6363}, {20228, 31002}, {21272, 23892}, {21362, 43928}, {21580, 23349}, {23845, 62619}, {36798, 59173}
X(62768) = barycentric quotient X(i)/X(j) for these {i,j}: {739, 1222}, {1201, 536}, {2347, 4009}, {3663, 35543}, {3752, 6381}, {6363, 4728}, {20228, 899}, {21362, 41314}, {21796, 3994}, {23845, 23891}, {23892, 56323}, {34075, 8706}, {37129, 32017}, {59173, 43037}
X(62769) lies on these lines: {1, 190}, {109, 604}, {849, 4556}, {1178, 4603}, {1193, 3882}, {2300, 53280}, {17954, 23892}
X(62769) = X(i)-isoconjugate of X(j) for these (i,j): {536, 2298}, {891, 8707}, {899, 1220}, {961, 4009}, {2363, 3994}, {3230, 30710}, {4526, 6648}, {4581, 23343}, {4728, 36147}, {14430, 36098}, {14534, 52959}, {14624, 52897} Perspectors related to PTC triangles: X(62770)-X(63195)
X(62769) = X(i)-Dao conjugate of X(j) for these (i,j): {960, 3994}, {1211, 6381}, {38992, 14430}, {39015, 4728}, {52087, 536}, {59509, 35543}
X(62769) = crosssum of X(899) and X(3994)
X(62769) = crossdifference of every pair of points on line {3768, 14430}
X(62769) = barycentric product X(i)*X(j) for these {i,j}: {739, 4357}, {898, 48131}, {1193, 3227}, {2300, 31002}, {3004, 34075}, {3666, 37129}, {3882, 43928}, {4509, 32718}, {4607, 6371}, {23892, 53332}, {36798, 61412}, {40153, 41683}, {53280, 62619}
X(62769) = barycentric quotient X(i)/X(j) for these {i,j}: {739, 1220}, {1193, 536}, {2092, 3994}, {2269, 4009}, {2300, 899}, {3227, 1240}, {3666, 6381}, {3725, 52959}, {3882, 41314}, {4357, 35543}, {6371, 4728}, {23892, 4581}, {32718, 36147}, {34075, 8707}, {37129, 30710}, {41683, 60264}, {52326, 14430}, {53280, 23891}, {57157, 3768}, {61412, 43037}
This preamble and centers X(62770)-X(63195) were contributed by Ivan Pavlov on Apr 26, 2024.
For a triangle ABC, and arbitrary points P, Q, and R not on its sides, let A' be the intersection of AP and the perpendicular through Q to BC and similarly define B' and C'. Let A'' be the intersection of RA' and BC and similarly define B'' and C''. Below, we denote with PTC(P,Q,R) the triangle A''B''C''. If P, Q, and R are triangle centers then PTC(P,Q,R) is a central triangle.
If in barycentrics P=u:v:w, Q=p:q:r, and R=l:m:n then the A-vertex of PTC(P,Q,R) is:
0 : (b^2 - c^2) (-l (q + r) v + m p (v + w)) - a^2 ((l (-q + r) + m (p + 2 r)) v - m (p + 2 q) w) : (b^2 - c^2) (-l (q + r) w + n p (v + w)) - a^2 (n (p + 2 r) v + (-n (p + 2 q) + l (-q + r)) w)
X(62770) lies on these lines: {1, 7503}, {2, 7}, {3, 1876}, {5, 1892}, {6, 62402}, {19, 37800}, {34, 37231}, {40, 4318}, {46, 2263}, {56, 20275}, {65, 36741}, {77, 572}, {208, 2478}, {241, 1804}, {273, 6996}, {342, 37086}, {608, 1465}, {651, 2261}, {942, 7395}, {1040, 1041}, {1119, 7397}, {1210, 6816}, {1398, 37613}, {1426, 37415}, {1435, 57477}, {1452, 19372}, {1462, 56287}, {1766, 22464}, {1813, 53996}, {2961, 4319}, {3338, 4327}, {3586, 52069}, {3601, 14118}, {4292, 6815}, {4307, 59335}, {5222, 55015}, {5314, 8270}, {5722, 34664}, {7183, 40704}, {7190, 26215}, {7282, 7377}, {7291, 54425}, {7399, 57282}, {9612, 13160}, {10319, 17080}, {10601, 46017}, {15803, 17928}, {16452, 54320}, {17437, 24231}, {17700, 50307}, {18629, 34050}, {21484, 37532}, {22122, 52424}, {24612, 57810}, {24929, 54994}
X(62770) = X(i)-Ceva conjugate of X(j) for these {i, j}: {57773, 77}
X(62770) = pole of line {1, 6815} with respect to the dual conic of Yff parabola
X(62770) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(56445)}}, {{A, B, C, X(81), X(55905)}}, {{A, B, C, X(8056), X(20266)}}, {{A, B, C, X(9436), X(56287)}}, {{A, B, C, X(26685), X(52377)}}
X(62771) lies on these lines: {2, 7}, {3, 5738}, {4, 5740}, {6, 24580}, {46, 4329}, {56, 4966}, {69, 404}, {77, 386}, {86, 6910}, {241, 4261}, {269, 3216}, {273, 14018}, {347, 387}, {377, 10432}, {388, 40999}, {391, 24632}, {631, 5736}, {857, 57286}, {1038, 1442}, {1210, 18655}, {1246, 7318}, {1418, 46838}, {1434, 5224}, {1441, 1788}, {1714, 3668}, {1732, 40530}, {1804, 54300}, {2305, 28078}, {2478, 8822}, {2893, 4190}, {3086, 17220}, {3188, 5932}, {3212, 7105}, {3523, 3945}, {3524, 15936}, {3670, 3672}, {3879, 4855}, {4193, 58786}, {4293, 21270}, {5022, 25964}, {5221, 41003}, {5232, 17580}, {5292, 22464}, {5323, 54429}, {5802, 14953}, {6857, 8814}, {6890, 10446}, {7176, 9534}, {10519, 15982}, {14021, 18635}, {14552, 57866}, {15803, 18650}, {17134, 18391}, {18147, 39126}, {19766, 41808}, {25932, 26540}, {27395, 56020}, {36279, 41007}, {37538, 57818}, {37582, 41004}, {54426, 60786}
X(62771) = pole of line {333, 2478} with respect to the Wallace hyperbola
X(62771) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(9), X(7105)}}, {{A, B, C, X(1246), X(5905)}}, {{A, B, C, X(7318), X(27339)}}, {{A, B, C, X(17184), X(57825)}}, {{A, B, C, X(51223), X(54405)}}
X(62771) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {46, 53596, 4329}, {57, 307, 7}, {5933, 17081, 1442}
X(62772) lies on these lines: {2, 7}, {3, 5803}, {6, 1375}, {19, 53596}, {32, 28078}, {36, 26130}, {46, 18589}, {56, 16608}, {58, 7521}, {65, 17073}, {140, 5760}, {141, 474}, {284, 5738}, {348, 18726}, {377, 17052}, {379, 5740}, {386, 51775}, {499, 34830}, {549, 15939}, {631, 4648}, {856, 6389}, {940, 7536}, {1014, 26540}, {1068, 4000}, {1210, 14018}, {1246, 43694}, {1478, 20305}, {1714, 24174}, {1723, 40530}, {1781, 24316}, {1901, 30808}, {2099, 17043}, {2893, 37274}, {3870, 59641}, {4032, 54283}, {4657, 5439}, {4851, 5440}, {5019, 17058}, {5120, 25964}, {5221, 18644}, {5438, 17296}, {5706, 18643}, {5736, 24581}, {5742, 37075}, {5802, 24604}, {5821, 17582}, {5902, 24780}, {6510, 58800}, {6833, 24220}, {7483, 15668}, {17327, 17529}, {17758, 60154}, {18642, 37538}, {24435, 49168}, {24882, 51223}, {30809, 57286}, {30810, 37500}, {37102, 40979}
X(62772) = pole of line {17056, 30808} with respect to the Kiepert hyperbola
X(62772) = pole of line {522, 23724} with respect to the Steiner inellipse
X(62772) = pole of line {1, 1826} with respect to the dual conic of Yff parabola
X(62772) = intersection, other than A, B, C, of circumconics {{A, B, C, X(85), X(5747)}}, {{A, B, C, X(1246), X(16091)}}
X(62772) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 5746, 25651}, {2, 7, 5747}, {579, 24884, 2}, {5738, 24580, 284}
X(62773) lies on these lines: {1, 26062}, {2, 7}, {3, 5804}, {5, 2096}, {8, 474}, {20, 7682}, {88, 19785}, {100, 10580}, {140, 2095}, {145, 5438}, {189, 6612}, {354, 59572}, {377, 5704}, {388, 5123}, {404, 938}, {452, 9843}, {516, 31249}, {517, 631}, {940, 43055}, {942, 17567}, {950, 37267}, {962, 3359}, {1125, 2093}, {1155, 26105}, {1210, 5175}, {1375, 5826}, {1376, 36845}, {1621, 6244}, {1788, 25524}, {1997, 32939}, {2097, 3589}, {2550, 17728}, {2551, 32636}, {3035, 3475}, {3085, 58405}, {3090, 37822}, {3241, 5440}, {3262, 19804}, {3333, 7080}, {3340, 24558}, {3361, 8582}, {3421, 5828}, {3474, 3816}, {3476, 40726}, {3485, 6691}, {3487, 13747}, {3488, 16371}, {3523, 6282}, {3600, 24982}, {3618, 34371}, {3622, 7962}, {3681, 58650}, {3742, 5218}, {3812, 7288}, {3820, 17529}, {3873, 17658}, {3916, 17559}, {4000, 37634}, {4188, 4313}, {4292, 6919}, {4295, 10200}, {4308, 5193}, {4339, 28074}, {4413, 24477}, {4421, 17051}, {4644, 37663}, {4652, 5129}, {4666, 5281}, {4860, 25568}, {5045, 59591}, {5084, 37582}, {5122, 11111}, {5177, 12436}, {5255, 28016}, {5260, 19521}, {5265, 19860}, {5432, 38053}, {5433, 28629}, {5550, 7483}, {5552, 11037}, {5703, 6921}, {5705, 37436}, {5708, 52264}, {5731, 6905}, {5739, 24593}, {5741, 21296}, {5758, 6967}, {5768, 6911}, {5809, 35990}, {5811, 6983}, {5880, 10589}, {6223, 6953}, {6349, 7536}, {6505, 17012}, {6705, 15239}, {6734, 17580}, {6745, 10980}, {6848, 37534}, {6852, 9782}, {6900, 18516}, {6915, 9799}, {6927, 9940}, {6944, 37612}, {6957, 54052}, {6970, 10202}, {7956, 9812}, {7961, 33133}, {7994, 10164}, {8055, 32933}, {8056, 40940}, {8102, 8126}, {8125, 13098}, {9335, 26228}, {9352, 9778}, {9581, 37435}, {9779, 10584}, {9785, 10586}, {10430, 19541}, {10527, 11024}, {10569, 51380}, {10578, 12915}, {10601, 17074}, {11019, 17784}, {11036, 27385}, {11679, 41915}, {11680, 59412}, {12433, 17573}, {12649, 17572}, {15934, 17564}, {16408, 34753}, {16413, 17740}, {16610, 37642}, {17527, 37545}, {18231, 24564}, {20015, 46917}, {20057, 51577}, {21151, 54179}, {26047, 33114}, {28080, 37552}, {29627, 33113}, {30577, 41839}, {31246, 52783}, {32918, 39581}, {34619, 51816}, {37278, 40836}, {37421, 37526}, {37541, 54348}, {37543, 40399}, {37611, 54445}, {39595, 62695}, {40555, 61493}, {40998, 53056}, {41539, 58623}, {44794, 56230}, {44841, 59584}, {56054, 56062}
X(62773) = midpoint of X(i) and X(j) for these {i,j}: {57, 20196}
X(62773) = anticomplement of X(20196)
X(62773) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 56038}
X(62773) = X(i)-Dao conjugate of X(j) for these {i, j}: {9, 56038}
X(62773) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {56029, 69}
X(62773) = pole of line {333, 1997} with respect to the Wallace hyperbola
X(62773) = pole of line {1, 5748} with respect to the dual conic of Yff parabola
X(62773) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(57), X(15179)}}, {{A, B, C, X(85), X(5748)}}, {{A, B, C, X(92), X(5328)}}, {{A, B, C, X(189), X(3452)}}, {{A, B, C, X(329), X(40420)}}, {{A, B, C, X(673), X(60934)}}, {{A, B, C, X(3305), X(56201)}}, {{A, B, C, X(3306), X(40399)}}, {{A, B, C, X(3911), X(56218)}}, {{A, B, C, X(5437), X(56230)}}, {{A, B, C, X(6612), X(59173)}}, {{A, B, C, X(8545), X(39962)}}, {{A, B, C, X(18228), X(34234)}}, {{A, B, C, X(18230), X(56062)}}, {{A, B, C, X(21446), X(60965)}}, {{A, B, C, X(28968), X(39716)}}, {{A, B, C, X(29007), X(42318)}}, {{A, B, C, X(30827), X(50442)}}, {{A, B, C, X(31142), X(34546)}}, {{A, B, C, X(31266), X(56054)}}, {{A, B, C, X(60615), X(60936)}}
X(62773) = barycentric product X(i)*X(j) for these (i, j): {61762, 75}
X(62773) = barycentric quotient X(i)/X(j) for these (i, j): {1, 56038}, {61762, 1}
X(62773) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 21454, 908}, {2, 26688, 4031}, {2, 3218, 18228}, {2, 3306, 9776}, {2, 5435, 5744}, {2, 57, 329}, {2, 5905, 5328}, {2, 7, 5748}, {2, 9965, 3452}, {57, 20196, 527}, {57, 329, 2094}, {57, 3452, 9965}, {631, 5439, 3616}, {3911, 5437, 2}, {6983, 26877, 5811}, {7682, 21164, 20}, {10584, 20292, 9779}, {17658, 58577, 3873}
X(62774) lies on these lines: {2, 7}, {3, 5808}, {10, 41245}, {39, 241}, {56, 3912}, {65, 17023}, {77, 5105}, {171, 4349}, {239, 4848}, {388, 17308}, {604, 3879}, {950, 37416}, {982, 4353}, {1210, 6996}, {1319, 29574}, {1376, 1460}, {1402, 8299}, {1420, 17316}, {1427, 39979}, {1449, 5933}, {1466, 11343}, {1788, 4384}, {1999, 9451}, {2050, 5824}, {2999, 60786}, {3008, 24174}, {3212, 43035}, {3339, 29598}, {3340, 26626}, {3361, 17284}, {3476, 17294}, {3485, 29603}, {3600, 29611}, {3649, 31221}, {3661, 10106}, {4292, 7377}, {4298, 29604}, {4308, 29616}, {4315, 29594}, {5221, 31230}, {5228, 17750}, {5256, 8270}, {5265, 5308}, {5269, 5281}, {5323, 24632}, {6691, 30812}, {7146, 43054}, {7288, 16831}, {7406, 9581}, {8258, 31191}, {9746, 26098}, {11679, 24477}, {13462, 29573}, {15803, 36698}, {16435, 37581}, {17081, 59215}, {18193, 33152}, {19512, 34753}, {21495, 37583}, {24541, 24583}, {24603, 24914}, {24612, 24982}, {26001, 56861}, {26959, 44350}, {29596, 32636}, {37676, 52635}, {37738, 49761}, {40663, 50095}, {41687, 49770}
X(62774) = pole of line {3676, 48042} with respect to the incircle
X(62774) = pole of line {1, 7377} with respect to the dual conic of Yff parabola
X(62774) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(49476)}}, {{A, B, C, X(9), X(39979)}}, {{A, B, C, X(291), X(56509)}}, {{A, B, C, X(8056), X(56518)}}, {{A, B, C, X(41264), X(57663)}}
X(62774) = barycentric product X(i)*X(j) for these (i, j): {49476, 7}
X(62774) = barycentric quotient X(i)/X(j) for these (i, j): {49476, 8}
X(62775) lies on these lines: {2, 7}, {3, 5809}, {8, 7677}, {46, 38037}, {56, 38057}, {77, 37681}, {104, 54051}, {241, 37650}, {273, 42318}, {347, 3008}, {348, 17352}, {390, 1210}, {392, 4323}, {480, 24477}, {516, 10591}, {518, 7288}, {631, 5728}, {936, 5265}, {938, 3295}, {948, 17337}, {954, 5771}, {956, 4308}, {971, 5825}, {1000, 15933}, {1001, 1788}, {1108, 5222}, {1170, 5543}, {1420, 24393}, {1436, 11349}, {1698, 12573}, {1737, 43161}, {1996, 10509}, {2256, 5308}, {2346, 10580}, {2550, 24914}, {3059, 59572}, {3149, 36991}, {3160, 43065}, {3161, 20946}, {3358, 6848}, {3474, 42356}, {3475, 59476}, {3523, 7675}, {3579, 5704}, {3616, 7672}, {3618, 31225}, {3622, 11526}, {3668, 31183}, {4311, 38154}, {4313, 6986}, {4326, 10164}, {4328, 25072}, {4402, 4552}, {4848, 38316}, {5045, 5703}, {5122, 31672}, {5218, 5572}, {5223, 6700}, {5433, 38053}, {5705, 40333}, {5729, 21151}, {5759, 6922}, {5766, 31658}, {5805, 6956}, {5817, 6918}, {6049, 20007}, {6600, 36845}, {6604, 17263}, {6734, 59413}, {6831, 52682}, {6855, 61266}, {6921, 41228}, {6988, 10394}, {7670, 58708}, {7674, 26015}, {7678, 9812}, {7679, 15844}, {7717, 37432}, {8074, 14189}, {10578, 11025}, {11038, 13411}, {12560, 38059}, {12630, 12649}, {14986, 61122}, {15006, 35445}, {15837, 17728}, {17552, 37544}, {17625, 58635}, {17784, 24389}, {18391, 52769}, {24928, 38126}, {26127, 52653}, {29627, 56927}, {30284, 54445}, {30312, 59412}, {34028, 37680}, {34753, 38113}, {36640, 37771}, {37206, 60832}, {37582, 38108}, {38318, 57282}, {41539, 58564}, {41573, 47375}, {50203, 57283}, {50700, 52027}, {57090, 59921}
X(62775) = X(i)-Dao conjugate of X(j) for these {i, j}: {36845, 56937}
X(62775) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(20015)}}, {{A, B, C, X(63), X(42318)}}, {{A, B, C, X(104), X(60968)}}, {{A, B, C, X(142), X(56217)}}, {{A, B, C, X(273), X(51351)}}, {{A, B, C, X(673), X(9965)}}, {{A, B, C, X(1000), X(20195)}}, {{A, B, C, X(1156), X(60965)}}, {{A, B, C, X(1170), X(60938)}}, {{A, B, C, X(3306), X(56028)}}, {{A, B, C, X(10307), X(60933)}}, {{A, B, C, X(27818), X(61019)}}
X(62775) = barycentric product X(i)*X(j) for these (i, j): {20015, 7}
X(62775) = barycentric quotient X(i)/X(j) for these (i, j): {20015, 8}
X(62775) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {9, 3911, 8732}, {57, 6666, 8232}, {142, 12848, 7}, {241, 37650, 54425}, {1210, 21153, 390}, {3911, 5744, 5435}, {5433, 41712, 38053}
X(62776) lies on these lines: {2, 7}, {3, 9844}, {40, 5274}, {46, 3817}, {56, 3740}, {65, 8167}, {77, 4383}, {78, 1319}, {200, 7677}, {223, 37680}, {241, 37679}, {390, 33995}, {484, 6943}, {748, 60786}, {936, 1476}, {938, 11362}, {956, 58650}, {1210, 5119}, {1420, 62218}, {1467, 3876}, {1471, 5268}, {1723, 45204}, {1728, 6962}, {1743, 17074}, {1788, 5250}, {2099, 54392}, {2263, 17123}, {2886, 24914}, {2900, 4855}, {3008, 57477}, {3149, 5122}, {3339, 3833}, {3523, 10396}, {3587, 6865}, {3681, 30318}, {3692, 30567}, {3742, 41712}, {3748, 61660}, {3878, 18421}, {3895, 34699}, {3951, 37566}, {3984, 34489}, {4321, 30393}, {4662, 51773}, {4666, 11526}, {5265, 57279}, {5287, 52424}, {5729, 11227}, {5740, 21363}, {5927, 8544}, {6766, 18220}, {6894, 51790}, {6895, 51792}, {6915, 15803}, {6922, 37584}, {6986, 30282}, {7131, 43053}, {7190, 44307}, {7269, 25430}, {7288, 25568}, {7320, 51779}, {7672, 10582}, {7994, 53055}, {10164, 15299}, {10178, 60910}, {10394, 10857}, {11495, 17604}, {12640, 12649}, {12855, 12875}, {13411, 51816}, {14151, 14740}, {15934, 31837}, {16842, 37544}, {17080, 23511}, {18743, 55337}, {19861, 58648}, {21153, 31508}, {24928, 58688}, {34059, 36638}, {46684, 51768}, {53056, 54370}
X(62776) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(1255), X(9776)}}, {{A, B, C, X(1476), X(21454)}}, {{A, B, C, X(3452), X(4866)}}, {{A, B, C, X(5257), X(56190)}}, {{A, B, C, X(5744), X(39962)}}, {{A, B, C, X(9965), X(55995)}}, {{A, B, C, X(28609), X(33576)}}
X(62776) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {57, 3305, 8545}, {4666, 41539, 11526}
X(62777) lies on these lines: {2, 7}, {3, 9960}, {8, 3719}, {10, 6839}, {20, 1709}, {21, 60}, {46, 4208}, {55, 41228}, {72, 37306}, {81, 40937}, {100, 58648}, {165, 5785}, {191, 4292}, {219, 28606}, {222, 24635}, {224, 4189}, {238, 11031}, {281, 37181}, {377, 3474}, {390, 42012}, {394, 1442}, {958, 3868}, {993, 18444}, {997, 5267}, {1001, 11020}, {1006, 1071}, {1125, 54302}, {1146, 49724}, {1158, 37108}, {1212, 4641}, {1214, 34035}, {1259, 3876}, {1441, 54107}, {1443, 18607}, {1621, 16465}, {1697, 12536}, {1723, 37666}, {1728, 5129}, {1731, 18163}, {1737, 18250}, {1762, 7291}, {1936, 40967}, {2323, 16579}, {2328, 3100}, {2551, 10522}, {2895, 45206}, {2975, 17625}, {3061, 54419}, {3101, 15830}, {3160, 47848}, {3715, 11502}, {3730, 21375}, {3869, 37228}, {4197, 26066}, {4313, 5250}, {4512, 7675}, {4640, 5784}, {5044, 6905}, {5088, 53043}, {5204, 37300}, {5234, 54318}, {5235, 6708}, {5251, 18389}, {5259, 10122}, {5686, 20588}, {5698, 10431}, {5709, 6843}, {5791, 6829}, {5794, 59355}, {5837, 20066}, {6826, 26921}, {6840, 12572}, {6858, 37532}, {6884, 21616}, {6916, 14646}, {6987, 7330}, {6993, 8165}, {7964, 15587}, {8025, 46885}, {8580, 60912}, {8822, 52361}, {9964, 51506}, {10394, 13615}, {10883, 24703}, {15296, 25568}, {16585, 22128}, {18227, 60782}, {18391, 41229}, {18652, 41808}, {19843, 55109}, {20182, 62245}, {20880, 32939}, {23144, 55406}, {24554, 37543}, {26064, 46878}, {26635, 55399}, {28916, 33950}, {30223, 52653}, {41549, 44256}, {44425, 58699}, {45039, 50695}, {50295, 59674}, {50701, 55104}, {56440, 56948}
X(62777) = perspector of circumconic {{A, B, C, X(664), X(4612)}}
X(62777) = X(i)-Dao conjugate of X(j) for these {i, j}: {52544, 40937}
X(62777) = X(i)-complementary conjugate of X(j) for these {i, j}: {15910, 141}, {39630, 4885}
X(62777) = pole of line {21, 14100} with respect to the Feuerbach hyperbola
X(62777) = pole of line {65, 284} with respect to the Stammler hyperbola
X(62777) = pole of line {333, 1441} with respect to the Wallace hyperbola
X(62777) = pole of line {1, 2894} with respect to the dual conic of Yff parabola
X(62777) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(1098)}}, {{A, B, C, X(7), X(2185)}}, {{A, B, C, X(9), X(6061)}}, {{A, B, C, X(21), X(226)}}, {{A, B, C, X(57), X(60)}}, {{A, B, C, X(307), X(1812)}}, {{A, B, C, X(1400), X(2194)}}, {{A, B, C, X(2982), X(52819)}}, {{A, B, C, X(5273), X(55965)}}, {{A, B, C, X(5750), X(52663)}}, {{A, B, C, X(42030), X(60951)}}, {{A, B, C, X(52544), X(54417)}}, {{A, B, C, X(54357), X(56204)}}
X(62777) = barycentric product X(i)*X(j) for these (i, j): {314, 52544}, {25080, 333}, {40661, 86}
X(62777) = barycentric quotient X(i)/X(j) for these (i, j): {25080, 226}, {40661, 10}, {52544, 65}
X(62777) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {9, 63, 5273}, {63, 5249, 3218}, {997, 31424, 37106}, {1762, 22097, 7291}, {2323, 16579, 17011}, {3683, 10391, 21}, {4640, 5784, 7411}
X(62778) lies on these lines: {1, 7613}, {2, 7}, {3, 38111}, {4, 31657}, {5, 36996}, {8, 5542}, {10, 59372}, {20, 5805}, {37, 4346}, {40, 38123}, {55, 33558}, {69, 51150}, {75, 4869}, {80, 38207}, {81, 62244}, {85, 10004}, {86, 14953}, {104, 38124}, {140, 21168}, {145, 2550}, {149, 10427}, {192, 4373}, {193, 24599}, {241, 24554}, {279, 34522}, {320, 391}, {330, 27431}, {344, 4454}, {346, 17234}, {354, 15587}, {355, 38172}, {373, 58534}, {376, 31671}, {381, 38080}, {382, 38137}, {390, 2646}, {404, 954}, {443, 11036}, {516, 3522}, {518, 3617}, {594, 31139}, {599, 51195}, {631, 5762}, {673, 17379}, {938, 37161}, {940, 62208}, {942, 4208}, {944, 38030}, {950, 50725}, {962, 38036}, {966, 7232}, {971, 3091}, {1001, 4189}, {1002, 61034}, {1056, 40587}, {1086, 3672}, {1100, 3945}, {1119, 37448}, {1125, 4312}, {1156, 38205}, {1278, 29583}, {1320, 38055}, {1351, 38164}, {1418, 24635}, {1449, 17067}, {1482, 38041}, {1621, 11495}, {1656, 5843}, {1698, 5850}, {1699, 43182}, {1742, 59217}, {1743, 4896}, {1992, 38086}, {1995, 60897}, {2140, 27171}, {2320, 15909}, {2321, 52709}, {2345, 3834}, {2951, 9812}, {2999, 41825}, {3008, 4888}, {3059, 3873}, {3060, 58472}, {3062, 3817}, {3068, 60914}, {3069, 60913}, {3085, 60924}, {3086, 60923}, {3090, 5779}, {3146, 5732}, {3174, 3957}, {3241, 38024}, {3243, 3621}, {3254, 20095}, {3296, 31419}, {3434, 8255}, {3475, 3689}, {3487, 17580}, {3523, 5759}, {3525, 59381}, {3526, 51514}, {3533, 38113}, {3543, 18482}, {3544, 38139}, {3545, 60901}, {3586, 50737}, {3600, 28629}, {3618, 4747}, {3619, 50995}, {3623, 5853}, {3624, 51090}, {3628, 51516}, {3632, 38201}, {3648, 13159}, {3663, 5308}, {3664, 4859}, {3679, 38094}, {3681, 58634}, {3711, 26040}, {3720, 4335}, {3729, 29627}, {3731, 4887}, {3739, 5232}, {3742, 5274}, {3751, 38187}, {3763, 4470}, {3812, 5261}, {3826, 5686}, {3832, 36991}, {3839, 31672}, {3854, 59389}, {3868, 37436}, {3879, 4402}, {3912, 4461}, {4059, 27288}, {4060, 17296}, {4232, 7717}, {4292, 11106}, {4310, 39587}, {4321, 19860}, {4326, 4666}, {4328, 25930}, {4343, 29814}, {4361, 28337}, {4363, 53665}, {4371, 17374}, {4384, 21296}, {4389, 41325}, {4419, 16675}, {4430, 34784}, {4440, 16593}, {4452, 17316}, {4488, 25101}, {4644, 16669}, {4652, 5550}, {4661, 40659}, {4678, 17287}, {4740, 51057}, {4748, 31238}, {4772, 31329}, {4788, 29589}, {4847, 15841}, {4851, 28329}, {4862, 29571}, {5056, 5817}, {5059, 52835}, {5067, 61511}, {5129, 57282}, {5177, 5728}, {5218, 60919}, {5220, 10585}, {5221, 18231}, {5223, 9780}, {5228, 37659}, {5265, 28628}, {5418, 60916}, {5420, 60915}, {5572, 25722}, {5586, 18249}, {5691, 38151}, {5696, 20116}, {5703, 12436}, {5704, 10398}, {5712, 40688}, {5722, 50736}, {5729, 6933}, {5735, 15717}, {5794, 18221}, {5819, 16706}, {5838, 17367}, {5839, 17376}, {5851, 31272}, {5883, 18412}, {6006, 26798}, {6067, 33108}, {6147, 17582}, {6349, 30561}, {6353, 60879}, {6356, 25932}, {6601, 33110}, {6690, 36971}, {6776, 38115}, {6843, 10202}, {6871, 10394}, {7056, 17113}, {7171, 37434}, {7222, 17279}, {7228, 17265}, {7229, 17284}, {7238, 17259}, {7263, 17313}, {7269, 53996}, {7288, 60883}, {7486, 38108}, {7585, 60920}, {7586, 60887}, {7671, 17668}, {7675, 37435}, {7676, 36003}, {7682, 54179}, {7793, 60882}, {8125, 45708}, {8126, 45707}, {8236, 17396}, {8728, 54398}, {9778, 43151}, {9782, 60895}, {9785, 51723}, {10005, 49499}, {10248, 43181}, {10303, 31658}, {10481, 52705}, {10583, 60900}, {10584, 16112}, {10586, 60925}, {10587, 60926}, {10588, 60909}, {10589, 60910}, {10707, 38095}, {10724, 38152}, {10738, 38173}, {10755, 38188}, {10865, 17625}, {11024, 21620}, {11025, 15733}, {11160, 51002}, {11491, 38125}, {11518, 20008}, {12245, 38121}, {12531, 38202}, {12560, 19861}, {12609, 14986}, {12645, 38170}, {14996, 54358}, {15590, 49527}, {15668, 48631}, {15674, 17768}, {16020, 50307}, {16053, 58786}, {16738, 27172}, {16816, 20080}, {16832, 53598}, {16845, 24470}, {17092, 40937}, {17116, 29579}, {17169, 17207}, {17241, 50107}, {17263, 62706}, {17267, 49727}, {17275, 31138}, {17280, 30833}, {17293, 49733}, {17297, 42696}, {17301, 46845}, {17317, 50101}, {17321, 48629}, {17323, 49738}, {17337, 62223}, {17352, 61330}, {17365, 37650}, {17373, 31145}, {17398, 26104}, {17451, 41777}, {18483, 41865}, {18635, 31043}, {19876, 50834}, {20015, 41548}, {20049, 51102}, {20070, 59340}, {20073, 52714}, {20085, 45043}, {20212, 56873}, {20330, 35514}, {21153, 61820}, {21169, 30557}, {21195, 45755}, {21255, 25590}, {21258, 26540}, {21346, 24341}, {23062, 59181}, {23730, 53362}, {24349, 39570}, {24789, 37666}, {25001, 39126}, {26039, 34573}, {26816, 27192}, {27268, 51052}, {27304, 45751}, {27804, 58385}, {28605, 56086}, {28626, 36834}, {28641, 41311}, {28653, 48637}, {29573, 53594}, {29574, 62403}, {29590, 51170}, {29600, 55998}, {30311, 34919}, {30331, 38314}, {30332, 38316}, {30695, 32086}, {31313, 41845}, {31391, 58608}, {31418, 41861}, {32021, 32023}, {32098, 56054}, {33709, 51768}, {35010, 38037}, {36004, 47357}, {36640, 59215}, {37710, 38208}, {37781, 39063}, {38046, 51192}, {38057, 46932}, {38067, 61846}, {38075, 61927}, {38082, 61888}, {38143, 51212}, {38186, 51171}, {38318, 46935}, {39567, 50289}, {46875, 62650}, {47355, 51144}, {51706, 54286}, {53034, 58398}, {55856, 61596}, {56044, 56335}, {58678, 61686}, {61035, 62236}
X(62778) = midpoint of X(i) and X(j) for these {i,j}: {7, 18230}, {30340, 40333}
X(62778) = reflection of X(i) in X(j) for these {i,j}: {18230, 20195}, {20195, 142}, {3617, 40333}
X(62778) = complement of X(61006)
X(62778) = anticomplement of X(18230)
X(62778) = X(i)-isoconjugate-of-X(j) for these {i, j}: {41, 56331}, {650, 58106}
X(62778) = X(i)-Dao conjugate of X(j) for these {i, j}: {3160, 56331}
X(62778) = X(i)-Ceva conjugate of X(j) for these {i, j}: {56054, 2}
X(62778) = X(i)-complementary conjugate of X(j) for these {i, j}: {31507, 141}
X(62778) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {56, 41918}, {10390, 69}, {34821, 7}, {56054, 6327}, {56348, 21285}, {58103, 693}
X(62778) = pole of line {23865, 48323} with respect to the circumcircle
X(62778) = pole of line {3873, 14100} with respect to the Feuerbach hyperbola
X(62778) = pole of line {17056, 46873} with respect to the Kiepert hyperbola
X(62778) = pole of line {284, 42316} with respect to the Stammler hyperbola
X(62778) = pole of line {522, 21104} with respect to the Steiner circumellipse
X(62778) = pole of line {522, 59612} with respect to the Steiner inellipse
X(62778) = pole of line {333, 29616} with respect to the Wallace hyperbola
X(62778) = pole of line {1, 144} with respect to the dual conic of Yff parabola
X(62778) = intersection, other than A, B, C, of circumconics {{A, B, C, X(9), X(10405)}}, {{A, B, C, X(57), X(10980)}}, {{A, B, C, X(85), X(144)}}, {{A, B, C, X(226), X(55937)}}, {{A, B, C, X(279), X(52819)}}, {{A, B, C, X(673), X(5226)}}, {{A, B, C, X(1223), X(60996)}}, {{A, B, C, X(2320), X(60970)}}, {{A, B, C, X(2346), X(60947)}}, {{A, B, C, X(3254), X(20195)}}, {{A, B, C, X(3255), X(60977)}}, {{A, B, C, X(3305), X(56086)}}, {{A, B, C, X(3928), X(21446)}}, {{A, B, C, X(3929), X(36101)}}, {{A, B, C, X(4373), X(40719)}}, {{A, B, C, X(5219), X(15909)}}, {{A, B, C, X(5435), X(27475)}}, {{A, B, C, X(6172), X(42483)}}, {{A, B, C, X(6601), X(6666)}}, {{A, B, C, X(9436), X(30712)}}, {{A, B, C, X(10509), X(60975)}}, {{A, B, C, X(17257), X(56335)}}, {{A, B, C, X(17758), X(60992)}}, {{A, B, C, X(20059), X(23618)}}, {{A, B, C, X(20905), X(45203)}}, {{A, B, C, X(23062), X(60939)}}, {{A, B, C, X(31507), X(57826)}}, {{A, B, C, X(34919), X(60942)}}, {{A, B, C, X(37787), X(56028)}}, {{A, B, C, X(43971), X(61000)}}, {{A, B, C, X(56043), X(60941)}}
X(62778) = barycentric product X(i)*X(j) for these (i, j): {10980, 75}
X(62778) = barycentric quotient X(i)/X(j) for these (i, j): {7, 56331}, {109, 58106}, {10980, 1}
X(62778) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 20059, 9}, {2, 7, 144}, {3, 61509, 59386}, {5, 59380, 36996}, {7, 18230, 527}, {7, 9, 20059}, {140, 60922, 21168}, {142, 527, 20195}, {142, 6173, 7}, {344, 7321, 4454}, {354, 15587, 30628}, {390, 38053, 3622}, {527, 20195, 18230}, {1086, 4648, 3672}, {2550, 11038, 145}, {2550, 25557, 11038}, {3059, 58563, 3873}, {3243, 59413, 3621}, {3620, 4699, 3617}, {3664, 4859, 5222}, {3672, 4648, 29624}, {3826, 5686, 46933}, {3912, 31995, 4461}, {3945, 4000, 17014}, {4000, 4675, 3945}, {4373, 29621, 192}, {4644, 17278, 37681}, {5223, 38204, 9780}, {5732, 59385, 3146}, {5759, 38122, 3523}, {5779, 38171, 3090}, {5805, 21151, 20}, {5817, 61595, 5056}, {5880, 38053, 390}, {7228, 17265, 54389}, {7232, 34824, 966}, {7263, 17313, 17314}, {10004, 60831, 50561}, {17077, 25521, 2}, {17298, 24199, 8}, {17316, 48627, 4452}, {21255, 25590, 29611}, {24599, 32093, 193}, {30340, 40333, 518}, {31657, 38107, 4}, {36991, 38150, 3832}, {38024, 51100, 3241}, {38086, 51151, 1992}, {38111, 61509, 3}, {38150, 43177, 36991}, {38151, 43176, 5691}, {38186, 51190, 51171}, {60887, 60921, 7586}
X(62779) lies on these lines: {1, 7}, {6, 60932}, {37, 41857}, {57, 15474}, {69, 17079}, {75, 44133}, {81, 553}, {85, 307}, {86, 17078}, {142, 17092}, {226, 56232}, {229, 1014}, {241, 17245}, {270, 757}, {273, 1088}, {527, 37659}, {651, 52819}, {942, 41492}, {948, 1445}, {1100, 43066}, {1111, 53596}, {1119, 7177}, {1125, 41808}, {1243, 1439}, {1358, 2836}, {1418, 30379}, {1419, 60982}, {1422, 56050}, {1427, 5718}, {1441, 4967}, {1446, 5740}, {2324, 5905}, {2911, 6180}, {3008, 60948}, {3247, 4654}, {3649, 15569}, {3731, 61027}, {3875, 30614}, {4000, 60938}, {4059, 41003}, {4357, 24564}, {4360, 32007}, {5249, 16585}, {5434, 49465}, {6046, 34855}, {6735, 20930}, {9312, 56927}, {10509, 47487}, {16713, 24199}, {17023, 17075}, {17116, 40892}, {17276, 60952}, {17863, 53597}, {18623, 21454}, {18625, 40940}, {24177, 37666}, {25930, 61010}, {25964, 44664}, {29571, 61013}, {31017, 56559}, {31995, 36595}, {34028, 43035}, {36589, 53598}, {37578, 59242}, {40704, 57807}, {51302, 61019}, {53996, 61011}, {54425, 60939}
X(62779) = X(i)-isoconjugate-of-X(j) for these {i, j}: {9, 2259}, {33, 1794}, {41, 40435}, {55, 943}, {210, 1175}, {220, 2982}, {1253, 60041}, {1802, 40573}, {2175, 40422}, {3694, 40570}, {3900, 15439}, {4105, 36048}, {4130, 32651}, {8641, 54952}, {40395, 52370}, {40447, 52425}
X(62779) = X(i)-Dao conjugate of X(j) for these {i, j}: {223, 943}, {442, 200}, {478, 2259}, {942, 2318}, {3160, 40435}, {5249, 4420}, {15607, 4105}, {16585, 8}, {16732, 4086}, {17113, 60041}, {18591, 9}, {39007, 57108}, {40593, 40422}, {40615, 56320}, {40937, 2321}, {59608, 60188}, {62602, 40447}
X(62779) = X(i)-Ceva conjugate of X(j) for these {i, j}: {1414, 3676}
X(62779) = X(i)-cross conjugate of X(j) for these {i, j}: {942, 5249}
X(62779) = pole of line {2318, 2328} with respect to the Stammler hyperbola
X(62779) = pole of line {1043, 3710} with respect to the Wallace hyperbola
X(62779) = pole of line {7, 79} with respect to the dual conic of Yff parabola
X(62779) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(270)}}, {{A, B, C, X(4), X(4294)}}, {{A, B, C, X(7), X(5249)}}, {{A, B, C, X(57), X(4341)}}, {{A, B, C, X(75), X(7190)}}, {{A, B, C, X(77), X(757)}}, {{A, B, C, X(79), X(1770)}}, {{A, B, C, X(81), X(1442)}}, {{A, B, C, X(347), X(56050)}}, {{A, B, C, X(442), X(3671)}}, {{A, B, C, X(991), X(46882)}}, {{A, B, C, X(1434), X(56382)}}, {{A, B, C, X(1440), X(3945)}}, {{A, B, C, X(1458), X(2260)}}, {{A, B, C, X(1841), X(2263)}}, {{A, B, C, X(1844), X(4354)}}, {{A, B, C, X(2293), X(14547)}}, {{A, B, C, X(2294), X(42289)}}, {{A, B, C, X(3668), X(52374)}}, {{A, B, C, X(4313), X(51978)}}, {{A, B, C, X(5224), X(15467)}}, {{A, B, C, X(5543), X(5936)}}, {{A, B, C, X(7269), X(18815)}}, {{A, B, C, X(10308), X(31938)}}, {{A, B, C, X(18650), X(52392)}}, {{A, B, C, X(43178), X(55922)}}
X(62779) = barycentric product X(i)*X(j) for these (i, j): {85, 942}, {279, 6734}, {331, 4303}, {1088, 40937}, {1231, 46883}, {1234, 1412}, {1434, 442}, {1446, 54356}, {1838, 348}, {1841, 7182}, {2260, 6063}, {2294, 57785}, {4554, 50354}, {5249, 7}, {14547, 57792}, {14597, 57787}, {17078, 45926}, {18607, 273}, {20567, 40956}, {21675, 552}, {23595, 6516}, {23752, 4573}, {24002, 61220}, {33525, 52937}, {39791, 44129}, {52621, 61197}, {55010, 86}, {59941, 61233}
X(62779) = barycentric quotient X(i)/X(j) for these (i, j): {7, 40435}, {56, 2259}, {57, 943}, {85, 40422}, {222, 1794}, {269, 2982}, {273, 40447}, {279, 60041}, {442, 2321}, {500, 52405}, {658, 54952}, {942, 9}, {1119, 40573}, {1234, 30713}, {1412, 1175}, {1434, 40412}, {1461, 15439}, {1838, 281}, {1841, 33}, {1859, 7079}, {1865, 53008}, {2260, 55}, {2294, 210}, {3668, 60188}, {3676, 56320}, {3824, 4007}, {4303, 219}, {4306, 40572}, {4617, 36048}, {5249, 8}, {6614, 32651}, {6734, 346}, {14547, 220}, {14597, 212}, {16585, 4420}, {18591, 2318}, {18607, 78}, {21675, 6057}, {23207, 1802}, {23595, 44426}, {23752, 3700}, {33525, 4105}, {37992, 21675}, {39791, 71}, {40937, 200}, {40952, 1334}, {40956, 41}, {40967, 4515}, {41393, 3949}, {45926, 36910}, {46882, 2328}, {46883, 1172}, {46884, 4183}, {46890, 2299}, {50354, 650}, {52306, 57108}, {52374, 57710}, {54356, 2287}, {55010, 10}, {56839, 3694}, {61161, 4069}, {61197, 3939}, {61220, 644}, {61233, 4578}, {61236, 56183}
X(62779) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {7, 1443, 3664}, {7, 279, 77}, {7, 347, 7190}, {241, 52023, 21617}, {481, 482, 1770}, {3668, 10481, 7}
X(62780) lies on these lines: {1, 7}, {6, 14564}, {44, 61007}, {45, 5219}, {57, 1020}, {69, 25719}, {85, 17274}, {225, 1119}, {226, 4419}, {241, 6173}, {283, 58786}, {307, 5705}, {320, 9312}, {348, 50116}, {527, 948}, {553, 7365}, {903, 1088}, {1074, 2093}, {1254, 5290}, {1266, 6604}, {1418, 8609}, {1419, 17365}, {1427, 4654}, {1441, 17272}, {1445, 4859}, {1446, 60079}, {1699, 2310}, {1736, 38150}, {1743, 37800}, {1758, 4389}, {1996, 5231}, {2078, 38530}, {2323, 6180}, {3008, 12848}, {3011, 3598}, {3120, 60365}, {3339, 23537}, {3361, 24159}, {3679, 36589}, {3731, 21617}, {3973, 41563}, {4000, 52819}, {4357, 52422}, {4373, 12649}, {4384, 17950}, {4452, 41575}, {4492, 7204}, {4552, 29573}, {4644, 43035}, {4675, 59215}, {4792, 16236}, {5222, 60975}, {5228, 60982}, {5665, 50065}, {5723, 16670}, {5903, 62402}, {6356, 54320}, {6610, 62223}, {6734, 31995}, {7023, 18967}, {7053, 26437}, {7273, 10404}, {7290, 60883}, {9578, 49515}, {9612, 44706}, {10398, 53599}, {10436, 17095}, {13462, 26728}, {16586, 31164}, {17151, 56927}, {17276, 52023}, {17304, 41246}, {17378, 25716}, {18421, 48837}, {18623, 62240}, {25726, 50133}, {26015, 51351}, {29571, 30275}, {30181, 49300}, {30379, 51302}, {31183, 37787}, {36971, 41339}, {37583, 59247}, {37650, 61014}, {37771, 60951}, {41803, 51093}, {46136, 53211}, {49168, 53594}
X(62780) = isotomic conjugate of X(56094)
X(62780) = trilinear pole of line {4893, 43052}
X(62780) = X(i)-isoconjugate-of-X(j) for these {i, j}: {9, 2364}, {31, 56094}, {41, 30608}, {55, 2320}, {89, 220}, {200, 2163}, {346, 28607}, {650, 5549}, {657, 4604}, {1253, 39704}, {2287, 28658}, {2328, 53114}, {3239, 34073}, {3900, 4588}, {4597, 8641}, {5385, 14936}, {7079, 55979}, {14827, 20569}
X(62780) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 56094}, {223, 2320}, {478, 2364}, {3160, 30608}, {6609, 2163}, {17113, 39704}, {36908, 53114}, {36911, 346}, {40587, 200}, {55045, 3900}, {59608, 30588}, {61073, 3239}
X(62780) = X(i)-cross conjugate of X(j) for these {i, j}: {2099, 5219}
X(62780) = pole of line {7658, 53522} with respect to the Steiner inellipse
X(62780) = pole of line {1043, 56094} with respect to the Wallace hyperbola
X(62780) = pole of line {7, 515} with respect to the dual conic of Yff parabola
X(62780) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(45)}}, {{A, B, C, X(4), X(5731)}}, {{A, B, C, X(7), X(2006)}}, {{A, B, C, X(9), X(30284)}}, {{A, B, C, X(57), X(1443)}}, {{A, B, C, X(75), X(3664)}}, {{A, B, C, X(79), X(4293)}}, {{A, B, C, X(84), X(18444)}}, {{A, B, C, X(86), X(4888)}}, {{A, B, C, X(225), X(3671)}}, {{A, B, C, X(390), X(3254)}}, {{A, B, C, X(516), X(4777)}}, {{A, B, C, X(991), X(4273)}}, {{A, B, C, X(1086), X(4089)}}, {{A, B, C, X(1323), X(43052)}}, {{A, B, C, X(1405), X(1458)}}, {{A, B, C, X(1476), X(18467)}}, {{A, B, C, X(2177), X(2293)}}, {{A, B, C, X(3000), X(4893)}}, {{A, B, C, X(3010), X(4775)}}, {{A, B, C, X(3427), X(36922)}}, {{A, B, C, X(3663), X(39707)}}, {{A, B, C, X(3672), X(4671)}}, {{A, B, C, X(3711), X(4326)}}, {{A, B, C, X(3940), X(10884)}}, {{A, B, C, X(3945), X(4373)}}, {{A, B, C, X(4313), X(4720)}}, {{A, B, C, X(4346), X(4945)}}, {{A, B, C, X(4867), X(7284)}}, {{A, B, C, X(4887), X(36594)}}, {{A, B, C, X(4896), X(39704)}}, {{A, B, C, X(4944), X(45275)}}, {{A, B, C, X(5088), X(46136)}}, {{A, B, C, X(5561), X(21578)}}, {{A, B, C, X(11038), X(34917)}}, {{A, B, C, X(15909), X(43161)}}, {{A, B, C, X(16236), X(36920)}}, {{A, B, C, X(18450), X(55922)}}, {{A, B, C, X(21314), X(56783)}}, {{A, B, C, X(22464), X(52212)}}, {{A, B, C, X(23598), X(38941)}}, {{A, B, C, X(23681), X(52393)}}
X(62780) = barycentric product X(i)*X(j) for these (i, j): {269, 4671}, {279, 3679}, {479, 4873}, {1088, 45}, {1405, 6063}, {1446, 4653}, {1847, 3940}, {2006, 36589}, {2099, 85}, {2177, 57792}, {3668, 5235}, {4566, 47683}, {4569, 4893}, {4616, 4931}, {4626, 4944}, {4635, 4770}, {4752, 59941}, {4767, 58817}, {4777, 658}, {4791, 934}, {4957, 7045}, {5219, 7}, {23062, 3711}, {36118, 49280}, {36838, 4814}, {43052, 664}, {46406, 4775}, {55245, 7216}
X(62780) = barycentric quotient X(i)/X(j) for these (i, j): {2, 56094}, {7, 30608}, {45, 200}, {56, 2364}, {57, 2320}, {109, 5549}, {269, 89}, {279, 39704}, {658, 4597}, {934, 4604}, {1042, 28658}, {1088, 20569}, {1106, 28607}, {1405, 55}, {1407, 2163}, {1427, 53114}, {1461, 4588}, {2099, 9}, {2177, 220}, {3668, 30588}, {3679, 346}, {3711, 728}, {3940, 3692}, {4273, 2328}, {4653, 2287}, {4671, 341}, {4752, 4578}, {4767, 6558}, {4770, 4171}, {4774, 4529}, {4775, 657}, {4777, 3239}, {4791, 4397}, {4800, 4148}, {4814, 4130}, {4833, 1021}, {4870, 3686}, {4873, 5423}, {4893, 3900}, {4944, 4163}, {4957, 24026}, {5219, 8}, {5235, 1043}, {7045, 5385}, {7053, 55979}, {7216, 55246}, {16236, 62706}, {36589, 32851}, {36595, 28808}, {36920, 2325}, {39782, 3707}, {43052, 522}, {47683, 7253}, {55245, 7258}, {58817, 52620}
X(62780) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {7, 347, 3664}, {7, 3663, 4328}, {7, 3668, 269}, {7, 77, 4888}, {481, 482, 4293}, {4887, 10481, 7}, {17276, 52023, 60937}, {37800, 41572, 1743}, {43035, 61021, 4644}
X(62781) lies on these lines: {1, 7}, {57, 2160}, {241, 20195}, {319, 9312}, {738, 6046}, {948, 6666}, {1088, 1268}, {1108, 23681}, {1119, 17106}, {1418, 43044}, {1419, 7277}, {1427, 5219}, {1449, 43066}, {2911, 61007}, {3553, 56848}, {3624, 41808}, {3911, 7365}, {4357, 17079}, {4464, 6604}, {4654, 16777}, {4658, 5586}, {4859, 17092}, {5252, 7273}, {5722, 41492}, {6180, 52405}, {6510, 60933}, {7204, 7241}, {9436, 42696}, {10436, 17078}, {16667, 60932}, {16673, 41857}, {17075, 29598}, {17272, 41804}, {17365, 33633}, {24471, 47444}, {24564, 43983}, {37800, 51302}, {43038, 58800}, {52023, 59215}
X(62781) = X(i)-isoconjugate-of-X(j) for these {i, j}: {41, 42030}, {55, 56203}, {200, 56343}, {220, 25417}, {346, 34819}, {657, 37211}, {1253, 30598}, {2287, 28625}, {2328, 56221}, {3900, 8652}, {7079, 56070}, {8641, 32042}
X(62781) = X(i)-Dao conjugate of X(j) for these {i, j}: {223, 56203}, {3160, 42030}, {6609, 56343}, {17113, 30598}, {36908, 56221}, {51572, 200}, {53167, 3239}, {59608, 60203}, {62648, 346}
X(62781) = X(i)-cross conjugate of X(j) for these {i, j}: {5221, 4654}
X(62781) = pole of line {7, 16127} with respect to the dual conic of Yff parabola
X(62781) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(1268)}}, {{A, B, C, X(7), X(4654)}}, {{A, B, C, X(20), X(31902)}}, {{A, B, C, X(57), X(1442)}}, {{A, B, C, X(75), X(4021)}}, {{A, B, C, X(80), X(4294)}}, {{A, B, C, X(267), X(4354)}}, {{A, B, C, X(390), X(4007)}}, {{A, B, C, X(516), X(4802)}}, {{A, B, C, X(1770), X(5561)}}, {{A, B, C, X(2293), X(61358)}}, {{A, B, C, X(3000), X(4813)}}, {{A, B, C, X(3010), X(4834)}}, {{A, B, C, X(3062), X(43178)}}, {{A, B, C, X(3663), X(30596)}}, {{A, B, C, X(3671), X(5586)}}, {{A, B, C, X(3672), X(28605)}}, {{A, B, C, X(3715), X(4326)}}, {{A, B, C, X(3927), X(10884)}}, {{A, B, C, X(3945), X(5333)}}, {{A, B, C, X(4820), X(45275)}}, {{A, B, C, X(4877), X(7675)}}, {{A, B, C, X(4960), X(5088)}}
X(62781) = barycentric product X(i)*X(j) for these (i, j): {269, 28605}, {1088, 16777}, {1407, 30596}, {1446, 4658}, {1698, 279}, {1847, 3927}, {3668, 5333}, {4007, 479}, {4566, 4960}, {4569, 4813}, {4616, 4838}, {4626, 4820}, {4635, 48005}, {4654, 7}, {4756, 58817}, {4802, 658}, {4823, 934}, {5221, 85}, {5586, 57826}, {23062, 3715}, {31902, 56382}, {36074, 52621}, {46406, 4834}, {57792, 61358}
X(62781) = barycentric quotient X(i)/X(j) for these (i, j): {7, 42030}, {57, 56203}, {269, 25417}, {279, 30598}, {658, 32042}, {934, 37211}, {1042, 28625}, {1106, 34819}, {1407, 56343}, {1427, 56221}, {1461, 8652}, {1698, 346}, {3668, 60203}, {3715, 728}, {3927, 3692}, {4007, 5423}, {4654, 8}, {4658, 2287}, {4756, 6558}, {4802, 3239}, {4810, 4148}, {4813, 3900}, {4820, 4163}, {4823, 4397}, {4826, 4524}, {4834, 657}, {4840, 1021}, {4877, 56182}, {4898, 6555}, {4949, 4546}, {4958, 4528}, {4960, 7253}, {5221, 9}, {5333, 1043}, {5586, 391}, {7053, 56070}, {16777, 200}, {28605, 341}, {30589, 56094}, {30596, 59761}, {31902, 2322}, {36074, 3939}, {43932, 48074}, {48005, 4171}, {61358, 220}
X(62781) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {7, 347, 4021}, {279, 3668, 269}, {347, 10481, 4328}, {3638, 3639, 4294}, {4021, 10481, 7}
X(62782) lies on these lines: {1, 7}, {2, 17092}, {37, 60967}, {57, 54425}, {75, 17079}, {85, 57810}, {219, 9965}, {222, 21454}, {241, 8232}, {273, 11546}, {348, 17322}, {553, 1449}, {651, 60939}, {948, 1418}, {1014, 3598}, {1088, 1440}, {1119, 7497}, {1419, 60945}, {1434, 16714}, {1441, 43983}, {1446, 60157}, {1804, 38859}, {3474, 30621}, {4667, 33633}, {5222, 60938}, {5308, 41857}, {6180, 12848}, {6604, 17377}, {7175, 28079}, {7289, 24604}, {7365, 17720}, {8271, 17784}, {9436, 17270}, {14256, 61121}, {16662, 52419}, {16663, 52420}, {17078, 17321}, {17334, 60934}, {18625, 62208}, {20015, 51351}, {20212, 26871}, {20880, 54303}, {25889, 30946}, {26818, 53238}, {30275, 52023}, {32093, 41801}, {37681, 60948}, {43035, 60955}, {56348, 60041}
X(62782) = X(i)-isoconjugate-of-X(j) for these {i, j}: {55, 7160}
X(62782) = X(i)-Dao conjugate of X(j) for these {i, j}: {223, 7160}, {7308, 4882}
X(62782) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {1059, 329}
X(62782) = X(i)-cross conjugate of X(j) for these {i, j}: {3333, 9776}
X(62782) = pole of line {2328, 6600} with respect to the Stammler hyperbola
X(62782) = pole of line {7, 9614} with respect to the dual conic of Yff parabola
X(62782) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(1440)}}, {{A, B, C, X(2), X(7190)}}, {{A, B, C, X(4), X(10624)}}, {{A, B, C, X(7), X(9776)}}, {{A, B, C, X(77), X(30679)}}, {{A, B, C, X(273), X(3672)}}, {{A, B, C, X(347), X(1088)}}, {{A, B, C, X(1014), X(4350)}}, {{A, B, C, X(3000), X(14300)}}, {{A, B, C, X(3668), X(40154)}}, {{A, B, C, X(3671), X(34244)}}, {{A, B, C, X(5543), X(28626)}}, {{A, B, C, X(7269), X(7318)}}
X(62782) = barycentric product X(i)*X(j) for these (i, j): {7, 9776}, {3333, 85}, {14300, 4569}
X(62782) = barycentric quotient X(i)/X(j) for these (i, j): {57, 7160}, {3333, 9}, {9776, 8}, {14300, 3900}
X(62782) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {7, 1443, 3945}, {7, 279, 347}, {7, 3160, 7190}, {269, 10481, 7}, {948, 1418, 8732}
X(62783) lies on these lines: {1, 7}, {2, 6354}, {6, 60975}, {57, 40968}, {75, 1446}, {85, 24547}, {144, 948}, {241, 24554}, {278, 37666}, {391, 17950}, {984, 1254}, {1014, 37227}, {1088, 4373}, {1119, 14018}, {1407, 14996}, {1419, 61021}, {1427, 28606}, {1441, 5232}, {1736, 3091}, {3008, 60941}, {3731, 5226}, {3946, 60982}, {4000, 60939}, {4419, 52023}, {4451, 56264}, {4452, 6604}, {4859, 5435}, {4907, 9812}, {5222, 52819}, {5307, 60167}, {6180, 20059}, {7365, 19785}, {9312, 21296}, {9436, 31995}, {12848, 37681}, {17151, 32003}, {17272, 31994}, {17276, 60998}, {20214, 55466}, {23839, 24471}, {24993, 40702}, {41572, 54425}, {43983, 45789}, {57826, 60321}
X(62783) = X(i)-isoconjugate-of-X(j) for these {i, j}: {41, 56201}, {220, 39980}, {1253, 30712}, {2328, 31503}, {3900, 28162}, {8641, 58132}
X(62783) = X(i)-Dao conjugate of X(j) for these {i, j}: {3160, 56201}, {11530, 200}, {17113, 30712}, {36908, 31503}, {59608, 56226}
X(62783) = X(i)-cross conjugate of X(j) for these {i, j}: {3340, 5226}
X(62783) = pole of line {7, 5691} with respect to the dual conic of Yff parabola
X(62783) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(3340)}}, {{A, B, C, X(2), X(3664)}}, {{A, B, C, X(4), X(4297)}}, {{A, B, C, X(7), X(5226)}}, {{A, B, C, X(75), X(3945)}}, {{A, B, C, X(253), X(17134)}}, {{A, B, C, X(390), X(4451)}}, {{A, B, C, X(516), X(28161)}}, {{A, B, C, X(903), X(3672)}}, {{A, B, C, X(2051), X(43172)}}, {{A, B, C, X(2293), X(60817)}}, {{A, B, C, X(3010), X(48338)}}, {{A, B, C, X(3296), X(12563)}}, {{A, B, C, X(3663), X(36606)}}, {{A, B, C, X(3671), X(60321)}}, {{A, B, C, X(3984), X(10884)}}, {{A, B, C, X(4058), X(4356)}}, {{A, B, C, X(4308), X(35160)}}, {{A, B, C, X(4319), X(62543)}}, {{A, B, C, X(4326), X(62218)}}, {{A, B, C, X(4346), X(39707)}}, {{A, B, C, X(4888), X(30712)}}, {{A, B, C, X(5542), X(60108)}}, {{A, B, C, X(6049), X(39126)}}, {{A, B, C, X(7176), X(56264)}}, {{A, B, C, X(7271), X(56348)}}, {{A, B, C, X(8049), X(10446)}}, {{A, B, C, X(10307), X(43176)}}, {{A, B, C, X(10444), X(45100)}}, {{A, B, C, X(18655), X(58003)}}, {{A, B, C, X(33869), X(39720)}}, {{A, B, C, X(42309), X(60831)}}
X(62783) = barycentric product X(i)*X(j) for these (i, j): {269, 42034}, {279, 3617}, {1088, 3731}, {1275, 62221}, {1847, 3984}, {3340, 85}, {5226, 7}, {10509, 61031}, {23062, 62218}, {28161, 658}, {46406, 48338}
X(62783) = barycentric quotient X(i)/X(j) for these (i, j): {7, 56201}, {269, 39980}, {279, 30712}, {658, 58132}, {1427, 31503}, {1461, 28162}, {3340, 9}, {3617, 346}, {3668, 56226}, {3731, 200}, {3984, 3692}, {4058, 4082}, {5226, 8}, {14350, 4546}, {28161, 3239}, {42034, 341}, {48338, 657}, {61031, 51972}, {62218, 728}, {62221, 1146}
X(62783) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {7, 3160, 3664}, {7, 347, 3945}, {7, 3668, 279}, {4373, 51351, 39126}, {4862, 10481, 7}
X(62784) lies on these lines: {1, 1434}, {7, 37}, {10, 85}, {19, 42302}, {57, 2279}, {65, 279}, {225, 1847}, {269, 10509}, {1014, 3941}, {1323, 53114}, {1441, 46772}, {2218, 5323}, {2369, 8693}, {3160, 31503}, {3212, 27818}, {3668, 23062}, {3672, 58563}, {4059, 24797}, {4674, 21314}, {5228, 40747}, {7146, 60677}, {7179, 60676}, {7209, 39126}, {7271, 23618}, {9278, 52160}, {17078, 48830}, {17103, 40430}, {17158, 34860}, {20121, 56134}, {22290, 40504}, {29573, 32041}, {29616, 51351}, {31225, 40719}, {33765, 56359}, {37138, 43762}, {42314, 60733}, {43037, 56159}, {56221, 58816}
X(62784) = isotomic conjugate of X(3886)
X(62784) = trilinear pole of line {661, 3676}
X(62784) = X(i)-isoconjugate-of-X(j) for these {i, j}: {3, 28044}, {6, 37658}, {8, 60722}, {9, 2280}, {31, 3886}, {32, 28809}, {41, 4384}, {55, 1001}, {101, 45755}, {200, 1471}, {220, 5228}, {284, 59207}, {480, 59242}, {607, 23151}, {663, 54440}, {1253, 40719}, {1334, 60721}, {2175, 4441}, {2194, 3696}, {2328, 42289}, {3939, 4724}, {4044, 57657}, {6602, 42309}, {9447, 21615}, {10482, 59217}, {14827, 60720}, {31926, 52370}, {40732, 52133}
X(62784) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 3886}, {9, 37658}, {223, 1001}, {478, 2280}, {1015, 45755}, {1214, 3696}, {3160, 4384}, {6376, 28809}, {6609, 1471}, {17113, 40719}, {36103, 28044}, {36908, 42289}, {40590, 59207}, {40593, 4441}, {40615, 4762}, {40617, 4724}, {40622, 4804}, {52659, 4702}, {62570, 4044}
X(62784) = X(i)-cross conjugate of X(j) for these {i, j}: {1002, 27475}, {3755, 2}, {7146, 85}
X(62784) = pole of line {5542, 54668} with respect to the dual conic of Yff parabola
X(62784) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(10)}}, {{A, B, C, X(2), X(5308)}}, {{A, B, C, X(4), X(4229)}}, {{A, B, C, X(6), X(9442)}}, {{A, B, C, X(7), X(85)}}, {{A, B, C, X(27), X(13577)}}, {{A, B, C, X(57), X(241)}}, {{A, B, C, X(86), X(277)}}, {{A, B, C, X(92), X(4608)}}, {{A, B, C, X(103), X(57660)}}, {{A, B, C, X(257), X(4373)}}, {{A, B, C, X(269), X(1418)}}, {{A, B, C, X(273), X(1170)}}, {{A, B, C, X(278), X(21453)}}, {{A, B, C, X(294), X(56147)}}, {{A, B, C, X(309), X(1246)}}, {{A, B, C, X(312), X(39741)}}, {{A, B, C, X(479), X(56348)}}, {{A, B, C, X(514), X(55983)}}, {{A, B, C, X(522), X(42317)}}, {{A, B, C, X(552), X(24803)}}, {{A, B, C, X(903), X(4419)}}, {{A, B, C, X(1002), X(40757)}}, {{A, B, C, X(1014), X(17092)}}, {{A, B, C, X(1268), X(56217)}}, {{A, B, C, X(1323), X(43052)}}, {{A, B, C, X(2051), X(44186)}}, {{A, B, C, X(2296), X(58013)}}, {{A, B, C, X(2481), X(9311)}}, {{A, B, C, X(3008), X(29573)}}, {{A, B, C, X(3212), X(39126)}}, {{A, B, C, X(3598), X(51351)}}, {{A, B, C, X(3755), X(3886)}}, {{A, B, C, X(3875), X(17158)}}, {{A, B, C, X(4675), X(34578)}}, {{A, B, C, X(5222), X(29616)}}, {{A, B, C, X(5228), X(7146)}}, {{A, B, C, X(6063), X(44733)}}, {{A, B, C, X(6185), X(18821)}}, {{A, B, C, X(7179), X(60717)}}, {{A, B, C, X(7249), X(62528)}}, {{A, B, C, X(8056), X(56074)}}, {{A, B, C, X(9445), X(11051)}}, {{A, B, C, X(9503), X(53209)}}, {{A, B, C, X(10429), X(58009)}}, {{A, B, C, X(17276), X(18032)}}, {{A, B, C, X(22464), X(30181)}}, {{A, B, C, X(23839), X(34056)}}, {{A, B, C, X(27475), X(59255)}}, {{A, B, C, X(29606), X(31183)}}, {{A, B, C, X(30598), X(42326)}}, {{A, B, C, X(36620), X(44794)}}, {{A, B, C, X(37523), X(37544)}}, {{A, B, C, X(42304), X(57785)}}, {{A, B, C, X(56026), X(56218)}}, {{A, B, C, X(57664), X(58023)}}
X(62784) = barycentric product X(i)*X(j) for these (i, j): {57, 59255}, {279, 60668}, {349, 51443}, {1002, 85}, {1088, 40779}, {1441, 42302}, {2279, 6063}, {10481, 42310}, {23062, 59269}, {24002, 37138}, {27475, 7}, {32041, 3676}, {42290, 75}, {51563, 7178}, {52621, 8693}, {53227, 53544}, {56783, 62622}, {57785, 60677}, {57792, 60673}, {59181, 59193}, {59260, 738}
X(62784) = barycentric quotient X(i)/X(j) for these (i, j): {1, 37658}, {2, 3886}, {7, 4384}, {19, 28044}, {56, 2280}, {57, 1001}, {65, 59207}, {75, 28809}, {77, 23151}, {85, 4441}, {226, 3696}, {269, 5228}, {279, 40719}, {479, 42309}, {513, 45755}, {604, 60722}, {651, 54440}, {738, 59242}, {1002, 9}, {1014, 60721}, {1088, 60720}, {1407, 1471}, {1418, 59217}, {1427, 42289}, {1441, 4044}, {1446, 60734}, {2279, 55}, {3669, 4724}, {3676, 4762}, {3911, 4702}, {6063, 21615}, {7146, 3789}, {7178, 4804}, {7179, 27474}, {7204, 40784}, {8693, 3939}, {27475, 8}, {32041, 3699}, {36138, 52927}, {37138, 644}, {40779, 200}, {42290, 1}, {42302, 21}, {42310, 56118}, {51443, 284}, {51563, 645}, {56556, 40732}, {57785, 60735}, {59181, 59202}, {59193, 6605}, {59255, 312}, {59260, 30693}, {59269, 728}, {60668, 346}, {60673, 220}, {60677, 210}, {62622, 3717}
X(62785) lies on these lines: {1, 7}, {57, 20459}, {83, 1446}, {85, 894}, {238, 1447}, {239, 10030}, {348, 3662}, {608, 1847}, {738, 7153}, {927, 9453}, {934, 14665}, {1016, 1275}, {1019, 17096}, {1088, 1407}, {1244, 1439}, {1427, 33765}, {1434, 40432}, {1456, 56783}, {1462, 6185}, {1738, 52160}, {1876, 36118}, {1943, 7243}, {3212, 3751}, {3500, 7177}, {3685, 39775}, {4569, 35172}, {4645, 9436}, {6604, 50289}, {7204, 60717}, {9312, 24349}, {9316, 9446}, {14256, 28079}, {17079, 50128}, {17095, 17291}, {17368, 52422}, {34018, 52635}, {34855, 52030}
X(62785) = trilinear pole of line {659, 43041}
X(62785) = X(i)-isoconjugate-of-X(j) for these {i, j}: {8, 51858}, {9, 7077}, {41, 4518}, {55, 4876}, {200, 292}, {210, 2311}, {220, 291}, {295, 7079}, {312, 18265}, {334, 14827}, {335, 1253}, {341, 1922}, {346, 1911}, {657, 660}, {741, 4515}, {813, 3900}, {875, 6558}, {1334, 56154}, {2196, 7046}, {3063, 36801}, {3239, 34067}, {3252, 28071}, {3572, 4578}, {4082, 18268}, {4524, 4584}, {4562, 8641}, {5378, 14936}, {6559, 40730}, {6602, 7233}, {14598, 59761}, {52205, 58327}
X(62785) = X(i)-Dao conjugate of X(j) for these {i, j}: {223, 4876}, {478, 7077}, {3160, 4518}, {6609, 292}, {6651, 346}, {8299, 4515}, {10001, 36801}, {16591, 2321}, {17113, 335}, {18277, 59761}, {19557, 200}, {35068, 4082}, {35119, 3239}, {39028, 341}, {39029, 220}, {40615, 60577}, {40623, 3900}, {59608, 43534}, {62552, 1146}, {62558, 2310}
X(62785) = X(i)-cross conjugate of X(j) for these {i, j}: {1429, 1447}, {27918, 43041}
X(62785) = pole of line {514, 10521} with respect to the incircle
X(62785) = pole of line {1043, 4515} with respect to the Wallace hyperbola
X(62785) = pole of line {7, 43747} with respect to the dual conic of Yff parabola
X(62785) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(83)}}, {{A, B, C, X(2), X(4310)}}, {{A, B, C, X(7), X(1447)}}, {{A, B, C, X(20), X(31905)}}, {{A, B, C, X(57), X(4334)}}, {{A, B, C, X(85), X(7185)}}, {{A, B, C, X(242), X(516)}}, {{A, B, C, X(269), X(1275)}}, {{A, B, C, X(274), X(24215)}}, {{A, B, C, X(292), X(20459)}}, {{A, B, C, X(335), X(24231)}}, {{A, B, C, X(350), X(3672)}}, {{A, B, C, X(390), X(3685)}}, {{A, B, C, X(659), X(3000)}}, {{A, B, C, X(740), X(4356)}}, {{A, B, C, X(894), X(7184)}}, {{A, B, C, X(991), X(5009)}}, {{A, B, C, X(1284), X(42289)}}, {{A, B, C, X(1323), X(43041)}}, {{A, B, C, X(1428), X(1458)}}, {{A, B, C, X(1431), X(41350)}}, {{A, B, C, X(1434), X(7176)}}, {{A, B, C, X(1914), X(2293)}}, {{A, B, C, X(1921), X(3663)}}, {{A, B, C, X(2162), X(20665)}}, {{A, B, C, X(2201), X(4319)}}, {{A, B, C, X(3010), X(8632)}}, {{A, B, C, X(3332), X(34856)}}, {{A, B, C, X(3668), X(58817)}}, {{A, B, C, X(3671), X(16609)}}, {{A, B, C, X(3674), X(18033)}}, {{A, B, C, X(3684), X(4326)}}, {{A, B, C, X(3716), X(45275)}}, {{A, B, C, X(3945), X(33295)}}, {{A, B, C, X(3975), X(9785)}}, {{A, B, C, X(4089), X(20924)}}, {{A, B, C, X(4335), X(18786)}}, {{A, B, C, X(4346), X(27922)}}, {{A, B, C, X(5542), X(55090)}}, {{A, B, C, X(10884), X(20769)}}, {{A, B, C, X(24248), X(40725)}}, {{A, B, C, X(27846), X(40872)}}, {{A, B, C, X(28017), X(39930)}}, {{A, B, C, X(40758), X(54251)}}, {{A, B, C, X(41352), X(56661)}}
X(62785) = barycentric product X(i)*X(j) for these (i, j): {239, 279}, {242, 7056}, {269, 350}, {552, 7235}, {658, 812}, {1088, 238}, {1106, 18891}, {1275, 27918}, {1284, 57785}, {1407, 1921}, {1427, 30940}, {1428, 6063}, {1429, 85}, {1434, 16609}, {1447, 7}, {1847, 20769}, {1914, 57792}, {3570, 58817}, {3573, 59941}, {3685, 479}, {3716, 4626}, {3766, 934}, {3975, 738}, {4010, 4616}, {4087, 7023}, {4124, 59457}, {4569, 659}, {4573, 7212}, {10030, 57}, {18033, 56}, {21832, 4635}, {23062, 3684}, {31905, 56382}, {33295, 3668}, {34018, 34253}, {36838, 4435}, {39775, 56783}, {40717, 7053}, {43041, 664}, {43932, 874}, {44169, 52410}, {46406, 8632}
X(62785) = barycentric quotient X(i)/X(j) for these (i, j): {7, 4518}, {56, 7077}, {57, 4876}, {238, 200}, {239, 346}, {242, 7046}, {269, 291}, {279, 335}, {350, 341}, {479, 7233}, {604, 51858}, {658, 4562}, {659, 3900}, {664, 36801}, {740, 4082}, {812, 3239}, {934, 660}, {1014, 56154}, {1088, 334}, {1106, 1911}, {1284, 210}, {1397, 18265}, {1407, 292}, {1412, 2311}, {1428, 55}, {1429, 9}, {1434, 36800}, {1447, 8}, {1461, 813}, {1874, 53008}, {1914, 220}, {1921, 59761}, {2201, 7079}, {2210, 1253}, {2238, 4515}, {3570, 6558}, {3573, 4578}, {3668, 43534}, {3676, 60577}, {3684, 728}, {3685, 5423}, {3716, 4163}, {3766, 4397}, {3975, 30693}, {4107, 4529}, {4124, 4081}, {4164, 4477}, {4375, 4148}, {4435, 4130}, {4448, 4528}, {4455, 4524}, {4569, 4583}, {4616, 4589}, {4635, 4639}, {4637, 4584}, {5009, 2328}, {6654, 6559}, {7045, 5378}, {7053, 295}, {7056, 337}, {7099, 2196}, {7193, 1260}, {7204, 3864}, {7212, 3700}, {7235, 6057}, {8300, 58327}, {8632, 657}, {10030, 312}, {14599, 14827}, {15507, 51380}, {16609, 2321}, {18033, 3596}, {20769, 3692}, {21832, 4171}, {22384, 57108}, {27846, 2310}, {27918, 1146}, {31905, 2322}, {33295, 1043}, {34253, 3693}, {34855, 22116}, {39775, 3717}, {39786, 36197}, {43041, 522}, {43932, 876}, {50456, 1021}, {51329, 2340}, {52410, 1922}, {53580, 4546}, {56783, 33676}, {56805, 4073}, {57654, 7071}, {57792, 18895}, {58817, 4444}
X(62785) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {7, 3160, 4310}
X(62786) lies on these lines: {1, 7}, {2, 479}, {9, 348}, {55, 30623}, {57, 7056}, {85, 142}, {144, 26658}, {226, 1088}, {241, 39063}, {242, 1119}, {284, 1434}, {497, 56309}, {514, 7216}, {518, 1362}, {527, 1275}, {553, 33765}, {658, 3911}, {664, 5853}, {673, 9503}, {883, 4899}, {908, 37780}, {927, 1477}, {934, 2725}, {971, 1565}, {1358, 59808}, {1418, 51150}, {1419, 51190}, {1427, 39957}, {1439, 4260}, {1445, 4253}, {1446, 5179}, {1447, 9499}, {1697, 56929}, {1699, 2898}, {1996, 5219}, {2321, 59200}, {2550, 9312}, {3243, 6604}, {3328, 52870}, {3452, 31627}, {3599, 5281}, {3660, 40615}, {3665, 8581}, {3687, 7182}, {3816, 59601}, {3912, 40704}, {3928, 50559}, {4554, 62297}, {4569, 10030}, {5011, 60938}, {5074, 41857}, {5144, 38859}, {5199, 60996}, {5249, 59181}, {5274, 31527}, {5316, 62704}, {5435, 9533}, {5728, 14520}, {5845, 6610}, {6173, 17079}, {6666, 17095}, {7053, 37507}, {7175, 9454}, {7183, 60974}, {7197, 10436}, {7671, 14519}, {8074, 8732}, {8270, 56359}, {9311, 41777}, {9446, 13405}, {10029, 16593}, {11019, 31526}, {11246, 42386}, {15634, 43672}, {15726, 55370}, {17044, 51418}, {17081, 17106}, {18734, 20618}, {20195, 52422}, {21151, 55288}, {24199, 60720}, {24393, 33298}, {25723, 42819}, {26015, 35312}, {27818, 60831}, {31994, 40333}, {36740, 38046}, {37136, 43762}, {38053, 40719}, {39790, 58563}, {43042, 52305}, {47374, 61022}, {52156, 62388}, {56509, 62192}, {60487, 60578}
X(62786) = midpoint of X(i) and X(j) for these {i,j}: {7, 14189}
X(62786) = reflection of X(i) in X(j) for these {i,j}: {14189, 1323}, {51418, 17044}
X(62786) = inverse of X(42309) in Adams circle
X(62786) = inverse of X(10481) in incircle
X(62786) = isotomic conjugate of X(6559)
X(62786) = trilinear pole of line {2254, 43042}
X(62786) = perspector of circumconic {{A, B, C, X(658), X(1088)}}
X(62786) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 28071}, {9, 2195}, {31, 6559}, {41, 14942}, {55, 294}, {105, 220}, {200, 1438}, {480, 1462}, {644, 884}, {650, 52927}, {657, 36086}, {666, 8641}, {673, 1253}, {692, 28132}, {728, 1416}, {919, 3900}, {927, 57180}, {1024, 3939}, {1260, 8751}, {1802, 36124}, {1814, 7071}, {2175, 36796}, {2287, 56853}, {2328, 18785}, {2481, 14827}, {3063, 36802}, {3239, 32666}, {4105, 36146}, {4130, 32735}, {4578, 43929}, {5377, 14936}, {6602, 56783}, {7046, 32658}, {7079, 36057}, {51866, 58327}
X(62786) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 6559}, {9, 28071}, {223, 294}, {241, 40869}, {478, 2195}, {1086, 28132}, {2238, 58327}, {3126, 3119}, {3160, 14942}, {6184, 200}, {6609, 1438}, {9436, 28058}, {10001, 36802}, {17060, 28070}, {17113, 673}, {17755, 346}, {20621, 7079}, {27918, 4148}, {35094, 3239}, {35509, 23615}, {36905, 8}, {36908, 18785}, {38980, 3900}, {38989, 657}, {39014, 4105}, {39046, 220}, {39063, 9}, {39066, 4513}, {39077, 51418}, {40593, 36796}, {40609, 728}, {40615, 885}, {40617, 1024}, {59608, 13576}, {62587, 341}
X(62786) = X(i)-cross conjugate of X(j) for these {i, j}: {241, 9436}, {39063, 7}, {51400, 3912}, {53544, 41353}
X(62786) = pole of line {514, 42309} with respect to the Adams circle
X(62786) = pole of line {514, 10481} with respect to the incircle
X(62786) = pole of line {2328, 8012} with respect to the Stammler hyperbola
X(62786) = pole of line {4025, 36845} with respect to the Steiner circumellipse
X(62786) = pole of line {7658, 11019} with respect to the Steiner inellipse
X(62786) = pole of line {1043, 6559} with respect to the Wallace hyperbola
X(62786) = pole of line {7, 2310} with respect to the dual conic of Yff parabola
X(62786) = pole of line {4171, 52335} with respect to the dual conic of Wallace hyperbola
X(62786) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(85)}}, {{A, B, C, X(2), X(390)}}, {{A, B, C, X(7), X(1275)}}, {{A, B, C, X(9), X(4319)}}, {{A, B, C, X(20), X(15149)}}, {{A, B, C, X(57), X(1876)}}, {{A, B, C, X(87), X(1742)}}, {{A, B, C, X(104), X(18461)}}, {{A, B, C, X(142), X(284)}}, {{A, B, C, X(226), X(42289)}}, {{A, B, C, X(242), X(17755)}}, {{A, B, C, X(269), X(23062)}}, {{A, B, C, X(277), X(2724)}}, {{A, B, C, X(279), X(57880)}}, {{A, B, C, X(331), X(17753)}}, {{A, B, C, X(348), X(17170)}}, {{A, B, C, X(516), X(673)}}, {{A, B, C, X(527), X(52305)}}, {{A, B, C, X(665), X(3010)}}, {{A, B, C, X(883), X(927)}}, {{A, B, C, X(948), X(59405)}}, {{A, B, C, X(962), X(46108)}}, {{A, B, C, X(991), X(3286)}}, {{A, B, C, X(1025), X(30379)}}, {{A, B, C, X(1042), X(7216)}}, {{A, B, C, X(1088), X(42309)}}, {{A, B, C, X(1323), X(43042)}}, {{A, B, C, X(1362), X(1458)}}, {{A, B, C, X(1434), X(10481)}}, {{A, B, C, X(1721), X(3062)}}, {{A, B, C, X(1847), X(4350)}}, {{A, B, C, X(2254), X(3000)}}, {{A, B, C, X(2297), X(3693)}}, {{A, B, C, X(2414), X(2737)}}, {{A, B, C, X(2717), X(61086)}}, {{A, B, C, X(2723), X(43161)}}, {{A, B, C, X(2951), X(56718)}}, {{A, B, C, X(3100), X(7112)}}, {{A, B, C, X(3160), X(27818)}}, {{A, B, C, X(3263), X(3672)}}, {{A, B, C, X(3663), X(23618)}}, {{A, B, C, X(3668), X(10509)}}, {{A, B, C, X(3932), X(4356)}}, {{A, B, C, X(3945), X(30941)}}, {{A, B, C, X(4089), X(17078)}}, {{A, B, C, X(4253), X(15378)}}, {{A, B, C, X(4310), X(40217)}}, {{A, B, C, X(4318), X(43760)}}, {{A, B, C, X(4336), X(43971)}}, {{A, B, C, X(4899), X(16593)}}, {{A, B, C, X(5088), X(23829)}}, {{A, B, C, X(5731), X(56753)}}, {{A, B, C, X(6168), X(60992)}}, {{A, B, C, X(6548), X(37780)}}, {{A, B, C, X(7056), X(23603)}}, {{A, B, C, X(8056), X(12652)}}, {{A, B, C, X(10390), X(57469)}}, {{A, B, C, X(10884), X(25083)}}, {{A, B, C, X(12560), X(44733)}}, {{A, B, C, X(14189), X(34018)}}, {{A, B, C, X(22464), X(43762)}}, {{A, B, C, X(30332), X(42318)}}, {{A, B, C, X(34578), X(53617)}}, {{A, B, C, X(39734), X(59181)}}, {{A, B, C, X(42770), X(45947)}}, {{A, B, C, X(45275), X(50333)}}, {{A, B, C, X(46793), X(55002)}}, {{A, B, C, X(56379), X(57581)}}
X(62786) = barycentric product X(i)*X(j) for these (i, j): {7, 9436}, {241, 85}, {269, 3263}, {279, 3912}, {348, 5236}, {658, 918}, {1025, 24002}, {1026, 59941}, {1088, 518}, {1427, 18157}, {1446, 18206}, {1458, 6063}, {1847, 25083}, {1861, 7056}, {1876, 7182}, {2254, 4569}, {2283, 52621}, {2340, 57880}, {3323, 39293}, {3676, 883}, {3717, 479}, {4088, 4616}, {4554, 53544}, {4572, 53539}, {4625, 53551}, {4626, 50333}, {10029, 5435}, {10509, 51384}, {15149, 56382}, {20567, 52635}, {23062, 3693}, {23829, 4566}, {24290, 4635}, {30705, 51400}, {30941, 3668}, {32023, 41355}, {34855, 75}, {39063, 52156}, {39775, 7233}, {40704, 57}, {41353, 693}, {42309, 62622}, {42720, 58817}, {43035, 56668}, {43042, 664}, {46108, 7177}, {46406, 665}, {50561, 56718}, {52937, 926}, {55260, 7216}, {57792, 672}, {62429, 7045}
X(62786) = barycentric quotient X(i)/X(j) for these (i, j): {1, 28071}, {2, 6559}, {7, 14942}, {56, 2195}, {57, 294}, {85, 36796}, {109, 52927}, {241, 9}, {269, 105}, {279, 673}, {479, 56783}, {514, 28132}, {518, 200}, {658, 666}, {664, 36802}, {665, 657}, {672, 220}, {738, 1462}, {883, 3699}, {918, 3239}, {926, 4105}, {934, 36086}, {1025, 644}, {1026, 4578}, {1042, 56853}, {1088, 2481}, {1119, 36124}, {1362, 2340}, {1407, 1438}, {1427, 18785}, {1435, 8751}, {1458, 55}, {1461, 919}, {1818, 1260}, {1847, 54235}, {1861, 7046}, {1876, 33}, {2223, 1253}, {2254, 3900}, {2283, 3939}, {2340, 480}, {2356, 7071}, {3263, 341}, {3286, 2328}, {3668, 13576}, {3669, 1024}, {3675, 2310}, {3676, 885}, {3693, 728}, {3717, 5423}, {3912, 346}, {3930, 4515}, {3932, 4082}, {4569, 51560}, {4617, 36146}, {4626, 927}, {4899, 6555}, {4925, 4546}, {5089, 7079}, {5236, 281}, {6168, 4513}, {6614, 32735}, {7023, 1416}, {7045, 5377}, {7053, 36057}, {7056, 31637}, {7099, 32658}, {7177, 1814}, {7204, 52029}, {7216, 55261}, {7233, 33676}, {7289, 23601}, {8299, 58327}, {9436, 8}, {9454, 14827}, {9502, 51418}, {10029, 6557}, {15149, 2322}, {17093, 31638}, {17435, 3119}, {18206, 2287}, {20752, 1802}, {23062, 34018}, {23829, 7253}, {24290, 4171}, {25083, 3692}, {30941, 1043}, {34253, 3684}, {34855, 1}, {36838, 34085}, {36905, 28058}, {39063, 40869}, {39775, 3685}, {40704, 312}, {41353, 100}, {41355, 1376}, {42720, 6558}, {43035, 56900}, {43042, 522}, {43924, 884}, {43932, 1027}, {46108, 7101}, {46388, 57180}, {46406, 36803}, {50333, 4163}, {51384, 51972}, {51400, 6554}, {52213, 2338}, {52305, 23615}, {52635, 41}, {52937, 46135}, {53531, 3689}, {53539, 663}, {53544, 650}, {53547, 41339}, {53550, 57108}, {53551, 4041}, {53553, 4477}, {53555, 53285}, {54407, 4183}, {55260, 7258}, {57792, 18031}, {58817, 62635}, {59151, 59101}, {59457, 39293}, {62429, 24026}, {62552, 4148}
X(62786) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {7, 14189, 516}, {7, 3160, 390}, {7, 7176, 12573}, {279, 10004, 7}, {516, 1323, 14189}, {658, 37757, 3911}, {7056, 17093, 57}
X(62787) lies on these lines: {1, 7}, {2, 1407}, {37, 60998}, {57, 2347}, {69, 38866}, {85, 24993}, {144, 241}, {145, 39126}, {193, 34253}, {222, 37666}, {238, 1106}, {253, 2370}, {346, 40862}, {479, 19604}, {651, 8732}, {664, 4452}, {738, 2137}, {859, 1014}, {934, 7023}, {1088, 30712}, {1119, 36118}, {1122, 3598}, {1275, 44724}, {1418, 4644}, {1419, 5222}, {1427, 4850}, {1439, 57705}, {1446, 38298}, {1449, 61022}, {1743, 5435}, {2726, 24016}, {4000, 6610}, {4667, 60955}, {4747, 41246}, {4869, 17060}, {5232, 40999}, {5281, 9316}, {5308, 60937}, {5658, 41004}, {6555, 62538}, {7674, 35338}, {8581, 39587}, {9312, 31995}, {9436, 21296}, {10307, 43736}, {12848, 17092}, {17080, 53020}, {17093, 32093}, {17151, 25718}, {17272, 20103}, {17365, 60975}, {18623, 62208}, {18624, 23681}, {20211, 54284}, {24213, 51364}, {25570, 52161}, {25590, 31994}, {27649, 38859}, {28079, 53538}, {30379, 54425}, {33633, 43035}, {41426, 52803}, {41801, 56927}, {51302, 60941}, {56180, 56264}, {56783, 60831}, {57826, 60086}, {59215, 60961}
X(62787) = isotomic conjugate of X(6556)
X(62787) = trilinear pole of line {4394, 30719}
X(62787) = perspector of circumconic {{A, B, C, X(658), X(6613)}}
X(62787) = X(i)-isoconjugate-of-X(j) for these {i, j}: {31, 6556}, {41, 6557}, {55, 3680}, {200, 3445}, {220, 8056}, {346, 38266}, {480, 19604}, {657, 27834}, {663, 31343}, {728, 40151}, {1253, 4373}, {1293, 3900}, {2328, 56174}, {3158, 33963}, {3239, 34080}, {4130, 38828}, {4528, 36042}, {5382, 14936}, {5423, 16945}, {6602, 27818}, {7084, 62543}, {8641, 53647}, {14827, 40014}
X(62787) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 6556}, {8, 5423}, {223, 3680}, {3160, 6557}, {3667, 4953}, {3669, 11}, {3756, 4163}, {4521, 1146}, {5516, 4528}, {6554, 62543}, {6609, 3445}, {17113, 4373}, {36908, 56174}, {40621, 3239}, {45036, 200}, {59608, 4052}, {62567, 52335}
X(62787) = X(i)-Ceva conjugate of X(j) for these {i, j}: {479, 279}, {4998, 934}, {62538, 145}
X(62787) = X(i)-cross conjugate of X(j) for these {i, j}: {1420, 5435}, {3756, 30719}, {5435, 279}, {45219, 57}
X(62787) = pole of line {4025, 42337} with respect to the Steiner circumellipse
X(62787) = pole of line {7658, 42337} with respect to the Steiner inellipse
X(62787) = pole of line {1043, 6556} with respect to the Wallace hyperbola
X(62787) = pole of line {7, 11522} with respect to the dual conic of Yff parabola
X(62787) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(145)}}, {{A, B, C, X(2), X(3663)}}, {{A, B, C, X(4), X(4301)}}, {{A, B, C, X(7), X(5435)}}, {{A, B, C, X(20), X(2370)}}, {{A, B, C, X(57), X(7271)}}, {{A, B, C, X(75), X(4346)}}, {{A, B, C, X(77), X(56049)}}, {{A, B, C, X(86), X(3672)}}, {{A, B, C, X(105), X(12652)}}, {{A, B, C, X(253), X(3007)}}, {{A, B, C, X(269), X(62538)}}, {{A, B, C, X(390), X(3161)}}, {{A, B, C, X(516), X(2726)}}, {{A, B, C, X(991), X(33628)}}, {{A, B, C, X(1122), X(6180)}}, {{A, B, C, X(1323), X(30719)}}, {{A, B, C, X(1440), X(22464)}}, {{A, B, C, X(1458), X(51656)}}, {{A, B, C, X(2293), X(3052)}}, {{A, B, C, X(2347), X(3445)}}, {{A, B, C, X(2403), X(38941)}}, {{A, B, C, X(3000), X(4394)}}, {{A, B, C, X(3010), X(8643)}}, {{A, B, C, X(3158), X(4326)}}, {{A, B, C, X(3160), X(56783)}}, {{A, B, C, X(3296), X(12577)}}, {{A, B, C, X(3664), X(40154)}}, {{A, B, C, X(3671), X(4848)}}, {{A, B, C, X(3674), X(57826)}}, {{A, B, C, X(3676), X(4887)}}, {{A, B, C, X(3945), X(39704)}}, {{A, B, C, X(3950), X(4356)}}, {{A, B, C, X(4297), X(48257)}}, {{A, B, C, X(4308), X(44301)}}, {{A, B, C, X(4313), X(52352)}}, {{A, B, C, X(4319), X(6555)}}, {{A, B, C, X(4345), X(56090)}}, {{A, B, C, X(4373), X(4862)}}, {{A, B, C, X(4462), X(8048)}}, {{A, B, C, X(4521), X(45275)}}, {{A, B, C, X(4855), X(10884)}}, {{A, B, C, X(7185), X(56264)}}, {{A, B, C, X(9785), X(44720)}}, {{A, B, C, X(10446), X(60167)}}, {{A, B, C, X(13478), X(43172)}}, {{A, B, C, X(17753), X(20028)}}, {{A, B, C, X(34855), X(41355)}}, {{A, B, C, X(44724), X(58858)}}, {{A, B, C, X(53623), X(55989)}}
X(62787) = barycentric product X(i)*X(j) for these (i, j): {145, 279}, {513, 62532}, {1088, 1743}, {1275, 3756}, {1420, 85}, {1434, 4848}, {1446, 16948}, {1847, 4855}, {3052, 57792}, {3161, 479}, {3667, 658}, {3668, 41629}, {4000, 62538}, {4248, 56382}, {4394, 4569}, {4404, 4637}, {4462, 934}, {4521, 4626}, {4534, 59457}, {4554, 51656}, {4635, 4729}, {5435, 7}, {14256, 56940}, {14321, 4616}, {18743, 269}, {23062, 3158}, {23586, 4953}, {27818, 6049}, {30719, 664}, {36838, 4162}, {39126, 57}, {40617, 4998}, {43290, 58817}, {44720, 738}, {44723, 7023}, {46406, 8643}, {57192, 59941}
X(62787) = barycentric quotient X(i)/X(j) for these (i, j): {2, 6556}, {7, 6557}, {57, 3680}, {145, 346}, {269, 8056}, {279, 4373}, {479, 27818}, {651, 31343}, {658, 53647}, {738, 19604}, {934, 27834}, {1088, 40014}, {1106, 38266}, {1407, 3445}, {1420, 9}, {1427, 56174}, {1461, 1293}, {1743, 200}, {3052, 220}, {3158, 728}, {3161, 5423}, {3667, 3239}, {3668, 4052}, {3756, 1146}, {3950, 4082}, {4000, 62543}, {4162, 4130}, {4248, 2322}, {4350, 27819}, {4394, 3900}, {4462, 4397}, {4504, 4529}, {4521, 4163}, {4534, 4081}, {4729, 4171}, {4848, 2321}, {4849, 4515}, {4855, 3692}, {4953, 23970}, {5435, 8}, {6049, 3161}, {6614, 38828}, {7023, 40151}, {7045, 5382}, {7366, 16945}, {8643, 657}, {14425, 4528}, {16948, 2287}, {18743, 341}, {20818, 1260}, {21950, 52335}, {23062, 62528}, {23764, 42462}, {30719, 522}, {31182, 4546}, {33628, 2328}, {39126, 312}, {40151, 33963}, {40617, 11}, {40621, 4953}, {41629, 1043}, {43290, 6558}, {43932, 58794}, {44301, 56076}, {44720, 30693}, {44722, 30681}, {45204, 6736}, {51656, 650}, {53580, 4148}, {57192, 4578}, {58811, 14284}, {58858, 4521}, {59123, 59095}, {61079, 4534}, {62532, 668}, {62538, 30701}
X(62787) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {7, 1443, 347}, {7, 269, 279}, {7, 3160, 3663}, {7, 347, 4346}, {7, 5543, 7274}, {7, 77, 3672}, {269, 4341, 1443}, {1418, 4644, 60939}, {1419, 60992, 5222}, {3598, 34855, 9533}, {3664, 7271, 7}, {4307, 4334, 3600}
X(62788) lies on these lines: {1, 7}, {2, 41929}, {8, 17079}, {44, 60941}, {85, 9780}, {220, 60957}, {241, 5226}, {348, 5550}, {479, 4860}, {553, 17014}, {664, 32098}, {948, 5435}, {1088, 36620}, {1155, 3599}, {1212, 17092}, {1358, 5221}, {1446, 5704}, {2124, 60955}, {3212, 27818}, {3241, 32007}, {3616, 17078}, {3617, 9436}, {3621, 9312}, {4415, 5308}, {4654, 29624}, {5204, 59242}, {5222, 24608}, {5556, 43736}, {5708, 14256}, {6604, 20050}, {7195, 32636}, {7223, 24797}, {16572, 60948}, {16670, 60939}, {21454, 43035}, {23839, 50193}, {31269, 56054}, {33298, 52715}, {40719, 46934}, {42050, 59374}, {51846, 53241}, {55922, 56275}, {56331, 56348}, {59610, 60933}
X(62788) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1253, 56331}, {3900, 58106}
X(62788) = X(i)-Dao conjugate of X(j) for these {i, j}: {17113, 56331}
X(62788) = X(i)-Ceva conjugate of X(j) for these {i, j}: {56348, 7}
X(62788) = pole of line {7, 31507} with respect to the dual conic of Yff parabola
X(62788) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(10980)}}, {{A, B, C, X(2), X(5543)}}, {{A, B, C, X(8), X(30331)}}, {{A, B, C, X(277), X(58816)}}, {{A, B, C, X(390), X(7319)}}, {{A, B, C, X(516), X(5556)}}, {{A, B, C, X(1088), X(3160)}}, {{A, B, C, X(1156), X(4326)}}, {{A, B, C, X(1434), X(10004)}}, {{A, B, C, X(2951), X(55922)}}, {{A, B, C, X(4304), X(10429)}}, {{A, B, C, X(4312), X(43733)}}, {{A, B, C, X(4323), X(7249)}}, {{A, B, C, X(5542), X(57880)}}, {{A, B, C, X(5551), X(59372)}}, {{A, B, C, X(5936), X(7190)}}, {{A, B, C, X(27818), X(42309)}}, {{A, B, C, X(30332), X(61770)}}, {{A, B, C, X(31721), X(56274)}}, {{A, B, C, X(42289), X(56174)}}, {{A, B, C, X(43166), X(55924)}}
X(62788) = barycentric product X(i)*X(j) for these (i, j): {10980, 85}
X(62788) = barycentric quotient X(i)/X(j) for these (i, j): {279, 56331}, {1461, 58106}, {10980, 9}
X(62788) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {7, 279, 3160}, {7, 3160, 5543}, {279, 10481, 7}, {9312, 51351, 32003}, {9436, 43983, 31994}
X(62789) lies on these lines: {1, 7}, {2, 55993}, {6, 60992}, {37, 60961}, {44, 3911}, {57, 2183}, {69, 6736}, {75, 18811}, {85, 50116}, {142, 6180}, {222, 40940}, {223, 24177}, {226, 1407}, {241, 527}, {307, 6700}, {320, 765}, {348, 17274}, {513, 676}, {514, 52316}, {519, 41801}, {553, 1427}, {651, 3008}, {664, 1266}, {751, 7204}, {934, 2718}, {942, 13598}, {948, 6173}, {1014, 13370}, {1020, 52896}, {1037, 24309}, {1086, 6610}, {1088, 39704}, {1106, 1125}, {1119, 19604}, {1122, 1439}, {1168, 6549}, {1253, 43151}, {1319, 53529}, {1358, 3319}, {1418, 14564}, {1419, 4000}, {1429, 1461}, {1446, 60078}, {1447, 5121}, {1737, 36918}, {1743, 8732}, {1785, 56869}, {1996, 40719}, {2006, 34050}, {2734, 36079}, {3731, 60934}, {3879, 39126}, {3912, 40862}, {3982, 6354}, {4357, 17095}, {4419, 59215}, {4552, 17132}, {4569, 18822}, {4605, 43040}, {4648, 60937}, {4654, 7365}, {4667, 5228}, {4859, 54425}, {5236, 32714}, {5308, 60998}, {5575, 28079}, {5723, 17067}, {6260, 41004}, {7053, 41426}, {7080, 21296}, {7288, 15601}, {8545, 29571}, {8582, 10436}, {8609, 43047}, {8679, 20617}, {8809, 10305}, {9028, 52610}, {9312, 42697}, {9316, 13405}, {10309, 43744}, {12848, 51302}, {14525, 20470}, {15634, 24016}, {16870, 60062}, {17074, 39595}, {17092, 41572}, {17151, 53997}, {17320, 25723}, {17355, 28968}, {18623, 23681}, {21255, 28739}, {24558, 45789}, {24708, 40998}, {25072, 29007}, {25716, 50101}, {26001, 37781}, {26651, 59646}, {26932, 44356}, {30617, 60689}, {30725, 52338}, {31225, 50093}, {33645, 59813}, {34956, 58576}, {37541, 59242}, {41011, 61376}, {49772, 51766}, {56544, 59336}, {61021, 62223}
X(62789) = trilinear pole of line {1635, 30725}
X(62789) = perspector of circumconic {{A, B, C, X(279), X(658)}}
X(62789) = X(i)-isoconjugate-of-X(j) for these {i, j}: {9, 2316}, {41, 4997}, {55, 1320}, {88, 220}, {106, 200}, {346, 9456}, {480, 56049}, {650, 5548}, {657, 3257}, {901, 3900}, {903, 1253}, {1168, 58328}, {1260, 36125}, {1318, 3689}, {1417, 5423}, {1797, 7079}, {1802, 6336}, {2310, 9268}, {2328, 4674}, {2361, 36590}, {3063, 4582}, {3239, 32665}, {3692, 8752}, {3939, 23838}, {4171, 4591}, {4397, 32719}, {4524, 4622}, {4546, 36042}, {4555, 8641}, {4578, 23345}, {4638, 14427}, {5376, 14936}, {5546, 61179}, {7046, 36058}, {7101, 32659}, {7259, 55263}, {10428, 51380}, {14827, 20568}, {28071, 34230}, {34858, 51984}, {36596, 52428}, {52371, 62703}
X(62789) = X(i)-Dao conjugate of X(j) for these {i, j}: {214, 200}, {223, 1320}, {478, 2316}, {1647, 4528}, {3160, 4997}, {3911, 6735}, {4370, 346}, {5516, 4546}, {6544, 1146}, {6609, 106}, {10001, 4582}, {16586, 51984}, {17113, 903}, {20619, 7046}, {35092, 3239}, {36908, 4674}, {38979, 3900}, {40615, 60480}, {40617, 23838}, {51402, 4163}, {52659, 8}, {52871, 5423}, {52872, 4082}, {55055, 657}, {59608, 4080}, {62571, 341}
X(62789) = X(i)-cross conjugate of X(j) for these {i, j}: {1319, 3911}, {1647, 30725}, {3259, 514}, {51422, 40218}, {53530, 57}
X(62789) = pole of line {1617, 44408} with respect to the circumcircle
X(62789) = pole of line {514, 12555} with respect to the Conway circle
X(62789) = pole of line {57, 514} with respect to the incircle
X(62789) = pole of line {4546, 7046} with respect to the polar circle
X(62789) = pole of line {4025, 4452} with respect to the Steiner circumellipse
X(62789) = pole of line {4000, 7658} with respect to the Steiner inellipse
X(62789) = pole of line {1043, 6736} with respect to the Wallace hyperbola
X(62789) = pole of line {514, 2093} with respect to the Suppa-Cucoanes circle
X(62789) = pole of line {7, 104} with respect to the dual conic of Yff parabola
X(62789) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(44)}}, {{A, B, C, X(2), X(4346)}}, {{A, B, C, X(4), X(36925)}}, {{A, B, C, X(7), X(3676)}}, {{A, B, C, X(8), X(4345)}}, {{A, B, C, X(9), X(45824)}}, {{A, B, C, X(20), X(2734)}}, {{A, B, C, X(75), X(4862)}}, {{A, B, C, X(77), X(19604)}}, {{A, B, C, X(86), X(3264)}}, {{A, B, C, X(106), X(2183)}}, {{A, B, C, X(269), X(7045)}}, {{A, B, C, X(279), X(1275)}}, {{A, B, C, X(320), X(4089)}}, {{A, B, C, X(347), X(37790)}}, {{A, B, C, X(390), X(2325)}}, {{A, B, C, X(514), X(38941)}}, {{A, B, C, X(516), X(676)}}, {{A, B, C, X(527), X(62635)}}, {{A, B, C, X(902), X(2293)}}, {{A, B, C, X(903), X(4887)}}, {{A, B, C, X(962), X(7661)}}, {{A, B, C, X(991), X(3285)}}, {{A, B, C, X(1042), X(7250)}}, {{A, B, C, X(1145), X(46435)}}, {{A, B, C, X(1266), X(62536)}}, {{A, B, C, X(1323), X(30725)}}, {{A, B, C, X(1404), X(1458)}}, {{A, B, C, X(1413), X(4306)}}, {{A, B, C, X(1443), X(34051)}}, {{A, B, C, X(1635), X(3000)}}, {{A, B, C, X(1639), X(45275)}}, {{A, B, C, X(1647), X(6745)}}, {{A, B, C, X(1785), X(44675)}}, {{A, B, C, X(1960), X(3010)}}, {{A, B, C, X(2006), X(22464)}}, {{A, B, C, X(2191), X(61086)}}, {{A, B, C, X(2499), X(4343)}}, {{A, B, C, X(2520), X(4336)}}, {{A, B, C, X(2951), X(17427)}}, {{A, B, C, X(2976), X(53534)}}, {{A, B, C, X(3062), X(43166)}}, {{A, B, C, X(3259), X(45947)}}, {{A, B, C, X(3660), X(23703)}}, {{A, B, C, X(3667), X(15742)}}, {{A, B, C, X(3671), X(40663)}}, {{A, B, C, X(3672), X(4358)}}, {{A, B, C, X(3689), X(4326)}}, {{A, B, C, X(3943), X(4356)}}, {{A, B, C, X(3945), X(16704)}}, {{A, B, C, X(3977), X(18650)}}, {{A, B, C, X(4304), X(56950)}}, {{A, B, C, X(4318), X(9372)}}, {{A, B, C, X(4319), X(17115)}}, {{A, B, C, X(4329), X(21174)}}, {{A, B, C, X(4723), X(9785)}}, {{A, B, C, X(4902), X(39707)}}, {{A, B, C, X(5440), X(10884)}}, {{A, B, C, X(5731), X(36944)}}, {{A, B, C, X(6049), X(58858)}}, {{A, B, C, X(14191), X(18450)}}, {{A, B, C, X(15314), X(46109)}}, {{A, B, C, X(17134), X(23724)}}, {{A, B, C, X(17220), X(23723)}}, {{A, B, C, X(17221), X(23725)}}, {{A, B, C, X(18656), X(23783)}}, {{A, B, C, X(18657), X(23784)}}, {{A, B, C, X(21578), X(41529)}}, {{A, B, C, X(24004), X(57033)}}, {{A, B, C, X(30305), X(51975)}}, {{A, B, C, X(30332), X(52746)}}, {{A, B, C, X(33302), X(46541)}}, {{A, B, C, X(34855), X(41353)}}, {{A, B, C, X(40154), X(40218)}}, {{A, B, C, X(53535), X(61435)}}, {{A, B, C, X(54517), X(62182)}}
X(62789) = barycentric product X(i)*X(j) for these (i, j): {269, 4358}, {279, 519}, {658, 900}, {1023, 59941}, {1088, 44}, {1119, 3977}, {1275, 1647}, {1319, 85}, {1404, 6063}, {1407, 3264}, {1427, 30939}, {1434, 40663}, {1443, 14628}, {1446, 52680}, {1635, 4569}, {1639, 4626}, {1847, 5440}, {1877, 348}, {1960, 46406}, {2006, 41801}, {2325, 479}, {3676, 62669}, {3762, 934}, {3911, 7}, {4120, 4616}, {4530, 59457}, {4554, 53528}, {4617, 4768}, {4635, 4730}, {4723, 738}, {7056, 8756}, {10509, 51463}, {13149, 53532}, {14256, 56939}, {14584, 17078}, {16704, 3668}, {17780, 58817}, {22464, 40218}, {23062, 3689}, {23703, 24002}, {24004, 43932}, {30572, 4573}, {30573, 60487}, {30606, 6046}, {30725, 664}, {34018, 53531}, {36838, 4895}, {37168, 56382}, {37790, 77}, {38462, 7177}, {41556, 43762}, {46109, 7053}, {52156, 53529}, {52621, 61210}, {55243, 7216}, {55262, 7250}, {57792, 902}
X(62789) = barycentric quotient X(i)/X(j) for these (i, j): {7, 4997}, {44, 200}, {56, 2316}, {57, 1320}, {109, 5548}, {269, 88}, {279, 903}, {519, 346}, {658, 4555}, {664, 4582}, {738, 56049}, {900, 3239}, {902, 220}, {908, 51984}, {934, 3257}, {1023, 4578}, {1088, 20568}, {1106, 9456}, {1119, 6336}, {1262, 9268}, {1275, 62536}, {1317, 2325}, {1319, 9}, {1358, 60578}, {1398, 8752}, {1404, 55}, {1407, 106}, {1427, 4674}, {1435, 36125}, {1461, 901}, {1635, 3900}, {1639, 4163}, {1647, 1146}, {1877, 281}, {1960, 657}, {2006, 36590}, {2087, 2310}, {2251, 1253}, {2325, 5423}, {3251, 14427}, {3264, 59761}, {3285, 2328}, {3668, 4080}, {3669, 23838}, {3676, 60480}, {3689, 728}, {3762, 4397}, {3911, 8}, {3943, 4082}, {3977, 1265}, {4017, 61179}, {4358, 341}, {4448, 4148}, {4530, 4081}, {4616, 4615}, {4619, 6551}, {4635, 4634}, {4637, 4622}, {4723, 30693}, {4730, 4171}, {4895, 4130}, {4922, 4529}, {4984, 4990}, {5298, 3686}, {5440, 3692}, {6354, 4013}, {6544, 4528}, {6550, 42462}, {7045, 5376}, {7053, 1797}, {7099, 36058}, {7216, 55244}, {7250, 55263}, {7366, 1417}, {8756, 7046}, {9459, 14827}, {14027, 4530}, {14122, 4919}, {14407, 4524}, {14425, 4546}, {14584, 36910}, {14628, 52409}, {16704, 1043}, {17455, 58328}, {17780, 6558}, {21805, 4515}, {22086, 57108}, {22356, 1260}, {23202, 1802}, {23703, 644}, {30572, 3700}, {30576, 1098}, {30725, 522}, {36920, 4873}, {37168, 2322}, {37789, 56938}, {37790, 318}, {38462, 7101}, {39771, 1639}, {40218, 51565}, {40663, 2321}, {41801, 32851}, {43932, 1022}, {51415, 6736}, {51463, 51972}, {52338, 23615}, {52659, 6735}, {52680, 2287}, {53528, 650}, {53529, 40869}, {53531, 3693}, {53532, 57055}, {55243, 7258}, {57792, 57995}, {58817, 6548}, {61171, 4069}, {61210, 3939}, {62669, 3699}
X(62789) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {7, 269, 3668}, {7, 3160, 4346}, {7, 347, 4862}, {7, 3945, 4328}, {7, 77, 3663}, {175, 176, 4345}, {1086, 6610, 43035}, {1418, 17365, 52819}, {4667, 61022, 5228}, {4888, 7271, 7}
X(62790) lies on these lines: {1, 7}, {4, 43750}, {8, 6063}, {40, 9446}, {56, 33765}, {57, 27000}, {65, 1088}, {79, 38250}, {85, 960}, {226, 27129}, {348, 28629}, {388, 56239}, {479, 7143}, {658, 5221}, {938, 2898}, {942, 31526}, {959, 34018}, {1001, 10509}, {1191, 56783}, {1446, 3212}, {1788, 1996}, {3303, 21453}, {3485, 17093}, {3812, 31627}, {3869, 59181}, {7177, 60717}, {7320, 30494}, {7365, 46574}, {9312, 11523}, {9710, 33298}, {11246, 38285}, {11375, 37757}, {11518, 56309}, {19582, 21609}, {20244, 51351}, {20347, 43983}, {55082, 59242}
X(62790) = X(i)-isoconjugate-of-X(j) for these {i, j}: {3900, 59135}
X(62790) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(39741)}}, {{A, B, C, X(4), X(1742)}}, {{A, B, C, X(7), X(26125)}}, {{A, B, C, X(8), X(2293)}}, {{A, B, C, X(77), X(43750)}}, {{A, B, C, X(269), X(42311)}}, {{A, B, C, X(959), X(1458)}}, {{A, B, C, X(1442), X(38250)}}, {{A, B, C, X(3000), X(5556)}}, {{A, B, C, X(6063), X(10481)}}, {{A, B, C, X(7271), X(30494)}}
X(62790) = barycentric product X(i)*X(j) for these (i, j): {279, 59296}, {26125, 7}
X(62790) = barycentric quotient X(i)/X(j) for these (i, j): {1461, 59135}, {26125, 8}, {59296, 346}
X(62790) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {175, 176, 2293}, {1446, 23839, 3212}
X(62791) lies on these lines: {1, 7}, {43, 3212}, {57, 893}, {65, 7204}, {85, 59509}, {241, 3061}, {651, 54329}, {664, 3905}, {727, 934}, {738, 7143}, {995, 10521}, {1088, 40418}, {1201, 3598}, {1254, 23839}, {1407, 1429}, {1423, 2176}, {1424, 51919}, {1427, 7146}, {1446, 60109}, {1447, 21214}, {1457, 7195}, {1909, 6063}, {1973, 32714}, {2114, 16968}, {2329, 6180}, {3224, 16782}, {3665, 24806}, {3669, 54275}, {4569, 53641}, {5256, 40180}, {6384, 39919}, {7179, 59311}, {9315, 17106}, {9436, 21281}, {10571, 52563}, {17081, 56805}, {17084, 26102}, {17754, 28391}, {18156, 39775}, {21384, 43059}, {34497, 52635}, {37608, 60716}, {37694, 43037}, {39930, 56025}, {56928, 59310}
X(62791) = trilinear pole of line {20979, 43051}
X(62791) = X(i)-isoconjugate-of-X(j) for these {i, j}: {8, 2053}, {9, 2319}, {41, 27424}, {55, 7155}, {87, 200}, {220, 330}, {312, 57264}, {341, 7121}, {346, 2162}, {657, 4598}, {728, 7153}, {932, 3900}, {1043, 23493}, {1098, 7148}, {1253, 6384}, {1261, 52195}, {2287, 16606}, {2328, 42027}, {3239, 34071}, {4524, 56053}, {4529, 58981}, {4578, 43931}, {5383, 14936}, {6378, 7058}, {6383, 14827}, {6602, 7209}, {7046, 23086}, {7101, 15373}, {8641, 18830}
X(62791) = X(i)-Dao conjugate of X(j) for these {i, j}: {75, 59761}, {223, 7155}, {478, 2319}, {798, 14936}, {3160, 27424}, {3835, 2310}, {6377, 4397}, {6609, 87}, {15267, 7148}, {17113, 6384}, {36908, 42027}, {40598, 341}, {40610, 3239}, {55062, 4163}, {59608, 60244}
X(62791) = X(i)-Ceva conjugate of X(j) for these {i, j}: {1407, 269}
X(62791) = X(i)-cross conjugate of X(j) for these {i, j}: {1403, 1423}, {3123, 43051}
X(62791) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(43)}}, {{A, B, C, X(7), X(1423)}}, {{A, B, C, X(34), X(5018)}}, {{A, B, C, X(56), X(4334)}}, {{A, B, C, X(57), X(7176)}}, {{A, B, C, X(87), X(1909)}}, {{A, B, C, X(192), X(3672)}}, {{A, B, C, X(390), X(3208)}}, {{A, B, C, X(516), X(4083)}}, {{A, B, C, X(604), X(41350)}}, {{A, B, C, X(959), X(3600)}}, {{A, B, C, X(1044), X(51686)}}, {{A, B, C, X(1323), X(43051)}}, {{A, B, C, X(1438), X(1742)}}, {{A, B, C, X(1458), X(41526)}}, {{A, B, C, X(1462), X(41354)}}, {{A, B, C, X(1911), X(56806)}}, {{A, B, C, X(1973), X(3010)}}, {{A, B, C, X(2209), X(2293)}}, {{A, B, C, X(3000), X(20979)}}, {{A, B, C, X(3007), X(20906)}}, {{A, B, C, X(3062), X(43173)}}, {{A, B, C, X(3500), X(18299)}}, {{A, B, C, X(3663), X(6376)}}, {{A, B, C, X(3674), X(30545)}}, {{A, B, C, X(3945), X(27644)}}, {{A, B, C, X(4310), X(41531)}}, {{A, B, C, X(4313), X(56181)}}, {{A, B, C, X(4352), X(31008)}}, {{A, B, C, X(4356), X(20691)}}, {{A, B, C, X(5088), X(18197)}}, {{A, B, C, X(6063), X(7185)}}, {{A, B, C, X(6384), X(24215)}}, {{A, B, C, X(9575), X(51902)}}, {{A, B, C, X(9785), X(27538)}}, {{A, B, C, X(10884), X(20760)}}, {{A, B, C, X(13610), X(54382)}}, {{A, B, C, X(14621), X(17752)}}, {{A, B, C, X(16781), X(53676)}}, {{A, B, C, X(18650), X(22370)}}, {{A, B, C, X(24248), X(62422)}}, {{A, B, C, X(24728), X(43747)}}, {{A, B, C, X(27891), X(59509)}}, {{A, B, C, X(38252), X(62461)}}, {{A, B, C, X(41318), X(61325)}}
X(62791) = barycentric product X(i)*X(j) for these (i, j): {192, 269}, {279, 43}, {1020, 17217}, {1042, 31008}, {1088, 2176}, {1106, 6382}, {1119, 22370}, {1254, 7304}, {1275, 3123}, {1403, 85}, {1407, 6376}, {1423, 7}, {1427, 33296}, {1446, 38832}, {1461, 20906}, {1847, 20760}, {2209, 57792}, {3208, 479}, {3212, 57}, {3835, 934}, {4083, 658}, {4110, 7023}, {4147, 4617}, {4635, 50491}, {10509, 61034}, {13149, 22090}, {18197, 4566}, {20979, 4569}, {21051, 4637}, {21138, 7045}, {21834, 4616}, {25098, 36118}, {27538, 738}, {27644, 3668}, {30545, 56}, {36860, 7250}, {41526, 6063}, {43051, 664}, {43932, 4595}, {46406, 8640}, {52136, 7204}, {52923, 58817}, {62530, 7216}
X(62791) = barycentric quotient X(i)/X(j) for these (i, j): {7, 27424}, {43, 346}, {56, 2319}, {57, 7155}, {192, 341}, {269, 330}, {279, 6384}, {479, 7209}, {604, 2053}, {658, 18830}, {934, 4598}, {1042, 16606}, {1088, 6383}, {1106, 2162}, {1397, 57264}, {1403, 9}, {1407, 87}, {1423, 8}, {1427, 42027}, {1461, 932}, {2176, 200}, {2209, 220}, {3123, 1146}, {3208, 5423}, {3212, 312}, {3668, 60244}, {3835, 4397}, {4083, 3239}, {4637, 56053}, {6376, 59761}, {6377, 2310}, {7023, 7153}, {7045, 5383}, {7099, 23086}, {7204, 51837}, {8640, 657}, {14408, 4528}, {16695, 1021}, {18197, 7253}, {20284, 4073}, {20691, 4082}, {20760, 3692}, {20906, 52622}, {20979, 3900}, {21138, 24026}, {22090, 57055}, {22370, 1265}, {23092, 57081}, {24533, 4529}, {27538, 30693}, {27644, 1043}, {30545, 3596}, {38832, 2287}, {38986, 14936}, {41526, 55}, {43051, 522}, {50491, 4171}, {52410, 7121}, {52923, 6558}, {57074, 21789}, {59173, 52195}, {61034, 51972}, {62420, 1253}, {62530, 7258}
X(62791) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {279, 1042, 269}
X(62792) lies on these lines: {1, 7}, {6, 43064}, {33, 36118}, {57, 934}, {65, 7177}, {78, 1446}, {85, 19861}, {220, 60966}, {241, 3306}, {348, 19860}, {664, 1088}, {738, 3340}, {908, 948}, {936, 31994}, {938, 34060}, {1319, 59242}, {1411, 63150}, {1420, 38859}, {1427, 5287}, {1445, 43065}, {2078, 38900}, {2099, 34855}, {2999, 18624}, {3339, 17106}, {3577, 43736}, {3599, 7994}, {3872, 9436}, {4666, 17093}, {5222, 34050}, {5256, 7365}, {5691, 60468}, {6180, 6603}, {6354, 6505}, {6604, 36846}, {6765, 25718}, {7960, 41572}, {12629, 32003}, {18391, 51364}, {18593, 59215}, {25415, 59813}, {28125, 60786}, {31391, 56741}, {34492, 52819}, {37789, 51302}, {38460, 51351}, {42064, 56359}, {43035, 56418}, {54364, 56783}
X(62792) = X(i)-isoconjugate-of-X(j) for these {i, j}: {41, 55984}, {55, 34919}, {3900, 14074}
X(62792) = X(i)-Dao conjugate of X(j) for these {i, j}: {223, 34919}, {3160, 55984}
X(62792) = X(i)-Ceva conjugate of X(j) for these {i, j}: {1996, 8545}
X(62792) = X(i)-cross conjugate of X(j) for these {i, j}: {37541, 8545}
X(62792) = pole of line {354, 56741} with respect to the Feuerbach hyperbola
X(62792) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(2291)}}, {{A, B, C, X(7), X(8545)}}, {{A, B, C, X(57), X(1323)}}, {{A, B, C, X(84), X(43177)}}, {{A, B, C, X(347), X(61493)}}, {{A, B, C, X(390), X(1320)}}, {{A, B, C, X(516), X(3577)}}, {{A, B, C, X(969), X(3672)}}, {{A, B, C, X(1002), X(11200)}}, {{A, B, C, X(1170), X(3160)}}, {{A, B, C, X(1411), X(2263)}}, {{A, B, C, X(4319), X(42064)}}, {{A, B, C, X(4326), X(42470)}}, {{A, B, C, X(4356), X(53114)}}, {{A, B, C, X(5732), X(30500)}}, {{A, B, C, X(7675), X(56101)}}, {{A, B, C, X(22464), X(30181)}}, {{A, B, C, X(25411), X(30353)}}, {{A, B, C, X(30513), X(60925)}}, {{A, B, C, X(34485), X(60895)}}, {{A, B, C, X(38459), X(56359)}}, {{A, B, C, X(42317), X(45275)}}, {{A, B, C, X(46435), X(60896)}}
X(62792) = barycentric product X(i)*X(j) for these (i, j): {1, 1996}, {7, 8545}, {269, 50107}, {1323, 46644}, {10509, 61028}, {14077, 658}, {25411, 47374}, {30181, 651}, {37541, 85}, {47386, 9}, {47787, 934}
X(62792) = barycentric quotient X(i)/X(j) for these (i, j): {7, 55984}, {57, 34919}, {1461, 14074}, {1996, 75}, {8545, 8}, {14077, 3239}, {30181, 4391}, {37541, 9}, {47386, 85}, {47787, 4397}, {50107, 341}, {61028, 51972}
X(62792) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 1323, 77}, {1, 279, 4350}, {1, 5527, 4319}, {934, 23839, 57}, {1323, 3668, 279}
X(62793) lies on these lines: {1, 7}, {6, 2124}, {57, 7955}, {65, 738}, {85, 8583}, {200, 1088}, {220, 36973}, {241, 5437}, {934, 3361}, {936, 1446}, {948, 3452}, {1420, 59242}, {1427, 17022}, {1804, 59323}, {2297, 27340}, {2324, 59610}, {2999, 7365}, {3061, 21446}, {3212, 59617}, {3339, 7177}, {3340, 34855}, {4853, 9436}, {5836, 7204}, {8580, 31994}, {9446, 36638}, {10582, 17093}, {11019, 34060}, {11519, 32003}, {13462, 38859}, {14522, 31391}, {19861, 43983}, {21454, 56043}, {34488, 52819}, {36846, 51351}, {42050, 60972}, {43736, 62178}
X(62793) = X(i)-isoconjugate-of-X(j) for these {i, j}: {220, 56043}, {1253, 56074}
X(62793) = X(i)-Dao conjugate of X(j) for these {i, j}: {17113, 56074}
X(62793) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(8580)}}, {{A, B, C, X(7), X(31994)}}, {{A, B, C, X(57), X(3160)}}, {{A, B, C, X(65), X(4356)}}, {{A, B, C, X(269), X(61380)}}, {{A, B, C, X(347), X(42872)}}, {{A, B, C, X(390), X(3680)}}, {{A, B, C, X(516), X(62178)}}, {{A, B, C, X(3062), X(16284)}}, {{A, B, C, X(3672), X(4461)}}, {{A, B, C, X(3945), X(24557)}}, {{A, B, C, X(7271), X(56783)}}, {{A, B, C, X(8917), X(15856)}}, {{A, B, C, X(56380), X(57641)}}
X(62793) = barycentric product X(i)*X(j) for these (i, j): {269, 4461}, {279, 8580}, {24557, 3668}, {31994, 57}, {60937, 7}
X(62793) = barycentric quotient X(i)/X(j) for these (i, j): {269, 56043}, {279, 56074}, {4461, 341}, {8580, 346}, {24557, 1043}, {31994, 312}, {60937, 8}
X(62793) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 279, 269}, {1, 7274, 5543}, {7177, 23839, 3339}
X(62794) lies on these lines: {1, 7}, {2, 32015}, {44, 60939}, {85, 3617}, {145, 17079}, {220, 20059}, {277, 37681}, {320, 20007}, {348, 46934}, {553, 5222}, {948, 21454}, {1088, 56348}, {1170, 6180}, {1266, 9797}, {1434, 16948}, {3598, 24796}, {3621, 6604}, {3622, 17078}, {3625, 32003}, {3626, 31994}, {3982, 59215}, {4059, 24797}, {4373, 17158}, {4654, 5308}, {4860, 9533}, {4869, 25242}, {5204, 38859}, {5217, 59242}, {5221, 7195}, {5226, 51302}, {5228, 37685}, {5550, 40719}, {7196, 30948}, {9312, 20050}, {9436, 9780}, {10005, 33933}, {10404, 39587}, {16572, 60938}, {16601, 17092}, {16670, 60945}, {17067, 60955}, {21258, 30695}, {25257, 29583}, {42050, 59375}, {43733, 43736}, {46931, 52422}
X(62794) = X(i)-cross conjugate of X(j) for these {i, j}: {44841, 60996}
X(62794) = pole of line {1043, 10005} with respect to the Wallace hyperbola
X(62794) = pole of line {7, 30350} with respect to the dual conic of Yff parabola
X(62794) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(44841)}}, {{A, B, C, X(2), X(58816)}}, {{A, B, C, X(4), X(30331)}}, {{A, B, C, X(7), X(32015)}}, {{A, B, C, X(390), X(5556)}}, {{A, B, C, X(516), X(43733)}}, {{A, B, C, X(4326), X(55922)}}, {{A, B, C, X(4373), X(7274)}}, {{A, B, C, X(5542), X(5551)}}, {{A, B, C, X(7319), X(8236)}}, {{A, B, C, X(30284), X(55921)}}, {{A, B, C, X(31721), X(56275)}}, {{A, B, C, X(42289), X(56237)}}, {{A, B, C, X(42309), X(57826)}}, {{A, B, C, X(43179), X(43734)}}
X(62794) = barycentric product X(i)*X(j) for these (i, j): {44841, 85}, {60996, 7}
X(62794) = barycentric quotient X(i)/X(j) for these (i, j): {44841, 9}, {60996, 8}
X(62794) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {7, 10481, 279}
X(62795) lies on these lines: {1, 21}, {2, 44}, {6, 2243}, {7, 24597}, {8, 51668}, {9, 37633}, {37, 14996}, {42, 4650}, {43, 4722}, {45, 940}, {57, 88}, {69, 32779}, {75, 16704}, {100, 3751}, {109, 7672}, {171, 3681}, {193, 17740}, {209, 2979}, {214, 2163}, {222, 1443}, {226, 60247}, {244, 16468}, {304, 16741}, {312, 37639}, {319, 31303}, {321, 37683}, {354, 3246}, {518, 17126}, {524, 33077}, {527, 33151}, {553, 17067}, {593, 4558}, {678, 3550}, {750, 1757}, {752, 33120}, {756, 37604}, {894, 1150}, {899, 50003}, {902, 49490}, {948, 21454}, {982, 2308}, {984, 9347}, {990, 13243}, {1155, 3240}, {1279, 30653}, {1376, 54309}, {1386, 4392}, {1445, 57658}, {1708, 17074}, {1743, 3306}, {1754, 11220}, {1836, 33142}, {1936, 10394}, {1999, 32933}, {2003, 17080}, {2094, 5222}, {2225, 4253}, {2260, 28395}, {2307, 37772}, {2911, 15066}, {3052, 3957}, {3101, 37567}, {3187, 17160}, {3210, 32005}, {3315, 7290}, {3416, 33170}, {3579, 37482}, {3617, 7270}, {3634, 25961}, {3664, 54357}, {3666, 5332}, {3683, 29814}, {3720, 7262}, {3722, 49498}, {3744, 4430}, {3745, 7226}, {3752, 23958}, {3759, 17495}, {3769, 17165}, {3772, 17483}, {3782, 61661}, {3791, 17155}, {3876, 37522}, {3879, 3977}, {3911, 37651}, {3916, 19767}, {3923, 32919}, {3928, 5256}, {3929, 5287}, {3935, 37540}, {3936, 17364}, {3937, 4260}, {3951, 37554}, {3980, 32864}, {4001, 32782}, {4003, 17025}, {4038, 60690}, {4189, 54387}, {4234, 49687}, {4252, 34772}, {4274, 45048}, {4346, 9965}, {4358, 17350}, {4359, 16816}, {4362, 32940}, {4383, 27003}, {4389, 29833}, {4414, 4649}, {4418, 32853}, {4427, 49470}, {4438, 32949}, {4440, 50102}, {4453, 22086}, {4514, 20064}, {4640, 17018}, {4645, 33114}, {4655, 29631}, {4671, 17351}, {4672, 30942}, {4676, 29824}, {4683, 29635}, {4684, 35263}, {4697, 31330}, {4703, 29845}, {4782, 8027}, {4792, 49494}, {4851, 32849}, {4860, 7292}, {4887, 33146}, {4896, 5249}, {4921, 5271}, {4973, 5313}, {5014, 20101}, {5016, 20077}, {5021, 26690}, {5035, 28936}, {5057, 11269}, {5220, 5297}, {5229, 60156}, {5235, 10436}, {5253, 54386}, {5276, 56511}, {5278, 16815}, {5294, 29596}, {5348, 52371}, {5361, 31993}, {5372, 44417}, {5437, 37687}, {5708, 7535}, {5712, 55868}, {5718, 7277}, {5791, 26131}, {5847, 33089}, {5852, 17602}, {5880, 33139}, {5905, 33133}, {6327, 33121}, {6542, 50105}, {6679, 33069}, {7248, 27655}, {7291, 36279}, {9326, 47056}, {9330, 15481}, {9780, 37153}, {10129, 24725}, {11246, 33131}, {11680, 41011}, {12528, 37530}, {14829, 26223}, {14997, 16610}, {15485, 17450}, {16477, 18201}, {16672, 17019}, {16753, 27644}, {16885, 35595}, {17011, 62212}, {17014, 42050}, {17022, 39980}, {17024, 21342}, {17120, 24627}, {17121, 62300}, {17147, 30579}, {17276, 33155}, {17277, 26627}, {17301, 35596}, {17328, 27081}, {17336, 31035}, {17347, 26580}, {17349, 24589}, {17361, 31017}, {17365, 31019}, {17374, 50104}, {17378, 27754}, {17394, 26860}, {17449, 21747}, {17484, 17720}, {17596, 61358}, {17717, 61707}, {17763, 32935}, {17768, 33134}, {17770, 25760}, {17771, 33065}, {17776, 29583}, {17778, 26070}, {17781, 39595}, {18134, 56520}, {18198, 40153}, {18601, 61409}, {18735, 26934}, {19684, 38000}, {19742, 19804}, {19808, 62586}, {20045, 49499}, {20086, 33168}, {20292, 33137}, {20331, 37676}, {21805, 56010}, {24231, 61647}, {24723, 29829}, {24789, 26842}, {24883, 57282}, {24892, 33097}, {25083, 37589}, {25453, 33067}, {25525, 31204}, {25934, 61012}, {26061, 33085}, {26065, 29579}, {26242, 56513}, {26635, 62216}, {26840, 32774}, {26877, 36754}, {27065, 37674}, {27131, 37634}, {29576, 50163}, {29591, 37653}, {29601, 56078}, {29649, 32938}, {29658, 32856}, {29662, 33096}, {29683, 33101}, {29834, 50285}, {29861, 31134}, {31034, 32851}, {31053, 37646}, {31300, 37759}, {32777, 32863}, {32780, 33080}, {32845, 49488}, {32846, 33161}, {32852, 33167}, {32857, 33128}, {32858, 44416}, {32860, 50018}, {32862, 49766}, {32946, 33119}, {33078, 33163}, {33086, 38047}, {33098, 33135}, {33108, 50307}, {33116, 62230}, {34050, 41572}, {36087, 37131}, {37264, 37582}, {37572, 50578}, {39767, 44735}, {40269, 51361}, {41242, 50127}, {42058, 49709}, {49478, 61155}, {49493, 50756}
X(62795) = perspector of circumconic {{A, B, C, X(662), X(4597)}}
X(62795) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 60079}
X(62795) = X(i)-Dao conjugate of X(j) for these {i, j}: {9, 60079}
X(62795) = pole of line {100, 46962} with respect to the Kiepert parabola
X(62795) = pole of line {1, 4273} with respect to the Stammler hyperbola
X(62795) = pole of line {4560, 4777} with respect to the Steiner circumellipse
X(62795) = pole of line {4777, 14838} with respect to the Steiner inellipse
X(62795) = pole of line {3882, 4781} with respect to the Yff parabola
X(62795) = pole of line {101, 46962} with respect to the Hutson-Moses hyperbola
X(62795) = pole of line {75, 5235} with respect to the Wallace hyperbola
X(62795) = pole of line {14208, 49280} with respect to the dual conic of polar circle
X(62795) = pole of line {551, 4304} with respect to the dual conic of Yff parabola
X(62795) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(30588)}}, {{A, B, C, X(2), X(4653)}}, {{A, B, C, X(21), X(88)}}, {{A, B, C, X(31), X(28658)}}, {{A, B, C, X(44), X(1405)}}, {{A, B, C, X(57), X(52680)}}, {{A, B, C, X(58), X(89)}}, {{A, B, C, X(81), X(17378)}}, {{A, B, C, X(283), X(1797)}}, {{A, B, C, X(2316), X(2328)}}, {{A, B, C, X(2349), X(3869)}}, {{A, B, C, X(4658), X(30589)}}, {{A, B, C, X(13476), X(54352)}}, {{A, B, C, X(18206), X(47755)}}, {{A, B, C, X(24624), X(51290)}}, {{A, B, C, X(37520), X(40426)}}, {{A, B, C, X(40434), X(40436)}}
X(62795) = barycentric product X(i)*X(j) for these (i, j): {1, 17378}, {100, 47755}, {4257, 75}, {27754, 89}
X(62795) = barycentric quotient X(i)/X(j) for these (i, j): {1, 60079}, {4257, 1}, {17378, 75}, {27754, 4671}, {47755, 693}
X(62795) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 32913, 54352}, {1, 54352, 3873}, {2, 89, 37520}, {6, 17595, 17012}, {7, 24597, 33129}, {31, 54352, 1}, {45, 940, 17021}, {63, 81, 28606}, {1046, 1468, 3869}, {1155, 4663, 3240}, {1743, 3306, 37680}, {1999, 32933, 42044}, {3187, 32939, 50106}, {3218, 17012, 17595}, {3219, 17021, 45}, {3666, 16666, 17013}, {3929, 5287, 33761}, {4430, 30652, 3744}, {4641, 37520, 44}, {5905, 37642, 33133}, {9965, 37666, 19785}, {16610, 16669, 14997}, {17012, 17595, 4850}, {17013, 37685, 16666}, {17365, 35466, 31019}, {17595, 54281, 3218}, {24593, 41241, 2}, {24725, 33140, 10129}, {32939, 41629, 3187}
X(62796) lies on these lines: {1, 21}, {2, 45}, {6, 17013}, {8, 37038}, {9, 4850}, {10, 32845}, {37, 2666}, {42, 49712}, {43, 51297}, {44, 3219}, {55, 7226}, {57, 16676}, {75, 5235}, {89, 940}, {100, 753}, {141, 32849}, {171, 3989}, {192, 1150}, {210, 54309}, {238, 46901}, {321, 38000}, {333, 17147}, {345, 32782}, {678, 3961}, {726, 32917}, {748, 17591}, {756, 17596}, {899, 17593}, {982, 5284}, {986, 5260}, {991, 13243}, {1001, 3315}, {1054, 51294}, {1125, 26729}, {1155, 5297}, {1211, 33168}, {1214, 1443}, {1320, 16499}, {1465, 29007}, {1757, 46904}, {1836, 29664}, {2094, 5308}, {2177, 49448}, {2239, 40774}, {2243, 5276}, {2256, 22129}, {2308, 17600}, {2323, 25094}, {2886, 33100}, {3006, 24723}, {3052, 29815}, {3101, 35998}, {3187, 4921}, {3210, 5278}, {3240, 5220}, {3242, 61155}, {3246, 3683}, {3305, 54390}, {3306, 3731}, {3337, 27784}, {3617, 17676}, {3621, 14552}, {3634, 24169}, {3661, 50105}, {3663, 33129}, {3670, 5047}, {3672, 24597}, {3681, 17594}, {3685, 46909}, {3703, 33083}, {3712, 33175}, {3720, 60690}, {3741, 32936}, {3752, 27065}, {3772, 31204}, {3821, 33115}, {3920, 4640}, {3925, 33102}, {3927, 19767}, {3928, 5287}, {3929, 5256}, {3932, 33086}, {3935, 4689}, {3936, 6646}, {3969, 37653}, {3971, 32918}, {3977, 4357}, {3993, 32919}, {3995, 14829}, {4003, 7292}, {4026, 33170}, {4358, 17261}, {4359, 16815}, {4360, 16704}, {4413, 9330}, {4425, 33119}, {4427, 5263}, {4438, 32776}, {4641, 16666}, {4643, 31143}, {4650, 5311}, {4655, 29643}, {4656, 59491}, {4671, 17262}, {4683, 29671}, {4687, 26627}, {4693, 31136}, {4703, 29849}, {4704, 37684}, {4756, 32931}, {4854, 33142}, {4884, 33090}, {4887, 5249}, {4954, 50075}, {4970, 32864}, {4981, 32932}, {5057, 29639}, {5217, 36559}, {5251, 54315}, {5262, 31445}, {5268, 9352}, {5271, 50106}, {5273, 19785}, {5283, 36283}, {5325, 26723}, {5333, 41847}, {5708, 16290}, {5712, 20078}, {5718, 17334}, {5737, 28605}, {5745, 33133}, {6147, 24936}, {6181, 41798}, {6682, 32930}, {6685, 32938}, {6690, 33153}, {7174, 35258}, {7262, 17017}, {7523, 37582}, {8025, 18198}, {8167, 9335}, {9324, 42041}, {9326, 47058}, {9458, 42056}, {9780, 16062}, {10707, 29676}, {11679, 42044}, {14996, 16777}, {14997, 16885}, {15315, 32635}, {15670, 39544}, {16484, 17449}, {16577, 17074}, {16610, 16814}, {16687, 16694}, {16858, 30117}, {16859, 17054}, {16865, 37549}, {17056, 17483}, {17067, 26724}, {17127, 17599}, {17184, 33116}, {17237, 50104}, {17246, 33155}, {17255, 30811}, {17257, 17740}, {17258, 26580}, {17260, 24589}, {17273, 31017}, {17274, 27754}, {17276, 31019}, {17277, 17495}, {17318, 24616}, {17320, 29833}, {17332, 37656}, {17347, 31034}, {17365, 37635}, {17377, 31303}, {17392, 35596}, {17536, 24046}, {17549, 30115}, {17592, 32912}, {17763, 49456}, {17768, 33112}, {17776, 29579}, {18073, 18136}, {18139, 26840}, {18201, 30950}, {19270, 56318}, {19732, 30563}, {19786, 56520}, {20182, 37685}, {21342, 29817}, {21810, 42701}, {21811, 36572}, {22002, 60615}, {23958, 37674}, {24167, 25542}, {24248, 33108}, {24431, 52371}, {24492, 37129}, {24703, 29680}, {24725, 29657}, {24821, 31161}, {24883, 50067}, {24892, 33154}, {25083, 37599}, {25939, 60969}, {26034, 32862}, {26227, 49447}, {26242, 56511}, {26690, 31429}, {26738, 31164}, {26747, 28352}, {26792, 37662}, {27003, 44307}, {27184, 30831}, {29596, 33157}, {29638, 50285}, {29640, 32856}, {29641, 32950}, {29653, 33067}, {29661, 33103}, {29678, 33101}, {29682, 33097}, {29688, 33096}, {29690, 33095}, {29820, 42038}, {30576, 56934}, {30653, 38315}, {31008, 33764}, {31018, 37651}, {31330, 32934}, {32781, 33164}, {32784, 33161}, {32848, 33082}, {32914, 59624}, {32916, 32925}, {32927, 49520}, {32940, 43223}, {33078, 49766}, {33080, 33092}, {33089, 50295}, {33091, 44419}, {33098, 33111}, {33099, 33105}, {33138, 33145}, {34064, 37639}, {34772, 54387}, {37595, 39260}, {37783, 38814}, {39962, 39963}, {40087, 55262}, {43676, 60203}, {46897, 62222}, {55872, 62215}
X(62796) = perspector of circumconic {{A, B, C, X(662), X(4555)}}
X(62796) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 60078}
X(62796) = X(i)-Dao conjugate of X(j) for these {i, j}: {9, 60078}
X(62796) = pole of line {3733, 48244} with respect to the circumcircle
X(62796) = pole of line {4927, 6003} with respect to the incircle
X(62796) = pole of line {2646, 3246} with respect to the Feuerbach hyperbola
X(62796) = pole of line {3936, 5949} with respect to the Kiepert hyperbola
X(62796) = pole of line {100, 13396} with respect to the Kiepert parabola
X(62796) = pole of line {1, 3285} with respect to the Stammler hyperbola
X(62796) = pole of line {900, 4560} with respect to the Steiner circumellipse
X(62796) = pole of line {900, 14838} with respect to the Steiner inellipse
X(62796) = pole of line {3882, 17780} with respect to the Yff parabola
X(62796) = pole of line {101, 4585} with respect to the Hutson-Moses hyperbola
X(62796) = pole of line {75, 16704} with respect to the Wallace hyperbola
X(62796) = pole of line {3904, 55212} with respect to the dual conic of Conway circle
X(62796) = pole of line {3904, 49273} with respect to the dual conic of incircle
X(62796) = pole of line {519, 5249} with respect to the dual conic of Yff parabola
X(62796) = pole of line {3904, 16892} with respect to the dual conic of Suppa-Cucoanes circle
X(62796) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(4080)}}, {{A, B, C, X(2), X(52680)}}, {{A, B, C, X(21), X(4997)}}, {{A, B, C, X(44), X(17369)}}, {{A, B, C, X(57), X(42026)}}, {{A, B, C, X(58), X(88)}}, {{A, B, C, X(81), X(903)}}, {{A, B, C, X(89), X(15315)}}, {{A, B, C, X(1016), X(41242)}}, {{A, B, C, X(1255), X(4653)}}, {{A, B, C, X(2349), X(2975)}}, {{A, B, C, X(4658), X(43676)}}, {{A, B, C, X(16948), X(31227)}}, {{A, B, C, X(18206), X(47894)}}, {{A, B, C, X(55930), X(62235)}}
X(62796) = barycentric product X(i)*X(j) for these (i, j): {1, 17271}, {100, 47894}, {4256, 75}
X(62796) = barycentric quotient X(i)/X(j) for these (i, j): {1, 60078}, {4256, 1}, {17271, 75}, {47894, 693}
X(62796) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 17595, 88}, {2, 190, 41242}, {2, 4419, 33151}, {9, 4850, 37680}, {37, 37520, 17021}, {38, 846, 1621}, {44, 3666, 17012}, {45, 17595, 2}, {63, 28606, 81}, {940, 54281, 89}, {984, 4414, 100}, {1001, 4392, 3315}, {2177, 49448, 62236}, {2243, 16521, 5276}, {3218, 17021, 37520}, {3219, 17012, 44}, {3219, 3666, 32911}, {3663, 54357, 33129}, {3977, 4357, 32779}, {4003, 15254, 7292}, {4643, 33077, 31143}, {5718, 17334, 17484}, {16499, 17461, 1320}, {16610, 16814, 35595}, {16672, 54281, 940}, {17021, 37520, 37633}, {17246, 35466, 33155}, {17258, 32851, 26580}, {17260, 62300, 24589}, {17262, 37660, 4671}, {27184, 33113, 30831}, {54311, 56078, 33157}
X(62797) lies on these lines: {1, 21}, {2, 218}, {6, 7}, {27, 8049}, {37, 61024}, {41, 57}, {42, 7411}, {44, 60981}, {48, 1014}, {65, 7291}, {72, 56775}, {75, 41610}, {89, 5549}, {105, 60722}, {171, 2340}, {172, 241}, {219, 3945}, {220, 940}, {222, 279}, {238, 59217}, {239, 20880}, {333, 17137}, {404, 20769}, {553, 52542}, {607, 37102}, {644, 17316}, {757, 4558}, {942, 4223}, {949, 24580}, {990, 12669}, {1002, 3423}, {1004, 3240}, {1055, 60715}, {1108, 7269}, {1155, 60713}, {1212, 4641}, {1332, 17378}, {1429, 1475}, {1449, 60990}, {1723, 24554}, {1783, 37448}, {1951, 38459}, {2003, 34035}, {2177, 51300}, {2257, 7190}, {2260, 18162}, {2268, 44421}, {2280, 37555}, {2287, 10436}, {2323, 4667}, {2346, 21059}, {2911, 4648}, {3008, 5249}, {3218, 21511}, {3219, 16601}, {3664, 37659}, {3668, 34028}, {3672, 54358}, {3713, 7229}, {3751, 28043}, {4209, 21454}, {4251, 20367}, {4304, 16474}, {4663, 5784}, {5279, 54344}, {5337, 6184}, {5526, 29571}, {5706, 9799}, {5711, 39587}, {5738, 27509}, {5746, 21279}, {6916, 44414}, {7175, 21748}, {7179, 40129}, {7201, 40968}, {7672, 39273}, {7959, 10429}, {7960, 9965}, {9440, 61399}, {9776, 17683}, {10391, 41339}, {10481, 62240}, {10883, 11269}, {11036, 16466}, {14021, 54416}, {14996, 29624}, {15988, 17364}, {17018, 20835}, {17103, 56439}, {17141, 32939}, {17245, 56534}, {17392, 17796}, {17549, 60701}, {17579, 50282}, {17754, 25940}, {18412, 36101}, {20090, 20742}, {20245, 56020}, {20347, 37086}, {21285, 37445}, {22458, 36015}, {23089, 28383}, {23124, 56000}, {23146, 46402}, {24181, 26723}, {25083, 34772}, {26006, 53597}, {26065, 33819}, {26223, 26634}, {26643, 40571}, {26738, 31183}, {27304, 37652}, {28610, 42050}, {32657, 43736}, {33299, 36483}, {37323, 51505}, {37522, 56809}, {37543, 37666}, {40940, 58816}, {40952, 46501}, {41239, 56509}
X(62797) = perspector of circumconic {{A, B, C, X(662), X(927)}}
X(62797) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 60227}
X(62797) = X(i)-Dao conjugate of X(j) for these {i, j}: {9, 60227}
X(62797) = pole of line {3733, 8638} with respect to the circumcircle
X(62797) = pole of line {6003, 43042} with respect to the incircle
X(62797) = pole of line {8638, 20981} with respect to the Brocard inellipse
X(62797) = pole of line {857, 5949} with respect to the Kiepert hyperbola
X(62797) = pole of line {100, 43349} with respect to the Kiepert parabola
X(62797) = pole of line {7192, 23090} with respect to the MacBeath circumconic
X(62797) = pole of line {1, 16699} with respect to the Stammler hyperbola
X(62797) = pole of line {4560, 45695} with respect to the Steiner circumellipse
X(62797) = pole of line {676, 14838} with respect to the Steiner inellipse
X(62797) = pole of line {101, 17136} with respect to the Hutson-Moses hyperbola
X(62797) = pole of line {75, 25255} with respect to the Wallace hyperbola
X(62797) = pole of line {516, 1621} with respect to the dual conic of Yff parabola
X(62797) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(7), X(18206)}}, {{A, B, C, X(21), X(673)}}, {{A, B, C, X(57), X(17194)}}, {{A, B, C, X(58), X(1462)}}, {{A, B, C, X(63), X(8049)}}, {{A, B, C, X(81), X(14828)}}, {{A, B, C, X(279), X(54356)}}, {{A, B, C, X(283), X(1803)}}, {{A, B, C, X(294), X(1174)}}, {{A, B, C, X(651), X(54353)}}, {{A, B, C, X(948), X(1002)}}, {{A, B, C, X(3423), X(5228)}}, {{A, B, C, X(4512), X(14625)}}, {{A, B, C, X(13476), X(52023)}}, {{A, B, C, X(20618), X(56839)}}
X(62797) = barycentric product X(i)*X(j) for these (i, j): {1, 14828}, {37389, 63}
X(62797) = barycentric quotient X(i)/X(j) for these (i, j): {1, 60227}, {14828, 75}, {37389, 92}
X(62797) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 4644, 651}, {6, 5228, 5222}, {41, 57, 11349}, {220, 940, 5308}, {1580, 11031, 21}, {3008, 17745, 32911}
X(62798) lies on these lines: {1, 21}, {2, 219}, {6, 329}, {7, 394}, {8, 5706}, {27, 17220}, {28, 42463}, {41, 54373}, {48, 1817}, {57, 2289}, {75, 1812}, {92, 1172}, {97, 1214}, {100, 1754}, {101, 1730}, {144, 37685}, {145, 7538}, {175, 55409}, {176, 55410}, {189, 1814}, {209, 5137}, {222, 347}, {226, 2323}, {278, 651}, {323, 17483}, {387, 3436}, {404, 3682}, {469, 21270}, {497, 45728}, {517, 3101}, {527, 2003}, {580, 3191}, {644, 17776}, {908, 32911}, {916, 4219}, {940, 2256}, {962, 1498}, {1005, 14547}, {1014, 6507}, {1108, 4641}, {1170, 25930}, {1181, 5758}, {1332, 18134}, {1407, 2094}, {1429, 28274}, {1442, 18607}, {1714, 11681}, {1746, 22000}, {1762, 1953}, {1783, 17902}, {1818, 35977}, {1848, 9028}, {1944, 17862}, {1992, 54113}, {1994, 17484}, {2194, 41230}, {2257, 56545}, {2287, 5271}, {2947, 36002}, {3100, 16465}, {3211, 7490}, {3219, 40937}, {3332, 3434}, {3421, 44414}, {3452, 52423}, {3616, 19716}, {3666, 10315}, {3668, 22128}, {3719, 55391}, {3759, 20921}, {3781, 37261}, {3870, 7070}, {3875, 20223}, {3935, 56178}, {3998, 4511}, {4220, 26893}, {4223, 26885}, {4224, 7193}, {4341, 6505}, {4360, 18662}, {4383, 5748}, {4435, 24115}, {4847, 33075}, {4850, 54369}, {5080, 5721}, {5228, 9776}, {5249, 37659}, {5273, 55466}, {5278, 27287}, {5422, 31018}, {5435, 55437}, {5698, 61398}, {5811, 10982}, {6147, 22136}, {6172, 55438}, {6180, 37672}, {6198, 14054}, {6603, 25091}, {6604, 37669}, {7058, 17143}, {7074, 63168}, {7291, 40658}, {7959, 9800}, {9436, 18652}, {9549, 52092}, {10601, 18228}, {11220, 30265}, {11347, 20818}, {11427, 28739}, {11433, 27540}, {11441, 55109}, {12528, 57276}, {12704, 15836}, {14213, 37783}, {14552, 23151}, {14997, 46873}, {15988, 27184}, {16054, 22126}, {16056, 17976}, {16466, 60751}, {17019, 60970}, {17221, 53043}, {17781, 54444}, {17896, 36054}, {17923, 56559}, {18162, 22097}, {18623, 23144}, {18636, 28422}, {18698, 20879}, {18750, 41610}, {19649, 26889}, {20074, 50697}, {20086, 37781}, {20111, 55912}, {20245, 61409}, {20718, 20986}, {22127, 37274}, {22129, 28610}, {22153, 24604}, {22464, 34035}, {24514, 56046}, {25252, 32933}, {25525, 62246}, {25568, 61397}, {25878, 62243}, {26015, 40960}, {26540, 56456}, {26635, 55869}, {26669, 55871}, {26792, 34545}, {27383, 36745}, {28780, 37649}, {28951, 54284}, {30852, 37680}, {31053, 37695}, {33172, 55900}, {34234, 37639}, {35645, 43149}, {37279, 52673}, {37312, 51574}, {37528, 56288}, {37633, 59491}, {41083, 56001}, {41227, 45038}, {46400, 57042}, {48381, 52412}, {54348, 55086}
X(62798) = anticomplement of X(26942)
X(62798) = perspector of circumconic {{A, B, C, X(662), X(54952)}}
X(62798) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 57719}, {32, 57910}, {57, 41509}, {65, 43729}, {523, 59010}
X(62798) = X(i)-Dao conjugate of X(j) for these {i, j}: {9, 57719}, {5452, 41509}, {6376, 57910}, {26942, 26942}, {40602, 43729}
X(62798) = X(i)-Ceva conjugate of X(j) for these {i, j}: {44717, 651}, {46103, 2}
X(62798) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {28, 2893}, {29, 21287}, {58, 2897}, {60, 4329}, {250, 21272}, {270, 69}, {284, 52364}, {593, 52365}, {849, 347}, {1172, 1330}, {1333, 3152}, {1474, 2475}, {1973, 56291}, {2150, 20}, {2185, 1370}, {2189, 8}, {2194, 3151}, {2203, 17778}, {2204, 1654}, {2206, 18667}, {2212, 46707}, {2299, 2895}, {2326, 3436}, {3737, 13219}, {7054, 52366}, {23964, 61185}, {36420, 12649}, {46103, 6327}, {52914, 20295}, {52920, 46400}, {57655, 4552}, {57657, 18666}, {57779, 315}, {59482, 21286}
X(62798) = X(i)-cross conjugate of X(j) for these {i, j}: {41342, 37279}, {45038, 52673}
X(62798) = pole of line {2646, 41230} with respect to the Feuerbach hyperbola
X(62798) = pole of line {100, 1305} with respect to the Kiepert parabola
X(62798) = pole of line {10015, 17925} with respect to the MacBeath circumconic
X(62798) = pole of line {1, 15656} with respect to the Stammler hyperbola
X(62798) = pole of line {4560, 14024} with respect to the Steiner circumellipse
X(62798) = pole of line {14838, 44815} with respect to the Steiner inellipse
X(62798) = pole of line {101, 1305} with respect to the Hutson-Moses hyperbola
X(62798) = pole of line {75, 18662} with respect to the Wallace hyperbola
X(62798) = pole of line {404, 5249} with respect to the dual conic of Yff parabola
X(62798) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(3191)}}, {{A, B, C, X(2), X(54356)}}, {{A, B, C, X(21), X(2167)}}, {{A, B, C, X(58), X(580)}}, {{A, B, C, X(63), X(2997)}}, {{A, B, C, X(81), X(60041)}}, {{A, B, C, X(92), X(3868)}}, {{A, B, C, X(97), X(283)}}, {{A, B, C, X(189), X(18206)}}, {{A, B, C, X(226), X(18389)}}, {{A, B, C, X(1172), X(40572)}}, {{A, B, C, X(1214), X(44706)}}, {{A, B, C, X(2184), X(54422)}}, {{A, B, C, X(2292), X(15443)}}, {{A, B, C, X(11520), X(56033)}}, {{A, B, C, X(13138), X(54353)}}, {{A, B, C, X(16585), X(40999)}}, {{A, B, C, X(26872), X(43740)}}, {{A, B, C, X(26942), X(45038)}}, {{A, B, C, X(37543), X(46887)}}, {{A, B, C, X(46885), X(56927)}}
X(62798) = barycentric product X(i)*X(j) for these (i, j): {21, 52673}, {333, 41342}, {580, 75}, {3191, 86}, {15443, 261}, {37279, 63}, {40412, 45038}, {40422, 46887}, {41227, 69}, {57089, 6516}
X(62798) = barycentric quotient X(i)/X(j) for these (i, j): {1, 57719}, {55, 41509}, {75, 57910}, {163, 59010}, {284, 43729}, {580, 1}, {3191, 10}, {15443, 12}, {37279, 92}, {41227, 4}, {41342, 226}, {45038, 442}, {46887, 942}, {52673, 1441}, {57089, 44426}, {58318, 18344}
X(62798) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 1780, 1612}, {1, 2328, 1621}, {2, 20110, 26872}, {48, 24310, 1817}, {144, 37685, 55400}, {219, 37543, 2}, {1754, 3190, 100}, {1993, 5905, 651}, {3193, 3868, 3562}, {4360, 54107, 18662}, {5228, 17811, 9776}, {18662, 39767, 54107}, {55397, 55398, 3868}
X(62799) lies on these lines: {1, 21}, {2, 220}, {6, 144}, {7, 219}, {8, 13727}, {9, 7190}, {37, 60970}, {41, 37555}, {44, 60935}, {57, 6602}, {69, 20110}, {71, 18162}, {75, 2287}, {77, 60990}, {88, 5548}, {92, 31926}, {100, 2340}, {101, 11349}, {105, 20358}, {142, 52405}, {150, 857}, {189, 6764}, {218, 329}, {222, 3160}, {239, 294}, {241, 1252}, {279, 394}, {320, 1332}, {323, 43066}, {333, 17152}, {347, 23144}, {379, 17753}, {404, 56809}, {448, 525}, {517, 7291}, {518, 677}, {524, 37781}, {527, 651}, {604, 44421}, {644, 3912}, {672, 1429}, {674, 1633}, {894, 24547}, {908, 3008}, {940, 29624}, {948, 5905}, {990, 41228}, {1086, 17796}, {1212, 3219}, {1323, 22128}, {1443, 6510}, {1444, 18042}, {1445, 2324}, {1721, 25722}, {1743, 60966}, {1802, 38859}, {1812, 32939}, {1993, 20078}, {2256, 3945}, {2329, 56509}, {2911, 4000}, {2990, 34056}, {3101, 7957}, {3173, 34035}, {3177, 4393}, {3187, 17158}, {3190, 7411}, {3191, 6986}, {3501, 25940}, {3509, 9502}, {3663, 60979}, {3681, 28043}, {3690, 37261}, {3713, 4461}, {3875, 45738}, {3928, 17074}, {3946, 61003}, {4319, 30628}, {4360, 41610}, {4383, 62208}, {4511, 25083}, {4513, 29616}, {4641, 40133}, {5091, 20683}, {5176, 49772}, {5249, 58816}, {5273, 5543}, {5278, 27142}, {5284, 59217}, {5303, 60701}, {5308, 5744}, {5698, 45728}, {5706, 54398}, {5723, 17484}, {5748, 37687}, {5773, 6996}, {5783, 7229}, {5839, 5942}, {6172, 55432}, {6180, 20059}, {6184, 21495}, {6225, 7959}, {6608, 58322}, {6646, 15988}, {6999, 20096}, {7225, 27626}, {7269, 40937}, {8158, 23089}, {8822, 56000}, {9318, 16609}, {9436, 26006}, {10436, 24557}, {11683, 21273}, {12669, 30265}, {13243, 47621}, {14964, 46502}, {15251, 51409}, {15730, 16586}, {16367, 40779}, {16560, 21801}, {16572, 56545}, {16578, 60989}, {16601, 33761}, {16670, 36973}, {16834, 30625}, {17043, 41808}, {17092, 53996}, {17147, 40571}, {17350, 23617}, {17366, 56534}, {17745, 17781}, {17811, 21454}, {18228, 52424}, {20007, 37537}, {20016, 39351}, {20223, 50106}, {20245, 27644}, {20347, 56783}, {20905, 27420}, {21371, 38869}, {22129, 62705}, {24181, 26724}, {24264, 56542}, {24540, 27334}, {25000, 27547}, {25001, 41246}, {25091, 45227}, {25242, 32933}, {26001, 40869}, {26540, 27509}, {26651, 39126}, {26872, 32782}, {27093, 55907}, {27396, 55391}, {27944, 53337}, {28813, 51390}, {29571, 59491}, {30295, 35338}, {30806, 40863}, {30852, 31183}, {33172, 55905}, {33854, 56555}, {34524, 61026}, {35110, 35596}, {35280, 40910}, {35977, 56813}, {36002, 38666}, {36003, 56808}, {36087, 36100}, {36483, 39244}, {37679, 46873}, {37685, 55406}, {37774, 48381}, {37800, 61010}, {50200, 53241}, {54109, 56019}, {60933, 62246}
X(62799) = reflection of X(i) in X(j) for these {i,j}: {651, 2323}
X(62799) = perspector of circumconic {{A, B, C, X(662), X(6606)}}
X(62799) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 43672}, {523, 59067}
X(62799) = X(i)-Dao conjugate of X(j) for these {i, j}: {9, 43672}
X(62799) = X(i)-Ceva conjugate of X(j) for these {i, j}: {39293, 100}
X(62799) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {21, 20552}, {105, 2893}, {284, 20344}, {294, 1330}, {884, 21221}, {885, 21294}, {1024, 3448}, {1333, 52164}, {1438, 2475}, {2194, 20533}, {2195, 2895}, {14942, 21287}, {23696, 13219}, {32658, 3152}, {36057, 2897}, {57657, 39350}
X(62799) = pole of line {1865, 24006} with respect to the polar circle
X(62799) = pole of line {105, 2646} with respect to the Feuerbach hyperbola
X(62799) = pole of line {5949, 20533} with respect to the Kiepert hyperbola
X(62799) = pole of line {100, 693} with respect to the Kiepert parabola
X(62799) = pole of line {81, 23090} with respect to the MacBeath circumconic
X(62799) = pole of line {1, 61197} with respect to the Stammler hyperbola
X(62799) = pole of line {21, 884} with respect to the Steiner circumellipse
X(62799) = pole of line {6362, 6675} with respect to the Steiner inellipse
X(62799) = pole of line {101, 514} with respect to the Hutson-Moses hyperbola
X(62799) = pole of line {75, 16713} with respect to the Wallace hyperbola
X(62799) = pole of line {81, 17498} with respect to the dual conic of nine-point circle
X(62799) = pole of line {100, 5249} with respect to the dual conic of Yff parabola
X(62799) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(56320)}}, {{A, B, C, X(2), X(17194)}}, {{A, B, C, X(21), X(4564)}}, {{A, B, C, X(58), X(1170)}}, {{A, B, C, X(75), X(24635)}}, {{A, B, C, X(81), X(7045)}}, {{A, B, C, X(92), X(3873)}}, {{A, B, C, X(283), X(44717)}}, {{A, B, C, X(518), X(30807)}}, {{A, B, C, X(525), X(56839)}}, {{A, B, C, X(666), X(677)}}, {{A, B, C, X(1252), X(2328)}}, {{A, B, C, X(1275), X(59195)}}, {{A, B, C, X(1621), X(2167)}}, {{A, B, C, X(2338), X(2989)}}, {{A, B, C, X(2349), X(62235)}}, {{A, B, C, X(2481), X(18206)}}, {{A, B, C, X(2982), X(58322)}}, {{A, B, C, X(4467), X(16585)}}, {{A, B, C, X(4560), X(54356)}}, {{A, B, C, X(6608), X(52818)}}
X(62799) = barycentric product X(i)*X(j) for these (i, j): {100, 53357}, {13329, 75}, {26003, 63}, {53308, 668}
X(62799) = barycentric quotient X(i)/X(j) for these (i, j): {1, 43672}, {163, 59067}, {13329, 1}, {26003, 92}, {53308, 513}, {53357, 693}
X(62799) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 63, 24635}, {7, 219, 37659}, {9, 7190, 24554}, {63, 11682, 51304}, {63, 52134, 2975}, {101, 20367, 11349}, {218, 5222, 32911}, {220, 5228, 2}, {239, 10025, 30807}, {347, 23144, 34028}, {527, 2323, 651}, {1445, 2324, 26669}, {2340, 9441, 100}, {7269, 61024, 40937}, {27509, 56927, 26540}, {53996, 60968, 17092}, {55397, 55398, 3873}
X(62800) lies on these lines: {1, 21}, {2, 954}, {3, 11036}, {7, 55}, {20, 1056}, {42, 9440}, {75, 56182}, {100, 5249}, {105, 20967}, {144, 13615}, {145, 37228}, {210, 60981}, {226, 36002}, {228, 11349}, {354, 7677}, {377, 3871}, {388, 59355}, {390, 10431}, {404, 5703}, {405, 54398}, {411, 3487}, {442, 2894}, {495, 6839}, {496, 6884}, {497, 8543}, {651, 14547}, {938, 5047}, {942, 943}, {999, 37106}, {1001, 5273}, {1005, 5905}, {1006, 15934}, {1012, 6767}, {1014, 2352}, {1058, 6837}, {1210, 17536}, {1259, 3616}, {1385, 10569}, {1462, 3666}, {1476, 34471}, {1617, 11038}, {1709, 12669}, {1736, 33761}, {1836, 16133}, {1864, 29007}, {2094, 17549}, {2476, 43740}, {2900, 60964}, {3085, 4197}, {3190, 37659}, {3218, 11018}, {3219, 5728}, {3303, 3476}, {3488, 6912}, {3622, 37248}, {3651, 6147}, {3681, 15298}, {3683, 5572}, {3690, 29957}, {3746, 4292}, {3748, 10391}, {3870, 41228}, {3957, 16465}, {4208, 5687}, {4223, 20760}, {4304, 36975}, {4428, 28610}, {4666, 54348}, {5259, 6744}, {5260, 6738}, {5281, 37541}, {5284, 11019}, {5440, 10855}, {5536, 58626}, {5542, 15931}, {5704, 17534}, {5719, 6905}, {6909, 10167}, {6915, 11374}, {6916, 10679}, {6920, 12433}, {6993, 8164}, {7070, 7190}, {7071, 37104}, {7489, 15935}, {7589, 11889}, {7671, 30223}, {7675, 10389}, {8076, 11890}, {8545, 10382}, {8958, 15889}, {9799, 11496}, {9965, 20835}, {10306, 37108}, {10310, 12260}, {10595, 37302}, {10860, 10884}, {10980, 52769}, {11406, 37102}, {11507, 35976}, {11518, 54430}, {12563, 59320}, {12915, 29817}, {13411, 17531}, {15171, 37433}, {15172, 37447}, {15823, 34791}, {15888, 59356}, {15933, 16858}, {16202, 59345}, {17483, 35989}, {17560, 22458}, {17625, 30284}, {19520, 20007}, {20880, 32932}, {21319, 33849}, {21482, 38288}, {22117, 37685}, {25568, 42885}, {26105, 42843}, {26842, 36003}, {27186, 35985}, {28071, 34018}, {30424, 41853}, {30621, 37593}, {30628, 42012}, {31019, 35990}, {33557, 57282}, {42460, 63174}, {60782, 61648}
X(62800) = pole of line {6003, 21104} with respect to the incircle
X(62800) = pole of line {2646, 5572} with respect to the Feuerbach hyperbola
X(62800) = pole of line {100, 43344} with respect to the Kiepert parabola
X(62800) = pole of line {101, 43344} with respect to the Hutson-Moses hyperbola
X(62800) = pole of line {75, 11020} with respect to the Wallace hyperbola
X(62800) = pole of line {5249, 58816} with respect to the dual conic of Yff parabola
X(62800) = intersection, other than A, B, C, of circumconics {{A, B, C, X(7), X(17194)}}, {{A, B, C, X(10), X(12564)}}, {{A, B, C, X(21), X(21453)}}, {{A, B, C, X(58), X(61373)}}, {{A, B, C, X(75), X(11020)}}, {{A, B, C, X(81), X(10509)}}, {{A, B, C, X(283), X(40443)}}, {{A, B, C, X(2328), X(2346)}}, {{A, B, C, X(6061), X(59475)}}
X(62800) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 191, 12564}, {1, 63, 11020}, {7, 55, 7411}, {55, 3474, 7676}, {63, 1621, 21}
X(62801) lies on these lines: {1, 21}, {2, 319}, {6, 17019}, {9, 1255}, {37, 37685}, {42, 9347}, {75, 8025}, {86, 3187}, {92, 26734}, {145, 19822}, {222, 7269}, {226, 54735}, {304, 16707}, {312, 19717}, {321, 17379}, {394, 24554}, {497, 60156}, {593, 5301}, {894, 42044}, {940, 4850}, {1386, 29814}, {1442, 37543}, {1449, 5287}, {1961, 61358}, {1963, 40214}, {1999, 19684}, {2185, 2214}, {3210, 31999}, {3218, 20182}, {3219, 16777}, {3240, 4682}, {3247, 33761}, {3305, 16667}, {3550, 21806}, {3578, 17248}, {3622, 14552}, {3664, 33146}, {3666, 10987}, {3681, 4649}, {3723, 4641}, {3742, 17025}, {3745, 17018}, {3752, 17013}, {3758, 3995}, {3769, 29822}, {3772, 37635}, {3780, 28251}, {3791, 5625}, {3879, 32782}, {3920, 41711}, {3936, 29841}, {3940, 16843}, {3945, 19785}, {3969, 17389}, {4038, 17017}, {4359, 4393}, {4360, 42028}, {4383, 17021}, {4418, 50281}, {4643, 20086}, {4648, 26724}, {4657, 32863}, {4670, 28605}, {4675, 33150}, {4687, 19742}, {4883, 17024}, {4909, 40940}, {4966, 29648}, {4991, 25501}, {5256, 5437}, {5262, 19285}, {5271, 5333}, {5278, 16826}, {5284, 16475}, {5294, 29574}, {5440, 19767}, {5564, 20046}, {5712, 26738}, {5750, 50292}, {6510, 33129}, {6703, 33077}, {9345, 29821}, {9352, 37604}, {10436, 42025}, {15569, 17127}, {16666, 44307}, {17012, 37674}, {17022, 37680}, {17023, 33172}, {17126, 37593}, {17147, 17393}, {17184, 17378}, {17300, 32774}, {17301, 26842}, {17316, 33157}, {17319, 32933}, {17320, 62230}, {17328, 50277}, {17363, 41809}, {17377, 56810}, {17390, 32858}, {17391, 18139}, {17392, 27186}, {17483, 50068}, {17776, 29585}, {18134, 29833}, {19716, 34772}, {19738, 27064}, {19743, 31035}, {19804, 45222}, {19808, 20017}, {19810, 25303}, {19812, 31017}, {19834, 20553}, {20090, 32859}, {20970, 29612}, {21020, 43997}, {21454, 62705}, {24524, 40603}, {24598, 59301}, {26037, 49489}, {26044, 29592}, {26223, 34064}, {26893, 61728}, {27184, 42045}, {27754, 56520}, {29570, 37652}, {29576, 41818}, {29586, 37653}, {29644, 32919}, {29647, 32846}, {29815, 49478}, {29816, 49490}, {29817, 38315}, {29829, 33073}, {29837, 33070}, {31019, 37631}, {31330, 50293}, {32915, 33682}, {33075, 50284}, {33155, 41819}, {34830, 57722}, {37672, 60969}, {37677, 41839}, {39737, 46971}, {41229, 55103}, {50302, 59261}, {54358, 60981}
X(62801) = perspector of circumconic {{A, B, C, X(662), X(32042)}}
X(62801) = pole of line {4132, 48030} with respect to the DeLongchamps ellipse
X(62801) = pole of line {4560, 4802} with respect to the Steiner circumellipse
X(62801) = pole of line {4802, 14838} with respect to the Steiner inellipse
X(62801) = pole of line {75, 5333} with respect to the Wallace hyperbola
X(62801) = pole of line {5249, 19862} with respect to the dual conic of Yff parabola
X(62801) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(60203)}}, {{A, B, C, X(2), X(4658)}}, {{A, B, C, X(21), X(42030)}}, {{A, B, C, X(31), X(28625)}}, {{A, B, C, X(58), X(25417)}}, {{A, B, C, X(63), X(26734)}}, {{A, B, C, X(81), X(30598)}}, {{A, B, C, X(92), X(11684)}}, {{A, B, C, X(1962), X(2214)}}, {{A, B, C, X(3743), X(59261)}}, {{A, B, C, X(4653), X(30590)}}, {{A, B, C, X(28606), X(40438)}}, {{A, B, C, X(48110), X(52680)}}, {{A, B, C, X(54336), X(58380)}}
X(62801) = barycentric product X(i)*X(j) for these (i, j): {190, 48110}
X(62801) = barycentric quotient X(i)/X(j) for these (i, j): {48110, 514}
X(62801) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 4658, 3868}, {1, 81, 28606}, {2, 25417, 1100}, {2, 319, 62586}, {940, 16884, 17011}, {940, 17011, 4850}, {1100, 37595, 2}, {1449, 5287, 32911}, {5712, 33133, 26738}, {37604, 46904, 9352}, {55397, 55398, 11684}
X(62802) lies on these lines: {1, 21}, {2, 1104}, {3, 4850}, {4, 33133}, {6, 26690}, {7, 26729}, {8, 5266}, {12, 29665}, {20, 19785}, {22, 56}, {34, 7466}, {36, 59354}, {37, 16865}, {46, 54315}, {55, 17016}, {65, 17126}, {75, 11115}, {77, 1420}, {78, 1453}, {82, 2217}, {100, 37552}, {145, 345}, {171, 3924}, {172, 16974}, {229, 51687}, {244, 37608}, {270, 14015}, {312, 11319}, {320, 1279}, {321, 4195}, {377, 33129}, {388, 26228}, {394, 1191}, {443, 26724}, {464, 4313}, {518, 36565}, {609, 16600}, {612, 5260}, {614, 5253}, {759, 54336}, {902, 37598}, {936, 37680}, {938, 27407}, {958, 3920}, {960, 17127}, {975, 5047}, {976, 3681}, {988, 5303}, {999, 13730}, {1043, 3187}, {1100, 5165}, {1125, 25760}, {1149, 50003}, {1193, 16478}, {1201, 28395}, {1203, 22836}, {1220, 26227}, {1333, 17521}, {1385, 19262}, {1386, 2646}, {1455, 3600}, {1475, 16787}, {1724, 3876}, {1743, 3984}, {1791, 37325}, {1837, 54355}, {1870, 14017}, {1999, 50412}, {2189, 13739}, {2214, 40430}, {2218, 2363}, {2298, 5336}, {2352, 4225}, {2475, 3772}, {2999, 4855}, {3052, 37614}, {3061, 21764}, {3218, 4252}, {3240, 56176}, {3295, 17015}, {3315, 3333}, {3419, 24883}, {3434, 4339}, {3550, 4642}, {3601, 5256}, {3616, 4388}, {3666, 4189}, {3670, 4257}, {3672, 17576}, {3727, 21793}, {3752, 4188}, {3769, 17751}, {3885, 15955}, {3976, 16498}, {4000, 4190}, {4201, 32774}, {4234, 50106}, {4255, 17012}, {4292, 33146}, {4308, 18623}, {4358, 17697}, {4359, 19851}, {4360, 52352}, {4362, 54331}, {4511, 16466}, {4676, 25253}, {4719, 17025}, {4918, 59580}, {4999, 29680}, {5046, 17720}, {5086, 5230}, {5178, 33137}, {5222, 37280}, {5251, 30142}, {5255, 14923}, {5258, 30145}, {5269, 19860}, {5276, 16968}, {5280, 25082}, {5287, 5436}, {5301, 7054}, {5315, 30144}, {5484, 29838}, {5563, 30148}, {5903, 49682}, {6284, 33134}, {7283, 42044}, {7290, 19861}, {7292, 25524}, {7354, 17061}, {7538, 17863}, {7672, 55101}, {7735, 27068}, {8669, 32931}, {9347, 59305}, {9352, 24443}, {10371, 33175}, {10404, 33148}, {10459, 17716}, {10571, 51657}, {11015, 48837}, {11375, 33107}, {11415, 60751}, {12536, 56178}, {12649, 37642}, {13726, 19767}, {14986, 27505}, {15677, 50068}, {15678, 50066}, {15680, 33155}, {16049, 41230}, {16454, 16817}, {16485, 37554}, {16610, 17572}, {16679, 18610}, {16687, 23361}, {16706, 56782}, {16858, 54287}, {16859, 44307}, {17001, 25994}, {17011, 19765}, {17013, 54387}, {17018, 37080}, {17024, 18607}, {17054, 27003}, {17074, 34489}, {17080, 37583}, {17147, 17539}, {17301, 37299}, {17525, 50069}, {17526, 33157}, {17579, 23537}, {17602, 57288}, {17676, 19786}, {17776, 20009}, {18444, 36746}, {18743, 56983}, {19284, 19804}, {19879, 33074}, {20077, 32859}, {21935, 29658}, {24477, 36579}, {24554, 37228}, {24589, 56768}, {24953, 29664}, {25466, 29681}, {25568, 36578}, {26234, 31997}, {26723, 57284}, {27385, 37651}, {27678, 50591}, {28082, 37607}, {28605, 50054}, {28628, 33112}, {29473, 30105}, {29814, 51715}, {29841, 40984}, {30117, 37522}, {30143, 37559}, {30435, 33950}, {31019, 49745}, {32851, 56781}, {33121, 36500}, {33150, 37256}, {33151, 34937}, {33854, 54317}, {35973, 36103}, {35974, 54293}, {37106, 37528}, {37435, 62208}, {37525, 50599}, {37542, 38460}, {37548, 61155}, {37574, 46904}, {37579, 54292}, {40940, 57287}, {41839, 56989}, {45230, 61398}, {49687, 56018}, {50067, 57002}, {50102, 51678}
X(62802) = pole of line {3733, 16754} with respect to the circumcircle
X(62802) = pole of line {2646, 28606} with respect to the Feuerbach hyperbola
X(62802) = pole of line {4560, 47684} with respect to the Steiner circumellipse
X(62802) = pole of line {101, 4571} with respect to the Hutson-Moses hyperbola
X(62802) = pole of line {75, 16749} with respect to the Wallace hyperbola
X(62802) = intersection, other than A, B, C, of circumconics {{A, B, C, X(21), X(977)}}, {{A, B, C, X(38), X(2217)}}, {{A, B, C, X(58), X(56003)}}, {{A, B, C, X(65), X(49454)}}, {{A, B, C, X(81), X(40436)}}, {{A, B, C, X(82), X(3869)}}, {{A, B, C, X(758), X(54336)}}, {{A, B, C, X(969), X(11520)}}, {{A, B, C, X(2214), X(2650)}}, {{A, B, C, X(2218), X(2292)}}, {{A, B, C, X(2363), X(3868)}}, {{A, B, C, X(5016), X(15314)}}, {{A, B, C, X(28606), X(40430)}}
X(62802) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 1046, 49454}, {1, 1468, 3873}, {1, 21, 28606}, {1, 31, 3869}, {1, 37817, 21}, {1, 3915, 3890}, {1, 5429, 1468}, {1, 54354, 2292}, {1, 54421, 34195}, {1, 58, 3868}, {1, 595, 3877}, {3, 5262, 4850}, {8, 37176, 32779}, {78, 1453, 32911}, {172, 16974, 26242}, {1104, 37539, 2}, {4252, 37549, 3218}, {15680, 33155, 50065}, {15955, 37610, 3885}, {16485, 37554, 54392}, {17526, 54433, 33157}, {24443, 37603, 9352}, {37554, 54392, 37633}
X(62803) lies on these lines: {1, 21}, {2, 330}, {10, 24598}, {37, 3758}, {39, 3661}, {75, 16696}, {194, 321}, {239, 980}, {274, 561}, {312, 31036}, {319, 4261}, {333, 34063}, {604, 56547}, {757, 2214}, {869, 3681}, {982, 21352}, {984, 3009}, {1015, 17397}, {1500, 17389}, {1573, 29576}, {1575, 29593}, {1654, 2277}, {1740, 3728}, {1964, 4469}, {2092, 17363}, {2176, 3219}, {2276, 6542}, {2304, 40214}, {3187, 33296}, {3662, 30034}, {3666, 4393}, {3752, 16816}, {3809, 20683}, {3920, 21010}, {4016, 18041}, {4110, 26764}, {4277, 62231}, {4352, 19785}, {4357, 28395}, {4359, 24621}, {4386, 19308}, {4392, 20358}, {4687, 27078}, {5069, 17289}, {5224, 27641}, {5249, 24215}, {5255, 60701}, {5278, 16827}, {5283, 11342}, {5301, 56934}, {7179, 43034}, {8025, 18172}, {9369, 16830}, {14552, 20036}, {16367, 31449}, {16517, 26669}, {16589, 29612}, {16687, 23393}, {16700, 20945}, {16706, 27303}, {16726, 41847}, {16753, 52716}, {16998, 26242}, {17019, 19714}, {17030, 20913}, {17038, 25528}, {17053, 17248}, {17143, 50106}, {17144, 17147}, {17236, 28358}, {17238, 27633}, {17250, 57039}, {17275, 24530}, {17331, 21796}, {17377, 56926}, {18133, 25505}, {20055, 20691}, {20146, 27268}, {20769, 37617}, {20889, 32092}, {20923, 27145}, {20943, 31026}, {21384, 32911}, {21838, 31028}, {22343, 40783}, {23682, 33108}, {24214, 33146}, {24555, 25935}, {24625, 29598}, {24944, 28640}, {25083, 36534}, {25092, 29574}, {25264, 42044}, {26636, 48381}, {27017, 30090}, {27166, 30963}, {27248, 33157}, {27285, 31996}, {27646, 37673}, {28371, 59207}, {29592, 39367}, {29595, 44307}, {29960, 33172}, {30038, 54311}, {37128, 50302}
X(62803) = perspector of circumconic {{A, B, C, X(662), X(18830)}}
X(62803) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 60109}
X(62803) = X(i)-Dao conjugate of X(j) for these {i, j}: {9, 60109}
X(62803) = pole of line {20981, 23464} with respect to the Brocard inellipse
X(62803) = pole of line {2646, 23497} with respect to the Feuerbach hyperbola
X(62803) = pole of line {4083, 4560} with respect to the Steiner circumellipse
X(62803) = pole of line {4083, 14838} with respect to the Steiner inellipse
X(62803) = pole of line {3882, 61183} with respect to the Yff parabola
X(62803) = pole of line {75, 27644} with respect to the Wallace hyperbola
X(62803) = pole of line {14208, 25098} with respect to the dual conic of polar circle
X(62803) = pole of line {3840, 5249} with respect to the dual conic of Yff parabola
X(62803) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(60244)}}, {{A, B, C, X(2), X(38832)}}, {{A, B, C, X(21), X(27424)}}, {{A, B, C, X(31), X(16606)}}, {{A, B, C, X(58), X(330)}}, {{A, B, C, X(81), X(6384)}}, {{A, B, C, X(92), X(11688)}}, {{A, B, C, X(256), X(3765)}}, {{A, B, C, X(561), X(28606)}}, {{A, B, C, X(2995), X(52134)}}, {{A, B, C, X(3915), X(27432)}}, {{A, B, C, X(8616), X(27438)}}, {{A, B, C, X(16948), X(27496)}}, {{A, B, C, X(17038), X(59212)}}, {{A, B, C, X(18169), X(61417)}}, {{A, B, C, X(31997), X(55971)}}
X(62803) = barycentric product X(i)*X(j) for these (i, j): {5145, 75}
X(62803) = barycentric quotient X(i)/X(j) for these (i, j): {1, 60109}, {5145, 1}
X(62803) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 40773, 28606}, {2, 21226, 3765}, {2, 41838, 59212}, {239, 980, 4850}, {980, 16975, 239}, {1107, 37596, 2}, {3666, 17448, 4393}, {16738, 17148, 75}, {31641, 31642, 60244}, {55397, 55398, 11688}
X(62804) lies on these lines: {1, 21}, {2, 1191}, {6, 145}, {7, 34040}, {8, 13740}, {10, 5315}, {11, 54355}, {12, 33107}, {35, 50604}, {40, 4850}, {42, 35992}, {56, 17126}, {65, 7191}, {82, 34434}, {86, 17152}, {100, 1193}, {105, 1258}, {110, 2363}, {149, 1834}, {171, 1201}, {221, 3600}, {222, 4308}, {238, 5260}, {386, 3871}, {404, 995}, {517, 5262}, {519, 1203}, {551, 37559}, {644, 5280}, {651, 10106}, {748, 59311}, {750, 21214}, {940, 1616}, {942, 3315}, {946, 33133}, {957, 37034}, {958, 17127}, {960, 3920}, {962, 19785}, {999, 7428}, {1043, 20040}, {1125, 32918}, {1149, 37607}, {1255, 6051}, {1265, 20020}, {1320, 15955}, {1386, 2330}, {1420, 17074}, {1449, 37556}, {1453, 3872}, {1457, 57283}, {1480, 6361}, {1483, 36750}, {1697, 5256}, {1718, 13375}, {2176, 5276}, {2295, 33854}, {2298, 2300}, {2303, 16685}, {2329, 21764}, {2654, 53055}, {3052, 4189}, {3086, 26092}, {3187, 4673}, {3240, 3913}, {3241, 13735}, {3295, 16287}, {3303, 17018}, {3485, 26228}, {3616, 5711}, {3617, 4383}, {3623, 37685}, {3636, 16489}, {3649, 33148}, {3671, 26729}, {3681, 54386}, {3704, 32842}, {3744, 34772}, {3745, 58679}, {3812, 7292}, {3813, 33142}, {3962, 49465}, {3997, 5299}, {4188, 37540}, {4195, 20037}, {4201, 4450}, {4252, 30652}, {4295, 33146}, {4315, 34043}, {4323, 37543}, {4344, 37659}, {4358, 41261}, {4385, 41242}, {4413, 27625}, {4511, 5266}, {4642, 29821}, {4646, 17012}, {4649, 22343}, {4678, 14997}, {4696, 27064}, {4719, 37568}, {4853, 16469}, {4868, 37563}, {5047, 30116}, {5057, 13161}, {5230, 11680}, {5263, 27644}, {5269, 19861}, {5284, 59305}, {5297, 25917}, {5303, 37617}, {5312, 25439}, {5313, 8715}, {5484, 28369}, {5552, 37651}, {5692, 30145}, {5707, 10595}, {5712, 10587}, {5844, 37509}, {5902, 30148}, {5903, 54315}, {6767, 57523}, {7290, 19860}, {7504, 17734}, {7677, 37558}, {7967, 36742}, {8236, 54358}, {9342, 27627}, {9575, 26690}, {9780, 37687}, {9957, 17015}, {10283, 45931}, {10529, 37642}, {11009, 49682}, {11115, 40153}, {11375, 29665}, {11415, 33151}, {12245, 36754}, {12635, 36507}, {12701, 33134}, {14923, 54418}, {14986, 27506}, {14996, 16486}, {16468, 59310}, {16478, 49487}, {16679, 18612}, {16687, 23846}, {16794, 17676}, {16796, 49709}, {17011, 37548}, {17017, 37598}, {17024, 37549}, {17122, 28352}, {17164, 32922}, {17448, 60697}, {17531, 49997}, {17536, 56191}, {17541, 30114}, {17589, 52897}, {17686, 40859}, {17751, 32942}, {19649, 31785}, {19765, 61155}, {20070, 37537}, {20292, 23536}, {21935, 33106}, {23559, 23660}, {23675, 50307}, {24390, 24883}, {25253, 32926}, {25466, 33112}, {25524, 28370}, {26066, 29680}, {26242, 54382}, {27003, 52541}, {28040, 61687}, {28628, 29681}, {30133, 46899}, {31318, 40434}, {32577, 37608}, {32945, 59303}, {33119, 49613}, {34605, 50303}, {34937, 51423}, {36534, 51556}, {36745, 59417}, {37592, 56288}, {37614, 38315}, {37674, 46934}, {37679, 46933}, {37731, 50749}, {40952, 58535}, {41696, 49686}, {49482, 54331}, {49527, 52354}
X(62804) = perspector of circumconic {{A, B, C, X(662), X(8706)}}
X(62804) = pole of line {2646, 3920} with respect to the Feuerbach hyperbola
X(62804) = pole of line {100, 646} with respect to the Kiepert parabola
X(62804) = pole of line {1, 19531} with respect to the Stammler hyperbola
X(62804) = pole of line {4560, 47890} with respect to the Steiner circumellipse
X(62804) = pole of line {2490, 14838} with respect to the Steiner inellipse
X(62804) = pole of line {101, 3699} with respect to the Hutson-Moses hyperbola
X(62804) = pole of line {75, 18600} with respect to the Wallace hyperbola
X(62804) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(56258)}}, {{A, B, C, X(21), X(52549)}}, {{A, B, C, X(38), X(34434)}}, {{A, B, C, X(58), X(23617)}}, {{A, B, C, X(81), X(1222)}}, {{A, B, C, X(82), X(2975)}}, {{A, B, C, X(105), X(18169)}}, {{A, B, C, X(985), X(18192)}}, {{A, B, C, X(1258), X(18206)}}, {{A, B, C, X(2298), X(10457)}}, {{A, B, C, X(2363), X(54391)}}, {{A, B, C, X(3881), X(53114)}}, {{A, B, C, X(4696), X(24471)}}, {{A, B, C, X(8666), X(54336)}}, {{A, B, C, X(52680), X(57155)}}, {{A, B, C, X(54353), X(59102)}}
X(62804) = barycentric product X(i)*X(j) for these (i, j): {190, 57155}
X(62804) = barycentric quotient X(i)/X(j) for these (i, j): {57155, 514}
X(62804) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 31, 2975}, {1, 37817, 3897}, {1, 3915, 1621}, {1, 5250, 28606}, {1, 54421, 3873}, {1, 57280, 81}, {1, 58, 54391}, {1, 595, 21}, {1, 8616, 10448}, {6, 37542, 145}, {8, 16466, 32911}, {31, 2975, 16948}, {238, 10459, 5260}, {940, 1616, 3622}, {1386, 3057, 17016}, {3616, 5711, 37633}, {5711, 16483, 3616}
X(62805) lies on these lines: {1, 21}, {2, 1203}, {4, 29046}, {5, 45892}, {6, 10}, {7, 34043}, {8, 37685}, {35, 17126}, {40, 572}, {42, 5264}, {46, 5256}, {55, 19762}, {56, 50604}, {65, 1397}, {72, 3745}, {87, 1126}, {100, 5312}, {145, 16474}, {165, 61130}, {171, 386}, {181, 50594}, {206, 942}, {219, 18249}, {221, 3671}, {222, 4298}, {239, 28612}, {261, 17394}, {333, 19858}, {354, 30148}, {355, 36750}, {387, 4307}, {388, 2003}, {404, 5313}, {495, 5849}, {515, 36742}, {516, 5706}, {517, 13323}, {518, 30145}, {519, 5710}, {551, 1191}, {553, 1406}, {581, 3072}, {602, 52769}, {612, 3678}, {614, 58565}, {651, 5290}, {750, 3216}, {940, 1125}, {946, 5707}, {950, 61398}, {960, 37594}, {975, 10176}, {978, 37604}, {986, 12194}, {988, 4973}, {991, 37570}, {994, 2363}, {995, 37607}, {997, 37554}, {999, 15654}, {1064, 37530}, {1089, 26223}, {1100, 2241}, {1104, 30143}, {1150, 19863}, {1193, 37522}, {1451, 37558}, {1453, 54318}, {1460, 39582}, {1469, 23156}, {1498, 21628}, {1509, 31997}, {1698, 32911}, {1714, 3841}, {1724, 2308}, {1737, 16472}, {1754, 4300}, {1759, 21840}, {1788, 52423}, {1836, 36250}, {1993, 24987}, {2218, 53114}, {2274, 52564}, {2287, 19859}, {2298, 45032}, {2304, 4251}, {2361, 54430}, {2653, 9257}, {2887, 20083}, {2901, 3923}, {3085, 54301}, {3157, 4667}, {3187, 4647}, {3194, 39585}, {3293, 61358}, {3295, 8053}, {3336, 4850}, {3361, 17074}, {3436, 54444}, {3454, 32946}, {3550, 33771}, {3616, 5315}, {3624, 37633}, {3632, 55103}, {3634, 4383}, {3636, 16483}, {3661, 41822}, {3664, 51706}, {3670, 17017}, {3682, 10460}, {3746, 17018}, {3754, 54418}, {3758, 4385}, {3765, 52576}, {3772, 11263}, {3791, 49598}, {3811, 5269}, {3822, 5230}, {3876, 9347}, {3920, 5904}, {3947, 34048}, {3997, 54416}, {4065, 50281}, {4078, 59639}, {4252, 5267}, {4256, 37603}, {4259, 31737}, {4276, 5331}, {4297, 36746}, {4315, 34046}, {4386, 20970}, {4646, 5114}, {4649, 5145}, {4663, 34790}, {4682, 5044}, {4719, 37582}, {4906, 50192}, {5192, 49999}, {5247, 30116}, {5259, 17127}, {5260, 56343}, {5262, 5902}, {5263, 56018}, {5276, 39586}, {5278, 16828}, {5283, 60697}, {5285, 51223}, {5287, 27784}, {5292, 25639}, {5396, 6796}, {5422, 24982}, {5492, 50558}, {5687, 50587}, {5690, 39523}, {5697, 17015}, {5708, 24167}, {5712, 10198}, {5716, 49168}, {5799, 29207}, {5883, 16475}, {5886, 45931}, {5903, 17016}, {6051, 37595}, {6126, 33148}, {6147, 17061}, {6533, 26627}, {6684, 36754}, {6757, 17871}, {7078, 13405}, {7186, 50599}, {7191, 18398}, {7741, 33107}, {7951, 54355}, {7959, 9949}, {8193, 44094}, {8258, 29671}, {8270, 12432}, {8582, 10601}, {8614, 10404}, {9346, 17448}, {9370, 51782}, {9798, 37492}, {10039, 16473}, {10056, 56535}, {10164, 36745}, {10479, 32772}, {10571, 54339}, {11019, 14058}, {11269, 24387}, {11358, 59304}, {11362, 44414}, {12435, 37399}, {12512, 37537}, {12527, 55400}, {12609, 40940}, {12699, 45923}, {13332, 35775}, {13333, 35774}, {14450, 33155}, {14552, 19866}, {14621, 17034}, {14997, 19877}, {15066, 24564}, {15932, 17080}, {16201, 30621}, {16408, 49992}, {16470, 50295}, {16478, 30117}, {16490, 20057}, {16600, 16972}, {16608, 58459}, {16667, 54286}, {16783, 21764}, {16874, 29350}, {17011, 56288}, {17019, 27785}, {17021, 31318}, {17120, 41261}, {17122, 17749}, {17155, 43993}, {17200, 24549}, {17363, 41814}, {17717, 45939}, {17768, 50067}, {18250, 55432}, {18481, 51340}, {19714, 43223}, {19717, 26115}, {19742, 19874}, {19754, 39583}, {19843, 37666}, {19853, 37652}, {19854, 24597}, {19862, 37674}, {19872, 37687}, {19881, 33172}, {20132, 27255}, {20963, 49488}, {21616, 39595}, {22154, 50337}, {22383, 29066}, {22836, 37539}, {23071, 50749}, {23525, 23660}, {23537, 50307}, {24025, 59335}, {24046, 29821}, {24068, 32935}, {24160, 29658}, {24391, 45728}, {24806, 55101}, {24880, 33111}, {24883, 33112}, {25005, 34545}, {25441, 25760}, {25466, 49743}, {25496, 50605}, {25526, 31339}, {26363, 37642}, {26446, 37509}, {27644, 43997}, {28628, 50757}, {29645, 56949}, {29665, 37731}, {30171, 33070}, {30172, 33073}, {31359, 56974}, {35633, 49482}, {36602, 41434}, {37523, 55086}, {37538, 49553}, {37550, 45126}, {37679, 51073}, {43220, 60722}, {44105, 49542}, {48861, 49732}, {50018, 50028}, {50293, 58386}
X(62805) = midpoint of X(i) and X(j) for these {i,j}: {1, 54421}
X(62805) = perspector of circumconic {{A, B, C, X(662), X(835)}}
X(62805) = pole of line {3733, 8637} with respect to the circumcircle
X(62805) = pole of line {23876, 24006} with respect to the polar circle
X(62805) = pole of line {8637, 20981} with respect to the Brocard inellipse
X(62805) = pole of line {905, 4132} with respect to the DeLongchamps ellipse
X(62805) = pole of line {2646, 51692} with respect to the Feuerbach hyperbola
X(62805) = pole of line {4205, 5949} with respect to the Kiepert hyperbola
X(62805) = pole of line {23090, 23874} with respect to the MacBeath circumconic
X(62805) = pole of line {1, 27660} with respect to the Stammler hyperbola
X(62805) = pole of line {4560, 47659} with respect to the Steiner circumellipse
X(62805) = pole of line {6590, 14838} with respect to the Steiner inellipse
X(62805) = pole of line {101, 4756} with respect to the Hutson-Moses hyperbola
X(62805) = pole of line {75, 19858} with respect to the Wallace hyperbola
X(62805) = pole of line {4657, 5249} with respect to the dual conic of Yff parabola
X(62805) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(10), X(28606)}}, {{A, B, C, X(21), X(54336)}}, {{A, B, C, X(58), X(2214)}}, {{A, B, C, X(63), X(60089)}}, {{A, B, C, X(81), X(19684)}}, {{A, B, C, X(82), X(5248)}}, {{A, B, C, X(759), X(10448)}}, {{A, B, C, X(977), X(35637)}}, {{A, B, C, X(985), X(10458)}}, {{A, B, C, X(993), X(2363)}}, {{A, B, C, X(994), X(2292)}}, {{A, B, C, X(1126), X(38832)}}, {{A, B, C, X(1962), X(7148)}}, {{A, B, C, X(2218), X(4653)}}, {{A, B, C, X(3743), X(31359)}}, {{A, B, C, X(3868), X(53114)}}, {{A, B, C, X(3881), X(39739)}}, {{A, B, C, X(17185), X(45032)}}, {{A, B, C, X(39737), X(58380)}}
X(62805) = barycentric product X(i)*X(j) for these (i, j): {1, 19684}, {4275, 75}
X(62805) = barycentric quotient X(i)/X(j) for these (i, j): {4275, 1}, {19684, 75}
X(62805) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 12514, 3743}, {1, 1468, 8666}, {1, 191, 28606}, {1, 31, 5248}, {1, 37817, 35016}, {1, 49500, 2292}, {1, 52680, 10448}, {1, 54354, 4653}, {1, 54421, 758}, {1, 58, 993}, {1, 968, 58380}, {6, 5711, 10}, {10, 33682, 43531}, {42, 5264, 8715}, {72, 3745, 30142}, {221, 37543, 3671}, {595, 4658, 1}, {940, 16466, 1125}, {1754, 4300, 12511}, {2308, 59305, 1724}
X(62806) lies on these lines: {1, 21}, {2, 1279}, {6, 3957}, {8, 13742}, {11, 29665}, {33, 53055}, {35, 30148}, {37, 5332}, {42, 17715}, {43, 3722}, {44, 4661}, {55, 4850}, {57, 3315}, {88, 5573}, {100, 614}, {145, 1104}, {149, 3772}, {200, 16487}, {210, 3246}, {238, 3681}, {244, 3550}, {312, 20045}, {320, 20064}, {341, 56983}, {344, 20020}, {345, 19993}, {354, 17126}, {390, 19785}, {497, 26228}, {516, 33146}, {518, 17127}, {519, 32862}, {528, 33131}, {612, 5284}, {748, 3961}, {750, 29820}, {752, 33069}, {756, 15485}, {902, 982}, {905, 30613}, {934, 56359}, {940, 29817}, {960, 36565}, {1001, 3920}, {1125, 25961}, {1155, 4906}, {1191, 34772}, {1255, 39958}, {1319, 7248}, {1334, 16787}, {1376, 7292}, {1386, 3748}, {1616, 17811}, {1617, 4318}, {1738, 49719}, {1836, 33148}, {1914, 26242}, {2078, 17080}, {2177, 29821}, {2308, 49490}, {2550, 26724}, {2886, 29681}, {2887, 29638}, {3011, 11680}, {3052, 3218}, {3058, 17061}, {3219, 3242}, {3295, 5262}, {3303, 17016}, {3305, 60846}, {3416, 33173}, {3434, 33129}, {3616, 5266}, {3622, 37539}, {3662, 4450}, {3666, 17024}, {3677, 35258}, {3683, 7226}, {3685, 3891}, {3699, 26688}, {3715, 8692}, {3720, 9347}, {3726, 21793}, {3745, 29814}, {3750, 17017}, {3757, 24552}, {3759, 20011}, {3769, 29824}, {3771, 32844}, {3836, 29853}, {3846, 29848}, {3870, 7290}, {3872, 16485}, {3883, 32782}, {3914, 34611}, {3923, 32923}, {3924, 14923}, {3935, 4383}, {3936, 40984}, {3966, 33175}, {3979, 61358}, {3999, 23958}, {4000, 20075}, {4011, 32927}, {4026, 29648}, {4030, 29679}, {4085, 29852}, {4184, 18601}, {4188, 52541}, {4257, 4694}, {4295, 26729}, {4310, 44447}, {4362, 32943}, {4388, 33122}, {4392, 4640}, {4414, 17598}, {4423, 5297}, {4428, 17599}, {4430, 4641}, {4432, 32925}, {4434, 30957}, {4511, 16483}, {4650, 17449}, {4657, 21289}, {4660, 33123}, {4666, 5269}, {4676, 17165}, {4696, 17697}, {4722, 49498}, {4849, 14997}, {4863, 33139}, {4865, 29632}, {4883, 14996}, {4981, 36534}, {5057, 33144}, {5119, 54315}, {5253, 28011}, {5255, 28082}, {5256, 10389}, {5259, 30145}, {5274, 51361}, {5287, 38316}, {5294, 49466}, {5299, 25082}, {5311, 16484}, {5692, 49686}, {5716, 10587}, {5846, 32858}, {5853, 26723}, {6327, 33124}, {6679, 33120}, {6690, 29680}, {6767, 17015}, {7050, 16486}, {7123, 16502}, {7174, 33761}, {7411, 61086}, {7672, 55086}, {7677, 8270}, {7951, 50749}, {8027, 48330}, {10129, 33106}, {11700, 40215}, {13588, 16753}, {14942, 26246}, {15287, 37309}, {15523, 49506}, {16602, 61156}, {16687, 18613}, {16707, 39731}, {16825, 32945}, {17011, 38315}, {17150, 49470}, {17279, 33091}, {17450, 37604}, {17592, 29819}, {17595, 21000}, {17602, 49736}, {17718, 33107}, {17722, 29678}, {17724, 31053}, {17765, 33117}, {17766, 25957}, {18139, 50289}, {19742, 49450}, {19786, 29831}, {20015, 37681}, {21764, 51058}, {24167, 37572}, {24217, 29683}, {24542, 29641}, {24597, 36845}, {24703, 33153}, {24789, 33110}, {24943, 33076}, {25760, 29656}, {26098, 26738}, {26128, 29836}, {26227, 32942}, {26230, 32773}, {26237, 54291}, {26669, 54348}, {27003, 37540}, {28370, 59691}, {28395, 40934}, {28605, 49484}, {29637, 33074}, {29642, 33072}, {29651, 32772}, {29652, 32917}, {29660, 32781}, {29668, 32918}, {29670, 32944}, {29673, 49696}, {29675, 33105}, {29677, 33079}, {29686, 32784}, {29689, 33111}, {29830, 33073}, {29832, 33116}, {29839, 33070}, {29840, 33113}, {29844, 33119}, {29854, 50288}, {29860, 31237}, {30117, 37610}, {31330, 49473}, {32771, 49482}, {32777, 33090}, {32854, 33158}, {32860, 50023}, {32864, 49458}, {32866, 33156}, {32912, 49675}, {32914, 32941}, {32920, 32930}, {32922, 32929}, {32936, 49455}, {33064, 49705}, {33075, 33171}, {33089, 59692}, {33093, 49681}, {33094, 33147}, {33095, 33143}, {33104, 33130}, {33118, 49695}, {33166, 49688}, {37608, 46190}, {37685, 49478}
X(62806) = reflection of X(i) in X(j) for these {i,j}: {25957, 29672}
X(62806) = pole of line {3733, 50358} with respect to the circumcircle
X(62806) = pole of line {2646, 36565} with respect to the Feuerbach hyperbola
X(62806) = pole of line {100, 52778} with respect to the Kiepert parabola
X(62806) = pole of line {4560, 30520} with respect to the Steiner circumellipse
X(62806) = pole of line {14838, 30520} with respect to the Steiner inellipse
X(62806) = pole of line {101, 52778} with respect to the Hutson-Moses hyperbola
X(62806) = pole of line {5249, 31191} with respect to the dual conic of Yff parabola
X(62806) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(58), X(39955)}}, {{A, B, C, X(81), X(17352)}}, {{A, B, C, X(82), X(3873)}}, {{A, B, C, X(2363), X(3889)}}, {{A, B, C, X(3881), X(54336)}}, {{A, B, C, X(18206), X(47663)}}, {{A, B, C, X(48111), X(52680)}}
X(62806) = barycentric product X(i)*X(j) for these (i, j): {1, 17352}, {100, 47663}, {190, 48111}
X(62806) = barycentric quotient X(i)/X(j) for these (i, j): {17352, 75}, {47663, 693}, {48111, 514}
X(62806) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 1621, 28606}, {1, 31, 3873}, {1, 37817, 54391}, {1, 3915, 3869}, {1, 40091, 3877}, {1, 58, 3889}, {1, 595, 3868}, {1, 8616, 38}, {2, 49704, 5014}, {55, 7191, 4850}, {244, 3550, 9352}, {497, 26228, 33133}, {902, 29818, 982}, {1279, 3744, 2}, {1386, 3748, 17018}, {3052, 17597, 3218}, {3058, 17061, 33134}, {3683, 49465, 7226}, {3685, 3891, 42044}, {3720, 17716, 9347}, {3745, 42819, 29814}, {3870, 7290, 32911}, {4430, 30653, 4641}, {4641, 4864, 4430}, {4666, 5269, 37633}, {5269, 35227, 4666}, {17024, 61155, 3666}, {28011, 37552, 5253}, {29836, 32947, 26128}, {32922, 32929, 50106}, {33106, 33127, 10129}, {33124, 49709, 6327}
X(62807) lies on these lines: {1, 21}, {2, 1386}, {6, 3681}, {8, 37037}, {37, 17127}, {42, 3795}, {55, 17011}, {75, 16707}, {82, 2214}, {100, 5256}, {141, 29648}, {171, 4850}, {238, 5311}, {244, 37604}, {354, 7712}, {387, 5178}, {518, 29815}, {612, 16475}, {614, 16491}, {748, 1961}, {749, 1100}, {750, 29821}, {752, 32776}, {756, 16468}, {894, 3891}, {902, 17592}, {940, 7191}, {982, 29819}, {984, 2308}, {1001, 17019}, {1002, 3748}, {1125, 33172}, {1203, 3876}, {1279, 29814}, {1280, 39948}, {1376, 17012}, {1442, 1617}, {1449, 3870}, {1453, 5260}, {1836, 33155}, {1999, 24552}, {2108, 3722}, {2887, 29636}, {3052, 20182}, {3083, 11370}, {3084, 11371}, {3187, 5263}, {3218, 17599}, {3241, 50105}, {3295, 44094}, {3305, 16469}, {3415, 36740}, {3434, 4344}, {3550, 46904}, {3589, 29679}, {3616, 37594}, {3618, 10327}, {3623, 30614}, {3666, 17126}, {3672, 44447}, {3683, 30653}, {3740, 14997}, {3752, 17025}, {3755, 49719}, {3757, 19684}, {3758, 17165}, {3759, 4651}, {3772, 33112}, {3791, 31330}, {3836, 29852}, {3846, 29847}, {3896, 4393}, {3923, 32928}, {3936, 29634}, {3938, 4649}, {3941, 4184}, {3961, 61358}, {3980, 32924}, {3989, 7262}, {3995, 4676}, {4003, 23958}, {4104, 51005}, {4188, 4719}, {4307, 19785}, {4318, 37543}, {4349, 5249}, {4360, 32929}, {4362, 32772}, {4383, 5297}, {4413, 17020}, {4414, 17600}, {4418, 32921}, {4423, 17021}, {4430, 49465}, {4514, 29829}, {4640, 30652}, {4641, 7226}, {4645, 32774}, {4650, 46901}, {4657, 33083}, {4661, 4663}, {4672, 32925}, {4685, 4991}, {4697, 17155}, {4722, 49448}, {4851, 33173}, {4865, 29631}, {4972, 50289}, {4974, 26037}, {4981, 37652}, {5012, 47373}, {5086, 5716}, {5253, 37554}, {5262, 5711}, {5266, 19767}, {5268, 37680}, {5276, 16972}, {5278, 16830}, {5284, 5287}, {5294, 32862}, {5332, 36409}, {5371, 26242}, {5710, 14923}, {5712, 26228}, {5718, 29665}, {5846, 29667}, {5847, 32782}, {5880, 33150}, {6198, 44105}, {6327, 19786}, {6536, 50296}, {6679, 29643}, {7109, 16525}, {7292, 37674}, {9345, 29820}, {9350, 17779}, {9538, 12710}, {9539, 14100}, {10129, 26098}, {10389, 41423}, {10394, 61398}, {10578, 26872}, {13476, 56034}, {13577, 14548}, {14828, 26246}, {16478, 59305}, {16667, 62236}, {16678, 16679}, {16703, 31997}, {16884, 17735}, {17014, 17784}, {17056, 29681}, {17061, 31019}, {17280, 20069}, {17301, 33102}, {17302, 20101}, {17320, 42058}, {17393, 27804}, {17394, 30941}, {17602, 31053}, {17717, 29683}, {17720, 33107}, {17722, 29662}, {17726, 29680}, {17763, 25496}, {17778, 29838}, {18059, 52138}, {18134, 26230}, {19649, 38029}, {19717, 20045}, {20020, 59406}, {20064, 24723}, {20110, 30621}, {24280, 50071}, {24725, 33152}, {24943, 32846}, {25453, 33072}, {25760, 29645}, {25957, 29654}, {26061, 32847}, {26128, 29834}, {26223, 32926}, {26237, 37632}, {26738, 33127}, {27538, 41241}, {29633, 33074}, {29635, 32844}, {29644, 32917}, {29646, 32781}, {29647, 33076}, {29649, 32944}, {29650, 32918}, {29652, 32919}, {29658, 33105}, {29663, 33079}, {29664, 35466}, {29684, 33174}, {29685, 49506}, {29686, 33087}, {29823, 37639}, {29831, 33124}, {29832, 33121}, {29833, 32773}, {29842, 32775}, {29859, 31237}, {29874, 30811}, {30628, 54358}, {30965, 50293}, {31034, 33126}, {32771, 33682}, {32777, 33093}, {32779, 33088}, {32780, 32854}, {32783, 32852}, {32860, 49477}, {32864, 36480}, {32914, 50302}, {32915, 49482}, {32930, 50300}, {32940, 49455}, {32945, 49488}, {33090, 49681}, {33091, 38047}, {33097, 33143}, {33100, 50068}, {33101, 61707}, {33104, 33135}, {33108, 40940}, {33109, 33128}, {33117, 50288}, {33146, 50307}, {33151, 41011}, {33171, 50284}, {33774, 56934}, {33889, 37677}, {37593, 61155}, {37683, 46909}, {45398, 56427}, {45399, 56384}, {50308, 62586}
X(62807) = midpoint of X(i) and X(j) for these {i,j}: {29815, 37685}
X(62807) = pole of line {4132, 8665} with respect to the DeLongchamps ellipse
X(62807) = pole of line {100, 30730} with respect to the Kiepert parabola
X(62807) = pole of line {4560, 28894} with respect to the Steiner circumellipse
X(62807) = pole of line {14838, 28894} with respect to the Steiner inellipse
X(62807) = pole of line {101, 4069} with respect to the Hutson-Moses hyperbola
X(62807) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(38), X(2214)}}, {{A, B, C, X(58), X(30651)}}, {{A, B, C, X(81), X(749)}}, {{A, B, C, X(82), X(28606)}}, {{A, B, C, X(1002), X(4658)}}, {{A, B, C, X(1621), X(56034)}}, {{A, B, C, X(3873), X(40438)}}, {{A, B, C, X(18206), X(49282)}}, {{A, B, C, X(25417), X(60721)}}
X(62807) = barycentric product X(i)*X(j) for these (i, j): {1, 17381}, {100, 49282}
X(62807) = barycentric quotient X(i)/X(j) for these (i, j): {17381, 75}, {49282, 693}
X(62807) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 31, 28606}, {1, 57280, 3869}, {1, 81, 3873}, {1, 8616, 1962}, {2, 3745, 9347}, {2, 51192, 33075}, {171, 17017, 4850}, {171, 4850, 9352}, {612, 16475, 32911}, {940, 38315, 7191}, {1100, 3744, 17018}, {1279, 37595, 29814}, {1386, 3745, 2}, {3923, 32928, 42044}, {3989, 21747, 7262}, {4307, 19785, 20292}, {14996, 17024, 354}, {17302, 20101, 32950}, {17726, 37646, 29680}, {26098, 33133, 10129}, {29834, 32949, 26128}, {29842, 32946, 32775}
X(62808) lies on these lines: {1, 21}, {2, 1449}, {6, 3305}, {9, 17019}, {19, 40438}, {57, 1442}, {75, 42028}, {77, 37543}, {78, 19716}, {86, 5271}, {189, 10580}, {200, 9347}, {222, 7190}, {226, 55944}, {312, 46922}, {321, 58787}, {333, 17394}, {394, 54358}, {519, 19822}, {612, 4649}, {614, 4038}, {894, 58820}, {940, 1100}, {942, 37408}, {969, 2214}, {1051, 16569}, {1255, 3731}, {1386, 4666}, {1419, 18624}, {1479, 60156}, {1963, 8771}, {1999, 17379}, {2003, 8545}, {2221, 16781}, {2345, 50292}, {2352, 18185}, {2999, 37633}, {3101, 11529}, {3160, 21454}, {3187, 8025}, {3210, 29584}, {3219, 3247}, {3243, 29815}, {3434, 4349}, {3554, 55870}, {3616, 14552}, {3664, 19785}, {3666, 16884}, {3720, 16475}, {3745, 3870}, {3751, 5311}, {3758, 34064}, {3772, 37631}, {3875, 26860}, {3945, 5249}, {3969, 29605}, {3995, 50127}, {4001, 17321}, {4021, 62240}, {4356, 44447}, {4358, 19738}, {4359, 16834}, {4383, 16666}, {4389, 62230}, {4641, 16777}, {4648, 26723}, {4650, 9332}, {4654, 18625}, {4664, 25734}, {4667, 5905}, {4697, 50281}, {4698, 19723}, {4855, 19767}, {4883, 38315}, {4888, 33146}, {4889, 50052}, {4909, 24597}, {5268, 61358}, {5269, 17018}, {5272, 9345}, {5278, 16831}, {5284, 16469}, {5294, 17316}, {5314, 44094}, {5393, 13963}, {5405, 13905}, {5437, 17012}, {5573, 17025}, {5712, 31266}, {5737, 37869}, {6173, 33150}, {7058, 33770}, {7290, 29814}, {7308, 17021}, {9776, 17014}, {11679, 19684}, {14213, 44735}, {14548, 18652}, {14969, 17599}, {14997, 51780}, {16416, 54392}, {16496, 29816}, {16667, 17022}, {16670, 25430}, {16673, 33761}, {16826, 37652}, {17013, 27003}, {17024, 44841}, {17120, 41839}, {17126, 37553}, {17156, 50302}, {17298, 32774}, {17306, 32863}, {17327, 41850}, {17365, 50068}, {17377, 19808}, {17378, 19786}, {17388, 50048}, {17390, 32777}, {17392, 24789}, {17393, 32939}, {17396, 26840}, {17397, 37653}, {17474, 28274}, {17776, 29574}, {17778, 29841}, {18134, 56522}, {19722, 44417}, {19732, 28639}, {19789, 50116}, {19805, 20924}, {19827, 50132}, {19830, 39704}, {19833, 50088}, {20090, 27184}, {25525, 37635}, {25527, 29833}, {25935, 37669}, {26044, 29612}, {26626, 54311}, {26627, 45222}, {27064, 37677}, {29573, 33157}, {29598, 33172}, {30852, 39595}, {31019, 41819}, {32772, 39594}, {32853, 50293}, {32864, 39586}, {35258, 37593}, {37582, 52495}, {37642, 55867}, {37666, 54357}, {37674, 62212}, {55400, 60966}
X(62808) = perspector of circumconic {{A, B, C, X(662), X(58135)}}
X(62808) = pole of line {2512, 4132} with respect to the DeLongchamps ellipse
X(62808) = pole of line {1, 1778} with respect to the Stammler hyperbola
X(62808) = pole of line {4560, 28147} with respect to the Steiner circumellipse
X(62808) = pole of line {14838, 28147} with respect to the Steiner inellipse
X(62808) = pole of line {75, 25507} with respect to the Wallace hyperbola
X(62808) = pole of line {3624, 5249} with respect to the dual conic of Yff parabola
X(62808) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(60243)}}, {{A, B, C, X(19), X(1962)}}, {{A, B, C, X(21), X(6994)}}, {{A, B, C, X(57), X(4658)}}, {{A, B, C, X(58), X(39948)}}, {{A, B, C, X(63), X(40438)}}, {{A, B, C, X(81), X(28626)}}, {{A, B, C, X(92), X(12526)}}, {{A, B, C, X(283), X(56070)}}, {{A, B, C, X(968), X(2214)}}, {{A, B, C, X(969), X(28606)}}, {{A, B, C, X(3869), X(56033)}}
X(62808) = barycentric product X(i)*X(j) for these (i, j): {63, 6994}
X(62808) = barycentric quotient X(i)/X(j) for these (i, j): {6994, 92}
X(62808) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 1707, 1962}, {1, 81, 63}, {6, 37595, 5287}, {6, 5287, 3305}, {940, 1100, 5256}, {940, 5256, 3306}, {3187, 8025, 10436}, {14996, 17011, 57}, {14996, 25417, 17011}, {16667, 17022, 32911}, {19767, 37554, 4855}, {55397, 55398, 12526}
X(62809) lies on these lines: {1, 21}, {2, 1453}, {3, 5256}, {6, 78}, {7, 1394}, {8, 5269}, {10, 24597}, {19, 270}, {29, 204}, {34, 54339}, {40, 17016}, {42, 37552}, {55, 54337}, {56, 77}, {57, 4296}, {92, 44698}, {171, 24440}, {172, 16972}, {193, 4101}, {223, 57283}, {279, 39958}, {306, 37176}, {377, 40940}, {386, 4855}, {387, 57287}, {394, 16466}, {404, 2999}, {405, 5287}, {443, 26723}, {579, 1449}, {612, 5247}, {614, 16478}, {750, 1722}, {936, 32911}, {938, 27402}, {940, 1104}, {942, 37052}, {958, 3745}, {964, 11679}, {969, 2218}, {975, 1724}, {976, 3751}, {988, 17017}, {997, 1203}, {999, 37260}, {1010, 5271}, {1038, 1445}, {1039, 1395}, {1100, 19765}, {1125, 32946}, {1193, 7032}, {1220, 3769}, {1467, 17074}, {1697, 17015}, {1743, 3876}, {1782, 11529}, {1935, 8545}, {1999, 4195}, {2215, 4269}, {2308, 54386}, {2352, 4267}, {2478, 39595}, {3008, 37462}, {3052, 37548}, {3187, 11115}, {3306, 37522}, {3333, 7191}, {3339, 54315}, {3522, 17014}, {3600, 18623}, {3616, 3945}, {3666, 4252}, {3702, 58787}, {3710, 20009}, {3772, 49745}, {3870, 5266}, {3872, 5710}, {3895, 5255}, {3912, 17526}, {3920, 57279}, {3931, 35258}, {3951, 4641}, {3984, 30115}, {4188, 17012}, {4189, 17011}, {4292, 19785}, {4313, 7070}, {4321, 34028}, {4340, 5249}, {4384, 16454}, {4646, 37540}, {4719, 5204}, {4850, 15803}, {4868, 59316}, {4999, 17723}, {5047, 17022}, {5192, 30567}, {5222, 6904}, {5235, 19859}, {5260, 9347}, {5294, 54433}, {5295, 16394}, {5323, 41230}, {5398, 55104}, {5587, 54355}, {5711, 19860}, {5716, 6734}, {5905, 34937}, {7296, 36404}, {7675, 54358}, {8227, 33107}, {8270, 55101}, {8583, 16469}, {9612, 33133}, {9778, 35658}, {10404, 17061}, {10884, 36746}, {11240, 50294}, {13738, 37609}, {14986, 37054}, {14996, 16485}, {16393, 16834}, {16491, 54310}, {16679, 23361}, {16859, 17021}, {16865, 17019}, {17013, 17548}, {17020, 17572}, {17054, 37520}, {17127, 31435}, {17531, 23511}, {17535, 54390}, {17676, 29833}, {18446, 36742}, {18506, 21669}, {18607, 21982}, {20077, 27184}, {21620, 26228}, {24570, 25935}, {25525, 26131}, {25930, 37244}, {26117, 29841}, {27368, 50314}, {29571, 31259}, {29821, 37608}, {30142, 41229}, {30148, 51816}, {32943, 39584}, {33134, 41869}, {33774, 37032}, {33945, 52716}, {34255, 56986}, {34772, 37685}, {35468, 59301}, {36565, 41863}, {36750, 37700}, {37300, 54369}, {37550, 54292}, {37559, 54318}, {37583, 45126}, {37618, 50604}, {46877, 56000}, {47373, 55098}, {50070, 61661}, {50127, 56318}, {54387, 62212}, {54416, 55337}, {56519, 57808}
X(62809) = pole of line {3733, 48136} with respect to the circumcircle
X(62809) = pole of line {1, 47512} with respect to the Stammler hyperbola
X(62809) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(19), X(2292)}}, {{A, B, C, X(21), X(4198)}}, {{A, B, C, X(56), X(44119)}}, {{A, B, C, X(63), X(2363)}}, {{A, B, C, X(82), X(5250)}}, {{A, B, C, X(270), X(17185)}}, {{A, B, C, X(968), X(2218)}}, {{A, B, C, X(969), X(3868)}}, {{A, B, C, X(1036), X(2328)}}, {{A, B, C, X(1039), X(3965)}}, {{A, B, C, X(1468), X(2215)}}, {{A, B, C, X(2214), X(54421)}}, {{A, B, C, X(12514), X(54336)}}, {{A, B, C, X(12559), X(53114)}}
X(62809) = barycentric product X(i)*X(j) for these (i, j): {4198, 63}
X(62809) = barycentric quotient X(i)/X(j) for these (i, j): {4198, 92}
X(62809) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 1707, 2292}, {1, 31, 5250}, {1, 31424, 28606}, {1, 54354, 968}, {1, 58, 63}, {405, 37594, 5287}, {940, 1104, 54392}, {975, 1724, 3305}, {1038, 1451, 1445}, {1386, 36740, 56328}, {1449, 3601, 19767}, {1453, 37554, 2}, {3616, 54429, 4357}, {16478, 37607, 614}, {16948, 28606, 31424}
X(62810) lies on these lines: {1, 21}, {2, 1728}, {3, 1708}, {4, 57}, {6, 1741}, {7, 90}, {9, 6857}, {10, 59335}, {19, 40979}, {20, 46}, {27, 158}, {33, 37530}, {35, 7675}, {36, 10884}, {40, 3486}, {56, 1071}, {65, 1012}, {78, 18397}, {224, 37300}, {226, 6824}, {268, 9119}, {377, 1737}, {404, 55871}, {405, 15823}, {411, 1445}, {474, 5729}, {497, 12704}, {498, 54357}, {499, 5249}, {515, 37550}, {580, 1040}, {581, 54320}, {601, 8270}, {610, 62691}, {937, 36100}, {938, 3218}, {942, 3560}, {946, 30223}, {950, 5709}, {954, 61005}, {958, 50195}, {997, 22766}, {999, 5887}, {1001, 16193}, {1013, 3075}, {1038, 37469}, {1062, 5398}, {1074, 1714}, {1155, 37426}, {1182, 34851}, {1214, 36746}, {1256, 56972}, {1259, 3811}, {1420, 21740}, {1451, 7004}, {1452, 37395}, {1454, 1837}, {1490, 41562}, {1617, 12675}, {1709, 4295}, {1715, 36984}, {1729, 2082}, {1735, 54418}, {1736, 37522}, {1765, 2285}, {1768, 3339}, {1770, 10431}, {1776, 3333}, {1777, 2263}, {1785, 5292}, {1788, 6916}, {1836, 16141}, {1864, 3149}, {1895, 3559}, {1898, 32636}, {1905, 42467}, {1944, 25513}, {2352, 20803}, {2476, 3306}, {3073, 34036}, {3085, 5273}, {3176, 37379}, {3219, 5703}, {3220, 14017}, {3336, 59355}, {3337, 10883}, {3358, 52819}, {3359, 4848}, {3361, 9960}, {3423, 44178}, {3428, 12711}, {3523, 37787}, {3576, 45230}, {3601, 6875}, {3612, 37106}, {3668, 53592}, {3911, 6825}, {3916, 5728}, {3928, 11111}, {3929, 50739}, {4189, 55873}, {4252, 46974}, {4293, 9799}, {4294, 41338}, {4298, 12617}, {4305, 59340}, {4313, 5119}, {4641, 7078}, {4652, 10399}, {5047, 55870}, {5173, 11496}, {5219, 6852}, {5324, 41227}, {5358, 54368}, {5435, 6838}, {5437, 6856}, {5441, 59324}, {5557, 55960}, {5691, 15932}, {5698, 60990}, {5704, 6871}, {5708, 37234}, {5722, 7491}, {5735, 9614}, {5832, 24390}, {6001, 37252}, {6147, 16617}, {6826, 10395}, {6828, 9612}, {6839, 10826}, {6841, 57282}, {6842, 37612}, {6853, 31231}, {6866, 18540}, {6869, 7171}, {6884, 37692}, {6985, 37582}, {6988, 37526}, {7082, 11375}, {7091, 55964}, {7183, 53597}, {7411, 58887}, {7554, 56299}, {7952, 37642}, {8822, 44735}, {8886, 52037}, {9965, 11415}, {10039, 17699}, {10072, 39599}, {10310, 41539}, {10321, 21077}, {10430, 50695}, {10573, 54286}, {11018, 31445}, {11023, 21454}, {11036, 51816}, {11507, 20835}, {11509, 37287}, {12520, 59317}, {12528, 57283}, {13750, 37228}, {15297, 25681}, {15298, 61024}, {15556, 37531}, {15656, 25516}, {16865, 55872}, {17576, 56288}, {18238, 59366}, {18444, 37618}, {18446, 37583}, {19843, 42012}, {19854, 60923}, {21482, 54369}, {24430, 54339}, {24929, 26921}, {30274, 54392}, {30384, 55109}, {31397, 57279}, {31434, 31446}, {34753, 37406}, {34862, 37544}, {36742, 37565}, {36754, 60415}, {37149, 56518}, {37260, 40660}, {37724, 59347}, {37730, 59318}, {39598, 49128}, {41547, 41854}, {41697, 44238}
X(62810) = perspector of circumconic {{A, B, C, X(662), X(43346)}}
X(62810) = X(i)-Dao conjugate of X(j) for these {i, j}: {15836, 3085}
X(62810) = pole of line {6003, 21172} with respect to the incircle
X(62810) = pole of line {8058, 24006} with respect to the polar circle
X(62810) = pole of line {1012, 2646} with respect to the Feuerbach hyperbola
X(62810) = pole of line {1, 1819} with respect to the Stammler hyperbola
X(62810) = pole of line {6003, 21186} with respect to the Suppa-Cucoanes circle
X(62810) = pole of line {77, 278} with respect to the dual conic of Yff parabola
X(62810) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(4), X(15836)}}, {{A, B, C, X(7), X(3193)}}, {{A, B, C, X(21), X(7318)}}, {{A, B, C, X(63), X(8808)}}, {{A, B, C, X(81), X(55110)}}, {{A, B, C, X(84), X(283)}}, {{A, B, C, X(90), X(2328)}}, {{A, B, C, X(158), X(12514)}}, {{A, B, C, X(4292), X(56972)}}, {{A, B, C, X(23602), X(42467)}}
X(62810) = barycentric product X(i)*X(j) for these (i, j): {15836, 189}
X(62810) = barycentric quotient X(i)/X(j) for these (i, j): {15836, 329}
X(62810) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 54432, 63}, {1, 920, 12514}, {7, 6837, 12047}, {57, 10396, 1210}, {57, 84, 4292}, {90, 12047, 54370}, {774, 1468, 1}, {1071, 37302, 6261}, {1259, 16465, 3811}, {3338, 15299, 3086}, {3486, 59345, 4304}, {3486, 7098, 40}
X(62811) lies on these lines: {1, 21}, {2, 1736}, {6, 8558}, {10, 52346}, {33, 57}, {37, 11018}, {42, 18412}, {43, 24025}, {56, 45272}, {84, 1448}, {106, 43347}, {201, 3601}, {226, 24430}, {241, 10167}, {244, 23681}, {269, 30304}, {386, 17102}, {511, 20254}, {580, 1062}, {581, 37565}, {614, 15299}, {938, 3670}, {950, 37591}, {971, 1427}, {982, 3663}, {984, 13405}, {986, 6738}, {991, 1214}, {1040, 1708}, {1042, 15071}, {1060, 37469}, {1071, 4306}, {1074, 1737}, {1210, 1785}, {1254, 5691}, {1393, 9581}, {1451, 33178}, {1465, 1864}, {1699, 2310}, {1709, 2263}, {1726, 4224}, {1735, 18391}, {1745, 41562}, {1754, 3100}, {1768, 9316}, {1779, 56553}, {1782, 13730}, {1836, 53524}, {1837, 38945}, {1858, 10571}, {2003, 20277}, {2968, 13567}, {2999, 10398}, {3086, 24159}, {3190, 16465}, {3220, 26934}, {3286, 23171}, {3666, 5728}, {3675, 7248}, {3731, 31324}, {3953, 14986}, {3999, 17626}, {4257, 46974}, {4319, 41338}, {4320, 10085}, {4328, 10980}, {4383, 5729}, {4392, 10580}, {4695, 30286}, {4845, 56359}, {5219, 7069}, {5292, 7952}, {5358, 41227}, {5398, 18455}, {6198, 37530}, {6354, 8727}, {7009, 13478}, {7226, 10578}, {7273, 10864}, {8555, 36742}, {9371, 41539}, {10393, 54320}, {10394, 17080}, {11374, 35194}, {11436, 35014}, {12915, 21342}, {15252, 37646}, {17594, 56098}, {17597, 42884}, {17718, 24431}, {17728, 53525}, {17860, 26013}, {17861, 24218}, {18210, 26892}, {18397, 22350}, {21933, 42459}, {22001, 30943}, {24477, 57022}, {25091, 56809}, {26702, 59005}, {26728, 44675}, {30116, 50195}, {30117, 57278}, {30223, 34036}, {41861, 46901}, {44311, 54284}, {45924, 57282}
X(62811) = X(i)-Dao conjugate of X(j) for these {i, j}: {3270, 57108}
X(62811) = pole of line {3733, 53299} with respect to the circumcircle
X(62811) = pole of line {3835, 6003} with respect to the incircle
X(62811) = pole of line {24006, 48303} with respect to the polar circle
X(62811) = pole of line {991, 1456} with respect to the Feuerbach hyperbola
X(62811) = pole of line {14838, 21195} with respect to the Steiner inellipse
X(62811) = pole of line {85, 92} with respect to the dual conic of Yff parabola
X(62811) = intersection, other than A, B, C, of circumconics {{A, B, C, X(21), X(32023)}}, {{A, B, C, X(81), X(26540)}}, {{A, B, C, X(103), X(283)}}, {{A, B, C, X(158), X(59074)}}, {{A, B, C, X(596), X(1496)}}, {{A, B, C, X(2975), X(56153)}}, {{A, B, C, X(3869), X(26702)}}
X(62811) = barycentric product X(i)*X(j) for these (i, j): {1, 26540}, {37372, 63}
X(62811) = barycentric quotient X(i)/X(j) for these (i, j): {26540, 75}, {37372, 92}
X(62811) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 54432, 255}, {1, 6763, 1496}, {1040, 1708, 13329}, {11020, 28606, 1}, {17102, 44547, 386}
X(62812) lies on these lines: {1, 21}, {2, 1743}, {6, 57}, {7, 23681}, {9, 940}, {10, 4340}, {19, 1396}, {37, 3929}, {40, 36746}, {42, 165}, {44, 7308}, {45, 25430}, {48, 1412}, {56, 20967}, {65, 1394}, {72, 37554}, {75, 41629}, {77, 54369}, {84, 5706}, {89, 8056}, {144, 4656}, {171, 200}, {172, 14827}, {189, 18391}, {193, 3687}, {212, 10383}, {218, 17811}, {226, 4644}, {238, 10582}, {312, 50127}, {320, 25527}, {326, 757}, {329, 39595}, {333, 10436}, {345, 3879}, {354, 7290}, {380, 18163}, {386, 4303}, {387, 4292}, {518, 5269}, {553, 4000}, {572, 10856}, {579, 22097}, {580, 8726}, {601, 6769}, {612, 5223}, {614, 2308}, {750, 4722}, {894, 10456}, {903, 19830}, {936, 37522}, {942, 1453}, {982, 16475}, {990, 30304}, {999, 23089}, {1103, 59335}, {1104, 11518}, {1111, 19788}, {1150, 18229}, {1193, 3361}, {1203, 3338}, {1214, 15905}, {1279, 44841}, {1364, 11435}, {1376, 4663}, {1386, 3677}, {1409, 34044}, {1416, 1814}, {1422, 2982}, {1429, 9575}, {1445, 17074}, {1448, 3339}, {1449, 3666}, {1451, 1467}, {1458, 10460}, {1473, 44094}, {1475, 20665}, {1490, 37530}, {1572, 9346}, {1698, 33085}, {1699, 11269}, {1724, 19716}, {1754, 5732}, {1757, 5268}, {1760, 33766}, {1762, 54424}, {1766, 12555}, {1834, 9579}, {1936, 10382}, {1997, 55993}, {1999, 3729}, {2093, 3101}, {2094, 50114}, {2177, 9340}, {2221, 5299}, {2257, 4328}, {2258, 2274}, {2263, 34033}, {2279, 5364}, {2282, 39950}, {2285, 21370}, {2334, 37568}, {2956, 4295}, {3008, 9776}, {3052, 10389}, {3158, 37540}, {3185, 16878}, {3187, 17151}, {3210, 16834}, {3218, 5256}, {3219, 3731}, {3220, 37538}, {3243, 3744}, {3247, 37595}, {3305, 3973}, {3306, 23511}, {3333, 16466}, {3359, 44414}, {3474, 3755}, {3585, 60156}, {3601, 4252}, {3663, 9965}, {3668, 18623}, {3672, 28610}, {3679, 19822}, {3721, 39253}, {3745, 7174}, {3749, 49490}, {3758, 14829}, {3761, 19810}, {3772, 4654}, {3782, 60933}, {3784, 4260}, {3870, 17126}, {3875, 32939}, {3912, 26065}, {3914, 4312}, {3923, 39594}, {3927, 37594}, {3931, 54290}, {3945, 5273}, {3955, 5138}, {3957, 30652}, {3995, 25734}, {4007, 50048}, {4038, 7262}, {4183, 8765}, {4253, 28274}, {4257, 30282}, {4264, 60974}, {4307, 4847}, {4355, 23536}, {4359, 16833}, {4383, 5437}, {4384, 37652}, {4418, 17156}, {4423, 15601}, {4445, 50052}, {4640, 37553}, {4643, 6703}, {4646, 5128}, {4649, 4650}, {4652, 19767}, {4666, 17127}, {4667, 5712}, {4670, 5737}, {4675, 41867}, {4682, 5220}, {4697, 32853}, {4849, 46917}, {4851, 44416}, {4856, 20043}, {4859, 26723}, {4860, 5573}, {4862, 19785}, {4883, 38316}, {4888, 5249}, {4902, 33146}, {4924, 20015}, {4929, 20020}, {4936, 17316}, {5119, 16474}, {5219, 7277}, {5222, 10481}, {5230, 5290}, {5231, 26098}, {5234, 59305}, {5264, 6765}, {5266, 41863}, {5271, 16704}, {5272, 16468}, {5276, 56518}, {5278, 16832}, {5285, 36740}, {5292, 9612}, {5294, 17284}, {5312, 58887}, {5315, 51816}, {5320, 26884}, {5324, 51687}, {5393, 39314}, {5398, 18443}, {5536, 61356}, {5707, 7330}, {5709, 36742}, {5710, 6762}, {5711, 57279}, {5716, 24391}, {5749, 37655}, {5791, 49743}, {6173, 24789}, {6282, 37469}, {6646, 29841}, {7058, 17103}, {7070, 10391}, {7365, 52819}, {7957, 35658}, {7988, 29662}, {8583, 23151}, {8769, 13610}, {8915, 20070}, {9841, 37537}, {10388, 52428}, {10396, 41344}, {10442, 19645}, {10857, 13329}, {10888, 13478}, {10900, 17745}, {11018, 22117}, {11523, 37539}, {13388, 18991}, {13389, 18992}, {13462, 54310}, {15934, 16485}, {16472, 17437}, {16473, 17700}, {16477, 17063}, {16487, 21747}, {16491, 17598}, {16496, 17716}, {16552, 19734}, {16602, 16671}, {16666, 54281}, {16669, 37679}, {16673, 17019}, {16884, 39948}, {16970, 60697}, {17012, 23958}, {17018, 35258}, {17064, 33097}, {17106, 52373}, {17121, 17490}, {17255, 50063}, {17270, 19808}, {17271, 19827}, {17273, 19812}, {17274, 19786}, {17296, 32777}, {17304, 26840}, {17308, 37653}, {17350, 30568}, {17353, 18141}, {17355, 34255}, {17378, 33116}, {17379, 38000}, {17720, 28609}, {17754, 37676}, {17770, 29635}, {17776, 29573}, {18134, 56519}, {18164, 40153}, {18193, 29821}, {18421, 49487}, {18506, 45923}, {18725, 26934}, {18750, 44735}, {19742, 26627}, {19806, 44139}, {19859, 25526}, {19875, 48868}, {20064, 29835}, {20086, 33077}, {20090, 59779}, {20367, 54373}, {20760, 37609}, {20769, 37608}, {20963, 37555}, {21342, 38315}, {21786, 53396}, {22034, 49721}, {24210, 24695}, {25083, 37552}, {25525, 35466}, {25728, 41839}, {25939, 37672}, {26223, 37639}, {26889, 44104}, {26892, 40952}, {27064, 30567}, {29598, 54311}, {29817, 30653}, {29855, 33069}, {29857, 32949}, {30435, 37597}, {30827, 37634}, {31146, 50303}, {31164, 33133}, {31190, 37663}, {31224, 37651}, {31231, 37662}, {31303, 56810}, {32919, 35613}, {32932, 49495}, {32933, 55998}, {33113, 42045}, {33137, 50307}, {36745, 37526}, {36750, 37532}, {36754, 37534}, {37492, 37581}, {37501, 37551}, {37509, 37612}, {37559, 41229}, {37574, 60701}, {37584, 51340}, {37669, 53597}, {39273, 60786}, {40154, 42315}, {41572, 57477}, {41930, 42025}, {50103, 60963}, {53056, 61358}, {54358, 60990}, {54408, 61398}, {59372, 61647}
X(62812) = perspector of circumconic {{A, B, C, X(662), X(934)}}
X(62812) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 43533}, {9, 5665}, {37, 63157}, {523, 59079}, {4105, 50392}
X(62812) = X(i)-Dao conjugate of X(j) for these {i, j}: {9, 43533}, {478, 5665}, {5273, 42029}, {40589, 63157}
X(62812) = X(i)-Ceva conjugate of X(j) for these {i, j}: {969, 1}, {3945, 3601}
X(62812) = pole of line {3733, 8641} with respect to the circumcircle
X(62812) = pole of line {8641, 20981} with respect to the Brocard inellipse
X(62812) = pole of line {1019, 23090} with respect to the MacBeath circumconic
X(62812) = pole of line {1, 2287} with respect to the Stammler hyperbola
X(62812) = pole of line {4560, 5214} with respect to the Steiner circumellipse
X(62812) = pole of line {6129, 14838} with respect to the Steiner inellipse
X(62812) = pole of line {525, 3239} with respect to the dual conic of excircles-radical circle
X(62812) = pole of line {14208, 15416} with respect to the dual conic of polar circle
X(62812) = pole of line {20, 946} with respect to the dual conic of Yff parabola
X(62812) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(1427)}}, {{A, B, C, X(6), X(2328)}}, {{A, B, C, X(19), X(4512)}}, {{A, B, C, X(21), X(57)}}, {{A, B, C, X(58), X(1407)}}, {{A, B, C, X(63), X(1439)}}, {{A, B, C, X(65), X(12526)}}, {{A, B, C, X(81), X(269)}}, {{A, B, C, X(89), X(16948)}}, {{A, B, C, X(92), X(11682)}}, {{A, B, C, X(222), X(283)}}, {{A, B, C, X(223), X(2982)}}, {{A, B, C, X(846), X(8769)}}, {{A, B, C, X(1170), X(2999)}}, {{A, B, C, X(1171), X(56840)}}, {{A, B, C, X(1418), X(17194)}}, {{A, B, C, X(1422), X(54356)}}, {{A, B, C, X(1707), X(13610)}}, {{A, B, C, X(1780), X(56343)}}, {{A, B, C, X(1869), X(12514)}}, {{A, B, C, X(2003), X(35193)}}, {{A, B, C, X(2184), X(3869)}}, {{A, B, C, X(2221), X(42315)}}, {{A, B, C, X(3193), X(56848)}}, {{A, B, C, X(3794), X(41777)}}, {{A, B, C, X(3868), X(57661)}}, {{A, B, C, X(4653), X(8056)}}, {{A, B, C, X(5208), X(21446)}}, {{A, B, C, X(7204), X(40773)}}, {{A, B, C, X(10461), X(44178)}}, {{A, B, C, X(17185), X(24471)}}, {{A, B, C, X(18206), X(34855)}}, {{A, B, C, X(34042), X(57418)}}, {{A, B, C, X(44119), X(57656)}}, {{A, B, C, X(44794), X(62695)}}, {{A, B, C, X(59242), X(60721)}}
X(62812) = barycentric product X(i)*X(j) for these (i, j): {1, 3945}, {63, 7490}, {1444, 1869}, {3601, 7}, {4252, 75}, {5273, 57}, {10436, 45784}, {20007, 269}, {28627, 51223}
X(62812) = barycentric quotient X(i)/X(j) for these (i, j): {1, 43533}, {56, 5665}, {58, 63157}, {163, 59079}, {1869, 41013}, {3601, 8}, {3945, 75}, {4252, 1}, {4617, 50392}, {5273, 312}, {7490, 92}, {20007, 341}, {28627, 44140}, {45784, 31359}
X(62812) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 1046, 12526}, {1, 16570, 846}, {1, 1707, 4512}, {2, 4001, 17272}, {6, 57, 2999}, {7, 37666, 40940}, {9, 940, 17022}, {44, 37674, 7308}, {57, 1419, 1427}, {57, 2003, 223}, {57, 222, 269}, {57, 2999, 62695}, {614, 2308, 16469}, {894, 37683, 11679}, {1427, 62207, 1419}, {1449, 3928, 3666}, {1468, 54421, 1}, {1757, 37604, 5268}, {3052, 49478, 10389}, {3218, 37685, 5256}, {3219, 14996, 5287}, {3219, 5287, 3731}, {3306, 32911, 23511}, {3772, 17365, 4654}, {4383, 37520, 5437}, {4644, 37642, 226}, {4649, 4650, 17594}, {4667, 5745, 5712}, {4682, 5220, 7322}, {4697, 32853, 50314}, {5256, 37685, 16667}, {5437, 16670, 4383}, {10980, 16469, 614}, {11269, 41011, 1699}, {37607, 54386, 8583}, {40940, 62240, 7}, {55397, 55398, 11682}
X(62813) lies on these lines: {1, 21}, {2, 1258}, {6, 190}, {8, 1008}, {75, 27644}, {83, 213}, {86, 16685}, {88, 60871}, {100, 731}, {171, 3009}, {194, 32933}, {238, 21352}, {274, 33764}, {350, 41233}, {701, 932}, {894, 2300}, {940, 16969}, {992, 28604}, {995, 24598}, {1107, 3219}, {1203, 49477}, {1333, 18042}, {1821, 54121}, {1909, 40886}, {1914, 40744}, {2171, 56547}, {2210, 12194}, {2239, 40790}, {2303, 16520}, {3051, 18278}, {3187, 17144}, {3218, 37596}, {3230, 16826}, {3666, 51319}, {3765, 24514}, {3780, 20016}, {3891, 33737}, {3948, 41232}, {3997, 17023}, {4359, 16827}, {4383, 16816}, {4384, 37680}, {4386, 40733}, {4503, 17254}, {4559, 41245}, {4641, 17448}, {4699, 27623}, {4713, 31060}, {4749, 25048}, {4850, 37555}, {5255, 20769}, {5264, 56800}, {5276, 16514}, {5283, 33761}, {5294, 30038}, {5315, 50023}, {5337, 27950}, {6542, 37676}, {6646, 28369}, {7191, 20358}, {8624, 21511}, {10800, 60722}, {14621, 40728}, {14974, 16367}, {16466, 37100}, {16815, 37687}, {16834, 42044}, {16971, 23475}, {17050, 26724}, {17120, 20228}, {17126, 21010}, {17137, 30965}, {17147, 33296}, {17260, 61036}, {17277, 27078}, {17379, 21769}, {17397, 17750}, {17752, 52043}, {17753, 33146}, {17868, 40977}, {18139, 27272}, {19308, 21008}, {20132, 21788}, {20257, 26723}, {20292, 23682}, {20913, 40859}, {20963, 23566}, {21785, 37677}, {22344, 37609}, {23151, 36534}, {23538, 37685}, {24512, 29586}, {24547, 37659}, {26806, 28350}, {27248, 33172}, {27678, 28358}, {29595, 36647}, {29960, 33157}, {32095, 58820}, {32939, 34063}, {37617, 60701}, {54382, 56517}, {55940, 57397}, {57944, 62468}, {60071, 60135}
X(62813) = perspector of circumconic {{A, B, C, X(662), X(8709)}}
X(62813) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 60090}
X(62813) = X(i)-Dao conjugate of X(j) for these {i, j}: {9, 60090}, {3250, 4475}
X(62813) = pole of line {5949, 27042} with respect to the Kiepert hyperbola
X(62813) = pole of line {100, 789} with respect to the Kiepert parabola
X(62813) = pole of line {659, 4560} with respect to the Steiner circumellipse
X(62813) = pole of line {3882, 23354} with respect to the Yff parabola
X(62813) = pole of line {101, 668} with respect to the Hutson-Moses hyperbola
X(62813) = pole of line {75, 16696} with respect to the Wallace hyperbola
X(62813) = pole of line {918, 7192} with respect to the dual conic of nine-point circle
X(62813) = pole of line {5249, 6685} with respect to the dual conic of Yff parabola
X(62813) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(27809)}}, {{A, B, C, X(2), X(18169)}}, {{A, B, C, X(21), X(36799)}}, {{A, B, C, X(31), X(18098)}}, {{A, B, C, X(38), X(321)}}, {{A, B, C, X(57), X(18192)}}, {{A, B, C, X(58), X(83)}}, {{A, B, C, X(81), X(3112)}}, {{A, B, C, X(213), X(1923)}}, {{A, B, C, X(701), X(38832)}}, {{A, B, C, X(993), X(60135)}}, {{A, B, C, X(1255), X(10458)}}, {{A, B, C, X(1469), X(3765)}}, {{A, B, C, X(1821), X(2975)}}, {{A, B, C, X(1959), X(54121)}}, {{A, B, C, X(2167), X(11688)}}, {{A, B, C, X(18089), X(55940)}}, {{A, B, C, X(20985), X(40747)}}, {{A, B, C, X(39717), X(40773)}}, {{A, B, C, X(52680), X(60865)}}
X(62813) = barycentric product X(i)*X(j) for these (i, j): {1, 37678}, {4279, 75}
X(62813) = barycentric quotient X(i)/X(j) for these (i, j): {1, 60090}, {4279, 1}, {37678, 75}, {38995, 4475}
X(62813) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 3747, 1621}, {1, 40749, 20985}, {213, 239, 32911}, {213, 54282, 239}, {940, 16969, 29570}, {1580, 2292, 11688}, {16514, 40747, 5276}, {32939, 34063, 62636}
X(62814) lies on these lines: {1, 21}, {2, 1280}, {6, 4430}, {8, 30614}, {11, 33153}, {36, 49686}, {37, 29817}, {42, 17598}, {43, 62236}, {55, 4392}, {56, 36559}, {69, 19993}, {88, 1376}, {100, 982}, {141, 33090}, {145, 37549}, {149, 3782}, {171, 17449}, {190, 20068}, {210, 4906}, {223, 30318}, {238, 29818}, {244, 3961}, {354, 3920}, {388, 36579}, {404, 3953}, {497, 33151}, {518, 7191}, {519, 24169}, {528, 33102}, {537, 32930}, {614, 3681}, {726, 32943}, {748, 49448}, {756, 29820}, {940, 29815}, {976, 3976}, {984, 5284}, {1001, 7226}, {1002, 1255}, {1054, 42040}, {1086, 33110}, {1279, 3219}, {1961, 17450}, {1993, 12595}, {2177, 17591}, {2886, 33148}, {3006, 33124}, {3056, 23155}, {3058, 33100}, {3100, 17642}, {3218, 3744}, {3240, 41711}, {3243, 5256}, {3434, 4310}, {3555, 5262}, {3617, 17054}, {3623, 37614}, {3662, 5014}, {3666, 3957}, {3670, 3871}, {3677, 3870}, {3703, 33173}, {3705, 30831}, {3722, 17596}, {3726, 5276}, {3741, 32923}, {3742, 5297}, {3750, 46901}, {3752, 3935}, {3757, 46909}, {3840, 32927}, {3886, 50106}, {3891, 10453}, {3936, 29840}, {3944, 10707}, {3966, 31143}, {3979, 46904}, {3989, 16484}, {3996, 17495}, {3999, 27003}, {4011, 4756}, {4030, 33086}, {4038, 29816}, {4318, 17625}, {4360, 30941}, {4383, 4661}, {4413, 9335}, {4414, 17715}, {4418, 42055}, {4438, 29638}, {4450, 26840}, {4484, 27670}, {4514, 17184}, {4649, 29819}, {4666, 7174}, {4694, 30115}, {4847, 33129}, {4849, 17020}, {4863, 33131}, {4865, 33069}, {4883, 17019}, {4884, 32849}, {4966, 33093}, {4981, 16823}, {5083, 17074}, {5178, 23536}, {5211, 5741}, {5260, 28082}, {5263, 17140}, {5287, 44841}, {5422, 12594}, {5604, 56384}, {5605, 56427}, {5846, 32863}, {5904, 30148}, {6679, 29836}, {7288, 36578}, {7373, 44094}, {8167, 9330}, {9053, 33091}, {9342, 17063}, {9352, 18193}, {9997, 10699}, {11220, 61086}, {11240, 60751}, {11680, 33144}, {11681, 36574}, {14552, 39567}, {14829, 20045}, {15570, 37593}, {15600, 37553}, {16299, 19767}, {16703, 17143}, {16973, 26242}, {17011, 49478}, {17016, 34791}, {17017, 49490}, {17018, 17599}, {17061, 33142}, {17135, 24643}, {17145, 17150}, {17154, 32939}, {17155, 32941}, {17165, 24841}, {17718, 29680}, {17721, 31053}, {17725, 29662}, {17765, 32948}, {17766, 33067}, {18059, 60683}, {18134, 29832}, {18141, 20020}, {18398, 30145}, {18419, 60689}, {19785, 36845}, {19786, 29835}, {20292, 24231}, {23958, 37540}, {24165, 32945}, {24210, 49989}, {24222, 59416}, {24248, 34611}, {24349, 24552}, {24430, 53055}, {24477, 26228}, {24943, 33169}, {25006, 26724}, {25568, 37651}, {25760, 29844}, {26015, 33133}, {26061, 29660}, {26128, 33120}, {26223, 49499}, {26230, 33121}, {27065, 49515}, {29637, 33162}, {29652, 32771}, {29655, 32775}, {29656, 33119}, {29666, 38047}, {29668, 32931}, {29672, 33115}, {29673, 33123}, {29676, 33127}, {29677, 33165}, {29679, 49688}, {29681, 31204}, {29686, 32780}, {29690, 33130}, {29824, 32926}, {30142, 50190}, {30942, 32920}, {32772, 49479}, {32776, 50285}, {32844, 33064}, {32854, 33087}, {32856, 33106}, {32860, 49458}, {32864, 50023}, {32866, 33081}, {32915, 49455}, {32928, 42057}, {32940, 49482}, {33068, 49695}, {33070, 50615}, {33072, 49676}, {33075, 49511}, {33080, 49506}, {33089, 33171}, {33103, 33104}, {33136, 33147}, {33141, 33143}, {33854, 49509}, {37685, 38315}, {39697, 56149}, {42044, 49446}, {42051, 49467}, {46902, 50028}, {49466, 54311}, {49498, 61358}
X(62814) = reflection of X(i) in X(j) for these {i,j}: {32911, 7191}
X(62814) = pole of line {3733, 58374} with respect to the circumcircle
X(62814) = pole of line {4132, 8664} with respect to the DeLongchamps ellipse
X(62814) = pole of line {100, 6012} with respect to the Kiepert parabola
X(62814) = pole of line {4560, 6084} with respect to the Steiner circumellipse
X(62814) = pole of line {6084, 14838} with respect to the Steiner inellipse
X(62814) = pole of line {101, 6012} with respect to the Hutson-Moses hyperbola
X(62814) = pole of line {5249, 41242} with respect to the dual conic of Yff parabola
X(62814) = intersection, other than A, B, C, of circumconics {{A, B, C, X(58), X(1280)}}, {{A, B, C, X(81), X(17283)}}, {{A, B, C, X(1255), X(60721)}}, {{A, B, C, X(5014), X(30617)}}, {{A, B, C, X(13476), X(17469)}}, {{A, B, C, X(18206), X(49302)}}, {{A, B, C, X(39697), X(49480)}}, {{A, B, C, X(40091), X(56149)}}
X(62814) = barycentric product X(i)*X(j) for these (i, j): {1, 17283}, {100, 49302}
X(62814) = barycentric quotient X(i)/X(j) for these (i, j): {17283, 75}, {49302, 693}
X(62814) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 32913, 17469}, {1, 38, 1621}, {1, 3873, 81}, {1, 3874, 57280}, {2, 17597, 3315}, {210, 4906, 7292}, {210, 7292, 37687}, {354, 3920, 37633}, {354, 49465, 3920}, {518, 7191, 32911}, {614, 3681, 37680}, {976, 3976, 5253}, {982, 3938, 100}, {1001, 7226, 33761}, {3242, 17597, 2}, {3434, 4310, 33146}, {3666, 4864, 3957}, {3677, 3870, 4850}, {3705, 33122, 30831}, {3744, 21342, 3218}, {4430, 17024, 6}, {17061, 51463, 33142}, {17165, 32942, 41242}, {17598, 49675, 42}, {17599, 42871, 17018}, {24841, 32942, 17165}, {42055, 49473, 4418}, {42057, 49464, 32928}
X(62815) lies on these lines: {1, 21}, {2, 3243}, {8, 17706}, {9, 4430}, {55, 15570}, {57, 3957}, {78, 5045}, {100, 10980}, {145, 9776}, {149, 4654}, {200, 9342}, {226, 30318}, {354, 1376}, {474, 50191}, {497, 31164}, {518, 3305}, {553, 20075}, {612, 49675}, {614, 49490}, {908, 10580}, {940, 4864}, {1002, 56507}, {1260, 7373}, {1445, 61033}, {1449, 17024}, {1482, 10167}, {2094, 7962}, {2177, 18193}, {2999, 3315}, {3158, 27003}, {3218, 10389}, {3219, 38316}, {3240, 5573}, {3241, 11529}, {3242, 4883}, {3244, 11045}, {3333, 4855}, {3340, 3623}, {3434, 5542}, {3436, 6744}, {3475, 26015}, {3555, 9708}, {3616, 3984}, {3622, 11523}, {3677, 17018}, {3681, 10582}, {3711, 3848}, {3720, 16496}, {3742, 41711}, {3748, 35258}, {3811, 50190}, {3872, 15934}, {3879, 19993}, {3886, 17140}, {3895, 5902}, {3928, 61155}, {3935, 5437}, {4011, 49535}, {4312, 34611}, {4359, 49451}, {4392, 37553}, {4413, 58560}, {4661, 7308}, {4863, 25557}, {4917, 18398}, {5014, 17298}, {5223, 5284}, {5249, 11038}, {5256, 17597}, {5268, 17450}, {5269, 15600}, {5572, 60966}, {5687, 50192}, {5904, 36946}, {6173, 33110}, {6767, 24473}, {7174, 29814}, {7675, 17642}, {7982, 9778}, {8162, 44663}, {8236, 9965}, {8580, 62236}, {9580, 17483}, {10569, 17624}, {10578, 59491}, {10584, 11019}, {10587, 24391}, {10860, 16200}, {11037, 57287}, {11220, 43166}, {11274, 12653}, {11415, 40270}, {11530, 20052}, {11680, 31146}, {16475, 29818}, {17127, 35227}, {17146, 32929}, {17296, 33090}, {17449, 17594}, {17609, 19861}, {19860, 34791}, {20060, 37723}, {20292, 59372}, {23051, 39739}, {23958, 35445}, {24392, 31019}, {24477, 55867}, {25006, 38053}, {25415, 51071}, {25527, 29835}, {26098, 49989}, {29820, 49498}, {30331, 44447}, {30614, 49476}, {32923, 39594}, {32942, 51055}, {33121, 56521}, {33124, 56522}, {33163, 49768}, {35262, 51816}, {36846, 58609}, {49499, 56082}, {56179, 58562}
X(62815) = reflection of X(i) in X(j) for these {i,j}: {3305, 4666}
X(62815) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {1412, 41918}, {10390, 1330}, {34821, 2475}, {56054, 21287}
X(62815) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 11520, 11682}, {1, 3873, 63}, {1, 3874, 5250}, {354, 3870, 3306}, {354, 42871, 3870}, {518, 4666, 3305}, {3242, 4883, 5287}, {3243, 44841, 2}, {3475, 26015, 31266}, {11038, 36845, 5249}, {17597, 49478, 5256}
X(62816) lies on these lines: {1, 21}, {2, 2321}, {9, 17011}, {37, 3305}, {42, 37819}, {57, 7269}, {75, 25507}, {165, 9347}, {306, 17321}, {333, 17393}, {536, 19701}, {612, 17592}, {614, 17600}, {940, 3723}, {966, 50306}, {1125, 19822}, {1203, 31320}, {1211, 41312}, {1214, 7190}, {1255, 4850}, {1445, 16577}, {1449, 3219}, {1613, 16526}, {1743, 33761}, {2999, 16673}, {3101, 9538}, {3210, 16826}, {3240, 7322}, {3241, 14552}, {3306, 3666}, {3434, 4356}, {3672, 5249}, {3677, 29814}, {3710, 19766}, {3729, 19684}, {3731, 32911}, {3745, 35258}, {3749, 29816}, {3751, 3989}, {3758, 25734}, {3870, 37593}, {3886, 27804}, {3920, 37553}, {3928, 14996}, {3929, 37685}, {3969, 17308}, {3984, 19767}, {3993, 29644}, {3998, 54392}, {4021, 19785}, {4349, 44447}, {4359, 16831}, {4360, 5271}, {4363, 37869}, {4641, 16884}, {4652, 37594}, {4654, 37635}, {4664, 56082}, {4666, 4906}, {4667, 20078}, {4704, 27064}, {4852, 19732}, {4909, 62240}, {4981, 49495}, {5268, 9350}, {5278, 16834}, {5294, 26626}, {5296, 20043}, {5308, 24181}, {5311, 17594}, {5333, 25590}, {5437, 17021}, {5543, 21454}, {5712, 31164}, {7174, 17018}, {7308, 17012}, {8545, 45126}, {9345, 18193}, {9776, 20244}, {10180, 32921}, {10389, 29815}, {10436, 17147}, {10578, 56943}, {15668, 42051}, {16672, 44307}, {16674, 37679}, {16676, 17013}, {17020, 51780}, {17023, 17776}, {17024, 38316}, {17045, 32777}, {17056, 50068}, {17064, 29682}, {17156, 50281}, {17247, 17778}, {17270, 20017}, {17276, 37631}, {17304, 18139}, {17306, 32858}, {17316, 54311}, {17318, 31993}, {17320, 18134}, {17351, 19722}, {17381, 42033}, {17389, 37653}, {17391, 26840}, {17394, 32939}, {17395, 24789}, {17398, 50048}, {17595, 39260}, {19717, 50127}, {19734, 54282}, {19744, 50120}, {19747, 49721}, {19750, 50124}, {19786, 56522}, {20879, 44735}, {23051, 39737}, {25525, 33155}, {26044, 29617}, {26102, 60688}, {29573, 33172}, {29584, 37652}, {29598, 33157}, {29603, 41820}, {29833, 56519}, {30811, 50063}, {32860, 39586}, {32934, 50293}, {32945, 48854}, {33088, 50290}, {33116, 56521}, {33150, 41867}, {38000, 58820}, {39592, 47299}, {49472, 58381}, {52423, 60947}, {54358, 55466}
X(62816) = perspector of circumconic {{A, B, C, X(662), X(53658)}}
X(62816) = pole of line {3733, 48027} with respect to the circumcircle
X(62816) = pole of line {4560, 4778} with respect to the Steiner circumellipse
X(62816) = pole of line {4778, 14838} with respect to the Steiner inellipse
X(62816) = pole of line {3882, 4756} with respect to the Yff parabola
X(62816) = pole of line {75, 42028} with respect to the Wallace hyperbola
X(62816) = pole of line {1698, 5249} with respect to the dual conic of Yff parabola
X(62816) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(60267)}}, {{A, B, C, X(21), X(27789)}}, {{A, B, C, X(58), X(25430)}}, {{A, B, C, X(81), X(5936)}}, {{A, B, C, X(1255), X(16948)}}, {{A, B, C, X(2167), X(12526)}}, {{A, B, C, X(2321), X(4512)}}, {{A, B, C, X(2975), X(56033)}}, {{A, B, C, X(48091), X(52680)}}
X(62816) = barycentric product X(i)*X(j) for these (i, j): {190, 48091}
X(62816) = barycentric quotient X(i)/X(j) for these (i, j): {48091, 514}
X(62816) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 28606, 63}, {1, 3743, 5250}, {37, 20182, 5256}, {37, 5256, 3305}, {1255, 4850, 17022}, {3666, 16777, 5287}, {3666, 5287, 3306}, {5333, 50106, 25590}, {15569, 17599, 4666}
X(62817) lies on these lines: {1, 21}, {2, 2140}, {9, 75}, {10, 24259}, {19, 31926}, {35, 20769}, {36, 60701}, {37, 16574}, {40, 13727}, {46, 39586}, {55, 23151}, {57, 16831}, {71, 4357}, {101, 21511}, {192, 21061}, {213, 3666}, {220, 11343}, {239, 3219}, {241, 4520}, {274, 32939}, {333, 17143}, {484, 36531}, {573, 17257}, {579, 17321}, {583, 17045}, {672, 17023}, {869, 4414}, {940, 14974}, {960, 25083}, {980, 2176}, {1018, 3661}, {1026, 4517}, {1107, 29529}, {1174, 2339}, {1334, 3912}, {1500, 37676}, {1655, 41232}, {1697, 49451}, {1730, 16819}, {1759, 56517}, {1764, 38000}, {1796, 37312}, {2183, 50093}, {2223, 4640}, {2245, 4364}, {2269, 4416}, {2664, 17596}, {3190, 37175}, {3207, 16436}, {3208, 17294}, {3218, 16826}, {3230, 37596}, {3305, 16832}, {3496, 20602}, {3501, 17308}, {3663, 28287}, {3683, 20358}, {3690, 37329}, {3691, 50095}, {3731, 21371}, {3882, 4643}, {3916, 37609}, {3928, 29597}, {3929, 16834}, {4253, 26626}, {4266, 54280}, {4271, 17332}, {4286, 57039}, {4393, 45751}, {4465, 30819}, {4641, 20963}, {4648, 29747}, {5271, 32104}, {5278, 29773}, {5283, 19731}, {5294, 16818}, {5325, 20257}, {5337, 17735}, {6376, 29511}, {6381, 60737}, {6604, 37169}, {7262, 16476}, {8025, 39950}, {8053, 56537}, {10436, 25508}, {14552, 56936}, {15830, 27509}, {16368, 55466}, {16685, 16696}, {16814, 29380}, {16815, 27065}, {16830, 56288}, {16833, 50106}, {16972, 28615}, {17056, 29788}, {17144, 18163}, {17159, 21390}, {17161, 53362}, {17234, 29812}, {17245, 29749}, {17272, 22370}, {17276, 29382}, {17279, 29492}, {17284, 56508}, {17304, 27626}, {17324, 27678}, {17333, 21362}, {17334, 29698}, {17394, 18164}, {17754, 29603}, {18042, 56934}, {19835, 62564}, {20172, 20605}, {20672, 21981}, {21273, 25255}, {21477, 42316}, {21495, 24047}, {21746, 45705}, {23958, 29595}, {24598, 49997}, {24603, 59207}, {25940, 41423}, {26840, 27272}, {27003, 29578}, {27093, 27248}, {29381, 52043}, {29561, 34023}, {29576, 46196}, {29598, 56507}, {29764, 41681}, {29960, 56078}, {30847, 51390}, {33761, 33792}, {49495, 57279}, {50075, 53397}, {51194, 61005}, {52029, 54440}, {56098, 56153}
X(62817) = perspector of circumconic {{A, B, C, X(662), X(51560)}}
X(62817) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 60617}
X(62817) = X(i)-Dao conjugate of X(j) for these {i, j}: {9, 60617}, {24512, 24325}
X(62817) = X(i)-Ceva conjugate of X(j) for these {i, j}: {39717, 1}
X(62817) = pole of line {6003, 23798} with respect to the incircle
X(62817) = pole of line {4040, 4560} with respect to the Steiner circumellipse
X(62817) = pole of line {3716, 8714} with respect to the Steiner inellipse
X(62817) = pole of line {1026, 3882} with respect to the Yff parabola
X(62817) = pole of line {75, 18206} with respect to the Wallace hyperbola
X(62817) = pole of line {42, 1738} with respect to the dual conic of Yff parabola
X(62817) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(40515)}}, {{A, B, C, X(21), X(32009)}}, {{A, B, C, X(31), X(18785)}}, {{A, B, C, X(58), X(673)}}, {{A, B, C, X(75), X(18206)}}, {{A, B, C, X(81), X(2481)}}, {{A, B, C, X(190), X(54353)}}, {{A, B, C, X(1174), X(44119)}}, {{A, B, C, X(2328), X(6559)}}, {{A, B, C, X(2339), X(17194)}}, {{A, B, C, X(3873), X(39700)}}, {{A, B, C, X(16549), X(16552)}}
X(62817) = barycentric product X(i)*X(j) for these (i, j): {5132, 75}
X(62817) = barycentric quotient X(i)/X(j) for these (i, j): {1, 60617}, {5132, 1}
X(62817) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 63, 18206}, {9, 37555, 4384}, {9, 53391, 17335}, {38, 3747, 1}, {239, 3219, 16552}, {1334, 56509, 3912}, {3294, 20367, 2}
X(62818) lies on these lines: {1, 21}, {2, 2415}, {6, 3929}, {9, 2999}, {37, 57}, {42, 5223}, {43, 40774}, {45, 3752}, {55, 3220}, {84, 37528}, {165, 612}, {192, 11679}, {200, 984}, {222, 2256}, {226, 4419}, {269, 1214}, {306, 17272}, {321, 18229}, {333, 3875}, {345, 4357}, {380, 1762}, {518, 37553}, {519, 14552}, {527, 5712}, {536, 5737}, {553, 4648}, {614, 46901}, {750, 53056}, {756, 8580}, {899, 30393}, {936, 3998}, {940, 3247}, {966, 42049}, {975, 15803}, {982, 10582}, {988, 8583}, {991, 30304}, {1001, 3677}, {1074, 31434}, {1086, 41867}, {1334, 61412}, {1376, 7322}, {1407, 59215}, {1427, 60937}, {1449, 4641}, {1453, 31445}, {1469, 40966}, {1696, 37269}, {1698, 19822}, {1699, 29639}, {1714, 31446}, {1730, 5283}, {1743, 3219}, {1766, 10856}, {2093, 30116}, {2177, 42039}, {2221, 5280}, {2276, 61316}, {2324, 55869}, {3101, 61763}, {3158, 4689}, {3175, 37660}, {3210, 4384}, {3214, 4866}, {3218, 5287}, {3242, 10389}, {3295, 23089}, {3305, 4850}, {3333, 6051}, {3338, 27785}, {3339, 59305}, {3403, 18078}, {3624, 24159}, {3644, 55095}, {3664, 9965}, {3670, 54287}, {3672, 5273}, {3679, 48837}, {3683, 7290}, {3687, 17257}, {3705, 9791}, {3720, 10980}, {3730, 28274}, {3750, 16496}, {3751, 17592}, {3757, 49446}, {3760, 19810}, {3772, 17246}, {3782, 25525}, {3870, 7226}, {3916, 37554}, {3920, 35258}, {3931, 57279}, {3945, 28610}, {3946, 5325}, {3950, 34255}, {3951, 19767}, {3973, 32911}, {3980, 39586}, {3993, 39594}, {4003, 4423}, {4034, 49724}, {4183, 23052}, {4199, 50614}, {4300, 7992}, {4359, 16832}, {4364, 59583}, {4389, 25527}, {4392, 4666}, {4415, 5219}, {4417, 17258}, {4424, 9623}, {4428, 49465}, {4640, 5269}, {4654, 17056}, {4657, 44416}, {4659, 31993}, {4664, 14829}, {4688, 19744}, {4734, 60731}, {4853, 37598}, {4862, 5249}, {4898, 50292}, {5231, 24210}, {5234, 54418}, {5235, 50106}, {5268, 17596}, {5270, 60156}, {5271, 17147}, {5272, 17591}, {5278, 16833}, {5294, 29598}, {5308, 21454}, {5436, 37549}, {5437, 16676}, {5711, 54290}, {5718, 28609}, {5744, 39595}, {5791, 50067}, {6703, 41312}, {6762, 37548}, {6857, 34937}, {7004, 10383}, {7191, 60846}, {7262, 16475}, {7264, 19788}, {7291, 53053}, {7613, 61029}, {7991, 10459}, {8025, 18186}, {8545, 17080}, {8769, 17038}, {9337, 17601}, {9776, 29571}, {9778, 39587}, {10382, 24430}, {10436, 25507}, {10888, 29069}, {11523, 19765}, {13097, 31394}, {14555, 50093}, {14996, 27789}, {16418, 16485}, {16469, 17017}, {16569, 51294}, {16610, 51780}, {16667, 17011}, {16677, 37682}, {16687, 16688}, {16814, 37679}, {16834, 37652}, {16970, 41269}, {17021, 23958}, {17023, 26065}, {17064, 33154}, {17182, 30035}, {17260, 17490}, {17262, 44417}, {17274, 18134}, {17284, 17776}, {17286, 42033}, {17294, 37653}, {17298, 26840}, {17306, 32777}, {17319, 37683}, {17320, 56523}, {17327, 50052}, {17393, 41629}, {17449, 30350}, {17597, 38316}, {18065, 18136}, {18193, 26102}, {18506, 37584}, {19732, 42051}, {19785, 54357}, {19786, 56519}, {20059, 41825}, {20171, 20882}, {20195, 40688}, {20769, 37574}, {21342, 44841}, {21370, 54359}, {23151, 37573}, {24310, 54424}, {24627, 30567}, {24697, 32855}, {25055, 26728}, {25091, 37597}, {25308, 60929}, {25728, 27064}, {25734, 26223}, {26109, 50128}, {26242, 56518}, {28634, 49730}, {29657, 33099}, {29664, 33100}, {29670, 49520}, {29682, 33098}, {29826, 32930}, {29828, 32925}, {29857, 32776}, {30115, 30282}, {31142, 37662}, {31266, 33151}, {31397, 56943}, {31435, 37592}, {32865, 50080}, {32915, 35613}, {32916, 49456}, {32921, 59624}, {32934, 50314}, {33104, 50865}, {33133, 55867}, {35466, 50068}, {37608, 60701}, {41011, 60905}, {50048, 59772}, {50063, 59769}, {50777, 59679}, {59297, 62222}
X(62818) = perspector of circumconic {{A, B, C, X(662), X(53647)}}
X(62818) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 60077}
X(62818) = X(i)-Dao conjugate of X(j) for these {i, j}: {9, 60077}
X(62818) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {1333, 41920}
X(62818) = pole of line {2646, 7290} with respect to the Feuerbach hyperbola
X(62818) = pole of line {1, 33628} with respect to the Stammler hyperbola
X(62818) = pole of line {3667, 4560} with respect to the Steiner circumellipse
X(62818) = pole of line {3667, 14838} with respect to the Steiner inellipse
X(62818) = pole of line {3699, 3882} with respect to the Yff parabola
X(62818) = pole of line {75, 41629} with respect to the Wallace hyperbola
X(62818) = pole of line {514, 23792} with respect to the dual conic of Conway circle
X(62818) = pole of line {8, 4208} with respect to the dual conic of Yff parabola
X(62818) = pole of line {1109, 21950} with respect to the dual conic of Wallace hyperbola
X(62818) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(4052)}}, {{A, B, C, X(2), X(16948)}}, {{A, B, C, X(21), X(6557)}}, {{A, B, C, X(37), X(4512)}}, {{A, B, C, X(58), X(4255)}}, {{A, B, C, X(81), X(4373)}}, {{A, B, C, X(1707), X(17038)}}, {{A, B, C, X(2167), X(11682)}}, {{A, B, C, X(2184), X(2975)}}, {{A, B, C, X(2328), X(34820)}}, {{A, B, C, X(24199), X(42304)}}
X(62818) = barycentric product X(i)*X(j) for these (i, j): {1, 5232}, {4255, 75}
X(62818) = barycentric quotient X(i)/X(j) for these (i, j): {1, 60077}, {4255, 1}, {5232, 75}
X(62818) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 846, 4512}, {2, 17261, 30568}, {2, 3663, 23681}, {2, 8056, 47636}, {9, 3666, 2999}, {37, 37674, 25430}, {38, 968, 1}, {45, 3752, 7308}, {57, 25430, 37674}, {612, 4414, 165}, {3219, 5256, 1743}, {3247, 3928, 940}, {3305, 4850, 23511}, {3403, 31008, 18078}, {3672, 5273, 40940}, {3683, 17599, 7290}, {3945, 28610, 62240}, {3989, 4414, 612}, {4003, 4423, 5573}, {4389, 33116, 25527}, {4641, 20182, 1449}, {4850, 33761, 3305}, {5271, 17147, 17151}, {5437, 16676, 44307}, {7262, 17600, 16475}, {17056, 17276, 4654}, {17595, 44307, 5437}, {17776, 54311, 17284}, {18229, 55998, 321}, {24175, 25072, 2}, {25430, 37674, 17022}, {47636, 62695, 8056}
X(62819) lies on these lines: {1, 21}, {2, 3751}, {6, 354}, {7, 3914}, {9, 3720}, {19, 13476}, {33, 1430}, {34, 44105}, {42, 57}, {43, 3306}, {44, 4423}, {55, 22060}, {56, 228}, {65, 1407}, {75, 969}, {78, 37607}, {145, 32932}, {165, 2177}, {171, 3870}, {200, 750}, {210, 37674}, {222, 2263}, {226, 11269}, {238, 4666}, {244, 1282}, {320, 32773}, {321, 39594}, {386, 3338}, {387, 23536}, {497, 4644}, {516, 62240}, {518, 612}, {519, 3980}, {524, 3966}, {553, 3755}, {581, 12704}, {748, 1743}, {756, 5223}, {894, 10453}, {899, 5437}, {902, 10389}, {942, 54418}, {975, 5904}, {976, 37554}, {982, 4649}, {984, 4038}, {988, 19767}, {991, 41338}, {995, 51816}, {999, 20760}, {1001, 4641}, {1054, 42043}, {1100, 17599}, {1126, 24046}, {1191, 17609}, {1193, 3333}, {1203, 50190}, {1253, 10383}, {1280, 3722}, {1281, 50635}, {1376, 37520}, {1386, 17597}, {1394, 4332}, {1401, 28017}, {1416, 5083}, {1428, 44104}, {1445, 20964}, {1449, 3509}, {1453, 28082}, {1455, 2099}, {1456, 62207}, {1469, 40952}, {1473, 37580}, {1475, 5364}, {1572, 16971}, {1698, 33172}, {1699, 24725}, {1714, 51706}, {1721, 11220}, {1757, 3305}, {1766, 10439}, {1834, 10404}, {1836, 17365}, {1951, 2242}, {1961, 49448}, {1999, 24349}, {2003, 34036}, {2082, 20229}, {2171, 21328}, {2214, 23051}, {2285, 10473}, {2286, 17441}, {2308, 7290}, {2334, 4646}, {2663, 21371}, {3011, 3475}, {3052, 3748}, {3083, 45426}, {3084, 45427}, {3086, 27287}, {3099, 17591}, {3120, 4654}, {3187, 17140}, {3218, 17018}, {3219, 29814}, {3240, 27003}, {3242, 3745}, {3243, 3938}, {3244, 30614}, {3247, 3989}, {3337, 5312}, {3339, 4642}, {3403, 18059}, {3434, 50307}, {3550, 3979}, {3555, 5711}, {3576, 54310}, {3616, 54386}, {3660, 52424}, {3664, 4847}, {3679, 33078}, {3681, 5268}, {3702, 39584}, {3703, 4851}, {3705, 17778}, {3706, 4363}, {3724, 16878}, {3726, 16972}, {3729, 32915}, {3739, 4042}, {3742, 4383}, {3744, 42871}, {3749, 3957}, {3750, 4650}, {3752, 4860}, {3757, 37683}, {3758, 32942}, {3769, 51055}, {3779, 3917}, {3811, 37522}, {3875, 17155}, {3879, 33088}, {3886, 4418}, {3912, 33163}, {3920, 4430}, {3923, 42057}, {3924, 11518}, {3925, 4675}, {3927, 6051}, {3928, 4414}, {3944, 31164}, {3961, 37604}, {3974, 49990}, {4001, 50295}, {4028, 17740}, {4131, 23687}, {4133, 50043}, {4252, 37080}, {4255, 32636}, {4257, 59337}, {4307, 36845}, {4312, 33094}, {4319, 10391}, {4327, 17625}, {4343, 60990}, {4362, 49479}, {4365, 4659}, {4384, 32864}, {4387, 4891}, {4388, 17364}, {4392, 17011}, {4413, 4849}, {4514, 62230}, {4651, 26627}, {4652, 37573}, {4656, 5850}, {4661, 5297}, {4667, 24333}, {4684, 33171}, {4697, 32941}, {4703, 17771}, {4734, 62300}, {4850, 18193}, {4854, 17276}, {4855, 37608}, {4862, 33145}, {4884, 17390}, {4888, 33136}, {4966, 32777}, {4981, 39586}, {5045, 16466}, {5049, 16483}, {5219, 29662}, {5220, 44307}, {5230, 21620}, {5231, 33105}, {5247, 54392}, {5249, 33137}, {5271, 24325}, {5272, 32911}, {5276, 51194}, {5290, 21935}, {5292, 13407}, {5310, 36740}, {5311, 7174}, {5322, 22769}, {5542, 40940}, {5706, 12675}, {5710, 34791}, {5712, 24477}, {5739, 34379}, {5902, 16474}, {5905, 24210}, {6327, 29835}, {6762, 10459}, {7013, 22069}, {7074, 17603}, {7078, 16193}, {7081, 37684}, {7191, 16475}, {7226, 17019}, {7262, 16484}, {7293, 37576}, {7308, 30950}, {7373, 22149}, {7672, 17074}, {7957, 37501}, {7964, 50677}, {8580, 17124}, {9335, 17020}, {9575, 17474}, {10025, 10580}, {10202, 44414}, {10327, 49529}, {10436, 30941}, {10477, 19714}, {11037, 23675}, {11038, 37666}, {11529, 49487}, {11679, 32771}, {13373, 36754}, {13610, 39742}, {14547, 54408}, {14552, 39581}, {14829, 29828}, {15523, 17296}, {16468, 29820}, {16469, 30350}, {16491, 17024}, {16572, 59217}, {16703, 32092}, {16707, 52716}, {16741, 32104}, {16823, 37652}, {16834, 32924}, {16974, 39253}, {17064, 31019}, {17127, 29817}, {17135, 50314}, {17146, 17150}, {17184, 29829}, {17187, 18164}, {17234, 33118}, {17274, 32776}, {17282, 29850}, {17284, 26061}, {17298, 25957}, {17300, 29641}, {17306, 29647}, {17321, 60729}, {17378, 33073}, {17483, 33134}, {17596, 42042}, {17716, 49675}, {17718, 37646}, {17728, 37662}, {17782, 31508}, {18134, 29857}, {18139, 33114}, {18141, 59406}, {18839, 61398}, {19645, 39553}, {19684, 46909}, {19785, 24231}, {19993, 49684}, {20090, 29840}, {20358, 54382}, {21020, 25590}, {21334, 54359}, {21746, 26892}, {21747, 35227}, {22163, 54358}, {23681, 33128}, {24165, 49488}, {24169, 50287}, {24217, 33096}, {24392, 33104}, {24627, 59297}, {24789, 25557}, {24892, 25525}, {25453, 49676}, {25527, 29631}, {26015, 26098}, {26223, 29824}, {26227, 37639}, {26842, 33131}, {27002, 59298}, {27184, 29837}, {27186, 33139}, {29632, 56519}, {29635, 33064}, {29640, 55867}, {29652, 33682}, {29655, 32946}, {29659, 33085}, {29664, 37635}, {29667, 32863}, {29685, 33080}, {29815, 56512}, {29830, 56520}, {29845, 33065}, {29855, 33124}, {29856, 56522}, {29858, 56521}, {30340, 62208}, {30567, 32931}, {30568, 32938}, {30965, 59312}, {31266, 33140}, {32780, 33087}, {32846, 33169}, {32858, 33170}, {32860, 49495}, {32920, 49491}, {32921, 42055}, {32926, 49499}, {32928, 49446}, {32930, 50127}, {32934, 49471}, {32935, 56082}, {32939, 49470}, {32945, 49451}, {32949, 33120}, {33070, 42045}, {33097, 33141}, {33098, 60933}, {33102, 50080}, {33103, 33135}, {33771, 58887}, {34064, 49447}, {34489, 55101}, {37469, 37569}, {37532, 37698}, {37537, 58567}, {37542, 58609}, {37581, 54312}, {37682, 61686}, {39793, 51645}, {41839, 62222}, {42051, 49486}, {42053, 49489}, {52423, 61357}, {57279, 59305}
X(62819) = reflection of X(i) in X(j) for these {i,j}: {612, 940}
X(62819) = anticomplement of X(4104)
X(62819) = perspector of circumconic {{A, B, C, X(662), X(1292)}}
X(62819) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 32022}
X(62819) = X(i)-Dao conjugate of X(j) for these {i, j}: {9, 32022}, {4104, 4104}, {4648, 4673}, {17259, 32104}
X(62819) = X(i)-Ceva conjugate of X(j) for these {i, j}: {39739, 1}
X(62819) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {56044, 21287}
X(62819) = pole of line {4724, 50520} with respect to the Bevan circle
X(62819) = pole of line {3733, 7659} with respect to the circumcircle
X(62819) = pole of line {24006, 58361} with respect to the polar circle
X(62819) = pole of line {8642, 20981} with respect to the Brocard inellipse
X(62819) = pole of line {647, 4132} with respect to the DeLongchamps ellipse
X(62819) = pole of line {2646, 4319} with respect to the Feuerbach hyperbola
X(62819) = pole of line {1, 41610} with respect to the Stammler hyperbola
X(62819) = pole of line {4560, 17212} with respect to the Steiner circumellipse
X(62819) = pole of line {75, 968} with respect to the Wallace hyperbola
X(62819) = pole of line {5249, 14021} with respect to the dual conic of Yff parabola
X(62819) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(58013)}}, {{A, B, C, X(19), X(1621)}}, {{A, B, C, X(21), X(1002)}}, {{A, B, C, X(31), X(969)}}, {{A, B, C, X(57), X(60721)}}, {{A, B, C, X(58), X(5021)}}, {{A, B, C, X(63), X(13476)}}, {{A, B, C, X(65), X(5250)}}, {{A, B, C, X(75), X(968)}}, {{A, B, C, X(81), X(2191)}}, {{A, B, C, X(846), X(39742)}}, {{A, B, C, X(2328), X(60673)}}, {{A, B, C, X(2428), X(54353)}}, {{A, B, C, X(8616), X(13610)}}, {{A, B, C, X(18206), X(49296)}}, {{A, B, C, X(23051), X(28606)}}
X(62819) = barycentric product X(i)*X(j) for these (i, j): {1, 4648}, {100, 49296}, {4196, 63}, {5021, 75}, {13476, 17687}
X(62819) = barycentric quotient X(i)/X(j) for these (i, j): {1, 32022}, {4196, 92}, {4648, 75}, {5021, 1}, {17687, 17143}, {49296, 693}
X(62819) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 1046, 5250}, {1, 1707, 1621}, {1, 32913, 63}, {1, 54422, 2292}, {1, 63, 968}, {6, 354, 614}, {65, 34046, 4320}, {171, 49490, 3870}, {222, 5173, 2263}, {244, 61358, 2999}, {497, 4644, 41011}, {518, 940, 612}, {748, 17450, 10582}, {748, 4722, 1743}, {756, 9345, 17022}, {982, 4649, 5256}, {984, 4038, 5287}, {1100, 21342, 17599}, {1449, 3677, 17017}, {1757, 26102, 3305}, {2334, 5221, 4646}, {2999, 10980, 244}, {3218, 17018, 17594}, {3243, 5269, 3938}, {3475, 37642, 3011}, {3681, 37633, 5268}, {3742, 4663, 4383}, {3889, 57280, 1}, {3920, 4430, 16496}, {3928, 37553, 4414}, {3957, 17126, 3749}, {4430, 14996, 3920}, {5045, 16466, 28011}, {5223, 17022, 756}, {5712, 24477, 29639}, {7191, 37685, 16475}, {7672, 17074, 60786}, {17017, 17449, 3677}, {17124, 21805, 8580}, {17625, 37543, 4327}, {18134, 33121, 29857}, {22769, 37538, 5322}, {24325, 32853, 5271}, {29631, 33069, 25527}, {31019, 33142, 17064}, {32771, 32919, 11679}, {32915, 32940, 3729}, {37554, 41863, 976}
X(62820) lies on these lines: {1, 21}, {2, 3973}, {6, 3928}, {9, 37674}, {43, 5756}, {44, 5437}, {56, 23089}, {57, 1122}, {89, 27065}, {144, 39595}, {165, 1350}, {171, 5223}, {189, 10573}, {200, 32912}, {218, 1407}, {238, 10980}, {320, 56519}, {333, 25590}, {354, 60846}, {474, 8951}, {527, 37642}, {553, 4859}, {799, 18078}, {894, 18229}, {940, 3731}, {982, 16469}, {1699, 24695}, {1723, 7274}, {1754, 30304}, {1757, 8580}, {1764, 44421}, {1999, 55998}, {2094, 24177}, {2279, 53129}, {2999, 3218}, {3008, 21454}, {3052, 3243}, {3219, 17022}, {3306, 37687}, {3339, 5247}, {3361, 54386}, {3663, 28610}, {3664, 5273}, {3666, 16667}, {3679, 14552}, {3729, 37683}, {3742, 15601}, {3752, 16670}, {3772, 60933}, {3875, 41629}, {3923, 35613}, {3927, 37554}, {3966, 4831}, {4252, 11523}, {4253, 61412}, {4312, 33137}, {4415, 60977}, {4644, 5745}, {4648, 5325}, {4654, 35466}, {4862, 9965}, {4887, 62208}, {4902, 23681}, {4906, 7290}, {5231, 41011}, {5526, 17811}, {7283, 35629}, {7308, 37520}, {7988, 33096}, {8692, 58560}, {9776, 31183}, {12555, 21375}, {14829, 50127}, {14997, 26745}, {15492, 37682}, {16468, 18193}, {16485, 24473}, {16833, 37652}, {16878, 53280}, {16885, 51780}, {17122, 30393}, {17151, 32939}, {17276, 61661}, {17296, 44416}, {17350, 30567}, {17355, 37655}, {17365, 25525}, {17778, 59779}, {18134, 56523}, {18186, 40153}, {19875, 48834}, {20106, 21296}, {20323, 52181}, {22149, 37609}, {23151, 37608}, {24175, 37681}, {24210, 60905}, {28609, 37646}, {29573, 56078}, {30568, 37684}, {31142, 37634}, {32636, 45047}, {32911, 33795}, {33141, 50865}, {36846, 58793}, {37573, 51576}, {37639, 56082}
X(62820) = X(i)-Dao conjugate of X(j) for these {i, j}: {391, 4673}
X(62820) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {63169, 21287}
X(62820) = pole of line {6003, 43932} with respect to the incircle
X(62820) = pole of line {2646, 4907} with respect to the Feuerbach hyperbola
X(62820) = pole of line {100, 53647} with respect to the Kiepert parabola
X(62820) = pole of line {101, 27834} with respect to the Hutson-Moses hyperbola
X(62820) = pole of line {3622, 4313} with respect to the dual conic of Yff parabola
X(62820) = intersection, other than A, B, C, of circumconics {{A, B, C, X(21), X(8056)}}, {{A, B, C, X(57), X(16948)}}, {{A, B, C, X(58), X(40151)}}, {{A, B, C, X(81), X(19604)}}, {{A, B, C, X(2184), X(11682)}}, {{A, B, C, X(11520), X(57661)}}
X(62820) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 62240, 4888}, {57, 4383, 8056}, {57, 4641, 1743}, {940, 3929, 3731}, {1468, 12526, 1}, {1743, 8056, 4383}, {3731, 39980, 940}, {4383, 8056, 23511}, {28610, 37666, 3663}
X(62821) lies on these lines: {1, 21}, {2, 3775}, {6, 748}, {7, 33145}, {8, 56988}, {9, 4722}, {37, 32912}, {42, 750}, {43, 9342}, {48, 354}, {55, 14969}, {56, 19760}, {57, 46904}, {75, 873}, {82, 39739}, {86, 31330}, {100, 37604}, {105, 28148}, {141, 29647}, {145, 32945}, {171, 2177}, {192, 32940}, {222, 42289}, {238, 29814}, {244, 5256}, {320, 32776}, {518, 5311}, {572, 10439}, {604, 10473}, {614, 1449}, {741, 43356}, {756, 3751}, {894, 32915}, {899, 37674}, {964, 35633}, {976, 37594}, {982, 17011}, {984, 17019}, {985, 17598}, {991, 41853}, {1001, 2308}, {1125, 4101}, {1126, 1698}, {1150, 43223}, {1185, 20963}, {1193, 19734}, {1197, 16971}, {1206, 1613}, {1386, 4883}, {1401, 7225}, {1458, 37543}, {1475, 36808}, {1914, 16884}, {1958, 1963}, {1961, 3681}, {1993, 25885}, {1999, 32771}, {2205, 2242}, {2214, 13476}, {2217, 31503}, {2268, 21334}, {2296, 2668}, {2886, 37631}, {2887, 29829}, {3187, 24325}, {3218, 17592}, {3240, 9350}, {3242, 29816}, {3304, 23361}, {3315, 8300}, {3333, 54373}, {3416, 29685}, {3452, 61652}, {3550, 17782}, {3589, 29677}, {3616, 37652}, {3629, 41002}, {3664, 3914}, {3703, 17390}, {3706, 4670}, {3722, 5269}, {3741, 19684}, {3745, 3938}, {3750, 17126}, {3758, 32930}, {3846, 31034}, {3879, 32852}, {3891, 49479}, {3896, 3980}, {3912, 26061}, {3917, 52020}, {3920, 49490}, {3925, 17392}, {3936, 29635}, {3945, 33136}, {3957, 17716}, {3961, 9347}, {3989, 16777}, {3993, 32933}, {3995, 32935}, {4001, 50290}, {4026, 33080}, {4042, 15668}, {4336, 10391}, {4356, 62240}, {4359, 49488}, {4360, 17155}, {4363, 4365}, {4383, 30950}, {4388, 20090}, {4392, 17600}, {4393, 32924}, {4414, 37593}, {4417, 29845}, {4418, 49470}, {4425, 32859}, {4641, 15569}, {4643, 6536}, {4651, 49497}, {4663, 44307}, {4666, 16475}, {4667, 41011}, {4683, 17364}, {4697, 32929}, {4851, 15523}, {4854, 17365}, {4865, 29835}, {4966, 24943}, {5047, 55103}, {5161, 37549}, {5197, 5425}, {5223, 42041}, {5228, 61376}, {5249, 33128}, {5251, 48855}, {5263, 42028}, {5268, 21805}, {5284, 16468}, {5333, 59312}, {5650, 53005}, {5712, 11269}, {5718, 29662}, {5791, 27577}, {6679, 29830}, {7304, 33770}, {8025, 17135}, {9332, 61155}, {9340, 35258}, {9708, 19282}, {10371, 27714}, {10430, 53014}, {10436, 17156}, {10453, 17379}, {10582, 16667}, {10980, 42040}, {15988, 24551}, {16454, 59302}, {16474, 30116}, {16484, 17127}, {16678, 18185}, {17012, 17063}, {17022, 30393}, {17027, 20132}, {17056, 24892}, {17125, 26102}, {17140, 32921}, {17147, 50281}, {17187, 18166}, {17234, 29850}, {17300, 25957}, {17316, 33163}, {17317, 29854}, {17378, 31134}, {17391, 29641}, {17394, 33295}, {17483, 33154}, {17593, 23958}, {17594, 21806}, {17597, 29819}, {17718, 29683}, {17778, 25760}, {17871, 44735}, {18134, 29631}, {18139, 25453}, {18524, 37698}, {19701, 30970}, {19715, 59308}, {19717, 25496}, {19730, 28247}, {19735, 28360}, {19767, 37607}, {19786, 33069}, {19858, 28619}, {20131, 24592}, {20148, 27158}, {20182, 46901}, {20961, 37516}, {22126, 59217}, {24210, 24725}, {24217, 33107}, {24239, 26282}, {24349, 32928}, {24552, 33682}, {24596, 50114}, {24703, 61707}, {24723, 62230}, {25502, 37680}, {26128, 29833}, {26842, 33149}, {26860, 32941}, {27186, 33132}, {27804, 32934}, {29633, 33172}, {29636, 33124}, {29643, 33121}, {29644, 46909}, {29645, 33122}, {29649, 46897}, {29653, 33114}, {29655, 33070}, {29659, 33078}, {29661, 35466}, {29667, 32846}, {29678, 37646}, {29687, 38047}, {29815, 49675}, {29818, 38315}, {29822, 32916}, {29841, 32775}, {29843, 32844}, {29847, 33126}, {29863, 30811}, {31019, 33135}, {31339, 56018}, {32774, 49676}, {32780, 32858}, {32784, 32863}, {32917, 37683}, {32918, 37684}, {32925, 34064}, {32938, 41839}, {32942, 46922}, {32946, 42045}, {33073, 33120}, {33092, 33170}, {33093, 33169}, {33094, 50307}, {33097, 33134}, {33103, 33155}, {33110, 50301}, {33111, 33142}, {33112, 33141}, {37522, 59301}, {37559, 48696}, {39247, 54382}, {40735, 55940}, {41423, 60724}, {42025, 43997}, {49990, 53663}, {50516, 57096}, {50524, 57129}, {54981, 57397}
X(62821) = reflection of X(i) in X(j) for these {i,j}: {5311, 37595}
X(62821) = isogonal conjugate of X(39737)
X(62821) = perspector of circumconic {{A, B, C, X(662), X(6013)}}
X(62821) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 39737}, {2, 39961}
X(62821) = X(i)-Dao conjugate of X(j) for these {i, j}: {3, 39737}, {32664, 39961}
X(62821) = pole of line {3733, 8655} with respect to the circumcircle
X(62821) = pole of line {8655, 20981} with respect to the Brocard inellipse
X(62821) = pole of line {650, 4132} with respect to the DeLongchamps ellipse
X(62821) = pole of line {2646, 4336} with respect to the Feuerbach hyperbola
X(62821) = pole of line {23090, 45755} with respect to the MacBeath circumconic
X(62821) = pole of line {1, 39737} with respect to the Stammler hyperbola
X(62821) = pole of line {75, 1962} with respect to the Wallace hyperbola
X(62821) = pole of line {5249, 40690} with respect to the dual conic of Yff parabola
X(62821) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(32092)}}, {{A, B, C, X(6), X(39673)}}, {{A, B, C, X(21), X(1889)}}, {{A, B, C, X(31), X(40438)}}, {{A, B, C, X(38), X(39739)}}, {{A, B, C, X(75), X(1962)}}, {{A, B, C, X(81), X(10013)}}, {{A, B, C, X(968), X(969)}}, {{A, B, C, X(985), X(4658)}}, {{A, B, C, X(1621), X(2214)}}, {{A, B, C, X(2296), X(40749)}}, {{A, B, C, X(3573), X(43356)}}, {{A, B, C, X(3869), X(31503)}}, {{A, B, C, X(13476), X(28606)}}, {{A, B, C, X(18206), X(39948)}}, {{A, B, C, X(25417), X(40773)}}, {{A, B, C, X(28148), X(54353)}}
X(62821) = barycentric product X(i)*X(j) for these (i, j): {1, 15668}, {100, 48141}, {1889, 63}, {4042, 57}, {32092, 6}, {59306, 81}
X(62821) = barycentric quotient X(i)/X(j) for these (i, j): {6, 39737}, {31, 39961}, {1889, 92}, {4042, 312}, {15668, 75}, {32092, 76}, {48141, 693}, {59306, 321}
X(62821) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 1468, 10448}, {1, 32913, 28606}, {1, 63, 1962}, {1, 81, 31}, {2, 4038, 9345}, {2, 4649, 61358}, {6, 3720, 748}, {42, 940, 750}, {43, 37633, 17124}, {354, 1100, 17017}, {518, 37595, 5311}, {3751, 5287, 756}, {4038, 4649, 2}, {4042, 15668, 59306}, {5712, 11269, 33105}, {8025, 17135, 50302}, {10436, 17156, 21020}, {10453, 17379, 32772}, {14996, 17018, 171}, {17317, 33118, 29854}, {17378, 32773, 32949}, {18134, 29631, 31237}, {19717, 29824, 25496}, {24349, 58820, 32928}, {28606, 32913, 36263}, {29814, 37685, 238}, {29822, 37639, 32916}, {33142, 37635, 33111}, {33682, 42057, 24552}
X(62822) lies on these lines: {1, 21}, {2, 4867}, {3, 4084}, {6, 49682}, {8, 3822}, {10, 3940}, {36, 23958}, {41, 21372}, {46, 4757}, {57, 214}, {65, 5440}, {72, 30147}, {78, 3754}, {80, 31053}, {145, 1478}, {226, 519}, {355, 51518}, {382, 515}, {392, 44840}, {474, 33815}, {495, 5855}, {516, 54133}, {517, 25439}, {518, 50194}, {527, 30331}, {529, 37728}, {535, 3241}, {551, 4930}, {759, 56439}, {912, 10222}, {940, 53114}, {942, 30144}, {946, 45630}, {952, 18407}, {958, 4067}, {960, 30143}, {997, 5437}, {1125, 5730}, {1159, 1376}, {1319, 24473}, {1320, 5561}, {1389, 5881}, {1483, 5841}, {2098, 3635}, {2646, 4018}, {2800, 37533}, {2801, 3243}, {2802, 3870}, {2842, 26892}, {3218, 37525}, {3333, 51714}, {3338, 56387}, {3340, 3811}, {3452, 14563}, {3485, 25639}, {3550, 53115}, {3555, 11011}, {3576, 4973}, {3655, 35457}, {3656, 21630}, {3671, 17647}, {3678, 19860}, {3679, 31266}, {3711, 4745}, {3750, 17461}, {3814, 5748}, {3885, 11280}, {3984, 4015}, {4127, 41229}, {4134, 9708}, {4363, 25697}, {4393, 24630}, {4511, 5902}, {4525, 5220}, {4669, 40587}, {4677, 62236}, {4744, 36279}, {4848, 59719}, {5049, 58578}, {5313, 54315}, {5692, 27065}, {5709, 51717}, {5719, 10197}, {5722, 11813}, {5794, 11263}, {5903, 8715}, {6224, 17483}, {6702, 30852}, {6737, 12609}, {6738, 21616}, {6796, 37733}, {7308, 10176}, {7982, 18446}, {7983, 49470}, {8257, 30329}, {8680, 49471}, {9028, 49684}, {9352, 15015}, {9623, 58699}, {10247, 22758}, {10474, 17733}, {10483, 14450}, {10609, 11246}, {11041, 25568}, {11274, 14151}, {11552, 17579}, {12047, 41575}, {12563, 51706}, {12649, 24387}, {12650, 16204}, {12831, 25416}, {13464, 49627}, {14804, 45392}, {15935, 49736}, {16137, 25466}, {17063, 45763}, {17184, 48808}, {17451, 21373}, {18412, 60935}, {18421, 54286}, {18540, 31803}, {19861, 58565}, {20060, 37706}, {21740, 37625}, {22791, 44258}, {24474, 40257}, {24475, 46920}, {24929, 44663}, {25055, 55867}, {25525, 36922}, {25698, 41242}, {26223, 48826}, {28234, 49626}, {29046, 50284}, {29069, 49455}, {29148, 48333}, {31224, 58453}, {31458, 54398}, {31794, 59691}, {31870, 45770}, {33596, 40256}, {34377, 49465}, {37549, 50604}, {37571, 56288}, {37614, 59301}, {37724, 58798}, {38314, 55868}, {39542, 44669}, {41389, 61663}, {50193, 56176}, {50811, 60933}, {52769, 60989}, {54335, 60116}, {60089, 60261}, {61278, 61539}
X(62822) = midpoint of X(i) and X(j) for these {i,j}: {145, 1478}, {3870, 25415}, {7982, 18446}, {12831, 25416}, {31164, 51093}, {37727, 37826}
X(62822) = reflection of X(i) in X(j) for these {i,j}: {18389, 3881}, {51755, 13464}, {61539, 61278}, {8, 3822}, {993, 1}
X(62822) = anticomplement of X(54288)
X(62822) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 60247}
X(62822) = X(i)-Dao conjugate of X(j) for these {i, j}: {9, 60247}, {54288, 54288}
X(62822) = pole of line {3733, 39226} with respect to the circumcircle
X(62822) = pole of line {2646, 5439} with respect to the Feuerbach hyperbola
X(62822) = pole of line {5249, 17595} with respect to the dual conic of Yff parabola
X(62822) = intersection, other than A, B, C, of circumconics {{A, B, C, X(21), X(60079)}}, {{A, B, C, X(58), X(15173)}}, {{A, B, C, X(81), X(30834)}}, {{A, B, C, X(596), X(3897)}}, {{A, B, C, X(2650), X(60116)}}, {{A, B, C, X(5561), X(52680)}}, {{A, B, C, X(31359), X(35016)}}, {{A, B, C, X(34860), X(51111)}}
X(62822) = barycentric product X(i)*X(j) for these (i, j): {1, 30834}
X(62822) = barycentric quotient X(i)/X(j) for these (i, j): {1, 60247}, {30834, 75}
X(62822) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 11520, 3881}, {1, 11682, 3884}, {1, 12514, 35016}, {1, 12559, 3874}, {1, 16126, 3868}, {1, 3868, 8666}, {1, 3869, 5248}, {1, 3894, 54391}, {1, 3899, 1621}, {1, 3901, 2975}, {1, 6763, 3897}, {1, 758, 993}, {65, 22836, 25440}, {758, 3881, 18389}, {997, 11529, 5883}, {1159, 1376, 3919}, {3485, 49168, 25639}, {4867, 5425, 2}, {5289, 15934, 551}, {5722, 34647, 11813}, {5903, 34772, 8715}, {37727, 37826, 515}
X(62823) lies on these lines: {1, 21}, {2, 5223}, {3, 41863}, {6, 3677}, {7, 4847}, {8, 3339}, {9, 354}, {10, 9776}, {11, 28609}, {40, 3555}, {43, 18193}, {46, 6765}, {55, 3243}, {56, 1260}, {57, 200}, {65, 4853}, {72, 3333}, {75, 57785}, {78, 3361}, {84, 12651}, {100, 53056}, {144, 10580}, {145, 4297}, {149, 50865}, {165, 3218}, {171, 16496}, {210, 4860}, {218, 38876}, {226, 5231}, {244, 23511}, {321, 35613}, {329, 5850}, {345, 4684}, {377, 4355}, {388, 24391}, {390, 28610}, {452, 6744}, {497, 527}, {516, 9965}, {517, 7171}, {519, 2093}, {529, 5727}, {553, 2550}, {614, 1743}, {672, 59216}, {726, 39594}, {748, 3973}, {899, 8056}, {908, 10584}, {936, 3338}, {938, 12527}, {940, 7174}, {942, 9708}, {956, 11529}, {958, 11518}, {962, 7992}, {982, 2999}, {984, 17022}, {1001, 3929}, {1002, 56509}, {1040, 8271}, {1071, 12565}, {1155, 3158}, {1320, 12767}, {1401, 3779}, {1420, 12635}, {1445, 20588}, {1449, 17599}, {1458, 3190}, {1473, 40910}, {1490, 12704}, {1617, 58328}, {1697, 34791}, {1698, 50393}, {1699, 5905}, {1706, 5221}, {1708, 5083}, {1709, 43166}, {1750, 2801}, {1757, 5272}, {1836, 24392}, {1998, 5536}, {1999, 35621}, {2003, 45728}, {2136, 37567}, {2340, 51302}, {2886, 4654}, {2900, 17660}, {2951, 11220}, {3052, 4864}, {3059, 60955}, {3062, 9812}, {3174, 60968}, {3185, 23391}, {3187, 17154}, {3210, 49495}, {3219, 4666}, {3241, 9819}, {3242, 5269}, {3244, 4305}, {3295, 54290}, {3304, 3962}, {3306, 3681}, {3340, 12513}, {3434, 4312}, {3452, 31249}, {3474, 5853}, {3475, 5745}, {3509, 51194}, {3600, 6737}, {3616, 3951}, {3620, 39597}, {3622, 30343}, {3632, 17647}, {3633, 36977}, {3640, 13389}, {3641, 13388}, {3679, 33085}, {3683, 38316}, {3703, 17296}, {3706, 4659}, {3715, 51780}, {3717, 18141}, {3720, 3731}, {3726, 16970}, {3729, 10453}, {3742, 5220}, {3749, 4650}, {3769, 24841}, {3784, 9052}, {3811, 15803}, {3816, 31142}, {3817, 30326}, {3872, 18421}, {3885, 12127}, {3886, 32939}, {3911, 25568}, {3913, 5128}, {3914, 4862}, {3922, 11530}, {3925, 6173}, {3927, 5045}, {3935, 23958}, {3955, 43149}, {3957, 35258}, {3976, 54386}, {3984, 5253}, {3989, 16673}, {3999, 4383}, {4018, 7982}, {4188, 53057}, {4301, 7995}, {4307, 62240}, {4310, 40940}, {4318, 34033}, {4326, 10391}, {4328, 54344}, {4334, 54383}, {4392, 5256}, {4413, 62218}, {4428, 15570}, {4511, 13462}, {4533, 16862}, {4640, 10389}, {4641, 7290}, {4661, 27003}, {4851, 4884}, {4863, 11246}, {4866, 9780}, {4880, 5119}, {4891, 17262}, {4902, 33136}, {4930, 25405}, {5082, 9953}, {5173, 12560}, {5176, 30286}, {5234, 54392}, {5249, 5785}, {5268, 49448}, {5271, 17140}, {5273, 11038}, {5285, 22769}, {5287, 7226}, {5290, 6734}, {5435, 6745}, {5438, 32636}, {5493, 56936}, {5534, 18524}, {5557, 41859}, {5574, 52888}, {5691, 12649}, {5692, 51816}, {5696, 17616}, {5705, 13407}, {5708, 10855}, {5729, 17626}, {5730, 61762}, {5732, 16465}, {5744, 13405}, {5815, 8582}, {5852, 24703}, {5902, 9623}, {5903, 10042}, {6604, 50559}, {6646, 29843}, {6743, 6904}, {7056, 9436}, {7191, 16469}, {7322, 37674}, {7354, 12625}, {7957, 9841}, {7962, 44663}, {7987, 34772}, {7988, 31053}, {8167, 15481}, {8226, 38036}, {8726, 12005}, {8769, 39742}, {8951, 27627}, {9312, 33765}, {9345, 42039}, {9352, 62236}, {9577, 37782}, {9580, 17768}, {9588, 10528}, {9612, 10916}, {9613, 49168}, {9614, 49627}, {9779, 52665}, {9797, 20070}, {9814, 60984}, {9851, 20008}, {10164, 11407}, {10270, 26877}, {10382, 54408}, {10383, 60974}, {10396, 50196}, {10483, 41709}, {10529, 11522}, {10591, 38271}, {11018, 38399}, {11021, 21061}, {11025, 60949}, {11037, 54398}, {11108, 50192}, {11194, 13384}, {11224, 38460}, {11240, 51423}, {11415, 51785}, {11519, 14923}, {11531, 36846}, {11679, 24349}, {11680, 31164}, {12650, 37625}, {14829, 49499}, {15299, 56545}, {15326, 34701}, {15490, 35341}, {15590, 50754}, {15733, 30353}, {16475, 17598}, {16487, 17127}, {16667, 17017}, {16833, 24596}, {17063, 49712}, {17064, 33103}, {17122, 49503}, {17145, 32929}, {17149, 18078}, {17151, 17155}, {17187, 18186}, {17188, 56020}, {17274, 32773}, {17282, 33118}, {17284, 33163}, {17298, 29641}, {17364, 29840}, {17594, 49490}, {17596, 49498}, {17728, 30827}, {17770, 29844}, {18229, 32771}, {18398, 41229}, {18452, 28236}, {18515, 37533}, {18519, 24474}, {18839, 30223}, {19789, 50758}, {20012, 62300}, {20060, 37714}, {20067, 34628}, {20076, 41575}, {20078, 60905}, {20991, 23089}, {23681, 24231}, {24393, 26040}, {24430, 57022}, {25006, 38052}, {25527, 33121}, {25557, 41867}, {25590, 31330}, {29670, 49535}, {29824, 56082}, {29839, 59779}, {29857, 33069}, {30567, 32937}, {30568, 62222}, {31140, 60963}, {32853, 42055}, {32915, 55998}, {32916, 49491}, {32932, 49451}, {32942, 50127}, {33124, 56519}, {34690, 37708}, {34716, 37740}, {34784, 60938}, {35892, 44421}, {37551, 58567}, {37553, 49478}, {37556, 58609}, {37569, 52027}, {37618, 41696}, {37704, 51409}, {37723, 57288}, {41573, 61010}, {42014, 60953}, {42038, 61358}, {45729, 52423}, {47375, 60989}, {52511, 59181}, {53053, 56288}, {58629, 61158}, {60980, 61031}, {61005, 61033}
X(62823) = midpoint of X(i) and X(j) for these {i,j}: {9965, 36845}
X(62823) = reflection of X(i) in X(j) for these {i,j}: {200, 57}, {329, 11019}
X(62823) = anticomplement of X(21060)
X(62823) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 60092}
X(62823) = X(i)-Dao conjugate of X(j) for these {i, j}: {9, 60092}, {21060, 21060}
X(62823) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {1412, 31527}, {3062, 1330}, {10405, 21287}, {11051, 2895}, {55284, 21301}
X(62823) = pole of line {6003, 48042} with respect to the Conway circle
X(62823) = pole of line {2646, 4326} with respect to the Feuerbach hyperbola
X(62823) = pole of line {4560, 17218} with respect to the Steiner circumellipse
X(62823) = pole of line {75, 4512} with respect to the Wallace hyperbola
X(62823) = pole of line {5249, 5308} with respect to the dual conic of Yff parabola
X(62823) = intersection, other than A, B, C, of circumconics {{A, B, C, X(21), X(39959)}}, {{A, B, C, X(58), X(5022)}}, {{A, B, C, X(75), X(4512)}}, {{A, B, C, X(81), X(4869)}}, {{A, B, C, X(596), X(31424)}}, {{A, B, C, X(1707), X(39742)}}, {{A, B, C, X(2328), X(42015)}}, {{A, B, C, X(8616), X(8769)}}, {{A, B, C, X(9812), X(32003)}}
X(62823) = barycentric product X(i)*X(j) for these (i, j): {1, 4869}, {5022, 75}, {57534, 63}
X(62823) = barycentric quotient X(i)/X(j) for these (i, j): {1, 60092}, {4869, 75}, {5022, 1}, {57534, 92}
X(62823) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 16570, 8616}, {1, 54422, 12526}, {1, 63, 4512}, {1, 6763, 31424}, {6, 21342, 3677}, {9, 354, 10582}, {43, 18193, 62695}, {57, 17625, 4321}, {57, 518, 200}, {72, 3333, 8583}, {144, 10580, 40998}, {210, 4860, 5437}, {226, 24477, 5231}, {614, 32912, 1743}, {956, 24473, 11529}, {982, 3751, 2999}, {2975, 11520, 1}, {3218, 4430, 3870}, {3243, 3928, 55}, {3306, 3681, 8580}, {3338, 5904, 936}, {3742, 5220, 7308}, {3927, 5045, 31435}, {3929, 44841, 1001}, {3999, 4383, 5573}, {4640, 42871, 10389}, {4641, 17597, 7290}, {4650, 49675, 3749}, {5208, 18206, 17194}, {5223, 10980, 2}, {5850, 11019, 329}, {5905, 26015, 1699}, {9965, 36845, 516}, {15185, 60990, 4326}, {15481, 58560, 8167}, {17155, 17156, 17151}, {17449, 32912, 614}, {24231, 33137, 23681}, {24392, 60933, 1836}, {37674, 49515, 7322}
X(62824) lies on these lines: {1, 21}, {2, 3361}, {3, 200}, {4, 5231}, {8, 165}, {9, 56}, {10, 4293}, {20, 4847}, {35, 6765}, {36, 936}, {40, 956}, {46, 5258}, {55, 6762}, {57, 958}, {65, 3928}, {72, 3576}, {78, 5223}, {84, 3428}, {92, 31903}, {100, 4882}, {104, 55104}, {144, 3616}, {145, 8275}, {172, 16517}, {210, 5204}, {219, 34046}, {220, 52635}, {226, 30478}, {238, 41772}, {329, 1125}, {348, 17106}, {354, 5436}, {388, 5745}, {392, 61762}, {404, 8580}, {405, 3333}, {452, 11019}, {517, 54290}, {518, 3601}, {519, 4305}, {527, 3485}, {529, 9578}, {553, 28629}, {604, 15479}, {610, 23361}, {612, 56777}, {631, 21075}, {728, 42316}, {908, 3624}, {944, 10268}, {950, 24477}, {960, 1420}, {988, 2999}, {997, 37313}, {999, 31435}, {1012, 12651}, {1104, 3677}, {1155, 1706}, {1193, 1743}, {1203, 55400}, {1259, 15931}, {1260, 8273}, {1319, 15829}, {1329, 31231}, {1385, 3927}, {1388, 31165}, {1434, 10436}, {1453, 37592}, {1467, 55869}, {1478, 5705}, {1490, 11012}, {1697, 4640}, {1698, 3436}, {1699, 10527}, {1722, 62695}, {1788, 5795}, {1791, 7131}, {1998, 20846}, {2136, 37568}, {2184, 36017}, {2242, 31442}, {2551, 3911}, {2646, 11523}, {2886, 9579}, {3086, 12572}, {3158, 5217}, {3174, 37601}, {3218, 3339}, {3219, 13462}, {3243, 37080}, {3304, 3683}, {3305, 5253}, {3306, 5260}, {3338, 5251}, {3421, 6684}, {3452, 7288}, {3476, 5837}, {3486, 24391}, {3523, 5815}, {3524, 59587}, {3555, 16370}, {3586, 10916}, {3600, 5273}, {3612, 5904}, {3622, 5558}, {3632, 59316}, {3649, 60933}, {3671, 9965}, {3679, 17647}, {3681, 4855}, {3697, 16371}, {3730, 4936}, {3731, 54310}, {3811, 5267}, {3813, 9580}, {3870, 4189}, {3871, 31508}, {3872, 7991}, {3876, 12059}, {3895, 11519}, {3913, 35445}, {3935, 17548}, {3940, 13624}, {3951, 4511}, {3962, 34471}, {4005, 45036}, {4091, 58339}, {4188, 4866}, {4190, 25006}, {4209, 4384}, {4252, 5269}, {4292, 19843}, {4314, 17576}, {4315, 18249}, {4317, 31446}, {4327, 5279}, {4334, 28287}, {4355, 5249}, {4428, 58609}, {4533, 35271}, {4647, 20220}, {4654, 28628}, {4662, 46917}, {4666, 16865}, {4861, 11531}, {4863, 15338}, {4996, 5531}, {4999, 5219}, {5045, 16418}, {5080, 7989}, {5082, 31730}, {5084, 31249}, {5119, 5288}, {5122, 9709}, {5128, 5836}, {5131, 5176}, {5175, 28164}, {5220, 59691}, {5225, 24386}, {5227, 22769}, {5259, 51816}, {5265, 18228}, {5268, 19314}, {5271, 14953}, {5272, 16048}, {5285, 22654}, {5291, 9593}, {5298, 24954}, {5302, 7308}, {5433, 30827}, {5435, 8582}, {5437, 32636}, {5441, 41709}, {5450, 6282}, {5563, 56545}, {5584, 9841}, {5657, 10270}, {5687, 35242}, {5691, 6734}, {5692, 37618}, {5696, 5732}, {5698, 12053}, {5709, 22758}, {5720, 26286}, {5726, 20060}, {5731, 6737}, {5748, 19862}, {5791, 18990}, {5905, 24541}, {6067, 52835}, {6173, 52783}, {6284, 24392}, {6502, 31438}, {6691, 20196}, {6735, 9588}, {6769, 6906}, {6857, 21620}, {6872, 26015}, {7080, 10164}, {7171, 35239}, {7174, 37539}, {7330, 11249}, {7580, 10864}, {7677, 60949}, {7719, 37245}, {7962, 11260}, {8171, 12128}, {8227, 58798}, {8572, 16885}, {9436, 24570}, {9581, 57288}, {9589, 44447}, {9592, 54406}, {9612, 26363}, {9614, 45700}, {9624, 51409}, {9708, 37582}, {9780, 53057}, {9819, 36846}, {10106, 34610}, {10382, 26357}, {10389, 34791}, {10404, 24953}, {10434, 22345}, {10529, 51785}, {10580, 11106}, {10624, 34625}, {10860, 34862}, {10882, 21061}, {10944, 34716}, {10966, 30223}, {10980, 54392}, {11037, 17558}, {11111, 31146}, {11240, 50836}, {11375, 28609}, {11415, 11522}, {11512, 54390}, {11679, 37416}, {11691, 55168}, {12125, 13587}, {12127, 53052}, {12436, 19855}, {12512, 17784}, {12520, 30304}, {12560, 60990}, {12609, 31458}, {12635, 13384}, {12705, 22770}, {13279, 51768}, {13738, 16552}, {14740, 38693}, {14872, 52026}, {14986, 40998}, {15015, 46685}, {15174, 36867}, {15254, 36973}, {15325, 25522}, {15950, 60977}, {16466, 55406}, {16475, 43216}, {16823, 30625}, {16832, 17683}, {16833, 24633}, {17022, 37607}, {17151, 27368}, {17169, 20245}, {17528, 31776}, {17609, 38316}, {17658, 58637}, {17691, 24600}, {17742, 37246}, {17757, 31423}, {17781, 25055}, {18395, 31515}, {19582, 25728}, {19784, 55905}, {19836, 55910}, {19880, 32781}, {19881, 55902}, {20076, 24987}, {20223, 54335}, {21060, 27383}, {21384, 37575}, {22129, 34043}, {22759, 37550}, {22760, 54408}, {23085, 37619}, {24390, 41869}, {24703, 50443}, {24914, 34606}, {24929, 41863}, {25253, 25734}, {25512, 27287}, {25681, 31142}, {26264, 51301}, {26321, 37584}, {26921, 32153}, {27627, 45047}, {28011, 60846}, {30392, 56387}, {30567, 56311}, {30852, 34595}, {31330, 56984}, {31422, 52959}, {31429, 54416}, {31436, 49626}, {31453, 51842}, {32577, 46943}, {32919, 35629}, {34772, 53054}, {35252, 40263}, {35657, 48883}, {36476, 36540}, {36483, 36529}, {36498, 36572}, {36504, 36560}, {37600, 47375}, {37617, 54386}, {38053, 61003}, {44841, 51715}, {53270, 53400}, {59372, 60979}, {61834, 62710}
X(62824) = reflection of X(i) in X(j) for these {i,j}: {9578, 26066}, {9612, 26363}
X(62824) = anticomplement of X(3947)
X(62824) = X(i)-isoconjugate-of-X(j) for these {i, j}: {2, 53088}, {6, 45100}
X(62824) = X(i)-Dao conjugate of X(j) for these {i, j}: {9, 45100}, {3947, 3947}, {32664, 53088}
X(62824) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {2150, 41930}, {30711, 21287}, {39948, 2893}
X(62824) = pole of line {3733, 58329} with respect to the circumcircle
X(62824) = pole of line {100, 59125} with respect to the Kiepert parabola
X(62824) = pole of line {101, 59125} with respect to the Hutson-Moses hyperbola
X(62824) = pole of line {75, 12526} with respect to the Wallace hyperbola
X(62824) = intersection, other than A, B, C, of circumconics {{A, B, C, X(21), X(2297)}}, {{A, B, C, X(58), X(963)}}, {{A, B, C, X(75), X(12526)}}, {{A, B, C, X(81), X(7091)}}, {{A, B, C, X(596), X(54422)}}, {{A, B, C, X(1696), X(53089)}}, {{A, B, C, X(2184), X(28606)}}, {{A, B, C, X(7131), X(17185)}}
X(62824) = barycentric product X(i)*X(j) for these (i, j): {1, 37655}
X(62824) = barycentric quotient X(i)/X(j) for these (i, j): {1, 45100}, {31, 53088}, {37655, 75}
X(62824) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 31424, 4512}, {1, 63, 12526}, {1, 6763, 54422}, {3, 57279, 200}, {8, 4652, 165}, {9, 5120, 2297}, {9, 56, 8583}, {36, 41229, 936}, {46, 5258, 9623}, {63, 11682, 11684}, {84, 3428, 12565}, {145, 35258, 53053}, {210, 5204, 5438}, {405, 3333, 10582}, {529, 26066, 9578}, {944, 21165, 10268}, {956, 3916, 40}, {960, 11194, 1420}, {988, 5247, 2999}, {999, 31445, 31435}, {1420, 3929, 960}, {3218, 19860, 3339}, {3361, 5234, 2}, {3436, 59491, 1698}, {3681, 5303, 4855}, {3811, 5267, 30282}, {3872, 56288, 7991}, {4640, 12513, 1697}, {4855, 5303, 58221}, {4882, 16192, 100}, {5119, 5288, 12629}, {5223, 7987, 78}, {5250, 54391, 1}, {5302, 25524, 7308}, {10085, 59320, 5732}, {10404, 24953, 25525}, {11522, 60905, 11415}, {17576, 36845, 4314}, {20076, 55868, 24987}, {26921, 32153, 37611}, {51576, 53053, 35258}
X(62825) lies on these lines: {1, 21}, {2, 5288}, {3, 3244}, {8, 5563}, {9, 9327}, {10, 999}, {35, 3241}, {36, 145}, {40, 4973}, {44, 9351}, {46, 2802}, {55, 3635}, {56, 519}, {65, 22837}, {72, 20323}, {100, 3633}, {104, 7982}, {106, 978}, {149, 10483}, {171, 50637}, {198, 4856}, {214, 1420}, {226, 18967}, {238, 29696}, {354, 30147}, {388, 25639}, {404, 3632}, {405, 3636}, {474, 3626}, {484, 3885}, {495, 6668}, {496, 529}, {515, 10680}, {518, 24928}, {527, 42886}, {535, 1479}, {551, 958}, {759, 39702}, {942, 11260}, {946, 18761}, {956, 1125}, {960, 51788}, {982, 15955}, {988, 4868}, {996, 3831}, {997, 6762}, {1001, 61000}, {1014, 17151}, {1056, 26363}, {1058, 34610}, {1149, 1724}, {1319, 3555}, {1320, 61769}, {1329, 10199}, {1376, 3625}, {1385, 34791}, {1476, 3361}, {1478, 10529}, {1482, 4084}, {1483, 26286}, {1788, 5193}, {2170, 17736}, {2217, 39697}, {2242, 17448}, {2801, 12776}, {3086, 3814}, {3149, 28236}, {3208, 5030}, {3216, 32577}, {3218, 5697}, {3243, 52769}, {3295, 5267}, {3306, 3918}, {3333, 5883}, {3336, 14923}, {3338, 3754}, {3421, 10200}, {3434, 4317}, {3436, 3825}, {3476, 49168}, {3582, 11681}, {3585, 34605}, {3600, 34625}, {3616, 5258}, {3622, 5251}, {3623, 3746}, {3656, 26321}, {3678, 19861}, {3679, 5253}, {3726, 53165}, {3813, 18990}, {3822, 10527}, {3870, 37618}, {3871, 7280}, {3880, 37582}, {3895, 58887}, {3911, 10915}, {3916, 5919}, {3919, 5708}, {3924, 4694}, {3950, 5120}, {3953, 49487}, {3957, 37571}, {4018, 5048}, {4067, 5289}, {4188, 20050}, {4189, 20057}, {4253, 56530}, {4257, 37588}, {4292, 49600}, {4297, 22770}, {4301, 12114}, {4315, 17647}, {4324, 34611}, {4413, 4691}, {4430, 41696}, {4640, 31792}, {4669, 9709}, {4757, 25415}, {4849, 15854}, {4860, 33815}, {4861, 5902}, {4982, 37503}, {4999, 10197}, {5045, 30143}, {5080, 37720}, {5126, 56176}, {5259, 38314}, {5260, 25055}, {5264, 54310}, {5265, 34619}, {5270, 11680}, {5322, 19993}, {5433, 34749}, {5434, 24390}, {5493, 8158}, {5525, 26690}, {5552, 6681}, {5587, 45977}, {5691, 38669}, {5731, 12511}, {5841, 32214}, {5844, 32612}, {5850, 42884}, {5882, 11249}, {5903, 38460}, {6684, 16203}, {6736, 58405}, {6765, 13462}, {6796, 22765}, {6905, 61296}, {6906, 16200}, {6909, 11531}, {6911, 47745}, {6914, 33179}, {6915, 37712}, {6918, 38155}, {6920, 61275}, {6986, 30392}, {7283, 38475}, {7288, 45701}, {7489, 61277}, {7508, 61281}, {7741, 20060}, {7967, 11012}, {8256, 34753}, {9310, 45751}, {9336, 33854}, {9655, 11235}, {9708, 19862}, {9797, 59323}, {10056, 58404}, {10106, 10916}, {10176, 57279}, {10179, 31445}, {10222, 32153}, {10269, 11362}, {10475, 17733}, {10573, 36977}, {10707, 18514}, {10912, 36279}, {10914, 32636}, {11011, 24473}, {11108, 15808}, {11322, 50001}, {11329, 49770}, {11373, 11813}, {11491, 61291}, {12001, 13464}, {12005, 61146}, {12245, 37561}, {12577, 51706}, {12607, 15325}, {12699, 12773}, {15571, 32935}, {15888, 31260}, {16417, 34641}, {16453, 50588}, {16499, 59305}, {16788, 17474}, {17100, 26726}, {18481, 62318}, {18483, 18519}, {19297, 50131}, {19704, 51095}, {19860, 51816}, {20066, 34719}, {20470, 49497}, {21077, 44675}, {21477, 49765}, {21495, 29605}, {21669, 60933}, {21842, 34772}, {22560, 33337}, {22769, 49684}, {23340, 40256}, {23675, 50759}, {23958, 41702}, {24443, 49494}, {24929, 58609}, {26015, 45287}, {28228, 37022}, {31053, 37735}, {32613, 61286}, {33895, 50193}, {34620, 34649}, {35239, 51705}, {36205, 50023}, {37251, 61244}, {37576, 49771}, {37609, 49458}, {37621, 61284}, {46684, 49163}
X(62825) = midpoint of X(i) and X(j) for these {i,j}: {46, 36846}, {1479, 20076}, {3555, 41538}, {10573, 36977}
X(62825) = reflection of X(i) in X(j) for these {i,j}: {21075, 1125}, {25440, 56}, {30144, 24928}, {3436, 3825}, {6736, 58405}, {8256, 34753}
X(62825) = pole of line {3733, 6006} with respect to the circumcircle
X(62825) = pole of line {4132, 59972} with respect to the DeLongchamps ellipse
X(62825) = pole of line {2646, 17622} with respect to the Feuerbach hyperbola
X(62825) = pole of line {100, 58123} with respect to the Kiepert parabola
X(62825) = pole of line {101, 58123} with respect to the Hutson-Moses hyperbola
X(62825) = pole of line {75, 3884} with respect to the Wallace hyperbola
X(62825) = intersection, other than A, B, C, of circumconics {{A, B, C, X(10), X(3890)}}, {{A, B, C, X(21), X(56145)}}, {{A, B, C, X(58), X(15180)}}, {{A, B, C, X(75), X(3884)}}, {{A, B, C, X(596), X(3877)}}, {{A, B, C, X(758), X(39702)}}, {{A, B, C, X(2217), X(40091)}}, {{A, B, C, X(3869), X(39697)}}, {{A, B, C, X(3878), X(34860)}}, {{A, B, C, X(3898), X(31359)}}, {{A, B, C, X(39969), X(52680)}}
X(62825) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 12514, 3898}, {1, 191, 3890}, {1, 2975, 5248}, {1, 54391, 8666}, {1, 63, 3884}, {1, 6763, 3877}, {1, 8666, 993}, {3, 3244, 25439}, {36, 145, 8715}, {46, 36846, 2802}, {56, 519, 25440}, {388, 45700, 25639}, {518, 24928, 30144}, {956, 3304, 1125}, {958, 7373, 551}, {997, 61762, 51714}, {999, 12513, 10}, {1319, 3555, 22836}, {1420, 3811, 214}, {1478, 10529, 24387}, {1479, 20076, 535}, {3338, 3872, 3754}, {3361, 12629, 54286}, {3436, 10072, 3825}, {3632, 37587, 404}, {3892, 51111, 1}, {5248, 8666, 2975}, {5258, 37602, 3616}, {5267, 51071, 3295}, {6762, 61762, 997}, {7280, 51093, 3871}, {7741, 34690, 20060}, {12001, 22758, 13464}, {19860, 51816, 58565}, {22765, 37727, 6796}
X(62826) lies on these lines: {1, 21}, {2, 2099}, {5, 8}, {10, 5443}, {11, 5855}, {30, 5180}, {40, 54192}, {56, 18419}, {65, 5253}, {72, 1173}, {78, 6915}, {80, 519}, {86, 21273}, {92, 49687}, {100, 517}, {101, 21372}, {104, 14988}, {144, 42871}, {145, 497}, {149, 44669}, {200, 11224}, {214, 484}, {244, 47623}, {314, 54121}, {320, 3007}, {329, 3241}, {392, 5284}, {404, 5903}, {411, 40257}, {515, 5057}, {518, 5048}, {523, 4833}, {527, 14151}, {529, 1317}, {535, 10031}, {551, 5425}, {644, 57015}, {664, 20347}, {912, 38669}, {932, 59017}, {944, 7491}, {946, 5086}, {952, 5080}, {956, 7489}, {960, 5260}, {962, 37468}, {995, 54315}, {997, 25415}, {999, 19525}, {1000, 11239}, {1149, 3315}, {1155, 4881}, {1319, 3218}, {1385, 5303}, {1617, 18467}, {1737, 31272}, {1739, 45763}, {1761, 17438}, {1904, 11396}, {1953, 2287}, {2093, 9352}, {2096, 5731}, {2320, 16370}, {2800, 6909}, {2802, 45764}, {2886, 14527}, {3057, 34772}, {3177, 32095}, {3219, 31165}, {3243, 7671}, {3306, 18421}, {3337, 4757}, {3340, 5437}, {3419, 3656}, {3421, 6965}, {3434, 6839}, {3476, 5905}, {3509, 17439}, {3616, 7483}, {3621, 10912}, {3634, 38410}, {3635, 12527}, {3679, 30852}, {3681, 3872}, {3753, 9342}, {3754, 17531}, {3811, 3885}, {3814, 41684}, {3870, 7962}, {3871, 5697}, {3880, 3935}, {3891, 20037}, {3916, 15178}, {3930, 4919}, {3936, 60452}, {3957, 5919}, {3962, 11260}, {3984, 4853}, {4018, 24928}, {4067, 5288}, {4084, 5563}, {4188, 37567}, {4189, 34471}, {4193, 10573}, {4225, 23846}, {4301, 57287}, {4318, 6510}, {4323, 47516}, {4345, 36845}, {4360, 20245}, {4393, 24612}, {4420, 10914}, {4462, 48333}, {4645, 47624}, {4694, 47622}, {4695, 5529}, {4720, 14213}, {4723, 4767}, {4855, 7991}, {4863, 34640}, {4915, 16191}, {4996, 19907}, {5047, 30147}, {5082, 6900}, {5123, 36920}, {5178, 6737}, {5239, 7052}, {5240, 33655}, {5252, 31053}, {5267, 24926}, {5315, 49682}, {5434, 17483}, {5538, 13253}, {5552, 6949}, {5687, 8148}, {5690, 27529}, {5724, 33107}, {5744, 15934}, {5837, 24541}, {5904, 22837}, {6001, 9964}, {6603, 57192}, {6734, 13464}, {6735, 28234}, {6745, 51433}, {6852, 10527}, {6882, 12247}, {6906, 46920}, {6940, 35004}, {6979, 7080}, {7308, 15829}, {7508, 10246}, {7672, 8257}, {7677, 45234}, {7951, 59416}, {7971, 9961}, {8543, 61004}, {8822, 17221}, {10025, 10699}, {10032, 50824}, {10179, 29817}, {10306, 38901}, {10453, 37354}, {10609, 28174}, {10944, 20060}, {11014, 31806}, {11362, 27385}, {11523, 36846}, {11545, 17533}, {11691, 55173}, {12053, 41575}, {12530, 61086}, {12532, 12737}, {12648, 25568}, {12649, 26475}, {13384, 35258}, {14008, 17135}, {14450, 18990}, {14882, 37293}, {14942, 61184}, {15228, 36005}, {16474, 54444}, {16483, 55399}, {16486, 55405}, {16561, 21801}, {16826, 24633}, {17054, 28370}, {17097, 24987}, {17100, 35000}, {17377, 21286}, {17541, 30136}, {17549, 37525}, {17577, 18393}, {17614, 50193}, {17751, 51870}, {17768, 20067}, {17781, 51071}, {19784, 55904}, {20042, 45247}, {20057, 50241}, {20078, 34610}, {21770, 56000}, {22791, 37230}, {23140, 34040}, {23675, 26729}, {24473, 51788}, {24583, 29586}, {24703, 37740}, {25005, 25681}, {25722, 43166}, {26286, 45392}, {26610, 30826}, {26792, 34606}, {28452, 49719}, {30076, 32923}, {30305, 34611}, {30331, 60979}, {30446, 41014}, {30566, 36926}, {31141, 34743}, {31145, 46873}, {31948, 56877}, {32911, 49487}, {33337, 36975}, {33595, 51787}, {34434, 41723}, {34758, 37535}, {34932, 50898}, {35102, 60692}, {36534, 56882}, {36565, 37542}, {37311, 54081}, {37680, 60353}, {37727, 58798}, {37734, 57288}, {40587, 53620}, {41348, 45036}, {42819, 60970}, {43216, 49465}, {45955, 56878}, {50015, 56883}, {50601, 50637}, {54398, 59350}
X(62826) = midpoint of X(i) and X(j) for these {i,j}: {962, 54193}, {5180, 6224}, {5538, 13253}, {35457, 48667}
X(62826) = reflection of X(i) in X(j) for these {i,j}: {100, 4511}, {11684, 48698}, {12247, 6882}, {12531, 5176}, {22765, 19907}, {3218, 1319}, {36920, 5123}, {36975, 33337}, {38460, 5048}, {40, 54192}, {484, 214}, {41684, 3814}, {5057, 51423}, {5080, 51409}, {5176, 908}, {50890, 31160}, {51433, 6745}, {54154, 946}, {54391, 1}, {6905, 6265}, {8, 17757}, {80, 11813}
X(62826) = anticomplement of X(40663)
X(62826) = perspector of circumconic {{A, B, C, X(662), X(31628)}}
X(62826) = X(i)-Dao conjugate of X(j) for these {i, j}: {40663, 40663}
X(62826) = X(i)-Ceva conjugate of X(j) for these {i, j}: {52377, 100}
X(62826) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {21, 21290}, {88, 2893}, {106, 2475}, {284, 30578}, {1320, 1330}, {1333, 30577}, {1797, 2897}, {2150, 30579}, {2194, 17487}, {2316, 2895}, {4591, 693}, {4622, 21302}, {4997, 21287}, {9268, 3909}, {9456, 17778}, {23838, 3448}, {32659, 18667}, {36058, 3152}, {60480, 21294}
X(62826) = pole of line {3733, 4225} with respect to the circumcircle
X(62826) = pole of line {6003, 14284} with respect to the incircle
X(62826) = pole of line {407, 24006} with respect to the polar circle
X(62826) = pole of line {100, 2646} with respect to the Feuerbach hyperbola
X(62826) = pole of line {100, 522} with respect to the Kiepert parabola
X(62826) = pole of line {1, 47483} with respect to the Stammler hyperbola
X(62826) = pole of line {333, 4560} with respect to the Steiner circumellipse
X(62826) = pole of line {14838, 21198} with respect to the Steiner inellipse
X(62826) = pole of line {101, 650} with respect to the Hutson-Moses hyperbola
X(62826) = pole of line {75, 17136} with respect to the Wallace hyperbola
X(62826) = pole of line {88, 5249} with respect to the dual conic of Yff parabola
X(62826) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(56321)}}, {{A, B, C, X(10), X(51111)}}, {{A, B, C, X(21), X(36590)}}, {{A, B, C, X(58), X(953)}}, {{A, B, C, X(80), X(52479)}}, {{A, B, C, X(320), X(5176)}}, {{A, B, C, X(523), X(2650)}}, {{A, B, C, X(758), X(4013)}}, {{A, B, C, X(952), X(22935)}}, {{A, B, C, X(1385), X(61510)}}, {{A, B, C, X(3897), X(31359)}}, {{A, B, C, X(4945), X(36100)}}, {{A, B, C, X(38832), X(59017)}}, {{A, B, C, X(40430), X(51683)}}
X(62826) = barycentric product X(i)*X(j) for these (i, j): {45260, 4567}
X(62826) = barycentric quotient X(i)/X(j) for these (i, j): {45260, 16732}
X(62826) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 11682, 3869}, {1, 12514, 3897}, {1, 12559, 3889}, {1, 16126, 3881}, {1, 191, 51111}, {1, 21, 51683}, {1, 3869, 2975}, {1, 3877, 1621}, {1, 3878, 21}, {1, 3899, 993}, {1, 758, 54391}, {5, 1482, 1389}, {8, 5603, 11680}, {10, 5443, 7504}, {72, 10222, 4861}, {78, 7982, 14923}, {80, 11813, 37375}, {145, 5046, 10950}, {214, 484, 13587}, {515, 51423, 5057}, {517, 4511, 100}, {517, 6265, 6905}, {518, 5048, 38460}, {519, 11813, 80}, {519, 31160, 50890}, {519, 5176, 12531}, {519, 908, 5176}, {952, 51409, 5080}, {1319, 44663, 3218}, {1320, 4867, 62236}, {1385, 56288, 5303}, {1482, 5730, 8}, {2093, 35262, 9352}, {2098, 12635, 145}, {2099, 5289, 2}, {2975, 3869, 11684}, {3476, 5905, 34605}, {3811, 30323, 3885}, {3814, 41684, 59415}, {3962, 33176, 11260}, {4757, 51714, 3337}, {5252, 34647, 31053}, {5697, 22836, 3871}, {5903, 30144, 404}, {10179, 44840, 29817}, {25681, 41687, 25005}, {35457, 48667, 30}
X(62827) lies on these lines: {1, 21}, {2, 5302}, {3, 3681}, {8, 376}, {9, 5253}, {10, 9352}, {20, 5178}, {36, 3876}, {40, 32634}, {44, 2277}, {56, 3219}, {57, 5260}, {72, 3431}, {75, 18661}, {78, 5303}, {92, 31900}, {100, 4652}, {104, 26921}, {144, 15254}, {145, 4640}, {210, 4188}, {329, 5550}, {354, 16865}, {388, 55868}, {404, 7284}, {443, 3436}, {474, 51572}, {518, 4189}, {527, 24541}, {756, 37608}, {908, 19862}, {956, 12702}, {958, 3218}, {988, 32911}, {1104, 4392}, {1125, 17781}, {1155, 3617}, {1201, 7262}, {1698, 4973}, {1776, 10966}, {1791, 55985}, {1836, 20084}, {3177, 32005}, {3189, 3621}, {3296, 3616}, {3305, 3361}, {3306, 5234}, {3333, 5284}, {3338, 5047}, {3428, 9961}, {3485, 20078}, {3576, 3951}, {3578, 35203}, {3622, 3683}, {3626, 37572}, {3634, 11681}, {3648, 12699}, {3650, 22791}, {3655, 22937}, {3656, 22936}, {3678, 7280}, {3697, 5122}, {3705, 48939}, {3714, 5372}, {3740, 17572}, {3742, 16859}, {3811, 17549}, {3812, 23958}, {3872, 54290}, {3885, 5288}, {3920, 4252}, {3927, 4511}, {3928, 19860}, {3929, 19861}, {3935, 5217}, {3983, 61156}, {3984, 7987}, {4067, 37525}, {4195, 46909}, {4201, 33114}, {4292, 33108}, {4298, 54357}, {4427, 4673}, {4430, 37080}, {4462, 4782}, {4650, 10459}, {4661, 17548}, {4816, 12531}, {4850, 5247}, {4855, 5223}, {4861, 8148}, {4863, 20066}, {4870, 28645}, {4880, 30147}, {4917, 31508}, {4996, 12738}, {4999, 31053}, {5057, 10527}, {5080, 6900}, {5086, 6869}, {5204, 5220}, {5267, 5904}, {5282, 26690}, {5290, 55867}, {5325, 24564}, {5433, 27131}, {5434, 18253}, {5534, 59421}, {5686, 37267}, {5698, 10529}, {5905, 30478}, {6601, 30332}, {6734, 31673}, {6762, 35258}, {6872, 24477}, {6912, 12704}, {7098, 22759}, {7226, 37539}, {7288, 31018}, {7292, 19724}, {7411, 10085}, {7677, 61005}, {7964, 50693}, {8720, 32860}, {9778, 34862}, {9965, 15823}, {10032, 31162}, {10129, 26363}, {10269, 26878}, {10371, 33168}, {10394, 26357}, {10916, 11114}, {11012, 12528}, {11220, 59320}, {11375, 17484}, {11512, 37687}, {11680, 18483}, {11691, 55171}, {12520, 13243}, {12675, 37106}, {15485, 46190}, {15489, 61640}, {15601, 25731}, {16397, 50075}, {16815, 24612}, {16816, 24633}, {17162, 56945}, {17483, 28628}, {17574, 59337}, {17676, 33121}, {17728, 37162}, {17733, 42044}, {18357, 28452}, {18601, 27660}, {19278, 46897}, {19784, 55906}, {19836, 55911}, {19843, 20292}, {19881, 55916}, {20060, 26066}, {20077, 33070}, {20245, 41847}, {22076, 23155}, {22769, 59359}, {24953, 31019}, {24987, 34605}, {25005, 34606}, {25306, 48936}, {25524, 27065}, {25681, 26792}, {25722, 43178}, {26446, 56880}, {27186, 52783}, {27368, 50106}, {27577, 48825}, {29664, 49745}, {31730, 49719}, {32157, 34689}, {32933, 39552}, {33075, 54429}, {33118, 56782}, {33126, 56781}, {33142, 50065}, {34046, 55466}, {34773, 44255}, {34791, 61155}, {37248, 61024}, {37313, 45120}, {37623, 59387}, {43180, 60979}, {48668, 52126}, {50617, 53542}, {58798, 61268}
X(62827) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 54586}
X(62827) = X(i)-Dao conjugate of X(j) for these {i, j}: {9, 54586}
X(62827) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {2150, 30562}, {25417, 2893}, {34819, 17778}, {42030, 21287}, {56070, 2897}, {56203, 1330}, {56343, 2475}
X(62827) = pole of line {101, 61225} with respect to the Hutson-Moses hyperbola
X(62827) = pole of line {75, 11684} with respect to the Wallace hyperbola
X(62827) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(26734)}}, {{A, B, C, X(58), X(3431)}}, {{A, B, C, X(72), X(18477)}}, {{A, B, C, X(75), X(11684)}}, {{A, B, C, X(2349), X(28606)}}, {{A, B, C, X(3296), X(4658)}}, {{A, B, C, X(3654), X(12702)}}, {{A, B, C, X(17185), X(55985)}}, {{A, B, C, X(55986), X(60721)}}
X(62827) = barycentric quotient X(i)/X(j) for these (i, j): {1, 54586}
X(62827) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 11684, 3869}, {1, 63, 11684}, {191, 8666, 3877}, {956, 56288, 14923}, {993, 6763, 3868}, {2975, 11684, 1}, {3296, 17561, 3616}, {4652, 57279, 100}, {4661, 17548, 56176}, {5302, 32636, 2}, {12514, 54391, 3890}, {12527, 59491, 11681}
X(62828) lies on these lines: {1, 21}, {2, 5315}, {3, 50604}, {6, 519}, {8, 1203}, {10, 3966}, {36, 17126}, {42, 25439}, {69, 48803}, {72, 30145}, {82, 994}, {100, 5313}, {171, 995}, {182, 517}, {213, 36480}, {221, 4298}, {222, 4315}, {238, 30116}, {386, 5255}, {392, 3745}, {484, 4850}, {528, 48847}, {535, 50303}, {540, 28369}, {551, 940}, {612, 10176}, {614, 5883}, {748, 56191}, {750, 49997}, {752, 16796}, {942, 4906}, {960, 30142}, {979, 1126}, {985, 60871}, {997, 5269}, {999, 18613}, {1036, 39582}, {1100, 5042}, {1104, 30147}, {1125, 1191}, {1193, 5264}, {1201, 37522}, {1449, 2267}, {1469, 2392}, {1480, 3946}, {1572, 16972}, {1616, 3636}, {1698, 37687}, {1722, 3918}, {1724, 10459}, {2003, 3476}, {2099, 49682}, {2214, 16685}, {2238, 48809}, {2363, 17104}, {2802, 5150}, {2999, 54286}, {3017, 33141}, {3216, 9350}, {3240, 48696}, {3241, 16474}, {3244, 37542}, {3245, 17025}, {3295, 52139}, {3550, 4256}, {3579, 4719}, {3600, 34043}, {3616, 37559}, {3618, 48831}, {3655, 51340}, {3656, 45923}, {3671, 34040}, {3678, 54386}, {3679, 32911}, {3746, 19767}, {3822, 26098}, {3828, 37679}, {3833, 5272}, {3871, 5312}, {3913, 50587}, {3920, 5692}, {4084, 37549}, {4257, 37617}, {4301, 5706}, {4392, 4880}, {4413, 49992}, {4424, 17017}, {4655, 16794}, {4660, 48843}, {4692, 26223}, {4723, 41241}, {4868, 5119}, {5180, 33155}, {5221, 24167}, {5230, 25639}, {5251, 17127}, {5262, 5903}, {5266, 22836}, {5276, 48854}, {5292, 24387}, {5299, 36479}, {5493, 37537}, {5526, 48856}, {5697, 17016}, {5707, 13464}, {5718, 10197}, {5844, 39523}, {5882, 36742}, {5902, 7191}, {6126, 9143}, {7290, 54318}, {7741, 54355}, {7798, 17351}, {7951, 33107}, {8258, 49613}, {8692, 16857}, {9623, 16469}, {10199, 37634}, {10974, 50621}, {11362, 36754}, {11552, 33146}, {11813, 17720}, {12511, 37570}, {12699, 36250}, {13462, 17074}, {14621, 40859}, {14974, 25092}, {14996, 16489}, {14997, 53620}, {15934, 53114}, {16484, 48855}, {16486, 51103}, {16499, 21747}, {16600, 54382}, {16784, 48830}, {16788, 21764}, {16975, 60697}, {17054, 33815}, {17061, 39542}, {17276, 48819}, {17602, 51409}, {17716, 30115}, {17717, 17734}, {17718, 50749}, {18393, 33133}, {19867, 33074}, {19875, 37680}, {22383, 48285}, {24512, 48822}, {24586, 30106}, {24806, 55086}, {25055, 37633}, {25430, 27784}, {26725, 29681}, {27631, 59305}, {27643, 31339}, {28234, 44414}, {28368, 50226}, {28594, 54406}, {29665, 37701}, {30144, 37539}, {30331, 54358}, {32935, 59717}, {33854, 48851}, {34048, 51782}, {34434, 54336}, {34625, 37666}, {36565, 41696}, {36598, 41434}, {36745, 43174}, {36750, 37727}, {37594, 58679}, {37642, 45700}, {37657, 48802}, {37676, 50311}, {41329, 50617}, {45931, 61276}, {50302, 52897}, {50625, 56018}, {50759, 61647}, {52424, 60689}, {56034, 56149}
X(62828) = reflection of X(i) in X(j) for these {i,j}: {4660, 48843}, {48826, 50300}, {48863, 49482}
X(62828) = perspector of circumconic {{A, B, C, X(662), X(9059)}}
X(62828) = pole of line {4132, 48332} with respect to the DeLongchamps ellipse
X(62828) = pole of line {2646, 30142} with respect to the Feuerbach hyperbola
X(62828) = pole of line {5949, 16052} with respect to the Kiepert hyperbola
X(62828) = pole of line {9031, 23090} with respect to the MacBeath circumconic
X(62828) = pole of line {4560, 47773} with respect to the Steiner circumellipse
X(62828) = pole of line {14838, 47766} with respect to the Steiner inellipse
X(62828) = pole of line {101, 4767} with respect to the Hutson-Moses hyperbola
X(62828) = pole of line {75, 16712} with respect to the Wallace hyperbola
X(62828) = pole of line {5249, 17290} with respect to the dual conic of Yff parabola
X(62828) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(38), X(994)}}, {{A, B, C, X(58), X(4290)}}, {{A, B, C, X(81), X(996)}}, {{A, B, C, X(82), X(993)}}, {{A, B, C, X(2321), X(3877)}}, {{A, B, C, X(2363), X(8666)}}, {{A, B, C, X(2975), X(54336)}}, {{A, B, C, X(3873), X(53114)}}, {{A, B, C, X(3892), X(39739)}}, {{A, B, C, X(20985), X(36873)}}, {{A, B, C, X(28606), X(42285)}}, {{A, B, C, X(40773), X(60871)}}, {{A, B, C, X(49480), X(56034)}}
X(62828) = barycentric product X(i)*X(j) for these (i, j): {4290, 75}
X(62828) = barycentric quotient X(i)/X(j) for these (i, j): {4290, 1}
X(62828) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 31, 993}, {1, 49500, 38}, {1, 5250, 3743}, {1, 54421, 3874}, {1, 58, 8666}, {1, 595, 5248}, {1, 8616, 4653}, {386, 5255, 8715}, {519, 49482, 48863}, {519, 50300, 48826}, {595, 4653, 8616}, {940, 16483, 551}, {1191, 5711, 1125}, {3241, 37685, 16474}, {5119, 5256, 4868}, {5710, 16466, 10}, {48863, 49482, 48811}
X(62829) lies on these lines: {1, 21}, {2, 950}, {3, 3306}, {4, 31266}, {7, 1420}, {8, 4917}, {9, 3984}, {10, 31452}, {11, 47516}, {12, 37358}, {19, 2326}, {20, 946}, {33, 54343}, {34, 1013}, {35, 37300}, {36, 37285}, {40, 37106}, {46, 30143}, {55, 5836}, {56, 4666}, {57, 4189}, {65, 35258}, {72, 16418}, {75, 28627}, {78, 405}, {84, 2320}, {86, 18655}, {142, 4190}, {145, 5273}, {149, 41864}, {200, 5260}, {208, 37295}, {224, 1001}, {226, 6872}, {228, 28383}, {326, 63158}, {329, 11106}, {377, 1125}, {379, 16831}, {392, 56387}, {404, 30282}, {409, 8771}, {452, 908}, {497, 24541}, {515, 6837}, {551, 4292}, {612, 25494}, {614, 37090}, {631, 31224}, {936, 5047}, {938, 59491}, {942, 4652}, {943, 56101}, {954, 60966}, {958, 3870}, {960, 16465}, {988, 28082}, {997, 5259}, {1004, 25524}, {1005, 57283}, {1006, 37531}, {1012, 1385}, {1043, 5271}, {1071, 10246}, {1104, 5256}, {1201, 37819}, {1210, 6910}, {1259, 3295}, {1388, 10179}, {1453, 19767}, {1490, 6912}, {1697, 61155}, {1699, 59355}, {1817, 63157}, {1836, 11281}, {1837, 6690}, {2475, 25525}, {2476, 3586}, {2478, 13411}, {2886, 44256}, {3057, 4428}, {3091, 52026}, {3158, 3617}, {3188, 40719}, {3189, 25006}, {3218, 11518}, {3219, 11523}, {3241, 54398}, {3243, 61024}, {3247, 5279}, {3303, 36846}, {3304, 42819}, {3338, 5267}, {3361, 5303}, {3419, 6675}, {3434, 4314}, {3436, 13405}, {3486, 24987}, {3487, 11111}, {3488, 6734}, {3522, 9776}, {3560, 18446}, {3624, 4197}, {3632, 31446}, {3653, 37429}, {3671, 44447}, {3681, 5234}, {3683, 12635}, {3698, 4421}, {3720, 37175}, {3742, 5204}, {3746, 3895}, {3748, 12513}, {3749, 10459}, {3754, 59316}, {3811, 5251}, {3812, 5217}, {3816, 25962}, {3824, 50239}, {3838, 12953}, {3871, 9623}, {3876, 16858}, {3916, 15934}, {3924, 17594}, {3940, 16866}, {3951, 19526}, {3957, 6762}, {4188, 5437}, {4198, 39579}, {4208, 5550}, {4255, 54387}, {4297, 10431}, {4299, 51706}, {4302, 12609}, {4423, 59691}, {4511, 31435}, {4654, 15677}, {4853, 51786}, {4861, 31393}, {4862, 26729}, {4881, 37435}, {4995, 37828}, {5046, 5219}, {5084, 27385}, {5119, 30147}, {5129, 27383}, {5176, 51784}, {5218, 24982}, {5253, 7411}, {5262, 16485}, {5284, 8583}, {5285, 59359}, {5287, 16368}, {5289, 15823}, {5314, 37246}, {5428, 37584}, {5440, 11108}, {5587, 6884}, {5603, 59345}, {5691, 10883}, {5709, 6875}, {5719, 50241}, {5720, 6920}, {5722, 7483}, {5731, 37434}, {5732, 24644}, {5745, 12649}, {5754, 22083}, {5791, 15670}, {5794, 10543}, {5795, 10528}, {5880, 15338}, {5881, 59350}, {5883, 58887}, {5886, 37468}, {6173, 37299}, {6245, 6974}, {6282, 6986}, {6284, 28628}, {6666, 50398}, {6839, 8227}, {6871, 58463}, {6883, 33596}, {6906, 18443}, {6909, 8726}, {6913, 33597}, {6914, 37615}, {6916, 10531}, {6921, 9843}, {6934, 55108}, {6950, 37534}, {6962, 7682}, {7078, 54444}, {7160, 56106}, {7174, 36565}, {7290, 28287}, {7308, 16859}, {7489, 37700}, {7508, 37532}, {7741, 38410}, {7952, 55963}, {8822, 17394}, {9352, 16192}, {9579, 15680}, {9612, 11114}, {9858, 19520}, {9963, 15015}, {10106, 10587}, {10165, 37112}, {10197, 10827}, {10198, 10572}, {10267, 37302}, {10269, 37287}, {10391, 34471}, {10436, 11115}, {10451, 10882}, {10470, 19645}, {10584, 19862}, {10585, 19925}, {11036, 38314}, {11113, 11374}, {11194, 17609}, {11220, 30392}, {11240, 40270}, {11376, 49736}, {11529, 56288}, {12539, 55175}, {12572, 31156}, {12625, 15674}, {12699, 44238}, {13369, 28444}, {13464, 55109}, {13624, 37426}, {13725, 52025}, {14021, 17023}, {14923, 53053}, {15803, 17549}, {16049, 51687}, {16062, 56522}, {16475, 54383}, {16788, 55337}, {16857, 33595}, {17016, 37553}, {17282, 56782}, {17321, 18650}, {17521, 54405}, {17522, 40131}, {17544, 35595}, {17548, 27003}, {17557, 19859}, {17570, 51780}, {17579, 25055}, {17614, 37606}, {17676, 25527}, {17718, 57288}, {18481, 37447}, {19535, 37582}, {19753, 37065}, {20846, 37583}, {20880, 52716}, {21165, 24474}, {21669, 41854}, {22128, 36746}, {24391, 55868}, {24590, 36016}, {25011, 59572}, {25019, 25905}, {25522, 26127}, {25917, 56177}, {26015, 30478}, {26102, 37467}, {26116, 27287}, {27064, 56989}, {27186, 37256}, {28011, 37617}, {28466, 37585}, {29634, 37443}, {30115, 54287}, {30223, 45230}, {30811, 50050}, {30827, 37162}, {31231, 37291}, {31775, 38028}, {32633, 53057}, {32929, 62389}, {35290, 37102}, {37108, 54445}, {37306, 55870}, {37533, 55104}, {37547, 54337}, {37552, 59305}, {37556, 38460}, {37573, 54418}, {44675, 51724}, {46917, 46933}, {50586, 50603}, {52241, 56507}, {52653, 60979}, {57002, 57282}, {59347, 61276}
X(62829) = pole of line {63, 2646} with respect to the Feuerbach hyperbola
X(62829) = pole of line {75, 11520} with respect to the Wallace hyperbola
X(62829) = pole of line {4888, 5249} with respect to the dual conic of Yff parabola
X(62829) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(10), X(12559)}}, {{A, B, C, X(19), X(2650)}}, {{A, B, C, X(21), X(7518)}}, {{A, B, C, X(63), X(40430)}}, {{A, B, C, X(75), X(11520)}}, {{A, B, C, X(84), X(4653)}}, {{A, B, C, X(2218), X(54421)}}, {{A, B, C, X(31424), X(40431)}}, {{A, B, C, X(54356), X(56101)}}
X(62829) = barycentric product X(i)*X(j) for these (i, j): {63, 7518}
X(62829) = barycentric quotient X(i)/X(j) for these (i, j): {7518, 92}
X(62829) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 12526, 34195}, {1, 1707, 2650}, {1, 191, 12559}, {1, 21, 63}, {1, 31424, 3868}, {1, 4512, 3869}, {1, 5248, 5250}, {1, 5250, 11682}, {1, 54354, 54421}, {1, 63, 11520}, {2, 3601, 4855}, {2, 4313, 57287}, {3, 54392, 3306}, {8, 17558, 54357}, {20, 3616, 5249}, {21, 3868, 31424}, {56, 51715, 4666}, {78, 405, 3305}, {452, 5703, 908}, {942, 16370, 4652}, {958, 37080, 3870}, {1001, 2646, 19861}, {1012, 1385, 10884}, {1104, 19765, 5256}, {1125, 3612, 35262}, {1125, 4304, 377}, {1420, 38316, 3622}, {1621, 51683, 3890}, {2478, 13411, 30852}, {2646, 37228, 224}, {3560, 24299, 18446}, {3601, 5436, 2}, {3622, 17576, 7}, {3869, 11020, 39772}, {3890, 51683, 1}, {5719, 50241, 58798}, {6734, 6857, 55867}, {7987, 10582, 5253}, {15680, 31019, 9579}, {15934, 17571, 3916}, {16865, 34772, 9}, {54354, 54421, 36277}
X(62830) lies on these lines: {1, 21}, {2, 4930}, {4, 145}, {8, 12}, {9, 56030}, {10, 4867}, {36, 4084}, {40, 59421}, {46, 13587}, {56, 4996}, {57, 56387}, {65, 404}, {72, 50194}, {78, 1706}, {100, 5903}, {104, 46920}, {214, 3336}, {355, 1389}, {390, 5857}, {411, 517}, {474, 1159}, {516, 11015}, {518, 4861}, {519, 5086}, {529, 2098}, {631, 38033}, {944, 5841}, {946, 41575}, {950, 51423}, {960, 5047}, {962, 5842}, {997, 17531}, {1005, 3957}, {1014, 44179}, {1125, 5425}, {1156, 1392}, {1193, 54315}, {1203, 49682}, {1319, 7098}, {1325, 1610}, {1385, 3218}, {1442, 54344}, {1476, 56100}, {1483, 7491}, {1630, 56948}, {1656, 38045}, {1698, 38062}, {1776, 33176}, {1788, 17566}, {1837, 34647}, {1858, 5048}, {2093, 4855}, {2475, 39542}, {2646, 17549}, {2800, 20612}, {2802, 11280}, {3057, 45230}, {3091, 38039}, {3243, 10384}, {3244, 5057}, {3295, 20846}, {3339, 35262}, {3419, 46870}, {3555, 5887}, {3560, 4430}, {3616, 4999}, {3617, 3940}, {3618, 38051}, {3621, 6871}, {3622, 6857}, {3623, 6872}, {3632, 10129}, {3656, 52269}, {3680, 55924}, {3811, 14923}, {3812, 17535}, {3870, 3885}, {3872, 11523}, {3876, 19860}, {3895, 11531}, {3935, 10914}, {3984, 9623}, {4067, 5258}, {4188, 36279}, {4193, 18391}, {4295, 17579}, {4305, 44447}, {4360, 17139}, {4420, 5836}, {4640, 17574}, {4652, 13384}, {4668, 38214}, {4673, 49687}, {4678, 40587}, {4848, 27385}, {4880, 24926}, {4881, 37582}, {5014, 50624}, {5046, 37730}, {5080, 10950}, {5081, 56827}, {5082, 20013}, {5176, 21077}, {5180, 6284}, {5253, 5902}, {5260, 5692}, {5284, 30143}, {5303, 37525}, {5440, 50193}, {5550, 31260}, {5554, 11041}, {5603, 6828}, {5657, 31659}, {5690, 6853}, {5698, 5852}, {5731, 30264}, {5734, 10883}, {5790, 6874}, {5794, 6175}, {5818, 38109}, {5844, 6842}, {5849, 51192}, {5901, 6852}, {6224, 7354}, {6668, 9780}, {6738, 41012}, {6767, 37284}, {6824, 10529}, {6825, 10528}, {6867, 59388}, {6868, 7967}, {6869, 20075}, {6870, 20008}, {6873, 18493}, {6875, 10246}, {6876, 12702}, {6906, 14988}, {6915, 45770}, {6932, 12648}, {6946, 61541}, {6985, 8148}, {6988, 59417}, {7411, 14110}, {7504, 11375}, {7705, 30852}, {7962, 10393}, {7971, 9960}, {8068, 10573}, {8229, 29840}, {9613, 31164}, {9708, 32635}, {9812, 52837}, {9965, 59345}, {10031, 34605}, {10474, 60321}, {10609, 37256}, {10680, 52270}, {10861, 12560}, {10912, 20050}, {11111, 51112}, {11236, 50890}, {11529, 19861}, {11680, 49168}, {11813, 37702}, {11826, 54193}, {12114, 13243}, {12127, 16191}, {12645, 51518}, {12672, 16465}, {12699, 52841}, {13464, 26015}, {14009, 17135}, {15185, 17622}, {15829, 54392}, {16200, 36846}, {16858, 31165}, {17098, 56091}, {17134, 58786}, {17483, 18990}, {17484, 37728}, {17534, 25917}, {17536, 54318}, {17548, 37606}, {17557, 31359}, {17614, 27003}, {17647, 20292}, {18041, 41610}, {18230, 38061}, {18444, 31786}, {19767, 37614}, {20066, 28174}, {20067, 34773}, {20247, 24203}, {21669, 40266}, {24473, 24928}, {24703, 37724}, {25055, 51113}, {26088, 31937}, {27529, 40663}, {28628, 31254}, {30128, 46899}, {31157, 38314}, {31272, 38063}, {34123, 34753}, {35459, 37403}, {37290, 61597}, {37567, 56177}, {37603, 53115}, {37625, 40257}, {37714, 38162}, {37739, 58798}, {38100, 51072}, {38105, 51066}, {38206, 40333}, {44669, 52367}, {44840, 58679}, {48080, 48333}, {50619, 50637}, {50695, 56936}, {50747, 56318}, {51433, 59722}, {52665, 54370}, {54313, 56439}
X(62830) = midpoint of X(i) and X(j) for these {i,j}: {145, 20060}, {11009, 41696}
X(62830) = reflection of X(i) in X(j) for these {i,j}: {11491, 37733}, {2975, 1}, {3871, 34772}, {411, 21740}, {4861, 11011}, {5086, 12047}, {56288, 2646}, {6763, 51111}, {8, 12}
X(62830) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {1389, 1330}
X(62830) = pole of line {3733, 39478} with respect to the circumcircle
X(62830) = pole of line {900, 24006} with respect to the polar circle
X(62830) = pole of line {404, 2646} with respect to the Feuerbach hyperbola
X(62830) = pole of line {100, 33637} with respect to the Kiepert parabola
X(62830) = pole of line {4560, 10015} with respect to the Steiner circumellipse
X(62830) = pole of line {101, 33637} with respect to the Hutson-Moses hyperbola
X(62830) = pole of line {75, 3897} with respect to the Wallace hyperbola
X(62830) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(52680)}}, {{A, B, C, X(12), X(2650)}}, {{A, B, C, X(58), X(17097)}}, {{A, B, C, X(63), X(4080)}}, {{A, B, C, X(75), X(3897)}}, {{A, B, C, X(81), X(6336)}}, {{A, B, C, X(283), X(1320)}}, {{A, B, C, X(596), X(51111)}}, {{A, B, C, X(993), X(56254)}}, {{A, B, C, X(11682), X(40457)}}, {{A, B, C, X(16948), X(55924)}}, {{A, B, C, X(35016), X(42285)}}
X(62830) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 11520, 3889}, {1, 11682, 3877}, {1, 12559, 3873}, {1, 16126, 3874}, {1, 3868, 54391}, {1, 3869, 21}, {1, 3878, 1621}, {1, 3899, 5248}, {1, 3901, 8666}, {1, 63, 3897}, {1, 6763, 51111}, {1, 758, 2975}, {1, 993, 51683}, {8, 12, 59416}, {8, 3485, 2476}, {12, 5855, 8}, {65, 4511, 404}, {145, 1482, 1320}, {145, 20060, 952}, {214, 4757, 3336}, {517, 21740, 411}, {517, 34772, 3871}, {517, 37733, 11491}, {518, 11011, 4861}, {519, 12047, 5086}, {758, 51111, 6763}, {1385, 4018, 3218}, {1482, 48667, 22791}, {2099, 3485, 17097}, {2646, 44663, 56288}, {3241, 11415, 3486}, {3486, 11415, 11114}, {3555, 10222, 38460}, {3811, 25415, 14923}, {3870, 7982, 3885}, {5086, 12047, 17577}, {5692, 30147, 5260}, {5902, 30144, 5253}, {5903, 22836, 100}, {6224, 14450, 7354}, {10573, 11681, 59415}, {10912, 41711, 20050}, {11009, 41696, 519}, {11684, 51683, 993}, {17614, 31794, 27003}
X(62831) lies on these lines: {1, 21}, {2, 3702}, {8, 37}, {10, 27785}, {25, 3295}, {29, 31324}, {34, 8543}, {40, 5287}, {42, 3876}, {46, 37633}, {55, 11337}, {65, 15569}, {72, 17018}, {78, 37553}, {92, 4194}, {100, 975}, {145, 13736}, {192, 4968}, {201, 7672}, {221, 1442}, {227, 5226}, {312, 26115}, {390, 4198}, {404, 17594}, {405, 17016}, {442, 33134}, {495, 1904}, {496, 29680}, {517, 61109}, {593, 37029}, {612, 3871}, {740, 31339}, {756, 50581}, {940, 56288}, {942, 29814}, {958, 17015}, {960, 19767}, {962, 37419}, {964, 3685}, {969, 56048}, {976, 3750}, {978, 46904}, {986, 3720}, {991, 9961}, {994, 5697}, {1001, 5262}, {1010, 32929}, {1039, 2346}, {1125, 4850}, {1169, 5301}, {1191, 20182}, {1193, 17592}, {1255, 5119}, {1402, 16452}, {1697, 3247}, {1698, 4868}, {1706, 25430}, {1722, 17536}, {1836, 26131}, {1870, 57530}, {2177, 5293}, {2334, 5220}, {2476, 24210}, {3178, 25760}, {3187, 41813}, {3240, 5044}, {3244, 31320}, {3340, 16577}, {3485, 17080}, {3555, 7226}, {3616, 3666}, {3622, 37592}, {3634, 31318}, {3672, 20880}, {3695, 29667}, {3697, 9330}, {3701, 41839}, {3721, 5710}, {3746, 30142}, {3752, 5550}, {3885, 10459}, {3895, 16673}, {3896, 9534}, {3914, 4197}, {3976, 46901}, {3995, 4385}, {4068, 23381}, {4193, 5530}, {4335, 10861}, {4340, 44447}, {4343, 41228}, {4356, 24554}, {4392, 5045}, {4414, 37607}, {4511, 19765}, {4646, 9780}, {4682, 37568}, {4687, 19874}, {4854, 25466}, {5046, 5725}, {5047, 54418}, {5255, 5311}, {5256, 31435}, {5260, 54287}, {5264, 9347}, {5266, 61155}, {5297, 5687}, {5312, 10176}, {5453, 40266}, {5692, 59301}, {5703, 27379}, {5711, 17019}, {5712, 11415}, {5791, 33142}, {6685, 25591}, {8143, 18481}, {8728, 33131}, {9331, 28594}, {9370, 29007}, {9812, 15852}, {9957, 28376}, {10198, 33133}, {10371, 26064}, {11110, 25060}, {12699, 33112}, {13407, 33151}, {14005, 50314}, {14923, 30116}, {15829, 16579}, {16454, 32932}, {16466, 17011}, {16484, 28082}, {16705, 18156}, {16753, 28620}, {16830, 26242}, {17064, 31254}, {17126, 37594}, {17320, 33930}, {17321, 20911}, {17557, 25059}, {17733, 32917}, {17748, 25960}, {18601, 28619}, {18743, 26030}, {19582, 59297}, {19784, 33157}, {19861, 26635}, {20070, 29624}, {21384, 39247}, {24161, 29661}, {24174, 30950}, {24390, 29664}, {24443, 26102}, {24936, 28628}, {25092, 26690}, {25253, 29822}, {25512, 28612}, {26878, 44414}, {27577, 33111}, {29837, 56313}, {31035, 46937}, {31327, 59306}, {31330, 58386}, {32773, 57808}, {33100, 57282}, {33146, 51706}, {33761, 41229}, {35258, 37554}, {37598, 59305}, {39587, 56936}, {50582, 50620}, {54315, 54392}
X(62831) = pole of line {24006, 50334} with respect to the polar circle
X(62831) = pole of line {2646, 19767} with respect to the Feuerbach hyperbola
X(62831) = pole of line {4560, 47666} with respect to the Steiner circumellipse
X(62831) = pole of line {14838, 47997} with respect to the Steiner inellipse
X(62831) = intersection, other than A, B, C, of circumconics {{A, B, C, X(21), X(39737)}}, {{A, B, C, X(37), X(1468)}}, {{A, B, C, X(58), X(941)}}, {{A, B, C, X(81), X(31359)}}, {{A, B, C, X(993), X(56221)}}, {{A, B, C, X(994), X(4658)}}, {{A, B, C, X(1039), X(17194)}}
X(62831) = barycentric product X(i)*X(j) for these (i, j): {4270, 75}
X(62831) = barycentric quotient X(i)/X(j) for these (i, j): {4270, 1}
X(62831) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 10448, 3897}, {1, 11533, 49454}, {1, 12514, 81}, {1, 2292, 3868}, {1, 3743, 28606}, {1, 38, 3889}, {1, 49500, 4658}, {1, 5250, 57280}, {1, 774, 11020}, {1, 846, 1468}, {1, 968, 21}, {960, 37593, 19767}, {3878, 58380, 1}, {3931, 6051, 2}, {31359, 49470, 8}
X(62832) lies on these lines: {1, 21}, {2, 6762}, {8, 3306}, {9, 3622}, {10, 51816}, {19, 39702}, {40, 3241}, {46, 3244}, {55, 58609}, {56, 3870}, {57, 145}, {65, 10912}, {72, 7373}, {78, 999}, {84, 54199}, {100, 3361}, {149, 9579}, {200, 5253}, {224, 15185}, {226, 10529}, {354, 12513}, {388, 26015}, {391, 47299}, {392, 3951}, {404, 6765}, {405, 5049}, {518, 3304}, {519, 3338}, {551, 41229}, {553, 21627}, {738, 51351}, {908, 14986}, {912, 12001}, {942, 3872}, {946, 11240}, {950, 20076}, {956, 5045}, {958, 4666}, {1056, 6734}, {1149, 54386}, {1158, 16200}, {1201, 3751}, {1219, 34255}, {1317, 1454}, {1420, 1445}, {1434, 17158}, {1435, 5174}, {1476, 7672}, {1478, 49627}, {1482, 24473}, {1483, 37532}, {1616, 4641}, {1697, 3218}, {1706, 3621}, {1768, 16189}, {1998, 57283}, {1999, 17480}, {2093, 3885}, {2094, 9841}, {2260, 3692}, {2263, 9363}, {2334, 4719}, {2475, 24392}, {2646, 42871}, {3086, 30852}, {3158, 4188}, {3214, 11512}, {3295, 4652}, {3303, 35258}, {3305, 3616}, {3336, 51093}, {3337, 3633}, {3339, 14923}, {3340, 38460}, {3434, 4298}, {3436, 11019}, {3452, 10586}, {3475, 24541}, {3476, 41575}, {3600, 36845}, {3601, 3957}, {3617, 5437}, {3635, 5119}, {3656, 16138}, {3677, 17016}, {3681, 8583}, {3811, 5563}, {3813, 10404}, {3871, 15803}, {3880, 5221}, {3911, 10528}, {3913, 32636}, {3916, 6767}, {3921, 16863}, {3928, 37556}, {3935, 5438}, {3976, 54418}, {4084, 30323}, {4189, 10389}, {4190, 5853}, {4253, 55337}, {4301, 10085}, {4321, 30628}, {4355, 20292}, {4430, 11523}, {4511, 41863}, {4642, 18193}, {4696, 30567}, {4847, 12577}, {4848, 12648}, {4853, 10980}, {4860, 5836}, {4861, 11529}, {4973, 59316}, {5057, 51785}, {5234, 5284}, {5247, 28011}, {5249, 11037}, {5260, 10582}, {5265, 63168}, {5272, 46190}, {5288, 50190}, {5290, 11680}, {5436, 29817}, {5484, 29843}, {5506, 51110}, {5535, 61288}, {5552, 31224}, {5691, 31146}, {5708, 10914}, {5709, 7967}, {5720, 45977}, {5730, 51788}, {5734, 12705}, {5745, 10587}, {5794, 51463}, {5844, 37612}, {5882, 12704}, {5904, 37602}, {5905, 12053}, {6604, 7177}, {6684, 11239}, {6764, 6904}, {6766, 9778}, {6871, 24386}, {6921, 59722}, {7091, 21454}, {7293, 12410}, {7308, 46934}, {7330, 10595}, {7995, 13243}, {8158, 10167}, {8236, 17576}, {8271, 55101}, {8582, 56879}, {9310, 51194}, {9312, 20247}, {9327, 54330}, {9581, 20060}, {9785, 9965}, {9797, 17784}, {9812, 10864}, {10072, 21077}, {10106, 12649}, {10246, 55104}, {10247, 24467}, {10384, 20059}, {10527, 21620}, {10597, 51755}, {10680, 18446}, {10884, 22770}, {11115, 18164}, {11194, 37080}, {12245, 37534}, {12527, 21625}, {12563, 42012}, {12575, 44447}, {12607, 17728}, {12635, 20323}, {12687, 55109}, {13407, 45700}, {14450, 31162}, {15680, 41864}, {16202, 21165}, {16834, 24590}, {16865, 38316}, {17572, 46917}, {18653, 56945}, {20052, 51781}, {20057, 31393}, {20588, 53058}, {21342, 37614}, {23675, 33137}, {24477, 24987}, {24928, 56387}, {25439, 58887}, {26877, 49163}, {26892, 58535}, {26921, 28451}, {28017, 50289}, {28234, 59333}, {31053, 50443}, {31156, 51724}, {31435, 38314}, {32049, 34749}, {32214, 37826}, {34690, 37702}, {37526, 59417}, {37552, 54310}, {41426, 41539}, {41711, 59691}, {42045, 48883}, {42886, 62333}, {50198, 54385}, {50237, 61031}, {50582, 58371}, {59318, 61287}
X(62832) = reflection of X(i) in X(j) for these {i,j}: {19861, 3304}, {3984, 19861}, {56879, 8582}
X(62832) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {7091, 1330}, {63164, 21287}
X(62832) = pole of line {6003, 58858} with respect to the incircle
X(62832) = pole of line {4560, 7203} with respect to the Steiner circumellipse
X(62832) = pole of line {3882, 4606} with respect to the Yff parabola
X(62832) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(21), X(6553)}}, {{A, B, C, X(58), X(1059)}}, {{A, B, C, X(63), X(39702)}}, {{A, B, C, X(81), X(8051)}}, {{A, B, C, X(3884), X(56136)}}, {{A, B, C, X(5250), X(34860)}}, {{A, B, C, X(12514), X(39697)}}, {{A, B, C, X(16948), X(44301)}}
X(62832) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 12526, 3890}, {1, 3868, 11682}, {1, 3873, 11520}, {1, 54422, 3877}, {8, 3333, 3306}, {56, 34791, 3870}, {56, 3870, 4855}, {354, 12513, 19860}, {518, 3304, 19861}, {956, 5045, 54392}, {958, 17609, 4666}, {1420, 3243, 34772}, {3218, 3623, 1697}, {3337, 3633, 54286}, {3600, 36845, 57287}, {3616, 57279, 3305}, {3621, 27003, 1706}, {3811, 5563, 35262}, {3889, 54391, 1}, {5288, 50190, 54318}, {10527, 21620, 31266}, {20057, 56288, 31393}
X(62833) lies on these lines: {1, 21}, {2, 3677}, {8, 54311}, {9, 7191}, {19, 17471}, {37, 4666}, {42, 16496}, {46, 30145}, {55, 7293}, {56, 5314}, {57, 3920}, {75, 16750}, {77, 17625}, {78, 37592}, {92, 23052}, {200, 4850}, {244, 5268}, {321, 49446}, {354, 5287}, {498, 55901}, {499, 55903}, {518, 5256}, {519, 26034}, {537, 25496}, {612, 982}, {613, 54444}, {614, 984}, {672, 3247}, {726, 29652}, {748, 42039}, {750, 18193}, {756, 5272}, {922, 19555}, {940, 21342}, {950, 36579}, {975, 3953}, {976, 988}, {999, 7085}, {1125, 33163}, {1193, 3984}, {1215, 29826}, {1255, 30350}, {1376, 4003}, {1449, 5282}, {1473, 3295}, {1698, 33162}, {1699, 33151}, {2239, 42042}, {2308, 16491}, {2887, 50285}, {2999, 3681}, {3006, 25527}, {3011, 55867}, {3085, 55900}, {3086, 55902}, {3218, 5269}, {3219, 7290}, {3242, 3666}, {3243, 17018}, {3315, 4712}, {3338, 30142}, {3340, 61412}, {3403, 18064}, {3434, 3663}, {3601, 36565}, {3616, 5294}, {3622, 26065}, {3624, 26061}, {3632, 33074}, {3672, 36845}, {3679, 32781}, {3706, 49453}, {3720, 56507}, {3729, 24552}, {3731, 5284}, {3741, 49455}, {3744, 21000}, {3749, 4414}, {3751, 17017}, {3875, 17135}, {3883, 19993}, {3886, 17147}, {3891, 11679}, {3895, 4424}, {3896, 49451}, {3928, 17126}, {3929, 17127}, {3938, 17594}, {3951, 16466}, {3957, 37553}, {3961, 17591}, {3971, 29668}, {3999, 37674}, {4000, 25006}, {4001, 51192}, {4008, 20879}, {4011, 49520}, {4310, 5249}, {4344, 9965}, {4353, 4847}, {4362, 49464}, {4383, 49515}, {4384, 4981}, {4387, 49523}, {4388, 50614}, {4389, 4514}, {4415, 17721}, {4423, 4906}, {4425, 29844}, {4430, 17011}, {4438, 29855}, {4641, 38315}, {4652, 5266}, {4654, 33112}, {4661, 17012}, {4676, 25734}, {4682, 4860}, {4862, 20292}, {4883, 16777}, {4884, 32777}, {4901, 29679}, {4970, 49458}, {4972, 17304}, {5173, 7190}, {5219, 29680}, {5223, 32911}, {5231, 33133}, {5262, 57279}, {5271, 32922}, {5297, 5437}, {5311, 17449}, {5484, 50582}, {5745, 26228}, {6327, 17274}, {6682, 29828}, {6762, 17016}, {7292, 7308}, {8056, 9342}, {8545, 34036}, {9330, 51780}, {9580, 33100}, {9623, 54315}, {9776, 39587}, {9850, 15832}, {10056, 55915}, {10072, 55916}, {10327, 49527}, {10436, 17140}, {10527, 34937}, {10980, 37633}, {11518, 28274}, {14555, 49987}, {14986, 55910}, {15430, 51783}, {16475, 29819}, {16517, 26242}, {16973, 41269}, {17064, 29690}, {17124, 42040}, {17125, 42041}, {17149, 60683}, {17155, 50314}, {17156, 32921}, {17184, 29832}, {17272, 33075}, {17284, 32862}, {17296, 33093}, {17306, 29667}, {17445, 19591}, {17592, 49675}, {17600, 49490}, {17722, 33101}, {17859, 19611}, {18068, 20889}, {19767, 41863}, {19822, 19868}, {19860, 37549}, {19861, 25091}, {20068, 26223}, {20182, 49478}, {21840, 51194}, {22060, 37590}, {23681, 33108}, {24165, 36480}, {24171, 37462}, {24239, 30852}, {24392, 33134}, {25525, 29664}, {26098, 31164}, {26102, 56510}, {26128, 29857}, {26230, 56519}, {26840, 50289}, {27064, 31302}, {27184, 29840}, {28609, 33107}, {29639, 31266}, {29644, 49479}, {29648, 33170}, {29660, 33164}, {29666, 33166}, {29676, 33152}, {29686, 33161}, {29821, 49448}, {29831, 56520}, {29843, 58371}, {30115, 35262}, {30393, 37687}, {30614, 49466}, {32853, 49472}, {32928, 39594}, {32932, 36534}, {32934, 49473}, {32942, 49447}, {33079, 49534}, {33088, 49511}, {36846, 37614}, {37593, 42871}, {40960, 60926}, {42055, 50302}, {49686, 59337}
X(62833) = reflection of X(i) in X(j) for these {i,j}: {5256, 17599}
X(62833) = anticomplement of X(53663)
X(62833) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 18841}, {523, 58102}
X(62833) = X(i)-Dao conjugate of X(j) for these {i, j}: {9, 18841}, {53663, 53663}
X(62833) = pole of line {100, 25272} with respect to the Kiepert parabola
X(62833) = pole of line {5249, 17284} with respect to the dual conic of Yff parabola
X(62833) = intersection, other than A, B, C, of circumconics {{A, B, C, X(19), X(17469)}}, {{A, B, C, X(21), X(7378)}}, {{A, B, C, X(31), X(23051)}}, {{A, B, C, X(58), X(9605)}}, {{A, B, C, X(81), X(3619)}}, {{A, B, C, X(2167), X(51304)}}, {{A, B, C, X(7716), X(44119)}}, {{A, B, C, X(52134), X(56033)}}
X(62833) = barycentric product X(i)*X(j) for these (i, j): {1, 3619}, {63, 7378}, {75, 9605}, {304, 7716}
X(62833) = barycentric quotient X(i)/X(j) for these (i, j): {1, 18841}, {163, 58102}, {3619, 75}, {7378, 92}, {7716, 19}, {9605, 1}
X(62833) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 1707, 17469}, {1, 38, 63}, {1, 54422, 57280}, {37, 17597, 4666}, {38, 17469, 36263}, {518, 17599, 5256}, {612, 982, 3306}, {614, 984, 3305}, {976, 988, 4855}, {984, 17598, 614}, {3218, 29815, 5269}, {3219, 17024, 7290}, {3242, 3666, 3870}, {3247, 44841, 29814}, {3677, 7174, 2}, {3677, 7322, 5573}, {3891, 46909, 11679}, {3920, 4392, 57}, {3938, 46901, 17594}, {4353, 4847, 19785}, {4438, 29855, 56521}, {5573, 7174, 7322}, {6682, 32920, 29828}, {17469, 36263, 1707}, {20068, 29823, 26223}, {26128, 29857, 56522}, {29639, 33144, 31266}, {29664, 33148, 25525}, {29680, 33153, 5219}, {29690, 33143, 17064}, {29819, 32912, 16475}
X(62834) lies on these lines: {1, 21}, {2, 3883}, {6, 3692}, {8, 1453}, {9, 3920}, {19, 82}, {40, 5262}, {42, 3749}, {43, 56510}, {55, 1386}, {56, 7293}, {57, 4318}, {77, 1617}, {78, 5266}, {92, 204}, {100, 2999}, {145, 26065}, {165, 4850}, {171, 614}, {200, 16469}, {226, 26228}, {228, 37590}, {238, 612}, {293, 56033}, {306, 51192}, {345, 35263}, {390, 7070}, {498, 55903}, {499, 55901}, {516, 19785}, {519, 33163}, {611, 54444}, {672, 1449}, {674, 16798}, {748, 5268}, {750, 5272}, {752, 26128}, {902, 16491}, {940, 1279}, {976, 3984}, {995, 35262}, {997, 5315}, {999, 1473}, {1001, 3745}, {1040, 52428}, {1096, 60685}, {1104, 5710}, {1125, 26034}, {1191, 2221}, {1193, 4855}, {1203, 3811}, {1215, 50300}, {1394, 3600}, {1420, 61412}, {1445, 8270}, {1471, 60786}, {1582, 8771}, {1619, 7177}, {1697, 17016}, {1698, 33074}, {1699, 33133}, {1739, 5264}, {1743, 3681}, {1748, 23052}, {1754, 61086}, {1824, 12722}, {1836, 17061}, {1914, 16972}, {1927, 3401}, {1961, 15485}, {1964, 19591}, {1965, 18056}, {2078, 45126}, {2093, 54315}, {2239, 26102}, {2308, 3751}, {2550, 26723}, {2887, 29855}, {3006, 56519}, {3011, 26098}, {3052, 3666}, {3085, 55902}, {3086, 55900}, {3112, 3403}, {3158, 3240}, {3185, 16687}, {3187, 3886}, {3218, 3677}, {3219, 7174}, {3242, 4641}, {3246, 4423}, {3247, 5282}, {3295, 7085}, {3315, 10980}, {3338, 30148}, {3434, 40940}, {3522, 35658}, {3550, 29821}, {3601, 28274}, {3612, 50604}, {3616, 37554}, {3624, 32781}, {3632, 33162}, {3662, 20101}, {3663, 44447}, {3679, 26061}, {3703, 49681}, {3706, 48805}, {3717, 20020}, {3720, 56508}, {3722, 61358}, {3729, 3891}, {3752, 37540}, {3755, 20075}, {3759, 3996}, {3769, 32942}, {3791, 17156}, {3875, 17150}, {3895, 37610}, {3896, 16834}, {3928, 4392}, {3929, 7226}, {3941, 16678}, {3957, 37685}, {3961, 16468}, {3980, 50023}, {4008, 14213}, {4030, 38047}, {4184, 16688}, {4264, 37325}, {4307, 5249}, {4312, 33146}, {4321, 34033}, {4339, 57287}, {4362, 49482}, {4365, 50126}, {4388, 29634}, {4414, 29819}, {4425, 29842}, {4428, 37593}, {4450, 32774}, {4640, 17599}, {4649, 17715}, {4650, 17598}, {4652, 37592}, {4654, 33148}, {4660, 29654}, {4663, 41711}, {4672, 32920}, {4676, 32926}, {4689, 21000}, {4719, 5217}, {4847, 24597}, {4860, 4906}, {4865, 6679}, {4901, 33166}, {4907, 9539}, {4917, 50581}, {5219, 29665}, {5222, 17784}, {5255, 16478}, {5263, 5271}, {5276, 16970}, {5280, 55337}, {5284, 9347}, {5297, 7308}, {5310, 5329}, {5322, 7295}, {5332, 36404}, {5437, 7292}, {5573, 27003}, {5711, 54392}, {5716, 24987}, {5846, 32777}, {5847, 33171}, {6327, 25527}, {6690, 17723}, {7322, 15601}, {8580, 37680}, {9342, 54390}, {9352, 62695}, {9580, 33134}, {9581, 54355}, {10056, 55916}, {10072, 55915}, {10327, 17353}, {10582, 16487}, {11415, 34937}, {11523, 36565}, {11679, 24552}, {14986, 55905}, {14996, 29817}, {16496, 21747}, {16679, 18611}, {16968, 21332}, {16973, 60697}, {16974, 21331}, {17011, 37553}, {17015, 31393}, {17025, 35445}, {17064, 33104}, {17121, 20012}, {17165, 50127}, {17184, 20064}, {17242, 20069}, {17274, 42058}, {17284, 33078}, {17296, 33173}, {17304, 32950}, {17306, 29648}, {17468, 36060}, {17472, 19555}, {17602, 24703}, {17697, 41261}, {17721, 37646}, {17725, 33096}, {17766, 25453}, {17776, 49476}, {20045, 26223}, {20292, 23681}, {20835, 21002}, {23051, 56034}, {23853, 40956}, {24391, 36579}, {24392, 33142}, {25415, 49682}, {25496, 29828}, {25525, 29681}, {25734, 49447}, {25958, 29874}, {25959, 29871}, {26015, 37642}, {26246, 40719}, {26724, 38052}, {27184, 29838}, {28011, 37607}, {28609, 33153}, {29636, 32947}, {29638, 32949}, {29639, 55867}, {29645, 49705}, {29651, 33682}, {29656, 32946}, {29658, 33106}, {29660, 33085}, {29666, 33086}, {29686, 33080}, {29814, 38316}, {29820, 37604}, {29826, 32916}, {29832, 56520}, {29834, 32776}, {29836, 33069}, {29848, 32843}, {29852, 32948}, {30145, 41229}, {31164, 33144}, {32773, 49709}, {32780, 49506}, {32853, 49473}, {32914, 50314}, {32933, 49446}, {32934, 49472}, {32943, 39594}, {33088, 49684}, {33137, 61647}, {36845, 37666}, {36846, 37542}, {37485, 56328}, {37502, 54327}, {37619, 38029}, {39337, 51912}, {40962, 61720}, {44416, 51147}, {47041, 51788}, {50104, 51000}, {51423, 60751}
X(62834) = isogonal conjugate of X(23051)
X(62834) = perspector of circumconic {{A, B, C, X(662), X(52778)}}
X(62834) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 23051}, {2, 39951}, {3, 8801}, {4, 34817}, {6, 18840}, {57, 56207}, {512, 54971}, {523, 907}, {14259, 43726}, {22334, 51830}, {39978, 40182}, {40178, 40189}, {40187, 52223}
X(62834) = X(i)-Dao conjugate of X(j) for these {i, j}: {3, 23051}, {9, 18840}, {5452, 56207}, {32664, 39951}, {36033, 34817}, {36103, 8801}, {39054, 54971}
X(62834) = X(i)-Ceva conjugate of X(j) for these {i, j}: {56034, 1}
X(62834) = pole of line {24006, 62418} with respect to the polar circle
X(62834) = pole of line {100, 6558} with respect to the Kiepert parabola
X(62834) = pole of line {1, 23051} with respect to the Stammler hyperbola
X(62834) = pole of line {101, 4578} with respect to the Hutson-Moses hyperbola
X(62834) = pole of line {75, 16750} with respect to the Wallace hyperbola
X(62834) = pole of line {5249, 29598} with respect to the dual conic of Yff parabola
X(62834) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(39731)}}, {{A, B, C, X(19), X(38)}}, {{A, B, C, X(21), X(6995)}}, {{A, B, C, X(58), X(7123)}}, {{A, B, C, X(63), X(82)}}, {{A, B, C, X(81), X(3618)}}, {{A, B, C, X(92), X(51304)}}, {{A, B, C, X(283), X(3796)}}, {{A, B, C, X(758), X(3800)}}, {{A, B, C, X(969), X(3873)}}, {{A, B, C, X(1959), X(56033)}}, {{A, B, C, X(2156), X(36263)}}, {{A, B, C, X(3223), X(60686)}}, {{A, B, C, X(3747), X(3804)}}, {{A, B, C, X(3803), X(52680)}}, {{A, B, C, X(7050), X(44119)}}, {{A, B, C, X(18206), X(48060)}}, {{A, B, C, X(40022), X(40773)}}
X(62834) = barycentric product X(i)*X(j) for these (i, j): {1, 3618}, {19, 3785}, {31, 40022}, {38, 42037}, {63, 6995}, {82, 8362}, {100, 48060}, {101, 48109}, {190, 3803}, {1582, 3866}, {3793, 897}, {3796, 92}, {3800, 662}, {3804, 799}, {3806, 4599}, {30435, 75}, {34055, 3867}, {39731, 6}
X(62834) = barycentric quotient X(i)/X(j) for these (i, j): {1, 18840}, {6, 23051}, {19, 8801}, {31, 39951}, {48, 34817}, {55, 56207}, {163, 907}, {662, 54971}, {1496, 40187}, {3618, 75}, {3785, 304}, {3793, 14210}, {3796, 63}, {3800, 1577}, {3803, 514}, {3804, 661}, {3806, 62418}, {3866, 9239}, {3867, 20883}, {6995, 92}, {8362, 1930}, {30435, 1}, {39731, 76}, {40022, 561}, {42037, 3112}, {48060, 693}, {48109, 3261}
X(62834) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 1707, 38}, {1, 31, 63}, {1, 4512, 28606}, {1, 54421, 11520}, {1, 595, 5250}, {1, 8616, 968}, {6, 3744, 3870}, {31, 17469, 1}, {31, 38, 1707}, {31, 63, 36277}, {55, 1386, 5256}, {171, 614, 3306}, {200, 16469, 32911}, {238, 17716, 612}, {238, 612, 3305}, {902, 17017, 17594}, {940, 1279, 4666}, {1001, 3745, 5287}, {1191, 37539, 19861}, {1191, 7050, 17811}, {1449, 10389, 17018}, {1965, 52138, 18056}, {2308, 3938, 3751}, {2887, 29855, 56522}, {3011, 26098, 31266}, {3052, 38315, 3666}, {3218, 17024, 3677}, {3219, 29815, 7174}, {3246, 4682, 4423}, {3749, 16475, 42}, {3791, 32941, 17156}, {4865, 6679, 29857}, {5255, 16478, 54418}, {5269, 7290, 2}, {5284, 9347, 17022}, {6327, 26230, 25527}, {6679, 29857, 56521}, {7191, 17126, 57}, {7322, 15601, 27065}, {8270, 55086, 1445}, {16491, 17594, 17017}, {17011, 61155, 37553}, {17022, 60846, 5284}, {17024, 30652, 3218}, {17150, 32929, 3875}, {20064, 29831, 17184}, {29648, 33083, 17306}, {29681, 33112, 25525}, {33144, 41011, 31164}, {33144, 50303, 41011}, {49684, 59692, 33088}, {55397, 55398, 51304}
X(62835) lies on these lines: {1, 21}, {2, 3880}, {8, 3921}, {55, 4881}, {72, 20057}, {100, 31393}, {145, 210}, {392, 3241}, {496, 38058}, {517, 3524}, {518, 5032}, {960, 3623}, {1001, 38460}, {1056, 5057}, {1058, 5086}, {1125, 3885}, {1149, 4850}, {1150, 38475}, {1319, 61155}, {1320, 54318}, {1616, 17016}, {1697, 5253}, {2099, 29817}, {2177, 47623}, {2320, 25405}, {2802, 25055}, {3057, 3622}, {3158, 19861}, {3244, 3876}, {3303, 8668}, {3306, 9819}, {3436, 20789}, {3616, 3753}, {3621, 4711}, {3624, 3968}, {3632, 3956}, {3635, 4134}, {3636, 3919}, {3697, 20053}, {3740, 31145}, {3833, 51110}, {3870, 51779}, {3872, 5284}, {3957, 5289}, {3983, 20052}, {4189, 20323}, {4197, 49600}, {4313, 17616}, {4342, 5249}, {4430, 31165}, {4511, 6767}, {4646, 28370}, {4662, 20014}, {4666, 7962}, {4673, 17163}, {4694, 17461}, {4696, 4903}, {4744, 18398}, {5044, 20050}, {5048, 15837}, {5119, 9352}, {5260, 36846}, {5303, 61762}, {5550, 10914}, {5692, 51071}, {5694, 61282}, {5734, 31786}, {5836, 46934}, {5882, 61705}, {5883, 51105}, {5902, 51103}, {6049, 12709}, {7191, 16486}, {7320, 56089}, {7373, 56288}, {8236, 15733}, {8580, 51786}, {9311, 25261}, {9961, 45776}, {10129, 30384}, {10176, 51093}, {10197, 16173}, {10283, 38033}, {11260, 16865}, {12528, 13607}, {12640, 25011}, {12648, 26105}, {13384, 15558}, {15064, 61294}, {16483, 17015}, {16969, 46907}, {20039, 31035}, {20117, 61288}, {20292, 30305}, {21627, 24564}, {24386, 24987}, {25005, 45081}, {25722, 30331}, {31272, 31434}, {32049, 37162}, {38027, 61273}, {41228, 43179}, {50839, 61028}, {54447, 59377}
X(62835) = reflection of X(i) in X(j) for these {i,j}: {8, 3921}
X(62835) = anticomplement of X(4731)
X(62835) = X(i)-Dao conjugate of X(j) for these {i, j}: {4731, 4731}
X(62835) = pole of line {2646, 3623} with respect to the Feuerbach hyperbola
X(62835) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 3877, 3873}, {1, 3878, 3889}, {1, 3884, 3868}, {1, 3890, 3869}, {1, 3898, 3877}, {1, 3899, 3892}, {3616, 9957, 14923}, {3868, 3877, 3899}, {3877, 3898, 3890}, {3892, 3898, 3884}, {5289, 8162, 3957}, {5919, 10179, 2}
X(62836) lies on these lines: {1, 21}, {2, 10396}, {3, 1445}, {7, 84}, {9, 5703}, {20, 57}, {27, 1895}, {29, 1712}, {33, 54339}, {40, 4313}, {46, 4304}, {56, 10391}, {77, 36746}, {78, 16465}, {224, 22766}, {226, 6837}, {241, 37501}, {354, 62333}, {377, 1210}, {405, 11018}, {411, 10382}, {474, 9858}, {936, 10398}, {942, 1012}, {954, 31445}, {975, 1736}, {999, 1071}, {1001, 15823}, {1040, 1451}, {1106, 21346}, {1125, 15299}, {1158, 11529}, {1259, 3870}, {1420, 18444}, {1449, 1741}, {1476, 30500}, {1479, 3338}, {1490, 10394}, {1708, 3601}, {1709, 3671}, {1728, 3305}, {1730, 19752}, {2082, 23443}, {2096, 10531}, {2257, 36413}, {2894, 24392}, {3085, 54357}, {3086, 5249}, {3176, 55478}, {3218, 17576}, {3361, 5732}, {3428, 12710}, {3485, 30223}, {3486, 37550}, {3487, 7330}, {3488, 5709}, {3586, 59355}, {3600, 9799}, {3646, 60981}, {3811, 18412}, {3813, 5832}, {3911, 37112}, {3928, 15933}, {3984, 18397}, {4208, 5437}, {4298, 10085}, {4314, 41338}, {4321, 12669}, {4357, 10432}, {4652, 20835}, {4666, 16193}, {4855, 10399}, {5044, 5729}, {5045, 42884}, {5219, 6884}, {5256, 17102}, {5273, 57279}, {5435, 37108}, {5436, 55869}, {5438, 8257}, {5714, 18540}, {5722, 37468}, {5735, 51785}, {5738, 7013}, {5758, 41572}, {5784, 25524}, {5809, 50700}, {5837, 6762}, {5886, 38056}, {6769, 7672}, {6839, 9581}, {6846, 21617}, {6916, 37534}, {6986, 10383}, {7008, 52248}, {7091, 10429}, {7171, 60938}, {7183, 14548}, {7411, 15803}, {8886, 41081}, {9579, 37433}, {9612, 10883}, {9844, 19541}, {10072, 18224}, {10393, 37583}, {10573, 17699}, {11041, 49163}, {12053, 55109}, {12433, 37532}, {12609, 60923}, {12671, 22753}, {12705, 54199}, {13405, 41229}, {13462, 51717}, {14547, 54320}, {14563, 40256}, {15656, 54385}, {15934, 24467}, {16845, 60958}, {18391, 57287}, {18446, 37302}, {18655, 37422}, {19860, 50195}, {24929, 55104}, {25513, 27413}, {27003, 37435}, {31446, 51784}, {31775, 37612}, {37022, 37544}, {37113, 40979}, {37228, 54392}, {37426, 37582}, {37447, 57282}, {37787, 61122}, {40257, 61762}, {41712, 58637}, {54295, 55101}
X(62836) = pole of line {6003, 14837} with respect to the incircle
X(62836) = pole of line {2646, 10884} with respect to the Feuerbach hyperbola
X(62836) = pole of line {6003, 47136} with respect to the Suppa-Cucoanes circle
X(62836) = pole of line {269, 5249} with respect to the dual conic of Yff parabola
X(62836) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(21), X(1440)}}, {{A, B, C, X(84), X(2328)}}, {{A, B, C, X(283), X(56972)}}, {{A, B, C, X(969), X(3562)}}
X(62836) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 18389, 11520}, {21, 11020, 1}, {56, 10391, 10884}, {84, 3333, 7}, {3487, 7330, 8545}, {10394, 57283, 1490}, {12514, 54302, 63}
X(62837) lies on these lines: {1, 21}, {2, 3304}, {3, 3241}, {4, 10707}, {6, 38869}, {8, 474}, {10, 17535}, {11, 20060}, {12, 52795}, {20, 34611}, {35, 3635}, {36, 3244}, {43, 32577}, {46, 3885}, {55, 3623}, {56, 100}, {57, 1476}, {65, 33895}, {72, 51788}, {78, 61762}, {88, 24440}, {104, 1392}, {105, 7766}, {106, 3216}, {149, 7354}, {153, 7681}, {218, 57192}, {354, 11260}, {355, 45977}, {377, 31420}, {388, 6871}, {404, 519}, {405, 19738}, {411, 5882}, {496, 5080}, {497, 20076}, {517, 26877}, {518, 20323}, {528, 37256}, {529, 5046}, {535, 4857}, {551, 5047}, {631, 11239}, {644, 4253}, {664, 20247}, {750, 59310}, {932, 28583}, {934, 6604}, {942, 4861}, {944, 6985}, {952, 37251}, {956, 3616}, {958, 3622}, {961, 3891}, {962, 2096}, {1001, 37677}, {1004, 4308}, {1006, 15178}, {1012, 5734}, {1014, 3875}, {1056, 6856}, {1125, 5288}, {1145, 34753}, {1149, 5247}, {1201, 32911}, {1210, 5176}, {1280, 7132}, {1319, 34772}, {1320, 5903}, {1325, 47274}, {1376, 3621}, {1420, 3870}, {1434, 20244}, {1444, 17393}, {1475, 56530}, {1483, 11491}, {1610, 17150}, {1617, 6049}, {1724, 56804}, {1743, 38266}, {1788, 12648}, {1999, 10475}, {2094, 37022}, {2217, 39702}, {2329, 17474}, {2475, 3813}, {2476, 45700}, {2551, 10586}, {2646, 3957}, {2802, 3336}, {3057, 3218}, {3058, 15680}, {3086, 6931}, {3219, 58679}, {3227, 7760}, {3243, 7677}, {3295, 19535}, {3303, 4189}, {3306, 4853}, {3315, 3924}, {3333, 3872}, {3338, 13375}, {3361, 9352}, {3428, 37105}, {3434, 3600}, {3436, 6919}, {3445, 4383}, {3476, 12649}, {3555, 4511}, {3617, 9342}, {3633, 25440}, {3636, 5251}, {3651, 3655}, {3656, 21669}, {3679, 17531}, {3681, 6762}, {3746, 17549}, {3780, 9259}, {3880, 32636}, {3895, 15803}, {3916, 31792}, {3935, 59691}, {3953, 15955}, {3976, 49487}, {4187, 56880}, {4190, 49719}, {4193, 10072}, {4203, 42057}, {4208, 33108}, {4298, 20292}, {4315, 57287}, {4317, 17579}, {4321, 25722}, {4358, 9369}, {4360, 17221}, {4385, 57664}, {4392, 37614}, {4413, 4678}, {4420, 17614}, {4421, 37307}, {4430, 12635}, {4482, 29438}, {4641, 45219}, {4652, 31393}, {4677, 36006}, {4720, 50625}, {4742, 7283}, {4756, 19582}, {4757, 11280}, {4848, 5193}, {4855, 13462}, {4866, 8583}, {4881, 56176}, {4973, 11010}, {4996, 12735}, {5057, 12053}, {5083, 20612}, {5086, 10106}, {5141, 11237}, {5154, 11236}, {5221, 10912}, {5249, 12577}, {5255, 54310}, {5263, 17178}, {5270, 17577}, {5276, 17448}, {5290, 10129}, {5323, 34860}, {5435, 41426}, {5450, 16200}, {5550, 9708}, {5558, 19520}, {5603, 12001}, {5657, 16203}, {5687, 17573}, {5731, 22770}, {5836, 27003}, {5844, 37535}, {5881, 6915}, {5902, 22837}, {6284, 20067}, {6742, 52375}, {6765, 35262}, {6796, 61291}, {6866, 10532}, {6872, 34610}, {6876, 7967}, {6905, 37727}, {6906, 10222}, {6909, 7982}, {6912, 13464}, {6920, 61276}, {6921, 34619}, {6924, 38665}, {6950, 37622}, {6972, 20418}, {6979, 37725}, {7280, 25439}, {7288, 10528}, {7419, 18613}, {7489, 61278}, {7504, 37719}, {7673, 60968}, {8158, 9778}, {8168, 20054}, {8715, 13587}, {9327, 16552}, {9657, 11235}, {9671, 34739}, {9780, 16863}, {9785, 44447}, {9840, 42045}, {9957, 56288}, {10031, 48713}, {10247, 32153}, {10269, 12245}, {10453, 16405}, {10459, 37633}, {10573, 12531}, {10587, 30478}, {10595, 22758}, {11012, 13607}, {11014, 12005}, {11015, 21578}, {11116, 39766}, {11246, 13463}, {11248, 38693}, {11329, 50129}, {11344, 15933}, {11349, 16834}, {11376, 31053}, {11522, 31164}, {11849, 61597}, {12029, 53685}, {12127, 51786}, {12437, 35977}, {12625, 35990}, {12632, 37267}, {12642, 29840}, {12773, 13126}, {13266, 24097}, {13869, 38570}, {14151, 58744}, {14511, 31849}, {15170, 57002}, {15325, 27529}, {15326, 20066}, {15556, 41554}, {16117, 34773}, {16284, 26229}, {16408, 53620}, {16452, 48858}, {16474, 50604}, {16691, 53268}, {16858, 51103}, {16861, 51105}, {16884, 38871}, {16998, 31999}, {17015, 37592}, {17100, 25416}, {17126, 37542}, {17135, 35983}, {17310, 21540}, {17389, 21495}, {17536, 25055}, {17547, 51110}, {17566, 45701}, {17572, 31145}, {17728, 25005}, {17778, 28386}, {18391, 36977}, {18524, 61295}, {18990, 52367}, {19314, 48856}, {20041, 37639}, {20052, 61156}, {21214, 37680}, {21511, 29584}, {22760, 42886}, {23675, 33129}, {23958, 37567}, {24046, 49494}, {24222, 45939}, {25303, 37670}, {25946, 29617}, {26241, 39567}, {26286, 59421}, {27958, 53341}, {28071, 38285}, {28234, 37561}, {28352, 37687}, {30147, 50190}, {31146, 36002}, {31226, 41785}, {31494, 50207}, {32613, 61284}, {33557, 50811}, {34471, 42871}, {34606, 37162}, {34690, 37375}, {34699, 36004}, {34716, 37723}, {34719, 36005}, {34740, 50242}, {34894, 63163}, {35258, 37556}, {37522, 50637}, {37621, 61283}, {41574, 51463}, {41863, 56387}, {42842, 51099}, {45287, 49627}, {48820, 56970}, {50310, 56774}, {59221, 61330}, {59235, 61302}, {59331, 61285}
X(62837) = reflection of X(i) in X(j) for these {i,j}: {404, 5563}, {4420, 17614}, {5046, 37722}, {5330, 1}, {56880, 4187}
X(62837) = anticomplement of X(21031)
X(62837) = X(i)-Dao conjugate of X(j) for these {i, j}: {21031, 21031}
X(62837) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {1476, 1330}, {3451, 2895}, {40420, 21287}, {60482, 21294}
X(62837) = pole of line {3733, 39386} with respect to the circumcircle
X(62837) = pole of line {4132, 59836} with respect to the DeLongchamps ellipse
X(62837) = pole of line {100, 1293} with respect to the Kiepert parabola
X(62837) = pole of line {4560, 18199} with respect to the Steiner circumellipse
X(62837) = pole of line {101, 1293} with respect to the Hutson-Moses hyperbola
X(62837) = pole of line {75, 3890} with respect to the Wallace hyperbola
X(62837) = intersection, other than A, B, C, of circumconics {{A, B, C, X(10), X(3898)}}, {{A, B, C, X(21), X(1120)}}, {{A, B, C, X(58), X(8686)}}, {{A, B, C, X(75), X(3890)}}, {{A, B, C, X(283), X(1811)}}, {{A, B, C, X(596), X(3884)}}, {{A, B, C, X(1280), X(3794)}}, {{A, B, C, X(1476), X(16948)}}, {{A, B, C, X(3680), X(55330)}}, {{A, B, C, X(3869), X(39702)}}, {{A, B, C, X(3877), X(34860)}}, {{A, B, C, X(3878), X(39697)}}, {{A, B, C, X(4512), X(55372)}}, {{A, B, C, X(8616), X(53707)}}, {{A, B, C, X(12029), X(52375)}}, {{A, B, C, X(14923), X(39126)}}, {{A, B, C, X(17185), X(39694)}}, {{A, B, C, X(18206), X(38247)}}, {{A, B, C, X(23831), X(34594)}}, {{A, B, C, X(28583), X(38832)}}, {{A, B, C, X(29227), X(54353)}}, {{A, B, C, X(52680), X(56642)}}
X(62837) = barycentric product X(i)*X(j) for these (i, j): {1434, 55372}
X(62837) = barycentric quotient X(i)/X(j) for these (i, j): {55330, 6736}, {55372, 2321}
X(62837) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 191, 3898}, {1, 2975, 1621}, {1, 3873, 34195}, {1, 54391, 2975}, {1, 63, 3890}, {1, 6763, 3884}, {1, 758, 5330}, {1, 8666, 21}, {8, 999, 5253}, {21, 54391, 8666}, {36, 3244, 3871}, {56, 3913, 4188}, {57, 36846, 14923}, {145, 4188, 3913}, {388, 10529, 11680}, {519, 5563, 404}, {551, 5258, 5047}, {956, 3616, 5260}, {956, 7373, 3616}, {958, 3622, 5284}, {1319, 34791, 34772}, {1483, 22765, 11491}, {2646, 58609, 3957}, {3086, 11681, 31272}, {3303, 11194, 4189}, {3304, 12513, 2}, {3445, 4383, 28370}, {3476, 26437, 57283}, {3617, 25524, 9342}, {3633, 37587, 25440}, {3813, 5434, 2475}, {3881, 39772, 3873}, {3913, 4188, 100}, {3953, 15955, 54315}, {5270, 24387, 17577}, {5288, 37602, 1125}, {10106, 26015, 5086}, {17728, 32049, 25005}
X(62838) lies on these lines: {1, 21}, {2, 1155}, {3, 9961}, {4, 2355}, {8, 11111}, {9, 100}, {10, 11114}, {35, 3876}, {37, 9347}, {40, 5260}, {42, 7262}, {44, 751}, {45, 2243}, {46, 5047}, {55, 1776}, {57, 5284}, {60, 37029}, {65, 16865}, {75, 4427}, {88, 39954}, {90, 32635}, {92, 52891}, {105, 56511}, {110, 56934}, {165, 3305}, {190, 26227}, {238, 4414}, {244, 15485}, {320, 29830}, {333, 32929}, {345, 33075}, {392, 5126}, {405, 36279}, {411, 10860}, {497, 55868}, {516, 10883}, {518, 61155}, {612, 33761}, {678, 51297}, {693, 30988}, {748, 17596}, {752, 27754}, {756, 3550}, {899, 17601}, {902, 984}, {908, 51090}, {958, 14923}, {960, 4189}, {997, 17549}, {1001, 3218}, {1004, 15346}, {1054, 17125}, {1098, 37032}, {1150, 3685}, {1158, 6986}, {1159, 16418}, {1211, 59580}, {1260, 4420}, {1279, 4392}, {1376, 27065}, {1386, 30653}, {1423, 30359}, {1633, 7465}, {1698, 17577}, {1699, 55867}, {1709, 7411}, {1748, 4183}, {1757, 2177}, {1768, 52769}, {1770, 4197}, {1977, 16525}, {2094, 3616}, {2108, 62711}, {2173, 35981}, {2225, 3730}, {2308, 17592}, {2346, 61005}, {2398, 31169}, {2476, 3634}, {3011, 33151}, {3052, 3920}, {3060, 22276}, {3185, 4184}, {3245, 5251}, {3246, 4003}, {3416, 32849}, {3434, 5273}, {3475, 20078}, {3485, 5265}, {3486, 3621}, {3556, 59359}, {3560, 12702}, {3612, 17574}, {3617, 5086}, {3626, 10572}, {3648, 57282}, {3650, 6147}, {3662, 24542}, {3666, 17025}, {3689, 15481}, {3706, 5361}, {3711, 61153}, {3712, 33077}, {3715, 4421}, {3720, 4650}, {3722, 49448}, {3742, 23958}, {3744, 7226}, {3745, 30652}, {3748, 4430}, {3750, 32912}, {3757, 32933}, {3758, 29822}, {3769, 3995}, {3771, 4683}, {3772, 33100}, {3782, 29681}, {3809, 52963}, {3812, 16859}, {3870, 3929}, {3871, 41229}, {3883, 3977}, {3885, 5258}, {3896, 37652}, {3923, 32917}, {3928, 4666}, {3952, 17336}, {3957, 4428}, {3966, 33168}, {3989, 17716}, {4011, 32918}, {4124, 16816}, {4188, 25917}, {4294, 5178}, {4357, 35263}, {4362, 32936}, {4388, 33113}, {4389, 26230}, {4413, 35595}, {4415, 29665}, {4419, 26228}, {4423, 27003}, {4432, 30942}, {4438, 32947}, {4448, 4782}, {4450, 29641}, {4511, 16370}, {4588, 11712}, {4641, 17018}, {4643, 4760}, {4652, 5253}, {4654, 10032}, {4655, 29632}, {4660, 33115}, {4702, 24616}, {4703, 29846}, {4722, 42042}, {4756, 25728}, {4781, 17335}, {4847, 34611}, {4921, 17156}, {4973, 25055}, {5010, 10176}, {5016, 56313}, {5046, 26066}, {5217, 20846}, {5218, 31018}, {5221, 7098}, {5223, 62236}, {5224, 20291}, {5231, 10707}, {5235, 50314}, {5249, 30424}, {5278, 32932}, {5282, 60711}, {5303, 19861}, {5325, 25006}, {5428, 40266}, {5432, 27131}, {5537, 60912}, {5550, 6857}, {5657, 6930}, {5720, 59421}, {5729, 13615}, {5730, 17571}, {5744, 52653}, {5745, 11680}, {5791, 52367}, {5794, 15680}, {5852, 37703}, {5887, 6875}, {6001, 37106}, {6139, 30565}, {6172, 34919}, {6261, 32633}, {6284, 18253}, {6327, 33116}, {6646, 33122}, {6666, 30311}, {6679, 32776}, {6684, 6932}, {6690, 31053}, {6828, 18483}, {6852, 61268}, {6871, 46931}, {6876, 31937}, {6914, 35459}, {6920, 59318}, {6992, 14647}, {7074, 55438}, {7292, 17595}, {7308, 9342}, {7474, 24346}, {7491, 18357}, {7495, 40560}, {8053, 53280}, {8583, 51576}, {9330, 16814}, {9340, 37604}, {9965, 30340}, {10404, 45065}, {10430, 59345}, {10902, 12528}, {11113, 12019}, {11115, 31359}, {11220, 15931}, {11246, 27186}, {11248, 26878}, {11340, 15494}, {11681, 12572}, {12047, 19862}, {12617, 59355}, {12699, 22937}, {12738, 32613}, {13405, 17781}, {14996, 15569}, {15017, 46684}, {15507, 30944}, {15670, 39542}, {15672, 41542}, {15674, 28628}, {15726, 35986}, {15823, 17576}, {15837, 61006}, {16468, 46904}, {16704, 49470}, {16741, 18156}, {16815, 24596}, {16825, 32845}, {16858, 54318}, {17002, 49514}, {17064, 31204}, {17139, 41847}, {17257, 35261}, {17275, 46918}, {17276, 33148}, {17279, 33086}, {17289, 52786}, {17334, 17724}, {17338, 24988}, {17350, 46897}, {17354, 26251}, {17394, 27811}, {17484, 17718}, {17531, 58887}, {17548, 59691}, {17594, 32911}, {17613, 31658}, {17768, 31019}, {17776, 33078}, {18235, 25306}, {18249, 57287}, {18259, 37292}, {18391, 31156}, {18481, 22936}, {20045, 49447}, {20064, 33073}, {20073, 26245}, {20117, 59331}, {22080, 41809}, {22267, 26689}, {24248, 33129}, {24465, 60988}, {24552, 38000}, {24593, 30947}, {24624, 36815}, {24710, 30823}, {24725, 26738}, {24789, 33102}, {24850, 31339}, {24892, 33095}, {24914, 37162}, {24922, 24955}, {25681, 37291}, {26034, 33157}, {29642, 33067}, {29651, 32940}, {29661, 33097}, {29667, 44416}, {29670, 32938}, {29675, 32856}, {29678, 33096}, {29679, 44419}, {29689, 33103}, {29828, 41242}, {29832, 49709}, {29835, 49746}, {29836, 50285}, {29839, 32859}, {29862, 31134}, {30295, 35985}, {30628, 61024}, {31164, 60905}, {31330, 59624}, {32773, 56520}, {32777, 33083}, {32779, 50295}, {32782, 59692}, {32862, 56078}, {32914, 32934}, {32916, 32930}, {33074, 33164}, {33076, 33161}, {33080, 33158}, {33082, 33156}, {33094, 33138}, {33098, 33130}, {33099, 33127}, {33134, 35466}, {37297, 40660}, {37541, 37787}, {37593, 37685}, {37730, 57003}, {38027, 51409}, {40998, 59491}, {41228, 58328}, {41869, 52269}, {43997, 53034}, {44425, 60911}, {49452, 50756}, {50587, 50619}, {51786, 53052}, {52155, 56508}, {53055, 54408}, {54290, 54392}, {56543, 62704}, {61156, 61686}
X(62838) = reflection of X(i) in X(j) for these {i,j}: {33108, 54357}
X(62838) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 60083}
X(62838) = X(i)-Dao conjugate of X(j) for these {i, j}: {9, 60083}
X(62838) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {55920, 1330}, {55954, 21287}
X(62838) = pole of line {28537, 48219} with respect to the orthoptic circle of the Steiner Inellipse
X(62838) = pole of line {4802, 24006} with respect to the polar circle
X(62838) = pole of line {2646, 10394} with respect to the Feuerbach hyperbola
X(62838) = pole of line {100, 14074} with respect to the Kiepert parabola
X(62838) = pole of line {4560, 28898} with respect to the Steiner circumellipse
X(62838) = pole of line {14838, 28898} with respect to the Steiner inellipse
X(62838) = pole of line {101, 14074} with respect to the Hutson-Moses hyperbola
X(62838) = pole of line {75, 62235} with respect to the Wallace hyperbola
X(62838) = pole of line {5249, 50114} with respect to the dual conic of Yff parabola
X(62838) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(4658)}}, {{A, B, C, X(21), X(41798)}}, {{A, B, C, X(58), X(2291)}}, {{A, B, C, X(63), X(60203)}}, {{A, B, C, X(75), X(62235)}}, {{A, B, C, X(81), X(751)}}, {{A, B, C, X(88), X(56834)}}, {{A, B, C, X(283), X(56203)}}, {{A, B, C, X(758), X(59261)}}, {{A, B, C, X(1155), X(41423)}}, {{A, B, C, X(2349), X(24635)}}, {{A, B, C, X(3193), X(32635)}}, {{A, B, C, X(4653), X(32631)}}, {{A, B, C, X(5220), X(5880)}}, {{A, B, C, X(18206), X(27486)}}, {{A, B, C, X(20292), X(34409)}}, {{A, B, C, X(24624), X(51311)}}, {{A, B, C, X(39954), X(52680)}}
X(62838) = barycentric product X(i)*X(j) for these (i, j): {1, 17346}, {100, 27486}, {101, 50450}, {4262, 75}
X(62838) = barycentric quotient X(i)/X(j) for these (i, j): {1, 60083}, {4262, 1}, {17346, 75}, {27486, 693}, {50450, 3261}
X(62838) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 44447, 20292}, {2, 5057, 10129}, {2, 5698, 5057}, {9, 35258, 100}, {21, 12514, 3869}, {31, 846, 28606}, {37, 17126, 9347}, {44, 4689, 3240}, {45, 37540, 5297}, {55, 1776, 10394}, {55, 5220, 3935}, {63, 1621, 3873}, {63, 4512, 1621}, {165, 54370, 36002}, {191, 5248, 3868}, {238, 4414, 4850}, {516, 54357, 33108}, {968, 1707, 81}, {1155, 15254, 2}, {1155, 3683, 15254}, {2975, 5250, 3890}, {3219, 3935, 5220}, {3883, 3977, 33089}, {3935, 5220, 3681}, {3966, 59536, 33168}, {4362, 32936, 42044}, {4640, 15254, 1155}, {4652, 31435, 5253}, {5250, 31424, 2975}, {5302, 37568, 3617}, {24725, 29640, 26738}, {32914, 32934, 50106}, {37572, 41872, 3634}
X(62839) lies on these lines: {1, 21}, {2, 15299}, {3, 12710}, {6, 51376}, {7, 1709}, {9, 13405}, {10, 10396}, {40, 3488}, {46, 938}, {55, 1708}, {56, 10167}, {57, 497}, {84, 4298}, {90, 13407}, {100, 55871}, {165, 1445}, {200, 10398}, {210, 5729}, {226, 30223}, {354, 42884}, {388, 12617}, {390, 41338}, {612, 1736}, {942, 1158}, {950, 37550}, {954, 3683}, {999, 6001}, {1001, 11018}, {1040, 55086}, {1058, 12704}, {1210, 59335}, {1260, 3811}, {1376, 8257}, {1451, 54295}, {1617, 10391}, {1712, 39585}, {1728, 3085}, {1737, 17699}, {1741, 54358}, {1754, 4319}, {1768, 10980}, {1776, 3475}, {1779, 5738}, {2257, 59645}, {2999, 24025}, {3086, 9776}, {3218, 10580}, {3219, 10578}, {3304, 10569}, {3306, 11680}, {3333, 3671}, {3338, 4295}, {3339, 12651}, {3361, 12565}, {3600, 10085}, {3673, 33765}, {3870, 18412}, {3928, 47357}, {3941, 23171}, {4293, 10430}, {4313, 59340}, {4321, 30304}, {4640, 5572}, {4860, 17626}, {5045, 24467}, {5249, 60923}, {5253, 12529}, {5281, 37787}, {5284, 55870}, {5722, 5842}, {5857, 24703}, {5927, 60910}, {6769, 12432}, {6988, 12875}, {7008, 39531}, {7082, 17718}, {7091, 9949}, {7262, 9440}, {7330, 21620}, {7580, 14100}, {7587, 12715}, {7588, 12716}, {7675, 15931}, {8270, 52428}, {8758, 45126}, {9316, 21346}, {9371, 52424}, {9612, 12558}, {10383, 52769}, {10393, 37579}, {10596, 26877}, {10855, 18251}, {11041, 12703}, {12433, 59318}, {12511, 15803}, {15587, 37271}, {16201, 31445}, {17102, 22119}, {17706, 40256}, {17784, 18391}, {18249, 57279}, {22117, 30621}, {35258, 41861}, {42842, 58578}, {50195, 54318}, {55873, 61155}
X(62839) = pole of line {954, 2646} with respect to the Feuerbach hyperbola
X(62839) = pole of line {14282, 14838} with respect to the Steiner inellipse
X(62839) = pole of line {948, 4350} with respect to the dual conic of Yff parabola
X(62839) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {56, 12711, 12520}, {63, 4512, 12514}, {226, 30223, 54370}, {1621, 11020, 1}, {3219, 10578, 15298}, {3333, 12705, 3671}
X(62840) lies on these lines: {1, 21}, {2, 3696}, {8, 57007}, {37, 3681}, {43, 21806}, {55, 9347}, {75, 27804}, {86, 32929}, {92, 461}, {100, 5287}, {145, 4981}, {312, 29822}, {551, 4970}, {612, 1255}, {756, 42042}, {1001, 17011}, {1100, 17127}, {1125, 32860}, {1215, 50111}, {1376, 17021}, {1617, 7269}, {1836, 37635}, {1961, 2177}, {2355, 11363}, {3210, 3622}, {3240, 44307}, {3247, 3870}, {3616, 4359}, {3636, 24165}, {3666, 29814}, {3683, 37685}, {3685, 19684}, {3720, 4850}, {3723, 3744}, {3745, 61155}, {3748, 29815}, {3750, 5311}, {3751, 33761}, {3876, 27785}, {3891, 17319}, {3920, 5275}, {3944, 26738}, {3945, 44447}, {3961, 60688}, {3989, 49490}, {3993, 32771}, {4026, 32858}, {4038, 4414}, {4068, 16678}, {4085, 29854}, {4113, 20048}, {4343, 25722}, {4356, 5249}, {4358, 59297}, {4392, 4883}, {4423, 17012}, {4424, 48855}, {4438, 27754}, {4511, 16344}, {4640, 14996}, {4651, 4687}, {4657, 33173}, {4664, 17165}, {4675, 33102}, {4676, 19717}, {4719, 46934}, {4734, 24589}, {4849, 9330}, {4851, 33083}, {4854, 31019}, {5057, 5712}, {5235, 17156}, {5256, 5284}, {5312, 27784}, {5333, 50314}, {5724, 48846}, {6051, 19767}, {6536, 33084}, {7191, 20182}, {7226, 49478}, {7672, 16577}, {8167, 17020}, {8543, 45126}, {9345, 17596}, {9352, 17594}, {9791, 32859}, {10129, 24210}, {10180, 31330}, {12699, 32167}, {14923, 37548}, {16133, 56848}, {16484, 17017}, {16672, 46907}, {16673, 62236}, {16703, 18156}, {17024, 42819}, {17045, 29648}, {17056, 33134}, {17126, 37595}, {17135, 27811}, {17150, 17393}, {17157, 58400}, {17243, 29679}, {17275, 59218}, {17300, 32950}, {17316, 33078}, {17450, 17591}, {17599, 29817}, {17715, 29816}, {17784, 29624}, {18059, 20945}, {19786, 29830}, {20012, 27268}, {20068, 51055}, {21020, 49469}, {22277, 26911}, {24217, 29688}, {24325, 50106}, {24331, 32924}, {24554, 25941}, {25417, 30653}, {26102, 46904}, {26227, 34064}, {28605, 49462}, {29644, 32943}, {29647, 33158}, {29651, 32928}, {29661, 33135}, {29682, 33141}, {29685, 33092}, {29829, 33116}, {29837, 33113}, {32782, 50290}, {32914, 50281}, {32915, 43223}, {33148, 50068}, {33163, 48830}, {37869, 49484}, {41839, 46897}, {42039, 49498}, {49459, 59306}, {50298, 62586}, {53034, 59312}
X(62840) = pole of line {3733, 48024} with respect to the circumcircle
X(62840) = pole of line {100, 30729} with respect to the Kiepert parabola
X(62840) = pole of line {4560, 4827} with respect to the Steiner circumellipse
X(62840) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(58), X(39961)}}, {{A, B, C, X(81), X(39737)}}, {{A, B, C, X(1255), X(56834)}}, {{A, B, C, X(18206), X(47667)}}, {{A, B, C, X(48081), X(52680)}}
X(62840) = barycentric product X(i)*X(j) for these (i, j): {100, 47667}, {190, 48081}
X(62840) = barycentric quotient X(i)/X(j) for these (i, j): {47667, 693}, {48081, 514}
X(62840) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 1962, 28606}, {1, 28606, 3873}, {1, 3743, 3868}, {1, 968, 81}, {55, 17019, 9347}, {3720, 17592, 4850}, {3993, 32771, 42044}, {5287, 37553, 100}, {15569, 37593, 2}, {17594, 37633, 9352}
X(62841) lies on these lines: {1, 21}, {2, 2308}, {3, 1695}, {6, 43}, {7, 33147}, {8, 51674}, {9, 1961}, {10, 37652}, {19, 13610}, {35, 19762}, {37, 7262}, {40, 13323}, {42, 3097}, {44, 4682}, {46, 54373}, {55, 4649}, {57, 985}, {69, 32783}, {75, 3791}, {82, 39742}, {100, 28523}, {105, 10980}, {165, 572}, {172, 62420}, {182, 20368}, {213, 1613}, {222, 4334}, {226, 29658}, {238, 940}, {239, 3980}, {261, 51356}, {312, 4672}, {320, 26128}, {333, 50302}, {345, 50284}, {386, 37603}, {497, 50303}, {518, 17716}, {524, 33084}, {560, 757}, {609, 2205}, {612, 1757}, {727, 43350}, {739, 6013}, {741, 931}, {748, 25502}, {750, 9342}, {752, 32773}, {756, 9347}, {873, 52716}, {893, 23543}, {894, 4362}, {902, 17018}, {942, 16478}, {978, 1203}, {982, 1386}, {984, 3745}, {1001, 4038}, {1054, 2999}, {1100, 4640}, {1126, 8715}, {1150, 32772}, {1185, 2664}, {1193, 37608}, {1215, 3758}, {1220, 59313}, {1258, 7121}, {1449, 1914}, {1460, 37492}, {1471, 17074}, {1698, 5278}, {1699, 13478}, {1702, 13332}, {1703, 13333}, {1711, 2257}, {1716, 16470}, {1724, 19734}, {1742, 1754}, {1743, 5268}, {1758, 45126}, {1836, 33135}, {1922, 18787}, {1936, 61398}, {1977, 18794}, {1999, 3923}, {2185, 59243}, {2214, 17038}, {2309, 23460}, {2663, 18900}, {2886, 61661}, {2887, 29856}, {3052, 3750}, {3072, 36742}, {3073, 5707}, {3187, 4418}, {3210, 49477}, {3218, 17017}, {3219, 5311}, {3338, 26884}, {3416, 32780}, {3509, 16972}, {3589, 33174}, {3624, 19334}, {3632, 32945}, {3652, 50558}, {3662, 29654}, {3666, 4650}, {3670, 38904}, {3677, 16491}, {3679, 32864}, {3681, 4722}, {3683, 37595}, {3687, 51196}, {3720, 14996}, {3740, 16669}, {3741, 37683}, {3744, 49490}, {3749, 3979}, {3751, 3961}, {3771, 17778}, {3772, 33097}, {3835, 23568}, {3840, 37684}, {3871, 55103}, {3879, 59692}, {3891, 32940}, {3920, 32912}, {3925, 50301}, {3938, 49498}, {3944, 41011}, {3955, 19133}, {3971, 17350}, {3993, 58820}, {3996, 49497}, {4259, 7186}, {4307, 33109}, {4335, 54358}, {4360, 32934}, {4383, 16477}, {4388, 29635}, {4392, 29819}, {4393, 4970}, {4414, 17011}, {4425, 29841}, {4438, 33073}, {4447, 7296}, {4644, 33144}, {4645, 25453}, {4654, 61225}, {4655, 19786}, {4660, 20101}, {4667, 25353}, {4851, 33158}, {4865, 33121}, {4974, 19804}, {5233, 58443}, {5247, 5711}, {5249, 61647}, {5256, 10789}, {5263, 32853}, {5264, 17977}, {5271, 24342}, {5272, 16469}, {5284, 9345}, {5294, 29674}, {5329, 36740}, {5361, 30970}, {5372, 31241}, {5527, 10860}, {5563, 15654}, {5710, 59310}, {5712, 29640}, {5745, 29657}, {5846, 33169}, {5847, 32778}, {5880, 33132}, {5905, 33152}, {6043, 33760}, {6210, 37527}, {6327, 29631}, {6679, 18134}, {6693, 29984}, {7081, 7766}, {7226, 29816}, {7277, 17725}, {7290, 29820}, {7295, 37538}, {7301, 20988}, {7304, 17103}, {8053, 18185}, {8932, 22148}, {8941, 19004}, {8945, 19003}, {9306, 60722}, {9340, 46904}, {9346, 24264}, {9364, 52424}, {9440, 22117}, {9902, 41233}, {10180, 17394}, {10436, 33295}, {10453, 49482}, {11246, 33149}, {11269, 33106}, {12194, 37555}, {14534, 50314}, {14621, 17026}, {14829, 25496}, {16058, 36635}, {16192, 61130}, {16466, 21214}, {16474, 37610}, {16666, 17601}, {16690, 18166}, {16704, 31330}, {16779, 21764}, {17024, 17449}, {17025, 23958}, {17027, 24259}, {17061, 17365}, {17063, 37520}, {17123, 37674}, {17124, 37680}, {17150, 17155}, {17184, 29636}, {17300, 29642}, {17363, 21085}, {17364, 29634}, {17367, 24169}, {17379, 43223}, {17474, 23415}, {17483, 33143}, {17598, 38315}, {17602, 33101}, {17715, 49478}, {17717, 37646}, {17720, 33096}, {17763, 26223}, {17767, 62229}, {17768, 33154}, {17770, 27184}, {17784, 50282}, {17889, 40940}, {18197, 56242}, {18513, 54735}, {18524, 36750}, {18792, 61409}, {19684, 32917}, {19742, 26037}, {19767, 37574}, {19785, 32857}, {19808, 50308}, {20012, 49685}, {20064, 29829}, {20086, 33175}, {20090, 29839}, {20284, 23533}, {20292, 33128}, {20760, 21010}, {20967, 37609}, {21387, 40747}, {22086, 24462}, {23538, 23660}, {23570, 24533}, {24231, 62240}, {24552, 32919}, {24597, 33138}, {24627, 29650}, {24695, 33099}, {24725, 33133}, {24892, 33112}, {24943, 32863}, {25527, 29859}, {25528, 27644}, {25572, 28369}, {25958, 29863}, {25959, 29867}, {26034, 29633}, {26061, 33078}, {26065, 33164}, {26098, 33140}, {26230, 33069}, {26580, 29847}, {26825, 27313}, {27064, 29649}, {27259, 30103}, {28605, 50756}, {29643, 56520}, {29644, 38000}, {29646, 54311}, {29647, 33083}, {29661, 37635}, {29662, 33107}, {29663, 33086}, {29673, 50289}, {29683, 31053}, {29814, 30653}, {29825, 32916}, {29833, 32776}, {29846, 31034}, {29862, 56519}, {30942, 37639}, {31137, 32942}, {32774, 33067}, {32775, 32859}, {32777, 32846}, {32779, 32852}, {32847, 33163}, {32854, 33170}, {32866, 51192}, {32921, 32939}, {32926, 32935}, {32928, 32933}, {32929, 49469}, {32932, 49488}, {33070, 33119}, {33072, 33114}, {33079, 38047}, {33088, 33167}, {33092, 44416}, {33093, 33161}, {33098, 33155}, {33104, 33142}, {33111, 35466}, {33124, 62230}, {36746, 37570}, {37540, 60714}, {37554, 54386}, {37576, 44094}, {37677, 59297}, {39253, 54382}, {40790, 54329}, {50114, 53617}, {50293, 59624}
X(62841) = reflection of X(i) in X(j) for these {i,j}: {27184, 29645}
X(62841) = isogonal conjugate of X(17038)
X(62841) = perspector of circumconic {{A, B, C, X(662), X(932)}}
X(62841) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 17038}, {2, 39967}, {6, 56210}, {37, 56066}, {42, 56052}, {523, 43359}, {28621, 56926}
X(62841) = X(i)-Dao conjugate of X(j) for these {i, j}: {3, 17038}, {9, 56210}, {5224, 33935}, {32664, 39967}, {40589, 56066}, {40592, 56052}
X(62841) = X(i)-Ceva conjugate of X(j) for these {i, j}: {2214, 1}
X(62841) = pole of line {1491, 29807} with respect to the Bevan circle
X(62841) = pole of line {3733, 8640} with respect to the circumcircle
X(62841) = pole of line {8640, 20981} with respect to the Brocard inellipse
X(62841) = pole of line {100, 58117} with respect to the Kiepert parabola
X(62841) = pole of line {1, 3728} with respect to the Stammler hyperbola
X(62841) = pole of line {14838, 21348} with respect to the Steiner inellipse
X(62841) = pole of line {101, 58117} with respect to the Hutson-Moses hyperbola
X(62841) = pole of line {75, 17038} with respect to the Wallace hyperbola
X(62841) = pole of line {5249, 17397} with respect to the dual conic of Yff parabola
X(62841) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(16606)}}, {{A, B, C, X(6), X(38832)}}, {{A, B, C, X(19), X(846)}}, {{A, B, C, X(21), X(985)}}, {{A, B, C, X(31), X(21759)}}, {{A, B, C, X(38), X(39742)}}, {{A, B, C, X(43), X(1258)}}, {{A, B, C, X(57), X(40773)}}, {{A, B, C, X(58), X(2162)}}, {{A, B, C, X(63), X(13610)}}, {{A, B, C, X(81), X(87)}}, {{A, B, C, X(82), X(8616)}}, {{A, B, C, X(739), X(39673)}}, {{A, B, C, X(741), X(1468)}}, {{A, B, C, X(757), X(18169)}}, {{A, B, C, X(931), X(3573)}}, {{A, B, C, X(969), X(32913)}}, {{A, B, C, X(1197), X(7121)}}, {{A, B, C, X(1397), X(40736)}}, {{A, B, C, X(2258), X(3747)}}, {{A, B, C, X(2292), X(59261)}}, {{A, B, C, X(4658), X(43531)}}, {{A, B, C, X(4932), X(18206)}}, {{A, B, C, X(5018), X(56838)}}, {{A, B, C, X(5208), X(7194)}}, {{A, B, C, X(9277), X(25058)}}, {{A, B, C, X(10458), X(56329)}}, {{A, B, C, X(14534), X(51311)}}, {{A, B, C, X(17038), X(28606)}}, {{A, B, C, X(28162), X(54353)}}, {{A, B, C, X(35623), X(56328)}}, {{A, B, C, X(38275), X(40747)}}, {{A, B, C, X(54336), X(54354)}}
X(62841) = barycentric product X(i)*X(j) for these (i, j): {1, 17379}, {100, 4932}, {2214, 41849}, {13610, 17689}, {31997, 6}, {43223, 81}
X(62841) = barycentric quotient X(i)/X(j) for these (i, j): {1, 56210}, {6, 17038}, {31, 39967}, {58, 56066}, {81, 56052}, {163, 43359}, {4932, 693}, {17379, 75}, {17689, 17762}, {31997, 76}, {41849, 33935}, {43223, 321}
X(62841) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 12526, 11533}, {1, 1707, 846}, {1, 31, 8616}, {2, 2308, 16468}, {6, 171, 43}, {6, 2162, 1197}, {42, 17126, 3550}, {43, 171, 56010}, {55, 4649, 42042}, {57, 16475, 29821}, {58, 81, 18169}, {81, 39673, 10458}, {100, 61358, 42043}, {238, 940, 26102}, {333, 50302, 59312}, {748, 37633, 25502}, {1100, 4640, 17592}, {1203, 37522, 978}, {1468, 57280, 1}, {3218, 17017, 17591}, {3720, 21747, 17127}, {3745, 4641, 984}, {3751, 5269, 3961}, {3758, 3769, 1215}, {4307, 33137, 33109}, {4307, 37666, 33137}, {5247, 5711, 59311}, {5263, 41629, 32853}, {6679, 18134, 29858}, {10458, 39673, 52680}, {14829, 25496, 29827}, {14996, 17127, 3720}, {16468, 37604, 2}, {16477, 17122, 4383}, {17018, 30652, 902}, {17061, 17365, 33103}, {17126, 37685, 42}, {17770, 29645, 27184}, {20064, 29829, 32947}, {26098, 37642, 33140}, {29683, 61707, 31053}, {32928, 32933, 49445}
X(62842) lies on these lines: {1, 21}, {2, 4349}, {6, 200}, {7, 34033}, {9, 3745}, {42, 16667}, {44, 7322}, {55, 1449}, {57, 1386}, {154, 3333}, {165, 5256}, {171, 2999}, {210, 16670}, {222, 4321}, {238, 17022}, {610, 20986}, {612, 1743}, {750, 23511}, {756, 3973}, {936, 1203}, {940, 7290}, {982, 16491}, {999, 20991}, {1100, 3052}, {1397, 19133}, {1453, 5711}, {1964, 2258}, {1965, 18078}, {2257, 42012}, {3185, 16679}, {3190, 10460}, {3247, 3683}, {3305, 9347}, {3339, 4347}, {3474, 3946}, {3475, 4667}, {3624, 33085}, {3677, 38315}, {3720, 60846}, {3731, 5311}, {3749, 4649}, {3751, 17716}, {3791, 50314}, {3870, 37685}, {3920, 5223}, {3928, 17599}, {3974, 50115}, {4307, 40940}, {4310, 62240}, {4312, 19785}, {4326, 7070}, {4344, 4847}, {4353, 9965}, {4418, 17151}, {4428, 39948}, {4641, 7174}, {4654, 17061}, {4666, 14996}, {4682, 7308}, {4850, 53056}, {4853, 5710}, {4883, 35227}, {4936, 54416}, {5231, 37642}, {5268, 16468}, {5271, 27812}, {5272, 37604}, {5280, 7123}, {5287, 17127}, {5297, 30393}, {5423, 61330}, {5534, 36750}, {5573, 37520}, {5706, 12651}, {7191, 10980}, {7988, 33107}, {7989, 54355}, {7991, 17016}, {8580, 32911}, {8583, 16466}, {9778, 17014}, {9819, 17015}, {10382, 61398}, {10434, 40956}, {11370, 13389}, {11371, 13388}, {12560, 37543}, {12573, 18623}, {14552, 19868}, {15254, 25430}, {15601, 44307}, {16517, 60697}, {16834, 32932}, {17011, 30652}, {17018, 35270}, {17019, 30653}, {17122, 54390}, {17364, 29838}, {17602, 28609}, {17770, 29842}, {18229, 32772}, {20064, 29833}, {20967, 21010}, {21000, 62212}, {23565, 23660}, {23681, 50307}, {24210, 50303}, {24552, 35613}, {25590, 32914}, {26034, 29598}, {26065, 49476}, {26723, 38052}, {29821, 62695}, {29855, 32949}, {31146, 50294}, {31435, 37594}, {32926, 50127}, {32928, 55998}, {33073, 56519}, {33134, 50865}, {35658, 37537}, {39594, 49482}, {40910, 44094}, {41422, 55405}, {50284, 59692}
X(62842) = perspector of circumconic {{A, B, C, X(662), X(6574)}}
X(62842) = pole of line {3733, 8662} with respect to the circumcircle
X(62842) = pole of line {8662, 20981} with respect to the Brocard inellipse
X(62842) = pole of line {2646, 3247} with respect to the Feuerbach hyperbola
X(62842) = pole of line {75, 18078} with respect to the Wallace hyperbola
X(62842) = intersection, other than A, B, C, of circumconics {{A, B, C, X(21), X(39958)}}, {{A, B, C, X(58), X(7050)}}, {{A, B, C, X(81), X(2297)}}, {{A, B, C, X(82), X(4512)}}, {{A, B, C, X(2258), X(3915)}}, {{A, B, C, X(31424), X(54336)}}
X(62842) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 31, 4512}, {6, 5269, 200}, {171, 16475, 2999}, {612, 2308, 1743}, {940, 7290, 10582}, {1100, 3052, 37553}, {16466, 37554, 8583}
X(62843) lies on these lines: {1, 21}, {2, 16471}, {4, 6}, {8, 40571}, {10, 2287}, {27, 4295}, {28, 65}, {29, 18391}, {40, 284}, {42, 35981}, {46, 1817}, {57, 2360}, {60, 16049}, {171, 3682}, {219, 2303}, {221, 1396}, {278, 14016}, {333, 19843}, {386, 411}, {388, 3173}, {394, 4340}, {431, 44097}, {611, 56020}, {937, 16667}, {940, 6857}, {942, 7193}, {959, 27652}, {960, 47512}, {990, 9960}, {1010, 1812}, {1014, 4341}, {1043, 56439}, {1193, 27653}, {1203, 12047}, {1210, 17188}, {1214, 7098}, {1330, 15988}, {1333, 37528}, {1412, 52218}, {1437, 5323}, {1714, 2476}, {1734, 57227}, {1778, 40937}, {1819, 59335}, {1836, 31902}, {1838, 41011}, {1858, 2906}, {2003, 5930}, {2099, 40980}, {2174, 38856}, {2263, 46883}, {2323, 5717}, {3017, 52269}, {3085, 26872}, {3157, 4644}, {3176, 59187}, {3190, 5264}, {3428, 4267}, {3485, 16466}, {3553, 55104}, {3559, 41083}, {3651, 52544}, {3668, 34043}, {3736, 37570}, {3811, 56182}, {3812, 17581}, {4183, 44547}, {4220, 10974}, {4221, 14110}, {4225, 59317}, {4252, 6875}, {4255, 6876}, {4273, 4646}, {4276, 59320}, {4278, 15931}, {4307, 56000}, {4383, 6856}, {5135, 37431}, {5138, 10441}, {5173, 5324}, {5235, 19854}, {5276, 37149}, {5292, 6828}, {5698, 54358}, {5707, 6824}, {6825, 36754}, {6837, 37666}, {6841, 45923}, {6842, 37509}, {6852, 37646}, {6853, 37662}, {6868, 36742}, {6872, 37685}, {6988, 36745}, {7070, 10393}, {7466, 54426}, {7491, 36750}, {11111, 49739}, {11114, 48870}, {11263, 37887}, {12705, 40979}, {13588, 14868}, {13750, 37277}, {14009, 33137}, {14017, 37538}, {17164, 19848}, {17560, 18165}, {17869, 31623}, {19349, 37383}, {19767, 20846}, {20292, 23604}, {22136, 49743}, {24982, 27412}, {27174, 56288}, {30143, 63157}, {30733, 41503}, {34625, 41629}, {36279, 52012}, {36746, 59345}, {37328, 50597}, {37402, 54323}, {41610, 51192}, {48837, 59355}, {50600, 50619}, {54340, 54418}
X(62843) = perspector of circumconic {{A, B, C, X(107), X(662)}}
X(62843) = X(i)-isoconjugate-of-X(j) for these {i, j}: {72, 55105}, {228, 55106}, {523, 58992}, {3990, 55107}, {24018, 58965}
X(62843) = X(i)-Dao conjugate of X(j) for these {i, j}: {31653, 525}, {49183, 10}
X(62843) = X(i)-cross conjugate of X(j) for these {i, j}: {37550, 37383}
X(62843) = pole of line {3733, 39201} with respect to the circumcircle
X(62843) = pole of line {525, 24006} with respect to the polar circle
X(62843) = pole of line {20981, 39201} with respect to the Brocard inellipse
X(62843) = pole of line {28, 1859} with respect to the Feuerbach hyperbola
X(62843) = pole of line {4, 5949} with respect to the Kiepert hyperbola
X(62843) = pole of line {100, 1632} with respect to the Kiepert parabola
X(62843) = pole of line {8057, 23090} with respect to the MacBeath circumconic
X(62843) = pole of line {1, 394} with respect to the Stammler hyperbola
X(62843) = pole of line {4560, 33294} with respect to the Steiner circumellipse
X(62843) = pole of line {6587, 14838} with respect to the Steiner inellipse
X(62843) = pole of line {101, 59097} with respect to the Hutson-Moses hyperbola
X(62843) = pole of line {75, 3926} with respect to the Wallace hyperbola
X(62843) = pole of line {4143, 14208} with respect to the dual conic of polar circle
X(62843) = pole of line {23994, 36793} with respect to the dual conic of Stammler hyperbola
X(62843) = pole of line {1817, 5249} with respect to the dual conic of Yff parabola
X(62843) = pole of line {1109, 15526} with respect to the dual conic of Wallace hyperbola
X(62843) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(393)}}, {{A, B, C, X(4), X(63)}}, {{A, B, C, X(6), X(255)}}, {{A, B, C, X(10), X(25080)}}, {{A, B, C, X(21), X(8748)}}, {{A, B, C, X(28), X(54356)}}, {{A, B, C, X(31), X(2207)}}, {{A, B, C, X(38), X(27376)}}, {{A, B, C, X(47), X(8745)}}, {{A, B, C, X(53), X(44706)}}, {{A, B, C, X(57), X(56864)}}, {{A, B, C, X(58), X(5317)}}, {{A, B, C, X(65), X(56839)}}, {{A, B, C, X(79), X(54302)}}, {{A, B, C, X(81), X(8747)}}, {{A, B, C, X(82), X(1612)}}, {{A, B, C, X(90), X(31424)}}, {{A, B, C, X(283), X(1172)}}, {{A, B, C, X(896), X(60428)}}, {{A, B, C, X(1170), X(24635)}}, {{A, B, C, X(1496), X(55415)}}, {{A, B, C, X(1959), X(6530)}}, {{A, B, C, X(3561), X(40396)}}, {{A, B, C, X(3868), X(17097)}}, {{A, B, C, X(6149), X(52418)}}, {{A, B, C, X(10002), X(51304)}}, {{A, B, C, X(15946), X(34800)}}, {{A, B, C, X(17098), X(54422)}}, {{A, B, C, X(23997), X(58070)}}, {{A, B, C, X(28606), X(40399)}}, {{A, B, C, X(33971), X(52134)}}, {{A, B, C, X(51223), X(54289)}}
X(62843) = barycentric product X(i)*X(j) for these (i, j): {27, 55104}, {162, 60494}, {333, 37550}, {377, 40575}, {3085, 81}, {3553, 86}, {19349, 31623}, {26872, 28}, {37383, 63}
X(62843) = barycentric quotient X(i)/X(j) for these (i, j): {27, 55106}, {163, 58992}, {1474, 55105}, {3085, 321}, {3553, 10}, {8747, 55107}, {14017, 56723}, {19349, 1214}, {26872, 20336}, {32713, 58965}, {37383, 92}, {37550, 226}, {40575, 57818}, {55104, 306}, {60494, 14208}
X(62843) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 1046, 56839}, {1, 1780, 21}, {1, 191, 25080}, {1, 31, 1612}, {6, 5706, 387}, {21, 46441, 81}, {65, 2194, 28}, {1172, 3194, 8747}, {1498, 5706, 3332}, {37538, 57659, 14017}
X(62844) lies on these lines: {1, 21}, {2, 16474}, {6, 551}, {10, 37674}, {36, 17018}, {37, 9346}, {56, 59301}, {57, 4868}, {99, 17393}, {101, 1449}, {106, 29199}, {145, 37559}, {171, 25439}, {474, 2334}, {519, 940}, {759, 39739}, {978, 1126}, {995, 4649}, {999, 20470}, {1010, 50625}, {1100, 2242}, {1125, 4104}, {1203, 3622}, {1386, 5049}, {1509, 17144}, {1759, 39247}, {2099, 53114}, {2163, 17549}, {2214, 39697}, {3241, 14996}, {3244, 5711}, {3293, 9350}, {3304, 50604}, {3555, 30142}, {3624, 37687}, {3635, 5710}, {3636, 16466}, {3655, 45923}, {3656, 51340}, {3671, 34046}, {3679, 37633}, {3750, 4257}, {3751, 10176}, {3813, 49743}, {3822, 11269}, {3945, 34625}, {4038, 30116}, {4256, 42042}, {4301, 36746}, {4315, 37543}, {4323, 34043}, {4363, 4717}, {4680, 29835}, {4694, 17017}, {4714, 26627}, {4906, 5045}, {4973, 17594}, {4975, 26223}, {5251, 29814}, {5253, 5312}, {5256, 51816}, {5262, 50190}, {5315, 37685}, {5493, 37501}, {5563, 19767}, {5707, 5882}, {5712, 45700}, {5717, 49627}, {5902, 17015}, {8715, 37522}, {9345, 56191}, {10165, 44414}, {10197, 37646}, {10199, 37662}, {10404, 36250}, {13464, 36742}, {15934, 49682}, {16483, 51103}, {17016, 18398}, {17056, 48823}, {17074, 18421}, {17124, 31855}, {17609, 30148}, {17750, 49764}, {18141, 48831}, {18166, 32941}, {19276, 49460}, {19714, 42057}, {19858, 25507}, {19883, 37679}, {20963, 24331}, {24512, 50311}, {25055, 32911}, {25430, 57279}, {25440, 37607}, {27784, 41229}, {30115, 49490}, {30145, 34791}, {32943, 48811}, {33104, 49744}, {33109, 48868}, {33141, 48825}, {33771, 37608}, {36750, 61276}, {37676, 48822}, {37727, 45931}, {38028, 39523}, {41193, 50629}, {41434, 56010}, {42871, 49686}, {43531, 50608}, {47040, 51071}, {49564, 49613}, {49768, 54416}, {49997, 61358}, {50023, 50028}, {54418, 58565}
X(62844) = reflection of X(i) in X(j) for these {i,j}: {4104, 1125}
X(62844) = pole of line {3733, 4794} with respect to the circumcircle
X(62844) = pole of line {14838, 47883} with respect to the Steiner inellipse
X(62844) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(19870)}}, {{A, B, C, X(758), X(39739)}}, {{A, B, C, X(2214), X(40091)}}, {{A, B, C, X(3743), X(34860)}}, {{A, B, C, X(3877), X(53114)}}, {{A, B, C, X(28606), X(39697)}}, {{A, B, C, X(39972), X(52680)}}
X(62844) = barycentric product X(i)*X(j) for these (i, j): {19870, 81}
X(62844) = barycentric quotient X(i)/X(j) for these (i, j): {19870, 321}
X(62844) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 1468, 5248}, {1, 54421, 3884}, {474, 2334, 50587}, {34791, 37594, 30145}, {37685, 38314, 5315}
X(62845) lies on these lines: {1, 21}, {2, 5847}, {6, 210}, {9, 2308}, {19, 2203}, {33, 44105}, {42, 1449}, {55, 1100}, {57, 17017}, {65, 4348}, {82, 969}, {154, 354}, {165, 46904}, {171, 5256}, {184, 19133}, {200, 16667}, {222, 4327}, {228, 21010}, {238, 5287}, {306, 50284}, {519, 51591}, {614, 940}, {748, 16469}, {750, 2999}, {756, 1743}, {902, 37553}, {975, 1203}, {1001, 37595}, {1002, 10389}, {1051, 42043}, {1107, 39253}, {1193, 37554}, {1397, 2285}, {1453, 59305}, {1698, 33078}, {1699, 29046}, {1961, 3305}, {2194, 54385}, {2258, 40148}, {2261, 40635}, {2263, 37543}, {2279, 36808}, {2293, 7070}, {2330, 44104}, {2352, 16679}, {3011, 5712}, {3052, 16884}, {3056, 40952}, {3097, 42042}, {3185, 18614}, {3187, 17163}, {3247, 21747}, {3304, 20991}, {3306, 29821}, {3475, 9028}, {3624, 33172}, {3677, 29819}, {3683, 16777}, {3685, 58820}, {3715, 16669}, {3720, 7290}, {3729, 32928}, {3749, 17018}, {3751, 3920}, {3753, 5711}, {3757, 17379}, {3758, 32926}, {3769, 29828}, {3790, 20069}, {3791, 5271}, {3870, 4649}, {3875, 4418}, {3879, 33171}, {3880, 5710}, {3914, 4307}, {3928, 46901}, {3929, 3989}, {3938, 36483}, {3966, 6703}, {3980, 49477}, {4008, 17874}, {4034, 8013}, {4038, 4666}, {4061, 4856}, {4134, 30142}, {4312, 33145}, {4328, 34033}, {4340, 23536}, {4349, 40940}, {4353, 62240}, {4362, 33682}, {4383, 4682}, {4388, 29841}, {4393, 32932}, {4640, 20182}, {4650, 17600}, {4654, 33143}, {4672, 56082}, {4676, 34064}, {4697, 32921}, {4722, 5223}, {4849, 16668}, {4903, 27064}, {4981, 48854}, {5049, 35273}, {5219, 29683}, {5230, 5717}, {5263, 17156}, {5268, 9347}, {5272, 37633}, {5278, 39586}, {5310, 37538}, {5320, 16972}, {5322, 36740}, {5725, 38058}, {5739, 51196}, {5849, 17718}, {6327, 29833}, {7050, 57656}, {7174, 29816}, {7191, 14996}, {7221, 10391}, {7322, 16670}, {8040, 62648}, {8581, 62207}, {9332, 17598}, {9345, 10582}, {9778, 11200}, {10436, 32914}, {11246, 17301}, {11269, 24386}, {11679, 32772}, {14829, 29826}, {15601, 25430}, {15733, 20741}, {16466, 37594}, {16472, 54401}, {16478, 54392}, {16496, 29815}, {16703, 52716}, {16707, 32092}, {16830, 37652}, {16834, 32860}, {17011, 17126}, {17019, 17127}, {17023, 26034}, {17025, 27003}, {17064, 33112}, {17120, 32937}, {17121, 59296}, {17124, 23511}, {17282, 29852}, {17296, 24943}, {17298, 33123}, {17304, 33067}, {17306, 33080}, {17378, 33124}, {17380, 33068}, {17592, 35258}, {17723, 37646}, {17768, 50068}, {17778, 29634}, {18134, 29855}, {19717, 26227}, {19738, 46897}, {19767, 37552}, {19785, 50307}, {20020, 49529}, {20090, 29838}, {22383, 54271}, {24552, 39594}, {24661, 56441}, {25417, 61155}, {25431, 41872}, {25527, 29636}, {25568, 61652}, {25734, 49456}, {26118, 39870}, {26885, 60722}, {28526, 50071}, {28570, 50063}, {28609, 61707}, {29598, 32781}, {29639, 37642}, {29643, 56519}, {29645, 32946}, {29646, 33085}, {29648, 32863}, {29657, 55867}, {29658, 31266}, {29681, 37635}, {29818, 44841}, {29834, 33069}, {29842, 33064}, {29847, 32843}, {29857, 33073}, {29859, 56522}, {29862, 56521}, {30567, 32944}, {30965, 41930}, {31164, 33152}, {32925, 50127}, {32940, 49446}, {32945, 49495}, {33122, 42045}, {33132, 50301}, {33163, 49476}, {35262, 46908}, {37521, 38029}, {37539, 56177}, {39980, 42038}, {44085, 47373}, {44669, 50070}
X(62845) = pole of line {3733, 4790} with respect to the circumcircle
X(62845) = pole of line {2646, 7221} with respect to the Feuerbach hyperbola
X(62845) = pole of line {1, 63158} with respect to the Stammler hyperbola
X(62845) = pole of line {5249, 29603} with respect to the dual conic of Yff parabola
X(62845) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(56192)}}, {{A, B, C, X(19), X(28606)}}, {{A, B, C, X(38), X(969)}}, {{A, B, C, X(42), X(3915)}}, {{A, B, C, X(58), X(61375)}}, {{A, B, C, X(63), X(2214)}}, {{A, B, C, X(81), X(39956)}}, {{A, B, C, X(82), X(968)}}, {{A, B, C, X(210), X(5250)}}, {{A, B, C, X(595), X(2258)}}, {{A, B, C, X(1468), X(40148)}}, {{A, B, C, X(11520), X(31503)}}, {{A, B, C, X(18206), X(49293)}}, {{A, B, C, X(39948), X(60721)}}, {{A, B, C, X(50515), X(52680)}}
X(62845) = barycentric product X(i)*X(j) for these (i, j): {100, 49293}, {190, 50515}
X(62845) = barycentric quotient X(i)/X(j) for these (i, j): {49293, 693}, {50515, 514}
X(62845) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 1707, 28606}, {1, 31, 968}, {1, 4512, 1962}, {6, 3745, 612}, {31, 1962, 4512}, {200, 16667, 61358}, {940, 1386, 614}, {1449, 5269, 42}, {3052, 16884, 37593}, {3791, 50302, 5271}, {3920, 37685, 3751}, {4649, 17716, 3870}, {9347, 32911, 5268}, {29636, 32949, 25527}, {29816, 32912, 7174}
X(62846) lies on these lines: {1, 21}, {2, 16477}, {6, 750}, {42, 4421}, {45, 60697}, {88, 8300}, {89, 985}, {105, 28170}, {171, 3240}, {238, 9332}, {244, 16475}, {320, 29636}, {612, 4722}, {748, 940}, {752, 29829}, {902, 61159}, {1001, 21747}, {1100, 4414}, {1150, 33682}, {1155, 2278}, {1206, 2162}, {1386, 3999}, {1405, 5061}, {1449, 46904}, {1757, 9347}, {1914, 62212}, {2177, 4649}, {2239, 16786}, {3011, 4667}, {3187, 4697}, {3617, 32864}, {3621, 32945}, {3634, 5278}, {3664, 61647}, {3745, 32912}, {3750, 30652}, {3758, 17763}, {3771, 42045}, {3775, 31303}, {3879, 33156}, {3920, 49503}, {3994, 50127}, {4003, 17017}, {4023, 32455}, {4038, 17127}, {4307, 33136}, {4363, 50756}, {4364, 4831}, {4393, 32845}, {4427, 50281}, {4641, 5311}, {4644, 32856}, {4650, 17011}, {4655, 29833}, {4683, 29841}, {4706, 50124}, {4860, 26884}, {4921, 59312}, {4974, 26627}, {5138, 52434}, {5161, 17595}, {5217, 19759}, {5235, 43997}, {5276, 16670}, {5422, 25938}, {6685, 19738}, {7262, 17019}, {7277, 17602}, {7290, 17450}, {9340, 17594}, {9780, 37652}, {14621, 17029}, {16468, 17125}, {16484, 30653}, {16671, 61686}, {16704, 50302}, {17013, 17593}, {17120, 32931}, {17124, 32911}, {17281, 49995}, {17364, 32775}, {17365, 33143}, {17378, 29632}, {17379, 32917}, {17449, 38315}, {17451, 39253}, {17720, 61707}, {17782, 42042}, {19717, 32916}, {19998, 50283}, {20086, 33084}, {21746, 61670}, {21806, 35258}, {24892, 61661}, {25496, 37639}, {29631, 31134}, {29645, 32859}, {29661, 37631}, {29824, 50300}, {29847, 33066}, {31237, 32949}, {31330, 41629}, {32772, 37683}, {32848, 50284}, {32936, 58820}, {32944, 37684}, {33069, 62230}, {33105, 37642}, {33128, 50307}, {33139, 50301}, {33295, 41847}, {39980, 42040}, {47359, 49996}, {48805, 50001}, {48867, 49999}, {49985, 50131}, {49987, 51005}, {49989, 50294}, {49990, 50115}, {50000, 50313}, {50581, 55103}
X(62846) = perspector of circumconic {{A, B, C, X(662), X(29351)}}
X(62846) = pole of line {75, 62709} with respect to the Wallace hyperbola
X(62846) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(52716)}}, {{A, B, C, X(21), X(56116)}}, {{A, B, C, X(81), X(55919)}}, {{A, B, C, X(89), X(40773)}}, {{A, B, C, X(985), X(4653)}}, {{A, B, C, X(2162), X(39673)}}, {{A, B, C, X(18206), X(48577)}}, {{A, B, C, X(28170), X(54353)}}
X(62846) = barycentric product X(i)*X(j) for these (i, j): {100, 48577}, {52716, 6}
X(62846) = barycentric quotient X(i)/X(j) for these (i, j): {48577, 693}, {52716, 76}
X(62846) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {171, 37685, 61358}, {238, 14996, 9345}, {238, 9332, 14996}, {4649, 17126, 2177}, {32911, 37604, 17124}
X(62847) lies on these lines: {1, 21}, {2, 16478}, {3, 17017}, {5, 29683}, {6, 976}, {8, 3791}, {10, 61647}, {32, 21840}, {35, 46904}, {41, 16972}, {42, 1009}, {56, 1631}, {57, 4348}, {71, 583}, {72, 2308}, {73, 51657}, {78, 16475}, {82, 2363}, {145, 33170}, {171, 5262}, {244, 37522}, {404, 29821}, {405, 5311}, {612, 1453}, {614, 37554}, {748, 975}, {756, 1724}, {902, 3931}, {940, 16356}, {964, 4362}, {986, 17126}, {1010, 32914}, {1038, 1471}, {1089, 48866}, {1104, 3745}, {1125, 18139}, {1193, 1386}, {1201, 1245}, {1203, 30115}, {1330, 32775}, {1394, 4327}, {1449, 4284}, {1706, 4695}, {1770, 33145}, {1930, 17200}, {1961, 5047}, {2214, 2218}, {2241, 39247}, {2354, 11363}, {2476, 29658}, {3011, 5717}, {3304, 3556}, {3337, 42040}, {3522, 11200}, {3616, 17300}, {3702, 49482}, {3720, 16850}, {3811, 61358}, {3876, 16468}, {3916, 46901}, {3920, 5247}, {3924, 5711}, {3976, 17024}, {3989, 31445}, {4005, 16669}, {4101, 51196}, {4188, 17025}, {4202, 29654}, {4252, 17599}, {4267, 16687}, {4283, 19767}, {4332, 37543}, {4434, 26030}, {4447, 50717}, {4642, 5264}, {4647, 49683}, {4672, 56318}, {4680, 20083}, {4722, 5904}, {4850, 37603}, {4999, 17726}, {5015, 29631}, {5045, 29818}, {5051, 29645}, {5192, 29649}, {5230, 5716}, {5255, 17016}, {5256, 21495}, {5263, 27368}, {5293, 32911}, {5295, 50756}, {5300, 25453}, {5710, 49487}, {5794, 50070}, {6675, 29682}, {6679, 57808}, {6693, 30171}, {7191, 24164}, {7283, 32928}, {7483, 29688}, {10404, 51654}, {11115, 17150}, {11415, 50303}, {12053, 50294}, {13738, 21010}, {13740, 17763}, {14996, 16498}, {15523, 17698}, {16062, 29636}, {16342, 29644}, {16454, 16825}, {16519, 60697}, {16826, 16927}, {16973, 39253}, {16974, 21808}, {17011, 37573}, {17015, 37588}, {17019, 19237}, {17061, 49745}, {17147, 24850}, {17442, 17520}, {17460, 37542}, {17733, 24552}, {18134, 36505}, {19784, 33074}, {19846, 21026}, {20456, 59301}, {24161, 33112}, {24851, 33155}, {26131, 33130}, {28096, 37634}, {29473, 30126}, {29671, 56778}, {29684, 56734}, {29819, 37592}, {29847, 52258}, {29852, 33833}, {30117, 37559}, {30148, 46190}, {33088, 37176}, {33135, 52367}, {33143, 57282}, {34860, 56034}, {34937, 41011}, {35293, 37282}, {36565, 37685}, {37595, 51715}, {37717, 54355}
X(62847) = pole of line {3733, 48131} with respect to the circumcircle
X(62847) = pole of line {4132, 50350} with respect to the DeLongchamps ellipse
X(62847) = pole of line {2646, 21333} with respect to the Feuerbach hyperbola
X(62847) = pole of line {4560, 47673} with respect to the Steiner circumellipse
X(62847) = intersection, other than A, B, C, of circumconics {{A, B, C, X(21), X(37398)}}, {{A, B, C, X(38), X(2363)}}, {{A, B, C, X(82), X(2292)}}, {{A, B, C, X(595), X(1245)}}, {{A, B, C, X(2214), X(3868)}}, {{A, B, C, X(2218), X(28606)}}, {{A, B, C, X(3915), X(56034)}}, {{A, B, C, X(17108), X(17185)}}, {{A, B, C, X(40148), X(44119)}}
X(62847) = barycentric product X(i)*X(j) for these (i, j): {37398, 63}
X(62847) = barycentric quotient X(i)/X(j) for these (i, j): {37398, 92}
X(62847) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 31, 2292}, {1, 37817, 10448}, {1, 5248, 1962}, {1, 5429, 2975}, {1, 54354, 28606}, {1, 54421, 49454}, {1, 58, 38}, {1104, 3745, 59305}, {1386, 37539, 1193}, {1724, 30142, 756}
X(62848) lies on these lines: {1, 21}, {2, 16483}, {6, 644}, {8, 1191}, {10, 37687}, {56, 42338}, {65, 4906}, {78, 1261}, {100, 995}, {105, 10800}, {145, 16466}, {171, 1149}, {213, 50028}, {221, 4308}, {239, 3902}, {376, 1480}, {392, 3920}, {404, 1201}, {474, 28370}, {495, 33107}, {496, 54355}, {517, 7191}, {519, 5315}, {551, 16489}, {603, 1476}, {651, 3476}, {902, 17549}, {940, 16486}, {956, 17127}, {978, 9350}, {983, 1320}, {999, 17126}, {1104, 4861}, {1178, 3903}, {1193, 3871}, {1203, 3244}, {1319, 17074}, {1386, 5919}, {1449, 51779}, {1453, 36846}, {1482, 13732}, {1572, 26242}, {1616, 3616}, {1724, 50637}, {1999, 4742}, {2176, 36534}, {2298, 21769}, {2999, 3895}, {3057, 5262}, {3230, 5276}, {3303, 19767}, {3315, 5902}, {3550, 13587}, {3600, 34040}, {3622, 5711}, {3623, 56989}, {3636, 37559}, {3679, 37680}, {3744, 4511}, {3745, 10179}, {3746, 50604}, {3753, 7292}, {3782, 5180}, {3813, 24883}, {3872, 7290}, {3885, 54418}, {3997, 16784}, {4360, 53332}, {4692, 41242}, {4720, 27644}, {4850, 5119}, {4867, 49686}, {4881, 37589}, {5047, 10459}, {5253, 5264}, {5256, 31393}, {5263, 52897}, {5284, 30116}, {5299, 49771}, {5313, 25439}, {5435, 60689}, {5603, 26228}, {5706, 5734}, {5730, 36565}, {5886, 29665}, {5903, 30148}, {6049, 34046}, {6175, 33104}, {6767, 16058}, {7677, 24806}, {9575, 25082}, {9709, 27625}, {9802, 17366}, {9957, 17016}, {11240, 37642}, {11319, 20041}, {14997, 31145}, {15485, 16861}, {15988, 50629}, {16418, 41453}, {16474, 51071}, {16679, 16680}, {17519, 60685}, {17531, 21214}, {17535, 28352}, {17536, 59311}, {17541, 17752}, {17577, 33106}, {17678, 21282}, {19785, 30305}, {20037, 49492}, {20057, 55103}, {21764, 56530}, {24597, 34625}, {28174, 33102}, {28368, 50171}, {28369, 49735}, {30384, 33133}, {31165, 49465}, {32577, 37603}, {32782, 48803}, {33148, 39542}, {33153, 51409}, {33854, 50310}, {34611, 48837}, {36006, 56010}, {36750, 61286}, {37311, 41346}, {37375, 37716}, {37522, 56804}, {37539, 45219}, {37651, 45701}, {37679, 53620}, {37701, 50749}, {37717, 59416}, {41819, 48823}, {45931, 61278}, {50824, 51340}
X(62848) = reflection of X(i) in X(j) for these {i,j}: {32911, 5315}, {54315, 7191}
X(62848) = perspector of circumconic {{A, B, C, X(662), X(6079)}}
X(62848) = pole of line {3733, 8660} with respect to the circumcircle
X(62848) = pole of line {8660, 20981} with respect to the Brocard inellipse
X(62848) = pole of line {100, 9059} with respect to the Kiepert parabola
X(62848) = pole of line {23090, 39472} with respect to the MacBeath circumconic
X(62848) = pole of line {4560, 47892} with respect to the Steiner circumellipse
X(62848) = pole of line {14425, 14838} with respect to the Steiner inellipse
X(62848) = pole of line {3882, 30731} with respect to the Yff parabola
X(62848) = pole of line {101, 9059} with respect to the Hutson-Moses hyperbola
X(62848) = pole of line {75, 16711} with respect to the Wallace hyperbola
X(62848) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(58), X(40400)}}, {{A, B, C, X(81), X(1120)}}, {{A, B, C, X(82), X(54391)}}, {{A, B, C, X(983), X(52556)}}, {{A, B, C, X(1320), X(3794)}}, {{A, B, C, X(3892), X(53114)}}, {{A, B, C, X(16948), X(55991)}}, {{A, B, C, X(18206), X(60871)}}
X(62848) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 31, 54391}, {1, 3915, 21}, {1, 40091, 1621}, {1, 54421, 3889}, {1, 595, 2975}, {517, 7191, 54315}, {519, 5315, 32911}, {940, 16486, 38314}, {1386, 5919, 17015}, {1616, 5710, 3616}, {38832, 40091, 3915}
X(62849) lies on these lines: {1, 21}, {2, 2177}, {8, 56990}, {11, 29678}, {37, 2280}, {42, 748}, {43, 5284}, {45, 41711}, {55, 750}, {57, 17450}, {82, 39737}, {100, 17124}, {105, 612}, {106, 51105}, {145, 32864}, {149, 33111}, {171, 9345}, {192, 32923}, {238, 17018}, {244, 4666}, {278, 60712}, {321, 29651}, {354, 4414}, {390, 37109}, {497, 33105}, {519, 5278}, {551, 19336}, {614, 37553}, {727, 53635}, {756, 3870}, {899, 4423}, {902, 940}, {976, 6051}, {982, 29817}, {984, 3957}, {985, 27789}, {988, 46190}, {1149, 19530}, {1150, 42057}, {1185, 3230}, {1193, 19518}, {1201, 19765}, {1206, 2176}, {1211, 49740}, {1279, 17017}, {1334, 36808}, {1376, 30950}, {1617, 42289}, {1914, 16777}, {2205, 2241}, {2209, 45223}, {2886, 29661}, {2887, 29830}, {2895, 50296}, {3058, 17056}, {3187, 49471}, {3214, 11108}, {3219, 49490}, {3240, 17123}, {3241, 37652}, {3242, 3989}, {3247, 5276}, {3295, 59305}, {3303, 10459}, {3305, 21805}, {3315, 17591}, {3475, 32856}, {3550, 37633}, {3616, 37573}, {3622, 32577}, {3624, 33771}, {3666, 4906}, {3681, 3979}, {3683, 32912}, {3685, 32771}, {3731, 42041}, {3742, 4689}, {3744, 5311}, {3746, 61699}, {3749, 5287}, {3757, 32915}, {3772, 29689}, {3883, 32852}, {3886, 21020}, {3891, 3993}, {3896, 16825}, {3912, 33074}, {3920, 17715}, {3924, 37548}, {3931, 28082}, {3966, 4062}, {3995, 32920}, {3996, 26037}, {4011, 46897}, {4026, 24943}, {4030, 17243}, {4038, 17126}, {4104, 50744}, {4255, 28352}, {4256, 25055}, {4358, 29670}, {4359, 24331}, {4366, 17032}, {4390, 61316}, {4415, 37703}, {4425, 33122}, {4429, 29851}, {4432, 26223}, {4438, 29835}, {4514, 29643}, {4640, 4883}, {4642, 54392}, {4648, 10385}, {4649, 17127}, {4657, 29686}, {4660, 18139}, {4693, 28605}, {4702, 31993}, {4850, 29820}, {4854, 33143}, {4966, 33080}, {4972, 29642}, {4981, 49458}, {5014, 29653}, {5047, 50581}, {5249, 33094}, {5253, 37574}, {5256, 21806}, {5263, 25507}, {5283, 50028}, {5425, 17461}, {5712, 47357}, {5718, 49736}, {5737, 31136}, {6048, 17536}, {6679, 29829}, {6690, 29662}, {7191, 17592}, {7226, 49675}, {7986, 10246}, {8056, 10582}, {9337, 17122}, {10180, 49473}, {10453, 32917}, {10987, 40750}, {11680, 29640}, {15485, 32911}, {16064, 23379}, {16342, 50608}, {16370, 54310}, {16496, 42039}, {16497, 29584}, {16499, 51071}, {16706, 29853}, {16823, 32860}, {16884, 60697}, {16968, 39247}, {16998, 17319}, {17019, 17716}, {17024, 17600}, {17103, 40439}, {17140, 32934}, {17150, 50281}, {17234, 32948}, {17245, 34612}, {17393, 33295}, {17597, 46901}, {17599, 29818}, {17601, 27003}, {17721, 29688}, {17776, 33162}, {18134, 31134}, {19291, 30116}, {19684, 49482}, {19701, 48805}, {19717, 50300}, {19723, 49680}, {19732, 49460}, {19742, 49497}, {19786, 29638}, {20162, 24592}, {20182, 29819}, {23506, 57096}, {24210, 33127}, {24325, 32929}, {24349, 32936}, {24512, 41423}, {24542, 25453}, {24552, 43223}, {24596, 29571}, {24715, 27186}, {24723, 33069}, {25439, 56191}, {25496, 29822}, {25760, 29839}, {26884, 34471}, {27804, 32921}, {29632, 31237}, {29655, 33113}, {29659, 33157}, {29667, 33158}, {29672, 32774}, {29675, 33133}, {29681, 33135}, {29685, 32777}, {29824, 32916}, {29843, 33119}, {29854, 32850}, {30615, 41313}, {31019, 33095}, {31161, 56082}, {31393, 54373}, {32776, 33124}, {32784, 33173}, {32788, 41421}, {32849, 33169}, {32858, 33076}, {32914, 49470}, {32927, 41839}, {32933, 49479}, {32944, 59297}, {32950, 49676}, {33081, 50295}, {33083, 33087}, {33090, 33092}, {33093, 49506}, {33100, 33103}, {33109, 34611}, {33116, 33120}, {33130, 33134}, {33148, 33154}, {33761, 49448}, {34869, 37549}, {37617, 38314}, {37680, 42043}, {49768, 54311}
X(62849) = isogonal conjugate of X(39739)
X(62849) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 39739}, {2, 39965}
X(62849) = X(i)-Dao conjugate of X(j) for these {i, j}: {3, 39739}, {32664, 39965}
X(62849) = pole of line {3733, 4724} with respect to the circumcircle
X(62849) = pole of line {4132, 7659} with respect to the DeLongchamps ellipse
X(62849) = pole of line {1253, 2646} with respect to the Feuerbach hyperbola
X(62849) = pole of line {100, 29199} with respect to the Kiepert parabola
X(62849) = pole of line {1, 39739} with respect to the Stammler hyperbola
X(62849) = pole of line {4560, 28851} with respect to the Steiner circumellipse
X(62849) = pole of line {14838, 28851} with respect to the Steiner inellipse
X(62849) = pole of line {101, 29199} with respect to the Hutson-Moses hyperbola
X(62849) = pole of line {75, 39739} with respect to the Wallace hyperbola
X(62849) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(32104)}}, {{A, B, C, X(37), X(3873)}}, {{A, B, C, X(38), X(39737)}}, {{A, B, C, X(81), X(17259)}}, {{A, B, C, X(8616), X(40439)}}, {{A, B, C, X(8694), X(54353)}}, {{A, B, C, X(18206), X(25430)}}, {{A, B, C, X(27789), X(40773)}}, {{A, B, C, X(48351), X(52680)}}
X(62849) = barycentric product X(i)*X(j) for these (i, j): {1, 17259}, {100, 47926}, {190, 48351}, {32104, 6}
X(62849) = barycentric quotient X(i)/X(j) for these (i, j): {6, 39739}, {31, 39965}, {17259, 75}, {32104, 76}, {47926, 693}, {48351, 514}
X(62849) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 1621, 31}, {1, 5248, 1468}, {1, 5250, 2650}, {1, 846, 3873}, {1, 8616, 81}, {1, 968, 38}, {2, 3750, 2177}, {2, 60714, 9350}, {37, 3748, 3938}, {43, 5284, 17125}, {55, 3720, 750}, {81, 1621, 8616}, {100, 26102, 17124}, {171, 29814, 9345}, {238, 17018, 61358}, {612, 10389, 3722}, {614, 37553, 46904}, {846, 3873, 36263}, {940, 4428, 902}, {1279, 37593, 17017}, {2177, 9350, 60714}, {3058, 17056, 33104}, {3683, 49478, 32912}, {3744, 15569, 5311}, {3750, 16484, 2}, {4666, 17594, 244}, {15485, 42042, 32911}, {17124, 17782, 100}, {17776, 36479, 33162}, {18134, 49746, 32947}, {29632, 32773, 31237}, {29814, 61155, 171}, {37548, 51715, 3924}, {37553, 38316, 614}
X(62850) lies on these lines: {1, 21}, {2, 16496}, {8, 23675}, {33, 18839}, {42, 3243}, {55, 4864}, {57, 3938}, {72, 28011}, {78, 3976}, {100, 18193}, {165, 3722}, {200, 244}, {220, 57656}, {223, 53531}, {312, 24841}, {354, 612}, {497, 49989}, {518, 614}, {519, 24177}, {537, 56082}, {599, 4914}, {748, 5223}, {750, 10980}, {756, 10582}, {899, 5573}, {902, 3928}, {940, 49465}, {975, 50190}, {976, 3333}, {982, 3870}, {984, 4666}, {997, 4694}, {1002, 3720}, {1015, 61316}, {1043, 34860}, {1086, 4863}, {1193, 41863}, {1201, 11523}, {1211, 47358}, {1376, 3999}, {1449, 29819}, {1616, 3962}, {1647, 30827}, {1699, 32856}, {2082, 50028}, {2177, 42038}, {2263, 17625}, {3011, 24477}, {3058, 17276}, {3120, 24392}, {3187, 17145}, {3218, 3749}, {3304, 44094}, {3305, 29820}, {3306, 3961}, {3315, 3681}, {3434, 24231}, {3475, 29639}, {3555, 54418}, {3632, 33078}, {3666, 42871}, {3679, 33172}, {3705, 58371}, {3726, 16973}, {3729, 32943}, {3731, 42039}, {3751, 4430}, {3752, 41711}, {3772, 51463}, {3811, 3953}, {3875, 30941}, {3886, 17155}, {3891, 39594}, {3914, 4310}, {3924, 6762}, {3929, 35227}, {3957, 4392}, {3979, 17591}, {3984, 21214}, {4319, 17642}, {4327, 5173}, {4348, 34046}, {4387, 28582}, {4414, 10389}, {4420, 11512}, {4423, 49515}, {4432, 25734}, {4654, 33104}, {4661, 7292}, {4684, 33088}, {4722, 16469}, {4862, 33094}, {4901, 29687}, {5083, 8270}, {5231, 33127}, {5256, 17598}, {5310, 22769}, {5712, 51099}, {5739, 49505}, {5815, 28080}, {5847, 19993}, {6765, 24443}, {7226, 29817}, {7290, 29818}, {7322, 30950}, {8583, 46190}, {9041, 30615}, {9337, 18201}, {9580, 33098}, {10459, 11518}, {11220, 12652}, {11679, 32923}, {13476, 23051}, {14151, 17080}, {14555, 50999}, {16475, 17024}, {16486, 31165}, {16491, 37685}, {16703, 32104}, {17022, 17450}, {17064, 33148}, {17123, 49503}, {17140, 50314}, {17154, 32929}, {17156, 32922}, {17274, 32947}, {17282, 33117}, {17284, 33162}, {17296, 32854}, {17298, 33072}, {17306, 29685}, {17375, 50576}, {17435, 28070}, {17599, 49478}, {17715, 35258}, {17776, 49768}, {17778, 50612}, {21075, 28074}, {21805, 23511}, {23681, 33136}, {24165, 49458}, {24600, 62622}, {25496, 49491}, {25525, 29690}, {25527, 33120}, {26015, 33144}, {26034, 49466}, {26242, 51194}, {27785, 36946}, {28082, 57279}, {29638, 56519}, {29652, 49479}, {29675, 55867}, {29676, 31266}, {29821, 49498}, {29844, 33064}, {29855, 33121}, {29857, 33124}, {29860, 56521}, {29861, 56522}, {30115, 51816}, {30567, 32927}, {31164, 33106}, {32860, 49451}, {32915, 49446}, {32924, 49495}, {32941, 42055}, {32942, 49499}, {34791, 37549}, {36479, 54311}, {37553, 46901}, {37614, 58609}, {37653, 50310}, {39697, 56136}, {42040, 62695}, {42051, 49460}, {42057, 49455}
X(62850) = reflection of X(i) in X(j) for these {i,j}: {4383, 4906}, {614, 17597}
X(62850) = X(i)-Dao conjugate of X(j) for these {i, j}: {53665, 17158}
X(62850) = pole of line {3804, 4132} with respect to the DeLongchamps ellipse
X(62850) = pole of line {2191, 2646} with respect to the Feuerbach hyperbola
X(62850) = pole of line {5249, 30568} with respect to the dual conic of Yff parabola
X(62850) = intersection, other than A, B, C, of circumconics {{A, B, C, X(21), X(24797)}}, {{A, B, C, X(81), X(53665)}}, {{A, B, C, X(969), X(17469)}}, {{A, B, C, X(1280), X(16948)}}, {{A, B, C, X(1621), X(23051)}}, {{A, B, C, X(25430), X(60721)}}, {{A, B, C, X(37817), X(39697)}}, {{A, B, C, X(40091), X(56136)}}
X(62850) = barycentric product X(i)*X(j) for these (i, j): {1, 53665}, {24797, 9}
X(62850) = barycentric quotient X(i)/X(j) for these (i, j): {24797, 85}, {53665, 75}
X(62850) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 38, 968}, {1, 3874, 54421}, {1, 54422, 3915}, {200, 8056, 9350}, {244, 9350, 8056}, {354, 3242, 612}, {518, 4906, 4383}, {982, 49675, 3870}, {3243, 3677, 42}, {3315, 3681, 5272}, {3726, 16973, 40131}, {3938, 17449, 57}, {3957, 4392, 17594}, {4310, 36845, 3914}, {4383, 17597, 4906}, {4383, 4906, 614}, {4430, 7191, 3751}, {4864, 21342, 55}, {7174, 44841, 3720}, {17022, 30350, 17450}, {17598, 49490, 5256}, {29818, 32912, 7290}, {29820, 49448, 3305}
X(62851) lies on these lines: {1, 21}, {2, 594}, {6, 33761}, {8, 37039}, {37, 17011}, {57, 56037}, {75, 5333}, {86, 17147}, {88, 27789}, {100, 5311}, {190, 19717}, {192, 19684}, {226, 54648}, {321, 17319}, {536, 37869}, {940, 23958}, {1051, 51294}, {1056, 60156}, {1100, 3219}, {1125, 32924}, {1150, 58820}, {1185, 16515}, {1214, 7269}, {1961, 46904}, {1963, 40592}, {2895, 4364}, {3101, 37080}, {3187, 5235}, {3210, 29570}, {3218, 37595}, {3247, 3930}, {3305, 16673}, {3315, 8299}, {3616, 19822}, {3623, 14552}, {3634, 25431}, {3651, 50558}, {3666, 3723}, {3672, 33146}, {3720, 17600}, {3750, 29816}, {3752, 17021}, {3782, 37635}, {3896, 16830}, {3920, 37593}, {3940, 16848}, {3946, 26724}, {3961, 21806}, {3989, 4649}, {3993, 32772}, {3995, 41242}, {4021, 5249}, {4026, 33093}, {4038, 46901}, {4068, 16687}, {4359, 16826}, {4383, 16672}, {4393, 5278}, {4418, 50293}, {4423, 17025}, {4657, 32858}, {4664, 26223}, {4716, 59306}, {4850, 5287}, {4854, 33112}, {5224, 20017}, {5257, 50306}, {5259, 56221}, {5263, 27804}, {5284, 17017}, {5712, 33151}, {6536, 32861}, {6646, 42045}, {6703, 33168}, {7191, 15569}, {8025, 32939}, {9345, 17591}, {9347, 17594}, {10180, 32914}, {10436, 50106}, {14997, 16674}, {16484, 29819}, {16568, 20595}, {16685, 61409}, {16884, 37685}, {17012, 37687}, {17018, 41711}, {17023, 33157}, {17056, 33155}, {17150, 27811}, {17152, 29585}, {17160, 25507}, {17184, 17320}, {17246, 17483}, {17247, 32859}, {17262, 19722}, {17277, 45222}, {17301, 27186}, {17302, 18139}, {17316, 33172}, {17318, 19701}, {17321, 32782}, {17322, 56810}, {17350, 19738}, {17365, 41819}, {17379, 32933}, {17390, 32863}, {17392, 26842}, {17394, 42025}, {17395, 33150}, {17396, 32774}, {17776, 26626}, {18140, 40603}, {20016, 26044}, {20166, 45223}, {24051, 24059}, {25430, 40434}, {25590, 41930}, {26131, 50067}, {27754, 56519}, {28639, 42051}, {29574, 54311}, {29588, 37653}, {29592, 41818}, {29644, 32915}, {29647, 33092}, {29682, 33135}, {29821, 60688}, {29822, 32926}, {29833, 33116}, {29841, 33113}, {30581, 56934}, {31019, 50068}, {31143, 41312}, {31247, 33077}, {31330, 50281}, {32928, 43223}, {32936, 33682}, {33075, 50290}, {33133, 58463}, {41850, 50052}, {42042, 62236}
X(62851) = perspector of circumconic {{A, B, C, X(662), X(6540)}}
X(62851) = pole of line {3733, 27675} with respect to the circumcircle
X(62851) = pole of line {5949, 26792} with respect to the Kiepert hyperbola
X(62851) = pole of line {100, 33948} with respect to the Kiepert parabola
X(62851) = pole of line {4560, 4840} with respect to the Steiner circumellipse
X(62851) = pole of line {4977, 14838} with respect to the Steiner inellipse
X(62851) = pole of line {75, 8025} with respect to the Wallace hyperbola
X(62851) = pole of line {3634, 5249} with respect to the dual conic of Yff parabola
X(62851) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(6539)}}, {{A, B, C, X(21), X(4102)}}, {{A, B, C, X(31), X(52555)}}, {{A, B, C, X(58), X(1255)}}, {{A, B, C, X(81), X(1268)}}, {{A, B, C, X(594), X(1962)}}, {{A, B, C, X(2167), X(11684)}}, {{A, B, C, X(3647), X(3969)}}, {{A, B, C, X(4658), X(43260)}}, {{A, B, C, X(27789), X(31011)}}
X(62851) = barycentric product X(i)*X(j) for these (i, j): {190, 48085}
X(62851) = barycentric quotient X(i)/X(j) for these (i, j): {48085, 514}
X(62851) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 1962, 1621}, {1, 28606, 81}, {1, 3743, 57280}, {2, 16777, 1255}, {37, 17011, 32911}, {3666, 17019, 37633}, {3666, 3723, 17019}, {5311, 17592, 100}, {16777, 20182, 2}, {17246, 37631, 17483}, {17599, 29814, 3315}
X(62852) lies on these lines: {1, 21}, {2, 18412}, {3, 12432}, {5, 58566}, {7, 15909}, {11, 118}, {42, 24025}, {57, 30329}, {65, 4297}, {140, 58569}, {165, 7672}, {496, 40259}, {497, 60895}, {498, 4015}, {515, 942}, {516, 5173}, {518, 5745}, {519, 50195}, {527, 5572}, {535, 5570}, {544, 40460}, {912, 5045}, {938, 1478}, {1071, 3671}, {1125, 16193}, {1210, 3822}, {1260, 22836}, {1699, 10394}, {1708, 52769}, {1735, 4868}, {1736, 3720}, {1737, 3833}, {2646, 15556}, {2792, 39543}, {2800, 50194}, {2810, 58491}, {3086, 10399}, {3256, 46684}, {3333, 18446}, {3340, 10860}, {3434, 60923}, {3485, 31803}, {3678, 13411}, {3681, 55867}, {3742, 58463}, {3754, 13750}, {3812, 10855}, {3911, 61663}, {3918, 10573}, {3947, 14872}, {3988, 41686}, {4293, 5902}, {4295, 10430}, {4301, 12711}, {4305, 5903}, {4312, 11220}, {4321, 10980}, {4347, 36746}, {4423, 5729}, {4430, 10578}, {4438, 58697}, {4666, 15299}, {4847, 16465}, {5219, 15064}, {5226, 40269}, {5281, 15104}, {5425, 11570}, {5665, 10864}, {5703, 5904}, {5841, 6583}, {5883, 9776}, {5884, 12114}, {5905, 10580}, {6147, 33592}, {6284, 18977}, {6744, 50196}, {7675, 41338}, {8255, 61030}, {8545, 11025}, {8680, 13476}, {8715, 59335}, {10164, 17603}, {10176, 18397}, {10398, 10582}, {10473, 32118}, {10589, 61718}, {12016, 53114}, {12047, 31871}, {12560, 30304}, {12575, 12710}, {12858, 16125}, {13478, 35612}, {14100, 51783}, {14563, 15528}, {14986, 37735}, {15931, 30284}, {15934, 22758}, {15950, 61722}, {17102, 59301}, {17154, 25254}, {17642, 30331}, {18238, 18241}, {19907, 46681}, {20117, 37737}, {20122, 59816}, {21620, 51755}, {22126, 25088}, {24415, 42055}, {24470, 26201}, {24473, 34646}, {24953, 40661}, {26332, 45636}, {26740, 53525}, {27065, 41700}, {31397, 54288}, {37544, 58567}, {45230, 51717}, {51424, 55010}
X(62852) = midpoint of X(i) and X(j) for these {i,j}: {1, 18389}, {993, 3874}, {4847, 16465}, {5173, 10391}, {14100, 61021}
X(62852) = reflection of X(i) in X(j) for these {i,j}: {13405, 11018}, {226, 58626}, {3822, 58565}, {5745, 58578}
X(62852) = anticomplement of X(58699)
X(62852) = X(i)-Dao conjugate of X(j) for these {i, j}: {58699, 58699}
X(62852) = pole of line {2254, 6003} with respect to the incircle
X(62852) = pole of line {4132, 39199} with respect to the DeLongchamps ellipse
X(62852) = pole of line {516, 2646} with respect to the Feuerbach hyperbola
X(62852) = pole of line {241, 5249} with respect to the dual conic of Yff parabola
X(62852) = intersection, other than A, B, C, of circumconics {{A, B, C, X(21), X(43672)}}, {{A, B, C, X(2328), X(15909)}}
X(62852) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 10122, 12564}, {1, 18389, 758}, {1, 44706, 3743}, {226, 354, 58626}, {354, 11019, 18240}, {354, 17625, 5542}, {354, 5728, 11019}, {518, 11018, 13405}, {518, 58578, 5745}, {942, 12675, 4298}, {942, 37730, 31870}, {2801, 58626, 226}, {3873, 11020, 1}, {5173, 10391, 516}, {12047, 41562, 31871}, {16193, 44547, 1125}, {17603, 41539, 10164}, {18391, 30274, 5883}
X(62853) lies on these lines: {1, 21}, {2, 1475}, {6, 21371}, {9, 16826}, {19, 648}, {43, 20456}, {46, 49488}, {48, 41610}, {55, 60701}, {56, 20769}, {57, 239}, {69, 2260}, {78, 37609}, {192, 44421}, {193, 1400}, {194, 1999}, {274, 5271}, {313, 29763}, {333, 31997}, {518, 21010}, {553, 20257}, {579, 3879}, {583, 4851}, {604, 1445}, {614, 16476}, {672, 17316}, {869, 3751}, {940, 1107}, {980, 5256}, {999, 23151}, {1014, 1958}, {1018, 29605}, {1108, 54344}, {1150, 3306}, {1334, 29585}, {1423, 17364}, {1449, 16574}, {1740, 37128}, {1790, 2304}, {1992, 2183}, {2176, 4641}, {2223, 3870}, {2275, 37676}, {2279, 62622}, {2280, 21511}, {2347, 51170}, {3009, 32912}, {3187, 62636}, {3208, 17389}, {3218, 4393}, {3219, 29570}, {3229, 23543}, {3294, 29597}, {3305, 16552}, {3333, 16823}, {3338, 16825}, {3501, 6542}, {3555, 25083}, {3661, 17754}, {3684, 11329}, {3729, 58787}, {3730, 29574}, {3760, 29769}, {3875, 17148}, {3912, 4253}, {3928, 29584}, {3929, 29580}, {3941, 16728}, {3945, 28287}, {3946, 29747}, {3948, 56025}, {5263, 42302}, {5283, 5287}, {5294, 27248}, {5437, 16815}, {7308, 29578}, {9776, 27304}, {10436, 16738}, {11679, 20436}, {14829, 20449}, {16549, 17294}, {16816, 27003}, {16827, 37652}, {16830, 57279}, {16834, 20367}, {16998, 39252}, {17023, 56508}, {17026, 20913}, {17144, 32939}, {17260, 20146}, {17282, 27303}, {17284, 56510}, {17298, 30034}, {17300, 27626}, {17375, 27678}, {17474, 26626}, {17736, 20602}, {17778, 27659}, {18141, 29988}, {18172, 40153}, {19785, 24214}, {20245, 26818}, {20271, 49760}, {20917, 37686}, {21296, 28402}, {22389, 50661}, {23682, 33137}, {24215, 40940}, {24310, 33296}, {24331, 51816}, {24591, 41245}, {27065, 29595}, {32092, 39950}, {34063, 41629}, {35167, 54953}, {50016, 54286}
X(62853) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 56161}, {42, 55968}
X(62853) = X(i)-Dao conjugate of X(j) for these {i, j}: {9, 56161}, {37673, 49474}, {40592, 55968}
X(62853) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {56164, 21287}
X(62853) = pole of line {20981, 23465} with respect to the Brocard inellipse
X(62853) = pole of line {100, 25310} with respect to the Kiepert parabola
X(62853) = pole of line {4449, 4560} with respect to the Steiner circumellipse
X(62853) = pole of line {14838, 48295} with respect to the Steiner inellipse
X(62853) = pole of line {3882, 4499} with respect to the Yff parabola
X(62853) = pole of line {75, 24424} with respect to the Wallace hyperbola
X(62853) = pole of line {3944, 5249} with respect to the dual conic of Yff parabola
X(62853) = intersection, other than A, B, C, of circumconics {{A, B, C, X(19), X(3747)}}, {{A, B, C, X(21), X(330)}}, {{A, B, C, X(57), X(38832)}}, {{A, B, C, X(58), X(7153)}}, {{A, B, C, X(63), X(18827)}}, {{A, B, C, X(81), X(30962)}}, {{A, B, C, X(648), X(3573)}}, {{A, B, C, X(2319), X(2328)}}, {{A, B, C, X(28606), X(40216)}}, {{A, B, C, X(39273), X(40773)}}
X(62853) = barycentric product X(i)*X(j) for these (i, j): {1, 30962}, {37507, 75}
X(62853) = barycentric quotient X(i)/X(j) for these (i, j): {1, 56161}, {81, 55968}, {30962, 75}, {37507, 1}
X(62853) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 1707, 3747}, {1, 18206, 63}, {81, 2975, 54419}, {330, 37683, 239}, {579, 3879, 22370}, {980, 20963, 5256}, {3218, 4393, 37555}, {3684, 60715, 11329}, {3912, 4253, 56507}, {16552, 16831, 3305}, {17474, 56509, 26626}
X(62854) lies on these lines: {1, 21}, {2, 3983}, {8, 4002}, {43, 46190}, {56, 3957}, {65, 3623}, {72, 38314}, {100, 3333}, {145, 354}, {149, 10404}, {200, 30343}, {210, 46934}, {404, 51816}, {517, 3528}, {518, 3622}, {519, 50190}, {551, 3876}, {908, 12125}, {936, 62236}, {938, 5176}, {942, 3241}, {950, 34605}, {958, 29817}, {960, 4430}, {1002, 54123}, {1056, 5086}, {1058, 5057}, {1071, 5734}, {1201, 49490}, {1420, 7672}, {1864, 18220}, {2334, 17012}, {2476, 49627}, {2646, 15570}, {3218, 3303}, {3240, 52541}, {3243, 11025}, {3244, 18398}, {3304, 34772}, {3315, 54418}, {3337, 25439}, {3338, 3871}, {3434, 11037}, {3436, 10580}, {3475, 10529}, {3487, 11240}, {3555, 3616}, {3617, 3742}, {3621, 3812}, {3632, 58565}, {3633, 5883}, {3635, 3885}, {3636, 5904}, {3689, 17572}, {3698, 31145}, {3722, 37608}, {3748, 4189}, {3753, 20050}, {3754, 51093}, {3813, 31019}, {3833, 4668}, {3848, 46932}, {3870, 5253}, {3913, 27003}, {3935, 25524}, {3968, 4816}, {3976, 4850}, {4292, 34611}, {4301, 11220}, {4308, 5173}, {4317, 11015}, {4323, 17625}, {4345, 12711}, {4353, 12530}, {4392, 37548}, {4511, 7373}, {4661, 25917}, {4666, 5260}, {4673, 17140}, {4849, 27625}, {4853, 30350}, {4861, 15934}, {4864, 36565}, {5175, 12128}, {5178, 36845}, {5284, 57279}, {5288, 36946}, {5542, 25722}, {5550, 34790}, {5558, 9776}, {5603, 40263}, {5694, 61279}, {5784, 11038}, {5903, 51071}, {6583, 61287}, {6767, 56288}, {9612, 10707}, {9961, 12675}, {10129, 13407}, {10394, 51099}, {10586, 25568}, {10587, 24477}, {10914, 50192}, {11019, 11681}, {11518, 36846}, {11680, 21620}, {12001, 21740}, {12005, 16200}, {12245, 13373}, {12528, 13464}, {12529, 12563}, {12531, 18240}, {12537, 18241}, {12577, 57287}, {12645, 58561}, {12701, 17483}, {13476, 39702}, {16474, 30148}, {16865, 42819}, {17016, 17597}, {17051, 21031}, {17147, 34860}, {17221, 17393}, {17449, 37598}, {17450, 59311}, {17474, 26690}, {19860, 44841}, {20009, 30614}, {20070, 58567}, {20085, 58611}, {22294, 59301}, {22836, 37602}, {23958, 37568}, {24473, 31792}, {25006, 51723}, {25253, 49499}, {26877, 37622}, {28011, 32911}, {28018, 37651}, {30947, 52353}, {31053, 37722}, {31164, 51785}, {31302, 58620}, {31870, 61291}, {49450, 58571}, {49707, 58627}
X(62854) = midpoint of X(i) and X(j) for these {i,j}: {3555, 4533}
X(62854) = reflection of X(i) in X(j) for these {i,j}: {8, 4002}
X(62854) = anticomplement of X(3983)
X(62854) = X(i)-Dao conjugate of X(j) for these {i, j}: {3983, 3983}
X(62854) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {5558, 1330}
X(62854) = intersection, other than A, B, C, of circumconics {{A, B, C, X(58), X(18490)}}, {{A, B, C, X(1621), X(39702)}}, {{A, B, C, X(54123), X(60721)}}
X(62854) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 12559, 5330}, {1, 3868, 3890}, {1, 3873, 3869}, {1, 3874, 3877}, {1, 3881, 3868}, {1, 3889, 3873}, {1, 3892, 3889}, {1, 3894, 3884}, {1, 3901, 3898}, {354, 58609, 145}, {3304, 42871, 34772}, {3338, 3871, 9352}, {3555, 5049, 3616}, {3868, 3889, 3881}, {4666, 6762, 5260}, {5558, 9797, 9776}, {17609, 34791, 2}
X(62855) lies on these lines: {1, 21}, {2, 5846}, {6, 4661}, {8, 37036}, {100, 17017}, {145, 3969}, {171, 29819}, {210, 1386}, {238, 29816}, {354, 6030}, {612, 16491}, {614, 9347}, {902, 17600}, {940, 3315}, {1001, 1255}, {1100, 3693}, {1125, 33078}, {1203, 4134}, {1279, 17019}, {1280, 25417}, {1376, 17025}, {1449, 3930}, {2214, 56034}, {2887, 29834}, {3158, 5256}, {3242, 37685}, {3416, 29648}, {3589, 33091}, {3616, 33172}, {3618, 20020}, {3622, 41820}, {3681, 16475}, {3742, 3745}, {3744, 17011}, {3753, 5262}, {3880, 17016}, {3919, 54315}, {3936, 29838}, {3966, 31247}, {3996, 45222}, {4038, 29818}, {4307, 33146}, {4344, 19785}, {4389, 20064}, {4418, 49472}, {4450, 17302}, {4514, 29833}, {4682, 7292}, {4850, 5269}, {4865, 29636}, {4881, 37539}, {5260, 16478}, {5263, 17150}, {5276, 46907}, {5284, 5311}, {5297, 37687}, {6767, 44094}, {8299, 17018}, {10247, 28464}, {11038, 11206}, {14829, 29823}, {14996, 17597}, {16298, 19767}, {16707, 17143}, {16884, 60724}, {17061, 33112}, {17126, 17599}, {17127, 33761}, {17602, 33107}, {17722, 29683}, {17723, 29665}, {18134, 29831}, {20057, 30614}, {20182, 61155}, {25760, 29842}, {26230, 33073}, {27798, 32914}, {29634, 30831}, {29645, 32844}, {29646, 33074}, {29647, 49506}, {29654, 33072}, {29664, 31204}, {29667, 49681}, {29684, 33079}, {29686, 32846}, {29817, 37595}, {29850, 50288}, {31143, 47356}, {32774, 50289}, {32782, 51192}, {32923, 33682}, {32925, 50300}, {32926, 41242}, {32928, 49482}, {32940, 49464}, {32945, 49477}, {33075, 49684}, {33090, 51147}, {33157, 49476}, {61358, 62236}
X(62855) = intersection, other than A, B, C, of circumconics {{A, B, C, X(58), X(28505)}}, {{A, B, C, X(1280), X(4658)}}, {{A, B, C, X(28606), X(56034)}}
X(62855) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 17469, 1621}, {940, 17024, 3315}, {1386, 3920, 32911}, {3745, 7191, 37633}, {17017, 17716, 100}
X(62856) lies on these lines: {1, 21}, {2, 3158}, {8, 17554}, {9, 3957}, {10, 4917}, {55, 3306}, {57, 29817}, {100, 10582}, {142, 20075}, {145, 5436}, {149, 25525}, {200, 5284}, {210, 1001}, {354, 4428}, {390, 5249}, {497, 31266}, {551, 35262}, {612, 16484}, {614, 3750}, {908, 10578}, {950, 10587}, {1260, 3872}, {1279, 5256}, {1420, 4323}, {1708, 11526}, {2177, 5272}, {2346, 42470}, {2475, 41864}, {2478, 51724}, {3052, 4883}, {3189, 24564}, {3218, 44841}, {3219, 3243}, {3247, 29815}, {3295, 3753}, {3303, 3880}, {3434, 30331}, {3475, 31164}, {3576, 9778}, {3601, 3622}, {3612, 3636}, {3616, 4855}, {3646, 4420}, {3683, 42871}, {3689, 8167}, {3720, 3749}, {3722, 5268}, {3744, 5287}, {3886, 17163}, {3895, 54318}, {3913, 4731}, {3919, 5119}, {3921, 11108}, {3929, 4430}, {3935, 7308}, {3968, 25439}, {3979, 15485}, {3984, 31435}, {4190, 51723}, {4309, 51706}, {4423, 58451}, {4450, 17298}, {4652, 5045}, {4847, 43179}, {5047, 6765}, {5049, 16370}, {5218, 31224}, {5269, 29814}, {5278, 49451}, {5438, 46934}, {5542, 44447}, {5722, 38058}, {5886, 38027}, {6762, 16865}, {7191, 35227}, {7290, 17018}, {7411, 43166}, {7675, 17616}, {9352, 31508}, {9580, 31019}, {9623, 51786}, {10167, 10246}, {10247, 28451}, {10382, 53055}, {10385, 38053}, {10431, 43175}, {10527, 40270}, {10580, 59491}, {10855, 24929}, {13405, 30852}, {14450, 41870}, {14555, 50744}, {15015, 51110}, {15254, 41711}, {16485, 17015}, {16783, 55337}, {16831, 24596}, {17064, 29689}, {17619, 31480}, {17718, 49736}, {17776, 49466}, {17781, 52653}, {18230, 20015}, {19732, 49467}, {19861, 37080}, {21000, 37520}, {24703, 37703}, {25734, 49499}, {26015, 55867}, {26034, 49768}, {27003, 35445}, {27798, 32941}, {28011, 37573}, {29835, 56519}, {32773, 56522}, {32911, 60846}, {33110, 41867}, {33124, 49746}, {33595, 35272}, {35595, 62218}, {36845, 54357}, {38052, 49719}, {38460, 51779}, {58565, 59316}
X(62856) = pole of line {2646, 42871} with respect to the Feuerbach hyperbola
X(62856) = pole of line {5249, 31183} with respect to the dual conic of Yff parabola
X(62856) = intersection, other than A, B, C, of circumconics {{A, B, C, X(21), X(56088)}}, {{A, B, C, X(58), X(60666)}}, {{A, B, C, X(81), X(42318)}}, {{A, B, C, X(17194), X(42470)}}, {{A, B, C, X(24635), X(56033)}}
X(62856) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 1621, 63}, {1, 31424, 3889}, {1, 4512, 3873}, {1, 5250, 11520}, {55, 42819, 4666}, {55, 4666, 3306}, {551, 59337, 35262}, {1001, 3748, 3870}, {1001, 3870, 3305}, {1621, 3873, 4512}, {3303, 51715, 19860}, {10389, 38316, 2}, {16484, 17715, 612}, {29817, 61155, 57}, {35227, 37553, 7191}
X(62857) lies on these lines: {1, 21}, {2, 92}, {3, 3101}, {7, 18607}, {8, 3998}, {9, 16577}, {19, 1817}, {27, 17134}, {33, 1005}, {37, 329}, {48, 1762}, {57, 16579}, {75, 18662}, {77, 34035}, {86, 54107}, {189, 31359}, {219, 1993}, {241, 9776}, {306, 27396}, {321, 25252}, {394, 1442}, {405, 1870}, {411, 57276}, {440, 41007}, {452, 34231}, {464, 4329}, {572, 1726}, {914, 32782}, {958, 54292}, {1011, 21318}, {1060, 37306}, {1108, 3666}, {1172, 1748}, {1212, 25091}, {1630, 1790}, {1723, 32911}, {1812, 44179}, {1824, 37400}, {1829, 61109}, {1838, 2476}, {1953, 24310}, {2170, 54373}, {2184, 41082}, {2256, 55406}, {2257, 5256}, {2335, 26872}, {2339, 55987}, {2982, 55873}, {2999, 25065}, {3100, 20835}, {3185, 53035}, {3190, 3681}, {3218, 37543}, {3305, 26669}, {3332, 44447}, {3668, 5249}, {3682, 3876}, {3719, 55392}, {4184, 20243}, {4296, 37228}, {4300, 12529}, {4687, 20921}, {4847, 33089}, {4850, 40940}, {5175, 15852}, {5294, 26690}, {5706, 56288}, {5739, 42700}, {5748, 44307}, {5930, 24987}, {6198, 37284}, {6505, 37659}, {6508, 18675}, {6857, 37565}, {7070, 35258}, {7146, 28274}, {7308, 16578}, {7411, 30265}, {8021, 23171}, {8144, 37292}, {8731, 20254}, {9895, 37264}, {10436, 20223}, {10478, 22001}, {10601, 37787}, {13615, 38288}, {13725, 52366}, {13726, 41340}, {14213, 18698}, {14829, 28936}, {16368, 26215}, {16586, 55867}, {17011, 54358}, {17077, 54284}, {17189, 18601}, {17220, 53043}, {17394, 39767}, {17776, 25082}, {17862, 27339}, {18161, 22097}, {18593, 25525}, {18663, 26125}, {18721, 18750}, {18734, 26871}, {19822, 19843}, {20182, 55405}, {20879, 50106}, {20928, 28803}, {22002, 54035}, {22134, 56001}, {23372, 23846}, {24779, 26724}, {26044, 39351}, {26587, 27338}, {27287, 30807}, {31019, 55010}, {33157, 55902}, {36706, 52365}, {36845, 49470}, {37107, 62314}, {37265, 41083}, {37277, 41227}, {51574, 56810}, {52423, 60994}, {55466, 61024}, {56848, 60964}, {62570, 62605}
X(62857) = isogonal conjugate of X(2219)
X(62857) = perspector of circumconic {{A, B, C, X(662), X(18026)}}
X(62857) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 2219}, {6, 54972}, {32, 57911}, {523, 58987}
X(62857) = X(i)-Dao conjugate of X(j) for these {i, j}: {3, 2219}, {9, 54972}, {581, 15656}, {6376, 57911}, {15830, 37529}
X(62857) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {2215, 2475}, {2335, 1330}, {36077, 46400}, {51223, 2893}
X(62857) = pole of line {650, 24006} with respect to the polar circle
X(62857) = pole of line {100, 13395} with respect to the Kiepert parabola
X(62857) = pole of line {1, 1744} with respect to the Stammler hyperbola
X(62857) = pole of line {521, 4560} with respect to the Steiner circumellipse
X(62857) = pole of line {521, 14838} with respect to the Steiner inellipse
X(62857) = pole of line {3882, 61185} with respect to the Yff parabola
X(62857) = pole of line {101, 13395} with respect to the Hutson-Moses hyperbola
X(62857) = pole of line {75, 1812} with respect to the Wallace hyperbola
X(62857) = pole of line {14837, 17896} with respect to the dual conic of Conway circle
X(62857) = pole of line {651, 6517} with respect to the dual conic of Feuerbach hyperbola
X(62857) = pole of line {1210, 2476} with respect to the dual conic of Yff parabola
X(62857) = pole of line {1109, 53560} with respect to the dual conic of Wallace hyperbola
X(62857) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(40149)}}, {{A, B, C, X(2), X(283)}}, {{A, B, C, X(21), X(92)}}, {{A, B, C, X(31), X(1880)}}, {{A, B, C, X(58), X(278)}}, {{A, B, C, X(63), X(1441)}}, {{A, B, C, X(81), X(273)}}, {{A, B, C, X(255), X(1214)}}, {{A, B, C, X(281), X(2328)}}, {{A, B, C, X(377), X(26872)}}, {{A, B, C, X(1073), X(17073)}}, {{A, B, C, X(1468), X(52384)}}, {{A, B, C, X(2167), X(3868)}}, {{A, B, C, X(2184), X(31424)}}, {{A, B, C, X(3193), X(40399)}}, {{A, B, C, X(5127), X(37799)}}, {{A, B, C, X(17185), X(54314)}}, {{A, B, C, X(35193), X(52412)}}, {{A, B, C, X(37790), X(52680)}}, {{A, B, C, X(54356), X(56041)}}
X(62857) = barycentric product X(i)*X(j) for these (i, j): {581, 75}, {15830, 85}
X(62857) = barycentric quotient X(i)/X(j) for these (i, j): {1, 54972}, {6, 2219}, {75, 57911}, {163, 58987}, {377, 56727}, {581, 1}, {15830, 9}
X(62857) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 25080, 28606}, {1, 56839, 3868}, {2, 6360, 1441}, {57, 16579, 26635}, {63, 16585, 24635}, {278, 1214, 17080}, {1214, 40937, 2}, {1723, 54369, 32911}, {17011, 60970, 55399}, {24635, 28606, 63}, {55397, 55398, 21}
X(62858) lies on these lines: {1, 21}, {2, 3338}, {3, 518}, {4, 10916}, {6, 37592}, {7, 12609}, {8, 46}, {9, 1125}, {10, 57}, {11, 58798}, {19, 596}, {20, 10085}, {32, 16973}, {35, 3870}, {36, 78}, {37, 5021}, {40, 376}, {44, 52541}, {55, 3555}, {56, 72}, {65, 956}, {75, 17206}, {84, 516}, {90, 10529}, {100, 58887}, {104, 56278}, {105, 52018}, {106, 39946}, {144, 14986}, {145, 4305}, {165, 6765}, {169, 3509}, {200, 4973}, {210, 474}, {219, 1741}, {226, 26363}, {238, 3976}, {267, 39711}, {329, 1728}, {354, 405}, {355, 529}, {386, 988}, {392, 3304}, {404, 3681}, {442, 10404}, {484, 3632}, {495, 26066}, {496, 24703}, {497, 49627}, {498, 59491}, {499, 908}, {515, 5709}, {517, 1158}, {524, 48882}, {527, 946}, {535, 5536}, {537, 16560}, {540, 46483}, {551, 3929}, {573, 34379}, {579, 5227}, {580, 34378}, {583, 17698}, {603, 8270}, {612, 37522}, {613, 43216}, {614, 1724}, {631, 25568}, {672, 17742}, {674, 37482}, {726, 1766}, {891, 53403}, {912, 6261}, {936, 1445}, {942, 958}, {950, 54408}, {952, 59318}, {960, 999}, {962, 1709}, {964, 46909}, {970, 2810}, {975, 984}, {978, 1757}, {982, 5247}, {995, 54386}, {1001, 5045}, {1015, 39248}, {1054, 6048}, {1058, 5698}, {1071, 3428}, {1103, 24025}, {1104, 21342}, {1150, 4968}, {1155, 5687}, {1193, 32912}, {1210, 10629}, {1214, 34046}, {1247, 39742}, {1259, 7742}, {1276, 49566}, {1277, 49568}, {1319, 3962}, {1330, 3705}, {1376, 9858}, {1385, 11194}, {1394, 4347}, {1401, 10822}, {1420, 4067}, {1423, 56949}, {1444, 54323}, {1451, 54305}, {1453, 3677}, {1454, 5252}, {1458, 3682}, {1465, 9370}, {1466, 41539}, {1469, 10974}, {1470, 41538}, {1473, 8193}, {1475, 5282}, {1478, 6734}, {1479, 26015}, {1482, 11260}, {1490, 2801}, {1571, 20691}, {1572, 17448}, {1697, 3244}, {1698, 3306}, {1699, 24387}, {1706, 3626}, {1714, 23536}, {1722, 18193}, {1723, 4310}, {1727, 30323}, {1737, 3436}, {1738, 29747}, {1759, 2082}, {1760, 32922}, {1761, 32921}, {1762, 42055}, {1765, 39553}, {1768, 2802}, {1770, 3434}, {1836, 24390}, {1858, 10966}, {1935, 34036}, {2057, 14740}, {2093, 4853}, {2095, 7686}, {2099, 4018}, {2217, 56136}, {2245, 41014}, {2256, 4047}, {2257, 4353}, {2275, 54406}, {2279, 3294}, {2285, 21061}, {2304, 22099}, {2348, 56527}, {2550, 60968}, {2771, 22560}, {2784, 24469}, {2836, 32270}, {2886, 57282}, {2900, 3651}, {2901, 39594}, {2945, 49603}, {2960, 50106}, {3008, 24171}, {3017, 48818}, {3085, 5744}, {3149, 14872}, {3158, 35242}, {3185, 22458}, {3187, 26830}, {3219, 3616}, {3220, 49553}, {3242, 4252}, {3295, 4640}, {3305, 3624}, {3336, 3679}, {3339, 3754}, {3340, 4084}, {3359, 11362}, {3419, 7354}, {3452, 10200}, {3474, 5082}, {3475, 6857}, {3476, 7098}, {3496, 49477}, {3501, 49560}, {3576, 11523}, {3579, 3913}, {3587, 12437}, {3600, 54398}, {3601, 5267}, {3612, 34772}, {3617, 23958}, {3625, 5128}, {3633, 3895}, {3634, 5437}, {3650, 16141}, {3652, 3656}, {3655, 16139}, {3670, 54418}, {3683, 17609}, {3694, 37500}, {3697, 4413}, {3702, 32933}, {3706, 50044}, {3720, 54287}, {3731, 27784}, {3740, 16408}, {3742, 5302}, {3746, 35258}, {3753, 5221}, {3779, 50597}, {3812, 5708}, {3813, 12699}, {3820, 34753}, {3822, 5290}, {3838, 31493}, {3841, 4355}, {3848, 16853}, {3871, 59316}, {3872, 4880}, {3875, 6629}, {3876, 5253}, {3879, 54404}, {3880, 12702}, {3886, 50625}, {3893, 5183}, {3911, 21075}, {3923, 44421}, {3925, 52783}, {3940, 59691}, {3951, 5563}, {3954, 54317}, {3956, 4866}, {3961, 37603}, {3966, 49716}, {3984, 35262}, {3991, 42316}, {4015, 8580}, {4050, 41322}, {4127, 13462}, {4138, 28039}, {4187, 17728}, {4188, 4420}, {4189, 4430}, {4202, 33114}, {4251, 51194}, {4255, 37599}, {4257, 16496}, {4259, 16799}, {4292, 4847}, {4294, 36845}, {4295, 9965}, {4299, 57287}, {4301, 12705}, {4311, 6737}, {4341, 52385}, {4362, 21370}, {4385, 14829}, {4392, 5262}, {4421, 31663}, {4511, 37618}, {4641, 16466}, {4650, 5255}, {4654, 11263}, {4659, 42031}, {4662, 9709}, {4663, 4719}, {4666, 5259}, {4694, 28011}, {4746, 51781}, {4757, 18421}, {4855, 7280}, {4860, 5439}, {4861, 25415}, {4867, 21842}, {4882, 53056}, {4930, 37624}, {4975, 25734}, {4981, 16454}, {4996, 59339}, {4999, 11374}, {5011, 36643}, {5022, 25066}, {5044, 5220}, {5080, 10826}, {5083, 51506}, {5178, 17579}, {5204, 5440}, {5217, 41711}, {5231, 9612}, {5234, 10980}, {5249, 19854}, {5251, 18398}, {5258, 5902}, {5260, 55870}, {5265, 37787}, {5269, 30145}, {5271, 24632}, {5273, 11037}, {5287, 25431}, {5289, 24928}, {5292, 13161}, {5293, 37608}, {5294, 19836}, {5325, 51723}, {5398, 9021}, {5434, 21677}, {5435, 5815}, {5438, 60989}, {5450, 37531}, {5493, 10860}, {5506, 27782}, {5525, 55337}, {5534, 6796}, {5535, 5881}, {5550, 27065}, {5584, 10167}, {5587, 6900}, {5657, 10805}, {5686, 17580}, {5690, 32049}, {5696, 8544}, {5697, 36846}, {5703, 15298}, {5719, 15296}, {5722, 57288}, {5731, 59340}, {5732, 12511}, {5745, 10198}, {5752, 8679}, {5758, 60950}, {5770, 12616}, {5777, 22753}, {5791, 25466}, {5794, 18990}, {5836, 36279}, {5839, 54420}, {5847, 7289}, {5852, 5886}, {5853, 7171}, {5854, 12515}, {5855, 37727}, {5880, 24470}, {5887, 10680}, {5901, 34647}, {5905, 10527}, {5974, 16575}, {6001, 22770}, {6147, 28628}, {6191, 49610}, {6192, 49611}, {6210, 17770}, {6211, 8669}, {6212, 49624}, {6213, 49625}, {6284, 51463}, {6684, 37534}, {6700, 21060}, {6736, 59336}, {6757, 52393}, {6764, 9778}, {6766, 28228}, {6767, 58609}, {6769, 52027}, {6846, 61010}, {6883, 13373}, {6905, 17857}, {6906, 37569}, {6913, 13374}, {6918, 58631}, {7004, 54295}, {7082, 11376}, {7091, 12447}, {7131, 56809}, {7174, 30142}, {7183, 9436}, {7283, 10453}, {7290, 30148}, {7293, 37557}, {7308, 19862}, {7373, 58679}, {7483, 17718}, {7580, 12680}, {7681, 37822}, {7701, 31162}, {7957, 37022}, {7982, 22837}, {8148, 33895}, {8227, 28609}, {8557, 34937}, {8583, 10176}, {8668, 35448}, {8951, 45047}, {8953, 30556}, {9310, 54330}, {9548, 17748}, {9776, 19855}, {9780, 27003}, {9798, 37581}, {9843, 18250}, {9954, 58649}, {9956, 11236}, {9961, 13243}, {10039, 17700}, {10072, 17781}, {10090, 46685}, {10106, 37550}, {10107, 40587}, {10164, 37526}, {10165, 60994}, {10199, 25522}, {10269, 31837}, {10393, 14054}, {10396, 11019}, {10436, 16887}, {10477, 19762}, {10572, 12649}, {10625, 34372}, {10827, 20060}, {10864, 28164}, {10884, 59320}, {10902, 21165}, {10914, 37567}, {11012, 18446}, {11038, 17558}, {11235, 22793}, {11365, 24320}, {11495, 12516}, {11500, 37623}, {11512, 17749}, {11517, 37578}, {11518, 30143}, {11529, 30147}, {11813, 50443}, {11826, 34742}, {11827, 34695}, {12005, 18443}, {12053, 30223}, {12116, 45632}, {12248, 12625}, {12541, 34632}, {12565, 30304}, {12577, 18249}, {12607, 26446}, {12682, 14450}, {12684, 15726}, {12717, 28526}, {13323, 43149}, {13369, 35239}, {13624, 56177}, {15079, 31160}, {15104, 59326}, {15325, 25681}, {15486, 29054}, {15733, 43178}, {15829, 61762}, {15932, 54288}, {16062, 33121}, {16370, 37080}, {16418, 51715}, {16465, 40292}, {16472, 54444}, {16478, 17598}, {16552, 17736}, {16566, 49446}, {16767, 34747}, {16823, 56517}, {16830, 56511}, {16833, 24590}, {16846, 28600}, {16857, 58560}, {16862, 61686}, {16863, 51572}, {16975, 54382}, {17064, 29788}, {17102, 55405}, {17134, 51607}, {17155, 17209}, {17449, 28082}, {17484, 23708}, {17535, 32635}, {17582, 38057}, {17596, 50581}, {17619, 31141}, {17687, 27475}, {17689, 31314}, {17757, 24914}, {17766, 61087}, {18201, 24174}, {18481, 37584}, {18483, 18540}, {18493, 28645}, {18839, 62333}, {19288, 39586}, {19763, 37575}, {19784, 54311}, {19874, 26627}, {19878, 51780}, {20077, 29840}, {20323, 31165}, {20805, 23853}, {21147, 37591}, {21181, 53407}, {21625, 51090}, {21627, 28194}, {22654, 37547}, {22758, 24474}, {22765, 45770}, {22781, 26286}, {22791, 28646}, {23051, 54336}, {23537, 33137}, {24159, 24231}, {24161, 33103}, {24310, 32853}, {24325, 50198}, {24392, 41869}, {24575, 45989}, {24593, 52353}, {24850, 32941}, {24851, 33141}, {25005, 56880}, {25092, 31429}, {25438, 46684}, {25439, 61763}, {25591, 32938}, {26131, 29664}, {26332, 51755}, {26470, 37826}, {27626, 49676}, {27659, 33064}, {27661, 33069}, {28234, 40256}, {28534, 48661}, {29069, 35635}, {29472, 45939}, {29633, 56508}, {29637, 56507}, {30115, 56525}, {30117, 56524}, {30340, 60981}, {30557, 35768}, {31053, 37692}, {31136, 50049}, {31397, 59335}, {31806, 37611}, {32537, 59503}, {33118, 33833}, {33122, 56778}, {33863, 49509}, {34377, 36742}, {34749, 45081}, {35599, 38876}, {36754, 45729}, {36975, 59324}, {37244, 45120}, {37525, 41696}, {37555, 49488}, {37556, 51071}, {37560, 43174}, {37563, 51093}, {37572, 48696}, {37573, 49490}, {37574, 49498}, {37609, 56542}, {37704, 60977}, {38047, 56734}, {38052, 60938}, {40266, 62318}, {42467, 44662}, {44675, 56545}, {46179, 49187}, {48819, 61661}, {50196, 57278}, {50589, 51192}, {50739, 51099}, {51785, 60905}, {56219, 57748}, {56737, 59406}, {60911, 60965}, {60912, 61122}, {60924, 60979}
X(62858) = midpoint of X(i) and X(j) for these {i,j}: {1, 54422}, {40, 6762}, {7991, 12629}, {28610, 34625}
X(62858) = reflection of X(i) in X(j) for these {i,j}: {1, 8666}, {1158, 24467}, {1482, 11260}, {11500, 37623}, {11523, 22836}, {12635, 1385}, {12699, 3813}, {25438, 46684}, {3811, 3}, {3913, 3579}, {32049, 5690}, {37531, 5450}, {37700, 26286}, {4, 10916}, {49163, 40256}, {49168, 24391}, {49169, 11362}, {5534, 6796}, {6261, 11249}, {6765, 8715}, {60965, 60911}, {7982, 22837}, {8148, 33895}, {962, 49600}
X(62858) = anticomplement of X(21077)
X(62858) = X(i)-isoconjugate-of-X(j) for these {i, j}: {4, 57706}, {6, 60155}, {25, 57878}
X(62858) = X(i)-Dao conjugate of X(j) for these {i, j}: {9, 60155}, {4383, 3875}, {6505, 57878}, {21077, 21077}, {36033, 57706}
X(62858) = X(i)-Ceva conjugate of X(j) for these {i, j}: {34860, 1}
X(62858) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {90, 1330}, {1069, 52364}, {2164, 2895}, {2994, 21287}
X(62858) = pole of line {3667, 6211} with respect to the Bevan circle
X(62858) = pole of line {3309, 3733} with respect to the circumcircle
X(62858) = pole of line {4129, 16231} with respect to the polar circle
X(62858) = pole of line {2646, 9848} with respect to the Feuerbach hyperbola
X(62858) = pole of line {100, 49301} with respect to the Kiepert parabola
X(62858) = pole of line {1, 4228} with respect to the Stammler hyperbola
X(62858) = pole of line {4560, 26639} with respect to the Steiner circumellipse
X(62858) = pole of line {4765, 14838} with respect to the Steiner inellipse
X(62858) = pole of line {75, 12514} with respect to the Wallace hyperbola
X(62858) = pole of line {4648, 5249} with respect to the dual conic of Yff parabola
X(62858) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(10), X(5250)}}, {{A, B, C, X(19), X(595)}}, {{A, B, C, X(21), X(475)}}, {{A, B, C, X(58), X(3433)}}, {{A, B, C, X(63), X(596)}}, {{A, B, C, X(75), X(12514)}}, {{A, B, C, X(81), X(3296)}}, {{A, B, C, X(84), X(54236)}}, {{A, B, C, X(191), X(39711)}}, {{A, B, C, X(388), X(57748)}}, {{A, B, C, X(1046), X(39742)}}, {{A, B, C, X(1247), X(8616)}}, {{A, B, C, X(2217), X(37817)}}, {{A, B, C, X(3743), X(6757)}}, {{A, B, C, X(3811), X(26703)}}, {{A, B, C, X(3869), X(56136)}}, {{A, B, C, X(7131), X(60721)}}, {{A, B, C, X(28606), X(42715)}}, {{A, B, C, X(39946), X(52680)}}, {{A, B, C, X(44105), X(44119)}}
X(62858) = barycentric product X(i)*X(j) for these (i, j): {304, 44105}, {475, 63}, {36743, 75}, {42715, 58}
X(62858) = barycentric quotient X(i)/X(j) for these (i, j): {1, 60155}, {48, 57706}, {63, 57878}, {475, 92}, {36743, 1}, {42715, 313}, {44105, 19}
X(62858) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 12526, 3878}, {1, 1707, 595}, {1, 191, 5250}, {1, 31424, 5248}, {1, 3868, 12559}, {1, 3894, 11520}, {1, 54422, 758}, {1, 63, 12514}, {1, 6763, 63}, {3, 518, 3811}, {4, 24477, 10916}, {7, 19843, 12609}, {8, 20076, 45287}, {8, 3218, 46}, {8, 4293, 17647}, {8, 46, 54286}, {9, 47299, 3986}, {36, 5904, 78}, {40, 6762, 519}, {40, 9841, 12512}, {56, 72, 997}, {63, 5250, 191}, {145, 56288, 5119}, {165, 6765, 8715}, {200, 15803, 25440}, {210, 32636, 474}, {515, 24391, 49168}, {517, 24467, 1158}, {631, 25568, 59719}, {912, 11249, 6261}, {942, 958, 54318}, {946, 7330, 54370}, {962, 34625, 49600}, {984, 37607, 975}, {988, 3751, 386}, {999, 3927, 960}, {1071, 3428, 12520}, {1319, 3962, 5730}, {1621, 3889, 1}, {1698, 3337, 3306}, {1722, 18193, 24046}, {1724, 3953, 614}, {1759, 45751, 2082}, {1788, 3421, 10}, {2975, 34195, 3897}, {3242, 4252, 5266}, {3296, 16845, 38053}, {3338, 41229, 2}, {3339, 9623, 3754}, {3361, 5223, 936}, {3509, 21384, 169}, {3555, 3916, 55}, {3576, 11523, 22836}, {3633, 11010, 3895}, {3742, 5302, 11108}, {3813, 17768, 12699}, {3868, 3897, 34195}, {3870, 4652, 35}, {3911, 21075, 26364}, {3928, 6762, 40}, {4640, 34791, 3295}, {4880, 5288, 5903}, {4973, 25440, 15803}, {5022, 50995, 25066}, {5045, 31445, 1001}, {5220, 25524, 5044}, {5231, 9612, 25639}, {5251, 18398, 54392}, {5258, 5902, 19860}, {5259, 50190, 4666}, {5290, 5705, 3822}, {5563, 5692, 19861}, {5657, 26877, 59333}, {5708, 9708, 3812}, {5745, 21620, 10198}, {5905, 10527, 12047}, {7174, 37554, 30142}, {7991, 12629, 2802}, {10085, 41338, 20}, {10461, 18206, 58}, {10529, 11415, 30384}, {10529, 20078, 11415}, {11194, 12635, 1385}, {11260, 44663, 1482}, {16552, 17736, 40131}, {16845, 38053, 1125}, {16863, 51572, 58451}, {24470, 31419, 5880}, {28234, 40256, 49163}, {34790, 37582, 1376}, {37608, 49448, 5293}
X(62859) lies on these lines: {1, 21}, {2, 41686}, {10, 37636}, {11, 6583}, {12, 942}, {36, 12005}, {46, 11491}, {56, 22457}, {65, 952}, {72, 4999}, {79, 24298}, {80, 31870}, {354, 37737}, {388, 5902}, {496, 61722}, {498, 5904}, {499, 3487}, {517, 15338}, {518, 10039}, {519, 20612}, {529, 24473}, {912, 12047}, {944, 3474}, {971, 52837}, {1071, 1770}, {1210, 8068}, {1698, 58636}, {1772, 3293}, {1788, 15867}, {1858, 10959}, {2800, 11009}, {2801, 3585}, {3057, 61597}, {3336, 12432}, {3337, 10090}, {3555, 5855}, {3583, 41562}, {3584, 51113}, {3614, 56762}, {3649, 13852}, {3754, 41684}, {3811, 17700}, {3812, 38058}, {3918, 38214}, {4333, 11220}, {4973, 14792}, {4996, 34772}, {5044, 31260}, {5083, 5563}, {5087, 5570}, {5439, 6668}, {5443, 20117}, {5445, 38134}, {5692, 30478}, {5694, 15950}, {5728, 5852}, {5841, 10572}, {5849, 24476}, {5883, 18395}, {5885, 40663}, {7098, 14798}, {7676, 11010}, {9940, 21155}, {10085, 25415}, {10202, 31659}, {10222, 12758}, {10591, 61709}, {10629, 18412}, {10826, 59392}, {10944, 13375}, {11011, 14988}, {11571, 38669}, {12675, 21578}, {13373, 38033}, {13374, 38039}, {13751, 15325}, {14800, 54192}, {15171, 17637}, {15326, 26201}, {15528, 26877}, {16193, 31157}, {17606, 61512}, {18240, 38063}, {18391, 20060}, {18393, 31803}, {24914, 59382}, {30329, 59372}, {31806, 37525}, {38027, 58560}, {38045, 58561}, {38051, 58562}, {38056, 58563}, {38061, 58564}, {38062, 58565}, {40249, 44425}, {40591, 54427}, {41345, 41697}, {41863, 59335}, {44663, 51112}, {45288, 50194}, {58887, 59421}
X(62859) = midpoint of X(i) and X(j) for these {i,j}: {2975, 3868}
X(62859) = reflection of X(i) in X(j) for these {i,j}: {12, 942}, {10039, 13750}, {72, 4999}
X(62859) = pole of line {6003, 53314} with respect to the incircle
X(62859) = pole of line {2646, 5901} with respect to the Feuerbach hyperbola
X(62859) = pole of line {5249, 16577} with respect to the dual conic of Yff parabola
X(62859) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(91), X(5248)}}, {{A, B, C, X(24298), X(35193)}}
X(62859) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {65, 17660, 18990}, {65, 24475, 11570}, {518, 13750, 10039}, {2975, 3868, 758}, {3868, 3873, 12559}, {3874, 18389, 1}, {3874, 47319, 3881}, {5904, 30274, 498}, {12005, 15556, 36}, {18397, 18398, 499}, {18398, 37701, 58566}
X(62860) lies on these lines: {1, 21}, {2, 41696}, {8, 3841}, {9, 4127}, {10, 3711}, {40, 4757}, {55, 4084}, {65, 8715}, {72, 30143}, {78, 5883}, {200, 3918}, {214, 3338}, {354, 30144}, {405, 4067}, {516, 1482}, {517, 12511}, {518, 30147}, {519, 5794}, {535, 3486}, {551, 5730}, {936, 3833}, {938, 3825}, {942, 22836}, {946, 18544}, {997, 11518}, {1125, 5791}, {1159, 3913}, {1320, 43732}, {1376, 33815}, {1389, 61296}, {1483, 5842}, {1706, 3754}, {2098, 4314}, {2099, 3244}, {2646, 24473}, {2802, 3340}, {2886, 16137}, {3218, 37571}, {3241, 4295}, {3419, 11263}, {3485, 24387}, {3487, 3822}, {3612, 4973}, {3616, 4867}, {3623, 4294}, {3625, 41711}, {3634, 3940}, {3636, 5289}, {3678, 11523}, {3689, 4004}, {3715, 4537}, {3723, 4047}, {3919, 5687}, {3957, 5697}, {4018, 37080}, {4189, 4880}, {4393, 53591}, {4430, 5288}, {4511, 18398}, {4647, 49687}, {4668, 62236}, {4701, 40587}, {4744, 37567}, {4930, 51103}, {5048, 12711}, {5290, 17097}, {5312, 54315}, {5450, 24475}, {5542, 5832}, {5603, 12558}, {5703, 58404}, {5708, 56177}, {5710, 49686}, {5711, 53114}, {5884, 37533}, {5902, 25440}, {5903, 25439}, {6001, 10222}, {6147, 44669}, {6737, 51706}, {6738, 21077}, {7982, 12520}, {9845, 16200}, {9846, 12560}, {10176, 54392}, {10198, 54288}, {10247, 11496}, {10483, 17483}, {10609, 52783}, {10698, 12705}, {11011, 12709}, {11041, 49169}, {11224, 12565}, {11551, 57287}, {12444, 36867}, {12617, 13464}, {12649, 25639}, {12651, 16189}, {12704, 51717}, {13407, 41575}, {15570, 31792}, {15733, 33895}, {15955, 49490}, {20008, 31418}, {22837, 34791}, {23958, 59319}, {31019, 47033}, {31053, 37702}, {31794, 56176}, {31806, 37615}, {31870, 37700}, {37612, 54192}, {37816, 56439}, {39552, 43159}, {49675, 50637}, {51714, 51816}
X(62860) = midpoint of X(i) and X(j) for these {i,j}: {1, 12559}, {3244, 3671}, {7982, 12520}
X(62860) = reflection of X(i) in X(j) for these {i,j}: {12609, 12563}, {12617, 13464}, {18249, 3636}, {5248, 1}, {8, 3841}
X(62860) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {15173, 1330}
X(62860) = pole of line {3733, 39476} with respect to the circumcircle
X(62860) = pole of line {75, 35016} with respect to the Wallace hyperbola
X(62860) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(75), X(35016)}}, {{A, B, C, X(3897), X(39697)}}, {{A, B, C, X(10448), X(56149)}}, {{A, B, C, X(39702), X(51111)}}, {{A, B, C, X(43732), X(52680)}}
X(62860) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 11520, 3874}, {1, 11682, 3898}, {1, 12559, 758}, {1, 16126, 3869}, {1, 3868, 993}, {1, 3874, 8666}, {1, 3894, 2975}, {1, 3901, 21}, {1, 54421, 49480}, {1, 63, 35016}, {1, 758, 5248}, {72, 44840, 30143}, {519, 12563, 12609}, {997, 11518, 58565}, {3487, 49168, 3822}, {3811, 11529, 3754}, {12635, 15934, 1125}, {31806, 37615, 52769}, {51816, 56387, 51714}
X(62861) lies on these lines: {1, 21}, {2, 41863}, {8, 142}, {10, 50393}, {40, 3957}, {65, 3895}, {72, 4666}, {78, 354}, {145, 8000}, {377, 5542}, {388, 30318}, {404, 10980}, {452, 61003}, {474, 50192}, {518, 54392}, {553, 3241}, {942, 3870}, {950, 60926}, {988, 17449}, {997, 50190}, {999, 11517}, {1001, 3951}, {1056, 41575}, {1125, 3984}, {1220, 51055}, {1449, 33950}, {1467, 7672}, {1479, 31164}, {1482, 13369}, {1697, 30284}, {2099, 58609}, {2478, 6744}, {3244, 11046}, {3295, 24473}, {3303, 15570}, {3304, 56387}, {3305, 5904}, {3306, 3811}, {3333, 34772}, {3338, 4855}, {3339, 3871}, {3475, 6734}, {3487, 26015}, {3555, 15934}, {3616, 11523}, {3623, 5731}, {3635, 4311}, {3677, 19767}, {3751, 28082}, {3812, 41711}, {3872, 34791}, {3876, 10582}, {3879, 41826}, {3885, 18421}, {3922, 8168}, {3999, 4255}, {4005, 8167}, {4018, 6767}, {4355, 17579}, {4393, 27000}, {4420, 5437}, {4430, 57279}, {4533, 16853}, {4652, 37080}, {4654, 52367}, {4848, 11239}, {4860, 56176}, {4864, 5710}, {4917, 54286}, {5045, 19861}, {5047, 5223}, {5049, 5730}, {5080, 37723}, {5300, 17298}, {5325, 15829}, {5554, 17706}, {5717, 36579}, {5734, 7971}, {6668, 17718}, {6743, 37462}, {6894, 38036}, {7962, 20057}, {8583, 30350}, {9580, 14450}, {9961, 43166}, {10389, 56288}, {10580, 41012}, {10916, 31266}, {11024, 20015}, {11036, 36845}, {11220, 12651}, {11525, 20014}, {12005, 37569}, {12513, 44840}, {12635, 17609}, {12649, 21620}, {16496, 59305}, {16834, 24588}, {17051, 24954}, {17483, 41869}, {17534, 30393}, {19765, 21342}, {19877, 62218}, {21808, 51194}, {22836, 51816}, {23958, 35242}, {25992, 47359}, {26066, 37703}, {26127, 31142}, {28628, 51463}, {29817, 31435}, {30323, 51071}, {31019, 41870}, {31224, 59719}, {36565, 37554}, {37549, 49478}, {41228, 42015}, {41861, 60966}, {41864, 60933}, {42885, 60947}, {49490, 54418}, {51058, 55337}, {54290, 61155}
X(62861) = pole of line {3731, 5249} with respect to the dual conic of Yff parabola
X(62861) = intersection, other than A, B, C, of circumconics {{A, B, C, X(58), X(10390)}}, {{A, B, C, X(81), X(56054)}}
X(62861) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 12559, 11682}, {1, 3868, 5250}, {1, 3874, 63}, {1, 3894, 12514}, {1, 54422, 1621}, {3243, 11518, 8}, {3333, 34772, 35262}, {3555, 15934, 19860}, {3811, 18398, 3306}, {11520, 11682, 12559}, {11523, 44841, 3616}
X(62862) lies on circumconic {{A, B, C, X(4653), X(18490)}} and on these lines: {1, 21}, {2, 3689}, {8, 17552}, {55, 9352}, {78, 12521}, {100, 4666}, {142, 49719}, {145, 50398}, {200, 36835}, {214, 51105}, {354, 23958}, {390, 20292}, {497, 10129}, {528, 27186}, {748, 3979}, {1001, 3681}, {1054, 17782}, {1260, 4861}, {1279, 17018}, {1319, 21454}, {1385, 3528}, {2094, 2320}, {2177, 29820}, {2346, 8257}, {3058, 31019}, {3158, 9342}, {3218, 4428}, {3219, 42871}, {3303, 14923}, {3305, 62236}, {3315, 17594}, {3434, 8236}, {3475, 5057}, {3550, 17450}, {3616, 5082}, {3622, 17784}, {3683, 4430}, {3720, 17715}, {3722, 26102}, {3744, 9347}, {3749, 37633}, {3750, 4850}, {3848, 61156}, {3870, 5284}, {3885, 30143}, {3935, 4423}, {3938, 16484}, {3969, 50310}, {4085, 29853}, {4189, 17609}, {4514, 29830}, {4661, 15254}, {4662, 17570}, {4702, 28605}, {4864, 7226}, {4883, 17126}, {4995, 17051}, {5086, 10587}, {5249, 30331}, {5256, 35227}, {5748, 10578}, {5905, 47357}, {6767, 50204}, {7671, 61004}, {8162, 38460}, {9049, 26911}, {9776, 24929}, {10167, 15178}, {10569, 25405}, {10707, 31266}, {11025, 60989}, {11038, 44447}, {11680, 58463}, {11716, 29597}, {15569, 29815}, {16496, 33761}, {16826, 24596}, {16865, 34791}, {17024, 37593}, {17127, 49478}, {17184, 49746}, {17549, 51816}, {17592, 29818}, {17765, 29854}, {18230, 56028}, {20075, 38053}, {20078, 51099}, {24331, 32945}, {25960, 50748}, {26738, 33106}, {29651, 32943}, {29689, 33141}, {30147, 41702}, {30628, 60981}, {31053, 37703}, {31146, 55867}, {32862, 49466}, {32923, 42044}, {33108, 43179}, {33157, 36479}, {33172, 49768}, {35258, 44841}, {37525, 51103}, {37574, 46190}, {41553, 59377}, {42058, 62230}, {46934, 56176}
X(62862) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {56028, 1330}, {56060, 21287}
X(62862) = pole of line {2646, 15570} with respect to the Feuerbach hyperbola
X(62862) = pole of line {101, 61232} with respect to the Hutson-Moses hyperbola
X(62862) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 1621, 3873}, {1, 5248, 3889}, {1001, 41711, 27065}, {3683, 15570, 4430}, {3744, 29814, 9347}, {3748, 42819, 2}, {3870, 38316, 5284}, {3957, 27065, 41711}, {4666, 10389, 100}, {5249, 30331, 34611}, {37703, 49736, 31053}
X(62863) lies on these lines: {1, 21}, {2, 3711}, {7, 34611}, {8, 17529}, {42, 3315}, {55, 23958}, {88, 60714}, {100, 354}, {226, 10707}, {244, 3979}, {333, 17145}, {404, 50190}, {518, 5284}, {528, 26842}, {548, 1482}, {748, 49498}, {1001, 4430}, {1125, 36946}, {1320, 5425}, {1389, 61286}, {2099, 21454}, {2346, 60989}, {3058, 17483}, {3218, 3748}, {3219, 42819}, {3241, 9776}, {3242, 29814}, {3243, 3681}, {3244, 32924}, {3306, 30350}, {3434, 11038}, {3475, 11680}, {3488, 34605}, {3555, 5260}, {3616, 3940}, {3623, 17784}, {3689, 58560}, {3720, 49675}, {3742, 3935}, {3750, 17449}, {3870, 5437}, {3871, 18398}, {3920, 4864}, {3938, 37633}, {3961, 17450}, {3995, 24841}, {4015, 17546}, {4393, 24596}, {4423, 4661}, {4511, 5049}, {4649, 29818}, {4684, 33075}, {4863, 27186}, {4867, 51103}, {4906, 17012}, {4966, 33090}, {5045, 5253}, {5180, 15170}, {5303, 37080}, {5542, 20292}, {5572, 60935}, {5719, 38027}, {5734, 10430}, {5748, 10580}, {5905, 51099}, {7191, 49478}, {8042, 48337}, {8236, 44447}, {8257, 11025}, {9347, 15600}, {9352, 10980}, {10167, 10222}, {10569, 50194}, {10699, 29584}, {11019, 31272}, {11112, 58813}, {11518, 14923}, {14450, 15172}, {15185, 60981}, {16484, 33761}, {16490, 49682}, {17018, 17597}, {17019, 49465}, {17146, 32939}, {17297, 28599}, {17316, 30614}, {17484, 49736}, {17609, 34772}, {17642, 30284}, {17660, 41695}, {20066, 52783}, {20078, 47357}, {21453, 35312}, {25542, 32635}, {25557, 33110}, {26015, 58463}, {26223, 51055}, {29655, 30831}, {29689, 31204}, {29820, 37680}, {29835, 33124}, {29843, 33122}, {31146, 31266}, {32911, 49490}, {32923, 42057}, {32930, 49491}, {32938, 49535}, {32943, 49479}, {33078, 49466}, {33108, 36845}, {33157, 49768}, {33172, 36479}, {38460, 44840}, {59181, 60733}
X(62863) = reflection of X(i) in X(j) for these {i,j}: {5284, 29817}
X(62863) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {32015, 21287}
X(62863) = pole of line {101, 14722} with respect to the Hutson-Moses hyperbola
X(62863) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 11520, 3890}, {1, 3873, 1621}, {1, 3881, 21}, {1, 3889, 2975}, {1, 3892, 54391}, {354, 15570, 3957}, {518, 29817, 5284}, {3742, 3935, 9342}, {4864, 4883, 3920}, {5425, 51071, 1320}
X(62864) lies on these lines: {1, 21}, {2, 44547}, {4, 7}, {8, 16465}, {9, 31324}, {10, 18412}, {11, 9964}, {20, 65}, {34, 34035}, {40, 7672}, {46, 7411}, {55, 7098}, {56, 18444}, {57, 411}, {60, 13739}, {72, 5273}, {75, 51978}, {84, 5884}, {100, 59335}, {165, 12432}, {224, 404}, {226, 6828}, {354, 1858}, {377, 5086}, {390, 12710}, {497, 55109}, {517, 4313}, {518, 54398}, {581, 17080}, {912, 3487}, {943, 26921}, {954, 3927}, {960, 17558}, {962, 5173}, {999, 21740}, {1013, 41344}, {1155, 37105}, {1210, 2476}, {1231, 51893}, {1259, 34772}, {1445, 8726}, {1708, 6986}, {1728, 5047}, {1729, 4251}, {1737, 4197}, {1788, 37112}, {1836, 17637}, {1837, 6839}, {1864, 3091}, {1870, 36742}, {1905, 4198}, {2294, 15656}, {2646, 37106}, {2801, 5290}, {2894, 5832}, {3085, 3681}, {3100, 5706}, {3188, 23839}, {3218, 20846}, {3333, 6261}, {3339, 5732}, {3488, 6868}, {3523, 17603}, {3560, 15934}, {3600, 12675}, {3601, 15556}, {3616, 16193}, {3671, 15071}, {3678, 31446}, {3754, 9859}, {3812, 4208}, {3876, 13411}, {3918, 30286}, {3945, 52385}, {4292, 5902}, {4295, 9961}, {4296, 36746}, {4304, 5493}, {4323, 12672}, {4511, 37248}, {4654, 52269}, {5045, 5887}, {5057, 5570}, {5218, 41538}, {5226, 5777}, {5261, 14872}, {5262, 54343}, {5274, 13374}, {5312, 24025}, {5435, 6988}, {5439, 5704}, {5542, 12617}, {5558, 55964}, {5572, 5698}, {5707, 6198}, {5708, 6985}, {5714, 6866}, {5729, 11108}, {5794, 8261}, {5883, 10861}, {5904, 13405}, {5907, 42447}, {6001, 37434}, {6147, 6841}, {6744, 41861}, {6825, 10202}, {6838, 37566}, {6852, 11374}, {6869, 13369}, {6872, 9965}, {6875, 24929}, {6876, 37582}, {6884, 11375}, {6912, 11518}, {6916, 34339}, {6991, 10395}, {6993, 54361}, {7491, 12433}, {7548, 9581}, {7686, 12671}, {7992, 12560}, {8144, 45923}, {8227, 58566}, {8543, 11025}, {9352, 17700}, {9579, 52841}, {9612, 41562}, {9942, 50700}, {9962, 24248}, {10167, 37544}, {10396, 54392}, {10429, 51512}, {10444, 32118}, {10580, 11415}, {10883, 11019}, {10914, 12536}, {11037, 17625}, {11041, 37562}, {11111, 15933}, {11507, 37285}, {11570, 13243}, {11678, 21077}, {12572, 60979}, {12848, 37423}, {14547, 37591}, {17102, 19767}, {17626, 31937}, {18165, 37113}, {18221, 18238}, {18446, 57283}, {19860, 20612}, {20116, 30330}, {20243, 41723}, {20254, 48909}, {20835, 56288}, {21454, 50695}, {22766, 37300}, {25255, 45038}, {25557, 31936}, {25722, 60923}, {30478, 58578}, {31803, 58626}, {32047, 51340}, {36279, 37426}, {37254, 40660}, {37399, 39598}, {37428, 60951}, {37447, 39542}, {37468, 37730}, {37721, 59356}, {37729, 45931}, {41084, 52037}, {44238, 54161}, {44663, 50742}, {50399, 52457}, {53597, 56382}, {54405, 62691}
X(62864) = perspector of circumconic {{A, B, C, X(662), X(13149)}}
X(62864) = pole of line {905, 6003} with respect to the incircle
X(62864) = pole of line {3900, 24006} with respect to the polar circle
X(62864) = pole of line {20, 1836} with respect to the Feuerbach hyperbola
X(62864) = pole of line {5949, 53422} with respect to the Kiepert hyperbola
X(62864) = pole of line {4560, 17896} with respect to the Steiner circumellipse
X(62864) = pole of line {75, 1792} with respect to the Wallace hyperbola
X(62864) = pole of line {1734, 6003} with respect to the Suppa-Cucoanes circle
X(62864) = pole of line {3668, 5249} with respect to the dual conic of Yff parabola
X(62864) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(2328)}}, {{A, B, C, X(7), X(283)}}, {{A, B, C, X(21), X(273)}}, {{A, B, C, X(31), X(1426)}}, {{A, B, C, X(58), X(1119)}}, {{A, B, C, X(81), X(1847)}}, {{A, B, C, X(255), X(1439)}}, {{A, B, C, X(342), X(17097)}}, {{A, B, C, X(1496), X(13476)}}, {{A, B, C, X(3869), X(40431)}}, {{A, B, C, X(7103), X(44119)}}, {{A, B, C, X(7282), X(35193)}}, {{A, B, C, X(17194), X(53237)}}
X(62864) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 10122, 11020}, {1, 18389, 3868}, {1, 32913, 1496}, {1, 44706, 28606}, {4, 1071, 9960}, {21, 3868, 3869}, {57, 10393, 411}, {65, 10391, 20}, {72, 11018, 5703}, {354, 1858, 3485}, {942, 1071, 7}, {942, 5728, 938}, {1071, 9799, 12669}, {3812, 5784, 4208}, {3868, 3889, 11520}, {4292, 10572, 59355}, {5173, 12711, 962}, {5261, 40269, 14872}, {10122, 18389, 1}, {10399, 30274, 1210}
X(62865) lies on these lines: {1, 21}, {2, 4090}, {6, 17598}, {7, 33109}, {8, 24165}, {9, 3726}, {11, 33101}, {42, 4392}, {43, 518}, {44, 4906}, {55, 49675}, {57, 3961}, {65, 59310}, {69, 32866}, {72, 3976}, {75, 39742}, {88, 9350}, {141, 33169}, {145, 4970}, {149, 33098}, {165, 53552}, {171, 3242}, {192, 42057}, {200, 1054}, {210, 3999}, {223, 51766}, {226, 29676}, {238, 17597}, {244, 3681}, {291, 56165}, {312, 537}, {320, 4865}, {321, 49532}, {333, 18173}, {335, 17026}, {354, 984}, {497, 33099}, {519, 3210}, {614, 1757}, {726, 10453}, {748, 3315}, {756, 25502}, {894, 29652}, {899, 4661}, {942, 59311}, {976, 37608}, {978, 3953}, {986, 3555}, {988, 41863}, {1086, 32865}, {1150, 32923}, {1215, 29827}, {1279, 7262}, {1376, 18201}, {1401, 9052}, {1449, 41269}, {1647, 27131}, {1698, 4981}, {1743, 26242}, {1961, 7174}, {1999, 49455}, {2308, 17024}, {2886, 33103}, {3006, 33069}, {3056, 25572}, {3175, 49517}, {3218, 3550}, {3219, 15485}, {3243, 3979}, {3338, 5293}, {3434, 32857}, {3452, 24216}, {3475, 29640}, {3509, 16973}, {3632, 32860}, {3633, 3896}, {3662, 29673}, {3666, 42042}, {3670, 50581}, {3677, 3751}, {3679, 4359}, {3687, 49505}, {3703, 33087}, {3705, 33064}, {3706, 49493}, {3720, 7226}, {3731, 30350}, {3741, 24349}, {3742, 49515}, {3744, 4650}, {3749, 3928}, {3750, 42871}, {3782, 33141}, {3814, 31520}, {3840, 32937}, {3870, 17596}, {3891, 32919}, {3920, 37604}, {3944, 26015}, {3951, 28011}, {3952, 30957}, {3957, 4414}, {3971, 31302}, {3989, 29814}, {3995, 51035}, {4011, 62222}, {4084, 50637}, {4096, 30829}, {4257, 49686}, {4310, 33137}, {4334, 17625}, {4335, 15185}, {4383, 49712}, {4388, 29844}, {4415, 24217}, {4416, 26274}, {4425, 29843}, {4438, 29858}, {4514, 4655}, {4640, 4864}, {4649, 17599}, {4660, 26840}, {4674, 4677}, {4685, 17490}, {4694, 5692}, {4741, 23633}, {4847, 17889}, {4850, 42038}, {4860, 17122}, {4863, 24715}, {4871, 27538}, {4880, 37610}, {4884, 4966}, {4891, 49523}, {4899, 62673}, {4903, 30948}, {5014, 33067}, {5121, 21060}, {5220, 17123}, {5223, 5272}, {5268, 10980}, {5282, 16779}, {5294, 29660}, {5425, 16499}, {5745, 29675}, {5905, 33106}, {6048, 24046}, {6377, 24528}, {6682, 29825}, {6685, 49535}, {7191, 16468}, {8056, 55935}, {9055, 24691}, {9941, 37555}, {11269, 33152}, {11680, 32856}, {12652, 30304}, {13476, 17038}, {13541, 51811}, {13610, 23051}, {14829, 24841}, {14996, 29816}, {16667, 21840}, {16670, 46907}, {17018, 46901}, {17080, 53531}, {17127, 29818}, {17135, 17154}, {17140, 25294}, {17145, 17147}, {17157, 36862}, {17165, 30942}, {17184, 33120}, {17227, 28595}, {17272, 26234}, {17276, 33095}, {17334, 49736}, {17364, 50613}, {17450, 42039}, {17461, 51071}, {17483, 33104}, {17592, 49478}, {17595, 41711}, {17716, 49465}, {17721, 33096}, {17725, 37646}, {17754, 49509}, {17755, 30822}, {18743, 42054}, {18839, 24430}, {19786, 50285}, {19804, 42053}, {20068, 29824}, {20284, 22199}, {21330, 53676}, {21384, 49758}, {21805, 36634}, {23154, 50617}, {24174, 34790}, {24177, 49772}, {24248, 36845}, {24325, 25123}, {24443, 59294}, {24462, 30704}, {24477, 33140}, {24552, 32940}, {24586, 32029}, {24620, 49504}, {24627, 29670}, {24661, 56537}, {24821, 56082}, {24892, 33148}, {24943, 33170}, {25527, 29861}, {26128, 29856}, {27064, 29668}, {27065, 51297}, {27184, 29655}, {27287, 36542}, {28599, 46150}, {28605, 31136}, {29637, 33163}, {29638, 56520}, {29641, 49676}, {29651, 38000}, {29659, 54311}, {29662, 33153}, {29677, 33166}, {29690, 31019}, {29819, 37685}, {29832, 32949}, {29835, 32776}, {29840, 32946}, {29860, 56519}, {30947, 49508}, {30962, 49521}, {31028, 33888}, {31178, 31993}, {31197, 58629}, {31242, 59511}, {32771, 46909}, {32778, 49511}, {32844, 32859}, {32853, 32922}, {32854, 32863}, {32915, 49445}, {32932, 49458}, {32933, 32943}, {32935, 32942}, {32939, 32941}, {33079, 49688}, {33080, 33090}, {33081, 33089}, {33114, 33123}, {33119, 33122}, {33136, 33146}, {33142, 33143}, {33161, 33173}, {33162, 33172}, {33167, 33171}, {33174, 49524}, {34791, 37598}, {35652, 49513}, {36283, 50028}, {37652, 50023}, {39594, 49446}, {41839, 49520}, {42051, 49459}, {49510, 59296}, {49768, 56078}
X(62865) = reflection of X(i) in X(j) for these {i,j}: {32937, 3840}, {43, 982}, {982, 21342}
X(62865) = anticomplement of X(4090)
X(62865) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {3551, 1330}
X(62865) = pole of line {75, 8616} with respect to the Wallace hyperbola
X(62865) = pole of line {5249, 17244} with respect to the dual conic of Yff parabola
X(62865) = intersection, other than A, B, C, of circumconics {{A, B, C, X(31), X(39742)}}, {{A, B, C, X(75), X(8616)}}, {{A, B, C, X(81), X(17232)}}, {{A, B, C, X(596), X(54354)}}, {{A, B, C, X(846), X(23051)}}, {{A, B, C, X(1621), X(17038)}}, {{A, B, C, X(16948), X(55935)}}
X(62865) = barycentric product X(i)*X(j) for these (i, j): {1, 17232}
X(62865) = barycentric quotient X(i)/X(j) for these (i, j): {17232, 75}
X(62865) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 63, 8616}, {1, 6763, 54354}, {42, 4392, 17591}, {42, 4430, 49498}, {57, 16496, 3961}, {57, 3961, 56010}, {72, 3976, 21214}, {200, 18193, 1054}, {210, 3999, 17063}, {354, 984, 26102}, {518, 21342, 982}, {518, 982, 43}, {2292, 3889, 1}, {3218, 3938, 3550}, {3243, 17594, 3979}, {3666, 49490, 42042}, {3677, 3751, 29821}, {3782, 51463, 33141}, {3953, 5904, 978}, {4310, 33137, 33147}, {4388, 58371, 29844}, {4438, 33124, 29858}, {4640, 4864, 17715}, {4847, 24231, 17889}, {4884, 4966, 33092}, {7191, 32912, 16468}, {17063, 49503, 210}, {17135, 17154, 17155}, {17135, 17155, 49474}, {17591, 49498, 42}, {17595, 41711, 60714}, {18743, 49501, 42054}, {20068, 29824, 32925}, {24477, 33144, 33140}, {26128, 33121, 29856}, {42053, 49457, 19804}
X(62866) lies on circumconic {{A, B, C, X(1621), X(39739)}} and on these lines: {1, 21}, {2, 4849}, {6, 29817}, {37, 4430}, {42, 17063}, {43, 17450}, {145, 4359}, {244, 42042}, {354, 4850}, {518, 29814}, {750, 3979}, {756, 49498}, {940, 3957}, {1100, 17024}, {1255, 7174}, {1279, 37685}, {2177, 9352}, {3210, 3623}, {3240, 3742}, {3241, 3896}, {3242, 17019}, {3243, 5287}, {3244, 32860}, {3315, 5256}, {3475, 33133}, {3616, 4981}, {3681, 3720}, {3722, 37604}, {3726, 16884}, {3744, 14996}, {3745, 15570}, {3748, 17126}, {3751, 5284}, {3848, 21870}, {3870, 37633}, {3920, 42871}, {3935, 37674}, {3936, 29843}, {3938, 4038}, {3961, 9345}, {3995, 49499}, {3996, 26627}, {4365, 31178}, {4392, 37593}, {4661, 44307}, {4664, 20068}, {4666, 32911}, {4671, 4891}, {4675, 33110}, {4684, 32782}, {4689, 23958}, {4722, 15485}, {4851, 33090}, {4864, 29815}, {4906, 17025}, {4966, 29667}, {4970, 51071}, {5014, 17300}, {5045, 19767}, {5268, 62236}, {5297, 41711}, {5311, 49675}, {5542, 33146}, {7226, 15569}, {9335, 58560}, {10582, 37680}, {11038, 19785}, {11680, 26738}, {13476, 39739}, {15934, 17015}, {16484, 32912}, {16703, 39731}, {17011, 17597}, {17127, 42819}, {17135, 27812}, {17140, 49470}, {17146, 27804}, {17155, 49471}, {17165, 51055}, {17449, 17592}, {17591, 21806}, {18134, 29835}, {19804, 20011}, {19993, 26234}, {20012, 24589}, {20064, 62230}, {21746, 23155}, {21805, 25502}, {24331, 32864}, {24349, 42044}, {25557, 33131}, {26724, 38053}, {29651, 32919}, {29664, 51463}, {29665, 37703}, {29685, 33087}, {29820, 61358}, {29829, 33124}, {29830, 33121}, {29837, 33122}, {30148, 36946}, {31137, 31264}, {31503, 39702}, {32771, 42057}, {32915, 49479}, {32925, 49491}, {33078, 36479}, {34611, 50307}, {46907, 62212}, {50190, 59301}
X(62866) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 2650, 3890}, {1, 3873, 28606}, {3938, 4038, 9347}, {4864, 37595, 29815}, {4883, 49478, 2}
X(62867) lies on these lines: {1, 21}, {2, 17145}, {7, 33094}, {37, 42039}, {42, 244}, {57, 2177}, {65, 4322}, {75, 39739}, {100, 3979}, {141, 29685}, {145, 32860}, {149, 33097}, {165, 17782}, {171, 3722}, {200, 17124}, {210, 30950}, {226, 53531}, {238, 4722}, {312, 31161}, {320, 32947}, {321, 42057}, {386, 50190}, {497, 24725}, {512, 8042}, {518, 756}, {519, 4359}, {537, 3995}, {612, 3243}, {614, 44841}, {678, 37520}, {740, 17140}, {748, 3751}, {750, 3870}, {872, 58571}, {894, 32943}, {899, 3742}, {902, 3748}, {940, 3938}, {942, 4642}, {982, 17018}, {984, 4430}, {1001, 32912}, {1015, 21814}, {1100, 3726}, {1125, 4981}, {1149, 5049}, {1150, 29651}, {1193, 5045}, {1201, 17609}, {1203, 36946}, {1215, 29824}, {1279, 2308}, {1386, 29818}, {1407, 2099}, {1449, 26242}, {1458, 5173}, {1647, 37662}, {1757, 5284}, {1999, 32923}, {2170, 16971}, {2171, 52635}, {2293, 17642}, {2334, 17054}, {2350, 39258}, {2667, 13476}, {2887, 29835}, {2999, 30350}, {3058, 17365}, {3210, 3241}, {3214, 5439}, {3218, 3750}, {3219, 16484}, {3240, 17063}, {3242, 5311}, {3244, 3896}, {3293, 58565}, {3315, 29821}, {3337, 33771}, {3475, 11269}, {3555, 59305}, {3635, 4970}, {3666, 17449}, {3681, 26102}, {3685, 32940}, {3706, 50001}, {3711, 37682}, {3721, 39247}, {3744, 15570}, {3745, 4864}, {3757, 32919}, {3780, 21921}, {3829, 17775}, {3833, 31855}, {3840, 46897}, {3879, 26234}, {3912, 33162}, {3914, 5542}, {3920, 4038}, {3930, 24512}, {3935, 17122}, {3936, 29655}, {3953, 59301}, {3961, 37633}, {3968, 62325}, {3969, 49764}, {3971, 49535}, {3976, 19767}, {3989, 15569}, {3994, 17165}, {4128, 62550}, {4332, 34046}, {4365, 49483}, {4392, 17592}, {4438, 29830}, {4514, 32949}, {4641, 42819}, {4649, 7191}, {4650, 61155}, {4667, 23634}, {4675, 4863}, {4684, 33081}, {4685, 24589}, {4695, 5883}, {4850, 42040}, {4851, 32854}, {4914, 17374}, {4933, 33168}, {4938, 32861}, {4966, 15523}, {4968, 35633}, {4972, 49676}, {5249, 33136}, {5278, 24331}, {5287, 16496}, {5294, 49768}, {5425, 16490}, {5437, 9350}, {5524, 9342}, {6682, 29822}, {8679, 20961}, {10453, 32771}, {10459, 34791}, {10582, 17125}, {11038, 33128}, {11526, 60786}, {14547, 18839}, {14996, 17716}, {15934, 49487}, {16474, 30117}, {16602, 21870}, {16610, 58560}, {16666, 46907}, {16823, 32864}, {16884, 41269}, {17011, 17598}, {17017, 17597}, {17051, 37663}, {17056, 29690}, {17126, 17715}, {17135, 21020}, {17146, 17147}, {17154, 27804}, {17155, 49470}, {17234, 33117}, {17300, 33072}, {17460, 39697}, {17483, 33095}, {17495, 42053}, {17601, 23958}, {17625, 42289}, {17718, 29662}, {17724, 29683}, {17778, 32844}, {18059, 20889}, {18134, 33120}, {18139, 21026}, {18398, 24443}, {19684, 29652}, {19822, 50316}, {19993, 50284}, {20068, 49456}, {20963, 21808}, {20964, 61033}, {21342, 37593}, {21620, 21935}, {24210, 32856}, {24217, 31053}, {24231, 33145}, {24349, 32915}, {24403, 50257}, {24593, 59679}, {24715, 26842}, {24841, 34064}, {24929, 54310}, {25368, 49749}, {25501, 49510}, {25760, 29843}, {26015, 33105}, {26037, 49450}, {26128, 29829}, {27003, 60714}, {27065, 49712}, {27186, 32865}, {28605, 31178}, {29631, 33124}, {29632, 33121}, {29635, 33122}, {29642, 33114}, {29659, 33172}, {29667, 33087}, {29677, 38047}, {29687, 49524}, {29689, 35466}, {29816, 37595}, {29820, 32911}, {29837, 32775}, {29839, 33119}, {29844, 33070}, {29845, 33126}, {29851, 33118}, {30004, 41240}, {30331, 62240}, {30942, 31264}, {31019, 33141}, {31035, 42054}, {31136, 31993}, {32773, 33069}, {32780, 33173}, {32846, 33090}, {32858, 33169}, {32863, 33076}, {32925, 49499}, {33074, 36479}, {33103, 33134}, {33130, 33142}, {33135, 33148}, {33158, 33170}, {37646, 37703}, {37674, 41711}, {42041, 49448}, {42044, 49532}, {42051, 49475}, {43223, 46909}, {48847, 58813}, {49469, 50106}, {49709, 62230}, {50315, 56810}, {54416, 57656}
X(62867) = reflection of X(i) in X(j) for these {i,j}: {3720, 4883}, {756, 3720}
X(62867) = X(i)-Dao conjugate of X(j) for these {i, j}: {17245, 17143}
X(62867) = pole of line {659, 4093} with respect to the DeLongchamps ellipse
X(62867) = pole of line {5249, 37111} with respect to the dual conic of Yff parabola
X(62867) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(31), X(39739)}}, {{A, B, C, X(81), X(17245)}}, {{A, B, C, X(1621), X(13476)}}, {{A, B, C, X(4653), X(39697)}}, {{A, B, C, X(10448), X(39702)}}, {{A, B, C, X(17469), X(40438)}}, {{A, B, C, X(40091), X(53114)}}
X(62867) = barycentric product X(i)*X(j) for these (i, j): {1, 17245}
X(62867) = barycentric quotient X(i)/X(j) for these (i, j): {17245, 75}
X(62867) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 32913, 1621}, {1, 38, 1962}, {1, 3873, 38}, {1, 3874, 2292}, {1, 81, 17469}, {42, 354, 244}, {354, 49478, 42}, {518, 3720, 756}, {518, 4883, 3720}, {940, 42871, 3938}, {982, 17018, 46904}, {1100, 3726, 21840}, {1621, 32913, 896}, {3244, 24165, 3896}, {3666, 17449, 42038}, {4038, 49675, 3920}, {4430, 29814, 984}, {17056, 51463, 29690}, {17135, 24325, 21020}, {17146, 17147, 42055}, {17450, 49490, 21805}, {21342, 37593, 46901}, {21806, 42038, 3666}, {37595, 49465, 29816}, {42055, 49471, 17147}
X(62868) lies on circumconic {{A, B, C, X(39959), X(52680)}} and on these lines: {1, 21}, {2, 3999}, {9, 3315}, {43, 42038}, {44, 26242}, {45, 3726}, {75, 16727}, {88, 37223}, {100, 16496}, {149, 17276}, {244, 49448}, {312, 20068}, {320, 29832}, {335, 17028}, {354, 7226}, {518, 3240}, {537, 30942}, {899, 982}, {984, 17449}, {3210, 3621}, {3218, 3242}, {3219, 17597}, {3617, 4359}, {3625, 32860}, {3626, 24165}, {3666, 4430}, {3677, 32911}, {3740, 9335}, {3752, 4661}, {3758, 29823}, {3786, 16753}, {3876, 3953}, {3896, 20050}, {3935, 17595}, {3952, 49501}, {3961, 9352}, {3994, 31137}, {4005, 27625}, {4310, 33129}, {4358, 30948}, {4389, 29835}, {4414, 49675}, {4641, 17024}, {4663, 17025}, {4666, 33761}, {4671, 28582}, {4683, 29844}, {4847, 33146}, {4860, 5297}, {4863, 33102}, {4864, 61155}, {4871, 49508}, {4884, 32858}, {4981, 9780}, {5014, 26840}, {5220, 7292}, {5221, 28037}, {5223, 37680}, {5282, 16786}, {5573, 37687}, {6646, 58371}, {7174, 37633}, {7262, 29818}, {10129, 29676}, {10453, 42044}, {13243, 61086}, {16477, 17598}, {16569, 42040}, {16666, 41269}, {17126, 49465}, {17135, 50106}, {17145, 49470}, {17227, 31079}, {17484, 17721}, {17495, 49450}, {19843, 26729}, {20331, 49509}, {22323, 48639}, {24231, 33108}, {24325, 53039}, {24349, 46909}, {24477, 33133}, {24802, 59812}, {24841, 26227}, {25502, 42041}, {26015, 33151}, {26037, 42053}, {26102, 42039}, {26738, 29639}, {27754, 29830}, {29631, 50285}, {29652, 32940}, {29668, 32938}, {29690, 33103}, {29822, 51055}, {29824, 49447}, {29827, 31161}, {29840, 32859}, {30957, 42054}, {30970, 31178}, {31136, 49493}, {31330, 42055}, {32845, 49458}, {32919, 49455}, {33086, 49688}, {33089, 49511}, {33134, 51463}, {33175, 47358}, {35445, 53552}, {35596, 50130}, {46901, 49490}, {46904, 49498}, {49452, 50001}
X(62868) = reflection of X(i) in X(j) for these {i,j}: {3240, 4003}, {4850, 4392}
X(62868) = pole of line {5249, 29600} with respect to the dual conic of Yff parabola
X(62868) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {38, 3873, 28606}, {518, 4003, 3240}, {982, 49503, 899}, {3240, 4003, 4850}, {3240, 4392, 4003}, {3999, 49515, 2}, {21342, 49515, 3999}, {29676, 32856, 10129}
X(62869) lies on these lines: {1, 21}, {2, 49675}, {6, 29818}, {8, 25961}, {42, 17597}, {43, 3315}, {55, 17449}, {57, 3722}, {78, 46190}, {145, 32924}, {149, 33103}, {226, 49989}, {238, 4430}, {244, 3870}, {354, 750}, {497, 32856}, {518, 748}, {612, 17450}, {614, 3243}, {756, 4666}, {899, 41711}, {976, 5045}, {982, 2177}, {984, 29817}, {1279, 32912}, {2099, 7248}, {2280, 3726}, {3058, 33098}, {3218, 17715}, {3242, 3720}, {3244, 24177}, {3271, 61678}, {3475, 33105}, {3555, 28082}, {3666, 15570}, {3677, 46904}, {3681, 17125}, {3748, 4414}, {3750, 4392}, {3891, 42057}, {3920, 9345}, {3924, 34791}, {3935, 9350}, {3936, 29844}, {3961, 17124}, {3979, 4850}, {4038, 29815}, {4310, 33145}, {4359, 49458}, {4514, 31134}, {4649, 17024}, {4661, 17123}, {4684, 32852}, {4722, 7290}, {4883, 5311}, {4966, 32854}, {4981, 24331}, {5014, 49676}, {5083, 9316}, {5272, 21805}, {5284, 49448}, {5332, 16884}, {7191, 49490}, {7226, 16484}, {8027, 48333}, {9335, 56009}, {10453, 32923}, {11246, 53534}, {16569, 62236}, {17017, 49478}, {17018, 17598}, {17140, 32941}, {17145, 32853}, {17154, 32934}, {17460, 25415}, {17594, 42038}, {17596, 17782}, {17724, 29662}, {20064, 49700}, {24217, 33153}, {24231, 33094}, {24349, 32943}, {24552, 49479}, {24841, 32925}, {24892, 51463}, {26015, 33127}, {26128, 29835}, {26223, 49491}, {27065, 49503}, {28011, 41863}, {29638, 33121}, {29651, 46909}, {29655, 33122}, {29668, 46897}, {29672, 33114}, {29677, 49524}, {29678, 37703}, {29687, 49688}, {29824, 32920}, {29839, 58371}, {29843, 32775}, {29853, 33118}, {31237, 33120}, {32577, 34772}, {32781, 36479}, {32857, 34611}, {32863, 49506}, {32911, 49498}, {32929, 42055}, {32930, 49499}, {33074, 49466}, {33087, 33090}, {33136, 36845}, {33141, 33148}, {33169, 33173}, {34036, 53531}, {41696, 56804}, {48303, 53555}
X(62869) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(81), X(17265)}}, {{A, B, C, X(17469), X(39739)}}
X(62869) = barycentric product X(i)*X(j) for these (i, j): {1, 17265}
X(62869) = barycentric quotient X(i)/X(j) for these (i, j): {17265, 75}
X(62869) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 3873, 31}, {1, 3874, 3915}, {1, 3881, 1468}, {1, 3894, 40091}, {31, 3873, 54352}, {354, 3938, 750}, {354, 4864, 3938}, {612, 44841, 17450}, {982, 3957, 2177}, {3681, 29820, 17125}, {3748, 21342, 4414}, {4514, 33069, 31134}, {4666, 16496, 756}, {4883, 49465, 5311}, {7191, 49490, 61358}, {17597, 42871, 42}, {33120, 33124, 31237}
X(62870) lies on these lines: {1, 21}, {2, 3189}, {3, 58561}, {8, 16845}, {35, 9352}, {37, 36565}, {55, 37301}, {56, 29817}, {65, 61155}, {78, 3646}, {100, 54392}, {145, 3748}, {149, 28628}, {210, 16859}, {224, 25722}, {244, 37574}, {354, 4189}, {376, 962}, {390, 2646}, {404, 59337}, {405, 3681}, {443, 1058}, {518, 16865}, {551, 34611}, {950, 52255}, {958, 3957}, {988, 3315}, {1001, 30628}, {1104, 17018}, {1125, 33108}, {1279, 27637}, {1319, 24803}, {1420, 7225}, {1479, 10129}, {1482, 28466}, {1834, 29681}, {2136, 10389}, {2320, 3296}, {2346, 56278}, {3058, 11281}, {3241, 17561}, {3295, 14923}, {3303, 10912}, {3333, 5303}, {3338, 17549}, {3436, 10578}, {3475, 6872}, {3486, 10587}, {3487, 5057}, {3488, 5086}, {3584, 7705}, {3601, 4666}, {3636, 10624}, {3689, 46933}, {3722, 59311}, {3740, 17570}, {3742, 4188}, {3746, 30143}, {3750, 3924}, {3811, 5047}, {3870, 5260}, {3871, 54318}, {3876, 5259}, {3885, 30147}, {3896, 19851}, {3920, 19725}, {4004, 51787}, {4134, 41872}, {4255, 7292}, {4294, 20292}, {4314, 5249}, {4420, 11108}, {4661, 5302}, {4850, 28082}, {4855, 10582}, {4861, 6767}, {5010, 58565}, {5016, 29839}, {5046, 17718}, {5154, 61648}, {5217, 27003}, {5266, 9347}, {5267, 50190}, {5440, 5550}, {5603, 6869}, {5703, 26129}, {5886, 6900}, {5901, 28452}, {6284, 31019}, {6361, 13151}, {6601, 8236}, {6744, 59491}, {6950, 13373}, {6986, 37569}, {7191, 19765}, {7270, 29830}, {9961, 11496}, {10197, 37702}, {10394, 62333}, {10404, 15680}, {10459, 17715}, {11036, 44447}, {11038, 17576}, {11114, 13407}, {11518, 35258}, {11681, 13405}, {12437, 24564}, {12672, 15178}, {12700, 26287}, {15338, 25557}, {15934, 56288}, {16503, 26690}, {16783, 25082}, {16823, 19288}, {16858, 41229}, {17220, 17394}, {17450, 37608}, {17545, 51572}, {17548, 32636}, {17579, 51706}, {17676, 33124}, {17697, 46897}, {17728, 37291}, {19861, 38316}, {20075, 28629}, {21935, 29675}, {22935, 32558}, {24248, 26729}, {25011, 59584}, {25431, 30142}, {26117, 33122}, {27811, 42443}, {28444, 37624}, {29651, 54331}, {29814, 37539}, {30389, 43166}, {33116, 36500}, {33148, 50065}, {37552, 37633}, {37703, 57288}, {37721, 59416}, {38057, 50398}, {41012, 51724}, {46909, 56769}, {46934, 59691}, {51105, 51714}, {52541, 54387}
X(62870) = pole of line {2646, 3873} with respect to the Feuerbach hyperbola
X(62870) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(3296), X(4653)}}, {{A, B, C, X(3873), X(40430)}}, {{A, B, C, X(17194), X(56278)}}
X(62870) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 1621, 3869}, {1, 21, 3873}, {1, 35016, 3897}, {1, 4512, 11520}, {1, 5248, 3868}, {1, 5250, 34195}, {1, 5426, 8666}, {1, 8616, 2650}, {1, 993, 3889}, {1621, 34195, 5250}, {2646, 42819, 3622}, {3601, 4666, 5253}, {3622, 4190, 38053}, {3870, 5436, 5260}, {4512, 11520, 11684}, {11496, 18444, 9961}, {28082, 37573, 4850}, {37080, 51715, 2}
X(62871) lies on these lines: {1, 21}, {2, 7283}, {3, 37}, {6, 31442}, {9, 386}, {10, 345}, {19, 4276}, {22, 35}, {33, 14017}, {36, 27785}, {40, 19262}, {42, 41229}, {45, 4255}, {46, 4414}, {48, 54323}, {55, 8190}, {56, 6051}, {57, 13726}, {72, 19765}, {75, 11110}, {84, 991}, {169, 5283}, {192, 56769}, {200, 33771}, {219, 15823}, {226, 54320}, {312, 19270}, {321, 16342}, {344, 56737}, {387, 5273}, {405, 3666}, {442, 50065}, {464, 4292}, {474, 44307}, {498, 1074}, {581, 7330}, {614, 5259}, {750, 58887}, {936, 3731}, {940, 3916}, {956, 37548}, {958, 3931}, {969, 56221}, {976, 3989}, {984, 3811}, {986, 54318}, {988, 1125}, {995, 31435}, {1001, 37592}, {1012, 37528}, {1038, 16577}, {1040, 54430}, {1089, 29828}, {1104, 16418}, {1214, 1448}, {1247, 17038}, {1479, 29639}, {1575, 16846}, {1698, 21935}, {1709, 4300}, {1714, 54357}, {1721, 12511}, {1724, 5256}, {1834, 5791}, {1935, 45126}, {1961, 37603}, {2049, 50054}, {2256, 36746}, {2276, 16850}, {2352, 17524}, {2363, 37029}, {2901, 11679}, {2944, 7987}, {3085, 27505}, {3100, 59352}, {3175, 16351}, {3210, 16817}, {3216, 3305}, {3219, 19767}, {3247, 4257}, {3290, 16849}, {3295, 22458}, {3338, 3720}, {3361, 4328}, {3487, 4419}, {3601, 30115}, {3616, 26728}, {3624, 23681}, {3670, 54392}, {3672, 17558}, {3683, 16466}, {3693, 16851}, {3739, 16844}, {3749, 30145}, {3751, 59301}, {3752, 11108}, {3771, 59723}, {3772, 6675}, {3781, 50597}, {3876, 33761}, {3914, 19854}, {3920, 59344}, {3928, 48855}, {3953, 4666}, {3976, 16484}, {3993, 17733}, {3995, 16347}, {3998, 16346}, {4000, 16845}, {4251, 16517}, {4252, 16777}, {4253, 31429}, {4261, 16848}, {4278, 54385}, {4415, 11374}, {4424, 19860}, {4640, 5711}, {4643, 41014}, {4646, 9708}, {4652, 5287}, {4656, 13411}, {4657, 17698}, {4675, 24470}, {4687, 56766}, {4689, 5687}, {4698, 56767}, {4719, 15254}, {4850, 5047}, {4854, 24953}, {5010, 59354}, {5016, 49735}, {5051, 33113}, {5119, 10459}, {5247, 17592}, {5251, 54418}, {5262, 16865}, {5264, 35258}, {5268, 25440}, {5292, 5745}, {5293, 37574}, {5295, 5737}, {5325, 48857}, {5436, 30117}, {5438, 16676}, {5439, 17595}, {5716, 11111}, {5718, 58798}, {5725, 57288}, {5814, 49728}, {6147, 17276}, {6846, 53599}, {7270, 37038}, {7308, 17749}, {7483, 17720}, {7982, 17461}, {10198, 13161}, {10393, 24430}, {10449, 38000}, {10470, 21375}, {11496, 61086}, {12436, 29571}, {12579, 29671}, {12609, 24248}, {13728, 32777}, {14015, 37816}, {15670, 50068}, {15673, 50069}, {15674, 33155}, {15803, 17022}, {16062, 33116}, {16343, 31993}, {16349, 19791}, {16350, 42706}, {16370, 37539}, {16478, 17600}, {16499, 36846}, {16602, 16853}, {16610, 16842}, {16843, 40941}, {16852, 31448}, {16855, 31197}, {17056, 57282}, {17064, 36250}, {17147, 17588}, {17189, 28627}, {17278, 50205}, {17279, 56734}, {17303, 50409}, {17308, 52782}, {17314, 50606}, {17357, 56736}, {17384, 56735}, {17490, 56990}, {17525, 50070}, {17553, 50106}, {17560, 41230}, {17593, 24174}, {17596, 37030}, {17676, 57808}, {17740, 37314}, {18193, 58565}, {19273, 44417}, {19278, 41839}, {19279, 35652}, {19310, 19845}, {19333, 31025}, {19520, 25091}, {19521, 25067}, {19758, 25083}, {19764, 59681}, {19766, 26065}, {19804, 37035}, {19808, 37039}, {19822, 19857}, {19853, 32932}, {19858, 50314}, {20083, 56519}, {21165, 37530}, {21370, 22345}, {24161, 33154}, {24210, 26363}, {24467, 50317}, {24850, 50302}, {24851, 33111}, {24936, 31019}, {25524, 37599}, {25650, 27184}, {25939, 37224}, {26064, 33077}, {26066, 37715}, {26234, 32092}, {26242, 56775}, {27268, 56768}, {28082, 46901}, {29664, 52367}, {30127, 59557}, {30142, 37552}, {31393, 50637}, {31461, 44798}, {31468, 40133}, {31805, 50677}, {32851, 52258}, {32934, 49598}, {34862, 37501}, {37553, 57279}, {37582, 37674}, {37584, 48903}, {39580, 39954}, {40430, 56136}, {42463, 54417}, {43531, 50412}, {50052, 50410}, {50104, 51677}, {52495, 62212}, {54286, 59311}
X(62871) = pole of line {3733, 8678} with respect to the circumcircle
X(62871) = pole of line {2646, 16466} with respect to the Feuerbach hyperbola
X(62871) = pole of line {1, 27174} with respect to the Stammler hyperbola
X(62871) = pole of line {2522, 3798} with respect to the Steiner inellipse
X(62871) = pole of line {75, 56018} with respect to the Wallace hyperbola
X(62871) = pole of line {14208, 20315} with respect to the dual conic of polar circle
X(62871) = pole of line {69, 5249} with respect to the dual conic of Yff parabola
X(62871) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(10), X(54421)}}, {{A, B, C, X(21), X(56225)}}, {{A, B, C, X(37), X(12514)}}, {{A, B, C, X(58), X(46010)}}, {{A, B, C, X(81), X(60206)}}, {{A, B, C, X(345), X(23602)}}, {{A, B, C, X(968), X(56221)}}, {{A, B, C, X(969), X(4658)}}, {{A, B, C, X(1046), X(17038)}}, {{A, B, C, X(1780), X(57662)}}, {{A, B, C, X(2650), X(56136)}}, {{A, B, C, X(3874), X(23051)}}, {{A, B, C, X(11520), X(56149)}}, {{A, B, C, X(37817), X(40430)}}
X(62871) = barycentric product X(i)*X(j) for these (i, j): {54423, 75}
X(62871) = barycentric quotient X(i)/X(j) for these (i, j): {54423, 1}
X(62871) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 191, 54421}, {1, 21, 37817}, {1, 31424, 58}, {1, 4512, 595}, {1, 846, 12514}, {3, 37, 975}, {345, 13725, 10}, {984, 37573, 3811}, {1125, 3663, 24159}, {1468, 1962, 1}, {4252, 16777, 37594}, {4414, 59305, 46}, {4652, 5287, 37522}, {6675, 50067, 3772}, {16343, 50044, 31993}, {17321, 37176, 1125}
X(62872) lies on these lines: {1, 21}, {2, 20683}, {8, 20913}, {72, 16823}, {86, 13476}, {100, 20367}, {190, 57024}, {192, 35892}, {209, 33124}, {210, 16815}, {213, 7191}, {239, 335}, {244, 2664}, {274, 17140}, {310, 2388}, {314, 17142}, {320, 674}, {354, 16826}, {512, 7192}, {524, 25048}, {527, 4499}, {668, 20352}, {693, 9320}, {726, 38485}, {869, 982}, {942, 16830}, {980, 4392}, {984, 20703}, {1002, 26626}, {1086, 9054}, {1654, 17049}, {2171, 35617}, {2176, 17597}, {2223, 3218}, {2481, 20347}, {2890, 3434}, {3009, 17449}, {3056, 17364}, {3271, 20072}, {3294, 5284}, {3662, 3779}, {3681, 4384}, {3688, 17300}, {3717, 29988}, {3720, 58287}, {3726, 16514}, {3742, 29578}, {3786, 24325}, {3789, 29576}, {3799, 3912}, {3870, 37555}, {3930, 24578}, {3948, 17794}, {4210, 40638}, {4310, 54383}, {4393, 4430}, {4440, 6007}, {4517, 17244}, {4520, 4883}, {4553, 17297}, {4645, 9052}, {4661, 16816}, {4981, 16819}, {5283, 7226}, {5692, 24331}, {5883, 36531}, {5902, 36480}, {5903, 49458}, {5904, 16825}, {6327, 7768}, {6542, 14839}, {6646, 21746}, {7176, 17625}, {9038, 62231}, {9049, 32850}, {9263, 40858}, {9791, 39543}, {10477, 24349}, {12530, 30628}, {14923, 49451}, {16476, 32912}, {16571, 39742}, {16706, 22277}, {17050, 25006}, {17154, 62636}, {17160, 44671}, {17285, 21865}, {17288, 17792}, {17298, 25279}, {17302, 52020}, {17307, 22279}, {17445, 24437}, {17798, 27950}, {20044, 31061}, {20068, 31036}, {20456, 24625}, {20706, 24727}, {21278, 44139}, {21296, 25304}, {21342, 37596}, {22294, 62236}, {23151, 26241}, {23682, 24231}, {27846, 40796}, {28600, 29609}, {29814, 52963}, {32004, 39915}, {34772, 37575}, {42325, 48114}, {43993, 49488}
X(62872) = reflection of X(i) in X(j) for these {i,j}: {190, 57024}, {239, 20358}, {20072, 3271}, {3888, 320}
X(62872) = anticomplement of X(20683)
X(62872) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {58, 39350}, {81, 20533}, {86, 20344}, {105, 1654}, {274, 20552}, {673, 2895}, {1014, 52164}, {1019, 39353}, {1027, 148}, {1438, 1655}, {1462, 17778}, {1814, 3151}, {2481, 1330}, {3737, 14732}, {18031, 21287}, {18785, 46707}, {31637, 52364}, {34018, 2893}, {36057, 18666}, {36086, 31290}, {39293, 3909}, {43929, 21220}, {52394, 25050}, {56783, 2475}, {62635, 21221}
X(62872) = pole of line {2646, 14942} with respect to the Feuerbach hyperbola
X(62872) = pole of line {100, 17494} with respect to the Kiepert parabola
X(62872) = pole of line {274, 4560} with respect to the Steiner circumellipse
X(62872) = pole of line {14838, 36812} with respect to the Steiner inellipse
X(62872) = pole of line {101, 4040} with respect to the Hutson-Moses hyperbola
X(62872) = pole of line {75, 4436} with respect to the Wallace hyperbola
X(62872) = pole of line {5249, 53600} with respect to the dual conic of Yff parabola
X(62872) = pole of line {1109, 50538} with respect to the dual conic of Wallace hyperbola
X(62872) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(40005)}}, {{A, B, C, X(21), X(33676)}}, {{A, B, C, X(31), X(8049)}}, {{A, B, C, X(58), X(52030)}}, {{A, B, C, X(75), X(23407)}}, {{A, B, C, X(81), X(52209)}}, {{A, B, C, X(335), X(18206)}}, {{A, B, C, X(660), X(54353)}}, {{A, B, C, X(1621), X(39717)}}, {{A, B, C, X(13476), X(20985)}}, {{A, B, C, X(17469), X(40747)}}
X(62872) = barycentric product X(i)*X(j) for these (i, j): {16693, 76}
X(62872) = barycentric quotient X(i)/X(j) for these (i, j): {16693, 6}
X(62872) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 32913, 20985}, {1, 38, 40773}, {1, 40749, 17469}, {1, 63, 23407}, {320, 674, 3888}, {13476, 56537, 86}, {20456, 56805, 24625}
X(62873) lies on these lines: {1, 21}, {2, 57278}, {3, 938}, {4, 57283}, {7, 104}, {8, 37248}, {11, 6839}, {12, 6884}, {20, 56}, {28, 1895}, {35, 6738}, {36, 4304}, {55, 37106}, {57, 6909}, {78, 10396}, {84, 1476}, {100, 8069}, {112, 2326}, {145, 1259}, {226, 6912}, {280, 8886}, {377, 3086}, {388, 6837}, {390, 3428}, {404, 1210}, {405, 5703}, {411, 950}, {474, 5704}, {496, 37468}, {499, 4197}, {613, 54383}, {759, 53683}, {942, 6906}, {944, 37302}, {954, 6172}, {956, 5273}, {958, 17558}, {997, 15299}, {1006, 5728}, {1013, 34231}, {1014, 18655}, {1056, 22758}, {1058, 11249}, {1071, 24928}, {1074, 33129}, {1156, 61705}, {1261, 51284}, {1319, 10391}, {1420, 7125}, {1445, 6282}, {1457, 34035}, {1470, 38693}, {1478, 10883}, {1479, 59355}, {1610, 23383}, {1617, 5731}, {1728, 3876}, {1735, 54315}, {1736, 30115}, {1785, 33133}, {2654, 54339}, {2894, 3813}, {3085, 5260}, {3188, 3673}, {3304, 11036}, {3333, 5450}, {3476, 33925}, {3485, 62333}, {3486, 37579}, {3487, 3560}, {3576, 7671}, {3586, 36002}, {3600, 12114}, {3601, 6986}, {3616, 37228}, {3871, 51433}, {3940, 5729}, {4134, 41700}, {4198, 11399}, {4208, 25524}, {4221, 44735}, {4292, 5563}, {4293, 10431}, {4294, 59317}, {4305, 7742}, {4308, 9799}, {4314, 59320}, {4511, 16465}, {5047, 13411}, {5080, 37358}, {5172, 59421}, {5175, 37229}, {5204, 37105}, {5226, 6913}, {5249, 44675}, {5251, 13405}, {5262, 17102}, {5265, 37108}, {5267, 6744}, {5274, 22753}, {5303, 8071}, {5533, 10072}, {5687, 12536}, {5714, 37234}, {5719, 7489}, {5722, 6905}, {5732, 13462}, {5809, 54051}, {5902, 10058}, {6147, 13743}, {6888, 15844}, {6907, 37797}, {6914, 15934}, {6915, 9581}, {6916, 10269}, {6920, 11374}, {6925, 54366}, {6993, 10589}, {7288, 22768}, {7354, 37433}, {7373, 32153}, {7508, 15935}, {7672, 37569}, {7676, 7688}, {7952, 54343}, {8171, 30283}, {8544, 58808}, {8758, 54292}, {9785, 22770}, {9963, 10090}, {9964, 12740}, {10074, 13243}, {10321, 11681}, {10394, 18446}, {10538, 17862}, {10580, 20835}, {10679, 11041}, {11015, 35976}, {11018, 37306}, {11194, 47357}, {11373, 45977}, {11491, 37730}, {12512, 59323}, {12513, 54398}, {12739, 61722}, {13738, 19752}, {13739, 41227}, {14547, 60682}, {15171, 44238}, {15446, 50190}, {15823, 58679}, {15888, 59350}, {15933, 16370}, {17010, 17549}, {17074, 37469}, {17863, 36029}, {18412, 51506}, {18990, 37447}, {21669, 57282}, {22350, 32911}, {24806, 52428}, {25513, 27410}, {25875, 27383}, {26437, 55109}, {30304, 53058}, {30330, 52769}, {31397, 54357}, {31775, 37535}, {34772, 44547}, {35973, 51359}, {37253, 40836}, {37258, 44695}, {37403, 37582}, {37437, 57285}, {37720, 59356}, {41084, 55117}, {60782, 61717}
X(62873) = pole of line {6003, 10015} with respect to the incircle
X(62873) = pole of line {2646, 18444} with respect to the Feuerbach hyperbola
X(62873) = pole of line {6003, 21119} with respect to the Suppa-Cucoanes circle
X(62873) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(104), X(2328)}}, {{A, B, C, X(1496), X(2217)}}, {{A, B, C, X(2363), X(3562)}}
X(62873) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 58, 3562}, {21, 54391, 63}, {36, 4304, 7411}, {950, 37583, 411}, {999, 1012, 7}, {1319, 10391, 18444}, {3086, 22766, 5253}, {8069, 18391, 100}, {12564, 35016, 1}
X(62874) lies on these lines: {1, 21}, {2, 3333}, {3, 3555}, {4, 26015}, {7, 54303}, {8, 57}, {9, 1475}, {10, 3306}, {19, 31903}, {20, 36845}, {36, 3811}, {40, 145}, {41, 51194}, {42, 988}, {46, 519}, {55, 4652}, {56, 78}, {65, 3872}, {72, 999}, {75, 1434}, {77, 34046}, {84, 962}, {100, 6765}, {104, 37531}, {149, 41869}, {165, 3871}, {169, 17736}, {172, 16973}, {200, 404}, {208, 5081}, {210, 25524}, {224, 59317}, {226, 10527}, {238, 28011}, {239, 4209}, {244, 1722}, {280, 55119}, {306, 37280}, {329, 10396}, {354, 958}, {377, 4298}, {388, 6734}, {390, 60990}, {392, 3927}, {405, 4666}, {411, 1998}, {443, 25006}, {452, 10580}, {474, 34790}, {484, 3633}, {496, 58798}, {499, 21077}, {515, 12649}, {516, 10085}, {517, 36846}, {527, 11240}, {529, 1837}, {579, 3692}, {602, 1331}, {612, 19314}, {614, 3976}, {672, 55337}, {674, 41682}, {748, 46190}, {899, 11512}, {908, 3086}, {912, 10680}, {936, 3681}, {942, 956}, {944, 5709}, {946, 5905}, {952, 37532}, {960, 3304}, {963, 35987}, {976, 16496}, {978, 20456}, {982, 54418}, {997, 3984}, {1001, 17609}, {1015, 54406}, {1054, 59294}, {1056, 24987}, {1071, 22770}, {1104, 17597}, {1106, 60786}, {1125, 3305}, {1155, 3913}, {1158, 7982}, {1191, 4641}, {1193, 3751}, {1201, 32912}, {1210, 3436}, {1259, 1617}, {1319, 12635}, {1320, 1768}, {1329, 17728}, {1376, 32636}, {1385, 55104}, {1394, 4318}, {1400, 4101}, {1420, 1708}, {1435, 5125}, {1447, 36854}, {1453, 7191}, {1454, 10944}, {1458, 54383}, {1473, 12410}, {1478, 10916}, {1479, 49627}, {1482, 4018}, {1697, 3241}, {1709, 4301}, {1724, 4694}, {1728, 44675}, {1753, 1897}, {1754, 15954}, {1757, 21214}, {1766, 49446}, {1788, 6735}, {1813, 52218}, {1836, 3813}, {1999, 10476}, {2082, 3509}, {2093, 12629}, {2098, 44663}, {2099, 11260}, {2136, 5128}, {2257, 5279}, {2260, 5227}, {2285, 24349}, {2339, 17599}, {2360, 40571}, {2363, 23051}, {2476, 5231}, {2478, 11019}, {2550, 60938}, {2646, 11194}, {2801, 13279}, {2886, 10404}, {3085, 59491}, {3146, 10864}, {3187, 14953}, {3219, 3622}, {3242, 37539}, {3243, 3601}, {3244, 5119}, {3295, 3916}, {3303, 4640}, {3336, 3632}, {3337, 3679}, {3339, 4853}, {3340, 4861}, {3359, 12245}, {3419, 18990}, {3421, 24982}, {3428, 10884}, {3434, 4292}, {3475, 30478}, {3476, 37550}, {3485, 8545}, {3486, 34610}, {3487, 24541}, {3523, 63168}, {3576, 4430}, {3617, 27003}, {3621, 23958}, {3623, 31393}, {3646, 27065}, {3671, 42012}, {3677, 5262}, {3680, 55921}, {3685, 44421}, {3693, 5022}, {3697, 16408}, {3701, 30567}, {3702, 3729}, {3726, 16968}, {3744, 4252}, {3753, 5708}, {3755, 29747}, {3812, 4860}, {3875, 17134}, {3876, 5223}, {3880, 37567}, {3883, 54429}, {3885, 7991}, {3911, 5552}, {3920, 37554}, {3924, 17449}, {3929, 38314}, {3935, 4188}, {3938, 37552}, {3940, 17614}, {3947, 6933}, {3957, 4189}, {3961, 37608}, {3962, 5289}, {3979, 37574}, {3999, 17054}, {4004, 40587}, {4084, 22837}, {4253, 17526}, {4293, 57287}, {4295, 34625}, {4297, 41338}, {4314, 34646}, {4315, 6737}, {4317, 17647}, {4320, 9363}, {4321, 41228}, {4383, 52541}, {4384, 17683}, {4392, 17016}, {4413, 4662}, {4420, 5438}, {4423, 5302}, {4645, 28017}, {4646, 17595}, {4650, 37588}, {4673, 32939}, {4866, 17535}, {4880, 5697}, {4917, 4973}, {4968, 11679}, {4996, 37736}, {4999, 17718}, {5047, 5234}, {5049, 31445}, {5057, 9614}, {5080, 9581}, {5083, 34489}, {5086, 9613}, {5204, 41711}, {5220, 25917}, {5221, 5836}, {5249, 19843}, {5251, 50190}, {5256, 11343}, {5258, 18398}, {5265, 27383}, {5267, 59337}, {5271, 16054}, {5282, 17474}, {5288, 5902}, {5296, 47299}, {5303, 30282}, {5434, 5794}, {5435, 7080}, {5436, 44841}, {5437, 9780}, {5439, 9708}, {5450, 37569}, {5534, 6905}, {5535, 61296}, {5550, 7308}, {5584, 58567}, {5587, 20060}, {5603, 7330}, {5657, 37534}, {5687, 37582}, {5690, 37612}, {5730, 24928}, {5732, 30628}, {5850, 15299}, {5853, 60968}, {5855, 37738}, {5880, 52783}, {6210, 17364}, {6361, 7171}, {6604, 7183}, {6684, 10528}, {6745, 6921}, {6764, 17784}, {6766, 10860}, {6769, 6909}, {6910, 13405}, {6918, 18908}, {7013, 56927}, {7082, 34647}, {7177, 9436}, {7190, 54344}, {7198, 47595}, {7284, 43745}, {7288, 25568}, {7289, 51192}, {7293, 8193}, {7354, 51463}, {7675, 15185}, {7992, 13243}, {8192, 37581}, {8227, 31053}, {8544, 15733}, {8580, 17531}, {8897, 33088}, {9579, 24392}, {9588, 35010}, {9612, 11680}, {9778, 9797}, {9785, 28610}, {9845, 20008}, {9850, 37229}, {9961, 30304}, {10025, 26116}, {10072, 21616}, {10198, 55867}, {10246, 26921}, {10267, 21165}, {10436, 17169}, {10532, 51755}, {10573, 17437}, {10586, 31018}, {10587, 55868}, {10624, 44447}, {10914, 36279}, {10943, 37826}, {11010, 51093}, {11114, 31146}, {11220, 12565}, {11236, 17606}, {11249, 14054}, {11269, 13161}, {11362, 12648}, {11372, 20059}, {11373, 51409}, {11518, 55869}, {11522, 54370}, {12047, 31164}, {12515, 25416}, {12595, 34377}, {12607, 24914}, {12647, 17700}, {12650, 38669}, {12701, 17768}, {12703, 40256}, {13110, 46179}, {13278, 46684}, {13407, 26363}, {13462, 20588}, {14450, 60933}, {14872, 22753}, {15888, 26066}, {16203, 31837}, {16215, 42884}, {16560, 24841}, {16574, 19767}, {16667, 55103}, {16823, 21384}, {16830, 56518}, {16865, 29817}, {17135, 56984}, {17206, 39731}, {17448, 54382}, {17480, 37683}, {17484, 37704}, {17660, 22560}, {17676, 29835}, {18193, 24443}, {18201, 24440}, {18220, 60965}, {18839, 22760}, {19582, 62222}, {19765, 49478}, {19854, 51706}, {20015, 37267}, {20043, 39592}, {20057, 37556}, {20075, 31730}, {20220, 20223}, {20367, 49495}, {21222, 53395}, {21342, 37549}, {21343, 53403}, {21625, 40998}, {21842, 41696}, {22345, 23853}, {22765, 37700}, {22769, 37485}, {22836, 37618}, {23536, 33137}, {24159, 50759}, {24216, 28074}, {24333, 36547}, {24390, 57282}, {24393, 60985}, {24468, 50811}, {24475, 61146}, {24593, 51284}, {24703, 37722}, {25439, 59316}, {25522, 27131}, {26029, 27002}, {26060, 38200}, {26117, 29843}, {26364, 31224}, {27529, 31231}, {28609, 50443}, {29637, 56510}, {30223, 51423}, {30393, 32635}, {31776, 50239}, {31795, 50242}, {32049, 40663}, {32153, 37533}, {32915, 39584}, {32946, 49613}, {34498, 56940}, {34690, 37710}, {34773, 37584}, {37080, 42871}, {37524, 48696}, {37560, 59417}, {37605, 56177}, {37684, 41261}, {37727, 59318}, {38053, 60958}, {38316, 61005}, {38455, 41687}, {41426, 51379}, {45287, 49168}, {49509, 54317}, {50559, 56929}, {51433, 59336}, {52419, 57266}, {52420, 57267}, {54445, 61122}, {59412, 60955}
X(62874) = midpoint of X(i) and X(j) for these {i,j}: {12649, 20076}
X(62874) = reflection of X(i) in X(j) for these {i,j}: {1479, 49627}, {11415, 12053}, {11682, 1}, {3436, 1210}, {5687, 37582}, {5730, 24928}, {56179, 36741}, {58798, 496}, {60966, 15299}, {78, 56}, {8, 4848}
X(62874) = anticomplement of X(21075)
X(62874) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 60107}
X(62874) = X(i)-Dao conjugate of X(j) for these {i, j}: {9, 60107}, {21075, 21075}, {37679, 17151}
X(62874) = X(i)-Ceva conjugate of X(j) for these {i, j}: {39702, 1}
X(62874) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {58, 6223}, {84, 1330}, {189, 21287}, {285, 3436}, {1333, 20211}, {1412, 5932}, {1413, 2475}, {1422, 2893}, {1433, 52364}, {1436, 2895}, {2193, 55114}, {2208, 1654}, {4565, 20297}, {7341, 20221}, {32652, 31290}, {55117, 2897}, {55211, 21304}
X(62874) = pole of line {3733, 48329} with respect to the circumcircle
X(62874) = pole of line {2646, 10866} with respect to the Feuerbach hyperbola
X(62874) = pole of line {1, 5324} with respect to the Stammler hyperbola
X(62874) = pole of line {14838, 28984} with respect to the Steiner inellipse
X(62874) = pole of line {75, 5250} with respect to the Wallace hyperbola
X(62874) = pole of line {5249, 17022} with respect to the dual conic of Yff parabola
X(62874) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(19), X(3915)}}, {{A, B, C, X(21), X(1219)}}, {{A, B, C, X(58), X(1037)}}, {{A, B, C, X(63), X(34860)}}, {{A, B, C, X(75), X(5250)}}, {{A, B, C, X(81), X(5558)}}, {{A, B, C, X(596), X(12514)}}, {{A, B, C, X(969), X(57280)}}, {{A, B, C, X(2292), X(23051)}}, {{A, B, C, X(3878), X(56136)}}, {{A, B, C, X(13476), X(54421)}}, {{A, B, C, X(16948), X(55921)}}
X(62874) = barycentric product X(i)*X(j) for these (i, j): {1, 18141}, {4200, 63}, {5120, 75}
X(62874) = barycentric quotient X(i)/X(j) for these (i, j): {1, 60107}, {4200, 92}, {5120, 1}, {18141, 75}
X(62874) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 12526, 3877}, {1, 1707, 3915}, {1, 31424, 1621}, {1, 32913, 54421}, {1, 3874, 11520}, {1, 3894, 12559}, {1, 54422, 3869}, {1, 63, 5250}, {1, 6763, 12514}, {1, 758, 11682}, {3, 3555, 3870}, {10, 3338, 3306}, {21, 3889, 1}, {36, 3811, 4855}, {40, 145, 3895}, {56, 518, 78}, {56, 78, 35262}, {72, 999, 19861}, {145, 3218, 40}, {200, 3361, 404}, {329, 14986, 41012}, {354, 958, 54392}, {405, 5045, 4666}, {499, 21077, 30852}, {518, 36741, 56179}, {527, 12053, 11415}, {942, 956, 19860}, {1125, 41229, 3305}, {1201, 32912, 54386}, {1420, 11523, 4511}, {1697, 3928, 56288}, {2093, 12629, 14923}, {3219, 3622, 31435}, {3241, 56288, 1697}, {3295, 3916, 35258}, {3333, 57279, 2}, {3336, 3632, 54286}, {3428, 12675, 10884}, {3576, 41863, 34772}, {3681, 5253, 936}, {3927, 7373, 392}, {3976, 5247, 614}, {4084, 22837, 25415}, {4298, 4847, 377}, {4430, 34772, 41863}, {4640, 58609, 3303}, {4973, 8715, 58887}, {5086, 34605, 9613}, {5204, 41711, 56176}, {5223, 8583, 3876}, {5231, 5290, 2476}, {5234, 10582, 5047}, {5258, 18398, 54318}, {5563, 5904, 997}, {5905, 10529, 946}, {6763, 12514, 63}, {6765, 15803, 100}, {6766, 10860, 20070}, {9579, 24392, 52367}, {9778, 9797, 56936}, {10106, 24391, 8}, {11019, 12527, 2478}, {11240, 11415, 12053}, {12245, 26877, 3359}, {12649, 20076, 515}, {13407, 26363, 31266}, {17736, 45751, 169}, {27065, 46934, 3646}, {41229, 51816, 1125}
X(62875) lies on these lines: {1, 21}, {2, 60846}, {6, 10389}, {8, 39589}, {9, 3744}, {10, 56987}, {42, 16469}, {55, 2999}, {57, 1279}, {109, 53623}, {165, 614}, {171, 10582}, {200, 238}, {210, 15601}, {212, 10388}, {223, 2078}, {244, 53056}, {269, 1617}, {354, 35227}, {390, 40940}, {516, 23681}, {517, 16485}, {602, 6769}, {610, 5301}, {748, 8580}, {940, 38316}, {995, 30282}, {1001, 4682}, {1103, 11508}, {1104, 1697}, {1149, 13462}, {1155, 5573}, {1191, 3601}, {1201, 7987}, {1376, 3246}, {1386, 4428}, {1407, 1420}, {1416, 60786}, {1449, 60711}, {1453, 3295}, {1458, 34033}, {1699, 3011}, {1724, 6765}, {1743, 3870}, {1754, 43166}, {1834, 41864}, {1914, 14827}, {2093, 30117}, {2176, 20229}, {2352, 23404}, {3008, 17784}, {3120, 50865}, {3158, 4383}, {3242, 3929}, {3243, 4641}, {3339, 28082}, {3361, 28011}, {3550, 5272}, {3576, 16483}, {3632, 33164}, {3677, 4640}, {3681, 3973}, {3683, 7174}, {3731, 3920}, {3740, 8692}, {3750, 16475}, {3751, 17715}, {3752, 21000}, {3755, 10385}, {3771, 49705}, {3772, 9580}, {3924, 7991}, {3928, 17597}, {3938, 5223}, {3941, 16878}, {3957, 30653}, {3977, 19993}, {4188, 45047}, {4420, 8951}, {4438, 49700}, {4514, 56519}, {4656, 52653}, {4666, 17126}, {4853, 37588}, {4862, 44447}, {4936, 54329}, {5128, 17054}, {5256, 61155}, {5266, 31435}, {5268, 15485}, {5290, 28027}, {5315, 59337}, {5436, 5710}, {5437, 37540}, {5452, 60360}, {7191, 35258}, {7262, 16496}, {7292, 8056}, {7322, 15254}, {7963, 28370}, {7994, 13329}, {8236, 37666}, {8273, 35658}, {8583, 37552}, {9623, 37610}, {9778, 24177}, {9819, 49487}, {10246, 41453}, {10383, 52428}, {11038, 62240}, {12651, 37570}, {14974, 16780}, {15839, 37605}, {16491, 17592}, {16667, 17018}, {16678, 16688}, {16694, 23391}, {16784, 57656}, {17020, 61157}, {17151, 32929}, {17298, 20101}, {17339, 20056}, {17724, 28609}, {18229, 24552}, {20045, 56082}, {20075, 26723}, {21059, 55086}, {21760, 23565}, {21769, 52635}, {23372, 23392}, {24392, 35466}, {26065, 49466}, {29817, 30652}, {29840, 59779}, {29855, 32947}, {30332, 62208}, {32943, 35613}, {35262, 46943}, {37652, 49451}, {37679, 46917}, {39254, 46907}, {53053, 54418}
X(62875) = pole of line {3733, 7203} with respect to the circumcircle
X(62875) = pole of line {2646, 7174} with respect to the Feuerbach hyperbola
X(62875) = pole of line {100, 30720} with respect to the Kiepert parabola
X(62875) = pole of line {101, 53630} with respect to the Hutson-Moses hyperbola
X(62875) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(17158)}}, {{A, B, C, X(21), X(2137)}}, {{A, B, C, X(81), X(37681)}}, {{A, B, C, X(17185), X(56085)}}, {{A, B, C, X(18153), X(40773)}}, {{A, B, C, X(22040), X(28606)}}
X(62875) = barycentric product X(i)*X(j) for these (i, j): {1, 37681}, {56, 56085}, {101, 23819}, {17158, 6}, {18153, 31}, {22040, 58}
X(62875) = barycentric quotient X(i)/X(j) for these (i, j): {17158, 76}, {18153, 561}, {22040, 313}, {23819, 3261}, {37681, 75}, {56085, 3596}
X(62875) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 8616, 4512}, {55, 7290, 2999}, {165, 16487, 614}, {165, 614, 62695}, {614, 902, 165}, {1001, 5269, 17022}, {1279, 3052, 57}, {1386, 4428, 37553}, {3870, 17127, 1743}, {3941, 18613, 16878}, {37817, 40091, 1}
X(62876) lies on the Kiepert hyperbola and on these lines: {2, 47069}, {5, 54847}, {6, 40706}, {13, 7884}, {14, 3972}, {18, 3642}, {76, 395}, {98, 48655}, {299, 7949}, {302, 47005}, {303, 56056}, {381, 54561}, {618, 43538}, {621, 43543}, {3618, 43542}, {3818, 54485}, {5309, 11122}, {5460, 54590}, {5981, 42975}, {7786, 60319}, {7814, 44382}, {9761, 10302}, {11057, 53441}, {11489, 60252}, {14137, 43539}, {16645, 33220}, {22490, 54490}, {22714, 60126}, {22796, 55009}, {22848, 33246}, {37641, 60253}, {42062, 47352}, {43953, 59398}, {48666, 54937}
X(62876) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(395)}}, {{A, B, C, X(249), X(16257)}}, {{A, B, C, X(299), X(40416)}}, {{A, B, C, X(618), X(60858)}}, {{A, B, C, X(3489), X(56004)}}, {{A, B, C, X(6151), X(51446)}}, {{A, B, C, X(10218), X(60872)}}, {{A, B, C, X(42313), X(52204)}}
X(62877) lies on the Kiepert hyperbola and on these lines: {2, 47067}, {5, 54848}, {6, 40707}, {13, 3972}, {14, 7884}, {17, 3643}, {76, 396}, {98, 48656}, {298, 7949}, {302, 56055}, {303, 47005}, {381, 54562}, {619, 43539}, {622, 43542}, {3618, 43543}, {3818, 54484}, {5309, 11121}, {5459, 54589}, {5980, 42974}, {7786, 60318}, {7814, 44383}, {9763, 10302}, {11057, 53429}, {11488, 60253}, {14136, 43538}, {16644, 33220}, {22489, 54489}, {22715, 60126}, {22797, 55009}, {22892, 33246}, {37640, 60252}, {37641, 60222}, {42063, 47352}, {43954, 59397}, {48665, 54938}
X(62877) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(396)}}, {{A, B, C, X(249), X(16258)}}, {{A, B, C, X(298), X(40416)}}, {{A, B, C, X(619), X(60859)}}, {{A, B, C, X(2981), X(51447)}}, {{A, B, C, X(3490), X(56004)}}, {{A, B, C, X(10217), X(60872)}}, {{A, B, C, X(42313), X(52203)}}
X(62878) lies on the Kiepert hyperbola and on these lines: {2, 20970}, {4, 48886}, {5, 54883}, {6, 32014}, {10, 4687}, {76, 1213}, {83, 17259}, {226, 24603}, {274, 40030}, {321, 21816}, {966, 58012}, {1268, 3730}, {1500, 6539}, {1698, 40718}, {1751, 16053}, {3661, 60203}, {3828, 60624}, {3912, 60243}, {4417, 56226}, {4444, 50449}, {5224, 17758}, {5742, 58011}, {7786, 60090}, {7857, 62689}, {9780, 13576}, {10159, 17327}, {12782, 34475}, {14007, 17277}, {14534, 19732}, {16589, 56210}, {16900, 51586}, {17337, 43527}, {19744, 60235}, {21240, 30588}, {31322, 33941}, {41809, 57722}
X(62878) = isotomic conjugate of X(15668)
X(62878) = trilinear pole of line {8663, 25259}
X(62878) = X(i)-isoconjugate-of-X(j) for these {i, j}: {31, 15668}, {32, 32092}, {48, 1889}, {604, 4042}, {692, 48141}, {1333, 59306}
X(62878) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 15668}, {37, 59306}, {1086, 48141}, {1249, 1889}, {3161, 4042}, {6376, 32092}
X(62878) = X(i)-cross conjugate of X(j) for these {i, j}: {47656, 190}
X(62878) = pole of line {4751, 17592} with respect to the dual conic of Yff parabola
X(62878) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(27483)}}, {{A, B, C, X(2), X(4)}}, {{A, B, C, X(3), X(48886)}}, {{A, B, C, X(6), X(1213)}}, {{A, B, C, X(8), X(24603)}}, {{A, B, C, X(75), X(4687)}}, {{A, B, C, X(141), X(17259)}}, {{A, B, C, X(257), X(20569)}}, {{A, B, C, X(264), X(1268)}}, {{A, B, C, X(274), X(9311)}}, {{A, B, C, X(330), X(9328)}}, {{A, B, C, X(334), X(28650)}}, {{A, B, C, X(335), X(39708)}}, {{A, B, C, X(405), X(26023)}}, {{A, B, C, X(469), X(14007)}}, {{A, B, C, X(514), X(39736)}}, {{A, B, C, X(596), X(39738)}}, {{A, B, C, X(941), X(40408)}}, {{A, B, C, X(965), X(5742)}}, {{A, B, C, X(994), X(56066)}}, {{A, B, C, X(1016), X(59760)}}, {{A, B, C, X(1211), X(19732)}}, {{A, B, C, X(1218), X(56186)}}, {{A, B, C, X(1224), X(17743)}}, {{A, B, C, X(1509), X(39721)}}, {{A, B, C, X(1698), X(3661)}}, {{A, B, C, X(3589), X(17327)}}, {{A, B, C, X(3613), X(55078)}}, {{A, B, C, X(3634), X(29593)}}, {{A, B, C, X(3763), X(17337)}}, {{A, B, C, X(3828), X(17230)}}, {{A, B, C, X(3912), X(9780)}}, {{A, B, C, X(3948), X(50449)}}, {{A, B, C, X(4359), X(25417)}}, {{A, B, C, X(5125), X(16053)}}, {{A, B, C, X(5224), X(17277)}}, {{A, B, C, X(5241), X(37660)}}, {{A, B, C, X(5278), X(41809)}}, {{A, B, C, X(5737), X(5743)}}, {{A, B, C, X(5936), X(30701)}}, {{A, B, C, X(10009), X(12782)}}, {{A, B, C, X(14013), X(52258)}}, {{A, B, C, X(16815), X(29659)}}, {{A, B, C, X(17038), X(39970)}}, {{A, B, C, X(17056), X(19744)}}, {{A, B, C, X(17244), X(19875)}}, {{A, B, C, X(17251), X(49731)}}, {{A, B, C, X(17307), X(17352)}}, {{A, B, C, X(18832), X(56212)}}, {{A, B, C, X(24931), X(27709)}}, {{A, B, C, X(25352), X(29591)}}, {{A, B, C, X(26037), X(27255)}}, {{A, B, C, X(27475), X(32018)}}, {{A, B, C, X(29571), X(46933)}}, {{A, B, C, X(29594), X(46932)}}, {{A, B, C, X(29610), X(29674)}}, {{A, B, C, X(29667), X(30107)}}, {{A, B, C, X(30598), X(60678)}}, {{A, B, C, X(32023), X(56052)}}, {{A, B, C, X(36954), X(39729)}}, {{A, B, C, X(39735), X(56127)}}, {{A, B, C, X(39957), X(56237)}}, {{A, B, C, X(49560), X(60710)}}, {{A, B, C, X(52572), X(60680)}}
X(62878) = barycentric product X(i)*X(j) for these (i, j): {39737, 75}, {39961, 76}
X(62878) = barycentric quotient X(i)/X(j) for these (i, j): {2, 15668}, {4, 1889}, {8, 4042}, {10, 59306}, {75, 32092}, {514, 48141}, {39737, 1}, {39961, 6}
X(62879) lies on the Kiepert hyperbola and on these lines: {2, 2193}, {4, 2194}, {6, 40149}, {10, 212}, {25, 45964}, {27, 60071}, {48, 226}, {76, 1812}, {219, 321}, {222, 1446}, {262, 4231}, {381, 54555}, {427, 60080}, {469, 24624}, {860, 43531}, {1172, 2052}, {1724, 57719}, {3191, 56282}, {4185, 60321}, {6830, 40448}, {6844, 60618}, {6905, 13599}, {7116, 60245}, {14534, 36794}, {31363, 50701}, {34258, 44734}, {37181, 60155}, {37381, 54972}, {43675, 56269}, {46103, 60235}, {52431, 60091}
X(62879) = trilinear pole of line {1946, 523}
X(62879) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 2476}, {283, 56908}
X(62879) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 2476}
X(62879) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(48)}}, {{A, B, C, X(27), X(5136)}}, {{A, B, C, X(29), X(40573)}}, {{A, B, C, X(34), X(40574)}}, {{A, B, C, X(57), X(19607)}}, {{A, B, C, X(278), X(40950)}}, {{A, B, C, X(458), X(4231)}}, {{A, B, C, X(469), X(860)}}, {{A, B, C, X(475), X(37181)}}, {{A, B, C, X(1039), X(56231)}}, {{A, B, C, X(1214), X(57671)}}, {{A, B, C, X(1246), X(57985)}}, {{A, B, C, X(1724), X(3191)}}, {{A, B, C, X(4185), X(44734)}}, {{A, B, C, X(6830), X(52280)}}, {{A, B, C, X(11347), X(46009)}}, {{A, B, C, X(36023), X(59187)}}, {{A, B, C, X(38955), X(57876)}}, {{A, B, C, X(39748), X(39947)}}, {{A, B, C, X(40394), X(56220)}}
X(62879) = barycentric quotient X(i)/X(j) for these (i, j): {4, 2476}, {1880, 56908}
X(62880) lies on the Kiepert hyperbola and on these lines: {3, 60189}, {4, 47113}, {6, 60198}, {76, 3054}, {183, 56064}, {230, 60178}, {598, 7857}, {671, 7782}, {2996, 7746}, {3564, 7607}, {3618, 53098}, {3788, 60285}, {3972, 54482}, {5395, 31415}, {5485, 6337}, {7749, 54872}, {7786, 60126}, {7792, 11669}, {7801, 60628}, {7836, 60639}, {7870, 60143}, {7940, 18840}, {8598, 17503}, {8781, 37637}, {10008, 60262}, {10153, 15814}, {11174, 53108}, {12829, 60073}, {14061, 54475}, {14645, 42010}, {17006, 43529}, {23698, 60176}, {32479, 35287}, {34507, 60123}, {37809, 39590}, {44381, 60093}, {44401, 60211}, {51584, 60632}, {53141, 60625}
X(62880) = X(i)-vertex conjugate of X(j) for these {i, j}: {25, 60178}
X(62880) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(3), X(47113)}}, {{A, B, C, X(6), X(3054)}}, {{A, B, C, X(230), X(14384)}}, {{A, B, C, X(264), X(57926)}}, {{A, B, C, X(599), X(41139)}}, {{A, B, C, X(2165), X(41909)}}, {{A, B, C, X(2963), X(9516)}}, {{A, B, C, X(3564), X(42313)}}, {{A, B, C, X(7610), X(44401)}}, {{A, B, C, X(7746), X(57518)}}, {{A, B, C, X(7778), X(44381)}}, {{A, B, C, X(7782), X(52145)}}, {{A, B, C, X(7806), X(17006)}}, {{A, B, C, X(7857), X(10130)}}, {{A, B, C, X(7940), X(40022)}}, {{A, B, C, X(8598), X(52292)}}, {{A, B, C, X(12829), X(50731)}}, {{A, B, C, X(14659), X(60501)}}, {{A, B, C, X(21448), X(56004)}}, {{A, B, C, X(30542), X(40511)}}, {{A, B, C, X(31360), X(53864)}}, {{A, B, C, X(35287), X(52290)}}, {{A, B, C, X(36615), X(60526)}}, {{A, B, C, X(36953), X(52154)}}, {{A, B, C, X(40429), X(57822)}}, {{A, B, C, X(44182), X(57763)}}, {{A, B, C, X(45838), X(56057)}}
X(62881) lies on the Kiepert hyperbola and on these lines: {3, 54868}, {5, 54869}, {76, 3055}, {83, 44535}, {187, 5395}, {575, 7612}, {671, 5013}, {1153, 54639}, {1351, 7608}, {2996, 31401}, {3618, 60123}, {3815, 60248}, {5034, 60128}, {5171, 11170}, {7748, 41895}, {7786, 20398}, {7792, 11668}, {7857, 60239}, {7881, 10302}, {11171, 60619}, {11174, 53104}, {13330, 60096}, {14492, 40248}, {15491, 60093}, {31489, 60101}, {33748, 43537}, {34511, 60200}, {35955, 45103}, {37647, 60099}, {39560, 54906}, {44531, 60280}
X(62881) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(3055)}}, {{A, B, C, X(187), X(5013)}}, {{A, B, C, X(575), X(1351)}}, {{A, B, C, X(3815), X(31489)}}, {{A, B, C, X(5034), X(13330)}}, {{A, B, C, X(5171), X(11171)}}, {{A, B, C, X(7778), X(15491)}}, {{A, B, C, X(9771), X(42849)}}, {{A, B, C, X(11174), X(37647)}}, {{A, B, C, X(31360), X(56057)}}, {{A, B, C, X(31401), X(57518)}}, {{A, B, C, X(35955), X(52293)}}, {{A, B, C, X(40248), X(52289)}}, {{A, B, C, X(41909), X(56067)}}
X(62882) lies on the Kiepert hyperbola and on these lines: {2, 4274}, {10, 5233}, {76, 5718}, {86, 60085}, {226, 4389}, {386, 60079}, {3616, 60086}, {3618, 55962}, {3662, 30588}, {3687, 60267}, {4257, 19270}, {4383, 60235}, {4417, 60084}, {4997, 30116}, {6685, 60624}, {9534, 54786}, {9535, 45098}, {10159, 30811}, {16594, 60288}, {16705, 57826}, {17056, 40012}, {17244, 60244}, {18840, 30828}, {19684, 60615}, {25529, 60135}, {29657, 43534}, {29825, 40718}, {30824, 41232}, {30964, 40030}, {34258, 37662}, {37038, 60078}, {37651, 60097}, {41832, 56210}
X(62882) = isogonal conjugate of X(5114)
X(62882) = isotomic conjugate of X(37660)
X(62882) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 5114}, {31, 37660}
X(62882) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 37660}, {3, 5114}
X(62882) = pole of line {5114, 37660} with respect to the Wallace hyperbola
X(62882) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(4274)}}, {{A, B, C, X(43), X(17244)}}, {{A, B, C, X(86), X(3596)}}, {{A, B, C, X(88), X(994)}}, {{A, B, C, X(181), X(39966)}}, {{A, B, C, X(239), X(29657)}}, {{A, B, C, X(312), X(37870)}}, {{A, B, C, X(386), X(4257)}}, {{A, B, C, X(469), X(19270)}}, {{A, B, C, X(940), X(37662)}}, {{A, B, C, X(1220), X(50040)}}, {{A, B, C, X(1255), X(34523)}}, {{A, B, C, X(2006), X(14621)}}, {{A, B, C, X(2296), X(32023)}}, {{A, B, C, X(3589), X(30811)}}, {{A, B, C, X(3616), X(3687)}}, {{A, B, C, X(3618), X(30828)}}, {{A, B, C, X(3644), X(30829)}}, {{A, B, C, X(3661), X(29825)}}, {{A, B, C, X(3662), X(5219)}}, {{A, B, C, X(4383), X(17056)}}, {{A, B, C, X(5212), X(5308)}}, {{A, B, C, X(5241), X(15668)}}, {{A, B, C, X(5741), X(19684)}}, {{A, B, C, X(5743), X(19701)}}, {{A, B, C, X(6063), X(40418)}}, {{A, B, C, X(6685), X(17230)}}, {{A, B, C, X(16594), X(52900)}}, {{A, B, C, X(17381), X(30832)}}, {{A, B, C, X(27475), X(36805)}}, {{A, B, C, X(29614), X(32778)}}, {{A, B, C, X(30710), X(34860)}}, {{A, B, C, X(30830), X(30964)}}, {{A, B, C, X(37633), X(37651)}}, {{A, B, C, X(37663), X(37674)}}, {{A, B, C, X(39694), X(55090)}}, {{A, B, C, X(39700), X(56058)}}, {{A, B, C, X(41683), X(58020)}}, {{A, B, C, X(46880), X(59761)}}, {{A, B, C, X(56166), X(59255)}}, {{A, B, C, X(56224), X(59759)}}
X(62882) = barycentric quotient X(i)/X(j) for these (i, j): {2, 37660}, {6, 5114}
X(62883) lies on the Kiepert hyperbola and on these lines: {1, 43683}, {2, 1098}, {4, 2326}, {10, 2287}, {21, 226}, {29, 40149}, {76, 5736}, {86, 1446}, {285, 8808}, {321, 1043}, {411, 2051}, {442, 1175}, {1751, 2476}, {2185, 6895}, {3449, 25466}, {3615, 43682}, {5327, 60321}, {5703, 62389}, {6061, 47510}, {6734, 46441}, {6740, 60091}, {6828, 13478}, {6870, 60167}, {6871, 60168}, {6872, 60170}, {6988, 45098}, {11114, 54928}, {12514, 60116}, {17188, 63157}, {17577, 54676}, {20846, 60071}, {25526, 56226}, {27412, 60243}, {27418, 54739}, {37149, 60108}, {45100, 50695}, {52269, 60172}
X(62883) = isogonal conjugate of X(52544)
X(62883) = trilinear pole of line {1021, 523}
X(62883) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 52544}, {6, 25080}, {56, 40661}
X(62883) = X(i)-Dao conjugate of X(j) for these {i, j}: {1, 40661}, {3, 52544}, {9, 25080}
X(62883) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(1175)}}, {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(5736)}}, {{A, B, C, X(8), X(40412)}}, {{A, B, C, X(21), X(29)}}, {{A, B, C, X(34), X(1169)}}, {{A, B, C, X(78), X(57668)}}, {{A, B, C, X(81), X(8747)}}, {{A, B, C, X(85), X(37202)}}, {{A, B, C, X(90), X(56141)}}, {{A, B, C, X(282), X(56280)}}, {{A, B, C, X(307), X(18123)}}, {{A, B, C, X(411), X(11109)}}, {{A, B, C, X(937), X(1171)}}, {{A, B, C, X(1010), X(54340)}}, {{A, B, C, X(1170), X(37128)}}, {{A, B, C, X(1219), X(51512)}}, {{A, B, C, X(1220), X(1257)}}, {{A, B, C, X(1222), X(56030)}}, {{A, B, C, X(1441), X(54125)}}, {{A, B, C, X(2476), X(5125)}}, {{A, B, C, X(2886), X(25466)}}, {{A, B, C, X(3812), X(43946)}}, {{A, B, C, X(4420), X(54392)}}, {{A, B, C, X(5136), X(20846)}}, {{A, B, C, X(5703), X(41575)}}, {{A, B, C, X(5794), X(28628)}}, {{A, B, C, X(6734), X(11604)}}, {{A, B, C, X(6828), X(17555)}}, {{A, B, C, X(6857), X(7518)}}, {{A, B, C, X(6872), X(7498)}}, {{A, B, C, X(7466), X(13740)}}, {{A, B, C, X(8229), X(25988)}}, {{A, B, C, X(8615), X(34079)}}, {{A, B, C, X(11281), X(44669)}}, {{A, B, C, X(11341), X(37149)}}, {{A, B, C, X(23604), X(51501)}}, {{A, B, C, X(24537), X(37258)}}, {{A, B, C, X(25015), X(37371)}}, {{A, B, C, X(26725), X(47033)}}, {{A, B, C, X(34800), X(52389)}}, {{A, B, C, X(39130), X(54454)}}, {{A, B, C, X(39695), X(59760)}}, {{A, B, C, X(40424), X(55924)}}, {{A, B, C, X(54457), X(58008)}}, {{A, B, C, X(56104), X(56143)}}, {{A, B, C, X(57659), X(60038)}}
X(62883) = barycentric quotient X(i)/X(j) for these (i, j): {1, 25080}, {6, 52544}, {9, 40661}
X(62884) lies on the Kiepert hyperbola and on these lines: {2, 4263}, {4, 15489}, {10, 4673}, {75, 4052}, {76, 5743}, {83, 37679}, {226, 5233}, {274, 57826}, {312, 60267}, {333, 60085}, {1211, 40012}, {1446, 33934}, {3617, 32017}, {4383, 14534}, {4417, 17758}, {5241, 34258}, {5278, 60615}, {5739, 60169}, {5741, 57722}, {13478, 17277}, {13576, 26038}, {14555, 60076}, {16569, 40718}, {17259, 60235}, {17749, 43531}, {30830, 56210}, {32782, 39994}, {37680, 60082}, {45204, 56226}, {48816, 60078}
X(62884) = isogonal conjugate of X(5042)
X(62884) = isotomic conjugate of X(37674)
X(62884) = trilinear pole of line {4462, 4811}
X(62884) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 5042}, {31, 37674}, {32, 25590}, {48, 4214}, {692, 48341}
X(62884) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 37674}, {3, 5042}, {1086, 48341}, {1249, 4214}, {6376, 25590}
X(62884) = X(i)-cross conjugate of X(j) for these {i, j}: {5141, 264}
X(62884) = pole of line {5042, 37674} with respect to the Wallace hyperbola
X(62884) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(3), X(15489)}}, {{A, B, C, X(6), X(4263)}}, {{A, B, C, X(75), X(18743)}}, {{A, B, C, X(92), X(20569)}}, {{A, B, C, X(141), X(37679)}}, {{A, B, C, X(257), X(8056)}}, {{A, B, C, X(264), X(34282)}}, {{A, B, C, X(274), X(312)}}, {{A, B, C, X(333), X(5233)}}, {{A, B, C, X(469), X(56766)}}, {{A, B, C, X(561), X(56169)}}, {{A, B, C, X(593), X(995)}}, {{A, B, C, X(596), X(39703)}}, {{A, B, C, X(940), X(5241)}}, {{A, B, C, X(966), X(46952)}}, {{A, B, C, X(1211), X(4383)}}, {{A, B, C, X(3452), X(55076)}}, {{A, B, C, X(3617), X(26563)}}, {{A, B, C, X(3661), X(16569)}}, {{A, B, C, X(3666), X(60871)}}, {{A, B, C, X(3705), X(4384)}}, {{A, B, C, X(3912), X(26038)}}, {{A, B, C, X(4417), X(17277)}}, {{A, B, C, X(5278), X(5741)}}, {{A, B, C, X(5718), X(19732)}}, {{A, B, C, X(5737), X(37662)}}, {{A, B, C, X(6063), X(57948)}}, {{A, B, C, X(6557), X(24199)}}, {{A, B, C, X(6686), X(29593)}}, {{A, B, C, X(7017), X(30608)}}, {{A, B, C, X(7018), X(56212)}}, {{A, B, C, X(9307), X(50577)}}, {{A, B, C, X(17056), X(17259)}}, {{A, B, C, X(17749), X(56810)}}, {{A, B, C, X(30710), X(34523)}}, {{A, B, C, X(32008), X(59759)}}, {{A, B, C, X(32009), X(44733)}}, {{A, B, C, X(32021), X(40028)}}, {{A, B, C, X(32782), X(37680)}}, {{A, B, C, X(33141), X(37887)}}, {{A, B, C, X(33172), X(37687)}}, {{A, B, C, X(37660), X(37663)}}, {{A, B, C, X(39700), X(40434)}}, {{A, B, C, X(39721), X(56218)}}, {{A, B, C, X(39738), X(55090)}}, {{A, B, C, X(39966), X(52651)}}, {{A, B, C, X(40026), X(42034)}}, {{A, B, C, X(40027), X(60678)}}, {{A, B, C, X(40422), X(58017)}}, {{A, B, C, X(56067), X(58020)}}, {{A, B, C, X(57815), X(57923)}}
X(62884) = barycentric quotient X(i)/X(j) for these (i, j): {2, 37674}, {4, 4214}, {6, 5042}, {75, 25590}, {514, 48341}
X(62885) lies on the Kiepert hyperbola and on these lines: {2, 55727}, {3, 55782}, {4, 55695}, {5, 60323}, {6, 60210}, {76, 6329}, {98, 5079}, {262, 3530}, {316, 60145}, {381, 54852}, {382, 54890}, {546, 60326}, {547, 60175}, {550, 60329}, {632, 11669}, {1916, 14038}, {2996, 60855}, {3407, 33284}, {3589, 53102}, {3618, 60219}, {3629, 60642}, {3851, 54857}, {3855, 60325}, {5054, 60192}, {5070, 53104}, {5286, 60635}, {6656, 60649}, {7608, 61855}, {7745, 60283}, {7770, 60250}, {7803, 41895}, {7827, 54637}, {7859, 18842}, {7878, 11008}, {7894, 60639}, {7918, 53109}, {7937, 18841}, {8370, 60630}, {8703, 54643}, {14067, 60231}, {14458, 38071}, {14484, 62097}, {14488, 62044}, {14492, 15681}, {15692, 54521}, {15710, 60127}, {19709, 54608}, {32006, 54616}, {32450, 43688}, {33229, 53107}, {33698, 47352}, {46936, 60102}, {54477, 61977}, {54520, 62037}, {54582, 62022}, {54734, 61786}, {54866, 61924}, {54891, 61946}, {55864, 60333}, {60142, 62074}, {60150, 61928}, {60331, 61820}, {60336, 61914}
X(62885) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(3), X(55695)}}, {{A, B, C, X(6), X(6329)}}, {{A, B, C, X(297), X(5079)}}, {{A, B, C, X(419), X(14038)}}, {{A, B, C, X(458), X(3530)}}, {{A, B, C, X(981), X(39984)}}, {{A, B, C, X(3224), X(46123)}}, {{A, B, C, X(3618), X(11008)}}, {{A, B, C, X(5117), X(33284)}}, {{A, B, C, X(11331), X(38071)}}, {{A, B, C, X(13602), X(17743)}}, {{A, B, C, X(14387), X(57823)}}, {{A, B, C, X(15681), X(52289)}}, {{A, B, C, X(32450), X(41259)}}, {{A, B, C, X(33229), X(52298)}}, {{A, B, C, X(35022), X(60863)}}, {{A, B, C, X(44557), X(55075)}}, {{A, B, C, X(52281), X(61855)}}, {{A, B, C, X(52288), X(62097)}}, {{A, B, C, X(57894), X(59256)}}
X(62886) lies on the Kiepert hyperbola and on these lines: {2, 1609}, {3, 60162}, {4, 5422}, {5, 60159}, {6, 6504}, {20, 60174}, {76, 6515}, {96, 7401}, {98, 6997}, {262, 1370}, {275, 17907}, {324, 43678}, {377, 60164}, {443, 60173}, {458, 52583}, {459, 6819}, {597, 54792}, {631, 60163}, {801, 37645}, {1993, 60114}, {1994, 60255}, {2051, 7381}, {2475, 60157}, {2478, 60154}, {2986, 11427}, {3090, 60160}, {3091, 60166}, {3316, 6806}, {3317, 6805}, {3424, 7394}, {3539, 34091}, {3540, 34089}, {3545, 54498}, {3580, 60221}, {3618, 40393}, {3839, 54844}, {5046, 60158}, {5067, 43666}, {5071, 54500}, {5189, 60118}, {5392, 11433}, {5462, 14593}, {6643, 57718}, {6815, 40448}, {6816, 13599}, {6820, 14389}, {7382, 13478}, {7386, 14494}, {7391, 14484}, {7392, 7612}, {7533, 47586}, {7608, 46336}, {8370, 54558}, {11001, 54827}, {11140, 37644}, {13567, 60256}, {13579, 34545}, {14039, 54829}, {15066, 60237}, {16063, 53099}, {16277, 17500}, {18537, 60130}, {18840, 37636}, {18928, 34289}, {32983, 54843}, {32986, 54529}, {36851, 55028}, {37201, 45300}, {37349, 60147}, {37643, 42410}, {40178, 41761}, {41099, 54942}, {44442, 60127}, {51171, 60161}, {54886, 61985}, {54913, 59373}, {55871, 60249}
X(62886) = trilinear pole of line {37971, 523}
X(62886) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 3541}
X(62886) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 3541}
X(62886) = X(i)-cross conjugate of X(j) for these {i, j}: {7403, 264}, {10601, 2}
X(62886) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(3), X(36752)}}, {{A, B, C, X(5), X(37192)}}, {{A, B, C, X(6), X(1609)}}, {{A, B, C, X(7), X(56352)}}, {{A, B, C, X(8), X(56041)}}, {{A, B, C, X(20), X(6819)}}, {{A, B, C, X(51), X(40799)}}, {{A, B, C, X(54), X(56361)}}, {{A, B, C, X(69), X(5422)}}, {{A, B, C, X(79), X(56354)}}, {{A, B, C, X(97), X(15740)}}, {{A, B, C, X(251), X(6524)}}, {{A, B, C, X(297), X(6997)}}, {{A, B, C, X(324), X(17500)}}, {{A, B, C, X(343), X(40449)}}, {{A, B, C, X(394), X(4846)}}, {{A, B, C, X(458), X(1370)}}, {{A, B, C, X(467), X(7401)}}, {{A, B, C, X(1031), X(34287)}}, {{A, B, C, X(1073), X(3521)}}, {{A, B, C, X(1147), X(5462)}}, {{A, B, C, X(1993), X(11433)}}, {{A, B, C, X(1994), X(37644)}}, {{A, B, C, X(2339), X(2994)}}, {{A, B, C, X(3091), X(6820)}}, {{A, B, C, X(3580), X(11427)}}, {{A, B, C, X(3618), X(10550)}}, {{A, B, C, X(5561), X(56230)}}, {{A, B, C, X(5905), X(7131)}}, {{A, B, C, X(6643), X(52253)}}, {{A, B, C, X(6815), X(52280)}}, {{A, B, C, X(6818), X(54372)}}, {{A, B, C, X(7381), X(11109)}}, {{A, B, C, X(7382), X(17555)}}, {{A, B, C, X(7391), X(52288)}}, {{A, B, C, X(7392), X(37174)}}, {{A, B, C, X(7394), X(52283)}}, {{A, B, C, X(8797), X(55553)}}, {{A, B, C, X(10318), X(27375)}}, {{A, B, C, X(13567), X(37645)}}, {{A, B, C, X(13575), X(15574)}}, {{A, B, C, X(14542), X(43756)}}, {{A, B, C, X(14919), X(31371)}}, {{A, B, C, X(15066), X(18928)}}, {{A, B, C, X(15077), X(55982)}}, {{A, B, C, X(18022), X(39289)}}, {{A, B, C, X(19174), X(23297)}}, {{A, B, C, X(31610), X(62274)}}, {{A, B, C, X(34545), X(45794)}}, {{A, B, C, X(40358), X(52448)}}, {{A, B, C, X(40802), X(43726)}}, {{A, B, C, X(46336), X(52281)}}
X(62886) = barycentric quotient X(i)/X(j) for these (i, j): {4, 3541}
X(62887) lies on the Kiepert hyperbola and on these lines: {2, 40825}, {4, 7792}, {6, 40824}, {69, 60213}, {76, 7735}, {83, 14064}, {183, 14069}, {230, 60212}, {262, 3618}, {376, 60614}, {381, 54565}, {384, 2996}, {385, 60232}, {459, 56867}, {598, 16041}, {631, 3399}, {671, 14033}, {1916, 16989}, {3090, 3406}, {3329, 60234}, {3424, 13862}, {3545, 55009}, {5025, 5395}, {5207, 60215}, {5304, 60201}, {5485, 14039}, {5490, 13758}, {5491, 13638}, {5503, 46236}, {5976, 33191}, {5999, 14484}, {6353, 37892}, {7736, 8781}, {7774, 43529}, {7806, 54122}, {7828, 53015}, {7857, 10159}, {7875, 60190}, {7892, 37667}, {7901, 60647}, {10583, 60151}, {11174, 14494}, {11361, 41895}, {14035, 38259}, {14036, 60200}, {14037, 43681}, {14041, 53101}, {14046, 54639}, {14061, 54800}, {14063, 18845}, {15682, 54583}, {17008, 42006}, {18841, 32951}, {18842, 33285}, {18843, 33292}, {18906, 60180}, {22329, 60143}, {26282, 60242}, {32952, 60183}, {33283, 60145}, {34229, 60099}, {34803, 56064}, {35930, 54488}, {37665, 60262}, {37689, 60259}, {40162, 40821}, {41099, 54584}, {42850, 60277}, {43450, 60093}, {47352, 60268}, {51171, 60260}
X(62887) = trilinear pole of line {50547, 523}
X(62887) = X(i)-vertex conjugate of X(j) for these {i, j}: {25, 60212}
X(62887) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(7735)}}, {{A, B, C, X(25), X(14001)}}, {{A, B, C, X(32), X(13357)}}, {{A, B, C, X(66), X(44558)}}, {{A, B, C, X(69), X(7792)}}, {{A, B, C, X(182), X(13354)}}, {{A, B, C, X(183), X(3618)}}, {{A, B, C, X(230), X(7736)}}, {{A, B, C, X(251), X(56004)}}, {{A, B, C, X(384), X(6353)}}, {{A, B, C, X(385), X(16989)}}, {{A, B, C, X(427), X(14064)}}, {{A, B, C, X(468), X(14033)}}, {{A, B, C, X(1249), X(56867)}}, {{A, B, C, X(2987), X(14495)}}, {{A, B, C, X(3228), X(39453)}}, {{A, B, C, X(3329), X(17008)}}, {{A, B, C, X(4232), X(14039)}}, {{A, B, C, X(4846), X(51454)}}, {{A, B, C, X(5025), X(8889)}}, {{A, B, C, X(5032), X(61304)}}, {{A, B, C, X(5094), X(16041)}}, {{A, B, C, X(5976), X(51510)}}, {{A, B, C, X(5999), X(52288)}}, {{A, B, C, X(6339), X(57408)}}, {{A, B, C, X(6340), X(7851)}}, {{A, B, C, X(6995), X(14069)}}, {{A, B, C, X(7378), X(32951)}}, {{A, B, C, X(7408), X(32952)}}, {{A, B, C, X(7409), X(32953)}}, {{A, B, C, X(7714), X(7892)}}, {{A, B, C, X(7774), X(7806)}}, {{A, B, C, X(7857), X(59180)}}, {{A, B, C, X(7875), X(16990)}}, {{A, B, C, X(9229), X(16774)}}, {{A, B, C, X(9515), X(39644)}}, {{A, B, C, X(9516), X(34288)}}, {{A, B, C, X(11174), X(34229)}}, {{A, B, C, X(11175), X(34238)}}, {{A, B, C, X(11361), X(52290)}}, {{A, B, C, X(13862), X(52283)}}, {{A, B, C, X(14035), X(38282)}}, {{A, B, C, X(14063), X(52299)}}, {{A, B, C, X(14486), X(40802)}}, {{A, B, C, X(14621), X(57726)}}, {{A, B, C, X(15014), X(40132)}}, {{A, B, C, X(17743), X(57727)}}, {{A, B, C, X(17974), X(37188)}}, {{A, B, C, X(21765), X(25322)}}, {{A, B, C, X(22329), X(59373)}}, {{A, B, C, X(24597), X(26282)}}, {{A, B, C, X(29180), X(30541)}}, {{A, B, C, X(30701), X(56358)}}, {{A, B, C, X(31360), X(34285)}}, {{A, B, C, X(33285), X(52284)}}, {{A, B, C, X(37665), X(37689)}}, {{A, B, C, X(37667), X(51171)}}, {{A, B, C, X(40405), X(52223)}}, {{A, B, C, X(41909), X(52187)}}, {{A, B, C, X(42287), X(57799)}}, {{A, B, C, X(42332), X(52717)}}, {{A, B, C, X(42407), X(52395)}}, {{A, B, C, X(42850), X(47352)}}, {{A, B, C, X(45857), X(56360)}}, {{A, B, C, X(51316), X(56067)}}, {{A, B, C, X(54413), X(60526)}}
X(62888) lies on the Kiepert hyperbola and on these lines: {4, 11174}, {6, 60212}, {69, 60099}, {76, 7736}, {83, 14907}, {98, 3618}, {262, 51212}, {275, 37187}, {325, 18840}, {376, 54826}, {381, 54856}, {597, 11172}, {598, 32986}, {671, 32983}, {1007, 60213}, {1370, 30505}, {2996, 16924}, {3329, 54122}, {3524, 54724}, {3545, 54678}, {3815, 40824}, {5071, 9302}, {5395, 7791}, {6655, 18845}, {6997, 55028}, {7612, 7792}, {7710, 60115}, {7735, 60101}, {7774, 42006}, {7777, 60232}, {7857, 60100}, {7868, 60183}, {9744, 60619}, {9770, 10302}, {11163, 60143}, {11167, 59373}, {14039, 54822}, {14484, 37182}, {16044, 38259}, {16989, 60128}, {18841, 32960}, {32975, 61333}, {32984, 54752}, {33016, 41895}, {33017, 53101}, {33020, 43681}, {33021, 60145}, {33224, 54841}, {33238, 53109}, {34229, 60187}, {37125, 52583}, {37665, 60259}, {40236, 43951}, {45018, 60280}, {47061, 54804}, {51216, 54519}
X(62888) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(5), X(37187)}}, {{A, B, C, X(6), X(7736)}}, {{A, B, C, X(25), X(32968)}}, {{A, B, C, X(69), X(11174)}}, {{A, B, C, X(325), X(3618)}}, {{A, B, C, X(427), X(16043)}}, {{A, B, C, X(468), X(32983)}}, {{A, B, C, X(597), X(9770)}}, {{A, B, C, X(1000), X(40738)}}, {{A, B, C, X(1007), X(7792)}}, {{A, B, C, X(1031), X(16774)}}, {{A, B, C, X(1239), X(39978)}}, {{A, B, C, X(1370), X(37125)}}, {{A, B, C, X(3108), X(56004)}}, {{A, B, C, X(3329), X(7774)}}, {{A, B, C, X(3425), X(30535)}}, {{A, B, C, X(3815), X(7735)}}, {{A, B, C, X(5094), X(32986)}}, {{A, B, C, X(6353), X(16924)}}, {{A, B, C, X(6655), X(52299)}}, {{A, B, C, X(6995), X(32957)}}, {{A, B, C, X(7249), X(30701)}}, {{A, B, C, X(7378), X(32960)}}, {{A, B, C, X(7386), X(37337)}}, {{A, B, C, X(7777), X(16989)}}, {{A, B, C, X(7791), X(8889)}}, {{A, B, C, X(8801), X(31360)}}, {{A, B, C, X(9462), X(38005)}}, {{A, B, C, X(10014), X(60526)}}, {{A, B, C, X(11163), X(59373)}}, {{A, B, C, X(14621), X(57727)}}, {{A, B, C, X(14907), X(23297)}}, {{A, B, C, X(15740), X(57799)}}, {{A, B, C, X(16044), X(38282)}}, {{A, B, C, X(17040), X(35511)}}, {{A, B, C, X(17743), X(57726)}}, {{A, B, C, X(17980), X(39951)}}, {{A, B, C, X(33016), X(52290)}}, {{A, B, C, X(34816), X(43726)}}, {{A, B, C, X(36948), X(40416)}}, {{A, B, C, X(37182), X(52288)}}, {{A, B, C, X(39389), X(53974)}}, {{A, B, C, X(40405), X(52224)}}, {{A, B, C, X(40425), X(42407)}}, {{A, B, C, X(40826), X(44556)}}, {{A, B, C, X(41909), X(52188)}}, {{A, B, C, X(44144), X(51212)}}, {{A, B, C, X(52223), X(56067)}}
X(62889) lies on the Kiepert hyperbola and on these lines: {2, 42421}, {6, 43688}, {32, 10159}, {76, 5007}, {83, 7825}, {147, 54731}, {182, 14492}, {194, 15870}, {262, 5092}, {381, 54614}, {597, 54737}, {671, 4027}, {1078, 56059}, {1691, 60129}, {1916, 5026}, {3329, 60177}, {3399, 9821}, {3618, 60105}, {5503, 10352}, {5984, 9302}, {7736, 35005}, {7779, 60232}, {7792, 60184}, {7793, 55738}, {7808, 60100}, {7897, 60213}, {7934, 43527}, {8782, 10290}, {10302, 12150}, {10334, 60202}, {10358, 54846}, {10359, 60633}, {10796, 60614}, {11606, 16989}, {12212, 54748}, {14458, 48889}, {16898, 18840}, {18842, 33251}, {22505, 55009}, {22521, 60126}, {31173, 60239}, {33223, 54616}, {33255, 39091}, {39141, 60180}, {40016, 59180}, {44367, 60143}, {59373, 60271}, {60183, 60728}
X(62889) = X(i)-vertex conjugate of X(j) for these {i, j}: {32, 60129}
X(62889) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(699)}}, {{A, B, C, X(25), X(51450)}}, {{A, B, C, X(32), X(5007)}}, {{A, B, C, X(182), X(5092)}}, {{A, B, C, X(251), X(3224)}}, {{A, B, C, X(308), X(44000)}}, {{A, B, C, X(427), X(7933)}}, {{A, B, C, X(733), X(1383)}}, {{A, B, C, X(1691), X(11175)}}, {{A, B, C, X(2980), X(40425)}}, {{A, B, C, X(2998), X(42421)}}, {{A, B, C, X(3108), X(47643)}}, {{A, B, C, X(3398), X(9821)}}, {{A, B, C, X(4027), X(5026)}}, {{A, B, C, X(6995), X(16898)}}, {{A, B, C, X(7409), X(33221)}}, {{A, B, C, X(7779), X(16989)}}, {{A, B, C, X(7792), X(7897)}}, {{A, B, C, X(7805), X(10014)}}, {{A, B, C, X(7913), X(31125)}}, {{A, B, C, X(10353), X(40820)}}, {{A, B, C, X(16995), X(33854)}}, {{A, B, C, X(27366), X(61418)}}, {{A, B, C, X(30542), X(39968)}}, {{A, B, C, X(33251), X(52284)}}, {{A, B, C, X(44367), X(59373)}}, {{A, B, C, X(52898), X(57540)}}
X(62890) lies on the Kiepert hyperbola and on these lines: {4, 51860}, {6, 60214}, {30, 60633}, {76, 7753}, {83, 7842}, {262, 29317}, {385, 60217}, {597, 54539}, {626, 60278}, {671, 39593}, {1916, 9300}, {3329, 14492}, {3830, 54904}, {3845, 54566}, {3849, 60238}, {5395, 33278}, {6033, 9302}, {6034, 11606}, {7608, 37455}, {7785, 18840}, {7787, 55007}, {7788, 54748}, {7806, 60175}, {7809, 7849}, {7876, 11057}, {7889, 60644}, {8592, 60271}, {9774, 54643}, {10033, 54851}, {11645, 54477}, {14458, 19130}, {14976, 60616}, {16989, 60150}, {18841, 19569}, {33269, 60285}, {35005, 39091}, {37671, 42006}, {39784, 40344}, {51171, 54519}, {53489, 55009}, {54582, 55177}
X(62890) = isogonal conjugate of X(12055)
X(62890) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(7837)}}, {{A, B, C, X(75), X(17368)}}, {{A, B, C, X(251), X(7753)}}, {{A, B, C, X(290), X(3329)}}, {{A, B, C, X(385), X(9300)}}, {{A, B, C, X(427), X(7924)}}, {{A, B, C, X(458), X(60651)}}, {{A, B, C, X(512), X(3108)}}, {{A, B, C, X(1031), X(1494)}}, {{A, B, C, X(1989), X(52395)}}, {{A, B, C, X(3266), X(39593)}}, {{A, B, C, X(5064), X(7876)}}, {{A, B, C, X(5641), X(9477)}}, {{A, B, C, X(7714), X(33269)}}, {{A, B, C, X(7785), X(42037)}}, {{A, B, C, X(7788), X(14387)}}, {{A, B, C, X(7809), X(52618)}}, {{A, B, C, X(7838), X(34572)}}, {{A, B, C, X(8889), X(33278)}}, {{A, B, C, X(14537), X(23297)}}, {{A, B, C, X(18023), X(44571)}}, {{A, B, C, X(23878), X(29317)}}, {{A, B, C, X(27375), X(51450)}}, {{A, B, C, X(30537), X(40416)}}, {{A, B, C, X(35510), X(51171)}}, {{A, B, C, X(37455), X(52281)}}, {{A, B, C, X(40043), X(46026)}}, {{A, B, C, X(40829), X(42286)}}, {{A, B, C, X(51860), X(57852)}}
X(62891) lies on the Kiepert hyperbola and on these lines: {76, 5355}, {83, 7843}, {262, 58445}, {385, 10159}, {626, 43527}, {671, 5149}, {1916, 3589}, {3329, 60213}, {3399, 32521}, {3407, 44000}, {3618, 60232}, {3815, 60231}, {6034, 60271}, {7753, 60239}, {7785, 18841}, {7792, 42006}, {7806, 60099}, {7809, 60238}, {7944, 60100}, {8289, 11606}, {11174, 43529}, {14488, 19130}, {16984, 60101}, {16986, 60278}, {16988, 56059}, {16989, 18840}, {16990, 60183}, {24256, 43688}, {47355, 60129}, {48889, 60132}
X(62891) = trilinear pole of line {50542, 523}
X(62891) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(7875)}}, {{A, B, C, X(25), X(16895)}}, {{A, B, C, X(39), X(699)}}, {{A, B, C, X(141), X(16987)}}, {{A, B, C, X(251), X(7889)}}, {{A, B, C, X(385), X(3589)}}, {{A, B, C, X(427), X(7948)}}, {{A, B, C, X(626), X(39668)}}, {{A, B, C, X(733), X(56789)}}, {{A, B, C, X(3108), X(7829)}}, {{A, B, C, X(3228), X(44571)}}, {{A, B, C, X(3329), X(7792)}}, {{A, B, C, X(3618), X(16989)}}, {{A, B, C, X(3815), X(16984)}}, {{A, B, C, X(5355), X(11060)}}, {{A, B, C, X(7806), X(11174)}}, {{A, B, C, X(7853), X(23297)}}, {{A, B, C, X(7920), X(39951)}}, {{A, B, C, X(9473), X(40410)}}, {{A, B, C, X(9477), X(40425)}}, {{A, B, C, X(15491), X(17006)}}, {{A, B, C, X(16986), X(47355)}}, {{A, B, C, X(16988), X(51126)}}, {{A, B, C, X(46806), X(58445)}}
X(62892) lies on the Kiepert hyperbola and on these lines: {32, 18845}, {76, 8556}, {99, 54750}, {182, 53103}, {183, 60180}, {230, 54906}, {262, 5093}, {671, 8353}, {1078, 2996}, {1992, 54523}, {5182, 60073}, {5306, 54905}, {5395, 12150}, {5503, 37671}, {7610, 60218}, {7815, 60639}, {7837, 10484}, {8667, 60095}, {8859, 54539}, {8860, 60175}, {9166, 54872}, {9766, 60211}, {11163, 54645}, {11168, 60217}, {14492, 22329}, {23055, 60150}, {34473, 43532}, {37667, 54889}, {39663, 54868}, {41624, 60192}, {51224, 54718}, {58765, 60136}
X(62892) = X(i)-vertex conjugate of X(j) for these {i, j}: {25, 54906}, {42288, 60184}
X(62892) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(8556)}}, {{A, B, C, X(32), X(15815)}}, {{A, B, C, X(95), X(3228)}}, {{A, B, C, X(182), X(5093)}}, {{A, B, C, X(183), X(3225)}}, {{A, B, C, X(251), X(20251)}}, {{A, B, C, X(468), X(8353)}}, {{A, B, C, X(524), X(13468)}}, {{A, B, C, X(729), X(8716)}}, {{A, B, C, X(1799), X(47389)}}, {{A, B, C, X(7610), X(9766)}}, {{A, B, C, X(9300), X(11168)}}, {{A, B, C, X(9462), X(40405)}}, {{A, B, C, X(22329), X(37671)}}, {{A, B, C, X(30542), X(41909)}}, {{A, B, C, X(34285), X(56067)}}, {{A, B, C, X(35146), X(40428)}}, {{A, B, C, X(40829), X(57539)}}, {{A, B, C, X(43098), X(55958)}}
X(62893) lies on the Kiepert hyperbola and on these lines: {6, 60217}, {76, 9300}, {83, 11057}, {381, 54858}, {597, 60218}, {2996, 7739}, {3329, 60214}, {3618, 60150}, {3849, 54639}, {3972, 54724}, {5395, 14537}, {7612, 38317}, {7786, 60633}, {7790, 54716}, {7792, 60175}, {7814, 10159}, {7837, 42006}, {7857, 60644}, {9766, 10302}, {9774, 54582}, {10033, 54608}, {11174, 14492}, {14458, 48906}, {14762, 60628}, {19569, 60145}, {31670, 60127}, {37671, 60099}, {40344, 60647}, {47352, 54906}, {54477, 55177}, {54616, 55164}
X(62893) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(9300)}}, {{A, B, C, X(597), X(9766)}}, {{A, B, C, X(3329), X(7837)}}, {{A, B, C, X(3589), X(45090)}}, {{A, B, C, X(7739), X(57518)}}, {{A, B, C, X(8770), X(43950)}}, {{A, B, C, X(11057), X(23297)}}, {{A, B, C, X(11058), X(42286)}}, {{A, B, C, X(11174), X(37671)}}, {{A, B, C, X(13468), X(42849)}}, {{A, B, C, X(34288), X(56067)}}, {{A, B, C, X(39951), X(44557)}}, {{A, B, C, X(39968), X(57822)}}, {{A, B, C, X(40405), X(52188)}}, {{A, B, C, X(48906), X(60872)}}
X(62894) lies on the Kiepert hyperbola and on these lines: {2, 5039}, {4, 4045}, {6, 60099}, {32, 18841}, {76, 9605}, {83, 7750}, {98, 3589}, {182, 3424}, {230, 60187}, {262, 1350}, {325, 10159}, {381, 54716}, {598, 11287}, {1078, 43527}, {3055, 56064}, {3329, 14994}, {3618, 60212}, {3815, 60213}, {5182, 43535}, {5395, 33202}, {5485, 7739}, {6054, 9302}, {6683, 60633}, {7608, 15491}, {7736, 7794}, {7787, 60647}, {7792, 60101}, {7804, 9751}, {7868, 60278}, {7875, 60128}, {8357, 53109}, {9770, 60629}, {10185, 44381}, {10352, 11606}, {11163, 60277}, {11167, 47352}, {12150, 60239}, {13571, 60285}, {14096, 42288}, {14458, 42534}, {14484, 31670}, {14532, 14535}, {16987, 43528}, {17005, 60231}, {18845, 33025}, {22681, 60115}, {23234, 54731}, {30505, 39668}, {33210, 53101}, {43460, 54858}, {47355, 60215}
X(62894) = X(i)-vertex conjugate of X(j) for these {i, j}: {25, 60187}, {251, 42346}
X(62894) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(3), X(37479)}}, {{A, B, C, X(6), X(5039)}}, {{A, B, C, X(25), X(10014)}}, {{A, B, C, X(32), X(9605)}}, {{A, B, C, X(39), X(17980)}}, {{A, B, C, X(182), X(1350)}}, {{A, B, C, X(308), X(57408)}}, {{A, B, C, X(325), X(3589)}}, {{A, B, C, X(393), X(3618)}}, {{A, B, C, X(427), X(7794)}}, {{A, B, C, X(592), X(3563)}}, {{A, B, C, X(597), X(6094)}}, {{A, B, C, X(729), X(39389)}}, {{A, B, C, X(733), X(3108)}}, {{A, B, C, X(1016), X(40738)}}, {{A, B, C, X(1078), X(39668)}}, {{A, B, C, X(1390), X(14665)}}, {{A, B, C, X(1494), X(42286)}}, {{A, B, C, X(1799), X(7808)}}, {{A, B, C, X(1989), X(44571)}}, {{A, B, C, X(2980), X(24861)}}, {{A, B, C, X(3815), X(7792)}}, {{A, B, C, X(4045), X(30786)}}, {{A, B, C, X(4590), X(36897)}}, {{A, B, C, X(5094), X(11287)}}, {{A, B, C, X(7739), X(11059)}}, {{A, B, C, X(7750), X(33665)}}, {{A, B, C, X(7777), X(7875)}}, {{A, B, C, X(7831), X(23297)}}, {{A, B, C, X(7868), X(47355)}}, {{A, B, C, X(7931), X(16987)}}, {{A, B, C, X(8791), X(18907)}}, {{A, B, C, X(8842), X(10007)}}, {{A, B, C, X(8889), X(33202)}}, {{A, B, C, X(9516), X(11169)}}, {{A, B, C, X(11163), X(47352)}}, {{A, B, C, X(14486), X(61131)}}, {{A, B, C, X(15491), X(37688)}}, {{A, B, C, X(16984), X(17005)}}, {{A, B, C, X(22253), X(39236)}}, {{A, B, C, X(32085), X(34816)}}, {{A, B, C, X(33025), X(52299)}}, {{A, B, C, X(39716), X(57727)}}, {{A, B, C, X(44326), X(59136)}}, {{A, B, C, X(46123), X(46316)}}, {{A, B, C, X(55075), X(60526)}}
X(62895) lies on the Kiepert hyperbola and on these lines: {4, 52691}, {6, 60220}, {30, 54868}, {76, 11184}, {83, 26613}, {98, 50979}, {262, 40248}, {381, 54869}, {524, 60101}, {597, 60103}, {598, 11155}, {671, 3815}, {1007, 60143}, {1506, 2996}, {1916, 9877}, {2549, 41895}, {3329, 8587}, {7610, 60248}, {7612, 59373}, {7736, 11172}, {7778, 60277}, {7792, 10153}, {8781, 9771}, {9166, 43532}, {9770, 60212}, {10302, 22110}, {11163, 11167}, {11170, 55801}, {11272, 60619}, {12150, 60148}, {14494, 20423}, {17005, 42010}, {25555, 60123}, {31489, 60211}, {41133, 60213}, {41134, 60072}, {47352, 60093}, {53101, 62203}
X(62895) = isotomic conjugate of X(11168)
X(62895) = X(i)-cross conjugate of X(j) for these {i, j}: {8704, 99}
X(62895) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(11184)}}, {{A, B, C, X(230), X(9771)}}, {{A, B, C, X(249), X(9831)}}, {{A, B, C, X(458), X(40248)}}, {{A, B, C, X(524), X(3815)}}, {{A, B, C, X(597), X(22110)}}, {{A, B, C, X(599), X(42849)}}, {{A, B, C, X(842), X(20251)}}, {{A, B, C, X(1007), X(59373)}}, {{A, B, C, X(3055), X(15597)}}, {{A, B, C, X(3613), X(36882)}}, {{A, B, C, X(5094), X(35955)}}, {{A, B, C, X(7610), X(31489)}}, {{A, B, C, X(7736), X(9770)}}, {{A, B, C, X(7778), X(47352)}}, {{A, B, C, X(7792), X(41133)}}, {{A, B, C, X(8859), X(17005)}}, {{A, B, C, X(9877), X(60863)}}, {{A, B, C, X(11169), X(18823)}}, {{A, B, C, X(23054), X(39453)}}, {{A, B, C, X(23297), X(26613)}}, {{A, B, C, X(30786), X(52691)}}, {{A, B, C, X(46142), X(55958)}}, {{A, B, C, X(50979), X(56925)}}, {{A, B, C, X(52395), X(57927)}}
X(62896) lies on the Kiepert hyperbola and on these lines: {4, 3796}, {6, 60221}, {22, 14484}, {76, 11427}, {96, 3090}, {262, 7494}, {275, 63155}, {311, 54636}, {381, 54870}, {394, 18840}, {459, 10601}, {467, 60161}, {631, 57718}, {2052, 3618}, {2996, 41231}, {3424, 5133}, {3547, 60174}, {5395, 41237}, {5422, 60256}, {6504, 14389}, {6515, 60225}, {7404, 60166}, {7495, 53099}, {7500, 43951}, {7503, 31363}, {7558, 60162}, {8796, 52253}, {11064, 60237}, {11433, 60241}, {11547, 54703}, {13160, 60618}, {14033, 54824}, {14492, 34608}, {16080, 18928}, {23292, 60114}, {33190, 54730}, {34603, 54520}, {37156, 60077}, {37648, 38253}, {41099, 54879}, {43678, 52288}, {47352, 54771}
X(62896) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(3), X(37476)}}, {{A, B, C, X(6), X(11427)}}, {{A, B, C, X(22), X(52288)}}, {{A, B, C, X(69), X(37649)}}, {{A, B, C, X(288), X(55999)}}, {{A, B, C, X(343), X(15077)}}, {{A, B, C, X(394), X(1176)}}, {{A, B, C, X(458), X(7494)}}, {{A, B, C, X(467), X(3090)}}, {{A, B, C, X(631), X(52253)}}, {{A, B, C, X(1993), X(13472)}}, {{A, B, C, X(3547), X(6819)}}, {{A, B, C, X(5133), X(52283)}}, {{A, B, C, X(5422), X(37645)}}, {{A, B, C, X(6353), X(41231)}}, {{A, B, C, X(6515), X(14389)}}, {{A, B, C, X(6820), X(7404)}}, {{A, B, C, X(8797), X(34405)}}, {{A, B, C, X(8889), X(41237)}}, {{A, B, C, X(10601), X(37669)}}, {{A, B, C, X(11064), X(18928)}}, {{A, B, C, X(11433), X(23292)}}, {{A, B, C, X(11547), X(34208)}}, {{A, B, C, X(15740), X(52350)}}, {{A, B, C, X(30535), X(56347)}}, {{A, B, C, X(34384), X(36948)}}, {{A, B, C, X(34608), X(52289)}}, {{A, B, C, X(37872), X(39968)}}, {{A, B, C, X(39109), X(39951)}}, {{A, B, C, X(40410), X(55031)}}, {{A, B, C, X(41891), X(56364)}}
X(62897) lies on the Kiepert hyperbola and on these lines: {2, 8573}, {3, 60174}, {4, 10601}, {5, 60166}, {6, 60114}, {76, 11433}, {98, 7392}, {262, 7386}, {275, 3618}, {343, 18840}, {377, 60157}, {381, 54844}, {394, 60237}, {443, 60164}, {459, 37648}, {485, 6806}, {486, 6805}, {597, 54784}, {631, 60162}, {801, 11427}, {1370, 14484}, {2052, 6819}, {2478, 60158}, {3090, 60159}, {3316, 3540}, {3317, 3539}, {3424, 6997}, {3525, 60163}, {3538, 63154}, {3839, 54886}, {5067, 60160}, {5071, 54498}, {5084, 60154}, {5189, 60328}, {5422, 6504}, {6803, 40448}, {6804, 13599}, {6815, 60618}, {6816, 31363}, {7381, 45100}, {7382, 60167}, {7391, 43951}, {7394, 60147}, {7533, 60324}, {8257, 60249}, {8370, 54779}, {10996, 45300}, {13567, 60221}, {13579, 15018}, {14361, 43678}, {14492, 44442}, {16063, 60118}, {17582, 60173}, {19708, 54827}, {26333, 60634}, {34545, 60255}, {37192, 60161}, {37349, 60327}, {37643, 60241}, {37649, 56346}, {41106, 54942}, {43666, 60781}, {43670, 51171}, {46336, 53099}, {52288, 52583}, {54500, 61899}, {54774, 59373}
X(62897) = trilinear pole of line {47093, 523}
X(62897) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 3088}
X(62897) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 3088}
X(62897) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(3), X(6819)}}, {{A, B, C, X(5), X(6820)}}, {{A, B, C, X(6), X(6524)}}, {{A, B, C, X(7), X(56354)}}, {{A, B, C, X(69), X(10601)}}, {{A, B, C, X(79), X(56230)}}, {{A, B, C, X(189), X(30513)}}, {{A, B, C, X(263), X(10318)}}, {{A, B, C, X(297), X(7392)}}, {{A, B, C, X(343), X(3618)}}, {{A, B, C, X(394), X(15740)}}, {{A, B, C, X(458), X(7386)}}, {{A, B, C, X(1000), X(56041)}}, {{A, B, C, X(1032), X(31371)}}, {{A, B, C, X(1073), X(4846)}}, {{A, B, C, X(1370), X(52288)}}, {{A, B, C, X(3090), X(37192)}}, {{A, B, C, X(3296), X(56352)}}, {{A, B, C, X(3431), X(56361)}}, {{A, B, C, X(4176), X(43711)}}, {{A, B, C, X(5046), X(37276)}}, {{A, B, C, X(5422), X(6515)}}, {{A, B, C, X(5905), X(8257)}}, {{A, B, C, X(6340), X(39289)}}, {{A, B, C, X(6803), X(52280)}}, {{A, B, C, X(6822), X(54372)}}, {{A, B, C, X(6997), X(52283)}}, {{A, B, C, X(8797), X(18022)}}, {{A, B, C, X(11427), X(13567)}}, {{A, B, C, X(13472), X(56002)}}, {{A, B, C, X(14361), X(52448)}}, {{A, B, C, X(14542), X(56345)}}, {{A, B, C, X(14593), X(39951)}}, {{A, B, C, X(14861), X(36609)}}, {{A, B, C, X(15018), X(45794)}}, {{A, B, C, X(17040), X(30535)}}, {{A, B, C, X(23292), X(37643)}}, {{A, B, C, X(34545), X(37644)}}, {{A, B, C, X(37648), X(37669)}}, {{A, B, C, X(38008), X(46331)}}, {{A, B, C, X(42287), X(52350)}}, {{A, B, C, X(44442), X(52289)}}, {{A, B, C, X(47633), X(52452)}}
X(62897) = barycentric quotient X(i)/X(j) for these (i, j): {4, 3088}
X(62898) lies on the Kiepert hyperbola and on these lines: {76, 13468}, {98, 48662}, {230, 60218}, {262, 59399}, {381, 54873}, {439, 43681}, {1352, 53103}, {2996, 14568}, {3767, 38259}, {3830, 54767}, {5306, 60095}, {5395, 7828}, {5466, 15724}, {5485, 26613}, {5503, 14614}, {6055, 54978}, {7607, 10011}, {7610, 60217}, {7792, 54773}, {7806, 54539}, {7837, 42010}, {7930, 60183}, {7942, 18841}, {8556, 10302}, {8667, 60202}, {8781, 9766}, {8859, 60214}, {9166, 54659}, {9300, 60211}, {10159, 33233}, {11057, 54916}, {18845, 39590}, {22329, 60180}, {32988, 60647}, {32989, 60285}, {33235, 43676}, {33249, 43527}, {33250, 60209}, {39656, 60189}, {52250, 60145}, {54523, 59373}, {54889, 61304}
X(62898) = X(i)-vertex conjugate of X(j) for these {i, j}: {25, 60218}
X(62898) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(13468)}}, {{A, B, C, X(25), X(249)}}, {{A, B, C, X(230), X(9766)}}, {{A, B, C, X(428), X(33233)}}, {{A, B, C, X(597), X(8556)}}, {{A, B, C, X(755), X(8770)}}, {{A, B, C, X(2353), X(36616)}}, {{A, B, C, X(5064), X(33249)}}, {{A, B, C, X(5306), X(8667)}}, {{A, B, C, X(6353), X(35927)}}, {{A, B, C, X(7610), X(9300)}}, {{A, B, C, X(7714), X(32989)}}, {{A, B, C, X(7837), X(8859)}}, {{A, B, C, X(10011), X(52282)}}, {{A, B, C, X(14568), X(57518)}}, {{A, B, C, X(14614), X(22329)}}, {{A, B, C, X(15724), X(51541)}}, {{A, B, C, X(26613), X(61345)}}, {{A, B, C, X(34138), X(48662)}}, {{A, B, C, X(40416), X(56067)}}, {{A, B, C, X(40428), X(59256)}}
X(62899) lies on the Kiepert hyperbola and on these lines: {4, 15080}, {6, 60225}, {22, 14492}, {76, 14389}, {96, 1656}, {140, 57718}, {262, 7495}, {381, 54879}, {384, 54824}, {458, 54685}, {467, 60120}, {598, 41237}, {671, 41231}, {3091, 54870}, {3589, 34289}, {3618, 60256}, {5133, 14458}, {5392, 37649}, {5422, 60241}, {6656, 54730}, {7387, 54736}, {7403, 54909}, {7494, 60127}, {7500, 54520}, {7503, 60121}, {7512, 54912}, {7566, 54945}, {7770, 54513}, {9818, 60119}, {10159, 15066}, {10601, 42410}, {11064, 59763}, {13160, 60122}, {14488, 37900}, {14920, 46105}, {18840, 37645}, {34603, 54582}, {37156, 60078}, {37231, 54693}, {39284, 52253}, {40112, 60277}, {43678, 52289}, {47096, 54741}, {47352, 58268}, {52069, 54585}
X(62899) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(3), X(37513)}}, {{A, B, C, X(6), X(14389)}}, {{A, B, C, X(22), X(52289)}}, {{A, B, C, X(140), X(52253)}}, {{A, B, C, X(264), X(55032)}}, {{A, B, C, X(458), X(7495)}}, {{A, B, C, X(467), X(1656)}}, {{A, B, C, X(468), X(41231)}}, {{A, B, C, X(1176), X(14919)}}, {{A, B, C, X(1993), X(37649)}}, {{A, B, C, X(3108), X(61362)}}, {{A, B, C, X(3589), X(15066)}}, {{A, B, C, X(3618), X(37645)}}, {{A, B, C, X(5094), X(41237)}}, {{A, B, C, X(5133), X(11331)}}, {{A, B, C, X(5422), X(23292)}}, {{A, B, C, X(9476), X(37801)}}, {{A, B, C, X(14920), X(60869)}}, {{A, B, C, X(15018), X(59771)}}, {{A, B, C, X(18018), X(39287)}}, {{A, B, C, X(30535), X(43756)}}, {{A, B, C, X(34801), X(53024)}}, {{A, B, C, X(37636), X(38433)}}, {{A, B, C, X(40112), X(47352)}}, {{A, B, C, X(42021), X(57875)}}
X(62900) lies on the Kiepert hyperbola and on these lines: {2, 41412}, {4, 7829}, {6, 33685}, {32, 18840}, {76, 11286}, {83, 33184}, {98, 42421}, {182, 14484}, {262, 5085}, {597, 14492}, {1078, 60278}, {1916, 5182}, {2996, 7787}, {3399, 5188}, {5306, 60181}, {5503, 9300}, {7608, 37450}, {7792, 54906}, {7819, 10159}, {7866, 43527}, {8556, 60099}, {10302, 37671}, {10352, 35005}, {18841, 33196}, {22329, 60217}, {33180, 60647}, {33198, 60285}, {33200, 60145}, {33692, 60619}, {40016, 42037}, {41624, 60202}, {42849, 54645}, {47352, 54773}, {48913, 60239}, {51171, 54889}, {55732, 60183}
X(62900) = X(i)-vertex conjugate of X(j) for these {i, j}: {42288, 60187}
X(62900) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(14614)}}, {{A, B, C, X(25), X(11286)}}, {{A, B, C, X(32), X(30435)}}, {{A, B, C, X(67), X(44571)}}, {{A, B, C, X(182), X(5085)}}, {{A, B, C, X(251), X(729)}}, {{A, B, C, X(427), X(33184)}}, {{A, B, C, X(428), X(7819)}}, {{A, B, C, X(597), X(37671)}}, {{A, B, C, X(699), X(34572)}}, {{A, B, C, X(3108), X(5970)}}, {{A, B, C, X(3224), X(42288)}}, {{A, B, C, X(3228), X(52395)}}, {{A, B, C, X(3398), X(5188)}}, {{A, B, C, X(3618), X(34285)}}, {{A, B, C, X(4027), X(36811)}}, {{A, B, C, X(5064), X(7866)}}, {{A, B, C, X(5182), X(40820)}}, {{A, B, C, X(5306), X(41624)}}, {{A, B, C, X(7378), X(33196)}}, {{A, B, C, X(7714), X(33198)}}, {{A, B, C, X(7787), X(47733)}}, {{A, B, C, X(7829), X(57852)}}, {{A, B, C, X(8556), X(11174)}}, {{A, B, C, X(9300), X(22329)}}, {{A, B, C, X(9462), X(32085)}}, {{A, B, C, X(10014), X(47643)}}, {{A, B, C, X(11636), X(40173)}}, {{A, B, C, X(14860), X(34129)}}, {{A, B, C, X(37450), X(52281)}}, {{A, B, C, X(40416), X(45857)}}, {{A, B, C, X(57540), X(57545)}}
X(62901) lies on the Kiepert hyperbola and on these lines: {1, 60265}, {4, 16783}, {6, 60227}, {10, 218}, {76, 14828}, {142, 3423}, {226, 1001}, {321, 3870}, {381, 54882}, {405, 17758}, {442, 60075}, {452, 17201}, {1005, 60071}, {1174, 2550}, {1446, 4350}, {1477, 38053}, {1751, 51743}, {2051, 7580}, {2140, 36907}, {5177, 60092}, {8226, 13478}, {11113, 60083}, {14022, 60085}, {14554, 37240}, {17532, 60094}, {24624, 52255}, {25496, 56226}, {35990, 60087}, {36721, 54526}, {36722, 54516}, {45100, 50696}, {48944, 60634}, {54739, 58035}
X(62901) = trilinear pole of line {45755, 523}
X(62901) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(218)}}, {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(14828)}}, {{A, B, C, X(7), X(12573)}}, {{A, B, C, X(9), X(86)}}, {{A, B, C, X(29), X(200)}}, {{A, B, C, X(72), X(16783)}}, {{A, B, C, X(142), X(2550)}}, {{A, B, C, X(274), X(55941)}}, {{A, B, C, X(405), X(3294)}}, {{A, B, C, X(452), X(461)}}, {{A, B, C, X(860), X(52255)}}, {{A, B, C, X(996), X(1280)}}, {{A, B, C, X(1005), X(5136)}}, {{A, B, C, X(1065), X(56273)}}, {{A, B, C, X(1220), X(5665)}}, {{A, B, C, X(2296), X(56153)}}, {{A, B, C, X(2297), X(60041)}}, {{A, B, C, X(2321), X(57858)}}, {{A, B, C, X(2344), X(26702)}}, {{A, B, C, X(3615), X(40998)}}, {{A, B, C, X(3616), X(17201)}}, {{A, B, C, X(3676), X(57726)}}, {{A, B, C, X(3755), X(4648)}}, {{A, B, C, X(4847), X(43740)}}, {{A, B, C, X(5177), X(57534)}}, {{A, B, C, X(5853), X(38053)}}, {{A, B, C, X(6598), X(40415)}}, {{A, B, C, X(6605), X(56146)}}, {{A, B, C, X(7110), X(58001)}}, {{A, B, C, X(7580), X(11109)}}, {{A, B, C, X(8226), X(17555)}}, {{A, B, C, X(10056), X(26015)}}, {{A, B, C, X(10528), X(11019)}}, {{A, B, C, X(10570), X(56098)}}, {{A, B, C, X(12649), X(13405)}}, {{A, B, C, X(14621), X(34018)}}, {{A, B, C, X(16053), X(16831)}}, {{A, B, C, X(17743), X(42310)}}, {{A, B, C, X(22021), X(51743)}}, {{A, B, C, X(24703), X(56074)}}, {{A, B, C, X(25985), X(36652)}}, {{A, B, C, X(28629), X(57284)}}, {{A, B, C, X(34917), X(39704)}}, {{A, B, C, X(39958), X(56783)}}, {{A, B, C, X(40419), X(56164)}}, {{A, B, C, X(41239), X(56542)}}, {{A, B, C, X(42361), X(59760)}}, {{A, B, C, X(52133), X(57785)}}
X(62902) lies on the Kiepert hyperbola and on these lines: {6, 60231}, {76, 14043}, {83, 14065}, {384, 53105}, {549, 60614}, {598, 14046}, {671, 14036}, {3399, 3526}, {3406, 3628}, {3534, 54583}, {3589, 60233}, {5025, 53109}, {5055, 55009}, {5066, 54584}, {5999, 14488}, {7792, 43529}, {7806, 60213}, {7862, 43527}, {7875, 8781}, {7892, 43676}, {7901, 53102}, {10159, 17004}, {11178, 60175}, {11361, 33698}, {13862, 60132}, {14001, 60219}, {14032, 53106}, {14033, 54720}, {14039, 60631}, {14041, 54494}, {14064, 18843}, {14067, 60210}, {14069, 60636}, {16987, 60096}, {18845, 33287}, {33289, 53107}, {37453, 37892}, {54565, 61936}
X(62902) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(16984)}}, {{A, B, C, X(25), X(14043)}}, {{A, B, C, X(230), X(7875)}}, {{A, B, C, X(384), X(37453)}}, {{A, B, C, X(427), X(14065)}}, {{A, B, C, X(468), X(14036)}}, {{A, B, C, X(3589), X(17004)}}, {{A, B, C, X(5094), X(14046)}}, {{A, B, C, X(7792), X(7806)}}, {{A, B, C, X(7862), X(39668)}}, {{A, B, C, X(13623), X(51454)}}, {{A, B, C, X(14032), X(52297)}}, {{A, B, C, X(15271), X(16987)}}, {{A, B, C, X(33287), X(52299)}}, {{A, B, C, X(33289), X(52298)}}, {{A, B, C, X(39389), X(57260)}}, {{A, B, C, X(40416), X(44558)}}
X(62903) lies on the Kiepert hyperbola and on these lines: {4, 7875}, {6, 60232}, {76, 5319}, {385, 18840}, {598, 33251}, {1007, 60231}, {1916, 3618}, {2548, 43527}, {3329, 40824}, {3399, 6194}, {3545, 54614}, {3589, 60190}, {5304, 60285}, {5395, 7933}, {7612, 16984}, {7735, 42006}, {7736, 43529}, {7752, 60100}, {7774, 60213}, {7792, 54122}, {7806, 60212}, {7846, 10159}, {7899, 60182}, {10335, 14001}, {11174, 60234}, {14492, 14561}, {16986, 60183}, {16987, 18841}, {17008, 60099}, {18842, 33223}, {33006, 54806}, {51171, 60201}
X(62903) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(16989)}}, {{A, B, C, X(25), X(16898)}}, {{A, B, C, X(69), X(7875)}}, {{A, B, C, X(385), X(3618)}}, {{A, B, C, X(1007), X(16984)}}, {{A, B, C, X(2165), X(40425)}}, {{A, B, C, X(2548), X(39668)}}, {{A, B, C, X(2998), X(39453)}}, {{A, B, C, X(3108), X(5319)}}, {{A, B, C, X(3329), X(7735)}}, {{A, B, C, X(3589), X(16990)}}, {{A, B, C, X(3619), X(16987)}}, {{A, B, C, X(5094), X(33251)}}, {{A, B, C, X(5304), X(51171)}}, {{A, B, C, X(6340), X(7923)}}, {{A, B, C, X(7378), X(33221)}}, {{A, B, C, X(7736), X(7806)}}, {{A, B, C, X(7774), X(7792)}}, {{A, B, C, X(7846), X(59180)}}, {{A, B, C, X(7933), X(8889)}}, {{A, B, C, X(8797), X(9473)}}, {{A, B, C, X(9516), X(44571)}}, {{A, B, C, X(11174), X(17008)}}, {{A, B, C, X(21765), X(52395)}}, {{A, B, C, X(33223), X(52284)}}, {{A, B, C, X(39716), X(40738)}}, {{A, B, C, X(39968), X(44658)}}, {{A, B, C, X(41932), X(42349)}}, {{A, B, C, X(47643), X(60667)}}
X(62904) lies on the Kiepert hyperbola and on these lines: {3, 60176}, {4, 14693}, {5, 54482}, {76, 16923}, {230, 60233}, {262, 10486}, {385, 60178}, {671, 7746}, {1916, 37637}, {2996, 33206}, {3054, 60128}, {3314, 56064}, {3329, 11669}, {3788, 10302}, {5395, 33270}, {7608, 7806}, {7777, 60198}, {7801, 60638}, {7836, 60143}, {7870, 60286}, {7940, 60277}, {8781, 17004}, {8859, 42011}, {8860, 42010}, {9855, 17503}, {10104, 60148}, {10155, 16989}, {10185, 34507}, {11170, 32134}, {15271, 60231}, {16984, 60096}, {32006, 54833}, {33208, 41895}, {33268, 53106}, {33276, 53105}, {37461, 54903}, {37688, 43529}, {44401, 54487}
X(62904) = X(i)-vertex conjugate of X(j) for these {i, j}: {25, 60233}
X(62904) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(3), X(14565)}}, {{A, B, C, X(6), X(17006)}}, {{A, B, C, X(25), X(16923)}}, {{A, B, C, X(230), X(17004)}}, {{A, B, C, X(385), X(37637)}}, {{A, B, C, X(458), X(10486)}}, {{A, B, C, X(468), X(33274)}}, {{A, B, C, X(2165), X(9227)}}, {{A, B, C, X(2963), X(40826)}}, {{A, B, C, X(2980), X(42332)}}, {{A, B, C, X(3054), X(7777)}}, {{A, B, C, X(3266), X(7746)}}, {{A, B, C, X(3788), X(26235)}}, {{A, B, C, X(4590), X(52154)}}, {{A, B, C, X(6353), X(33206)}}, {{A, B, C, X(7806), X(37688)}}, {{A, B, C, X(7875), X(58446)}}, {{A, B, C, X(8859), X(8860)}}, {{A, B, C, X(8889), X(33270)}}, {{A, B, C, X(9462), X(42349)}}, {{A, B, C, X(9855), X(52292)}}, {{A, B, C, X(15271), X(16984)}}, {{A, B, C, X(18023), X(45838)}}, {{A, B, C, X(30542), X(40429)}}, {{A, B, C, X(33208), X(52290)}}, {{A, B, C, X(33268), X(52297)}}, {{A, B, C, X(33276), X(37453)}}, {{A, B, C, X(40103), X(55999)}}, {{A, B, C, X(42286), X(53864)}}
X(62905) lies on the Kiepert hyperbola and on these lines: {4, 7806}, {6, 60234}, {32, 60072}, {69, 43529}, {76, 2021}, {83, 31415}, {183, 60232}, {193, 60262}, {230, 54122}, {262, 16989}, {385, 40824}, {598, 7828}, {631, 60126}, {671, 3767}, {1352, 7607}, {1916, 7735}, {1992, 42010}, {2996, 3552}, {3090, 60148}, {3329, 14494}, {3545, 54805}, {3618, 60098}, {3832, 54894}, {5304, 60260}, {5395, 32966}, {5485, 8859}, {6055, 54675}, {6658, 38259}, {7736, 60233}, {7745, 54833}, {7766, 35005}, {7774, 8781}, {7787, 11170}, {7792, 60190}, {7795, 10302}, {7797, 60614}, {7832, 60277}, {7930, 60131}, {7942, 60239}, {9873, 54659}, {10484, 59373}, {14002, 62671}, {14568, 60228}, {16990, 60213}, {17004, 60212}, {17503, 52942}, {18840, 32970}, {18841, 32969}, {18842, 32984}, {18845, 32993}, {31411, 60196}, {32959, 60183}, {33239, 60219}, {33280, 53105}, {34229, 42006}, {37667, 60201}, {51171, 53099}, {53143, 60626}, {59363, 60140}
X(62905) = trilinear pole of line {47549, 523}
X(62905) = X(i)-vertex conjugate of X(j) for these {i, j}: {25, 54122}
X(62905) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(17008)}}, {{A, B, C, X(25), X(16925)}}, {{A, B, C, X(32), X(2021)}}, {{A, B, C, X(66), X(18023)}}, {{A, B, C, X(69), X(7806)}}, {{A, B, C, X(111), X(2353)}}, {{A, B, C, X(183), X(16989)}}, {{A, B, C, X(193), X(37689)}}, {{A, B, C, X(230), X(7774)}}, {{A, B, C, X(385), X(7735)}}, {{A, B, C, X(393), X(9227)}}, {{A, B, C, X(427), X(32961)}}, {{A, B, C, X(468), X(33007)}}, {{A, B, C, X(755), X(40103)}}, {{A, B, C, X(1031), X(8797)}}, {{A, B, C, X(1302), X(55270)}}, {{A, B, C, X(1383), X(14659)}}, {{A, B, C, X(1992), X(8859)}}, {{A, B, C, X(2165), X(40416)}}, {{A, B, C, X(2710), X(14565)}}, {{A, B, C, X(2868), X(10603)}}, {{A, B, C, X(2980), X(25322)}}, {{A, B, C, X(3224), X(46316)}}, {{A, B, C, X(3266), X(3767)}}, {{A, B, C, X(3329), X(34229)}}, {{A, B, C, X(3552), X(6353)}}, {{A, B, C, X(4232), X(32985)}}, {{A, B, C, X(4235), X(59098)}}, {{A, B, C, X(4590), X(34288)}}, {{A, B, C, X(5094), X(33006)}}, {{A, B, C, X(5304), X(37667)}}, {{A, B, C, X(5486), X(57926)}}, {{A, B, C, X(5970), X(9292)}}, {{A, B, C, X(6658), X(38282)}}, {{A, B, C, X(6995), X(32970)}}, {{A, B, C, X(7378), X(32969)}}, {{A, B, C, X(7408), X(32959)}}, {{A, B, C, X(7409), X(32958)}}, {{A, B, C, X(7736), X(17004)}}, {{A, B, C, X(7792), X(16990)}}, {{A, B, C, X(7795), X(26235)}}, {{A, B, C, X(7828), X(9464)}}, {{A, B, C, X(8889), X(32966)}}, {{A, B, C, X(9229), X(34285)}}, {{A, B, C, X(9740), X(61304)}}, {{A, B, C, X(14387), X(40428)}}, {{A, B, C, X(21765), X(42349)}}, {{A, B, C, X(23297), X(31415)}}, {{A, B, C, X(32984), X(52284)}}, {{A, B, C, X(32993), X(52299)}}, {{A, B, C, X(33280), X(37453)}}, {{A, B, C, X(34161), X(37809)}}, {{A, B, C, X(35511), X(44556)}}, {{A, B, C, X(36953), X(45819)}}, {{A, B, C, X(42286), X(45838)}}, {{A, B, C, X(52223), X(56360)}}, {{A, B, C, X(52292), X(52942)}}
X(62906) lies on the Kiepert hyperbola and on these lines: {10, 3946}, {76, 17307}, {83, 5224}, {98, 24931}, {141, 43531}, {226, 10521}, {321, 3760}, {966, 18841}, {1213, 60075}, {1330, 60077}, {3008, 60243}, {3619, 58012}, {3763, 17758}, {4384, 60203}, {7683, 14484}, {12699, 54668}, {13634, 14458}, {14377, 32781}, {17234, 32014}, {17277, 43527}, {17352, 60100}, {21358, 55949}, {26244, 60215}, {27095, 60230}, {30761, 60096}, {31090, 60129}, {31144, 60239}, {31247, 60087}, {50058, 60079}, {50068, 60267}
X(62906) = isotomic conjugate of X(17381)
X(62906) = trilinear pole of line {4382, 23729}
X(62906) = X(i)-isoconjugate-of-X(j) for these {i, j}: {31, 17381}, {692, 49282}
X(62906) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 17381}, {1086, 49282}
X(62906) = pole of line {17303, 17599} with respect to the dual conic of Yff parabola
X(62906) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(17308)}}, {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(17307)}}, {{A, B, C, X(8), X(29604)}}, {{A, B, C, X(75), X(4657)}}, {{A, B, C, X(79), X(40023)}}, {{A, B, C, X(85), X(1224)}}, {{A, B, C, X(86), X(17327)}}, {{A, B, C, X(141), X(5224)}}, {{A, B, C, X(257), X(996)}}, {{A, B, C, X(274), X(32921)}}, {{A, B, C, X(277), X(3946)}}, {{A, B, C, X(469), X(50318)}}, {{A, B, C, X(514), X(59760)}}, {{A, B, C, X(673), X(39708)}}, {{A, B, C, X(870), X(1268)}}, {{A, B, C, X(903), X(25503)}}, {{A, B, C, X(966), X(3619)}}, {{A, B, C, X(1016), X(39729)}}, {{A, B, C, X(1126), X(56165)}}, {{A, B, C, X(1213), X(17234)}}, {{A, B, C, X(1220), X(57725)}}, {{A, B, C, X(1434), X(39711)}}, {{A, B, C, X(1509), X(27494)}}, {{A, B, C, X(1698), X(4384)}}, {{A, B, C, X(3008), X(9780)}}, {{A, B, C, X(3296), X(44572)}}, {{A, B, C, X(3763), X(17277)}}, {{A, B, C, X(7241), X(39950)}}, {{A, B, C, X(7868), X(26244)}}, {{A, B, C, X(11331), X(13634)}}, {{A, B, C, X(14621), X(32018)}}, {{A, B, C, X(15271), X(30761)}}, {{A, B, C, X(16738), X(27095)}}, {{A, B, C, X(16825), X(29610)}}, {{A, B, C, X(16986), X(31090)}}, {{A, B, C, X(17244), X(48809)}}, {{A, B, C, X(17259), X(17283)}}, {{A, B, C, X(17292), X(36480)}}, {{A, B, C, X(17352), X(34573)}}, {{A, B, C, X(18032), X(28634)}}, {{A, B, C, X(18785), X(39983)}}, {{A, B, C, X(19804), X(50068)}}, {{A, B, C, X(19868), X(29611)}}, {{A, B, C, X(21358), X(31144)}}, {{A, B, C, X(23051), X(40188)}}, {{A, B, C, X(23493), X(30495)}}, {{A, B, C, X(25007), X(26363)}}, {{A, B, C, X(26037), X(30107)}}, {{A, B, C, X(29400), X(31241)}}, {{A, B, C, X(30701), X(42285)}}, {{A, B, C, X(30832), X(37660)}}, {{A, B, C, X(31191), X(46933)}}, {{A, B, C, X(31359), X(56081)}}, {{A, B, C, X(33172), X(41809)}}, {{A, B, C, X(33937), X(33944)}}, {{A, B, C, X(34860), X(34914)}}, {{A, B, C, X(39722), X(56145)}}, {{A, B, C, X(39736), X(62637)}}, {{A, B, C, X(40071), X(57876)}}, {{A, B, C, X(41791), X(55076)}}, {{A, B, C, X(52781), X(55105)}}
X(62906) = barycentric quotient X(i)/X(j) for these (i, j): {2, 17381}, {514, 49282}
X(62907) lies on the Kiepert hyperbola and on these lines: {10, 320}, {69, 54786}, {76, 17313}, {85, 60091}, {86, 60078}, {94, 26541}, {226, 17078}, {274, 60097}, {321, 17310}, {381, 54884}, {671, 17392}, {1509, 24624}, {2051, 16712}, {4049, 28855}, {4080, 29569}, {7199, 60074}, {15936, 54745}, {17297, 60276}, {17378, 60079}, {18135, 40021}, {18140, 39994}, {18145, 40013}, {18146, 40012}, {29578, 30588}, {32022, 37654}, {32833, 60254}, {37631, 54686}, {42028, 54676}, {46895, 59261}, {46922, 60094}, {48838, 60261}
X(62907) = isotomic conjugate of X(17330)
X(62907) = trilinear pole of line {4453, 47780}
X(62907) = X(i)-isoconjugate-of-X(j) for these {i, j}: {31, 17330}, {41, 15950}
X(62907) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 17330}, {3160, 15950}
X(62907) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(5385)}}, {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(17313)}}, {{A, B, C, X(7), X(20569)}}, {{A, B, C, X(80), X(32013)}}, {{A, B, C, X(85), X(320)}}, {{A, B, C, X(86), X(17271)}}, {{A, B, C, X(274), X(903)}}, {{A, B, C, X(279), X(4896)}}, {{A, B, C, X(519), X(28855)}}, {{A, B, C, X(524), X(17392)}}, {{A, B, C, X(1016), X(27475)}}, {{A, B, C, X(1434), X(40833)}}, {{A, B, C, X(1494), X(57906)}}, {{A, B, C, X(3241), X(29601)}}, {{A, B, C, X(3679), X(29578)}}, {{A, B, C, X(4648), X(37654)}}, {{A, B, C, X(6173), X(40862)}}, {{A, B, C, X(7799), X(26541)}}, {{A, B, C, X(14621), X(31151)}}, {{A, B, C, X(17297), X(46922)}}, {{A, B, C, X(17330), X(49738)}}, {{A, B, C, X(18135), X(18146)}}, {{A, B, C, X(18140), X(18145)}}, {{A, B, C, X(30092), X(48838)}}, {{A, B, C, X(30575), X(37633)}}, {{A, B, C, X(30598), X(40029)}}, {{A, B, C, X(32009), X(35170)}}, {{A, B, C, X(32018), X(55955)}}, {{A, B, C, X(34384), X(43093)}}, {{A, B, C, X(34386), X(56382)}}, {{A, B, C, X(39724), X(43972)}}, {{A, B, C, X(39971), X(47947)}}, {{A, B, C, X(46895), X(51314)}}, {{A, B, C, X(55926), X(56170)}}, {{A, B, C, X(55958), X(57905)}}
X(62907) = barycentric quotient X(i)/X(j) for these (i, j): {2, 17330}, {7, 15950}
X(62908) lies on the Kiepert hyperbola and on these lines: {2, 2305}, {6, 54119}, {10, 4388}, {30, 54722}, {76, 17778}, {226, 17086}, {262, 37443}, {321, 17788}, {381, 54677}, {1029, 19717}, {5046, 60086}, {5057, 60321}, {5712, 60257}, {5739, 56210}, {6539, 37656}, {6625, 19684}, {8025, 60258}, {8808, 41246}, {17182, 17758}, {17300, 40013}, {17353, 60243}, {17379, 60156}, {17777, 26098}, {26044, 56902}, {26109, 57722}, {26117, 43531}, {32911, 60149}, {37652, 60206}, {37653, 60084}, {51171, 60168}
X(62908) = isogonal conjugate of X(5110)
X(62908) = isotomic conjugate of X(37653)
X(62908) = trilinear pole of line {4142, 523}
X(62908) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 5110}, {31, 37653}
X(62908) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 37653}, {3, 5110}
X(62908) = pole of line {5110, 37653} with respect to the Wallace hyperbola
X(62908) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(34527)}}, {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(2305)}}, {{A, B, C, X(7), X(3112)}}, {{A, B, C, X(65), X(57749)}}, {{A, B, C, X(79), X(30710)}}, {{A, B, C, X(80), X(37870)}}, {{A, B, C, X(81), X(54120)}}, {{A, B, C, X(92), X(1031)}}, {{A, B, C, X(251), X(57652)}}, {{A, B, C, X(256), X(1255)}}, {{A, B, C, X(329), X(41246)}}, {{A, B, C, X(335), X(56224)}}, {{A, B, C, X(350), X(41839)}}, {{A, B, C, X(458), X(37443)}}, {{A, B, C, X(469), X(26117)}}, {{A, B, C, X(1168), X(6630)}}, {{A, B, C, X(1654), X(19684)}}, {{A, B, C, X(2296), X(7261)}}, {{A, B, C, X(2339), X(17947)}}, {{A, B, C, X(2895), X(19717)}}, {{A, B, C, X(2985), X(55090)}}, {{A, B, C, X(4192), X(54372)}}, {{A, B, C, X(5278), X(26109)}}, {{A, B, C, X(5558), X(42360)}}, {{A, B, C, X(5712), X(37652)}}, {{A, B, C, X(5739), X(17379)}}, {{A, B, C, X(6354), X(52395)}}, {{A, B, C, X(7224), X(40418)}}, {{A, B, C, X(8025), X(37656)}}, {{A, B, C, X(15474), X(33109)}}, {{A, B, C, X(17300), X(32911)}}, {{A, B, C, X(17743), X(56184)}}, {{A, B, C, X(17777), X(40725)}}, {{A, B, C, X(18359), X(56047)}}, {{A, B, C, X(19701), X(26044)}}, {{A, B, C, X(19741), X(43990)}}, {{A, B, C, X(19742), X(37635)}}, {{A, B, C, X(27475), X(55988)}}, {{A, B, C, X(30479), X(30712)}}, {{A, B, C, X(30690), X(39724)}}, {{A, B, C, X(31034), X(37685)}}, {{A, B, C, X(32012), X(56228)}}, {{A, B, C, X(39700), X(39722)}}, {{A, B, C, X(44733), X(56046)}}
X(62908) = barycentric product X(i)*X(j) for these (i, j): {45987, 76}
X(62908) = barycentric quotient X(i)/X(j) for these (i, j): {2, 37653}, {6, 5110}, {45987, 6}
X(62909) lies on the Kiepert hyperbola and on these lines: {4, 17825}, {6, 60237}, {69, 59764}, {76, 18928}, {381, 54886}, {443, 60157}, {485, 3540}, {486, 3539}, {631, 60174}, {801, 3618}, {1131, 6806}, {1132, 6805}, {1370, 43951}, {3090, 60166}, {3424, 7392}, {3525, 60162}, {3545, 54844}, {3589, 56346}, {5067, 60159}, {5084, 60158}, {6515, 59763}, {6803, 60618}, {6804, 31363}, {6819, 8796}, {6820, 60161}, {6997, 60147}, {7386, 14484}, {7391, 54706}, {7394, 60327}, {10601, 60114}, {13567, 18840}, {16063, 60328}, {17559, 60154}, {17582, 60164}, {37648, 60221}, {44442, 54520}, {46336, 60118}, {54498, 61899}, {54500, 61888}, {54827, 61822}, {54942, 61932}, {60160, 60781}, {60163, 61867}
X(62909) = trilinear pole of line {47094, 523}
X(62909) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(18928)}}, {{A, B, C, X(7), X(56230)}}, {{A, B, C, X(69), X(17825)}}, {{A, B, C, X(329), X(21446)}}, {{A, B, C, X(631), X(6819)}}, {{A, B, C, X(1032), X(4846)}}, {{A, B, C, X(1073), X(15740)}}, {{A, B, C, X(2478), X(37276)}}, {{A, B, C, X(3090), X(6820)}}, {{A, B, C, X(3296), X(56354)}}, {{A, B, C, X(3618), X(13567)}}, {{A, B, C, X(5067), X(37192)}}, {{A, B, C, X(6524), X(39951)}}, {{A, B, C, X(7386), X(52288)}}, {{A, B, C, X(7392), X(52283)}}, {{A, B, C, X(10601), X(11433)}}, {{A, B, C, X(10603), X(39287)}}, {{A, B, C, X(11427), X(37648)}}, {{A, B, C, X(11578), X(34525)}}, {{A, B, C, X(15466), X(42330)}}, {{A, B, C, X(18490), X(56352)}}, {{A, B, C, X(30513), X(34546)}}, {{A, B, C, X(34919), X(55987)}}, {{A, B, C, X(37643), X(37649)}}, {{A, B, C, X(55110), X(56218)}}
X(62910) lies on the Kiepert hyperbola and on these lines: {76, 20583}, {98, 61933}, {262, 34200}, {316, 60648}, {381, 54891}, {597, 53105}, {6329, 60626}, {7607, 61900}, {7608, 55863}, {7878, 43681}, {7918, 18843}, {7937, 60645}, {10109, 60175}, {10302, 40341}, {11539, 11669}, {14458, 61963}, {14484, 62153}, {14492, 62046}, {15693, 60192}, {15703, 53104}, {15705, 60331}, {15721, 60333}, {19710, 54643}, {53099, 61798}, {53489, 60287}, {54521, 62094}, {54608, 61950}, {54866, 61938}, {60102, 61906}, {60142, 62134}, {60143, 60855}, {60323, 61942}, {60329, 62164}, {60336, 61927}
X(62910) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(20583)}}, {{A, B, C, X(297), X(61933)}}, {{A, B, C, X(458), X(34200)}}, {{A, B, C, X(597), X(40341)}}, {{A, B, C, X(11331), X(61963)}}, {{A, B, C, X(52281), X(55863)}}, {{A, B, C, X(52282), X(61900)}}, {{A, B, C, X(52288), X(62153)}}, {{A, B, C, X(52289), X(62046)}}
X(62911) lies on the Kiepert hyperbola and on these lines: {2, 10312}, {4, 206}, {6, 43678}, {24, 262}, {76, 20806}, {94, 41253}, {98, 1594}, {112, 10548}, {297, 40393}, {340, 10159}, {381, 54610}, {427, 10547}, {458, 5392}, {1289, 42442}, {2052, 8743}, {3147, 14494}, {3399, 60693}, {3839, 54931}, {5523, 54703}, {6531, 60520}, {7487, 14484}, {7509, 13599}, {7565, 54632}, {7576, 14492}, {7607, 52296}, {7608, 10018}, {7745, 60133}, {7762, 42410}, {7841, 54684}, {8370, 54871}, {9290, 28723}, {9381, 41254}, {14788, 40448}, {18840, 40065}, {27376, 54685}, {28704, 60212}, {28724, 37125}, {31636, 60199}, {46767, 52583}, {52281, 54666}, {52288, 60221}, {52289, 60225}
X(62911) = trilinear pole of line {21284, 523}
X(62911) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 5133}, {63, 9969}, {17442, 51252}, {34055, 42442}, {44706, 60589}
X(62911) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 5133}, {3162, 9969}
X(62911) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(206)}}, {{A, B, C, X(24), X(458)}}, {{A, B, C, X(54), X(287)}}, {{A, B, C, X(70), X(42313)}}, {{A, B, C, X(75), X(4911)}}, {{A, B, C, X(252), X(42351)}}, {{A, B, C, X(276), X(1300)}}, {{A, B, C, X(290), X(53485)}}, {{A, B, C, X(297), X(1594)}}, {{A, B, C, X(315), X(18018)}}, {{A, B, C, X(340), X(44142)}}, {{A, B, C, X(427), X(11605)}}, {{A, B, C, X(436), X(28723)}}, {{A, B, C, X(1061), X(17743)}}, {{A, B, C, X(1063), X(14621)}}, {{A, B, C, X(1166), X(34536)}}, {{A, B, C, X(1179), X(16081)}}, {{A, B, C, X(3431), X(34386)}}, {{A, B, C, X(3574), X(60597)}}, {{A, B, C, X(5286), X(41370)}}, {{A, B, C, X(5523), X(7745)}}, {{A, B, C, X(6145), X(36952)}}, {{A, B, C, X(6531), X(8882)}}, {{A, B, C, X(6618), X(28717)}}, {{A, B, C, X(7487), X(52288)}}, {{A, B, C, X(7576), X(52289)}}, {{A, B, C, X(8791), X(27376)}}, {{A, B, C, X(8880), X(8881)}}, {{A, B, C, X(8884), X(42330)}}, {{A, B, C, X(10018), X(52281)}}, {{A, B, C, X(10548), X(15412)}}, {{A, B, C, X(14376), X(14542)}}, {{A, B, C, X(14618), X(14860)}}, {{A, B, C, X(14788), X(52280)}}, {{A, B, C, X(15321), X(53024)}}, {{A, B, C, X(15388), X(15391)}}, {{A, B, C, X(20563), X(54124)}}, {{A, B, C, X(20572), X(35142)}}, {{A, B, C, X(23964), X(57421)}}, {{A, B, C, X(30535), X(57387)}}, {{A, B, C, X(32708), X(43187)}}, {{A, B, C, X(38936), X(41253)}}, {{A, B, C, X(40009), X(44175)}}, {{A, B, C, X(40402), X(43717)}}, {{A, B, C, X(42346), X(57655)}}, {{A, B, C, X(44177), X(59256)}}, {{A, B, C, X(46115), X(61133)}}, {{A, B, C, X(51032), X(58759)}}, {{A, B, C, X(52282), X(52296)}}
X(62911) = barycentric quotient X(i)/X(j) for these (i, j): {4, 5133}, {25, 9969}, {1176, 51252}, {1843, 42442}, {8882, 60589}
X(62912) lies on the Kiepert hyperbola and on these lines: {2, 2030}, {4, 7817}, {6, 5503}, {76, 8369}, {83, 11318}, {98, 47353}, {183, 10302}, {230, 11167}, {262, 597}, {381, 60140}, {598, 7792}, {599, 60213}, {671, 3972}, {1916, 11150}, {1992, 40824}, {2996, 61304}, {3329, 10484}, {3399, 61132}, {3545, 54859}, {3618, 60268}, {3815, 42011}, {4108, 5466}, {5306, 60180}, {5395, 7932}, {5461, 10033}, {5475, 18842}, {5476, 14484}, {5485, 7735}, {7607, 44401}, {7608, 42849}, {7736, 60240}, {7757, 10290}, {7806, 43535}, {7840, 43529}, {7852, 18841}, {7915, 60183}, {8176, 54616}, {8361, 43527}, {8781, 11163}, {8860, 60101}, {9993, 54713}, {10159, 32954}, {10796, 14485}, {11168, 60099}, {12150, 60072}, {13638, 60224}, {13758, 60223}, {14494, 52669}, {14614, 60202}, {18553, 43537}, {18840, 33197}, {22712, 60126}, {23055, 60212}, {33181, 60285}, {33199, 60647}, {33201, 43681}, {37667, 60628}, {43688, 62204}, {47352, 54509}, {54747, 55177}
X(62912) = trilinear pole of line {9135, 523}
X(62912) = X(i)-vertex conjugate of X(j) for these {i, j}: {25, 11167}
X(62912) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(2030)}}, {{A, B, C, X(25), X(8369)}}, {{A, B, C, X(66), X(46645)}}, {{A, B, C, X(183), X(597)}}, {{A, B, C, X(193), X(61304)}}, {{A, B, C, X(230), X(11163)}}, {{A, B, C, X(264), X(13377)}}, {{A, B, C, X(305), X(7817)}}, {{A, B, C, X(427), X(11318)}}, {{A, B, C, X(428), X(32954)}}, {{A, B, C, X(468), X(11159)}}, {{A, B, C, X(599), X(7792)}}, {{A, B, C, X(1992), X(7735)}}, {{A, B, C, X(3618), X(42850)}}, {{A, B, C, X(3815), X(8860)}}, {{A, B, C, X(3972), X(4108)}}, {{A, B, C, X(5064), X(8361)}}, {{A, B, C, X(5094), X(37350)}}, {{A, B, C, X(5306), X(14614)}}, {{A, B, C, X(5939), X(45329)}}, {{A, B, C, X(5967), X(37860)}}, {{A, B, C, X(5970), X(44557)}}, {{A, B, C, X(6094), X(9516)}}, {{A, B, C, X(6995), X(33197)}}, {{A, B, C, X(7714), X(33181)}}, {{A, B, C, X(7736), X(23055)}}, {{A, B, C, X(7766), X(62204)}}, {{A, B, C, X(7806), X(7840)}}, {{A, B, C, X(9307), X(18823)}}, {{A, B, C, X(9487), X(41932)}}, {{A, B, C, X(11168), X(11174)}}, {{A, B, C, X(14356), X(47353)}}, {{A, B, C, X(14906), X(21448)}}, {{A, B, C, X(22486), X(51510)}}, {{A, B, C, X(30541), X(53890)}}, {{A, B, C, X(30542), X(44571)}}, {{A, B, C, X(34154), X(39951)}}, {{A, B, C, X(34581), X(61345)}}, {{A, B, C, X(34892), X(56358)}}, {{A, B, C, X(34898), X(45819)}}, {{A, B, C, X(34914), X(52133)}}, {{A, B, C, X(37688), X(42849)}}, {{A, B, C, X(46316), X(54413)}}
X(62913) lies on the Kiepert hyperbola and on these lines: {6, 60240}, {76, 23055}, {230, 5485}, {381, 54894}, {597, 14494}, {1992, 8781}, {2996, 32985}, {5395, 32984}, {5461, 54659}, {5503, 7735}, {6055, 60140}, {7610, 60143}, {7612, 11180}, {7736, 42011}, {7792, 60268}, {8860, 60212}, {10155, 42849}, {10159, 32959}, {10302, 34229}, {10484, 16989}, {11168, 18840}, {15271, 60629}, {15702, 60126}, {16925, 43681}, {18845, 33006}, {22329, 40824}, {23053, 60101}, {26255, 62671}, {32958, 43527}, {32961, 60145}, {32969, 60647}, {32970, 60285}, {33007, 38259}, {35005, 62204}, {37809, 60189}, {42850, 60213}, {52942, 60113}, {54805, 61932}, {59373, 60211}, {60148, 61899}, {60260, 61304}
X(62913) = trilinear pole of line {47541, 523}
X(62913) = X(i)-vertex conjugate of X(j) for these {i, j}: {25, 5485}
X(62913) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(23055)}}, {{A, B, C, X(230), X(1992)}}, {{A, B, C, X(428), X(32959)}}, {{A, B, C, X(524), X(44556)}}, {{A, B, C, X(597), X(34229)}}, {{A, B, C, X(1007), X(44401)}}, {{A, B, C, X(3618), X(11168)}}, {{A, B, C, X(3815), X(23053)}}, {{A, B, C, X(5064), X(32958)}}, {{A, B, C, X(6353), X(32985)}}, {{A, B, C, X(7610), X(59373)}}, {{A, B, C, X(7714), X(32970)}}, {{A, B, C, X(7735), X(22329)}}, {{A, B, C, X(7736), X(8860)}}, {{A, B, C, X(7792), X(42850)}}, {{A, B, C, X(8889), X(32984)}}, {{A, B, C, X(10603), X(53186)}}, {{A, B, C, X(23054), X(52154)}}, {{A, B, C, X(33006), X(52299)}}, {{A, B, C, X(33007), X(38282)}}, {{A, B, C, X(36889), X(40428)}}, {{A, B, C, X(36953), X(39453)}}, {{A, B, C, X(37667), X(61304)}}
X(62914) lies on the Kiepert hyperbola and on these lines: {2, 16699}, {10, 774}, {76, 26540}, {81, 801}, {83, 26678}, {98, 4223}, {169, 60135}, {226, 17451}, {321, 13567}, {379, 13478}, {495, 52345}, {857, 2051}, {1446, 20905}, {1837, 13576}, {4391, 23581}, {5179, 40515}, {6554, 60229}, {11113, 54508}, {17577, 54900}, {17758, 44150}, {17862, 43675}, {18928, 60155}, {19684, 56216}, {21049, 59206}, {25002, 60227}, {25015, 57719}, {26005, 60097}, {26607, 34258}, {28809, 60254}, {30031, 60320}, {30809, 45098}, {31042, 45100}, {33172, 59764}, {37275, 40448}
X(62914) = isotomic conjugate of X(37659)
X(62914) = X(i)-isoconjugate-of-X(j) for these {i, j}: {31, 37659}, {48, 4219}, {101, 44408}, {109, 57237}, {651, 57175}, {1262, 14714}, {2206, 45744}, {32739, 46402}
X(62914) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 37659}, {11, 57237}, {1015, 44408}, {1249, 4219}, {38991, 57175}, {40603, 45744}, {40619, 46402}
X(62914) = X(i)-cross conjugate of X(j) for these {i, j}: {2310, 693}, {8226, 264}, {21931, 40216}, {25964, 2}
X(62914) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(1736)}}, {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(26540)}}, {{A, B, C, X(7), X(25019)}}, {{A, B, C, X(8), X(331)}}, {{A, B, C, X(21), X(1952)}}, {{A, B, C, X(27), X(25017)}}, {{A, B, C, X(75), X(25001)}}, {{A, B, C, X(79), X(2989)}}, {{A, B, C, X(81), X(774)}}, {{A, B, C, X(85), X(318)}}, {{A, B, C, X(86), X(25000)}}, {{A, B, C, X(92), X(341)}}, {{A, B, C, X(169), X(26546)}}, {{A, B, C, X(257), X(294)}}, {{A, B, C, X(274), X(26592)}}, {{A, B, C, X(297), X(4223)}}, {{A, B, C, X(346), X(10405)}}, {{A, B, C, X(379), X(17555)}}, {{A, B, C, X(427), X(26678)}}, {{A, B, C, X(857), X(11109)}}, {{A, B, C, X(948), X(26563)}}, {{A, B, C, X(1220), X(52781)}}, {{A, B, C, X(1441), X(58024)}}, {{A, B, C, X(1837), X(17743)}}, {{A, B, C, X(1855), X(6554)}}, {{A, B, C, X(2340), X(26531)}}, {{A, B, C, X(3701), X(40011)}}, {{A, B, C, X(4185), X(26607)}}, {{A, B, C, X(5179), X(17911)}}, {{A, B, C, X(6605), X(21258)}}, {{A, B, C, X(7178), X(57666)}}, {{A, B, C, X(9311), X(24002)}}, {{A, B, C, X(15466), X(52345)}}, {{A, B, C, X(15988), X(26530)}}, {{A, B, C, X(17776), X(17862)}}, {{A, B, C, X(17825), X(33172)}}, {{A, B, C, X(18026), X(23581)}}, {{A, B, C, X(18738), X(57809)}}, {{A, B, C, X(23529), X(56044)}}, {{A, B, C, X(25015), X(37279)}}, {{A, B, C, X(25964), X(37659)}}, {{A, B, C, X(26005), X(37633)}}, {{A, B, C, X(26529), X(36010)}}, {{A, B, C, X(30690), X(40447)}}, {{A, B, C, X(36624), X(55948)}}, {{A, B, C, X(37275), X(52280)}}, {{A, B, C, X(37695), X(56416)}}, {{A, B, C, X(44150), X(58361)}}
X(62914) = barycentric product X(i)*X(j) for these (i, j): {53683, 850}
X(62914) = barycentric quotient X(i)/X(j) for these (i, j): {2, 37659}, {4, 4219}, {321, 45744}, {513, 44408}, {650, 57237}, {663, 57175}, {693, 46402}, {2310, 14714}, {53683, 110}
X(62915) lies on the Kiepert hyperbola and on these lines: {10, 4008}, {76, 26543}, {98, 405}, {226, 3061}, {262, 442}, {274, 40824}, {321, 40814}, {452, 3424}, {458, 40395}, {1446, 3662}, {2051, 37445}, {5175, 13576}, {5177, 14484}, {7612, 16845}, {7841, 54692}, {8370, 54729}, {11113, 14458}, {13478, 37086}, {13740, 54972}, {14492, 17532}, {16062, 57719}, {17677, 54516}, {18135, 60259}, {18140, 60212}, {18146, 60217}, {25985, 60141}, {34284, 60201}, {37224, 60081}, {47510, 60108}, {50741, 60127}
X(62915) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(26543)}}, {{A, B, C, X(9), X(257)}}, {{A, B, C, X(72), X(42313)}}, {{A, B, C, X(85), X(26735)}}, {{A, B, C, X(86), X(57922)}}, {{A, B, C, X(274), X(4008)}}, {{A, B, C, X(290), X(57831)}}, {{A, B, C, X(297), X(405)}}, {{A, B, C, X(327), X(57877)}}, {{A, B, C, X(331), X(1220)}}, {{A, B, C, X(335), X(5665)}}, {{A, B, C, X(442), X(458)}}, {{A, B, C, X(452), X(52283)}}, {{A, B, C, X(1231), X(42287)}}, {{A, B, C, X(1244), X(51499)}}, {{A, B, C, X(1268), X(57924)}}, {{A, B, C, X(1441), X(59256)}}, {{A, B, C, X(5175), X(46108)}}, {{A, B, C, X(5177), X(52288)}}, {{A, B, C, X(6063), X(18299)}}, {{A, B, C, X(6598), X(17743)}}, {{A, B, C, X(7522), X(25988)}}, {{A, B, C, X(7770), X(25985)}}, {{A, B, C, X(11109), X(37445)}}, {{A, B, C, X(11113), X(11331)}}, {{A, B, C, X(11341), X(47510)}}, {{A, B, C, X(16062), X(37279)}}, {{A, B, C, X(16845), X(37174)}}, {{A, B, C, X(17532), X(52289)}}, {{A, B, C, X(17555), X(37086)}}, {{A, B, C, X(17924), X(59760)}}, {{A, B, C, X(24540), X(25000)}}, {{A, B, C, X(26526), X(41276)}}, {{A, B, C, X(31359), X(40739)}}, {{A, B, C, X(34917), X(56042)}}, {{A, B, C, X(35140), X(57818)}}, {{A, B, C, X(38271), X(57725)}}, {{A, B, C, X(40412), X(54124)}}, {{A, B, C, X(40802), X(57689)}}, {{A, B, C, X(45965), X(50040)}}, {{A, B, C, X(55972), X(57858)}}, {{A, B, C, X(56044), X(57792)}}
X(62916) lies on the Kiepert hyperbola and on these lines: {2, 22120}, {4, 15577}, {76, 28408}, {98, 37119}, {262, 7505}, {340, 43527}, {381, 54704}, {451, 60153}, {458, 13579}, {3088, 60147}, {3089, 43951}, {3091, 54705}, {3424, 3541}, {3542, 14484}, {3545, 54640}, {5286, 46105}, {6143, 7612}, {6504, 52288}, {7383, 31363}, {8889, 40178}, {11538, 37174}, {11606, 37337}, {14494, 14940}, {34621, 54923}, {35482, 54845}, {37125, 54122}, {37804, 40831}, {37943, 60127}, {41770, 43679}, {52252, 60152}, {52281, 54762}, {52282, 54765}, {52289, 60255}
X(62916) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 7394}
X(62916) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 7394}
X(62916) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(20987)}}, {{A, B, C, X(54), X(14376)}}, {{A, B, C, X(70), X(36952)}}, {{A, B, C, X(297), X(37119)}}, {{A, B, C, X(420), X(37337)}}, {{A, B, C, X(458), X(7505)}}, {{A, B, C, X(847), X(42330)}}, {{A, B, C, X(1235), X(34405)}}, {{A, B, C, X(3431), X(3926)}}, {{A, B, C, X(3541), X(52283)}}, {{A, B, C, X(3542), X(52288)}}, {{A, B, C, X(5286), X(8744)}}, {{A, B, C, X(6143), X(37174)}}, {{A, B, C, X(13418), X(56267)}}, {{A, B, C, X(14528), X(34897)}}, {{A, B, C, X(19222), X(41769)}}, {{A, B, C, X(40421), X(44175)}}, {{A, B, C, X(41361), X(56363)}}
X(62916) = barycentric quotient X(i)/X(j) for these (i, j): {4, 7394}
X(62917) lies on the Kiepert hyperbola and on these lines: {2, 23115}, {4, 159}, {6, 52583}, {10, 54293}, {76, 28419}, {83, 317}, {98, 3541}, {262, 3542}, {381, 54640}, {406, 60153}, {427, 40178}, {458, 6504}, {475, 60152}, {1235, 5392}, {2052, 41361}, {3088, 3424}, {3089, 14484}, {3832, 54705}, {3839, 54704}, {5286, 43678}, {6143, 53103}, {7383, 13599}, {7400, 31363}, {7505, 14494}, {7612, 37119}, {7754, 60256}, {10155, 14940}, {14376, 40185}, {18841, 40065}, {34254, 40831}, {35482, 60322}, {36907, 56445}, {37125, 60212}, {37337, 54122}, {37943, 54523}, {41770, 60159}, {52252, 60165}, {52281, 54761}, {52282, 54764}, {52288, 60114}
X(62917) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 6997}
X(62917) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 6997}
X(62917) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(159)}}, {{A, B, C, X(34), X(54293)}}, {{A, B, C, X(54), X(3926)}}, {{A, B, C, X(66), X(36952)}}, {{A, B, C, X(254), X(276)}}, {{A, B, C, X(297), X(3541)}}, {{A, B, C, X(317), X(1235)}}, {{A, B, C, X(427), X(46701)}}, {{A, B, C, X(458), X(3542)}}, {{A, B, C, X(525), X(14542)}}, {{A, B, C, X(1061), X(30701)}}, {{A, B, C, X(1093), X(42330)}}, {{A, B, C, X(2082), X(28409)}}, {{A, B, C, X(3088), X(52283)}}, {{A, B, C, X(3089), X(52288)}}, {{A, B, C, X(3431), X(56339)}}, {{A, B, C, X(5254), X(41370)}}, {{A, B, C, X(5286), X(8743)}}, {{A, B, C, X(6618), X(28425)}}, {{A, B, C, X(7763), X(34756)}}, {{A, B, C, X(14618), X(18855)}}, {{A, B, C, X(28739), X(41791)}}, {{A, B, C, X(34897), X(43908)}}, {{A, B, C, X(36612), X(42298)}}, {{A, B, C, X(37119), X(37174)}}, {{A, B, C, X(40050), X(53477)}}, {{A, B, C, X(42287), X(45011)}}, {{A, B, C, X(42300), X(59757)}}, {{A, B, C, X(43717), X(46952)}}
X(62917) = barycentric product X(i)*X(j) for these (i, j): {264, 43725}
X(62917) = barycentric quotient X(i)/X(j) for these (i, j): {4, 6997}, {43725, 3}
X(62918) lies on the Kiepert hyperbola and on these lines: {6, 60246}, {10, 1870}, {27, 55027}, {76, 28754}, {278, 60091}, {321, 17923}, {381, 54932}, {406, 60077}, {451, 43531}, {469, 1029}, {475, 43533}, {2051, 17171}, {3541, 60158}, {3542, 60157}, {4212, 13576}, {4213, 60617}, {5125, 13583}, {6353, 60153}, {6833, 31363}, {6834, 60618}, {6949, 40448}, {6952, 13599}, {7490, 60155}, {7505, 60164}, {7537, 57719}, {8889, 60152}, {14940, 60173}, {15149, 60149}, {17925, 60074}, {28738, 60254}, {37119, 60154}, {37382, 60092}, {37388, 60168}, {37943, 54727}, {52299, 60165}
X(62918) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 5046}
X(62918) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 5046}
X(62918) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(28754)}}, {{A, B, C, X(27), X(52252)}}, {{A, B, C, X(54), X(1214)}}, {{A, B, C, X(57), X(1063)}}, {{A, B, C, X(278), X(1870)}}, {{A, B, C, X(451), X(469)}}, {{A, B, C, X(475), X(7490)}}, {{A, B, C, X(1041), X(8056)}}, {{A, B, C, X(1061), X(25430)}}, {{A, B, C, X(1246), X(57865)}}, {{A, B, C, X(2006), X(40397)}}, {{A, B, C, X(2982), X(52381)}}, {{A, B, C, X(3088), X(37276)}}, {{A, B, C, X(4212), X(15149)}}, {{A, B, C, X(6557), X(43742)}}, {{A, B, C, X(6949), X(52280)}}, {{A, B, C, X(7537), X(37279)}}, {{A, B, C, X(8814), X(57832)}}, {{A, B, C, X(28738), X(37642)}}, {{A, B, C, X(37382), X(57534)}}, {{A, B, C, X(39798), X(57390)}}, {{A, B, C, X(39979), X(57388)}}
X(62918) = barycentric quotient X(i)/X(j) for these (i, j): {4, 5046}
X(62919) lies on the Kiepert hyperbola and on these lines: {4, 5718}, {6, 55962}, {7, 30588}, {10, 3340}, {21, 60077}, {57, 56226}, {76, 30828}, {226, 4419}, {321, 5226}, {376, 54679}, {388, 60089}, {631, 5397}, {1434, 58012}, {2476, 43533}, {3090, 60112}, {3545, 54528}, {4417, 60206}, {4648, 60085}, {5233, 32022}, {5712, 13478}, {6824, 60157}, {6825, 60158}, {6852, 60164}, {6853, 60154}, {6855, 57719}, {6857, 43531}, {6988, 54972}, {7402, 54739}, {8229, 14484}, {11111, 60078}, {11114, 54623}, {12047, 60634}, {13576, 52659}, {14555, 60235}, {17056, 60076}, {18840, 30811}, {24597, 60247}, {27739, 54786}, {30834, 60242}, {30943, 60617}, {37662, 60107}, {50739, 54624}
X(62919) = trilinear pole of line {43052, 47271}
X(62919) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(36100)}}, {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(30828)}}, {{A, B, C, X(7), X(2006)}}, {{A, B, C, X(21), X(6557)}}, {{A, B, C, X(27), X(6856)}}, {{A, B, C, X(57), X(3340)}}, {{A, B, C, X(69), X(5718)}}, {{A, B, C, X(278), X(1434)}}, {{A, B, C, X(469), X(6857)}}, {{A, B, C, X(1000), X(18359)}}, {{A, B, C, X(1013), X(30809)}}, {{A, B, C, X(1214), X(19765)}}, {{A, B, C, X(1255), X(55936)}}, {{A, B, C, X(1441), X(8814)}}, {{A, B, C, X(2476), X(7490)}}, {{A, B, C, X(2990), X(14497)}}, {{A, B, C, X(3618), X(30811)}}, {{A, B, C, X(4417), X(5712)}}, {{A, B, C, X(4419), X(4997)}}, {{A, B, C, X(4648), X(5233)}}, {{A, B, C, X(5328), X(60937)}}, {{A, B, C, X(6838), X(37276)}}, {{A, B, C, X(6855), X(37279)}}, {{A, B, C, X(7249), X(40154)}}, {{A, B, C, X(8056), X(17098)}}, {{A, B, C, X(8229), X(52288)}}, {{A, B, C, X(14555), X(17056)}}, {{A, B, C, X(14628), X(56642)}}, {{A, B, C, X(18141), X(37662)}}, {{A, B, C, X(21617), X(54366)}}, {{A, B, C, X(24597), X(30834)}}, {{A, B, C, X(39948), X(56030)}}, {{A, B, C, X(39963), X(55924)}}, {{A, B, C, X(40434), X(55918)}}, {{A, B, C, X(41003), X(57858)}}, {{A, B, C, X(52212), X(56666)}}, {{A, B, C, X(55963), X(56218)}}, {{A, B, C, X(55964), X(56217)}}
X(62920) lies on the Kiepert hyperbola and on these lines: {3, 54679}, {4, 45944}, {5, 54528}, {6, 60247}, {10, 4867}, {21, 60078}, {76, 30834}, {140, 5397}, {321, 27757}, {411, 54526}, {1656, 60112}, {2476, 60079}, {3218, 30588}, {5219, 60091}, {5270, 60089}, {5718, 24624}, {5741, 60235}, {6824, 54757}, {6825, 54758}, {6828, 54516}, {6837, 54726}, {6838, 54688}, {6842, 54698}, {6852, 54727}, {6855, 54787}, {6856, 54786}, {6857, 54624}, {6872, 54623}, {6912, 54511}, {6932, 54696}, {6988, 54790}, {6996, 54630}, {7377, 54691}, {8229, 14492}, {10883, 54687}, {17056, 60615}, {30831, 60084}, {36002, 54517}, {37651, 60075}, {37662, 57721}, {40013, 41878}, {46487, 54648}, {47683, 60074}, {56226, 59491}
X(62920) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(3218)}}, {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(30834)}}, {{A, B, C, X(12), X(3936)}}, {{A, B, C, X(21), X(4997)}}, {{A, B, C, X(81), X(6336)}}, {{A, B, C, X(85), X(37222)}}, {{A, B, C, X(88), X(17097)}}, {{A, B, C, X(189), X(5226)}}, {{A, B, C, X(495), X(52659)}}, {{A, B, C, X(1255), X(2167)}}, {{A, B, C, X(2006), X(5557)}}, {{A, B, C, X(3519), X(45944)}}, {{A, B, C, X(4084), X(14996)}}, {{A, B, C, X(5559), X(18359)}}, {{A, B, C, X(5741), X(17056)}}, {{A, B, C, X(7320), X(50442)}}, {{A, B, C, X(8229), X(52289)}}, {{A, B, C, X(11374), X(37695)}}, {{A, B, C, X(11375), X(17720)}}, {{A, B, C, X(15950), X(37691)}}, {{A, B, C, X(17098), X(39963)}}, {{A, B, C, X(17234), X(37651)}}, {{A, B, C, X(18139), X(37662)}}, {{A, B, C, X(25430), X(55936)}}, {{A, B, C, X(31281), X(37660)}}, {{A, B, C, X(32015), X(55924)}}, {{A, B, C, X(32851), X(56143)}}, {{A, B, C, X(32911), X(41878)}}, {{A, B, C, X(39962), X(55938)}}, {{A, B, C, X(44733), X(52393)}}
X(62921) lies on the Kiepert hyperbola and on these lines: {2, 37507}, {4, 24512}, {6, 56161}, {10, 4253}, {58, 60075}, {69, 40024}, {76, 30962}, {226, 4334}, {321, 3873}, {376, 54728}, {377, 60149}, {381, 54793}, {443, 32022}, {572, 56144}, {991, 2051}, {1056, 8299}, {2478, 6625}, {3545, 54497}, {3600, 52241}, {3618, 56167}, {4052, 5542}, {4260, 34258}, {4307, 13576}, {5019, 60081}, {5084, 58012}, {6817, 60155}, {6818, 60156}, {6821, 60107}, {6822, 60076}, {7736, 56171}, {18840, 30945}, {30943, 60071}, {31006, 60242}, {33682, 60624}, {33930, 60197}, {36672, 60157}, {39966, 53425}, {43533, 52245}, {52786, 60203}
X(62921) = isogonal conjugate of X(37502)
X(62921) = trilinear pole of line {523, 54249}
X(62921) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(10453)}}, {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(30962)}}, {{A, B, C, X(7), X(87)}}, {{A, B, C, X(8), X(26102)}}, {{A, B, C, X(42), X(57705)}}, {{A, B, C, X(58), X(1002)}}, {{A, B, C, X(65), X(39966)}}, {{A, B, C, X(69), X(24512)}}, {{A, B, C, X(79), X(39741)}}, {{A, B, C, X(261), X(6601)}}, {{A, B, C, X(286), X(56238)}}, {{A, B, C, X(310), X(59760)}}, {{A, B, C, X(377), X(4212)}}, {{A, B, C, X(388), X(33930)}}, {{A, B, C, X(406), X(6818)}}, {{A, B, C, X(443), X(4196)}}, {{A, B, C, X(475), X(6817)}}, {{A, B, C, X(572), X(991)}}, {{A, B, C, X(672), X(955)}}, {{A, B, C, X(1042), X(2350)}}, {{A, B, C, X(1220), X(6384)}}, {{A, B, C, X(1244), X(39951)}}, {{A, B, C, X(1246), X(39798)}}, {{A, B, C, X(1826), X(57877)}}, {{A, B, C, X(2344), X(15168)}}, {{A, B, C, X(2478), X(4213)}}, {{A, B, C, X(3600), X(10481)}}, {{A, B, C, X(3618), X(30945)}}, {{A, B, C, X(4194), X(6822)}}, {{A, B, C, X(4200), X(6821)}}, {{A, B, C, X(4207), X(5084)}}, {{A, B, C, X(4260), X(5019)}}, {{A, B, C, X(5136), X(30943)}}, {{A, B, C, X(5557), X(36602)}}, {{A, B, C, X(5561), X(56163)}}, {{A, B, C, X(7490), X(52245)}}, {{A, B, C, X(8049), X(43733)}}, {{A, B, C, X(8299), X(56850)}}, {{A, B, C, X(24597), X(31006)}}, {{A, B, C, X(28626), X(55035)}}, {{A, B, C, X(29814), X(50625)}}, {{A, B, C, X(30941), X(48108)}}, {{A, B, C, X(32021), X(39954)}}, {{A, B, C, X(39276), X(39952)}}, {{A, B, C, X(39703), X(56138)}}, {{A, B, C, X(39967), X(57666)}}
X(62922) lies on the Kiepert hyperbola and on these lines: {6, 60248}, {76, 31489}, {83, 15491}, {325, 60187}, {2549, 38259}, {2996, 31400}, {3055, 8781}, {3589, 60073}, {3618, 53103}, {3815, 60101}, {5395, 43459}, {7607, 11174}, {7615, 60625}, {7747, 18845}, {7786, 60619}, {7790, 54488}, {7792, 53104}, {7857, 18841}, {7909, 18840}, {8353, 45103}, {9771, 10302}, {9877, 60271}, {10159, 44377}, {14061, 43532}, {17005, 42006}, {20423, 54523}, {37647, 60213}, {41895, 52691}, {42849, 60220}, {51176, 60150}
X(62922) = isotomic conjugate of X(58446)
X(62922) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(31489)}}, {{A, B, C, X(141), X(15491)}}, {{A, B, C, X(230), X(3055)}}, {{A, B, C, X(597), X(9771)}}, {{A, B, C, X(3329), X(17005)}}, {{A, B, C, X(3425), X(20251)}}, {{A, B, C, X(3589), X(44377)}}, {{A, B, C, X(3618), X(34803)}}, {{A, B, C, X(5481), X(32901)}}, {{A, B, C, X(7792), X(37647)}}, {{A, B, C, X(8353), X(52293)}}, {{A, B, C, X(11169), X(40826)}}, {{A, B, C, X(11184), X(42849)}}, {{A, B, C, X(30537), X(41909)}}, {{A, B, C, X(31400), X(57518)}}, {{A, B, C, X(35511), X(45857)}}, {{A, B, C, X(39968), X(40410)}}, {{A, B, C, X(40425), X(42332)}}, {{A, B, C, X(42346), X(60526)}}, {{A, B, C, X(46952), X(56067)}}, {{A, B, C, X(57895), X(57926)}}
X(62923) lies on the Kiepert hyperbola and on these lines: {2, 2220}, {6, 40013}, {10, 748}, {76, 32911}, {81, 40012}, {226, 7225}, {262, 19649}, {321, 4361}, {940, 39994}, {3434, 56172}, {3589, 50320}, {3618, 60156}, {4052, 50102}, {4080, 19785}, {4202, 43531}, {5278, 60084}, {5739, 18840}, {10159, 32782}, {14484, 50699}, {17017, 43534}, {17259, 60203}, {17352, 57721}, {17758, 19684}, {26243, 60099}, {26668, 60237}, {28741, 60188}, {29663, 40718}, {31143, 60277}, {34258, 37680}, {37522, 60790}, {37659, 59764}, {37679, 60097}, {37685, 40021}, {41241, 60265}
X(62923) = isogonal conjugate of X(5069)
X(62923) = isotomic conjugate of X(33172)
X(62923) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 5069}, {31, 33172}
X(62923) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 33172}, {3, 5069}
X(62923) = pole of line {5069, 33172} with respect to the Wallace hyperbola
X(62923) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(55990)}}, {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(2220)}}, {{A, B, C, X(27), X(5192)}}, {{A, B, C, X(57), X(37610)}}, {{A, B, C, X(81), X(2334)}}, {{A, B, C, X(88), X(56046)}}, {{A, B, C, X(89), X(2985)}}, {{A, B, C, X(92), X(5014)}}, {{A, B, C, X(239), X(17017)}}, {{A, B, C, X(312), X(32774)}}, {{A, B, C, X(458), X(19649)}}, {{A, B, C, X(469), X(4202)}}, {{A, B, C, X(593), X(60871)}}, {{A, B, C, X(673), X(24552)}}, {{A, B, C, X(748), X(1255)}}, {{A, B, C, X(940), X(37680)}}, {{A, B, C, X(981), X(3108)}}, {{A, B, C, X(996), X(39747)}}, {{A, B, C, X(1016), X(25417)}}, {{A, B, C, X(1170), X(40406)}}, {{A, B, C, X(1509), X(27789)}}, {{A, B, C, X(1824), X(39798)}}, {{A, B, C, X(2989), X(56230)}}, {{A, B, C, X(3112), X(55970)}}, {{A, B, C, X(3216), X(37522)}}, {{A, B, C, X(3306), X(28996)}}, {{A, B, C, X(3589), X(32782)}}, {{A, B, C, X(3618), X(5739)}}, {{A, B, C, X(3661), X(29663)}}, {{A, B, C, X(4358), X(19785)}}, {{A, B, C, X(4359), X(59760)}}, {{A, B, C, X(4894), X(18359)}}, {{A, B, C, X(5142), X(50320)}}, {{A, B, C, X(5249), X(28741)}}, {{A, B, C, X(5333), X(17259)}}, {{A, B, C, X(6557), X(46103)}}, {{A, B, C, X(7033), X(52394)}}, {{A, B, C, X(7035), X(56065)}}, {{A, B, C, X(7875), X(31089)}}, {{A, B, C, X(8056), X(55942)}}, {{A, B, C, X(11174), X(26243)}}, {{A, B, C, X(14377), X(35058)}}, {{A, B, C, X(14997), X(37685)}}, {{A, B, C, X(17277), X(19684)}}, {{A, B, C, X(17352), X(18139)}}, {{A, B, C, X(17367), X(32854)}}, {{A, B, C, X(17381), X(41809)}}, {{A, B, C, X(17825), X(37659)}}, {{A, B, C, X(18743), X(50102)}}, {{A, B, C, X(18928), X(26668)}}, {{A, B, C, X(25430), X(56047)}}, {{A, B, C, X(31143), X(47352)}}, {{A, B, C, X(32012), X(37870)}}, {{A, B, C, X(34527), X(39724)}}, {{A, B, C, X(37633), X(37679)}}, {{A, B, C, X(37646), X(37651)}}, {{A, B, C, X(37674), X(37687)}}, {{A, B, C, X(39694), X(52393)}}, {{A, B, C, X(39980), X(46638)}}, {{A, B, C, X(40415), X(56166)}}, {{A, B, C, X(40425), X(58020)}}, {{A, B, C, X(43758), X(56058)}}, {{A, B, C, X(50699), X(52288)}}, {{A, B, C, X(56037), X(56042)}}
X(62923) = barycentric quotient X(i)/X(j) for these (i, j): {2, 33172}, {6, 5069}
X(62924) lies on the Kiepert hyperbola and on these lines: {4, 3066}, {76, 37643}, {98, 40132}, {262, 16051}, {275, 18928}, {343, 60237}, {381, 54941}, {801, 11433}, {858, 14484}, {1995, 3424}, {3090, 60130}, {3545, 60119}, {3546, 60174}, {3618, 43530}, {5395, 41238}, {10601, 56346}, {13567, 60114}, {16080, 52710}, {17928, 60618}, {18840, 37638}, {26958, 60221}, {31099, 43951}, {31133, 54520}, {36789, 55973}, {37649, 60137}, {43981, 56270}, {44569, 60143}, {51968, 52288}, {52283, 60266}, {60193, 62628}
X(62924) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(3), X(37475)}}, {{A, B, C, X(6), X(37643)}}, {{A, B, C, X(69), X(37648)}}, {{A, B, C, X(297), X(40132)}}, {{A, B, C, X(343), X(18928)}}, {{A, B, C, X(458), X(16051)}}, {{A, B, C, X(858), X(52288)}}, {{A, B, C, X(895), X(3066)}}, {{A, B, C, X(1249), X(52516)}}, {{A, B, C, X(1995), X(52283)}}, {{A, B, C, X(3260), X(52710)}}, {{A, B, C, X(3546), X(6819)}}, {{A, B, C, X(3618), X(37638)}}, {{A, B, C, X(6340), X(46104)}}, {{A, B, C, X(8797), X(57775)}}, {{A, B, C, X(8889), X(41238)}}, {{A, B, C, X(9214), X(36789)}}, {{A, B, C, X(10603), X(54124)}}, {{A, B, C, X(10630), X(52496)}}, {{A, B, C, X(11427), X(26958)}}, {{A, B, C, X(11433), X(13567)}}, {{A, B, C, X(11738), X(15066)}}, {{A, B, C, X(18852), X(46106)}}, {{A, B, C, X(31626), X(56068)}}, {{A, B, C, X(37188), X(57532)}}, {{A, B, C, X(42313), X(56268)}}, {{A, B, C, X(43981), X(52147)}}, {{A, B, C, X(44569), X(59373)}}, {{A, B, C, X(55976), X(55982)}}
X(62925) lies on the Kiepert hyperbola and on these lines: {4, 15018}, {5, 54498}, {6, 60255}, {76, 37644}, {140, 60163}, {262, 16063}, {376, 54827}, {377, 54727}, {381, 54942}, {1370, 60127}, {1656, 60160}, {1994, 60114}, {2475, 54757}, {3090, 54500}, {3424, 7533}, {3522, 60174}, {3523, 60162}, {3618, 7578}, {3832, 54844}, {5046, 54758}, {5056, 60159}, {5068, 60166}, {5189, 14484}, {5422, 13579}, {6504, 34545}, {6805, 54597}, {6806, 43536}, {6815, 54660}, {6816, 54763}, {6818, 54885}, {6819, 54710}, {6997, 60150}, {7381, 54689}, {7382, 54587}, {7386, 54523}, {7391, 14492}, {7392, 60185}, {7394, 14458}, {7528, 54486}, {7791, 54529}, {11140, 11433}, {14001, 54829}, {14494, 46336}, {14790, 54912}, {14957, 54826}, {16924, 54843}, {18316, 18420}, {32971, 54558}, {32979, 54779}, {33016, 54733}, {37162, 60154}, {37190, 54724}, {37191, 54722}, {37192, 54531}, {37349, 54519}, {37462, 60173}, {43666, 61886}, {44442, 54707}, {44555, 60143}, {50689, 54886}, {55957, 59373}
X(62925) = trilinear pole of line {11615, 16619}
X(62925) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(18384)}}, {{A, B, C, X(68), X(55982)}}, {{A, B, C, X(69), X(15018)}}, {{A, B, C, X(394), X(14861)}}, {{A, B, C, X(458), X(16063)}}, {{A, B, C, X(1994), X(11433)}}, {{A, B, C, X(2987), X(38005)}}, {{A, B, C, X(3108), X(14593)}}, {{A, B, C, X(3522), X(6819)}}, {{A, B, C, X(4846), X(14919)}}, {{A, B, C, X(5056), X(37192)}}, {{A, B, C, X(5068), X(6820)}}, {{A, B, C, X(5189), X(52288)}}, {{A, B, C, X(5422), X(45794)}}, {{A, B, C, X(5486), X(30535)}}, {{A, B, C, X(5557), X(56352)}}, {{A, B, C, X(5559), X(56041)}}, {{A, B, C, X(6515), X(34545)}}, {{A, B, C, X(6524), X(39955)}}, {{A, B, C, X(7391), X(52289)}}, {{A, B, C, X(7394), X(11331)}}, {{A, B, C, X(7533), X(52283)}}, {{A, B, C, X(8797), X(20572)}}, {{A, B, C, X(14528), X(56361)}}, {{A, B, C, X(15740), X(56266)}}, {{A, B, C, X(21739), X(30513)}}, {{A, B, C, X(22336), X(40802)}}, {{A, B, C, X(31626), X(42021)}}, {{A, B, C, X(34567), X(56002)}}, {{A, B, C, X(37643), X(59771)}}, {{A, B, C, X(41896), X(54124)}}, {{A, B, C, X(43732), X(56354)}}, {{A, B, C, X(44555), X(59373)}}
X(62926) lies on the Kiepert hyperbola and on these lines: {4, 6800}, {6, 60256}, {23, 14484}, {69, 60225}, {76, 37645}, {94, 41625}, {96, 4993}, {262, 7493}, {317, 43530}, {381, 54943}, {459, 5422}, {631, 9221}, {1993, 60221}, {3090, 54969}, {3424, 5169}, {3545, 18316}, {3549, 60162}, {3618, 34289}, {5392, 11427}, {6504, 23292}, {6515, 60241}, {7519, 43951}, {7565, 54870}, {11433, 42410}, {14033, 54899}, {14118, 31363}, {15066, 18840}, {15682, 54809}, {34254, 60202}, {37077, 54941}, {40112, 60143}, {46105, 52288}, {51171, 56270}, {52300, 53099}, {58268, 59373}, {59771, 60255}
X(62926) = trilinear pole of line {523, 62438}
X(62926) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(3), X(37506)}}, {{A, B, C, X(6), X(37645)}}, {{A, B, C, X(23), X(52288)}}, {{A, B, C, X(69), X(14389)}}, {{A, B, C, X(317), X(4993)}}, {{A, B, C, X(394), X(40441)}}, {{A, B, C, X(458), X(7493)}}, {{A, B, C, X(1993), X(11427)}}, {{A, B, C, X(2990), X(56179)}}, {{A, B, C, X(3618), X(15066)}}, {{A, B, C, X(5169), X(52283)}}, {{A, B, C, X(5422), X(37669)}}, {{A, B, C, X(6515), X(23292)}}, {{A, B, C, X(6800), X(14919)}}, {{A, B, C, X(9214), X(14920)}}, {{A, B, C, X(13575), X(14387)}}, {{A, B, C, X(18852), X(40427)}}, {{A, B, C, X(34385), X(36948)}}, {{A, B, C, X(34834), X(41625)}}, {{A, B, C, X(36889), X(55032)}}, {{A, B, C, X(37644), X(59771)}}, {{A, B, C, X(40112), X(59373)}}
X(62927) lies on the Kiepert hyperbola and on these lines: {2, 44133}, {4, 373}, {30, 54741}, {76, 37648}, {98, 11284}, {262, 30739}, {264, 56270}, {275, 17825}, {343, 59764}, {381, 54944}, {671, 36789}, {801, 10601}, {2052, 37873}, {3266, 60201}, {3580, 59763}, {3589, 43530}, {5466, 58263}, {5485, 40814}, {8796, 15466}, {10159, 37638}, {11059, 40824}, {11433, 60237}, {14488, 46517}, {14492, 31152}, {18840, 37643}, {18928, 60114}, {26235, 60259}, {44569, 60277}, {51481, 60200}, {57518, 60202}
X(62927) = isogonal conjugate of X(33871)
X(62927) = trilinear pole of line {523, 62344}
X(62927) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 33871}, {48, 1597}, {560, 32836}, {9247, 52710}
X(62927) = X(i)-Dao conjugate of X(j) for these {i, j}: {3, 33871}, {1249, 1597}, {6374, 32836}, {52187, 46945}, {62576, 52710}
X(62927) = X(i)-cross conjugate of X(j) for these {i, j}: {3545, 264}
X(62927) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(3), X(16836)}}, {{A, B, C, X(6), X(37648)}}, {{A, B, C, X(264), X(44133)}}, {{A, B, C, X(287), X(54012)}}, {{A, B, C, X(290), X(46326)}}, {{A, B, C, X(297), X(11284)}}, {{A, B, C, X(305), X(14387)}}, {{A, B, C, X(343), X(17825)}}, {{A, B, C, X(373), X(42286)}}, {{A, B, C, X(458), X(30739)}}, {{A, B, C, X(3266), X(34536)}}, {{A, B, C, X(3589), X(37638)}}, {{A, B, C, X(3618), X(37643)}}, {{A, B, C, X(10601), X(13567)}}, {{A, B, C, X(11059), X(40814)}}, {{A, B, C, X(11433), X(18928)}}, {{A, B, C, X(15045), X(43574)}}, {{A, B, C, X(16081), X(46328)}}, {{A, B, C, X(18359), X(57792)}}, {{A, B, C, X(26958), X(37649)}}, {{A, B, C, X(30690), X(59761)}}, {{A, B, C, X(31152), X(52289)}}, {{A, B, C, X(36789), X(43084)}}, {{A, B, C, X(37873), X(51030)}}, {{A, B, C, X(38830), X(57518)}}, {{A, B, C, X(40826), X(42298)}}, {{A, B, C, X(44569), X(47352)}}, {{A, B, C, X(46104), X(59756)}}
X(62927) = barycentric product X(i)*X(j) for these (i, j): {52187, 76}
X(62927) = barycentric quotient X(i)/X(j) for these (i, j): {4, 1597}, {6, 33871}, {76, 32836}, {264, 52710}, {52187, 6}
X(62928) lies on the Kiepert hyperbola and on these lines: {2, 54409}, {3, 54727}, {4, 14997}, {6, 60258}, {10, 149}, {20, 54757}, {69, 40021}, {76, 37656}, {140, 51339}, {226, 17012}, {321, 18151}, {377, 54624}, {381, 54947}, {1029, 32911}, {2475, 60078}, {2478, 54786}, {2895, 40013}, {3091, 54758}, {3146, 54726}, {3522, 60157}, {3523, 60164}, {3832, 54688}, {3839, 54789}, {4080, 40594}, {4383, 55027}, {5046, 60079}, {5056, 60154}, {5068, 60158}, {6834, 54498}, {6835, 54790}, {6836, 54787}, {6839, 54679}, {6840, 54528}, {6894, 54526}, {6895, 54516}, {6949, 54500}, {6996, 54719}, {6999, 54497}, {7377, 54695}, {7381, 54759}, {7382, 54760}, {7384, 54728}, {7406, 54755}, {10431, 54712}, {13729, 54698}, {14492, 37456}, {14996, 60169}, {16063, 60153}, {16706, 30588}, {17758, 37635}, {19542, 54499}, {21739, 61708}, {26118, 60127}, {31034, 60236}, {32842, 43534}, {32863, 40012}, {34007, 54932}, {37681, 55944}, {37685, 60076}, {51558, 54677}
X(62928) = trilinear pole of line {3743, 21201}
X(62928) = X(i)-cross conjugate of X(j) for these {i, j}: {21864, 1}, {37680, 2}
X(62928) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(34857)}}, {{A, B, C, X(7), X(35595)}}, {{A, B, C, X(8), X(89)}}, {{A, B, C, X(27), X(37162)}}, {{A, B, C, X(57), X(37563)}}, {{A, B, C, X(67), X(39979)}}, {{A, B, C, X(69), X(14997)}}, {{A, B, C, X(79), X(40434)}}, {{A, B, C, X(80), X(88)}}, {{A, B, C, X(81), X(5559)}}, {{A, B, C, X(149), X(673)}}, {{A, B, C, X(239), X(32842)}}, {{A, B, C, X(278), X(4857)}}, {{A, B, C, X(312), X(33150)}}, {{A, B, C, X(662), X(3952)}}, {{A, B, C, X(1156), X(55995)}}, {{A, B, C, X(1214), X(14861)}}, {{A, B, C, X(1255), X(5506)}}, {{A, B, C, X(1824), X(3108)}}, {{A, B, C, X(2006), X(34529)}}, {{A, B, C, X(2895), X(32911)}}, {{A, B, C, X(2994), X(26745)}}, {{A, B, C, X(3120), X(7332)}}, {{A, B, C, X(3296), X(56039)}}, {{A, B, C, X(3854), X(37276)}}, {{A, B, C, X(4383), X(32863)}}, {{A, B, C, X(4671), X(16706)}}, {{A, B, C, X(4997), X(11604)}}, {{A, B, C, X(5558), X(27789)}}, {{A, B, C, X(5560), X(39963)}}, {{A, B, C, X(6650), X(39698)}}, {{A, B, C, X(7261), X(8047)}}, {{A, B, C, X(7320), X(25417)}}, {{A, B, C, X(14555), X(37685)}}, {{A, B, C, X(16704), X(36936)}}, {{A, B, C, X(17277), X(37635)}}, {{A, B, C, X(17349), X(31034)}}, {{A, B, C, X(22336), X(39957)}}, {{A, B, C, X(25430), X(43732)}}, {{A, B, C, X(31018), X(60948)}}, {{A, B, C, X(31019), X(61017)}}, {{A, B, C, X(33155), X(40001)}}, {{A, B, C, X(34434), X(59265)}}, {{A, B, C, X(34527), X(39747)}}, {{A, B, C, X(37456), X(52289)}}, {{A, B, C, X(37509), X(51339)}}, {{A, B, C, X(39700), X(55988)}}, {{A, B, C, X(39706), X(54120)}}, {{A, B, C, X(39723), X(57815)}}, {{A, B, C, X(43724), X(55982)}}, {{A, B, C, X(43740), X(56075)}}, {{A, B, C, X(43745), X(56050)}}
X(62929) lies on the Kiepert hyperbola and on these lines: {2, 5114}, {10, 4256}, {58, 60078}, {75, 60091}, {76, 37660}, {83, 35466}, {141, 60251}, {226, 320}, {261, 24624}, {321, 38000}, {333, 2051}, {993, 30608}, {1150, 60071}, {3597, 9567}, {4049, 21212}, {4080, 6646}, {5235, 60097}, {5278, 60087}, {5737, 34258}, {6539, 33168}, {10474, 60321}, {14534, 37646}, {14554, 17277}, {14555, 45098}, {16821, 54933}, {18155, 60074}, {30588, 37633}, {33140, 40718}, {37038, 60079}, {43531, 45939}
X(62929) = isogonal conjugate of X(4274)
X(62929) = isotomic conjugate of X(5718)
X(62929) = trilinear pole of line {3904, 21343}
X(62929) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 4274}, {31, 5718}, {48, 1894}
X(62929) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 5718}, {3, 4274}, {1249, 1894}
X(62929) = pole of line {4274, 5718} with respect to the Wallace hyperbola
X(62929) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(5114)}}, {{A, B, C, X(27), X(19270)}}, {{A, B, C, X(57), X(38000)}}, {{A, B, C, X(58), X(88)}}, {{A, B, C, X(75), X(95)}}, {{A, B, C, X(87), X(9325)}}, {{A, B, C, X(141), X(35466)}}, {{A, B, C, X(257), X(2006)}}, {{A, B, C, X(274), X(34234)}}, {{A, B, C, X(310), X(40419)}}, {{A, B, C, X(314), X(58014)}}, {{A, B, C, X(333), X(1222)}}, {{A, B, C, X(594), X(2963)}}, {{A, B, C, X(940), X(5737)}}, {{A, B, C, X(993), X(5385)}}, {{A, B, C, X(1211), X(37646)}}, {{A, B, C, X(1220), X(43759)}}, {{A, B, C, X(2652), X(39957)}}, {{A, B, C, X(3661), X(33140)}}, {{A, B, C, X(3911), X(6646)}}, {{A, B, C, X(3943), X(17330)}}, {{A, B, C, X(4359), X(33168)}}, {{A, B, C, X(4384), X(5205)}}, {{A, B, C, X(4792), X(5235)}}, {{A, B, C, X(5019), X(45988)}}, {{A, B, C, X(5361), X(5372)}}, {{A, B, C, X(5743), X(37634)}}, {{A, B, C, X(8056), X(36602)}}, {{A, B, C, X(9567), X(13323)}}, {{A, B, C, X(17292), X(29861)}}, {{A, B, C, X(19732), X(37674)}}, {{A, B, C, X(30811), X(31187)}}, {{A, B, C, X(32008), X(36805)}}, {{A, B, C, X(32017), X(40435)}}, {{A, B, C, X(37222), X(39706)}}, {{A, B, C, X(40394), X(56058)}}, {{A, B, C, X(40412), X(57824)}}, {{A, B, C, X(43757), X(55942)}}, {{A, B, C, X(45939), X(56810)}}, {{A, B, C, X(46638), X(55953)}}, {{A, B, C, X(55952), X(56353)}}, {{A, B, C, X(56062), X(59759)}}, {{A, B, C, X(56365), X(57948)}}
X(62929) = barycentric quotient X(i)/X(j) for these (i, j): {2, 5718}, {4, 1894}, {6, 4274}
X(62930) lies on the Kiepert hyperbola and on these lines: {6, 60260}, {76, 32973}, {83, 32972}, {183, 60285}, {193, 40824}, {262, 51171}, {385, 60201}, {671, 61304}, {1003, 5485}, {1916, 5304}, {2996, 7735}, {3091, 60117}, {3329, 53099}, {3424, 7806}, {3543, 54713}, {3620, 60213}, {3839, 54659}, {5032, 5503}, {5395, 7792}, {5490, 6424}, {5491, 6423}, {7612, 37071}, {7774, 60262}, {7807, 18840}, {7887, 18841}, {14484, 16989}, {14494, 56370}, {15589, 60232}, {17008, 60259}, {18842, 33228}, {19687, 60219}, {22329, 60200}, {33189, 60183}, {33191, 60143}, {33231, 60629}, {35940, 60266}, {37665, 60234}, {37668, 43529}, {37689, 54122}, {43118, 45101}, {43119, 45102}
X(62930) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(37667)}}, {{A, B, C, X(25), X(32973)}}, {{A, B, C, X(66), X(56334)}}, {{A, B, C, X(183), X(51171)}}, {{A, B, C, X(193), X(7735)}}, {{A, B, C, X(251), X(6423)}}, {{A, B, C, X(385), X(5304)}}, {{A, B, C, X(393), X(40416)}}, {{A, B, C, X(427), X(32972)}}, {{A, B, C, X(524), X(61304)}}, {{A, B, C, X(1003), X(4232)}}, {{A, B, C, X(1995), X(35940)}}, {{A, B, C, X(2987), X(14486)}}, {{A, B, C, X(3425), X(56362)}}, {{A, B, C, X(3620), X(7792)}}, {{A, B, C, X(4590), X(52187)}}, {{A, B, C, X(5032), X(22329)}}, {{A, B, C, X(5481), X(43118)}}, {{A, B, C, X(6339), X(32085)}}, {{A, B, C, X(6353), X(32981)}}, {{A, B, C, X(6995), X(7807)}}, {{A, B, C, X(7378), X(7887)}}, {{A, B, C, X(7408), X(33189)}}, {{A, B, C, X(7409), X(32955)}}, {{A, B, C, X(7774), X(37689)}}, {{A, B, C, X(7806), X(37668)}}, {{A, B, C, X(8889), X(32980)}}, {{A, B, C, X(15589), X(16989)}}, {{A, B, C, X(17008), X(37665)}}, {{A, B, C, X(33191), X(52301)}}, {{A, B, C, X(33228), X(52284)}}, {{A, B, C, X(36953), X(38005)}}, {{A, B, C, X(37071), X(37174)}}, {{A, B, C, X(39453), X(41909)}}, {{A, B, C, X(44571), X(45838)}}, {{A, B, C, X(46952), X(52395)}}, {{A, B, C, X(54123), X(56358)}}
X(62931) lies on the Kiepert hyperbola and on these lines: {5, 54859}, {6, 60262}, {76, 33181}, {83, 33199}, {193, 43529}, {230, 60259}, {671, 32826}, {2996, 7806}, {3091, 60140}, {3618, 53099}, {5304, 40824}, {5485, 8369}, {7607, 40330}, {7735, 60201}, {7792, 14484}, {7857, 10302}, {8361, 18841}, {8781, 37665}, {8859, 60628}, {10583, 54915}, {11159, 32532}, {11174, 60333}, {11318, 18842}, {15589, 60213}, {16989, 60260}, {17008, 60285}, {18840, 32954}, {33195, 60183}, {33197, 60143}, {37350, 60281}, {37667, 60232}, {51171, 60234}
X(62931) = isogonal conjugate of X(10542)
X(62931) = X(i)-vertex conjugate of X(j) for these {i, j}: {25, 60259}
X(62931) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(37689)}}, {{A, B, C, X(25), X(33181)}}, {{A, B, C, X(193), X(7806)}}, {{A, B, C, X(230), X(37665)}}, {{A, B, C, X(253), X(40416)}}, {{A, B, C, X(393), X(9516)}}, {{A, B, C, X(427), X(33199)}}, {{A, B, C, X(1383), X(56004)}}, {{A, B, C, X(4232), X(8369)}}, {{A, B, C, X(5304), X(7735)}}, {{A, B, C, X(6353), X(33201)}}, {{A, B, C, X(6995), X(32954)}}, {{A, B, C, X(7378), X(8361)}}, {{A, B, C, X(7408), X(33195)}}, {{A, B, C, X(7792), X(15589)}}, {{A, B, C, X(8801), X(56057)}}, {{A, B, C, X(11159), X(53857)}}, {{A, B, C, X(11318), X(52284)}}, {{A, B, C, X(16989), X(37667)}}, {{A, B, C, X(17008), X(51171)}}, {{A, B, C, X(33197), X(52301)}}, {{A, B, C, X(36953), X(52188)}}, {{A, B, C, X(41909), X(52223)}}, {{A, B, C, X(44571), X(44658)}}
X(62932) lies on the Kiepert hyperbola and on these lines: {4, 32829}, {6, 60263}, {20, 54894}, {39, 54751}, {69, 7607}, {76, 32969}, {83, 32970}, {98, 1007}, {99, 54475}, {183, 53103}, {194, 54750}, {262, 34803}, {305, 54636}, {325, 7612}, {598, 7769}, {671, 7763}, {1992, 10153}, {2052, 11059}, {2996, 32831}, {3266, 5392}, {3524, 54805}, {3525, 60148}, {3552, 18845}, {3618, 60186}, {3619, 60187}, {3788, 54916}, {3926, 5485}, {5067, 60126}, {5395, 16925}, {5466, 6563}, {6337, 60189}, {6393, 60262}, {7735, 60073}, {7736, 60093}, {7752, 60140}, {7774, 60104}, {7778, 60212}, {7799, 60228}, {7925, 54122}, {9464, 11140}, {9770, 60103}, {9771, 60268}, {10302, 32832}, {10511, 56435}, {11172, 22110}, {14494, 37647}, {17005, 60190}, {18840, 32838}, {18841, 32884}, {18842, 32839}, {23234, 54767}, {31401, 54915}, {32006, 60117}, {32458, 56064}, {32816, 54859}, {32828, 60143}, {32830, 60200}, {32833, 60216}, {32834, 60628}, {32835, 33006}, {32836, 60627}, {32837, 54637}, {32840, 43681}, {32841, 60635}, {32867, 60629}, {32872, 60639}, {32873, 60113}, {32883, 60643}, {32885, 60641}, {32887, 54720}, {32898, 54639}, {32966, 38259}, {33007, 53101}, {33239, 53109}, {34229, 53104}, {34254, 54922}, {37668, 60102}, {37688, 60123}, {37804, 54774}, {40824, 44377}, {43461, 54873}, {46951, 60637}, {51373, 60180}, {52942, 54642}
X(62932) = trilinear pole of line {47552, 523}
X(62932) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(37690)}}, {{A, B, C, X(25), X(32969)}}, {{A, B, C, X(69), X(18023)}}, {{A, B, C, X(183), X(34803)}}, {{A, B, C, X(305), X(32829)}}, {{A, B, C, X(325), X(1007)}}, {{A, B, C, X(427), X(32970)}}, {{A, B, C, X(468), X(32984)}}, {{A, B, C, X(842), X(55999)}}, {{A, B, C, X(1502), X(36948)}}, {{A, B, C, X(1992), X(41133)}}, {{A, B, C, X(2165), X(25322)}}, {{A, B, C, X(3266), X(6563)}}, {{A, B, C, X(3552), X(52299)}}, {{A, B, C, X(3926), X(11059)}}, {{A, B, C, X(4590), X(36889)}}, {{A, B, C, X(5094), X(32985)}}, {{A, B, C, X(5486), X(56057)}}, {{A, B, C, X(6353), X(32961)}}, {{A, B, C, X(6393), X(42287)}}, {{A, B, C, X(6464), X(21448)}}, {{A, B, C, X(6995), X(32958)}}, {{A, B, C, X(7378), X(32959)}}, {{A, B, C, X(7735), X(44377)}}, {{A, B, C, X(7736), X(7778)}}, {{A, B, C, X(7769), X(9464)}}, {{A, B, C, X(7774), X(7925)}}, {{A, B, C, X(8797), X(40826)}}, {{A, B, C, X(8889), X(16925)}}, {{A, B, C, X(9227), X(34208)}}, {{A, B, C, X(9770), X(22110)}}, {{A, B, C, X(9771), X(42850)}}, {{A, B, C, X(10603), X(18027)}}, {{A, B, C, X(16990), X(17005)}}, {{A, B, C, X(26235), X(32832)}}, {{A, B, C, X(32831), X(57518)}}, {{A, B, C, X(32838), X(40022)}}, {{A, B, C, X(32966), X(38282)}}, {{A, B, C, X(33006), X(52290)}}, {{A, B, C, X(34229), X(37647)}}, {{A, B, C, X(34288), X(40511)}}, {{A, B, C, X(36611), X(38262)}}, {{A, B, C, X(40429), X(44556)}}, {{A, B, C, X(40803), X(46310)}}, {{A, B, C, X(44558), X(44658)}}, {{A, B, C, X(45857), X(56334)}}
X(62933) lies on the Kiepert hyperbola and on these lines: {2, 41407}, {6, 42036}, {13, 597}, {14, 11296}, {17, 11306}, {18, 37341}, {76, 37785}, {98, 5460}, {298, 10302}, {381, 54570}, {395, 42035}, {396, 55951}, {671, 12155}, {1992, 60253}, {3618, 54618}, {5461, 54490}, {5463, 43538}, {5475, 47352}, {5485, 37641}, {5503, 36775}, {6694, 43447}, {7608, 45879}, {8360, 53464}, {11121, 22574}, {11603, 31695}, {16645, 55950}, {16809, 54590}, {22491, 43543}, {22579, 43539}, {36450, 42024}, {36467, 42023}, {37786, 40706}, {48353, 60858}
X(62933) = trilinear pole of line {13305, 523}
X(62933) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(41407)}}, {{A, B, C, X(15), X(30535)}}, {{A, B, C, X(298), X(597)}}, {{A, B, C, X(395), X(9164)}}, {{A, B, C, X(1081), X(34892)}}, {{A, B, C, X(7026), X(34914)}}, {{A, B, C, X(9515), X(21461)}}, {{A, B, C, X(14358), X(14621)}}
X(62934) lies on the Kiepert hyperbola and on these lines: {2, 41406}, {6, 42035}, {13, 11295}, {14, 597}, {17, 37340}, {18, 11305}, {76, 37786}, {98, 5459}, {299, 10302}, {381, 54569}, {395, 55950}, {396, 42036}, {671, 12154}, {1992, 60252}, {3618, 54617}, {5461, 54489}, {5464, 43539}, {5475, 47352}, {5485, 37640}, {6695, 43446}, {7608, 45880}, {8360, 53453}, {11122, 22573}, {11602, 31696}, {16644, 55951}, {16808, 54589}, {22492, 43542}, {22580, 43538}, {36449, 42023}, {36468, 42024}, {37785, 40707}, {48355, 60859}
X(62934) = trilinear pole of line {13304, 523}
X(62934) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(41406)}}, {{A, B, C, X(16), X(30535)}}, {{A, B, C, X(299), X(597)}}, {{A, B, C, X(396), X(9164)}}, {{A, B, C, X(554), X(34892)}}, {{A, B, C, X(7043), X(34914)}}, {{A, B, C, X(9515), X(21462)}}, {{A, B, C, X(14359), X(14621)}}
X(62935) lies on the Kiepert hyperbola and on these lines: {2, 37893}, {4, 1915}, {6, 37892}, {25, 1916}, {30, 54828}, {76, 419}, {83, 5117}, {381, 54551}, {427, 3407}, {428, 54540}, {458, 60151}, {468, 43529}, {1968, 51951}, {1974, 40162}, {2996, 6620}, {3148, 9290}, {3504, 11325}, {5064, 54539}, {5094, 43528}, {5200, 54127}, {6353, 40824}, {7576, 54824}, {13599, 37334}, {16277, 38829}, {18559, 54899}, {37446, 40448}, {37453, 60231}, {37943, 54829}, {43665, 57206}, {52282, 54872}, {52291, 54126}, {55008, 60121}
X(62935) = isogonal conjugate of X(50666)
X(62935) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 50666}, {48, 5025}, {63, 3981}
X(62935) = X(i)-Dao conjugate of X(j) for these {i, j}: {3, 50666}, {1249, 5025}, {3162, 3981}, {40938, 40379}
X(62935) = X(i)-cross conjugate of X(j) for these {i, j}: {9426, 112}, {44451, 107}
X(62935) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(1915)}}, {{A, B, C, X(25), X(419)}}, {{A, B, C, X(66), X(40708)}}, {{A, B, C, X(251), X(60694)}}, {{A, B, C, X(305), X(43696)}}, {{A, B, C, X(427), X(5117)}}, {{A, B, C, X(436), X(3148)}}, {{A, B, C, X(1073), X(47388)}}, {{A, B, C, X(1613), X(1691)}}, {{A, B, C, X(1799), X(19222)}}, {{A, B, C, X(1899), X(57864)}}, {{A, B, C, X(1974), X(41293)}}, {{A, B, C, X(1976), X(9306)}}, {{A, B, C, X(1988), X(15391)}}, {{A, B, C, X(2450), X(52249)}}, {{A, B, C, X(2706), X(18532)}}, {{A, B, C, X(6353), X(6620)}}, {{A, B, C, X(6524), X(10603)}}, {{A, B, C, X(6531), X(40413)}}, {{A, B, C, X(8789), X(40146)}}, {{A, B, C, X(8791), X(18022)}}, {{A, B, C, X(9307), X(34412)}}, {{A, B, C, X(11325), X(11380)}}, {{A, B, C, X(13854), X(34405)}}, {{A, B, C, X(37446), X(52280)}}, {{A, B, C, X(39287), X(39951)}}, {{A, B, C, X(42295), X(56430)}}, {{A, B, C, X(44167), X(57655)}}, {{A, B, C, X(51992), X(56364)}}, {{A, B, C, X(57206), X(58306)}}, {{A, B, C, X(57386), X(59019)}}
X(62935) = barycentric product X(i)*X(j) for these (i, j): {1235, 38829}
X(62935) = barycentric quotient X(i)/X(j) for these (i, j): {4, 5025}, {6, 50666}, {25, 3981}, {427, 40379}, {27369, 14820}, {38829, 1176}
X(62936) lies on the Kiepert hyperbola and on these lines: {76, 41152}, {98, 62040}, {262, 3860}, {316, 60625}, {547, 60144}, {671, 51187}, {1916, 41147}, {1992, 54647}, {3830, 54857}, {3845, 60329}, {5054, 10185}, {7607, 8703}, {7608, 19709}, {7612, 62135}, {7841, 60640}, {7937, 60629}, {8352, 60209}, {8587, 36523}, {11054, 60219}, {11185, 60643}, {11317, 60146}, {11668, 61823}, {11669, 61918}, {12101, 60326}, {14030, 43528}, {15681, 60334}, {15692, 53859}, {15719, 60123}, {17503, 41149}, {33291, 43529}, {33699, 60323}, {38071, 60332}, {41153, 60283}, {43448, 60648}, {43537, 62160}, {44518, 56059}, {47586, 62030}, {50989, 60216}, {53098, 61915}, {53099, 61958}, {53100, 62022}, {53103, 61777}, {53104, 61797}, {53419, 60626}, {54890, 61993}, {60142, 61977}, {60325, 62009}, {60337, 62052}
X(62936) = isotomic conjugate of X(51188)
X(62936) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(41152)}}, {{A, B, C, X(297), X(62040)}}, {{A, B, C, X(458), X(3860)}}, {{A, B, C, X(524), X(51187)}}, {{A, B, C, X(8584), X(50989)}}, {{A, B, C, X(8703), X(52282)}}, {{A, B, C, X(10630), X(36616)}}, {{A, B, C, X(15533), X(41149)}}, {{A, B, C, X(19709), X(52281)}}, {{A, B, C, X(21399), X(44731)}}, {{A, B, C, X(37174), X(62135)}}, {{A, B, C, X(41147), X(60863)}}, {{A, B, C, X(41153), X(50993)}}
X(62937) lies on these lines: {2, 3}, {6, 25488}, {17, 54362}, {18, 54363}, {51, 34507}, {67, 12824}, {69, 7693}, {110, 14561}, {111, 31415}, {146, 18489}, {184, 25555}, {193, 15435}, {262, 60255}, {264, 41896}, {315, 26235}, {323, 14853}, {373, 3818}, {612, 4857}, {614, 5270}, {1352, 5640}, {1383, 2963}, {1478, 7292}, {1479, 5297}, {1495, 38317}, {1899, 11451}, {1994, 14826}, {2493, 7736}, {2548, 9465}, {2549, 15302}, {3014, 16989}, {3066, 3580}, {3220, 56459}, {3266, 11185}, {3291, 5475}, {3292, 5476}, {3410, 11433}, {3434, 60459}, {3448, 14982}, {3589, 6800}, {3618, 7605}, {3619, 48912}, {4846, 16261}, {5050, 46818}, {5095, 9813}, {5285, 56465}, {5304, 16310}, {5422, 8550}, {5480, 15066}, {5486, 11188}, {5642, 32273}, {5650, 48901}, {5651, 19130}, {5800, 14997}, {5888, 43621}, {5943, 11442}, {5986, 11623}, {5987, 14651}, {6103, 10314}, {6504, 53099}, {6593, 9143}, {6688, 11550}, {6776, 15018}, {7603, 40350}, {7608, 13579}, {7612, 60191}, {7735, 13338}, {7768, 40022}, {7998, 31670}, {8262, 21356}, {8585, 43457}, {9225, 53504}, {9815, 12111}, {10185, 54765}, {10545, 61506}, {11178, 41586}, {11538, 60123}, {13394, 41257}, {13574, 43084}, {13582, 14494}, {13585, 53098}, {14216, 15028}, {14389, 35259}, {14639, 62298}, {14683, 14912}, {15082, 48895}, {15484, 40126}, {15805, 16659}, {15899, 52483}, {16187, 51360}, {17008, 17500}, {17810, 37636}, {18122, 47245}, {18312, 47254}, {18382, 61680}, {18581, 37776}, {18582, 37775}, {20423, 23061}, {20481, 53418}, {21766, 29181}, {22112, 29012}, {23234, 39120}, {23332, 41736}, {24206, 34417}, {24981, 39561}, {26233, 32832}, {26276, 53127}, {26869, 62209}, {33090, 56879}, {33752, 47250}, {33884, 51212}, {35264, 37649}, {35268, 58445}, {35595, 50861}, {37648, 61700}, {38072, 40112}, {38331, 55029}, {40178, 60647}, {40684, 52448}, {41462, 48873}, {48910, 59776}, {52058, 62213}, {52141, 52189}, {53859, 54764}, {54704, 60138}, {54762, 60144}, {60111, 60190}, {60114, 60118}, {60153, 60258}, {60237, 60328}
X(62937) = inverse of X(16063) in orthocentroidal circle
X(62937) = inverse of X(16619) in orthoptic circle of the Steiner Inellipse
X(62937) = inverse of X(16063) in Yff hyperbola
X(62937) = anticomplement of X(40916)
X(62937) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {38005, 8}
X(62937) = pole of line {523, 16063} with respect to the orthocentroidal circle
X(62937) = pole of line {523, 11615} with respect to the orthoptic circle of the Steiner Inellipse
X(62937) = pole of line {6, 16063} with respect to the Kiepert hyperbola
X(62937) = pole of line {523, 16063} with respect to the Yff hyperbola
X(62937) = pole of line {69, 7496} with respect to the Wallace hyperbola
X(62937) = intersection, other than A, B, C, of circumconics {{A, B, C, X(3), X(41896)}}, {{A, B, C, X(25), X(22336)}}, {{A, B, C, X(69), X(7496)}}, {{A, B, C, X(186), X(13574)}}, {{A, B, C, X(264), X(16063)}}, {{A, B, C, X(458), X(60255)}}, {{A, B, C, X(1383), X(3518)}}, {{A, B, C, X(1907), X(22261)}}, {{A, B, C, X(2697), X(62332)}}, {{A, B, C, X(2963), X(5094)}}, {{A, B, C, X(3088), X(47586)}}, {{A, B, C, X(3089), X(60118)}}, {{A, B, C, X(3541), X(43537)}}, {{A, B, C, X(3542), X(53099)}}, {{A, B, C, X(3839), X(54705)}}, {{A, B, C, X(3845), X(54704)}}, {{A, B, C, X(4846), X(33532)}}, {{A, B, C, X(5169), X(8797)}}, {{A, B, C, X(6143), X(60123)}}, {{A, B, C, X(7505), X(7608)}}, {{A, B, C, X(7607), X(37119)}}, {{A, B, C, X(10603), X(52300)}}, {{A, B, C, X(12083), X(40801)}}, {{A, B, C, X(13575), X(15246)}}, {{A, B, C, X(13579), X(52281)}}, {{A, B, C, X(14494), X(37943)}}, {{A, B, C, X(14940), X(53098)}}, {{A, B, C, X(16619), X(60590)}}, {{A, B, C, X(18019), X(46336)}}, {{A, B, C, X(31105), X(55958)}}, {{A, B, C, X(31106), X(57830)}}, {{A, B, C, X(35482), X(60337)}}, {{A, B, C, X(37174), X(60191)}}, {{A, B, C, X(41099), X(54640)}}, {{A, B, C, X(46511), X(60190)}}
X(62937) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1352, 5640, 37644}, {7605, 11003, 3618}, {10314, 61327, 6103}
X(62938) lies on the Kiepert hyperbola and on these lines: {2, 8553}, {3, 60163}, {4, 34545}, {5, 60160}, {6, 13579}, {20, 60162}, {76, 45794}, {94, 11433}, {96, 7544}, {98, 7394}, {262, 7391}, {323, 60114}, {377, 60173}, {381, 54498}, {1370, 14494}, {1993, 60255}, {1994, 6504}, {2475, 60164}, {3090, 43666}, {3091, 60159}, {3146, 60174}, {3424, 37349}, {3539, 60316}, {3540, 60315}, {3545, 54500}, {3832, 60166}, {3845, 54942}, {5046, 60154}, {5189, 53099}, {5392, 37644}, {6515, 11140}, {6805, 34091}, {6806, 34089}, {6819, 38253}, {6820, 60137}, {6997, 7612}, {7381, 45098}, {7386, 10155}, {7392, 53103}, {7533, 43537}, {7608, 16063}, {9221, 18531}, {14033, 54829}, {15682, 54827}, {18420, 54969}, {24042, 60634}, {33016, 54843}, {33017, 54529}, {34007, 60618}, {37192, 56346}, {37444, 57718}, {37765, 60120}, {41761, 55028}, {44442, 54523}, {46336, 53098}, {54663, 59373}, {54844, 61985}, {54886, 61992}
X(62938) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 37119}, {1973, 45795}
X(62938) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 37119}, {6337, 45795}
X(62938) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(3), X(36753)}}, {{A, B, C, X(6), X(8553)}}, {{A, B, C, X(66), X(30535)}}, {{A, B, C, X(68), X(31626)}}, {{A, B, C, X(69), X(34545)}}, {{A, B, C, X(79), X(56352)}}, {{A, B, C, X(80), X(56041)}}, {{A, B, C, X(97), X(4846)}}, {{A, B, C, X(251), X(14593)}}, {{A, B, C, X(297), X(7394)}}, {{A, B, C, X(323), X(11433)}}, {{A, B, C, X(324), X(40449)}}, {{A, B, C, X(327), X(39289)}}, {{A, B, C, X(394), X(3521)}}, {{A, B, C, X(458), X(7391)}}, {{A, B, C, X(467), X(7544)}}, {{A, B, C, X(1031), X(40815)}}, {{A, B, C, X(1073), X(18550)}}, {{A, B, C, X(1173), X(56002)}}, {{A, B, C, X(1383), X(6524)}}, {{A, B, C, X(1993), X(37644)}}, {{A, B, C, X(1994), X(6515)}}, {{A, B, C, X(2987), X(43726)}}, {{A, B, C, X(3091), X(37192)}}, {{A, B, C, X(3146), X(6819)}}, {{A, B, C, X(3832), X(6820)}}, {{A, B, C, X(5561), X(56354)}}, {{A, B, C, X(6997), X(37174)}}, {{A, B, C, X(8797), X(18817)}}, {{A, B, C, X(15740), X(56338)}}, {{A, B, C, X(16063), X(52281)}}, {{A, B, C, X(17500), X(31610)}}, {{A, B, C, X(31371), X(56266)}}, {{A, B, C, X(32533), X(55982)}}, {{A, B, C, X(34529), X(56050)}}, {{A, B, C, X(37349), X(52283)}}, {{A, B, C, X(37444), X(52253)}}, {{A, B, C, X(41896), X(44175)}}, {{A, B, C, X(44176), X(54124)}}, {{A, B, C, X(52448), X(52513)}}, {{A, B, C, X(52449), X(60002)}}
X(62938) = barycentric quotient X(i)/X(j) for these (i, j): {4, 37119}, {69, 45795}
X(62939) lies on the Kiepert hyperbola and on these lines: {2, 55742}, {3, 55761}, {4, 55679}, {6, 60279}, {76, 48310}, {98, 15703}, {262, 11539}, {316, 60284}, {524, 60278}, {597, 60131}, {671, 47355}, {1916, 9167}, {3424, 61906}, {3589, 60277}, {3618, 60643}, {5055, 54891}, {6722, 43535}, {7607, 48154}, {7608, 55858}, {7790, 60630}, {7827, 43681}, {7850, 60646}, {7859, 38259}, {7878, 60182}, {7879, 60100}, {7937, 60283}, {10109, 14458}, {10159, 47352}, {12040, 60180}, {12108, 60329}, {14484, 15721}, {14488, 34200}, {14492, 15693}, {14762, 54901}, {15689, 54890}, {15705, 43951}, {19710, 54582}, {21358, 56059}, {23334, 60650}, {45103, 60855}, {51126, 60239}, {53100, 61900}, {54477, 61950}, {54519, 61938}, {54520, 62094}, {54706, 62129}, {54717, 62046}, {54857, 61911}, {54917, 61957}, {55863, 60142}, {59373, 60183}, {60118, 61848}, {60132, 61933}, {60147, 61927}, {60326, 61942}, {60328, 61816}
X(62939) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(3), X(55679)}}, {{A, B, C, X(6), X(48310)}}, {{A, B, C, X(297), X(15703)}}, {{A, B, C, X(458), X(11539)}}, {{A, B, C, X(524), X(47355)}}, {{A, B, C, X(3589), X(47352)}}, {{A, B, C, X(9167), X(60863)}}, {{A, B, C, X(10109), X(11331)}}, {{A, B, C, X(12040), X(60866)}}, {{A, B, C, X(15693), X(52289)}}, {{A, B, C, X(15721), X(52288)}}, {{A, B, C, X(21358), X(51126)}}, {{A, B, C, X(35146), X(40507)}}, {{A, B, C, X(36616), X(57421)}}, {{A, B, C, X(40506), X(53200)}}, {{A, B, C, X(48154), X(52282)}}, {{A, B, C, X(52281), X(55858)}}, {{A, B, C, X(52283), X(61906)}}
X(62940) lies on the Kiepert hyperbola and on these lines: {2, 34571}, {3, 55751}, {4, 55670}, {5, 54917}, {76, 51127}, {98, 55857}, {262, 16239}, {5395, 7937}, {5485, 7859}, {6683, 43688}, {7803, 60200}, {7827, 60627}, {7918, 53106}, {7942, 60181}, {7943, 60214}, {12100, 54582}, {12812, 60326}, {14458, 15699}, {14484, 61863}, {14488, 14869}, {14492, 15694}, {15685, 54813}, {15688, 54717}, {15708, 54520}, {18845, 60855}, {39784, 54823}, {43951, 61842}, {47355, 56059}, {51126, 60278}, {54477, 61920}, {54519, 61912}, {54706, 61804}, {54815, 61930}, {54890, 61811}, {60127, 61866}, {60132, 61905}, {60150, 61884}
X(62940) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(3), X(55670)}}, {{A, B, C, X(6), X(34571)}}, {{A, B, C, X(297), X(55857)}}, {{A, B, C, X(458), X(16239)}}, {{A, B, C, X(6664), X(47355)}}, {{A, B, C, X(6683), X(41259)}}, {{A, B, C, X(7859), X(11059)}}, {{A, B, C, X(11331), X(15699)}}, {{A, B, C, X(15694), X(52289)}}, {{A, B, C, X(21448), X(57421)}}, {{A, B, C, X(52288), X(61863)}}
X(62940) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 34571, 55747}
X(62941) lies on the Kiepert hyperbola and on these lines: {2, 41940}, {3, 54477}, {4, 42786}, {5, 54582}, {6, 60182}, {76, 51128}, {98, 46219}, {140, 14458}, {141, 60644}, {262, 55856}, {316, 18844}, {381, 54813}, {458, 54791}, {632, 54851}, {1656, 14492}, {3096, 53102}, {3424, 61856}, {3522, 54815}, {3523, 54519}, {3525, 54612}, {3526, 54608}, {3533, 60150}, {3628, 54643}, {3763, 60100}, {3851, 54717}, {5056, 54520}, {5067, 54707}, {5070, 54734}, {5395, 7860}, {6656, 17503}, {7375, 60308}, {7376, 60307}, {7388, 43563}, {7389, 43562}, {7395, 54512}, {7399, 54585}, {7509, 54879}, {7760, 60279}, {7768, 18841}, {7769, 60259}, {7770, 45103}, {7803, 60639}, {7827, 60628}, {7841, 54478}, {7859, 60285}, {7877, 34573}, {7878, 60238}, {7892, 54539}, {7901, 54540}, {7930, 54122}, {7937, 53107}, {7942, 60232}, {11289, 12816}, {11290, 12817}, {11303, 54480}, {11304, 54479}, {11331, 39284}, {14484, 46935}, {14488, 35018}, {14789, 54809}, {15712, 60326}, {15720, 31268}, {16045, 60281}, {32532, 32956}, {32971, 54642}, {32974, 54896}, {33190, 54647}, {33923, 54917}, {41254, 46220}, {52289, 60120}, {52292, 60125}, {52293, 60141}, {54644, 61875}, {54645, 61877}, {54852, 61832}, {54890, 61919}, {54934, 61855}, {55859, 60175}, {55860, 60192}, {60127, 61886}, {60146, 60855}, {60147, 61834}, {60185, 61873}, {60327, 61791}
X(62941) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(3), X(55653)}}, {{A, B, C, X(6), X(41940)}}, {{A, B, C, X(140), X(11331)}}, {{A, B, C, X(297), X(46219)}}, {{A, B, C, X(458), X(55856)}}, {{A, B, C, X(1656), X(52289)}}, {{A, B, C, X(3519), X(42786)}}, {{A, B, C, X(3763), X(34573)}}, {{A, B, C, X(6531), X(46223)}}, {{A, B, C, X(6656), X(52292)}}, {{A, B, C, X(7770), X(52293)}}, {{A, B, C, X(9289), X(48920)}}, {{A, B, C, X(14841), X(36952)}}, {{A, B, C, X(18018), X(40045)}}, {{A, B, C, X(21448), X(59996)}}, {{A, B, C, X(32956), X(53857)}}, {{A, B, C, X(46935), X(52288)}}, {{A, B, C, X(52283), X(61856)}}
X(62941) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 41940, 55753}
X(62942) lies on the Kiepert hyperbola and on these lines: {76, 51142}, {98, 15685}, {262, 61956}, {316, 60631}, {671, 51188}, {7607, 12100}, {7608, 61920}, {7612, 62077}, {7620, 60648}, {10185, 15694}, {11054, 38259}, {11055, 60177}, {11185, 60616}, {11668, 61845}, {11737, 60332}, {12101, 54917}, {15534, 54478}, {15688, 60334}, {15697, 43537}, {15699, 60144}, {15708, 53859}, {33288, 43529}, {34505, 60210}, {36523, 42010}, {41147, 43535}, {42011, 51123}, {47286, 60630}, {47586, 62051}, {51189, 60216}, {53098, 61902}, {53099, 61943}, {53100, 62039}, {53104, 61828}, {54857, 62025}, {60123, 61838}, {60142, 61969}
X(62942) = isotomic conjugate of X(51187)
X(62942) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(51142)}}, {{A, B, C, X(297), X(15685)}}, {{A, B, C, X(458), X(61956)}}, {{A, B, C, X(524), X(51188)}}, {{A, B, C, X(8584), X(51189)}}, {{A, B, C, X(12100), X(52282)}}, {{A, B, C, X(37174), X(62077)}}, {{A, B, C, X(41149), X(50989)}}, {{A, B, C, X(52281), X(61920)}}
X(62943) lies on the Kiepert hyperbola and on these lines: {2, 55728}, {3, 55781}, {4, 55694}, {6, 60286}, {76, 51185}, {98, 10109}, {262, 15693}, {597, 60216}, {3424, 61938}, {3589, 60282}, {3618, 54637}, {5066, 54891}, {7607, 15703}, {7608, 11539}, {7762, 56059}, {7790, 60113}, {7883, 60644}, {7911, 60649}, {8584, 10302}, {10159, 50991}, {10185, 48154}, {14458, 61950}, {14484, 62094}, {14488, 62046}, {14492, 19710}, {15533, 60277}, {15689, 60329}, {15705, 60118}, {15721, 53099}, {17503, 47352}, {32027, 60183}, {34200, 60142}, {43537, 61906}, {43951, 62168}, {47586, 61927}, {50990, 60629}, {51186, 60131}, {53100, 61933}, {54857, 61942}, {54890, 62031}, {55858, 60144}, {55863, 60332}, {59373, 60637}, {60127, 62055}, {60132, 61963}, {60328, 62129}, {60334, 61900}, {60626, 60855}
X(62943) = isotomic conjugate of X(51143)
X(62943) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(3), X(55694)}}, {{A, B, C, X(6), X(51185)}}, {{A, B, C, X(297), X(10109)}}, {{A, B, C, X(458), X(15693)}}, {{A, B, C, X(597), X(8584)}}, {{A, B, C, X(729), X(46123)}}, {{A, B, C, X(3589), X(50991)}}, {{A, B, C, X(11331), X(61950)}}, {{A, B, C, X(11539), X(52281)}}, {{A, B, C, X(15533), X(47352)}}, {{A, B, C, X(15703), X(52282)}}, {{A, B, C, X(18818), X(40425)}}, {{A, B, C, X(19710), X(52289)}}, {{A, B, C, X(52283), X(61938)}}, {{A, B, C, X(52288), X(62094)}}
X(62944) lies on the Kiepert hyperbola and on these lines: {76, 51188}, {98, 3860}, {262, 62040}, {547, 10185}, {3830, 60329}, {3845, 54857}, {5054, 60144}, {7607, 19709}, {7608, 8703}, {7790, 60650}, {7812, 60636}, {8352, 60146}, {8370, 60640}, {10155, 61777}, {10302, 51142}, {11317, 60209}, {11669, 61797}, {12101, 54890}, {14030, 43529}, {14494, 62135}, {15681, 60332}, {15719, 53098}, {33291, 43528}, {38071, 60334}, {43537, 61958}, {51189, 60286}, {53099, 62160}, {53100, 61977}, {53104, 61918}, {53108, 61823}, {53859, 61924}, {60118, 62030}, {60123, 61915}, {60142, 62022}, {60323, 61974}, {60325, 61987}, {60326, 61993}, {60330, 62052}
X(62944) = isotomic conjugate of X(41152)
X(62944) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(51188)}}, {{A, B, C, X(297), X(3860)}}, {{A, B, C, X(458), X(62040)}}, {{A, B, C, X(597), X(51142)}}, {{A, B, C, X(8703), X(52281)}}, {{A, B, C, X(10630), X(34572)}}, {{A, B, C, X(19709), X(52282)}}, {{A, B, C, X(41152), X(41153)}}, {{A, B, C, X(51185), X(51189)}}
X(62945) lies on the Kiepert hyperbola and on these lines: {30, 60334}, {76, 51189}, {98, 33699}, {262, 61974}, {381, 60332}, {549, 10185}, {3534, 7607}, {3830, 53100}, {3845, 60142}, {3860, 54920}, {5055, 60144}, {5066, 7608}, {7612, 62165}, {7790, 60616}, {7841, 60642}, {7877, 60219}, {7883, 60639}, {8352, 43676}, {8584, 54478}, {10302, 53419}, {10304, 53859}, {11317, 53102}, {11668, 61797}, {11669, 61929}, {12101, 60132}, {14488, 61993}, {15640, 43537}, {15682, 60337}, {15698, 60123}, {15759, 53104}, {41099, 60330}, {41147, 60271}, {41154, 60136}, {43448, 60650}, {44518, 60649}, {47586, 62018}, {51142, 60638}, {51188, 60228}, {52519, 61987}, {53098, 61926}, {53099, 61966}, {53103, 62090}, {53108, 61918}, {54845, 62009}, {54857, 62010}, {60322, 62019}, {60329, 61986}, {60335, 62040}
X(62945) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(51189)}}, {{A, B, C, X(297), X(33699)}}, {{A, B, C, X(458), X(61974)}}, {{A, B, C, X(3534), X(52282)}}, {{A, B, C, X(5066), X(52281)}}, {{A, B, C, X(15534), X(51188)}}, {{A, B, C, X(21399), X(43713)}}, {{A, B, C, X(37174), X(62165)}}
X(62946) lies on the Kiepert hyperbola and on these lines: {2, 42290}, {4, 14520}, {7, 1002}, {10, 85}, {76, 51384}, {226, 1088}, {274, 32022}, {279, 27253}, {321, 6063}, {991, 14828}, {1358, 12837}, {1434, 4253}, {1446, 57880}, {1751, 42302}, {3674, 60677}, {4052, 10029}, {4260, 56161}, {4334, 40718}, {5542, 54668}, {6180, 63148}, {7196, 30822}, {7223, 43671}, {8033, 60235}, {16750, 60155}, {17079, 32041}, {17093, 60188}, {17671, 17758}, {18153, 40012}, {30588, 37780}, {31627, 56226}, {33949, 40515}, {34284, 43533}, {37507, 60081}, {51351, 60720}, {51443, 60080}, {52023, 57792}, {59200, 60734}
X(62946) = isotomic conjugate of X(37658)
X(62946) = trilinear pole of line {24002, 43042}
X(62946) = X(i)-isoconjugate-of-X(j) for these {i, j}: {9, 60722}, {31, 37658}, {32, 3886}, {41, 1001}, {48, 28044}, {55, 2280}, {220, 1471}, {560, 28809}, {692, 45755}, {1253, 5228}, {2175, 4384}, {2194, 59207}, {2212, 23151}, {2344, 40732}, {3063, 54440}, {3696, 57657}, {4441, 9447}, {6602, 59242}, {9448, 21615}, {14827, 40719}, {59141, 59217}
X(62946) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 37658}, {223, 2280}, {478, 60722}, {1086, 45755}, {1214, 59207}, {1249, 28044}, {3160, 1001}, {6374, 28809}, {6376, 3886}, {10001, 54440}, {17113, 5228}, {40593, 4384}, {40615, 4724}, {59608, 42289}, {62570, 3696}
X(62946) = X(i)-cross conjugate of X(j) for these {i, j}: {7179, 6063}, {27475, 59255}, {61673, 693}
X(62946) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(3), X(14520)}}, {{A, B, C, X(6), X(51384)}}, {{A, B, C, X(7), X(1275)}}, {{A, B, C, X(69), X(14548)}}, {{A, B, C, X(79), X(55941)}}, {{A, B, C, X(85), X(1088)}}, {{A, B, C, X(86), X(57791)}}, {{A, B, C, X(92), X(57996)}}, {{A, B, C, X(264), X(39735)}}, {{A, B, C, X(273), X(31618)}}, {{A, B, C, X(279), X(10481)}}, {{A, B, C, X(286), X(57773)}}, {{A, B, C, X(331), X(21453)}}, {{A, B, C, X(335), X(39959)}}, {{A, B, C, X(673), X(42409)}}, {{A, B, C, X(693), X(59259)}}, {{A, B, C, X(1231), X(57873)}}, {{A, B, C, X(1280), X(40403)}}, {{A, B, C, X(1362), X(52013)}}, {{A, B, C, X(3261), X(58007)}}, {{A, B, C, X(3596), X(40025)}}, {{A, B, C, X(3912), X(56164)}}, {{A, B, C, X(4260), X(37507)}}, {{A, B, C, X(4847), X(27253)}}, {{A, B, C, X(5228), X(39792)}}, {{A, B, C, X(5542), X(10004)}}, {{A, B, C, X(7018), X(40014)}}, {{A, B, C, X(7179), X(40719)}}, {{A, B, C, X(14004), X(17671)}}, {{A, B, C, X(16750), X(41788)}}, {{A, B, C, X(18031), X(32023)}}, {{A, B, C, X(18135), X(18153)}}, {{A, B, C, X(20567), X(58008)}}, {{A, B, C, X(21704), X(52651)}}, {{A, B, C, X(27475), X(40739)}}, {{A, B, C, X(36101), X(56153)}}
X(62946) = barycentric product X(i)*X(j) for these (i, j): {349, 42302}, {479, 59260}, {1002, 6063}, {1088, 60668}, {4077, 51563}, {20567, 2279}, {24002, 32041}, {27475, 85}, {34018, 62622}, {37138, 52621}, {40779, 57792}, {42290, 76}, {42310, 59181}, {43042, 53227}, {57880, 59269}, {59255, 7}
X(62946) = barycentric quotient X(i)/X(j) for these (i, j): {2, 37658}, {4, 28044}, {7, 1001}, {56, 60722}, {57, 2280}, {75, 3886}, {76, 28809}, {85, 4384}, {226, 59207}, {269, 1471}, {279, 5228}, {348, 23151}, {349, 4044}, {479, 59242}, {514, 45755}, {664, 54440}, {1002, 55}, {1088, 40719}, {1434, 60721}, {1441, 3696}, {1469, 40732}, {2279, 41}, {3668, 42289}, {3676, 4724}, {4077, 4804}, {6063, 4441}, {7179, 3789}, {10481, 59217}, {20567, 21615}, {23062, 42309}, {24002, 4762}, {27475, 9}, {32041, 644}, {37138, 3939}, {40779, 220}, {42290, 6}, {42302, 284}, {42310, 6605}, {51443, 2194}, {51563, 643}, {53227, 36802}, {57792, 60720}, {59193, 10482}, {59255, 8}, {59260, 5423}, {59269, 480}, {60668, 200}, {60673, 1253}, {60677, 1334}, {62622, 3693}
X(62947) lies on these lines: {2, 3}, {110, 18390}, {113, 5890}, {115, 15355}, {125, 15305}, {146, 10605}, {156, 43821}, {264, 51967}, {1181, 43816}, {1352, 37784}, {1568, 3060}, {1994, 5654}, {2888, 17814}, {3410, 14852}, {3448, 18451}, {3567, 5448}, {3818, 5622}, {5012, 61747}, {5449, 15058}, {5480, 62382}, {5504, 15033}, {5640, 12827}, {5946, 61574}, {5972, 61744}, {6000, 26913}, {6241, 43817}, {7687, 10546}, {7699, 32263}, {7735, 49123}, {9306, 50435}, {9307, 14356}, {9544, 12022}, {9545, 12241}, {9703, 10272}, {9704, 43575}, {9927, 43598}, {10516, 41614}, {10539, 34799}, {10574, 61749}, {11002, 62377}, {11438, 34796}, {11439, 20299}, {11442, 15052}, {11449, 13403}, {11454, 44673}, {12162, 26917}, {12236, 13364}, {14644, 18474}, {15019, 15029}, {15030, 23293}, {15038, 15046}, {15043, 18504}, {15053, 18418}, {15059, 23329}, {15072, 51403}, {15081, 61702}, {15111, 25641}, {15317, 43891}, {16261, 23515}, {16534, 61713}, {18394, 45286}, {18396, 35264}, {18912, 43605}, {18933, 40914}, {20300, 51537}, {22647, 35602}, {22802, 43601}, {22955, 34148}, {23315, 61721}, {25739, 46261}, {32139, 43808}, {37779, 58891}, {38792, 61712}, {40234, 50718}, {53415, 54040}
X(62947) = inverse of X(37950) in 1st DrozFarny circle
X(62947) = inverse of X(62288) in nine-point circle
X(62947) = inverse of X(2071) in orthocentroidal circle
X(62947) = inverse of X(62288) in MacBeath inconic
X(62947) = inverse of X(2071) in Yff hyperbola
X(62947) = pole of line {523, 14634} with respect to the 1st DrozFarny circle
X(62947) = pole of line {523, 62288} with respect to the nine-point circle
X(62947) = pole of line {523, 2071} with respect to the orthocentroidal circle
X(62947) = pole of line {6, 2071} with respect to the Kiepert hyperbola
X(62947) = pole of line {523, 62288} with respect to the MacBeath inconic
X(62947) = pole of line {523, 2071} with respect to the Yff hyperbola
X(62947) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(3), X(51967)}}, {{A, B, C, X(6), X(37917)}}, {{A, B, C, X(186), X(9307)}}, {{A, B, C, X(262), X(37777)}}, {{A, B, C, X(264), X(2071)}}, {{A, B, C, X(847), X(45172)}}, {{A, B, C, X(1593), X(18575)}}, {{A, B, C, X(2070), X(34233)}}, {{A, B, C, X(3520), X(60130)}}, {{A, B, C, X(3548), X(18855)}}, {{A, B, C, X(3613), X(10151)}}, {{A, B, C, X(7505), X(43891)}}, {{A, B, C, X(14356), X(15143)}}, {{A, B, C, X(15317), X(43809)}}, {{A, B, C, X(16837), X(35488)}}, {{A, B, C, X(31726), X(57747)}}, {{A, B, C, X(37077), X(55958)}}, {{A, B, C, X(37928), X(40801)}}
X(62947) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {5, 403, 2}, {12022, 51425, 9544}, {15043, 18504, 43831}, {18451, 61701, 3448}
X(62948) lies on the Kiepert hyperbola and on these lines: {2, 37501}, {20, 60107}, {76, 54303}, {226, 11037}, {381, 54788}, {406, 60137}, {459, 4200}, {475, 38253}, {1029, 50689}, {1751, 37421}, {2051, 37434}, {2478, 60237}, {3088, 60246}, {3091, 60076}, {3146, 60155}, {3543, 54759}, {3832, 60156}, {3839, 54760}, {3854, 60258}, {4052, 34625}, {4194, 56346}, {5046, 60114}, {5068, 60169}, {5704, 8808}, {5706, 54688}, {6838, 55962}, {6847, 45098}, {7407, 60165}, {11372, 60634}, {17578, 55027}, {34621, 54719}, {35514, 56172}, {37108, 60075}, {50687, 54766}, {54756, 61985}, {54794, 62005}
X(62948) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(2), X(4)}}, {{A, B, C, X(3), X(39975)}}, {{A, B, C, X(6), X(37501)}}, {{A, B, C, X(7), X(11037)}}, {{A, B, C, X(8), X(1440)}}, {{A, B, C, X(9), X(11546)}}, {{A, B, C, X(20), X(4200)}}, {{A, B, C, X(40), X(88)}}, {{A, B, C, X(64), X(39956)}}, {{A, B, C, X(65), X(52224)}}, {{A, B, C, X(80), X(50443)}}, {{A, B, C, X(81), X(61121)}}, {{A, B, C, X(84), X(1219)}}, {{A, B, C, X(104), X(6553)}}, {{A, B, C, X(145), X(34625)}}, {{A, B, C, X(279), X(937)}}, {{A, B, C, X(280), X(1156)}}, {{A, B, C, X(281), X(33576)}}, {{A, B, C, X(346), X(38271)}}, {{A, B, C, X(406), X(3832)}}, {{A, B, C, X(451), X(50689)}}, {{A, B, C, X(475), X(3146)}}, {{A, B, C, X(596), X(10307)}}, {{A, B, C, X(941), X(52518)}}, {{A, B, C, X(979), X(9442)}}, {{A, B, C, X(1067), X(56088)}}, {{A, B, C, X(1220), X(10429)}}, {{A, B, C, X(1224), X(62180)}}, {{A, B, C, X(1257), X(56273)}}, {{A, B, C, X(2475), X(3088)}}, {{A, B, C, X(3062), X(59760)}}, {{A, B, C, X(3089), X(5046)}}, {{A, B, C, X(3091), X(4194)}}, {{A, B, C, X(3532), X(39982)}}, {{A, B, C, X(4373), X(10309)}}, {{A, B, C, X(5125), X(37421)}}, {{A, B, C, X(5553), X(36606)}}, {{A, B, C, X(5704), X(7080)}}, {{A, B, C, X(5817), X(39585)}}, {{A, B, C, X(6846), X(7518)}}, {{A, B, C, X(7318), X(7319)}}, {{A, B, C, X(7541), X(27530)}}, {{A, B, C, X(11109), X(37434)}}, {{A, B, C, X(15749), X(57878)}}, {{A, B, C, X(17578), X(52252)}}, {{A, B, C, X(22334), X(39798)}}, {{A, B, C, X(31371), X(57832)}}, {{A, B, C, X(45011), X(54454)}}, {{A, B, C, X(51502), X(57705)}}, {{A, B, C, X(52223), X(57666)}}, {{A, B, C, X(56043), X(57748)}}
X(62949) lies on these lines: {2, 3}, {6, 17500}, {51, 6248}, {76, 3060}, {83, 5012}, {184, 10358}, {211, 315}, {263, 1352}, {264, 46151}, {311, 9969}, {316, 11673}, {324, 34854}, {338, 16776}, {598, 60111}, {3051, 7745}, {3117, 5475}, {3229, 39590}, {3231, 53418}, {3260, 29959}, {3583, 40790}, {3585, 56805}, {3620, 44443}, {3818, 20021}, {5106, 43457}, {5254, 20965}, {5422, 39646}, {5640, 40814}, {6033, 22735}, {6038, 7792}, {7746, 41278}, {7747, 8623}, {7760, 53863}, {7774, 42359}, {7785, 40858}, {8570, 43449}, {9302, 60191}, {9463, 45938}, {10545, 41254}, {10550, 12220}, {10796, 34396}, {11185, 20023}, {11188, 53350}, {12251, 62187}, {13449, 47638}, {13582, 54724}, {14265, 60523}, {15018, 61102}, {15019, 38664}, {15080, 60855}, {15107, 62699}, {16276, 45093}, {19121, 32085}, {19130, 36213}, {34236, 48889}, {34290, 44445}, {34845, 35222}, {35142, 54105}, {36412, 36425}, {36794, 52915}, {46818, 53489}, {48901, 52658}, {52367, 56802}, {54826, 60255}
X(62949) = inverse of X(14957) in orthocentroidal circle
X(62949) = inverse of X(14957) in Yff hyperbola
X(62949) = anticomplement of X(14096)
X(62949) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {82, 6194}, {262, 21289}, {263, 21217}, {2186, 2896}, {3402, 52637}, {39283, 21271}, {42288, 192}, {42299, 8}
X(62949) = pole of line {8723, 31296} with respect to the 1st Brocard circle
X(62949) = pole of line {523, 14957} with respect to the orthocentroidal circle
X(62949) = pole of line {6, 14957} with respect to the Kiepert hyperbola
X(62949) = pole of line {3, 3203} with respect to the Stammler hyperbola
X(62949) = pole of line {525, 52618} with respect to the Steiner circumellipse
X(62949) = pole of line {523, 14957} with respect to the Yff hyperbola
X(62949) = pole of line {69, 41328} with respect to the Wallace hyperbola
X(62949) = intersection, other than A, B, C, of circumconics {{A, B, C, X(3), X(55033)}}, {{A, B, C, X(25), X(30505)}}, {{A, B, C, X(76), X(37125)}}, {{A, B, C, X(264), X(14957)}}, {{A, B, C, X(427), X(55028)}}, {{A, B, C, X(458), X(42354)}}, {{A, B, C, X(598), X(46511)}}, {{A, B, C, X(2996), X(37337)}}, {{A, B, C, X(5094), X(60111)}}, {{A, B, C, X(27369), X(27375)}}, {{A, B, C, X(37943), X(54724)}}
X(62949) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {5, 237, 2}
X(62950) lies on these lines: {2, 3}, {6, 43981}, {33, 26639}, {53, 3618}, {69, 6748}, {76, 40684}, {83, 8796}, {99, 39662}, {141, 63155}, {193, 264}, {275, 2996}, {287, 14853}, {317, 3620}, {324, 40814}, {343, 32006}, {393, 30535}, {459, 18845}, {524, 52710}, {598, 56270}, {648, 5032}, {671, 14920}, {1249, 56022}, {1351, 43999}, {1785, 26626}, {1990, 59373}, {1992, 6749}, {1993, 6392}, {2052, 5395}, {2207, 5422}, {3260, 53021}, {3785, 59197}, {5254, 11427}, {5304, 6531}, {5640, 34854}, {6103, 61304}, {6248, 14826}, {6776, 39530}, {7745, 11433}, {8743, 34545}, {9308, 40065}, {9476, 52485}, {10159, 54892}, {10311, 37667}, {10601, 61346}, {11160, 44134}, {14977, 62172}, {16080, 53101}, {17316, 56814}, {20080, 27377}, {23292, 44518}, {23583, 61315}, {29585, 34231}, {32815, 33843}, {32827, 60524}, {33748, 41204}, {37643, 53418}, {37669, 37873}, {37765, 62195}, {38259, 56346}, {39284, 60647}, {41370, 60516}, {41895, 43530}, {42287, 42854}, {43527, 54893}, {43681, 54531}, {53346, 62595}, {54033, 58782}, {54867, 60145}, {54896, 60138}, {60120, 60285}
X(62950) = inverse of X(37174) in orthocentroidal circle
X(62950) = inverse of X(37174) in Yff hyperbola
X(62950) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 14494}, {656, 59115}
X(62950) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 14494}, {40596, 59115}
X(62950) = X(i)-cross conjugate of X(j) for these {i, j}: {5050, 34229}
X(62950) = pole of line {523, 37174} with respect to the orthocentroidal circle
X(62950) = pole of line {523, 47279} with respect to the polar circle
X(62950) = pole of line {6, 37174} with respect to the Kiepert hyperbola
X(62950) = pole of line {525, 62438} with respect to the Steiner circumellipse
X(62950) = pole of line {523, 37174} with respect to the Yff hyperbola
X(62950) = pole of line {69, 36751} with respect to the Wallace hyperbola
X(62950) = pole of line {15422, 31296} with respect to the dual conic of Johnson circumconic
X(62950) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(34229)}}, {{A, B, C, X(3), X(5050)}}, {{A, B, C, X(4), X(42298)}}, {{A, B, C, X(5), X(2996)}}, {{A, B, C, X(6), X(52277)}}, {{A, B, C, X(20), X(18845)}}, {{A, B, C, X(25), X(47735)}}, {{A, B, C, X(30), X(53101)}}, {{A, B, C, X(76), X(3090)}}, {{A, B, C, X(83), X(631)}}, {{A, B, C, X(97), X(26865)}}, {{A, B, C, X(140), X(60647)}}, {{A, B, C, X(262), X(58883)}}, {{A, B, C, X(264), X(37174)}}, {{A, B, C, X(275), X(6353)}}, {{A, B, C, X(290), X(37067)}}, {{A, B, C, X(376), X(598)}}, {{A, B, C, X(381), X(41895)}}, {{A, B, C, X(427), X(8796)}}, {{A, B, C, X(428), X(54892)}}, {{A, B, C, X(459), X(52299)}}, {{A, B, C, X(468), X(60193)}}, {{A, B, C, X(547), X(60628)}}, {{A, B, C, X(549), X(54639)}}, {{A, B, C, X(671), X(3545)}}, {{A, B, C, X(1513), X(14484)}}, {{A, B, C, X(1656), X(60285)}}, {{A, B, C, X(2052), X(8889)}}, {{A, B, C, X(2986), X(40132)}}, {{A, B, C, X(3091), X(38259)}}, {{A, B, C, X(3424), X(13860)}}, {{A, B, C, X(3523), X(60145)}}, {{A, B, C, X(3524), X(18842)}}, {{A, B, C, X(3525), X(18841)}}, {{A, B, C, X(3528), X(18843)}}, {{A, B, C, X(3529), X(53109)}}, {{A, B, C, X(3533), X(43527)}}, {{A, B, C, X(3543), X(54476)}}, {{A, B, C, X(3544), X(60219)}}, {{A, B, C, X(3830), X(54642)}}, {{A, B, C, X(3839), X(60113)}}, {{A, B, C, X(3845), X(54896)}}, {{A, B, C, X(3855), X(53105)}}, {{A, B, C, X(5020), X(43670)}}, {{A, B, C, X(5054), X(60648)}}, {{A, B, C, X(5055), X(60200)}}, {{A, B, C, X(5056), X(43681)}}, {{A, B, C, X(5064), X(54893)}}, {{A, B, C, X(5066), X(60632)}}, {{A, B, C, X(5067), X(18840)}}, {{A, B, C, X(5071), X(5485)}}, {{A, B, C, X(5094), X(56270)}}, {{A, B, C, X(6504), X(7392)}}, {{A, B, C, X(6677), X(41899)}}, {{A, B, C, X(6879), X(54739)}}, {{A, B, C, X(6969), X(54821)}}, {{A, B, C, X(6997), X(13579)}}, {{A, B, C, X(6998), X(60077)}}, {{A, B, C, X(7380), X(43533)}}, {{A, B, C, X(7391), X(11538)}}, {{A, B, C, X(7394), X(13585)}}, {{A, B, C, X(7410), X(43531)}}, {{A, B, C, X(7413), X(60168)}}, {{A, B, C, X(7486), X(60639)}}, {{A, B, C, X(7493), X(7578)}}, {{A, B, C, X(7494), X(40393)}}, {{A, B, C, X(7714), X(60120)}}, {{A, B, C, X(8801), X(57533)}}, {{A, B, C, X(9476), X(40884)}}, {{A, B, C, X(10011), X(51481)}}, {{A, B, C, X(10159), X(61886)}}, {{A, B, C, X(10299), X(53102)}}, {{A, B, C, X(10302), X(61895)}}, {{A, B, C, X(10304), X(60650)}}, {{A, B, C, X(11001), X(60281)}}, {{A, B, C, X(11676), X(34536)}}, {{A, B, C, X(14033), X(54872)}}, {{A, B, C, X(14064), X(60151)}}, {{A, B, C, X(15682), X(45103)}}, {{A, B, C, X(15698), X(60282)}}, {{A, B, C, X(15702), X(54616)}}, {{A, B, C, X(15709), X(60239)}}, {{A, B, C, X(15719), X(60283)}}, {{A, B, C, X(16051), X(34289)}}, {{A, B, C, X(16063), X(60191)}}, {{A, B, C, X(17503), X(41099)}}, {{A, B, C, X(17538), X(18844)}}, {{A, B, C, X(19708), X(60284)}}, {{A, B, C, X(21554), X(60092)}}, {{A, B, C, X(21735), X(60146)}}, {{A, B, C, X(26118), X(55027)}}, {{A, B, C, X(32532), X(41106)}}, {{A, B, C, X(32985), X(54833)}}, {{A, B, C, X(32986), X(54753)}}, {{A, B, C, X(33190), X(54915)}}, {{A, B, C, X(33698), X(61980)}}, {{A, B, C, X(33703), X(53107)}}, {{A, B, C, X(35937), X(54124)}}, {{A, B, C, X(37071), X(60260)}}, {{A, B, C, X(37119), X(52583)}}, {{A, B, C, X(37182), X(60105)}}, {{A, B, C, X(38282), X(56346)}}, {{A, B, C, X(41237), X(56334)}}, {{A, B, C, X(43530), X(52290)}}, {{A, B, C, X(43676), X(61921)}}, {{A, B, C, X(44442), X(54764)}}, {{A, B, C, X(52282), X(55972)}}, {{A, B, C, X(53106), X(61964)}}, {{A, B, C, X(54478), X(61987)}}, {{A, B, C, X(54493), X(61983)}}, {{A, B, C, X(54494), X(62017)}}, {{A, B, C, X(54565), X(55008)}}, {{A, B, C, X(54637), X(61932)}}, {{A, B, C, X(54646), X(62011)}}, {{A, B, C, X(54647), X(61979)}}, {{A, B, C, X(54720), X(61967)}}, {{A, B, C, X(60100), X(61870)}}, {{A, B, C, X(60127), X(60657)}}, {{A, B, C, X(60131), X(61884)}}, {{A, B, C, X(60143), X(61899)}}, {{A, B, C, X(60183), X(60781)}}, {{A, B, C, X(60216), X(61915)}}, {{A, B, C, X(60228), X(61926)}}, {{A, B, C, X(60238), X(61859)}}, {{A, B, C, X(60277), X(61889)}}, {{A, B, C, X(60278), X(61881)}}, {{A, B, C, X(60287), X(61838)}}, {{A, B, C, X(60616), X(61861)}}, {{A, B, C, X(60625), X(61936)}}, {{A, B, C, X(60626), X(61928)}}, {{A, B, C, X(60627), X(61913)}}, {{A, B, C, X(60629), X(61888)}}, {{A, B, C, X(60630), X(61951)}}, {{A, B, C, X(60631), X(61947)}}, {{A, B, C, X(60635), X(61924)}}, {{A, B, C, X(60637), X(61904)}}, {{A, B, C, X(60638), X(61902)}}, {{A, B, C, X(60645), X(61866)}}, {{A, B, C, X(60646), X(61865)}}, {{A, B, C, X(60649), X(61807)}}
X(62950) = barycentric product X(i)*X(j) for these (i, j): {264, 5050}, {34229, 4}
X(62950) = barycentric quotient X(i)/X(j) for these (i, j): {4, 14494}, {112, 59115}, {5050, 3}, {34229, 69}
X(62950) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {4, 458, 2}, {264, 3087, 193}, {393, 36794, 51171}, {648, 62213, 5032}, {9308, 40065, 51170}, {27377, 32000, 20080}
X(62951) lies on the Kiepert hyperbola and on these lines: {4, 7712}, {5, 18316}, {23, 14492}, {26, 54912}, {30, 54809}, {76, 59771}, {94, 14389}, {140, 9221}, {262, 52300}, {323, 60225}, {384, 54899}, {1656, 54969}, {1994, 60241}, {3091, 54943}, {5169, 14458}, {5576, 54486}, {7493, 60127}, {7519, 54520}, {7527, 60119}, {7552, 54827}, {7565, 54879}, {7607, 45943}, {8370, 54483}, {9381, 14920}, {11140, 23292}, {14118, 60121}, {14918, 43530}, {15018, 16080}, {34545, 42410}, {46105, 52289}
X(62951) = isogonal conjugate of X(41335)
X(62951) = trilinear pole of line {523, 52738}
X(62951) = X(i)-cross conjugate of X(j) for these {i, j}: {13413, 264}
X(62951) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(3), X(14805)}}, {{A, B, C, X(5), X(4993)}}, {{A, B, C, X(6), X(59771)}}, {{A, B, C, X(23), X(52289)}}, {{A, B, C, X(54), X(323)}}, {{A, B, C, X(93), X(14165)}}, {{A, B, C, X(97), X(10610)}}, {{A, B, C, X(458), X(52300)}}, {{A, B, C, X(1994), X(23292)}}, {{A, B, C, X(3471), X(14920)}}, {{A, B, C, X(5169), X(11331)}}, {{A, B, C, X(7712), X(43697)}}, {{A, B, C, X(11064), X(15018)}}, {{A, B, C, X(14919), X(40441)}}, {{A, B, C, X(21400), X(37638)}}, {{A, B, C, X(34567), X(43756)}}, {{A, B, C, X(34802), X(53024)}}, {{A, B, C, X(37644), X(45011)}}, {{A, B, C, X(43689), X(55982)}}
X(62951) = barycentric quotient X(i)/X(j) for these (i, j): {6, 41335}, {45993, 3534}
X(62952) lies on the Kiepert hyperbola and on these lines: {4, 15448}, {20, 54923}, {25, 54520}, {76, 62708}, {140, 31363}, {262, 52290}, {297, 53101}, {376, 54585}, {378, 54941}, {406, 54726}, {420, 54826}, {427, 54519}, {451, 54757}, {458, 41895}, {459, 40138}, {461, 54687}, {468, 14484}, {470, 43541}, {471, 43540}, {472, 54581}, {473, 54580}, {475, 54688}, {598, 52283}, {631, 60121}, {671, 52288}, {1249, 56270}, {1327, 3536}, {1328, 3535}, {1585, 43567}, {1586, 43566}, {1594, 54870}, {1656, 60618}, {2478, 54932}, {2996, 52289}, {3088, 54886}, {3090, 60122}, {3091, 54552}, {3424, 5094}, {3524, 54838}, {3525, 54763}, {3533, 13599}, {3541, 54844}, {3545, 54512}, {4212, 54862}, {4213, 54532}, {4232, 43951}, {5067, 54660}, {5071, 54667}, {5117, 54565}, {5133, 54931}, {5395, 11331}, {5702, 6793}, {6143, 54498}, {6353, 14492}, {6622, 54550}, {6749, 56346}, {6819, 54761}, {6820, 54764}, {6856, 54555}, {6997, 54704}, {7378, 54815}, {7392, 54640}, {7490, 54586}, {7498, 54516}, {7521, 54693}, {7577, 54943}, {7714, 54582}, {8889, 14458}, {14001, 54828}, {14064, 54551}, {14401, 43673}, {14920, 58268}, {15682, 54924}, {16045, 54898}, {16845, 54559}, {17555, 54623}, {18840, 59767}, {23292, 38253}, {32956, 54682}, {37174, 54476}, {37188, 54732}, {37192, 54765}, {37276, 54759}, {37448, 54622}, {37453, 54521}, {38282, 60127}, {40065, 43530}, {40132, 54919}, {40448, 61886}, {43537, 52293}, {52252, 54758}, {52253, 54781}, {52280, 54892}, {52281, 54896}, {52282, 54642}, {52284, 60147}, {52292, 53099}, {52297, 54522}, {52299, 60150}, {52301, 54706}, {53025, 60241}, {53857, 60118}, {54517, 57534}, {54542, 55569}, {54543, 55573}
X(62952) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 3839}, {63, 31860}
X(62952) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 3839}, {3162, 31860}
X(62952) = X(i)-cross conjugate of X(j) for these {i, j}: {62213, 4}
X(62952) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4)}}, {{A, B, C, X(6), X(41424)}}, {{A, B, C, X(394), X(57713)}}, {{A, B, C, X(458), X(52290)}}, {{A, B, C, X(468), X(52288)}}, {{A, B, C, X(1073), X(14528)}}, {{A, B, C, X(1249), X(40138)}}, {{A, B, C, X(1990), X(5702)}}, {{A, B, C, X(2963), X(40065)}}, {{A, B, C, X(3431), X(14919)}}, {{A, B, C, X(3613), X(35515)}}, {{A, B, C, X(3618), X(59767)}}, {{A, B, C, X(5094), X(52283)}}, {{A, B, C, X(5486), X(42287)}}, {{A, B, C, X(6353), X(52289)}}, {{A, B, C, X(6793), X(14401)}}, {{A, B, C, X(8889), X(11331)}}, {{A, B, C, X(11270), X(55982)}}, {{A, B, C, X(17040), X(60872)}}, {{A, B, C, X(35512), X(53024)}}, {{A, B, C, X(37638), X(43949)}}, {{A, B, C, X(38808), X(40170)}}, {{A, B, C, X(39951), X(56363)}}, {{A, B, C, X(39963), X(40396)}}, {{A, B, C, X(52280), X(61886)}}, {{A, B, C, X(52717), X(57684)}}
X(62952) = barycentric quotient X(i)/X(j) for these (i, j): {4, 3839}, {25, 31860}
X(62953) lies on these lines: {2, 3}, {6, 275}, {51, 42374}, {53, 11547}, {92, 34048}, {107, 17810}, {154, 1629}, {184, 33971}, {264, 394}, {317, 343}, {324, 1993}, {393, 11427}, {459, 60161}, {578, 8887}, {847, 57875}, {1073, 34287}, {1075, 11432}, {1093, 10982}, {1184, 6531}, {1498, 51031}, {1947, 55399}, {1948, 55400}, {2351, 23295}, {3087, 11433}, {3168, 9777}, {3567, 4994}, {5422, 46106}, {5480, 52448}, {6515, 27377}, {6524, 14853}, {6747, 61743}, {6748, 13567}, {7592, 44732}, {8796, 56346}, {8884, 19357}, {9306, 39530}, {10601, 15466}, {11402, 41204}, {11426, 56298}, {11464, 58785}, {14361, 40065}, {14569, 41371}, {15066, 40684}, {15653, 19172}, {16080, 60120}, {16264, 31383}, {17821, 19169}, {17825, 52147}, {17907, 37649}, {19188, 37872}, {20477, 46832}, {21447, 55413}, {26898, 42329}, {26958, 43462}, {32002, 37638}, {35719, 61753}, {35884, 61645}, {36748, 46760}, {36749, 60828}, {37543, 62605}, {37645, 56022}, {37648, 46927}, {37873, 53415}, {39284, 43530}, {40814, 55446}, {41679, 58416}, {54531, 56270}, {54867, 60193}
X(62953) = inverse of X(52280) in orthocentroidal circle
X(62953) = inverse of X(52280) in Yff hyperbola
X(62953) = anticomplement of X(26906)
X(62953) = perspector of circumconic {{A, B, C, X(648), X(52779)}}
X(62953) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 13599}, {656, 6570}, {9247, 57909}, {37872, 62266}
X(62953) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 13599}, {26906, 26906}, {40596, 6570}, {62576, 57909}
X(62953) = X(i)-Ceva conjugate of X(j) for these {i, j}: {63154, 56296}
X(62953) = pole of line {523, 50460} with respect to the orthocentroidal circle
X(62953) = pole of line {523, 17434} with respect to the polar circle
X(62953) = pole of line {185, 33971} with respect to the Jerabek hyperbola
X(62953) = pole of line {6, 11547} with respect to the Kiepert hyperbola
X(62953) = pole of line {14618, 32320} with respect to the MacBeath circumconic
X(62953) = pole of line {525, 57120} with respect to the Steiner circumellipse
X(62953) = pole of line {523, 50460} with respect to the Yff hyperbola
X(62953) = pole of line {69, 46832} with respect to the Wallace hyperbola
X(62953) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(8795)}}, {{A, B, C, X(3), X(275)}}, {{A, B, C, X(4), X(8794)}}, {{A, B, C, X(5), X(2052)}}, {{A, B, C, X(6), X(418)}}, {{A, B, C, X(20), X(34287)}}, {{A, B, C, X(25), X(40402)}}, {{A, B, C, X(30), X(60120)}}, {{A, B, C, X(54), X(26876)}}, {{A, B, C, X(64), X(26897)}}, {{A, B, C, X(76), X(7399)}}, {{A, B, C, X(83), X(7395)}}, {{A, B, C, X(140), X(43530)}}, {{A, B, C, X(264), X(52280)}}, {{A, B, C, X(376), X(54531)}}, {{A, B, C, X(381), X(39284)}}, {{A, B, C, X(394), X(19170)}}, {{A, B, C, X(417), X(19180)}}, {{A, B, C, X(459), X(3090)}}, {{A, B, C, X(467), X(59139)}}, {{A, B, C, X(598), X(34664)}}, {{A, B, C, X(631), X(37872)}}, {{A, B, C, X(852), X(56345)}}, {{A, B, C, X(1513), X(60141)}}, {{A, B, C, X(1656), X(16080)}}, {{A, B, C, X(1751), X(7567)}}, {{A, B, C, X(2986), X(17928)}}, {{A, B, C, X(3091), X(8796)}}, {{A, B, C, X(3149), X(40395)}}, {{A, B, C, X(3523), X(60193)}}, {{A, B, C, X(3525), X(60137)}}, {{A, B, C, X(3543), X(54892)}}, {{A, B, C, X(3545), X(54867)}}, {{A, B, C, X(3613), X(34965)}}, {{A, B, C, X(3830), X(54791)}}, {{A, B, C, X(3839), X(54893)}}, {{A, B, C, X(5056), X(56270)}}, {{A, B, C, X(5067), X(38253)}}, {{A, B, C, X(5071), X(54710)}}, {{A, B, C, X(5392), X(13160)}}, {{A, B, C, X(6504), X(6815)}}, {{A, B, C, X(6803), X(60114)}}, {{A, B, C, X(6830), X(40149)}}, {{A, B, C, X(6949), X(60246)}}, {{A, B, C, X(7503), X(40393)}}, {{A, B, C, X(7549), X(60082)}}, {{A, B, C, X(7578), X(14118)}}, {{A, B, C, X(8613), X(39286)}}, {{A, B, C, X(13585), X(34007)}}, {{A, B, C, X(13860), X(60125)}}, {{A, B, C, X(14788), X(43678)}}, {{A, B, C, X(14789), X(46105)}}, {{A, B, C, X(16072), X(54629)}}, {{A, B, C, X(37446), X(37892)}}, {{A, B, C, X(38323), X(54913)}}, {{A, B, C, X(46219), X(60138)}}, {{A, B, C, X(56341), X(57528)}}
X(62953) = barycentric product X(i)*X(j) for these (i, j): {264, 578}, {275, 63175}, {8887, 95}, {41365, 69}, {45062, 8797}
X(62953) = barycentric quotient X(i)/X(j) for these (i, j): {4, 13599}, {112, 6570}, {264, 57909}, {275, 37872}, {578, 3}, {8887, 5}, {41365, 4}, {45062, 631}, {63175, 343}
X(62953) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {4, 436, 25}, {6, 2052, 56296}, {53, 23292, 11547}, {184, 42400, 33971}, {275, 2052, 6}, {275, 8795, 19170}, {324, 1993, 9308}, {393, 11427, 56297}, {394, 41244, 264}, {470, 471, 1656}, {472, 473, 381}, {578, 8887, 41365}, {1585, 1586, 5}, {3168, 60693, 9777}, {15466, 36794, 10601}, {41365, 45062, 578}
X(62954) lies on these lines: {2, 3}, {53, 325}, {76, 27371}, {115, 58782}, {147, 33971}, {194, 27376}, {232, 7777}, {262, 39569}, {264, 3314}, {275, 3407}, {287, 11550}, {305, 60524}, {317, 385}, {318, 30179}, {324, 8024}, {343, 18906}, {393, 7774}, {394, 5207}, {625, 33842}, {648, 7837}, {1627, 57260}, {1916, 2052}, {1968, 7823}, {1972, 18018}, {1990, 41624}, {1993, 8878}, {1994, 41363}, {2207, 7785}, {3087, 16989}, {3172, 20088}, {3199, 7752}, {3329, 17907}, {4366, 11393}, {6645, 11392}, {6748, 7792}, {7735, 63155}, {7766, 16318}, {7779, 9308}, {7790, 33843}, {7806, 10311}, {7812, 14581}, {7839, 41361}, {7875, 36794}, {7897, 56022}, {7921, 8743}, {8796, 40824}, {11427, 15437}, {11794, 57493}, {13306, 47230}, {16080, 54540}, {37668, 43981}, {39284, 43529}, {43528, 60120}, {43530, 54539}, {44434, 44704}, {47151, 60695}, {54872, 60124}, {56297, 56867}, {58853, 59180}, {59771, 61207}, {60141, 60151}
X(62954) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 3406}, {3408, 43722}
X(62954) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 3406}
X(62954) = pole of line {6, 57275} with respect to the Kiepert hyperbola
X(62954) = pole of line {14316, 32320} with respect to the MacBeath circumconic
X(62954) = pole of line {69, 58354} with respect to the Wallace hyperbola
X(62954) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(20025)}}, {{A, B, C, X(3), X(1916)}}, {{A, B, C, X(5), X(3407)}}, {{A, B, C, X(22), X(1972)}}, {{A, B, C, X(30), X(54540)}}, {{A, B, C, X(98), X(37446)}}, {{A, B, C, X(140), X(43529)}}, {{A, B, C, X(237), X(46807)}}, {{A, B, C, X(262), X(37334)}}, {{A, B, C, X(275), X(5117)}}, {{A, B, C, X(381), X(54539)}}, {{A, B, C, X(401), X(18018)}}, {{A, B, C, X(419), X(2052)}}, {{A, B, C, X(458), X(18022)}}, {{A, B, C, X(631), X(40824)}}, {{A, B, C, X(1656), X(43528)}}, {{A, B, C, X(3108), X(37457)}}, {{A, B, C, X(3409), X(17517)}}, {{A, B, C, X(3526), X(60231)}}, {{A, B, C, X(4226), X(11794)}}, {{A, B, C, X(6620), X(8796)}}, {{A, B, C, X(7484), X(59758)}}, {{A, B, C, X(7770), X(60151)}}, {{A, B, C, X(7841), X(54872)}}, {{A, B, C, X(8024), X(14096)}}, {{A, B, C, X(14492), X(55008)}}, {{A, B, C, X(34664), X(54828)}}, {{A, B, C, X(37336), X(60105)}}, {{A, B, C, X(37345), X(54487)}}
X(62954) = barycentric product X(i)*X(j) for these (i, j): {264, 3095}, {427, 45093}, {20025, 5117}
X(62954) = barycentric quotient X(i)/X(j) for these (i, j): {4, 3406}, {3095, 3}, {5117, 20024}, {45093, 1799}, {46507, 3408}
X(62954) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {297, 427, 2}, {1585, 1586, 419}, {16318, 27377, 7766}
X(62955) lies on these lines: {2, 3}, {53, 599}, {76, 54867}, {83, 54531}, {193, 33630}, {232, 9770}, {264, 21356}, {275, 18842}, {281, 50093}, {316, 37669}, {317, 1249}, {340, 50992}, {343, 52713}, {393, 524}, {459, 671}, {597, 3087}, {598, 56346}, {1785, 29573}, {1853, 46034}, {1990, 15534}, {1993, 8744}, {2052, 5485}, {2207, 37672}, {2996, 54710}, {3618, 32002}, {3620, 56022}, {5032, 27377}, {5523, 14361}, {5641, 56601}, {6330, 41145}, {6515, 54395}, {6530, 54132}, {6748, 47352}, {6749, 51185}, {7046, 29615}, {7282, 35578}, {7788, 55972}, {7790, 18928}, {7952, 29574}, {8584, 40138}, {8796, 60143}, {9308, 11160}, {10002, 54131}, {10192, 53017}, {10718, 60875}, {11180, 33971}, {11547, 57219}, {13449, 59543}, {13567, 43448}, {13637, 55473}, {13757, 55479}, {15466, 58782}, {15595, 51212}, {16080, 32532}, {17907, 40065}, {18800, 20774}, {18840, 39284}, {18841, 60120}, {20423, 39569}, {21969, 34854}, {22110, 59229}, {22165, 62195}, {23334, 60428}, {26958, 53419}, {32818, 60524}, {32823, 36212}, {37756, 55393}, {38253, 41895}, {41204, 50974}, {41361, 61658}, {43530, 60281}, {43678, 54930}, {44134, 50990}, {44704, 51028}, {46105, 54778}, {50962, 59661}, {50994, 52710}, {52583, 54785}, {53101, 60137}, {54412, 60516}, {54616, 60161}, {54637, 56270}, {54685, 60221}, {54771, 60266}, {54784, 60133}, {54893, 60183}, {60193, 60284}
X(62955) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 43537}
X(62955) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 43537}
X(62955) = pole of line {523, 47464} with respect to the polar circle
X(62955) = intersection, other than A, B, C, of circumconics {{A, B, C, X(3), X(5485)}}, {{A, B, C, X(5), X(18842)}}, {{A, B, C, X(20), X(671)}}, {{A, B, C, X(22), X(54930)}}, {{A, B, C, X(23), X(54778)}}, {{A, B, C, X(25), X(54867)}}, {{A, B, C, X(30), X(32532)}}, {{A, B, C, X(76), X(3523)}}, {{A, B, C, X(83), X(5056)}}, {{A, B, C, X(140), X(18840)}}, {{A, B, C, X(275), X(52284)}}, {{A, B, C, X(376), X(54637)}}, {{A, B, C, X(381), X(60281)}}, {{A, B, C, X(382), X(54720)}}, {{A, B, C, X(419), X(42377)}}, {{A, B, C, X(427), X(54531)}}, {{A, B, C, X(441), X(5641)}}, {{A, B, C, X(459), X(468)}}, {{A, B, C, X(549), X(60637)}}, {{A, B, C, X(550), X(60219)}}, {{A, B, C, X(598), X(3091)}}, {{A, B, C, X(631), X(60143)}}, {{A, B, C, X(858), X(54784)}}, {{A, B, C, X(1370), X(54785)}}, {{A, B, C, X(1513), X(60150)}}, {{A, B, C, X(1656), X(18841)}}, {{A, B, C, X(1995), X(54771)}}, {{A, B, C, X(2052), X(4232)}}, {{A, B, C, X(2996), X(3522)}}, {{A, B, C, X(3090), X(54616)}}, {{A, B, C, X(3146), X(41895)}}, {{A, B, C, X(3153), X(54817)}}, {{A, B, C, X(3524), X(60627)}}, {{A, B, C, X(3525), X(60629)}}, {{A, B, C, X(3526), X(60643)}}, {{A, B, C, X(3529), X(60631)}}, {{A, B, C, X(3533), X(60183)}}, {{A, B, C, X(3543), X(17503)}}, {{A, B, C, X(3545), X(60284)}}, {{A, B, C, X(3628), X(60646)}}, {{A, B, C, X(3830), X(54647)}}, {{A, B, C, X(3832), X(53101)}}, {{A, B, C, X(3839), X(45103)}}, {{A, B, C, X(3851), X(18843)}}, {{A, B, C, X(3854), X(18845)}}, {{A, B, C, X(4235), X(53639)}}, {{A, B, C, X(5054), X(60641)}}, {{A, B, C, X(5059), X(38259)}}, {{A, B, C, X(5067), X(60616)}}, {{A, B, C, X(5068), X(5395)}}, {{A, B, C, X(5094), X(56346)}}, {{A, B, C, X(5133), X(54772)}}, {{A, B, C, X(5169), X(54792)}}, {{A, B, C, X(5189), X(13579)}}, {{A, B, C, X(6353), X(54710)}}, {{A, B, C, X(6504), X(16063)}}, {{A, B, C, X(6636), X(54776)}}, {{A, B, C, X(6833), X(54695)}}, {{A, B, C, X(6834), X(54719)}}, {{A, B, C, X(6844), X(54630)}}, {{A, B, C, X(6847), X(54754)}}, {{A, B, C, X(6848), X(54755)}}, {{A, B, C, X(6995), X(39284)}}, {{A, B, C, X(6997), X(54797)}}, {{A, B, C, X(6998), X(54786)}}, {{A, B, C, X(7378), X(60120)}}, {{A, B, C, X(7379), X(54770)}}, {{A, B, C, X(7380), X(54624)}}, {{A, B, C, X(7390), X(60079)}}, {{A, B, C, X(7391), X(54761)}}, {{A, B, C, X(7394), X(54764)}}, {{A, B, C, X(7396), X(54496)}}, {{A, B, C, X(7398), X(54629)}}, {{A, B, C, X(7400), X(54558)}}, {{A, B, C, X(7407), X(60078)}}, {{A, B, C, X(7408), X(54893)}}, {{A, B, C, X(7409), X(54892)}}, {{A, B, C, X(7486), X(60239)}}, {{A, B, C, X(7487), X(54685)}}, {{A, B, C, X(7492), X(54782)}}, {{A, B, C, X(7495), X(60221)}}, {{A, B, C, X(7500), X(54666)}}, {{A, B, C, X(7519), X(54927)}}, {{A, B, C, X(8796), X(52301)}}, {{A, B, C, X(9476), X(44335)}}, {{A, B, C, X(10159), X(61856)}}, {{A, B, C, X(10299), X(60636)}}, {{A, B, C, X(10302), X(10303)}}, {{A, B, C, X(10304), X(60228)}}, {{A, B, C, X(13860), X(60127)}}, {{A, B, C, X(14037), X(60151)}}, {{A, B, C, X(14063), X(54872)}}, {{A, B, C, X(15022), X(54639)}}, {{A, B, C, X(15683), X(60632)}}, {{A, B, C, X(15692), X(60216)}}, {{A, B, C, X(15708), X(60638)}}, {{A, B, C, X(15717), X(60200)}}, {{A, B, C, X(15721), X(60286)}}, {{A, B, C, X(16044), X(54753)}}, {{A, B, C, X(16080), X(53857)}}, {{A, B, C, X(17578), X(60113)}}, {{A, B, C, X(20062), X(54801)}}, {{A, B, C, X(21554), X(54831)}}, {{A, B, C, X(21734), X(60635)}}, {{A, B, C, X(26118), X(54760)}}, {{A, B, C, X(27088), X(44146)}}, {{A, B, C, X(30771), X(54812)}}, {{A, B, C, X(31099), X(54913)}}, {{A, B, C, X(32964), X(54750)}}, {{A, B, C, X(32966), X(54833)}}, {{A, B, C, X(32971), X(54915)}}, {{A, B, C, X(32973), X(54751)}}, {{A, B, C, X(32974), X(54916)}}, {{A, B, C, X(33698), X(50688)}}, {{A, B, C, X(35142), X(52283)}}, {{A, B, C, X(35486), X(46105)}}, {{A, B, C, X(37349), X(54765)}}, {{A, B, C, X(37434), X(54780)}}, {{A, B, C, X(37456), X(54756)}}, {{A, B, C, X(38253), X(52290)}}, {{A, B, C, X(43527), X(46935)}}, {{A, B, C, X(43676), X(62067)}}, {{A, B, C, X(43681), X(61791)}}, {{A, B, C, X(45662), X(56601)}}, {{A, B, C, X(46336), X(60114)}}, {{A, B, C, X(46936), X(60238)}}, {{A, B, C, X(49135), X(53105)}}, {{A, B, C, X(49140), X(60630)}}, {{A, B, C, X(50687), X(54896)}}, {{A, B, C, X(50689), X(54476)}}, {{A, B, C, X(50691), X(53106)}}, {{A, B, C, X(50693), X(60625)}}, {{A, B, C, X(50698), X(54744)}}, {{A, B, C, X(50699), X(54775)}}, {{A, B, C, X(50700), X(54692)}}, {{A, B, C, X(50701), X(54691)}}, {{A, B, C, X(52288), X(55972)}}, {{A, B, C, X(52300), X(60256)}}, {{A, B, C, X(52404), X(54779)}}, {{A, B, C, X(54478), X(62007)}}, {{A, B, C, X(54494), X(61982)}}, {{A, B, C, X(54642), X(61985)}}, {{A, B, C, X(54777), X(59349)}}, {{A, B, C, X(55864), X(60277)}}, {{A, B, C, X(58883), X(60185)}}, {{A, B, C, X(60131), X(61863)}}, {{A, B, C, X(60209), X(62110)}}, {{A, B, C, X(60250), X(61783)}}, {{A, B, C, X(60282), X(61936)}}, {{A, B, C, X(60283), X(61924)}}, {{A, B, C, X(60285), X(61834)}}, {{A, B, C, X(60287), X(61912)}}, {{A, B, C, X(60626), X(62097)}}, {{A, B, C, X(60628), X(61820)}}, {{A, B, C, X(60648), X(61914)}}
X(62955) = barycentric product X(i)*X(j) for these (i, j): {11477, 264}
X(62955) = barycentric quotient X(i)/X(j) for these (i, j): {4, 43537}, {11477, 3}
X(62955) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {317, 37765, 1992}, {393, 32001, 56013}, {1992, 37765, 1249}, {17907, 63155, 40065}
X(62956) lies on these lines: {2, 3}, {53, 32789}, {125, 45407}, {275, 10194}, {317, 32807}, {340, 492}, {393, 32785}, {459, 3590}, {485, 16080}, {486, 43530}, {491, 44134}, {590, 1990}, {615, 6749}, {637, 11064}, {638, 37638}, {648, 13637}, {1249, 8972}, {1328, 60138}, {1587, 37643}, {1659, 52412}, {2052, 10195}, {3068, 40138}, {3069, 62213}, {3070, 47296}, {3087, 32786}, {3305, 55460}, {3306, 55431}, {3316, 56270}, {3317, 60193}, {3591, 56346}, {3593, 32001}, {3595, 32000}, {5418, 14165}, {5420, 43462}, {5437, 55396}, {5702, 7585}, {5870, 35260}, {6103, 13638}, {6748, 32790}, {7308, 55395}, {8796, 43564}, {8960, 8968}, {8976, 51358}, {10601, 55444}, {12322, 62708}, {13386, 17917}, {13748, 61680}, {13749, 61735}, {13941, 40065}, {14121, 17923}, {16032, 38808}, {17825, 55412}, {23710, 55876}, {32791, 55428}, {32792, 55429}, {32795, 55393}, {32796, 55394}, {32803, 55458}, {32804, 55459}, {32805, 55473}, {32806, 52710}, {32812, 55479}, {32813, 55480}, {38253, 60291}, {43565, 60161}, {60137, 60292}
X(62956) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 1327}, {656, 59110}
X(62956) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 1327}, {40596, 59110}
X(62956) = X(i)-cross conjugate of X(j) for these {i, j}: {6200, 32808}
X(62956) = intersection, other than A, B, C, of circumconics {{A, B, C, X(3), X(6200)}}, {{A, B, C, X(5), X(10194)}}, {{A, B, C, X(17), X(2043)}}, {{A, B, C, X(18), X(2044)}}, {{A, B, C, X(20), X(3590)}}, {{A, B, C, X(30), X(485)}}, {{A, B, C, X(264), X(60138)}}, {{A, B, C, X(376), X(3316)}}, {{A, B, C, X(381), X(486)}}, {{A, B, C, X(382), X(43570)}}, {{A, B, C, X(546), X(43571)}}, {{A, B, C, X(549), X(43558)}}, {{A, B, C, X(631), X(43564)}}, {{A, B, C, X(1131), X(3543)}}, {{A, B, C, X(1132), X(3839)}}, {{A, B, C, X(1327), X(3830)}}, {{A, B, C, X(1328), X(3845)}}, {{A, B, C, X(1585), X(16080)}}, {{A, B, C, X(1586), X(43530)}}, {{A, B, C, X(2041), X(50245)}}, {{A, B, C, X(3090), X(43565)}}, {{A, B, C, X(3091), X(3591)}}, {{A, B, C, X(3146), X(60291)}}, {{A, B, C, X(3156), X(58824)}}, {{A, B, C, X(3317), X(3545)}}, {{A, B, C, X(3366), X(36437)}}, {{A, B, C, X(3391), X(36455)}}, {{A, B, C, X(3524), X(34089)}}, {{A, B, C, X(3832), X(60292)}}, {{A, B, C, X(5055), X(43559)}}, {{A, B, C, X(5071), X(34091)}}, {{A, B, C, X(10304), X(60293)}}, {{A, B, C, X(11001), X(43536)}}, {{A, B, C, X(11091), X(55885)}}, {{A, B, C, X(12100), X(60297)}}, {{A, B, C, X(14226), X(41099)}}, {{A, B, C, X(14241), X(15682)}}, {{A, B, C, X(15640), X(60299)}}, {{A, B, C, X(15702), X(60315)}}, {{A, B, C, X(33699), X(60313)}}, {{A, B, C, X(33703), X(60303)}}, {{A, B, C, X(41106), X(54597)}}, {{A, B, C, X(43560), X(50687)}}, {{A, B, C, X(43561), X(61985)}}, {{A, B, C, X(43566), X(62007)}}, {{A, B, C, X(43567), X(61989)}}, {{A, B, C, X(54542), X(62002)}}, {{A, B, C, X(54595), X(62000)}}, {{A, B, C, X(54596), X(61997)}}, {{A, B, C, X(55569), X(60193)}}, {{A, B, C, X(55573), X(56270)}}, {{A, B, C, X(60289), X(62029)}}, {{A, B, C, X(60290), X(61973)}}, {{A, B, C, X(60294), X(61936)}}, {{A, B, C, X(60295), X(62018)}}, {{A, B, C, X(60298), X(61920)}}, {{A, B, C, X(60300), X(61966)}}, {{A, B, C, X(60301), X(62019)}}, {{A, B, C, X(60302), X(61979)}}, {{A, B, C, X(60304), X(61964)}}, {{A, B, C, X(60305), X(62017)}}, {{A, B, C, X(60306), X(61980)}}, {{A, B, C, X(60307), X(62009)}}, {{A, B, C, X(60308), X(61987)}}, {{A, B, C, X(60309), X(62011)}}, {{A, B, C, X(60310), X(61983)}}, {{A, B, C, X(60311), X(62120)}}, {{A, B, C, X(60312), X(61944)}}, {{A, B, C, X(60314), X(61974)}}, {{A, B, C, X(60316), X(61899)}}, {{A, B, C, X(60620), X(62042)}}, {{A, B, C, X(60621), X(61967)}}, {{A, B, C, X(60622), X(62160)}}, {{A, B, C, X(60623), X(61958)}}
X(62956) = barycentric product X(i)*X(j) for these (i, j): {264, 6200}, {32808, 4}
X(62956) = barycentric quotient X(i)/X(j) for these (i, j): {4, 1327}, {112, 59110}, {6200, 3}, {32808, 69}, {35472, 6396}, {58824, 6413}
X(62956) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 1585, 1586}, {470, 471, 1585}
X(62957) lies on these lines: {2, 3}, {53, 32790}, {125, 45406}, {264, 32807}, {275, 10195}, {340, 491}, {393, 32786}, {459, 3591}, {485, 43530}, {486, 16080}, {492, 44134}, {590, 6749}, {615, 1990}, {637, 37638}, {638, 11064}, {648, 13757}, {1249, 13941}, {1327, 60138}, {1588, 37643}, {2052, 10194}, {3068, 62213}, {3069, 40138}, {3071, 47296}, {3087, 32785}, {3305, 55461}, {3306, 55430}, {3316, 60193}, {3317, 56270}, {3590, 56346}, {3593, 32000}, {3595, 32001}, {5418, 43462}, {5420, 14165}, {5437, 55395}, {5702, 7586}, {5871, 35260}, {6103, 13758}, {6748, 32789}, {7090, 17923}, {7308, 55396}, {8796, 43565}, {8972, 40065}, {10601, 55443}, {12323, 62708}, {13387, 17917}, {13390, 52412}, {13748, 61735}, {13749, 61680}, {13951, 51358}, {15466, 55477}, {16037, 38808}, {17825, 55411}, {23710, 55877}, {32791, 55459}, {32792, 55458}, {32795, 55394}, {32796, 55393}, {32803, 55429}, {32804, 55428}, {32805, 52710}, {32806, 55479}, {32812, 55474}, {32813, 55473}, {38253, 60292}, {43564, 60161}, {60137, 60291}
X(62957) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 1328}, {656, 59111}
X(62957) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 1328}, {40596, 59111}
X(62957) = X(i)-cross conjugate of X(j) for these {i, j}: {6396, 32809}
X(62957) = intersection, other than A, B, C, of circumconics {{A, B, C, X(3), X(6396)}}, {{A, B, C, X(5), X(10195)}}, {{A, B, C, X(17), X(2044)}}, {{A, B, C, X(18), X(2043)}}, {{A, B, C, X(20), X(3591)}}, {{A, B, C, X(30), X(486)}}, {{A, B, C, X(264), X(60138)}}, {{A, B, C, X(376), X(3317)}}, {{A, B, C, X(381), X(485)}}, {{A, B, C, X(382), X(43571)}}, {{A, B, C, X(546), X(43570)}}, {{A, B, C, X(549), X(43559)}}, {{A, B, C, X(631), X(43565)}}, {{A, B, C, X(1131), X(3839)}}, {{A, B, C, X(1132), X(3543)}}, {{A, B, C, X(1327), X(3845)}}, {{A, B, C, X(1328), X(3830)}}, {{A, B, C, X(1585), X(43530)}}, {{A, B, C, X(1586), X(16080)}}, {{A, B, C, X(3090), X(43564)}}, {{A, B, C, X(3091), X(3590)}}, {{A, B, C, X(3146), X(60292)}}, {{A, B, C, X(3155), X(58826)}}, {{A, B, C, X(3316), X(3545)}}, {{A, B, C, X(3367), X(36455)}}, {{A, B, C, X(3392), X(36437)}}, {{A, B, C, X(3524), X(34091)}}, {{A, B, C, X(3832), X(60291)}}, {{A, B, C, X(5055), X(43558)}}, {{A, B, C, X(5071), X(34089)}}, {{A, B, C, X(10304), X(60294)}}, {{A, B, C, X(11001), X(54597)}}, {{A, B, C, X(11090), X(55890)}}, {{A, B, C, X(12100), X(60298)}}, {{A, B, C, X(14226), X(15682)}}, {{A, B, C, X(14241), X(41099)}}, {{A, B, C, X(15640), X(60300)}}, {{A, B, C, X(15702), X(60316)}}, {{A, B, C, X(33699), X(60314)}}, {{A, B, C, X(33703), X(60304)}}, {{A, B, C, X(41106), X(43536)}}, {{A, B, C, X(43560), X(61985)}}, {{A, B, C, X(43561), X(50687)}}, {{A, B, C, X(43566), X(61989)}}, {{A, B, C, X(43567), X(62007)}}, {{A, B, C, X(54543), X(62002)}}, {{A, B, C, X(54595), X(61997)}}, {{A, B, C, X(54596), X(62000)}}, {{A, B, C, X(55569), X(56270)}}, {{A, B, C, X(55573), X(60193)}}, {{A, B, C, X(60289), X(61973)}}, {{A, B, C, X(60290), X(62029)}}, {{A, B, C, X(60293), X(61936)}}, {{A, B, C, X(60296), X(62018)}}, {{A, B, C, X(60297), X(61920)}}, {{A, B, C, X(60299), X(61966)}}, {{A, B, C, X(60301), X(61979)}}, {{A, B, C, X(60302), X(62019)}}, {{A, B, C, X(60303), X(61964)}}, {{A, B, C, X(60305), X(61980)}}, {{A, B, C, X(60306), X(62017)}}, {{A, B, C, X(60307), X(61987)}}, {{A, B, C, X(60308), X(62009)}}, {{A, B, C, X(60309), X(61983)}}, {{A, B, C, X(60310), X(62011)}}, {{A, B, C, X(60311), X(61944)}}, {{A, B, C, X(60312), X(62120)}}, {{A, B, C, X(60313), X(61974)}}, {{A, B, C, X(60315), X(61899)}}, {{A, B, C, X(60620), X(61967)}}, {{A, B, C, X(60621), X(62042)}}, {{A, B, C, X(60622), X(61958)}}, {{A, B, C, X(60623), X(62160)}}
X(62957) = barycentric product X(i)*X(j) for these (i, j): {264, 6396}, {32809, 4}
X(62957) = barycentric quotient X(i)/X(j) for these (i, j): {4, 1328}, {112, 59111}, {6396, 3}, {32809, 69}, {35472, 6200}, {58826, 6414}
X(62957) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 1586, 1585}, {470, 471, 1586}
X(62958) lies on these lines: {2, 3}, {51, 47296}, {69, 11405}, {125, 11245}, {126, 53983}, {128, 53993}, {136, 31843}, {141, 8541}, {184, 23332}, {232, 3055}, {264, 37647}, {275, 53104}, {373, 15010}, {389, 15739}, {459, 60333}, {647, 59742}, {1112, 5943}, {1125, 12135}, {1194, 44467}, {1196, 47298}, {1216, 6746}, {1398, 10588}, {1495, 58434}, {1503, 44110}, {1506, 14581}, {1560, 46654}, {1829, 3634}, {1843, 34573}, {1862, 6667}, {1892, 31231}, {1899, 17809}, {1974, 51126}, {1986, 40685}, {2052, 11669}, {2501, 10189}, {2969, 52412}, {2970, 40684}, {3054, 10311}, {3108, 8791}, {3172, 31404}, {3448, 61655}, {3455, 39845}, {3564, 23293}, {3589, 44102}, {3618, 46444}, {3619, 12167}, {3624, 5090}, {3763, 41584}, {3815, 16318}, {3819, 47328}, {3867, 51128}, {5185, 58418}, {5186, 6722}, {5305, 53026}, {5326, 52427}, {5410, 32785}, {5411, 32786}, {5412, 32789}, {5413, 32790}, {5480, 61645}, {6103, 9300}, {6146, 32767}, {6331, 42394}, {6666, 60879}, {6683, 12143}, {6688, 44084}, {6696, 43831}, {6697, 26926}, {6721, 12131}, {7071, 10589}, {7140, 17923}, {7603, 60428}, {7713, 19872}, {7925, 38294}, {8252, 13937}, {8253, 13884}, {8739, 23303}, {8740, 23302}, {8893, 30749}, {9306, 45303}, {9777, 37643}, {9780, 11396}, {10169, 47277}, {10192, 11550}, {10632, 43103}, {10633, 43102}, {11064, 21243}, {11216, 47281}, {11363, 19862}, {11402, 23291}, {11427, 26869}, {11442, 59553}, {11473, 42583}, {11474, 42582}, {11542, 56515}, {11543, 56514}, {12079, 57487}, {12132, 22247}, {12133, 12900}, {12134, 43839}, {12137, 58453}, {12138, 58421}, {12145, 58430}, {12834, 15059}, {13148, 20397}, {13166, 58428}, {13363, 52000}, {13567, 15004}, {13857, 50982}, {14157, 61606}, {14389, 26913}, {14826, 62708}, {14975, 17123}, {15011, 54376}, {16080, 60192}, {17004, 27377}, {18402, 53832}, {18914, 23294}, {19504, 34545}, {19596, 58437}, {19878, 49542}, {20965, 35325}, {24206, 39871}, {24814, 40480}, {26864, 32064}, {27376, 31455}, {31383, 61680}, {31467, 41361}, {31655, 53987}, {34148, 61544}, {34336, 52787}, {35264, 39884}, {37680, 44097}, {37892, 60231}, {38253, 60331}, {39176, 53575}, {42400, 53506}, {42426, 46437}, {43530, 60175}, {44201, 51392}, {45689, 47230}, {45733, 57714}, {45968, 59771}, {47187, 59768}, {47582, 61646}, {51744, 62376}, {54608, 60138}, {56346, 60102}, {60100, 60125}, {60124, 60239}, {60137, 60336}, {60141, 60278}
X(62958) = inverse of X(37453) in orthocentroidal circle
X(62958) = inverse of X(13619) in orthoptic circle of the Steiner Inellipse
X(62958) = inverse of X(37760) in polar circle
X(62958) = inverse of X(37453) in Yff hyperbola
X(62958) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 53109}
X(62958) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 53109}
X(62958) = X(i)-cross conjugate of X(j) for these {i, j}: {37512, 3631}
X(62958) = pole of line {523, 37453} with respect to the orthocentroidal circle
X(62958) = pole of line {523, 13619} with respect to the orthoptic circle of the Steiner Inellipse
X(62958) = pole of line {523, 26777} with respect to the polar circle
X(62958) = pole of line {185, 44668} with respect to the Jerabek hyperbola
X(62958) = pole of line {6, 13622} with respect to the Kiepert hyperbola
X(62958) = pole of line {2501, 53365} with respect to the Orthic inconic
X(62958) = pole of line {523, 37453} with respect to the Yff hyperbola
X(62958) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(3631)}}, {{A, B, C, X(3), X(11669)}}, {{A, B, C, X(5), X(53104)}}, {{A, B, C, X(20), X(60333)}}, {{A, B, C, X(23), X(3108)}}, {{A, B, C, X(30), X(60192)}}, {{A, B, C, X(83), X(33229)}}, {{A, B, C, X(98), X(546)}}, {{A, B, C, X(252), X(3090)}}, {{A, B, C, X(262), X(382)}}, {{A, B, C, X(264), X(37453)}}, {{A, B, C, X(381), X(60175)}}, {{A, B, C, X(384), X(60231)}}, {{A, B, C, X(428), X(8791)}}, {{A, B, C, X(523), X(37760)}}, {{A, B, C, X(547), X(45733)}}, {{A, B, C, X(550), X(7608)}}, {{A, B, C, X(842), X(37922)}}, {{A, B, C, X(1297), X(38448)}}, {{A, B, C, X(1916), X(14042)}}, {{A, B, C, X(3091), X(60102)}}, {{A, B, C, X(3146), X(60331)}}, {{A, B, C, X(3407), X(14062)}}, {{A, B, C, X(3424), X(61982)}}, {{A, B, C, X(3528), X(10155)}}, {{A, B, C, X(3529), X(14494)}}, {{A, B, C, X(3530), X(53108)}}, {{A, B, C, X(3543), X(54521)}}, {{A, B, C, X(3544), X(53103)}}, {{A, B, C, X(3563), X(47486)}}, {{A, B, C, X(3613), X(31074)}}, {{A, B, C, X(3830), X(54643)}}, {{A, B, C, X(3832), X(38443)}}, {{A, B, C, X(3839), X(54866)}}, {{A, B, C, X(3843), X(60323)}}, {{A, B, C, X(3845), X(54608)}}, {{A, B, C, X(3851), X(7607)}}, {{A, B, C, X(3855), X(7612)}}, {{A, B, C, X(3861), X(54891)}}, {{A, B, C, X(5079), X(11668)}}, {{A, B, C, X(6656), X(60100)}}, {{A, B, C, X(6676), X(30786)}}, {{A, B, C, X(7542), X(34483)}}, {{A, B, C, X(7714), X(13854)}}, {{A, B, C, X(7770), X(60278)}}, {{A, B, C, X(7841), X(60239)}}, {{A, B, C, X(8352), X(60282)}}, {{A, B, C, X(8370), X(10302)}}, {{A, B, C, X(8781), X(19687)}}, {{A, B, C, X(9909), X(39951)}}, {{A, B, C, X(10185), X(35018)}}, {{A, B, C, X(10299), X(53098)}}, {{A, B, C, X(11317), X(60228)}}, {{A, B, C, X(13619), X(60590)}}, {{A, B, C, X(13623), X(44249)}}, {{A, B, C, X(14034), X(43529)}}, {{A, B, C, X(14045), X(43528)}}, {{A, B, C, X(14269), X(14458)}}, {{A, B, C, X(14484), X(50688)}}, {{A, B, C, X(14488), X(62004)}}, {{A, B, C, X(14492), X(15687)}}, {{A, B, C, X(14893), X(54852)}}, {{A, B, C, X(15681), X(54645)}}, {{A, B, C, X(15720), X(60144)}}, {{A, B, C, X(18364), X(29011)}}, {{A, B, C, X(26255), X(40323)}}, {{A, B, C, X(32534), X(40801)}}, {{A, B, C, X(32979), X(60639)}}, {{A, B, C, X(33190), X(60646)}}, {{A, B, C, X(33234), X(60096)}}, {{A, B, C, X(33235), X(60178)}}, {{A, B, C, X(33256), X(60098)}}, {{A, B, C, X(33257), X(60233)}}, {{A, B, C, X(33279), X(60190)}}, {{A, B, C, X(33280), X(60234)}}, {{A, B, C, X(37454), X(52236)}}, {{A, B, C, X(37939), X(57714)}}, {{A, B, C, X(38071), X(54644)}}, {{A, B, C, X(40413), X(52297)}}, {{A, B, C, X(49135), X(53099)}}, {{A, B, C, X(49139), X(60332)}}, {{A, B, C, X(52285), X(60125)}}, {{A, B, C, X(54477), X(61997)}}, {{A, B, C, X(54519), X(61994)}}, {{A, B, C, X(54520), X(62003)}}, {{A, B, C, X(54522), X(62037)}}, {{A, B, C, X(54523), X(62042)}}, {{A, B, C, X(54582), X(62000)}}, {{A, B, C, X(54734), X(62022)}}, {{A, B, C, X(54851), X(61977)}}, {{A, B, C, X(54920), X(62044)}}, {{A, B, C, X(60123), X(61921)}}, {{A, B, C, X(60127), X(62017)}}, {{A, B, C, X(60142), X(62013)}}, {{A, B, C, X(60150), X(61980)}}, {{A, B, C, X(60185), X(61967)}}
X(62958) = barycentric product X(i)*X(j) for these (i, j): {264, 37512}, {3631, 4}
X(62958) = barycentric quotient X(i)/X(j) for these (i, j): {4, 53109}, {3631, 69}, {37512, 3}
X(62958) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 427, 468}, {125, 23292, 11245}, {427, 468, 428}, {12007, 23292, 61659}, {14389, 26913, 45298}
X(62959) lies on these lines: {2, 3}, {53, 47352}, {76, 54531}, {83, 54867}, {154, 46034}, {264, 1992}, {273, 35578}, {275, 5485}, {317, 21356}, {340, 50990}, {393, 597}, {394, 52713}, {459, 598}, {524, 3087}, {599, 6748}, {671, 56346}, {1119, 50128}, {1249, 36794}, {1990, 51185}, {2052, 18842}, {3618, 37765}, {3619, 32002}, {5032, 9308}, {5395, 54710}, {5422, 8744}, {6749, 15534}, {7046, 29617}, {7620, 37873}, {8584, 62213}, {8796, 54616}, {9766, 47735}, {10002, 38072}, {11160, 27377}, {11179, 39530}, {11185, 37669}, {11433, 41254}, {13637, 55480}, {13757, 55474}, {14361, 41244}, {15595, 51537}, {16080, 60281}, {18840, 60120}, {18841, 39284}, {23292, 43448}, {23332, 53017}, {26958, 53418}, {29573, 56814}, {29574, 34231}, {32532, 43530}, {32822, 36212}, {33630, 51171}, {37756, 55394}, {38253, 53101}, {40814, 44142}, {41895, 60137}, {43678, 54772}, {43999, 60693}, {44134, 50992}, {46105, 54792}, {52583, 54797}, {54637, 60193}, {54647, 60138}, {54771, 60133}, {54784, 60266}, {54892, 60183}, {56270, 60284}, {60143, 60161}
X(62959) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 53099}
X(62959) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 53099}
X(62959) = pole of line {523, 47446} with respect to the polar circle
X(62959) = intersection, other than A, B, C, of circumconics {{A, B, C, X(3), X(18842)}}, {{A, B, C, X(5), X(5485)}}, {{A, B, C, X(20), X(598)}}, {{A, B, C, X(22), X(54772)}}, {{A, B, C, X(23), X(54792)}}, {{A, B, C, X(25), X(54531)}}, {{A, B, C, X(30), X(60281)}}, {{A, B, C, X(76), X(5056)}}, {{A, B, C, X(83), X(3523)}}, {{A, B, C, X(140), X(18841)}}, {{A, B, C, X(275), X(4232)}}, {{A, B, C, X(376), X(60284)}}, {{A, B, C, X(381), X(32532)}}, {{A, B, C, X(427), X(54867)}}, {{A, B, C, X(459), X(5094)}}, {{A, B, C, X(468), X(56346)}}, {{A, B, C, X(546), X(54720)}}, {{A, B, C, X(547), X(60641)}}, {{A, B, C, X(550), X(18843)}}, {{A, B, C, X(631), X(54616)}}, {{A, B, C, X(671), X(3091)}}, {{A, B, C, X(858), X(54771)}}, {{A, B, C, X(1370), X(54797)}}, {{A, B, C, X(1513), X(60127)}}, {{A, B, C, X(1656), X(18840)}}, {{A, B, C, X(1657), X(18844)}}, {{A, B, C, X(1995), X(54784)}}, {{A, B, C, X(2052), X(52284)}}, {{A, B, C, X(2996), X(5068)}}, {{A, B, C, X(3090), X(60143)}}, {{A, B, C, X(3146), X(53101)}}, {{A, B, C, X(3153), X(54818)}}, {{A, B, C, X(3522), X(5395)}}, {{A, B, C, X(3525), X(60616)}}, {{A, B, C, X(3526), X(60646)}}, {{A, B, C, X(3543), X(45103)}}, {{A, B, C, X(3545), X(54637)}}, {{A, B, C, X(3552), X(54833)}}, {{A, B, C, X(3628), X(60643)}}, {{A, B, C, X(3832), X(41895)}}, {{A, B, C, X(3839), X(17503)}}, {{A, B, C, X(3845), X(54647)}}, {{A, B, C, X(3851), X(60219)}}, {{A, B, C, X(3854), X(38259)}}, {{A, B, C, X(3855), X(60631)}}, {{A, B, C, X(5055), X(60637)}}, {{A, B, C, X(5059), X(18845)}}, {{A, B, C, X(5067), X(60629)}}, {{A, B, C, X(5071), X(60627)}}, {{A, B, C, X(5133), X(54930)}}, {{A, B, C, X(5169), X(54778)}}, {{A, B, C, X(6623), X(54825)}}, {{A, B, C, X(6655), X(54753)}}, {{A, B, C, X(6677), X(54812)}}, {{A, B, C, X(6833), X(54719)}}, {{A, B, C, X(6834), X(54695)}}, {{A, B, C, X(6844), X(54691)}}, {{A, B, C, X(6847), X(54755)}}, {{A, B, C, X(6848), X(54754)}}, {{A, B, C, X(6995), X(60120)}}, {{A, B, C, X(6997), X(54785)}}, {{A, B, C, X(6998), X(54624)}}, {{A, B, C, X(7378), X(39284)}}, {{A, B, C, X(7380), X(54786)}}, {{A, B, C, X(7385), X(54770)}}, {{A, B, C, X(7390), X(60078)}}, {{A, B, C, X(7391), X(54764)}}, {{A, B, C, X(7394), X(54761)}}, {{A, B, C, X(7396), X(54629)}}, {{A, B, C, X(7398), X(54496)}}, {{A, B, C, X(7407), X(60079)}}, {{A, B, C, X(7408), X(54892)}}, {{A, B, C, X(7409), X(54893)}}, {{A, B, C, X(7486), X(10302)}}, {{A, B, C, X(7519), X(54663)}}, {{A, B, C, X(7533), X(13579)}}, {{A, B, C, X(8889), X(54710)}}, {{A, B, C, X(10159), X(46935)}}, {{A, B, C, X(10303), X(60239)}}, {{A, B, C, X(10304), X(60282)}}, {{A, B, C, X(11166), X(37457)}}, {{A, B, C, X(13860), X(60150)}}, {{A, B, C, X(14035), X(54872)}}, {{A, B, C, X(15022), X(60200)}}, {{A, B, C, X(15692), X(60283)}}, {{A, B, C, X(15708), X(60287)}}, {{A, B, C, X(15717), X(54639)}}, {{A, B, C, X(17578), X(54476)}}, {{A, B, C, X(20062), X(54914)}}, {{A, B, C, X(26118), X(54759)}}, {{A, B, C, X(31099), X(54864)}}, {{A, B, C, X(32963), X(54750)}}, {{A, B, C, X(32971), X(54916)}}, {{A, B, C, X(32972), X(54751)}}, {{A, B, C, X(32974), X(54915)}}, {{A, B, C, X(33283), X(60151)}}, {{A, B, C, X(33698), X(61982)}}, {{A, B, C, X(37349), X(54762)}}, {{A, B, C, X(37353), X(54776)}}, {{A, B, C, X(37456), X(54766)}}, {{A, B, C, X(43527), X(61856)}}, {{A, B, C, X(43530), X(53857)}}, {{A, B, C, X(46936), X(60277)}}, {{A, B, C, X(49135), X(53109)}}, {{A, B, C, X(50687), X(54642)}}, {{A, B, C, X(50688), X(54494)}}, {{A, B, C, X(50689), X(60113)}}, {{A, B, C, X(50691), X(53107)}}, {{A, B, C, X(50693), X(60650)}}, {{A, B, C, X(50700), X(54729)}}, {{A, B, C, X(50701), X(54630)}}, {{A, B, C, X(52290), X(60137)}}, {{A, B, C, X(52301), X(60161)}}, {{A, B, C, X(53102), X(62067)}}, {{A, B, C, X(54478), X(61989)}}, {{A, B, C, X(54523), X(58883)}}, {{A, B, C, X(54896), X(61985)}}, {{A, B, C, X(55864), X(60238)}}, {{A, B, C, X(60145), X(61791)}}, {{A, B, C, X(60146), X(62110)}}, {{A, B, C, X(60183), X(61886)}}, {{A, B, C, X(60216), X(61924)}}, {{A, B, C, X(60228), X(61936)}}, {{A, B, C, X(60286), X(61906)}}, {{A, B, C, X(60628), X(61914)}}, {{A, B, C, X(60632), X(61954)}}, {{A, B, C, X(60636), X(61921)}}, {{A, B, C, X(60638), X(61912)}}, {{A, B, C, X(60645), X(61863)}}, {{A, B, C, X(60647), X(61834)}}, {{A, B, C, X(60648), X(61820)}}, {{A, B, C, X(60649), X(61783)}}
X(62959) = barycentric product X(i)*X(j) for these (i, j): {264, 53093}
X(62959) = barycentric quotient X(i)/X(j) for these (i, j): {4, 53099}, {53093, 3}
X(62959) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {264, 40065, 56013}, {51171, 56022, 33630}
X(62960) lies on these lines: {2, 3}, {125, 14912}, {230, 62213}, {275, 60123}, {340, 34229}, {393, 3055}, {459, 7608}, {1007, 37803}, {1235, 11059}, {1249, 41358}, {1352, 62708}, {1843, 15082}, {1892, 31188}, {1990, 31489}, {2052, 53098}, {3054, 3087}, {3815, 40138}, {5095, 13169}, {5486, 18919}, {5650, 6403}, {5702, 6103}, {5972, 32250}, {6697, 19119}, {6723, 14561}, {6749, 37637}, {6776, 61735}, {7607, 56346}, {7612, 43530}, {7713, 31253}, {7717, 61001}, {7718, 19862}, {7777, 56013}, {8550, 23291}, {10155, 56270}, {10185, 54531}, {10219, 44079}, {11396, 46932}, {11427, 44111}, {12242, 32334}, {14494, 16080}, {14580, 15302}, {14853, 47296}, {14920, 30789}, {15059, 18947}, {15118, 32241}, {15131, 32247}, {15471, 47352}, {16187, 19124}, {18553, 59543}, {18841, 60124}, {18925, 32767}, {18928, 25555}, {18950, 23292}, {19128, 22112}, {23061, 51179}, {23293, 63174}, {32001, 37688}, {32223, 51538}, {32817, 37804}, {32835, 59766}, {34507, 37669}, {34803, 35520}, {37643, 44107}, {37645, 41724}, {38253, 53099}, {38294, 41133}, {40330, 59767}, {40920, 51171}, {43537, 60137}, {43542, 56515}, {43543, 56514}, {53103, 60193}, {54867, 60144}, {60138, 60150}
X(62960) = inverse of X(52290) in orthocentroidal circle
X(62960) = inverse of X(52290) in Yff hyperbola
X(62960) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 53101}
X(62960) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 53101}
X(62960) = pole of line {523, 52290} with respect to the orthocentroidal circle
X(62960) = pole of line {6, 52290} with respect to the Kiepert hyperbola
X(62960) = pole of line {523, 52290} with respect to the Yff hyperbola
X(62960) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(3), X(53095)}}, {{A, B, C, X(5), X(60123)}}, {{A, B, C, X(20), X(7608)}}, {{A, B, C, X(25), X(11405)}}, {{A, B, C, X(30), X(14494)}}, {{A, B, C, X(98), X(3839)}}, {{A, B, C, X(262), X(3543)}}, {{A, B, C, X(264), X(52290)}}, {{A, B, C, X(376), X(10155)}}, {{A, B, C, X(381), X(7612)}}, {{A, B, C, X(382), X(60330)}}, {{A, B, C, X(459), X(52281)}}, {{A, B, C, X(546), X(60337)}}, {{A, B, C, X(842), X(37957)}}, {{A, B, C, X(1297), X(38446)}}, {{A, B, C, X(3091), X(7607)}}, {{A, B, C, X(3146), X(53099)}}, {{A, B, C, X(3424), X(61985)}}, {{A, B, C, X(3523), X(60144)}}, {{A, B, C, X(3545), X(53103)}}, {{A, B, C, X(3830), X(60127)}}, {{A, B, C, X(3832), X(43537)}}, {{A, B, C, X(3845), X(60150)}}, {{A, B, C, X(4232), X(34208)}}, {{A, B, C, X(5056), X(10185)}}, {{A, B, C, X(5068), X(53859)}}, {{A, B, C, X(5485), X(11317)}}, {{A, B, C, X(6676), X(15464)}}, {{A, B, C, X(7378), X(60124)}}, {{A, B, C, X(7426), X(10415)}}, {{A, B, C, X(7841), X(18841)}}, {{A, B, C, X(8352), X(18842)}}, {{A, B, C, X(8370), X(18840)}}, {{A, B, C, X(8597), X(60268)}}, {{A, B, C, X(10159), X(32971)}}, {{A, B, C, X(10295), X(18852)}}, {{A, B, C, X(10304), X(11669)}}, {{A, B, C, X(10603), X(52292)}}, {{A, B, C, X(11361), X(40824)}}, {{A, B, C, X(11668), X(61924)}}, {{A, B, C, X(13574), X(37907)}}, {{A, B, C, X(14035), X(43529)}}, {{A, B, C, X(14063), X(43528)}}, {{A, B, C, X(14269), X(54845)}}, {{A, B, C, X(14458), X(61989)}}, {{A, B, C, X(14484), X(50687)}}, {{A, B, C, X(14488), X(62003)}}, {{A, B, C, X(14492), X(62007)}}, {{A, B, C, X(14893), X(60325)}}, {{A, B, C, X(15640), X(60192)}}, {{A, B, C, X(15682), X(54523)}}, {{A, B, C, X(15683), X(60333)}}, {{A, B, C, X(15687), X(52519)}}, {{A, B, C, X(15692), X(53108)}}, {{A, B, C, X(17578), X(60118)}}, {{A, B, C, X(18853), X(35486)}}, {{A, B, C, X(32133), X(37454)}}, {{A, B, C, X(32974), X(43527)}}, {{A, B, C, X(32979), X(60285)}}, {{A, B, C, X(32982), X(60647)}}, {{A, B, C, X(33006), X(60263)}}, {{A, B, C, X(33016), X(60212)}}, {{A, B, C, X(33192), X(60098)}}, {{A, B, C, X(33193), X(60233)}}, {{A, B, C, X(33272), X(60096)}}, {{A, B, C, X(33278), X(60129)}}, {{A, B, C, X(34621), X(60162)}}, {{A, B, C, X(35287), X(60198)}}, {{A, B, C, X(35927), X(60178)}}, {{A, B, C, X(37174), X(43530)}}, {{A, B, C, X(40801), X(55576)}}, {{A, B, C, X(41099), X(60185)}}, {{A, B, C, X(43951), X(62005)}}, {{A, B, C, X(47586), X(50689)}}, {{A, B, C, X(49135), X(60332)}}, {{A, B, C, X(50688), X(60142)}}, {{A, B, C, X(52282), X(56346)}}, {{A, B, C, X(53100), X(61982)}}, {{A, B, C, X(53104), X(61936)}}, {{A, B, C, X(54097), X(60145)}}, {{A, B, C, X(54520), X(62002)}}, {{A, B, C, X(54521), X(62018)}}, {{A, B, C, X(54522), X(62030)}}, {{A, B, C, X(54612), X(61987)}}, {{A, B, C, X(54644), X(61958)}}, {{A, B, C, X(54645), X(62160)}}, {{A, B, C, X(54707), X(62009)}}, {{A, B, C, X(54920), X(62037)}}, {{A, B, C, X(54921), X(61962)}}, {{A, B, C, X(60102), X(61954)}}, {{A, B, C, X(60132), X(61994)}}, {{A, B, C, X(60147), X(61992)}}, {{A, B, C, X(60175), X(61966)}}, {{A, B, C, X(60322), X(61980)}}, {{A, B, C, X(60331), X(62032)}}, {{A, B, C, X(60336), X(61972)}}
X(62960) = barycentric product X(i)*X(j) for these (i, j): {264, 53095}, {11405, 76}
X(62960) = barycentric quotient X(i)/X(j) for these (i, j): {4, 53101}, {11405, 6}, {53095, 3}
X(62960) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6103, 7736, 5702}
X(62961) lies on these lines: {2, 3}, {13, 10642}, {14, 10641}, {33, 3584}, {34, 3582}, {51, 61747}, {154, 12022}, {155, 41628}, {193, 2914}, {232, 5309}, {254, 15424}, {317, 6148}, {393, 1989}, {539, 10539}, {542, 1974}, {597, 39588}, {944, 51694}, {1147, 54148}, {1495, 18390}, {1498, 26879}, {1503, 61701}, {1531, 18418}, {1614, 39571}, {1829, 51709}, {1843, 5476}, {1853, 16658}, {1870, 10072}, {1899, 14157}, {1902, 50821}, {1905, 4870}, {1986, 5655}, {1993, 51425}, {2052, 54498}, {3017, 3192}, {3060, 5654}, {3092, 13846}, {3093, 13847}, {3563, 59098}, {3567, 58482}, {3580, 18451}, {3656, 41722}, {3818, 44091}, {4846, 15053}, {5306, 8743}, {5412, 35823}, {5413, 35822}, {5475, 10985}, {5523, 59229}, {5642, 15463}, {5890, 61506}, {6000, 61645}, {6198, 10056}, {6403, 20423}, {6526, 59278}, {6759, 18912}, {6776, 18374}, {7592, 16252}, {7713, 38021}, {7716, 38072}, {7717, 38073}, {7718, 38074}, {7735, 8744}, {7737, 10986}, {7739, 39575}, {7753, 10311}, {7799, 54412}, {8739, 61719}, {8796, 54500}, {9544, 52417}, {9707, 12241}, {9752, 20410}, {9971, 14853}, {10168, 19124}, {10192, 16657}, {10595, 51702}, {10605, 32111}, {10632, 10654}, {10633, 10653}, {11179, 19128}, {11202, 61744}, {11237, 11399}, {11238, 11398}, {11363, 28204}, {11408, 42975}, {11409, 42974}, {11411, 33563}, {11433, 15032}, {11438, 51403}, {11441, 41587}, {11442, 46261}, {11456, 13567}, {11457, 26883}, {11475, 16241}, {11476, 16242}, {11547, 52661}, {12112, 37643}, {12131, 49102}, {12167, 14848}, {12290, 26937}, {12292, 20126}, {12294, 50977}, {12383, 20771}, {12828, 56567}, {14165, 47392}, {14216, 26917}, {14495, 51831}, {14831, 44079}, {14912, 19153}, {15030, 61646}, {15068, 45794}, {16080, 54942}, {16654, 23332}, {16880, 32605}, {18388, 34417}, {18400, 44082}, {18445, 37644}, {18951, 43605}, {19467, 26882}, {23329, 32062}, {25739, 31383}, {26869, 32063}, {28408, 31670}, {31948, 34631}, {32832, 44142}, {32833, 44146}, {34319, 41618}, {35264, 44665}, {35603, 61658}, {36749, 61608}, {37765, 43976}, {38253, 54844}, {39284, 60160}, {39871, 50979}, {40630, 52646}, {41770, 52472}, {43574, 59543}, {43666, 54893}, {44077, 61713}, {45701, 56316}, {52583, 60150}, {54531, 60162}, {54710, 60166}, {54758, 60246}, {54827, 60193}, {54867, 60159}, {60120, 60163}, {61606, 61690}
X(62961) = inverse of X(15122) in polar circle
X(62961) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 60255}, {2169, 27353}
X(62961) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 60255}, {14363, 27353}
X(62961) = pole of line {523, 7623} with respect to the polar circle
X(62961) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(6344)}}, {{A, B, C, X(3), X(1989)}}, {{A, B, C, X(20), X(59278)}}, {{A, B, C, X(26), X(18355)}}, {{A, B, C, X(30), X(2980)}}, {{A, B, C, X(68), X(37452)}}, {{A, B, C, X(93), X(3541)}}, {{A, B, C, X(98), X(16063)}}, {{A, B, C, X(140), X(45195)}}, {{A, B, C, X(186), X(393)}}, {{A, B, C, X(253), X(44450)}}, {{A, B, C, X(254), X(3520)}}, {{A, B, C, X(441), X(43089)}}, {{A, B, C, X(523), X(15122)}}, {{A, B, C, X(631), X(36612)}}, {{A, B, C, X(847), X(37119)}}, {{A, B, C, X(1093), X(7505)}}, {{A, B, C, X(1138), X(2071)}}, {{A, B, C, X(1217), X(14865)}}, {{A, B, C, X(1300), X(35481)}}, {{A, B, C, X(1370), X(60150)}}, {{A, B, C, X(1656), X(60163)}}, {{A, B, C, X(1995), X(14495)}}, {{A, B, C, X(2072), X(5627)}}, {{A, B, C, X(2165), X(7514)}}, {{A, B, C, X(2475), X(54758)}}, {{A, B, C, X(2478), X(54727)}}, {{A, B, C, X(3146), X(54844)}}, {{A, B, C, X(3153), X(54943)}}, {{A, B, C, X(3424), X(5189)}}, {{A, B, C, X(3522), X(60166)}}, {{A, B, C, X(3523), X(60159)}}, {{A, B, C, X(3524), X(36611)}}, {{A, B, C, X(3526), X(43834)}}, {{A, B, C, X(3533), X(43666)}}, {{A, B, C, X(3542), X(15424)}}, {{A, B, C, X(3545), X(54827)}}, {{A, B, C, X(4226), X(59098)}}, {{A, B, C, X(5046), X(54757)}}, {{A, B, C, X(5056), X(60162)}}, {{A, B, C, X(5068), X(60174)}}, {{A, B, C, X(6526), X(16868)}}, {{A, B, C, X(6644), X(34288)}}, {{A, B, C, X(6815), X(54763)}}, {{A, B, C, X(6816), X(54660)}}, {{A, B, C, X(6817), X(54885)}}, {{A, B, C, X(6820), X(54710)}}, {{A, B, C, X(6997), X(60127)}}, {{A, B, C, X(7381), X(54587)}}, {{A, B, C, X(7382), X(54689)}}, {{A, B, C, X(7386), X(60185)}}, {{A, B, C, X(7391), X(14458)}}, {{A, B, C, X(7392), X(54523)}}, {{A, B, C, X(7394), X(14492)}}, {{A, B, C, X(7528), X(54912)}}, {{A, B, C, X(7533), X(14484)}}, {{A, B, C, X(7577), X(52487)}}, {{A, B, C, X(7612), X(46336)}}, {{A, B, C, X(7791), X(54843)}}, {{A, B, C, X(8884), X(35471)}}, {{A, B, C, X(9302), X(37190)}}, {{A, B, C, X(11738), X(37944)}}, {{A, B, C, X(14064), X(54829)}}, {{A, B, C, X(14457), X(50143)}}, {{A, B, C, X(14790), X(54486)}}, {{A, B, C, X(14957), X(54678)}}, {{A, B, C, X(16837), X(50137)}}, {{A, B, C, X(16924), X(54529)}}, {{A, B, C, X(17578), X(54886)}}, {{A, B, C, X(18316), X(18531)}}, {{A, B, C, X(18324), X(46204)}}, {{A, B, C, X(18855), X(52295)}}, {{A, B, C, X(18859), X(35372)}}, {{A, B, C, X(22261), X(52073)}}, {{A, B, C, X(31101), X(33565)}}, {{A, B, C, X(32974), X(54558)}}, {{A, B, C, X(32982), X(54779)}}, {{A, B, C, X(33017), X(54733)}}, {{A, B, C, X(36889), X(44441)}}, {{A, B, C, X(37162), X(60164)}}, {{A, B, C, X(37185), X(54499)}}, {{A, B, C, X(37191), X(54677)}}, {{A, B, C, X(37192), X(54867)}}, {{A, B, C, X(37201), X(54604)}}, {{A, B, C, X(37349), X(54520)}}, {{A, B, C, X(44440), X(60119)}}, {{A, B, C, X(44442), X(54612)}}, {{A, B, C, X(46450), X(54865)}}, {{A, B, C, X(52403), X(54941)}}
X(62961) = barycentric product X(i)*X(j) for these (i, j): {16080, 46817}, {18445, 2052}, {37644, 4}
X(62961) = barycentric quotient X(i)/X(j) for these (i, j): {4, 60255}, {53, 27353}, {18445, 394}, {37644, 69}, {46817, 11064}
X(62961) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {468, 1596, 378}, {1594, 1598, 4}, {32062, 61691, 23329}, {46925, 46926, 393}
X(62962) lies on these lines: {2, 3}, {19, 34618}, {33, 5434}, {34, 3058}, {51, 15311}, {146, 39562}, {148, 56022}, {275, 51892}, {395, 11476}, {396, 11475}, {511, 44935}, {519, 1902}, {524, 12294}, {528, 12138}, {541, 1112}, {542, 5186}, {543, 12131}, {597, 19124}, {1204, 15873}, {1503, 32062}, {1514, 18388}, {1699, 51719}, {1829, 28194}, {1870, 15170}, {1968, 5306}, {1974, 51737}, {2052, 54550}, {2207, 7739}, {2777, 12099}, {2883, 11424}, {3087, 15433}, {3527, 48672}, {3564, 15305}, {3574, 5893}, {5101, 15942}, {5130, 34746}, {5305, 18373}, {5309, 16318}, {5412, 41945}, {5413, 41946}, {5655, 15472}, {5656, 11402}, {5878, 10982}, {5890, 61657}, {6000, 11245}, {6128, 6748}, {6146, 13474}, {6746, 21849}, {7753, 33843}, {7811, 58782}, {8584, 11470}, {9530, 13166}, {10152, 57408}, {10606, 61506}, {10641, 42942}, {10642, 42943}, {10880, 52047}, {10881, 52048}, {11363, 51705}, {11381, 12241}, {11455, 12022}, {11471, 34612}, {11473, 32787}, {11474, 32788}, {11576, 13598}, {11648, 27376}, {12111, 13142}, {12132, 23698}, {12134, 12897}, {12135, 28204}, {12167, 54132}, {12290, 18914}, {12370, 32137}, {13093, 18916}, {13157, 39268}, {13202, 46026}, {13292, 18439}, {13380, 60120}, {13403, 16655}, {14569, 41372}, {15033, 32111}, {15053, 50434}, {15072, 45298}, {15152, 44110}, {15811, 19467}, {16194, 44665}, {16264, 21447}, {16621, 21659}, {16654, 18400}, {16656, 61139}, {21850, 40318}, {22802, 45089}, {23292, 51403}, {23327, 51745}, {23328, 61645}, {26879, 61540}, {27371, 39563}, {29181, 29959}, {32000, 32869}, {34634, 49542}, {37671, 54412}, {39284, 45300}, {41584, 54173}, {43577, 44863}, {43823, 58470}, {43846, 50476}, {46878, 49732}, {51548, 61619}, {54604, 60161}
X(62962) = midpoint of X(i) and X(j) for these {i,j}: {428, 1885}, {11455, 12022}, {12111, 41628}, {32062, 61744}
X(62962) = reflection of X(i) in X(j) for these {i,j}: {11245, 16657}, {15072, 45298}, {428, 4}, {41628, 13142}
X(62962) = pole of line {185, 1906} with respect to the Jerabek hyperbola
X(62962) = pole of line {6, 51403} with respect to the Kiepert hyperbola
X(62962) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(3), X(54550)}}, {{A, B, C, X(5), X(54658)}}, {{A, B, C, X(20), X(52187)}}, {{A, B, C, X(30), X(57408)}}, {{A, B, C, X(140), X(45300)}}, {{A, B, C, X(598), X(41235)}}, {{A, B, C, X(1105), X(1906)}}, {{A, B, C, X(1368), X(14492)}}, {{A, B, C, X(1559), X(40402)}}, {{A, B, C, X(1597), X(41489)}}, {{A, B, C, X(1656), X(13380)}}, {{A, B, C, X(3090), X(54604)}}, {{A, B, C, X(5020), X(14458)}}, {{A, B, C, X(5198), X(18848)}}, {{A, B, C, X(7396), X(54520)}}, {{A, B, C, X(7398), X(54519)}}, {{A, B, C, X(9825), X(54895)}}, {{A, B, C, X(16072), X(54585)}}, {{A, B, C, X(16263), X(18535)}}, {{A, B, C, X(21312), X(54741)}}, {{A, B, C, X(34609), X(54582)}}, {{A, B, C, X(44920), X(54620)}}, {{A, B, C, X(47315), X(54890)}}, {{A, B, C, X(50143), X(61133)}}
X(62962) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 4, 1906}, {4, 1593, 235}, {4, 1597, 427}, {4, 30, 428}, {4, 378, 1596}, {4, 436, 1559}, {378, 1596, 468}, {428, 1885, 30}, {12897, 46849, 12134}, {32062, 61744, 1503}
X(62963) lies on these lines: {1, 34633}, {2, 3}, {8, 34657}, {51, 11645}, {94, 14458}, {98, 54927}, {110, 48901}, {145, 34668}, {146, 40909}, {251, 5309}, {262, 54663}, {323, 31670}, {373, 29323}, {394, 51024}, {524, 62187}, {541, 11455}, {542, 3060}, {671, 5986}, {1180, 7753}, {1194, 14537}, {1351, 14683}, {1383, 53419}, {1495, 48895}, {1501, 6034}, {1503, 11002}, {1993, 9143}, {1994, 20423}, {2052, 54632}, {2979, 19924}, {3058, 29815}, {3410, 33586}, {3424, 54778}, {3448, 36990}, {3527, 43838}, {3564, 16981}, {3580, 48912}, {3622, 34634}, {3796, 38072}, {3818, 15107}, {4678, 34656}, {5012, 5476}, {5032, 11216}, {5085, 7605}, {5306, 33886}, {5354, 7737}, {5422, 43273}, {5434, 17024}, {5480, 11003}, {5640, 29012}, {5651, 48904}, {5695, 33091}, {5987, 6321}, {6053, 36852}, {6403, 46682}, {6515, 51023}, {6800, 53023}, {7292, 10483}, {7578, 14492}, {7693, 48905}, {7703, 32223}, {7712, 14389}, {7747, 9465}, {7756, 15302}, {7802, 26235}, {7809, 16276}, {7811, 39998}, {7837, 8267}, {7998, 29317}, {8029, 25423}, {9140, 11550}, {9464, 32819}, {9781, 43573}, {9939, 34661}, {10511, 17503}, {10546, 51360}, {11004, 21850}, {11057, 40022}, {11061, 15534}, {11179, 34545}, {11180, 45794}, {11442, 44555}, {11465, 17712}, {11580, 43618}, {12220, 52789}, {13419, 34799}, {13567, 51022}, {14484, 54792}, {14614, 15356}, {15018, 46264}, {15066, 48910}, {15080, 19130}, {18019, 58782}, {18440, 37779}, {19106, 37775}, {19107, 37776}, {21766, 48872}, {21969, 27365}, {22112, 48896}, {23293, 32225}, {25155, 41022}, {25165, 41023}, {26913, 44106}, {29181, 33884}, {32271, 57271}, {32299, 40949}, {34320, 57491}, {34417, 48884}, {34604, 34651}, {34605, 34653}, {34607, 34655}, {34610, 34663}, {34611, 34666}, {36414, 36430}, {36969, 54362}, {36970, 54363}, {37636, 47354}, {37649, 50959}, {37671, 44135}, {39809, 62298}, {41462, 48880}, {41715, 61723}, {44445, 53327}, {46995, 59742}, {51026, 53415}, {54519, 60256}, {54680, 60125}, {54683, 60141}
X(62963) = inverse of X(44282) in orthoptic circle of the Steiner Inellipse
X(62963) = pole of line {523, 44282} with respect to the orthoptic circle of the Steiner Inellipse
X(62963) = intersection, other than A, B, C, of circumconics {{A, B, C, X(3), X(54632)}}, {{A, B, C, X(94), X(11331)}}, {{A, B, C, X(186), X(14458)}}, {{A, B, C, X(297), X(54927)}}, {{A, B, C, X(458), X(54663)}}, {{A, B, C, X(3424), X(35486)}}, {{A, B, C, X(6656), X(54680)}}, {{A, B, C, X(7391), X(36889)}}, {{A, B, C, X(7545), X(40801)}}, {{A, B, C, X(7550), X(60122)}}, {{A, B, C, X(7577), X(14492)}}, {{A, B, C, X(7578), X(52289)}}, {{A, B, C, X(7770), X(54683)}}, {{A, B, C, X(10511), X(52292)}}, {{A, B, C, X(10989), X(18018)}}, {{A, B, C, X(13619), X(41513)}}, {{A, B, C, X(14789), X(60121)}}, {{A, B, C, X(15246), X(57822)}}, {{A, B, C, X(18019), X(31152)}}, {{A, B, C, X(18531), X(54704)}}, {{A, B, C, X(18533), X(54519)}}, {{A, B, C, X(18559), X(54477)}}, {{A, B, C, X(35473), X(39955)}}, {{A, B, C, X(35921), X(54610)}}, {{A, B, C, X(37353), X(55958)}}, {{A, B, C, X(37460), X(60147)}}, {{A, B, C, X(44282), X(60590)}}, {{A, B, C, X(52283), X(54778)}}, {{A, B, C, X(52288), X(54792)}}
X(62963) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {22, 381, 2}
X(62964) lies on these lines: {2, 3}, {98, 54761}, {262, 54764}, {316, 40123}, {343, 48910}, {459, 54704}, {597, 41256}, {671, 39842}, {1180, 15437}, {1184, 53419}, {1899, 21849}, {1992, 36851}, {1994, 39874}, {2052, 54640}, {3060, 32064}, {3424, 54785}, {3434, 42029}, {3920, 5229}, {5012, 14927}, {5032, 18935}, {5225, 7191}, {5359, 43448}, {6054, 39813}, {6504, 14458}, {6515, 11550}, {7612, 54762}, {8024, 32006}, {9140, 13203}, {10706, 12319}, {11002, 18950}, {11185, 16275}, {11442, 51212}, {11538, 54523}, {13579, 60150}, {13582, 54612}, {13585, 60185}, {14216, 14831}, {14484, 54797}, {14494, 54765}, {15360, 51029}, {18382, 34944}, {21243, 48904}, {29317, 43653}, {30737, 63155}, {31383, 37645}, {33586, 51163}, {35266, 51167}, {36990, 37672}, {37649, 48905}, {41624, 41761}, {41628, 54132}, {42104, 54362}, {42105, 54363}, {48895, 58470}, {53103, 54601}, {54131, 61658}, {54519, 60114}, {54705, 54710}, {54707, 60191}, {54756, 60152}, {54766, 60153}, {54815, 60237}
X(62964) = inverse of X(37900) in anticomplementary circle
X(62964) = pole of line {523, 8664} with respect to the anticomplementary circle
X(62964) = intersection, other than A, B, C, of circumconics {{A, B, C, X(3), X(54640)}}, {{A, B, C, X(20), X(54704)}}, {{A, B, C, X(297), X(54761)}}, {{A, B, C, X(458), X(54764)}}, {{A, B, C, X(468), X(40178)}}, {{A, B, C, X(3088), X(54520)}}, {{A, B, C, X(3089), X(54519)}}, {{A, B, C, X(3522), X(54705)}}, {{A, B, C, X(3541), X(14492)}}, {{A, B, C, X(3542), X(14458)}}, {{A, B, C, X(3546), X(54919)}}, {{A, B, C, X(3547), X(54610)}}, {{A, B, C, X(6143), X(54523)}}, {{A, B, C, X(6504), X(11331)}}, {{A, B, C, X(7383), X(60122)}}, {{A, B, C, X(7505), X(60150)}}, {{A, B, C, X(9909), X(13575)}}, {{A, B, C, X(14940), X(60185)}}, {{A, B, C, X(18018), X(44442)}}, {{A, B, C, X(34603), X(36889)}}, {{A, B, C, X(37119), X(60127)}}, {{A, B, C, X(37174), X(54762)}}, {{A, B, C, X(37943), X(54612)}}, {{A, B, C, X(52283), X(54785)}}, {{A, B, C, X(52288), X(54797)}}, {{A, B, C, X(52404), X(54552)}}, {{A, B, C, X(54931), X(59349)}}
X(62964) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {11550, 31670, 6515}, {32064, 51538, 3060}
X(62965) lies on these lines: {2, 3}, {51, 61680}, {154, 26869}, {275, 54645}, {394, 32223}, {395, 11408}, {396, 11409}, {524, 19118}, {551, 11396}, {597, 12167}, {599, 1974}, {1184, 8792}, {1398, 5298}, {1452, 4870}, {1495, 26958}, {1611, 10418}, {1829, 25055}, {1843, 47352}, {1853, 44082}, {1899, 15448}, {1992, 41584}, {1993, 21970}, {2052, 54644}, {2374, 58098}, {3066, 58447}, {3167, 41628}, {3580, 8780}, {3582, 11398}, {3584, 11399}, {3679, 11363}, {3763, 44091}, {3828, 5090}, {4995, 7071}, {5093, 61655}, {5095, 51187}, {5140, 5215}, {5186, 41134}, {5306, 45141}, {5410, 32788}, {5411, 32787}, {5412, 13847}, {5413, 13846}, {5642, 19504}, {5972, 33586}, {6403, 14848}, {8541, 51185}, {8739, 49947}, {8740, 49948}, {8791, 36616}, {8907, 22550}, {9064, 20480}, {9166, 12132}, {9766, 44089}, {10192, 11402}, {10632, 42975}, {10633, 42974}, {10641, 16645}, {10642, 16644}, {10985, 31489}, {10986, 15484}, {11160, 46444}, {11216, 47455}, {11238, 52427}, {11245, 35260}, {11405, 41585}, {11550, 41424}, {11668, 39284}, {12135, 53620}, {12141, 22490}, {12142, 22489}, {13202, 41447}, {13567, 26864}, {13884, 19054}, {13937, 19053}, {14530, 26879}, {14614, 44090}, {15534, 44102}, {16080, 54851}, {17392, 44100}, {21969, 44084}, {24473, 41609}, {24814, 41138}, {31383, 47296}, {32225, 44077}, {32269, 59543}, {35259, 61646}, {35325, 36650}, {37487, 51403}, {37669, 47582}, {41611, 58560}, {43530, 54734}, {43653, 61507}, {53108, 60120}, {54522, 56346}, {54710, 54921}, {59374, 60879}, {60124, 60216}, {60125, 60277}, {60141, 60238}
X(62965) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 60209}, {656, 58095}
X(62965) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 60209}, {40596, 58095}
X(62965) = pole of line {185, 22829} with respect to the Jerabek hyperbola
X(62965) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(6144)}}, {{A, B, C, X(3), X(54644)}}, {{A, B, C, X(5), X(54645)}}, {{A, B, C, X(23), X(36616)}}, {{A, B, C, X(30), X(54851)}}, {{A, B, C, X(98), X(1657)}}, {{A, B, C, X(111), X(37913)}}, {{A, B, C, X(140), X(11668)}}, {{A, B, C, X(376), X(20480)}}, {{A, B, C, X(381), X(54734)}}, {{A, B, C, X(382), X(54934)}}, {{A, B, C, X(548), X(60175)}}, {{A, B, C, X(550), X(60335)}}, {{A, B, C, X(842), X(34152)}}, {{A, B, C, X(1656), X(53108)}}, {{A, B, C, X(2374), X(37453)}}, {{A, B, C, X(2770), X(30745)}}, {{A, B, C, X(3091), X(54522)}}, {{A, B, C, X(3424), X(50691)}}, {{A, B, C, X(3425), X(43809)}}, {{A, B, C, X(3522), X(54921)}}, {{A, B, C, X(3523), X(59496)}}, {{A, B, C, X(3563), X(21844)}}, {{A, B, C, X(3627), X(14458)}}, {{A, B, C, X(3843), X(14492)}}, {{A, B, C, X(3851), X(54920)}}, {{A, B, C, X(5064), X(40413)}}, {{A, B, C, X(5072), X(60192)}}, {{A, B, C, X(5966), X(12107)}}, {{A, B, C, X(6636), X(8770)}}, {{A, B, C, X(6656), X(60277)}}, {{A, B, C, X(7485), X(21448)}}, {{A, B, C, X(7486), X(43834)}}, {{A, B, C, X(7607), X(15712)}}, {{A, B, C, X(7608), X(61919)}}, {{A, B, C, X(7612), X(21735)}}, {{A, B, C, X(7714), X(10603)}}, {{A, B, C, X(7770), X(60238)}}, {{A, B, C, X(7841), X(60216)}}, {{A, B, C, X(8370), X(60283)}}, {{A, B, C, X(8587), X(33268)}}, {{A, B, C, X(8791), X(38282)}}, {{A, B, C, X(11172), X(33247)}}, {{A, B, C, X(11634), X(58098)}}, {{A, B, C, X(11669), X(61907)}}, {{A, B, C, X(14040), X(43528)}}, {{A, B, C, X(14044), X(54540)}}, {{A, B, C, X(14066), X(54539)}}, {{A, B, C, X(14865), X(40801)}}, {{A, B, C, X(14893), X(54582)}}, {{A, B, C, X(15684), X(54608)}}, {{A, B, C, X(17538), X(60185)}}, {{A, B, C, X(19695), X(60218)}}, {{A, B, C, X(23046), X(54643)}}, {{A, B, C, X(32971), X(60648)}}, {{A, B, C, X(32974), X(60628)}}, {{A, B, C, X(32982), X(60635)}}, {{A, B, C, X(33190), X(60641)}}, {{A, B, C, X(33229), X(60626)}}, {{A, B, C, X(33286), X(43529)}}, {{A, B, C, X(33703), X(60150)}}, {{A, B, C, X(35488), X(40120)}}, {{A, B, C, X(37962), X(40144)}}, {{A, B, C, X(38335), X(54477)}}, {{A, B, C, X(43537), X(62110)}}, {{A, B, C, X(49140), X(54866)}}, {{A, B, C, X(53103), X(61817)}}, {{A, B, C, X(53104), X(61832)}}, {{A, B, C, X(54523), X(61945)}}, {{A, B, C, X(54612), X(62029)}}, {{A, B, C, X(54707), X(61973)}}, {{A, B, C, X(60102), X(61783)}}, {{A, B, C, X(60127), X(61964)}}
X(62965) = barycentric product X(i)*X(j) for these (i, j): {4, 6144}
X(62965) = barycentric quotient X(i)/X(j) for these (i, j): {4, 60209}, {112, 58095}, {6144, 69}
X(62965) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {44082, 61691, 1853}
X(62966) lies on these lines: {2, 3}, {6, 51403}, {33, 11237}, {34, 11238}, {53, 34288}, {113, 44413}, {154, 61744}, {185, 58483}, {275, 54550}, {539, 18451}, {599, 12294}, {671, 12131}, {1112, 10706}, {1351, 54164}, {1398, 10072}, {1660, 11424}, {1699, 44662}, {1829, 31162}, {1843, 54131}, {1853, 32062}, {1862, 10711}, {1902, 3679}, {1974, 43273}, {1992, 39871}, {2052, 54658}, {2207, 5309}, {2393, 53023}, {2790, 14639}, {3092, 35822}, {3093, 35823}, {3172, 5306}, {3192, 48842}, {3199, 11648}, {3656, 11396}, {3867, 50959}, {5090, 50796}, {5185, 10710}, {5186, 6054}, {5480, 10602}, {5655, 19504}, {5656, 11245}, {5691, 51695}, {5890, 54039}, {6000, 26869}, {7071, 10056}, {7713, 50865}, {7716, 51024}, {7718, 50864}, {7739, 45141}, {7788, 54412}, {7809, 58782}, {8263, 51212}, {8796, 54604}, {9140, 12133}, {9308, 19570}, {10606, 61645}, {10641, 42154}, {10642, 42155}, {10653, 11409}, {10654, 11408}, {10707, 12138}, {10718, 12145}, {10733, 20772}, {10982, 61749}, {11179, 19118}, {11363, 50811}, {11402, 16657}, {11455, 61701}, {11470, 15534}, {11473, 13846}, {11474, 13847}, {11475, 16644}, {11476, 16645}, {11576, 12280}, {12022, 32063}, {12135, 34627}, {12164, 41628}, {12167, 20423}, {12174, 39571}, {12290, 26944}, {12315, 18912}, {13093, 26879}, {13157, 31942}, {13202, 31860}, {13380, 39284}, {13851, 19136}, {14486, 41521}, {14569, 36876}, {14848, 39588}, {14852, 16194}, {15311, 61506}, {16226, 44084}, {18440, 40318}, {19124, 47352}, {19130, 54183}, {22970, 37672}, {22971, 61721}, {32000, 32874}, {33842, 39563}, {33971, 34170}, {34648, 49542}, {36201, 52028}, {36424, 55415}, {41584, 50967}, {43462, 51892}, {44091, 48905}, {45300, 60120}, {46444, 50974}
X(62966) = intersection, other than A, B, C, of circumconics {{A, B, C, X(3), X(54658)}}, {{A, B, C, X(5), X(54550)}}, {{A, B, C, X(20), X(34288)}}, {{A, B, C, X(140), X(13380)}}, {{A, B, C, X(378), X(41489)}}, {{A, B, C, X(631), X(54604)}}, {{A, B, C, X(671), X(41235)}}, {{A, B, C, X(1093), X(13488)}}, {{A, B, C, X(1368), X(14458)}}, {{A, B, C, X(1656), X(45300)}}, {{A, B, C, X(5020), X(14492)}}, {{A, B, C, X(5627), X(7464)}}, {{A, B, C, X(7396), X(54519)}}, {{A, B, C, X(7398), X(54520)}}, {{A, B, C, X(11403), X(14860)}}, {{A, B, C, X(14486), X(37777)}}, {{A, B, C, X(14490), X(37944)}}, {{A, B, C, X(15717), X(43834)}}, {{A, B, C, X(16072), X(54512)}}, {{A, B, C, X(18434), X(31101)}}, {{A, B, C, X(21312), X(54944)}}, {{A, B, C, X(21400), X(37452)}}, {{A, B, C, X(31180), X(54879)}}, {{A, B, C, X(31829), X(54820)}}, {{A, B, C, X(32085), X(44438)}}, {{A, B, C, X(34609), X(54477)}}, {{A, B, C, X(47315), X(60326)}}, {{A, B, C, X(54941), X(61113)}}
X(62966) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {4, 1596, 25}, {4, 235, 1593}, {4, 403, 1597}
X(62967) lies on these lines: {2, 3}, {51, 48895}, {53, 52058}, {76, 1369}, {98, 13585}, {115, 1627}, {146, 11455}, {147, 11671}, {148, 8267}, {149, 3891}, {154, 59771}, {184, 48884}, {251, 7747}, {262, 11538}, {316, 8024}, {325, 18354}, {343, 51163}, {511, 3410}, {567, 61299}, {612, 18513}, {614, 18514}, {671, 8877}, {1180, 7748}, {1352, 15108}, {1478, 29815}, {1479, 17024}, {1498, 32346}, {1503, 1994}, {1853, 13203}, {1899, 11002}, {1993, 14683}, {2052, 54705}, {2979, 3818}, {3060, 3448}, {3108, 7753}, {3424, 13579}, {3583, 7191}, {3585, 3920}, {3917, 48889}, {4045, 39668}, {4056, 39728}, {4680, 5080}, {4894, 33090}, {5012, 29012}, {5254, 34482}, {5276, 53421}, {5354, 53419}, {5359, 44518}, {5422, 53023}, {5480, 34545}, {5986, 10722}, {5987, 39838}, {6504, 60147}, {6515, 16981}, {7272, 39723}, {7605, 43650}, {7607, 54601}, {7693, 11451}, {7703, 61646}, {7756, 38862}, {7837, 15356}, {7842, 8891}, {7843, 19568}, {7900, 40904}, {8029, 44445}, {9539, 11393}, {9544, 31383}, {9706, 45185}, {9781, 43816}, {11177, 39120}, {11216, 36851}, {11442, 31670}, {11606, 55028}, {11645, 13366}, {11810, 38227}, {13219, 18018}, {13419, 34148}, {13582, 14458}, {13598, 58922}, {14360, 57518}, {14492, 60191}, {15033, 44407}, {15107, 18427}, {15534, 32255}, {16275, 39998}, {16655, 43605}, {17500, 56916}, {18382, 32064}, {18550, 38006}, {18906, 33796}, {19121, 46026}, {21850, 45968}, {21969, 41724}, {22352, 29323}, {26881, 61743}, {26913, 34417}, {29181, 37636}, {30505, 60105}, {30737, 32002}, {31125, 52142}, {33586, 61700}, {33971, 46924}, {34796, 40909}, {35264, 59551}, {38259, 40178}, {41513, 52445}, {41917, 51860}, {43537, 54762}, {43621, 43653}, {45794, 51212}, {47586, 54761}, {53099, 54765}, {54519, 60255}, {54704, 56270}, {54764, 60118}, {54785, 60324}, {54797, 60328}, {60114, 60327}, {61715, 61752}
X(62967) = inverse of X(20063) in anticomplementary circle
X(62967) = inverse of X(37349) in orthocentroidal circle
X(62967) = inverse of X(44234) in orthoptic circle of the Steiner Inellipse
X(62967) = inverse of X(37349) in Yff hyperbola
X(62967) = anticomplement of X(6636)
X(62967) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {3456, 192}, {14378, 21289}, {15321, 8}
X(62967) = pole of line {523, 20063} with respect to the anticomplementary circle
X(62967) = pole of line {523, 37349} with respect to the orthocentroidal circle
X(62967) = pole of line {523, 31667} with respect to the orthoptic circle of the Steiner Inellipse
X(62967) = pole of line {185, 48889} with respect to the Jerabek hyperbola
X(62967) = pole of line {6, 37349} with respect to the Kiepert hyperbola
X(62967) = pole of line {525, 57513} with respect to the Steiner circumellipse
X(62967) = pole of line {523, 37349} with respect to the Yff hyperbola
X(62967) = intersection, other than A, B, C, of circumconics {{A, B, C, X(3), X(54705)}}, {{A, B, C, X(22), X(54459)}}, {{A, B, C, X(98), X(14940)}}, {{A, B, C, X(253), X(20062)}}, {{A, B, C, X(262), X(6143)}}, {{A, B, C, X(264), X(37349)}}, {{A, B, C, X(297), X(13585)}}, {{A, B, C, X(376), X(54704)}}, {{A, B, C, X(420), X(55028)}}, {{A, B, C, X(427), X(40046)}}, {{A, B, C, X(458), X(11538)}}, {{A, B, C, X(1297), X(2937)}}, {{A, B, C, X(2697), X(37938)}}, {{A, B, C, X(3088), X(54706)}}, {{A, B, C, X(3089), X(60327)}}, {{A, B, C, X(3424), X(7505)}}, {{A, B, C, X(3524), X(54640)}}, {{A, B, C, X(3541), X(43951)}}, {{A, B, C, X(3542), X(60147)}}, {{A, B, C, X(5189), X(18018)}}, {{A, B, C, X(7552), X(54632)}}, {{A, B, C, X(11331), X(13582)}}, {{A, B, C, X(11818), X(18850)}}, {{A, B, C, X(13575), X(37913)}}, {{A, B, C, X(13579), X(52283)}}, {{A, B, C, X(13621), X(40801)}}, {{A, B, C, X(14458), X(37943)}}, {{A, B, C, X(14484), X(37119)}}, {{A, B, C, X(14488), X(35482)}}, {{A, B, C, X(14489), X(22462)}}, {{A, B, C, X(21284), X(41513)}}, {{A, B, C, X(21400), X(47748)}}, {{A, B, C, X(35473), X(38006)}}, {{A, B, C, X(37125), X(60105)}}, {{A, B, C, X(38282), X(40178)}}, {{A, B, C, X(44234), X(60590)}}, {{A, B, C, X(52282), X(54601)}}, {{A, B, C, X(52289), X(60191)}}
X(62967) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {23, 427, 2}, {148, 8878, 8267}, {3060, 11550, 3448}, {11442, 31670, 62187}, {11442, 62187, 37779}, {11550, 48901, 3060}
X(62968) lies on these lines: {2, 3}, {6, 22336}, {125, 31860}, {232, 13337}, {275, 60329}, {373, 48905}, {1112, 32234}, {1495, 53023}, {1829, 3633}, {1843, 6144}, {1853, 44106}, {1974, 51797}, {1990, 21765}, {2052, 54857}, {3066, 29012}, {3292, 54131}, {3625, 49542}, {3635, 11396}, {3796, 25555}, {4668, 7713}, {4691, 5090}, {5093, 46818}, {5102, 24981}, {5339, 54363}, {5340, 54362}, {5480, 26864}, {5650, 48872}, {5651, 48910}, {6090, 31670}, {6749, 45141}, {7716, 52789}, {7737, 40126}, {7747, 62702}, {8550, 9777}, {10311, 13338}, {11002, 39899}, {11383, 61154}, {11405, 15471}, {11566, 12165}, {11745, 12174}, {11747, 17824}, {12135, 20053}, {12167, 32455}, {14486, 18384}, {14580, 33842}, {15082, 48879}, {16080, 60326}, {16276, 32821}, {16318, 62195}, {18440, 41724}, {19140, 19504}, {21448, 43618}, {21970, 61700}, {22112, 59411}, {26869, 34417}, {26944, 38848}, {30714, 44413}, {32227, 46686}, {32250, 46682}, {33586, 34507}, {35259, 48901}, {35283, 48873}, {37638, 48889}, {37644, 48662}, {37775, 42127}, {37776, 42126}, {39874, 61657}, {40350, 62203}, {41424, 61743}, {41586, 47353}, {43530, 54890}, {53106, 60124}, {56270, 60325}, {60125, 60209}, {60141, 60146}, {60879, 60976}
X(62968) = inverse of X(47314) in polar circle
X(62968) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 60277}
X(62968) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 60277}
X(62968) = pole of line {523, 47314} with respect to the polar circle
X(62968) = pole of line {2501, 12073} with respect to the Orthic inconic
X(62968) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(21765)}}, {{A, B, C, X(3), X(54857)}}, {{A, B, C, X(5), X(60329)}}, {{A, B, C, X(6), X(7496)}}, {{A, B, C, X(30), X(60326)}}, {{A, B, C, X(98), X(5054)}}, {{A, B, C, X(186), X(14486)}}, {{A, B, C, X(262), X(547)}}, {{A, B, C, X(376), X(60325)}}, {{A, B, C, X(381), X(54890)}}, {{A, B, C, X(523), X(47314)}}, {{A, B, C, X(549), X(60323)}}, {{A, B, C, X(632), X(7607)}}, {{A, B, C, X(842), X(37967)}}, {{A, B, C, X(3424), X(15692)}}, {{A, B, C, X(3426), X(33532)}}, {{A, B, C, X(3530), X(53100)}}, {{A, B, C, X(3534), X(54852)}}, {{A, B, C, X(3860), X(54582)}}, {{A, B, C, X(5070), X(7608)}}, {{A, B, C, X(5079), X(60142)}}, {{A, B, C, X(5094), X(32085)}}, {{A, B, C, X(6656), X(60209)}}, {{A, B, C, X(7570), X(14840)}}, {{A, B, C, X(7612), X(61859)}}, {{A, B, C, X(7770), X(60146)}}, {{A, B, C, X(7841), X(53106)}}, {{A, B, C, X(8352), X(54493)}}, {{A, B, C, X(8370), X(53107)}}, {{A, B, C, X(8703), X(14458)}}, {{A, B, C, X(10185), X(61875)}}, {{A, B, C, X(11317), X(54646)}}, {{A, B, C, X(11540), X(60175)}}, {{A, B, C, X(11668), X(41984)}}, {{A, B, C, X(11669), X(61879)}}, {{A, B, C, X(13574), X(37901)}}, {{A, B, C, X(14030), X(54539)}}, {{A, B, C, X(14047), X(43529)}}, {{A, B, C, X(14067), X(43528)}}, {{A, B, C, X(14484), X(61924)}}, {{A, B, C, X(14488), X(38071)}}, {{A, B, C, X(14492), X(19709)}}, {{A, B, C, X(14494), X(61889)}}, {{A, B, C, X(14528), X(45308)}}, {{A, B, C, X(15681), X(60132)}}, {{A, B, C, X(15710), X(54845)}}, {{A, B, C, X(15719), X(60150)}}, {{A, B, C, X(21734), X(60324)}}, {{A, B, C, X(33291), X(54540)}}, {{A, B, C, X(35404), X(54917)}}, {{A, B, C, X(40801), X(52294)}}, {{A, B, C, X(43537), X(55864)}}, {{A, B, C, X(43951), X(61944)}}, {{A, B, C, X(46936), X(53099)}}, {{A, B, C, X(47586), X(61820)}}, {{A, B, C, X(52297), X(60124)}}, {{A, B, C, X(52519), X(61928)}}, {{A, B, C, X(53103), X(61868)}}, {{A, B, C, X(53104), X(61872)}}, {{A, B, C, X(54477), X(62040)}}, {{A, B, C, X(54519), X(62160)}}, {{A, B, C, X(54520), X(61958)}}, {{A, B, C, X(54608), X(61797)}}, {{A, B, C, X(54612), X(61777)}}, {{A, B, C, X(54643), X(61918)}}, {{A, B, C, X(54644), X(61862)}}, {{A, B, C, X(54706), X(61962)}}, {{A, B, C, X(54717), X(61977)}}, {{A, B, C, X(54815), X(62030)}}, {{A, B, C, X(54851), X(61823)}}, {{A, B, C, X(54891), X(62068)}}, {{A, B, C, X(54934), X(61786)}}, {{A, B, C, X(60118), X(61914)}}, {{A, B, C, X(60127), X(61915)}}, {{A, B, C, X(60144), X(61877)}}, {{A, B, C, X(60147), X(62120)}}, {{A, B, C, X(60192), X(61891)}}, {{A, B, C, X(60327), X(62048)}}, {{A, B, C, X(60334), X(61855)}}
X(62968) = barycentric product X(i)*X(j) for these (i, j): {4, 47352}
X(62968) = barycentric quotient X(i)/X(j) for these (i, j): {4, 60277}, {47352, 69}
X(62969) lies on these lines: {2, 3}, {8, 4127}, {12, 20066}, {63, 51790}, {145, 5229}, {149, 1478}, {153, 34627}, {519, 3585}, {535, 31159}, {551, 3583}, {1029, 60079}, {1479, 38314}, {2052, 54932}, {2099, 20085}, {2800, 59387}, {3306, 51792}, {3419, 17484}, {3434, 31145}, {3586, 31019}, {3622, 5225}, {3679, 5080}, {3817, 4881}, {3829, 7354}, {4421, 10895}, {4428, 12953}, {4669, 56880}, {4857, 51103}, {5016, 42029}, {5032, 5800}, {5057, 31165}, {5086, 44663}, {5270, 51071}, {5276, 53419}, {5330, 40273}, {5362, 42102}, {5367, 42101}, {5434, 10707}, {5722, 26842}, {5840, 59392}, {5985, 39838}, {6224, 18393}, {6256, 50864}, {6504, 54688}, {7680, 10724}, {8164, 61157}, {10031, 10738}, {10526, 50810}, {10742, 50890}, {10896, 40726}, {11015, 33595}, {11194, 11680}, {11235, 34605}, {11236, 49719}, {11237, 34611}, {11538, 54727}, {12690, 63159}, {12761, 34697}, {12764, 59377}, {13271, 50894}, {13579, 54758}, {13582, 54947}, {13583, 54928}, {17330, 53421}, {17483, 24473}, {18492, 25005}, {18514, 25055}, {19883, 26127}, {21849, 58889}, {21969, 41723}, {22938, 50843}, {26131, 48855}, {28174, 59416}, {28178, 38058}, {31140, 34739}, {33102, 37717}, {33657, 51709}, {33854, 53418}, {34648, 41698}, {37821, 38074}, {41895, 60152}, {43531, 54794}, {43533, 54756}, {50889, 56790}, {53101, 60153}, {54623, 60155}, {54761, 60158}, {54762, 60154}, {54764, 60157}, {54765, 60164}, {54766, 60077}, {54789, 60255}, {54795, 60617}, {55027, 60078}, {60113, 60165}
X(62969) = reflection of X(i) in X(j) for these {i,j}: {11015, 33595}
X(62969) = anticomplement of X(17549)
X(62969) = intersection, other than A, B, C, of circumconics {{A, B, C, X(3), X(54932)}}, {{A, B, C, X(451), X(60079)}}, {{A, B, C, X(469), X(54794)}}, {{A, B, C, X(475), X(54623)}}, {{A, B, C, X(1494), X(37299)}}, {{A, B, C, X(3541), X(54726)}}, {{A, B, C, X(3542), X(54688)}}, {{A, B, C, X(6143), X(54727)}}, {{A, B, C, X(6847), X(54552)}}, {{A, B, C, X(6848), X(54923)}}, {{A, B, C, X(6852), X(54555)}}, {{A, B, C, X(6949), X(60121)}}, {{A, B, C, X(6952), X(60122)}}, {{A, B, C, X(7490), X(54756)}}, {{A, B, C, X(7505), X(54758)}}, {{A, B, C, X(7537), X(54526)}}, {{A, B, C, X(16370), X(54454)}}, {{A, B, C, X(26118), X(54704)}}, {{A, B, C, X(37119), X(54757)}}, {{A, B, C, X(37276), X(54785)}}, {{A, B, C, X(37943), X(54947)}}, {{A, B, C, X(52252), X(60078)}}, {{A, B, C, X(52290), X(60152)}}
X(62969) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3585, 52367, 20060}, {11680, 12943, 20067}
X(62970) lies on these lines: {2, 3}, {7, 92}, {19, 22097}, {33, 1818}, {53, 37674}, {63, 281}, {69, 31623}, {77, 278}, {81, 1249}, {84, 39574}, {264, 18141}, {273, 9776}, {275, 60107}, {286, 15466}, {312, 55394}, {317, 14555}, {318, 34255}, {329, 7282}, {393, 940}, {394, 1172}, {459, 26540}, {1029, 38253}, {1785, 17022}, {1847, 59181}, {1857, 10391}, {1859, 5784}, {2052, 60076}, {2322, 14552}, {2326, 24553}, {2999, 56814}, {3087, 4383}, {3345, 5715}, {3945, 41083}, {4292, 39585}, {4340, 8747}, {5256, 34231}, {5273, 52412}, {5287, 7952}, {5307, 30686}, {5739, 32001}, {6504, 60246}, {6513, 55963}, {6748, 37679}, {7046, 41228}, {7675, 44695}, {14996, 33630}, {16080, 54760}, {18679, 37642}, {19804, 55393}, {24987, 54294}, {32911, 40065}, {36746, 56864}, {37669, 46103}, {43530, 54759}, {54284, 54314}, {54710, 60258}, {54788, 56270}, {54867, 60169}, {55027, 60137}, {55109, 56887}, {56014, 56296}, {56346, 60155}
X(62970) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 60158}
X(62970) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 60158}
X(62970) = pole of line {523, 14298} with respect to the polar circle
X(62970) = pole of line {69, 21482} with respect to the Wallace hyperbola
X(62970) = intersection, other than A, B, C, of circumconics {{A, B, C, X(3), X(36746)}}, {{A, B, C, X(4), X(56864)}}, {{A, B, C, X(5), X(60107)}}, {{A, B, C, X(7), X(1817)}}, {{A, B, C, X(20), X(60156)}}, {{A, B, C, X(21), X(189)}}, {{A, B, C, X(28), X(55110)}}, {{A, B, C, X(30), X(54760)}}, {{A, B, C, X(69), X(21482)}}, {{A, B, C, X(226), X(6908)}}, {{A, B, C, X(275), X(4200)}}, {{A, B, C, X(278), X(37383)}}, {{A, B, C, X(376), X(54788)}}, {{A, B, C, X(377), X(60114)}}, {{A, B, C, X(381), X(54759)}}, {{A, B, C, X(406), X(459)}}, {{A, B, C, X(443), X(60237)}}, {{A, B, C, X(451), X(38253)}}, {{A, B, C, X(475), X(56346)}}, {{A, B, C, X(1029), X(3146)}}, {{A, B, C, X(1751), X(6846)}}, {{A, B, C, X(2051), X(6848)}}, {{A, B, C, X(2052), X(4194)}}, {{A, B, C, X(2475), X(6504)}}, {{A, B, C, X(3091), X(60155)}}, {{A, B, C, X(3345), X(37418)}}, {{A, B, C, X(3522), X(60258)}}, {{A, B, C, X(3523), X(60169)}}, {{A, B, C, X(3542), X(60246)}}, {{A, B, C, X(3543), X(54756)}}, {{A, B, C, X(3559), X(55963)}}, {{A, B, C, X(3832), X(55027)}}, {{A, B, C, X(3839), X(54766)}}, {{A, B, C, X(4183), X(7003)}}, {{A, B, C, X(6824), X(55962)}}, {{A, B, C, X(6834), X(45098)}}, {{A, B, C, X(6837), X(24624)}}, {{A, B, C, X(6838), X(60071)}}, {{A, B, C, X(6847), X(13478)}}, {{A, B, C, X(6886), X(57721)}}, {{A, B, C, X(6890), X(60615)}}, {{A, B, C, X(6926), X(60085)}}, {{A, B, C, X(6953), X(60087)}}, {{A, B, C, X(6964), X(14554)}}, {{A, B, C, X(6998), X(60165)}}, {{A, B, C, X(7390), X(60152)}}, {{A, B, C, X(7407), X(60153)}}, {{A, B, C, X(8814), X(37263)}}, {{A, B, C, X(13576), X(36695)}}, {{A, B, C, X(17758), X(37407)}}, {{A, B, C, X(26647), X(56047)}}, {{A, B, C, X(34621), X(54754)}}, {{A, B, C, X(36672), X(56161)}}, {{A, B, C, X(37108), X(57826)}}, {{A, B, C, X(37112), X(57722)}}, {{A, B, C, X(37279), X(57874)}}, {{A, B, C, X(37413), X(46014)}}, {{A, B, C, X(37421), X(60170)}}, {{A, B, C, X(37427), X(60083)}}, {{A, B, C, X(37434), X(60167)}}, {{A, B, C, X(52252), X(60137)}}, {{A, B, C, X(54794), X(61985)}}
X(62970) = barycentric product X(i)*X(j) for these (i, j): {264, 36746}, {56864, 69}
X(62970) = barycentric quotient X(i)/X(j) for these (i, j): {4, 60158}, {36746, 3}, {56864, 4}
X(62971) lies on these lines: {2, 3}, {8, 11398}, {33, 1621}, {34, 2975}, {100, 1861}, {105, 243}, {108, 7677}, {232, 33854}, {264, 37670}, {275, 45964}, {318, 26227}, {901, 15344}, {1125, 54428}, {1252, 5089}, {1785, 3011}, {1841, 38871}, {1843, 15988}, {1870, 54391}, {1876, 3218}, {1890, 30687}, {1892, 31019}, {1897, 20045}, {1993, 44105}, {2052, 60080}, {2716, 9107}, {2752, 53612}, {3006, 5081}, {3192, 32911}, {3195, 17127}, {3616, 11399}, {3869, 57394}, {3871, 56876}, {4850, 54293}, {5260, 46878}, {5276, 10311}, {5338, 55478}, {5362, 10641}, {5367, 10642}, {5422, 44086}, {5554, 26378}, {5985, 12131}, {6748, 37661}, {7071, 61155}, {7713, 19860}, {7952, 26228}, {9308, 17002}, {10312, 56832}, {10985, 37675}, {11393, 11680}, {11427, 37538}, {20872, 25882}, {20989, 25968}, {24987, 49542}, {26703, 36067}, {29639, 56814}, {29828, 54368}, {34337, 60459}, {34545, 44097}, {37680, 61226}, {39572, 45766}, {50752, 51506}, {53611, 53956}, {53932, 53948}
X(62971) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 54739}
X(62971) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 54739}
X(62971) = pole of line {523, 53047} with respect to the orthoptic circle of the Steiner Inellipse
X(62971) = pole of line {523, 17874} with respect to the polar circle
X(62971) = pole of line {59, 32674} with respect to the Hutson-Moses hyperbola
X(62971) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(3), X(60080)}}, {{A, B, C, X(5), X(45964)}}, {{A, B, C, X(21), X(1252)}}, {{A, B, C, X(27), X(7012)}}, {{A, B, C, X(28), X(7115)}}, {{A, B, C, X(37), X(37315)}}, {{A, B, C, X(98), X(6905)}}, {{A, B, C, X(105), X(859)}}, {{A, B, C, X(111), X(33849)}}, {{A, B, C, X(251), X(4224)}}, {{A, B, C, X(262), X(6830)}}, {{A, B, C, X(901), X(4236)}}, {{A, B, C, X(1006), X(60081)}}, {{A, B, C, X(1156), X(14956)}}, {{A, B, C, X(1309), X(4238)}}, {{A, B, C, X(1383), X(37254)}}, {{A, B, C, X(1390), X(47515)}}, {{A, B, C, X(2346), X(7474)}}, {{A, B, C, X(2716), X(4221)}}, {{A, B, C, X(2752), X(3109)}}, {{A, B, C, X(3424), X(50701)}}, {{A, B, C, X(4231), X(60125)}}, {{A, B, C, X(4237), X(36087)}}, {{A, B, C, X(4244), X(36067)}}, {{A, B, C, X(6826), X(60152)}}, {{A, B, C, X(6827), X(60153)}}, {{A, B, C, X(6829), X(60108)}}, {{A, B, C, X(6844), X(14484)}}, {{A, B, C, X(6854), X(60165)}}, {{A, B, C, X(6879), X(14494)}}, {{A, B, C, X(6880), X(7612)}}, {{A, B, C, X(6996), X(24624)}}, {{A, B, C, X(7377), X(60071)}}, {{A, B, C, X(7397), X(55962)}}, {{A, B, C, X(7406), X(55944)}}, {{A, B, C, X(7452), X(36093)}}, {{A, B, C, X(7466), X(32085)}}, {{A, B, C, X(7475), X(53611)}}, {{A, B, C, X(7476), X(53612)}}, {{A, B, C, X(7497), X(14486)}}, {{A, B, C, X(8770), X(37366)}}, {{A, B, C, X(15149), X(16082)}}, {{A, B, C, X(15344), X(37168)}}, {{A, B, C, X(34664), X(54555)}}, {{A, B, C, X(35973), X(40413)}}, {{A, B, C, X(37960), X(53932)}}
X(62971) = barycentric quotient X(i)/X(j) for these (i, j): {4, 54739}
X(62971) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {24, 475, 404}, {1861, 52427, 100}
X(62972) lies on these lines: {2, 3}, {9, 608}, {10, 11398}, {33, 1001}, {34, 958}, {55, 1861}, {63, 1876}, {105, 44695}, {108, 17917}, {197, 25968}, {238, 3195}, {264, 16992}, {275, 60108}, {281, 15288}, {317, 37664}, {318, 3757}, {342, 1447}, {394, 10477}, {607, 41239}, {614, 57278}, {954, 3920}, {956, 1870}, {1125, 11399}, {1260, 10327}, {1376, 52427}, {1398, 2975}, {1452, 3812}, {1621, 7071}, {1753, 11496}, {1824, 55472}, {1829, 19860}, {1890, 30686}, {1892, 5249}, {1902, 5250}, {1905, 54318}, {2052, 60081}, {2355, 55478}, {2356, 25941}, {2886, 11393}, {3192, 4383}, {3295, 56876}, {3624, 54428}, {3666, 54293}, {3744, 23050}, {4641, 42856}, {5081, 29641}, {5090, 24987}, {5275, 10311}, {5362, 11408}, {5367, 11409}, {5413, 31473}, {5422, 44097}, {5554, 11400}, {7717, 60959}, {9308, 16998}, {10601, 44086}, {11363, 19861}, {11392, 25466}, {11427, 44094}, {12167, 15988}, {17811, 54407}, {18344, 25901}, {23292, 37538}, {23710, 42842}, {24541, 26377}, {24982, 26378}, {25882, 37577}, {25885, 57652}, {30435, 56832}, {33854, 45141}, {37679, 61226}, {54394, 54396}
X(62972) = inverse of X(25985) in orthocentroidal circle
X(62972) = inverse of X(25985) in Yff hyperbola
X(62972) = pole of line {523, 25985} with respect to the orthocentroidal circle
X(62972) = pole of line {6, 25985} with respect to the Kiepert hyperbola
X(62972) = pole of line {523, 25985} with respect to the Yff hyperbola
X(62972) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(3), X(60081)}}, {{A, B, C, X(5), X(60108)}}, {{A, B, C, X(6), X(4224)}}, {{A, B, C, X(21), X(7123)}}, {{A, B, C, X(27), X(1041)}}, {{A, B, C, X(98), X(3149)}}, {{A, B, C, X(226), X(7377)}}, {{A, B, C, X(251), X(37254)}}, {{A, B, C, X(262), X(6831)}}, {{A, B, C, X(264), X(25985)}}, {{A, B, C, X(275), X(11341)}}, {{A, B, C, X(411), X(60080)}}, {{A, B, C, X(608), X(4211)}}, {{A, B, C, X(943), X(17560)}}, {{A, B, C, X(1751), X(6996)}}, {{A, B, C, X(1799), X(25947)}}, {{A, B, C, X(3424), X(50700)}}, {{A, B, C, X(3477), X(4228)}}, {{A, B, C, X(6828), X(45964)}}, {{A, B, C, X(6835), X(60152)}}, {{A, B, C, X(6836), X(60153)}}, {{A, B, C, X(6864), X(60165)}}, {{A, B, C, X(6927), X(7612)}}, {{A, B, C, X(6956), X(14494)}}, {{A, B, C, X(7406), X(60168)}}, {{A, B, C, X(7412), X(40801)}}, {{A, B, C, X(8770), X(33849)}}, {{A, B, C, X(13730), X(57689)}}, {{A, B, C, X(21448), X(37366)}}, {{A, B, C, X(28104), X(57666)}}, {{A, B, C, X(36652), X(60227)}}, {{A, B, C, X(37103), X(56229)}}, {{A, B, C, X(37362), X(60141)}}
X(62973) lies on these lines: {2, 3}, {154, 37643}, {193, 19122}, {232, 37689}, {275, 60333}, {459, 60336}, {1301, 14572}, {1495, 23291}, {1829, 46934}, {1843, 11451}, {1974, 3620}, {2052, 60102}, {2374, 58097}, {2979, 44079}, {3060, 15010}, {3617, 11363}, {4351, 5272}, {4354, 5268}, {5090, 46932}, {5274, 52427}, {5412, 13941}, {5413, 8972}, {5550, 7713}, {5921, 35264}, {6525, 14165}, {6776, 44110}, {7665, 18287}, {7718, 46933}, {8541, 12834}, {8796, 53104}, {8854, 43430}, {8855, 43431}, {8879, 47187}, {9544, 19128}, {10192, 11433}, {10632, 42983}, {10633, 42982}, {11206, 15448}, {11216, 47454}, {11427, 61680}, {11669, 60161}, {13366, 61506}, {13394, 18928}, {13567, 35260}, {14826, 43150}, {14996, 44086}, {14997, 44105}, {15004, 61659}, {16080, 54866}, {17004, 43981}, {17810, 58434}, {18289, 35815}, {18290, 35814}, {18950, 26864}, {19118, 20080}, {19877, 49542}, {21001, 61346}, {21970, 59553}, {23332, 41424}, {26233, 40413}, {26883, 58378}, {29814, 40976}, {31383, 61691}, {32064, 47296}, {32223, 59543}, {32269, 37669}, {33522, 53415}, {37647, 63155}, {41357, 62663}, {41584, 51170}, {41585, 59373}, {43530, 54521}, {44084, 62187}, {56270, 60175}, {56346, 60331}, {60124, 60200}, {60192, 60193}
X(62973) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 60219}, {656, 58096}
X(62973) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 60219}, {40596, 58096}
X(62973) = pole of line {523, 39532} with respect to the orthoptic circle of the Steiner Inellipse
X(62973) = pole of line {7396, 44420} with respect to the Parry circle
X(62973) = pole of line {523, 31250} with respect to the polar circle
X(62973) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(11008)}}, {{A, B, C, X(3), X(60102)}}, {{A, B, C, X(5), X(60333)}}, {{A, B, C, X(20), X(60336)}}, {{A, B, C, X(30), X(54866)}}, {{A, B, C, X(98), X(3529)}}, {{A, B, C, X(111), X(9909)}}, {{A, B, C, X(262), X(3855)}}, {{A, B, C, X(376), X(60175)}}, {{A, B, C, X(381), X(54521)}}, {{A, B, C, X(382), X(3424)}}, {{A, B, C, X(546), X(14484)}}, {{A, B, C, X(550), X(43537)}}, {{A, B, C, X(631), X(53104)}}, {{A, B, C, X(842), X(37948)}}, {{A, B, C, X(1995), X(39955)}}, {{A, B, C, X(2373), X(7396)}}, {{A, B, C, X(2374), X(38282)}}, {{A, B, C, X(2770), X(5159)}}, {{A, B, C, X(2996), X(33229)}}, {{A, B, C, X(3090), X(11669)}}, {{A, B, C, X(3091), X(60331)}}, {{A, B, C, X(3108), X(5020)}}, {{A, B, C, X(3528), X(7612)}}, {{A, B, C, X(3544), X(14494)}}, {{A, B, C, X(3545), X(60192)}}, {{A, B, C, X(3563), X(32534)}}, {{A, B, C, X(3851), X(53099)}}, {{A, B, C, X(5896), X(21312)}}, {{A, B, C, X(6995), X(10603)}}, {{A, B, C, X(7378), X(40413)}}, {{A, B, C, X(7607), X(10299)}}, {{A, B, C, X(7608), X(61921)}}, {{A, B, C, X(7841), X(60200)}}, {{A, B, C, X(8352), X(60632)}}, {{A, B, C, X(8357), X(60259)}}, {{A, B, C, X(8370), X(54639)}}, {{A, B, C, X(10302), X(33190)}}, {{A, B, C, X(11606), X(33279)}}, {{A, B, C, X(11634), X(58097)}}, {{A, B, C, X(13622), X(31255)}}, {{A, B, C, X(14064), X(60231)}}, {{A, B, C, X(14269), X(54520)}}, {{A, B, C, X(14458), X(62017)}}, {{A, B, C, X(14492), X(61980)}}, {{A, B, C, X(15682), X(54608)}}, {{A, B, C, X(15687), X(54519)}}, {{A, B, C, X(15710), X(54644)}}, {{A, B, C, X(15720), X(53859)}}, {{A, B, C, X(16045), X(60100)}}, {{A, B, C, X(18018), X(30769)}}, {{A, B, C, X(18349), X(61867)}}, {{A, B, C, X(18840), X(33232)}}, {{A, B, C, X(31152), X(40323)}}, {{A, B, C, X(32956), X(60278)}}, {{A, B, C, X(32974), X(60639)}}, {{A, B, C, X(33226), X(60128)}}, {{A, B, C, X(33230), X(60643)}}, {{A, B, C, X(33238), X(54122)}}, {{A, B, C, X(33254), X(60136)}}, {{A, B, C, X(33280), X(60184)}}, {{A, B, C, X(33292), X(40824)}}, {{A, B, C, X(33703), X(60323)}}, {{A, B, C, X(38071), X(54522)}}, {{A, B, C, X(40118), X(57584)}}, {{A, B, C, X(40801), X(55571)}}, {{A, B, C, X(41099), X(54643)}}, {{A, B, C, X(43951), X(61982)}}, {{A, B, C, X(47586), X(49135)}}, {{A, B, C, X(50688), X(60147)}}, {{A, B, C, X(52290), X(55023)}}, {{A, B, C, X(53103), X(61814)}}, {{A, B, C, X(54523), X(61947)}}, {{A, B, C, X(54645), X(61928)}}, {{A, B, C, X(54815), X(62003)}}, {{A, B, C, X(54851), X(62052)}}, {{A, B, C, X(54852), X(62011)}}, {{A, B, C, X(54891), X(62021)}}, {{A, B, C, X(54921), X(62097)}}, {{A, B, C, X(60123), X(61836)}}, {{A, B, C, X(60127), X(61967)}}, {{A, B, C, X(60150), X(62042)}}, {{A, B, C, X(60185), X(62130)}}
X(62973) = barycentric product X(i)*X(j) for these (i, j): {11008, 4}
X(62973) = barycentric quotient X(i)/X(j) for these (i, j): {4, 60219}, {112, 58096}, {11008, 69}
X(62973) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {15448, 26958, 11206}
X(62974) lies on these lines: {2, 3}, {64, 26917}, {74, 26958}, {113, 1993}, {133, 14583}, {155, 54163}, {185, 58482}, {232, 11648}, {262, 54825}, {459, 54941}, {539, 11441}, {944, 51702}, {1514, 13567}, {1568, 2063}, {1853, 11455}, {1870, 11238}, {1899, 32111}, {1974, 11645}, {1986, 10706}, {2052, 60119}, {2777, 61645}, {2883, 18912}, {2904, 22970}, {3199, 39563}, {3426, 15081}, {3527, 43891}, {3531, 45972}, {3567, 58559}, {3818, 41614}, {5186, 22566}, {5306, 60428}, {5309, 8743}, {5448, 44752}, {5476, 39588}, {5622, 36990}, {5627, 48374}, {5691, 51694}, {5878, 26879}, {5890, 22971}, {6000, 61701}, {6198, 11237}, {6241, 52003}, {6403, 54131}, {6776, 51734}, {7592, 61749}, {7687, 11550}, {7788, 44146}, {7809, 54412}, {8739, 41107}, {8740, 41108}, {8753, 51926}, {8780, 12383}, {9140, 12292}, {9707, 13403}, {10311, 14537}, {10574, 22948}, {10632, 42154}, {10633, 42155}, {10641, 36970}, {10642, 36969}, {10733, 20771}, {10985, 62203}, {11178, 12294}, {11204, 61691}, {11216, 14853}, {11363, 28208}, {11456, 18390}, {11472, 23293}, {11475, 37832}, {11476, 37835}, {11704, 40686}, {12132, 22515}, {12174, 43808}, {12254, 14530}, {12300, 15058}, {12827, 46686}, {13884, 52047}, {13937, 52048}, {14157, 18396}, {14458, 60133}, {14492, 60266}, {14852, 15305}, {15083, 18555}, {15801, 45014}, {16194, 61700}, {16654, 23324}, {17702, 35264}, {18361, 37778}, {18440, 37784}, {18451, 50435}, {19128, 43273}, {19570, 56015}, {22750, 43572}, {23325, 32062}, {31162, 41722}, {31670, 62382}, {31948, 50805}, {35603, 61713}, {38789, 54037}, {39284, 60130}, {44091, 48884}, {44668, 53023}, {48913, 58782}, {49947, 56514}, {49948, 56515}, {53330, 59745}, {58885, 62377}, {61744, 61747}
X(62974) = pole of line {3, 12364} with respect to the Stammler hyperbola
X(62974) = intersection, other than A, B, C, of circumconics {{A, B, C, X(3), X(18361)}}, {{A, B, C, X(20), X(54941)}}, {{A, B, C, X(30), X(48374)}}, {{A, B, C, X(140), X(60130)}}, {{A, B, C, X(382), X(1179)}}, {{A, B, C, X(458), X(54825)}}, {{A, B, C, X(550), X(45195)}}, {{A, B, C, X(631), X(43891)}}, {{A, B, C, X(671), X(41238)}}, {{A, B, C, X(847), X(1885)}}, {{A, B, C, X(858), X(14458)}}, {{A, B, C, X(1093), X(18560)}}, {{A, B, C, X(1300), X(44438)}}, {{A, B, C, X(1995), X(14492)}}, {{A, B, C, X(2071), X(5627)}}, {{A, B, C, X(3426), X(18859)}}, {{A, B, C, X(3524), X(45972)}}, {{A, B, C, X(3527), X(43809)}}, {{A, B, C, X(7529), X(54736)}}, {{A, B, C, X(8749), X(35473)}}, {{A, B, C, X(8884), X(35490)}}, {{A, B, C, X(10299), X(18368)}}, {{A, B, C, X(10419), X(34152)}}, {{A, B, C, X(11058), X(37950)}}, {{A, B, C, X(11331), X(60133)}}, {{A, B, C, X(11413), X(54658)}}, {{A, B, C, X(14860), X(35502)}}, {{A, B, C, X(16051), X(60150)}}, {{A, B, C, X(16263), X(57584)}}, {{A, B, C, X(17703), X(37452)}}, {{A, B, C, X(17928), X(60121)}}, {{A, B, C, X(18434), X(37938)}}, {{A, B, C, X(23335), X(54909)}}, {{A, B, C, X(31099), X(54519)}}, {{A, B, C, X(31133), X(54477)}}, {{A, B, C, X(32085), X(35480)}}, {{A, B, C, X(38323), X(54585)}}, {{A, B, C, X(40132), X(60127)}}, {{A, B, C, X(50140), X(52154)}}, {{A, B, C, X(52071), X(54820)}}, {{A, B, C, X(52289), X(60266)}}, {{A, B, C, X(54664), X(57532)}}
X(62974) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {4, 235, 24}, {4, 403, 378}, {546, 1906, 4}, {11455, 14644, 1853}, {18390, 51403, 11456}
X(62975) lies on these lines: {2, 3}, {69, 46026}, {98, 54531}, {262, 54867}, {275, 60150}, {305, 32823}, {393, 9300}, {459, 14492}, {551, 7718}, {599, 3867}, {1351, 15431}, {1829, 53620}, {1843, 21356}, {1853, 14853}, {1899, 34565}, {2052, 60127}, {3087, 5306}, {3241, 5090}, {3574, 12324}, {3818, 37669}, {3828, 7713}, {5186, 41135}, {5447, 11387}, {5480, 23291}, {5485, 60141}, {6392, 8892}, {6459, 8280}, {6460, 8281}, {7612, 60120}, {7716, 20582}, {7717, 60986}, {7739, 27371}, {7752, 19583}, {7788, 32000}, {7837, 56013}, {8739, 49812}, {8740, 49813}, {8796, 54523}, {8801, 9766}, {9140, 18947}, {9306, 51537}, {9781, 43896}, {10155, 54893}, {10250, 14912}, {10385, 11393}, {11160, 12167}, {11180, 37672}, {11206, 44108}, {11396, 31145}, {11427, 11550}, {11547, 53027}, {11745, 58378}, {12132, 52695}, {12294, 21849}, {13854, 34572}, {14458, 56346}, {14484, 54710}, {14494, 39284}, {15583, 17040}, {16655, 43841}, {18840, 21248}, {18842, 60125}, {18928, 19130}, {21243, 51212}, {23332, 53023}, {25055, 49542}, {25712, 45286}, {32001, 37671}, {32002, 34229}, {32581, 42037}, {32822, 34254}, {33630, 37665}, {35764, 42602}, {35765, 42603}, {36634, 40976}, {38253, 54520}, {39588, 50974}, {41585, 50993}, {41628, 61700}, {45201, 52713}, {48889, 59543}, {53103, 54892}, {54519, 60137}, {54612, 60193}, {54707, 56270}, {54791, 60123}, {60124, 60281}, {60161, 60185}
X(62975) = inverse of X(7714) in orthocentroidal circle
X(62975) = inverse of X(37910) in polar circle
X(62975) = inverse of X(7714) in Yff hyperbola
X(62975) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 60647}
X(62975) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 60647}
X(62975) = pole of line {523, 7714} with respect to the orthocentroidal circle
X(62975) = pole of line {523, 37910} with respect to the polar circle
X(62975) = pole of line {6, 7714} with respect to the Kiepert hyperbola
X(62975) = pole of line {523, 7714} with respect to the Yff hyperbola
X(62975) = intersection, other than A, B, C, of circumconics {{A, B, C, X(3), X(60127)}}, {{A, B, C, X(5), X(60150)}}, {{A, B, C, X(20), X(14492)}}, {{A, B, C, X(22), X(34572)}}, {{A, B, C, X(98), X(5056)}}, {{A, B, C, X(140), X(14494)}}, {{A, B, C, X(262), X(3523)}}, {{A, B, C, X(264), X(7714)}}, {{A, B, C, X(297), X(54531)}}, {{A, B, C, X(376), X(54707)}}, {{A, B, C, X(458), X(54867)}}, {{A, B, C, X(459), X(52289)}}, {{A, B, C, X(523), X(37910)}}, {{A, B, C, X(550), X(52519)}}, {{A, B, C, X(598), X(32974)}}, {{A, B, C, X(631), X(54523)}}, {{A, B, C, X(671), X(32971)}}, {{A, B, C, X(1656), X(7612)}}, {{A, B, C, X(1916), X(14037)}}, {{A, B, C, X(3090), X(60185)}}, {{A, B, C, X(3091), X(14458)}}, {{A, B, C, X(3146), X(54520)}}, {{A, B, C, X(3407), X(33283)}}, {{A, B, C, X(3424), X(5068)}}, {{A, B, C, X(3522), X(14484)}}, {{A, B, C, X(3533), X(10155)}}, {{A, B, C, X(3543), X(54582)}}, {{A, B, C, X(3545), X(54612)}}, {{A, B, C, X(3832), X(54519)}}, {{A, B, C, X(3839), X(54477)}}, {{A, B, C, X(3851), X(54845)}}, {{A, B, C, X(3854), X(60147)}}, {{A, B, C, X(4232), X(60141)}}, {{A, B, C, X(5059), X(43951)}}, {{A, B, C, X(5485), X(7770)}}, {{A, B, C, X(5503), X(33181)}}, {{A, B, C, X(5627), X(47093)}}, {{A, B, C, X(6353), X(8801)}}, {{A, B, C, X(6656), X(18842)}}, {{A, B, C, X(6658), X(54737)}}, {{A, B, C, X(6995), X(34208)}}, {{A, B, C, X(6996), X(54689)}}, {{A, B, C, X(7377), X(54587)}}, {{A, B, C, X(7395), X(54763)}}, {{A, B, C, X(7399), X(54660)}}, {{A, B, C, X(7406), X(54586)}}, {{A, B, C, X(7485), X(39389)}}, {{A, B, C, X(7486), X(60175)}}, {{A, B, C, X(7576), X(18852)}}, {{A, B, C, X(7607), X(46935)}}, {{A, B, C, X(7608), X(61856)}}, {{A, B, C, X(7824), X(60268)}}, {{A, B, C, X(7841), X(60281)}}, {{A, B, C, X(7892), X(40824)}}, {{A, B, C, X(8370), X(32532)}}, {{A, B, C, X(8587), X(33270)}}, {{A, B, C, X(9909), X(36889)}}, {{A, B, C, X(10303), X(60192)}}, {{A, B, C, X(10304), X(54643)}}, {{A, B, C, X(10484), X(33206)}}, {{A, B, C, X(10594), X(18854)}}, {{A, B, C, X(11172), X(16921)}}, {{A, B, C, X(11317), X(54647)}}, {{A, B, C, X(11331), X(56346)}}, {{A, B, C, X(11479), X(54604)}}, {{A, B, C, X(13727), X(54712)}}, {{A, B, C, X(13740), X(54786)}}, {{A, B, C, X(13854), X(52285)}}, {{A, B, C, X(14035), X(54540)}}, {{A, B, C, X(14063), X(54539)}}, {{A, B, C, X(14488), X(49135)}}, {{A, B, C, X(15022), X(54866)}}, {{A, B, C, X(15692), X(54734)}}, {{A, B, C, X(15717), X(54521)}}, {{A, B, C, X(15720), X(60330)}}, {{A, B, C, X(16045), X(60143)}}, {{A, B, C, X(16062), X(54624)}}, {{A, B, C, X(17681), X(54831)}}, {{A, B, C, X(18853), X(37122)}}, {{A, B, C, X(32956), X(54616)}}, {{A, B, C, X(32962), X(43535)}}, {{A, B, C, X(32965), X(54487)}}, {{A, B, C, X(32970), X(60240)}}, {{A, B, C, X(32972), X(54906)}}, {{A, B, C, X(32973), X(60095)}}, {{A, B, C, X(32979), X(41895)}}, {{A, B, C, X(32981), X(54889)}}, {{A, B, C, X(32982), X(53101)}}, {{A, B, C, X(32987), X(60218)}}, {{A, B, C, X(32990), X(54905)}}, {{A, B, C, X(32993), X(54901)}}, {{A, B, C, X(33020), X(54122)}}, {{A, B, C, X(33021), X(60190)}}, {{A, B, C, X(33190), X(60284)}}, {{A, B, C, X(33198), X(60180)}}, {{A, B, C, X(33202), X(54773)}}, {{A, B, C, X(33269), X(60214)}}, {{A, B, C, X(34007), X(54704)}}, {{A, B, C, X(34664), X(54838)}}, {{A, B, C, X(35018), X(60337)}}, {{A, B, C, X(36652), X(54690)}}, {{A, B, C, X(36670), X(54657)}}, {{A, B, C, X(37162), X(60152)}}, {{A, B, C, X(37174), X(60120)}}, {{A, B, C, X(40801), X(55578)}}, {{A, B, C, X(41231), X(54930)}}, {{A, B, C, X(41237), X(54772)}}, {{A, B, C, X(41238), X(54771)}}, {{A, B, C, X(46219), X(53098)}}, {{A, B, C, X(46936), X(54644)}}, {{A, B, C, X(50688), X(54717)}}, {{A, B, C, X(50689), X(54815)}}, {{A, B, C, X(50690), X(54706)}}, {{A, B, C, X(50691), X(54890)}}, {{A, B, C, X(52284), X(60125)}}, {{A, B, C, X(52288), X(54710)}}, {{A, B, C, X(53099), X(61834)}}, {{A, B, C, X(53103), X(61886)}}, {{A, B, C, X(54097), X(54476)}}, {{A, B, C, X(54522), X(61820)}}, {{A, B, C, X(54608), X(61936)}}, {{A, B, C, X(54645), X(55864)}}, {{A, B, C, X(54813), X(62007)}}, {{A, B, C, X(54851), X(61924)}}, {{A, B, C, X(55856), X(60123)}}, {{A, B, C, X(60118), X(61791)}}, {{A, B, C, X(60142), X(62067)}}, {{A, B, C, X(60322), X(61921)}}, {{A, B, C, X(60328), X(62124)}}, {{A, B, C, X(60329), X(62110)}}
X(62975) = barycentric quotient X(i)/X(j) for these (i, j): {4, 60647}
X(62975) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {427, 1907, 1368}, {11427, 11550, 39874}
X(62976) lies on these lines: {2, 3}, {6, 52789}, {51, 36990}, {184, 53023}, {275, 14488}, {394, 48901}, {612, 12953}, {614, 12943}, {1180, 15484}, {1184, 7747}, {1196, 33880}, {1503, 9777}, {1619, 18382}, {1824, 22034}, {1829, 3632}, {1843, 40341}, {1853, 34417}, {1890, 5101}, {1892, 3982}, {2052, 60132}, {2207, 8792}, {2549, 15433}, {2979, 40912}, {3060, 18440}, {3244, 11396}, {3527, 34224}, {3567, 34780}, {3626, 5090}, {3629, 12167}, {3631, 41585}, {3796, 19130}, {3818, 33586}, {3819, 48904}, {3867, 6329}, {3917, 48910}, {3920, 9668}, {5310, 10895}, {5322, 10896}, {5480, 11402}, {5943, 48884}, {5986, 38732}, {6154, 11406}, {6515, 39884}, {6688, 48942}, {6747, 42854}, {6748, 45141}, {7191, 9655}, {7717, 60983}, {7718, 20057}, {7773, 16276}, {8796, 54845}, {9306, 48895}, {9786, 13399}, {9971, 54384}, {10311, 52433}, {10601, 29012}, {10982, 13419}, {11179, 52719}, {11405, 20583}, {11432, 16659}, {11550, 17810}, {11898, 62187}, {12131, 20774}, {12135, 20050}, {12143, 47847}, {12144, 52787}, {12174, 16621}, {14826, 51538}, {14929, 41916}, {15069, 21969}, {15153, 15873}, {16194, 40909}, {16264, 52448}, {16620, 22334}, {19504, 24981}, {21970, 23293}, {22481, 22845}, {22482, 22844}, {26958, 44106}, {27365, 54164}, {31467, 38862}, {31860, 61645}, {33698, 60124}, {34775, 41580}, {39284, 53100}, {42093, 54363}, {42094, 54362}, {43530, 54717}, {43650, 48905}, {43823, 43837}, {45968, 48662}, {50251, 62237}, {52519, 60161}, {53105, 60125}, {53109, 60141}, {54791, 60332}, {54892, 60330}, {54893, 60337}, {60120, 60142}, {60879, 60957}
X(62976) = inverse of X(52285) in orthocentroidal circle
X(62976) = inverse of X(52285) in Yff hyperbola
X(62976) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 60278}, {656, 58121}
X(62976) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 60278}, {40596, 58121}
X(62976) = pole of line {523, 52285} with respect to the orthocentroidal circle
X(62976) = pole of line {523, 47650} with respect to the polar circle
X(62976) = pole of line {185, 53023} with respect to the Jerabek hyperbola
X(62976) = pole of line {6, 52285} with respect to the Kiepert hyperbola
X(62976) = pole of line {2501, 7927} with respect to the Orthic inconic
X(62976) = pole of line {523, 52285} with respect to the Yff hyperbola
X(62976) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(47355)}}, {{A, B, C, X(3), X(60132)}}, {{A, B, C, X(5), X(14488)}}, {{A, B, C, X(6), X(15246)}}, {{A, B, C, X(98), X(3526)}}, {{A, B, C, X(140), X(53100)}}, {{A, B, C, X(251), X(7492)}}, {{A, B, C, X(262), X(3628)}}, {{A, B, C, X(264), X(52285)}}, {{A, B, C, X(305), X(10300)}}, {{A, B, C, X(381), X(54717)}}, {{A, B, C, X(393), X(7409)}}, {{A, B, C, X(428), X(47847)}}, {{A, B, C, X(548), X(60326)}}, {{A, B, C, X(549), X(14458)}}, {{A, B, C, X(631), X(54845)}}, {{A, B, C, X(632), X(60335)}}, {{A, B, C, X(842), X(37947)}}, {{A, B, C, X(1093), X(16198)}}, {{A, B, C, X(1656), X(60142)}}, {{A, B, C, X(1916), X(14065)}}, {{A, B, C, X(2980), X(7571)}}, {{A, B, C, X(3090), X(52519)}}, {{A, B, C, X(3407), X(14043)}}, {{A, B, C, X(3424), X(10303)}}, {{A, B, C, X(3425), X(13564)}}, {{A, B, C, X(3518), X(14486)}}, {{A, B, C, X(3522), X(16620)}}, {{A, B, C, X(3525), X(60322)}}, {{A, B, C, X(3527), X(7516)}}, {{A, B, C, X(3533), X(60337)}}, {{A, B, C, X(3534), X(54477)}}, {{A, B, C, X(5054), X(54934)}}, {{A, B, C, X(5055), X(14492)}}, {{A, B, C, X(5064), X(32085)}}, {{A, B, C, X(5066), X(54582)}}, {{A, B, C, X(5070), X(54920)}}, {{A, B, C, X(5072), X(54890)}}, {{A, B, C, X(6656), X(53105)}}, {{A, B, C, X(7486), X(14484)}}, {{A, B, C, X(7525), X(14495)}}, {{A, B, C, X(7607), X(55859)}}, {{A, B, C, X(7608), X(55860)}}, {{A, B, C, X(7612), X(61870)}}, {{A, B, C, X(7770), X(53109)}}, {{A, B, C, X(7841), X(33698)}}, {{A, B, C, X(8370), X(54494)}}, {{A, B, C, X(8770), X(16042)}}, {{A, B, C, X(8791), X(52299)}}, {{A, B, C, X(10304), X(54519)}}, {{A, B, C, X(11285), X(60280)}}, {{A, B, C, X(11540), X(54851)}}, {{A, B, C, X(13854), X(52284)}}, {{A, B, C, X(14036), X(54539)}}, {{A, B, C, X(14046), X(54540)}}, {{A, B, C, X(14494), X(61881)}}, {{A, B, C, X(14953), X(48138)}}, {{A, B, C, X(15022), X(43951)}}, {{A, B, C, X(15683), X(54815)}}, {{A, B, C, X(15704), X(54917)}}, {{A, B, C, X(15706), X(54852)}}, {{A, B, C, X(15709), X(60150)}}, {{A, B, C, X(15717), X(60147)}}, {{A, B, C, X(16045), X(18843)}}, {{A, B, C, X(16661), X(22334)}}, {{A, B, C, X(32956), X(60219)}}, {{A, B, C, X(33190), X(54720)}}, {{A, B, C, X(33230), X(60631)}}, {{A, B, C, X(34484), X(40801)}}, {{A, B, C, X(37453), X(60125)}}, {{A, B, C, X(39951), X(40916)}}, {{A, B, C, X(46219), X(60334)}}, {{A, B, C, X(47598), X(60175)}}, {{A, B, C, X(50693), X(60327)}}, {{A, B, C, X(54520), X(61936)}}, {{A, B, C, X(54608), X(61843)}}, {{A, B, C, X(54612), X(61833)}}, {{A, B, C, X(54643), X(61898)}}, {{A, B, C, X(54644), X(61872)}}, {{A, B, C, X(54645), X(61879)}}, {{A, B, C, X(54707), X(61904)}}, {{A, B, C, X(54734), X(61891)}}, {{A, B, C, X(54813), X(61974)}}, {{A, B, C, X(54857), X(61832)}}, {{A, B, C, X(54891), X(61826)}}, {{A, B, C, X(55856), X(60332)}}, {{A, B, C, X(60127), X(61895)}}, {{A, B, C, X(60185), X(61865)}}, {{A, B, C, X(60192), X(61883)}}, {{A, B, C, X(60323), X(61852)}}, {{A, B, C, X(60325), X(61807)}}, {{A, B, C, X(60329), X(61907)}}, {{A, B, C, X(60330), X(61886)}}
X(62976) = barycentric product X(i)*X(j) for these (i, j): {4, 47355}, {1897, 48138}
X(62976) = barycentric quotient X(i)/X(j) for these (i, j): {4, 60278}, {112, 58121}, {47355, 69}, {48138, 4025}
X(62976) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {4, 428, 25}
X(62977) lies on these lines: {2, 3}, {6, 41358}, {115, 15433}, {125, 53023}, {275, 53100}, {394, 18553}, {399, 10294}, {614, 9628}, {1351, 41724}, {1853, 9777}, {1892, 4031}, {1993, 45034}, {2052, 60142}, {3244, 5090}, {3292, 47353}, {3448, 5093}, {3531, 15081}, {3574, 12174}, {3631, 3867}, {3632, 11396}, {3818, 6090}, {5095, 11405}, {5480, 26869}, {6293, 58492}, {7736, 62195}, {7737, 47298}, {8796, 60330}, {9140, 48679}, {10516, 51360}, {11216, 47466}, {11383, 61152}, {11402, 11550}, {12135, 20057}, {12167, 40341}, {12295, 32227}, {14488, 16080}, {14580, 33843}, {14982, 24981}, {15106, 32274}, {15302, 33885}, {15808, 49542}, {15820, 62702}, {16318, 62213}, {18424, 21448}, {19124, 34397}, {19504, 32234}, {23049, 41603}, {23061, 50955}, {26864, 36990}, {31670, 45303}, {31860, 61691}, {32255, 53019}, {33971, 53027}, {34417, 61735}, {35259, 48889}, {37638, 48901}, {37645, 39884}, {38743, 62298}, {39284, 60332}, {40343, 52152}, {41586, 54131}, {43530, 60132}, {43676, 60141}, {45835, 63181}, {47355, 52789}, {47582, 51538}, {48910, 61644}, {52519, 56270}, {53102, 60125}, {53109, 60124}, {54845, 60193}, {60120, 60334}, {60161, 60337}, {60879, 60983}
X(62977) = inverse of X(10301) in orthocentroidal circle
X(62977) = inverse of X(47313) in polar circle
X(62977) = inverse of X(10301) in Yff hyperbola
X(62977) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 60239}
X(62977) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 60239}, {51588, 69}
X(62977) = pole of line {523, 10301} with respect to the orthocentroidal circle
X(62977) = pole of line {523, 47313} with respect to the polar circle
X(62977) = pole of line {185, 9971} with respect to the Jerabek hyperbola
X(62977) = pole of line {6, 10301} with respect to the Kiepert hyperbola
X(62977) = pole of line {2501, 3906} with respect to the Orthic inconic
X(62977) = pole of line {523, 10301} with respect to the Yff hyperbola
X(62977) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(21358)}}, {{A, B, C, X(3), X(60142)}}, {{A, B, C, X(5), X(53100)}}, {{A, B, C, X(6), X(7492)}}, {{A, B, C, X(30), X(14488)}}, {{A, B, C, X(98), X(5055)}}, {{A, B, C, X(140), X(60332)}}, {{A, B, C, X(262), X(549)}}, {{A, B, C, X(264), X(10301)}}, {{A, B, C, X(376), X(52519)}}, {{A, B, C, X(381), X(60132)}}, {{A, B, C, X(523), X(47313)}}, {{A, B, C, X(547), X(60335)}}, {{A, B, C, X(548), X(60329)}}, {{A, B, C, X(631), X(60330)}}, {{A, B, C, X(842), X(12105)}}, {{A, B, C, X(1656), X(60334)}}, {{A, B, C, X(1916), X(14036)}}, {{A, B, C, X(3090), X(60337)}}, {{A, B, C, X(3407), X(14046)}}, {{A, B, C, X(3424), X(61936)}}, {{A, B, C, X(3426), X(49671)}}, {{A, B, C, X(3526), X(7608)}}, {{A, B, C, X(3531), X(37924)}}, {{A, B, C, X(3534), X(14492)}}, {{A, B, C, X(3545), X(54845)}}, {{A, B, C, X(3628), X(7607)}}, {{A, B, C, X(3830), X(54717)}}, {{A, B, C, X(4232), X(8801)}}, {{A, B, C, X(5054), X(54920)}}, {{A, B, C, X(5066), X(14458)}}, {{A, B, C, X(5071), X(60322)}}, {{A, B, C, X(5072), X(54857)}}, {{A, B, C, X(6336), X(31928)}}, {{A, B, C, X(6656), X(53102)}}, {{A, B, C, X(7409), X(13854)}}, {{A, B, C, X(7486), X(43537)}}, {{A, B, C, X(7525), X(43908)}}, {{A, B, C, X(7612), X(61895)}}, {{A, B, C, X(7770), X(43676)}}, {{A, B, C, X(7841), X(53109)}}, {{A, B, C, X(8352), X(54494)}}, {{A, B, C, X(8370), X(53105)}}, {{A, B, C, X(8791), X(52284)}}, {{A, B, C, X(10155), X(61865)}}, {{A, B, C, X(10185), X(55860)}}, {{A, B, C, X(10303), X(53099)}}, {{A, B, C, X(10304), X(14484)}}, {{A, B, C, X(10415), X(10989)}}, {{A, B, C, X(11317), X(33698)}}, {{A, B, C, X(11540), X(54645)}}, {{A, B, C, X(11668), X(61879)}}, {{A, B, C, X(11669), X(47598)}}, {{A, B, C, X(13574), X(37909)}}, {{A, B, C, X(14043), X(43529)}}, {{A, B, C, X(14065), X(43528)}}, {{A, B, C, X(14494), X(15709)}}, {{A, B, C, X(14495), X(37947)}}, {{A, B, C, X(15022), X(47586)}}, {{A, B, C, X(15246), X(39951)}}, {{A, B, C, X(15640), X(54520)}}, {{A, B, C, X(15683), X(43951)}}, {{A, B, C, X(15684), X(54890)}}, {{A, B, C, X(15698), X(60127)}}, {{A, B, C, X(15717), X(60118)}}, {{A, B, C, X(15759), X(54643)}}, {{A, B, C, X(16042), X(21448)}}, {{A, B, C, X(16051), X(45835)}}, {{A, B, C, X(18843), X(33190)}}, {{A, B, C, X(19709), X(54934)}}, {{A, B, C, X(23046), X(60326)}}, {{A, B, C, X(33699), X(54582)}}, {{A, B, C, X(40801), X(47485)}}, {{A, B, C, X(44543), X(60280)}}, {{A, B, C, X(50693), X(60328)}}, {{A, B, C, X(53098), X(61870)}}, {{A, B, C, X(53104), X(61883)}}, {{A, B, C, X(53108), X(61872)}}, {{A, B, C, X(54477), X(61974)}}, {{A, B, C, X(54519), X(61966)}}, {{A, B, C, X(54521), X(61805)}}, {{A, B, C, X(54523), X(61833)}}, {{A, B, C, X(54608), X(61929)}}, {{A, B, C, X(54644), X(61891)}}, {{A, B, C, X(54706), X(62032)}}, {{A, B, C, X(54707), X(62090)}}, {{A, B, C, X(54734), X(61797)}}, {{A, B, C, X(54851), X(61918)}}, {{A, B, C, X(54917), X(61978)}}, {{A, B, C, X(55859), X(60144)}}, {{A, B, C, X(60123), X(61881)}}, {{A, B, C, X(60147), X(61954)}}, {{A, B, C, X(60150), X(61926)}}, {{A, B, C, X(60175), X(61898)}}, {{A, B, C, X(60185), X(61904)}}, {{A, B, C, X(60192), X(61843)}}, {{A, B, C, X(60323), X(61922)}}, {{A, B, C, X(60325), X(61951)}}, {{A, B, C, X(60327), X(61972)}}, {{A, B, C, X(60331), X(61830)}}
X(62977) = barycentric product X(i)*X(j) for these (i, j): {21358, 4}
X(62977) = barycentric quotient X(i)/X(j) for these (i, j): {4, 60239}, {21358, 69}
X(62977) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {36990, 61743, 26864}
X(62978) lies on these lines: {2, 3}, {33, 4995}, {34, 5298}, {51, 10192}, {107, 5966}, {110, 41588}, {115, 12132}, {141, 44091}, {154, 11245}, {184, 12007}, {232, 5306}, {275, 60192}, {343, 32223}, {394, 47582}, {395, 10641}, {396, 10642}, {459, 54866}, {476, 23096}, {519, 11363}, {524, 1974}, {539, 41587}, {551, 1829}, {597, 1843}, {827, 2374}, {1112, 5642}, {1141, 9064}, {1287, 40119}, {1301, 13157}, {1302, 2383}, {1304, 53935}, {1353, 9544}, {1474, 17330}, {1495, 13567}, {1503, 44082}, {1611, 16317}, {1862, 6174}, {1992, 19118}, {2052, 60175}, {2482, 5186}, {2501, 45317}, {3058, 52427}, {3060, 59553}, {3192, 61661}, {3292, 59699}, {3563, 53957}, {3564, 35264}, {3584, 54428}, {3629, 41599}, {3679, 12135}, {3815, 10985}, {3828, 49542}, {3867, 48310}, {3917, 61507}, {4370, 24814}, {4428, 11383}, {5090, 19875}, {5354, 8792}, {5410, 19053}, {5411, 19054}, {5412, 13937}, {5413, 13884}, {5459, 12142}, {5460, 12141}, {5480, 44106}, {5943, 13394}, {6055, 12131}, {6173, 60879}, {6515, 8780}, {6800, 45298}, {7713, 25055}, {7716, 47352}, {7717, 59374}, {7718, 53620}, {7850, 45201}, {8550, 44110}, {8584, 41585}, {8739, 43228}, {8740, 43229}, {8854, 35815}, {8855, 35814}, {9060, 53930}, {9085, 26710}, {9107, 26707}, {9300, 10311}, {9306, 32269}, {9466, 12143}, {10056, 11399}, {10072, 11398}, {10169, 47455}, {10302, 60125}, {10418, 40326}, {10546, 37636}, {10986, 18907}, {11002, 61655}, {11062, 14836}, {11179, 39871}, {11202, 16657}, {11206, 26869}, {11216, 47459}, {11381, 43903}, {11396, 38314}, {11402, 35260}, {11408, 37641}, {11409, 37640}, {11433, 26864}, {11451, 38110}, {11473, 52045}, {11474, 52046}, {11550, 47296}, {11669, 60120}, {11694, 15463}, {12167, 59373}, {12294, 54169}, {13148, 56567}, {13367, 15873}, {13607, 51694}, {13622, 56918}, {13854, 36616}, {14530, 18916}, {14979, 53944}, {15344, 26711}, {15360, 50985}, {15471, 41149}, {16080, 54608}, {16166, 40118}, {16318, 59229}, {16654, 23329}, {17004, 56022}, {17409, 47187}, {17810, 51734}, {18289, 43430}, {18290, 43431}, {19124, 50983}, {19128, 50979}, {20192, 47328}, {21849, 44084}, {22479, 40726}, {23292, 34417}, {23293, 39884}, {23328, 32062}, {23332, 61691}, {26235, 52787}, {26613, 58309}, {26881, 48906}, {26882, 31804}, {26926, 31166}, {26958, 31383}, {32002, 37647}, {33586, 59543}, {35265, 45968}, {35266, 44077}, {35325, 61346}, {37497, 44935}, {39284, 53104}, {40413, 57852}, {40634, 57489}, {41624, 44089}, {43530, 54643}, {44108, 61712}, {45311, 46682}, {46026, 51126}, {51745, 58437}, {54412, 59634}, {54521, 56346}, {54531, 60333}, {54710, 60336}, {54867, 60102}, {58434, 61743}, {60124, 60228}, {60141, 60239}
X(62978) = midpoint of X(i) and X(j) for these {i,j}: {44082, 61645}
X(62978) = inverse of X(30745) in polar circle
X(62978) = X(i)-Dao conjugate of X(j) for these {i, j}: {51581, 69}
X(62978) = pole of line {44420, 52397} with respect to the Parry circle
X(62978) = pole of line {523, 7925} with respect to the polar circle
X(62978) = pole of line {185, 12007} with respect to the Jerabek hyperbola
X(62978) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(3629)}}, {{A, B, C, X(3), X(5966)}}, {{A, B, C, X(4), X(53963)}}, {{A, B, C, X(5), X(60192)}}, {{A, B, C, X(20), X(54866)}}, {{A, B, C, X(22), X(36616)}}, {{A, B, C, X(30), X(32478)}}, {{A, B, C, X(98), X(550)}}, {{A, B, C, X(111), X(6636)}}, {{A, B, C, X(140), X(53104)}}, {{A, B, C, X(186), X(23096)}}, {{A, B, C, X(262), X(3851)}}, {{A, B, C, X(376), X(1141)}}, {{A, B, C, X(378), X(2383)}}, {{A, B, C, X(381), X(54643)}}, {{A, B, C, X(382), X(14458)}}, {{A, B, C, X(427), X(2374)}}, {{A, B, C, X(428), X(40413)}}, {{A, B, C, X(523), X(30745)}}, {{A, B, C, X(546), X(14492)}}, {{A, B, C, X(671), X(33229)}}, {{A, B, C, X(827), X(11634)}}, {{A, B, C, X(842), X(18859)}}, {{A, B, C, X(1368), X(57852)}}, {{A, B, C, X(1487), X(61886)}}, {{A, B, C, X(1594), X(41599)}}, {{A, B, C, X(1656), X(11669)}}, {{A, B, C, X(1657), X(60323)}}, {{A, B, C, X(1799), X(10691)}}, {{A, B, C, X(1916), X(14045)}}, {{A, B, C, X(2373), X(52397)}}, {{A, B, C, X(2770), X(5189)}}, {{A, B, C, X(3091), X(54521)}}, {{A, B, C, X(3146), X(15619)}}, {{A, B, C, X(3407), X(14034)}}, {{A, B, C, X(3424), X(49135)}}, {{A, B, C, X(3432), X(17928)}}, {{A, B, C, X(3459), X(3525)}}, {{A, B, C, X(3520), X(3563)}}, {{A, B, C, X(3522), X(60336)}}, {{A, B, C, X(3523), X(60102)}}, {{A, B, C, X(3528), X(60185)}}, {{A, B, C, X(3529), X(60150)}}, {{A, B, C, X(3530), X(54644)}}, {{A, B, C, X(3544), X(54523)}}, {{A, B, C, X(3627), X(54852)}}, {{A, B, C, X(3839), X(38305)}}, {{A, B, C, X(3855), X(60127)}}, {{A, B, C, X(4221), X(26707)}}, {{A, B, C, X(4226), X(53957)}}, {{A, B, C, X(4229), X(26708)}}, {{A, B, C, X(4236), X(26711)}}, {{A, B, C, X(4237), X(26710)}}, {{A, B, C, X(5056), X(60333)}}, {{A, B, C, X(5068), X(60331)}}, {{A, B, C, X(5079), X(54645)}}, {{A, B, C, X(6240), X(40120)}}, {{A, B, C, X(6656), X(10302)}}, {{A, B, C, X(7462), X(26709)}}, {{A, B, C, X(7464), X(14979)}}, {{A, B, C, X(7468), X(16166)}}, {{A, B, C, X(7485), X(8770)}}, {{A, B, C, X(7495), X(9084)}}, {{A, B, C, X(7607), X(15720)}}, {{A, B, C, X(7608), X(35018)}}, {{A, B, C, X(7612), X(10299)}}, {{A, B, C, X(7770), X(60239)}}, {{A, B, C, X(7841), X(60228)}}, {{A, B, C, X(7901), X(60231)}}, {{A, B, C, X(8357), X(60181)}}, {{A, B, C, X(8370), X(60282)}}, {{A, B, C, X(8587), X(33276)}}, {{A, B, C, X(8791), X(52297)}}, {{A, B, C, X(10257), X(15392)}}, {{A, B, C, X(10295), X(53930)}}, {{A, B, C, X(10301), X(60125)}}, {{A, B, C, X(11172), X(33226)}}, {{A, B, C, X(11668), X(61855)}}, {{A, B, C, X(13619), X(40118)}}, {{A, B, C, X(13854), X(38282)}}, {{A, B, C, X(14042), X(54539)}}, {{A, B, C, X(14062), X(54540)}}, {{A, B, C, X(14269), X(54582)}}, {{A, B, C, X(14494), X(61921)}}, {{A, B, C, X(15681), X(54851)}}, {{A, B, C, X(15687), X(54477)}}, {{A, B, C, X(16042), X(34572)}}, {{A, B, C, X(16045), X(60646)}}, {{A, B, C, X(16277), X(37900)}}, {{A, B, C, X(16419), X(21448)}}, {{A, B, C, X(18401), X(21312)}}, {{A, B, C, X(19307), X(54000)}}, {{A, B, C, X(19687), X(54906)}}, {{A, B, C, X(21284), X(40119)}}, {{A, B, C, X(32956), X(60643)}}, {{A, B, C, X(32971), X(54639)}}, {{A, B, C, X(32974), X(60200)}}, {{A, B, C, X(32979), X(60650)}}, {{A, B, C, X(32982), X(60625)}}, {{A, B, C, X(33190), X(60637)}}, {{A, B, C, X(33232), X(60143)}}, {{A, B, C, X(33234), X(60218)}}, {{A, B, C, X(33256), X(43535)}}, {{A, B, C, X(33643), X(35921)}}, {{A, B, C, X(35502), X(40801)}}, {{A, B, C, X(38071), X(54734)}}, {{A, B, C, X(39431), X(44239)}}, {{A, B, C, X(40102), X(46336)}}, {{A, B, C, X(43537), X(62067)}}, {{A, B, C, X(43657), X(44832)}}, {{A, B, C, X(44061), X(57599)}}, {{A, B, C, X(46590), X(58975)}}, {{A, B, C, X(47586), X(62149)}}, {{A, B, C, X(47847), X(52298)}}, {{A, B, C, X(49139), X(53100)}}, {{A, B, C, X(50688), X(54519)}}, {{A, B, C, X(52299), X(55023)}}, {{A, B, C, X(53103), X(61836)}}, {{A, B, C, X(54520), X(61982)}}, {{A, B, C, X(54612), X(62042)}}, {{A, B, C, X(54707), X(61967)}}, {{A, B, C, X(54813), X(61997)}}, {{A, B, C, X(54891), X(62036)}}, {{A, B, C, X(54934), X(62044)}}, {{A, B, C, X(60132), X(62013)}}, {{A, B, C, X(60334), X(61784)}}, {{A, B, C, X(60335), X(62074)}}
X(62978) = barycentric product X(i)*X(j) for these (i, j): {264, 35007}, {3629, 4}, {32478, 648}, {40393, 41599}
X(62978) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 25, 428}, {2, 428, 427}, {51, 10192, 61690}, {428, 468, 2}, {1974, 41584, 46444}, {8780, 21970, 6515}, {26958, 41424, 31383}, {44082, 61645, 1503}
X(62979) lies on these lines: {2, 3}, {51, 35260}, {69, 44091}, {98, 54710}, {107, 43662}, {154, 14912}, {193, 8780}, {275, 54523}, {393, 36611}, {459, 60150}, {551, 7713}, {597, 7716}, {907, 2374}, {1184, 8744}, {1249, 5306}, {1285, 10986}, {1474, 37654}, {1495, 11433}, {1611, 46453}, {1829, 38314}, {1843, 58470}, {1890, 38025}, {1974, 1992}, {2052, 60185}, {2356, 42043}, {3241, 11363}, {3563, 59038}, {3679, 7718}, {5032, 19118}, {5140, 26613}, {5186, 52695}, {5412, 19053}, {5413, 19054}, {5651, 33522}, {6173, 7717}, {6403, 21849}, {7612, 54867}, {7735, 33630}, {7736, 10985}, {7754, 18287}, {9064, 45138}, {9143, 18947}, {9300, 40065}, {10056, 54428}, {10155, 60120}, {10192, 14853}, {10385, 52427}, {10641, 37641}, {10642, 37640}, {11160, 41584}, {11206, 18950}, {11427, 34417}, {11477, 59699}, {12132, 41135}, {12141, 59379}, {12142, 59378}, {13567, 39874}, {13886, 18289}, {13939, 18290}, {14458, 38253}, {14492, 60137}, {14494, 54531}, {14826, 32269}, {15073, 58483}, {15448, 17810}, {15534, 41585}, {16080, 54612}, {16621, 58378}, {18935, 20987}, {19128, 32267}, {19875, 49542}, {20423, 61681}, {23292, 31860}, {26276, 40123}, {31383, 37643}, {32002, 34803}, {32064, 61645}, {32833, 40413}, {35264, 41628}, {39284, 53103}, {40976, 42042}, {43530, 54707}, {51212, 59543}, {51336, 61305}, {53023, 58434}, {54616, 60141}, {54637, 60124}, {56346, 60127}, {59375, 60879}, {60125, 60143}
X(62979) = inverse of X(47629) in polar circle
X(62979) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 43681}, {656, 58093}
X(62979) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 43681}, {40596, 58093}
X(62979) = X(i)-cross conjugate of X(j) for these {i, j}: {22331, 51170}
X(62979) = pole of line {523, 47629} with respect to the polar circle
X(62979) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(36611)}}, {{A, B, C, X(3), X(22331)}}, {{A, B, C, X(5), X(54523)}}, {{A, B, C, X(20), X(60150)}}, {{A, B, C, X(30), X(54612)}}, {{A, B, C, X(98), X(3522)}}, {{A, B, C, X(111), X(7485)}}, {{A, B, C, X(140), X(53103)}}, {{A, B, C, X(262), X(5068)}}, {{A, B, C, X(297), X(54710)}}, {{A, B, C, X(376), X(45138)}}, {{A, B, C, X(381), X(54707)}}, {{A, B, C, X(393), X(38282)}}, {{A, B, C, X(427), X(55023)}}, {{A, B, C, X(477), X(47337)}}, {{A, B, C, X(523), X(47629)}}, {{A, B, C, X(550), X(60322)}}, {{A, B, C, X(598), X(32979)}}, {{A, B, C, X(671), X(32982)}}, {{A, B, C, X(842), X(37944)}}, {{A, B, C, X(907), X(11634)}}, {{A, B, C, X(1138), X(47090)}}, {{A, B, C, X(1300), X(60765)}}, {{A, B, C, X(1593), X(3563)}}, {{A, B, C, X(1656), X(10155)}}, {{A, B, C, X(1916), X(33290)}}, {{A, B, C, X(2374), X(6995)}}, {{A, B, C, X(2770), X(37900)}}, {{A, B, C, X(3091), X(60127)}}, {{A, B, C, X(3146), X(14458)}}, {{A, B, C, X(3407), X(14031)}}, {{A, B, C, X(3424), X(5059)}}, {{A, B, C, X(3523), X(7612)}}, {{A, B, C, X(3528), X(59278)}}, {{A, B, C, X(3832), X(14492)}}, {{A, B, C, X(3854), X(14484)}}, {{A, B, C, X(4226), X(59038)}}, {{A, B, C, X(5056), X(14494)}}, {{A, B, C, X(5067), X(36612)}}, {{A, B, C, X(5071), X(6344)}}, {{A, B, C, X(5189), X(40178)}}, {{A, B, C, X(5485), X(32974)}}, {{A, B, C, X(6656), X(60143)}}, {{A, B, C, X(6677), X(34288)}}, {{A, B, C, X(7383), X(54500)}}, {{A, B, C, X(7400), X(54498)}}, {{A, B, C, X(7406), X(54587)}}, {{A, B, C, X(7607), X(61834)}}, {{A, B, C, X(7714), X(40413)}}, {{A, B, C, X(7770), X(54616)}}, {{A, B, C, X(7841), X(54637)}}, {{A, B, C, X(8370), X(60284)}}, {{A, B, C, X(8770), X(16419)}}, {{A, B, C, X(11172), X(32965)}}, {{A, B, C, X(11331), X(38253)}}, {{A, B, C, X(11403), X(40801)}}, {{A, B, C, X(13854), X(52297)}}, {{A, B, C, X(14068), X(54539)}}, {{A, B, C, X(15022), X(60192)}}, {{A, B, C, X(15683), X(54608)}}, {{A, B, C, X(15717), X(60175)}}, {{A, B, C, X(16045), X(60616)}}, {{A, B, C, X(17578), X(54519)}}, {{A, B, C, X(18842), X(32971)}}, {{A, B, C, X(32956), X(60629)}}, {{A, B, C, X(32961), X(60240)}}, {{A, B, C, X(32962), X(60268)}}, {{A, B, C, X(32980), X(60095)}}, {{A, B, C, X(32981), X(54906)}}, {{A, B, C, X(32991), X(54905)}}, {{A, B, C, X(32995), X(54487)}}, {{A, B, C, X(32996), X(54540)}}, {{A, B, C, X(32997), X(43535)}}, {{A, B, C, X(33021), X(60212)}}, {{A, B, C, X(33023), X(60218)}}, {{A, B, C, X(33025), X(60181)}}, {{A, B, C, X(33190), X(60627)}}, {{A, B, C, X(33200), X(60180)}}, {{A, B, C, X(33229), X(60631)}}, {{A, B, C, X(33283), X(40824)}}, {{A, B, C, X(34208), X(52299)}}, {{A, B, C, X(34621), X(54942)}}, {{A, B, C, X(37174), X(54867)}}, {{A, B, C, X(37931), X(40118)}}, {{A, B, C, X(37977), X(40119)}}, {{A, B, C, X(41895), X(54097)}}, {{A, B, C, X(43537), X(61791)}}, {{A, B, C, X(46935), X(53098)}}, {{A, B, C, X(47586), X(62124)}}, {{A, B, C, X(49135), X(54845)}}, {{A, B, C, X(50687), X(54477)}}, {{A, B, C, X(50689), X(54520)}}, {{A, B, C, X(50690), X(60147)}}, {{A, B, C, X(50691), X(60325)}}, {{A, B, C, X(50693), X(54866)}}, {{A, B, C, X(52289), X(60137)}}, {{A, B, C, X(52301), X(60125)}}, {{A, B, C, X(53100), X(62149)}}, {{A, B, C, X(54582), X(61985)}}, {{A, B, C, X(54643), X(61954)}}, {{A, B, C, X(54644), X(61820)}}, {{A, B, C, X(54645), X(61914)}}, {{A, B, C, X(54734), X(61944)}}, {{A, B, C, X(54851), X(62120)}}, {{A, B, C, X(60123), X(61856)}}, {{A, B, C, X(60336), X(62060)}}, {{A, B, C, X(60337), X(62067)}}
X(62979) = barycentric product X(i)*X(j) for these (i, j): {4, 51170}, {22331, 264}
X(62979) = barycentric quotient X(i)/X(j) for these (i, j): {4, 43681}, {112, 58093}, {22331, 3}, {51170, 69}
X(62979) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {44082, 61506, 11206}
X(62980) lies on these lines: {2, 3}, {51, 61735}, {125, 9777}, {262, 51877}, {275, 60175}, {305, 52787}, {394, 43150}, {459, 54521}, {551, 5090}, {599, 12167}, {1184, 15820}, {1351, 23293}, {1398, 11237}, {1829, 19875}, {1843, 21358}, {1853, 11402}, {1862, 59377}, {1899, 12007}, {1902, 38021}, {1993, 7703}, {2052, 60192}, {2979, 41578}, {3167, 61700}, {3172, 7753}, {3527, 26917}, {3574, 40686}, {3679, 11396}, {3763, 46026}, {3867, 20582}, {4995, 11393}, {5186, 9166}, {5298, 11392}, {5410, 13846}, {5411, 13847}, {6032, 8792}, {7071, 11238}, {7713, 19876}, {8280, 35815}, {8281, 35814}, {8541, 15533}, {8739, 49906}, {8740, 49905}, {9140, 19504}, {9544, 48662}, {10302, 60141}, {10982, 32767}, {11405, 15534}, {11408, 16644}, {11409, 16645}, {11432, 23294}, {11550, 26864}, {11669, 39284}, {12131, 23234}, {12132, 41134}, {12135, 38314}, {12294, 38072}, {13561, 37493}, {13622, 34777}, {13668, 49786}, {13788, 49787}, {14378, 39951}, {16080, 54643}, {18362, 33843}, {19118, 47352}, {19124, 47353}, {19883, 49542}, {23332, 26869}, {31173, 58309}, {32064, 61690}, {38066, 41722}, {39588, 50955}, {41585, 51143}, {43530, 54608}, {53023, 61645}, {53104, 60120}, {54531, 60102}, {54710, 60331}, {54866, 56346}, {54867, 60333}, {60124, 60282}, {60125, 60239}, {60879, 61023}
X(62980) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 53102}
X(62980) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 53102}
X(62980) = pole of line {185, 9973} with respect to the Jerabek hyperbola
X(62980) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(3), X(53096)}}, {{A, B, C, X(5), X(60175)}}, {{A, B, C, X(6), X(37913)}}, {{A, B, C, X(20), X(54521)}}, {{A, B, C, X(30), X(54643)}}, {{A, B, C, X(98), X(3851)}}, {{A, B, C, X(140), X(11669)}}, {{A, B, C, X(262), X(550)}}, {{A, B, C, X(381), X(54608)}}, {{A, B, C, X(382), X(14492)}}, {{A, B, C, X(546), X(14458)}}, {{A, B, C, X(598), X(33229)}}, {{A, B, C, X(1656), X(53104)}}, {{A, B, C, X(1916), X(14034)}}, {{A, B, C, X(3091), X(54866)}}, {{A, B, C, X(3407), X(14045)}}, {{A, B, C, X(3522), X(60331)}}, {{A, B, C, X(3523), X(60333)}}, {{A, B, C, X(3528), X(54523)}}, {{A, B, C, X(3529), X(60127)}}, {{A, B, C, X(3530), X(54645)}}, {{A, B, C, X(3533), X(17711)}}, {{A, B, C, X(3544), X(60185)}}, {{A, B, C, X(3843), X(54852)}}, {{A, B, C, X(3855), X(60150)}}, {{A, B, C, X(5056), X(38433)}}, {{A, B, C, X(5068), X(60336)}}, {{A, B, C, X(5079), X(54644)}}, {{A, B, C, X(5900), X(15702)}}, {{A, B, C, X(6636), X(39951)}}, {{A, B, C, X(6656), X(60239)}}, {{A, B, C, X(7378), X(8791)}}, {{A, B, C, X(7408), X(13854)}}, {{A, B, C, X(7607), X(35018)}}, {{A, B, C, X(7608), X(15720)}}, {{A, B, C, X(7612), X(61921)}}, {{A, B, C, X(7770), X(10302)}}, {{A, B, C, X(7841), X(60282)}}, {{A, B, C, X(7892), X(60231)}}, {{A, B, C, X(8357), X(54773)}}, {{A, B, C, X(8362), X(14378)}}, {{A, B, C, X(8370), X(60228)}}, {{A, B, C, X(10155), X(61836)}}, {{A, B, C, X(10299), X(14494)}}, {{A, B, C, X(10301), X(60141)}}, {{A, B, C, X(10484), X(33276)}}, {{A, B, C, X(14002), X(36616)}}, {{A, B, C, X(14042), X(54540)}}, {{A, B, C, X(14062), X(54539)}}, {{A, B, C, X(14269), X(54477)}}, {{A, B, C, X(14484), X(49135)}}, {{A, B, C, X(14488), X(62013)}}, {{A, B, C, X(15681), X(54734)}}, {{A, B, C, X(15687), X(54582)}}, {{A, B, C, X(16045), X(60643)}}, {{A, B, C, X(19687), X(60095)}}, {{A, B, C, X(32956), X(60646)}}, {{A, B, C, X(32971), X(60200)}}, {{A, B, C, X(32974), X(54639)}}, {{A, B, C, X(32979), X(60625)}}, {{A, B, C, X(32982), X(60650)}}, {{A, B, C, X(33226), X(60268)}}, {{A, B, C, X(33232), X(54616)}}, {{A, B, C, X(33234), X(54905)}}, {{A, B, C, X(33256), X(54487)}}, {{A, B, C, X(34483), X(47525)}}, {{A, B, C, X(37353), X(45096)}}, {{A, B, C, X(38071), X(54851)}}, {{A, B, C, X(40801), X(44879)}}, {{A, B, C, X(43834), X(59351)}}, {{A, B, C, X(49139), X(60142)}}, {{A, B, C, X(50688), X(54520)}}, {{A, B, C, X(53099), X(62067)}}, {{A, B, C, X(53108), X(61855)}}, {{A, B, C, X(54519), X(61982)}}, {{A, B, C, X(54522), X(62097)}}, {{A, B, C, X(54612), X(61967)}}, {{A, B, C, X(54707), X(62042)}}, {{A, B, C, X(54717), X(62004)}}, {{A, B, C, X(54813), X(62000)}}, {{A, B, C, X(54891), X(61970)}}, {{A, B, C, X(54920), X(62074)}}, {{A, B, C, X(60118), X(62149)}}, {{A, B, C, X(60332), X(61784)}}
X(62980) = barycentric product X(i)*X(j) for these (i, j): {264, 53096}
X(62980) = barycentric quotient X(i)/X(j) for these (i, j): {4, 53102}, {53096, 3}
X(62980) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1853, 61743, 11402}
X(62981) lies on these lines: {2, 3}, {107, 43656}, {110, 21970}, {125, 41424}, {275, 60332}, {1495, 26869}, {1974, 40341}, {2052, 60334}, {2374, 11636}, {3053, 10418}, {3066, 25555}, {3172, 47187}, {3629, 15471}, {3632, 11363}, {3636, 11396}, {5095, 5648}, {5640, 15074}, {5642, 11477}, {6090, 32269}, {6103, 59229}, {6329, 12167}, {7665, 7754}, {7699, 41448}, {7755, 62702}, {7776, 26276}, {8550, 15448}, {8585, 44535}, {9064, 13530}, {9777, 10192}, {10990, 37487}, {11008, 41584}, {11216, 47458}, {14488, 60138}, {15066, 40912}, {15069, 32225}, {16080, 53100}, {16534, 32227}, {18553, 37638}, {19504, 25556}, {20583, 41585}, {21969, 59551}, {26958, 44082}, {31860, 61743}, {32223, 34507}, {33885, 39576}, {34336, 54412}, {34397, 44490}, {34417, 61680}, {35264, 41724}, {35265, 39899}, {36990, 61691}, {37775, 42989}, {37776, 42988}, {40112, 55724}, {40119, 53950}, {43530, 60142}, {43676, 60124}, {53944, 53954}, {56270, 60337}, {60125, 60642}, {60193, 60330}
X(62981) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 60228}, {63, 40103}, {656, 33638}
X(62981) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 60228}, {3162, 40103}, {40596, 33638}, {51589, 69}
X(62981) = pole of line {523, 41133} with respect to the polar circle
X(62981) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(15534)}}, {{A, B, C, X(3), X(43656)}}, {{A, B, C, X(5), X(60332)}}, {{A, B, C, X(6), X(16042)}}, {{A, B, C, X(30), X(53100)}}, {{A, B, C, X(98), X(3534)}}, {{A, B, C, X(111), X(7492)}}, {{A, B, C, X(262), X(5066)}}, {{A, B, C, X(376), X(13530)}}, {{A, B, C, X(381), X(60142)}}, {{A, B, C, X(549), X(7607)}}, {{A, B, C, X(842), X(37950)}}, {{A, B, C, X(2374), X(5094)}}, {{A, B, C, X(2770), X(10989)}}, {{A, B, C, X(3424), X(15640)}}, {{A, B, C, X(3526), X(10185)}}, {{A, B, C, X(3545), X(60330)}}, {{A, B, C, X(3563), X(35473)}}, {{A, B, C, X(3628), X(60144)}}, {{A, B, C, X(3830), X(60132)}}, {{A, B, C, X(3845), X(14488)}}, {{A, B, C, X(5055), X(7608)}}, {{A, B, C, X(6236), X(57599)}}, {{A, B, C, X(6656), X(60642)}}, {{A, B, C, X(7464), X(53954)}}, {{A, B, C, X(7472), X(53950)}}, {{A, B, C, X(7612), X(15698)}}, {{A, B, C, X(7841), X(43676)}}, {{A, B, C, X(8352), X(53105)}}, {{A, B, C, X(8370), X(53102)}}, {{A, B, C, X(8703), X(60335)}}, {{A, B, C, X(8770), X(15246)}}, {{A, B, C, X(8791), X(52290)}}, {{A, B, C, X(9084), X(47596)}}, {{A, B, C, X(10155), X(61904)}}, {{A, B, C, X(10303), X(53859)}}, {{A, B, C, X(10304), X(43537)}}, {{A, B, C, X(11001), X(60322)}}, {{A, B, C, X(11317), X(53109)}}, {{A, B, C, X(11540), X(11668)}}, {{A, B, C, X(11634), X(11636)}}, {{A, B, C, X(11669), X(61898)}}, {{A, B, C, X(13596), X(40801)}}, {{A, B, C, X(14036), X(43528)}}, {{A, B, C, X(14046), X(43529)}}, {{A, B, C, X(14458), X(33699)}}, {{A, B, C, X(14484), X(61966)}}, {{A, B, C, X(14492), X(61974)}}, {{A, B, C, X(14494), X(61926)}}, {{A, B, C, X(15682), X(54845)}}, {{A, B, C, X(15683), X(47586)}}, {{A, B, C, X(15684), X(54857)}}, {{A, B, C, X(15709), X(60123)}}, {{A, B, C, X(15759), X(60175)}}, {{A, B, C, X(17983), X(52292)}}, {{A, B, C, X(19307), X(53098)}}, {{A, B, C, X(19709), X(54920)}}, {{A, B, C, X(21448), X(40916)}}, {{A, B, C, X(23046), X(60329)}}, {{A, B, C, X(35480), X(40120)}}, {{A, B, C, X(37969), X(40119)}}, {{A, B, C, X(40118), X(56369)}}, {{A, B, C, X(41099), X(52519)}}, {{A, B, C, X(53099), X(61936)}}, {{A, B, C, X(53103), X(61833)}}, {{A, B, C, X(53104), X(61843)}}, {{A, B, C, X(53108), X(61891)}}, {{A, B, C, X(54644), X(61797)}}, {{A, B, C, X(54645), X(61918)}}, {{A, B, C, X(54717), X(61993)}}, {{A, B, C, X(54890), X(61986)}}, {{A, B, C, X(54921), X(62054)}}, {{A, B, C, X(54934), X(62040)}}, {{A, B, C, X(60102), X(61805)}}, {{A, B, C, X(60118), X(61954)}}, {{A, B, C, X(60147), X(62018)}}, {{A, B, C, X(60150), X(62165)}}, {{A, B, C, X(60185), X(62090)}}, {{A, B, C, X(60192), X(61929)}}, {{A, B, C, X(60323), X(62157)}}, {{A, B, C, X(60324), X(62032)}}, {{A, B, C, X(60326), X(62010)}}, {{A, B, C, X(60328), X(61972)}}, {{A, B, C, X(60336), X(62099)}}
X(62981) = barycentric product X(i)*X(j) for these (i, j): {15534, 4}
X(62981) = barycentric quotient X(i)/X(j) for these (i, j): {4, 60228}, {25, 40103}, {112, 33638}, {15534, 69}
X(62981) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {15448, 61506, 26864}
X(62982) lies on these lines: {2, 3}, {33, 38458}, {51, 10628}, {54, 18383}, {93, 14860}, {110, 15432}, {112, 14537}, {143, 12300}, {184, 7699}, {264, 48913}, {265, 1994}, {275, 1141}, {324, 6344}, {539, 56292}, {567, 52417}, {578, 18394}, {827, 32581}, {1235, 7809}, {1487, 36809}, {1568, 41171}, {1614, 11572}, {1843, 25561}, {2383, 53693}, {3459, 61110}, {3574, 52675}, {3656, 31948}, {3818, 22151}, {5475, 8744}, {5523, 9300}, {5562, 6242}, {5627, 58704}, {5655, 44795}, {5890, 23325}, {6152, 11591}, {6403, 11178}, {6748, 61656}, {7604, 19169}, {7706, 26913}, {7722, 9140}, {7837, 56016}, {8739, 41122}, {8740, 41121}, {9221, 39284}, {10169, 14912}, {10311, 18362}, {10632, 37832}, {10633, 37835}, {10985, 39601}, {11381, 43846}, {11550, 12112}, {11576, 14128}, {12022, 23324}, {12132, 61575}, {12233, 43808}, {12254, 41362}, {13352, 18392}, {13482, 15463}, {13567, 15081}, {13851, 15033}, {14492, 46105}, {15032, 18388}, {15358, 60693}, {15462, 48889}, {16080, 54809}, {16226, 43836}, {16337, 58886}, {18350, 22804}, {18376, 61743}, {18379, 37472}, {18402, 61441}, {18429, 44529}, {20191, 46027}, {22948, 32137}, {30522, 61711}, {33638, 53963}, {37892, 54899}, {39494, 39606}, {39588, 47353}, {39593, 53026}, {41107, 56515}, {41108, 56514}, {41482, 44516}, {43394, 52863}, {52000, 58470}, {54943, 56346}, {54969, 60120}
X(62982) = inverse of X(18559) in orthocentroidal circle
X(62982) = inverse of X(18559) in Yff hyperbola
X(62982) = pole of line {523, 18559} with respect to the orthocentroidal circle
X(62982) = pole of line {523, 52738} with respect to the polar circle
X(62982) = pole of line {6, 18559} with respect to the Kiepert hyperbola
X(62982) = pole of line {3, 15091} with respect to the Stammler hyperbola
X(62982) = pole of line {523, 18559} with respect to the Yff hyperbola
X(62982) = intersection, other than A, B, C, of circumconics {{A, B, C, X(3), X(11058)}}, {{A, B, C, X(5), X(18316)}}, {{A, B, C, X(23), X(14492)}}, {{A, B, C, X(26), X(54912)}}, {{A, B, C, X(30), X(38305)}}, {{A, B, C, X(140), X(9221)}}, {{A, B, C, X(262), X(52300)}}, {{A, B, C, X(264), X(18559)}}, {{A, B, C, X(381), X(1141)}}, {{A, B, C, X(384), X(54899)}}, {{A, B, C, X(546), X(15619)}}, {{A, B, C, X(1173), X(12107)}}, {{A, B, C, X(1487), X(3851)}}, {{A, B, C, X(1656), X(54969)}}, {{A, B, C, X(1657), X(13489)}}, {{A, B, C, X(1658), X(15620)}}, {{A, B, C, X(2070), X(5627)}}, {{A, B, C, X(2383), X(47485)}}, {{A, B, C, X(3091), X(3459)}}, {{A, B, C, X(3518), X(14860)}}, {{A, B, C, X(3613), X(46029)}}, {{A, B, C, X(5169), X(14458)}}, {{A, B, C, X(5189), X(53955)}}, {{A, B, C, X(5576), X(54486)}}, {{A, B, C, X(5966), X(14002)}}, {{A, B, C, X(6325), X(7495)}}, {{A, B, C, X(6344), X(7576)}}, {{A, B, C, X(6636), X(14388)}}, {{A, B, C, X(6756), X(15424)}}, {{A, B, C, X(7493), X(60127)}}, {{A, B, C, X(7519), X(54520)}}, {{A, B, C, X(7527), X(60119)}}, {{A, B, C, X(7552), X(54827)}}, {{A, B, C, X(7565), X(54879)}}, {{A, B, C, X(7575), X(14979)}}, {{A, B, C, X(8370), X(54483)}}, {{A, B, C, X(8801), X(35481)}}, {{A, B, C, X(10296), X(53959)}}, {{A, B, C, X(10298), X(18401)}}, {{A, B, C, X(14118), X(60121)}}, {{A, B, C, X(14483), X(37936)}}, {{A, B, C, X(15392), X(18403)}}, {{A, B, C, X(16063), X(34213)}}, {{A, B, C, X(18550), X(18561)}}, {{A, B, C, X(37907), X(53935)}}, {{A, B, C, X(46105), X(52289)}}, {{A, B, C, X(61133), X(61750)}}
X(62982) = barycentric product X(i)*X(j) for these (i, j): {264, 41335}
X(62982) = barycentric quotient X(i)/X(j) for these (i, j): {41335, 3}
X(62982) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {18388, 25739, 15032}
X(62983) lies on these lines: {2, 6}, {3, 22114}, {4, 5615}, {14, 148}, {16, 621}, {18, 624}, {62, 623}, {99, 5471}, {192, 37794}, {194, 627}, {376, 47611}, {381, 52647}, {383, 18440}, {398, 7783}, {470, 27377}, {471, 9308}, {472, 56022}, {473, 11409}, {530, 16809}, {531, 10646}, {532, 37835}, {533, 16242}, {576, 59397}, {618, 46708}, {619, 41944}, {620, 11129}, {622, 18581}, {633, 7793}, {635, 3411}, {1080, 21850}, {1351, 37463}, {1352, 59398}, {2996, 22237}, {3090, 22113}, {3146, 41038}, {3164, 19772}, {3364, 33393}, {3365, 33395}, {3412, 33404}, {3564, 37464}, {3642, 16963}, {3643, 16268}, {3793, 37341}, {3879, 5242}, {4363, 46176}, {5097, 59403}, {5617, 19130}, {5872, 52689}, {5980, 6782}, {6582, 6777}, {6655, 53440}, {6773, 46264}, {7665, 37775}, {7753, 40707}, {7754, 11290}, {7762, 11289}, {7813, 11133}, {7823, 22238}, {8588, 9886}, {8591, 33377}, {8595, 42035}, {9736, 36993}, {10617, 33259}, {10645, 13084}, {10754, 51010}, {11078, 51270}, {11086, 16771}, {11092, 59210}, {11122, 37171}, {11126, 17035}, {11128, 17131}, {11143, 11421}, {11295, 42816}, {11297, 22253}, {11299, 31859}, {11300, 42913}, {11303, 11486}, {11304, 11543}, {11306, 42818}, {12154, 52695}, {16530, 22687}, {16808, 51482}, {16940, 23018}, {16964, 33464}, {16967, 34509}, {17316, 30414}, {17362, 46175}, {17402, 19778}, {19569, 42510}, {22489, 43030}, {22491, 42086}, {22492, 42111}, {22493, 45880}, {22495, 42915}, {22598, 42232}, {22627, 42231}, {22844, 33412}, {22901, 22911}, {31296, 57122}, {34507, 59404}, {34604, 41406}, {34755, 50855}, {35931, 42117}, {35932, 42115}, {36368, 36967}, {36769, 42894}, {37147, 56018}, {37351, 42497}, {37352, 42634}, {40714, 48628}, {42085, 51483}, {42121, 52193}, {42152, 46710}, {42911, 51486}, {43133, 52401}, {43134, 52402}, {43200, 50860}, {44460, 52997}, {44718, 62690}, {49807, 49946}, {49855, 49901}
X(62983) = isotomic conjugate of X(54116)
X(62983) = complement of X(40901)
X(62983) = anticomplement of X(303)
X(62983) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 54116}, {303, 303}
X(62983) = X(i)-Ceva conjugate of X(j) for these {i, j}: {18, 2}
X(62983) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {18, 6327}, {31, 628}, {8742, 21270}, {16807, 7192}, {21462, 8}, {32037, 17217}, {32586, 4329}, {34390, 21275}, {55201, 21294}, {55222, 21305}, {58870, 21221}
X(62983) = pole of line {14824, 30216} with respect to the 2nd Brocard circle
X(62983) = pole of line {669, 30216} with respect to the circumcircle
X(62983) = pole of line {6, 10639} with respect to the Stammler hyperbola
X(62983) = pole of line {523, 14447} with respect to the Steiner circumellipse
X(62983) = pole of line {2, 53452} with respect to the Wallace hyperbola
X(62983) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(33259)}}, {{A, B, C, X(69), X(54115)}}, {{A, B, C, X(76), X(34541)}}, {{A, B, C, X(193), X(22237)}}, {{A, B, C, X(299), X(11121)}}, {{A, B, C, X(303), X(41897)}}, {{A, B, C, X(396), X(40416)}}, {{A, B, C, X(2165), X(62197)}}, {{A, B, C, X(34540), X(60222)}}, {{A, B, C, X(46952), X(61332)}}
X(62983) = barycentric product X(i)*X(j) for these (i, j): {18, 62601}, {10617, 40707}, {33259, 54115}
X(62983) = barycentric quotient X(i)/X(j) for these (i, j): {2, 54116}, {10617, 396}, {62601, 303}
X(62983) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 3181, 3180}, {6, 9761, 302}, {16, 34508, 621}, {18, 46711, 54116}, {298, 395, 2}, {616, 51487, 14}, {11543, 52194, 11304}, {13084, 22496, 51484}, {33350, 33353, 634}
X(62984) lies on these lines: {2, 6}, {3, 22113}, {4, 5611}, {13, 148}, {15, 622}, {17, 623}, {61, 624}, {99, 5472}, {192, 37795}, {194, 628}, {376, 47610}, {381, 52648}, {383, 21850}, {397, 7783}, {470, 9308}, {471, 27377}, {472, 11408}, {473, 56022}, {530, 10645}, {531, 16808}, {532, 16241}, {533, 37832}, {576, 59398}, {618, 41943}, {619, 46709}, {620, 11128}, {621, 18582}, {634, 7793}, {636, 3412}, {1080, 18440}, {1351, 37464}, {1352, 59397}, {2996, 22235}, {3090, 22114}, {3146, 41039}, {3164, 19773}, {3389, 33394}, {3390, 33392}, {3411, 33405}, {3564, 37463}, {3642, 16267}, {3643, 16962}, {3793, 37340}, {3879, 5243}, {4363, 46175}, {5097, 59404}, {5613, 19130}, {5873, 52688}, {5981, 6783}, {6295, 6778}, {6655, 53428}, {6770, 46264}, {7665, 37776}, {7753, 40706}, {7754, 11289}, {7762, 11290}, {7813, 11132}, {7823, 22236}, {8588, 9885}, {8591, 33376}, {8594, 42036}, {9735, 36995}, {10616, 33259}, {10646, 13083}, {10754, 51013}, {11078, 59209}, {11081, 16770}, {11092, 51277}, {11121, 37170}, {11127, 17035}, {11129, 17131}, {11144, 11420}, {11296, 42815}, {11298, 22253}, {11299, 42912}, {11300, 31859}, {11303, 11542}, {11304, 11485}, {11305, 42817}, {12155, 52695}, {16529, 22689}, {16809, 51483}, {16941, 23024}, {16965, 33465}, {16966, 34508}, {17316, 30415}, {17362, 46176}, {17403, 19779}, {19569, 42511}, {22490, 43031}, {22491, 42114}, {22492, 42085}, {22494, 45879}, {22496, 42914}, {22600, 42234}, {22629, 42233}, {22845, 33413}, {22855, 22866}, {31296, 57123}, {34507, 59403}, {34604, 41407}, {34754, 50858}, {35931, 42116}, {35932, 42118}, {36366, 36968}, {37146, 56018}, {37351, 42633}, {37352, 42496}, {40713, 48628}, {42086, 51482}, {42124, 52194}, {42149, 46711}, {42895, 47867}, {42910, 51487}, {43133, 52402}, {43134, 52401}, {43199, 50859}, {44464, 52997}, {49808, 49945}, {49858, 49902}
X(62984) = isotomic conjugate of X(54115)
X(62984) = complement of X(40900)
X(62984) = anticomplement of X(302)
X(62984) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 54115}, {302, 302}
X(62984) = X(i)-Ceva conjugate of X(j) for these {i, j}: {17, 2}
X(62984) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {17, 6327}, {31, 627}, {8741, 21270}, {16806, 7192}, {21461, 8}, {32036, 17217}, {32585, 4329}, {34389, 21275}, {55199, 21294}, {55220, 21305}, {58869, 21221}
X(62984) = pole of line {14824, 30215} with respect to the 2nd Brocard circle
X(62984) = pole of line {669, 30215} with respect to the circumcircle
X(62984) = pole of line {6, 10640} with respect to the Stammler hyperbola
X(62984) = pole of line {523, 14446} with respect to the Steiner circumellipse
X(62984) = pole of line {2, 53463} with respect to the Wallace hyperbola
X(62984) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(33259)}}, {{A, B, C, X(69), X(54116)}}, {{A, B, C, X(76), X(34540)}}, {{A, B, C, X(193), X(22235)}}, {{A, B, C, X(298), X(11122)}}, {{A, B, C, X(302), X(41898)}}, {{A, B, C, X(395), X(40416)}}, {{A, B, C, X(2165), X(62198)}}, {{A, B, C, X(46952), X(61331)}}
X(62984) = barycentric product X(i)*X(j) for these (i, j): {17, 62600}, {10616, 40706}, {33259, 54116}
X(62984) = barycentric quotient X(i)/X(j) for these (i, j): {2, 54115}, {10616, 395}, {62600, 302}
X(62984) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 3180, 3181}, {6, 9763, 303}, {15, 34509, 622}, {299, 396, 2}, {617, 51486, 13}, {11542, 52193, 11303}, {13083, 22495, 51485}, {33351, 33352, 633}
X(62985) lies on these lines: {2, 6}, {7, 24599}, {8, 1743}, {9, 145}, {20, 56527}, {37, 3623}, {44, 346}, {71, 19998}, {142, 32093}, {144, 239}, {192, 61006}, {200, 20978}, {344, 17386}, {374, 4430}, {452, 20019}, {518, 39567}, {519, 3161}, {527, 4373}, {572, 15717}, {573, 3522}, {579, 37267}, {672, 59295}, {1086, 33800}, {1125, 62608}, {1266, 60957}, {1449, 3622}, {1778, 17539}, {1999, 15479}, {2269, 20012}, {2270, 3218}, {2321, 31145}, {2322, 40065}, {2323, 10529}, {2324, 38460}, {2325, 20054}, {2345, 4678}, {2347, 20036}, {3008, 21296}, {3219, 20043}, {3241, 3731}, {3616, 16667}, {3617, 3686}, {3632, 59579}, {3633, 31722}, {3672, 3759}, {3692, 20015}, {3713, 23617}, {3739, 4747}, {3832, 32431}, {3875, 6172}, {3879, 18230}, {3950, 20050}, {3965, 26690}, {3986, 38314}, {4000, 17345}, {4034, 50115}, {4188, 5120}, {4189, 4254}, {4266, 17576}, {4310, 4974}, {4346, 17347}, {4361, 4454}, {4371, 17351}, {4393, 16517}, {4416, 5222}, {4460, 60983}, {4461, 17350}, {4487, 30693}, {4488, 17151}, {4644, 17348}, {4667, 30712}, {4779, 28581}, {4902, 62403}, {4916, 41313}, {4969, 16885}, {5068, 5816}, {5129, 56018}, {5227, 19993}, {5257, 46934}, {5686, 51192}, {5750, 46933}, {5819, 20059}, {5846, 10005}, {5847, 39570}, {6553, 6762}, {7229, 50095}, {7288, 38296}, {7390, 14912}, {7613, 17770}, {9312, 60941}, {9605, 37339}, {11106, 16552}, {12513, 38869}, {15492, 20049}, {15851, 25876}, {16020, 34379}, {16514, 54098}, {16572, 20007}, {16671, 17275}, {16673, 20057}, {16814, 50131}, {17014, 17121}, {17260, 29624}, {17261, 50129}, {17268, 17363}, {17296, 30833}, {17331, 26626}, {17339, 50079}, {17353, 32099}, {17362, 20052}, {17548, 36744}, {17786, 25296}, {19789, 20214}, {20037, 21061}, {20077, 56999}, {21076, 27708}, {21255, 31189}, {21734, 37499}, {25269, 40891}, {25525, 41913}, {25728, 49770}, {26003, 56013}, {27484, 49496}, {32087, 50127}, {32105, 60942}, {33066, 62208}, {36743, 37307}, {37176, 43136}, {37492, 56777}, {37508, 62063}, {37787, 53997}, {39587, 60731}, {39956, 39975}, {43983, 60939}, {44103, 52301}, {47357, 49680}, {48627, 60984}, {49495, 52653}, {50019, 55998}, {52714, 60962}, {54285, 61157}
X(62985) = reflection of X(i) in X(j) for these {i,j}: {3161, 3973}, {4373, 4402}
X(62985) = anticomplement of X(4869)
X(62985) = X(i)-Ceva conjugate of X(j) for these {i, j}: {60092, 2}
X(62985) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {60092, 6327}
X(62985) = pole of line {523, 8653} with respect to the Steiner circumellipse
X(62985) = pole of line {1125, 7613} with respect to the dual conic of Yff parabola
X(62985) = intersection, other than A, B, C, of circumconics {{A, B, C, X(37), X(37682)}}, {{A, B, C, X(81), X(55989)}}, {{A, B, C, X(86), X(7320)}}, {{A, B, C, X(333), X(56200)}}, {{A, B, C, X(941), X(37674)}}, {{A, B, C, X(4383), X(39975)}}, {{A, B, C, X(17375), X(38259)}}, {{A, B, C, X(18845), X(20090)}}, {{A, B, C, X(37646), X(52223)}}, {{A, B, C, X(37662), X(52224)}}, {{A, B, C, X(37677), X(60145)}}, {{A, B, C, X(37679), X(39956)}}
X(62985) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {44, 5839, 346}, {144, 239, 4452}, {346, 5839, 3621}, {519, 3973, 3161}, {1449, 3707, 5296}, {1449, 5296, 3622}, {2345, 16669, 61330}, {3618, 5232, 2}, {3686, 16670, 5749}, {3686, 5749, 3617}, {3731, 4856, 3241}, {3759, 54280, 3672}, {3879, 18230, 29621}, {4969, 16885, 17314}, {4969, 62706, 20014}, {12513, 61037, 38869}, {16885, 17314, 62706}, {17121, 17257, 17014}
X(62986) lies on these lines: {2, 6}, {3, 43133}, {4, 43134}, {8, 45427}, {20, 6462}, {23, 45429}, {76, 13707}, {99, 13640}, {145, 45714}, {148, 22630}, {192, 46421}, {194, 487}, {315, 1504}, {330, 31408}, {371, 638}, {372, 45509}, {390, 45471}, {393, 55473}, {485, 637}, {488, 7793}, {489, 3070}, {490, 1151}, {511, 45511}, {576, 45555}, {631, 45410}, {639, 8960}, {640, 6419}, {641, 35812}, {642, 6420}, {754, 62241}, {894, 56386}, {1131, 2996}, {1267, 5839}, {1351, 6813}, {1384, 35305}, {1585, 9308}, {1586, 5410}, {1588, 7785}, {2047, 56018}, {3087, 55480}, {3091, 6290}, {3146, 13749}, {3164, 26945}, {3186, 52291}, {3311, 7388}, {3312, 39388}, {3522, 12306}, {3523, 43118}, {3535, 56013}, {3553, 55457}, {3554, 55426}, {3564, 6811}, {3600, 45405}, {3617, 45445}, {3621, 49330}, {3622, 45399}, {3623, 45477}, {3663, 49620}, {3734, 61328}, {3832, 45441}, {3839, 45439}, {4371, 32797}, {4416, 5393}, {4558, 13441}, {4644, 5391}, {5062, 7763}, {5261, 45459}, {5274, 45461}, {5418, 45508}, {5491, 7921}, {5875, 36709}, {5921, 7374}, {5965, 45554}, {5984, 49310}, {6200, 32421}, {6221, 35949}, {6279, 61097}, {6351, 54280}, {6390, 35306}, {6396, 41491}, {6413, 11417}, {6417, 11314}, {6418, 11316}, {6422, 7791}, {6423, 16925}, {6459, 7823}, {6460, 7783}, {6564, 32419}, {6810, 12160}, {6812, 12164}, {6814, 13142}, {6995, 45401}, {7222, 32798}, {7389, 7583}, {7581, 11291}, {8412, 55819}, {8591, 33343}, {8596, 49312}, {8981, 39387}, {8982, 9738}, {9166, 13796}, {9541, 14712}, {9600, 33008}, {10528, 45425}, {10529, 45423}, {11315, 13903}, {11825, 48735}, {11916, 36655}, {12251, 21737}, {12313, 49087}, {12322, 31412}, {12962, 53479}, {12968, 32964}, {13428, 55886}, {13642, 50639}, {13654, 32244}, {13665, 47286}, {13766, 32451}, {13879, 42009}, {13925, 32491}, {14683, 49370}, {14907, 62206}, {14986, 45493}, {17035, 55891}, {17316, 30413}, {17363, 56385}, {18512, 22253}, {19042, 39931}, {19116, 32490}, {19569, 43257}, {20059, 60889}, {20070, 49324}, {20081, 49352}, {20084, 49340}, {20085, 49338}, {20088, 49354}, {20094, 49368}, {20095, 48704}, {22113, 42282}, {22114, 35732}, {22485, 42276}, {23311, 43879}, {26346, 36656}, {31465, 33258}, {31481, 32832}, {31859, 35948}, {32791, 62231}, {32961, 49221}, {33192, 53512}, {33351, 40693}, {33353, 40694}, {43120, 45524}, {43121, 45523}, {43981, 55573}, {44434, 49328}, {44475, 45510}, {44656, 51395}, {45488, 48773}, {49362, 62160}, {49364, 62007}
X(62986) = reflection of X(i) in X(j) for these {i,j}: {488, 49790}, {492, 590}
X(62986) = inverse of X(44392) in Steiner circumellipse
X(62986) = isotomic conjugate of X(54126)
X(62986) = anticomplement of X(492)
X(62986) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 54126}, {492, 492}
X(62986) = X(i)-Ceva conjugate of X(j) for these {i, j}: {485, 2}, {637, 55883}
X(62986) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {31, 488}, {485, 6327}, {6413, 4329}, {8577, 8}, {13455, 3436}, {34391, 21275}, {39383, 7192}, {41515, 21270}, {54031, 17217}, {58825, 21221}
X(62986) = pole of line {6, 8956} with respect to the Stammler hyperbola
X(62986) = pole of line {523, 17431} with respect to the Steiner circumellipse
X(62986) = pole of line {2, 53480} with respect to the Wallace hyperbola
X(62986) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(9228)}}, {{A, B, C, X(6), X(12968)}}, {{A, B, C, X(69), X(54127)}}, {{A, B, C, X(193), X(1131)}}, {{A, B, C, X(393), X(62201)}}, {{A, B, C, X(492), X(54126)}}, {{A, B, C, X(3068), X(9227)}}, {{A, B, C, X(14244), X(38262)}}, {{A, B, C, X(24244), X(35511)}}
X(62986) = barycentric product X(i)*X(j) for these (i, j): {12968, 76}, {32964, 54127}
X(62986) = barycentric quotient X(i)/X(j) for these (i, j): {2, 54126}, {12968, 6}
X(62986) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 1991, 491}, {485, 637, 32489}, {487, 1587, 11293}, {524, 590, 492}, {1270, 8972, 2}, {3068, 5861, 69}, {6144, 8253, 591}, {7585, 8972, 8975}, {9732, 45407, 20}, {13439, 55566, 55883}, {23249, 26289, 58804}, {45489, 49356, 4}
X(62987) lies on these lines: {2, 6}, {3, 43134}, {4, 43133}, {8, 45426}, {20, 6463}, {23, 45428}, {76, 13827}, {99, 13760}, {145, 45713}, {148, 22601}, {192, 46422}, {194, 488}, {315, 1505}, {371, 45508}, {372, 637}, {390, 45470}, {393, 55479}, {486, 638}, {487, 7793}, {489, 1152}, {490, 3071}, {511, 45510}, {576, 45554}, {631, 45411}, {639, 6420}, {640, 58866}, {641, 6419}, {642, 35813}, {754, 62242}, {894, 56385}, {1132, 2996}, {1267, 4644}, {1351, 6811}, {1384, 35306}, {1585, 5411}, {1586, 9308}, {1587, 7785}, {3087, 55474}, {3091, 6289}, {3095, 21736}, {3146, 13748}, {3164, 26873}, {3186, 5200}, {3311, 39387}, {3312, 7389}, {3522, 12305}, {3523, 43119}, {3536, 56013}, {3553, 55427}, {3554, 55456}, {3564, 6813}, {3600, 45404}, {3617, 45444}, {3621, 49329}, {3622, 45398}, {3623, 45476}, {3663, 49621}, {3734, 61329}, {3832, 45440}, {3839, 45438}, {4371, 32798}, {4416, 5405}, {4558, 13430}, {5058, 7763}, {5261, 45458}, {5274, 45460}, {5391, 5839}, {5420, 45509}, {5490, 7921}, {5874, 36714}, {5921, 7000}, {5965, 45555}, {5984, 49309}, {6200, 41490}, {6280, 61096}, {6352, 54280}, {6390, 35305}, {6396, 32419}, {6398, 35948}, {6414, 11418}, {6417, 11315}, {6418, 11313}, {6421, 7791}, {6424, 16925}, {6459, 7783}, {6460, 7823}, {6565, 32421}, {6809, 12160}, {6812, 13142}, {6814, 12164}, {6995, 45400}, {7222, 32797}, {7388, 7584}, {7582, 11292}, {7858, 31411}, {8404, 55819}, {8591, 33342}, {8596, 49311}, {9166, 13676}, {9739, 26441}, {10528, 45424}, {10529, 45422}, {11316, 13961}, {11824, 48734}, {11917, 36656}, {12314, 49086}, {12323, 42561}, {12963, 32964}, {12969, 53480}, {13439, 55891}, {13647, 32451}, {13761, 50639}, {13774, 32244}, {13785, 47286}, {13933, 42060}, {13966, 39388}, {13993, 32490}, {14683, 49369}, {14712, 58804}, {14907, 62205}, {14986, 45492}, {17035, 55886}, {17316, 30412}, {17363, 56386}, {18510, 22253}, {19041, 39931}, {19117, 32491}, {19569, 43256}, {20059, 60888}, {20070, 49323}, {20081, 49351}, {20084, 49339}, {20085, 49337}, {20088, 49353}, {20094, 49367}, {20095, 48703}, {22113, 35732}, {22114, 42282}, {22484, 42275}, {23312, 43880}, {26336, 36655}, {31859, 35949}, {32792, 62231}, {32961, 49220}, {33192, 53515}, {33350, 40694}, {33352, 40693}, {43120, 45522}, {43121, 45525}, {43981, 55569}, {44434, 49327}, {44476, 45511}, {44657, 51401}, {45489, 48772}, {49361, 62007}, {49363, 62160}
X(62987) = reflection of X(i) in X(j) for these {i,j}: {487, 49791}, {491, 615}
X(62987) = inverse of X(44394) in Steiner circumellipse
X(62987) = isotomic conjugate of X(54127)
X(62987) = anticomplement of X(491)
X(62987) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 54127}, {491, 491}
X(62987) = X(i)-Ceva conjugate of X(j) for these {i, j}: {486, 2}, {638, 55888}
X(62987) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {31, 487}, {486, 6327}, {6414, 4329}, {8576, 8}, {34392, 21275}, {39384, 7192}, {41516, 21270}, {54030, 17217}, {58827, 21221}
X(62987) = pole of line {6, 10960} with respect to the Stammler hyperbola
X(62987) = pole of line {523, 17432} with respect to the Steiner circumellipse
X(62987) = pole of line {2, 53479} with respect to the Wallace hyperbola
X(62987) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(9228)}}, {{A, B, C, X(6), X(12963)}}, {{A, B, C, X(69), X(54126)}}, {{A, B, C, X(193), X(1132)}}, {{A, B, C, X(393), X(62202)}}, {{A, B, C, X(491), X(54127)}}, {{A, B, C, X(3069), X(9227)}}, {{A, B, C, X(14229), X(38262)}}, {{A, B, C, X(24243), X(35511)}}
X(62987) = barycentric product X(i)*X(j) for these (i, j): {12963, 76}, {32964, 54126}
X(62987) = barycentric quotient X(i)/X(j) for these (i, j): {2, 54127}, {12963, 6}
X(62987) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 591, 492}, {372, 637, 11293}, {486, 638, 32488}, {488, 1588, 11294}, {524, 615, 491}, {1270, 7586, 2}, {3069, 5860, 69}, {6144, 8252, 1991}, {9733, 45406, 20}, {9733, 49317, 45406}, {13428, 55567, 55888}, {23259, 26288, 58803}, {45426, 49347, 8}, {45488, 49355, 4}
X(62988) lies on these lines: {2, 6}, {3, 41400}, {4, 10983}, {5, 6392}, {20, 7785}, {32, 32829}, {39, 32816}, {51, 51426}, {76, 31404}, {83, 53033}, {114, 10754}, {148, 3839}, {192, 5274}, {194, 262}, {232, 37174}, {263, 51427}, {274, 33037}, {315, 31400}, {316, 33272}, {330, 5261}, {384, 5395}, {427, 43981}, {538, 31415}, {576, 9752}, {625, 7739}, {631, 7762}, {671, 25486}, {1285, 35297}, {1351, 58883}, {1384, 33216}, {1506, 7758}, {1587, 6463}, {1588, 6462}, {1655, 6919}, {1916, 14484}, {1975, 32979}, {2548, 3734}, {2549, 7775}, {3060, 51412}, {3090, 7754}, {3146, 7710}, {3164, 7396}, {3407, 60262}, {3424, 60234}, {3522, 7823}, {3523, 13335}, {3543, 43460}, {3545, 47286}, {3552, 51579}, {3729, 49554}, {3767, 32988}, {3785, 7759}, {3793, 5054}, {3933, 32968}, {3972, 7763}, {4208, 27318}, {4232, 44099}, {5013, 32006}, {5024, 32986}, {5026, 46236}, {5052, 10008}, {5056, 13571}, {5093, 10011}, {5254, 32980}, {5283, 33038}, {5286, 7752}, {5305, 32969}, {5319, 7862}, {5475, 32815}, {5503, 8591}, {5921, 13860}, {6337, 7745}, {6353, 27377}, {6390, 14033}, {6564, 9767}, {6565, 9768}, {6656, 32823}, {6721, 15520}, {6776, 58849}, {6781, 7618}, {6811, 12221}, {6813, 12222}, {7398, 17035}, {7737, 32456}, {7738, 7773}, {7751, 32838}, {7753, 32837}, {7757, 43448}, {7767, 31467}, {7770, 32818}, {7776, 16043}, {7781, 32826}, {7784, 9606}, {7787, 33181}, {7791, 7941}, {7793, 10303}, {7795, 32825}, {7796, 31407}, {7797, 33199}, {7798, 43620}, {7800, 7903}, {7803, 7814}, {7812, 35287}, {7813, 32836}, {7824, 55797}, {7830, 31450}, {7836, 33198}, {7838, 32839}, {7839, 32961}, {7864, 33200}, {7879, 32960}, {7881, 16045}, {7885, 33025}, {7890, 32867}, {7891, 33201}, {7893, 33001}, {7900, 32965}, {7905, 32832}, {7906, 16924}, {7912, 33180}, {7920, 33248}, {7921, 16925}, {7926, 14907}, {7929, 33258}, {7947, 16898}, {8165, 41838}, {8176, 32457}, {8370, 32817}, {8589, 47102}, {8716, 53418}, {8889, 9308}, {9605, 14064}, {9741, 11317}, {9751, 61798}, {9774, 15697}, {10002, 40887}, {10304, 14712}, {10583, 33183}, {10591, 25264}, {10996, 56339}, {14023, 31455}, {14035, 43450}, {14039, 53489}, {14482, 33285}, {14912, 56370}, {15048, 16041}, {16921, 32834}, {16922, 32870}, {16923, 32898}, {17037, 41925}, {17128, 32840}, {17129, 32999}, {17257, 24239}, {18907, 32985}, {19570, 61924}, {20073, 56555}, {20081, 32962}, {20088, 32964}, {20094, 35705}, {20105, 33024}, {22246, 33240}, {30435, 32970}, {31088, 31099}, {32451, 40330}, {32871, 33000}, {35940, 41370}, {37182, 61044}, {40333, 41836}, {43537, 60233}, {44543, 52713}, {44658, 52898}, {52299, 56013}, {52942, 53141}, {53099, 54122}, {54509, 60628}, {54522, 60214}, {54889, 60095}, {59229, 63155}, {60098, 60259}, {60128, 60333}, {60190, 60201}, {60200, 60268}, {60213, 60647}
X(62988) = anticomplement of X(34229)
X(62988) = X(i)-Ceva conjugate of X(j) for these {i, j}: {14494, 2}
X(62988) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {14494, 6327}, {59115, 7192}
X(62988) = pole of line {6563, 47128} with respect to the DeLongchamps circle
X(62988) = pole of line {8371, 58882} with respect to the orthocentroidal circle
X(62988) = pole of line {1499, 8651} with respect to the orthoptic circle of the Steiner Inellipse
X(62988) = pole of line {11997, 25304} with respect to the Feuerbach hyperbola
X(62988) = pole of line {523, 47279} with respect to the Steiner circumellipse
X(62988) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(42377)}}, {{A, B, C, X(4), X(37667)}}, {{A, B, C, X(69), X(60260)}}, {{A, B, C, X(141), X(44658)}}, {{A, B, C, X(183), X(2996)}}, {{A, B, C, X(193), X(262)}}, {{A, B, C, X(385), X(14484)}}, {{A, B, C, X(1916), X(15589)}}, {{A, B, C, X(3314), X(60262)}}, {{A, B, C, X(3407), X(37689)}}, {{A, B, C, X(3424), X(17008)}}, {{A, B, C, X(3620), X(40824)}}, {{A, B, C, X(5032), X(60268)}}, {{A, B, C, X(5304), X(60190)}}, {{A, B, C, X(5395), X(7735)}}, {{A, B, C, X(7774), X(53099)}}, {{A, B, C, X(7777), X(60333)}}, {{A, B, C, X(7792), X(60647)}}, {{A, B, C, X(7837), X(54522)}}, {{A, B, C, X(8667), X(54889)}}, {{A, B, C, X(16990), X(60201)}}, {{A, B, C, X(17004), X(43537)}}, {{A, B, C, X(18842), X(61304)}}, {{A, B, C, X(22329), X(53101)}}, {{A, B, C, X(37665), X(60098)}}, {{A, B, C, X(37668), X(60234)}}, {{A, B, C, X(42850), X(60200)}}
X(62988) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 7774, 193}, {32, 32829, 32989}, {39, 32816, 32974}, {76, 31404, 32987}, {194, 3091, 2996}, {315, 31400, 32990}, {325, 7736, 2}, {1506, 7758, 32828}, {2548, 3926, 32971}, {2549, 7775, 32827}, {3815, 9766, 69}, {5013, 32006, 33023}, {5286, 7752, 32972}, {5475, 34511, 32815}, {6337, 7745, 32981}, {6390, 15484, 14033}, {7736, 9770, 325}, {7767, 31467, 32978}, {7776, 31406, 16043}, {7778, 9300, 3618}, {7793, 10303, 55819}, {7903, 9698, 7800}
X(62989) lies on these lines: {1, 17331}, {2, 6}, {7, 16816}, {8, 1757}, {9, 6542}, {10, 17120}, {20, 48875}, {37, 29588}, {44, 319}, {45, 17377}, {75, 20072}, {144, 1278}, {145, 984}, {190, 17362}, {192, 5839}, {238, 50315}, {239, 3663}, {320, 17348}, {344, 17373}, {346, 20055}, {390, 3621}, {519, 17261}, {527, 17117}, {573, 31297}, {894, 3686}, {899, 7184}, {941, 40776}, {1100, 17256}, {1351, 7379}, {1353, 6998}, {1449, 17248}, {1743, 3661}, {2269, 3219}, {2271, 17689}, {2293, 3935}, {2322, 27377}, {2323, 27547}, {2345, 51353}, {3008, 17288}, {3019, 48888}, {3056, 3681}, {3161, 50079}, {3564, 7385}, {3617, 4307}, {3632, 25728}, {3662, 29590}, {3664, 16815}, {3707, 3879}, {3729, 29617}, {3731, 17389}, {3758, 17275}, {3759, 4643}, {3775, 16477}, {3783, 22343}, {3875, 17333}, {3946, 17254}, {3973, 17294}, {3986, 29580}, {4000, 4741}, {4034, 48628}, {4201, 7839}, {4263, 40773}, {4357, 4700}, {4360, 4969}, {4361, 4440}, {4371, 4740}, {4384, 4888}, {4388, 32864}, {4393, 17257}, {4422, 17295}, {4445, 17354}, {4454, 4821}, {4473, 16885}, {4641, 4886}, {4644, 4699}, {4651, 20101}, {4657, 17328}, {4672, 42334}, {4690, 16669}, {4708, 16668}, {4715, 7321}, {4725, 16814}, {4753, 33076}, {4772, 31317}, {4788, 20073}, {4851, 17335}, {4852, 17258}, {4856, 29584}, {4902, 16833}, {4909, 16826}, {5093, 7380}, {5222, 17236}, {5257, 29592}, {5296, 29570}, {5564, 17351}, {5749, 29593}, {5847, 60731}, {6172, 25269}, {6666, 17312}, {7155, 25291}, {7737, 48869}, {7760, 46707}, {7893, 56527}, {9534, 20077}, {9791, 49488}, {11245, 37107}, {13571, 34016}, {13740, 49718}, {15492, 17264}, {16569, 25572}, {16666, 17322}, {16667, 17397}, {16670, 17270}, {16671, 17239}, {16706, 17344}, {16823, 34379}, {16830, 51196}, {16834, 17247}, {17023, 17252}, {17116, 50095}, {17160, 17334}, {17220, 17484}, {17230, 26685}, {17240, 50076}, {17253, 17380}, {17263, 17374}, {17272, 17367}, {17273, 17366}, {17278, 17361}, {17279, 17360}, {17287, 17353}, {17296, 17338}, {17298, 29628}, {17299, 17336}, {17301, 17329}, {17310, 25101}, {17319, 50093}, {17324, 50114}, {17345, 37756}, {17355, 29615}, {17369, 32025}, {17386, 41313}, {17393, 50131}, {17487, 50088}, {17488, 50101}, {17787, 25298}, {18230, 29572}, {19998, 21035}, {20018, 50592}, {21226, 56185}, {21255, 29607}, {21303, 23650}, {21554, 34380}, {24130, 47776}, {24217, 32853}, {24697, 49489}, {25072, 29575}, {25278, 52662}, {25292, 56802}, {25719, 61014}, {26768, 27011}, {27268, 36409}, {27484, 51190}, {31011, 59140}, {41140, 53598}, {49448, 50015}, {49450, 49704}, {49497, 50296}, {49506, 49707}, {49509, 50030}, {49680, 49746}, {49681, 50075}, {49761, 59585}, {54409, 56934}
X(62989) = reflection of X(i) in X(j) for these {i,j}: {17315, 16814}
X(62989) = anticomplement of X(17300)
X(62989) = X(i)-Ceva conjugate of X(j) for these {i, j}: {60149, 2}
X(62989) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {60149, 6327}
X(62989) = pole of line {44445, 59629} with respect to the anticomplementary circle
X(62989) = pole of line {2501, 59629} with respect to the polar circle
X(62989) = pole of line {3740, 11997} with respect to the Feuerbach hyperbola
X(62989) = pole of line {523, 3716} with respect to the Steiner circumellipse
X(62989) = pole of line {4427, 18047} with respect to the Yff parabola
X(62989) = pole of line {2, 59627} with respect to the Wallace hyperbola
X(62989) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(20090)}}, {{A, B, C, X(86), X(54120)}}, {{A, B, C, X(940), X(40776)}}, {{A, B, C, X(941), X(40750)}}, {{A, B, C, X(2996), X(17375)}}, {{A, B, C, X(5395), X(37677)}}, {{A, B, C, X(8044), X(17378)}}, {{A, B, C, X(17343), X(43533)}}, {{A, B, C, X(30941), X(52442)}}
X(62989) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {9, 17363, 6542}, {44, 319, 17280}, {75, 20072, 31300}, {192, 5839, 20016}, {193, 391, 2}, {239, 4416, 6646}, {1449, 17248, 29586}, {2322, 27377, 54372}, {3707, 3879, 17260}, {3758, 17275, 28604}, {3759, 4643, 17302}, {3879, 17260, 29569}, {3973, 17294, 17339}, {4034, 50127, 48628}, {4357, 4700, 17121}, {4361, 17347, 4440}, {4384, 17364, 26806}, {4690, 16669, 17289}, {4725, 16814, 17315}, {4969, 17332, 4360}, {5839, 54280, 192}, {16670, 17270, 17368}, {16885, 17233, 4473}, {17270, 17368, 29591}, {17287, 17353, 29587}, {17351, 50082, 5564}, {26685, 32099, 17230}
X(62990) lies on these lines: {2, 6}, {4, 13585}, {20, 1199}, {22, 5093}, {23, 11402}, {51, 9544}, {97, 5158}, {110, 15004}, {145, 16473}, {155, 5068}, {182, 62188}, {184, 11002}, {195, 3090}, {399, 41099}, {511, 44111}, {568, 10298}, {575, 2979}, {576, 5012}, {1173, 10539}, {1180, 1570}, {1181, 17578}, {1351, 6636}, {1353, 5133}, {1583, 6500}, {1584, 6501}, {1599, 6417}, {1600, 6418}, {1627, 39764}, {1899, 31857}, {2003, 23958}, {2987, 39955}, {3060, 5097}, {3091, 12161}, {3146, 7592}, {3292, 11451}, {3522, 36747}, {3523, 36753}, {3524, 15037}, {3529, 43845}, {3533, 15047}, {3543, 15032}, {3545, 15038}, {3564, 37353}, {3567, 9545}, {3622, 16472}, {3832, 18451}, {3839, 18445}, {3854, 11441}, {3917, 15516}, {4188, 37509}, {4189, 36750}, {5050, 15246}, {5056, 56292}, {5071, 50461}, {5169, 45968}, {5446, 11423}, {5640, 34565}, {5645, 61775}, {5651, 12834}, {5889, 37505}, {6419, 55567}, {6420, 55566}, {6504, 60191}, {7391, 14912}, {7394, 14683}, {7409, 39588}, {7485, 53091}, {7488, 37493}, {7496, 53092}, {7499, 61624}, {7571, 11898}, {7894, 51481}, {7998, 55713}, {8537, 44077}, {8780, 9777}, {8889, 19504}, {9143, 34155}, {9306, 9716}, {10255, 22051}, {10303, 16266}, {10546, 58470}, {10979, 56338}, {10982, 43605}, {11225, 23293}, {11245, 31074}, {11426, 14118}, {11432, 22467}, {11456, 50687}, {11538, 13579}, {11916, 13616}, {11917, 13617}, {12106, 55039}, {12112, 62007}, {13321, 47485}, {13472, 32046}, {14075, 54439}, {14853, 37349}, {15052, 61954}, {15068, 61936}, {15080, 21969}, {15135, 18950}, {15233, 19116}, {15234, 19117}, {15717, 36752}, {15805, 61848}, {15851, 37068}, {16881, 44879}, {16953, 39141}, {17548, 36742}, {17570, 22136}, {17810, 35265}, {18366, 56346}, {19708, 37496}, {21734, 37498}, {21849, 26881}, {22234, 23061}, {22352, 55716}, {26913, 61712}, {30435, 35296}, {30652, 61395}, {30653, 61396}, {32139, 61982}, {33004, 43843}, {33017, 39524}, {33192, 44415}, {33586, 53858}, {33884, 39561}, {34799, 45089}, {35237, 62168}, {36153, 37484}, {36754, 37307}, {37444, 43838}, {37483, 62063}, {37514, 61791}, {37990, 59399}, {39562, 51882}, {40693, 51264}, {40694, 51271}, {41462, 55712}, {41588, 52300}, {43136, 52275}, {46440, 51537}, {52719, 62217}, {54434, 61912}, {54601, 54762}, {61157, 61397}
X(62990) = X(i)-Ceva conjugate of X(j) for these {i, j}: {57927, 3}
X(62990) = pole of line {6467, 15516} with respect to the Jerabek hyperbola
X(62990) = pole of line {6, 5070} with respect to the Stammler hyperbola
X(62990) = pole of line {523, 37936} with respect to the Steiner circumellipse
X(62990) = pole of line {523, 44900} with respect to the Steiner inellipse
X(62990) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(13585)}}, {{A, B, C, X(230), X(39955)}}, {{A, B, C, X(251), X(37637)}}, {{A, B, C, X(394), X(9704)}}, {{A, B, C, X(1383), X(3054)}}, {{A, B, C, X(2987), X(3763)}}, {{A, B, C, X(3108), X(31489)}}, {{A, B, C, X(6515), X(60191)}}, {{A, B, C, X(11004), X(40393)}}, {{A, B, C, X(11538), X(45794)}}, {{A, B, C, X(13579), X(15108)}}, {{A, B, C, X(30535), X(47355)}}, {{A, B, C, X(41628), X(55999)}}
X(62990) = barycentric product X(i)*X(j) for these (i, j): {264, 9704}
X(62990) = barycentric quotient X(i)/X(j) for these (i, j): {9704, 3}
X(62990) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {51, 11422, 9544}, {51, 9544, 14002}, {184, 15520, 53863}, {184, 53863, 11002}, {323, 5422, 2}, {576, 5012, 62187}, {1199, 36749, 20}, {3060, 11003, 37913}, {3060, 13366, 11003}, {5012, 62187, 7492}, {5097, 13366, 3060}, {9306, 55038, 9716}, {10982, 43605, 50689}, {15019, 55038, 9306}, {15032, 39522, 3543}, {21849, 26881, 48912}, {21849, 44109, 26881}, {34565, 34986, 5640}
X(62991) lies on these lines: {2, 6}, {4, 55028}, {32, 5012}, {39, 2979}, {51, 9465}, {182, 1627}, {184, 251}, {194, 40382}, {237, 11402}, {305, 46900}, {511, 1180}, {631, 43843}, {694, 20976}, {1186, 7787}, {1194, 3060}, {1196, 5640}, {1197, 3240}, {1207, 7793}, {1342, 41378}, {1343, 41379}, {1351, 7467}, {1501, 11003}, {1570, 33873}, {1692, 11673}, {1915, 9544}, {1977, 30652}, {2211, 6995}, {2235, 28605}, {3094, 11205}, {3098, 38862}, {3108, 11175}, {3117, 5007}, {3162, 39588}, {3291, 11451}, {3529, 48262}, {3787, 7998}, {3819, 15302}, {3978, 7894}, {3981, 11002}, {4048, 16953}, {4074, 9464}, {5008, 41278}, {5017, 6636}, {5034, 34095}, {5106, 14075}, {5286, 14957}, {5305, 37988}, {5943, 40130}, {6403, 40938}, {6688, 39576}, {7109, 23538}, {7386, 14965}, {7492, 10329}, {7494, 60587}, {7760, 20023}, {7762, 33734}, {7772, 8623}, {7791, 10339}, {7808, 38854}, {7877, 62699}, {7878, 60707}, {8024, 32451}, {8041, 13331}, {8267, 18906}, {8622, 61358}, {8878, 33796}, {8889, 35325}, {9605, 14096}, {9998, 36213}, {10312, 44077}, {10328, 16952}, {10792, 61350}, {10793, 61351}, {11328, 43136}, {11335, 22253}, {12215, 16949}, {13330, 20859}, {14003, 15135}, {14660, 52162}, {15004, 39024}, {15246, 50659}, {16981, 46906}, {17018, 21760}, {17127, 40728}, {18993, 61368}, {18994, 61369}, {20295, 23575}, {21281, 26810}, {22352, 41413}, {23660, 29814}, {37353, 53475}, {39951, 62217}, {40179, 40601}, {43977, 59180}, {44111, 47638}, {44586, 61352}, {44587, 61353}, {46453, 50678}, {52301, 61346}, {52580, 63174}, {53145, 61157}
X(62991) = isogonal conjugate of X(34816)
X(62991) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 34816}, {75, 10014}
X(62991) = X(i)-Dao conjugate of X(j) for these {i, j}: {3, 34816}, {206, 10014}
X(62991) = pole of line {525, 58784} with respect to the MacBeath circumconic
X(62991) = pole of line {6, 3934} with respect to the Stammler hyperbola
X(62991) = pole of line {523, 9494} with respect to the Steiner circumellipse
X(62991) = pole of line {2, 34816} with respect to the Wallace hyperbola
X(62991) = pole of line {525, 58784} with respect to the dual conic of nine-point circle
X(62991) = pole of line {9489, 57082} with respect to the dual conic of Brocard inellipse
X(62991) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(7786)}}, {{A, B, C, X(25), X(15271)}}, {{A, B, C, X(32), X(20965)}}, {{A, B, C, X(69), X(55028)}}, {{A, B, C, X(141), X(263)}}, {{A, B, C, X(183), X(251)}}, {{A, B, C, X(385), X(39955)}}, {{A, B, C, X(694), X(3763)}}, {{A, B, C, X(3108), X(11174)}}, {{A, B, C, X(3589), X(11175)}}, {{A, B, C, X(5422), X(56344)}}, {{A, B, C, X(14614), X(34572)}}, {{A, B, C, X(37678), X(39961)}}, {{A, B, C, X(37686), X(39965)}}, {{A, B, C, X(47355), X(60667)}}
X(62991) = barycentric product X(i)*X(j) for these (i, j): {6, 7786}, {141, 39674}
X(62991) = barycentric quotient X(i)/X(j) for these (i, j): {6, 34816}, {32, 10014}, {7786, 76}, {39674, 83}
X(62991) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 3051, 9463}, {6, 1184, 5422}, {6, 3051, 2}, {184, 5039, 251}, {1194, 5052, 3060}, {1501, 14153, 11003}, {7109, 23538, 30653}, {12212, 14153, 1501}, {13330, 20859, 62187}
X(62992) lies on these lines: {2, 6}, {3, 43291}, {4, 187}, {5, 1384}, {20, 5210}, {23, 8553}, {25, 41758}, {30, 15655}, {32, 3090}, {39, 3525}, {53, 4232}, {76, 32970}, {83, 32975}, {98, 5033}, {99, 33216}, {111, 925}, {115, 376}, {140, 5024}, {154, 53496}, {160, 53264}, {172, 10588}, {194, 33000}, {216, 3291}, {232, 33630}, {262, 53103}, {315, 2031}, {316, 32984}, {383, 16942}, {393, 468}, {439, 32819}, {497, 10987}, {498, 16785}, {499, 16784}, {547, 15484}, {570, 9465}, {574, 631}, {577, 13611}, {620, 32817}, {626, 32955}, {632, 9605}, {858, 9722}, {1078, 14064}, {1080, 16943}, {1249, 6103}, {1285, 5071}, {1316, 47240}, {1352, 2030}, {1383, 2963}, {1506, 61886}, {1513, 53015}, {1587, 8376}, {1588, 8375}, {1609, 1995}, {1627, 15437}, {1656, 21309}, {1657, 15603}, {1914, 10589}, {1968, 6622}, {1971, 32064}, {1975, 32989}, {1989, 40103}, {1990, 53857}, {2023, 6194}, {2076, 51538}, {2079, 10298}, {2241, 47743}, {2242, 8164}, {2452, 47237}, {2453, 47243}, {2482, 5485}, {2502, 35260}, {2548, 5008}, {2549, 3524}, {2550, 10988}, {2896, 33248}, {3003, 15355}, {3053, 3091}, {3087, 5094}, {3098, 6036}, {3146, 5023}, {3229, 43718}, {3316, 31411}, {3424, 60102}, {3522, 5585}, {3523, 5254}, {3526, 5305}, {3528, 7748}, {3529, 5206}, {3533, 7755}, {3544, 35007}, {3545, 7737}, {3552, 44530}, {3628, 30435}, {3723, 24363}, {3734, 33191}, {3785, 7887}, {3788, 32959}, {3818, 38010}, {3855, 7747}, {3926, 33233}, {3934, 14069}, {3972, 32983}, {4188, 44542}, {4189, 44517}, {5007, 60781}, {5013, 10303}, {5054, 15048}, {5055, 18907}, {5056, 7745}, {5058, 13939}, {5062, 13886}, {5104, 51212}, {5106, 36874}, {5159, 15905}, {5277, 6856}, {5309, 15702}, {5319, 11614}, {5334, 37464}, {5335, 37463}, {5346, 61873}, {5355, 14482}, {5421, 15302}, {5461, 8182}, {5471, 43543}, {5472, 43542}, {5477, 23234}, {5523, 35486}, {6055, 46264}, {6108, 42086}, {6109, 42085}, {6200, 13834}, {6248, 50370}, {6292, 33194}, {6337, 7907}, {6396, 13711}, {6531, 52283}, {6636, 44524}, {6640, 22121}, {6680, 16045}, {6748, 52284}, {6781, 15682}, {6811, 23249}, {6813, 23259}, {7000, 42283}, {7374, 42284}, {7386, 22052}, {7484, 34809}, {7492, 44533}, {7494, 10979}, {7505, 8744}, {7512, 44527}, {7603, 61899}, {7608, 33550}, {7617, 37809}, {7620, 27088}, {7739, 15709}, {7750, 32972}, {7751, 32818}, {7752, 32976}, {7753, 61895}, {7754, 32829}, {7756, 21735}, {7761, 33285}, {7763, 32977}, {7770, 32838}, {7771, 32986}, {7772, 61870}, {7773, 32988}, {7780, 32958}, {7783, 33206}, {7784, 33199}, {7785, 32998}, {7787, 32999}, {7789, 32834}, {7790, 33215}, {7793, 32006}, {7795, 33189}, {7797, 33001}, {7800, 7886}, {7803, 32978}, {7807, 32828}, {7815, 32956}, {7820, 33197}, {7822, 32952}, {7823, 32963}, {7828, 16043}, {7831, 33223}, {7832, 33222}, {7834, 32960}, {7844, 33190}, {7851, 32990}, {7857, 14001}, {7862, 14023}, {7864, 33012}, {7885, 33277}, {7891, 33262}, {7904, 33283}, {7923, 33258}, {7942, 33221}, {8289, 54122}, {8573, 11284}, {8585, 40132}, {8591, 11147}, {8722, 38740}, {8770, 51316}, {8889, 10311}, {9466, 33231}, {9540, 49221}, {9574, 58441}, {9575, 19862}, {9607, 61842}, {9609, 15246}, {9675, 23273}, {9752, 13860}, {9759, 56565}, {9877, 14928}, {10018, 41361}, {10155, 11668}, {10185, 53098}, {10304, 44526}, {10645, 36772}, {10646, 46854}, {11063, 14002}, {11172, 45018}, {11173, 14853}, {11185, 32985}, {11459, 50387}, {11648, 15698}, {11742, 50693}, {12017, 37451}, {12111, 15575}, {12815, 61921}, {12963, 42561}, {12968, 31412}, {13935, 49220}, {14061, 14907}, {14063, 39143}, {14075, 61881}, {14494, 53104}, {14537, 61932}, {14712, 33006}, {14912, 43461}, {15022, 22331}, {15513, 17538}, {15515, 61807}, {15602, 61817}, {15815, 61820}, {16063, 44529}, {16239, 31467}, {16310, 56633}, {16318, 37453}, {17131, 31274}, {17314, 37764}, {17548, 44520}, {18358, 37071}, {18472, 18531}, {18581, 41407}, {18582, 41406}, {18840, 33195}, {18841, 60187}, {19102, 35812}, {19105, 35813}, {19780, 42142}, {19781, 42139}, {20065, 32967}, {20423, 58831}, {21734, 44519}, {22111, 61506}, {22246, 31406}, {22332, 61848}, {22861, 41408}, {22907, 41409}, {25406, 53475}, {30775, 39602}, {31407, 48154}, {31470, 45760}, {32459, 34505}, {32585, 54362}, {32586, 54363}, {32815, 35297}, {32816, 33249}, {32826, 33235}, {32867, 32992}, {32870, 33198}, {32885, 33220}, {32953, 55732}, {32965, 44540}, {32968, 60855}, {32973, 59635}, {33014, 44539}, {33023, 55819}, {33226, 43459}, {33364, 53479}, {33365, 53480}, {33878, 56370}, {33884, 61675}, {33979, 61680}, {34208, 36898}, {34366, 35902}, {36163, 48721}, {36748, 47298}, {36751, 62702}, {37182, 44534}, {37188, 41254}, {37512, 61814}, {37907, 47322}, {37909, 47275}, {37911, 59657}, {38463, 58805}, {39563, 62130}, {39590, 61945}, {39601, 41106}, {40138, 52292}, {40248, 48906}, {40330, 40825}, {40824, 60073}, {41099, 62203}, {41410, 42274}, {41411, 42277}, {42125, 44219}, {42852, 58445}, {43136, 55857}, {43460, 60657}, {44541, 62063}, {45141, 52297}, {47246, 47284}, {48905, 60658}, {51023, 53499}, {51584, 54637}, {52293, 62213}, {52713, 58448}, {53099, 53859}, {53505, 54170}, {54644, 60150}, {54921, 60336}, {60093, 60212}, {60175, 60185}, {60334, 60337}
X(62992) = inverse of X(599) in Evans conic
X(62992) = perspector of circumconic {{A, B, C, X(99), X(54475)}}
X(62992) = X(i)-complementary conjugate of X(j) for these {i, j}: {43537, 2887}
X(62992) = pole of line {2501, 44564} with respect to the polar circle
X(62992) = pole of line {2, 8550} with respect to the Kiepert hyperbola
X(62992) = pole of line {6, 35302} with respect to the Stammler hyperbola
X(62992) = pole of line {523, 47464} with respect to the Steiner inellipse
X(62992) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(6), X(60263)}}, {{A, B, C, X(69), X(7607)}}, {{A, B, C, X(76), X(37690)}}, {{A, B, C, X(98), X(1007)}}, {{A, B, C, X(111), X(1993)}}, {{A, B, C, X(183), X(53103)}}, {{A, B, C, X(193), X(9227)}}, {{A, B, C, X(262), X(34803)}}, {{A, B, C, X(323), X(40103)}}, {{A, B, C, X(325), X(7612)}}, {{A, B, C, X(393), X(1992)}}, {{A, B, C, X(394), X(21448)}}, {{A, B, C, X(524), X(2165)}}, {{A, B, C, X(599), X(2963)}}, {{A, B, C, X(925), X(5468)}}, {{A, B, C, X(1383), X(1994)}}, {{A, B, C, X(1989), X(15534)}}, {{A, B, C, X(3618), X(60186)}}, {{A, B, C, X(3619), X(60187)}}, {{A, B, C, X(5032), X(52223)}}, {{A, B, C, X(5422), X(39389)}}, {{A, B, C, X(5485), X(41133)}}, {{A, B, C, X(6531), X(37689)}}, {{A, B, C, X(7735), X(60073)}}, {{A, B, C, X(7736), X(60093)}}, {{A, B, C, X(7774), X(60104)}}, {{A, B, C, X(7778), X(60212)}}, {{A, B, C, X(7925), X(54122)}}, {{A, B, C, X(8584), X(34288)}}, {{A, B, C, X(8770), X(37672)}}, {{A, B, C, X(9770), X(60103)}}, {{A, B, C, X(9771), X(60268)}}, {{A, B, C, X(10511), X(56435)}}, {{A, B, C, X(11008), X(14842)}}, {{A, B, C, X(11172), X(22110)}}, {{A, B, C, X(13854), X(61658)}}, {{A, B, C, X(14494), X(37647)}}, {{A, B, C, X(15533), X(52154)}}, {{A, B, C, X(17005), X(60190)}}, {{A, B, C, X(20582), X(46223)}}, {{A, B, C, X(21356), X(46217)}}, {{A, B, C, X(30537), X(51185)}}, {{A, B, C, X(34208), X(44369)}}, {{A, B, C, X(34229), X(53104)}}, {{A, B, C, X(37668), X(60102)}}, {{A, B, C, X(37688), X(60123)}}, {{A, B, C, X(40824), X(44377)}}, {{A, B, C, X(41149), X(46204)}}, {{A, B, C, X(46952), X(59373)}}
X(62992) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 230, 7735}, {2, 385, 1007}, {2, 5304, 3815}, {2, 7735, 7736}, {2, 7806, 3618}, {2, 8859, 1992}, {3, 43291, 43448}, {6, 3054, 2}, {98, 9754, 58883}, {115, 21843, 376}, {115, 8588, 43619}, {187, 18424, 43618}, {187, 7746, 43620}, {230, 3054, 6}, {590, 615, 599}, {631, 3767, 7738}, {1285, 5071, 5475}, {3526, 5305, 31400}, {3545, 46453, 7737}, {3628, 30435, 31404}, {3972, 53127, 32983}, {5210, 53419, 20}, {7612, 58883, 98}, {7612, 9754, 7710}, {7793, 32961, 32006}, {7800, 7886, 32951}, {7857, 32832, 14001}, {7862, 14023, 32823}, {14061, 14907, 16041}, {18424, 43618, 4}, {21843, 43619, 8588}, {32834, 33203, 7789}, {43618, 43620, 18424}
X(62993) lies on these lines: {2, 6}, {3, 31404}, {4, 574}, {5, 5024}, {20, 53095}, {32, 3525}, {39, 3090}, {53, 52284}, {76, 32975}, {83, 32970}, {98, 10155}, {99, 32983}, {111, 43351}, {115, 5071}, {140, 1384}, {148, 33005}, {160, 34098}, {187, 631}, {194, 32999}, {216, 16051}, {232, 8889}, {233, 8585}, {262, 14494}, {315, 32978}, {316, 33215}, {376, 5475}, {383, 42134}, {393, 5094}, {468, 3087}, {497, 31497}, {498, 16784}, {499, 16785}, {549, 15484}, {570, 15302}, {620, 14039}, {625, 33190}, {626, 32960}, {632, 30435}, {946, 31428}, {1015, 8164}, {1056, 31476}, {1080, 42133}, {1249, 41358}, {1285, 7753}, {1370, 14806}, {1500, 47743}, {1504, 13939}, {1505, 13886}, {1596, 39662}, {1609, 40916}, {1656, 5286}, {1975, 32987}, {2023, 9772}, {2031, 32977}, {2165, 39389}, {2275, 10588}, {2276, 10589}, {2493, 13351}, {2549, 3545}, {3053, 10303}, {3086, 31460}, {3091, 5013}, {3146, 15815}, {3147, 10986}, {3247, 24239}, {3363, 53142}, {3523, 5210}, {3524, 7737}, {3526, 21309}, {3528, 7747}, {3529, 37512}, {3533, 5008}, {3544, 53096}, {3628, 9605}, {3634, 9575}, {3767, 5067}, {3788, 16045}, {3817, 9574}, {3832, 31492}, {3839, 44526}, {3855, 7748}, {3926, 32992}, {3934, 32818}, {3972, 33216}, {4045, 33285}, {4232, 6748}, {5007, 11614}, {5023, 61820}, {5054, 18907}, {5055, 15048}, {5056, 5254}, {5059, 11742}, {5068, 44518}, {5070, 5305}, {5092, 43450}, {5107, 38227}, {5116, 14927}, {5206, 61814}, {5218, 9599}, {5274, 31477}, {5309, 14482}, {5319, 61881}, {5334, 37463}, {5335, 37464}, {5355, 61888}, {5421, 9465}, {5585, 15717}, {5603, 31398}, {5657, 31441}, {5818, 9619}, {6036, 55710}, {6114, 42111}, {6115, 42114}, {6337, 16924}, {6353, 10985}, {6443, 42265}, {6444, 42262}, {6639, 22121}, {6680, 32959}, {6683, 32956}, {6749, 53857}, {6781, 19708}, {6811, 9600}, {6813, 23249}, {6859, 34460}, {6995, 52717}, {7000, 42284}, {7288, 9596}, {7374, 42283}, {7378, 59229}, {7386, 10979}, {7485, 15437}, {7486, 9606}, {7492, 15109}, {7494, 22052}, {7496, 8553}, {7581, 31481}, {7607, 33554}, {7612, 11669}, {7619, 37809}, {7710, 13860}, {7739, 61899}, {7746, 61886}, {7749, 61867}, {7752, 16043}, {7754, 32838}, {7757, 53127}, {7763, 32968}, {7769, 14001}, {7770, 32829}, {7772, 60781}, {7773, 32990}, {7783, 32962}, {7785, 33001}, {7786, 14064}, {7787, 33000}, {7789, 32835}, {7790, 32984}, {7793, 33003}, {7795, 32957}, {7797, 32998}, {7800, 32823}, {7803, 32969}, {7804, 33191}, {7807, 32839}, {7808, 14069}, {7823, 33012}, {7824, 32006}, {7828, 32976}, {7834, 32955}, {7846, 33222}, {7851, 32988}, {7862, 32951}, {7864, 32963}, {7885, 33258}, {7889, 32952}, {7891, 33269}, {7899, 33221}, {7923, 33277}, {8165, 31490}, {8227, 31396}, {8356, 32827}, {8368, 14535}, {8375, 9540}, {8376, 13935}, {8744, 37119}, {9592, 10175}, {9607, 61914}, {9608, 37126}, {9609, 13595}, {9744, 39874}, {9812, 31443}, {9993, 60657}, {10311, 38282}, {10519, 11173}, {10591, 31448}, {10593, 31461}, {10989, 47169}, {11001, 62203}, {11285, 32816}, {11648, 61932}, {12017, 56370}, {14002, 50660}, {14075, 61873}, {14484, 60333}, {14537, 15698}, {14826, 59558}, {15022, 22332}, {15301, 32822}, {15513, 61807}, {15515, 17538}, {15602, 31457}, {15603, 61811}, {15683, 44541}, {15709, 46453}, {15850, 44499}, {16318, 52298}, {17128, 33261}, {17570, 44517}, {17578, 44519}, {18362, 61913}, {18483, 31421}, {18840, 31239}, {18841, 33195}, {18842, 42011}, {19103, 35814}, {19104, 35815}, {20063, 47186}, {20065, 33015}, {21448, 46952}, {21850, 40248}, {22331, 61848}, {23267, 62205}, {23273, 62206}, {24206, 42852}, {26364, 31405}, {27318, 33052}, {30537, 40103}, {31274, 33231}, {31652, 61964}, {32815, 44543}, {32819, 32991}, {32871, 33181}, {32898, 33203}, {32953, 55774}, {33023, 55797}, {33630, 52299}, {33878, 37451}, {34511, 52713}, {36412, 59768}, {37118, 41370}, {39565, 61921}, {39601, 61926}, {40065, 52290}, {40138, 52293}, {40824, 60096}, {41361, 52296}, {41406, 42089}, {41407, 42092}, {42128, 44219}, {43136, 55858}, {43621, 58851}, {44535, 61856}, {47061, 55801}, {47154, 47285}, {48910, 60658}, {51212, 53484}, {52292, 62213}, {53103, 53108}, {54509, 60240}, {54523, 60192}, {54645, 60127}, {58265, 62701}, {60098, 60234}, {60123, 60144}, {60190, 60233}, {60198, 60263}, {60211, 60268}, {60330, 60332}
X(62993) = inverse of X(47352) in Evans conic
X(62993) = X(i)-complementary conjugate of X(j) for these {i, j}: {53099, 2887}
X(62993) = pole of line {2501, 41300} with respect to the polar circle
X(62993) = pole of line {2, 11477} with respect to the Kiepert hyperbola
X(62993) = pole of line {523, 47446} with respect to the Steiner inellipse
X(62993) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(37688)}}, {{A, B, C, X(69), X(7608)}}, {{A, B, C, X(111), X(5422)}}, {{A, B, C, X(183), X(14494)}}, {{A, B, C, X(262), X(34229)}}, {{A, B, C, X(325), X(10155)}}, {{A, B, C, X(393), X(59373)}}, {{A, B, C, X(597), X(2165)}}, {{A, B, C, X(1007), X(11669)}}, {{A, B, C, X(1383), X(34545)}}, {{A, B, C, X(1989), X(51185)}}, {{A, B, C, X(1992), X(46952)}}, {{A, B, C, X(1993), X(39389)}}, {{A, B, C, X(2963), X(47352)}}, {{A, B, C, X(3054), X(60263)}}, {{A, B, C, X(5032), X(52224)}}, {{A, B, C, X(5468), X(43351)}}, {{A, B, C, X(7610), X(60268)}}, {{A, B, C, X(7735), X(60096)}}, {{A, B, C, X(8797), X(39099)}}, {{A, B, C, X(8860), X(18842)}}, {{A, B, C, X(10601), X(21448)}}, {{A, B, C, X(15018), X(40103)}}, {{A, B, C, X(15271), X(40824)}}, {{A, B, C, X(15534), X(30537)}}, {{A, B, C, X(15589), X(60333)}}, {{A, B, C, X(16990), X(60233)}}, {{A, B, C, X(17004), X(60190)}}, {{A, B, C, X(17008), X(60098)}}, {{A, B, C, X(21356), X(42011)}}, {{A, B, C, X(23055), X(54509)}}, {{A, B, C, X(34803), X(53108)}}, {{A, B, C, X(37690), X(60198)}}, {{A, B, C, X(42850), X(60211)}}, {{A, B, C, X(46223), X(48310)}}, {{A, B, C, X(51171), X(51316)}}, {{A, B, C, X(58446), X(60212)}}
X(62993) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 3815, 7736}, {2, 5032, 8860}, {2, 7736, 7735}, {2, 7777, 69}, {5, 31400, 7738}, {5, 31467, 31400}, {6, 3055, 2}, {69, 7777, 9770}, {574, 1506, 31415}, {574, 43457, 43619}, {1285, 15702, 21843}, {1506, 31401, 4}, {1656, 31406, 5286}, {2549, 7603, 3545}, {3055, 3815, 6}, {5013, 18584, 53419}, {5475, 8589, 43618}, {7753, 21843, 1285}, {8589, 43618, 376}, {14494, 58883, 262}, {18584, 53419, 3091}, {31400, 43448, 5024}, {31401, 31415, 574}, {31415, 43619, 43457}, {53095, 53418, 20}
X(62994) lies on these lines: {2, 6}, {3, 22521}, {4, 44090}, {5, 7920}, {23, 16329}, {32, 33004}, {39, 3552}, {76, 5041}, {83, 194}, {98, 39561}, {99, 12191}, {147, 14561}, {148, 7739}, {262, 575}, {305, 37875}, {384, 9605}, {538, 60855}, {574, 12150}, {576, 6194}, {598, 54737}, {625, 7884}, {748, 51902}, {750, 34252}, {1285, 33008}, {1351, 37455}, {1384, 33273}, {1506, 7856}, {1513, 59399}, {1916, 5026}, {2548, 7797}, {2998, 3108}, {3053, 33022}, {3095, 10359}, {3096, 7838}, {3114, 63170}, {3228, 31128}, {3407, 5038}, {3524, 9301}, {3529, 13111}, {3545, 12188}, {3758, 33891}, {3767, 33002}, {3832, 39646}, {3839, 61102}, {3920, 18194}, {3926, 19689}, {3933, 16895}, {3934, 7894}, {4027, 5034}, {4045, 7812}, {4393, 33889}, {5007, 7786}, {5008, 7771}, {5013, 33014}, {5024, 13586}, {5050, 5999}, {5097, 22712}, {5107, 22564}, {5182, 14931}, {5189, 32224}, {5254, 33018}, {5286, 16044}, {5305, 16921}, {5319, 54106}, {5395, 14068}, {5475, 7827}, {5476, 43460}, {5967, 36897}, {5984, 14912}, {5987, 52699}, {6179, 6683}, {6292, 7877}, {6390, 14036}, {6392, 33269}, {6656, 7900}, {6658, 7738}, {6704, 7890}, {6781, 52691}, {7492, 51862}, {7709, 10796}, {7737, 33264}, {7745, 7864}, {7752, 7829}, {7753, 7790}, {7757, 7804}, {7758, 46226}, {7759, 7859}, {7760, 7808}, {7762, 7876}, {7763, 10583}, {7764, 7846}, {7770, 7839}, {7773, 7923}, {7775, 7919}, {7776, 7948}, {7780, 34571}, {7785, 7803}, {7791, 9990}, {7795, 13571}, {7796, 7889}, {7809, 7913}, {7814, 7852}, {7819, 7906}, {7821, 7943}, {7822, 7905}, {7824, 30435}, {7831, 9939}, {7833, 18907}, {7834, 7858}, {7843, 7918}, {7845, 7937}, {7849, 7949}, {7850, 41750}, {7853, 7926}, {7857, 9698}, {7866, 7941}, {7871, 7915}, {7879, 16897}, {7881, 19694}, {7882, 39784}, {7893, 8362}, {7903, 7944}, {7907, 31406}, {7914, 7917}, {7947, 33217}, {8264, 41917}, {8596, 18842}, {8782, 10352}, {8787, 43535}, {9418, 11003}, {9751, 52987}, {9755, 53092}, {10358, 32467}, {10788, 11171}, {10997, 50659}, {11285, 43136}, {11286, 22246}, {11361, 15048}, {11606, 60190}, {12110, 32522}, {12156, 14976}, {13860, 53091}, {13862, 18583}, {13881, 33010}, {14002, 60514}, {14033, 14482}, {14041, 15484}, {14492, 48884}, {14494, 60136}, {14853, 40236}, {14907, 34604}, {14950, 15437}, {15483, 39652}, {15819, 22330}, {16477, 52133}, {16816, 52136}, {16923, 31467}, {17128, 20105}, {17368, 30179}, {17744, 30137}, {18170, 29815}, {18501, 32516}, {18845, 43951}, {19690, 32006}, {20065, 33021}, {21850, 60651}, {22120, 37186}, {29840, 33163}, {31400, 33259}, {32027, 55767}, {32447, 35925}, {32449, 44000}, {32994, 43620}, {33706, 55716}, {35524, 41259}, {37450, 51732}, {38262, 39951}, {39955, 39968}, {44422, 50664}, {46228, 60860}, {46313, 51827}, {48895, 55177}, {51510, 51992}, {51928, 61155}, {54487, 54901}, {55178, 55585}, {55710, 58851}, {59180, 62696}
X(62994) = anticomplement of X(16986)
X(62994) = X(i)-Ceva conjugate of X(j) for these {i, j}: {60129, 2}
X(62994) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {60129, 6327}
X(62994) = pole of line {8371, 59568} with respect to the orthocentroidal circle
X(62994) = pole of line {523, 14318} with respect to the Steiner circumellipse
X(62994) = pole of line {2, 32449} with respect to the Wallace hyperbola
X(62994) = intersection, other than A, B, C, of circumconics {{A, B, C, X(6), X(51450)}}, {{A, B, C, X(69), X(60105)}}, {{A, B, C, X(83), X(7766)}}, {{A, B, C, X(141), X(43688)}}, {{A, B, C, X(183), X(60184)}}, {{A, B, C, X(262), X(7897)}}, {{A, B, C, X(308), X(47355)}}, {{A, B, C, X(599), X(54737)}}, {{A, B, C, X(1613), X(3108)}}, {{A, B, C, X(2998), X(3589)}}, {{A, B, C, X(3228), X(47352)}}, {{A, B, C, X(3231), X(51992)}}, {{A, B, C, X(3314), X(60177)}}, {{A, B, C, X(3618), X(38262)}}, {{A, B, C, X(3763), X(39968)}}, {{A, B, C, X(7779), X(60190)}}, {{A, B, C, X(7840), X(36897)}}, {{A, B, C, X(11606), X(16990)}}, {{A, B, C, X(14970), X(16988)}}, {{A, B, C, X(18840), X(60728)}}, {{A, B, C, X(18842), X(44367)}}, {{A, B, C, X(20965), X(39955)}}, {{A, B, C, X(21001), X(39951)}}, {{A, B, C, X(21356), X(60271)}}, {{A, B, C, X(34229), X(60136)}}, {{A, B, C, X(41136), X(60268)}}
X(62994) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 6, 7766}, {2, 7774, 7897}, {39, 7787, 3552}, {39, 7878, 7787}, {83, 7772, 194}, {325, 597, 7875}, {325, 7875, 2}, {3096, 7838, 7946}, {3934, 41940, 7894}, {5007, 7786, 7793}, {6329, 9300, 7792}, {6656, 7921, 7900}, {7745, 7864, 33019}, {7752, 7829, 7932}, {7759, 7859, 7938}, {7760, 7808, 31276}, {7764, 7846, 7945}, {7785, 51860, 7803}, {7785, 7803, 7933}, {7792, 9300, 7777}, {15048, 53489, 11361}
X(62995) lies on these lines: {2, 6}, {4, 5097}, {20, 5102}, {23, 47465}, {182, 10299}, {239, 7222}, {315, 33232}, {344, 16670}, {376, 37517}, {382, 5093}, {389, 53050}, {487, 6418}, {488, 6417}, {511, 3528}, {518, 20057}, {542, 61980}, {546, 1353}, {550, 1351}, {575, 53860}, {576, 3529}, {625, 5319}, {631, 39561}, {648, 40065}, {894, 4371}, {895, 24981}, {1078, 55790}, {1249, 63155}, {1285, 7757}, {1350, 33748}, {1352, 3544}, {1449, 54280}, {1503, 50688}, {1570, 33238}, {1743, 29602}, {1974, 63156}, {3060, 32366}, {3087, 56022}, {3090, 5965}, {3098, 15710}, {3241, 17336}, {3244, 3751}, {3522, 55722}, {3523, 55711}, {3524, 50664}, {3530, 5050}, {3545, 51140}, {3564, 3851}, {3574, 15077}, {3626, 51196}, {3632, 49529}, {3636, 16475}, {3758, 7229}, {3759, 4402}, {3793, 9605}, {3818, 50964}, {3855, 15520}, {3926, 33242}, {4254, 21518}, {4644, 17121}, {4663, 20050}, {4681, 49502}, {4686, 49496}, {4856, 50127}, {4916, 17339}, {5008, 32985}, {5017, 33276}, {5028, 33226}, {5041, 16043}, {5052, 32450}, {5055, 51178}, {5071, 43150}, {5079, 18583}, {5085, 61788}, {5092, 15715}, {5095, 25320}, {5111, 7738}, {5120, 21524}, {5182, 35022}, {5207, 33292}, {5222, 48629}, {5286, 33229}, {5346, 32969}, {5355, 16041}, {5476, 61947}, {5480, 61982}, {5596, 11216}, {5702, 17907}, {5749, 48630}, {5839, 17120}, {6154, 10755}, {6172, 17393}, {6337, 30435}, {6749, 43981}, {7392, 34565}, {7581, 12322}, {7582, 12323}, {7665, 20976}, {7716, 15471}, {7790, 32006}, {7798, 14033}, {7800, 41940}, {7805, 32968}, {7813, 14001}, {7838, 14064}, {7839, 33257}, {7845, 33223}, {7850, 33230}, {7856, 32823}, {7871, 32952}, {7877, 32956}, {7905, 14069}, {7917, 33194}, {7926, 33285}, {8550, 14927}, {8573, 44180}, {8889, 11225}, {9308, 62213}, {9544, 56918}, {9545, 51730}, {9822, 61692}, {9969, 15531}, {9973, 11002}, {10008, 32887}, {10168, 51179}, {10301, 12167}, {10304, 51132}, {10519, 15720}, {10552, 39024}, {11179, 48880}, {11180, 38071}, {11206, 34777}, {11291, 35770}, {11292, 35771}, {11405, 46444}, {11411, 14627}, {11422, 35260}, {11477, 62097}, {11539, 51174}, {11737, 14848}, {11898, 61905}, {12017, 17504}, {12150, 32817}, {12220, 22829}, {12272, 58471}, {13330, 33254}, {14269, 39899}, {14482, 14907}, {14561, 55714}, {14683, 41595}, {14869, 34380}, {14897, 38262}, {15004, 63174}, {15516, 61836}, {15681, 48906}, {15688, 44456}, {15692, 55699}, {15698, 55691}, {15700, 55705}, {15705, 51138}, {15707, 50962}, {15708, 50973}, {15717, 55703}, {15749, 23047}, {15808, 34379}, {16051, 61712}, {16491, 50999}, {16666, 17257}, {16667, 17321}, {16668, 26626}, {16669, 17316}, {16671, 26685}, {16885, 29585}, {17014, 17347}, {17040, 43697}, {17233, 61330}, {17351, 50129}, {17710, 62187}, {18358, 61933}, {18843, 43676}, {18906, 41622}, {18909, 36749}, {18925, 37493}, {18935, 21639}, {19125, 37897}, {19459, 20850}, {19535, 37492}, {19708, 55594}, {20054, 49690}, {20125, 34155}, {20423, 39874}, {21296, 48637}, {21734, 55591}, {21735, 55587}, {22495, 43031}, {22496, 43030}, {25321, 32255}, {27191, 32093}, {27377, 40138}, {29181, 62149}, {31492, 55819}, {31670, 55715}, {32002, 33630}, {32099, 48640}, {32114, 52699}, {32217, 47466}, {32220, 46517}, {33464, 40693}, {33465, 40694}, {33698, 54720}, {33749, 48873}, {33750, 55584}, {33878, 34200}, {34747, 49684}, {35018, 40330}, {35019, 59409}, {36794, 52710}, {36851, 39125}, {37893, 62190}, {37900, 47464}, {38098, 51169}, {38110, 61850}, {38292, 40680}, {39707, 51002}, {40673, 58555}, {40814, 44136}, {41106, 42785}, {41716, 44495}, {43273, 62153}, {43542, 51487}, {43543, 51486}, {43621, 62052}, {44882, 62125}, {47462, 47629}, {47478, 50955}, {47599, 51182}, {48876, 55863}, {48881, 50976}, {48905, 62166}, {49685, 50303}, {49765, 49783}, {50588, 50600}, {50687, 51136}, {50958, 61930}, {50961, 61899}, {50966, 55586}, {50970, 62056}, {50981, 61827}, {50982, 61844}, {50985, 61864}, {50986, 61909}, {51027, 61954}, {51130, 61992}, {51141, 55712}, {51155, 53620}, {51166, 62148}, {51190, 60933}, {51194, 60942}, {51213, 54131}, {51732, 61853}, {52519, 60280}, {53093, 61798}, {53102, 60636}, {53109, 60219}, {54173, 55710}, {54174, 55646}, {54494, 60631}, {55603, 62066}, {55604, 62065}, {55607, 62063}, {55610, 62062}, {55612, 62061}, {55618, 58188}, {55622, 62060}, {55636, 62058}, {55639, 62057}, {55642, 62055}, {55678, 61779}, {55688, 61787}, {55695, 61138}, {55724, 62087}, {55727, 55787}, {55732, 55776}, {55741, 55763}, {55795, 55827}, {55800, 55821}, {55804, 55816}, {59405, 60980}
X(62995) = reflection of X(i) in X(j) for these {i,j}: {11180, 50957}, {3523, 55711}, {51177, 11179}, {51213, 54131}, {54170, 50969}, {69, 3619}
X(62995) = isotomic conjugate of X(60636)
X(62995) = X(i)-Ceva conjugate of X(j) for these {i, j}: {53102, 2}
X(62995) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {53102, 6327}
X(62995) = pole of line {11997, 51488} with respect to the Feuerbach hyperbola
X(62995) = pole of line {6467, 59373} with respect to the Jerabek hyperbola
X(62995) = pole of line {2, 55790} with respect to the Wallace hyperbola
X(62995) = pole of line {3265, 8644} with respect to the dual conic of Orthic inconic
X(62995) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(40341)}}, {{A, B, C, X(66), X(15533)}}, {{A, B, C, X(69), X(53105)}}, {{A, B, C, X(599), X(17040)}}, {{A, B, C, X(3629), X(18843)}}, {{A, B, C, X(3631), X(60219)}}, {{A, B, C, X(10513), X(57823)}}, {{A, B, C, X(11008), X(53109)}}, {{A, B, C, X(13622), X(60631)}}, {{A, B, C, X(18842), X(20583)}}, {{A, B, C, X(34898), X(51186)}}, {{A, B, C, X(40405), X(59373)}}, {{A, B, C, X(41909), X(51171)}}, {{A, B, C, X(50771), X(52519)}}
X(62995) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 6329, 3618}, {6, 3629, 2}, {6, 6144, 597}, {193, 3618, 69}, {576, 14912, 51212}, {597, 6144, 3620}, {1353, 11482, 14853}, {1992, 3618, 193}, {5032, 8584, 1992}, {5102, 12007, 20}, {33749, 55717, 48873}
X(62996) lies on these lines: {2, 6}, {4, 55716}, {182, 61807}, {317, 33630}, {376, 55585}, {487, 6395}, {488, 6199}, {511, 17538}, {542, 62011}, {548, 1353}, {576, 61964}, {631, 55710}, {648, 63155}, {1350, 62083}, {1351, 3627}, {1352, 42785}, {1384, 6337}, {1503, 50691}, {1657, 6776}, {2979, 22829}, {3087, 56021}, {3090, 15520}, {3098, 14912}, {3161, 50132}, {3247, 54280}, {3524, 55696}, {3525, 15516}, {3528, 55601}, {3529, 55720}, {3564, 3843}, {3625, 3751}, {3633, 51192}, {3818, 61973}, {3850, 14853}, {3879, 3973}, {3926, 21309}, {4254, 21517}, {4409, 32029}, {4644, 17117}, {4668, 5847}, {4718, 49496}, {4856, 50101}, {5008, 7758}, {5050, 12108}, {5072, 5093}, {5092, 61138}, {5102, 5921}, {5120, 21538}, {5207, 44496}, {5839, 17116}, {6392, 53418}, {7229, 50077}, {7392, 44107}, {7760, 32006}, {7762, 43448}, {7767, 22246}, {7795, 14075}, {7798, 43619}, {7805, 43620}, {7811, 14482}, {7838, 31415}, {7882, 33221}, {7890, 14001}, {7949, 32951}, {8550, 55582}, {8573, 52437}, {8586, 33271}, {10008, 32889}, {10299, 55689}, {10519, 55705}, {11173, 33250}, {11179, 50966}, {11180, 23046}, {11188, 58555}, {11438, 53050}, {11477, 14927}, {11482, 12812}, {11898, 61919}, {12007, 55676}, {12017, 15712}, {12221, 42284}, {12222, 42283}, {12289, 29012}, {12322, 23267}, {12323, 23273}, {14093, 55604}, {14848, 61922}, {14890, 50978}, {14891, 55678}, {14892, 50955}, {14893, 18440}, {15301, 33239}, {15492, 17316}, {15684, 39899}, {15689, 48906}, {15706, 50979}, {16491, 34379}, {16671, 29579}, {16677, 29585}, {17040, 56072}, {17295, 61330}, {17813, 20079}, {18424, 41750}, {18583, 61911}, {18844, 60250}, {19130, 61951}, {19708, 55634}, {20065, 33267}, {20423, 61983}, {21850, 38335}, {22113, 42139}, {22114, 42142}, {22330, 42786}, {28322, 50129}, {31670, 50974}, {32220, 37899}, {33636, 41005}, {33748, 55699}, {33749, 55658}, {33750, 55632}, {34417, 63174}, {35418, 50965}, {40065, 52710}, {41672, 52886}, {41748, 43457}, {41983, 50987}, {42696, 62231}, {45759, 50967}, {46264, 46333}, {47277, 47315}, {47279, 47316}, {47356, 51193}, {48876, 61832}, {48905, 51028}, {48910, 51132}, {49681, 51155}, {49684, 50952}, {49688, 51001}, {49690, 51124}, {49783, 50019}, {50664, 61817}, {50954, 51178}, {50956, 61959}, {51129, 51215}, {51137, 51179}, {51174, 51184}, {51190, 60977}, {51194, 60962}, {51216, 54131}, {53091, 61840}, {53092, 61852}, {54173, 55691}, {55590, 62092}, {55596, 62084}, {55646, 58188}, {55653, 62058}, {55672, 61780}, {55693, 61795}, {55706, 61814}, {55724, 62141}, {55732, 55779}
X(62996) = reflection of X(i) in X(j) for these {i,j}: {11180, 50963}, {3620, 6}, {40330, 11482}, {50966, 11179}, {51193, 47356}, {51216, 54131}, {54170, 50975}, {69, 3618}
X(62996) = X(i)-Ceva conjugate of X(j) for these {i, j}: {53107, 2}
X(62996) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {53107, 6327}
X(62996) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(6144)}}, {{A, B, C, X(69), X(60209)}}, {{A, B, C, X(3620), X(41909)}}, {{A, B, C, X(3763), X(17040)}}, {{A, B, C, X(7925), X(62486)}}, {{A, B, C, X(15480), X(60325)}}, {{A, B, C, X(16774), X(40341)}}, {{A, B, C, X(18844), X(32455)}}, {{A, B, C, X(34898), X(50989)}}
X(62996) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 193, 6144}, {6, 3620, 3618}, {6, 3630, 2}, {6, 524, 3620}, {6, 6144, 3630}, {193, 1992, 69}, {193, 3629, 1992}, {37517, 39874, 51212}
X(62997) lies on these lines: {1, 144}, {2, 6}, {7, 1419}, {8, 4349}, {9, 29624}, {20, 62183}, {37, 61006}, {75, 4747}, {77, 60939}, {145, 894}, {192, 3623}, {269, 5256}, {344, 61330}, {346, 3758}, {347, 60975}, {387, 37161}, {452, 56020}, {519, 7229}, {553, 33633}, {651, 54358}, {800, 26636}, {938, 5942}, {991, 3522}, {1002, 3056}, {1014, 4254}, {1100, 3672}, {1253, 17126}, {1278, 31314}, {1279, 20072}, {1351, 7390}, {1386, 11038}, {1418, 4850}, {1423, 17474}, {1442, 12848}, {1475, 27624}, {1743, 5308}, {2257, 60969}, {2263, 17016}, {2280, 7175}, {2293, 17018}, {2334, 12632}, {2345, 17372}, {2650, 20535}, {3019, 50687}, {3146, 3332}, {3160, 52819}, {3161, 29574}, {3241, 3729}, {3247, 6172}, {3564, 7407}, {3616, 4416}, {3617, 17363}, {3622, 7290}, {3662, 32093}, {3663, 60984}, {3664, 4859}, {3731, 4909}, {3751, 39587}, {3832, 5733}, {3873, 43216}, {3879, 5749}, {4000, 16666}, {4034, 5936}, {4208, 49743}, {4232, 44100}, {4266, 18164}, {4307, 4649}, {4340, 56999}, {4346, 17365}, {4360, 4454}, {4371, 50131}, {4373, 50128}, {4393, 4452}, {4402, 50116}, {4419, 7277}, {4431, 20050}, {4445, 26039}, {4460, 4659}, {4470, 17362}, {4488, 20057}, {4663, 5686}, {4670, 5839}, {4675, 16668}, {4678, 28604}, {4758, 62681}, {4795, 4852}, {4856, 25590}, {4888, 50114}, {4898, 50118}, {4916, 17281}, {4982, 52709}, {5218, 38293}, {5543, 60937}, {5716, 20008}, {5750, 32099}, {6738, 10405}, {6846, 36750}, {6964, 45931}, {6994, 41083}, {7190, 60998}, {7269, 60934}, {8557, 61025}, {9965, 17011}, {10394, 58906}, {11109, 56013}, {13329, 15717}, {15022, 45942}, {15851, 25932}, {16487, 38314}, {16670, 18230}, {16676, 60983}, {16834, 31995}, {16970, 29570}, {17015, 61086}, {17023, 21296}, {17116, 50129}, {17120, 17316}, {17121, 24599}, {17248, 46934}, {17253, 61302}, {17302, 45789}, {17312, 30833}, {17319, 50294}, {17321, 17329}, {17324, 17364}, {17333, 35227}, {17350, 29585}, {17390, 54389}, {17391, 26685}, {17394, 54280}, {19783, 20077}, {20019, 50408}, {20096, 44858}, {20110, 57280}, {20214, 25417}, {21002, 61155}, {21059, 30652}, {21734, 50677}, {22253, 48817}, {24554, 40133}, {27340, 45744}, {28635, 50082}, {29602, 59579}, {31145, 48628}, {31721, 61007}, {33148, 42082}, {36742, 37434}, {37254, 37492}, {39567, 49496}, {39581, 51196}, {39595, 46873}, {39878, 44431}, {40940, 41825}, {49745, 50725}, {50292, 56086}, {50577, 50596}, {59215, 60941}
X(62997) = anticomplement of X(5232)
X(62997) = X(i)-Ceva conjugate of X(j) for these {i, j}: {60077, 2}
X(62997) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {60077, 6327}
X(62997) = pole of line {523, 2527} with respect to the Steiner circumellipse
X(62997) = pole of line {1125, 4312} with respect to the dual conic of Yff parabola
X(62997) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(24557)}}, {{A, B, C, X(86), X(56043)}}, {{A, B, C, X(333), X(55937)}}, {{A, B, C, X(2287), X(42317)}}, {{A, B, C, X(5232), X(8814)}}, {{A, B, C, X(17343), X(38259)}}, {{A, B, C, X(37674), X(42290)}}
X(62997) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {7, 1449, 17014}, {86, 1992, 391}, {145, 894, 4461}, {1100, 4644, 3672}, {1449, 4667, 7}, {3618, 4869, 2}, {3664, 16667, 5222}, {3672, 4644, 20059}, {4795, 4852, 7222}, {17391, 26685, 29621}
X(62998) lies on these lines: {2, 6}, {3, 20077}, {4, 20018}, {5, 56018}, {7, 17490}, {8, 1215}, {27, 27377}, {41, 40597}, {42, 4388}, {43, 4645}, {44, 33116}, {51, 5208}, {57, 17364}, {63, 20072}, {100, 20101}, {145, 497}, {149, 20011}, {192, 329}, {194, 6999}, {200, 50289}, {210, 33073}, {226, 239}, {238, 29839}, {306, 17280}, {312, 3765}, {319, 44417}, {320, 3752}, {321, 17788}, {330, 43071}, {345, 17350}, {386, 1330}, {388, 20036}, {469, 9308}, {518, 29840}, {519, 33106}, {540, 4256}, {740, 33096}, {752, 60714}, {894, 3687}, {899, 32949}, {908, 1999}, {1046, 17748}, {1386, 29838}, {1449, 29841}, {1699, 49495}, {1724, 25650}, {1757, 29671}, {1836, 62392}, {1931, 40605}, {2308, 29846}, {2550, 59295}, {2975, 21321}, {2996, 45100}, {2999, 3662}, {3061, 17316}, {3151, 3164}, {3187, 17035}, {3210, 4440}, {3240, 6327}, {3434, 20012}, {3452, 3879}, {3487, 19851}, {3666, 6646}, {3681, 33070}, {3685, 4028}, {3705, 3751}, {3759, 3772}, {3769, 37764}, {3771, 16468}, {3779, 25306}, {3791, 17719}, {3832, 20019}, {3846, 4649}, {3870, 49704}, {3873, 5211}, {3875, 28609}, {3896, 5057}, {3944, 49488}, {3952, 33093}, {3969, 41242}, {3995, 4053}, {4001, 24627}, {4035, 17353}, {4054, 50306}, {4062, 32930}, {4080, 55027}, {4090, 32847}, {4104, 16830}, {4192, 56181}, {4263, 25059}, {4340, 56768}, {4358, 26791}, {4360, 4415}, {4365, 14459}, {4416, 38000}, {4418, 61707}, {4430, 58371}, {4473, 17776}, {4641, 32851}, {4651, 33112}, {4654, 48627}, {4656, 17319}, {4660, 42043}, {4661, 29832}, {4663, 33121}, {4671, 20017}, {4672, 33160}, {4683, 46904}, {4685, 33109}, {4700, 58463}, {4703, 9791}, {4716, 48643}, {4722, 33119}, {4734, 24248}, {4849, 32850}, {4850, 26840}, {4851, 18743}, {4886, 31993}, {4892, 33132}, {4970, 33099}, {4974, 33130}, {5222, 26132}, {5256, 17302}, {5435, 24685}, {5748, 26136}, {5813, 21216}, {5846, 20056}, {5847, 7081}, {6625, 34258}, {6630, 14628}, {6679, 16477}, {6685, 33082}, {6996, 7762}, {7308, 17244}, {7377, 7754}, {7384, 7785}, {8055, 39360}, {9534, 26051}, {10441, 50579}, {10446, 50577}, {11235, 49680}, {11523, 50582}, {11679, 17363}, {13571, 18206}, {13740, 41014}, {14547, 34772}, {16475, 29634}, {16602, 17376}, {16670, 56519}, {17011, 26580}, {17012, 17184}, {17017, 33065}, {17022, 17391}, {17027, 30961}, {17080, 17950}, {17121, 40940}, {17135, 33107}, {17147, 17484}, {17150, 33153}, {17165, 32842}, {17242, 30568}, {17298, 23511}, {17299, 42034}, {17314, 56084}, {17315, 35652}, {17362, 55095}, {17367, 25527}, {17373, 34255}, {17386, 20942}, {17389, 31142}, {17483, 17495}, {17491, 33102}, {17596, 17770}, {17677, 48847}, {17717, 32853}, {17777, 32915}, {17779, 24169}, {17793, 26139}, {18163, 29472}, {19270, 49716}, {19278, 54429}, {19542, 56020}, {19766, 37164}, {19767, 26117}, {19804, 26806}, {19998, 33110}, {20040, 20060}, {20043, 30699}, {20065, 37416}, {20171, 20921}, {20290, 33086}, {20533, 20537}, {20928, 26612}, {21060, 49476}, {21075, 41261}, {21076, 56810}, {21805, 33072}, {22020, 41232}, {22253, 36731}, {23958, 30577}, {24239, 34379}, {24599, 41913}, {24703, 49470}, {24725, 32860}, {24789, 29590}, {25496, 33084}, {25568, 51192}, {25760, 61358}, {26223, 33077}, {27003, 62620}, {27542, 61397}, {27547, 41883}, {27757, 56520}, {29474, 53391}, {29569, 44307}, {29588, 34064}, {29592, 37869}, {29628, 41867}, {29821, 33064}, {29844, 49498}, {29849, 32912}, {30867, 39595}, {31018, 41839}, {31300, 32939}, {31623, 54372}, {32846, 59511}, {32848, 32938}, {32852, 32931}, {32855, 32935}, {32856, 32924}, {32864, 33105}, {32920, 50015}, {32921, 33101}, {32932, 41011}, {32937, 33088}, {32944, 33081}, {33075, 46897}, {33135, 49489}, {33141, 49497}, {33152, 49477}, {33155, 45222}, {33157, 41241}, {37443, 54383}, {37467, 37502}, {37520, 62230}, {40744, 41243}, {48642, 49985}, {49496, 56555}, {49743, 56766}, {50017, 59730}, {50295, 59297}, {54119, 60071}, {60107, 60236}, {60155, 60257}
X(62998) = reflection of X(i) in X(j) for these {i,j}: {29840, 33071}
X(62998) = anticomplement of X(14829)
X(62998) = X(i)-Ceva conjugate of X(j) for these {i, j}: {2051, 2}
X(62998) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {31, 1764}, {2051, 6327}, {20028, 17137}, {34434, 69}, {40453, 314}, {51870, 21287}, {52150, 75}, {53083, 17135}, {54121, 315}, {56188, 21301}, {56194, 20295}, {56252, 21304}, {57905, 21275}, {59006, 7192}, {60817, 329}
X(62998) = pole of line {4897, 14284} with respect to the incircle
X(62998) = pole of line {5836, 11997} with respect to the Feuerbach hyperbola
X(62998) = pole of line {523, 1769} with respect to the Steiner circumellipse
X(62998) = pole of line {4763, 57066} with respect to the dual conic of incircle
X(62998) = pole of line {1125, 17596} with respect to the dual conic of Yff parabola
X(62998) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(37683)}}, {{A, B, C, X(69), X(60261)}}, {{A, B, C, X(81), X(54120)}}, {{A, B, C, X(193), X(45100)}}, {{A, B, C, X(226), X(17300)}}, {{A, B, C, X(321), X(37653)}}, {{A, B, C, X(333), X(60149)}}, {{A, B, C, X(940), X(6625)}}, {{A, B, C, X(1029), X(37639)}}, {{A, B, C, X(1150), X(54119)}}, {{A, B, C, X(1654), X(34258)}}, {{A, B, C, X(2996), X(37655)}}, {{A, B, C, X(4080), X(32863)}}, {{A, B, C, X(5395), X(37666)}}, {{A, B, C, X(16704), X(55027)}}, {{A, B, C, X(17349), X(60107)}}, {{A, B, C, X(17778), X(60071)}}, {{A, B, C, X(18141), X(60236)}}, {{A, B, C, X(27644), X(43071)}}, {{A, B, C, X(37652), X(60155)}}, {{A, B, C, X(37684), X(60156)}}
X(62998) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 5739, 1654}, {306, 27064, 17280}, {333, 5718, 2}, {386, 1330, 4201}, {518, 33071, 29840}, {1215, 32861, 8}, {1386, 33126, 29838}, {3187, 31053, 37759}, {3210, 5905, 4440}, {3666, 33066, 6646}, {3846, 4649, 29837}, {4703, 17592, 9791}, {4850, 32859, 26840}, {5256, 27184, 17302}
X(62999) lies on these lines: {1, 21296}, {2, 6}, {7, 145}, {8, 3664}, {9, 29621}, {20, 31774}, {75, 3621}, {77, 34772}, {85, 20008}, {142, 24599}, {144, 17261}, {192, 20059}, {269, 3870}, {319, 4678}, {320, 3623}, {344, 17387}, {345, 62230}, {346, 4644}, {377, 20019}, {519, 4888}, {536, 4916}, {894, 29616}, {1002, 17792}, {1014, 4188}, {1122, 34791}, {1444, 17548}, {1743, 29627}, {2321, 35578}, {2345, 4747}, {2550, 49680}, {3146, 10446}, {3161, 29573}, {3241, 3663}, {3244, 4862}, {3598, 29840}, {3616, 17272}, {3617, 5936}, {3622, 4357}, {3633, 53594}, {3662, 17014}, {3751, 39570}, {3873, 24471}, {3950, 4488}, {3973, 29600}, {3995, 20214}, {4000, 17376}, {4021, 20057}, {4029, 60977}, {4208, 56018}, {4307, 32941}, {4310, 49472}, {4328, 36846}, {4344, 4684}, {4346, 4360}, {4371, 4725}, {4402, 6173}, {4416, 5308}, {4419, 17390}, {4445, 4470}, {4454, 17314}, {4461, 6542}, {4667, 5749}, {4675, 5839}, {4700, 20195}, {4708, 28641}, {4748, 28639}, {4772, 31314}, {4795, 17229}, {4803, 48868}, {4856, 4859}, {4896, 17151}, {4898, 17132}, {4902, 51093}, {4909, 38314}, {5222, 17298}, {5564, 39704}, {6646, 29585}, {7190, 38460}, {7222, 17299}, {7229, 17294}, {7271, 32098}, {7277, 17311}, {7321, 20049}, {7613, 49488}, {7767, 37339}, {9797, 58816}, {9965, 18650}, {11038, 39567}, {11106, 20077}, {11679, 41825}, {14615, 26541}, {14929, 48813}, {16020, 51196}, {16284, 24993}, {16667, 21255}, {17024, 56328}, {17116, 50079}, {17120, 29579}, {17170, 20009}, {17243, 62706}, {17257, 17391}, {17270, 46933}, {17276, 50125}, {17279, 61330}, {17288, 26626}, {17312, 26685}, {17317, 54280}, {17321, 17361}, {17350, 29583}, {17353, 30833}, {17377, 20014}, {17386, 50107}, {17388, 62223}, {17389, 60984}, {19826, 20046}, {20018, 56999}, {20052, 42696}, {20054, 52709}, {20060, 21279}, {20072, 61006}, {20245, 36854}, {21454, 62300}, {25716, 36640}, {25728, 29601}, {26039, 48635}, {30340, 32922}, {30806, 44735}, {30939, 44147}, {31145, 32087}, {32841, 51612}, {34282, 34284}, {36606, 39707}, {37448, 56013}, {48627, 50129}, {48632, 62212}, {48830, 50304}, {48856, 49505}, {49495, 59412}, {49543, 62403}, {49681, 51099}, {50110, 60971}, {53014, 59688}
X(62999) = reflection of X(i) in X(j) for these {i,j}: {391, 4648}, {31995, 4888}
X(62999) = anticomplement of X(391)
X(62999) = X(i)-Ceva conjugate of X(j) for these {i, j}: {57826, 2}
X(62999) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {56, 41915}, {2334, 329}, {4624, 21301}, {4866, 54113}, {5545, 7192}, {5936, 21286}, {8694, 4462}, {25430, 3436}, {34074, 4468}, {47915, 33650}, {56048, 20245}, {57663, 8}, {57701, 4329}, {57826, 6327}
X(62999) = pole of line {4897, 30719} with respect to the incircle
X(62999) = pole of line {523, 3676} with respect to the Steiner circumellipse
X(62999) = pole of line {4427, 25736} with respect to the Yff parabola
X(62999) = pole of line {2, 49734} with respect to the Wallace hyperbola
X(62999) = pole of line {1125, 4862} with respect to the dual conic of Yff parabola
X(62999) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(7), X(41629)}}, {{A, B, C, X(81), X(19604)}}, {{A, B, C, X(86), X(27818)}}, {{A, B, C, X(333), X(4373)}}, {{A, B, C, X(2287), X(3680)}}, {{A, B, C, X(4417), X(35510)}}, {{A, B, C, X(8814), X(37681)}}, {{A, B, C, X(10029), X(30941)}}, {{A, B, C, X(10106), X(35577)}}, {{A, B, C, X(14555), X(54454)}}, {{A, B, C, X(17271), X(57825)}}, {{A, B, C, X(17343), X(43681)}}
X(62999) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {7, 3875, 4373}, {7, 3879, 145}, {7, 4460, 1266}, {69, 86, 5232}, {145, 32093, 7}, {145, 32105, 4460}, {145, 4373, 3875}, {320, 3672, 45789}, {391, 4648, 2}, {519, 4888, 31995}, {524, 4648, 391}, {1266, 32105, 4452}, {1266, 4460, 32105}, {1270, 1271, 4417}, {3617, 30712, 10436}, {3623, 45789, 3672}, {3945, 5232, 86}, {4667, 17296, 5749}, {7277, 17311, 54389}, {10436, 32099, 3617}, {11038, 51192, 39567}, {17257, 17391, 29624}, {17314, 17365, 4454}
X(63000) lies on these lines: {2, 6}, {3, 51181}, {4, 51173}, {5, 51215}, {20, 11482}, {23, 47462}, {140, 51179}, {145, 51005}, {182, 15705}, {376, 5093}, {382, 51176}, {439, 5007}, {511, 62063}, {542, 3832}, {546, 51180}, {550, 51172}, {575, 15717}, {576, 3522}, {598, 60625}, {631, 50962}, {671, 18845}, {1199, 34621}, {1350, 62056}, {1351, 10304}, {1352, 61930}, {1353, 3545}, {1503, 62005}, {1570, 51224}, {1656, 50986}, {1698, 51197}, {2549, 61046}, {2996, 60650}, {3091, 14848}, {3098, 62054}, {3146, 20423}, {3523, 50988}, {3524, 53091}, {3525, 50978}, {3529, 51211}, {3543, 14912}, {3544, 50954}, {3564, 61936}, {3616, 50952}, {3617, 51001}, {3621, 47359}, {3623, 4663}, {3628, 51175}, {3751, 51089}, {3839, 39884}, {3854, 38072}, {3926, 34571}, {4678, 28538}, {5050, 15692}, {5054, 61624}, {5056, 50955}, {5059, 43273}, {5068, 25561}, {5071, 59399}, {5085, 61778}, {5097, 48873}, {5102, 54170}, {5319, 5461}, {5395, 34505}, {5476, 5921}, {5477, 41135}, {5480, 61992}, {5485, 53489}, {5550, 51004}, {5702, 37174}, {6339, 34572}, {6776, 50687}, {6995, 11405}, {7426, 47463}, {7486, 38079}, {7745, 38259}, {7812, 32982}, {8541, 52301}, {8550, 17578}, {8591, 32981}, {8787, 14068}, {10299, 50987}, {10519, 55713}, {11002, 40673}, {11179, 15520}, {11180, 61944}, {11416, 59343}, {11443, 34565}, {11451, 61692}, {11477, 21734}, {11645, 62018}, {11898, 61899}, {12007, 62032}, {12017, 61781}, {12272, 58470}, {14482, 35955}, {14561, 61927}, {14683, 15303}, {14853, 61985}, {15022, 25565}, {15516, 54173}, {15640, 21850}, {15698, 55705}, {15702, 34380}, {15709, 51732}, {15710, 55584}, {15715, 55697}, {16043, 51588}, {16239, 51183}, {16670, 29585}, {17121, 35578}, {18440, 61966}, {18583, 61924}, {18800, 20094}, {18842, 32971}, {19708, 44456}, {19924, 62132}, {20014, 51000}, {20049, 47356}, {20059, 51002}, {20095, 51008}, {22234, 38064}, {25406, 62129}, {25555, 50961}, {30435, 35287}, {31400, 55803}, {31670, 62051}, {32985, 43136}, {32991, 50570}, {33205, 50639}, {33750, 55717}, {33878, 62059}, {37517, 62072}, {37760, 47464}, {37901, 47545}, {37907, 47277}, {38089, 46932}, {38110, 61846}, {39561, 61806}, {39874, 62007}, {39899, 41099}, {41895, 53418}, {42998, 51483}, {42999, 51482}, {46264, 62168}, {46933, 50950}, {47353, 61962}, {47549, 60455}, {48662, 61983}, {48876, 61844}, {48891, 62145}, {48906, 62160}, {50118, 50129}, {50689, 51023}, {50690, 51164}, {50692, 51024}, {50693, 50976}, {50786, 51196}, {50789, 51192}, {50963, 61982}, {50965, 62078}, {50966, 55724}, {50970, 55684}, {50975, 62125}, {50977, 61834}, {50983, 61804}, {51132, 53093}, {51138, 53097}, {51174, 61863}, {51182, 61881}, {51184, 55863}, {51212, 62148}, {51214, 61816}, {51737, 61044}, {54131, 62048}, {54737, 60147}, {55580, 58188}, {55593, 62058}, {55602, 58186}, {55604, 62055}, {55629, 58184}, {55692, 61780}, {55701, 61788}, {55715, 62099}, {55726, 55785}, {55792, 55829}, {55794, 55825}, {55805, 55814}, {60145, 60200}, {60639, 60648}, {61545, 61889}
X(63000) = reflection of X(i) in X(j) for these {i,j}: {15698, 55705}, {20, 51177}, {3, 51181}, {3146, 51213}, {4, 51173}
X(63000) = X(i)-Ceva conjugate of X(j) for these {i, j}: {54639, 2}
X(63000) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {54639, 6327}
X(63000) = pole of line {2, 11742} with respect to the Kiepert hyperbola
X(63000) = pole of line {6, 12045} with respect to the Stammler hyperbola
X(63000) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(60113)}}, {{A, B, C, X(193), X(60650)}}, {{A, B, C, X(524), X(18845)}}, {{A, B, C, X(599), X(60625)}}, {{A, B, C, X(1611), X(34572)}}, {{A, B, C, X(3054), X(52223)}}, {{A, B, C, X(3055), X(52224)}}, {{A, B, C, X(3620), X(60635)}}, {{A, B, C, X(5032), X(60145)}}, {{A, B, C, X(6339), X(34573)}}, {{A, B, C, X(10513), X(54737)}}, {{A, B, C, X(11160), X(54476)}}, {{A, B, C, X(18842), X(51170)}}, {{A, B, C, X(20080), X(53101)}}, {{A, B, C, X(21356), X(43681)}}, {{A, B, C, X(30535), X(59777)}}, {{A, B, C, X(31489), X(52188)}}, {{A, B, C, X(37637), X(52187)}}, {{A, B, C, X(41136), X(60118)}}, {{A, B, C, X(42349), X(44401)}}
X(63000) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {182, 54174, 15705}, {193, 5032, 8584}, {599, 1992, 193}, {599, 8584, 1992}, {3329, 9740, 2}, {5476, 5921, 61954}, {14848, 50974, 3091}, {51737, 61044, 62095}
X(63001) lies on these lines: {2, 6}, {4, 49718}, {7, 3686}, {8, 144}, {9, 29616}, {20, 49716}, {37, 4916}, {75, 20059}, {145, 3883}, {192, 3621}, {319, 346}, {344, 17360}, {390, 49460}, {527, 4034}, {894, 3617}, {1100, 4748}, {1330, 5801}, {1351, 7407}, {1441, 60975}, {1655, 50577}, {1743, 29611}, {2321, 6172}, {2322, 32001}, {2325, 60983}, {2345, 4690}, {3161, 17294}, {3177, 45744}, {3219, 3692}, {3416, 5686}, {3522, 54429}, {3564, 7390}, {3622, 4684}, {3625, 55998}, {3662, 24599}, {3672, 4643}, {3679, 7229}, {3681, 25304}, {3707, 17296}, {3879, 5296}, {3965, 24635}, {3973, 29594}, {4000, 17344}, {4001, 21454}, {4007, 60942}, {4061, 9778}, {4346, 4361}, {4357, 17014}, {4371, 17276}, {4373, 17117}, {4384, 21296}, {4402, 17274}, {4419, 17362}, {4445, 54389}, {4452, 6646}, {4454, 17347}, {4470, 7277}, {4644, 17275}, {4659, 60957}, {4678, 20072}, {4700, 17306}, {4715, 7222}, {4741, 45789}, {4795, 28633}, {4873, 61000}, {4875, 24554}, {4882, 62181}, {4967, 35578}, {4969, 17253}, {5016, 30694}, {5177, 56020}, {5222, 17272}, {5271, 30711}, {5698, 49485}, {5749, 17270}, {5756, 9534}, {5814, 54398}, {5847, 39587}, {6392, 46707}, {7172, 56555}, {14615, 26592}, {15683, 50215}, {16284, 25001}, {16814, 50076}, {16831, 62608}, {16833, 53598}, {17233, 62706}, {17247, 50129}, {17252, 26626}, {17258, 50077}, {17260, 29621}, {17261, 50079}, {17287, 26685}, {17289, 61330}, {17314, 17332}, {17316, 17331}, {17321, 17328}, {17329, 50101}, {17333, 31145}, {17334, 62224}, {17338, 30833}, {17555, 56013}, {17558, 41014}, {17787, 25278}, {19611, 20211}, {20008, 27288}, {20019, 26117}, {20052, 20073}, {20214, 28605}, {21384, 27624}, {22253, 48813}, {24199, 59375}, {24695, 42334}, {28641, 52706}, {28809, 34282}, {31994, 52819}, {31995, 50095}, {32003, 60937}, {32831, 34016}, {34379, 39581}, {39570, 60731}, {49497, 50295}, {49688, 50835}, {52709, 60933}, {56082, 56086}
X(63001) = reflection of X(i) in X(j) for these {i,j}: {3945, 966}, {32087, 4034}, {7222, 28634}
X(63001) = anticomplement of X(3945)
X(63001) = X(i)-Ceva conjugate of X(j) for these {i, j}: {43533, 2}
X(63001) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {5665, 3434}, {43533, 6327}, {59079, 7192}, {63157, 17135}
X(63001) = pole of line {4843, 6563} with respect to the DeLongchamps circle
X(63001) = pole of line {11997, 17604} with respect to the Feuerbach hyperbola
X(63001) = pole of line {523, 3239} with respect to the Steiner circumellipse
X(63001) = pole of line {664, 4427} with respect to the Yff parabola
X(63001) = pole of line {2, 59538} with respect to the Wallace hyperbola
X(63001) = pole of line {57064, 57066} with respect to the dual conic of incircle
X(63001) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(81), X(3062)}}, {{A, B, C, X(86), X(10405)}}, {{A, B, C, X(14548), X(54454)}}, {{A, B, C, X(17375), X(43681)}}, {{A, B, C, X(18845), X(37677)}}, {{A, B, C, X(20090), X(38259)}}, {{A, B, C, X(26818), X(59170)}}
X(63001) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {8, 144, 4461}, {8, 4416, 144}, {8, 4488, 4431}, {144, 10405, 45738}, {144, 5942, 30695}, {193, 1654, 2}, {319, 54280, 346}, {346, 54280, 61006}, {524, 966, 3945}, {527, 4034, 32087}, {3707, 17296, 18230}, {3879, 5296, 29624}, {4643, 5839, 3672}, {4715, 28634, 7222}, {17257, 17363, 145}, {17276, 50082, 4371}, {17328, 62231, 17321}, {17347, 42696, 4454}
X(63002) lies on these lines: {2, 6}, {4, 9567}, {7, 24620}, {8, 21805}, {43, 4388}, {44, 26070}, {145, 2551}, {149, 19998}, {192, 31018}, {210, 33071}, {239, 908}, {306, 17268}, {312, 17299}, {319, 30818}, {320, 16610}, {329, 3210}, {386, 26117}, {404, 20077}, {497, 20012}, {516, 5212}, {518, 5211}, {519, 13541}, {527, 62300}, {661, 4560}, {740, 17777}, {748, 29839}, {752, 56009}, {899, 4645}, {1054, 17770}, {1193, 5484}, {1330, 3216}, {1376, 20101}, {1465, 17950}, {1999, 3452}, {2051, 32431}, {2183, 3218}, {2345, 4144}, {2478, 20018}, {2651, 37510}, {2999, 17304}, {3187, 27131}, {3306, 17364}, {3421, 20037}, {3434, 59295}, {3436, 20036}, {3666, 17258}, {3681, 29840}, {3687, 17355}, {3689, 49709}, {3699, 5846}, {3740, 33073}, {3752, 17345}, {3759, 17720}, {3821, 17779}, {3875, 31142}, {3879, 5316}, {3930, 18228}, {3935, 49704}, {3952, 32842}, {3973, 59779}, {3975, 4358}, {3984, 50582}, {4023, 5263}, {4054, 17117}, {4071, 59772}, {4080, 40594}, {4090, 32866}, {4187, 56018}, {4416, 24627}, {4440, 17484}, {4473, 32849}, {4514, 4849}, {4651, 33107}, {4679, 49470}, {4685, 33106}, {4850, 6646}, {4851, 30829}, {4886, 44417}, {4966, 25531}, {4969, 4997}, {4974, 17719}, {5057, 62392}, {5121, 34379}, {5205, 5847}, {5208, 5943}, {5222, 31056}, {5239, 37794}, {5240, 37795}, {5256, 17396}, {5524, 17766}, {5529, 38456}, {5839, 9599}, {5905, 17490}, {6625, 60097}, {6686, 33085}, {9596, 16816}, {9780, 21026}, {9791, 46904}, {13741, 41014}, {15828, 56078}, {16569, 32946}, {17012, 17302}, {17020, 17184}, {17086, 56418}, {17121, 30867}, {17147, 26792}, {17280, 33077}, {17298, 54390}, {17347, 17595}, {17350, 17740}, {17361, 31233}, {17373, 30861}, {17376, 31197}, {17386, 18743}, {17721, 49450}, {17722, 49457}, {17748, 56313}, {17771, 18201}, {17796, 28829}, {20016, 30566}, {20054, 56075}, {21282, 62296}, {23638, 35614}, {24003, 32846}, {24216, 50533}, {24217, 49497}, {24589, 26806}, {25446, 37693}, {25960, 29837}, {26034, 59298}, {26079, 50411}, {26098, 59296}, {26139, 29824}, {26688, 32858}, {27002, 45204}, {27130, 30567}, {27391, 40958}, {27489, 49496}, {27526, 51407}, {27538, 33088}, {29590, 33129}, {29639, 60731}, {30578, 62227}, {31164, 48627}, {32779, 41241}, {32861, 59511}, {32927, 50015}, {37758, 62231}, {60071, 60149}, {60107, 60257}, {60155, 60261}
X(63002) = reflection of X(i) in X(j) for these {i,j}: {58371, 5211}
X(63002) = X(i)-Ceva conjugate of X(j) for these {i, j}: {14554, 2}
X(63002) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {14554, 6327}, {50039, 21301}
X(63002) = pole of line {523, 2292} with respect to the Steiner circumellipse
X(63002) = pole of line {523, 32212} with respect to the Steiner inellipse
X(63002) = pole of line {901, 4427} with respect to the Yff parabola
X(63002) = pole of line {190, 3910} with respect to the Hutson-Moses hyperbola
X(63002) = pole of line {6544, 57066} with respect to the dual conic of incircle
X(63002) = pole of line {1054, 1125} with respect to the dual conic of Yff parabola
X(63002) = pole of line {45684, 57066} with respect to the dual conic of Suppa-Cucoanes circle
X(63002) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(37684)}}, {{A, B, C, X(81), X(6630)}}, {{A, B, C, X(86), X(54452)}}, {{A, B, C, X(1150), X(60149)}}, {{A, B, C, X(1654), X(60097)}}, {{A, B, C, X(2051), X(17778)}}, {{A, B, C, X(6625), X(37633)}}, {{A, B, C, X(14829), X(54119)}}, {{A, B, C, X(16704), X(36936)}}, {{A, B, C, X(17232), X(60242)}}, {{A, B, C, X(17300), X(60071)}}, {{A, B, C, X(18141), X(60257)}}, {{A, B, C, X(21290), X(30577)}}, {{A, B, C, X(34258), X(37653)}}, {{A, B, C, X(37639), X(55027)}}, {{A, B, C, X(37652), X(60107)}}, {{A, B, C, X(37683), X(60155)}}
X(63002) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {239, 908, 37759}, {518, 5211, 58371}, {899, 32843, 4645}, {899, 4645, 26073}, {3752, 33066, 26840}, {4383, 4417, 2}, {17012, 26580, 17302}, {17484, 17495, 4440}, {20072, 62620, 30577}, {25960, 61358, 29837}
X(63003) lies on these lines: {2, 6}, {4, 34466}, {7, 24589}, {8, 392}, {9, 3977}, {75, 31018}, {210, 49688}, {219, 28794}, {306, 7308}, {312, 5564}, {316, 50361}, {319, 30829}, {321, 18228}, {329, 4359}, {344, 33077}, {345, 27065}, {373, 10477}, {386, 37314}, {474, 54429}, {487, 21492}, {488, 21553}, {497, 4651}, {612, 49684}, {614, 4104}, {899, 50295}, {908, 4384}, {1001, 4023}, {1330, 37462}, {1376, 41002}, {1765, 21363}, {2478, 9534}, {2550, 21282}, {3006, 38057}, {3161, 50105}, {3218, 54280}, {3305, 3687}, {3306, 4416}, {3416, 61686}, {3434, 6818}, {3452, 5271}, {3686, 5316}, {3696, 4679}, {3707, 3911}, {3740, 3966}, {3785, 21540}, {3816, 4042}, {3926, 21516}, {3933, 21496}, {4000, 26580}, {4001, 5437}, {4054, 31142}, {4239, 36741}, {4388, 26038}, {4395, 19824}, {4402, 50102}, {4415, 19789}, {4419, 17495}, {4643, 16610}, {4644, 26627}, {4656, 50071}, {4671, 42696}, {4850, 17257}, {4886, 18743}, {4980, 41915}, {5219, 56927}, {5297, 51192}, {5686, 26272}, {5744, 59681}, {5748, 26872}, {5749, 41241}, {5813, 51413}, {5905, 7321}, {6327, 26040}, {6390, 11343}, {6646, 24620}, {6863, 18917}, {6933, 25446}, {7174, 49987}, {7767, 21519}, {9330, 32842}, {9599, 17275}, {9776, 32859}, {15601, 35263}, {16020, 33122}, {16408, 49716}, {16569, 26034}, {16816, 37759}, {16842, 41014}, {17012, 17321}, {17123, 33171}, {17135, 26105}, {17272, 54390}, {17314, 31035}, {17328, 31233}, {17331, 24627}, {17332, 17595}, {17333, 62300}, {17335, 32851}, {17344, 31197}, {17348, 17720}, {17366, 19823}, {17484, 42697}, {19544, 48906}, {19822, 27064}, {20020, 49679}, {21480, 52193}, {21481, 52194}, {21484, 44683}, {21805, 36479}, {23511, 54311}, {24003, 50308}, {24199, 31164}, {25650, 31259}, {25960, 33137}, {26037, 26098}, {26064, 56737}, {26118, 31670}, {26132, 26724}, {26685, 30479}, {26688, 56810}, {27549, 33089}, {27776, 50101}, {28605, 56084}, {28795, 51407}, {30615, 58629}, {30711, 42339}, {32022, 60071}, {33082, 62711}, {34258, 60155}, {38059, 50753}, {38316, 50744}, {39581, 46897}, {41236, 53489}, {48836, 50055}, {48866, 51591}, {48881, 50699}, {48905, 50698}, {49718, 51559}, {50043, 56082}, {50095, 62297}, {50296, 56009}, {57721, 60254}, {60075, 60242}, {60087, 60206}
X(63003) = isotomic conjugate of X(60169)
X(63003) = pole of line {2, 60169} with respect to the Wallace hyperbola
X(63003) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(37633)}}, {{A, B, C, X(6), X(37503)}}, {{A, B, C, X(69), X(60097)}}, {{A, B, C, X(81), X(1000)}}, {{A, B, C, X(321), X(18141)}}, {{A, B, C, X(940), X(60155)}}, {{A, B, C, X(1150), X(32022)}}, {{A, B, C, X(4648), X(60071)}}, {{A, B, C, X(5712), X(60087)}}, {{A, B, C, X(17234), X(60242)}}, {{A, B, C, X(17378), X(57818)}}, {{A, B, C, X(18139), X(60254)}}, {{A, B, C, X(24597), X(60075)}}, {{A, B, C, X(25507), X(42339)}}, {{A, B, C, X(37642), X(57721)}}, {{A, B, C, X(37674), X(60156)}}, {{A, B, C, X(37684), X(60149)}}
X(63003) = barycentric product X(i)*X(j) for these (i, j): {37503, 76}
X(63003) = barycentric quotient X(i)/X(j) for these (i, j): {2, 60169}, {37503, 6}
X(63003) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 391, 1150}, {3305, 3687, 17776}, {4383, 5743, 2}, {33077, 35595, 344}
X(63004) lies on these lines: {1, 33950}, {2, 6}, {8, 5280}, {9, 3920}, {21, 30435}, {22, 4254}, {23, 37503}, {32, 4189}, {37, 5332}, {39, 4188}, {58, 56777}, {83, 18135}, {145, 54416}, {169, 5262}, {194, 16919}, {218, 39587}, {251, 941}, {274, 7894}, {294, 17014}, {346, 20020}, {386, 56776}, {404, 9605}, {405, 43136}, {612, 1743}, {614, 16667}, {672, 17126}, {894, 31130}, {910, 4850}, {1100, 17024}, {1107, 7296}, {1172, 6995}, {1180, 2092}, {1194, 4263}, {1383, 39974}, {1384, 17549}, {1386, 2348}, {1390, 5220}, {1449, 7191}, {1575, 61156}, {1627, 5019}, {1655, 7787}, {1914, 61155}, {2082, 17016}, {2220, 59344}, {2246, 17025}, {2280, 17018}, {2298, 7123}, {2345, 33091}, {2475, 5286}, {2476, 5305}, {2548, 5154}, {3053, 17548}, {3063, 47805}, {3108, 39956}, {3219, 16517}, {3240, 3684}, {3241, 16785}, {3263, 3758}, {3287, 48208}, {3290, 16666}, {3509, 4392}, {3616, 5299}, {3622, 16502}, {3686, 29667}, {3720, 16779}, {3759, 26234}, {3767, 5141}, {3997, 50286}, {4194, 8743}, {4195, 26770}, {4200, 56832}, {4209, 18600}, {4232, 45786}, {4251, 19767}, {4266, 35988}, {4270, 54341}, {4307, 20344}, {4386, 17756}, {4430, 16973}, {4441, 20179}, {4667, 51400}, {4881, 9592}, {5007, 5283}, {5013, 37307}, {5024, 13587}, {5120, 7485}, {5257, 29648}, {5266, 25082}, {5274, 62372}, {5277, 7772}, {5282, 7226}, {5296, 16470}, {5297, 16670}, {5526, 48856}, {5711, 39570}, {5749, 10327}, {5750, 29679}, {5819, 19785}, {5839, 33090}, {6636, 36744}, {7031, 25092}, {7050, 23617}, {7174, 39958}, {7492, 54409}, {7738, 37256}, {7754, 17686}, {7760, 34284}, {7762, 17550}, {7839, 16915}, {7878, 18140}, {7920, 33841}, {7921, 17669}, {8024, 34283}, {10339, 26843}, {10459, 54329}, {10789, 40774}, {11114, 18907}, {11319, 27523}, {15048, 17579}, {15246, 36743}, {15484, 37375}, {15851, 25947}, {16370, 21309}, {16417, 22246}, {16503, 29814}, {16589, 17570}, {16782, 29570}, {16784, 38314}, {16787, 21808}, {16913, 40908}, {17011, 56517}, {17350, 31087}, {17566, 31406}, {17744, 30145}, {18145, 60855}, {20088, 33824}, {20980, 48164}, {23649, 37608}, {24239, 40128}, {24549, 29986}, {25907, 38292}, {26690, 37539}, {31477, 61157}, {32026, 53680}, {33150, 62693}, {35973, 45141}, {37353, 50036}, {39521, 44429}, {39951, 39975}, {40179, 40582}, {52210, 56899}, {56527, 56775}
X(63004) = pole of line {6, 21514} with respect to the Stammler hyperbola
X(63004) = pole of line {190, 35280} with respect to the Hutson-Moses hyperbola
X(63004) = pole of line {1125, 56777} with respect to the dual conic of Yff parabola
X(63004) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(25), X(37674)}}, {{A, B, C, X(37), X(3763)}}, {{A, B, C, X(81), X(39955)}}, {{A, B, C, X(86), X(56034)}}, {{A, B, C, X(141), X(941)}}, {{A, B, C, X(251), X(940)}}, {{A, B, C, X(599), X(39974)}}, {{A, B, C, X(981), X(33854)}}, {{A, B, C, X(1383), X(37633)}}, {{A, B, C, X(3108), X(4383)}}, {{A, B, C, X(3407), X(17002)}}, {{A, B, C, X(3589), X(39956)}}, {{A, B, C, X(3618), X(39975)}}, {{A, B, C, X(5737), X(56229)}}, {{A, B, C, X(7123), X(40153)}}, {{A, B, C, X(8770), X(37682)}}, {{A, B, C, X(30941), X(47697)}}, {{A, B, C, X(37676), X(39961)}}, {{A, B, C, X(37679), X(39951)}}, {{A, B, C, X(39798), X(47355)}}, {{A, B, C, X(39982), X(47352)}}
X(63004) = barycentric product X(i)*X(j) for these (i, j): {100, 47697}
X(63004) = barycentric quotient X(i)/X(j) for these (i, j): {47697, 693}
X(63004) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 5276, 2}, {9, 21764, 17127}, {1100, 26242, 17024}, {1449, 40131, 7191}, {1655, 7787, 16920}
X(63005) lies on these lines: {2, 6}, {3, 14482}, {4, 43136}, {20, 1285}, {32, 3522}, {39, 15717}, {83, 32834}, {98, 60118}, {115, 3832}, {147, 41672}, {187, 62063}, {194, 33201}, {251, 13342}, {262, 60336}, {346, 3744}, {376, 21309}, {393, 7408}, {428, 33630}, {439, 13357}, {549, 22246}, {574, 15705}, {800, 1180}, {1249, 6995}, {1383, 52187}, {1384, 10304}, {1627, 5065}, {1743, 21060}, {2548, 5368}, {2549, 15683}, {3053, 21734}, {3087, 7409}, {3091, 5305}, {3108, 52224}, {3146, 5007}, {3424, 5480}, {3523, 9605}, {3543, 18907}, {3553, 29815}, {3554, 17024}, {3598, 5222}, {3622, 9575}, {3767, 5068}, {3926, 7894}, {4027, 20094}, {4232, 5702}, {5008, 7739}, {5013, 61791}, {5023, 62060}, {5024, 15692}, {5041, 31400}, {5052, 44434}, {5059, 44526}, {5210, 62056}, {5254, 17578}, {5269, 5749}, {5299, 14986}, {5309, 61985}, {5346, 7603}, {5355, 14075}, {5475, 61954}, {5819, 62208}, {5838, 40940}, {6392, 7787}, {6636, 8573}, {6776, 9748}, {6781, 62132}, {7000, 7582}, {7374, 7581}, {7378, 16318}, {7386, 38292}, {7392, 59657}, {7398, 40179}, {7494, 15851}, {7618, 61046}, {7710, 12007}, {7738, 50693}, {7745, 50689}, {7753, 61944}, {7754, 33198}, {7755, 31404}, {7760, 32830}, {7762, 33180}, {7772, 61820}, {7776, 33182}, {7789, 32879}, {7797, 33200}, {7803, 7936}, {7839, 32973}, {7856, 32816}, {7878, 32828}, {7920, 32974}, {7921, 32972}, {8588, 62054}, {9543, 12963}, {9607, 44541}, {10311, 40138}, {10313, 59343}, {10691, 33636}, {11606, 18845}, {11648, 62030}, {12150, 32815}, {14001, 32840}, {14039, 22253}, {14484, 47586}, {14537, 62002}, {14929, 33230}, {15603, 62058}, {15655, 62059}, {16303, 37901}, {16306, 60455}, {16470, 27508}, {17409, 42458}, {17474, 40131}, {18842, 40727}, {20063, 47322}, {20065, 33025}, {20088, 32982}, {20194, 25406}, {20423, 44839}, {21843, 61812}, {22331, 62078}, {22564, 62367}, {26242, 40133}, {31401, 41940}, {31406, 55864}, {31415, 61927}, {31467, 61863}, {32818, 33183}, {32841, 33181}, {32873, 32970}, {33205, 36849}, {33748, 37182}, {34569, 39602}, {34572, 51316}, {34608, 59649}, {39593, 43619}, {40814, 59256}, {41020, 42999}, {41021, 42998}, {43291, 61936}, {43537, 60331}, {43618, 62051}, {43620, 61930}, {46951, 60855}, {50979, 60658}, {53095, 61778}, {53099, 54921}, {53418, 61992}, {53419, 62005}, {54519, 54815}, {54632, 54923}, {54706, 60324}, {54901, 60113}
X(63005) = X(i)-isoconjugate-of-X(j) for these {i, j}: {21446, 53089}
X(63005) = X(i)-complementary conjugate of X(j) for these {i, j}: {60327, 2887}
X(63005) = pole of line {2, 50960} with respect to the Kiepert hyperbola
X(63005) = pole of line {1125, 44431} with respect to the dual conic of Yff parabola
X(63005) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(53663)}}, {{A, B, C, X(4), X(10513)}}, {{A, B, C, X(69), X(60147)}}, {{A, B, C, X(81), X(5269)}}, {{A, B, C, X(83), X(14930)}}, {{A, B, C, X(86), X(3598)}}, {{A, B, C, X(141), X(52223)}}, {{A, B, C, X(183), X(60336)}}, {{A, B, C, X(251), X(17811)}}, {{A, B, C, X(325), X(60118)}}, {{A, B, C, X(333), X(5222)}}, {{A, B, C, X(393), X(3763)}}, {{A, B, C, X(394), X(39955)}}, {{A, B, C, X(599), X(52187)}}, {{A, B, C, X(3108), X(17825)}}, {{A, B, C, X(3589), X(52224)}}, {{A, B, C, X(3600), X(30941)}}, {{A, B, C, X(3755), X(5232)}}, {{A, B, C, X(7779), X(18845)}}, {{A, B, C, X(15480), X(41932)}}, {{A, B, C, X(15589), X(47586)}}, {{A, B, C, X(21358), X(34288)}}, {{A, B, C, X(34572), X(37672)}}, {{A, B, C, X(34573), X(51316)}}, {{A, B, C, X(37668), X(43951)}}, {{A, B, C, X(39389), X(59777)}}, {{A, B, C, X(46952), X(47355)}}, {{A, B, C, X(47352), X(52188)}}
X(63005) = barycentric product X(i)*X(j) for these (i, j): {3598, 7172}, {3600, 390}, {5222, 5749}, {5269, 62697}
X(63005) = barycentric quotient X(i)/X(j) for these (i, j): {3600, 56264}, {5269, 39959}, {5749, 39749}
X(63005) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 193, 10513}, {6, 5306, 7736}, {1285, 15048, 20}, {3068, 3069, 3763}, {3069, 8974, 2}, {7585, 7586, 69}, {15048, 30435, 1285}, {16318, 40065, 7378}
X(63006) lies on these lines: {2, 6}, {4, 5007}, {22, 14836}, {25, 40138}, {30, 5286}, {32, 376}, {39, 3524}, {98, 60127}, {115, 14075}, {187, 19708}, {194, 33255}, {251, 33872}, {262, 60185}, {315, 7884}, {381, 5305}, {383, 42999}, {387, 48848}, {388, 7296}, {393, 428}, {427, 62213}, {497, 5332}, {538, 14039}, {547, 31404}, {549, 9605}, {551, 9575}, {574, 14482}, {631, 7772}, {754, 33190}, {1080, 42998}, {1180, 3003}, {1249, 7714}, {1285, 2549}, {1384, 8703}, {1503, 9748}, {1506, 61895}, {1627, 5063}, {1914, 10385}, {1989, 7394}, {1990, 6995}, {2031, 51224}, {2165, 34572}, {2271, 13634}, {2452, 47154}, {2548, 5071}, {3053, 10304}, {3087, 5064}, {3090, 7755}, {3163, 40179}, {3284, 7386}, {3424, 53023}, {3522, 9607}, {3525, 41940}, {3528, 35007}, {3529, 7765}, {3533, 9698}, {3534, 15048}, {3543, 5254}, {3545, 3767}, {3584, 31402}, {3598, 17366}, {3628, 31407}, {3830, 18907}, {3839, 7745}, {3926, 33220}, {4220, 37503}, {4251, 48857}, {5013, 15692}, {5017, 54170}, {5021, 13635}, {5023, 62063}, {5024, 12100}, {5039, 20423}, {5041, 15702}, {5054, 31400}, {5066, 15484}, {5120, 21487}, {5158, 7494}, {5206, 15710}, {5210, 62059}, {5280, 10056}, {5283, 17561}, {5299, 10072}, {5325, 16517}, {5355, 7737}, {5475, 41106}, {5585, 62054}, {5702, 6353}, {5984, 51537}, {6034, 11177}, {6036, 55714}, {6103, 8889}, {6128, 15437}, {6179, 16043}, {6194, 13331}, {6337, 7839}, {6661, 7754}, {6680, 32818}, {6749, 7378}, {6781, 62135}, {7172, 17369}, {7484, 61301}, {7576, 41361}, {7603, 61913}, {7612, 60192}, {7710, 9753}, {7746, 34571}, {7747, 62017}, {7748, 62042}, {7749, 61859}, {7751, 16045}, {7756, 46333}, {7757, 13357}, {7758, 7880}, {7759, 32951}, {7760, 14001}, {7762, 33219}, {7764, 33189}, {7768, 33221}, {7770, 46951}, {7780, 32960}, {7783, 33266}, {7787, 19570}, {7797, 32006}, {7798, 32817}, {7799, 7894}, {7803, 7811}, {7804, 52713}, {7807, 32837}, {7809, 7856}, {7812, 16041}, {7817, 33285}, {7818, 33196}, {7821, 32953}, {7823, 33278}, {7827, 11057}, {7829, 7865}, {7838, 32823}, {7843, 33292}, {7858, 32969}, {7864, 33263}, {7873, 33232}, {7878, 32968}, {7888, 33195}, {7889, 18840}, {7920, 7924}, {8588, 62055}, {8589, 61777}, {9465, 26255}, {9592, 50828}, {9606, 10303}, {9620, 50810}, {9744, 60657}, {9755, 14853}, {9993, 39874}, {10124, 31467}, {10128, 59657}, {10299, 53096}, {10313, 13345}, {10315, 34607}, {10594, 56865}, {10691, 15905}, {10989, 16306}, {11172, 54905}, {11482, 56370}, {12108, 31470}, {12150, 14033}, {12212, 51212}, {13356, 33215}, {13881, 61936}, {14484, 54866}, {14492, 60150}, {14494, 54644}, {14568, 32983}, {14830, 41675}, {15513, 62058}, {15515, 61780}, {15655, 15759}, {15694, 31406}, {15701, 22246}, {15705, 15815}, {15709, 31401}, {15715, 37512}, {15717, 22332}, {15719, 21843}, {16303, 47313}, {16308, 37909}, {17024, 62211}, {18424, 61961}, {18537, 52950}, {18842, 60181}, {19099, 61389}, {19100, 61388}, {19569, 33017}, {19661, 53142}, {19709, 43291}, {21793, 41325}, {23249, 49262}, {23259, 49261}, {25406, 60651}, {26035, 51591}, {26613, 62367}, {28721, 41009}, {29815, 62210}, {31415, 61926}, {31417, 61921}, {31450, 61814}, {31455, 61861}, {31457, 61817}, {31492, 61834}, {31652, 61138}, {32869, 33198}, {32973, 59634}, {32978, 55085}, {33008, 34870}, {33191, 34511}, {33205, 59546}, {35906, 36874}, {36427, 43957}, {37122, 41366}, {37451, 53092}, {39565, 61947}, {39590, 61973}, {39951, 52188}, {41406, 42510}, {41407, 42511}, {41410, 53130}, {41411, 53131}, {42215, 61308}, {42216, 61309}, {43450, 50974}, {43537, 54522}, {43618, 62049}, {43619, 62165}, {43620, 61932}, {44422, 44500}, {44518, 50687}, {44519, 62129}, {44526, 62160}, {44535, 61844}, {44541, 62099}, {46944, 55651}, {51926, 52450}, {53095, 61781}, {53418, 61989}, {53419, 62007}, {54523, 60175}, {54582, 54612}, {54707, 54851}, {54717, 54845}, {54815, 60147}, {59232, 60652}, {62009, 62203}
X(63006) = X(i)-complementary conjugate of X(j) for these {i, j}: {54519, 2887}
X(63006) = pole of line {2, 41424} with respect to the Kiepert hyperbola
X(63006) = pole of line {48329, 57066} with respect to the dual conic of incircle
X(63006) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(7788)}}, {{A, B, C, X(69), X(14458)}}, {{A, B, C, X(141), X(34288)}}, {{A, B, C, X(183), X(60185)}}, {{A, B, C, X(251), X(15066)}}, {{A, B, C, X(323), X(39955)}}, {{A, B, C, X(325), X(60127)}}, {{A, B, C, X(393), X(3619)}}, {{A, B, C, X(394), X(43706)}}, {{A, B, C, X(1007), X(60192)}}, {{A, B, C, X(1989), X(3763)}}, {{A, B, C, X(1993), X(34572)}}, {{A, B, C, X(2165), X(34573)}}, {{A, B, C, X(3618), X(52188)}}, {{A, B, C, X(3620), X(52223)}}, {{A, B, C, X(6531), X(37665)}}, {{A, B, C, X(9770), X(54905)}}, {{A, B, C, X(10513), X(54815)}}, {{A, B, C, X(15589), X(54866)}}, {{A, B, C, X(18842), X(41624)}}, {{A, B, C, X(20582), X(46204)}}, {{A, B, C, X(21356), X(60181)}}, {{A, B, C, X(26206), X(34570)}}, {{A, B, C, X(30537), X(47355)}}, {{A, B, C, X(34229), X(54644)}}, {{A, B, C, X(37668), X(54520)}}, {{A, B, C, X(37671), X(60150)}}, {{A, B, C, X(41932), X(50251)}}
X(63006) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 193, 7788}, {2, 5304, 5306}, {2, 5306, 7735}, {6, 7735, 7736}, {32, 7739, 376}, {315, 7884, 33223}, {376, 7739, 7738}, {395, 396, 3763}, {597, 8667, 2}, {2549, 5008, 1285}, {3068, 3069, 3619}, {3767, 7753, 3545}, {5007, 5319, 4}, {6034, 12829, 11177}, {7737, 11648, 15682}, {7829, 14023, 32956}, {9607, 22331, 3522}, {9753, 14912, 7710}, {9755, 14853, 53015}, {14482, 46453, 574}
X(63007) lies on these lines: {1, 329}, {2, 6}, {4, 41083}, {7, 223}, {8, 5717}, {20, 581}, {34, 17016}, {42, 4307}, {57, 4266}, {73, 3600}, {75, 20043}, {92, 34231}, {144, 28606}, {145, 321}, {200, 4349}, {212, 5281}, {226, 1449}, {306, 5749}, {345, 3758}, {346, 26223}, {347, 45126}, {386, 4340}, {387, 5177}, {390, 14547}, {443, 49743}, {580, 3523}, {612, 61652}, {941, 57744}, {942, 14557}, {948, 7247}, {999, 19256}, {1014, 11350}, {1051, 17889}, {1104, 3622}, {1212, 29624}, {1214, 12848}, {1215, 50284}, {1255, 56043}, {1285, 35935}, {1330, 19766}, {1386, 3475}, {1427, 4850}, {1451, 5265}, {1453, 3616}, {1475, 27659}, {1817, 4254}, {2094, 62240}, {2271, 37274}, {2285, 3101}, {2299, 4232}, {2650, 56882}, {2999, 3664}, {3085, 54301}, {3091, 5713}, {3194, 4194}, {3304, 28364}, {3305, 5308}, {3332, 50696}, {3623, 38496}, {3666, 4644}, {3672, 5905}, {3681, 39587}, {3745, 25568}, {3750, 50303}, {3772, 16666}, {3839, 45924}, {3870, 4344}, {3879, 34255}, {3946, 4654}, {4189, 54431}, {4190, 52544}, {4208, 26131}, {4220, 44094}, {4224, 37492}, {4251, 24604}, {4255, 37267}, {4294, 59301}, {4310, 17017}, {4346, 17013}, {4393, 30699}, {4415, 16884}, {4419, 20182}, {4454, 17147}, {4649, 26098}, {4653, 48870}, {4658, 6919}, {4888, 24177}, {5045, 57705}, {5056, 45933}, {5219, 5822}, {5222, 5249}, {5262, 5813}, {5269, 63168}, {5274, 33107}, {5287, 18228}, {5395, 60257}, {5396, 50701}, {5698, 37593}, {5706, 37421}, {5707, 6848}, {5711, 7080}, {5748, 39595}, {5752, 51223}, {5809, 40960}, {5839, 31993}, {6824, 36750}, {6847, 36742}, {6944, 45931}, {6989, 37509}, {7078, 26872}, {7172, 46897}, {7191, 11038}, {7222, 42051}, {7390, 40952}, {7413, 14912}, {8232, 34048}, {8732, 52424}, {9605, 37280}, {9777, 37367}, {15852, 20070}, {16474, 34625}, {16485, 38314}, {16667, 40940}, {16780, 26626}, {16968, 29570}, {17019, 31018}, {17025, 30340}, {17120, 26065}, {17127, 54321}, {17315, 42032}, {17316, 27064}, {17321, 33066}, {17474, 28387}, {17576, 19765}, {17592, 24695}, {17723, 24477}, {18679, 40138}, {19762, 37297}, {19783, 26117}, {19789, 45222}, {20018, 50408}, {20173, 49478}, {21226, 29585}, {21296, 54311}, {23681, 50114}, {24589, 30712}, {24609, 30435}, {25091, 61009}, {25590, 41915}, {27383, 37554}, {29574, 30568}, {29621, 41241}, {31019, 62208}, {32087, 50306}, {33073, 59406}, {33109, 50282}, {33146, 52023}, {33761, 61006}, {34064, 56084}, {35988, 37538}, {36754, 37407}, {37037, 41014}, {37262, 37502}, {37279, 40065}, {37384, 54349}, {37435, 49745}, {45100, 60156}, {57722, 60092}, {57826, 60155}, {60071, 60167}
X(63007) = pole of line {6, 16293} with respect to the Stammler hyperbola
X(63007) = pole of line {523, 60492} with respect to the Steiner circumellipse
X(63007) = pole of line {4786, 57066} with respect to the dual conic of incircle
X(63007) = pole of line {1125, 4295} with respect to the dual conic of Yff parabola
X(63007) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(4), X(14552)}}, {{A, B, C, X(69), X(60170)}}, {{A, B, C, X(81), X(937)}}, {{A, B, C, X(321), X(5232)}}, {{A, B, C, X(333), X(60168)}}, {{A, B, C, X(391), X(60155)}}, {{A, B, C, X(940), X(57744)}}, {{A, B, C, X(941), X(965)}}, {{A, B, C, X(1150), X(60167)}}, {{A, B, C, X(1255), X(24557)}}, {{A, B, C, X(1427), X(37674)}}, {{A, B, C, X(2996), X(37653)}}, {{A, B, C, X(3620), X(60257)}}, {{A, B, C, X(4869), X(57722)}}, {{A, B, C, X(5278), X(60092)}}, {{A, B, C, X(5361), X(55944)}}, {{A, B, C, X(5395), X(37652)}}, {{A, B, C, X(5739), X(45100)}}, {{A, B, C, X(8025), X(56043)}}, {{A, B, C, X(25417), X(26637)}}, {{A, B, C, X(37655), X(60156)}}, {{A, B, C, X(37666), X(60082)}}
X(63007) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 2895, 5232}, {2999, 3664, 9776}, {3666, 4644, 9965}, {4383, 4648, 2}, {5222, 41825, 5249}, {5905, 17011, 3672}
X(63008) lies on these lines: {1, 908}, {2, 6}, {4, 5396}, {7, 1465}, {8, 5725}, {37, 27491}, {42, 3434}, {51, 35612}, {58, 6910}, {78, 5717}, {83, 60242}, {100, 4307}, {145, 5724}, {226, 3946}, {306, 17286}, {312, 17315}, {329, 7961}, {345, 26223}, {346, 41242}, {377, 386}, {387, 2476}, {404, 4340}, {443, 26131}, {469, 41083}, {474, 49743}, {497, 17018}, {500, 6899}, {518, 17723}, {581, 6836}, {631, 5398}, {851, 37502}, {894, 17740}, {902, 50303}, {942, 51413}, {1056, 34586}, {1100, 9599}, {1191, 10587}, {1203, 10198}, {1215, 33088}, {1386, 17718}, {1449, 5219}, {1479, 59301}, {1723, 3305}, {1743, 54357}, {1757, 29657}, {1834, 6871}, {1848, 52033}, {2051, 60156}, {2271, 37233}, {2285, 24611}, {2308, 29678}, {2331, 30687}, {2334, 3813}, {2345, 33077}, {2361, 5218}, {2550, 3240}, {2999, 4859}, {3002, 14021}, {3006, 59406}, {3011, 16475}, {3085, 57280}, {3090, 45944}, {3091, 5721}, {3216, 37462}, {3218, 4644}, {3242, 17726}, {3247, 31142}, {3306, 3664}, {3310, 46401}, {3315, 11038}, {3332, 36002}, {3452, 5287}, {3475, 7191}, {3485, 17016}, {3487, 5262}, {3545, 45926}, {3616, 33122}, {3663, 31164}, {3666, 5905}, {3672, 33151}, {3687, 19822}, {3751, 29639}, {3758, 32851}, {3765, 4358}, {3875, 4054}, {3911, 4667}, {3920, 25568}, {3931, 11415}, {3974, 33093}, {3977, 50127}, {3995, 56084}, {4000, 17012}, {4190, 4255}, {4344, 63168}, {4349, 6745}, {4388, 59297}, {4393, 37759}, {4414, 24695}, {4415, 20182}, {4419, 17484}, {4641, 55868}, {4649, 11269}, {4653, 31156}, {4658, 6931}, {4671, 17314}, {4675, 16610}, {4679, 15569}, {4699, 27476}, {4719, 10404}, {4851, 30818}, {4888, 62695}, {5051, 19766}, {5132, 35980}, {5222, 26738}, {5226, 33133}, {5230, 10585}, {5292, 6933}, {5308, 43065}, {5530, 54421}, {5552, 5711}, {5603, 17015}, {5706, 6838}, {5707, 6834}, {5710, 10528}, {5713, 6835}, {5716, 34772}, {5723, 17014}, {5749, 32779}, {5751, 34462}, {5847, 29828}, {6667, 14969}, {6685, 26034}, {6826, 34465}, {6833, 36742}, {6856, 24883}, {6862, 36750}, {6872, 19765}, {6889, 36754}, {6890, 36746}, {6921, 37522}, {6947, 50317}, {6959, 45931}, {6962, 37530}, {6966, 37469}, {7292, 38053}, {7465, 36741}, {7737, 24296}, {8229, 14853}, {9371, 60925}, {9535, 37419}, {9776, 41825}, {9780, 48647}, {10327, 33073}, {10459, 56879}, {10588, 54355}, {11239, 51390}, {12116, 37698}, {14554, 60169}, {15934, 51419}, {16468, 29640}, {16474, 45700}, {16753, 17169}, {16845, 24936}, {16980, 35620}, {17011, 31053}, {17013, 33155}, {17017, 33144}, {17019, 27131}, {17020, 27186}, {17021, 62216}, {17025, 33148}, {17139, 25060}, {17310, 50027}, {17317, 30829}, {17321, 26580}, {17324, 27184}, {17329, 33066}, {17339, 17776}, {17364, 24627}, {17365, 17595}, {17372, 44417}, {17380, 19823}, {17495, 42697}, {17526, 25650}, {17532, 48847}, {17592, 33096}, {17594, 41011}, {17600, 33101}, {17721, 49478}, {17722, 49490}, {17724, 38315}, {17763, 50284}, {18228, 40937}, {18991, 55877}, {18992, 55876}, {19270, 54429}, {19273, 49716}, {19278, 20077}, {19544, 44094}, {21241, 50287}, {21242, 49497}, {22134, 26872}, {24025, 60923}, {24248, 24725}, {24477, 29680}, {24620, 26806}, {24703, 37593}, {25385, 49488}, {25496, 33171}, {25525, 26723}, {26065, 33113}, {26104, 30991}, {26105, 29814}, {26132, 32774}, {26139, 30990}, {26227, 51192}, {26364, 37559}, {26627, 62620}, {26685, 41241}, {26727, 51381}, {27385, 37554}, {27747, 50131}, {28634, 31993}, {29560, 32957}, {29569, 41838}, {29574, 62297}, {29585, 30566}, {29586, 31056}, {29624, 34522}, {29650, 33064}, {29671, 33163}, {29688, 32912}, {29825, 33082}, {29826, 49511}, {29855, 38049}, {30588, 32022}, {30741, 33114}, {30852, 39595}, {30944, 37507}, {31025, 42696}, {31091, 49524}, {31264, 32852}, {31266, 40940}, {32843, 50295}, {32844, 36479}, {32849, 54389}, {33105, 33137}, {33106, 42042}, {33109, 42043}, {33136, 50282}, {34263, 44733}, {35996, 37538}, {36740, 37449}, {36745, 37112}, {37374, 62183}, {37527, 44104}, {37691, 62212}, {39974, 41846}, {40434, 56043}, {45098, 60615}, {45100, 60170}, {45126, 57477}, {48870, 52680}, {50128, 62300}, {50301, 56009}, {50752, 59408}, {53673, 59596}, {54358, 60943}, {54689, 60139}, {57722, 60107}, {58012, 60097}, {60076, 60087}, {60082, 60254}
X(63008) = anticomplement of X(37660)
X(63008) = pole of line {46, 1125} with respect to the dual conic of Yff parabola
X(63008) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(26637)}}, {{A, B, C, X(4), X(1150)}}, {{A, B, C, X(69), X(60071)}}, {{A, B, C, X(81), X(998)}}, {{A, B, C, X(83), X(24597)}}, {{A, B, C, X(141), X(60242)}}, {{A, B, C, X(333), X(30513)}}, {{A, B, C, X(966), X(60097)}}, {{A, B, C, X(1029), X(5372)}}, {{A, B, C, X(2051), X(5739)}}, {{A, B, C, X(3578), X(54689)}}, {{A, B, C, X(4648), X(30588)}}, {{A, B, C, X(5235), X(32022)}}, {{A, B, C, X(5278), X(60107)}}, {{A, B, C, X(5361), X(55027)}}, {{A, B, C, X(5741), X(45098)}}, {{A, B, C, X(6625), X(37684)}}, {{A, B, C, X(14552), X(45100)}}, {{A, B, C, X(14555), X(60087)}}, {{A, B, C, X(14829), X(60156)}}, {{A, B, C, X(18141), X(57722)}}, {{A, B, C, X(24557), X(40434)}}, {{A, B, C, X(26860), X(56043)}}, {{A, B, C, X(32782), X(60254)}}, {{A, B, C, X(37633), X(58012)}}, {{A, B, C, X(37642), X(60082)}}, {{A, B, C, X(37653), X(60261)}}, {{A, B, C, X(37655), X(60170)}}, {{A, B, C, X(56433), X(57818)}}
X(63008) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 193, 1150}, {2, 391, 5235}, {6, 5718, 2}, {226, 5256, 19785}, {226, 56418, 37800}, {1386, 17718, 26228}, {4255, 49745, 4190}, {4414, 61707, 24695}, {4649, 17717, 11269}, {5713, 37732, 6835}, {6685, 32946, 26034}, {17012, 31019, 4000}, {17594, 41011, 44447}, {29639, 61652, 3751}, {33105, 61358, 33137}
X(63009) lies on these lines: {2, 6}, {8, 26223}, {20, 5752}, {44, 17776}, {63, 4266}, {72, 145}, {144, 17147}, {209, 17784}, {226, 4700}, {239, 5813}, {306, 1743}, {312, 62231}, {321, 5839}, {329, 3187}, {346, 20017}, {386, 54429}, {390, 20011}, {406, 44097}, {511, 50699}, {518, 19993}, {519, 56082}, {612, 51196}, {614, 34379}, {756, 50284}, {894, 19825}, {908, 5822}, {957, 35058}, {1285, 16046}, {1351, 26118}, {1353, 19544}, {1453, 4101}, {1699, 50758}, {1757, 33088}, {1763, 3218}, {1999, 31018}, {2203, 4232}, {2323, 27540}, {2478, 56018}, {2996, 55027}, {2999, 4001}, {3058, 49680}, {3060, 54383}, {3091, 5810}, {3210, 20072}, {3305, 3879}, {3617, 5814}, {3672, 45222}, {3681, 20020}, {3729, 50306}, {3758, 4886}, {3759, 19785}, {3782, 19824}, {3793, 16431}, {3875, 17781}, {3896, 5698}, {3966, 4663}, {3969, 54389}, {4000, 32859}, {4080, 60168}, {4190, 10974}, {4220, 14912}, {4239, 44094}, {4254, 27174}, {4307, 4651}, {4359, 4644}, {4361, 19826}, {4371, 4980}, {4416, 5256}, {4420, 56220}, {4430, 61669}, {4452, 20214}, {4545, 60267}, {4641, 17740}, {4656, 4856}, {4678, 6539}, {4703, 49489}, {4720, 48817}, {4753, 4865}, {4852, 50071}, {4914, 47359}, {5093, 37360}, {5120, 37312}, {5222, 17184}, {5294, 16670}, {5423, 50000}, {5435, 62620}, {5749, 56810}, {5847, 10327}, {6542, 27523}, {6776, 50698}, {6872, 20018}, {9965, 14557}, {11245, 26052}, {12632, 20047}, {14021, 56527}, {16434, 34380}, {16468, 33171}, {16477, 33084}, {16669, 32777}, {17011, 17257}, {17121, 19823}, {17316, 27065}, {17332, 20182}, {17351, 50043}, {17363, 27064}, {17484, 30699}, {17526, 41014}, {17548, 54371}, {19256, 54391}, {19766, 26064}, {20012, 20075}, {20036, 20076}, {20046, 62227}, {20051, 56936}, {20101, 59295}, {20109, 28605}, {21361, 45751}, {21874, 42707}, {24695, 32860}, {26065, 33077}, {26098, 32864}, {26685, 32858}, {27505, 57706}, {27549, 33093}, {28538, 30615}, {28606, 54280}, {28950, 53994}, {30568, 50292}, {32843, 33137}, {32861, 33163}, {32945, 50303}, {32947, 50282}, {33075, 59406}, {33849, 63174}, {34048, 56927}, {34772, 54305}, {35578, 41915}, {37781, 55907}, {40603, 41316}, {48847, 50055}, {48870, 51592}, {50295, 61358}, {54425, 56559}, {55944, 60261}
X(63009) = X(i)-Ceva conjugate of X(j) for these {i, j}: {60155, 2}
X(63009) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {57706, 4329}, {60155, 6327}
X(63009) = pole of line {4132, 6563} with respect to the DeLongchamps circle
X(63009) = pole of line {523, 21185} with respect to the Steiner circumellipse
X(63009) = intersection, other than A, B, C, of circumconics {{A, B, C, X(81), X(57705)}}, {{A, B, C, X(193), X(55027)}}, {{A, B, C, X(2996), X(32863)}}, {{A, B, C, X(5232), X(6539)}}, {{A, B, C, X(5395), X(37685)}}, {{A, B, C, X(8025), X(60077)}}, {{A, B, C, X(16704), X(60168)}}, {{A, B, C, X(19742), X(60092)}}, {{A, B, C, X(26637), X(40406)}}, {{A, B, C, X(31034), X(45100)}}, {{A, B, C, X(37639), X(60167)}}, {{A, B, C, X(37674), X(56219)}}, {{A, B, C, X(37683), X(55944)}}
X(63009) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {144, 20043, 17147}, {239, 5905, 19789}, {3681, 51192, 20020}, {3758, 4886, 19822}, {3759, 33066, 19785}, {5278, 5712, 2}, {19998, 20064, 17784}
X(63010) lies on these lines: {2, 6}, {4, 5754}, {8, 33107}, {43, 6327}, {44, 33113}, {57, 62620}, {100, 20064}, {145, 1058}, {149, 20012}, {192, 26792}, {210, 33070}, {239, 5826}, {312, 20017}, {329, 17147}, {386, 17676}, {497, 20011}, {748, 29830}, {899, 32946}, {908, 3187}, {1330, 56782}, {1743, 56520}, {1757, 29849}, {1999, 27131}, {2323, 28826}, {2999, 17184}, {3091, 5797}, {3210, 17484}, {3240, 4388}, {3434, 19998}, {3436, 20040}, {3550, 42058}, {3617, 5827}, {3662, 17020}, {3681, 29832}, {3687, 26223}, {3752, 32859}, {3759, 33133}, {3817, 50758}, {3846, 29829}, {3896, 24703}, {3912, 26688}, {3952, 33088}, {3966, 46897}, {3980, 61707}, {3995, 21078}, {4011, 4062}, {4080, 30699}, {4090, 32854}, {4188, 20077}, {4193, 56018}, {4430, 5211}, {4649, 25960}, {4651, 26098}, {4661, 29840}, {4685, 33104}, {4703, 46904}, {4734, 33100}, {4849, 5014}, {4850, 33066}, {4865, 21805}, {4974, 33127}, {4981, 17723}, {5046, 20018}, {5192, 41014}, {5208, 5640}, {5256, 26580}, {5905, 17495}, {6542, 26791}, {9535, 50697}, {11238, 49680}, {16468, 29846}, {16569, 32949}, {17012, 27184}, {17350, 33168}, {17364, 27003}, {17483, 17490}, {17717, 32864}, {17779, 33125}, {18228, 31035}, {20036, 20060}, {20045, 25568}, {21283, 33106}, {21442, 28605}, {24620, 26842}, {27064, 33077}, {27538, 33093}, {29664, 60731}, {29821, 33065}, {29831, 33126}, {31080, 49496}, {31264, 50308}, {32777, 41241}, {32842, 32937}, {32852, 59511}, {32855, 32938}, {32860, 33096}, {32861, 32931}, {32924, 33101}, {32944, 33084}, {32947, 42043}, {33086, 59298}, {33110, 59295}, {33112, 59296}, {50292, 62297}, {55027, 60261}, {56084, 62227}
X(63010) = X(i)-Ceva conjugate of X(j) for these {i, j}: {60087, 2}
X(63010) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {60087, 6327}
X(63010) = pole of line {44445, 58374} with respect to the anticomplementary circle
X(63010) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(37639)}}, {{A, B, C, X(1029), X(37684)}}, {{A, B, C, X(2051), X(31034)}}, {{A, B, C, X(5361), X(60149)}}, {{A, B, C, X(5372), X(54119)}}, {{A, B, C, X(16704), X(60155)}}, {{A, B, C, X(19742), X(60107)}}, {{A, B, C, X(31017), X(60254)}}, {{A, B, C, X(32863), X(60261)}}, {{A, B, C, X(37683), X(55027)}}, {{A, B, C, X(50256), X(54689)}}
X(63010) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {43, 32843, 6327}, {3681, 33071, 29832}, {3846, 61358, 29829}, {3936, 4383, 2}
X(63011) lies on these lines: {2, 6}, {4, 39561}, {20, 55711}, {83, 52713}, {182, 3528}, {264, 5702}, {344, 16667}, {376, 50664}, {382, 14853}, {487, 6427}, {488, 6428}, {511, 10299}, {542, 61947}, {546, 6776}, {550, 5050}, {575, 3529}, {576, 61814}, {598, 54720}, {631, 5097}, {1078, 55787}, {1350, 61788}, {1351, 3530}, {1352, 55713}, {1353, 35018}, {1386, 20057}, {1444, 21510}, {1449, 25101}, {1503, 61982}, {1692, 33226}, {2548, 39143}, {2916, 37827}, {3090, 43150}, {3091, 12007}, {3098, 15715}, {3244, 16475}, {3448, 40342}, {3522, 55703}, {3523, 5102}, {3524, 37517}, {3544, 14561}, {3564, 5079}, {3626, 51192}, {3632, 49684}, {3636, 3751}, {3758, 31995}, {3759, 32087}, {3818, 3855}, {3851, 18583}, {3972, 14482}, {4254, 21524}, {4360, 61330}, {4739, 49496}, {4846, 40196}, {5008, 33215}, {5034, 33239}, {5038, 33254}, {5041, 14001}, {5054, 51214}, {5067, 5965}, {5085, 62067}, {5092, 15710}, {5093, 15720}, {5120, 21518}, {5222, 7321}, {5286, 53489}, {5346, 32975}, {5355, 32983}, {5476, 39874}, {5480, 33748}, {5564, 5749}, {5596, 10169}, {5640, 32366}, {6337, 7772}, {6390, 33242}, {7494, 34565}, {7738, 33257}, {7786, 55827}, {7800, 34571}, {7803, 33232}, {7838, 33221}, {7850, 32956}, {7878, 11185}, {7894, 16045}, {7926, 33196}, {8550, 51537}, {10301, 19118}, {10304, 55699}, {10519, 11482}, {10541, 61044}, {10753, 35021}, {10754, 35022}, {10755, 35023}, {10756, 35024}, {11002, 17710}, {11003, 56918}, {11179, 48895}, {11180, 61933}, {11206, 41593}, {11291, 35771}, {11292, 35770}, {11477, 61798}, {11898, 61892}, {12017, 34200}, {12317, 34155}, {14269, 50979}, {14535, 46951}, {14848, 15687}, {15520, 61836}, {15681, 21850}, {15688, 55705}, {15692, 55582}, {15698, 55594}, {15699, 51178}, {15700, 44456}, {15705, 55607}, {15707, 50967}, {15708, 51132}, {15717, 55722}, {16666, 26685}, {16668, 17316}, {16669, 26626}, {16670, 17321}, {16671, 17257}, {17120, 42697}, {17121, 42696}, {17504, 33878}, {18358, 61925}, {18440, 38071}, {18445, 18489}, {18841, 60642}, {18842, 60626}, {18843, 53105}, {18906, 32450}, {18919, 21637}, {19130, 51023}, {19537, 37492}, {19708, 55691}, {20050, 49688}, {20054, 49679}, {20423, 48892}, {21735, 55695}, {22844, 37177}, {22845, 37178}, {24981, 32255}, {25320, 56565}, {29181, 62125}, {31304, 51996}, {32002, 40065}, {32068, 52299}, {32220, 47629}, {33238, 39764}, {33276, 50659}, {33522, 53863}, {33750, 55701}, {34380, 61853}, {34747, 49529}, {34777, 35260}, {35019, 51200}, {35020, 51203}, {35482, 44494}, {37897, 47459}, {37900, 47460}, {38064, 55716}, {38110, 55863}, {40330, 61905}, {41099, 42785}, {41985, 51182}, {42287, 57897}, {43273, 62037}, {43697, 43726}, {44111, 63174}, {44882, 62149}, {46264, 55712}, {46517, 47461}, {47598, 51174}, {48836, 48870}, {48873, 55708}, {48876, 61850}, {48881, 53093}, {48905, 49135}, {48910, 62166}, {49765, 50030}, {50588, 50636}, {50955, 61909}, {50961, 61889}, {50966, 55658}, {50973, 61844}, {50985, 61871}, {51027, 61930}, {51028, 55646}, {51130, 62032}, {51136, 61954}, {51138, 62120}, {51140, 61899}, {51166, 62095}, {51172, 55632}, {51190, 60980}, {51737, 62122}, {53102, 60219}, {54131, 62153}, {55587, 61138}, {55591, 61791}, {55603, 61787}, {55604, 61786}, {55610, 61784}, {55618, 61783}, {55636, 61780}, {55639, 61779}, {55642, 61777}, {55678, 62057}, {55685, 62061}, {55688, 62066}, {55697, 62074}, {55731, 55774}, {55732, 55772}, {55790, 55821}, {55795, 55816}, {55800, 55813}, {59405, 60933}, {61624, 61858}, {62213, 63155}
X(63011) = pole of line {2, 55787} with respect to the Wallace hyperbola
X(63011) = pole of line {3265, 32478} with respect to the dual conic of Orthic inconic
X(63011) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(3631)}}, {{A, B, C, X(69), X(53109)}}, {{A, B, C, X(141), X(60636)}}, {{A, B, C, X(599), X(43726)}}, {{A, B, C, X(3619), X(60642)}}, {{A, B, C, X(3630), X(17040)}}, {{A, B, C, X(5275), X(39984)}}, {{A, B, C, X(6664), X(51143)}}, {{A, B, C, X(11008), X(53102)}}, {{A, B, C, X(15598), X(60322)}}, {{A, B, C, X(18843), X(40341)}}, {{A, B, C, X(21356), X(60626)}}, {{A, B, C, X(37668), X(57897)}}
X(63011) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 193, 3631}, {6, 141, 5032}, {6, 3618, 1992}, {6, 597, 193}, {6, 6329, 2}, {193, 3763, 69}, {1992, 3618, 3619}, {3631, 6329, 597}, {11482, 51732, 10519}, {53092, 59399, 6776}
X(63012) lies on these lines: {2, 6}, {4, 13292}, {20, 52}, {22, 14912}, {25, 1353}, {51, 43130}, {68, 1173}, {94, 60161}, {143, 37122}, {324, 3087}, {371, 56500}, {372, 56499}, {393, 14129}, {427, 5093}, {428, 39899}, {467, 1249}, {568, 18533}, {569, 3523}, {575, 43653}, {576, 1899}, {858, 18950}, {973, 41713}, {1199, 3547}, {1209, 7486}, {1351, 1370}, {1352, 15004}, {1368, 61624}, {1568, 39571}, {1587, 13428}, {1588, 13439}, {1995, 63174}, {2979, 44479}, {3060, 6776}, {3089, 35603}, {3146, 6146}, {3311, 56498}, {3312, 56497}, {3448, 7378}, {3522, 17834}, {3541, 18951}, {3542, 12161}, {3543, 61713}, {3564, 6997}, {3567, 6193}, {3796, 12007}, {3832, 45089}, {3839, 18474}, {4232, 9544}, {5012, 44470}, {5020, 61657}, {5319, 60524}, {5395, 11140}, {5640, 14826}, {5921, 7394}, {5943, 54013}, {6417, 56506}, {6418, 56504}, {6419, 11090}, {6420, 11091}, {6636, 37488}, {6749, 41244}, {6815, 11432}, {6816, 12160}, {6819, 56013}, {6995, 11002}, {7383, 36753}, {7398, 61666}, {7484, 34380}, {7487, 52000}, {7493, 11402}, {7499, 53091}, {7519, 34751}, {7528, 32358}, {7539, 59399}, {7592, 59349}, {7667, 44456}, {7714, 46818}, {8550, 33586}, {8780, 26255}, {8796, 13579}, {9306, 61677}, {9827, 11271}, {9937, 44802}, {9967, 62188}, {10304, 37478}, {10565, 11003}, {10706, 61989}, {10897, 55893}, {10898, 55897}, {11206, 41729}, {11431, 15043}, {11442, 14853}, {11550, 20423}, {11750, 49135}, {11898, 37439}, {12824, 14683}, {13142, 37201}, {13345, 40697}, {14561, 34565}, {14791, 45969}, {15246, 62174}, {15520, 21243}, {15692, 37513}, {15717, 37476}, {16625, 19467}, {16981, 20062}, {17479, 41563}, {17809, 32269}, {18916, 36747}, {18917, 39522}, {19062, 55896}, {19131, 33748}, {21849, 31383}, {21969, 46264}, {27377, 37192}, {32068, 54012}, {34603, 39874}, {34796, 49670}, {34986, 61506}, {37174, 41361}, {38110, 52719}, {38282, 61655}, {39116, 56891}, {40065, 52253}, {40196, 50692}, {41730, 61715}, {41895, 54927}, {43957, 50962}, {44111, 61644}, {45298, 46336}, {49224, 55886}, {49225, 55891}, {52423, 56447}, {53101, 54782}, {54444, 56449}, {54666, 54781}, {54801, 54893}
X(63012) = reflection of X(i) in X(j) for these {i,j}: {6997, 9777}
X(63012) = pole of line {6467, 14561} with respect to the Jerabek hyperbola
X(63012) = pole of line {523, 37971} with respect to the Steiner circumellipse
X(63012) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(36612)}}, {{A, B, C, X(323), X(60161)}}, {{A, B, C, X(393), X(53414)}}, {{A, B, C, X(394), X(38260)}}, {{A, B, C, X(1173), X(1993)}}, {{A, B, C, X(1994), X(5395)}}, {{A, B, C, X(3620), X(11140)}}, {{A, B, C, X(8796), X(45794)}}, {{A, B, C, X(11160), X(54927)}}, {{A, B, C, X(13854), X(37637)}}, {{A, B, C, X(31610), X(39113)}}
X(63012) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 6515, 2}, {1351, 11245, 1370}, {3060, 6776, 7500}, {3564, 9777, 6997}, {11402, 41588, 7493}, {11442, 53863, 14853}, {13292, 37493, 4}, {18951, 36749, 3541}, {27377, 56296, 37192}
X(63013) lies on these lines: {1, 345}, {2, 6}, {3, 19766}, {4, 1798}, {7, 19786}, {8, 3745}, {20, 5799}, {21, 37538}, {37, 26065}, {57, 348}, {58, 13725}, {63, 2260}, {83, 60076}, {85, 18623}, {145, 5835}, {222, 63152}, {278, 41234}, {312, 5749}, {319, 19827}, {320, 19812}, {326, 5256}, {329, 3758}, {344, 5287}, {346, 34064}, {354, 960}, {377, 54417}, {387, 1010}, {388, 41258}, {497, 29837}, {551, 56523}, {553, 17304}, {579, 17185}, {604, 41243}, {612, 59406}, {631, 970}, {894, 29841}, {980, 14001}, {1088, 39716}, {1098, 37314}, {1125, 54386}, {1249, 31623}, {1444, 16368}, {1449, 3687}, {1707, 50290}, {1714, 25526}, {1746, 36662}, {1751, 58012}, {1754, 36706}, {1792, 37065}, {1834, 50408}, {1909, 19806}, {1999, 2345}, {2094, 17399}, {2185, 37419}, {2275, 3666}, {3017, 50407}, {3086, 25519}, {3187, 19822}, {3247, 56078}, {3286, 37175}, {3306, 18652}, {3434, 29829}, {3475, 29634}, {3622, 17597}, {3664, 25527}, {3672, 32939}, {3742, 24476}, {3750, 48830}, {3772, 4670}, {3832, 60077}, {4189, 5347}, {4199, 37507}, {4220, 51212}, {4228, 35260}, {4307, 32773}, {4340, 16062}, {4344, 4514}, {4363, 30699}, {4389, 9965}, {4425, 24695}, {4438, 50293}, {4454, 62229}, {4641, 17257}, {4644, 27184}, {4656, 50127}, {4682, 38047}, {4697, 24248}, {4854, 24280}, {5218, 20359}, {5222, 19804}, {5253, 27655}, {5268, 59684}, {5272, 38049}, {5286, 41236}, {5292, 43531}, {5311, 33163}, {5324, 19310}, {5337, 16043}, {5393, 49623}, {5405, 49622}, {5439, 18732}, {5750, 11679}, {6353, 44092}, {6604, 37543}, {6776, 37360}, {6857, 34259}, {7229, 42029}, {7365, 41246}, {9347, 10327}, {9776, 16706}, {10436, 40940}, {10449, 37037}, {11206, 52143}, {11269, 32772}, {14826, 37315}, {14853, 19544}, {14927, 37456}, {16470, 30479}, {16777, 44416}, {16783, 36698}, {17011, 17740}, {17019, 17776}, {17022, 17353}, {17274, 62240}, {17276, 50063}, {17289, 34255}, {17299, 50052}, {17314, 58820}, {17316, 32777}, {17355, 42032}, {17394, 33116}, {17397, 38000}, {17567, 50633}, {17716, 36479}, {18841, 40012}, {19276, 48847}, {19765, 19783}, {19784, 37559}, {19785, 29833}, {19792, 34284}, {19796, 31995}, {19797, 32087}, {19820, 52709}, {19823, 33146}, {19832, 21296}, {20077, 37164}, {22276, 29822}, {23681, 50116}, {24580, 27162}, {24598, 25059}, {25101, 25430}, {25406, 26118}, {25524, 28250}, {26034, 29647}, {26098, 29635}, {26105, 30977}, {26223, 56084}, {26685, 44307}, {27407, 54356}, {27539, 55432}, {28808, 39595}, {29598, 53597}, {29633, 37604}, {29645, 33144}, {29842, 49479}, {29864, 33112}, {30568, 50115}, {32006, 33736}, {32778, 50284}, {32815, 50060}, {33137, 50302}, {33138, 43997}, {34404, 41084}, {36740, 59353}, {37280, 60721}, {37323, 63158}, {37522, 56737}, {37594, 54433}, {41718, 61643}, {41839, 54389}, {48837, 51668}, {48863, 51670}, {49488, 59628}, {50698, 51538}, {54113, 55400}, {54289, 54392}, {56518, 59405}, {60082, 60156}
X(63013) = pole of line {4313, 11997} with respect to the Feuerbach hyperbola
X(63013) = pole of line {6, 22076} with respect to the Stammler hyperbola
X(63013) = pole of line {2, 56019} with respect to the Wallace hyperbola
X(63013) = pole of line {513, 3265} with respect to the dual conic of Orthic inconic
X(63013) = pole of line {1125, 4138} with respect to the dual conic of Yff parabola
X(63013) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(4198)}}, {{A, B, C, X(4), X(1211)}}, {{A, B, C, X(57), X(2303)}}, {{A, B, C, X(69), X(14534)}}, {{A, B, C, X(83), X(14555)}}, {{A, B, C, X(141), X(60076)}}, {{A, B, C, X(394), X(1798)}}, {{A, B, C, X(940), X(51223)}}, {{A, B, C, X(966), X(1751)}}, {{A, B, C, X(2287), X(2339)}}, {{A, B, C, X(3619), X(40012)}}, {{A, B, C, X(4383), X(18841)}}, {{A, B, C, X(5224), X(60206)}}, {{A, B, C, X(5232), X(58010)}}, {{A, B, C, X(5712), X(43531)}}, {{A, B, C, X(5737), X(55962)}}, {{A, B, C, X(5739), X(60082)}}, {{A, B, C, X(5743), X(60107)}}, {{A, B, C, X(18134), X(58012)}}, {{A, B, C, X(30832), X(60254)}}, {{A, B, C, X(32782), X(60156)}}, {{A, B, C, X(33172), X(60169)}}
X(63013) = barycentric product X(i)*X(j) for these (i, j): {4198, 69}
X(63013) = barycentric quotient X(i)/X(j) for these (i, j): {4198, 4}
X(63013) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 193, 1211}, {2, 81, 69}, {6, 6703, 2}, {1714, 25526, 37153}, {3187, 19822, 42696}, {5287, 5294, 344}, {29635, 33682, 26098}, {32777, 37595, 17316}, {37543, 56367, 6604}
X(63014) lies on these lines: {1, 4464}, {2, 6}, {3, 63158}, {4, 32014}, {7, 5550}, {8, 17394}, {10, 4909}, {37, 4798}, {75, 3616}, {77, 19372}, {142, 24609}, {192, 4470}, {229, 16865}, {261, 57007}, {269, 1996}, {274, 37037}, {286, 7498}, {306, 41930}, {319, 9780}, {326, 54392}, {332, 2049}, {344, 5750}, {347, 55096}, {387, 14007}, {405, 1444}, {511, 7410}, {551, 3875}, {572, 36662}, {594, 29585}, {631, 10446}, {894, 29612}, {941, 24530}, {969, 54386}, {988, 1125}, {1014, 5047}, {1268, 3617}, {1442, 57277}, {1449, 24603}, {1450, 7190}, {1698, 3879}, {1975, 56986}, {2047, 12322}, {2321, 29597}, {2345, 16826}, {3161, 51488}, {3241, 5564}, {3247, 50107}, {3306, 54404}, {3622, 4360}, {3624, 4357}, {3634, 17270}, {3662, 29609}, {3664, 19862}, {3672, 46934}, {3739, 26626}, {3758, 5296}, {3779, 28600}, {3785, 56734}, {3848, 24471}, {3926, 17698}, {3933, 56735}, {3964, 37244}, {3986, 50127}, {4000, 17397}, {4021, 15808}, {4340, 37039}, {4352, 16714}, {4371, 29584}, {4389, 52714}, {4472, 16777}, {4644, 17248}, {4664, 7229}, {4670, 17257}, {4675, 25498}, {4687, 5749}, {4698, 26685}, {4699, 29586}, {4747, 17347}, {4748, 17364}, {4751, 5222}, {4758, 5257}, {4902, 50116}, {4916, 29615}, {5249, 28627}, {5272, 56328}, {5308, 17289}, {5746, 16053}, {5839, 29576}, {5933, 24914}, {6359, 7056}, {6857, 17139}, {6910, 17183}, {6998, 51212}, {7222, 17247}, {7227, 16672}, {7379, 14927}, {7390, 51538}, {7407, 51537}, {7474, 35260}, {7738, 17688}, {7763, 55083}, {7767, 56736}, {8062, 15419}, {8583, 55391}, {8822, 17558}, {9723, 37248}, {10165, 10444}, {10585, 21277}, {11354, 32815}, {13725, 25526}, {13742, 17175}, {16052, 32827}, {16062, 32006}, {16458, 19766}, {16475, 39580}, {16677, 49726}, {16705, 17526}, {16709, 18147}, {16712, 32817}, {16844, 17206}, {17169, 31259}, {17189, 28618}, {17201, 37462}, {17229, 17303}, {17233, 29624}, {17250, 21296}, {17253, 25358}, {17258, 35578}, {17268, 29622}, {17272, 34595}, {17274, 19883}, {17280, 26039}, {17285, 29621}, {17293, 29583}, {17306, 36834}, {17312, 29608}, {17314, 28604}, {17317, 29611}, {17320, 31995}, {17368, 29578}, {17370, 60996}, {17371, 29627}, {17385, 29579}, {17391, 29610}, {17393, 32087}, {17555, 63155}, {18140, 44147}, {18650, 61725}, {19877, 32099}, {20017, 30562}, {20055, 43985}, {20477, 24565}, {21172, 57054}, {24655, 59572}, {24695, 25354}, {24789, 41850}, {25055, 25590}, {25503, 48632}, {25535, 26149}, {25917, 54344}, {25946, 36744}, {26126, 63152}, {27147, 29614}, {27268, 54389}, {28634, 50129}, {28635, 29617}, {29574, 59772}, {29580, 48628}, {29598, 31312}, {30022, 44154}, {32025, 46933}, {32829, 51612}, {33954, 56988}, {36672, 37474}, {39143, 62680}, {39586, 59406}, {43531, 58012}, {43997, 50295}, {45926, 57985}, {48636, 61313}, {49129, 61558}, {50099, 51105}, {57818, 57865}, {57832, 57858}
X(63014) = X(i)-Dao conjugate of X(j) for these {i, j}: {464, 387}
X(63014) = X(i)-Ceva conjugate of X(j) for these {i, j}: {57825, 69}
X(63014) = pole of line {6367, 44445} with respect to the anticomplementary circle
X(63014) = pole of line {2501, 6367} with respect to the polar circle
X(63014) = pole of line {6, 22080} with respect to the Stammler hyperbola
X(63014) = pole of line {523, 48107} with respect to the Steiner circumellipse
X(63014) = pole of line {523, 3798} with respect to the Steiner inellipse
X(63014) = pole of line {2, 41014} with respect to the Wallace hyperbola
X(63014) = pole of line {525, 20315} with respect to the dual conic of polar circle
X(63014) = pole of line {514, 3265} with respect to the dual conic of Orthic inconic
X(63014) = pole of line {69, 1125} with respect to the dual conic of Yff parabola
X(63014) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(6994)}}, {{A, B, C, X(4), X(1213)}}, {{A, B, C, X(7), X(5333)}}, {{A, B, C, X(69), X(32014)}}, {{A, B, C, X(75), X(25507)}}, {{A, B, C, X(81), X(28626)}}, {{A, B, C, X(95), X(37655)}}, {{A, B, C, X(333), X(30598)}}, {{A, B, C, X(394), X(57685)}}, {{A, B, C, X(966), X(43531)}}, {{A, B, C, X(1246), X(15668)}}, {{A, B, C, X(2287), X(56203)}}, {{A, B, C, X(2895), X(57818)}}, {{A, B, C, X(4417), X(8797)}}, {{A, B, C, X(5224), X(58012)}}, {{A, B, C, X(5739), X(57858)}}, {{A, B, C, X(8044), X(17251)}}, {{A, B, C, X(8814), X(17392)}}, {{A, B, C, X(14552), X(40412)}}, {{A, B, C, X(14829), X(36948)}}, {{A, B, C, X(17259), X(18841)}}, {{A, B, C, X(17327), X(18840)}}
X(63014) = barycentric product X(i)*X(j) for these (i, j): {69, 6994}
X(63014) = barycentric quotient X(i)/X(j) for these (i, j): {6994, 4}
X(63014) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 193, 1213}, {2, 3945, 5224}, {2, 4648, 3619}, {2, 86, 69}, {6, 6707, 2}, {86, 5224, 3945}, {1125, 10436, 17321}, {1268, 17377, 3617}, {2345, 28641, 16826}, {4798, 28640, 37}, {5750, 16831, 344}, {10436, 17321, 42697}, {16709, 18147, 34284}, {17303, 28639, 17316}, {17322, 30598, 5550}, {17322, 41847, 7}, {28604, 29570, 17314}, {30598, 41847, 17322}, {32087, 38314, 17393}
X(63015) lies on these lines: {2, 6}, {3, 9542}, {4, 6417}, {5, 6500}, {8, 19004}, {20, 3311}, {23, 19006}, {140, 6501}, {145, 18991}, {371, 3522}, {372, 9680}, {376, 6199}, {390, 19038}, {485, 5068}, {486, 15022}, {588, 52223}, {589, 52224}, {605, 30653}, {606, 30652}, {631, 6418}, {1033, 15186}, {1131, 3071}, {1132, 3854}, {1151, 21734}, {1152, 61791}, {1199, 6807}, {1249, 55573}, {1285, 26617}, {1327, 54543}, {1449, 30413}, {1587, 3146}, {1588, 3832}, {1589, 38292}, {1590, 15851}, {1702, 20070}, {3070, 17578}, {3090, 19116}, {3091, 6427}, {3299, 14986}, {3312, 3523}, {3316, 13951}, {3317, 6498}, {3524, 6395}, {3525, 13903}, {3526, 43517}, {3533, 13961}, {3543, 23267}, {3545, 18510}, {3590, 42582}, {3591, 60311}, {3592, 6460}, {3594, 43883}, {3600, 18996}, {3616, 19003}, {3617, 13883}, {3621, 19066}, {3622, 18992}, {3623, 7969}, {3758, 32794}, {3759, 32793}, {3839, 13665}, {3845, 43386}, {4232, 5411}, {4254, 21566}, {4678, 19065}, {5056, 7584}, {5058, 61308}, {5059, 6431}, {5067, 13925}, {5071, 45384}, {5120, 21567}, {5261, 19028}, {5265, 18995}, {5274, 19030}, {5281, 19037}, {5334, 42182}, {5335, 42181}, {5410, 6995}, {5412, 52301}, {5418, 61842}, {5420, 61848}, {5550, 13888}, {5875, 36664}, {5984, 19056}, {6200, 62063}, {6221, 10304}, {6351, 16669}, {6352, 16666}, {6396, 15705}, {6398, 15692}, {6407, 21735}, {6408, 61138}, {6409, 62060}, {6411, 41961}, {6412, 61778}, {6420, 9540}, {6425, 42637}, {6428, 8981}, {6432, 31454}, {6435, 23249}, {6436, 61825}, {6437, 41946}, {6438, 43259}, {6441, 62148}, {6445, 19708}, {6446, 15698}, {6447, 62083}, {6449, 62067}, {6450, 61788}, {6451, 52048}, {6452, 61781}, {6455, 58188}, {6456, 61783}, {6470, 42259}, {6472, 62074}, {6474, 62075}, {6480, 53131}, {6499, 42541}, {6560, 15683}, {6565, 43343}, {6776, 42833}, {7374, 14912}, {7486, 8976}, {7753, 61335}, {8596, 19058}, {8983, 46934}, {9541, 62120}, {9690, 34200}, {9691, 46853}, {9780, 49547}, {10109, 43536}, {10124, 43518}, {10528, 26465}, {10529, 26464}, {10586, 26459}, {10587, 26458}, {11292, 43136}, {11293, 51952}, {11417, 59343}, {11539, 43375}, {11916, 36703}, {12221, 19105}, {12222, 19103}, {13595, 19005}, {13893, 46932}, {13935, 35770}, {13936, 46933}, {13943, 16042}, {13947, 46931}, {13966, 31487}, {13993, 61886}, {14002, 44599}, {14226, 61943}, {14241, 60296}, {14482, 35948}, {14683, 19111}, {15640, 42225}, {15694, 43374}, {15697, 52047}, {15708, 35256}, {15715, 42643}, {15716, 17851}, {15905, 55893}, {16670, 30412}, {17504, 43415}, {18538, 61936}, {18762, 61924}, {18999, 61155}, {19064, 44434}, {19070, 22113}, {19072, 22114}, {19078, 20085}, {19080, 20084}, {19090, 20081}, {19092, 20088}, {19109, 20094}, {19113, 20095}, {19709, 43387}, {19877, 49618}, {20052, 49232}, {20059, 60887}, {21454, 51841}, {23259, 35822}, {23261, 31414}, {23269, 50688}, {23275, 61982}, {34089, 55860}, {34091, 55861}, {35786, 43802}, {35813, 42601}, {35823, 61944}, {40065, 55569}, {41945, 62129}, {41954, 61962}, {42226, 62160}, {42258, 62152}, {42260, 62125}, {42263, 62048}, {42270, 43377}, {42274, 61927}, {42275, 62051}, {42276, 43257}, {42277, 42604}, {42283, 43889}, {42284, 42540}, {42542, 43211}, {42638, 62102}, {42639, 61915}, {42640, 61904}, {43133, 51953}, {43256, 62132}, {43319, 43413}, {43407, 62149}, {43430, 58866}, {43566, 54542}, {43567, 60295}, {43798, 62003}, {43826, 43838}, {43881, 61885}, {43882, 47599}, {43890, 61952}, {44473, 45511}, {44590, 61157}, {45245, 55896}, {50690, 53518}, {52667, 62032}, {53130, 62099}, {54597, 61908}, {55881, 59657}, {61309, 62219}
X(63015) = pole of line {2, 42272} with respect to the Kiepert hyperbola
X(63015) = intersection, other than A, B, C, of circumconics {{A, B, C, X(69), X(43560)}}, {{A, B, C, X(492), X(60292)}}, {{A, B, C, X(588), X(17811)}}, {{A, B, C, X(589), X(17825)}}, {{A, B, C, X(590), X(52223)}}, {{A, B, C, X(615), X(52224)}}
X(63015) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 3068, 7586}, {631, 6418, 42523}, {1131, 3071, 50689}, {1132, 31412, 3854}, {1151, 43511, 21734}, {1271, 3618, 2}, {3068, 3069, 8253}, {3068, 8253, 8972}, {3070, 52666, 43507}, {3071, 50689, 43561}, {3311, 7581, 20}, {3312, 35255, 43510}, {3316, 13951, 46936}, {6398, 43509, 15692}, {6417, 19117, 4}, {6427, 7583, 7582}, {6460, 43512, 50693}, {7582, 7583, 3091}, {7584, 13886, 5056}, {7585, 7586, 3068}, {8976, 13939, 7486}, {13665, 23273, 3839}, {23267, 42215, 3543}, {35255, 43510, 3523}, {42284, 43508, 62005}, {42540, 62005, 42284}, {42604, 61930, 42277}, {43507, 52666, 17578}
X(63016) lies on these lines: {2, 6}, {3, 9543}, {4, 6418}, {5, 6501}, {8, 19003}, {20, 3312}, {23, 19005}, {140, 6500}, {145, 18992}, {371, 9692}, {372, 3522}, {376, 6395}, {390, 19037}, {485, 15022}, {486, 5068}, {588, 52224}, {589, 52223}, {605, 30652}, {606, 30653}, {631, 6417}, {1033, 15189}, {1131, 3854}, {1132, 3070}, {1151, 61791}, {1152, 21734}, {1199, 6808}, {1249, 55569}, {1285, 26618}, {1328, 54542}, {1449, 30412}, {1587, 3832}, {1588, 3146}, {1589, 15851}, {1590, 38292}, {1703, 20070}, {3071, 17578}, {3090, 19117}, {3091, 6428}, {3301, 14986}, {3311, 3523}, {3316, 6499}, {3317, 8976}, {3524, 6199}, {3525, 13961}, {3526, 43518}, {3533, 13903}, {3543, 23273}, {3545, 18512}, {3590, 60312}, {3591, 42583}, {3592, 43884}, {3594, 6459}, {3600, 18995}, {3616, 19004}, {3617, 13936}, {3621, 19065}, {3622, 18991}, {3623, 7968}, {3758, 32793}, {3759, 32794}, {3839, 13785}, {3845, 43387}, {4232, 5410}, {4254, 21567}, {4678, 19066}, {5056, 7583}, {5059, 6432}, {5062, 61309}, {5067, 13993}, {5071, 45385}, {5120, 21566}, {5261, 19027}, {5265, 18996}, {5274, 19029}, {5281, 19038}, {5334, 42180}, {5335, 42179}, {5411, 6995}, {5413, 52301}, {5418, 61848}, {5420, 61842}, {5550, 13942}, {5874, 36665}, {5984, 19055}, {6200, 15705}, {6221, 15692}, {6351, 16666}, {6352, 16669}, {6396, 62063}, {6398, 10304}, {6407, 61138}, {6408, 21735}, {6410, 62060}, {6411, 61778}, {6412, 41962}, {6419, 13935}, {6426, 42638}, {6427, 10303}, {6431, 61816}, {6435, 61825}, {6436, 23259}, {6437, 43258}, {6438, 41945}, {6442, 62148}, {6445, 15698}, {6446, 19708}, {6448, 62083}, {6449, 61788}, {6450, 62067}, {6451, 61781}, {6452, 52047}, {6455, 61783}, {6456, 58188}, {6471, 42258}, {6473, 62074}, {6475, 62075}, {6481, 53130}, {6496, 9693}, {6498, 31487}, {6561, 15683}, {6564, 43342}, {6776, 42832}, {7000, 14912}, {7486, 13886}, {7753, 61336}, {8596, 19057}, {8960, 43431}, {8981, 55864}, {9540, 35771}, {9690, 17504}, {9691, 61792}, {9780, 49548}, {10109, 54597}, {10124, 43517}, {10528, 26459}, {10529, 26458}, {10586, 26465}, {10587, 26464}, {11291, 43136}, {11294, 51953}, {11418, 59343}, {11539, 43374}, {11917, 36701}, {12221, 19104}, {12222, 19102}, {13595, 19006}, {13883, 46933}, {13889, 16042}, {13893, 46931}, {13925, 61886}, {13947, 46932}, {13971, 46934}, {14002, 44598}, {14226, 60295}, {14241, 61943}, {14482, 35949}, {14683, 19110}, {15640, 42226}, {15694, 43375}, {15697, 52048}, {15708, 35255}, {15715, 42644}, {15905, 55897}, {16670, 30413}, {17851, 62073}, {18538, 61924}, {18762, 61936}, {19000, 61155}, {19063, 44434}, {19069, 22114}, {19071, 22113}, {19077, 20085}, {19079, 20084}, {19089, 20081}, {19091, 20088}, {19108, 20094}, {19112, 20095}, {19709, 43386}, {19877, 49619}, {20052, 49233}, {21454, 51842}, {23249, 35823}, {23251, 53520}, {23269, 61982}, {23275, 50688}, {26912, 33871}, {31414, 42270}, {34089, 55861}, {34091, 55860}, {34200, 43415}, {35787, 43801}, {35812, 42600}, {35822, 61944}, {40065, 55573}, {41946, 62129}, {41953, 61962}, {42225, 62160}, {42259, 62152}, {42261, 62125}, {42264, 62048}, {42273, 43376}, {42274, 42605}, {42275, 43256}, {42276, 62051}, {42277, 61927}, {42283, 42539}, {42284, 43890}, {42541, 43212}, {42637, 62102}, {42639, 61904}, {42640, 61915}, {43134, 51952}, {43257, 62132}, {43318, 43414}, {43408, 62149}, {43536, 61908}, {43566, 60296}, {43567, 54543}, {43797, 62003}, {43825, 43838}, {43881, 47599}, {43882, 61885}, {43889, 61952}, {44474, 45510}, {44591, 61157}, {45870, 48477}, {50690, 53519}, {52666, 62032}, {53131, 62099}, {55882, 59657}, {61308, 62220}
X(63016) = pole of line {2, 42271} with respect to the Kiepert hyperbola
X(63016) = intersection, other than A, B, C, of circumconics {{A, B, C, X(69), X(43561)}}, {{A, B, C, X(491), X(60291)}}, {{A, B, C, X(588), X(17825)}}, {{A, B, C, X(589), X(17811)}}, {{A, B, C, X(590), X(52224)}}, {{A, B, C, X(615), X(52223)}}
X(63016) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 3069, 7585}, {631, 6417, 42522}, {1131, 42561, 3854}, {1132, 3070, 50689}, {1152, 43512, 21734}, {1270, 3618, 2}, {3068, 3069, 8252}, {3070, 50689, 43560}, {3071, 52667, 43508}, {3311, 35256, 43509}, {3312, 7582, 20}, {3317, 8976, 46936}, {3524, 6199, 9542}, {3594, 6459, 43511}, {6221, 43510, 15692}, {6418, 19116, 4}, {6428, 7584, 7581}, {6459, 43511, 50693}, {7581, 7584, 3091}, {7585, 7586, 3069}, {13785, 23267, 3839}, {13886, 13951, 7486}, {23273, 42216, 3543}, {35256, 43509, 3523}, {42283, 43507, 62005}, {42539, 62005, 42283}, {42605, 61930, 42274}, {43508, 52667, 17578}
X(63017) lies on these lines: {2, 6}, {4, 7839}, {20, 3095}, {32, 32964}, {39, 14907}, {76, 33269}, {83, 7758}, {99, 33187}, {114, 15520}, {145, 33889}, {147, 14853}, {194, 14035}, {263, 61101}, {315, 4045}, {316, 7739}, {384, 32817}, {576, 9744}, {1285, 13586}, {1351, 37182}, {1353, 13860}, {1513, 5093}, {1975, 14031}, {2456, 33748}, {2548, 7760}, {2549, 7812}, {2996, 33018}, {3098, 41623}, {3102, 43133}, {3103, 43134}, {3398, 3523}, {3424, 60177}, {3705, 17120}, {3767, 7858}, {3785, 33258}, {3839, 6033}, {3926, 7787}, {3933, 16898}, {3972, 34511}, {4232, 44089}, {4254, 56772}, {4393, 56555}, {4518, 50284}, {4644, 33891}, {5007, 7763}, {5024, 33008}, {5039, 10352}, {5041, 7759}, {5097, 9753}, {5120, 56771}, {5189, 16333}, {5254, 32996}, {5286, 7785}, {5305, 32961}, {5319, 7752}, {5355, 7775}, {5368, 7862}, {5395, 20105}, {5475, 32457}, {5749, 30179}, {5984, 38383}, {5987, 25321}, {5999, 14912}, {6179, 31401}, {6390, 33255}, {6392, 16044}, {6995, 56920}, {7179, 17121}, {7612, 10486}, {7737, 7757}, {7738, 7823}, {7745, 14068}, {7753, 7798}, {7754, 16924}, {7761, 41750}, {7762, 7791}, {7773, 33290}, {7783, 33244}, {7786, 14023}, {7793, 31400}, {7795, 7878}, {7797, 32816}, {7800, 7877}, {7804, 32833}, {7805, 32832}, {7807, 43136}, {7808, 7890}, {7827, 7926}, {7829, 7903}, {7834, 41940}, {7851, 33287}, {7859, 7949}, {7864, 32006}, {7889, 7916}, {7892, 32818}, {7893, 16043}, {7900, 32974}, {7901, 32823}, {7906, 14001}, {7920, 7941}, {7929, 33202}, {7938, 51860}, {7939, 32956}, {7945, 32825}, {7947, 14069}, {8370, 22253}, {10304, 35002}, {10349, 33198}, {10565, 60694}, {10583, 53033}, {11152, 20094}, {11159, 47287}, {11287, 22246}, {11606, 14484}, {14034, 32822}, {14482, 32986}, {14568, 31415}, {14712, 33207}, {15048, 33017}, {15484, 33016}, {15692, 26316}, {16896, 18841}, {16925, 30435}, {17129, 32968}, {17350, 29840}, {18907, 31859}, {20081, 32971}, {20423, 43460}, {21309, 35297}, {27377, 45141}, {31404, 33009}, {31406, 33001}, {31407, 32838}, {31450, 43459}, {31467, 33003}, {32480, 52943}, {32828, 33261}, {32829, 33262}, {32831, 33225}, {32834, 33020}, {33208, 34604}, {33274, 46453}, {35524, 63170}, {35540, 44152}, {37450, 53091}, {37451, 61624}, {38259, 43951}, {39955, 42407}, {41895, 54737}, {43621, 55177}, {53101, 60271}, {54520, 54823}, {59226, 59343}, {60184, 60260}
X(63017) = anticomplement of X(16990)
X(63017) = X(i)-Ceva conjugate of X(j) for these {i, j}: {60190, 2}
X(63017) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {60190, 6327}
X(63017) = pole of line {44445, 50545} with respect to the anticomplementary circle
X(63017) = pole of line {523, 50550} with respect to the Steiner circumellipse
X(63017) = pole of line {3265, 45317} with respect to the dual conic of Orthic inconic
X(63017) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(193), X(60105)}}, {{A, B, C, X(3620), X(43688)}}, {{A, B, C, X(3763), X(42407)}}, {{A, B, C, X(5395), X(7766)}}, {{A, B, C, X(7779), X(14484)}}, {{A, B, C, X(7897), X(60260)}}, {{A, B, C, X(9740), X(54901)}}, {{A, B, C, X(11160), X(54737)}}, {{A, B, C, X(11606), X(15589)}}, {{A, B, C, X(20080), X(43951)}}, {{A, B, C, X(37667), X(60184)}}, {{A, B, C, X(37668), X(60177)}}, {{A, B, C, X(37671), X(54124)}}, {{A, B, C, X(39955), X(42295)}}, {{A, B, C, X(44367), X(53101)}}
X(63017) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 9766, 7792}, {39, 20065, 32965}, {1007, 7806, 2}, {1992, 7736, 385}, {3329, 7837, 69}, {3629, 9300, 183}, {3926, 7787, 14037}, {5041, 7759, 7803}, {7772, 7838, 315}, {7793, 31400, 33012}, {7797, 32816, 33283}, {7858, 7894, 3767}, {7877, 55085, 7800}, {7878, 7905, 7795}, {7920, 7941, 14064}, {15484, 47286, 33016}, {18907, 31859, 33007}
X(63018) lies on these lines: {2, 6}, {3, 7921}, {4, 32447}, {5, 7839}, {23, 20775}, {32, 33259}, {39, 316}, {51, 61101}, {76, 13571}, {83, 7764}, {99, 7753}, {147, 262}, {148, 5475}, {187, 34604}, {192, 9599}, {194, 2548}, {232, 32002}, {315, 33021}, {330, 9596}, {381, 61599}, {384, 6390}, {574, 7812}, {576, 43461}, {598, 8591}, {620, 12150}, {621, 3107}, {622, 3106}, {625, 7827}, {626, 55085}, {631, 11842}, {671, 43457}, {850, 10567}, {1078, 7838}, {1384, 33274}, {1506, 7760}, {1916, 35705}, {1995, 20794}, {2896, 7759}, {2996, 32995}, {3095, 43453}, {3096, 7903}, {3266, 9230}, {3407, 10353}, {3448, 52693}, {3788, 7878}, {3934, 7905}, {4045, 7809}, {5007, 7769}, {5013, 7823}, {5024, 7833}, {5025, 9605}, {5041, 7828}, {5097, 38227}, {5207, 13331}, {5254, 32993}, {5286, 32966}, {5305, 32967}, {5355, 14061}, {5395, 14031}, {5477, 58765}, {5968, 7533}, {5984, 13860}, {5987, 56565}, {5999, 48906}, {6054, 19130}, {6179, 31455}, {6292, 7917}, {6375, 32526}, {6392, 32962}, {6653, 17756}, {6656, 7941}, {6658, 7745}, {6683, 7768}, {7321, 33891}, {7494, 61355}, {7496, 22062}, {7603, 14568}, {7737, 33265}, {7738, 33019}, {7746, 7894}, {7750, 9606}, {7752, 7772}, {7754, 16921}, {7758, 31276}, {7761, 7926}, {7762, 7824}, {7763, 7787}, {7770, 7906}, {7773, 7864}, {7775, 7790}, {7776, 7876}, {7789, 19692}, {7791, 7900}, {7793, 31401}, {7796, 7808}, {7798, 19570}, {7799, 7804}, {7800, 7946}, {7801, 60855}, {7802, 53096}, {7803, 7912}, {7811, 15482}, {7814, 7834}, {7815, 7877}, {7819, 7947}, {7821, 7859}, {7822, 7871}, {7829, 7899}, {7831, 7845}, {7846, 7888}, {7854, 7949}, {7856, 7862}, {7881, 16895}, {7885, 19690}, {7886, 41940}, {7887, 7920}, {7889, 7909}, {7893, 11285}, {7907, 30435}, {7929, 16043}, {7933, 32816}, {7939, 8362}, {8589, 51224}, {8596, 11317}, {9744, 31670}, {9774, 48880}, {10346, 10349}, {11284, 22152}, {11318, 22246}, {11361, 15484}, {13586, 18907}, {14037, 32831}, {14041, 15048}, {14360, 31088}, {14482, 16041}, {14692, 22681}, {14881, 32476}, {14928, 14931}, {14971, 61046}, {15093, 61715}, {15355, 17035}, {16063, 44443}, {16898, 32818}, {16924, 20081}, {17129, 32992}, {17578, 53017}, {17741, 49613}, {18424, 41135}, {18872, 54130}, {19693, 59546}, {20063, 59227}, {20065, 31400}, {22253, 44543}, {22521, 37459}, {24629, 26806}, {29840, 32915}, {31125, 52551}, {31404, 33002}, {31407, 32828}, {31467, 33015}, {32480, 40246}, {32830, 33269}, {32834, 33261}, {33013, 47286}, {33089, 60446}, {33233, 43136}, {33239, 45017}, {33878, 60654}, {37182, 44434}, {37760, 60695}, {37907, 47282}, {38259, 60118}, {39091, 51580}, {40853, 43718}, {41296, 52898}, {43460, 44422}, {43688, 60190}, {54487, 60271}, {54823, 60127}, {60136, 60233}, {60184, 60234}
X(63018) = X(i)-Ceva conjugate of X(j) for these {i, j}: {60098, 2}
X(63018) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {60098, 6327}
X(63018) = pole of line {669, 13308} with respect to the circumcircle
X(63018) = pole of line {1499, 5113} with respect to the orthoptic circle of the Steiner Inellipse
X(63018) = pole of line {3265, 59740} with respect to the dual conic of Orthic inconic
X(63018) = intersection, other than A, B, C, of circumconics {{A, B, C, X(69), X(60177)}}, {{A, B, C, X(183), X(11606)}}, {{A, B, C, X(262), X(7779)}}, {{A, B, C, X(385), X(60105)}}, {{A, B, C, X(524), X(45108)}}, {{A, B, C, X(3314), X(35005)}}, {{A, B, C, X(7766), X(60190)}}, {{A, B, C, X(7897), X(60234)}}, {{A, B, C, X(8177), X(43726)}}, {{A, B, C, X(10484), X(41136)}}, {{A, B, C, X(16990), X(43688)}}, {{A, B, C, X(16996), X(60153)}}, {{A, B, C, X(17004), X(60136)}}, {{A, B, C, X(17008), X(60184)}}, {{A, B, C, X(18842), X(62204)}}, {{A, B, C, X(20080), X(60118)}}, {{A, B, C, X(44367), X(54487)}}
X(63018) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 7774, 7779}, {3, 7921, 20088}, {39, 7785, 6655}, {39, 7843, 7847}, {39, 7858, 7785}, {83, 7764, 7836}, {83, 7836, 19689}, {194, 2548, 16044}, {325, 3329, 2}, {325, 3589, 7931}, {325, 9300, 3329}, {574, 7812, 14712}, {3329, 7931, 3589}, {3788, 7878, 10583}, {5475, 7757, 148}, {6390, 53489, 384}, {7745, 7783, 6658}, {7752, 7772, 7797}, {7759, 7786, 2896}, {7763, 7787, 33225}, {7796, 7808, 46226}, {7845, 44562, 7831}, {15484, 31859, 11361}
X(63019) lies on these lines: {2, 6}, {3, 7920}, {4, 11842}, {23, 40981}, {32, 6655}, {39, 33259}, {76, 5346}, {83, 7755}, {98, 19130}, {99, 5355}, {115, 12150}, {148, 3972}, {187, 7827}, {194, 5319}, {262, 60136}, {315, 7932}, {316, 5008}, {384, 5305}, {511, 43456}, {575, 38227}, {598, 18424}, {625, 5007}, {631, 32447}, {754, 7919}, {1003, 20094}, {1078, 7829}, {1285, 33017}, {1384, 7833}, {2549, 33265}, {2896, 6179}, {2996, 14031}, {3053, 7864}, {3407, 11606}, {3552, 5286}, {3734, 19570}, {3767, 7787}, {3788, 7894}, {3793, 6656}, {3818, 11177}, {3933, 14043}, {5024, 33274}, {5025, 20088}, {5041, 7769}, {5189, 60695}, {5254, 6658}, {5368, 6680}, {5395, 32995}, {5984, 9755}, {5999, 21850}, {6041, 31296}, {6103, 36794}, {6194, 52997}, {6392, 14037}, {7533, 17500}, {7665, 9465}, {7738, 33014}, {7745, 32993}, {7746, 7878}, {7749, 55085}, {7750, 7923}, {7751, 7846}, {7753, 14061}, {7754, 7892}, {7758, 7945}, {7759, 7942}, {7761, 7884}, {7762, 7901}, {7767, 7948}, {7768, 7852}, {7772, 7857}, {7775, 14075}, {7776, 14065}, {7780, 7859}, {7783, 32459}, {7786, 51860}, {7793, 7803}, {7798, 7835}, {7804, 14568}, {7805, 7832}, {7807, 7839}, {7811, 7913}, {7812, 7844}, {7819, 17129}, {7823, 7851}, {7826, 7944}, {7838, 7899}, {7841, 21309}, {7847, 35007}, {7854, 7943}, {7855, 7930}, {7858, 7886}, {7866, 7893}, {7867, 7877}, {7874, 7905}, {7881, 14067}, {7887, 7921}, {7890, 7909}, {7900, 14064}, {7906, 32954}, {7907, 9605}, {7933, 20065}, {7938, 14023}, {7939, 8363}, {7941, 8361}, {8588, 52691}, {8589, 26613}, {8782, 10336}, {9149, 35222}, {9166, 43457}, {9167, 61046}, {9753, 39750}, {9760, 43031}, {9762, 43030}, {9855, 19661}, {9865, 41622}, {9866, 41749}, {9993, 48884}, {10335, 39091}, {10796, 14651}, {10985, 37765}, {12017, 60654}, {12829, 43450}, {13586, 15048}, {13881, 33024}, {14001, 20081}, {14041, 18907}, {14482, 33216}, {15980, 22521}, {16318, 56022}, {16923, 31406}, {17128, 19692}, {18845, 47586}, {19576, 34396}, {19693, 32819}, {22253, 33220}, {22712, 44423}, {26316, 43453}, {31125, 40416}, {31859, 33246}, {32456, 39593}, {32480, 37809}, {32553, 61719}, {32931, 37764}, {33008, 46453}, {33013, 43291}, {35005, 60093}, {37909, 50149}, {39561, 43461}, {40246, 43618}, {46806, 52081}, {49111, 56789}, {50689, 53017}
X(63019) = anticomplement of X(7931)
X(63019) = X(i)-Ceva conjugate of X(j) for these {i, j}: {43528, 2}
X(63019) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {43528, 6327}
X(63019) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(7897)}}, {{A, B, C, X(69), X(60184)}}, {{A, B, C, X(183), X(60136)}}, {{A, B, C, X(325), X(60105)}}, {{A, B, C, X(524), X(40416)}}, {{A, B, C, X(598), X(41136)}}, {{A, B, C, X(3314), X(11606)}}, {{A, B, C, X(3407), X(7779)}}, {{A, B, C, X(7778), X(35005)}}, {{A, B, C, X(11160), X(45833)}}, {{A, B, C, X(16893), X(31125)}}, {{A, B, C, X(60099), X(60728)}}
X(63019) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 193, 7897}, {2, 5304, 7766}, {32, 7790, 14712}, {32, 7797, 6655}, {32, 7856, 7797}, {32, 7902, 7802}, {76, 10583, 19689}, {148, 3972, 19686}, {183, 7875, 2}, {193, 7897, 7779}, {316, 5008, 34604}, {3788, 7894, 13571}, {3972, 5309, 148}, {5007, 7828, 7785}, {5008, 7817, 316}, {5025, 30435, 20088}, {5306, 7792, 385}, {5368, 6680, 7760}, {6680, 7760, 7836}, {7750, 7923, 19690}, {7751, 7846, 46226}, {7766, 7897, 193}, {7793, 7803, 33021}, {7797, 14712, 7790}, {7887, 43136, 7921}, {9755, 13862, 5984}, {43291, 53489, 33013}
X(63020) lies on these lines: {2, 6}, {5, 5984}, {23, 16314}, {32, 33021}, {39, 8782}, {83, 115}, {98, 25555}, {147, 575}, {148, 7804}, {182, 9993}, {194, 19689}, {251, 41884}, {384, 15048}, {631, 48673}, {756, 29838}, {1084, 62696}, {1285, 7791}, {1513, 51732}, {1975, 19692}, {2548, 7932}, {2549, 19686}, {2896, 5007}, {3398, 9862}, {3407, 53504}, {3767, 33020}, {3933, 19694}, {3972, 33265}, {4045, 12150}, {4672, 5992}, {5008, 7831}, {5012, 19558}, {5024, 33246}, {5025, 15484}, {5034, 10334}, {5038, 10353}, {5041, 7832}, {5050, 13862}, {5092, 60652}, {5309, 60855}, {5319, 31276}, {5355, 19570}, {5368, 6704}, {5395, 32996}, {5475, 7884}, {5476, 43456}, {5987, 15118}, {5999, 18583}, {6034, 8289}, {6114, 20395}, {6115, 20394}, {6194, 51829}, {6636, 40981}, {6655, 7737}, {6656, 20088}, {6658, 7864}, {6680, 36849}, {7603, 7828}, {7745, 7923}, {7753, 7919}, {7754, 16895}, {7759, 7943}, {7760, 7889}, {7761, 34604}, {7762, 7948}, {7767, 16897}, {7770, 7920}, {7772, 7836}, {7785, 7834}, {7786, 46313}, {7790, 62203}, {7808, 7856}, {7812, 7913}, {7817, 39601}, {7819, 7839}, {7822, 7894}, {7823, 19690}, {7838, 7944}, {7849, 34571}, {7851, 32993}, {7852, 7858}, {7865, 14075}, {7866, 7921}, {7876, 30435}, {7877, 7914}, {7892, 9605}, {7893, 43136}, {7905, 7915}, {7906, 33217}, {7924, 18907}, {7929, 32956}, {7939, 8364}, {7941, 8363}, {7947, 33185}, {9301, 60659}, {9865, 10336}, {10351, 16924}, {10997, 53505}, {11272, 38739}, {12017, 60651}, {14001, 14482}, {14036, 31859}, {14041, 53489}, {16898, 20081}, {17121, 30179}, {17500, 37349}, {18842, 54901}, {22564, 44562}, {23583, 40870}, {31406, 33245}, {32452, 33259}, {35005, 43528}, {35458, 37455}, {37450, 59399}, {37901, 50147}, {39998, 40035}, {43460, 50664}, {44571, 52979}, {46944, 61804}, {52395, 56975}, {56376, 60694}, {60098, 60136}, {60145, 60147}, {60184, 60190}
X(63020) = X(i)-complementary conjugate of X(j) for these {i, j}: {59266, 2887}
X(63020) = pole of line {2, 59266} with respect to the Kiepert hyperbola
X(63020) = pole of line {523, 50542} with respect to the Steiner circumellipse
X(63020) = intersection, other than A, B, C, of circumconics {{A, B, C, X(83), X(7779)}}, {{A, B, C, X(141), X(11606)}}, {{A, B, C, X(3314), X(60105)}}, {{A, B, C, X(7897), X(60190)}}, {{A, B, C, X(7931), X(35005)}}, {{A, B, C, X(10513), X(60145)}}, {{A, B, C, X(16990), X(60184)}}, {{A, B, C, X(21356), X(54901)}}, {{A, B, C, X(42006), X(60728)}}
X(63020) = barycentric product X(i)*X(j) for these (i, j): {10330, 31066}
X(63020) = barycentric quotient X(i)/X(j) for these (i, j): {31066, 31065}
X(63020) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 6, 7779}, {6, 7868, 7837}, {39, 10583, 33225}, {83, 7797, 16044}, {83, 7829, 7797}, {384, 15048, 20094}, {597, 7792, 3329}, {3329, 7792, 2}, {4045, 12150, 14712}, {5041, 7832, 13571}, {7760, 7889, 46226}, {7804, 7827, 148}, {7834, 7878, 7785}, {7915, 41940, 7905}, {10583, 51860, 39}
X(63021) lies on these lines: {2, 6}, {3, 7900}, {4, 13188}, {5, 7906}, {39, 7814}, {51, 59571}, {76, 7603}, {83, 7888}, {99, 7775}, {114, 8782}, {115, 194}, {140, 7893}, {148, 34511}, {160, 37913}, {187, 7926}, {262, 9865}, {315, 33004}, {316, 33264}, {384, 15484}, {538, 39601}, {574, 7809}, {620, 7812}, {625, 7757}, {858, 16327}, {1078, 7903}, {1278, 11680}, {1285, 16925}, {1353, 40336}, {1506, 7796}, {1513, 44434}, {1655, 33061}, {1656, 17129}, {1916, 60177}, {1975, 33018}, {2452, 30745}, {2548, 7836}, {2896, 31401}, {3060, 51427}, {3095, 61575}, {3096, 9698}, {3266, 6032}, {3552, 5149}, {3705, 62226}, {3767, 13571}, {3788, 7787}, {3845, 47287}, {3926, 16044}, {3933, 16921}, {3934, 7871}, {4027, 8781}, {5007, 7940}, {5013, 7885}, {5024, 7924}, {5025, 15048}, {5041, 7942}, {5141, 40908}, {5206, 62362}, {5475, 7799}, {5503, 54737}, {5982, 47859}, {5983, 47860}, {6054, 14931}, {6194, 43461}, {6337, 6658}, {6390, 11361}, {6392, 32963}, {6655, 32816}, {6683, 7922}, {6781, 19569}, {6786, 11002}, {7745, 7891}, {7746, 7905}, {7747, 35022}, {7749, 7877}, {7750, 33022}, {7753, 7835}, {7754, 32967}, {7759, 7769}, {7760, 7862}, {7762, 7907}, {7767, 33015}, {7768, 31455}, {7770, 7947}, {7771, 7845}, {7772, 7899}, {7773, 7783}, {7776, 7824}, {7780, 7949}, {7782, 7843}, {7786, 7821}, {7791, 32823}, {7798, 14061}, {7804, 7870}, {7807, 7921}, {7808, 7909}, {7813, 32994}, {7815, 7917}, {7823, 33014}, {7838, 7857}, {7839, 7887}, {7860, 37512}, {7867, 55085}, {7874, 7878}, {7876, 31406}, {7879, 31467}, {7880, 60855}, {7883, 15482}, {7886, 7894}, {7901, 9605}, {7910, 31652}, {7911, 53096}, {7920, 8361}, {7937, 44562}, {7939, 11285}, {8589, 11057}, {8592, 10811}, {8596, 9741}, {8597, 11165}, {9737, 10722}, {9744, 52995}, {9983, 11272}, {10788, 15561}, {10997, 51580}, {11055, 32457}, {11059, 39602}, {11606, 60234}, {11681, 21219}, {13862, 38136}, {14035, 32831}, {14036, 53489}, {14041, 31859}, {14064, 14482}, {14148, 43457}, {15820, 35524}, {16808, 22666}, {16809, 22665}, {16924, 32818}, {17128, 32821}, {18896, 63170}, {18906, 53504}, {18907, 33246}, {19570, 43620}, {19686, 32837}, {19689, 53033}, {20065, 32829}, {20105, 33011}, {22486, 51397}, {30435, 33245}, {31074, 40896}, {31088, 31132}, {31173, 32480}, {31400, 33021}, {31404, 32825}, {31415, 32833}, {32006, 33260}, {32817, 33016}, {32830, 32962}, {32834, 33009}, {32835, 32964}, {32840, 32991}, {32841, 32979}, {32871, 33204}, {33005, 52713}, {33010, 59635}, {33060, 34284}, {33257, 45017}, {35060, 61745}, {35456, 37182}, {35951, 61561}, {37353, 40904}, {40246, 53142}, {40824, 60105}, {41750, 58448}, {43681, 60331}, {53418, 59634}
X(63021) = anticomplement of X(17004)
X(63021) = X(i)-Ceva conjugate of X(j) for these {i, j}: {60233, 2}
X(63021) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {60233, 6327}
X(63021) = pole of line {2, 13196} with respect to the Wallace hyperbola
X(63021) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(35005)}}, {{A, B, C, X(183), X(43688)}}, {{A, B, C, X(230), X(60184)}}, {{A, B, C, X(262), X(7766)}}, {{A, B, C, X(327), X(37647)}}, {{A, B, C, X(385), X(60177)}}, {{A, B, C, X(1502), X(3631)}}, {{A, B, C, X(3613), X(3629)}}, {{A, B, C, X(7735), X(60105)}}, {{A, B, C, X(7779), X(60234)}}, {{A, B, C, X(7897), X(8781)}}, {{A, B, C, X(8859), X(54901)}}, {{A, B, C, X(11606), X(17008)}}, {{A, B, C, X(16995), X(45964)}}, {{A, B, C, X(22329), X(54737)}}, {{A, B, C, X(41136), X(60240)}}, {{A, B, C, X(51170), X(60331)}}, {{A, B, C, X(54487), X(62204)}}
X(63021) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 325, 7897}, {2, 7774, 7766}, {39, 7814, 7912}, {39, 7912, 7933}, {83, 7888, 7945}, {194, 7752, 32966}, {325, 3815, 3314}, {574, 7809, 7898}, {1007, 7774, 2}, {1007, 9770, 7774}, {1078, 7903, 7946}, {1506, 7796, 31276}, {3314, 7777, 3815}, {3788, 7858, 7787}, {7752, 7764, 194}, {7759, 7769, 7793}, {7763, 7785, 3552}, {7771, 7845, 9939}, {7772, 7899, 7932}, {7773, 7783, 33019}, {7776, 7824, 7929}, {7786, 7821, 7938}, {20065, 32829, 33259}
X(63022) lies on these lines: {2, 6}, {4, 17503}, {20, 53858}, {30, 11482}, {39, 47061}, {83, 60637}, {148, 8787}, {182, 15698}, {376, 576}, {428, 11405}, {487, 6501}, {488, 6500}, {511, 19708}, {518, 51193}, {542, 41099}, {549, 53092}, {575, 3524}, {598, 54637}, {631, 22234}, {671, 41672}, {895, 15004}, {1351, 8703}, {1352, 61932}, {1353, 5066}, {1503, 51216}, {2271, 22351}, {2482, 14075}, {3098, 62055}, {3241, 4663}, {3525, 46267}, {3528, 55718}, {3529, 33749}, {3534, 5093}, {3543, 8550}, {3564, 19709}, {3751, 51071}, {3759, 35578}, {3818, 61961}, {3830, 6776}, {3845, 14853}, {3860, 18440}, {3972, 9741}, {4254, 21498}, {4669, 50953}, {4677, 51192}, {4745, 51196}, {4856, 50089}, {5007, 32985}, {5008, 7618}, {5021, 22355}, {5050, 12100}, {5085, 51132}, {5092, 61777}, {5095, 8889}, {5097, 11001}, {5102, 33748}, {5120, 21497}, {5182, 36521}, {5286, 8352}, {5309, 50280}, {5319, 32984}, {5476, 41106}, {5477, 36523}, {5480, 61989}, {5485, 60282}, {5749, 50077}, {5847, 51066}, {5921, 38072}, {5965, 61902}, {6337, 43136}, {6995, 15471}, {7394, 32255}, {7426, 47464}, {7714, 8541}, {7738, 34604}, {7739, 61046}, {7757, 44500}, {7772, 33215}, {7787, 12151}, {7801, 34571}, {7827, 32006}, {7894, 11054}, {8365, 32825}, {8539, 34607}, {8540, 10385}, {8542, 12834}, {8546, 37913}, {9027, 11451}, {9041, 51092}, {10109, 50955}, {10168, 61838}, {10299, 55708}, {10304, 11477}, {10516, 51215}, {10519, 15701}, {10541, 15705}, {10754, 15300}, {10989, 47549}, {11055, 18906}, {11147, 37809}, {11178, 61915}, {11188, 58470}, {11206, 11216}, {11402, 37904}, {11422, 26255}, {11432, 44273}, {11540, 50978}, {11645, 62019}, {11812, 61624}, {11898, 38079}, {12007, 14927}, {12017, 15711}, {12156, 14912}, {13366, 43697}, {14482, 52691}, {14561, 51140}, {14627, 18909}, {14711, 32451}, {14831, 44495}, {15069, 61936}, {15516, 38064}, {15685, 48906}, {15692, 53093}, {15693, 53091}, {15710, 52987}, {15713, 34380}, {15714, 55595}, {15715, 20190}, {15716, 55705}, {15719, 39561}, {15759, 33878}, {15826, 37901}, {16043, 41940}, {16475, 50999}, {16491, 51104}, {16496, 51107}, {16667, 50093}, {16668, 41312}, {16670, 29574}, {16671, 41313}, {16834, 28301}, {17504, 55701}, {18358, 61929}, {18553, 61947}, {18583, 61920}, {18842, 60216}, {19101, 60207}, {19704, 37492}, {19924, 62135}, {21735, 55721}, {21849, 40673}, {21850, 62040}, {22495, 37171}, {22496, 37170}, {22541, 60208}, {22579, 36327}, {22580, 35749}, {25320, 41720}, {25555, 61895}, {26615, 44501}, {26616, 44502}, {26685, 50125}, {27088, 30435}, {28313, 49543}, {28322, 50124}, {28538, 51072}, {29181, 62145}, {31166, 39125}, {31670, 62049}, {31884, 51138}, {32220, 47311}, {32532, 45103}, {33223, 41750}, {33591, 43908}, {33750, 62076}, {34200, 55724}, {34379, 51109}, {34507, 61899}, {34898, 39955}, {35276, 37503}, {35750, 51012}, {35752, 46855}, {36330, 46854}, {36331, 51015}, {36990, 62002}, {37493, 44261}, {37517, 62077}, {37760, 47466}, {37765, 63155}, {37907, 47280}, {38047, 51155}, {38110, 61847}, {38136, 61969}, {38315, 51124}, {38317, 50961}, {39024, 58854}, {39874, 62009}, {39884, 61977}, {39899, 61974}, {40107, 61859}, {40138, 52282}, {40330, 61910}, {41112, 47866}, {41113, 47865}, {41150, 49505}, {41895, 54642}, {41990, 50957}, {42510, 51206}, {42511, 51207}, {43273, 51211}, {44456, 62073}, {44496, 51224}, {44497, 51485}, {44498, 51484}, {44882, 62132}, {45759, 55580}, {46264, 62165}, {47313, 47545}, {47354, 61943}, {47465, 47544}, {48662, 61986}, {48876, 61843}, {49737, 62212}, {49859, 51208}, {49860, 51209}, {50950, 51069}, {50952, 51110}, {50970, 55673}, {50977, 55713}, {50983, 61805}, {50986, 61898}, {51001, 51068}, {51002, 60971}, {51005, 51093}, {51024, 62051}, {51136, 53023}, {51148, 59407}, {51166, 59411}, {51167, 62018}, {51178, 61908}, {51181, 55682}, {51190, 60963}, {51732, 61851}, {52281, 62213}, {53097, 62063}, {53101, 60632}, {54169, 55711}, {54478, 54647}, {54483, 54818}, {54616, 60286}, {55583, 62066}, {55584, 62065}, {55588, 62061}, {55602, 58187}, {55606, 62058}, {55614, 62056}, {55641, 58184}, {55684, 61778}, {55687, 61780}, {55697, 61786}, {55698, 61787}, {55704, 61138}, {55715, 62115}, {55716, 62090}, {55722, 62072}, {55726, 55786}, {55728, 55783}, {55794, 55826}, {55796, 55823}, {60143, 60287}, {60228, 60284}, {60283, 60627}, {61044, 62099}, {61545, 61890}
X(63022) = midpoint of X(i) and X(j) for these {i,j}: {1992, 3618}, {50975, 54132}
X(63022) = reflection of X(i) in X(j) for these {i,j}: {15692, 53093}, {3763, 597}, {47353, 51129}, {50956, 5476}, {50968, 51737}, {54132, 51172}, {54173, 51137}, {55595, 15714}
X(63022) = isotomic conjugate of X(60627)
X(63022) = anticomplement of X(50993)
X(63022) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 60627}, {50993, 50993}
X(63022) = X(i)-Ceva conjugate of X(j) for these {i, j}: {60283, 2}
X(63022) = X(i)-complementary conjugate of X(j) for these {i, j}: {54896, 2887}
X(63022) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {60283, 6327}
X(63022) = pole of line {2, 54896} with respect to the Kiepert hyperbola
X(63022) = pole of line {6, 14924} with respect to the Stammler hyperbola
X(63022) = pole of line {2, 60627} with respect to the Wallace hyperbola
X(63022) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(4), X(15533)}}, {{A, B, C, X(69), X(17503)}}, {{A, B, C, X(141), X(60637)}}, {{A, B, C, X(251), X(20481)}}, {{A, B, C, X(524), X(60281)}}, {{A, B, C, X(599), X(54637)}}, {{A, B, C, X(671), X(50990)}}, {{A, B, C, X(1992), X(60282)}}, {{A, B, C, X(3054), X(34288)}}, {{A, B, C, X(3763), X(34898)}}, {{A, B, C, X(5485), X(50991)}}, {{A, B, C, X(8584), X(18842)}}, {{A, B, C, X(11160), X(54642)}}, {{A, B, C, X(11580), X(39955)}}, {{A, B, C, X(15534), X(60284)}}, {{A, B, C, X(21356), X(60216)}}, {{A, B, C, X(22165), X(32532)}}, {{A, B, C, X(40429), X(41133)}}, {{A, B, C, X(45103), X(50992)}}, {{A, B, C, X(50993), X(60627)}}, {{A, B, C, X(50994), X(60228)}}, {{A, B, C, X(51143), X(60641)}}, {{A, B, C, X(51185), X(54616)}}, {{A, B, C, X(51186), X(60143)}}, {{A, B, C, X(59373), X(60287)}}
X(63022) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 5032, 8584}, {2, 8584, 1992}, {6, 8584, 2}, {524, 597, 3763}, {1353, 14848, 11180}, {1992, 3618, 524}, {5085, 51132, 54174}, {5093, 50979, 54132}, {5102, 51737, 51028}, {20423, 51176, 51029}, {33748, 51028, 51737}, {50979, 51172, 50975}, {50979, 54132, 25406}
X(63023) lies on these lines: {2, 6}, {4, 6199}, {20, 6221}, {32, 61335}, {140, 42523}, {145, 13883}, {371, 3146}, {372, 43315}, {376, 6445}, {390, 19030}, {485, 3832}, {486, 6435}, {550, 9690}, {588, 51316}, {631, 6395}, {632, 6501}, {1131, 6459}, {1132, 6441}, {1151, 43883}, {1152, 61804}, {1327, 60295}, {1384, 51953}, {1506, 61336}, {1585, 33630}, {1587, 3522}, {1588, 5068}, {3070, 5059}, {3071, 3854}, {3090, 6417}, {3091, 3311}, {3247, 30413}, {3312, 10303}, {3316, 7486}, {3523, 6398}, {3524, 6446}, {3525, 6418}, {3526, 43375}, {3529, 42643}, {3530, 43415}, {3534, 43386}, {3543, 13665}, {3545, 45384}, {3590, 60292}, {3592, 31412}, {3600, 19028}, {3616, 13888}, {3617, 18991}, {3621, 7969}, {3622, 8983}, {3623, 19066}, {3628, 6500}, {3758, 32800}, {3759, 32799}, {3839, 42215}, {3973, 5393}, {4232, 13884}, {4254, 21565}, {4678, 13911}, {5056, 7582}, {5067, 19116}, {5071, 18510}, {5120, 21568}, {5261, 18996}, {5265, 18965}, {5274, 19038}, {5281, 13901}, {5334, 42238}, {5335, 42237}, {5410, 7378}, {5412, 7408}, {5418, 61834}, {5420, 6436}, {5550, 19003}, {5921, 11447}, {6201, 48735}, {6351, 15492}, {6396, 9540}, {6407, 17538}, {6408, 61807}, {6409, 62078}, {6411, 6460}, {6412, 43511}, {6419, 15022}, {6420, 61848}, {6425, 62152}, {6427, 13939}, {6428, 61863}, {6431, 42561}, {6432, 43884}, {6433, 42259}, {6434, 41970}, {6438, 61816}, {6447, 49140}, {6449, 62097}, {6450, 61798}, {6451, 10304}, {6452, 15692}, {6453, 43407}, {6455, 62083}, {6468, 42638}, {6470, 42273}, {6472, 62134}, {6474, 62143}, {6476, 42267}, {6480, 6560}, {6481, 61806}, {6561, 50687}, {6564, 61985}, {6565, 42604}, {6636, 19006}, {6807, 15032}, {7374, 39874}, {9541, 15683}, {9584, 59420}, {9691, 12103}, {9780, 19004}, {10109, 43387}, {10145, 62119}, {10586, 45652}, {10587, 45650}, {11292, 21309}, {11539, 43517}, {12221, 13711}, {12222, 13651}, {13595, 13889}, {13770, 13921}, {13785, 61936}, {13834, 13879}, {13887, 61155}, {13893, 46933}, {13904, 14986}, {13935, 35812}, {13936, 46932}, {13937, 53857}, {13947, 46930}, {13951, 46935}, {13961, 61867}, {13966, 61856}, {13993, 60781}, {14241, 54542}, {14683, 46688}, {15640, 52047}, {15693, 17851}, {15708, 43510}, {15721, 35256}, {18992, 46934}, {19018, 45289}, {19709, 43536}, {19877, 49547}, {20014, 49232}, {20105, 49252}, {23251, 43376}, {23253, 43791}, {23269, 49135}, {31411, 62219}, {31414, 42258}, {33636, 55885}, {34089, 48154}, {34091, 61878}, {35369, 49266}, {35732, 42983}, {35823, 61927}, {36436, 42815}, {36454, 42816}, {37913, 44598}, {40330, 42833}, {41411, 43133}, {41945, 52667}, {41946, 61778}, {41957, 43380}, {41963, 42637}, {42196, 51727}, {42260, 62149}, {42263, 42540}, {42264, 62148}, {42282, 42982}, {42539, 61962}, {42558, 42603}, {42568, 42574}, {42602, 42605}, {42639, 61932}, {42644, 61836}, {43211, 61844}, {43242, 52400}, {43243, 52399}, {43256, 62099}, {43257, 62030}, {43316, 62037}, {43317, 61924}, {43318, 62095}, {43322, 62063}, {43336, 51911}, {43448, 62241}, {43508, 61992}, {43518, 61864}, {43787, 62110}, {43882, 55856}, {45385, 61899}, {52045, 62056}, {52048, 61796}, {52666, 62005}, {53130, 62132}, {54543, 60299}, {54597, 61898}, {60293, 60312}, {60296, 60622}, {60887, 61006}
X(63023) = intersection, other than A, B, C, of circumconics {{A, B, C, X(69), X(60291)}}, {{A, B, C, X(491), X(60311)}}, {{A, B, C, X(492), X(43561)}}, {{A, B, C, X(588), X(37672)}}, {{A, B, C, X(590), X(51316)}}
X(63023) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 3068, 8972}, {1131, 17578, 43560}, {1131, 6459, 17578}, {3068, 7585, 2}, {3070, 43512, 5059}, {3070, 5059, 43519}, {3311, 18538, 23273}, {6221, 23267, 20}, {6221, 7583, 23267}, {6417, 13925, 3090}, {6431, 43879, 42561}, {7582, 8976, 5056}, {7585, 8972, 6}, {13886, 23273, 18538}, {18538, 23273, 3091}, {42216, 43509, 10304}, {42263, 43507, 62032}, {42540, 62032, 43507}
X(63024) lies on these lines: {2, 6}, {4, 7739}, {25, 52188}, {30, 7738}, {32, 3524}, {39, 376}, {83, 32833}, {98, 54523}, {115, 41106}, {147, 6034}, {187, 15698}, {232, 7714}, {251, 5063}, {262, 14912}, {381, 5286}, {383, 42998}, {393, 5064}, {427, 40138}, {428, 3087}, {519, 9575}, {549, 30435}, {574, 1285}, {631, 5007}, {1080, 42999}, {1370, 3108}, {1384, 12100}, {1444, 21505}, {1506, 61899}, {1572, 50810}, {1587, 13674}, {1588, 13794}, {1627, 33872}, {1656, 31407}, {1990, 7378}, {2023, 11177}, {2031, 26613}, {2271, 13635}, {2276, 10385}, {2548, 3545}, {2549, 14482}, {3053, 15692}, {3090, 5319}, {3094, 54170}, {3146, 9607}, {3284, 7494}, {3424, 54521}, {3522, 22332}, {3523, 9606}, {3525, 9698}, {3528, 53096}, {3534, 18907}, {3543, 7745}, {3544, 31417}, {3598, 7277}, {3767, 5071}, {3830, 15048}, {3839, 5254}, {3845, 15484}, {3926, 6661}, {4253, 48870}, {4254, 21487}, {4969, 7172}, {5008, 15719}, {5013, 10304}, {5021, 13634}, {5023, 15705}, {5024, 8703}, {5039, 54173}, {5052, 33706}, {5054, 31406}, {5055, 5305}, {5067, 7755}, {5158, 7386}, {5206, 15715}, {5210, 61781}, {5218, 5332}, {5280, 10072}, {5299, 10056}, {5346, 61889}, {5355, 18362}, {5368, 61888}, {5395, 32819}, {5421, 22240}, {5475, 39593}, {5476, 43450}, {5485, 54773}, {5702, 8889}, {6103, 52299}, {6128, 6997}, {6179, 32978}, {6221, 61308}, {6292, 55774}, {6337, 7787}, {6398, 61309}, {6749, 6995}, {6781, 62115}, {7288, 7296}, {7499, 61301}, {7603, 61915}, {7612, 54645}, {7710, 14853}, {7737, 11001}, {7746, 61895}, {7747, 62042}, {7748, 62017}, {7749, 61861}, {7751, 32957}, {7754, 46951}, {7756, 62161}, {7757, 14033}, {7758, 16045}, {7759, 32956}, {7760, 32968}, {7763, 33224}, {7764, 14069}, {7770, 32836}, {7775, 33285}, {7783, 33187}, {7785, 33251}, {7798, 52713}, {7799, 7878}, {7803, 7809}, {7804, 32817}, {7811, 16043}, {7812, 32986}, {7818, 33230}, {7821, 33194}, {7822, 18841}, {7823, 33263}, {7826, 55732}, {7827, 16041}, {7829, 32951}, {7834, 32823}, {7838, 7865}, {7855, 18840}, {7856, 32969}, {7858, 7884}, {7864, 33278}, {7880, 32818}, {7888, 32952}, {7902, 33292}, {7905, 47005}, {7921, 7924}, {8588, 61777}, {8589, 62055}, {9574, 50808}, {9592, 51705}, {9593, 28194}, {9608, 37940}, {9753, 60657}, {10299, 31450}, {11173, 44839}, {11179, 44422}, {11205, 11206}, {11482, 37451}, {11539, 31467}, {12150, 13356}, {12156, 52691}, {13331, 25406}, {13357, 33215}, {13571, 16898}, {13881, 61924}, {14023, 32960}, {14039, 34511}, {14075, 61833}, {14458, 39874}, {14484, 36990}, {14494, 60175}, {14836, 15437}, {15513, 61780}, {15515, 62058}, {15559, 56865}, {15640, 44526}, {15655, 15711}, {15693, 21309}, {15702, 31401}, {15710, 37512}, {15712, 31470}, {15717, 22331}, {15815, 62063}, {15860, 16051}, {16063, 41335}, {16303, 47314}, {16308, 37901}, {16670, 24239}, {16924, 19570}, {17024, 62210}, {18842, 60180}, {19099, 35823}, {19100, 35822}, {19649, 37503}, {21735, 31652}, {21843, 61822}, {25066, 48824}, {29815, 62211}, {29840, 54389}, {30537, 39955}, {31428, 38068}, {31455, 34571}, {31457, 61807}, {31492, 61820}, {32450, 32822}, {32476, 33007}, {32815, 53489}, {32816, 33219}, {32825, 33217}, {32837, 33220}, {32885, 32992}, {33008, 34604}, {33201, 59546}, {39563, 61980}, {39590, 61983}, {39602, 46211}, {39951, 43957}, {40133, 48856}, {43291, 61920}, {43457, 61961}, {43509, 62219}, {43510, 62220}, {43618, 62165}, {43619, 62049}, {43620, 61926}, {44434, 60652}, {44518, 61985}, {44519, 62148}, {44535, 61846}, {51212, 60651}, {51224, 62367}, {52285, 62195}, {53092, 56370}, {53095, 62059}, {53101, 54889}, {53418, 62007}, {53419, 61989}, {54477, 54707}, {54522, 54866}, {54612, 54734}, {54823, 60105}, {60185, 60192}, {60190, 60214}, {60218, 60268}, {62019, 62203}
X(63024) = X(i)-complementary conjugate of X(j) for these {i, j}: {54520, 2887}
X(63024) = pole of line {3806, 44445} with respect to the anticomplementary circle
X(63024) = pole of line {2, 31860} with respect to the Kiepert hyperbola
X(63024) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(37671)}}, {{A, B, C, X(69), X(14492)}}, {{A, B, C, X(183), X(60150)}}, {{A, B, C, X(325), X(54523)}}, {{A, B, C, X(1007), X(54645)}}, {{A, B, C, X(1989), X(47355)}}, {{A, B, C, X(1992), X(54773)}}, {{A, B, C, X(2165), X(51126)}}, {{A, B, C, X(3108), X(15066)}}, {{A, B, C, X(3589), X(34288)}}, {{A, B, C, X(3618), X(52187)}}, {{A, B, C, X(3619), X(46952)}}, {{A, B, C, X(3620), X(52224)}}, {{A, B, C, X(3763), X(30537)}}, {{A, B, C, X(5422), X(34572)}}, {{A, B, C, X(7788), X(60127)}}, {{A, B, C, X(7837), X(60190)}}, {{A, B, C, X(8556), X(11172)}}, {{A, B, C, X(8770), X(59777)}}, {{A, B, C, X(9766), X(60268)}}, {{A, B, C, X(14614), X(18842)}}, {{A, B, C, X(15018), X(39955)}}, {{A, B, C, X(15589), X(54519)}}, {{A, B, C, X(16990), X(60214)}}, {{A, B, C, X(21356), X(60180)}}, {{A, B, C, X(34229), X(60175)}}, {{A, B, C, X(37668), X(54521)}}, {{A, B, C, X(42850), X(60218)}}, {{A, B, C, X(46204), X(48310)}}
X(63024) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 7837, 69}, {2, 9300, 7736}, {2, 9740, 8556}, {6, 3815, 5304}, {6, 7736, 7735}, {262, 14912, 53015}, {2548, 5309, 3545}, {2549, 14537, 15682}, {3329, 7837, 2}, {7739, 7753, 4}, {7753, 7772, 7739}, {7803, 7809, 33223}, {18362, 31415, 61932}
X(63025) lies on these lines: {2, 6}, {4, 60211}, {39, 32984}, {83, 33197}, {114, 671}, {376, 9734}, {543, 31415}, {598, 11147}, {631, 7812}, {1285, 26613}, {1506, 34511}, {2482, 14033}, {2548, 32985}, {2549, 8176}, {3363, 11165}, {3524, 47113}, {3525, 7858}, {3849, 47061}, {3926, 59780}, {5024, 37350}, {5071, 7757}, {5077, 32827}, {5461, 7739}, {5475, 7618}, {5503, 60268}, {6055, 14912}, {6179, 61867}, {6337, 8370}, {6564, 13801}, {6565, 13681}, {7603, 7615}, {7608, 11172}, {7612, 58831}, {7619, 21843}, {7620, 31859}, {7622, 7737}, {7738, 33006}, {7745, 35287}, {7752, 33190}, {7753, 33216}, {7760, 61886}, {7764, 32975}, {7772, 32976}, {7775, 7830}, {7786, 33230}, {7801, 32968}, {7807, 31407}, {7810, 32978}, {7814, 32960}, {7817, 32969}, {7841, 31400}, {7878, 32959}, {7883, 32823}, {8359, 31467}, {8369, 32829}, {8591, 33016}, {8781, 18842}, {9606, 32972}, {9607, 52250}, {9698, 14064}, {9741, 11185}, {9760, 31709}, {9762, 31710}, {9939, 33001}, {10011, 14848}, {10155, 60220}, {11054, 53127}, {11159, 12040}, {11161, 25486}, {11317, 53142}, {11318, 31406}, {13860, 51023}, {14061, 14482}, {14568, 61899}, {14907, 55801}, {15484, 27088}, {15682, 58851}, {16509, 22253}, {18584, 20112}, {19662, 42852}, {20423, 58883}, {22332, 32980}, {23334, 35955}, {31173, 32986}, {31450, 33238}, {31492, 33023}, {32955, 55085}, {32991, 59546}, {33223, 44562}, {33240, 51588}, {33285, 39266}, {37451, 50967}, {40248, 54132}, {40824, 54509}, {42010, 60190}, {43461, 51212}, {44422, 60657}, {44658, 51541}, {49554, 50089}, {54487, 60234}, {54523, 60095}, {60096, 60143}
X(63025) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(7610)}}, {{A, B, C, X(69), X(60211)}}, {{A, B, C, X(230), X(18842)}}, {{A, B, C, X(524), X(14494)}}, {{A, B, C, X(597), X(23054)}}, {{A, B, C, X(598), X(23055)}}, {{A, B, C, X(599), X(44658)}}, {{A, B, C, X(671), X(34229)}}, {{A, B, C, X(5485), X(11168)}}, {{A, B, C, X(5503), X(42850)}}, {{A, B, C, X(7608), X(9770)}}, {{A, B, C, X(7612), X(15597)}}, {{A, B, C, X(7735), X(54509)}}, {{A, B, C, X(8667), X(54523)}}, {{A, B, C, X(8781), X(21356)}}, {{A, B, C, X(8859), X(60190)}}, {{A, B, C, X(9740), X(53099)}}, {{A, B, C, X(9771), X(53098)}}, {{A, B, C, X(10155), X(11184)}}, {{A, B, C, X(11172), X(37688)}}, {{A, B, C, X(13468), X(60127)}}, {{A, B, C, X(15271), X(60143)}}, {{A, B, C, X(16990), X(42010)}}, {{A, B, C, X(17008), X(54487)}}, {{A, B, C, X(22329), X(60268)}}, {{A, B, C, X(23053), X(60103)}}, {{A, B, C, X(59373), X(60096)}}
X(63025) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 193, 7610}, {2, 5032, 230}, {2, 7777, 9770}, {2, 9770, 69}, {3055, 7610, 2}, {3363, 11165, 32815}, {7775, 31401, 33215}, {7775, 33215, 32006}
X(63026) lies on these lines: {2, 6}, {20, 37517}, {32, 51579}, {182, 61798}, {382, 1353}, {511, 62097}, {542, 61994}, {546, 5093}, {550, 14912}, {576, 50688}, {1351, 3529}, {1743, 29601}, {2996, 7760}, {3091, 5097}, {3098, 62067}, {3146, 5102}, {3522, 12007}, {3523, 50664}, {3528, 33878}, {3530, 55705}, {3544, 11482}, {3564, 3855}, {3632, 51196}, {3751, 20050}, {3839, 51140}, {3973, 29602}, {5008, 32973}, {5050, 61814}, {5056, 5965}, {5092, 33748}, {5189, 47465}, {5395, 7754}, {6179, 55804}, {6776, 29323}, {7758, 14075}, {7805, 32987}, {7838, 32972}, {7839, 33253}, {7894, 32974}, {8550, 62149}, {8586, 33243}, {10299, 12017}, {10303, 39561}, {10304, 55594}, {10519, 55710}, {10565, 44109}, {11173, 33254}, {11179, 55723}, {11216, 20079}, {11477, 62125}, {11898, 35018}, {12221, 23267}, {12222, 23273}, {14269, 50974}, {14683, 40342}, {14826, 44107}, {14848, 61928}, {14869, 53091}, {15531, 58555}, {15687, 39899}, {15692, 55691}, {15705, 51214}, {15709, 51174}, {15710, 50979}, {15715, 55678}, {15717, 55699}, {15720, 34380}, {16496, 20057}, {16669, 29583}, {16814, 29585}, {17504, 50962}, {17574, 37492}, {18440, 61980}, {18581, 33465}, {18582, 33464}, {19119, 37900}, {20054, 51192}, {20423, 62003}, {21734, 55607}, {21850, 62017}, {22113, 42983}, {22114, 42982}, {22330, 40330}, {22491, 42895}, {22492, 42894}, {24981, 25321}, {27377, 33630}, {31670, 62037}, {32366, 62187}, {33750, 55601}, {34200, 54174}, {37897, 47281}, {41895, 54720}, {42998, 51209}, {42999, 51208}, {43150, 51178}, {46264, 62153}, {47463, 47629}, {47478, 50986}, {48876, 61836}, {48889, 55715}, {48906, 51028}, {50693, 55722}, {50961, 61906}, {50967, 55672}, {50973, 61812}, {50985, 61861}, {51027, 61962}, {51132, 62120}, {51136, 62032}, {51182, 61887}, {51194, 60957}, {51732, 61855}, {53101, 60626}, {54132, 62166}, {54173, 55702}, {55584, 62087}, {55587, 62083}, {55591, 62078}, {55632, 62062}, {55636, 58188}, {55642, 62059}, {55703, 61804}, {55711, 61820}, {55729, 55787}, {55731, 55780}, {55735, 55772}, {55797, 55827}, {59399, 61905}, {60642, 60647}, {61545, 61892}
X(63026) = X(i)-Ceva conjugate of X(j) for these {i, j}: {18843, 2}
X(63026) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {18843, 6327}
X(63026) = pole of line {6467, 11451} with respect to the Jerabek hyperbola
X(63026) = intersection, other than A, B, C, of circumconics {{A, B, C, X(193), X(53109)}}, {{A, B, C, X(2996), X(3631)}}, {{A, B, C, X(3054), X(14842)}}, {{A, B, C, X(3620), X(60636)}}, {{A, B, C, X(6144), X(22336)}}, {{A, B, C, X(6339), X(21356)}}, {{A, B, C, X(11160), X(54720)}}
X(63026) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 3629, 193}, {6, 193, 3620}, {6, 3630, 3618}, {69, 6329, 2}, {3620, 5032, 6}, {3629, 8584, 6329}
X(63027) lies on these lines: {2, 6}, {4, 60625}, {20, 55724}, {23, 47541}, {182, 61806}, {194, 53141}, {376, 1353}, {381, 50986}, {439, 34511}, {511, 62120}, {542, 50687}, {547, 51175}, {549, 51179}, {575, 61834}, {576, 3832}, {598, 32979}, {648, 62195}, {671, 60113}, {1350, 51214}, {1351, 3543}, {1352, 51178}, {1503, 62032}, {2393, 16981}, {2996, 54476}, {3053, 11147}, {3060, 61692}, {3098, 62072}, {3146, 11645}, {3241, 50952}, {3522, 11179}, {3523, 55701}, {3524, 33748}, {3545, 5093}, {3564, 3839}, {3623, 47356}, {3679, 51197}, {3751, 31145}, {3793, 47061}, {3854, 15069}, {4663, 4678}, {4912, 50131}, {5050, 15708}, {5056, 11482}, {5059, 11477}, {5068, 5476}, {5071, 11898}, {5095, 9143}, {5097, 61927}, {5102, 61992}, {5189, 47546}, {5206, 7618}, {5477, 8591}, {5480, 61972}, {5485, 7754}, {5550, 50787}, {5921, 18392}, {5965, 61930}, {6392, 7620}, {6776, 15683}, {7409, 8541}, {7426, 47278}, {7492, 32621}, {7615, 41748}, {7617, 7838}, {7714, 46444}, {7747, 53143}, {7760, 32982}, {7775, 52250}, {7805, 8176}, {8182, 37512}, {8550, 50693}, {8593, 20094}, {8596, 10754}, {8681, 11002}, {9716, 44102}, {9741, 35927}, {10124, 51183}, {10168, 61842}, {10304, 14912}, {10519, 55706}, {10989, 47277}, {11001, 44456}, {11148, 33007}, {11165, 35287}, {11178, 15022}, {11405, 52284}, {12007, 55671}, {12017, 61796}, {12221, 23253}, {12222, 23263}, {12272, 21849}, {13330, 20105}, {14023, 15810}, {14645, 33684}, {14683, 41720}, {14810, 50967}, {14848, 61924}, {14853, 61954}, {14927, 51136}, {15531, 62187}, {15640, 39874}, {15681, 51176}, {15682, 39899}, {15687, 51172}, {15692, 50979}, {15697, 48906}, {15702, 50978}, {15705, 17508}, {15717, 20190}, {15718, 51181}, {15719, 55705}, {15721, 48876}, {15826, 60456}, {16676, 29585}, {17132, 50129}, {17578, 54131}, {18358, 61938}, {18440, 61989}, {18583, 61912}, {19661, 32973}, {19691, 33683}, {19708, 55632}, {19783, 49723}, {20049, 51155}, {20063, 47280}, {20065, 32480}, {20081, 22486}, {21734, 51737}, {21850, 62007}, {25406, 62095}, {31670, 62030}, {32220, 37901}, {32981, 34604}, {33626, 49824}, {33627, 49825}, {33749, 55652}, {33750, 55630}, {33878, 62094}, {34200, 51180}, {34379, 38314}, {34507, 61914}, {35752, 43400}, {36330, 43399}, {37517, 62051}, {37760, 47446}, {37907, 47447}, {38064, 61830}, {38079, 61897}, {38259, 41895}, {39061, 52450}, {39884, 61994}, {40330, 50961}, {40673, 62188}, {40891, 49783}, {41672, 50639}, {42522, 45078}, {42523, 45079}, {43273, 61044}, {46264, 62145}, {46933, 50781}, {47281, 47313}, {47353, 50689}, {47354, 61952}, {48662, 62011}, {48874, 51177}, {48901, 51216}, {49684, 51092}, {50954, 61947}, {50955, 61936}, {50969, 55587}, {50977, 55709}, {50987, 61809}, {51023, 62005}, {51027, 51537}, {51132, 51212}, {51173, 61973}, {51182, 61545}, {51184, 61829}, {51194, 60984}, {51201, 51482}, {51204, 51483}, {51211, 62042}, {51732, 61859}, {52281, 56013}, {53092, 55864}, {53093, 61816}, {53097, 62102}, {53101, 60635}, {54169, 61791}, {54639, 60639}, {55580, 62110}, {55586, 62099}, {55593, 62086}, {55604, 62077}, {55654, 62056}, {55658, 62054}, {55708, 61820}, {55716, 62002}, {55730, 55785}, {55801, 55825}, {55803, 55823}, {55812, 55814}, {59399, 61899}, {60145, 60628}, {60147, 60271}, {60200, 60650}
X(63027) = midpoint of X(i) and X(j) for these {i,j}: {193, 5032}
X(63027) = reflection of X(i) in X(j) for these {i,j}: {10304, 14912}, {2, 5032}, {3545, 5093}, {5032, 1992}
X(63027) = isotomic conjugate of X(60635)
X(63027) = X(i)-Ceva conjugate of X(j) for these {i, j}: {53101, 2}
X(63027) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {53101, 6327}
X(63027) = pole of line {2, 60635} with respect to the Wallace hyperbola
X(63027) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(60625)}}, {{A, B, C, X(193), X(54476)}}, {{A, B, C, X(524), X(60113)}}, {{A, B, C, X(598), X(51170)}}, {{A, B, C, X(599), X(43681)}}, {{A, B, C, X(1992), X(18845)}}, {{A, B, C, X(3631), X(6339)}}, {{A, B, C, X(5032), X(60650)}}, {{A, B, C, X(5486), X(50991)}}, {{A, B, C, X(10513), X(60271)}}, {{A, B, C, X(11160), X(38259)}}, {{A, B, C, X(15534), X(22336)}}, {{A, B, C, X(20080), X(41895)}}, {{A, B, C, X(21356), X(41909)}}, {{A, B, C, X(22110), X(46275)}}, {{A, B, C, X(44367), X(60147)}}, {{A, B, C, X(44377), X(57539)}}
X(63027) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {69, 1992, 8584}, {193, 1992, 2}, {193, 3620, 6144}, {193, 5032, 524}, {524, 1992, 5032}, {1351, 50974, 3543}, {1353, 50962, 376}, {5921, 20423, 61985}, {6776, 51028, 15683}, {11179, 54174, 3522}, {43273, 61044, 62129}, {50952, 51196, 3241}, {50978, 53091, 15702}, {50986, 61624, 381}
X(63028) lies on these lines: {2, 6}, {3, 34604}, {30, 7709}, {32, 7622}, {39, 3849}, {83, 7801}, {98, 10484}, {147, 381}, {148, 11317}, {194, 8370}, {262, 542}, {384, 34511}, {511, 60654}, {526, 22734}, {530, 3106}, {531, 3107}, {543, 598}, {549, 11842}, {574, 51224}, {671, 5475}, {754, 55164}, {1003, 8290}, {1506, 7894}, {2482, 3972}, {2548, 7615}, {2549, 8597}, {3363, 47286}, {3407, 5182}, {3851, 51238}, {4045, 7926}, {4108, 54274}, {4387, 29840}, {5007, 5215}, {5012, 30534}, {5013, 20088}, {5024, 14712}, {5025, 7772}, {5041, 7752}, {5093, 40248}, {5097, 43461}, {5169, 14995}, {5286, 33006}, {5309, 8176}, {5319, 32967}, {5355, 5461}, {5476, 6054}, {5485, 32983}, {5569, 55801}, {5640, 34383}, {5939, 8787}, {5969, 10335}, {5976, 9731}, {5987, 34319}, {5996, 9171}, {5999, 11179}, {6179, 9698}, {6292, 7949}, {6390, 35954}, {6683, 7877}, {7426, 60695}, {7617, 14568}, {7618, 13586}, {7620, 33016}, {7737, 9855}, {7738, 33192}, {7739, 14041}, {7759, 7876}, {7760, 16921}, {7762, 7904}, {7764, 7870}, {7765, 14062}, {7770, 13571}, {7781, 14034}, {7783, 33007}, {7785, 7841}, {7786, 7810}, {7787, 7891}, {7790, 31173}, {7793, 31406}, {7796, 16895}, {7797, 11318}, {7798, 11054}, {7799, 14036}, {7803, 7941}, {7804, 39785}, {7808, 7905}, {7811, 15810}, {7813, 60855}, {7814, 7829}, {7836, 33237}, {7856, 10150}, {7859, 7903}, {7863, 14038}, {7866, 51860}, {7871, 7889}, {7885, 33190}, {7888, 14067}, {7912, 8360}, {7923, 32816}, {7946, 8362}, {8182, 33273}, {8289, 18800}, {8352, 15048}, {8353, 19569}, {8354, 14976}, {8366, 10583}, {8367, 31276}, {8587, 60211}, {8591, 11159}, {8598, 18907}, {8716, 11164}, {8724, 10796}, {9167, 32458}, {9185, 62412}, {9466, 14762}, {9606, 33004}, {9607, 33019}, {9741, 14033}, {9744, 20423}, {9760, 61719}, {9774, 19924}, {9863, 37345}, {10302, 60129}, {10352, 12150}, {10567, 23878}, {10788, 37461}, {10989, 50149}, {11147, 33266}, {11167, 60098}, {11171, 22503}, {11177, 13860}, {11645, 44422}, {12040, 19661}, {12830, 33683}, {13083, 36760}, {13084, 36759}, {13330, 22564}, {14484, 41895}, {14492, 54540}, {14537, 32479}, {14931, 51798}, {15520, 38227}, {16044, 34505}, {16279, 36173}, {16508, 39652}, {18842, 32817}, {19570, 40727}, {19689, 32821}, {20065, 33215}, {22332, 33260}, {23334, 33017}, {31125, 60867}, {31407, 32999}, {33257, 34504}, {33275, 53096}, {33889, 50121}, {33891, 50128}, {36523, 43457}, {37182, 54132}, {37455, 54173}, {37901, 59227}, {38383, 55008}, {38732, 40277}, {40236, 54131}, {40246, 44526}, {42011, 60104}, {42535, 58765}, {45141, 52282}, {50687, 53017}, {54122, 60268}, {54520, 54889}, {54539, 60095}, {54616, 60232}, {54639, 60201}, {54732, 54919}, {54901, 60177}, {54905, 60214}, {55812, 61830}, {60103, 60233}, {60105, 60271}
X(63028) = midpoint of X(i) and X(j) for these {i,j}: {598, 7757}, {1916, 8592}, {7812, 52691}, {15810, 41750}
X(63028) = reflection of X(i) in X(j) for these {i,j}: {11361, 598}, {15810, 44562}, {598, 7753}, {52691, 39}, {60651, 9774}, {60653, 11171}, {7811, 15810}, {7833, 52691}, {9466, 14762}
X(63028) = X(i)-Ceva conjugate of X(j) for these {i, j}: {54509, 2}
X(63028) = X(i)-complementary conjugate of X(j) for these {i, j}: {54737, 2887}
X(63028) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {54509, 6327}
X(63028) = pole of line {647, 8704} with respect to the Gallatly circle
X(63028) = pole of line {9185, 23301} with respect to the nine-point circle
X(63028) = pole of line {8371, 32193} with respect to the orthocentroidal circle
X(63028) = pole of line {1499, 9208} with respect to the orthoptic circle of the Steiner Inellipse
X(63028) = pole of line {2, 54737} with respect to the Kiepert hyperbola
X(63028) = pole of line {523, 11186} with respect to the Steiner circumellipse
X(63028) = intersection, other than A, B, C, of circumconics {{A, B, C, X(183), X(43535)}}, {{A, B, C, X(262), X(7840)}}, {{A, B, C, X(325), X(10484)}}, {{A, B, C, X(385), X(598)}}, {{A, B, C, X(524), X(54487)}}, {{A, B, C, X(597), X(60129)}}, {{A, B, C, X(599), X(1916)}}, {{A, B, C, X(1383), X(7708)}}, {{A, B, C, X(1992), X(60190)}}, {{A, B, C, X(3314), X(5503)}}, {{A, B, C, X(3407), X(22329)}}, {{A, B, C, X(5304), X(54639)}}, {{A, B, C, X(5485), X(16990)}}, {{A, B, C, X(7606), X(18818)}}, {{A, B, C, X(7610), X(8587)}}, {{A, B, C, X(7774), X(60268)}}, {{A, B, C, X(7837), X(54905)}}, {{A, B, C, X(7875), X(60238)}}, {{A, B, C, X(7925), X(42011)}}, {{A, B, C, X(8667), X(54539)}}, {{A, B, C, X(8860), X(60104)}}, {{A, B, C, X(9740), X(53101)}}, {{A, B, C, X(10302), X(16986)}}, {{A, B, C, X(11160), X(14484)}}, {{A, B, C, X(11163), X(60098)}}, {{A, B, C, X(11168), X(60128)}}, {{A, B, C, X(15589), X(41895)}}, {{A, B, C, X(16988), X(60131)}}, {{A, B, C, X(16989), X(54616)}}, {{A, B, C, X(17004), X(60103)}}, {{A, B, C, X(18872), X(62657)}}, {{A, B, C, X(22110), X(60233)}}, {{A, B, C, X(37671), X(54540)}}, {{A, B, C, X(42850), X(54122)}}, {{A, B, C, X(44367), X(60105)}}
X(63028) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 1992, 385}, {2, 597, 7875}, {2, 7774, 7840}, {2, 7779, 599}, {2, 7840, 3314}, {6, 7777, 7806}, {32, 7622, 26613}, {39, 3849, 52691}, {39, 7921, 7823}, {543, 598, 11361}, {543, 7753, 598}, {1003, 11165, 52695}, {1916, 8592, 543}, {1992, 7736, 2}, {5041, 7752, 7920}, {5461, 61046, 5355}, {5476, 6054, 13862}, {6179, 9698, 33015}, {7622, 26613, 33274}, {7759, 55085, 7876}, {7762, 8359, 9939}, {7764, 7878, 7892}, {7772, 7775, 7827}, {7772, 7858, 5025}, {7785, 9605, 7864}, {7786, 7838, 7893}, {7812, 52691, 3849}, {7814, 7829, 14065}, {7827, 7858, 7775}, {7833, 7921, 7812}, {9774, 19924, 60651}, {12040, 19661, 35297}, {41750, 44562, 7811}
X(63029) lies on these lines: {2, 6}, {3, 33850}, {4, 3849}, {20, 34505}, {30, 7620}, {76, 26613}, {98, 376}, {187, 52713}, {263, 61689}, {315, 32984}, {381, 16509}, {519, 49631}, {538, 3524}, {542, 7710}, {549, 11165}, {598, 32983}, {631, 7622}, {671, 11172}, {754, 3545}, {1003, 46951}, {1078, 7738}, {1153, 15702}, {1503, 60658}, {1506, 52718}, {1513, 11180}, {1975, 35287}, {2482, 17131}, {2782, 16508}, {3053, 32834}, {3090, 7775}, {3363, 3793}, {3525, 7758}, {3528, 34504}, {3533, 7764}, {3544, 7843}, {3564, 40248}, {3734, 37809}, {3767, 7810}, {3785, 7841}, {3839, 20112}, {4045, 55726}, {4396, 5218}, {4400, 7288}, {4419, 37764}, {5007, 32957}, {5054, 12040}, {5067, 7759}, {5071, 8176}, {5077, 43448}, {5201, 34098}, {5206, 32822}, {5215, 7801}, {5286, 8359}, {5309, 15810}, {5319, 32960}, {5503, 7612}, {5939, 8591}, {5969, 6194}, {5976, 11147}, {5999, 54170}, {6054, 58883}, {6055, 54173}, {6103, 52283}, {6108, 42035}, {6109, 42036}, {6179, 32968}, {6337, 17129}, {6680, 18840}, {7426, 16334}, {7493, 41359}, {7607, 60240}, {7619, 15709}, {7684, 22492}, {7685, 22491}, {7749, 32818}, {7755, 32956}, {7760, 32978}, {7762, 32838}, {7767, 11318}, {7768, 32969}, {7771, 11054}, {7781, 10299}, {7793, 33007}, {7794, 33189}, {7795, 33197}, {7796, 32977}, {7800, 7817}, {7811, 9166}, {7812, 32832}, {7818, 14971}, {7821, 32958}, {7826, 32823}, {7827, 16043}, {7834, 55732}, {7849, 32953}, {7854, 32951}, {7865, 33196}, {7869, 33195}, {7870, 32970}, {7873, 33292}, {7880, 33231}, {7883, 14064}, {7884, 55730}, {7885, 39143}, {7908, 22247}, {7946, 32998}, {8355, 14929}, {8367, 30435}, {8370, 32828}, {8588, 15300}, {8592, 36864}, {8598, 32815}, {8716, 11148}, {9149, 37184}, {9185, 55135}, {9466, 14039}, {9744, 50974}, {9748, 38072}, {9754, 23234}, {9830, 11177}, {9939, 32006}, {9993, 41099}, {10304, 53141}, {10554, 25314}, {11001, 32479}, {11164, 35927}, {11185, 51224}, {11286, 19661}, {12100, 51122}, {12251, 13085}, {13571, 33003}, {13860, 54132}, {14482, 15482}, {14568, 32986}, {14694, 36207}, {14712, 52942}, {15682, 18546}, {15693, 51123}, {15819, 38064}, {16092, 36163}, {16315, 36194}, {16924, 34604}, {19570, 32480}, {19708, 46893}, {20065, 33013}, {21732, 23878}, {24363, 28329}, {25319, 35288}, {25406, 60654}, {26245, 26273}, {30534, 43650}, {31173, 43620}, {32831, 44535}, {32833, 33216}, {32836, 35297}, {32885, 44543}, {33017, 41135}, {33279, 50570}, {34095, 46303}, {35955, 47286}, {36900, 53347}, {37187, 37765}, {37904, 47285}, {40824, 60103}, {42011, 53103}, {43535, 54122}, {46998, 50146}, {53143, 62130}, {53144, 62017}, {54616, 60099}, {59546, 61820}, {60101, 60268}, {60150, 60181}, {60180, 60185}, {60215, 60629}
X(63029) = midpoint of X(i) and X(j) for these {i,j}: {2, 9740}, {376, 5485}, {7610, 8667}, {7622, 7751}
X(63029) = reflection of X(i) in X(j) for these {i,j}: {11148, 8716}, {11165, 549}, {2, 7610}, {23334, 381}, {376, 8182}, {381, 16509}, {34511, 7622}, {4, 7615}, {53142, 3}, {7618, 5569}, {7620, 40727}, {7622, 34506}, {9740, 8667}, {9741, 7618}, {9766, 9771}, {9770, 2}
X(63029) = inverse of X(34014) in circumcircle
X(63029) = inverse of X(37746) in orthoptic circle of the Steiner Inellipse
X(63029) = anticomplement of X(11184)
X(63029) = X(i)-Ceva conjugate of X(j) for these {i, j}: {60220, 2}
X(63029) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {60220, 6327}
X(63029) = pole of line {8704, 44445} with respect to the anticomplementary circle
X(63029) = pole of line {669, 34014} with respect to the circumcircle
X(63029) = pole of line {1499, 37350} with respect to the orthoptic circle of the Steiner Inellipse
X(63029) = pole of line {2501, 8704} with respect to the polar circle
X(63029) = pole of line {2, 51438} with respect to the Wallace hyperbola
X(63029) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(11163)}}, {{A, B, C, X(69), X(11167)}}, {{A, B, C, X(98), X(1992)}}, {{A, B, C, X(325), X(5485)}}, {{A, B, C, X(524), X(11172)}}, {{A, B, C, X(598), X(7736)}}, {{A, B, C, X(599), X(60212)}}, {{A, B, C, X(671), X(9770)}}, {{A, B, C, X(1007), X(5503)}}, {{A, B, C, X(1296), X(2421)}}, {{A, B, C, X(2770), X(52231)}}, {{A, B, C, X(3815), X(60268)}}, {{A, B, C, X(7607), X(23055)}}, {{A, B, C, X(7612), X(22329)}}, {{A, B, C, X(7735), X(60103)}}, {{A, B, C, X(7774), X(43535)}}, {{A, B, C, X(7840), X(54122)}}, {{A, B, C, X(7868), X(60629)}}, {{A, B, C, X(8860), X(53103)}}, {{A, B, C, X(11174), X(54616)}}, {{A, B, C, X(14614), X(60185)}}, {{A, B, C, X(21448), X(46949)}}, {{A, B, C, X(22110), X(40824)}}, {{A, B, C, X(23053), X(53104)}}, {{A, B, C, X(34803), X(42011)}}, {{A, B, C, X(41624), X(60150)}}, {{A, B, C, X(42850), X(60101)}}, {{A, B, C, X(60136), X(62204)}}
X(63029) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 1992, 7736}, {2, 385, 1992}, {2, 524, 9770}, {2, 5304, 597}, {2, 7840, 1007}, {2, 9740, 524}, {3, 52229, 53142}, {30, 40727, 7620}, {230, 599, 2}, {376, 5485, 543}, {524, 8667, 9740}, {524, 9771, 9766}, {538, 7618, 9741}, {543, 8182, 376}, {3524, 55823, 5569}, {3524, 9741, 7618}, {3767, 7810, 33190}, {3849, 7615, 4}, {5569, 7618, 3524}, {7751, 34506, 34511}, {7800, 7817, 33230}, {9761, 9763, 141}, {9939, 33006, 32006}, {17131, 21843, 32817}, {18546, 47102, 15682}, {34506, 34511, 631}
X(63030) lies on these lines: {2, 6}, {4, 11402}, {5, 63174}, {20, 578}, {32, 97}, {51, 4232}, {54, 7487}, {110, 7398}, {154, 52301}, {184, 6995}, {195, 14786}, {275, 393}, {371, 55897}, {372, 55893}, {389, 2979}, {390, 11429}, {427, 14912}, {631, 11432}, {1180, 47740}, {1192, 61791}, {1199, 2904}, {1285, 35937}, {1351, 7494}, {1368, 53091}, {1503, 7409}, {1585, 7582}, {1586, 7581}, {1587, 55569}, {1588, 55573}, {1589, 3312}, {1590, 3311}, {1853, 12007}, {1899, 52284}, {2003, 55905}, {2052, 40138}, {2323, 55910}, {2888, 5056}, {2996, 40393}, {3060, 10565}, {3087, 11547}, {3088, 7592}, {3091, 11422}, {3146, 12233}, {3167, 7392}, {3522, 11425}, {3546, 36753}, {3547, 36749}, {3549, 14627}, {3574, 18945}, {3600, 19365}, {3622, 44547}, {3796, 51212}, {3832, 12241}, {3839, 18388}, {5020, 59399}, {5050, 7386}, {5064, 39874}, {5093, 6676}, {5094, 18950}, {5133, 5921}, {5265, 19366}, {5281, 11436}, {5395, 6504}, {5480, 7408}, {5640, 27365}, {5702, 14361}, {6353, 9777}, {6392, 41231}, {6417, 55890}, {6418, 55885}, {6524, 42873}, {6636, 61044}, {6776, 7378}, {7396, 33748}, {7400, 36747}, {7404, 12161}, {7485, 40911}, {7500, 11003}, {7583, 55882}, {7584, 55881}, {7687, 61958}, {7714, 26864}, {8550, 32064}, {8573, 37068}, {8780, 14848}, {8889, 11245}, {9605, 37188}, {9786, 15717}, {10110, 34750}, {10303, 23061}, {10304, 11430}, {10574, 12058}, {10691, 55705}, {11002, 58550}, {11348, 20213}, {11428, 17784}, {11431, 55864}, {11438, 15692}, {11477, 33522}, {11482, 41588}, {11548, 11898}, {13352, 61113}, {13403, 50688}, {13568, 50693}, {14561, 14826}, {15004, 61659}, {15043, 46363}, {15135, 37119}, {15187, 19006}, {15188, 19005}, {15520, 58447}, {15705, 37487}, {16030, 37114}, {16051, 45298}, {16419, 51732}, {17810, 35260}, {18925, 45089}, {19116, 55887}, {19117, 55892}, {19161, 62188}, {21850, 34608}, {22128, 56460}, {22330, 61646}, {23291, 44111}, {26869, 52299}, {26906, 38292}, {27509, 54444}, {30679, 60974}, {31305, 32046}, {31383, 44109}, {34289, 41899}, {34565, 61506}, {34621, 44413}, {37453, 61657}, {37766, 53507}, {38110, 62217}, {39662, 39913}, {40065, 52280}, {40132, 59553}, {40684, 40814}, {41895, 54792}, {43650, 44489}, {43718, 61334}, {43981, 52253}, {44442, 48906}, {46760, 61301}, {50649, 62187}, {51579, 62589}, {52288, 56015}, {53101, 54913}, {54531, 54893}, {54892, 60120}
X(63030) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 18854}
X(63030) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 18854}
X(63030) = pole of line {6, 11793} with respect to the Stammler hyperbola
X(63030) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(60161)}}, {{A, B, C, X(193), X(40393)}}, {{A, B, C, X(343), X(8796)}}, {{A, B, C, X(394), X(43908)}}, {{A, B, C, X(2996), X(37636)}}, {{A, B, C, X(3620), X(6504)}}, {{A, B, C, X(5395), X(6515)}}, {{A, B, C, X(5422), X(60647)}}, {{A, B, C, X(11160), X(54792)}}, {{A, B, C, X(15066), X(41899)}}
X(63030) = barycentric quotient X(i)/X(j) for these (i, j): {4, 18854}
X(63030) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 1994, 193}, {184, 14853, 6995}, {394, 3618, 2}, {3167, 18583, 7392}, {3796, 51212, 59343}, {5480, 11206, 7408}, {5480, 17809, 11206}, {5702, 56346, 14361}, {9777, 61690, 6353}, {12242, 39571, 43841}, {14561, 34986, 14826}, {39571, 43841, 5056}
X(63031) lies on these lines: {2, 6}, {4, 3527}, {20, 389}, {25, 14912}, {51, 6776}, {54, 41599}, {95, 46952}, {97, 5065}, {143, 31305}, {145, 44547}, {154, 12007}, {182, 61677}, {184, 4232}, {275, 51990}, {324, 40814}, {371, 55893}, {372, 55897}, {390, 11436}, {427, 18950}, {428, 39874}, {441, 43136}, {459, 60193}, {574, 31626}, {576, 32068}, {578, 3523}, {631, 11426}, {1173, 11457}, {1192, 21734}, {1199, 3542}, {1249, 52280}, {1285, 35941}, {1351, 7386}, {1352, 11225}, {1353, 5020}, {1368, 5093}, {1503, 7408}, {1585, 7581}, {1586, 7582}, {1587, 55573}, {1588, 55569}, {1589, 3311}, {1590, 3312}, {1620, 62060}, {1629, 15258}, {1899, 7378}, {2052, 3087}, {2979, 40911}, {3088, 18916}, {3089, 7592}, {3091, 11442}, {3146, 12241}, {3167, 40132}, {3522, 9786}, {3546, 36749}, {3547, 36753}, {3548, 14627}, {3564, 7392}, {3567, 7487}, {3600, 19366}, {3832, 12233}, {3839, 18390}, {3917, 44495}, {4644, 54284}, {5012, 10565}, {5050, 7494}, {5056, 41724}, {5059, 13568}, {5085, 33522}, {5265, 19365}, {5281, 11429}, {5286, 37174}, {5392, 5395}, {5462, 6193}, {5480, 7409}, {5596, 58471}, {5640, 7398}, {5644, 11898}, {5878, 40240}, {5889, 46363}, {5921, 6997}, {5943, 14826}, {6353, 11402}, {6360, 12848}, {6417, 55885}, {6418, 55890}, {6523, 51031}, {6643, 37493}, {6676, 53091}, {6804, 12160}, {6819, 9308}, {6820, 27377}, {7396, 18911}, {7400, 36752}, {7401, 13292}, {7404, 18951}, {7485, 62174}, {7486, 43841}, {7500, 11002}, {7583, 55881}, {7584, 55882}, {7687, 61966}, {8550, 11206}, {8889, 26869}, {9119, 20110}, {9606, 41931}, {9730, 61113}, {9815, 10112}, {10110, 34781}, {10303, 37505}, {10304, 11438}, {10519, 43650}, {10691, 44456}, {10982, 18909}, {10996, 13142}, {11424, 18913}, {11425, 15717}, {11430, 15692}, {11435, 17784}, {11451, 54013}, {11482, 16051}, {11547, 40138}, {11550, 44107}, {11746, 14683}, {11818, 45969}, {11821, 14531}, {12225, 15741}, {12242, 46935}, {12250, 13382}, {13366, 61506}, {13403, 49135}, {13488, 54211}, {14361, 40065}, {15187, 19005}, {15188, 19006}, {15516, 61646}, {15721, 44673}, {15851, 26906}, {16419, 34380}, {16656, 52518}, {17809, 35260}, {18531, 45967}, {18662, 41563}, {19116, 55892}, {19117, 55887}, {19161, 61044}, {20211, 60939}, {21454, 46017}, {21849, 46264}, {21850, 44442}, {22234, 58447}, {23291, 34565}, {25406, 33586}, {26871, 52424}, {26872, 55432}, {26883, 34564}, {26913, 30769}, {30435, 37188}, {31304, 43838}, {32191, 34751}, {32971, 51481}, {34289, 43670}, {34608, 48906}, {35973, 44094}, {37186, 43843}, {37487, 62063}, {38282, 61690}, {39024, 40867}, {39284, 54893}, {41895, 54864}, {44111, 53857}, {45011, 52404}, {50649, 62188}, {52423, 55905}, {53101, 54778}, {54444, 56367}, {54867, 54892}
X(63031) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 18853}
X(63031) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 18853}
X(63031) = pole of line {6467, 14853} with respect to the Jerabek hyperbola
X(63031) = pole of line {3566, 47122} with respect to the Orthic inconic
X(63031) = pole of line {6, 11695} with respect to the Stammler hyperbola
X(63031) = pole of line {523, 47093} with respect to the Steiner circumellipse
X(63031) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(8796)}}, {{A, B, C, X(343), X(56270)}}, {{A, B, C, X(394), X(3527)}}, {{A, B, C, X(1993), X(5395)}}, {{A, B, C, X(3087), X(9777)}}, {{A, B, C, X(3620), X(5392)}}, {{A, B, C, X(11160), X(54864)}}, {{A, B, C, X(11282), X(54892)}}, {{A, B, C, X(14569), X(46952)}}, {{A, B, C, X(15066), X(43670)}}, {{A, B, C, X(37669), X(60193)}}, {{A, B, C, X(40318), X(56002)}}
X(63031) = barycentric product X(i)*X(j) for these (i, j): {19347, 264}
X(63031) = barycentric quotient X(i)/X(j) for these (i, j): {4, 18853}, {19347, 3}
X(63031) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {51, 6776, 6995}, {343, 3618, 2}, {1351, 45298, 7386}, {1353, 5020, 63174}, {1899, 14853, 7378}, {1899, 15004, 14853}, {3527, 18914, 4}, {5050, 41588, 7494}, {5480, 32064, 7409}, {6997, 45968, 5921}, {8550, 17810, 11206}, {10565, 33748, 5012}, {11206, 17810, 52301}, {15004, 61712, 1899}, {25406, 33586, 59343}
X(63032) lies on these lines: {1, 30415}, {2, 6}, {3, 43869}, {4, 11408}, {5, 42816}, {13, 3543}, {14, 42114}, {15, 20}, {16, 3523}, {17, 5056}, {18, 46935}, {30, 42815}, {32, 22113}, {61, 3091}, {62, 10303}, {140, 42916}, {346, 37795}, {376, 42116}, {381, 42496}, {390, 10638}, {393, 2981}, {397, 3522}, {398, 5068}, {470, 1249}, {471, 40065}, {547, 42950}, {548, 42922}, {549, 43197}, {550, 52079}, {616, 9112}, {622, 41407}, {631, 11486}, {1080, 39874}, {1131, 42218}, {1132, 42220}, {1250, 5281}, {1285, 11299}, {1384, 37172}, {1449, 5243}, {1587, 42229}, {1588, 42230}, {1609, 11146}, {1656, 42627}, {1743, 30414}, {2043, 23267}, {2044, 23273}, {2045, 7581}, {2046, 7582}, {2307, 5261}, {3085, 5353}, {3086, 5357}, {3090, 11543}, {3098, 16941}, {3146, 5318}, {3524, 42115}, {3525, 42121}, {3526, 43464}, {3528, 42123}, {3529, 42122}, {3533, 43103}, {3545, 42125}, {3600, 7051}, {3628, 42818}, {3731, 53588}, {3830, 43477}, {3832, 5321}, {3839, 10654}, {3845, 42962}, {3850, 42923}, {3854, 5339}, {3855, 42135}, {3861, 43778}, {4232, 10642}, {5024, 37173}, {5059, 5340}, {5066, 42963}, {5067, 42129}, {5070, 42628}, {5071, 42143}, {5073, 43630}, {5129, 54379}, {5237, 61798}, {5238, 42091}, {5242, 16670}, {5265, 19373}, {5343, 42103}, {5344, 19106}, {5350, 43105}, {5352, 62083}, {5365, 42921}, {5366, 42105}, {5395, 54116}, {6151, 46952}, {6199, 18585}, {6353, 11409}, {6395, 15765}, {6446, 15764}, {6623, 56514}, {6771, 37517}, {6772, 43618}, {6774, 55712}, {6776, 21647}, {6782, 36763}, {6995, 10641}, {7378, 8740}, {7398, 54362}, {7486, 16966}, {7487, 10632}, {7583, 42201}, {7584, 42202}, {8703, 43481}, {9605, 37178}, {10299, 42924}, {10304, 10645}, {10565, 11421}, {10636, 17784}, {10643, 37775}, {10646, 15692}, {11001, 42145}, {11148, 36775}, {11206, 17826}, {11267, 31305}, {11481, 15717}, {11539, 43198}, {11624, 16981}, {13665, 36436}, {13785, 36454}, {14138, 40922}, {14912, 37463}, {14986, 54436}, {15022, 42095}, {15484, 37171}, {15640, 36969}, {15682, 42144}, {15683, 42097}, {15694, 42634}, {15696, 43631}, {15697, 41107}, {15698, 43493}, {15699, 42951}, {15702, 42913}, {15703, 42497}, {15705, 43428}, {15708, 16241}, {15715, 43111}, {15721, 41943}, {16239, 42917}, {16242, 61844}, {16268, 61897}, {16773, 61842}, {16961, 42488}, {16964, 42106}, {16967, 46936}, {17538, 42131}, {17558, 54378}, {17578, 42094}, {17827, 35260}, {18510, 36439}, {18512, 36457}, {18930, 19363}, {19107, 42162}, {19710, 43207}, {19781, 53458}, {21309, 37340}, {21466, 59209}, {21467, 51277}, {21734, 42148}, {22238, 61820}, {22892, 61319}, {22907, 43454}, {23249, 42185}, {23259, 42186}, {30328, 51976}, {30435, 37177}, {33416, 61863}, {33417, 42149}, {33602, 33699}, {33603, 61950}, {33604, 54581}, {33607, 42901}, {33703, 42130}, {36445, 42215}, {36463, 42216}, {36764, 41620}, {36771, 47863}, {36772, 47861}, {36836, 42088}, {36843, 61804}, {36967, 41112}, {36968, 49826}, {36970, 41119}, {37832, 42111}, {37835, 43031}, {41100, 61781}, {41101, 49811}, {41106, 43417}, {41108, 49860}, {41113, 49903}, {41120, 42520}, {41121, 49827}, {41621, 59379}, {41944, 43199}, {41973, 43227}, {42089, 42896}, {42093, 42166}, {42099, 42161}, {42101, 42516}, {42102, 42154}, {42104, 42435}, {42107, 42472}, {42108, 43473}, {42109, 43194}, {42151, 42779}, {42153, 61914}, {42155, 62120}, {42158, 42802}, {42163, 42473}, {42165, 62152}, {42192, 43376}, {42194, 43377}, {42274, 51855}, {42277, 51853}, {42415, 62004}, {42416, 62074}, {42419, 43246}, {42432, 44015}, {42475, 42479}, {42489, 43015}, {42490, 61816}, {42492, 43446}, {42493, 61878}, {42498, 42936}, {42500, 42517}, {42510, 42804}, {42529, 62112}, {42584, 42806}, {42585, 49138}, {42588, 62132}, {42589, 62002}, {42625, 62081}, {42626, 62129}, {42629, 62166}, {42630, 42635}, {42685, 61778}, {42687, 43495}, {42689, 46333}, {42693, 42940}, {42776, 43557}, {42781, 62149}, {42795, 43300}, {42888, 62008}, {42889, 49136}, {42893, 61846}, {42894, 49873}, {42898, 42943}, {42911, 42914}, {42918, 42991}, {42928, 58184}, {42932, 49875}, {42935, 58186}, {42939, 42990}, {42941, 62048}, {42945, 61791}, {42968, 62114}, {42973, 62037}, {42984, 61880}, {42989, 61886}, {43009, 44016}, {43024, 49859}, {43102, 61867}, {43104, 61927}, {43108, 62019}, {43109, 62077}, {43110, 61928}, {43193, 62102}, {43238, 61834}, {43252, 62095}, {43302, 61783}, {43306, 62121}, {43332, 61944}, {43401, 62051}, {43402, 62018}, {43418, 62153}, {43424, 43636}, {43447, 55856}, {43487, 49139}, {43494, 61838}, {43500, 43550}, {43511, 53462}, {43512, 53461}, {43554, 61895}, {43555, 61884}, {43634, 49134}, {43635, 62075}, {43640, 58187}, {43769, 62124}, {43777, 62100}, {44029, 51579}, {44466, 47141}, {44497, 59398}, {47857, 51482}, {49036, 50721}, {49037, 50722}, {49824, 49907}, {51924, 52399}
X(63032) = X(i)-complementary conjugate of X(j) for these {i, j}: {43556, 2887}
X(63032) = pole of line {2, 5340} with respect to the Kiepert hyperbola
X(63032) = pole of line {1125, 37830} with respect to the dual conic of Yff parabola
X(63032) = intersection, other than A, B, C, of circumconics {{A, B, C, X(69), X(22235)}}, {{A, B, C, X(298), X(43540)}}, {{A, B, C, X(302), X(22237)}}, {{A, B, C, X(393), X(396)}}, {{A, B, C, X(394), X(2981)}}, {{A, B, C, X(395), X(46952)}}, {{A, B, C, X(2996), X(34540)}}, {{A, B, C, X(3620), X(54116)}}, {{A, B, C, X(6151), X(10601)}}, {{A, B, C, X(46208), X(60273)}}
X(63032) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {13, 34754, 42085}, {13, 3543, 43540}, {13, 42085, 42134}, {15, 16965, 42090}, {15, 40693, 5335}, {15, 42982, 43465}, {15, 5335, 20}, {16, 3523, 43870}, {17, 42999, 5056}, {61, 16960, 18582}, {61, 18582, 5334}, {303, 3618, 2}, {381, 42496, 43542}, {397, 11480, 42120}, {398, 42098, 42139}, {3068, 3069, 396}, {3523, 42152, 43479}, {3832, 5321, 43365}, {5056, 42983, 18581}, {5318, 22236, 42119}, {5318, 42119, 3146}, {5321, 42142, 3832}, {5321, 42156, 42142}, {5334, 18582, 3091}, {5335, 40693, 42982}, {5339, 42494, 3854}, {5340, 42087, 42141}, {5344, 42150, 49135}, {5366, 42157, 50691}, {10654, 16267, 43403}, {10654, 16808, 42133}, {10654, 43403, 3839}, {11480, 42120, 3522}, {11485, 11542, 4}, {11485, 42128, 42117}, {11485, 42988, 11542}, {11542, 42117, 42128}, {11542, 42925, 42138}, {11542, 42988, 42986}, {11543, 42132, 3090}, {18581, 42983, 22237}, {18581, 42999, 42983}, {18582, 42159, 42919}, {34754, 42134, 43243}, {36970, 61989, 43478}, {37832, 43404, 61924}, {41101, 49811, 49874}, {41101, 49874, 62007}, {41119, 42532, 49876}, {41119, 49876, 61989}, {41121, 49827, 61966}, {42085, 42134, 3543}, {42087, 42141, 5059}, {42094, 42140, 17578}, {42094, 42147, 42140}, {42098, 42139, 5068}, {42108, 43771, 43473}, {42116, 42118, 376}, {42116, 42974, 42118}, {42117, 42136, 42688}, {42118, 42912, 42116}, {42122, 42127, 3529}, {42125, 42146, 3545}, {42130, 42137, 33703}, {42133, 43403, 16808}, {42138, 42925, 42126}, {42150, 42992, 5344}, {42152, 42998, 3523}, {42496, 42633, 381}, {42506, 42511, 49825}, {42511, 49825, 15640}, {42516, 42777, 61985}, {43496, 43556, 50690}, {43496, 50690, 43770}, {43770, 43773, 43556}, {49824, 49907, 61938}
X(63033) lies on these lines: {1, 30414}, {2, 6}, {3, 43870}, {4, 11409}, {5, 42815}, {13, 42111}, {14, 3543}, {15, 3523}, {16, 20}, {17, 46935}, {18, 5056}, {30, 42816}, {32, 22114}, {61, 10303}, {62, 3091}, {140, 42917}, {346, 37794}, {376, 42115}, {381, 42497}, {383, 39874}, {390, 1250}, {393, 6151}, {397, 5068}, {398, 3522}, {470, 40065}, {471, 1249}, {547, 42951}, {548, 42923}, {549, 43198}, {550, 52080}, {617, 9113}, {621, 41406}, {631, 11485}, {1131, 42217}, {1132, 42219}, {1285, 11300}, {1384, 37173}, {1449, 5242}, {1587, 42227}, {1588, 42228}, {1609, 11145}, {1656, 42628}, {1743, 30415}, {2043, 23273}, {2044, 23267}, {2045, 7582}, {2046, 7581}, {2981, 46952}, {3085, 5357}, {3086, 5353}, {3090, 11542}, {3098, 16940}, {3146, 5321}, {3524, 42116}, {3525, 42124}, {3526, 43463}, {3528, 42122}, {3529, 42123}, {3533, 43102}, {3545, 42128}, {3600, 19373}, {3628, 42817}, {3731, 53589}, {3830, 43478}, {3832, 5318}, {3839, 10653}, {3845, 42963}, {3850, 42922}, {3854, 5340}, {3855, 42138}, {3861, 43777}, {4232, 10641}, {5024, 37172}, {5059, 5339}, {5066, 42962}, {5067, 42132}, {5070, 42627}, {5071, 42146}, {5073, 43631}, {5129, 54378}, {5237, 42090}, {5238, 61798}, {5243, 16670}, {5265, 7051}, {5274, 7127}, {5281, 10638}, {5343, 19107}, {5344, 42106}, {5349, 43106}, {5351, 62083}, {5365, 42104}, {5366, 42920}, {5395, 54115}, {6199, 15765}, {6353, 11408}, {6395, 18585}, {6445, 15764}, {6623, 56515}, {6771, 55712}, {6774, 37517}, {6775, 43618}, {6776, 21648}, {6995, 10642}, {7378, 8739}, {7398, 54363}, {7486, 16967}, {7487, 10633}, {7583, 42199}, {7584, 42200}, {8703, 43482}, {9605, 37177}, {10299, 42925}, {10304, 10646}, {10565, 11420}, {10637, 17784}, {10644, 37776}, {10645, 15692}, {11001, 42144}, {11206, 17827}, {11268, 31305}, {11480, 15717}, {11539, 43197}, {11626, 16981}, {13665, 36454}, {13785, 36436}, {14139, 40921}, {14912, 37464}, {14986, 54435}, {15022, 42098}, {15484, 37170}, {15640, 36970}, {15682, 42145}, {15683, 42096}, {15694, 42633}, {15696, 43630}, {15697, 41108}, {15698, 43494}, {15699, 42950}, {15702, 42912}, {15703, 42496}, {15705, 43429}, {15708, 16242}, {15715, 43110}, {15721, 41944}, {16239, 42916}, {16241, 61844}, {16267, 61897}, {16772, 61842}, {16960, 42489}, {16965, 42103}, {16966, 46936}, {17538, 42130}, {17558, 54379}, {17578, 42093}, {17826, 35260}, {18510, 36457}, {18512, 36439}, {18929, 19364}, {19106, 42159}, {19710, 43208}, {19780, 53469}, {21309, 37341}, {21466, 51270}, {21467, 59210}, {21734, 42147}, {22236, 61820}, {22848, 61320}, {22861, 43455}, {23249, 42183}, {23259, 42184}, {30327, 51977}, {30435, 37178}, {33416, 42152}, {33417, 61863}, {33602, 61950}, {33603, 33699}, {33605, 54580}, {33606, 42900}, {33703, 42131}, {36445, 42216}, {36463, 42215}, {36836, 61804}, {36843, 42087}, {36967, 49827}, {36968, 41113}, {36969, 41120}, {37832, 43030}, {37835, 42114}, {39899, 44219}, {41100, 49810}, {41101, 61781}, {41106, 43416}, {41107, 49859}, {41112, 49904}, {41119, 42521}, {41122, 49826}, {41620, 59378}, {41943, 43200}, {41974, 43226}, {42092, 42897}, {42094, 42163}, {42100, 42160}, {42101, 42155}, {42102, 42517}, {42105, 42436}, {42108, 43193}, {42109, 43474}, {42110, 42473}, {42150, 42780}, {42154, 62120}, {42156, 61914}, {42157, 42801}, {42164, 62152}, {42166, 42472}, {42191, 43376}, {42193, 43377}, {42274, 51854}, {42277, 51852}, {42415, 62074}, {42416, 62004}, {42420, 43247}, {42431, 44016}, {42474, 42478}, {42488, 43014}, {42491, 61816}, {42492, 61878}, {42493, 43447}, {42499, 42937}, {42501, 42516}, {42511, 42803}, {42528, 62112}, {42584, 49138}, {42585, 42805}, {42588, 62002}, {42589, 62132}, {42625, 62129}, {42626, 62081}, {42629, 42636}, {42630, 62166}, {42684, 61778}, {42686, 43496}, {42688, 46333}, {42692, 42941}, {42775, 43556}, {42782, 62149}, {42796, 43301}, {42888, 49136}, {42889, 62008}, {42892, 61846}, {42895, 49874}, {42899, 42942}, {42910, 42915}, {42919, 42990}, {42929, 58184}, {42933, 49876}, {42934, 58186}, {42938, 42991}, {42940, 62048}, {42944, 61791}, {42969, 62114}, {42972, 62037}, {42985, 61880}, {42988, 61886}, {43008, 44015}, {43025, 49860}, {43101, 61927}, {43103, 61867}, {43108, 62077}, {43109, 62019}, {43111, 61928}, {43194, 62102}, {43239, 61834}, {43253, 62095}, {43303, 61783}, {43307, 62121}, {43333, 61944}, {43401, 62018}, {43402, 62051}, {43419, 62153}, {43425, 43637}, {43446, 55856}, {43488, 49139}, {43493, 61838}, {43499, 43551}, {43511, 53473}, {43512, 53472}, {43554, 61884}, {43555, 61895}, {43634, 62075}, {43635, 49134}, {43639, 58187}, {43770, 62124}, {43778, 62100}, {44031, 51579}, {44462, 47142}, {44498, 59397}, {47858, 51483}, {49034, 50721}, {49035, 50722}, {49825, 49908}, {51925, 52399}
X(63033) = X(i)-complementary conjugate of X(j) for these {i, j}: {43557, 2887}
X(63033) = pole of line {2, 5339} with respect to the Kiepert hyperbola
X(63033) = pole of line {1125, 37833} with respect to the dual conic of Yff parabola
X(63033) = intersection, other than A, B, C, of circumconics {{A, B, C, X(69), X(22237)}}, {{A, B, C, X(299), X(43541)}}, {{A, B, C, X(303), X(22235)}}, {{A, B, C, X(393), X(395)}}, {{A, B, C, X(394), X(6151)}}, {{A, B, C, X(396), X(46952)}}, {{A, B, C, X(2981), X(10601)}}, {{A, B, C, X(2996), X(34541)}}, {{A, B, C, X(3620), X(54115)}}, {{A, B, C, X(46208), X(60272)}}
X(63033) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {14, 34755, 42086}, {14, 3543, 43541}, {14, 42086, 42133}, {15, 3523, 43869}, {16, 16964, 42091}, {16, 42983, 43466}, {16, 5334, 20}, {18, 42998, 5056}, {62, 18581, 5335}, {302, 3618, 2}, {381, 42497, 43543}, {397, 42095, 42142}, {398, 11481, 42119}, {3068, 3069, 395}, {3523, 42149, 43480}, {3832, 5318, 43364}, {5056, 42982, 18582}, {5067, 42986, 42132}, {5318, 42139, 3832}, {5318, 42153, 42139}, {5321, 22238, 42120}, {5321, 42120, 3146}, {5334, 40694, 42983}, {5335, 18581, 3091}, {5339, 42088, 42140}, {5340, 42495, 3854}, {5343, 42151, 49135}, {5365, 42158, 50691}, {10653, 16268, 43404}, {10653, 16809, 42134}, {10653, 43404, 3839}, {11481, 42119, 3522}, {11486, 11543, 4}, {11486, 42125, 42118}, {11486, 42127, 42924}, {11486, 42989, 11543}, {11542, 42129, 3090}, {11543, 42118, 42125}, {11543, 42924, 42135}, {11543, 42989, 42987}, {18581, 42162, 42918}, {18582, 42982, 22235}, {18582, 42998, 42982}, {34755, 42133, 43242}, {36969, 61989, 43477}, {37835, 43403, 61924}, {41100, 49810, 49873}, {41100, 49873, 62007}, {41120, 42533, 49875}, {41120, 49875, 61989}, {41122, 49826, 61966}, {42086, 42133, 3543}, {42088, 42140, 5059}, {42093, 42141, 17578}, {42093, 42148, 42141}, {42095, 42142, 5068}, {42109, 43772, 43474}, {42115, 42117, 376}, {42115, 42975, 42117}, {42117, 42913, 42115}, {42118, 42137, 42689}, {42123, 42126, 3529}, {42128, 42143, 3545}, {42131, 42136, 33703}, {42134, 43404, 16809}, {42135, 42924, 42127}, {42149, 42999, 3523}, {42151, 42993, 5343}, {42497, 42634, 381}, {42507, 42510, 49824}, {42510, 49824, 15640}, {42517, 42778, 61985}, {43495, 43557, 50690}, {43495, 50690, 43769}, {43769, 43774, 43557}, {49825, 49908, 61938}
X(63034) lies on these lines: {2, 6}, {4, 6179}, {25, 33974}, {32, 14033}, {76, 14039}, {98, 51212}, {99, 46453}, {115, 44678}, {315, 33285}, {376, 5171}, {538, 32985}, {631, 7760}, {648, 6353}, {671, 9862}, {754, 3767}, {1285, 11185}, {1384, 32815}, {1799, 40179}, {2549, 47101}, {2966, 36874}, {3053, 6392}, {3524, 7757}, {3545, 7812}, {3564, 9752}, {3785, 5305}, {3839, 9863}, {3926, 11288}, {3972, 52713}, {4558, 19583}, {5007, 32968}, {5067, 7858}, {5254, 33272}, {5286, 8356}, {5309, 32986}, {5319, 7780}, {5346, 7800}, {5485, 54906}, {6337, 7754}, {7615, 14537}, {7714, 32085}, {7737, 18546}, {7738, 7793}, {7739, 33215}, {7746, 41750}, {7750, 33210}, {7751, 14001}, {7755, 7818}, {7758, 32970}, {7759, 32969}, {7764, 32977}, {7765, 33226}, {7768, 32951}, {7772, 32978}, {7773, 39143}, {7796, 33189}, {7798, 21843}, {7801, 33224}, {7811, 33190}, {7814, 32958}, {7817, 33223}, {7846, 18840}, {7854, 33221}, {7856, 31168}, {7857, 32818}, {7859, 55732}, {7860, 33292}, {7870, 33231}, {7877, 32823}, {7878, 32957}, {7883, 33196}, {7884, 33230}, {7893, 14046}, {7909, 33195}, {7922, 32953}, {7936, 33232}, {7946, 33248}, {8369, 32836}, {8716, 35287}, {9741, 11055}, {9755, 25406}, {9769, 25320}, {9909, 40947}, {9939, 33251}, {11001, 43453}, {11172, 14492}, {11286, 46951}, {11648, 47102}, {12256, 49028}, {12257, 49029}, {13571, 33000}, {14036, 17129}, {14041, 20065}, {14645, 46236}, {14976, 33017}, {16326, 37904}, {18842, 60217}, {19569, 41135}, {19570, 33007}, {22253, 51123}, {22331, 32981}, {23698, 41400}, {25314, 63174}, {27088, 51122}, {30435, 32828}, {32040, 53646}, {32457, 43618}, {32820, 33205}, {32821, 33203}, {32827, 43291}, {32833, 33191}, {32892, 59780}, {33016, 34604}, {33216, 34511}, {33239, 35007}, {35021, 55720}, {36181, 47242}, {41394, 62299}, {46893, 47061}, {47735, 52281}, {50974, 60657}, {51538, 53015}, {54122, 54539}, {54523, 60220}, {54773, 60212}, {60095, 60185}
X(63034) = midpoint of X(i) and X(j) for these {i,j}: {6392, 35927}
X(63034) = reflection of X(i) in X(j) for these {i,j}: {16041, 3767}, {3926, 11288}, {32006, 16041}, {35927, 3053}
X(63034) = pole of line {2501, 45688} with respect to the polar circle
X(63034) = pole of line {3265, 45687} with respect to the dual conic of Orthic inconic
X(63034) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(9766)}}, {{A, B, C, X(69), X(60218)}}, {{A, B, C, X(141), X(34208)}}, {{A, B, C, X(193), X(32085)}}, {{A, B, C, X(524), X(60150)}}, {{A, B, C, X(1992), X(54906)}}, {{A, B, C, X(7612), X(13468)}}, {{A, B, C, X(7736), X(47735)}}, {{A, B, C, X(7774), X(54539)}}, {{A, B, C, X(8667), X(60185)}}, {{A, B, C, X(9300), X(18842)}}, {{A, B, C, X(9487), X(22110)}}, {{A, B, C, X(9770), X(14492)}}, {{A, B, C, X(11172), X(37671)}}, {{A, B, C, X(11184), X(54523)}}, {{A, B, C, X(15271), X(19222)}}, {{A, B, C, X(17811), X(40324)}}, {{A, B, C, X(20582), X(23054)}}, {{A, B, C, X(21356), X(60217)}}, {{A, B, C, X(35142), X(37668)}}, {{A, B, C, X(41136), X(54823)}}
X(63034) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 193, 9766}, {2, 5032, 9300}, {2, 7837, 9770}, {183, 5304, 3618}, {193, 230, 1007}, {230, 9766, 2}, {385, 7735, 69}, {754, 16041, 32006}, {754, 3767, 16041}, {5319, 7780, 16043}, {7755, 14023, 14064}, {9741, 26613, 11147}
X(63035) lies on these lines: {2, 6}, {4, 6395}, {20, 6398}, {32, 61336}, {140, 42522}, {145, 13936}, {371, 43314}, {372, 3146}, {376, 6446}, {390, 19029}, {485, 6436}, {486, 3832}, {549, 9542}, {550, 43415}, {589, 51316}, {631, 6199}, {632, 6500}, {1131, 6442}, {1132, 6460}, {1151, 61804}, {1152, 43884}, {1328, 60296}, {1384, 51952}, {1506, 61335}, {1586, 33630}, {1587, 5068}, {1588, 3522}, {3070, 3854}, {3071, 5059}, {3090, 6418}, {3091, 3312}, {3247, 30412}, {3311, 10303}, {3317, 7486}, {3523, 6221}, {3524, 6445}, {3525, 6417}, {3526, 43374}, {3529, 42644}, {3530, 9690}, {3534, 17851}, {3543, 13785}, {3545, 45385}, {3591, 60291}, {3594, 42284}, {3600, 19027}, {3616, 13942}, {3617, 18992}, {3621, 7968}, {3622, 13971}, {3623, 19065}, {3628, 6501}, {3758, 32799}, {3759, 32800}, {3839, 42216}, {3973, 5405}, {4232, 13937}, {4254, 21568}, {4678, 13973}, {5056, 7581}, {5067, 19117}, {5071, 18512}, {5120, 21565}, {5261, 18995}, {5265, 18966}, {5274, 19037}, {5281, 13958}, {5334, 42236}, {5335, 42235}, {5411, 7378}, {5413, 7408}, {5418, 6435}, {5420, 61834}, {5550, 19004}, {5921, 11448}, {6200, 9543}, {6202, 48734}, {6352, 15492}, {6407, 61807}, {6408, 17538}, {6410, 62078}, {6411, 43512}, {6412, 6459}, {6419, 61848}, {6420, 15022}, {6426, 62152}, {6427, 61863}, {6428, 13886}, {6431, 43883}, {6432, 31412}, {6433, 41969}, {6434, 42258}, {6437, 61816}, {6448, 49140}, {6449, 61798}, {6450, 62097}, {6451, 15692}, {6452, 10304}, {6454, 43408}, {6456, 62083}, {6469, 42637}, {6471, 42270}, {6473, 62134}, {6475, 62143}, {6477, 42266}, {6480, 61806}, {6481, 6561}, {6560, 50687}, {6564, 42605}, {6565, 61985}, {6636, 19005}, {6808, 15032}, {7000, 39874}, {8976, 46935}, {8981, 61856}, {9540, 35813}, {9541, 43323}, {9691, 61808}, {9780, 19003}, {10109, 43386}, {10146, 62119}, {10586, 45653}, {10587, 45651}, {11291, 21309}, {11539, 43518}, {12221, 13770}, {12222, 13834}, {13595, 13943}, {13651, 13880}, {13665, 61936}, {13711, 13933}, {13883, 46932}, {13884, 53857}, {13893, 46930}, {13903, 61867}, {13925, 60781}, {13940, 61155}, {13947, 46933}, {13962, 14986}, {14226, 54543}, {14683, 46689}, {15640, 52048}, {15683, 35823}, {15708, 43509}, {15721, 35255}, {18991, 46934}, {19017, 45289}, {19709, 54597}, {19877, 49548}, {20014, 49233}, {20105, 49253}, {23261, 43377}, {23263, 43792}, {23275, 49135}, {33636, 55890}, {34089, 61878}, {34091, 48154}, {35369, 49267}, {35732, 42982}, {35822, 61927}, {36436, 42816}, {36454, 42815}, {37913, 44599}, {40330, 42832}, {41410, 43134}, {41945, 61778}, {41946, 52666}, {41958, 43381}, {41964, 42638}, {42259, 43382}, {42261, 62149}, {42263, 62148}, {42264, 42539}, {42282, 42983}, {42540, 61962}, {42557, 42602}, {42569, 42575}, {42603, 42604}, {42640, 61932}, {42643, 61836}, {43212, 61844}, {43242, 52399}, {43243, 52400}, {43256, 62030}, {43257, 62099}, {43316, 61924}, {43317, 62037}, {43319, 62095}, {43337, 51910}, {43448, 62242}, {43507, 61992}, {43517, 61864}, {43536, 61898}, {43788, 62110}, {43881, 55856}, {45384, 61899}, {52046, 62056}, {52047, 61796}, {52667, 62005}, {53131, 62132}, {54542, 60300}, {60294, 60311}, {60295, 60623}
X(63035) = intersection, other than A, B, C, of circumconics {{A, B, C, X(69), X(60292)}}, {{A, B, C, X(491), X(43560)}}, {{A, B, C, X(492), X(60312)}}, {{A, B, C, X(589), X(37672)}}, {{A, B, C, X(615), X(51316)}}
X(63035) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1132, 17578, 43561}, {1132, 6460, 17578}, {3069, 7586, 2}, {3071, 43511, 5059}, {3071, 5059, 43520}, {3312, 18762, 23267}, {3317, 7583, 7486}, {6398, 23273, 20}, {6418, 13993, 3090}, {6432, 43880, 31412}, {7581, 13951, 5056}, {7582, 13966, 3523}, {13939, 23267, 18762}, {18762, 23267, 3091}, {42215, 43510, 10304}, {42264, 43508, 62032}, {42539, 62032, 43508}
X(63036) lies on these lines: {2, 6}, {4, 567}, {20, 37506}, {22, 21850}, {23, 14853}, {54, 7544}, {83, 60255}, {94, 41625}, {110, 14561}, {125, 39561}, {182, 16063}, {184, 7394}, {265, 3545}, {376, 14805}, {381, 46818}, {468, 59399}, {568, 631}, {569, 37444}, {575, 18911}, {858, 5050}, {1351, 7495}, {1352, 11422}, {1353, 37454}, {1493, 2888}, {1495, 5476}, {1589, 18459}, {1590, 18457}, {1899, 7703}, {1995, 18583}, {2003, 56461}, {2323, 56463}, {2904, 34115}, {3060, 58480}, {3091, 12022}, {3167, 37990}, {3292, 38317}, {3448, 14912}, {3523, 37489}, {3524, 3581}, {3796, 20062}, {3818, 44109}, {3832, 18396}, {4254, 21478}, {5012, 7391}, {5020, 61655}, {5021, 22377}, {5056, 14852}, {5094, 53091}, {5097, 61644}, {5133, 11402}, {5169, 6776}, {5182, 62298}, {5189, 25406}, {5446, 59351}, {5480, 6800}, {5640, 15073}, {5651, 25555}, {5943, 27365}, {6639, 8254}, {6997, 9544}, {7386, 19129}, {7401, 9545}, {7426, 14848}, {7492, 51212}, {7493, 11002}, {7494, 18438}, {7558, 36749}, {7566, 31804}, {7569, 13292}, {7570, 40330}, {8550, 61700}, {8836, 18582}, {8838, 18581}, {9306, 61659}, {9777, 21970}, {9813, 32114}, {9815, 11449}, {10201, 15038}, {11175, 18372}, {11179, 31105}, {11206, 18382}, {11245, 31236}, {11426, 13160}, {11442, 13366}, {11451, 59543}, {12007, 45303}, {12228, 12383}, {12236, 38794}, {13337, 34834}, {13353, 47528}, {13579, 40393}, {14002, 15582}, {14712, 58312}, {14786, 56292}, {15004, 58447}, {15019, 61506}, {15033, 44440}, {15037, 18281}, {15080, 31670}, {15087, 60763}, {15107, 20423}, {15520, 41586}, {18405, 50689}, {18430, 61964}, {18531, 61715}, {18842, 55957}, {20063, 51538}, {22128, 56459}, {22234, 61712}, {22352, 48880}, {24148, 54283}, {25321, 52191}, {26869, 53092}, {30529, 56408}, {30739, 51732}, {30744, 45298}, {31133, 48906}, {31152, 55705}, {31304, 45089}, {32227, 40132}, {33748, 52284}, {34565, 61646}, {38110, 40916}, {40684, 59156}, {41231, 47286}, {47582, 47596}, {52253, 56022}, {52288, 60502}, {52289, 56015}, {54531, 54914}, {54663, 54792}, {54769, 54772}, {55566, 56503}, {55567, 56505}, {55916, 62246}
X(63036) = pole of line {6, 23039} with respect to the Stammler hyperbola
X(63036) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(7578)}}, {{A, B, C, X(83), X(37644)}}, {{A, B, C, X(141), X(60255)}}, {{A, B, C, X(8791), X(31489)}}, {{A, B, C, X(11174), X(18372)}}, {{A, B, C, X(11175), X(18371)}}, {{A, B, C, X(13579), X(37636)}}, {{A, B, C, X(15018), X(18841)}}, {{A, B, C, X(18842), X(44555)}}, {{A, B, C, X(21356), X(55957)}}, {{A, B, C, X(40393), X(45794)}}, {{A, B, C, X(46262), X(46952)}}, {{A, B, C, X(54782), X(61116)}}
X(63036) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {5480, 6800, 7519}, {18583, 61690, 1995}
X(63037) lies on these lines: {2, 6}, {8, 989}, {20, 970}, {44, 345}, {51, 54383}, {63, 2347}, {78, 40958}, {144, 3210}, {145, 960}, {165, 5212}, {192, 20043}, {210, 51192}, {239, 329}, {306, 26685}, {312, 5839}, {321, 5395}, {390, 20012}, {452, 20018}, {519, 30568}, {1122, 21454}, {1743, 3687}, {1999, 18228}, {2323, 27539}, {2339, 3219}, {2345, 4886}, {2996, 60155}, {2999, 4416}, {3087, 31623}, {3187, 31018}, {3305, 3691}, {3452, 4700}, {3523, 13323}, {3617, 33075}, {3666, 54280}, {3793, 21539}, {3832, 5799}, {3868, 61669}, {3876, 20009}, {3879, 7308}, {3966, 59406}, {3973, 56078}, {4000, 33066}, {4104, 16475}, {4194, 44086}, {4217, 4720}, {4307, 59296}, {4371, 42029}, {4440, 20214}, {4644, 19804}, {4656, 16834}, {4661, 19993}, {4678, 5835}, {4974, 33144}, {5084, 56018}, {5222, 27184}, {5256, 17257}, {5268, 51196}, {5272, 34379}, {5847, 59684}, {6542, 39248}, {6872, 34259}, {6904, 20077}, {6995, 44092}, {9534, 50408}, {9776, 17364}, {9965, 17490}, {11345, 56182}, {12513, 28364}, {13736, 19767}, {13742, 41014}, {14912, 19544}, {17116, 41915}, {17147, 20073}, {17299, 42032}, {17363, 34255}, {17484, 19789}, {17495, 20078}, {17784, 25306}, {18743, 62231}, {19649, 62174}, {19783, 37314}, {19998, 20075}, {20015, 49704}, {20110, 37759}, {23681, 41140}, {24280, 32860}, {24599, 30617}, {25568, 26245}, {26064, 56995}, {26132, 26723}, {27549, 33088}, {28610, 62300}, {31145, 56086}, {33073, 38057}, {36698, 56527}, {37175, 37502}, {37339, 54429}, {37366, 63174}, {40998, 49495}, {41263, 54321}, {41717, 44545}, {45100, 54119}, {49680, 49736}, {49716, 56737}, {50000, 53673}, {50306, 56082}, {50699, 61044}, {54113, 55405}, {60092, 60257}, {60149, 60170}, {60168, 60261}
X(63037) = anticomplement of X(18141)
X(63037) = X(i)-Ceva conjugate of X(j) for these {i, j}: {60107, 2}
X(63037) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {60107, 6327}
X(63037) = pole of line {4139, 6563} with respect to the DeLongchamps circle
X(63037) = pole of line {523, 47921} with respect to the Steiner circumellipse
X(63037) = intersection, other than A, B, C, of circumconics {{A, B, C, X(81), X(989)}}, {{A, B, C, X(193), X(60155)}}, {{A, B, C, X(321), X(3620)}}, {{A, B, C, X(940), X(57666)}}, {{A, B, C, X(4869), X(60257)}}, {{A, B, C, X(14552), X(60149)}}, {{A, B, C, X(17300), X(60170)}}, {{A, B, C, X(17778), X(45100)}}, {{A, B, C, X(33172), X(60285)}}, {{A, B, C, X(37639), X(55944)}}, {{A, B, C, X(37652), X(60092)}}, {{A, B, C, X(37653), X(43533)}}, {{A, B, C, X(37655), X(54119)}}, {{A, B, C, X(37683), X(60168)}}, {{A, B, C, X(37684), X(60167)}}
X(63037) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 2895, 3620}, {239, 329, 30699}, {1211, 3618, 2}, {1743, 3687, 26065}, {17490, 20072, 9965}
X(63038) lies on these lines: {2, 6}, {30, 34604}, {32, 7757}, {39, 33273}, {51, 46303}, {76, 41748}, {83, 7805}, {98, 5097}, {99, 5008}, {147, 1353}, {148, 18907}, {182, 33706}, {194, 1003}, {251, 3228}, {262, 15520}, {308, 34572}, {315, 7920}, {316, 5355}, {384, 538}, {542, 35426}, {575, 37455}, {576, 5999}, {598, 18546}, {671, 12156}, {754, 7827}, {1078, 5041}, {1281, 49489}, {1627, 33875}, {1691, 22564}, {1916, 5052}, {2452, 60695}, {2782, 12191}, {3060, 13207}, {3225, 38382}, {3407, 5039}, {3424, 54889}, {3499, 9490}, {3534, 32480}, {3543, 39646}, {3552, 8716}, {3734, 14075}, {3767, 7921}, {3793, 8358}, {3830, 61102}, {3845, 12188}, {3849, 39593}, {3933, 10583}, {3934, 34571}, {3972, 7798}, {4027, 5969}, {4366, 5332}, {5025, 5319}, {5050, 6194}, {5077, 14976}, {5092, 55178}, {5093, 9755}, {5102, 44434}, {5182, 8290}, {5201, 6636}, {5254, 20088}, {5286, 7823}, {5305, 7785}, {5309, 7812}, {5346, 7752}, {5368, 7828}, {5480, 5984}, {5702, 37187}, {6179, 7772}, {6645, 7296}, {6680, 7905}, {7738, 33207}, {7739, 7833}, {7751, 7878}, {7753, 14568}, {7754, 7787}, {7755, 7858}, {7758, 7892}, {7759, 7856}, {7762, 7797}, {7764, 33245}, {7765, 33256}, {7768, 7829}, {7776, 7932}, {7780, 41940}, {7793, 9605}, {7794, 19694}, {7796, 14043}, {7803, 7893}, {7804, 14711}, {7807, 13571}, {7809, 7817}, {7818, 7884}, {7821, 14047}, {7826, 7859}, {7832, 7890}, {7834, 7877}, {7836, 8368}, {7843, 14045}, {7844, 7926}, {7845, 7919}, {7846, 7855}, {7850, 7913}, {7851, 7900}, {7852, 7917}, {7854, 16897}, {7860, 7902}, {7864, 20065}, {7866, 7946}, {7867, 7949}, {7876, 14023}, {7882, 7944}, {7891, 33191}, {7896, 7943}, {7903, 7942}, {7912, 33240}, {7916, 7930}, {8289, 10754}, {8353, 14712}, {8362, 51860}, {8370, 19570}, {8550, 40236}, {8597, 11648}, {8703, 9301}, {8782, 32449}, {9146, 31609}, {9149, 13595}, {9462, 16932}, {9607, 33260}, {9751, 55706}, {9865, 12151}, {9939, 11287}, {10352, 36859}, {10484, 60175}, {11179, 35431}, {11451, 61689}, {11482, 13860}, {12829, 58765}, {13111, 15687}, {14036, 32833}, {14458, 54540}, {14492, 43535}, {15819, 55713}, {16834, 52136}, {17121, 33891}, {17131, 60855}, {19661, 51123}, {21309, 31859}, {21445, 32447}, {22331, 33014}, {22332, 33022}, {22712, 39561}, {30179, 62231}, {31168, 41755}, {31173, 33291}, {32476, 46321}, {33246, 34511}, {33276, 35007}, {35279, 40130}, {38071, 51238}, {41895, 54519}, {42054, 51902}, {47101, 52691}, {51737, 60652}, {54487, 60218}, {54610, 54732}, {54823, 54901}, {55715, 58849}
X(63038) = midpoint of X(i) and X(j) for these {i,j}: {7760, 12150}
X(63038) = reflection of X(i) in X(j) for these {i,j}: {12150, 5007}, {384, 12150}, {7924, 7827}
X(63038) = pole of line {6, 52961} with respect to the Stammler hyperbola
X(63038) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(141), X(3228)}}, {{A, B, C, X(251), X(3231)}}, {{A, B, C, X(308), X(34573)}}, {{A, B, C, X(385), X(54906)}}, {{A, B, C, X(524), X(54539)}}, {{A, B, C, X(598), X(7837)}}, {{A, B, C, X(599), X(60214)}}, {{A, B, C, X(1383), X(8617)}}, {{A, B, C, X(2998), X(3619)}}, {{A, B, C, X(3051), X(34572)}}, {{A, B, C, X(3225), X(3329)}}, {{A, B, C, X(3314), X(60180)}}, {{A, B, C, X(3407), X(14614)}}, {{A, B, C, X(3620), X(38262)}}, {{A, B, C, X(3763), X(9462)}}, {{A, B, C, X(4577), X(23342)}}, {{A, B, C, X(7779), X(35146)}}, {{A, B, C, X(7788), X(54540)}}, {{A, B, C, X(7840), X(14492)}}, {{A, B, C, X(8556), X(60128)}}, {{A, B, C, X(8587), X(13468)}}, {{A, B, C, X(9463), X(39955)}}, {{A, B, C, X(9766), X(54487)}}, {{A, B, C, X(11160), X(54519)}}, {{A, B, C, X(32748), X(60672)}}, {{A, B, C, X(37668), X(54889)}}, {{A, B, C, X(37671), X(43535)}}, {{A, B, C, X(39968), X(51126)}}
X(63038) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 1992, 7837}, {2, 7837, 7840}, {6, 385, 3329}, {6, 7766, 385}, {32, 7757, 13586}, {32, 7894, 7839}, {83, 7805, 17129}, {315, 7920, 7923}, {538, 5007, 12150}, {671, 12156, 14537}, {754, 7827, 7924}, {3629, 7792, 7779}, {5007, 7760, 384}, {5304, 7774, 7806}, {5368, 7838, 7828}, {7753, 14568, 33013}, {7754, 43136, 7787}, {7754, 7787, 17128}, {7759, 7856, 7901}, {7768, 7829, 7948}, {7774, 7806, 7925}, {7779, 7792, 7931}, {7780, 41940, 55085}, {7803, 7893, 7928}, {7809, 7817, 14046}, {7817, 41750, 7809}, {7828, 7838, 7941}, {7839, 13586, 7757}
X(63039) lies on these lines: {1, 21747}, {2, 6}, {20, 51340}, {23, 37492}, {89, 4850}, {145, 16474}, {750, 9332}, {902, 17018}, {980, 5008}, {1203, 46934}, {1255, 16677}, {1384, 21508}, {1449, 3218}, {1743, 17021}, {1977, 30579}, {2177, 4649}, {2308, 15485}, {2906, 4198}, {2990, 56043}, {3091, 36750}, {3146, 36742}, {3187, 17116}, {3193, 11106}, {3219, 3247}, {3240, 56010}, {3301, 39314}, {3311, 21565}, {3312, 21568}, {3543, 45923}, {3621, 51674}, {3622, 5315}, {3623, 57280}, {3723, 4641}, {3731, 17019}, {3745, 4661}, {3758, 4671}, {3832, 5707}, {3973, 5287}, {4220, 44456}, {4256, 37307}, {4257, 17548}, {4260, 33884}, {4389, 20093}, {4430, 49465}, {4644, 33155}, {4663, 9347}, {4667, 31019}, {4678, 5711}, {5024, 21537}, {5056, 45931}, {5059, 5706}, {5138, 11003}, {5189, 5800}, {5256, 23958}, {5273, 62246}, {5280, 29583}, {5526, 29624}, {5710, 20014}, {6199, 16441}, {6221, 21566}, {6395, 16440}, {6398, 21567}, {6417, 21553}, {6418, 21492}, {6500, 21546}, {6501, 21549}, {6636, 44094}, {6846, 15068}, {6847, 15032}, {6872, 46441}, {6891, 15037}, {7277, 33151}, {7408, 44105}, {7492, 36740}, {9345, 16477}, {9690, 21573}, {10303, 37509}, {11002, 61670}, {11456, 37434}, {16484, 17127}, {16487, 29817}, {16491, 17024}, {16496, 29815}, {16667, 17012}, {16668, 37520}, {16670, 35595}, {16674, 33761}, {16785, 29585}, {16814, 37595}, {16981, 37516}, {17121, 26627}, {17364, 29833}, {19649, 55705}, {20059, 54358}, {21309, 21511}, {21477, 22246}, {21482, 33636}, {21516, 43136}, {21574, 43415}, {22383, 26824}, {25269, 58820}, {25417, 28606}, {25418, 30561}, {26864, 37254}, {29570, 54981}, {29864, 32946}, {29868, 32949}, {32774, 62230}, {33170, 50284}, {35986, 62183}, {36745, 61804}, {36746, 50693}, {36754, 61820}, {37108, 37483}, {37456, 39874}, {37501, 62078}, {37517, 37527}, {37521, 50664}, {37537, 62102}, {37538, 37913}, {37559, 46933}, {37610, 41434}, {40952, 62187}, {56009, 61358}
X(63039) = X(i)-Dao conjugate of X(j) for these {i, j}: {30561, 4671}, {30563, 28605}
X(63039) = X(i)-Ceva conjugate of X(j) for these {i, j}: {81, 25418}
X(63039) = pole of line {6, 16857} with respect to the Stammler hyperbola
X(63039) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(86), X(30597)}}, {{A, B, C, X(89), X(5235)}}, {{A, B, C, X(333), X(30607)}}, {{A, B, C, X(1383), X(5275)}}, {{A, B, C, X(2990), X(24557)}}, {{A, B, C, X(5333), X(25417)}}, {{A, B, C, X(14996), X(40408)}}, {{A, B, C, X(17251), X(40776)}}, {{A, B, C, X(21358), X(39957)}}
X(63039) = barycentric product X(i)*X(j) for these (i, j): {25417, 30561}, {30563, 89}
X(63039) = barycentric quotient X(i)/X(j) for these (i, j): {30561, 28605}, {30563, 4671}
X(63039) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1449, 3218, 17013}
X(63040) lies on these lines: {2, 6}, {3, 16981}, {4, 15037}, {22, 55705}, {23, 5050}, {51, 15080}, {61, 41478}, {62, 41477}, {110, 5645}, {155, 61914}, {182, 7492}, {184, 10545}, {195, 61886}, {373, 11422}, {376, 15038}, {399, 3545}, {567, 3431}, {575, 1495}, {576, 33884}, {578, 43584}, {631, 15047}, {858, 59399}, {1173, 13336}, {1181, 3854}, {1199, 5056}, {1351, 7496}, {1352, 7605}, {1383, 30535}, {1570, 15302}, {1599, 6395}, {1600, 6199}, {1976, 9999}, {1995, 53091}, {2979, 34565}, {3060, 5092}, {3066, 35265}, {3091, 15032}, {3098, 15004}, {3146, 35237}, {3292, 55713}, {3448, 14561}, {3524, 37496}, {3525, 14627}, {3527, 12087}, {3567, 37513}, {3617, 16472}, {3832, 11456}, {3839, 12112}, {3855, 43845}, {3917, 55715}, {4188, 51340}, {5012, 7712}, {5024, 35296}, {5034, 39024}, {5059, 10982}, {5068, 7592}, {5071, 15087}, {5093, 40916}, {5097, 7998}, {5102, 21766}, {5169, 18583}, {5189, 14853}, {5408, 6436}, {5409, 6435}, {5462, 11464}, {5643, 5651}, {5650, 22330}, {5943, 9544}, {5946, 10298}, {6636, 9777}, {6688, 44111}, {6776, 7533}, {6800, 31860}, {7394, 39874}, {7485, 44456}, {7486, 12161}, {7495, 51732}, {7544, 43838}, {7711, 57258}, {8627, 10485}, {9140, 25556}, {9143, 9976}, {9545, 15024}, {9730, 58871}, {10303, 36749}, {10304, 39522}, {10564, 15045}, {10657, 59378}, {10658, 59379}, {10989, 14848}, {11145, 11485}, {11146, 11486}, {11245, 37353}, {11402, 62209}, {11430, 15043}, {11438, 13434}, {11451, 13366}, {11550, 42785}, {13353, 38435}, {13472, 61753}, {13595, 26864}, {14683, 14912}, {15028, 37505}, {15033, 37470}, {15246, 33878}, {15520, 22112}, {15717, 37483}, {15805, 61834}, {15860, 44436}, {16042, 53092}, {16266, 61856}, {16473, 46934}, {16865, 37509}, {17572, 36750}, {18358, 45968}, {18445, 61936}, {18451, 61944}, {18911, 31857}, {20063, 25406}, {21849, 55696}, {21969, 55653}, {22246, 37344}, {22352, 55702}, {23293, 32068}, {23958, 54444}, {25555, 61712}, {26881, 58470}, {27065, 62246}, {31074, 45298}, {32210, 37481}, {33187, 44415}, {33255, 39524}, {33534, 62048}, {33586, 55699}, {33630, 46924}, {34155, 52171}, {35268, 55708}, {36747, 61820}, {37478, 43651}, {37498, 61804}, {37514, 50693}, {37517, 41462}, {37967, 53124}, {38317, 41724}, {39588, 52301}, {40132, 52124}, {44413, 62120}, {46728, 46865}, {46818, 50979}, {46936, 56292}, {50461, 61899}, {50678, 51350}, {51481, 60855}, {52099, 62135}
X(63040) = pole of line {6467, 55715} with respect to the Jerabek hyperbola
X(63040) = pole of line {6, 15694} with respect to the Stammler hyperbola
X(63040) = pole of line {523, 37967} with respect to the Steiner circumellipse
X(63040) = pole of line {525, 31072} with respect to the dual conic of Steiner circle
X(63040) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(6), X(33886)}}, {{A, B, C, X(69), X(60191)}}, {{A, B, C, X(83), X(11004)}}, {{A, B, C, X(111), X(31489)}}, {{A, B, C, X(599), X(30535)}}, {{A, B, C, X(1383), X(3815)}}, {{A, B, C, X(2987), X(47352)}}, {{A, B, C, X(3055), X(40103)}}, {{A, B, C, X(9300), X(39955)}}, {{A, B, C, X(37637), X(39389)}}
X(63040) = barycentric product X(i)*X(j) for these (i, j): {33886, 76}
X(63040) = barycentric quotient X(i)/X(j) for these (i, j): {33886, 6}
X(63040) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {51, 15080, 48912}, {51, 50664, 15080}, {182, 11002, 7492}, {182, 15019, 11002}, {373, 15516, 11422}, {575, 5640, 11003}, {5012, 34417, 7712}, {5092, 44107, 3060}, {5640, 11003, 14002}, {5943, 44109, 10546}, {10546, 44109, 9544}, {15080, 48912, 37913}, {15520, 22112, 23061}, {34417, 55710, 5012}, {37517, 41462, 62188}, {37517, 43650, 41462}, {41462, 53863, 37517}, {51732, 61657, 7495}
X(63041) lies on these lines: {2, 6}, {4, 7786}, {32, 32978}, {39, 32968}, {76, 32957}, {83, 631}, {114, 3090}, {148, 2023}, {262, 51212}, {315, 32960}, {316, 50370}, {344, 24239}, {376, 58851}, {439, 55797}, {574, 14033}, {620, 7808}, {625, 33223}, {1285, 7771}, {1506, 7913}, {2548, 6683}, {2549, 32983}, {2996, 9607}, {3096, 32823}, {3524, 3972}, {3533, 7857}, {3545, 7790}, {3767, 32975}, {3818, 50654}, {3926, 31406}, {4045, 16041}, {5013, 32971}, {5020, 20775}, {5024, 32815}, {5056, 7851}, {5067, 7828}, {5254, 32987}, {5286, 32992}, {5305, 32838}, {5475, 32986}, {6337, 7770}, {6353, 36794}, {6656, 31404}, {6680, 32977}, {7603, 32984}, {7710, 51537}, {7737, 15482}, {7745, 32990}, {7747, 33226}, {7752, 32956}, {7757, 52713}, {7758, 31239}, {7763, 16045}, {7768, 55732}, {7769, 14069}, {7773, 33202}, {7783, 33269}, {7787, 33001}, {7795, 9698}, {7796, 18840}, {7797, 32999}, {7800, 7845}, {7804, 32985}, {7816, 31450}, {7819, 31467}, {7823, 33258}, {7825, 31417}, {7827, 53127}, {7834, 32969}, {7846, 8781}, {7859, 32951}, {7864, 32962}, {7884, 61899}, {7899, 33194}, {7918, 33292}, {7923, 32963}, {7932, 32998}, {7934, 33230}, {7940, 32952}, {7942, 32958}, {7943, 32953}, {8359, 15484}, {8362, 32816}, {8369, 14535}, {8889, 17907}, {9605, 32828}, {9752, 18583}, {10155, 60093}, {10583, 33000}, {11287, 32827}, {11669, 60263}, {12150, 46453}, {13860, 25406}, {14039, 60855}, {14561, 58883}, {14853, 37451}, {15815, 32981}, {16419, 22062}, {17286, 49554}, {17749, 32022}, {20179, 59572}, {22253, 46951}, {26959, 31402}, {27091, 31405}, {31455, 32970}, {31492, 59545}, {32832, 55085}, {32839, 32954}, {32871, 33183}, {32991, 44518}, {33239, 37512}, {33272, 53418}, {35021, 55708}, {35927, 53095}, {37182, 51538}, {37187, 63155}, {43448, 44543}, {53098, 60073}, {54509, 60268}, {54616, 60211}, {60098, 60190}, {60129, 60234}, {60239, 60240}
X(63041) = pole of line {8371, 62642} with respect to the orthocentroidal circle
X(63041) = pole of line {3265, 47128} with respect to the dual conic of Orthic inconic
X(63041) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(15271)}}, {{A, B, C, X(69), X(60096)}}, {{A, B, C, X(83), X(34229)}}, {{A, B, C, X(141), X(14494)}}, {{A, B, C, X(193), X(11169)}}, {{A, B, C, X(230), X(18841)}}, {{A, B, C, X(3619), X(8781)}}, {{A, B, C, X(7610), X(54616)}}, {{A, B, C, X(7612), X(58446)}}, {{A, B, C, X(7778), X(10155)}}, {{A, B, C, X(11168), X(18842)}}, {{A, B, C, X(11669), X(37690)}}, {{A, B, C, X(16986), X(60234)}}, {{A, B, C, X(16990), X(60098)}}, {{A, B, C, X(17008), X(60129)}}, {{A, B, C, X(21358), X(60240)}}, {{A, B, C, X(23055), X(60239)}}, {{A, B, C, X(42850), X(54509)}}, {{A, B, C, X(44377), X(53098)}}
X(63041) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 325, 3619}, {2, 3329, 7735}, {2, 3815, 1007}, {2, 7736, 69}, {2548, 16043, 32006}, {2548, 6683, 16043}, {7808, 31401, 14001}, {18841, 33189, 7846}, {32951, 55774, 7859}
X(63042) lies on these lines: {2, 6}, {20, 7754}, {25, 56013}, {32, 32830}, {148, 2794}, {194, 3522}, {239, 3598}, {315, 33200}, {376, 3793}, {439, 4027}, {620, 7758}, {754, 43448}, {894, 7172}, {1352, 9748}, {1384, 32817}, {1506, 32897}, {1655, 11106}, {1916, 47586}, {2549, 41748}, {2996, 7823}, {3091, 7762}, {3164, 8267}, {3424, 51212}, {3543, 47286}, {3734, 32869}, {3767, 7845}, {3769, 51190}, {3785, 7760}, {3926, 6179}, {3933, 33181}, {3972, 32836}, {4232, 56021}, {4461, 20056}, {5068, 7785}, {5286, 7761}, {5305, 33180}, {5319, 7826}, {6054, 51178}, {6194, 32451}, {6390, 46453}, {6527, 10313}, {6995, 9308}, {7378, 27377}, {7390, 56018}, {7408, 43981}, {7487, 56015}, {7500, 56017}, {7620, 62203}, {7749, 32871}, {7751, 32834}, {7753, 32893}, {7767, 33202}, {7776, 33199}, {7780, 31400}, {7783, 21734}, {7793, 15717}, {7838, 31404}, {7839, 32990}, {7855, 53033}, {7857, 32825}, {7858, 32838}, {7877, 14061}, {7881, 33183}, {7890, 32835}, {7893, 32974}, {7900, 32980}, {7905, 32829}, {7906, 32989}, {7921, 32987}, {7941, 32988}, {8359, 14482}, {8598, 11148}, {8782, 20105}, {9993, 11180}, {10304, 31859}, {10754, 11177}, {11477, 53015}, {11606, 38259}, {13571, 61834}, {14039, 21309}, {14568, 32827}, {14712, 15683}, {14929, 33190}, {15655, 51123}, {16045, 43136}, {16318, 32001}, {16924, 32872}, {16925, 32841}, {17128, 32882}, {17129, 32971}, {17131, 32874}, {18533, 56016}, {18907, 52713}, {19569, 62030}, {19570, 50687}, {20081, 32981}, {20088, 32979}, {26274, 39567}, {30435, 33198}, {31415, 41750}, {32269, 38918}, {32457, 44678}, {32818, 33203}, {32840, 32973}, {33706, 41622}, {33748, 37455}, {37460, 41676}, {40248, 50986}, {43951, 54122}, {50698, 56019}, {50974, 60658}, {51224, 53141}, {54815, 60214}, {54901, 60635}, {54921, 60234}, {60128, 60331}, {60260, 60336}
X(63042) = reflection of X(i) in X(j) for these {i,j}: {32817, 1384}
X(63042) = anticomplement of X(37668)
X(63042) = X(i)-Ceva conjugate of X(j) for these {i, j}: {3424, 2}
X(63042) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {3424, 6327}, {58963, 7192}, {59256, 21275}, {60674, 4329}
X(63042) = pole of line {523, 47457} with respect to the Steiner circumellipse
X(63042) = pole of line {2, 59548} with respect to the Wallace hyperbola
X(63042) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(193), X(60147)}}, {{A, B, C, X(385), X(47586)}}, {{A, B, C, X(2996), X(10513)}}, {{A, B, C, X(3618), X(11169)}}, {{A, B, C, X(5395), X(14930)}}, {{A, B, C, X(7774), X(43951)}}, {{A, B, C, X(7777), X(60331)}}, {{A, B, C, X(7779), X(38259)}}, {{A, B, C, X(7788), X(54171)}}, {{A, B, C, X(7837), X(54815)}}, {{A, B, C, X(11606), X(20080)}}, {{A, B, C, X(17008), X(54921)}}, {{A, B, C, X(37667), X(60336)}}
X(63042) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {32, 32830, 33201}, {193, 385, 2}, {2996, 7823, 17578}, {3629, 8667, 7736}, {3793, 22253, 376}, {6392, 20065, 3146}, {7805, 14023, 5286}
X(63043) lies on these lines: {2, 6}, {4, 11646}, {30, 11173}, {32, 5477}, {39, 22677}, {115, 19905}, {182, 21843}, {187, 11179}, {194, 50640}, {376, 5104}, {511, 2549}, {542, 7737}, {574, 54173}, {576, 3767}, {631, 5038}, {1285, 50974}, {1351, 15980}, {1352, 5052}, {1353, 37459}, {1383, 9143}, {1384, 37461}, {1609, 20775}, {1691, 14912}, {1915, 63174}, {1971, 41719}, {2056, 6353}, {2076, 25406}, {2452, 5112}, {2502, 26255}, {2548, 34507}, {3003, 5486}, {3053, 8550}, {3331, 54149}, {3545, 53504}, {3564, 18907}, {5017, 6776}, {5026, 32985}, {5028, 5355}, {5039, 5965}, {5107, 5309}, {5210, 51737}, {5254, 11477}, {5319, 44499}, {5476, 43620}, {6337, 39100}, {6781, 46264}, {7494, 14153}, {7738, 44453}, {7745, 15069}, {7758, 13357}, {7798, 14645}, {8546, 11063}, {8573, 20794}, {8705, 47275}, {9214, 42007}, {9225, 40132}, {9604, 19127}, {9743, 9744}, {9753, 10753}, {9974, 49220}, {9975, 49221}, {10329, 33522}, {10418, 61506}, {10519, 50659}, {11178, 31415}, {11185, 22486}, {11645, 43618}, {12151, 33191}, {13356, 14023}, {14482, 51179}, {14853, 53475}, {15483, 34511}, {15484, 50955}, {15531, 61101}, {15880, 21243}, {16280, 35906}, {16306, 47280}, {16308, 47276}, {18800, 19911}, {19924, 43619}, {23326, 53496}, {30516, 61644}, {31401, 40107}, {31859, 51438}, {32113, 47169}, {35432, 43460}, {37827, 44533}, {40330, 53484}, {41406, 51203}, {41407, 51200}, {41585, 59229}, {41672, 51140}, {43448, 53505}, {43454, 51207}, {43455, 51206}, {44541, 50965}, {47184, 47277}, {47186, 47448}, {47353, 53418}, {50967, 60653}, {52199, 56603}, {53095, 54169}, {53419, 54131}
X(63043) = X(i)-complementary conjugate of X(j) for these {i, j}: {54488, 2887}
X(63043) = pole of line {44445, 59775} with respect to the anticomplementary circle
X(63043) = pole of line {2501, 59775} with respect to the polar circle
X(63043) = pole of line {2, 52771} with respect to the Kiepert hyperbola
X(63043) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(39099)}}, {{A, B, C, X(69), X(43532)}}, {{A, B, C, X(183), X(5486)}}, {{A, B, C, X(393), X(17008)}}, {{A, B, C, X(1989), X(7610)}}, {{A, B, C, X(2165), X(37688)}}, {{A, B, C, X(3815), X(9516)}}, {{A, B, C, X(22329), X(34288)}}, {{A, B, C, X(30537), X(42849)}}, {{A, B, C, X(34229), X(44556)}}, {{A, B, C, X(41614), X(43718)}}, {{A, B, C, X(42286), X(58446)}}
X(63043) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 599, 3815}, {69, 1992, 7774}, {193, 7766, 1992}, {395, 396, 7610}, {1992, 7735, 6}, {5304, 7779, 7736}, {34507, 44500, 2548}, {43448, 54132, 53505}
X(63044) lies on these lines: {2, 6}, {3, 5984}, {4, 7929}, {5, 7939}, {22, 8272}, {32, 19689}, {76, 148}, {83, 7826}, {98, 40107}, {99, 7810}, {115, 7883}, {140, 7947}, {147, 22712}, {194, 7800}, {251, 40000}, {315, 16044}, {316, 7848}, {319, 33891}, {384, 7767}, {538, 7831}, {620, 1078}, {621, 25167}, {622, 25157}, {626, 14061}, {1281, 49560}, {1352, 6194}, {1384, 14036}, {1447, 17287}, {1506, 7917}, {1513, 61545}, {1799, 46228}, {1975, 7904}, {2453, 20063}, {2548, 7946}, {3096, 7751}, {3528, 45017}, {3552, 3785}, {3564, 37455}, {3734, 7811}, {3767, 7938}, {3793, 6661}, {3818, 33706}, {3891, 20056}, {3917, 61101}, {3926, 33004}, {3933, 7824}, {3934, 7768}, {3978, 59213}, {4045, 31168}, {4372, 39724}, {4376, 17280}, {4441, 6653}, {4655, 5992}, {5025, 7879}, {5059, 46944}, {5077, 8596}, {5181, 5987}, {5254, 7928}, {5305, 7948}, {5309, 7937}, {5346, 7943}, {5475, 7850}, {5980, 32552}, {5981, 32553}, {5999, 48876}, {6033, 49111}, {6179, 7822}, {6292, 7760}, {6337, 33022}, {6390, 33273}, {6636, 22062}, {6646, 33889}, {6656, 17129}, {6658, 7750}, {6683, 7905}, {7081, 17288}, {7394, 44443}, {7484, 22152}, {7485, 20794}, {7737, 9939}, {7738, 20105}, {7746, 7922}, {7749, 7909}, {7752, 7896}, {7754, 7876}, {7755, 7944}, {7769, 7895}, {7770, 7893}, {7771, 7801}, {7773, 33024}, {7776, 16921}, {7780, 7832}, {7786, 7855}, {7787, 14023}, {7790, 7865}, {7791, 20081}, {7793, 7795}, {7796, 7815}, {7802, 17130}, {7804, 34604}, {7805, 7859}, {7808, 7877}, {7828, 7849}, {7833, 20094}, {7839, 8362}, {7853, 14568}, {7856, 7914}, {7857, 7869}, {7858, 7882}, {7863, 43459}, {7871, 31455}, {7881, 7907}, {7885, 32993}, {7889, 10159}, {7890, 55085}, {7894, 51860}, {7898, 11185}, {7900, 16924}, {7906, 11285}, {7912, 32832}, {7924, 47286}, {7941, 32992}, {8267, 40002}, {8354, 47287}, {8370, 14929}, {8591, 55164}, {9230, 39998}, {9855, 59780}, {9865, 14994}, {9866, 24256}, {9993, 11178}, {9996, 43453}, {10163, 37804}, {10357, 14880}, {10989, 47282}, {10997, 60702}, {11177, 50977}, {12251, 37336}, {14031, 60285}, {14046, 43291}, {14063, 32834}, {14458, 48880}, {14907, 33265}, {14931, 50567}, {14976, 43618}, {15246, 20775}, {15526, 40870}, {16895, 30435}, {16898, 18840}, {17192, 30167}, {17236, 26034}, {17565, 34284}, {17685, 18135}, {18440, 60651}, {19576, 60694}, {19691, 32819}, {20785, 56512}, {22240, 39352}, {26806, 32771}, {29840, 32852}, {31299, 46778}, {32006, 33018}, {32747, 41916}, {32815, 33264}, {32816, 33002}, {32817, 33008}, {32818, 33001}, {32822, 33253}, {32823, 32999}, {32828, 32966}, {32830, 32965}, {32831, 33012}, {32835, 33188}, {32869, 33263}, {32870, 33270}, {32872, 32980}, {32874, 33278}, {33017, 52713}, {33087, 52133}, {33769, 35540}, {34510, 38730}, {35005, 60128}, {35369, 44526}, {37898, 38909}, {37901, 50146}, {40416, 61418}, {41295, 52898}, {43150, 43460}, {43529, 60136}, {43688, 54122}, {46264, 60652}, {48892, 55178}, {50692, 60147}, {50955, 60654}, {54901, 60143}, {60177, 60212}, {60184, 60232}
X(63044) = isotomic conjugate of X(60105)
X(63044) = anticomplement of X(3329)
X(63044) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 60105}, {3329, 3329}
X(63044) = X(i)-Ceva conjugate of X(j) for these {i, j}: {42006, 2}
X(63044) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {42006, 6327}, {43357, 7192}, {59262, 21289}, {59273, 21217}, {60664, 69}, {60667, 8}, {60672, 192}
X(63044) = pole of line {2528, 6563} with respect to the DeLongchamps circle
X(63044) = pole of line {6, 20854} with respect to the Stammler hyperbola
X(63044) = pole of line {2, 2076} with respect to the Wallace hyperbola
X(63044) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(6), X(5116)}}, {{A, B, C, X(76), X(7779)}}, {{A, B, C, X(3329), X(60105)}}, {{A, B, C, X(3589), X(40416)}}, {{A, B, C, X(3763), X(44558)}}, {{A, B, C, X(6655), X(46228)}}, {{A, B, C, X(7736), X(60177)}}, {{A, B, C, X(7766), X(54122)}}, {{A, B, C, X(7774), X(43688)}}, {{A, B, C, X(7777), X(35005)}}, {{A, B, C, X(7806), X(60136)}}, {{A, B, C, X(7897), X(60232)}}, {{A, B, C, X(9473), X(39093)}}, {{A, B, C, X(10513), X(60639)}}, {{A, B, C, X(11172), X(62204)}}, {{A, B, C, X(14930), X(38259)}}, {{A, B, C, X(16893), X(61418)}}, {{A, B, C, X(16989), X(60184)}}, {{A, B, C, X(28667), X(40043)}}, {{A, B, C, X(30542), X(47355)}}, {{A, B, C, X(32748), X(51248)}}, {{A, B, C, X(34573), X(43458)}}, {{A, B, C, X(54901), X(59373)}}
X(63044) = barycentric product X(i)*X(j) for these (i, j): {5116, 76}
X(63044) = barycentric quotient X(i)/X(j) for these (i, j): {2, 60105}, {5116, 6}
X(63044) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 69, 7779}, {32, 46226, 19689}, {76, 7761, 148}, {76, 7854, 2896}, {76, 7936, 7748}, {141, 385, 2}, {148, 2896, 7761}, {148, 7761, 6655}, {183, 599, 3314}, {194, 7800, 33021}, {315, 31276, 16044}, {1078, 7794, 7836}, {1078, 7836, 33259}, {1352, 6194, 40236}, {1447, 17287, 30179}, {1975, 7904, 33260}, {3096, 7751, 7797}, {3734, 14712, 19686}, {3734, 7811, 14712}, {3934, 7768, 7785}, {3934, 7785, 33020}, {5254, 7928, 19690}, {6179, 7822, 10583}, {7750, 17128, 6658}, {7770, 7893, 20088}, {7786, 7855, 13571}, {7790, 17131, 19570}, {7793, 7795, 33225}, {7848, 9466, 316}, {7865, 17131, 7790}, {7868, 8667, 7806}, {7882, 31239, 7858}, {7885, 59635, 32993}, {9866, 24256, 60105}, {22712, 34507, 147}
X(63045) lies on these lines: {2, 6}, {4, 7920}, {20, 3398}, {32, 32965}, {39, 32964}, {83, 5319}, {114, 22234}, {148, 4027}, {194, 14037}, {315, 7829}, {384, 32822}, {575, 9753}, {620, 7772}, {754, 14075}, {1285, 7833}, {1384, 33008}, {1513, 53091}, {2548, 7856}, {2549, 12150}, {3091, 5984}, {3095, 3523}, {3424, 60105}, {3767, 7878}, {3788, 41940}, {3926, 10583}, {3972, 7739}, {4232, 56920}, {4254, 56771}, {5007, 7761}, {5008, 14907}, {5041, 7763}, {5050, 37182}, {5093, 37450}, {5120, 56772}, {5254, 14068}, {5305, 16924}, {5346, 32832}, {5355, 11185}, {5368, 7808}, {5395, 11606}, {6656, 43136}, {6661, 22253}, {6995, 44089}, {7519, 45819}, {7737, 7827}, {7738, 33244}, {7745, 32996}, {7754, 16898}, {7758, 7846}, {7759, 34571}, {7773, 33287}, {7785, 33283}, {7790, 33278}, {7791, 30435}, {7793, 33258}, {7795, 7894}, {7797, 14063}, {7828, 33277}, {7834, 7845}, {7839, 14001}, {7851, 33290}, {7859, 14023}, {7864, 32997}, {7893, 32956}, {7900, 33180}, {7906, 14069}, {7921, 14064}, {7923, 32006}, {7932, 32816}, {7939, 33221}, {7941, 32951}, {8356, 21309}, {8782, 32973}, {9605, 16925}, {9744, 39561}, {9748, 40236}, {9755, 18583}, {9993, 11179}, {10304, 26316}, {10336, 39141}, {10486, 14494}, {11288, 22246}, {12251, 56789}, {13571, 53033}, {13860, 59399}, {13862, 14912}, {14036, 32817}, {14043, 32818}, {14065, 32823}, {14482, 32985}, {14484, 60184}, {14712, 33263}, {15048, 33007}, {15484, 33006}, {15692, 35002}, {16045, 17129}, {16896, 18840}, {18845, 60147}, {18907, 33017}, {19689, 32830}, {19692, 20105}, {20081, 33198}, {20088, 32974}, {31400, 33206}, {31401, 33204}, {31404, 33270}, {31406, 33000}, {31859, 33255}, {33005, 43291}, {33012, 46305}, {33016, 53489}, {33188, 55085}, {33273, 46453}, {37349, 41761}, {46944, 61791}, {53099, 60136}, {53101, 54901}
X(63045) = intersection, other than A, B, C, of circumconics {{A, B, C, X(141), X(45819)}}, {{A, B, C, X(3620), X(11606)}}, {{A, B, C, X(5395), X(7779)}}, {{A, B, C, X(7897), X(14484)}}, {{A, B, C, X(10513), X(18845)}}, {{A, B, C, X(15589), X(60184)}}, {{A, B, C, X(37668), X(60105)}}, {{A, B, C, X(42407), X(47355)}}
X(63045) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 7792, 7774}, {3329, 7735, 2}, {5007, 7803, 20065}, {5286, 7787, 14035}
X(63046) lies on these lines: {2, 6}, {4, 7893}, {20, 2782}, {23, 16331}, {32, 14037}, {39, 33258}, {76, 7737}, {99, 33208}, {115, 315}, {144, 33889}, {148, 9939}, {187, 32833}, {194, 3785}, {384, 1285}, {439, 32840}, {538, 14907}, {543, 52943}, {631, 7906}, {754, 11185}, {1003, 3793}, {1078, 7758}, {1278, 17784}, {1352, 9993}, {1384, 33255}, {1447, 17363}, {1513, 11898}, {1655, 33059}, {1975, 33244}, {2548, 7877}, {2549, 7811}, {2896, 5286}, {2996, 11606}, {3090, 7941}, {3091, 7900}, {3096, 5319}, {3146, 9863}, {3186, 6995}, {3424, 43688}, {3523, 12054}, {3534, 47287}, {3543, 34623}, {3552, 32830}, {3564, 37182}, {3767, 7768}, {3926, 4027}, {3933, 16925}, {4045, 41748}, {4190, 40908}, {5023, 32820}, {5206, 35022}, {5210, 59634}, {5305, 7879}, {5309, 7848}, {5346, 7849}, {5355, 7865}, {5368, 7914}, {5485, 8597}, {5839, 33891}, {5921, 40236}, {5965, 9744}, {6054, 50961}, {6179, 7795}, {6194, 6776}, {6392, 6655}, {6636, 40947}, {6661, 21309}, {7081, 17364}, {7500, 40896}, {7603, 7759}, {7738, 7904}, {7739, 7831}, {7746, 7882}, {7749, 7916}, {7750, 32997}, {7752, 33270}, {7754, 7767}, {7755, 7896}, {7760, 7800}, {7762, 15484}, {7763, 7780}, {7771, 34511}, {7775, 53127}, {7776, 32961}, {7785, 32828}, {7796, 33262}, {7798, 7810}, {7799, 21843}, {7803, 7805}, {7809, 43620}, {7815, 7890}, {7823, 14068}, {7839, 14482}, {7841, 14929}, {7845, 39601}, {7850, 14568}, {7856, 32027}, {7885, 33290}, {7898, 19570}, {7905, 31401}, {7907, 32818}, {7912, 33277}, {7920, 32956}, {7921, 32968}, {7926, 31415}, {7929, 32974}, {7939, 14064}, {7946, 32816}, {7947, 32970}, {8356, 22253}, {8588, 14148}, {9753, 34507}, {9755, 48876}, {10311, 44134}, {10352, 41672}, {11057, 43619}, {11177, 14931}, {11361, 52713}, {11594, 20063}, {13571, 31400}, {13586, 32817}, {13860, 34380}, {14031, 17128}, {14458, 43621}, {14712, 22564}, {14912, 37455}, {16044, 32834}, {16895, 18840}, {16898, 30435}, {16950, 41916}, {17252, 29634}, {19686, 32869}, {20088, 32971}, {20105, 33260}, {20885, 22152}, {30179, 32099}, {31276, 33269}, {31859, 33008}, {32006, 32996}, {32822, 33257}, {32823, 32967}, {32829, 33204}, {32831, 33259}, {32836, 33187}, {32872, 32991}, {32995, 59635}, {33017, 47286}, {33022, 34873}, {33058, 34284}, {33246, 46453}, {33706, 46264}, {35005, 43537}, {36432, 63195}, {36864, 46236}, {37187, 56013}, {37900, 47283}, {39091, 51579}, {39352, 40870}, {39874, 60651}, {40248, 51175}, {40897, 40904}, {41014, 56733}, {43681, 50690}, {45141, 56021}, {46944, 50693}, {50974, 60654}, {51215, 60658}, {53505, 54122}, {54901, 60200}, {59213, 63170}, {60105, 60259}, {60136, 60262}, {60184, 60201}
X(63046) = reflection of X(i) in X(j) for these {i,j}: {11185, 17131}, {7774, 183}
X(63046) = inverse of X(44380) in Steiner circumellipse
X(63046) = anticomplement of X(7774)
X(63046) = X(i)-Ceva conjugate of X(j) for these {i, j}: {54122, 2}
X(63046) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {54122, 6327}
X(63046) = pole of line {804, 6563} with respect to the DeLongchamps circle
X(63046) = pole of line {6467, 52658} with respect to the Jerabek hyperbola
X(63046) = pole of line {523, 24284} with respect to the Steiner circumellipse
X(63046) = pole of line {2, 59695} with respect to the Wallace hyperbola
X(63046) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(193), X(11606)}}, {{A, B, C, X(2996), X(7779)}}, {{A, B, C, X(3329), X(19222)}}, {{A, B, C, X(3424), X(7766)}}, {{A, B, C, X(3619), X(9229)}}, {{A, B, C, X(3763), X(13481)}}, {{A, B, C, X(4590), X(44380)}}, {{A, B, C, X(5032), X(54901)}}, {{A, B, C, X(5304), X(60184)}}, {{A, B, C, X(7837), X(43696)}}, {{A, B, C, X(7897), X(60201)}}, {{A, B, C, X(10513), X(43681)}}, {{A, B, C, X(14930), X(18845)}}, {{A, B, C, X(15993), X(35511)}}, {{A, B, C, X(37665), X(60105)}}, {{A, B, C, X(37668), X(43688)}}, {{A, B, C, X(37689), X(60136)}}, {{A, B, C, X(51170), X(60147)}}
X(63046) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 10513, 7897}, {69, 7735, 3314}, {76, 14023, 20065}, {76, 20065, 14035}, {183, 524, 7774}, {183, 7774, 2}, {194, 3785, 32965}, {230, 3630, 7788}, {385, 3314, 7735}, {754, 17131, 11185}, {3631, 5306, 7868}, {3926, 7793, 32964}, {7751, 7826, 315}, {7754, 7767, 7791}, {7785, 32828, 32962}, {7805, 7854, 7803}, {7893, 17129, 4}, {7898, 19570, 43448}, {7898, 43448, 33278}, {9983, 12251, 20081}, {14712, 32815, 33193}
X(63047) lies on these lines: {2, 6}, {5, 20088}, {8, 50775}, {10, 50247}, {20, 21445}, {23, 16315}, {32, 16044}, {76, 33225}, {98, 8784}, {99, 14658}, {115, 12191}, {140, 7839}, {145, 50254}, {147, 38227}, {148, 187}, {194, 33259}, {523, 26777}, {621, 22511}, {622, 22510}, {631, 32515}, {671, 6781}, {736, 19689}, {754, 14061}, {858, 47237}, {1078, 4045}, {1285, 33016}, {1384, 11361}, {1513, 5984}, {1656, 7921}, {1916, 60136}, {2080, 14651}, {2896, 7780}, {2966, 40853}, {2996, 33244}, {3053, 6658}, {3552, 32815}, {3767, 6655}, {3785, 7933}, {3793, 33228}, {3832, 39663}, {3933, 33245}, {3934, 10583}, {3994, 33889}, {4678, 50776}, {5189, 35727}, {5254, 33260}, {5286, 33004}, {5305, 7824}, {5309, 7771}, {5346, 7786}, {5355, 34506}, {5368, 55085}, {5475, 34604}, {5976, 39091}, {5992, 28546}, {6108, 25166}, {6109, 25156}, {6179, 7746}, {6194, 52996}, {6337, 20105}, {6392, 32964}, {6653, 17737}, {6680, 46226}, {6683, 51860}, {6722, 7809}, {7426, 47155}, {7612, 44434}, {7616, 15819}, {7738, 33022}, {7745, 33024}, {7749, 7760}, {7751, 7836}, {7754, 7907}, {7762, 32967}, {7765, 43459}, {7767, 7901}, {7768, 7886}, {7769, 7805}, {7787, 32832}, {7799, 58448}, {7800, 7932}, {7807, 17129}, {7810, 7919}, {7811, 7844}, {7815, 7856}, {7817, 7831}, {7823, 13881}, {7826, 7899}, {7835, 17131}, {7851, 7904}, {7854, 7942}, {7855, 7940}, {7862, 7877}, {7879, 14065}, {7887, 7893}, {7894, 31455}, {7900, 32961}, {7906, 33233}, {7912, 14023}, {7920, 11285}, {7929, 14064}, {7939, 8361}, {7941, 33249}, {8587, 60271}, {8591, 26613}, {8596, 8598}, {9301, 61560}, {9605, 33015}, {10104, 37336}, {10256, 61842}, {11054, 52695}, {11172, 54901}, {11177, 43460}, {11185, 19686}, {12042, 43453}, {13172, 38225}, {13188, 38230}, {13586, 20094}, {13595, 40981}, {14037, 32834}, {14041, 43291}, {14148, 41134}, {15048, 33273}, {16092, 37901}, {16316, 37907}, {16921, 30435}, {16925, 20081}, {18907, 33013}, {19691, 44518}, {20065, 32827}, {21309, 44543}, {27088, 47287}, {29838, 52135}, {31296, 47229}, {31859, 33274}, {32831, 33262}, {32870, 33261}, {33007, 46453}, {33255, 52713}, {33264, 43448}, {33801, 37913}, {34380, 40336}, {35005, 36859}, {35007, 50570}, {35078, 40858}, {36864, 44534}, {36899, 46806}, {37909, 46998}, {38259, 50692}, {40246, 41135}, {40429, 52898}, {42535, 60105}, {43456, 50977}, {46518, 51441}, {46933, 50250}, {46999, 52403}, {47244, 53136}, {47638, 61101}, {51862, 53264}, {54122, 60184}, {54823, 60185}
X(63047) = midpoint of X(i) and X(j) for these {i,j}: {385, 7925}
X(63047) = inverse of X(3629) in Steiner circumellipse
X(63047) = inverse of X(6329) in Steiner inellipse
X(63047) = isotomic conjugate of X(35005)
X(63047) = anticomplement of X(7925)
X(63047) = perspector of circumconic {{A, B, C, X(99), X(53109)}}
X(63047) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 35005}, {7925, 7925}
X(63047) = X(i)-Ceva conjugate of X(j) for these {i, j}: {60104, 2}
X(63047) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {60104, 6327}
X(63047) = pole of line {669, 10278} with respect to the circumcircle
X(63047) = pole of line {6563, 31176} with respect to the DeLongchamps circle
X(63047) = pole of line {546, 1499} with respect to the orthoptic circle of the Steiner Inellipse
X(63047) = pole of line {2501, 10189} with respect to the polar circle
X(63047) = pole of line {2, 36811} with respect to the Kiepert hyperbola
X(63047) = pole of line {99, 32478} with respect to the Kiepert parabola
X(63047) = pole of line {523, 3629} with respect to the Steiner circumellipse
X(63047) = pole of line {523, 6329} with respect to the Steiner inellipse
X(63047) = pole of line {2, 35005} with respect to the Wallace hyperbola
X(63047) = intersection, other than A, B, C, of circumconics {{A, B, C, X(6), X(14658)}}, {{A, B, C, X(98), X(7779)}}, {{A, B, C, X(141), X(40429)}}, {{A, B, C, X(251), X(45843)}}, {{A, B, C, X(325), X(11606)}}, {{A, B, C, X(385), X(60136)}}, {{A, B, C, X(523), X(3631)}}, {{A, B, C, X(1007), X(60177)}}, {{A, B, C, X(1989), X(56434)}}, {{A, B, C, X(2421), X(46970)}}, {{A, B, C, X(3629), X(4590)}}, {{A, B, C, X(3815), X(41932)}}, {{A, B, C, X(6329), X(36953)}}, {{A, B, C, X(7774), X(60184)}}, {{A, B, C, X(7777), X(60105)}}, {{A, B, C, X(7788), X(9473)}}, {{A, B, C, X(7897), X(54122)}}, {{A, B, C, X(7925), X(35005)}}, {{A, B, C, X(8587), X(44367)}}, {{A, B, C, X(9164), X(20583)}}, {{A, B, C, X(9770), X(54901)}}, {{A, B, C, X(20080), X(60336)}}, {{A, B, C, X(35511), X(40341)}}, {{A, B, C, X(37671), X(40428)}}, {{A, B, C, X(41136), X(43535)}}
X(63047) = barycentric product X(i)*X(j) for these (i, j): {35006, 76}
X(63047) = barycentric quotient X(i)/X(j) for these (i, j): {2, 35005}, {35006, 6}
X(63047) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 385, 7779}, {148, 187, 33265}, {183, 7806, 2}, {187, 14568, 148}, {385, 7925, 524}, {385, 8859, 230}, {1078, 7755, 7797}, {1078, 7797, 33021}, {3767, 7793, 6655}, {6179, 7746, 7785}, {6189, 6190, 3629}, {7751, 7857, 7836}, {7769, 7805, 13571}, {7780, 7828, 2896}, {7787, 32832, 33020}, {7851, 7904, 19690}, {13586, 47286, 20094}, {41135, 51224, 40246}
X(63048) lies on these lines: {2, 6}, {20, 2080}, {23, 40947}, {32, 11185}, {39, 33012}, {76, 14037}, {98, 31670}, {99, 33266}, {147, 9752}, {148, 33193}, {187, 33208}, {194, 2021}, {315, 7755}, {316, 3767}, {317, 6103}, {384, 52713}, {620, 41748}, {631, 7839}, {671, 43618}, {1078, 5319}, {1285, 11361}, {1384, 33007}, {1513, 39899}, {2548, 33009}, {2549, 33207}, {2980, 7519}, {2996, 6658}, {3053, 33244}, {3090, 7921}, {3091, 6287}, {3186, 4232}, {3424, 11606}, {3523, 11171}, {3543, 9862}, {3552, 6392}, {3785, 7797}, {3793, 7841}, {3818, 9753}, {3832, 9863}, {5007, 32832}, {5254, 32997}, {5286, 7793}, {5305, 7791}, {5309, 14907}, {5346, 7780}, {5368, 7815}, {5976, 41747}, {5999, 50685}, {6041, 53347}, {6055, 37517}, {6390, 7754}, {7737, 14568}, {7739, 7771}, {7745, 32995}, {7746, 33270}, {7751, 7820}, {7753, 53127}, {7757, 21843}, {7758, 7857}, {7759, 31275}, {7760, 33206}, {7762, 32961}, {7763, 7805}, {7776, 33248}, {7785, 32963}, {7787, 32828}, {7800, 7856}, {7812, 43620}, {7823, 32996}, {7828, 7850}, {7885, 33287}, {7893, 14064}, {7894, 31401}, {7900, 32972}, {7906, 32970}, {7920, 16043}, {7929, 33180}, {7939, 32951}, {7941, 32969}, {7947, 33189}, {8370, 21309}, {9605, 33001}, {9755, 37182}, {9983, 33198}, {11054, 37809}, {11148, 16508}, {12829, 35705}, {13571, 32829}, {13586, 46453}, {14001, 17129}, {14712, 33192}, {14928, 41412}, {14929, 33219}, {15048, 33008}, {15484, 33005}, {15717, 52771}, {16897, 55732}, {16924, 30435}, {17350, 37764}, {18840, 19694}, {18907, 33016}, {19570, 32815}, {20081, 32973}, {20094, 35927}, {22253, 35297}, {22331, 32819}, {22712, 50652}, {31400, 33188}, {31406, 33003}, {31407, 32883}, {32006, 33290}, {32816, 33277}, {32817, 33246}, {32818, 33245}, {32830, 33225}, {32992, 43136}, {33006, 43291}, {33689, 34604}, {34623, 61936}, {36859, 46236}, {37909, 50150}, {38259, 47586}, {38262, 46316}, {41769, 54459}, {43537, 60177}, {43619, 51224}, {46806, 51963}, {54823, 54866}, {60136, 60260}
X(63048) = pole of line {2501, 45689} with respect to the polar circle
X(63048) = pole of line {523, 47549} with respect to the Steiner circumellipse
X(63048) = pole of line {3265, 14610} with respect to the dual conic of Orthic inconic
X(63048) = intersection, other than A, B, C, of circumconics {{A, B, C, X(69), X(9227)}}, {{A, B, C, X(193), X(60184)}}, {{A, B, C, X(393), X(15993)}}, {{A, B, C, X(394), X(38279)}}, {{A, B, C, X(524), X(2980)}}, {{A, B, C, X(2996), X(7897)}}, {{A, B, C, X(3424), X(7779)}}, {{A, B, C, X(6094), X(15533)}}, {{A, B, C, X(9229), X(21356)}}, {{A, B, C, X(11606), X(37668)}}, {{A, B, C, X(20080), X(47586)}}, {{A, B, C, X(21001), X(46316)}}, {{A, B, C, X(37667), X(60136)}}, {{A, B, C, X(38262), X(39099)}}, {{A, B, C, X(40103), X(62191)}}, {{A, B, C, X(41136), X(41895)}}
X(63048) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {69, 7735, 7806}, {385, 7806, 69}, {1384, 47286, 33007}, {1992, 8859, 2}, {3767, 6179, 20065}, {5346, 7780, 7803}, {7787, 32828, 33269}, {14712, 43448, 33192}
X(63049) lies on these lines: {2, 6}, {8, 4672}, {9, 17389}, {44, 4473}, {45, 29588}, {144, 32105}, {145, 5220}, {190, 4969}, {192, 4460}, {239, 527}, {319, 16669}, {320, 29590}, {376, 48875}, {519, 1757}, {536, 17487}, {576, 7379}, {651, 40892}, {671, 54795}, {894, 50095}, {903, 28333}, {984, 3241}, {1449, 17331}, {1743, 17280}, {2094, 17490}, {2996, 54622}, {3661, 16670}, {3679, 50289}, {3686, 17120}, {3707, 16826}, {3751, 50310}, {3759, 6646}, {3879, 29575}, {3973, 17242}, {4360, 49742}, {4361, 31300}, {4370, 28337}, {4393, 54280}, {4402, 60971}, {4416, 17121}, {4464, 61000}, {4480, 50019}, {4560, 28840}, {4643, 17399}, {4644, 16816}, {4649, 50297}, {4664, 50131}, {4667, 16815}, {4690, 29591}, {4715, 37756}, {4716, 28542}, {4741, 5222}, {4856, 17319}, {5839, 17350}, {6173, 17364}, {7277, 49733}, {7380, 11482}, {9791, 49489}, {11111, 20018}, {11112, 20077}, {13634, 50979}, {15492, 17315}, {16468, 50311}, {16666, 17256}, {16667, 17248}, {16668, 17322}, {16671, 17289}, {16833, 50128}, {16834, 17333}, {16885, 17377}, {17117, 50119}, {17160, 28297}, {17261, 50110}, {17275, 43985}, {17281, 50077}, {17310, 49754}, {17316, 61023}, {17320, 50124}, {17335, 29569}, {17342, 50076}, {17347, 49747}, {17348, 26806}, {17351, 50085}, {17358, 32099}, {17360, 29587}, {17362, 49726}, {17369, 51353}, {17373, 26685}, {17495, 35596}, {20036, 34610}, {20055, 54389}, {24482, 44671}, {24599, 59375}, {26003, 56021}, {26048, 26975}, {26113, 27036}, {26139, 32919}, {26142, 26768}, {28313, 49770}, {28534, 62392}, {29584, 50093}, {29615, 50115}, {29617, 50127}, {29628, 38093}, {31317, 35578}, {33066, 50103}, {34604, 51678}, {36409, 51488}, {39974, 40776}, {41313, 50132}, {47356, 50075}, {48627, 60963}, {48850, 48870}, {49450, 50130}, {49495, 50836}, {49496, 51053}, {49543, 50090}, {49710, 50016}, {49712, 50015}, {49721, 50088}, {49748, 50120}, {50283, 50296}, {50291, 51196}, {50308, 53620}, {54119, 54648}, {60083, 60149}
X(63049) = midpoint of X(i) and X(j) for these {i,j}: {17264, 62231}
X(63049) = reflection of X(i) in X(j) for these {i,j}: {17264, 44}, {6542, 17264}
X(63049) = anticomplement of X(17297)
X(63049) = X(i)-Ceva conjugate of X(j) for these {i, j}: {60094, 2}
X(63049) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {60094, 6327}
X(63049) = pole of line {523, 1962} with respect to the Steiner circumellipse
X(63049) = pole of line {1016, 4427} with respect to the Yff parabola
X(63049) = pole of line {190, 4976} with respect to the Hutson-Moses hyperbola
X(63049) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(50133)}}, {{A, B, C, X(81), X(9282)}}, {{A, B, C, X(86), X(6630)}}, {{A, B, C, X(193), X(54622)}}, {{A, B, C, X(524), X(54795)}}, {{A, B, C, X(1963), X(4567)}}, {{A, B, C, X(6625), X(17392)}}, {{A, B, C, X(16704), X(45679)}}, {{A, B, C, X(17300), X(60083)}}, {{A, B, C, X(17346), X(60149)}}, {{A, B, C, X(17778), X(54648)}}, {{A, B, C, X(37633), X(40776)}}, {{A, B, C, X(39974), X(40750)}}, {{A, B, C, X(50256), X(54794)}}
X(63049) = barycentric product X(i)*X(j) for these (i, j): {190, 45679}
X(63049) = barycentric quotient X(i)/X(j) for these (i, j): {45679, 514}
X(63049) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {44, 4725, 17264}, {44, 62231, 6542}, {44, 6542, 4473}, {190, 4969, 20016}, {239, 20072, 4440}, {1743, 17363, 17280}, {3686, 17120, 28604}, {3879, 60986, 29575}, {4416, 50114, 17254}, {6172, 50129, 192}, {16666, 17256, 29586}, {17121, 17254, 50114}, {17254, 50114, 17302}, {17264, 62231, 4725}
X(63050) lies on these lines: {1, 49504}, {2, 6}, {7, 29590}, {8, 16468}, {9, 4393}, {20, 37510}, {31, 59295}, {43, 22343}, {44, 192}, {75, 16669}, {87, 899}, {100, 36635}, {145, 238}, {190, 4788}, {239, 1278}, {319, 17358}, {344, 4916}, {346, 20016}, {519, 17339}, {673, 20059}, {894, 4772}, {978, 23579}, {1001, 3623}, {1100, 17335}, {1449, 17260}, {1724, 20018}, {1757, 31302}, {1918, 19998}, {2176, 54098}, {2209, 17127}, {2271, 33063}, {2308, 59296}, {2309, 3240}, {2664, 23524}, {3008, 17364}, {3161, 50129}, {3241, 15485}, {3286, 37307}, {3617, 16477}, {3621, 49460}, {3622, 4649}, {3664, 29628}, {3686, 17368}, {3707, 17248}, {3731, 29584}, {3758, 4699}, {3791, 27538}, {3875, 25269}, {3879, 17338}, {3946, 17333}, {3973, 16834}, {3995, 20168}, {4000, 20072}, {4188, 37507}, {4189, 37502}, {4360, 16885}, {4361, 4821}, {4384, 17120}, {4402, 36588}, {4416, 17236}, {4422, 17377}, {4473, 17314}, {4641, 17490}, {4643, 17383}, {4664, 15492}, {4667, 27147}, {4676, 49485}, {4678, 5263}, {4687, 16666}, {4690, 17371}, {4700, 17230}, {4715, 48629}, {4725, 17240}, {4734, 7262}, {4740, 17351}, {4741, 16706}, {4759, 49469}, {4856, 17389}, {4909, 29622}, {4969, 17233}, {4974, 24349}, {5021, 33062}, {5093, 21554}, {5120, 19308}, {5132, 17548}, {5222, 6646}, {5247, 20036}, {5296, 29586}, {5839, 17280}, {6417, 21992}, {6418, 21909}, {6428, 21991}, {6542, 26685}, {6666, 17391}, {6687, 17241}, {6998, 53091}, {7155, 25277}, {7380, 59399}, {7385, 14912}, {7390, 33748}, {7804, 48869}, {7839, 17691}, {8053, 61157}, {9534, 51674}, {9605, 22267}, {9777, 37103}, {9780, 33682}, {11003, 44120}, {13634, 55705}, {13635, 44456}, {14942, 38293}, {15717, 37474}, {15828, 49543}, {16061, 43136}, {16475, 60731}, {16484, 50283}, {16503, 29585}, {16667, 16826}, {16668, 17394}, {16779, 17316}, {16786, 29583}, {16793, 29832}, {16814, 17393}, {16833, 17116}, {17023, 17331}, {17033, 21219}, {17117, 50127}, {17229, 50077}, {17247, 50114}, {17252, 29598}, {17272, 29630}, {17279, 17373}, {17298, 29607}, {17302, 54280}, {17315, 50131}, {17328, 17384}, {17329, 17382}, {17332, 17380}, {17341, 17374}, {17342, 17372}, {17344, 17370}, {17347, 17366}, {17354, 17362}, {17355, 29617}, {17356, 17361}, {17357, 17360}, {17386, 41310}, {17396, 50093}, {17495, 41834}, {17745, 27304}, {18230, 29569}, {19278, 50598}, {19877, 43997}, {20049, 49680}, {20179, 61330}, {20669, 27136}, {21940, 38292}, {23432, 24528}, {24766, 53676}, {25278, 52138}, {26039, 43985}, {26083, 50308}, {27065, 58820}, {27448, 39914}, {28604, 28635}, {29587, 32099}, {30948, 32919}, {31145, 32941}, {31191, 48633}, {32025, 61344}, {36598, 36634}, {37128, 39975}, {39952, 39956}, {40065, 54372}, {41140, 48627}, {46933, 50302}, {48628, 50115}, {48630, 50082}, {48850, 48866}, {49770, 59579}, {56145, 57400}
X(63050) = anticomplement of X(17232)
X(63050) = X(i)-Dao conjugate of X(j) for these {i, j}: {17232, 17232}, {21868, 4135}
X(63050) = pole of line {6, 16409} with respect to the Stammler hyperbola
X(63050) = pole of line {523, 48063} with respect to the Steiner circumellipse
X(63050) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(4), X(17375)}}, {{A, B, C, X(83), X(37677)}}, {{A, B, C, X(86), X(56353)}}, {{A, B, C, X(2238), X(39975)}}, {{A, B, C, X(4383), X(39952)}}, {{A, B, C, X(5395), X(20090)}}, {{A, B, C, X(17178), X(56145)}}, {{A, B, C, X(17343), X(60149)}}, {{A, B, C, X(27644), X(55933)}}, {{A, B, C, X(30941), X(36606)}}, {{A, B, C, X(37128), X(37679)}}, {{A, B, C, X(37673), X(39956)}}, {{A, B, C, X(37674), X(39971)}}, {{A, B, C, X(37686), X(38262)}}
X(63050) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {9, 17121, 4393}, {9, 4393, 4704}, {44, 3759, 192}, {44, 4852, 17336}, {239, 17350, 1278}, {239, 1743, 17350}, {894, 16816, 4772}, {1100, 17335, 27268}, {1449, 17260, 29570}, {1654, 3618, 2}, {1724, 20018, 56989}, {3686, 17368, 29593}, {3758, 17348, 4699}, {3759, 17336, 4852}, {3879, 17338, 29572}, {3973, 16834, 17261}, {4416, 17367, 17236}, {4700, 17353, 17363}, {4856, 25101, 17389}, {6666, 17391, 29599}, {15485, 49685, 3241}, {16671, 17348, 3758}, {16814, 50124, 17393}, {17279, 62231, 17373}, {17353, 17363, 17230}, {36598, 36634, 36646}
X(63051) lies on these lines: {1, 17338}, {2, 6}, {8, 4974}, {9, 17247}, {37, 49715}, {44, 6646}, {45, 17380}, {75, 29590}, {83, 60149}, {142, 17120}, {145, 3932}, {182, 7385}, {190, 17366}, {192, 3161}, {210, 29838}, {238, 4085}, {239, 2321}, {319, 17357}, {320, 16669}, {344, 4393}, {519, 17268}, {631, 48908}, {894, 3008}, {995, 27348}, {1086, 31300}, {1100, 6687}, {1125, 60731}, {1278, 54389}, {1449, 17244}, {1724, 4201}, {1743, 3662}, {1778, 21997}, {2183, 27678}, {2284, 26964}, {2322, 52289}, {2345, 16816}, {2999, 59779}, {3216, 10583}, {3616, 3842}, {3622, 5686}, {3623, 10005}, {3661, 4034}, {3685, 4780}, {3686, 17292}, {3707, 17252}, {3717, 4989}, {3731, 17396}, {3758, 17278}, {3759, 6542}, {3770, 29484}, {3834, 16671}, {3836, 16477}, {3875, 17339}, {3879, 17266}, {3912, 4856}, {3943, 59774}, {3946, 17261}, {3973, 17304}, {3986, 17023}, {4000, 4440}, {4054, 26723}, {4098, 17319}, {4193, 25459}, {4357, 29630}, {4360, 4422}, {4361, 17354}, {4384, 17368}, {4388, 29850}, {4389, 16885}, {4402, 4740}, {4416, 17291}, {4435, 27074}, {4545, 29615}, {4643, 17370}, {4644, 25357}, {4645, 16468}, {4649, 31289}, {4657, 17335}, {4676, 62392}, {4687, 29586}, {4698, 27495}, {4699, 5749}, {4763, 24118}, {4851, 17341}, {4852, 17264}, {4859, 50128}, {4898, 16834}, {4969, 17295}, {5021, 33825}, {5205, 61647}, {5211, 33114}, {5247, 28256}, {5257, 29614}, {5395, 60092}, {5435, 41777}, {5564, 17359}, {5750, 16815}, {5839, 17230}, {6625, 60075}, {6666, 16826}, {6998, 38110}, {7277, 40480}, {7290, 49704}, {7308, 29841}, {7379, 14561}, {8692, 49746}, {10436, 29628}, {11269, 26139}, {13635, 21850}, {13742, 20018}, {15485, 50287}, {15492, 17258}, {15828, 50090}, {16469, 50289}, {16491, 50286}, {16552, 51860}, {16666, 17317}, {16667, 17391}, {16670, 17282}, {16814, 17320}, {16830, 38049}, {16833, 48628}, {17020, 56520}, {17053, 24625}, {17086, 37787}, {17116, 50115}, {17117, 17355}, {17123, 29837}, {17126, 26073}, {17160, 17340}, {17231, 62231}, {17233, 20016}, {17236, 54280}, {17243, 29588}, {17248, 29598}, {17256, 17384}, {17257, 17383}, {17267, 17377}, {17270, 29613}, {17275, 17371}, {17284, 17363}, {17285, 17362}, {17286, 29617}, {17287, 29596}, {17289, 17348}, {17290, 17347}, {17293, 51353}, {17296, 29629}, {17299, 17342}, {17301, 17336}, {17305, 17332}, {17306, 17331}, {17312, 62398}, {17315, 41310}, {17324, 50093}, {17351, 37756}, {17365, 27191}, {17373, 29579}, {17386, 50131}, {17390, 29589}, {17393, 41313}, {17397, 62648}, {17490, 26065}, {17522, 36741}, {17554, 19783}, {17695, 18755}, {17728, 24738}, {17777, 33128}, {18164, 29439}, {18230, 26626}, {18583, 21554}, {18841, 56210}, {19766, 56990}, {20077, 33833}, {21143, 27013}, {24757, 29840}, {25269, 50101}, {26791, 33133}, {26799, 27011}, {26801, 27261}, {27147, 31183}, {29833, 35595}, {31638, 40754}, {33129, 41241}, {33165, 50015}, {33309, 48847}, {34893, 58371}, {36794, 54372}, {37107, 43650}, {37800, 60856}, {40133, 41774}, {40940, 62297}, {41138, 50112}, {43533, 60647}, {48627, 50127}, {50088, 53664}
X(63051) = anticomplement of X(17283)
X(63051) = pole of line {523, 48032} with respect to the Steiner circumellipse
X(63051) = pole of line {523, 53580} with respect to the Steiner inellipse
X(63051) = pole of line {812, 57066} with respect to the dual conic of incircle
X(63051) = pole of line {1635, 57066} with respect to the dual conic of Suppa-Cucoanes circle
X(63051) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(17232)}}, {{A, B, C, X(83), X(17300)}}, {{A, B, C, X(141), X(60149)}}, {{A, B, C, X(1654), X(60075)}}, {{A, B, C, X(3619), X(56210)}}, {{A, B, C, X(3620), X(60092)}}, {{A, B, C, X(3945), X(60647)}}, {{A, B, C, X(4869), X(5395)}}, {{A, B, C, X(6625), X(17234)}}, {{A, B, C, X(17238), X(32022)}}, {{A, B, C, X(17379), X(18841)}}, {{A, B, C, X(33172), X(54119)}}, {{A, B, C, X(37653), X(57721)}}, {{A, B, C, X(53665), X(60236)}}
X(63051) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {9, 17367, 17302}, {44, 16706, 6646}, {192, 26685, 4473}, {239, 17353, 17280}, {319, 17357, 29587}, {1100, 17263, 29569}, {1100, 6687, 17263}, {1743, 3662, 20072}, {3758, 17278, 26806}, {3759, 17279, 6542}, {3973, 17304, 17333}, {4000, 17350, 4440}, {4384, 17368, 28604}, {4416, 31191, 17291}, {4974, 33159, 8}, {5222, 26685, 192}, {15492, 17382, 17258}, {16669, 17356, 320}, {16670, 17282, 17364}, {17120, 29607, 142}, {17275, 17371, 29591}, {18230, 26626, 27268}, {25101, 50114, 17319}
X(63052) lies on these lines: {1, 17333}, {2, 6}, {44, 29569}, {75, 4795}, {89, 30577}, {144, 42871}, {145, 5695}, {190, 29588}, {192, 537}, {194, 51678}, {239, 4667}, {320, 16666}, {376, 48908}, {519, 894}, {527, 29584}, {545, 4360}, {551, 4416}, {576, 7385}, {648, 54372}, {742, 31314}, {752, 4649}, {903, 17365}, {1100, 4715}, {1266, 4982}, {1449, 17274}, {1743, 17391}, {2325, 29619}, {2996, 54623}, {3017, 56291}, {3623, 20073}, {3635, 4480}, {3662, 16667}, {3664, 17121}, {3679, 17363}, {3707, 29578}, {3729, 51093}, {3751, 50286}, {3758, 6542}, {3759, 26806}, {3879, 17120}, {4363, 20016}, {4370, 17390}, {4389, 62212}, {4393, 4440}, {4422, 29589}, {4430, 9020}, {4461, 20049}, {4473, 17316}, {4643, 29586}, {4645, 50287}, {4670, 50082}, {4675, 29590}, {4677, 48628}, {4700, 16815}, {4740, 35578}, {4741, 26626}, {4764, 4910}, {4798, 60710}, {4851, 17342}, {4856, 17117}, {4908, 17315}, {5749, 17373}, {6172, 51058}, {6625, 60079}, {7762, 17677}, {9268, 43986}, {10022, 17362}, {11109, 56021}, {11113, 56020}, {13635, 50979}, {16590, 28639}, {16668, 16706}, {16669, 17317}, {16670, 17244}, {16671, 17263}, {16696, 39974}, {16834, 50128}, {16884, 17347}, {17018, 42058}, {17086, 36589}, {17116, 50099}, {17243, 41138}, {17248, 25055}, {17256, 29592}, {17257, 17488}, {17264, 50125}, {17289, 50081}, {17312, 41141}, {17319, 50090}, {17351, 50123}, {17360, 29591}, {17374, 29587}, {17377, 50087}, {17383, 21296}, {17389, 50127}, {17494, 53535}, {18046, 39996}, {20018, 51668}, {20077, 37038}, {23345, 26853}, {26752, 26975}, {29570, 54280}, {29580, 50093}, {29583, 61330}, {29620, 60986}, {37150, 56018}, {37756, 50124}, {41772, 58609}, {42026, 52553}, {43985, 53620}, {47356, 49496}, {48849, 51001}, {48853, 51197}, {48854, 50952}, {48858, 48870}, {49543, 50119}, {49716, 51680}, {49721, 50121}, {49722, 50120}, {50283, 50301}, {50305, 51196}, {51099, 51190}, {54624, 56210}, {54795, 60083}
X(63052) = reflection of X(i) in X(j) for these {i,j}: {17320, 1100}, {6646, 17320}
X(63052) = anticomplement of X(17271)
X(63052) = X(i)-Ceva conjugate of X(j) for these {i, j}: {60078, 2}
X(63052) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {60078, 6327}
X(63052) = pole of line {523, 1635} with respect to the Steiner circumellipse
X(63052) = pole of line {523, 45675} with respect to the Steiner inellipse
X(63052) = pole of line {4427, 61186} with respect to the Yff parabola
X(63052) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(50074)}}, {{A, B, C, X(193), X(54623)}}, {{A, B, C, X(1654), X(60079)}}, {{A, B, C, X(6625), X(17378)}}, {{A, B, C, X(17330), X(60149)}}, {{A, B, C, X(17346), X(54795)}}, {{A, B, C, X(17379), X(54624)}}, {{A, B, C, X(50133), X(54770)}}
X(63052) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {75, 50131, 40891}, {1100, 4715, 17320}, {1449, 17364, 17302}, {3758, 50132, 17281}, {3879, 50115, 17310}, {4360, 7277, 31300}, {4393, 4644, 4440}, {4715, 17320, 6646}, {4795, 50131, 75}, {17120, 17310, 50115}, {17281, 50132, 6542}, {17310, 50115, 17280}, {17365, 50112, 903}, {50090, 51071, 17319}
X(63053) lies on these lines: {1, 3790}, {2, 6}, {7, 17383}, {8, 49489}, {9, 17397}, {10, 17121}, {37, 4473}, {44, 17322}, {75, 36409}, {83, 6625}, {142, 29630}, {182, 7379}, {190, 17045}, {192, 5749}, {239, 4967}, {319, 16666}, {320, 17384}, {344, 29570}, {527, 17324}, {551, 25101}, {572, 6999}, {594, 20016}, {631, 48875}, {894, 3663}, {984, 3616}, {1014, 21516}, {1051, 21085}, {1100, 4889}, {1125, 1757}, {1203, 19865}, {1449, 3661}, {1743, 17248}, {2321, 29584}, {2345, 4393}, {3247, 17339}, {3662, 4888}, {3664, 17291}, {3686, 29610}, {3723, 17264}, {3729, 17396}, {3739, 29590}, {3758, 4657}, {3759, 17303}, {3770, 18046}, {3879, 17292}, {3912, 4909}, {3946, 17116}, {4195, 19766}, {4201, 7787}, {4352, 16898}, {4357, 17120}, {4360, 17369}, {4363, 17380}, {4388, 29647}, {4389, 31300}, {4416, 17326}, {4470, 4772}, {4643, 17400}, {4644, 17236}, {4645, 29633}, {4649, 50315}, {4667, 17288}, {4670, 16706}, {4672, 9791}, {4675, 17370}, {4687, 29592}, {4699, 5222}, {4704, 54389}, {4708, 16671}, {4740, 7229}, {4751, 4798}, {4758, 29607}, {4851, 17371}, {4902, 17304}, {4969, 32025}, {5050, 7380}, {5220, 11038}, {5257, 29609}, {5263, 20180}, {5395, 60077}, {5564, 40891}, {5723, 55096}, {5839, 29593}, {6666, 29578}, {6998, 18583}, {7227, 17160}, {7277, 17273}, {7321, 17382}, {7385, 14561}, {9277, 59628}, {9780, 50308}, {10436, 17367}, {10469, 41232}, {13634, 21850}, {13728, 20077}, {15485, 48822}, {16477, 50298}, {16491, 50310}, {16503, 20533}, {16556, 29684}, {16566, 56532}, {16667, 17308}, {16668, 17239}, {16669, 17256}, {16670, 17331}, {16777, 17354}, {16823, 38049}, {16826, 17353}, {16831, 17338}, {16834, 48628}, {16884, 17233}, {17084, 56547}, {17117, 50114}, {17243, 61302}, {17247, 50127}, {17258, 41311}, {17261, 50115}, {17263, 28639}, {17266, 49754}, {17267, 29589}, {17268, 29574}, {17270, 29608}, {17276, 17399}, {17278, 41847}, {17279, 17394}, {17281, 17393}, {17284, 17391}, {17285, 17390}, {17286, 17389}, {17287, 29604}, {17293, 17377}, {17296, 29613}, {17305, 17365}, {17306, 17364}, {17312, 29596}, {17315, 17359}, {17316, 17358}, {17317, 17357}, {17319, 17355}, {17320, 17351}, {17321, 17350}, {17325, 17347}, {17336, 41312}, {17348, 28653}, {17362, 51353}, {17373, 29611}, {17677, 53489}, {17689, 33863}, {17726, 60446}, {17907, 54372}, {18164, 29492}, {18841, 60236}, {19554, 41239}, {19783, 56986}, {20018, 37037}, {21035, 29822}, {21304, 23472}, {21554, 38110}, {22279, 25048}, {24217, 25496}, {24530, 39798}, {25303, 52662}, {26039, 42696}, {26051, 43531}, {26076, 26764}, {26139, 32944}, {26222, 37716}, {27058, 27290}, {27078, 27166}, {27547, 55432}, {28256, 37607}, {29617, 59772}, {29823, 58371}, {29833, 37759}, {31314, 49509}, {31333, 31334}, {32772, 33136}, {33159, 50293}, {33761, 41820}, {36484, 48908}, {38314, 50313}, {48640, 50076}, {50121, 53664}, {50318, 56018}, {57826, 60647}, {59408, 60731}
X(63053) = anticomplement of X(17307)
X(63053) = pole of line {523, 47932} with respect to the Steiner circumellipse
X(63053) = pole of line {523, 13246} with respect to the Steiner inellipse
X(63053) = pole of line {1125, 4645} with respect to the dual conic of Yff parabola
X(63053) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(17238)}}, {{A, B, C, X(81), X(39977)}}, {{A, B, C, X(83), X(1654)}}, {{A, B, C, X(86), X(39722)}}, {{A, B, C, X(141), X(6625)}}, {{A, B, C, X(391), X(60647)}}, {{A, B, C, X(3619), X(60236)}}, {{A, B, C, X(3620), X(60077)}}, {{A, B, C, X(5224), X(60149)}}, {{A, B, C, X(5232), X(5395)}}, {{A, B, C, X(8044), X(17271)}}, {{A, B, C, X(17232), X(58012)}}, {{A, B, C, X(17300), X(43531)}}, {{A, B, C, X(17349), X(18841)}}, {{A, B, C, X(26044), X(57721)}}, {{A, B, C, X(32911), X(40776)}}, {{A, B, C, X(37653), X(60082)}}, {{A, B, C, X(39798), X(40750)}}
X(63053) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 17368, 17280}, {2, 6, 1654}, {86, 3589, 2}, {239, 5750, 28604}, {319, 17385, 29591}, {894, 17023, 17302}, {894, 17302, 4440}, {1100, 17289, 6542}, {1743, 29603, 17248}, {3616, 26685, 27268}, {4357, 17120, 20072}, {4670, 16706, 26806}, {4851, 17371, 29587}, {5749, 26626, 192}, {16668, 17239, 62231}, {16669, 25498, 17256}, {16884, 17233, 29588}, {17120, 29614, 4357}, {17279, 17394, 29569}, {17293, 62212, 17377}
X(63054) lies on these lines: {1, 527}, {2, 6}, {4, 4658}, {7, 1100}, {8, 4470}, {11, 14969}, {30, 3332}, {37, 6172}, {44, 5308}, {45, 29624}, {58, 50739}, {75, 50129}, {77, 60932}, {142, 16667}, {144, 7277}, {145, 4363}, {190, 29585}, {238, 38025}, {269, 553}, {278, 1419}, {320, 17399}, {329, 37595}, {344, 17120}, {346, 17390}, {354, 34371}, {376, 991}, {377, 50186}, {387, 17528}, {518, 48856}, {519, 4349}, {528, 4307}, {534, 2263}, {536, 3241}, {538, 48817}, {544, 1056}, {551, 7290}, {573, 18164}, {651, 61027}, {671, 54770}, {674, 1002}, {752, 48830}, {754, 48813}, {894, 17314}, {941, 16696}, {1014, 36744}, {1086, 17014}, {1125, 4748}, {1279, 4715}, {1323, 60982}, {1418, 17080}, {1442, 60951}, {1449, 3664}, {1462, 41801}, {1698, 4758}, {1743, 60986}, {1834, 50736}, {2094, 3666}, {2214, 56927}, {2293, 10385}, {2321, 4916}, {2325, 29602}, {2334, 34720}, {2345, 3879}, {2550, 4649}, {3003, 26636}, {3008, 38093}, {3017, 50741}, {3019, 15682}, {3244, 4659}, {3247, 4909}, {3304, 24328}, {3475, 9028}, {3524, 13329}, {3545, 45942}, {3616, 4643}, {3617, 4472}, {3621, 4665}, {3622, 4364}, {3623, 4454}, {3661, 26039}, {3663, 60963}, {3672, 16884}, {3729, 50110}, {3751, 50291}, {3758, 17264}, {3772, 41825}, {3873, 34377}, {3875, 7222}, {3946, 4888}, {4021, 60933}, {4034, 28635}, {4038, 26105}, {4277, 16726}, {4328, 34488}, {4340, 11112}, {4346, 17395}, {4360, 49722}, {4361, 49733}, {4371, 25590}, {4393, 42697}, {4422, 29621}, {4428, 21002}, {4452, 7228}, {4460, 4686}, {4461, 17388}, {4488, 4681}, {4653, 47039}, {4657, 21296}, {4664, 49514}, {4675, 5222}, {4688, 50131}, {4690, 4798}, {4700, 16832}, {4708, 5550}, {4726, 4910}, {4741, 29586}, {4796, 20057}, {4851, 5749}, {4852, 31995}, {5158, 25932}, {5257, 28641}, {5296, 28639}, {5434, 56821}, {5485, 60078}, {5706, 37427}, {5711, 34619}, {5723, 30275}, {5839, 10436}, {5845, 11038}, {5847, 48851}, {6180, 60967}, {6510, 60987}, {6603, 60997}, {6604, 40892}, {6855, 45933}, {7190, 60952}, {7229, 17299}, {7232, 32093}, {7390, 11477}, {7407, 15069}, {7758, 37176}, {7967, 29069}, {8814, 57704}, {9741, 47040}, {9965, 20182}, {10022, 28337}, {10304, 50677}, {11200, 38454}, {11349, 37503}, {13634, 50967}, {13725, 50157}, {14023, 56737}, {14033, 48838}, {14482, 55162}, {15726, 53014}, {15933, 44664}, {16469, 25055}, {16475, 38053}, {16487, 51105}, {16668, 17278}, {16669, 18230}, {16670, 29571}, {16673, 60942}, {16675, 61006}, {16826, 54280}, {16834, 50116}, {16970, 29597}, {16972, 51190}, {17023, 26104}, {17126, 19624}, {17133, 51093}, {17224, 48805}, {17246, 20059}, {17254, 17321}, {17257, 17394}, {17276, 60971}, {17281, 50125}, {17303, 32099}, {17310, 49776}, {17317, 26685}, {17323, 45789}, {17325, 61302}, {17333, 29580}, {17354, 29583}, {17369, 29616}, {17374, 29611}, {17387, 29579}, {17483, 25417}, {18185, 37400}, {18643, 38292}, {20019, 49734}, {20072, 29570}, {20077, 51681}, {24441, 28333}, {24599, 34824}, {24691, 59297}, {24712, 42082}, {26003, 62213}, {26040, 61358}, {28538, 48849}, {28542, 50281}, {28619, 57007}, {29573, 50115}, {29574, 50127}, {29584, 50101}, {31156, 50184}, {32087, 50085}, {33682, 50311}, {34056, 60998}, {34231, 42048}, {34607, 42042}, {35227, 51103}, {37038, 50235}, {37153, 50228}, {37448, 40138}, {37604, 59572}, {37756, 39704}, {38073, 53599}, {39587, 50835}, {39974, 42290}, {41847, 62231}, {46845, 60957}, {48802, 50302}, {48822, 50295}, {48855, 48870}, {48857, 48868}, {49721, 50113}, {49727, 50120}, {50055, 50234}, {50079, 50132}, {50080, 50307}, {50160, 50407}, {50179, 50430}, {50232, 50428}, {50259, 51668}, {50260, 51665}, {50283, 50299}, {50310, 51192}, {53535, 62635}, {54586, 54788}, {54622, 57826}, {54624, 60276}, {54648, 60156}, {54756, 60139}, {54760, 54928}, {54786, 55949}, {54831, 60094}, {60975, 62705}
X(63054) = midpoint of X(i) and X(j) for these {i,j}: {3241, 35578}
X(63054) = reflection of X(i) in X(j) for these {i,j}: {35578, 4795}, {48802, 50302}, {50295, 48822}
X(63054) = anticomplement of X(17251)
X(63054) = pole of line {4897, 28292} with respect to the incircle
X(63054) = pole of line {11997, 17603} with respect to the Feuerbach hyperbola
X(63054) = pole of line {523, 27486} with respect to the Steiner circumellipse
X(63054) = pole of line {523, 46919} with respect to the Steiner inellipse
X(63054) = pole of line {1125, 5698} with respect to the dual conic of Yff parabola
X(63054) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(17346)}}, {{A, B, C, X(69), X(60083)}}, {{A, B, C, X(278), X(25507)}}, {{A, B, C, X(333), X(34919)}}, {{A, B, C, X(391), X(54622)}}, {{A, B, C, X(524), X(54770)}}, {{A, B, C, X(598), X(37654)}}, {{A, B, C, X(1812), X(39948)}}, {{A, B, C, X(1992), X(60078)}}, {{A, B, C, X(3578), X(54756)}}, {{A, B, C, X(5224), X(8814)}}, {{A, B, C, X(5235), X(39721)}}, {{A, B, C, X(5485), X(17271)}}, {{A, B, C, X(5739), X(54648)}}, {{A, B, C, X(6625), X(50133)}}, {{A, B, C, X(16704), X(48574)}}, {{A, B, C, X(17297), X(54831)}}, {{A, B, C, X(17392), X(58012)}}, {{A, B, C, X(31144), X(54786)}}, {{A, B, C, X(32022), X(49731)}}, {{A, B, C, X(37633), X(42290)}}, {{A, B, C, X(37658), X(39974)}}, {{A, B, C, X(46922), X(54624)}}
X(63054) = barycentric product X(i)*X(j) for these (i, j): {190, 48574}
X(63054) = barycentric quotient X(i)/X(j) for these (i, j): {48574, 514}
X(63054) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 4644, 4419}, {1, 4667, 4644}, {1, 50303, 47357}, {6, 3945, 4648}, {8, 4670, 4470}, {86, 193, 966}, {145, 4747, 4363}, {536, 4795, 35578}, {894, 17389, 50107}, {1086, 62212, 17014}, {1449, 3664, 4000}, {1449, 6173, 50114}, {3241, 35578, 536}, {3241, 4344, 50130}, {3623, 4454, 17318}, {3664, 50114, 6173}, {3672, 60984, 49747}, {3758, 17316, 54389}, {4649, 50301, 50282}, {4675, 16666, 5222}, {4690, 4798, 9780}, {16884, 17365, 3672}, {17120, 17391, 344}, {17365, 49747, 60984}, {17389, 50107, 17314}, {29584, 50128, 50101}, {49478, 50130, 3241}
X(63055) lies on these lines: {1, 2321}, {2, 6}, {4, 572}, {7, 4657}, {8, 1100}, {9, 1125}, {10, 1449}, {19, 28629}, {21, 36743}, {32, 56737}, {37, 2275}, {39, 37176}, {44, 5296}, {45, 46934}, {48, 41239}, {56, 38871}, {71, 17754}, {75, 4470}, {83, 58012}, {142, 610}, {144, 4364}, {145, 594}, {192, 29586}, {198, 25524}, {281, 1870}, {284, 443}, {320, 17400}, {329, 41850}, {344, 16826}, {346, 3622}, {348, 41246}, {374, 3848}, {377, 2278}, {387, 2049}, {388, 604}, {393, 11109}, {404, 36744}, {405, 5120}, {442, 5802}, {452, 1901}, {474, 4254}, {475, 1172}, {497, 2268}, {519, 59772}, {536, 7229}, {551, 3247}, {573, 631}, {577, 25876}, {579, 6857}, {584, 37462}, {661, 47845}, {894, 4419}, {941, 4261}, {1001, 41325}, {1010, 19766}, {1030, 4188}, {1043, 19783}, {1058, 55100}, {1212, 27382}, {1265, 16519}, {1285, 33628}, {1386, 39581}, {1400, 7288}, {1404, 10588}, {1412, 60076}, {1482, 59680}, {1503, 7407}, {1573, 46189}, {1575, 59297}, {1588, 2047}, {1621, 54285}, {1698, 3686}, {1724, 57007}, {1743, 3624}, {1766, 5603}, {1778, 5021}, {1781, 56532}, {1919, 44444}, {2178, 5253}, {2182, 28628}, {2191, 2297}, {2245, 6910}, {2262, 3812}, {2267, 25496}, {2269, 5218}, {2270, 5437}, {2271, 56766}, {2277, 16604}, {2280, 26040}, {2285, 3485}, {2294, 3061}, {2295, 21769}, {2300, 17750}, {2305, 19278}, {2317, 26063}, {2322, 40138}, {2323, 10198}, {2325, 16673}, {2475, 4287}, {2478, 3615}, {2549, 48817}, {2550, 4085}, {3053, 37339}, {3063, 48246}, {3087, 17555}, {3090, 5816}, {3094, 56733}, {3197, 58459}, {3216, 4270}, {3241, 17299}, {3244, 4007}, {3285, 56782}, {3287, 48209}, {3475, 5227}, {3523, 37499}, {3524, 37508}, {3545, 32431}, {3553, 19861}, {3554, 19860}, {3576, 10445}, {3617, 17362}, {3623, 17388}, {3633, 4060}, {3635, 4058}, {3636, 3950}, {3662, 26104}, {3663, 7222}, {3664, 17306}, {3665, 28079}, {3672, 4363}, {3679, 4545}, {3694, 25068}, {3707, 34595}, {3723, 17281}, {3731, 25055}, {3739, 4798}, {3758, 17257}, {3759, 28653}, {3770, 18135}, {3833, 61695}, {3836, 16786}, {3877, 21853}, {3879, 17308}, {3946, 25590}, {3958, 58386}, {3963, 41316}, {3965, 27383}, {3974, 5311}, {4000, 10436}, {4012, 28125}, {4021, 4659}, {4026, 4307}, {4189, 5124}, {4193, 50036}, {4195, 7738}, {4251, 17582}, {4258, 17580}, {4264, 37522}, {4265, 56776}, {4266, 17567}, {4271, 6921}, {4277, 46838}, {4286, 56781}, {4340, 13728}, {4346, 7228}, {4357, 4644}, {4361, 4472}, {4370, 16677}, {4371, 4967}, {4373, 49727}, {4393, 28604}, {4402, 4688}, {4416, 4748}, {4435, 26078}, {4452, 17118}, {4454, 17246}, {4461, 7227}, {4643, 25498}, {4667, 17272}, {4675, 17384}, {4687, 26685}, {4698, 18230}, {4704, 36494}, {4747, 17325}, {4780, 50314}, {4795, 17345}, {4851, 17385}, {4852, 32087}, {4877, 17561}, {4888, 50092}, {4909, 29594}, {4916, 17294}, {4969, 46933}, {5019, 13725}, {5022, 17558}, {5030, 50739}, {5035, 37314}, {5036, 37291}, {5043, 15674}, {5053, 5084}, {5096, 56777}, {5109, 26035}, {5114, 56903}, {5141, 5949}, {5153, 19767}, {5277, 16946}, {5280, 19836}, {5283, 13742}, {5286, 13740}, {5299, 19784}, {5308, 17279}, {5324, 16352}, {5334, 37144}, {5335, 37145}, {5436, 8804}, {5480, 7390}, {5564, 50129}, {5698, 50290}, {5745, 15479}, {5776, 6846}, {5778, 6887}, {5782, 14986}, {5783, 19843}, {5798, 6987}, {5838, 17356}, {5936, 28634}, {6337, 41849}, {6353, 44103}, {6539, 20046}, {6554, 40942}, {6685, 59572}, {6776, 7380}, {6856, 24937}, {6904, 37504}, {6998, 14853}, {7277, 17253}, {7321, 17399}, {7379, 25406}, {7397, 24220}, {7490, 17171}, {7498, 54407}, {7737, 48813}, {7739, 24275}, {8553, 37293}, {8557, 24541}, {9534, 56902}, {9605, 17698}, {9780, 16666}, {9843, 20262}, {10469, 30116}, {10578, 44798}, {10589, 29845}, {11038, 50995}, {11354, 15048}, {11359, 18907}, {15484, 16052}, {15808, 16676}, {15828, 51109}, {16367, 63158}, {16454, 54423}, {16491, 50305}, {16502, 34261}, {16517, 16831}, {16521, 29595}, {16522, 16816}, {16552, 17552}, {16668, 19877}, {16670, 19862}, {16671, 52706}, {16672, 17340}, {16675, 62706}, {16706, 41847}, {16779, 29633}, {16823, 16972}, {16830, 16973}, {16850, 37507}, {16852, 37492}, {16885, 61330}, {16919, 59631}, {17011, 19822}, {17073, 60987}, {17116, 17396}, {17120, 17248}, {17121, 29576}, {17233, 29585}, {17237, 21296}, {17239, 32099}, {17240, 17289}, {17242, 29580}, {17243, 29624}, {17255, 20059}, {17260, 29612}, {17266, 49756}, {17267, 29621}, {17276, 35578}, {17280, 29570}, {17285, 29583}, {17286, 29574}, {17287, 29608}, {17292, 17391}, {17293, 17390}, {17296, 29604}, {17301, 31995}, {17302, 42697}, {17304, 50116}, {17312, 29613}, {17317, 17371}, {17319, 50107}, {17324, 50128}, {17326, 17364}, {17335, 30598}, {17338, 29578}, {17351, 41312}, {17357, 29627}, {17358, 29569}, {17363, 29610}, {17373, 29591}, {17383, 26806}, {17455, 26074}, {17475, 26076}, {17531, 37503}, {17572, 54409}, {17590, 56527}, {17756, 29822}, {17758, 18841}, {17759, 20170}, {17786, 25303}, {18140, 34283}, {18591, 27407}, {18755, 56768}, {18842, 55949}, {19277, 48847}, {19542, 44736}, {19812, 26132}, {19853, 20963}, {20195, 31191}, {20980, 48165}, {21076, 27714}, {21764, 26034}, {21871, 58679}, {21904, 26038}, {23942, 53427}, {24661, 40790}, {24738, 61693}, {25660, 28809}, {25687, 33042}, {26052, 44081}, {26258, 61650}, {27147, 29630}, {27268, 29592}, {27318, 56696}, {27487, 29590}, {28633, 50124}, {28635, 50095}, {29584, 48628}, {30117, 51280}, {30147, 54283}, {30435, 56734}, {30712, 48632}, {31183, 31312}, {32014, 32022}, {32777, 37869}, {32933, 41820}, {32941, 48830}, {33682, 50295}, {33863, 56769}, {34255, 37595}, {36740, 56774}, {36741, 56775}, {37060, 44094}, {37146, 42999}, {37147, 42998}, {37305, 46019}, {37538, 47511}, {38057, 39586}, {38295, 56319}, {39521, 48181}, {39587, 49524}, {39975, 39983}, {40214, 60155}, {40825, 56732}, {43136, 56736}, {45789, 62223}, {47357, 48822}, {48630, 50079}, {48802, 49497}, {48809, 49685}, {48849, 49681}, {48851, 49684}, {48854, 49529}, {48856, 49688}, {50113, 53664}, {50131, 53620}, {54624, 60078}
X(63055) = complement of X(5232)
X(63055) = anticomplement of X(17327)
X(63055) = trilinear pole of line {49293, 50515}
X(63055) = X(i)-Dao conjugate of X(j) for these {i, j}: {17327, 17327}
X(63055) = X(i)-complementary conjugate of X(j) for these {i, j}: {60077, 2887}
X(63055) = pole of line {23879, 44445} with respect to the anticomplementary circle
X(63055) = pole of line {2501, 23879} with respect to the polar circle
X(63055) = pole of line {2, 4252} with respect to the Kiepert hyperbola
X(63055) = pole of line {523, 4380} with respect to the Steiner circumellipse
X(63055) = pole of line {523, 2527} with respect to the Steiner inellipse
X(63055) = pole of line {4427, 30730} with respect to the Yff parabola
X(63055) = pole of line {513, 57066} with respect to the dual conic of incircle
X(63055) = pole of line {1125, 4349} with respect to the dual conic of Yff parabola
X(63055) = pole of line {47762, 57066} with respect to the dual conic of Suppa-Cucoanes circle
X(63055) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(56123)}}, {{A, B, C, X(4), X(5224)}}, {{A, B, C, X(37), X(4383)}}, {{A, B, C, X(69), X(43531)}}, {{A, B, C, X(81), X(39956)}}, {{A, B, C, X(83), X(966)}}, {{A, B, C, X(86), X(3296)}}, {{A, B, C, X(141), X(58012)}}, {{A, B, C, X(394), X(57704)}}, {{A, B, C, X(940), X(39798)}}, {{A, B, C, X(941), X(32911)}}, {{A, B, C, X(1211), X(8818)}}, {{A, B, C, X(1213), X(32022)}}, {{A, B, C, X(1412), X(5105)}}, {{A, B, C, X(1474), X(61409)}}, {{A, B, C, X(2165), X(37662)}}, {{A, B, C, X(2297), X(41610)}}, {{A, B, C, X(2321), X(14555)}}, {{A, B, C, X(3619), X(17758)}}, {{A, B, C, X(4648), X(32014)}}, {{A, B, C, X(5232), X(60077)}}, {{A, B, C, X(6625), X(17238)}}, {{A, B, C, X(14494), X(30761)}}, {{A, B, C, X(16704), X(49293)}}, {{A, B, C, X(17271), X(54624)}}, {{A, B, C, X(17277), X(18841)}}, {{A, B, C, X(17307), X(18840)}}, {{A, B, C, X(17314), X(56224)}}, {{A, B, C, X(18842), X(31144)}}, {{A, B, C, X(21356), X(55949)}}, {{A, B, C, X(25507), X(27475)}}, {{A, B, C, X(31090), X(60190)}}, {{A, B, C, X(37642), X(46952)}}, {{A, B, C, X(37650), X(43527)}}, {{A, B, C, X(37666), X(52224)}}, {{A, B, C, X(37679), X(39983)}}, {{A, B, C, X(37685), X(39975)}}, {{A, B, C, X(41809), X(60155)}}, {{A, B, C, X(50515), X(52897)}}
X(63055) = barycentric product X(i)*X(j) for these (i, j): {190, 49293}, {50515, 668}
X(63055) = barycentric quotient X(i)/X(j) for these (i, j): {49293, 514}, {50515, 513}
X(63055) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 2345, 17314}, {1, 5750, 2345}, {2, 193, 5224}, {2, 391, 1213}, {2, 3945, 141}, {2, 4869, 3763}, {2, 6, 966}, {2, 86, 4648}, {6, 1213, 391}, {9, 62648, 3986}, {10, 1449, 5839}, {10, 4856, 4034}, {37, 5749, 54389}, {346, 3622, 16777}, {551, 17355, 3247}, {594, 16884, 145}, {594, 61302, 16884}, {894, 17397, 17321}, {1125, 3986, 62648}, {1449, 4034, 4856}, {1743, 3624, 5257}, {2345, 5750, 26039}, {3616, 5749, 37}, {4363, 17045, 3672}, {4657, 4670, 7}, {4851, 17385, 29611}, {7228, 17323, 4346}, {10436, 17023, 4000}, {16826, 17368, 344}, {17116, 17396, 50101}, {17118, 17395, 4452}, {17120, 29609, 17248}, {17279, 28639, 5308}, {17289, 17394, 17316}
X(63056) lies on these lines: {1, 6327}, {2, 6}, {4, 48907}, {7, 17147}, {31, 29830}, {37, 32859}, {75, 20017}, {77, 56559}, {89, 59759}, {145, 377}, {192, 17483}, {239, 27186}, {304, 56564}, {306, 3664}, {312, 17387}, {320, 28606}, {321, 4851}, {329, 31035}, {354, 33070}, {445, 9308}, {464, 9965}, {894, 32858}, {964, 49743}, {980, 22425}, {1014, 37312}, {1029, 60257}, {1100, 32774}, {1621, 20064}, {1757, 29854}, {1961, 33065}, {1962, 4655}, {1999, 31019}, {2003, 28776}, {2064, 4671}, {2308, 29642}, {2549, 50183}, {2550, 20011}, {2887, 29829}, {2979, 5208}, {3187, 3879}, {3210, 26842}, {3219, 17364}, {3241, 48837}, {3475, 20045}, {3616, 30562}, {3617, 37153}, {3622, 13725}, {3662, 17011}, {3666, 17376}, {3687, 26627}, {3720, 32946}, {3734, 50181}, {3745, 33122}, {3758, 33157}, {3759, 26724}, {3782, 17390}, {3836, 61358}, {3846, 9345}, {3873, 4259}, {3896, 5880}, {3912, 26223}, {3948, 26099}, {3957, 50289}, {3969, 4363}, {3970, 3995}, {3977, 62240}, {3980, 4062}, {3993, 33098}, {4000, 45222}, {4011, 61707}, {4038, 25760}, {4080, 60156}, {4197, 56018}, {4261, 18601}, {4340, 11115}, {4359, 4675}, {4360, 33146}, {4388, 29814}, {4393, 33150}, {4430, 54383}, {4644, 17776}, {4645, 17018}, {4649, 25957}, {4667, 5294}, {4697, 33156}, {4720, 48816}, {4772, 41821}, {4966, 24552}, {4980, 17299}, {5014, 49478}, {5256, 17298}, {5287, 26580}, {5311, 33064}, {5437, 62620}, {5800, 20020}, {6539, 58012}, {6542, 20432}, {7222, 50043}, {7232, 20182}, {7321, 50106}, {7737, 50269}, {7761, 50178}, {7848, 50173}, {8616, 42058}, {9347, 33126}, {10436, 56810}, {10446, 50697}, {10449, 26131}, {10453, 33112}, {11038, 19993}, {14929, 50167}, {16454, 41014}, {16468, 29851}, {16865, 20077}, {17017, 49676}, {17019, 17391}, {17075, 47057}, {17126, 29839}, {17140, 33088}, {17150, 50284}, {17237, 37869}, {17244, 27065}, {17310, 49782}, {17312, 27064}, {17315, 42044}, {17317, 33066}, {17325, 41820}, {17347, 33761}, {17365, 32933}, {17374, 31993}, {17377, 20046}, {17386, 42029}, {17484, 41839}, {17588, 54429}, {17592, 33067}, {17679, 48847}, {18607, 40905}, {19767, 56782}, {19782, 46483}, {19785, 20553}, {20060, 37191}, {20101, 37175}, {20290, 50295}, {20292, 49470}, {20349, 33824}, {21283, 33109}, {21285, 41233}, {23812, 49560}, {24199, 50306}, {24248, 27804}, {24325, 32852}, {24349, 33093}, {24943, 33682}, {25527, 29833}, {25650, 56781}, {25958, 29837}, {26034, 29822}, {26098, 29824}, {26102, 32843}, {26132, 31029}, {27377, 57531}, {28599, 36479}, {28653, 62586}, {28951, 45206}, {29573, 56082}, {29621, 37169}, {29643, 32913}, {29653, 32912}, {29831, 33124}, {29846, 37604}, {30614, 51099}, {31145, 50428}, {32771, 32846}, {32772, 33087}, {32854, 49479}, {32915, 33097}, {32919, 33111}, {32928, 33103}, {32929, 50307}, {32940, 33092}, {32945, 50301}, {32948, 42042}, {32950, 37593}, {33072, 49490}, {33080, 43223}, {33081, 50302}, {33086, 59297}, {33094, 49471}, {33104, 42057}, {33116, 62230}, {33145, 50281}, {33151, 34064}, {33155, 58820}, {34255, 41825}, {38314, 48834}, {48813, 48820}, {48836, 51071}, {48863, 49744}, {49745, 50322}, {50102, 50125}, {55027, 60236}, {60258, 60261}, {61652, 62673}
X(63056) = anticomplement of X(5278)
X(63056) = X(i)-Ceva conjugate of X(j) for these {i, j}: {57722, 2}
X(63056) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {56232, 3436}, {57722, 6327}, {57914, 21275}, {59012, 7192}
X(63056) = pole of line {4810, 44445} with respect to the anticomplementary circle
X(63056) = pole of line {523, 1734} with respect to the Steiner circumellipse
X(63056) = pole of line {525, 21182} with respect to the dual conic of orthoptic circle of the Steiner Inellipse
X(63056) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(19742)}}, {{A, B, C, X(226), X(31034)}}, {{A, B, C, X(333), X(39700)}}, {{A, B, C, X(966), X(6539)}}, {{A, B, C, X(1029), X(37652)}}, {{A, B, C, X(2895), X(60257)}}, {{A, B, C, X(4080), X(5739)}}, {{A, B, C, X(5235), X(59759)}}, {{A, B, C, X(6625), X(37685)}}, {{A, B, C, X(8025), X(58012)}}, {{A, B, C, X(16704), X(60156)}}, {{A, B, C, X(17349), X(55027)}}, {{A, B, C, X(30905), X(39703)}}, {{A, B, C, X(31037), X(60242)}}, {{A, B, C, X(32863), X(60236)}}, {{A, B, C, X(37639), X(60076)}}, {{A, B, C, X(37656), X(60261)}}, {{A, B, C, X(37683), X(60258)}}
X(63056) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 32949, 6327}, {2, 3945, 8025}, {3873, 33073, 29832}, {3879, 5249, 3187}, {4648, 5739, 2}, {5905, 17316, 3995}, {17391, 27184, 17019}
X(63057) lies on these lines: {2, 6}, {7, 1999}, {20, 5208}, {57, 3169}, {63, 1334}, {65, 145}, {89, 33168}, {144, 41839}, {189, 30694}, {192, 9965}, {239, 9776}, {312, 4644}, {329, 17364}, {344, 4641}, {345, 4851}, {354, 51192}, {390, 20101}, {404, 44094}, {443, 56018}, {452, 3794}, {553, 3875}, {894, 34255}, {980, 3785}, {982, 50284}, {1002, 20012}, {1038, 34772}, {1407, 6604}, {1458, 3870}, {1788, 10370}, {2094, 17389}, {2996, 60156}, {3218, 10319}, {3474, 49470}, {3475, 3769}, {3617, 10371}, {3623, 37614}, {3664, 11679}, {3672, 26840}, {3729, 62240}, {3772, 17376}, {3793, 21509}, {3868, 20009}, {3912, 26065}, {3917, 54383}, {3926, 5337}, {3995, 20073}, {4001, 5287}, {4038, 50295}, {4200, 44105}, {4220, 62174}, {4307, 10453}, {4340, 10449}, {4416, 17022}, {4419, 34064}, {4430, 20020}, {4658, 19766}, {4684, 5269}, {4856, 24175}, {4906, 47356}, {4916, 42049}, {5261, 10372}, {5268, 34379}, {5272, 51196}, {5294, 29579}, {5395, 40013}, {5839, 19804}, {5921, 26118}, {6776, 37521}, {6904, 20018}, {7222, 42029}, {8896, 55868}, {10401, 32093}, {10519, 37527}, {11269, 32949}, {13388, 57267}, {13389, 57266}, {13736, 54429}, {14912, 16434}, {15882, 37549}, {16834, 24177}, {17074, 56927}, {17170, 41251}, {17288, 29841}, {17298, 40940}, {17311, 44416}, {17314, 32939}, {17321, 37595}, {17351, 42032}, {17387, 33116}, {17391, 38000}, {17490, 20043}, {17696, 56834}, {17776, 29583}, {19767, 37339}, {19789, 26842}, {20019, 56999}, {20076, 41682}, {20109, 29624}, {21296, 27184}, {24271, 32836}, {24280, 32915}, {24477, 33073}, {25430, 50093}, {25571, 59309}, {26626, 54311}, {27549, 32912}, {28606, 29585}, {29573, 56078}, {29617, 41915}, {29621, 30618}, {36845, 50289}, {37109, 56154}, {37262, 56181}, {37276, 56013}, {39594, 50307}, {39703, 59263}, {44307, 54280}, {49680, 49732}, {49718, 56767}, {50698, 61044}, {54119, 57826}, {54281, 59583}, {60082, 60285}, {60167, 60257}, {60168, 60236}
X(63057) = anticomplement of X(14555)
X(63057) = X(i)-Ceva conjugate of X(j) for these {i, j}: {60076, 2}
X(63057) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {59069, 7192}, {59760, 21286}, {60076, 6327}
X(63057) = pole of line {6563, 8672} with respect to the DeLongchamps circle
X(63057) = pole of line {4897, 51656} with respect to the incircle
X(63057) = pole of line {523, 3669} with respect to the Steiner circumellipse
X(63057) = intersection, other than A, B, C, of circumconics {{A, B, C, X(65), X(4383)}}, {{A, B, C, X(81), X(56155)}}, {{A, B, C, X(86), X(42304)}}, {{A, B, C, X(193), X(60156)}}, {{A, B, C, X(333), X(34860)}}, {{A, B, C, X(391), X(54119)}}, {{A, B, C, X(2996), X(5739)}}, {{A, B, C, X(3620), X(40013)}}, {{A, B, C, X(5395), X(32911)}}, {{A, B, C, X(17349), X(60168)}}, {{A, B, C, X(17778), X(57826)}}, {{A, B, C, X(19742), X(55944)}}, {{A, B, C, X(26668), X(41899)}}, {{A, B, C, X(28014), X(42290)}}, {{A, B, C, X(31089), X(60201)}}, {{A, B, C, X(31143), X(60200)}}, {{A, B, C, X(32782), X(60285)}}, {{A, B, C, X(37652), X(60167)}}, {{A, B, C, X(51171), X(60082)}}
X(63057) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {7, 1999, 30699}, {145, 21454, 3210}, {312, 62230, 4644}, {333, 4648, 2}, {3995, 20078, 20073}, {4001, 5287, 17257}, {4340, 10449, 50408}, {26840, 58820, 3672}
X(63058) lies on these lines: {2, 6}, {3, 9693}, {4, 6428}, {20, 6420}, {30, 6418}, {148, 19057}, {371, 15692}, {372, 10304}, {376, 3312}, {381, 1131}, {485, 60623}, {486, 60299}, {519, 19003}, {547, 13886}, {549, 6417}, {551, 19004}, {588, 52188}, {589, 52187}, {631, 6427}, {1132, 1327}, {1151, 15705}, {1152, 62063}, {1328, 23249}, {1505, 26617}, {1586, 5702}, {1588, 3543}, {1703, 34632}, {3070, 61985}, {3071, 50687}, {3090, 3591}, {3091, 35822}, {3241, 18992}, {3284, 55897}, {3311, 3524}, {3316, 13993}, {3317, 15699}, {3522, 3594}, {3523, 6419}, {3525, 43212}, {3533, 31487}, {3534, 43382}, {3545, 7584}, {3590, 7486}, {3592, 15717}, {3679, 49547}, {3758, 32797}, {3759, 32798}, {3830, 23273}, {3832, 43377}, {3845, 18510}, {3854, 31414}, {5054, 6500}, {5055, 13939}, {5062, 26618}, {5066, 14241}, {5071, 7583}, {5158, 55893}, {5411, 7714}, {5418, 61846}, {5420, 61844}, {6199, 12100}, {6200, 61781}, {6221, 15698}, {6351, 16668}, {6352, 16671}, {6395, 8703}, {6396, 62059}, {6398, 19708}, {6407, 14891}, {6408, 45759}, {6409, 61778}, {6410, 9543}, {6412, 62054}, {6425, 61791}, {6426, 21734}, {6431, 43888}, {6432, 6459}, {6436, 6561}, {6438, 62072}, {6445, 15711}, {6446, 15759}, {6447, 61138}, {6448, 21735}, {6449, 15715}, {6450, 15710}, {6451, 61777}, {6452, 62055}, {6453, 61788}, {6454, 62067}, {6455, 61780}, {6456, 62058}, {6460, 15683}, {6471, 42637}, {6481, 42525}, {6498, 43211}, {6499, 13951}, {6519, 61787}, {6522, 62066}, {6560, 15640}, {6564, 43889}, {6565, 43791}, {8591, 19108}, {8960, 46936}, {8976, 61895}, {8981, 15709}, {9143, 19110}, {9540, 15721}, {9541, 53131}, {9542, 61796}, {9681, 62083}, {9690, 61786}, {9692, 10299}, {10109, 45385}, {10124, 13903}, {10385, 19037}, {10576, 61897}, {11001, 42215}, {11002, 62247}, {11177, 19055}, {11179, 42832}, {11239, 26459}, {11240, 26458}, {11539, 13961}, {13662, 13988}, {13665, 41106}, {13785, 41099}, {13831, 49260}, {13925, 61887}, {13932, 44648}, {13935, 15708}, {13936, 53620}, {13942, 19883}, {13966, 15702}, {14269, 23269}, {14482, 26615}, {14848, 48677}, {15682, 42216}, {15687, 23275}, {15693, 43509}, {15719, 35256}, {16667, 30412}, {17120, 32793}, {17121, 32794}, {17487, 24818}, {18538, 61926}, {18762, 61932}, {18842, 54502}, {18991, 38314}, {19058, 41135}, {19065, 31145}, {19069, 51487}, {19071, 51486}, {19073, 51482}, {19074, 59378}, {19075, 51483}, {19076, 59379}, {19099, 33456}, {19101, 33457}, {19109, 52695}, {19875, 49548}, {19876, 49619}, {21567, 37503}, {23251, 61992}, {23253, 61994}, {23259, 43504}, {23261, 62005}, {23263, 62003}, {31412, 42572}, {31454, 61834}, {33699, 43522}, {35255, 61822}, {35774, 50872}, {35787, 43343}, {35812, 61863}, {35813, 43254}, {35814, 43255}, {35821, 62037}, {38064, 42833}, {40138, 55569}, {41963, 61816}, {41964, 61804}, {42225, 62165}, {42226, 62049}, {42246, 42998}, {42247, 42999}, {42258, 62129}, {42259, 62148}, {42260, 62112}, {42261, 62122}, {42262, 61930}, {42263, 42418}, {42264, 62051}, {42265, 61927}, {42267, 58204}, {42270, 61952}, {42272, 43520}, {42283, 62002}, {42417, 62132}, {42538, 62048}, {42540, 53520}, {42561, 61954}, {42603, 61906}, {42638, 62081}, {42639, 61908}, {43145, 49038}, {43210, 62145}, {43381, 61972}, {43383, 62099}, {43385, 43785}, {43407, 62166}, {43408, 62153}, {43415, 62065}, {43430, 60294}, {43505, 61874}, {43506, 61872}, {43560, 60296}, {43561, 54542}, {43563, 54599}, {43788, 62118}, {43798, 62154}, {43880, 61914}, {45384, 61910}, {52666, 62030}, {52667, 62018}, {54597, 60622}, {54598, 60308}, {55573, 62213}, {59375, 60887}, {61328, 61336}
X(63058) = X(i)-complementary conjugate of X(j) for these {i, j}: {54543, 2887}
X(63058) = pole of line {2, 42537} with respect to the Kiepert hyperbola
X(63058) = intersection, other than A, B, C, of circumconics {{A, B, C, X(69), X(43567)}}, {{A, B, C, X(491), X(60299)}}, {{A, B, C, X(492), X(60623)}}, {{A, B, C, X(493), X(59777)}}, {{A, B, C, X(590), X(52188)}}, {{A, B, C, X(615), X(52187)}}, {{A, B, C, X(21356), X(54502)}}
X(63058) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 7586, 7585}, {597, 5860, 2}, {1328, 23249, 61989}, {1587, 35823, 3839}, {3839, 35823, 1132}, {5066, 18512, 14241}, {6398, 52047, 19708}, {6459, 41946, 62120}, {6501, 19116, 7581}, {6561, 43256, 62160}, {7586, 8972, 3069}, {9541, 53131, 62094}, {13935, 35771, 42522}, {23249, 61989, 43566}, {31414, 53516, 3854}, {41099, 43387, 13785}
X(63059) lies on these lines: {2, 6}, {3, 9692}, {4, 6427}, {20, 6419}, {30, 6417}, {148, 19058}, {371, 10304}, {372, 15692}, {376, 3311}, {381, 1132}, {485, 60300}, {486, 60622}, {519, 19004}, {547, 13939}, {549, 6418}, {551, 19003}, {588, 52187}, {589, 52188}, {631, 6428}, {1131, 1328}, {1151, 62063}, {1152, 15705}, {1327, 23259}, {1504, 26618}, {1585, 5702}, {1587, 3543}, {1702, 34632}, {3070, 50687}, {3071, 61985}, {3090, 3590}, {3091, 35823}, {3241, 18991}, {3284, 55893}, {3312, 3524}, {3316, 15699}, {3317, 13925}, {3522, 3592}, {3523, 6420}, {3525, 31487}, {3534, 43383}, {3545, 7583}, {3591, 7486}, {3594, 15717}, {3679, 49548}, {3758, 32798}, {3759, 32797}, {3830, 23267}, {3832, 43376}, {3845, 18512}, {3854, 53513}, {5054, 6501}, {5055, 13886}, {5058, 26617}, {5066, 14226}, {5071, 7584}, {5158, 55897}, {5410, 7714}, {5418, 61844}, {5420, 61846}, {6199, 8703}, {6200, 62059}, {6221, 19708}, {6351, 16671}, {6352, 16668}, {6395, 12100}, {6396, 9542}, {6398, 15698}, {6407, 45759}, {6408, 14891}, {6409, 62056}, {6410, 61778}, {6411, 62054}, {6425, 21734}, {6426, 61791}, {6431, 6460}, {6432, 43887}, {6435, 6560}, {6437, 62072}, {6445, 15759}, {6446, 15711}, {6447, 21735}, {6448, 61138}, {6449, 15710}, {6450, 15715}, {6451, 62055}, {6452, 61777}, {6453, 62067}, {6454, 61788}, {6455, 62058}, {6456, 61780}, {6459, 15683}, {6470, 42638}, {6480, 42524}, {6498, 8976}, {6499, 43212}, {6519, 62066}, {6522, 61787}, {6561, 15640}, {6564, 43792}, {6565, 43890}, {8591, 19109}, {8981, 15702}, {9143, 19111}, {9540, 15708}, {9541, 15697}, {9543, 42637}, {9680, 61798}, {9681, 62110}, {9690, 62065}, {9691, 62068}, {9693, 33923}, {10109, 45384}, {10124, 13961}, {10385, 19038}, {10577, 61897}, {11001, 42216}, {11002, 62248}, {11177, 19056}, {11179, 42833}, {11239, 26465}, {11240, 26464}, {11539, 13903}, {13342, 26912}, {13665, 41099}, {13782, 13848}, {13785, 41106}, {13832, 49263}, {13850, 44647}, {13883, 53620}, {13888, 19883}, {13935, 15721}, {13951, 61895}, {13966, 15709}, {13993, 61887}, {14269, 23275}, {14482, 26616}, {14848, 48678}, {15682, 42215}, {15687, 23269}, {15693, 43510}, {15719, 35255}, {16667, 30413}, {17120, 32794}, {17121, 32793}, {17487, 24819}, {18538, 61932}, {18762, 61926}, {18842, 54506}, {18992, 38314}, {19057, 41135}, {19066, 31145}, {19070, 51486}, {19072, 51487}, {19073, 59378}, {19074, 51482}, {19075, 59379}, {19076, 51483}, {19100, 33457}, {19108, 52695}, {19875, 49547}, {19876, 49618}, {21566, 37503}, {22541, 33456}, {23249, 43503}, {23251, 62005}, {23253, 62003}, {23261, 61992}, {23263, 61994}, {31412, 61954}, {31414, 50689}, {31454, 61820}, {33699, 43521}, {35256, 61822}, {35775, 50872}, {35786, 43342}, {35812, 43255}, {35813, 61863}, {35815, 43254}, {35820, 62037}, {38064, 42832}, {40138, 55573}, {41963, 61804}, {41964, 61816}, {42225, 62049}, {42226, 62165}, {42248, 42998}, {42249, 42999}, {42258, 62148}, {42259, 62129}, {42260, 62122}, {42261, 62112}, {42262, 61927}, {42263, 62051}, {42264, 42417}, {42265, 61930}, {42266, 58204}, {42271, 43519}, {42273, 61952}, {42284, 62002}, {42418, 62132}, {42537, 62048}, {42539, 53517}, {42561, 42573}, {42602, 61906}, {42640, 61908}, {43143, 49039}, {43209, 62145}, {43380, 61972}, {43382, 62099}, {43384, 43786}, {43407, 62153}, {43408, 62166}, {43415, 61786}, {43431, 60293}, {43505, 61872}, {43506, 61874}, {43536, 60623}, {43560, 54543}, {43561, 60295}, {43562, 54598}, {43787, 62118}, {43797, 62154}, {43879, 61914}, {45385, 61910}, {46936, 58866}, {52666, 62018}, {52667, 62030}, {53130, 62094}, {54599, 60307}, {55569, 62213}, {60887, 60984}, {61329, 61335}
X(63059) = X(i)-complementary conjugate of X(j) for these {i, j}: {54542, 2887}
X(63059) = pole of line {2, 42538} with respect to the Kiepert hyperbola
X(63059) = intersection, other than A, B, C, of circumconics {{A, B, C, X(69), X(43566)}}, {{A, B, C, X(491), X(60622)}}, {{A, B, C, X(492), X(60300)}}, {{A, B, C, X(494), X(59777)}}, {{A, B, C, X(590), X(52187)}}, {{A, B, C, X(615), X(52188)}}, {{A, B, C, X(21356), X(54506)}}
X(63059) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 7585, 7586}, {597, 5861, 2}, {1327, 23259, 61989}, {1588, 35822, 3839}, {3839, 35822, 1131}, {5066, 18510, 14226}, {6221, 52048, 19708}, {6460, 41945, 62120}, {6500, 19117, 7582}, {6560, 43257, 62160}, {7585, 7586, 8972}, {9540, 35770, 42523}, {23259, 61989, 43567}, {41099, 43386, 13665}
X(63060) lies on these lines: {2, 6}, {8, 11354}, {31, 4685}, {44, 3175}, {58, 19336}, {239, 11352}, {306, 4700}, {321, 1743}, {379, 41140}, {405, 3241}, {519, 1724}, {540, 17679}, {648, 57531}, {671, 54929}, {964, 3679}, {1316, 50145}, {1751, 28609}, {1757, 3891}, {3052, 19998}, {3219, 3759}, {3791, 4096}, {3938, 4753}, {3943, 20046}, {3969, 5839}, {3995, 16885}, {3996, 30653}, {4202, 48834}, {4252, 19770}, {4387, 17162}, {4393, 33761}, {4416, 32774}, {4669, 48866}, {4677, 48863}, {4722, 16825}, {4946, 17782}, {4969, 20017}, {4974, 32912}, {4980, 50127}, {4981, 16475}, {5220, 17150}, {5271, 16670}, {5283, 29584}, {6172, 50071}, {7739, 50166}, {9404, 36900}, {9534, 51669}, {11286, 50154}, {11287, 50267}, {11319, 31145}, {11320, 40891}, {11322, 62296}, {11342, 17310}, {11355, 49719}, {11357, 38314}, {11359, 50215}, {11679, 41241}, {13587, 19762}, {13745, 48861}, {16417, 19769}, {16468, 24552}, {16471, 34625}, {16477, 31330}, {16552, 16834}, {16669, 26223}, {16671, 31993}, {16783, 29574}, {16861, 48858}, {17019, 17335}, {17121, 28606}, {17347, 33150}, {17363, 33157}, {17364, 26724}, {17549, 19763}, {17676, 48845}, {17781, 50102}, {17809, 36007}, {19875, 43531}, {20072, 33146}, {23511, 24593}, {26723, 32859}, {29617, 48864}, {29829, 41002}, {32858, 62231}, {33094, 49710}, {34612, 42058}, {34641, 48865}, {42700, 43065}, {44217, 50234}, {47356, 51743}, {48815, 49716}, {48842, 50165}, {48857, 49735}, {48870, 50171}, {49723, 50321}, {49986, 59544}, {50043, 50060}, {50105, 50306}, {50115, 60082}, {50810, 56960}, {50864, 56959}, {54676, 54744}, {54686, 54735}, {54775, 60094}, {56527, 56963}
X(63060) = reflection of X(i) in X(j) for these {i,j}: {11346, 1724}
X(63060) = pole of line {6, 16297} with respect to the Stammler hyperbola
X(63060) = pole of line {1125, 19336} with respect to the dual conic of Yff parabola
X(63060) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(83), X(19738)}}, {{A, B, C, X(524), X(54929)}}, {{A, B, C, X(598), X(42045)}}, {{A, B, C, X(1751), X(4921)}}, {{A, B, C, X(17297), X(54775)}}, {{A, B, C, X(19723), X(57721)}}, {{A, B, C, X(27643), X(39970)}}, {{A, B, C, X(32782), X(60267)}}, {{A, B, C, X(42028), X(60082)}}
X(63060) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 4921, 1150}, {519, 1724, 11346}, {3679, 48867, 964}, {11319, 31145, 48862}, {16468, 32864, 24552}
X(63061) lies on these lines: {2, 6}, {4, 61624}, {20, 1353}, {23, 47281}, {145, 25269}, {182, 61804}, {439, 1384}, {511, 50693}, {542, 62005}, {576, 5921}, {1350, 62078}, {1351, 3146}, {1383, 6339}, {1503, 50690}, {1743, 29583}, {2996, 53418}, {3091, 5093}, {3098, 21734}, {3522, 14912}, {3523, 34380}, {3524, 51181}, {3543, 39899}, {3545, 50986}, {3552, 33684}, {3564, 3832}, {3621, 3751}, {3622, 34379}, {3623, 16496}, {3723, 54280}, {3731, 29585}, {3818, 61972}, {3839, 51173}, {3854, 14853}, {3926, 5008}, {3973, 17316}, {4678, 5847}, {4788, 49496}, {4856, 50108}, {5050, 61820}, {5052, 20081}, {5056, 11898}, {5059, 6776}, {5068, 18358}, {5092, 61791}, {5095, 14683}, {5189, 18935}, {5286, 7860}, {5477, 20094}, {6393, 32881}, {6462, 8375}, {6463, 8376}, {6467, 62187}, {6995, 46444}, {7408, 12167}, {7486, 59399}, {7492, 37491}, {7754, 32979}, {7760, 43448}, {7762, 32982}, {7798, 43618}, {7805, 31415}, {7838, 43620}, {7839, 33023}, {7890, 14075}, {7921, 32991}, {8550, 61044}, {8586, 33209}, {8596, 45018}, {9716, 19122}, {10303, 53091}, {10304, 50962}, {10519, 50664}, {10754, 35369}, {11002, 12272}, {11173, 33244}, {11179, 50969}, {11180, 50964}, {11477, 62152}, {11482, 15022}, {12007, 55646}, {12017, 15717}, {12221, 23249}, {12222, 23259}, {13595, 19588}, {14002, 63183}, {14848, 61927}, {15032, 52404}, {15520, 40330}, {15531, 16981}, {15688, 51180}, {15705, 50979}, {15708, 50981}, {16043, 22246}, {17117, 52709}, {17373, 61330}, {17578, 48901}, {18440, 61985}, {18583, 61914}, {19130, 61952}, {19459, 37913}, {20014, 51192}, {20016, 49783}, {20054, 49536}, {20059, 51194}, {20063, 32220}, {20095, 51198}, {20105, 32451}, {20423, 61992}, {21309, 32973}, {21850, 50687}, {22331, 51579}, {25406, 55582}, {29588, 61006}, {29590, 32093}, {30745, 47463}, {31492, 55825}, {31670, 51140}, {32827, 41750}, {33630, 37174}, {33636, 37188}, {35265, 53778}, {37760, 47279}, {37901, 47541}, {40065, 56021}, {43291, 52250}, {43621, 54132}, {46264, 51028}, {46932, 59408}, {46936, 61545}, {47546, 60455}, {48876, 61834}, {48905, 51132}, {48906, 51177}, {49529, 51001}, {49679, 51124}, {49688, 51155}, {50692, 51212}, {50955, 61930}, {50957, 51215}, {50967, 55653}, {50976, 54170}, {50978, 61844}, {50988, 61812}, {51172, 62017}, {51175, 61899}, {51176, 62153}, {51183, 61864}, {51197, 53620}, {51217, 54131}, {51732, 61856}, {53092, 61848}, {54173, 55696}, {54174, 55594}, {55584, 62097}, {55593, 62083}, {55632, 62067}, {55639, 62063}, {55672, 61778}, {55697, 61798}, {55723, 62129}, {55724, 62125}
X(63061) = reflection of X(i) in X(j) for these {i,j}: {11180, 50964}, {3619, 6}, {50969, 11179}, {51217, 54131}, {54170, 50976}
X(63061) = X(i)-Ceva conjugate of X(j) for these {i, j}: {18845, 2}
X(63061) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {1973, 41925}, {18845, 6327}
X(63061) = pole of line {6467, 6688} with respect to the Jerabek hyperbola
X(63061) = pole of line {523, 47316} with respect to the Steiner circumellipse
X(63061) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(263), X(36650)}}, {{A, B, C, X(599), X(6339)}}, {{A, B, C, X(1383), X(1611)}}, {{A, B, C, X(2998), X(8556)}}, {{A, B, C, X(3619), X(41909)}}, {{A, B, C, X(3629), X(38005)}}, {{A, B, C, X(8667), X(38262)}}, {{A, B, C, X(11160), X(16774)}}, {{A, B, C, X(34898), X(51189)}}, {{A, B, C, X(37637), X(51316)}}, {{A, B, C, X(42349), X(44381)}}, {{A, B, C, X(50248), X(60327)}}
X(63061) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 3631, 3618}, {6, 524, 3619}, {6, 6144, 3631}, {193, 5032, 69}, {1992, 3629, 193}, {3631, 8584, 6}, {7585, 7586, 5306}, {12272, 58555, 11002}, {58555, 61692, 12272}
X(63062) lies on these lines: {2, 6}, {4, 33698}, {182, 15715}, {376, 5097}, {511, 15710}, {542, 61967}, {547, 51178}, {549, 51214}, {550, 11482}, {575, 10299}, {576, 3528}, {598, 60219}, {1351, 34200}, {1352, 61928}, {1353, 11737}, {1503, 62003}, {3524, 39561}, {3529, 11179}, {3530, 53092}, {3543, 12007}, {3564, 61933}, {3851, 11180}, {3855, 5476}, {4558, 33881}, {4663, 20057}, {5007, 7618}, {5041, 33215}, {5050, 17504}, {5071, 51140}, {5093, 15688}, {5102, 10304}, {5319, 8176}, {5480, 61994}, {5485, 53102}, {5702, 37765}, {5965, 61899}, {6776, 15687}, {7737, 61046}, {7772, 8182}, {8550, 50688}, {9741, 12150}, {10124, 51174}, {10168, 61836}, {10301, 11405}, {10519, 61827}, {11054, 18842}, {11147, 19661}, {11477, 62067}, {11645, 14912}, {12017, 61779}, {14075, 37809}, {14269, 14853}, {14482, 51224}, {14848, 38071}, {14927, 20423}, {15303, 32255}, {15516, 61809}, {15520, 19924}, {15681, 50979}, {15692, 51132}, {15698, 50664}, {15700, 50967}, {15705, 55703}, {15721, 50973}, {15723, 50985}, {18440, 61963}, {18583, 61925}, {18843, 60626}, {19708, 37517}, {20050, 47356}, {21850, 62046}, {22234, 54173}, {22486, 32450}, {23334, 33229}, {30734, 53019}, {30775, 61712}, {31670, 62052}, {33253, 34604}, {33748, 62112}, {33878, 62057}, {34380, 61841}, {34641, 51192}, {34747, 51005}, {37897, 47462}, {37900, 47545}, {37907, 47465}, {38064, 55713}, {39899, 61969}, {43150, 61915}, {43273, 62166}, {44456, 62065}, {47478, 59399}, {47541, 47629}, {48889, 51023}, {48901, 51176}, {48906, 62163}, {49135, 54131}, {49536, 51146}, {50955, 61916}, {50958, 61927}, {50961, 61895}, {50962, 61829}, {50966, 55720}, {50970, 61778}, {50974, 61947}, {50982, 61846}, {51027, 61944}, {51130, 62005}, {51136, 61985}, {51138, 55722}, {51166, 62129}, {51181, 55629}, {51182, 61880}, {51538, 62037}, {51737, 53858}, {53093, 54174}, {53109, 60631}, {54169, 61798}, {54494, 54720}, {54616, 60210}, {55582, 62059}, {55587, 62058}, {55591, 62056}, {55594, 62055}, {55607, 62054}, {55618, 58184}, {55691, 61777}, {55695, 61780}, {55699, 61781}, {55701, 61784}, {55705, 61786}, {55724, 62062}, {55727, 55783}, {55737, 55769}, {55795, 55823}, {55801, 55816}, {61624, 61839}
X(63062) = reflection of X(i) in X(j) for these {i,j}: {15705, 55703}
X(63062) = intersection, other than A, B, C, of circumconics {{A, B, C, X(69), X(33698)}}, {{A, B, C, X(598), X(11008)}}, {{A, B, C, X(599), X(60219)}}, {{A, B, C, X(1992), X(53102)}}, {{A, B, C, X(3631), X(60631)}}, {{A, B, C, X(5486), X(50989)}}, {{A, B, C, X(6329), X(54616)}}, {{A, B, C, X(15533), X(22336)}}
X(63062) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {69, 8584, 1992}, {51132, 55711, 15692}, {51138, 55722, 62063}
X(63063) lies on these lines: {2, 6}, {4, 19139}, {22, 19125}, {23, 206}, {24, 1351}, {32, 28710}, {39, 28724}, {50, 44180}, {52, 19128}, {54, 9967}, {66, 31074}, {110, 1843}, {155, 5921}, {159, 9544}, {182, 5889}, {184, 12220}, {194, 34137}, {195, 1353}, {287, 16039}, {311, 53485}, {317, 52418}, {384, 10548}, {427, 46442}, {458, 56017}, {511, 7488}, {571, 35296}, {575, 15801}, {576, 44802}, {577, 40681}, {858, 26926}, {895, 39125}, {1147, 6403}, {1154, 19129}, {1176, 3313}, {1199, 5050}, {1236, 7760}, {1370, 19119}, {1503, 43605}, {1594, 3564}, {1915, 31390}, {1974, 3060}, {2323, 28731}, {2854, 15140}, {2965, 34990}, {2979, 19126}, {2987, 8882}, {3043, 14984}, {3056, 9637}, {3146, 19149}, {3148, 23163}, {3167, 12167}, {3292, 14913}, {3410, 51744}, {3431, 33878}, {3448, 15141}, {3818, 7565}, {5012, 11574}, {5093, 6642}, {5133, 13562}, {5157, 15246}, {5504, 11557}, {5596, 7391}, {5622, 12219}, {5640, 19137}, {6243, 19154}, {6391, 11405}, {6467, 11416}, {6593, 56918}, {6643, 12161}, {6776, 37444}, {7393, 53091}, {7401, 36749}, {7405, 14627}, {7487, 36747}, {7542, 34380}, {7544, 14853}, {7576, 12383}, {7716, 35264}, {8362, 23133}, {8537, 34382}, {8541, 12272}, {8745, 37174}, {8869, 32583}, {9716, 34777}, {9969, 13595}, {10263, 19155}, {10510, 17710}, {10519, 44480}, {10733, 19140}, {11412, 19131}, {11422, 11511}, {11477, 23041}, {11513, 55567}, {11514, 55566}, {12086, 34146}, {12111, 19124}, {13353, 31810}, {14070, 44456}, {14096, 22138}, {14118, 41716}, {14575, 37183}, {14788, 18583}, {14965, 28723}, {15032, 48906}, {16238, 61624}, {18019, 40404}, {18445, 39874}, {19130, 50435}, {19132, 33586}, {19153, 62187}, {19161, 22467}, {19459, 26283}, {19504, 25321}, {20079, 31099}, {20987, 35265}, {21851, 51394}, {22120, 28696}, {26869, 30802}, {28728, 39141}, {31304, 34117}, {32002, 54395}, {33748, 44503}, {34155, 55716}, {34396, 50666}, {34470, 61692}, {36794, 51481}, {37485, 62188}, {37496, 44261}, {37498, 61044}, {37511, 43574}, {37517, 37940}, {39836, 41274}, {39871, 61607}, {39884, 45034}, {40673, 55038}, {41253, 44131}, {41584, 59553}, {41760, 46571}, {51882, 56565}
X(63063) = reflection of X(i) in X(j) for these {i,j}: {19121, 21637}
X(63063) = X(i)-isoconjugate-of-X(j) for these {i, j}: {661, 53949}
X(63063) = X(i)-Dao conjugate of X(j) for these {i, j}: {36830, 53949}
X(63063) = X(i)-Ceva conjugate of X(j) for these {i, j}: {1235, 6636}
X(63063) = pole of line {5012, 6467} with respect to the Jerabek hyperbola
X(63063) = pole of line {2, 44523} with respect to the Kiepert hyperbola
X(63063) = pole of line {99, 53949} with respect to the Kiepert parabola
X(63063) = pole of line {525, 40889} with respect to the MacBeath circumconic
X(63063) = pole of line {6, 8280} with respect to the Stammler hyperbola
X(63063) = pole of line {523, 21284} with respect to the Steiner circumellipse
X(63063) = pole of line {525, 40889} with respect to the dual conic of nine-point circle
X(63063) = pole of line {3265, 44680} with respect to the dual conic of Orthic inconic
X(63063) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(55999)}}, {{A, B, C, X(230), X(8882)}}, {{A, B, C, X(343), X(2987)}}, {{A, B, C, X(1994), X(56006)}}, {{A, B, C, X(2421), X(16039)}}, {{A, B, C, X(3431), X(3620)}}, {{A, B, C, X(3580), X(57388)}}, {{A, B, C, X(3629), X(56007)}}, {{A, B, C, X(3630), X(5505)}}, {{A, B, C, X(14389), X(43756)}}, {{A, B, C, X(22151), X(40404)}}, {{A, B, C, X(30535), X(37649)}}, {{A, B, C, X(37636), X(56002)}}, {{A, B, C, X(37637), X(60775)}}
X(63063) = barycentric quotient X(i)/X(j) for these (i, j): {110, 53949}
X(63063) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 1993, 193}, {155, 39588, 5921}, {511, 21637, 19121}, {1176, 3313, 6636}, {3060, 19122, 1974}, {3167, 12167, 63183}, {8541, 52016, 12272}, {14575, 50645, 37183}
X(63064) lies on these lines: {2, 6}, {4, 11054}, {30, 55724}, {76, 60284}, {83, 60641}, {144, 50121}, {145, 49748}, {182, 15719}, {187, 11147}, {376, 52987}, {511, 11001}, {518, 50839}, {519, 24695}, {542, 10721}, {547, 11482}, {549, 55701}, {575, 15702}, {576, 3545}, {598, 52713}, {631, 55708}, {671, 32532}, {1350, 62094}, {1351, 3845}, {1352, 41106}, {1353, 12100}, {1503, 15640}, {2854, 62187}, {2987, 46204}, {2996, 54896}, {3060, 9027}, {3098, 62077}, {3163, 21972}, {3167, 47447}, {3416, 51068}, {3524, 20190}, {3528, 55617}, {3533, 22234}, {3534, 6776}, {3543, 11477}, {3564, 3830}, {3751, 4669}, {3793, 11165}, {3818, 61979}, {3839, 15069}, {4644, 29617}, {4663, 53620}, {4677, 5847}, {4715, 50129}, {4745, 50950}, {5050, 11812}, {5056, 53858}, {5066, 14853}, {5067, 22330}, {5071, 34507}, {5085, 61796}, {5093, 51175}, {5095, 6353}, {5097, 61913}, {5102, 47354}, {5206, 7890}, {5476, 50961}, {5477, 36521}, {5480, 61966}, {5485, 45103}, {5648, 25321}, {5839, 50128}, {5921, 54131}, {5965, 20423}, {6172, 50132}, {6337, 27088}, {7391, 32255}, {7426, 47446}, {7615, 50280}, {7738, 9939}, {7751, 31417}, {7754, 8352}, {7758, 32985}, {7759, 32984}, {7760, 33190}, {7762, 11317}, {7768, 33230}, {7796, 33197}, {7813, 37809}, {7865, 61046}, {7877, 32006}, {8355, 32816}, {8542, 53863}, {8550, 10304}, {8593, 14645}, {8681, 21969}, {8703, 25406}, {8787, 52695}, {9741, 51224}, {9830, 19569}, {9855, 20065}, {9925, 51519}, {10109, 14848}, {10299, 33749}, {10488, 20094}, {10516, 61938}, {10519, 15693}, {10541, 61806}, {10754, 44678}, {10989, 47280}, {11148, 53856}, {11161, 36523}, {11178, 61926}, {11179, 14810}, {11188, 21849}, {11206, 47313}, {11539, 53092}, {11645, 62049}, {11898, 19709}, {12007, 61805}, {12017, 19711}, {12101, 18440}, {12322, 23269}, {12323, 23275}, {13169, 25320}, {13650, 13769}, {13771, 13833}, {14023, 33215}, {14561, 61915}, {14711, 22486}, {14912, 15698}, {14927, 62160}, {15360, 35260}, {15685, 39899}, {15686, 55580}, {15690, 33878}, {15695, 48906}, {15697, 43273}, {15701, 48876}, {15708, 53093}, {15709, 40107}, {15710, 55652}, {16041, 41748}, {16475, 51004}, {16491, 51106}, {16496, 51091}, {16673, 50093}, {16676, 29574}, {17257, 46845}, {17503, 54637}, {18358, 61941}, {18553, 61967}, {18583, 61908}, {18842, 60638}, {18925, 44261}, {19924, 39874}, {21850, 61993}, {22493, 37170}, {22494, 37171}, {23291, 47277}, {23334, 47286}, {24206, 61902}, {25555, 61889}, {29012, 62052}, {29181, 62168}, {29585, 49737}, {31670, 62019}, {31884, 62072}, {32001, 37765}, {32220, 37904}, {32599, 35473}, {32983, 41750}, {33622, 51012}, {33624, 51015}, {33703, 55721}, {33748, 50983}, {33750, 62065}, {34379, 50999}, {34986, 43697}, {35302, 52437}, {35578, 42696}, {35751, 51201}, {36329, 51204}, {36768, 51011}, {36769, 42511}, {36990, 62018}, {37512, 47061}, {37517, 62009}, {37907, 47549}, {37909, 47276}, {38064, 55709}, {38072, 61943}, {38079, 61893}, {38110, 61854}, {38136, 50954}, {38191, 51168}, {39884, 62000}, {41112, 51206}, {41113, 51207}, {41134, 41672}, {41720, 44082}, {41982, 55620}, {42510, 47867}, {42697, 62231}, {43426, 47518}, {43427, 47520}, {44456, 62040}, {46264, 62135}, {46267, 61861}, {46332, 55629}, {47353, 51132}, {47358, 51155}, {47359, 51072}, {47451, 47545}, {48662, 62025}, {48865, 48870}, {49505, 51107}, {49511, 51110}, {49543, 50101}, {49684, 51097}, {49811, 59409}, {50783, 51124}, {50786, 50953}, {50790, 51148}, {50963, 61963}, {50965, 62099}, {50969, 55593}, {50971, 55591}, {50973, 51737}, {50975, 62109}, {50977, 55706}, {50984, 55703}, {51000, 51092}, {51005, 51105}, {51024, 62030}, {51027, 62002}, {51089, 51094}, {51093, 51192}, {51103, 51196}, {51136, 62132}, {51152, 59405}, {51172, 61977}, {51180, 61800}, {51183, 61851}, {52282, 56021}, {53091, 61847}, {53097, 62120}, {54169, 55671}, {55583, 62127}, {55586, 62115}, {55588, 62113}, {55595, 62098}, {55597, 62096}, {55601, 62090}, {55602, 62089}, {55606, 62086}, {55614, 62081}, {55632, 62073}, {55658, 62055}, {55668, 61777}, {55704, 61817}, {55705, 61819}, {55716, 61961}, {55722, 62051}, {55725, 55794}, {55726, 55791}, {55732, 55781}, {55807, 55823}, {56013, 63155}, {58470, 61667}, {59399, 61896}, {60143, 60283}, {60216, 60281}, {60282, 60637}, {61044, 62145}, {61545, 61898}
X(63064) = midpoint of X(i) and X(j) for these {i,j}: {51178, 54132}
X(63064) = reflection of X(i) in X(j) for these {i,j}: {10989, 47280}, {1992, 193}, {11180, 1351}, {20094, 10488}, {3543, 11477}, {47353, 51132}, {47358, 51155}, {599, 3629}, {50639, 5477}, {50783, 51124}, {50790, 51148}, {5921, 54131}, {50961, 5476}, {50973, 51737}, {51023, 54132}, {51179, 54173}, {51215, 47353}, {54132, 50962}, {54170, 6776}, {54173, 51140}, {54174, 43273}, {55580, 15686}, {69, 1992}, {7426, 47546}
X(63064) = isotomic conjugate of X(54637)
X(63064) = anticomplement of X(15533)
X(63064) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 54637}, {15533, 15533}
X(63064) = X(i)-Ceva conjugate of X(j) for these {i, j}: {17503, 2}
X(63064) = X(i)-complementary conjugate of X(j) for these {i, j}: {60632, 2887}
X(63064) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {17503, 6327}
X(63064) = pole of line {6467, 62184} with respect to the Jerabek hyperbola
X(63064) = pole of line {2, 60632} with respect to the Kiepert hyperbola
X(63064) = pole of line {6, 30734} with respect to the Stammler hyperbola
X(63064) = pole of line {2, 47287} with respect to the Wallace hyperbola
X(63064) = pole of line {3265, 9125} with respect to the dual conic of Orthic inconic
X(63064) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(4), X(15534)}}, {{A, B, C, X(6), X(60284)}}, {{A, B, C, X(69), X(60228)}}, {{A, B, C, X(76), X(50994)}}, {{A, B, C, X(141), X(60641)}}, {{A, B, C, X(193), X(54896)}}, {{A, B, C, X(230), X(46204)}}, {{A, B, C, X(524), X(32532)}}, {{A, B, C, X(599), X(60627)}}, {{A, B, C, X(671), X(50992)}}, {{A, B, C, X(1992), X(45103)}}, {{A, B, C, X(5485), X(22165)}}, {{A, B, C, X(5486), X(21358)}}, {{A, B, C, X(8584), X(60281)}}, {{A, B, C, X(9164), X(41139)}}, {{A, B, C, X(9516), X(48310)}}, {{A, B, C, X(11160), X(41909)}}, {{A, B, C, X(15533), X(54637)}}, {{A, B, C, X(17040), X(47355)}}, {{A, B, C, X(18823), X(41133)}}, {{A, B, C, X(18840), X(51143)}}, {{A, B, C, X(21356), X(60638)}}, {{A, B, C, X(34898), X(40341)}}, {{A, B, C, X(50990), X(60216)}}, {{A, B, C, X(50991), X(60637)}}, {{A, B, C, X(50993), X(60143)}}, {{A, B, C, X(59373), X(60283)}}
X(63064) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {193, 524, 1992}, {524, 1992, 69}, {524, 3629, 599}, {591, 1991, 9771}, {599, 5032, 3618}, {1992, 3618, 5032}, {3564, 50962, 54132}, {3564, 54132, 51023}, {5860, 5861, 9770}, {14912, 51179, 54173}, {33626, 33627, 41099}, {35578, 50077, 42696}, {35749, 36327, 15682}, {50973, 51737, 62174}, {50986, 51174, 50967}, {51023, 54132, 51538}, {51140, 54173, 14912}, {51178, 54132, 3564}
X(63065) lies on these lines: {2, 6}, {4, 11177}, {23, 16333}, {30, 9755}, {32, 543}, {39, 5569}, {98, 20423}, {99, 37809}, {114, 51140}, {147, 50974}, {148, 1285}, {194, 9741}, {263, 46303}, {315, 5346}, {376, 2080}, {530, 43454}, {531, 43455}, {538, 33255}, {542, 9753}, {576, 6055}, {598, 7615}, {671, 7737}, {754, 33251}, {1003, 19661}, {1383, 6094}, {1384, 8598}, {2021, 7618}, {2452, 7426}, {2482, 7798}, {2549, 51224}, {2871, 11002}, {2896, 33230}, {3053, 33208}, {3407, 5485}, {3424, 41895}, {3524, 6194}, {3767, 7812}, {3785, 7920}, {3839, 9748}, {3849, 5309}, {3855, 51238}, {3933, 8366}, {3972, 11054}, {5007, 16924}, {5008, 11185}, {5097, 32414}, {5254, 33192}, {5286, 7833}, {5305, 7841}, {5319, 6179}, {5355, 14907}, {5368, 7803}, {5984, 51023}, {5999, 54132}, {7612, 10484}, {7617, 7753}, {7620, 11361}, {7739, 8182}, {7745, 20112}, {7751, 16898}, {7754, 8369}, {7755, 7775}, {7758, 7870}, {7759, 33248}, {7760, 16925}, {7762, 11318}, {7763, 9167}, {7765, 33253}, {7772, 33001}, {7783, 35287}, {7785, 32984}, {7793, 33215}, {7797, 9939}, {7801, 7805}, {7836, 33197}, {7839, 33274}, {7856, 7883}, {7858, 32998}, {7881, 8365}, {7946, 32951}, {8289, 8591}, {8370, 30435}, {8597, 43448}, {8716, 33266}, {8787, 35705}, {9214, 45819}, {9606, 33188}, {9774, 11179}, {9830, 12829}, {10335, 11147}, {10336, 32986}, {10788, 12191}, {11159, 21309}, {11164, 33187}, {11165, 35297}, {11167, 60190}, {11172, 54487}, {11180, 13862}, {11317, 18907}, {11606, 54901}, {13571, 32970}, {13586, 53142}, {14002, 33900}, {14035, 34505}, {14036, 32836}, {14041, 23334}, {15048, 35955}, {15692, 52771}, {16318, 52282}, {16509, 44543}, {22331, 33244}, {22712, 38064}, {26255, 44420}, {27088, 31859}, {32833, 41748}, {32960, 51860}, {33254, 34504}, {35906, 46806}, {35927, 53141}, {36523, 62203}, {36874, 60695}, {37909, 52692}, {39593, 47101}, {42006, 54616}, {42535, 42536}, {44526, 52943}, {45329, 53347}, {48830, 52133}, {51373, 52669}, {54540, 60150}, {54639, 60259}, {54866, 54889}, {55812, 61825}, {60103, 60234}, {60104, 60240}, {60128, 60268}, {60184, 60271}
X(63065) = reflection of X(i) in X(j) for these {i,j}: {1003, 19661}
X(63065) = pole of line {523, 9135} with respect to the Steiner circumellipse
X(63065) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(7840)}}, {{A, B, C, X(69), X(43535)}}, {{A, B, C, X(111), X(62191)}}, {{A, B, C, X(352), X(1383)}}, {{A, B, C, X(524), X(45819)}}, {{A, B, C, X(598), X(7774)}}, {{A, B, C, X(599), X(6094)}}, {{A, B, C, X(1007), X(10484)}}, {{A, B, C, X(1992), X(3407)}}, {{A, B, C, X(3314), X(5485)}}, {{A, B, C, X(3329), X(54616)}}, {{A, B, C, X(3424), X(11160)}}, {{A, B, C, X(7777), X(60268)}}, {{A, B, C, X(7779), X(54901)}}, {{A, B, C, X(7897), X(60271)}}, {{A, B, C, X(7925), X(60240)}}, {{A, B, C, X(9770), X(54487)}}, {{A, B, C, X(11163), X(60190)}}, {{A, B, C, X(11167), X(16990)}}, {{A, B, C, X(15993), X(34288)}}, {{A, B, C, X(17008), X(60103)}}, {{A, B, C, X(18361), X(22165)}}, {{A, B, C, X(21356), X(44556)}}, {{A, B, C, X(22110), X(60234)}}, {{A, B, C, X(23055), X(60104)}}, {{A, B, C, X(37665), X(54639)}}, {{A, B, C, X(37668), X(41895)}}, {{A, B, C, X(41136), X(54737)}}, {{A, B, C, X(42850), X(60128)}}, {{A, B, C, X(44367), X(60184)}}
X(63065) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 193, 7840}, {2, 1992, 7774}, {2, 7766, 1992}, {183, 597, 2}, {194, 52695, 9741}, {598, 14568, 7615}, {598, 7615, 33016}, {671, 7737, 52942}, {3767, 7812, 33006}, {5319, 6179, 7791}, {7739, 8182, 52691}, {7797, 9939, 33190}, {9741, 32985, 52695}, {11177, 41135, 43535}, {19661, 52229, 1003}
X(63066) lies on these lines: {1, 672}, {2, 6}, {4, 60617}, {7, 52635}, {8, 17750}, {9, 3720}, {21, 5021}, {31, 16503}, {37, 3873}, {39, 19767}, {41, 37607}, {42, 1449}, {43, 16667}, {58, 16783}, {83, 40030}, {89, 2243}, {145, 2295}, {171, 2280}, {213, 3616}, {218, 16845}, {284, 37262}, {350, 3758}, {354, 26242}, {387, 52245}, {404, 2271}, {551, 54981}, {572, 1754}, {579, 941}, {612, 51194}, {749, 1100}, {750, 3684}, {894, 4441}, {910, 37520}, {982, 21840}, {1009, 9605}, {1011, 5120}, {1172, 4196}, {1468, 41239}, {1575, 3240}, {1743, 26102}, {1914, 17126}, {2176, 3622}, {2235, 17029}, {2239, 16786}, {2278, 35980}, {2298, 6601}, {2345, 17135}, {2650, 3061}, {3063, 47824}, {3230, 38314}, {3241, 16971}, {3287, 47834}, {3617, 3780}, {3664, 30949}, {3686, 26037}, {3693, 49478}, {3750, 41423}, {3759, 60706}, {3789, 4663}, {3920, 16973}, {3930, 49490}, {3934, 29560}, {4071, 33120}, {4184, 36743}, {4188, 18755}, {4189, 33863}, {4191, 4254}, {4207, 44105}, {4210, 36744}, {4251, 37522}, {4307, 13576}, {4392, 36409}, {4393, 17759}, {4430, 49509}, {4644, 20347}, {4651, 5839}, {4657, 24690}, {4666, 16970}, {4667, 20335}, {4685, 4856}, {5019, 37175}, {5022, 19765}, {5282, 32913}, {5287, 16517}, {5291, 9346}, {5707, 36670}, {5710, 12632}, {5749, 10453}, {5750, 31330}, {5838, 20229}, {6817, 46882}, {7109, 21769}, {7191, 16972}, {7737, 14968}, {9599, 33107}, {9620, 17015}, {10436, 24592}, {10449, 26035}, {11038, 39686}, {11269, 17737}, {11355, 15048}, {14969, 44304}, {16474, 50316}, {16502, 57280}, {16514, 29570}, {16522, 17013}, {16523, 29585}, {16600, 18398}, {16668, 21904}, {16670, 30950}, {16779, 21764}, {16782, 26626}, {16784, 48830}, {16795, 29831}, {16884, 60724}, {16919, 17103}, {17034, 34284}, {17120, 24514}, {17127, 60697}, {17275, 33078}, {17355, 42057}, {17364, 31004}, {17368, 31027}, {17499, 18135}, {17526, 54416}, {17735, 61155}, {18152, 34283}, {20109, 26807}, {20195, 31199}, {20228, 59297}, {20331, 62212}, {20980, 47821}, {21384, 59305}, {21793, 30652}, {22199, 46189}, {26074, 31409}, {26234, 49496}, {30116, 45751}, {31130, 49481}, {31314, 33889}, {34016, 40408}, {34772, 54317}, {35270, 37553}, {37598, 39247}, {39521, 47822}, {39798, 39961}, {39967, 39975}, {40761, 52210}
X(63066) = perspector of circumconic {{A, B, C, X(99), X(37138)}}
X(63066) = pole of line {669, 54251} with respect to the Brocard inellipse
X(63066) = pole of line {2, 15447} with respect to the Kiepert hyperbola
X(63066) = pole of line {6, 60721} with respect to the Stammler hyperbola
X(63066) = pole of line {2, 60735} with respect to the Wallace hyperbola
X(63066) = pole of line {1125, 30949} with respect to the dual conic of Yff parabola
X(63066) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(56192)}}, {{A, B, C, X(37), X(17259)}}, {{A, B, C, X(42), X(4383)}}, {{A, B, C, X(69), X(60617)}}, {{A, B, C, X(81), X(2279)}}, {{A, B, C, X(83), X(37657)}}, {{A, B, C, X(86), X(749)}}, {{A, B, C, X(141), X(40030)}}, {{A, B, C, X(333), X(40779)}}, {{A, B, C, X(940), X(2350)}}, {{A, B, C, X(941), X(17277)}}, {{A, B, C, X(1185), X(45785)}}, {{A, B, C, X(1334), X(37658)}}, {{A, B, C, X(2298), X(41610)}}, {{A, B, C, X(2998), X(20148)}}, {{A, B, C, X(14377), X(25092)}}, {{A, B, C, X(15668), X(39798)}}, {{A, B, C, X(17379), X(39975)}}, {{A, B, C, X(20131), X(37128)}}, {{A, B, C, X(20132), X(39952)}}, {{A, B, C, X(20135), X(39981)}}, {{A, B, C, X(20140), X(54117)}}, {{A, B, C, X(20154), X(39971)}}, {{A, B, C, X(30941), X(48108)}}, {{A, B, C, X(32911), X(39961)}}, {{A, B, C, X(37674), X(39966)}}, {{A, B, C, X(37679), X(39967)}}, {{A, B, C, X(40153), X(57656)}}
X(63066) = barycentric product X(i)*X(j) for these (i, j): {100, 48108}
X(63066) = barycentric quotient X(i)/X(j) for these (i, j): {48108, 693}
X(63066) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 940, 5276}, {42, 17754, 17756}, {1100, 2276, 17018}, {1449, 17754, 42}
X(63067) lies on these lines: {2, 6}, {4, 55944}, {20, 5398}, {31, 20075}, {58, 4190}, {63, 3946}, {89, 277}, {144, 33155}, {145, 32849}, {387, 1780}, {390, 2361}, {452, 35193}, {902, 50282}, {908, 16670}, {1029, 60168}, {1203, 10527}, {1449, 54357}, {1453, 12649}, {1465, 17092}, {1723, 3219}, {1743, 31018}, {1999, 17339}, {2308, 33104}, {3146, 5721}, {3187, 26065}, {3218, 5222}, {3523, 5396}, {3751, 26228}, {3755, 36277}, {3759, 17740}, {3791, 33163}, {3839, 45926}, {3977, 16834}, {4035, 56521}, {4228, 44094}, {4232, 44113}, {4307, 33139}, {4340, 50237}, {4440, 19824}, {4641, 17276}, {4644, 33129}, {4678, 5724}, {4722, 33144}, {4859, 26723}, {5187, 5292}, {5256, 55868}, {5273, 17011}, {5287, 25072}, {5294, 17286}, {5315, 11240}, {5336, 58820}, {5435, 17020}, {5707, 6886}, {5725, 46933}, {5744, 17012}, {5839, 32779}, {5905, 40940}, {6646, 19823}, {6833, 37509}, {6871, 24883}, {6889, 36750}, {6890, 36754}, {7465, 37492}, {8229, 14912}, {9347, 38057}, {9965, 33150}, {10529, 16466}, {11269, 16468}, {12848, 37798}, {16469, 26015}, {16478, 36579}, {16669, 17720}, {17013, 62216}, {17014, 43065}, {17021, 18230}, {17257, 29833}, {17315, 17776}, {17328, 19832}, {17329, 19786}, {17372, 32777}, {17483, 62208}, {17495, 21216}, {17526, 56018}, {17588, 19783}, {17784, 30652}, {19003, 55877}, {19004, 55876}, {19822, 28634}, {20043, 33168}, {21454, 37800}, {24695, 33128}, {25453, 50304}, {28808, 41241}, {29828, 59408}, {29855, 34379}, {29857, 51196}, {30563, 46934}, {31091, 33114}, {33115, 50284}, {33136, 50303}, {35263, 49495}, {35980, 37507}, {36742, 37112}, {39947, 56050}, {40891, 50027}, {45944, 46936}, {48857, 52680}, {50124, 59769}, {55027, 60167}, {60092, 60258}
X(63067) = pole of line {6, 50204} with respect to the Stammler hyperbola
X(63067) = pole of line {523, 48327} with respect to the Steiner circumellipse
X(63067) = pole of line {1125, 4190} with respect to the dual conic of Yff parabola
X(63067) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(55944)}}, {{A, B, C, X(89), X(41610)}}, {{A, B, C, X(277), X(5235)}}, {{A, B, C, X(2895), X(60168)}}, {{A, B, C, X(2996), X(31017)}}, {{A, B, C, X(4869), X(60258)}}, {{A, B, C, X(5395), X(31034)}}, {{A, B, C, X(32863), X(60167)}}, {{A, B, C, X(37635), X(60077)}}, {{A, B, C, X(37656), X(60092)}}
X(63067) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1150, 3618, 2}, {4641, 19785, 20078}
X(63068) lies on these lines: {1, 26635}, {2, 6}, {8, 41344}, {21, 37469}, {28, 37536}, {31, 54348}, {43, 25938}, {57, 2289}, {63, 2324}, {78, 3562}, {88, 2990}, {92, 28951}, {100, 1818}, {110, 33852}, {140, 22136}, {144, 22129}, {155, 6891}, {171, 25941}, {184, 19649}, {219, 5744}, {222, 329}, {241, 1252}, {275, 40013}, {283, 6986}, {285, 27378}, {347, 34042}, {404, 3193}, {443, 5707}, {452, 36746}, {511, 33849}, {644, 3977}, {651, 908}, {894, 26591}, {991, 1005}, {1021, 14838}, {1038, 3869}, {1181, 6926}, {1191, 24558}, {1330, 24983}, {1332, 32851}, {1350, 35988}, {1396, 37279}, {1407, 9965}, {1437, 37431}, {1450, 5253}, {1465, 6510}, {1621, 52428}, {1754, 35977}, {1764, 1817}, {1809, 4511}, {1999, 17862}, {2000, 41228}, {2003, 3452}, {2187, 20368}, {2323, 3911}, {2975, 37523}, {2979, 35996}, {3075, 3682}, {3167, 16434}, {3187, 54284}, {3819, 37261}, {3917, 4220}, {4222, 37482}, {4223, 5651}, {4224, 9306}, {4358, 13136}, {4645, 23541}, {4966, 25968}, {5084, 36742}, {5406, 21567}, {5407, 21566}, {5408, 16440}, {5409, 16441}, {5435, 55399}, {5706, 6904}, {5748, 23140}, {5905, 7365}, {6180, 62244}, {6350, 28921}, {6505, 17080}, {6692, 52423}, {6700, 54301}, {6847, 17814}, {6848, 37498}, {6890, 11441}, {6909, 33810}, {6944, 36747}, {6959, 16266}, {6964, 10982}, {6967, 7592}, {7078, 27383}, {7465, 7998}, {7549, 11793}, {8728, 45931}, {9776, 37543}, {10449, 24537}, {11206, 50699}, {13614, 52676}, {14826, 26118}, {17021, 60969}, {17296, 53816}, {17484, 26611}, {17527, 36750}, {17567, 36754}, {17576, 37501}, {18228, 55400}, {19544, 62217}, {19861, 37554}, {21495, 36212}, {21537, 59211}, {22383, 26695}, {24635, 34526}, {24883, 25962}, {25011, 55103}, {25885, 26102}, {25939, 37520}, {26010, 32843}, {26013, 32919}, {26105, 61398}, {26639, 62370}, {26871, 27540}, {26942, 58460}, {28936, 44179}, {34035, 57477}, {34051, 56234}, {35259, 37254}, {36002, 61220}, {36918, 51365}, {37267, 37537}, {37306, 50317}, {37509, 52264}, {59572, 61397}, {60114, 60156}
X(63068) = anticomplement of X(26005)
X(63068) = X(i)-Dao conjugate of X(j) for these {i, j}: {26005, 26005}, {46393, 35015}
X(63068) = pole of line {525, 2401} with respect to the MacBeath circumconic
X(63068) = pole of line {6, 1012} with respect to the Stammler hyperbola
X(63068) = pole of line {190, 1813} with respect to the Hutson-Moses hyperbola
X(63068) = pole of line {55987, 57066} with respect to the dual conic of incircle
X(63068) = pole of line {525, 2401} with respect to the dual conic of nine-point circle
X(63068) = pole of line {525, 18697} with respect to the dual conic of orthoptic circle of the Steiner Inellipse
X(63068) = pole of line {1125, 51506} with respect to the dual conic of Yff parabola
X(63068) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(37305)}}, {{A, B, C, X(81), X(1262)}}, {{A, B, C, X(86), X(7045)}}, {{A, B, C, X(89), X(26818)}}, {{A, B, C, X(275), X(32911)}}, {{A, B, C, X(333), X(4564)}}, {{A, B, C, X(343), X(40013)}}, {{A, B, C, X(1252), X(2287)}}, {{A, B, C, X(1812), X(44717)}}, {{A, B, C, X(2990), X(16704)}}, {{A, B, C, X(5739), X(60114)}}, {{A, B, C, X(10601), X(60082)}}, {{A, B, C, X(11433), X(60156)}}, {{A, B, C, X(36795), X(56234)}}, {{A, B, C, X(52897), X(53305)}}
X(63068) = barycentric product X(i)*X(j) for these (i, j): {37305, 69}, {53305, 668}
X(63068) = barycentric quotient X(i)/X(j) for these (i, j): {37305, 4}, {38981, 35015}, {53305, 513}
X(63068) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {110, 33852, 37449}, {908, 22128, 651}, {1818, 1936, 100}, {3819, 37527, 37261}, {9306, 37521, 4224}
X(63069) lies on these lines: {2, 6}, {3, 56362}, {22, 19118}, {23, 1974}, {76, 26212}, {83, 26214}, {110, 6467}, {146, 40640}, {159, 35265}, {182, 1204}, {184, 19122}, {186, 18438}, {264, 46571}, {384, 14965}, {511, 22467}, {575, 45187}, {577, 35296}, {648, 53490}, {1176, 1177}, {1199, 7395}, {1351, 17928}, {1353, 56292}, {1368, 46444}, {1843, 11416}, {1986, 19129}, {1995, 12167}, {2207, 32982}, {2211, 6655}, {2987, 41890}, {3091, 39588}, {3098, 37941}, {3410, 13562}, {3448, 46442}, {3867, 37349}, {4563, 40405}, {5012, 21637}, {5025, 41363}, {5034, 26216}, {5050, 7503}, {5092, 10752}, {5480, 34007}, {5651, 11443}, {6090, 6391}, {6403, 8538}, {6636, 11574}, {6776, 43605}, {6800, 19132}, {6803, 36749}, {6804, 12161}, {6816, 14912}, {7399, 59399}, {7467, 44090}, {7488, 9967}, {7512, 19154}, {7592, 33748}, {7716, 14002}, {7760, 26164}, {7768, 26162}, {7841, 8744}, {8369, 22121}, {8541, 19137}, {8743, 32974}, {9019, 56918}, {9306, 12272}, {9308, 15262}, {9544, 19459}, {9822, 16042}, {9924, 35264}, {10539, 12283}, {10602, 63183}, {11003, 19125}, {11270, 55697}, {12086, 12294}, {13160, 18583}, {14001, 22120}, {14853, 44469}, {14913, 21639}, {15032, 34664}, {15052, 18440}, {15053, 21851}, {15072, 34779}, {15078, 33878}, {15081, 39562}, {15141, 25321}, {15246, 19126}, {15531, 52016}, {15905, 52275}, {16072, 39899}, {17710, 18374}, {17838, 18933}, {17907, 52418}, {19131, 37126}, {19150, 55713}, {19161, 43815}, {19504, 30739}, {21850, 38323}, {23115, 32973}, {23635, 37335}, {25406, 34117}, {26257, 56921}, {26998, 52413}, {29959, 39125}, {30535, 41891}, {30777, 35325}, {34137, 39141}, {34436, 43697}, {34883, 41336}, {34990, 44180}, {36794, 44138}, {37183, 50666}, {37344, 38292}, {37491, 62188}, {37496, 44273}, {37895, 40601}, {37978, 52238}, {38136, 45034}, {40802, 41894}, {41256, 41719}, {41714, 43811}, {44097, 59353}, {44492, 62174}, {54683, 54898}, {54994, 55705}
X(63069) = anticomplement of X(26156)
X(63069) = pole of line {6467, 19121} with respect to the Jerabek hyperbola
X(63069) = pole of line {6, 30771} with respect to the Stammler hyperbola
X(63069) = pole of line {523, 37928} with respect to the Steiner circumellipse
X(63069) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(56362)}}, {{A, B, C, X(141), X(1177)}}, {{A, B, C, X(230), X(41890)}}, {{A, B, C, X(599), X(34436)}}, {{A, B, C, X(1176), X(62382)}}, {{A, B, C, X(2987), X(13567)}}, {{A, B, C, X(3815), X(41891)}}, {{A, B, C, X(4630), X(61198)}}, {{A, B, C, X(5306), X(34570)}}, {{A, B, C, X(7735), X(41894)}}, {{A, B, C, X(23292), X(30535)}}, {{A, B, C, X(26156), X(57388)}}, {{A, B, C, X(26958), X(40802)}}, {{A, B, C, X(28408), X(43697)}}, {{A, B, C, X(37784), X(40405)}}, {{A, B, C, X(40318), X(56004)}}
X(63069) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1176, 52699, 41593}, {1974, 11511, 12220}, {1974, 12220, 23}, {9967, 19128, 7488}, {11574, 19121, 6636}, {11574, 44102, 19121}
X(63070) lies on these lines: {2, 6}, {7, 26538}, {8, 4008}, {21, 6776}, {110, 26256}, {125, 30776}, {182, 6910}, {287, 57818}, {314, 40814}, {377, 511}, {404, 10519}, {405, 3564}, {442, 1351}, {452, 5921}, {474, 48876}, {542, 31156}, {613, 10527}, {894, 56927}, {958, 39897}, {993, 39901}, {1001, 39873}, {1350, 4190}, {1352, 2478}, {1353, 6675}, {1444, 52275}, {1503, 6872}, {1723, 4416}, {1865, 37174}, {2193, 37188}, {2475, 51212}, {2476, 14853}, {2550, 25304}, {3056, 3434}, {3177, 6646}, {3416, 5554}, {3436, 12588}, {3448, 31106}, {3662, 37800}, {3751, 24987}, {3794, 26118}, {3877, 39898}, {4000, 26573}, {4189, 25406}, {4193, 40330}, {4512, 39878}, {4690, 25971}, {4851, 25099}, {5050, 7483}, {5187, 10516}, {5248, 39900}, {5396, 56737}, {5398, 37176}, {5480, 6871}, {5755, 37280}, {5847, 19860}, {5905, 43216}, {5965, 31259}, {6175, 54132}, {6857, 14912}, {6904, 62174}, {6931, 24206}, {6933, 14561}, {8728, 34380}, {9001, 26546}, {10387, 20075}, {11108, 11898}, {11111, 39874}, {11112, 33878}, {11113, 18440}, {12017, 37298}, {12167, 25985}, {14927, 15680}, {16370, 48906}, {16418, 39899}, {16475, 24541}, {17248, 24559}, {17257, 40937}, {17270, 25007}, {17314, 25245}, {17321, 26639}, {17344, 25887}, {17527, 61545}, {17528, 44456}, {17532, 21850}, {17556, 18358}, {17561, 50974}, {18663, 26840}, {19861, 25023}, {20270, 26626}, {20348, 56928}, {26065, 26872}, {26132, 37695}, {26526, 26651}, {26699, 54280}, {29012, 50244}, {29181, 31295}, {37228, 37492}, {37435, 61044}, {39891, 57288}, {41604, 41719}, {42287, 54454}, {44117, 63174}, {44140, 51481}, {45968, 59358}, {48874, 56998}, {51190, 60969}, {56267, 57858}
X(63070) = pole of line {11997, 20171} with respect to the Feuerbach hyperbola
X(63070) = pole of line {525, 650} with respect to the dual conic of orthoptic circle of the Steiner Inellipse
X(63070) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(15988)}}, {{A, B, C, X(325), X(57818)}}, {{A, B, C, X(1007), X(57858)}}, {{A, B, C, X(28754), X(42287)}}, {{A, B, C, X(37668), X(54454)}}
X(63071) lies on these lines: {2, 6}, {8, 46895}, {42, 20290}, {145, 1330}, {319, 31025}, {320, 17495}, {321, 17372}, {514, 4024}, {518, 3909}, {519, 17953}, {740, 4938}, {1046, 27558}, {2475, 3621}, {3006, 34379}, {3120, 17162}, {3151, 20214}, {3218, 3882}, {3617, 26131}, {3622, 26064}, {3623, 26117}, {3722, 28498}, {3751, 31079}, {3770, 4671}, {3879, 26580}, {3935, 61220}, {3946, 17184}, {3948, 26145}, {3952, 32846}, {3995, 17315}, {4035, 56520}, {4062, 4427}, {4358, 17374}, {4645, 19998}, {4651, 32949}, {4653, 50215}, {4663, 48647}, {4678, 26051}, {4683, 27804}, {4720, 50172}, {4753, 21026}, {4850, 17361}, {4851, 31035}, {5847, 20045}, {5905, 20017}, {6327, 20011}, {6625, 27797}, {8013, 23812}, {8229, 34380}, {11115, 41014}, {14459, 32857}, {17011, 17324}, {17012, 17288}, {17013, 17236}, {17135, 32946}, {17140, 32861}, {17145, 20042}, {17147, 17276}, {17150, 33064}, {17154, 32842}, {17163, 33097}, {17165, 32852}, {17230, 17499}, {17231, 41241}, {17286, 26223}, {17295, 41242}, {17312, 35595}, {17329, 28606}, {17339, 32858}, {17363, 31019}, {17364, 33077}, {17376, 24589}, {17377, 33151}, {17449, 62667}, {17539, 20077}, {17588, 49716}, {17589, 49743}, {17771, 32848}, {17772, 32856}, {20016, 54102}, {20046, 30699}, {20058, 62236}, {20068, 33088}, {20072, 32849}, {20095, 46519}, {20956, 28605}, {21093, 49995}, {24271, 50269}, {24697, 27811}, {26141, 60446}, {26230, 51196}, {26251, 61652}, {27571, 56313}, {27812, 42334}, {29822, 33082}, {29823, 49511}, {29824, 32843}, {31029, 33129}, {31134, 49497}, {39349, 39699}, {49560, 61707}
X(63071) = reflection of X(i) in X(j) for these {i,j}: {17162, 3120}, {31301, 4427}, {4427, 4062}, {44006, 17491}
X(63071) = inverse of X(50773) in Steiner circumellipse
X(63071) = anticomplement of X(16704)
X(63071) = perspector of circumconic {{A, B, C, X(99), X(1268)}}
X(63071) = X(i)-Ceva conjugate of X(j) for these {i, j}: {4080, 2}
X(63071) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {31, 30579}, {37, 21290}, {42, 30578}, {88, 17135}, {106, 75}, {213, 17487}, {692, 62634}, {798, 39349}, {901, 7192}, {903, 17137}, {1168, 17139}, {1320, 20245}, {1402, 30577}, {1417, 3875}, {1797, 20243}, {2226, 17145}, {2316, 3869}, {3257, 512}, {4013, 21287}, {4049, 21293}, {4080, 6327}, {4555, 17217}, {4591, 17166}, {4618, 53368}, {4622, 17159}, {4674, 69}, {5376, 53338}, {6336, 20242}, {8752, 3868}, {9268, 53332}, {9456, 1}, {20568, 17138}, {30575, 21282}, {32659, 20222}, {32665, 523}, {32719, 4560}, {36042, 4897}, {36058, 17134}, {36125, 17220}, {55244, 150}, {55263, 149}, {56049, 20244}, {61179, 33650}, {62536, 53363}
X(63071) = pole of line {4897, 6563} with respect to the DeLongchamps circle
X(63071) = pole of line {4021, 4897} with respect to the incircle
X(63071) = pole of line {1839, 2501} with respect to the polar circle
X(63071) = pole of line {99, 17161} with respect to the Kiepert parabola
X(63071) = pole of line {10, 523} with respect to the Steiner circumellipse
X(63071) = pole of line {523, 3634} with respect to the Steiner inellipse
X(63071) = pole of line {523, 4427} with respect to the Yff parabola
X(63071) = pole of line {56078, 57066} with respect to the dual conic of incircle
X(63071) = pole of line {525, 17355} with respect to the dual conic of orthoptic circle of the Steiner Inellipse
X(63071) = pole of line {525, 4001} with respect to the dual conic of polar circle
X(63071) = pole of line {1125, 4427} with respect to the dual conic of Yff parabola
X(63071) = pole of line {115, 4988} with respect to the dual conic of Wallace hyperbola
X(63071) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(31010)}}, {{A, B, C, X(6), X(58294)}}, {{A, B, C, X(81), X(47947)}}, {{A, B, C, X(86), X(4608)}}, {{A, B, C, X(321), X(43990)}}, {{A, B, C, X(514), X(8025)}}, {{A, B, C, X(1213), X(4024)}}, {{A, B, C, X(1654), X(27797)}}, {{A, B, C, X(2996), X(31303)}}, {{A, B, C, X(3578), X(7265)}}, {{A, B, C, X(4590), X(50773)}}, {{A, B, C, X(5468), X(31013)}}, {{A, B, C, X(6539), X(57068)}}, {{A, B, C, X(6625), X(26860)}}, {{A, B, C, X(35511), X(39699)}}, {{A, B, C, X(41818), X(47678)}}
X(63071) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {740, 17491, 44006}, {1211, 8025, 2}, {4062, 17770, 4427}, {4427, 17770, 31301}, {6542, 17484, 62227}, {6542, 62227, 31011}
X(63072) lies on these lines: {2, 6}, {8, 1124}, {9, 3083}, {10, 3299}, {19, 55475}, {21, 372}, {37, 589}, {63, 31438}, {100, 2066}, {145, 3297}, {219, 13387}, {371, 404}, {377, 1588}, {405, 3312}, {442, 7584}, {443, 7582}, {474, 3311}, {485, 4193}, {486, 2476}, {493, 39956}, {494, 941}, {572, 16441}, {573, 16440}, {588, 39798}, {608, 13386}, {956, 31485}, {958, 18995}, {1001, 19037}, {1100, 56427}, {1125, 3301}, {1151, 4188}, {1152, 4189}, {1172, 1586}, {1329, 19028}, {1335, 3616}, {1376, 19038}, {1378, 9780}, {1449, 3084}, {1505, 5283}, {1583, 5120}, {1584, 4254}, {1587, 2478}, {1599, 36743}, {1600, 36744}, {1621, 5414}, {1703, 5250}, {2067, 5253}, {2323, 55876}, {2362, 3869}, {2475, 3071}, {2886, 19029}, {2975, 6502}, {3035, 13901}, {3070, 5046}, {3092, 4200}, {3093, 4194}, {3298, 3622}, {3306, 51841}, {3434, 31413}, {3436, 31408}, {3592, 17572}, {3594, 16865}, {3686, 6347}, {3816, 19030}, {3871, 35808}, {3877, 35774}, {4187, 7583}, {4190, 6459}, {4999, 18966}, {5047, 6420}, {5058, 5277}, {5084, 7581}, {5141, 42262}, {5154, 42265}, {5187, 31412}, {5296, 55410}, {5330, 35641}, {5412, 35973}, {5418, 17566}, {5554, 19047}, {5687, 31474}, {5750, 6348}, {5985, 49213}, {6175, 35823}, {6199, 16417}, {6200, 13587}, {6203, 55398}, {6204, 54377}, {6221, 16371}, {6395, 16418}, {6396, 17549}, {6398, 16370}, {6409, 37307}, {6410, 17548}, {6417, 16408}, {6418, 11108}, {6419, 17531}, {6427, 16862}, {6428, 16842}, {6432, 16859}, {6436, 17547}, {6449, 19537}, {6450, 19535}, {6451, 19705}, {6452, 19704}, {6454, 17574}, {6460, 6872}, {6500, 16863}, {6501, 16853}, {6560, 11114}, {6561, 17579}, {6564, 37375}, {6565, 17577}, {6690, 13958}, {6691, 18965}, {6856, 13939}, {6871, 42561}, {6910, 13935}, {6921, 9540}, {7483, 13966}, {7504, 10577}, {8582, 49548}, {8583, 19004}, {8728, 19116}, {8981, 13747}, {8983, 26465}, {9583, 35262}, {9646, 27529}, {10198, 13963}, {10200, 13904}, {11112, 42215}, {11113, 42216}, {11473, 35974}, {11680, 31484}, {11681, 31472}, {13665, 17556}, {13785, 17532}, {13883, 24982}, {13902, 19048}, {13905, 26364}, {13911, 25005}, {13936, 24987}, {13959, 19049}, {13962, 26363}, {13971, 24541}, {15233, 50036}, {15677, 41946}, {15680, 42259}, {16975, 31482}, {17525, 52048}, {17527, 19117}, {17528, 18510}, {17530, 18762}, {17533, 18538}, {17535, 35771}, {17536, 35770}, {17558, 42523}, {17576, 43511}, {17756, 31459}, {18991, 19861}, {18992, 19860}, {18996, 25524}, {19027, 25466}, {19050, 19065}, {21567, 37499}, {30413, 55432}, {35256, 37298}, {35769, 54391}, {35788, 59415}, {35789, 59416}, {37256, 42258}, {37267, 43512}, {39385, 56768}, {43407, 50244}
X(63072) = pole of line {6, 16432} with respect to the Stammler hyperbola
X(63072) = intersection, other than A, B, C, of circumconics {{A, B, C, X(37), X(615)}}, {{A, B, C, X(81), X(589)}}, {{A, B, C, X(493), X(4383)}}, {{A, B, C, X(494), X(940)}}, {{A, B, C, X(588), X(32911)}}, {{A, B, C, X(590), X(39798)}}, {{A, B, C, X(941), X(3069)}}, {{A, B, C, X(3068), X(39956)}}
X(63072) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2362, 30556, 3869}
X(63073) lies on these lines: {2, 6}, {4, 15520}, {182, 61138}, {317, 5702}, {376, 55716}, {487, 6428}, {488, 6427}, {511, 21735}, {542, 61973}, {548, 1351}, {575, 61807}, {576, 17538}, {631, 15516}, {1249, 32002}, {1350, 58188}, {1353, 3850}, {1444, 21517}, {1570, 33247}, {1657, 5093}, {3060, 22829}, {3098, 62058}, {3524, 55710}, {3528, 55720}, {3564, 5072}, {3625, 51192}, {3627, 6776}, {3633, 49684}, {3635, 3751}, {3758, 32087}, {3759, 31995}, {3818, 22330}, {3843, 14853}, {4254, 21523}, {4558, 13342}, {4668, 59406}, {4726, 49496}, {4856, 50107}, {4982, 25728}, {5007, 6337}, {5050, 15712}, {5085, 61783}, {5092, 61780}, {5097, 14912}, {5102, 48881}, {5120, 21507}, {5305, 39143}, {5368, 32969}, {5476, 61951}, {5845, 62424}, {6390, 43136}, {7494, 44111}, {7738, 33267}, {7758, 34571}, {7760, 52713}, {7894, 11185}, {7949, 33194}, {8550, 50691}, {10299, 55706}, {10519, 12108}, {10553, 39024}, {11179, 46333}, {11180, 61948}, {11206, 53863}, {11477, 33748}, {11898, 61903}, {12007, 48905}, {12017, 14891}, {12812, 59399}, {14075, 34511}, {14093, 44456}, {14627, 18917}, {14848, 61942}, {15073, 21852}, {15531, 58471}, {15684, 21850}, {15686, 54132}, {15689, 50979}, {15698, 55696}, {15706, 50967}, {15710, 55601}, {15715, 55689}, {16667, 54280}, {16668, 17257}, {16670, 25101}, {16671, 17316}, {17120, 42696}, {17121, 42697}, {17377, 61330}, {18358, 61931}, {18386, 43699}, {18440, 23046}, {18583, 61919}, {18844, 60209}, {19119, 21639}, {19130, 50974}, {19708, 55585}, {20053, 49688}, {20079, 23326}, {20423, 62029}, {22491, 43030}, {22492, 43031}, {32220, 47315}, {32255, 56565}, {33749, 48879}, {33750, 55724}, {33878, 45759}, {34380, 61837}, {34565, 63174}, {37517, 54170}, {37899, 47463}, {38110, 61849}, {38282, 61677}, {39125, 41719}, {39561, 61817}, {39874, 48895}, {40138, 63155}, {40330, 61911}, {41672, 45018}, {41983, 51214}, {42786, 50961}, {43273, 58204}, {45757, 51178}, {45758, 51174}, {46264, 62161}, {47277, 47316}, {47464, 52238}, {48876, 61840}, {49761, 50030}, {50955, 61917}, {51023, 61983}, {51132, 55646}, {51190, 60962}, {51194, 61000}, {51732, 61852}, {53091, 61811}, {54173, 55712}, {54174, 55676}, {55590, 62066}, {55596, 62061}, {55634, 62055}, {55693, 61787}, {55711, 62174}, {55714, 61945}, {55732, 55775}, {55733, 55774}, {59405, 61020}
X(63073) = X(i)-Ceva conjugate of X(j) for these {i, j}: {60649, 2}
X(63073) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {60649, 6327}
X(63073) = pole of line {2, 31470} with respect to the Wallace hyperbola
X(63073) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(3630)}}, {{A, B, C, X(69), X(53106)}}, {{A, B, C, X(3631), X(17040)}}, {{A, B, C, X(6144), X(18844)}}, {{A, B, C, X(15321), X(15533)}}, {{A, B, C, X(40341), X(43726)}}
X(63073) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 193, 3630}, {6, 1992, 3618}, {69, 3589, 3619}, {193, 3589, 69}, {1992, 3619, 193}, {53092, 61624, 10519}
X(63074) lies on these lines: {1, 4134}, {2, 6}, {4, 37509}, {7, 52423}, {8, 1203}, {9, 17011}, {20, 36754}, {31, 3240}, {32, 21537}, {38, 17025}, {39, 21508}, {42, 8616}, {43, 2308}, {44, 17013}, {51, 37254}, {55, 30653}, {57, 17020}, {58, 4188}, {63, 16670}, {89, 8056}, {100, 30652}, {110, 44104}, {144, 55399}, {145, 16466}, {149, 61395}, {155, 6964}, {171, 9350}, {192, 45222}, {213, 3995}, {218, 17014}, {238, 17018}, {239, 26223}, {312, 41241}, {321, 3759}, {329, 33155}, {354, 5645}, {371, 21567}, {372, 21566}, {386, 4189}, {387, 5046}, {390, 61397}, {518, 17024}, {582, 37105}, {593, 5042}, {631, 36750}, {651, 21454}, {748, 4649}, {902, 42043}, {938, 54301}, {967, 39975}, {980, 5041}, {982, 4722}, {999, 19291}, {1029, 60155}, {1171, 39956}, {1191, 3623}, {1199, 6834}, {1255, 16884}, {1351, 19649}, {1386, 3681}, {1449, 3305}, {1453, 34772}, {1724, 4653}, {1743, 3219}, {1757, 7226}, {1864, 9539}, {1995, 44094}, {2003, 5435}, {2194, 11003}, {2221, 40400}, {2264, 9536}, {2295, 6539}, {2300, 31035}, {2323, 18228}, {2350, 39952}, {2999, 3218}, {3008, 27186}, {3052, 61157}, {3060, 4260}, {3063, 47759}, {3083, 19004}, {3084, 19003}, {3085, 16472}, {3086, 16473}, {3187, 4671}, {3193, 6919}, {3216, 17572}, {3241, 5315}, {3287, 46915}, {3311, 16440}, {3312, 16441}, {3522, 36745}, {3523, 36742}, {3524, 51340}, {3545, 45923}, {3550, 21747}, {3617, 57280}, {3622, 56990}, {3666, 16669}, {3740, 9347}, {3751, 4430}, {3752, 23958}, {3758, 4359}, {3780, 20055}, {3791, 32931}, {3832, 5706}, {3846, 29864}, {3870, 16469}, {3873, 4663}, {3896, 4676}, {3920, 16475}, {3946, 17781}, {3957, 7290}, {3969, 17354}, {3971, 4991}, {3997, 29617}, {4000, 17483}, {4038, 17125}, {4184, 37502}, {4210, 37507}, {4220, 5050}, {4224, 9777}, {4232, 44105}, {4252, 37307}, {4253, 17209}, {4255, 16948}, {4259, 62187}, {4268, 40214}, {4392, 29821}, {4427, 4734}, {4641, 4850}, {4644, 26842}, {4672, 32860}, {4678, 5710}, {4720, 11354}, {4852, 42044}, {4856, 50292}, {4974, 32771}, {5012, 5320}, {5021, 19308}, {5024, 35276}, {5056, 5707}, {5059, 37537}, {5067, 45931}, {5069, 16702}, {5093, 16434}, {5097, 37521}, {5105, 17190}, {5120, 11340}, {5141, 24883}, {5154, 5292}, {5192, 56018}, {5222, 5905}, {5247, 27631}, {5280, 26626}, {5281, 61398}, {5287, 16667}, {5294, 33077}, {5299, 17316}, {5311, 9330}, {5347, 37913}, {5396, 37106}, {5603, 39523}, {5640, 40952}, {5711, 46933}, {5744, 54444}, {5800, 7394}, {5847, 29679}, {6199, 21560}, {6347, 49548}, {6348, 49547}, {6395, 21559}, {6417, 16432}, {6418, 16433}, {6419, 21568}, {6420, 21565}, {6427, 21492}, {6428, 21553}, {6500, 21548}, {6501, 21547}, {6542, 50028}, {6636, 36741}, {6800, 44098}, {6825, 36753}, {6848, 7592}, {6856, 24898}, {6891, 36749}, {6908, 36752}, {6926, 36747}, {6944, 12161}, {6958, 14627}, {6983, 56292}, {6995, 44086}, {7262, 46904}, {7277, 40688}, {7308, 17021}, {7485, 37492}, {9544, 44085}, {9605, 21511}, {10982, 37434}, {11114, 48847}, {11319, 20018}, {11402, 33849}, {13595, 37538}, {14853, 37456}, {15246, 36740}, {15717, 36746}, {15851, 21482}, {15860, 18592}, {16431, 21309}, {16470, 26685}, {16474, 38314}, {16478, 36565}, {16502, 29585}, {16577, 60954}, {16666, 44307}, {16668, 37595}, {16706, 32859}, {16791, 29832}, {16834, 56082}, {16885, 20182}, {16910, 20349}, {16920, 31036}, {17016, 54386}, {17034, 31060}, {17147, 17350}, {17150, 32937}, {17184, 17367}, {17280, 20017}, {17351, 50106}, {17353, 32858}, {17355, 50306}, {17366, 33146}, {17368, 56810}, {17385, 62586}, {17484, 19785}, {17559, 22136}, {17716, 21805}, {17756, 60697}, {17770, 33125}, {17889, 61707}, {18991, 56384}, {18992, 56427}, {19238, 54391}, {19544, 53091}, {19877, 37559}, {20014, 37542}, {20077, 56782}, {20963, 29570}, {20980, 47763}, {21477, 43136}, {21487, 44456}, {21495, 30435}, {21509, 22246}, {21564, 35770}, {21569, 35771}, {21764, 56507}, {22122, 26872}, {22383, 27115}, {24695, 33102}, {24725, 33132}, {25286, 52138}, {25453, 25958}, {25496, 32864}, {25524, 27645}, {25527, 30991}, {25760, 29868}, {25959, 29850}, {26037, 33682}, {26061, 32861}, {26065, 33168}, {26098, 33139}, {26723, 31019}, {26910, 40649}, {27152, 27299}, {27625, 37607}, {27757, 56519}, {29584, 54981}, {29595, 30562}, {29648, 38049}, {29654, 33065}, {29663, 33082}, {29665, 61647}, {29666, 49511}, {29818, 49498}, {29819, 49448}, {29852, 33064}, {30615, 47356}, {31053, 40940}, {32774, 33066}, {32842, 33163}, {32852, 33159}, {32853, 32944}, {32915, 49489}, {32921, 32938}, {32924, 32935}, {32925, 49477}, {32930, 49488}, {32943, 49497}, {32945, 50300}, {32947, 50287}, {33070, 33118}, {33071, 33114}, {33075, 38047}, {33088, 33166}, {33090, 59406}, {33091, 51192}, {33096, 33128}, {33107, 33137}, {33131, 41011}, {35058, 60871}, {37108, 37514}, {37128, 39965}, {37360, 59399}, {37400, 37510}, {37501, 61791}, {37516, 62188}, {37527, 39561}, {37781, 55905}, {37787, 45126}, {39521, 47762}, {39955, 39979}, {39961, 39971}, {40603, 60861}, {40825, 56771}, {41083, 57531}, {41249, 56564}, {41872, 58380}, {45100, 55944}, {54766, 54794}, {55466, 61006}, {56848, 60948}, {60107, 60258}
X(63074) = anticomplement of X(33172)
X(63074) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 39711}
X(63074) = X(i)-Dao conjugate of X(j) for these {i, j}: {9, 39711}, {33172, 33172}
X(63074) = X(i)-cross conjugate of X(j) for these {i, j}: {50587, 17393}
X(63074) = pole of line {6, 16408} with respect to the Stammler hyperbola
X(63074) = pole of line {190, 4606} with respect to the Hutson-Moses hyperbola
X(63074) = pole of line {2, 16714} with respect to the Wallace hyperbola
X(63074) = pole of line {1125, 4188} with respect to the dual conic of Yff parabola
X(63074) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(42025)}}, {{A, B, C, X(2), X(50587)}}, {{A, B, C, X(4), X(32863)}}, {{A, B, C, X(57), X(4921)}}, {{A, B, C, X(69), X(55027)}}, {{A, B, C, X(83), X(37685)}}, {{A, B, C, X(86), X(17393)}}, {{A, B, C, X(89), X(41629)}}, {{A, B, C, X(333), X(26745)}}, {{A, B, C, X(941), X(17398)}}, {{A, B, C, X(966), X(39975)}}, {{A, B, C, X(967), X(37679)}}, {{A, B, C, X(1171), X(4383)}}, {{A, B, C, X(1213), X(39956)}}, {{A, B, C, X(1751), X(5361)}}, {{A, B, C, X(2238), X(39965)}}, {{A, B, C, X(2303), X(40400)}}, {{A, B, C, X(2350), X(37673)}}, {{A, B, C, X(2895), X(60155)}}, {{A, B, C, X(3108), X(5275)}}, {{A, B, C, X(3763), X(39979)}}, {{A, B, C, X(3936), X(48551)}}, {{A, B, C, X(5235), X(8056)}}, {{A, B, C, X(5333), X(25430)}}, {{A, B, C, X(5372), X(24624)}}, {{A, B, C, X(5737), X(57749)}}, {{A, B, C, X(6539), X(17238)}}, {{A, B, C, X(14996), X(60082)}}, {{A, B, C, X(15668), X(39971)}}, {{A, B, C, X(16704), X(48011)}}, {{A, B, C, X(17259), X(37128)}}, {{A, B, C, X(17277), X(39952)}}, {{A, B, C, X(17337), X(42290)}}, {{A, B, C, X(17381), X(40776)}}, {{A, B, C, X(18141), X(60258)}}, {{A, B, C, X(24512), X(39961)}}, {{A, B, C, X(25417), X(42028)}}, {{A, B, C, X(30941), X(48079)}}, {{A, B, C, X(31017), X(60261)}}, {{A, B, C, X(33172), X(57705)}}, {{A, B, C, X(33854), X(39955)}}, {{A, B, C, X(37655), X(55944)}}, {{A, B, C, X(37656), X(60107)}}, {{A, B, C, X(39957), X(47355)}}
X(63074) = barycentric product X(i)*X(j) for these (i, j): {1, 17393}, {100, 48079}, {190, 48011}, {48551, 662}, {50587, 86}
X(63074) = barycentric quotient X(i)/X(j) for these (i, j): {1, 39711}, {17393, 75}, {48011, 514}, {48079, 693}, {48551, 1577}, {50587, 10}
X(63074) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 4383, 81}, {42, 16468, 17127}, {42, 17127, 61155}, {43, 2308, 17126}, {238, 61358, 17018}, {239, 26223, 28605}, {651, 52424, 21454}, {748, 4649, 29814}, {1386, 3681, 29815}, {1449, 17019, 25417}, {1449, 3305, 17019}, {1724, 19767, 16865}, {1757, 17017, 7226}, {3618, 5739, 2}, {3751, 7191, 4430}, {5222, 5905, 33150}, {16885, 20182, 33761}, {17121, 27064, 3187}, {25453, 32843, 25958}, {29821, 32912, 4392}
X(63075) lies on these lines: {2, 6}, {8, 5299}, {9, 7191}, {21, 9605}, {22, 5120}, {25, 39975}, {32, 4188}, {37, 17024}, {39, 4189}, {42, 16779}, {44, 26242}, {58, 56776}, {83, 34284}, {145, 16502}, {194, 16920}, {239, 31130}, {251, 5019}, {274, 7878}, {346, 19993}, {386, 56777}, {404, 30435}, {474, 43136}, {612, 16667}, {614, 1743}, {644, 16483}, {651, 3598}, {672, 17127}, {941, 3108}, {1100, 29815}, {1104, 26690}, {1172, 7378}, {1191, 39567}, {1201, 54329}, {1203, 39581}, {1383, 39982}, {1384, 13587}, {1449, 3920}, {1462, 51351}, {1575, 5332}, {1627, 16946}, {1914, 17756}, {2276, 61155}, {2280, 3240}, {2323, 26228}, {2345, 33090}, {2548, 5141}, {3053, 37307}, {3063, 48164}, {3172, 35974}, {3241, 16784}, {3263, 3759}, {3287, 48203}, {3290, 16669}, {3616, 5280}, {3622, 54416}, {3623, 16781}, {3686, 29679}, {3758, 26234}, {3767, 5154}, {3997, 50310}, {4193, 5305}, {4200, 8743}, {4253, 37254}, {4254, 7485}, {4386, 61156}, {4392, 5282}, {4393, 16782}, {4661, 16973}, {5007, 17572}, {5013, 17548}, {5022, 16948}, {5024, 17549}, {5041, 5283}, {5046, 5286}, {5053, 35988}, {5069, 59344}, {5105, 54341}, {5121, 40128}, {5257, 29666}, {5749, 16470}, {5750, 29667}, {5800, 60153}, {5839, 33091}, {6636, 36743}, {6995, 45786}, {7290, 39959}, {7292, 16670}, {7296, 16604}, {7496, 37503}, {7738, 15680}, {7754, 17541}, {7760, 18135}, {7762, 33840}, {7772, 16865}, {7787, 16919}, {7839, 16916}, {7894, 18140}, {7920, 17669}, {7921, 33841}, {9310, 28370}, {9599, 17737}, {11111, 14482}, {11114, 15048}, {15246, 36744}, {15484, 17577}, {15851, 25907}, {16020, 17745}, {16371, 21309}, {16418, 22246}, {16487, 59216}, {16503, 17018}, {16517, 27065}, {16589, 41940}, {16780, 34772}, {16783, 19767}, {16785, 38314}, {16787, 33299}, {16816, 31077}, {17012, 56511}, {17025, 21840}, {17126, 17754}, {17579, 18907}, {17691, 18600}, {17697, 26770}, {17744, 30148}, {20088, 33823}, {20331, 21793}, {20980, 47805}, {24621, 45785}, {25947, 38292}, {27523, 56983}, {31400, 37291}, {34283, 39998}, {34625, 38467}, {39521, 47804}, {39798, 39955}
X(63075) = pole of line {6, 21526} with respect to the Stammler hyperbola
X(63075) = pole of line {190, 37223} with respect to the Hutson-Moses hyperbola
X(63075) = pole of line {1125, 56776} with respect to the dual conic of Yff parabola
X(63075) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(25), X(37679)}}, {{A, B, C, X(37), X(47355)}}, {{A, B, C, X(69), X(39975)}}, {{A, B, C, X(141), X(39956)}}, {{A, B, C, X(251), X(4383)}}, {{A, B, C, X(599), X(39982)}}, {{A, B, C, X(940), X(3108)}}, {{A, B, C, X(941), X(3589)}}, {{A, B, C, X(1383), X(37680)}}, {{A, B, C, X(3407), X(17001)}}, {{A, B, C, X(3763), X(39798)}}, {{A, B, C, X(17007), X(60149)}}, {{A, B, C, X(21358), X(39960)}}, {{A, B, C, X(30941), X(47685)}}, {{A, B, C, X(32911), X(39955)}}, {{A, B, C, X(37674), X(39951)}}, {{A, B, C, X(37676), X(39965)}}, {{A, B, C, X(39974), X(47352)}}, {{A, B, C, X(39984), X(40341)}}
X(63075) = barycentric product X(i)*X(j) for these (i, j): {100, 47685}
X(63075) = barycentric quotient X(i)/X(j) for these (i, j): {47685, 693}
X(63075) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {16787, 33299, 36565}, {17754, 21764, 17126}
X(63076) lies on these lines: {2, 6}, {4, 11538}, {20, 36753}, {22, 53091}, {23, 9777}, {49, 13472}, {51, 11003}, {143, 38435}, {145, 16472}, {155, 15022}, {182, 53863}, {184, 14002}, {195, 5067}, {251, 39764}, {376, 15037}, {399, 41106}, {567, 10298}, {574, 11588}, {575, 3060}, {576, 62188}, {577, 31626}, {578, 15053}, {588, 1505}, {589, 1504}, {631, 14627}, {1181, 50689}, {1199, 3091}, {1249, 46924}, {1351, 15246}, {1353, 37990}, {1383, 62194}, {1583, 6501}, {1584, 6500}, {1599, 6418}, {1600, 6417}, {2979, 5097}, {3090, 50461}, {3167, 16042}, {3410, 14561}, {3448, 34155}, {3522, 36752}, {3523, 36749}, {3525, 15047}, {3545, 15087}, {3552, 43843}, {3567, 18475}, {3622, 16473}, {3832, 7592}, {3839, 15032}, {3854, 43605}, {3917, 22330}, {4188, 36750}, {4189, 37509}, {5012, 11002}, {5050, 6636}, {5056, 12161}, {5093, 7485}, {5133, 59399}, {5169, 11245}, {5189, 44494}, {5462, 9545}, {5640, 9544}, {5645, 5651}, {5943, 11422}, {6776, 37349}, {6997, 14683}, {7394, 14912}, {7408, 39588}, {7486, 56292}, {7496, 11482}, {7500, 33748}, {7556, 13321}, {7577, 45967}, {7878, 51481}, {9306, 12834}, {9605, 35296}, {9704, 58531}, {9716, 61775}, {10982, 17578}, {11402, 13595}, {11424, 13445}, {11426, 22467}, {11432, 14118}, {11451, 34566}, {11456, 61985}, {12087, 58764}, {12112, 61989}, {13482, 37470}, {13579, 60191}, {15043, 37505}, {15052, 61944}, {15068, 61924}, {15080, 21849}, {15107, 55712}, {15233, 19117}, {15234, 19116}, {15520, 33884}, {15683, 44413}, {15698, 37496}, {15705, 37483}, {15717, 36747}, {15805, 61842}, {15860, 46832}, {16266, 55864}, {16952, 39141}, {17548, 36754}, {17809, 35265}, {18451, 61954}, {18583, 37353}, {19504, 52299}, {21734, 37514}, {21969, 50664}, {22246, 35302}, {23293, 61712}, {23958, 52423}, {26913, 32068}, {30529, 50433}, {30535, 39955}, {30652, 61396}, {30653, 61395}, {31101, 45298}, {32136, 46084}, {33007, 39524}, {33193, 44415}, {35237, 62051}, {35770, 55567}, {35771, 55566}, {36212, 41940}, {36742, 37307}, {37068, 38292}, {37126, 37493}, {37498, 61791}, {41334, 51350}, {44107, 48912}, {44109, 58470}, {54434, 61906}, {54601, 54764}, {61157, 61398}
X(63076) = pole of line {6467, 22330} with respect to the Jerabek hyperbola
X(63076) = pole of line {6, 11614} with respect to the Stammler hyperbola
X(63076) = pole of line {523, 37947} with respect to the Steiner circumellipse
X(63076) = pole of line {3265, 13152} with respect to the dual conic of Orthic inconic
X(63076) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(11588)}}, {{A, B, C, X(4), X(15108)}}, {{A, B, C, X(69), X(11538)}}, {{A, B, C, X(251), X(31489)}}, {{A, B, C, X(1383), X(3055)}}, {{A, B, C, X(2987), X(47355)}}, {{A, B, C, X(3108), X(37637)}}, {{A, B, C, X(3763), X(30535)}}, {{A, B, C, X(3815), X(39955)}}, {{A, B, C, X(45794), X(60191)}}
X(63076) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 5422, 1994}, {182, 53863, 62187}, {575, 34565, 3060}, {1994, 5422, 2}, {5012, 11002, 37913}, {5012, 15004, 11002}, {5640, 13366, 9544}, {5943, 44111, 11422}, {15004, 39561, 5012}, {18583, 45968, 37353}
X(63077) lies on these lines: {2, 6}, {5, 2996}, {32, 32839}, {39, 32972}, {83, 31407}, {114, 148}, {140, 55819}, {194, 5056}, {262, 60260}, {384, 32835}, {439, 7745}, {485, 6463}, {486, 6462}, {547, 22253}, {574, 32827}, {620, 2548}, {1352, 9742}, {1353, 7612}, {1506, 3926}, {1916, 53099}, {1975, 32991}, {2023, 32963}, {3090, 6392}, {3164, 41925}, {3424, 60233}, {3523, 7785}, {3525, 7762}, {3543, 58851}, {3545, 31859}, {3734, 32837}, {3785, 7845}, {3793, 15694}, {3832, 7783}, {3933, 32975}, {3934, 32825}, {5013, 32982}, {5024, 16041}, {5067, 7754}, {5071, 47286}, {5087, 20073}, {5254, 52250}, {5286, 14061}, {5305, 32976}, {6337, 32979}, {6390, 32983}, {6823, 56339}, {7386, 8892}, {7392, 18287}, {7603, 34511}, {7618, 62203}, {7619, 55812}, {7737, 35287}, {7738, 32980}, {7749, 32884}, {7751, 32867}, {7752, 31400}, {7758, 32838}, {7761, 31401}, {7763, 31404}, {7764, 32828}, {7769, 32989}, {7773, 33023}, {7776, 32978}, {7787, 33203}, {7793, 55864}, {7813, 46951}, {7815, 55729}, {7816, 31417}, {7823, 15717}, {7825, 31450}, {7839, 32998}, {7881, 32957}, {7893, 33003}, {7900, 33012}, {7906, 32834}, {7907, 32871}, {7912, 33202}, {7913, 9698}, {7921, 32898}, {7941, 33001}, {8176, 41895}, {8589, 44678}, {8889, 43981}, {9308, 52299}, {9605, 32969}, {10303, 20065}, {11285, 32823}, {12040, 53101}, {12221, 12313}, {12222, 12314}, {13571, 46935}, {14035, 46236}, {14064, 31406}, {14484, 60234}, {14712, 15692}, {15048, 32984}, {15301, 31415}, {15484, 32985}, {16043, 31467}, {16921, 32830}, {16924, 32831}, {17128, 32841}, {17129, 32870}, {17131, 32885}, {18907, 33216}, {19569, 62059}, {19570, 61906}, {20081, 33009}, {20088, 33206}, {21850, 60657}, {27377, 38282}, {30435, 32977}, {32817, 44543}, {32818, 32992}, {32873, 33201}, {32981, 51579}, {33191, 53489}, {33221, 55780}, {37451, 62174}, {40248, 51028}, {43461, 61044}, {54122, 60333}, {60098, 60201}, {60190, 60262}
X(63077) = X(i)-Ceva conjugate of X(j) for these {i, j}: {10155, 2}
X(63077) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {10155, 6327}
X(63077) = pole of line {523, 47278} with respect to the Steiner circumellipse
X(63077) = intersection, other than A, B, C, of circumconics {{A, B, C, X(183), X(60260)}}, {{A, B, C, X(193), X(14494)}}, {{A, B, C, X(230), X(5395)}}, {{A, B, C, X(262), X(37667)}}, {{A, B, C, X(385), X(53099)}}, {{A, B, C, X(2996), X(34229)}}, {{A, B, C, X(3424), X(17004)}}, {{A, B, C, X(3620), X(8781)}}, {{A, B, C, X(5304), X(60098)}}, {{A, B, C, X(7610), X(41895)}}, {{A, B, C, X(7774), X(60333)}}, {{A, B, C, X(9740), X(10484)}}, {{A, B, C, X(11160), X(60211)}}, {{A, B, C, X(11168), X(60200)}}, {{A, B, C, X(14484), X(17008)}}, {{A, B, C, X(15271), X(60285)}}, {{A, B, C, X(15589), X(60234)}}, {{A, B, C, X(16990), X(60262)}}, {{A, B, C, X(17006), X(60102)}}, {{A, B, C, X(23055), X(53101)}}, {{A, B, C, X(37668), X(60233)}}, {{A, B, C, X(37689), X(60190)}}, {{A, B, C, X(51171), X(60096)}}, {{A, B, C, X(54509), X(61304)}}
X(63077) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 325, 3620}, {1007, 3815, 2}, {1506, 3926, 32987}, {2548, 32829, 32973}, {2548, 32973, 5395}, {7752, 31400, 32974}, {7763, 31404, 32971}, {7906, 32999, 32834}, {31401, 32816, 32990}, {31401, 32990, 55797}
X(63078) lies on these lines: {1, 6910}, {2, 6}, {4, 60615}, {7, 33133}, {8, 5955}, {37, 55868}, {57, 16548}, {58, 2478}, {63, 4656}, {89, 17483}, {171, 3434}, {344, 56520}, {354, 26228}, {377, 5292}, {386, 6921}, {387, 404}, {388, 54355}, {443, 24883}, {452, 16948}, {497, 5348}, {581, 6962}, {631, 19767}, {750, 33137}, {938, 27407}, {967, 50400}, {1060, 5262}, {1191, 10586}, {1203, 10200}, {1214, 4850}, {1386, 17728}, {1449, 31231}, {1468, 3436}, {1714, 37462}, {1723, 55870}, {1751, 60169}, {1788, 17016}, {1834, 4190}, {1995, 5324}, {1999, 17740}, {2476, 4340}, {2550, 33142}, {2999, 6505}, {3086, 57280}, {3240, 59572}, {3306, 24175}, {3315, 51408}, {3474, 33134}, {3475, 29665}, {3600, 51421}, {3664, 31266}, {3772, 37520}, {3911, 5256}, {3920, 24477}, {3974, 33170}, {4000, 27003}, {4252, 6872}, {4307, 11680}, {4358, 26065}, {4387, 59574}, {4415, 20078}, {4641, 31018}, {4644, 31053}, {4860, 17061}, {5218, 17018}, {5230, 24591}, {5269, 26015}, {5272, 61647}, {5287, 5745}, {5294, 30567}, {5396, 6880}, {5398, 6947}, {5437, 26723}, {5657, 17015}, {5706, 6890}, {5707, 6833}, {5710, 10529}, {5711, 10527}, {5713, 6860}, {5744, 28606}, {5905, 17720}, {6354, 21454}, {6734, 37554}, {6834, 36742}, {6836, 37530}, {6838, 36746}, {6856, 26131}, {6862, 45931}, {6871, 49745}, {6925, 37469}, {6933, 45939}, {6959, 36750}, {6967, 36754}, {9776, 33129}, {9965, 33151}, {10327, 33121}, {10589, 33107}, {11679, 19822}, {12649, 37539}, {13478, 60156}, {14986, 27506}, {16045, 29560}, {16371, 48847}, {16434, 44094}, {16469, 31249}, {16474, 45701}, {16478, 28074}, {16670, 20196}, {17021, 62215}, {17022, 54357}, {17074, 54366}, {17127, 26105}, {17314, 33168}, {17316, 33113}, {17367, 27002}, {19825, 55095}, {20075, 37540}, {21255, 56522}, {23958, 33155}, {24210, 44447}, {24593, 32774}, {24624, 60076}, {24627, 29841}, {26034, 29635}, {26040, 33139}, {26098, 29662}, {26223, 28808}, {26363, 37559}, {26738, 41825}, {29590, 49777}, {29649, 33163}, {29681, 38053}, {29683, 33144}, {29845, 50295}, {29849, 50284}, {29864, 33086}, {31156, 52680}, {31164, 62240}, {32779, 34255}, {32853, 58443}, {33140, 37604}, {35996, 36740}, {36277, 40998}, {36404, 61688}, {37366, 37492}, {37449, 37538}, {37521, 40952}, {37543, 43043}, {39962, 56043}, {52258, 54429}, {54358, 61019}, {55962, 57722}, {60085, 60155}
X(63078) = pole of line {1125, 1478} with respect to the dual conic of Yff parabola
X(63078) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(5741)}}, {{A, B, C, X(57), X(26637)}}, {{A, B, C, X(69), X(60615)}}, {{A, B, C, X(3936), X(60076)}}, {{A, B, C, X(4417), X(60156)}}, {{A, B, C, X(5233), X(60155)}}, {{A, B, C, X(5278), X(55962)}}, {{A, B, C, X(5739), X(13478)}}, {{A, B, C, X(14555), X(24624)}}, {{A, B, C, X(15474), X(26638)}}, {{A, B, C, X(18134), X(60169)}}, {{A, B, C, X(24557), X(39962)}}, {{A, B, C, X(30828), X(57722)}}, {{A, B, C, X(37660), X(40160)}}
X(63078) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 193, 5741}, {2, 5361, 966}
X(63079) lies on these lines: {2, 6}, {3, 42633}, {4, 42974}, {5, 22237}, {13, 3839}, {14, 3091}, {15, 10304}, {16, 15692}, {17, 7486}, {18, 46936}, {20, 61}, {30, 42922}, {62, 3523}, {376, 11485}, {397, 3146}, {398, 3832}, {465, 38292}, {466, 15851}, {470, 5702}, {472, 40065}, {473, 1249}, {547, 42817}, {616, 41620}, {631, 42805}, {1080, 14912}, {1285, 35931}, {1587, 42244}, {1588, 42245}, {1656, 42497}, {1743, 53588}, {2043, 7581}, {2044, 7582}, {2307, 3600}, {2981, 52187}, {3090, 42988}, {3389, 42522}, {3390, 42523}, {3412, 42149}, {3522, 22236}, {3524, 11486}, {3528, 42924}, {3529, 42925}, {3534, 43481}, {3543, 5335}, {3545, 11542}, {3845, 42815}, {3854, 42166}, {3860, 33603}, {4232, 8739}, {5054, 42634}, {5055, 42496}, {5056, 37832}, {5059, 42147}, {5066, 42816}, {5067, 42989}, {5068, 42156}, {5071, 11543}, {5237, 61788}, {5238, 62067}, {5281, 7127}, {5286, 41746}, {5318, 50687}, {5319, 22114}, {5321, 43364}, {5339, 50689}, {5340, 17578}, {5343, 42162}, {5344, 16964}, {5351, 42435}, {5352, 58188}, {5365, 42813}, {5366, 42160}, {5395, 11122}, {5749, 40713}, {6151, 52188}, {6395, 15764}, {6417, 18585}, {6418, 15765}, {6770, 14853}, {6771, 15520}, {6773, 41070}, {6774, 22234}, {6995, 8740}, {7714, 11408}, {7787, 46709}, {9112, 51482}, {9113, 59379}, {9605, 37173}, {10124, 42916}, {10303, 16242}, {10645, 42510}, {10646, 61781}, {11001, 42118}, {11179, 16941}, {11480, 62063}, {11481, 15705}, {11539, 43464}, {12103, 43639}, {12816, 54581}, {12821, 42905}, {14136, 51200}, {14893, 42923}, {14986, 54402}, {15022, 42153}, {15640, 41107}, {15682, 42117}, {15683, 42119}, {15688, 52079}, {15694, 43463}, {15697, 36968}, {15698, 42115}, {15699, 42818}, {15702, 42124}, {15703, 42627}, {15708, 16962}, {15709, 42121}, {15713, 43197}, {15717, 22238}, {15719, 43493}, {15721, 16241}, {16267, 18581}, {16268, 16960}, {16667, 30415}, {16772, 61820}, {16773, 61834}, {16808, 41113}, {16809, 41119}, {16963, 42092}, {16965, 49135}, {16967, 61897}, {16981, 36978}, {18582, 42896}, {18586, 19116}, {18587, 19117}, {19106, 42799}, {19708, 42116}, {21309, 35304}, {21466, 40578}, {21467, 36298}, {21734, 36836}, {22491, 33560}, {22580, 44839}, {30435, 37172}, {33602, 54580}, {33748, 36757}, {34200, 52080}, {34754, 41100}, {34755, 61796}, {35434, 42888}, {36436, 42204}, {36454, 42203}, {36843, 61791}, {36970, 41112}, {37340, 43136}, {37795, 61330}, {37835, 43309}, {41099, 42128}, {41101, 42086}, {41106, 42125}, {41108, 42133}, {41120, 42506}, {41121, 49873}, {41122, 42114}, {41407, 51485}, {41621, 51483}, {41745, 61319}, {41943, 42089}, {41974, 42429}, {42087, 62148}, {42088, 62129}, {42090, 62122}, {42091, 62112}, {42093, 61992}, {42094, 62005}, {42095, 61927}, {42096, 62051}, {42097, 42588}, {42098, 42777}, {42099, 58204}, {42102, 62002}, {42103, 43419}, {42107, 42479}, {42110, 61952}, {42111, 49907}, {42113, 46335}, {42120, 42942}, {42122, 62130}, {42126, 62017}, {42127, 62042}, {42129, 61895}, {42130, 62161}, {42131, 46333}, {42132, 42987}, {42135, 43110}, {42136, 62011}, {42137, 62029}, {42138, 61980}, {42139, 42898}, {42140, 42941}, {42141, 62048}, {42142, 61954}, {42143, 61926}, {42144, 62049}, {42145, 43108}, {42146, 61932}, {42148, 42626}, {42151, 42529}, {42157, 49140}, {42159, 42992}, {42161, 50691}, {42163, 42494}, {42164, 50690}, {42165, 43770}, {42419, 62019}, {42420, 62077}, {42431, 43009}, {42434, 43646}, {42489, 43544}, {42501, 43238}, {42507, 42914}, {42517, 43297}, {42545, 43486}, {42589, 43402}, {42598, 42778}, {42625, 62095}, {42628, 61887}, {42775, 43557}, {42776, 43773}, {42792, 62054}, {42796, 58186}, {42806, 61795}, {42889, 62033}, {42891, 42966}, {42915, 49903}, {42917, 47598}, {42933, 42976}, {42936, 43200}, {42944, 61816}, {42945, 61804}, {42950, 61898}, {42951, 61896}, {42963, 43207}, {42968, 62041}, {42973, 62003}, {42984, 61879}, {42985, 43446}, {43033, 61994}, {43102, 61866}, {43103, 61865}, {43109, 62115}, {43193, 62124}, {43194, 43496}, {43198, 61851}, {43201, 43474}, {43208, 61918}, {43233, 61863}, {43239, 43428}, {43253, 61962}, {43310, 62166}, {43447, 55857}, {43473, 56616}, {43495, 62102}, {43553, 43556}, {43554, 61889}, {43555, 61886}, {43630, 62158}, {43631, 62137}, {43634, 62143}, {43635, 62107}, {43640, 62089}, {43777, 44903}, {43778, 62027}, {44017, 62110}, {44019, 49860}, {47857, 59378}
X(63079) = X(i)-complementary conjugate of X(j) for these {i, j}: {43552, 2887}
X(63079) = pole of line {2, 42088} with respect to the Kiepert hyperbola
X(63079) = intersection, other than A, B, C, of circumconics {{A, B, C, X(69), X(43540)}}, {{A, B, C, X(298), X(43541)}}, {{A, B, C, X(299), X(22235)}}, {{A, B, C, X(395), X(52188)}}, {{A, B, C, X(396), X(52187)}}, {{A, B, C, X(3620), X(11122)}}
X(63079) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {13, 42972, 42106}, {13, 5334, 3839}, {14, 40693, 43403}, {14, 43403, 3091}, {61, 42990, 42150}, {61, 42998, 20}, {299, 3618, 2}, {3091, 40693, 22235}, {3543, 10654, 43466}, {3839, 42982, 13}, {3839, 43541, 43365}, {3839, 5334, 43541}, {5335, 10654, 3543}, {5343, 42162, 61982}, {5344, 16964, 50688}, {10654, 61719, 5335}, {11486, 42912, 3524}, {11542, 42975, 3545}, {15697, 43242, 36968}, {16268, 16960, 42911}, {18582, 43404, 61936}, {36968, 49875, 43242}, {36970, 41112, 42134}, {36970, 42134, 62007}, {41101, 49826, 62160}, {41107, 49876, 15640}, {41108, 49825, 61989}, {41113, 49874, 61966}, {41119, 49824, 61958}, {41121, 49873, 61943}, {42119, 42155, 15683}, {42120, 42942, 62120}, {42128, 43417, 41099}, {42134, 49827, 36970}, {42134, 62007, 43477}, {42140, 42941, 62032}, {42162, 42991, 5343}, {42165, 43770, 50692}, {42511, 49875, 15697}, {42529, 42800, 42151}, {42779, 42991, 42162}, {42803, 62160, 43243}, {42983, 61936, 43404}, {42999, 43403, 14}, {43007, 43418, 16964}, {43194, 43769, 62152}, {43496, 62152, 43194}
X(63080) lies on these lines: {2, 6}, {3, 42634}, {4, 42975}, {5, 22235}, {13, 3091}, {14, 3839}, {15, 15692}, {16, 10304}, {17, 46936}, {18, 7486}, {20, 62}, {30, 42923}, {61, 3523}, {376, 11486}, {383, 14912}, {390, 7127}, {397, 3832}, {398, 3146}, {465, 15851}, {466, 38292}, {471, 5702}, {472, 1249}, {473, 40065}, {547, 42818}, {617, 41621}, {631, 42806}, {1285, 35932}, {1587, 42242}, {1588, 42243}, {1656, 42496}, {1743, 53589}, {2043, 7582}, {2044, 7581}, {2307, 5265}, {2981, 52188}, {3090, 42989}, {3364, 42522}, {3365, 42523}, {3411, 42152}, {3522, 22238}, {3524, 11485}, {3528, 42925}, {3529, 42924}, {3534, 43482}, {3543, 5334}, {3545, 11543}, {3845, 42816}, {3854, 42163}, {3860, 33602}, {4232, 8740}, {5054, 42633}, {5055, 42497}, {5056, 37835}, {5059, 42148}, {5066, 42815}, {5067, 42988}, {5068, 42153}, {5071, 11542}, {5237, 62067}, {5238, 61788}, {5286, 41745}, {5318, 43365}, {5319, 22113}, {5321, 50687}, {5339, 17578}, {5340, 50689}, {5343, 16965}, {5344, 42159}, {5351, 58188}, {5352, 42436}, {5365, 42161}, {5366, 42814}, {5395, 11121}, {5749, 40714}, {6151, 52187}, {6199, 15764}, {6417, 15765}, {6418, 18585}, {6770, 41071}, {6771, 22234}, {6773, 14853}, {6774, 15520}, {6782, 59409}, {6995, 8739}, {7714, 11409}, {7787, 46708}, {9112, 59378}, {9113, 51483}, {9542, 51728}, {9605, 37172}, {10124, 42917}, {10303, 16241}, {10645, 61781}, {10646, 42511}, {11001, 42117}, {11179, 16940}, {11480, 15705}, {11481, 62063}, {11539, 43463}, {12103, 43640}, {12817, 54580}, {12820, 42904}, {14137, 51203}, {14893, 42922}, {14986, 54403}, {15022, 42156}, {15640, 41108}, {15682, 42118}, {15683, 42120}, {15688, 52080}, {15694, 43464}, {15697, 36967}, {15698, 42116}, {15699, 42817}, {15702, 42121}, {15703, 42628}, {15708, 16963}, {15709, 42124}, {15713, 43198}, {15717, 22236}, {15719, 43494}, {15721, 16242}, {16267, 16961}, {16268, 18582}, {16667, 30414}, {16772, 61834}, {16773, 61820}, {16808, 41120}, {16809, 41112}, {16962, 42089}, {16964, 49135}, {16966, 61897}, {16981, 36980}, {18581, 42897}, {18586, 19117}, {18587, 19116}, {19107, 42800}, {19708, 42115}, {21309, 35303}, {21466, 36299}, {21467, 40579}, {21734, 36843}, {22492, 33561}, {22579, 44839}, {30435, 37173}, {33603, 54581}, {33748, 36758}, {34200, 52079}, {34754, 61796}, {34755, 41101}, {35434, 42889}, {36436, 42205}, {36454, 42206}, {36836, 61791}, {36969, 41113}, {37341, 43136}, {37794, 61330}, {37832, 43308}, {41099, 42125}, {41100, 42085}, {41106, 42128}, {41107, 42134}, {41119, 42507}, {41121, 42111}, {41122, 49874}, {41406, 51484}, {41620, 51482}, {41746, 61320}, {41944, 42092}, {41973, 42430}, {42087, 62129}, {42088, 62148}, {42090, 62112}, {42091, 62122}, {42093, 62005}, {42094, 61992}, {42095, 42778}, {42096, 42589}, {42097, 62051}, {42098, 61927}, {42100, 58204}, {42101, 62002}, {42106, 43418}, {42107, 61952}, {42110, 42478}, {42112, 46334}, {42114, 49908}, {42119, 42943}, {42123, 62130}, {42126, 62042}, {42127, 62017}, {42129, 42986}, {42130, 46333}, {42131, 62161}, {42132, 61895}, {42135, 61980}, {42136, 62029}, {42137, 62011}, {42138, 43111}, {42139, 61954}, {42140, 62048}, {42141, 42940}, {42142, 42899}, {42143, 61932}, {42144, 43109}, {42145, 62049}, {42146, 61926}, {42147, 42625}, {42150, 42528}, {42158, 49140}, {42160, 50691}, {42162, 42993}, {42164, 43769}, {42165, 50690}, {42166, 42495}, {42419, 62077}, {42420, 62019}, {42432, 43008}, {42433, 43645}, {42488, 43545}, {42500, 43239}, {42506, 42915}, {42516, 43296}, {42546, 43485}, {42588, 43401}, {42599, 42777}, {42626, 62095}, {42627, 61887}, {42775, 43774}, {42776, 43556}, {42791, 62054}, {42795, 58186}, {42805, 61795}, {42888, 62033}, {42890, 42967}, {42914, 49904}, {42916, 47598}, {42932, 42977}, {42937, 43199}, {42944, 61804}, {42945, 61816}, {42950, 61896}, {42951, 61898}, {42962, 43208}, {42969, 62041}, {42972, 62003}, {42984, 43447}, {42985, 61879}, {43032, 61994}, {43102, 61865}, {43103, 61866}, {43108, 62115}, {43193, 43495}, {43194, 62124}, {43197, 61851}, {43202, 43473}, {43207, 61918}, {43232, 61863}, {43238, 43429}, {43252, 61962}, {43311, 62166}, {43446, 55857}, {43474, 56617}, {43496, 62102}, {43552, 43557}, {43554, 61886}, {43555, 61889}, {43630, 62137}, {43631, 62158}, {43634, 62107}, {43635, 62143}, {43639, 62089}, {43777, 62027}, {43778, 44903}, {44018, 62110}, {44020, 49859}, {47858, 59379}
X(63080) = X(i)-complementary conjugate of X(j) for these {i, j}: {43553, 2887}
X(63080) = pole of line {2, 42087} with respect to the Kiepert hyperbola
X(63080) = intersection, other than A, B, C, of circumconics {{A, B, C, X(69), X(43541)}}, {{A, B, C, X(298), X(22237)}}, {{A, B, C, X(299), X(43540)}}, {{A, B, C, X(395), X(52187)}}, {{A, B, C, X(396), X(52188)}}, {{A, B, C, X(3620), X(11121)}}
X(63080) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {13, 40694, 43404}, {13, 43404, 3091}, {14, 42973, 42103}, {14, 5335, 3839}, {62, 42991, 42151}, {62, 42999, 20}, {298, 3618, 2}, {3091, 40694, 22237}, {3543, 10653, 43465}, {3839, 42983, 14}, {3839, 43540, 43364}, {3839, 5335, 43540}, {5334, 10653, 3543}, {5343, 16965, 50688}, {5344, 42159, 61982}, {11485, 42913, 3524}, {11543, 42974, 3545}, {15697, 43243, 36967}, {16267, 16961, 42910}, {18581, 43403, 61936}, {18581, 61719, 43403}, {36967, 49876, 43243}, {36969, 41113, 42133}, {36969, 42133, 62007}, {41100, 49827, 62160}, {41107, 49824, 61989}, {41108, 49875, 15640}, {41112, 49873, 61966}, {41120, 49825, 61958}, {41122, 49874, 61943}, {42119, 42943, 62120}, {42120, 42154, 15683}, {42125, 43416, 41099}, {42133, 49826, 36969}, {42133, 62007, 43478}, {42141, 42940, 62032}, {42159, 42990, 5344}, {42164, 43769, 50692}, {42510, 49876, 15697}, {42528, 42799, 42150}, {42780, 42990, 42159}, {42804, 43242, 41100}, {42804, 62160, 43242}, {42998, 43404, 13}, {43006, 43419, 16965}, {43193, 43770, 62152}, {43403, 61719, 42982}, {43495, 62152, 43193}
X(63081) lies on these lines: {2, 6}, {4, 3426}, {20, 11438}, {25, 18950}, {51, 7378}, {74, 12828}, {111, 40867}, {125, 10752}, {146, 3839}, {185, 54039}, {373, 40330}, {376, 47582}, {389, 3091}, {393, 43462}, {399, 18932}, {441, 21309}, {459, 60161}, {468, 14912}, {578, 10303}, {1192, 50693}, {1285, 40884}, {1351, 16051}, {1368, 44456}, {1384, 37188}, {1494, 52187}, {1495, 4232}, {1503, 31860}, {1585, 23267}, {1586, 23273}, {1589, 6221}, {1590, 6398}, {1620, 62078}, {1853, 7409}, {1899, 6995}, {1986, 12099}, {1995, 5921}, {2052, 8796}, {2996, 34289}, {3060, 7396}, {3088, 26879}, {3089, 11456}, {3090, 11432}, {3146, 9786}, {3431, 35486}, {3448, 41737}, {3522, 12241}, {3523, 11430}, {3525, 11426}, {3542, 15032}, {3543, 18390}, {3549, 15037}, {3564, 40132}, {3617, 44547}, {3832, 61700}, {5068, 12233}, {5093, 5159}, {5094, 61657}, {5261, 19366}, {5274, 11436}, {5286, 14918}, {5334, 6110}, {5335, 6111}, {5395, 60256}, {5643, 43841}, {5644, 11548}, {5650, 44495}, {5651, 44489}, {5890, 6623}, {6193, 43586}, {6199, 55885}, {6200, 55893}, {6353, 11245}, {6395, 55890}, {6396, 55897}, {6676, 55705}, {6677, 63174}, {6723, 15520}, {7386, 33878}, {7392, 18358}, {7398, 10545}, {7400, 41587}, {7408, 17810}, {7486, 11431}, {7487, 18912}, {7494, 12017}, {7500, 48912}, {8550, 35260}, {8889, 9777}, {10008, 11059}, {10300, 55584}, {10304, 15360}, {10519, 41586}, {10565, 15080}, {10691, 55604}, {11002, 19161}, {11179, 32223}, {11206, 41424}, {11225, 59543}, {11402, 38282}, {11424, 58378}, {11425, 61820}, {11444, 46363}, {11746, 15431}, {12007, 61680}, {12022, 37460}, {12324, 15873}, {13192, 40853}, {13568, 17578}, {14165, 40138}, {14361, 52280}, {15068, 18951}, {15106, 18947}, {15708, 44673}, {16063, 61044}, {16080, 60193}, {16657, 18931}, {16981, 37473}, {18388, 61936}, {18538, 55881}, {18762, 55882}, {18952, 31305}, {20192, 51023}, {21970, 48906}, {22467, 45045}, {23249, 55573}, {23259, 55569}, {25406, 32269}, {26255, 46818}, {32068, 55710}, {32621, 47449}, {33522, 55646}, {33630, 56296}, {33884, 50649}, {34621, 35237}, {37122, 43808}, {37174, 40814}, {37470, 61113}, {37489, 41465}, {37505, 61863}, {37802, 56891}, {39899, 44212}, {40911, 46336}, {41715, 58483}, {41724, 54013}, {44109, 61645}, {47597, 50974}, {50664, 61646}, {51360, 54132}, {52290, 61690}, {53096, 55982}, {53101, 58268}, {53857, 61712}, {54710, 54893}, {55712, 58447}, {60225, 60647}
X(63081) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 18852}
X(63081) = X(i)-Dao conjugate of X(j) for these {i, j}: {1249, 18852}
X(63081) = X(i)-complementary conjugate of X(j) for these {i, j}: {3531, 18589}
X(63081) = pole of line {9007, 44445} with respect to the anticomplementary circle
X(63081) = pole of line {2501, 9007} with respect to the polar circle
X(63081) = pole of line {6467, 32062} with respect to the Jerabek hyperbola
X(63081) = pole of line {3566, 9209} with respect to the Orthic inconic
X(63081) = intersection, other than A, B, C, of circumconics {{A, B, C, X(69), X(56270)}}, {{A, B, C, X(193), X(34289)}}, {{A, B, C, X(394), X(3426)}}, {{A, B, C, X(2996), X(15066)}}, {{A, B, C, X(3620), X(60256)}}, {{A, B, C, X(5395), X(37645)}}, {{A, B, C, X(11064), X(45088)}}, {{A, B, C, X(14389), X(60647)}}, {{A, B, C, X(37669), X(52452)}}, {{A, B, C, X(40112), X(53101)}}
X(63081) = barycentric quotient X(i)/X(j) for these (i, j): {4, 18852}
X(63081) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {51, 23291, 7378}, {125, 14853, 52284}, {6776, 61506, 4232}, {17810, 32064, 7408}, {18358, 62209, 7392}, {41586, 54012, 10519}, {46336, 62174, 40911}
X(63082) lies on these lines: {2, 6}, {4, 43595}, {20, 54}, {23, 47571}, {49, 37122}, {94, 60193}, {110, 14853}, {113, 3839}, {146, 15472}, {184, 7500}, {427, 39899}, {468, 5093}, {568, 35486}, {576, 32223}, {858, 14912}, {1199, 3546}, {1351, 7493}, {1353, 5094}, {1370, 11402}, {1493, 34514}, {1495, 20423}, {1514, 50687}, {2003, 56448}, {2323, 56449}, {2914, 12317}, {2987, 7664}, {2996, 7578}, {3091, 5654}, {3146, 18925}, {3147, 37493}, {3167, 6997}, {3292, 14561}, {3448, 32234}, {3522, 37497}, {3523, 5447}, {3541, 12161}, {3542, 36749}, {3796, 48881}, {3818, 34986}, {3832, 14516}, {4232, 6403}, {5050, 46336}, {5097, 61506}, {5102, 32269}, {5133, 63174}, {5169, 5921}, {5395, 60255}, {5651, 44300}, {5702, 62628}, {5972, 15520}, {6090, 18583}, {6353, 61655}, {6776, 11422}, {6800, 51212}, {6816, 11426}, {6995, 9544}, {7383, 16266}, {7398, 7693}, {7404, 56292}, {7487, 9545}, {7492, 61044}, {7544, 12318}, {7739, 51372}, {8796, 46924}, {8889, 45968}, {9777, 59553}, {10304, 10564}, {10519, 23061}, {10565, 62187}, {11179, 51360}, {11284, 59399}, {11442, 55038}, {11477, 13394}, {11547, 32002}, {11898, 37454}, {12160, 44683}, {13579, 60161}, {14683, 14982}, {14920, 62213}, {15004, 59543}, {15087, 44441}, {15107, 54132}, {15692, 37470}, {15717, 37475}, {17086, 20078}, {17809, 48905}, {18533, 34397}, {18950, 30744}, {21850, 26864}, {22128, 56447}, {30739, 53091}, {31133, 39874}, {31383, 48895}, {31723, 55039}, {31857, 32125}, {31860, 35266}, {34787, 35260}, {35254, 37506}, {35265, 52301}, {36747, 59349}, {37174, 37766}, {37192, 56297}, {37511, 62188}, {39522, 46817}, {39561, 54012}, {40138, 46106}, {40911, 40913}, {41231, 52713}, {43957, 55705}, {44109, 46264}, {44210, 44456}, {52288, 56016}, {53101, 55957}, {54783, 54892}, {55566, 56499}, {55567, 56500}, {55911, 62246}
X(63082) = pole of line {6, 5891} with respect to the Stammler hyperbola
X(63082) = pole of line {523, 62438} with respect to the Steiner circumellipse
X(63082) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(54), X(15066)}}, {{A, B, C, X(193), X(7578)}}, {{A, B, C, X(323), X(60193)}}, {{A, B, C, X(343), X(4846)}}, {{A, B, C, X(3620), X(60255)}}, {{A, B, C, X(5395), X(37644)}}, {{A, B, C, X(15018), X(60647)}}, {{A, B, C, X(28708), X(60872)}}, {{A, B, C, X(44555), X(53101)}}, {{A, B, C, X(45794), X(60161)}}
X(63082) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1351, 61690, 7493}, {3292, 14561, 54013}
X(63083) lies on these lines: {2, 6}, {4, 60233}, {5, 31859}, {32, 33000}, {39, 32961}, {76, 32999}, {99, 31415}, {140, 20065}, {148, 3545}, {192, 10589}, {194, 3090}, {262, 60234}, {274, 33052}, {315, 31455}, {316, 33008}, {330, 10588}, {384, 31404}, {538, 53127}, {574, 33017}, {576, 9754}, {620, 33255}, {625, 33251}, {631, 7785}, {1078, 33003}, {1506, 3734}, {1655, 6931}, {1656, 22253}, {1916, 14494}, {1975, 32962}, {2548, 3972}, {2549, 33006}, {2896, 32823}, {2996, 15022}, {3053, 33206}, {3091, 7783}, {3146, 8719}, {3523, 7823}, {3524, 14712}, {3525, 7793}, {3526, 7762}, {3628, 7754}, {3767, 32998}, {3785, 7941}, {3788, 16898}, {3793, 11539}, {3926, 16921}, {5013, 14063}, {5024, 33228}, {5025, 31400}, {5050, 40336}, {5055, 47286}, {5254, 32963}, {5283, 33053}, {5286, 32967}, {5395, 33205}, {5475, 32456}, {6337, 16044}, {6390, 44543}, {6392, 7486}, {6656, 31467}, {6721, 36849}, {6781, 7622}, {6856, 27318}, {7603, 11185}, {7608, 54122}, {7618, 52942}, {7738, 32966}, {7739, 14061}, {7745, 32964}, {7747, 33254}, {7750, 33012}, {7752, 7791}, {7757, 43620}, {7764, 17131}, {7773, 32965}, {7775, 14907}, {7782, 33280}, {7784, 33258}, {7787, 32970}, {7789, 33269}, {7797, 32969}, {7800, 7814}, {7803, 7862}, {7812, 21843}, {7824, 32816}, {7833, 32827}, {7836, 32968}, {7842, 31457}, {7847, 31450}, {7851, 9606}, {7864, 32972}, {7885, 32990}, {7887, 31406}, {7891, 32835}, {7898, 33215}, {7906, 16922}, {7907, 32839}, {7912, 16043}, {7921, 16923}, {7923, 33199}, {7932, 32955}, {7938, 32960}, {7945, 16045}, {8716, 18584}, {8781, 60190}, {9544, 19156}, {9605, 33249}, {9744, 58849}, {10155, 60128}, {10583, 33189}, {10754, 14561}, {11165, 47287}, {11288, 53489}, {11317, 12040}, {13571, 61886}, {13860, 39884}, {13881, 33270}, {14031, 59545}, {15484, 35297}, {15698, 19569}, {15815, 32997}, {16333, 30745}, {17128, 32831}, {17129, 32838}, {18841, 60231}, {19570, 61899}, {23333, 31074}, {27377, 37453}, {31276, 32818}, {31407, 33245}, {31417, 62362}, {32006, 33004}, {32459, 33187}, {32815, 33013}, {32819, 32995}, {32871, 32989}, {32957, 46226}, {33009, 59635}, {33193, 53418}, {33207, 53095}, {33253, 37512}, {34604, 46453}, {37182, 43461}, {40824, 60098}, {41622, 42786}, {42010, 60268}, {53099, 60260}, {54487, 60240}, {55819, 61848}, {60096, 60232}
X(63083) = X(i)-Ceva conjugate of X(j) for these {i, j}: {11669, 2}
X(63083) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {11669, 6327}
X(63083) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(17004)}}, {{A, B, C, X(69), X(60233)}}, {{A, B, C, X(183), X(60234)}}, {{A, B, C, X(193), X(60333)}}, {{A, B, C, X(230), X(60190)}}, {{A, B, C, X(262), X(17008)}}, {{A, B, C, X(385), X(14494)}}, {{A, B, C, X(1916), X(34229)}}, {{A, B, C, X(3619), X(60231)}}, {{A, B, C, X(7608), X(7774)}}, {{A, B, C, X(7612), X(17006)}}, {{A, B, C, X(7735), X(60098)}}, {{A, B, C, X(7777), X(10155)}}, {{A, B, C, X(8587), X(23053)}}, {{A, B, C, X(8781), X(16990)}}, {{A, B, C, X(8859), X(60268)}}, {{A, B, C, X(15271), X(60232)}}, {{A, B, C, X(16984), X(18841)}}, {{A, B, C, X(16989), X(60096)}}, {{A, B, C, X(17005), X(53098)}}, {{A, B, C, X(18575), X(40341)}}, {{A, B, C, X(23055), X(54487)}}, {{A, B, C, X(37667), X(53099)}}, {{A, B, C, X(37688), X(54122)}}, {{A, B, C, X(42010), X(42850)}}
X(63083) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 7777, 7774}, {99, 31415, 33016}, {183, 3055, 2}, {315, 31455, 33001}, {1506, 7763, 16924}, {2548, 7769, 16925}, {7603, 11185, 33005}, {7752, 31401, 7791}, {7803, 7862, 33248}, {7862, 9698, 7803}, {7906, 16922, 32828}, {31404, 32829, 384}, {32818, 32975, 31276}, {32823, 32978, 2896}, {32831, 32987, 17128}, {32835, 32971, 7891}
X(63084) lies on these lines: {2, 6}, {3, 47582}, {4, 4846}, {5, 18916}, {20, 16657}, {23, 25406}, {25, 45298}, {51, 1370}, {83, 60256}, {110, 14912}, {113, 3545}, {125, 9970}, {146, 974}, {182, 7493}, {265, 9826}, {275, 46927}, {316, 50387}, {317, 52147}, {324, 6819}, {373, 1352}, {376, 15053}, {389, 6816}, {458, 41370}, {459, 40393}, {468, 5050}, {511, 46336}, {569, 3147}, {631, 13352}, {858, 14853}, {914, 8257}, {1199, 18934}, {1351, 30739}, {1353, 6090}, {1368, 9777}, {1495, 11179}, {1503, 3066}, {1514, 3839}, {1531, 16226}, {1656, 18951}, {1899, 3818}, {1995, 6776}, {3060, 7386}, {3090, 5449}, {3091, 18909}, {3146, 11745}, {3153, 16227}, {3448, 14982}, {3523, 37497}, {3524, 10564}, {3542, 36752}, {3564, 11284}, {3567, 6643}, {3832, 12324}, {4232, 6800}, {4254, 21494}, {4993, 19166}, {5012, 6353}, {5015, 5554}, {5020, 11245}, {5034, 6388}, {5067, 11487}, {5085, 32269}, {5094, 18583}, {5133, 23291}, {5159, 59399}, {5169, 20300}, {5189, 51538}, {5395, 56270}, {5480, 31099}, {5645, 15131}, {5651, 61712}, {5702, 14920}, {5889, 6804}, {5890, 18537}, {5946, 18531}, {5965, 16187}, {5972, 39561}, {6225, 7729}, {6390, 37344}, {6504, 37874}, {6604, 17484}, {6639, 15047}, {6677, 11402}, {6688, 43150}, {6699, 12828}, {6803, 15028}, {6805, 13428}, {6806, 13439}, {6815, 39571}, {7321, 54284}, {7383, 15805}, {7392, 11442}, {7394, 7693}, {7395, 44683}, {7401, 15024}, {7404, 26879}, {7484, 41588}, {7500, 17810}, {7519, 14927}, {7527, 18931}, {7528, 15026}, {7533, 51537}, {7544, 43816}, {7739, 51389}, {8550, 35259}, {8889, 12834}, {9306, 32068}, {9729, 37201}, {9781, 34938}, {9969, 41256}, {10272, 19456}, {10519, 40916}, {10545, 39874}, {11002, 16063}, {11003, 35260}, {11185, 40814}, {11206, 13595}, {12007, 61507}, {12017, 21970}, {12325, 61881}, {12827, 18932}, {13366, 59543}, {13394, 53093}, {13575, 60872}, {14061, 39833}, {14826, 45968}, {14848, 47097}, {14918, 52283}, {15019, 16051}, {15055, 35483}, {15059, 18947}, {15069, 35283}, {15246, 33522}, {15466, 32002}, {17040, 40317}, {17483, 54113}, {17838, 40640}, {17907, 43462}, {18440, 62209}, {18582, 62690}, {18841, 60225}, {18842, 58268}, {18925, 44802}, {20192, 31860}, {20266, 54444}, {20423, 51360}, {20791, 35513}, {21290, 37999}, {21766, 62174}, {21850, 31152}, {22112, 41586}, {25972, 32946}, {26531, 36408}, {26864, 44212}, {26871, 27003}, {26872, 27065}, {26932, 56447}, {26942, 56450}, {31018, 56927}, {32225, 38064}, {33586, 48881}, {33878, 43957}, {33879, 44833}, {34417, 46264}, {35254, 37489}, {35486, 37506}, {36789, 61675}, {36851, 58494}, {36889, 40386}, {36890, 62606}, {37172, 41477}, {37173, 41478}, {37514, 59349}, {40384, 58875}, {40427, 51835}, {41253, 52288}, {41371, 57532}, {41896, 42287}, {45206, 55871}, {45972, 55980}, {47597, 50979}, {48895, 58470}, {51481, 52713}, {52423, 56456}, {52424, 56448}, {52451, 60869}, {52710, 53348}, {53091, 61690}, {54710, 54907}, {54771, 54864}, {54778, 54926}, {55432, 56449}, {55711, 61680}, {56404, 57482}, {62213, 62628}
X(63084) = reflection of X(i) in X(j) for these {i,j}: {46336, 54012}, {54013, 11284}
X(63084) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {52187, 8}
X(63084) = pole of line {8675, 44445} with respect to the anticomplementary circle
X(63084) = pole of line {2501, 8675} with respect to the polar circle
X(63084) = pole of line {6467, 31670} with respect to the Jerabek hyperbola
X(63084) = pole of line {6, 5892} with respect to the Stammler hyperbola
X(63084) = pole of line {523, 62344} with respect to the Steiner circumellipse
X(63084) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(4), X(15066)}}, {{A, B, C, X(69), X(34289)}}, {{A, B, C, X(83), X(37645)}}, {{A, B, C, X(141), X(60256)}}, {{A, B, C, X(394), X(4846)}}, {{A, B, C, X(459), X(37636)}}, {{A, B, C, X(3619), X(60225)}}, {{A, B, C, X(3620), X(56270)}}, {{A, B, C, X(5395), X(39263)}}, {{A, B, C, X(6504), X(17811)}}, {{A, B, C, X(6515), X(37874)}}, {{A, B, C, X(7788), X(13575)}}, {{A, B, C, X(10513), X(54459)}}, {{A, B, C, X(14389), X(18841)}}, {{A, B, C, X(18842), X(40112)}}, {{A, B, C, X(21356), X(58268)}}, {{A, B, C, X(28419), X(60872)}}, {{A, B, C, X(30535), X(41614)}}, {{A, B, C, X(31489), X(40347)}}, {{A, B, C, X(37643), X(45011)}}, {{A, B, C, X(37668), X(41896)}}, {{A, B, C, X(37669), X(40393)}}
X(63084) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {182, 61506, 7493}, {511, 54012, 46336}, {1899, 5943, 6997}, {3564, 11284, 54013}, {5640, 18911, 4}, {6819, 14361, 324}, {7392, 18950, 11442}, {11002, 16063, 51212}, {11442, 11451, 7392}, {12017, 21970, 44210}, {14912, 40132, 110}, {15024, 18912, 7401}, {15026, 18952, 7528}, {15805, 41587, 7383}, {16657, 37475, 20}, {30739, 61657, 1351}
X(63085) lies on these lines: {2, 6}, {4, 569}, {5, 11402}, {20, 37476}, {22, 14853}, {23, 51742}, {25, 18583}, {51, 7493}, {52, 631}, {54, 7401}, {68, 3090}, {83, 6504}, {97, 10316}, {110, 7392}, {140, 37493}, {143, 47525}, {161, 13595}, {182, 1370}, {184, 6997}, {219, 56450}, {222, 56447}, {275, 17907}, {324, 1249}, {371, 56497}, {372, 56498}, {373, 59543}, {376, 37513}, {393, 52253}, {427, 5050}, {458, 41361}, {467, 3087}, {487, 56501}, {488, 56502}, {567, 18420}, {575, 1899}, {576, 43653}, {578, 6815}, {598, 54792}, {973, 12226}, {1151, 56499}, {1152, 56500}, {1199, 11411}, {1209, 5067}, {1351, 7499}, {1352, 13366}, {1353, 11548}, {1368, 51732}, {1568, 6816}, {1589, 10898}, {1590, 10897}, {1656, 13292}, {1853, 41729}, {1990, 41244}, {2003, 55900}, {2323, 55902}, {3060, 7494}, {3066, 10192}, {3091, 6146}, {3147, 5462}, {3167, 37439}, {3311, 56504}, {3312, 56506}, {3523, 17834}, {3524, 15053}, {3525, 14156}, {3541, 35603}, {3545, 18474}, {3564, 7539}, {3796, 5480}, {5020, 61690}, {5064, 48906}, {5071, 61713}, {5094, 45298}, {5133, 6776}, {5169, 32064}, {5286, 41231}, {5319, 59197}, {5395, 60161}, {5421, 52032}, {5640, 6353}, {5643, 9926}, {5651, 61659}, {5943, 41714}, {6193, 14788}, {6337, 62589}, {6419, 11091}, {6420, 11090}, {6636, 51212}, {6640, 15047}, {6643, 43651}, {6676, 9777}, {6800, 6995}, {6803, 34148}, {7383, 36747}, {7386, 19131}, {7391, 25406}, {7394, 11003}, {7398, 35264}, {7399, 11426}, {7404, 7592}, {7484, 38110}, {7485, 37488}, {7528, 32046}, {7544, 18925}, {7571, 40330}, {7581, 13439}, {7582, 13428}, {7667, 12017}, {7714, 26881}, {8538, 15019}, {8889, 18911}, {9306, 25555}, {9729, 12058}, {9815, 13367}, {9820, 52077}, {9925, 11284}, {10576, 55477}, {10982, 59349}, {11126, 37177}, {11127, 37178}, {11179, 11550}, {11225, 22234}, {11245, 53091}, {11291, 55566}, {11292, 55567}, {11424, 37201}, {11442, 14912}, {11451, 40132}, {11487, 56292}, {11547, 36794}, {12086, 15740}, {12161, 14786}, {12834, 38282}, {13353, 14790}, {13394, 17810}, {13854, 30535}, {14787, 15087}, {14826, 37990}, {14848, 44210}, {15080, 34608}, {15436, 34116}, {15809, 19118}, {18533, 37506}, {18842, 54913}, {18916, 36753}, {18917, 60763}, {18950, 23293}, {19130, 31383}, {20062, 51538}, {20125, 61932}, {21243, 39561}, {22128, 56444}, {22352, 31670}, {23291, 31236}, {26869, 52719}, {26871, 56461}, {26872, 56463}, {26913, 52299}, {30506, 61348}, {31099, 53093}, {32140, 36153}, {32358, 53999}, {33522, 62187}, {33748, 61700}, {34289, 56346}, {34565, 61644}, {34609, 55705}, {34938, 61134}, {34986, 38317}, {37454, 53092}, {40684, 52288}, {43650, 44470}, {46443, 52296}, {46517, 55701}, {46717, 51860}, {52282, 53489}, {52423, 56457}, {54444, 56445}, {54531, 54907}, {54771, 54803}, {55399, 56449}, {55400, 56448}, {58447, 61506}
X(63085) = X(i)-isoconjugate-of-X(j) for these {i, j}: {661, 59100}
X(63085) = X(i)-Dao conjugate of X(j) for these {i, j}: {36830, 59100}
X(63085) = pole of line {99, 59100} with respect to the Kiepert parabola
X(63085) = pole of line {6, 1216} with respect to the Stammler hyperbola
X(63085) = pole of line {2, 1238} with respect to the Wallace hyperbola
X(63085) = pole of line {1510, 3265} with respect to the dual conic of Orthic inconic
X(63085) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(1179)}}, {{A, B, C, X(4), X(37636)}}, {{A, B, C, X(69), X(40393)}}, {{A, B, C, X(83), X(6515)}}, {{A, B, C, X(141), X(6504)}}, {{A, B, C, X(343), X(40449)}}, {{A, B, C, X(394), X(40441)}}, {{A, B, C, X(599), X(54792)}}, {{A, B, C, X(1993), X(13472)}}, {{A, B, C, X(3620), X(60161)}}, {{A, B, C, X(3815), X(13854)}}, {{A, B, C, X(5422), X(18841)}}, {{A, B, C, X(15066), X(56346)}}, {{A, B, C, X(20806), X(30535)}}, {{A, B, C, X(21356), X(54913)}}
X(63085) = barycentric product X(i)*X(j) for these (i, j): {37122, 69}
X(63085) = barycentric quotient X(i)/X(j) for these (i, j): {110, 59100}, {37122, 4}
X(63085) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 1994, 69}, {2, 6, 6515}, {184, 14561, 6997}, {275, 17907, 37192}, {394, 3589, 2}, {569, 44077, 5012}, {3796, 5480, 7500}, {6676, 59399, 9777}, {7394, 11003, 11206}, {37476, 45089, 20}
X(63086) lies on these lines: {2, 6}, {7, 41140}, {8, 4700}, {9, 3241}, {44, 145}, {45, 3623}, {144, 3759}, {239, 4454}, {344, 50132}, {346, 519}, {374, 3873}, {527, 5838}, {545, 4452}, {551, 5296}, {572, 15692}, {573, 10304}, {671, 54622}, {903, 20059}, {1404, 5265}, {1405, 3600}, {1449, 38314}, {2264, 34744}, {2323, 11240}, {2325, 20050}, {2345, 16671}, {3616, 3707}, {3621, 4969}, {3622, 16666}, {3672, 17121}, {3679, 5749}, {3686, 53620}, {3731, 51071}, {3943, 20014}, {3950, 34747}, {3973, 4856}, {3986, 51105}, {4000, 4715}, {4029, 31722}, {4034, 51072}, {4189, 37503}, {4254, 17549}, {4346, 20072}, {4360, 61006}, {4370, 17314}, {4384, 4747}, {4419, 50112}, {4460, 25728}, {4461, 50088}, {4488, 28301}, {4644, 24599}, {4677, 17355}, {4678, 17369}, {4779, 49495}, {4795, 17348}, {4873, 20053}, {4898, 15828}, {4982, 16676}, {5120, 13587}, {5222, 17274}, {5298, 38296}, {5686, 50286}, {5702, 17555}, {5816, 61936}, {5819, 37756}, {5839, 16669}, {6172, 16834}, {7277, 31139}, {7772, 37339}, {8732, 41801}, {10005, 51192}, {10443, 34628}, {10445, 50864}, {11111, 56527}, {15492, 51092}, {16468, 50316}, {16517, 29584}, {16590, 16668}, {16833, 35578}, {16885, 50113}, {17014, 17320}, {17079, 60939}, {17278, 32093}, {17302, 17488}, {17310, 26685}, {17335, 29624}, {17342, 29616}, {17350, 40891}, {17366, 45789}, {17374, 30833}, {17377, 41138}, {17548, 54409}, {17784, 42058}, {19783, 51594}, {20018, 51606}, {20037, 20972}, {23730, 44551}, {29574, 61023}, {30652, 54351}, {32431, 61966}, {37150, 54786}, {37499, 62063}, {37508, 62059}, {39975, 39982}, {40127, 50533}, {41563, 41803}, {41895, 54795}, {43533, 60078}, {48856, 51005}, {50099, 50127}, {51068, 59772}, {54623, 60079}, {60963, 62403}
X(63086) = intersection, other than A, B, C, of circumconics {{A, B, C, X(81), X(55993)}}, {{A, B, C, X(524), X(54622)}}, {{A, B, C, X(3945), X(60078)}}, {{A, B, C, X(5232), X(54786)}}, {{A, B, C, X(11160), X(54795)}}, {{A, B, C, X(17271), X(43533)}}, {{A, B, C, X(17313), X(57826)}}, {{A, B, C, X(17378), X(54623)}}, {{A, B, C, X(37646), X(52187)}}, {{A, B, C, X(37654), X(60092)}}, {{A, B, C, X(37662), X(52188)}}, {{A, B, C, X(37674), X(39974)}}, {{A, B, C, X(37679), X(39982)}}, {{A, B, C, X(37680), X(39975)}}, {{A, B, C, X(50133), X(53101)}}
X(63086) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {8, 16670, 61330}, {44, 145, 62706}, {4969, 54389, 3621}, {4982, 16676, 20057}
X(63087) lies on these lines: {2, 6}, {3, 56527}, {7, 24596}, {8, 218}, {9, 1174}, {10, 17745}, {21, 4251}, {31, 200}, {32, 16948}, {37, 3957}, {41, 2975}, {44, 765}, {72, 33950}, {78, 16572}, {85, 1170}, {100, 672}, {101, 45751}, {105, 518}, {145, 220}, {149, 17747}, {169, 3868}, {192, 51352}, {219, 30619}, {239, 294}, {319, 26593}, {329, 5838}, {346, 20015}, {404, 4253}, {461, 44086}, {519, 644}, {573, 7411}, {579, 35977}, {651, 9436}, {660, 51866}, {661, 1021}, {673, 20347}, {739, 6079}, {748, 16779}, {758, 5540}, {910, 3218}, {1005, 4266}, {1043, 26770}, {1100, 29817}, {1172, 14004}, {1203, 19868}, {1212, 34772}, {1332, 62231}, {1449, 4666}, {1475, 5253}, {1757, 4712}, {1778, 2220}, {1783, 5081}, {1814, 62554}, {2082, 3869}, {2245, 36003}, {2246, 3509}, {2262, 41717}, {2298, 57397}, {2300, 38853}, {2323, 4700}, {2911, 5839}, {2991, 57754}, {3187, 20173}, {3217, 38869}, {3230, 50028}, {3290, 3315}, {3496, 11684}, {3621, 4513}, {3686, 4071}, {3691, 5260}, {3730, 3871}, {3731, 42041}, {3759, 62697}, {3811, 25082}, {3873, 40131}, {3877, 54330}, {3973, 8616}, {3991, 56244}, {4101, 5299}, {4188, 5022}, {4189, 4258}, {4254, 20835}, {4262, 17549}, {4264, 39673}, {4271, 35989}, {4420, 25066}, {4511, 43065}, {4534, 5855}, {4557, 16693}, {4661, 50995}, {4847, 32844}, {4969, 17796}, {5030, 13587}, {5047, 16783}, {5120, 37309}, {5222, 23151}, {5228, 24599}, {5284, 16503}, {5296, 54358}, {5305, 24883}, {5776, 50696}, {5781, 9965}, {5782, 61330}, {5819, 5905}, {5846, 40609}, {6180, 51351}, {6554, 12649}, {6603, 38460}, {6652, 40761}, {6654, 53337}, {6734, 27068}, {6765, 55337}, {6909, 58036}, {7677, 38980}, {9317, 35102}, {10176, 56532}, {10394, 56098}, {10582, 16667}, {11349, 18206}, {13329, 58035}, {16284, 26653}, {16517, 28606}, {16669, 44798}, {16973, 26242}, {17275, 20483}, {17355, 32945}, {17362, 56534}, {17451, 34195}, {17499, 17686}, {17536, 46196}, {17757, 26074}, {20043, 55466}, {20072, 40868}, {20075, 41325}, {21373, 63159}, {24477, 26258}, {25237, 32024}, {26793, 40997}, {33146, 62693}, {34379, 62313}, {35599, 56937}, {36037, 41798}, {37162, 38930}, {41006, 41575}, {55432, 63168}, {56530, 57192}
X(63087) = reflection of X(i) in X(j) for these {i,j}: {644, 5526}
X(63087) = anticomplement of X(51384)
X(63087) = perspector of circumconic {{A, B, C, X(99), X(39272)}}
X(63087) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1027, 40526}
X(63087) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {105, 2890}, {1174, 20344}, {2346, 20552}
X(63087) = pole of line {11997, 15837} with respect to the Feuerbach hyperbola
X(63087) = pole of line {525, 62399} with respect to the MacBeath circumconic
X(63087) = pole of line {6, 16726} with respect to the Stammler hyperbola
X(63087) = pole of line {523, 885} with respect to the Steiner circumellipse
X(63087) = pole of line {523, 25081} with respect to the Steiner inellipse
X(63087) = pole of line {190, 522} with respect to the Hutson-Moses hyperbola
X(63087) = pole of line {2, 16708} with respect to the Wallace hyperbola
X(63087) = pole of line {525, 62399} with respect to the dual conic of nine-point circle
X(63087) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(56190)}}, {{A, B, C, X(9), X(16713)}}, {{A, B, C, X(37), X(17245)}}, {{A, B, C, X(81), X(1174)}}, {{A, B, C, X(86), X(765)}}, {{A, B, C, X(333), X(1261)}}, {{A, B, C, X(661), X(17056)}}, {{A, B, C, X(666), X(6078)}}, {{A, B, C, X(672), X(51929)}}, {{A, B, C, X(941), X(4648)}}, {{A, B, C, X(1280), X(2481)}}, {{A, B, C, X(2298), X(18166)}}, {{A, B, C, X(3693), X(38980)}}, {{A, B, C, X(3930), X(51384)}}, {{A, B, C, X(17234), X(39735)}}, {{A, B, C, X(17337), X(39798)}}, {{A, B, C, X(17392), X(39974)}}, {{A, B, C, X(21805), X(51415)}}, {{A, B, C, X(26818), X(55989)}}, {{A, B, C, X(37650), X(39956)}}, {{A, B, C, X(37681), X(39975)}}, {{A, B, C, X(40153), X(57397)}}, {{A, B, C, X(40400), X(52897)}}
X(63087) = barycentric product X(i)*X(j) for these (i, j): {100, 53343}, {7677, 8}, {34085, 38379}, {53287, 668}
X(63087) = barycentric quotient X(i)/X(j) for these (i, j): {2284, 40526}, {7677, 7}, {53287, 513}, {53343, 693}
X(63087) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 5276, 81}, {9, 2280, 1621}, {41, 21384, 2975}, {78, 16572, 26690}, {101, 45751, 54391}, {672, 3684, 100}, {3691, 41239, 5260}, {4251, 16552, 21}, {5030, 35342, 13587}, {16503, 59207, 5284}, {40131, 51194, 3873}
X(63088) lies on these lines: {1, 60969}, {2, 6}, {4, 22136}, {7, 2323}, {9, 1442}, {21, 62183}, {37, 61025}, {44, 26669}, {63, 1419}, {77, 60970}, {110, 35988}, {144, 219}, {155, 6908}, {218, 61009}, {220, 61006}, {239, 26651}, {269, 3218}, {329, 18624}, {346, 1332}, {511, 37254}, {527, 62246}, {604, 27624}, {611, 39587}, {883, 17350}, {991, 4189}, {1100, 24554}, {1181, 37108}, {1351, 4223}, {1376, 38293}, {1404, 27626}, {1418, 23958}, {1443, 60974}, {1456, 3869}, {1743, 25930}, {1943, 28950}, {2003, 5273}, {2092, 26636}, {2293, 61155}, {2324, 60935}, {2475, 3332}, {3157, 54398}, {3167, 4220}, {3193, 5177}, {3758, 25001}, {3759, 20905}, {3928, 33633}, {3990, 45744}, {4188, 13329}, {4349, 24987}, {4416, 26006}, {5408, 21566}, {5409, 21567}, {5686, 45729}, {5706, 37161}, {5744, 22128}, {5942, 27382}, {6090, 33849}, {6172, 52405}, {6180, 20059}, {6824, 16266}, {6846, 36747}, {6887, 36749}, {6889, 56292}, {6989, 12161}, {7078, 20007}, {7269, 60964}, {7592, 37407}, {7754, 26678}, {8551, 51352}, {9539, 58906}, {11038, 45728}, {11402, 37261}, {11441, 37421}, {11456, 37427}, {12160, 37275}, {16469, 19861}, {16473, 19855}, {16578, 60954}, {16669, 25067}, {16845, 36750}, {16970, 26699}, {17013, 26635}, {17074, 23140}, {17126, 61399}, {17127, 20978}, {17363, 48381}, {17548, 50677}, {17558, 36742}, {17580, 36754}, {17582, 37509}, {19649, 62217}, {20214, 40399}, {21454, 55399}, {21508, 36212}, {22139, 37400}, {25722, 41339}, {25885, 29814}, {26052, 63174}, {26592, 34283}, {26698, 52969}, {27509, 37781}, {30621, 30628}, {35973, 44100}, {35986, 61220}, {37434, 37498}, {37787, 53996}, {40905, 56003}, {43035, 60979}, {45923, 50741}, {50559, 57498}, {50739, 51340}, {55027, 60114}, {56355, 60966}, {59610, 61014}
X(63088) = anticomplement of X(26540)
X(63088) = pole of line {6, 19541} with respect to the Stammler hyperbola
X(63088) = pole of line {190, 53640} with respect to the Hutson-Moses hyperbola
X(63088) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(37441)}}, {{A, B, C, X(275), X(37685)}}, {{A, B, C, X(11433), X(55027)}}, {{A, B, C, X(32863), X(60114)}}, {{A, B, C, X(37646), X(42290)}}
X(63088) = barycentric product X(i)*X(j) for these (i, j): {37441, 69}
X(63088) = barycentric quotient X(i)/X(j) for these (i, j): {37441, 4}
X(63088) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {44, 26669, 61026}, {219, 651, 144}, {1743, 25930, 61012}
X(63089) lies on these lines: {1, 2551}, {2, 6}, {4, 386}, {5, 387}, {7, 3752}, {8, 4849}, {20, 4255}, {27, 3087}, {31, 5218}, {37, 18228}, {39, 36698}, {42, 497}, {43, 2550}, {44, 5273}, {57, 2183}, {58, 631}, {78, 5716}, {83, 60254}, {142, 23511}, {171, 59572}, {192, 56084}, {210, 17723}, {213, 31402}, {216, 464}, {223, 7365}, {226, 2999}, {278, 52033}, {312, 17314}, {329, 3666}, {345, 27064}, {376, 4256}, {381, 48847}, {388, 1193}, {393, 469}, {443, 3216}, {452, 19765}, {474, 4340}, {498, 1203}, {553, 62695}, {579, 21363}, {580, 6988}, {581, 6865}, {614, 3475}, {899, 10460}, {908, 3553}, {936, 5717}, {938, 34852}, {962, 4646}, {967, 46952}, {990, 5658}, {995, 1056}, {1100, 5328}, {1104, 5703}, {1108, 44307}, {1126, 47743}, {1249, 18686}, {1279, 10578}, {1285, 4262}, {1330, 56737}, {1352, 50595}, {1376, 4307}, {1449, 30827}, {1453, 13411}, {1468, 7288}, {1478, 5313}, {1479, 5312}, {1588, 2048}, {1699, 3755}, {1714, 6856}, {1722, 28629}, {1724, 6857}, {1743, 5745}, {1764, 4266}, {1778, 37265}, {1788, 54421}, {1834, 3091}, {1848, 2331}, {1999, 28808}, {2092, 9535}, {2177, 10385}, {2221, 55910}, {2257, 7308}, {2271, 6996}, {2276, 21856}, {2334, 37722}, {2345, 3687}, {2478, 19767}, {2548, 20970}, {3008, 25525}, {3017, 5071}, {3052, 5281}, {3085, 16466}, {3090, 5292}, {3240, 3434}, {3241, 6557}, {3293, 5082}, {3305, 8557}, {3332, 19541}, {3474, 41011}, {3485, 19372}, {3487, 26728}, {3523, 4252}, {3524, 4257}, {3545, 48857}, {3550, 50303}, {3554, 5287}, {3616, 33126}, {3663, 28609}, {3664, 5437}, {3668, 36636}, {3672, 4415}, {3686, 18229}, {3705, 59406}, {3729, 42049}, {3744, 63168}, {3750, 47357}, {3751, 24239}, {3772, 5222}, {3823, 26047}, {3839, 48842}, {3875, 42047}, {3879, 30567}, {3912, 9575}, {3973, 5325}, {3974, 32931}, {3975, 17316}, {4035, 17284}, {4192, 37502}, {4220, 36741}, {4251, 7397}, {4254, 16435}, {4261, 37419}, {4263, 10446}, {4270, 10478}, {4339, 56176}, {4349, 20103}, {4641, 5744}, {4645, 59298}, {4654, 24177}, {4656, 31142}, {4667, 6692}, {4675, 16602}, {4679, 37593}, {4850, 5905}, {4863, 21870}, {4888, 8056}, {5021, 31400}, {5055, 48861}, {5067, 45939}, {5132, 37400}, {5219, 26063}, {5230, 10588}, {5247, 30478}, {5264, 59591}, {5269, 6745}, {5272, 38053}, {5286, 7377}, {5308, 40133}, {5315, 10056}, {5316, 17022}, {5323, 37257}, {5347, 35988}, {5393, 18992}, {5396, 6827}, {5398, 6954}, {5405, 18991}, {5423, 59596}, {5530, 54386}, {5542, 5573}, {5552, 57280}, {5698, 17594}, {5706, 6848}, {5707, 6944}, {5710, 7080}, {5713, 6864}, {5714, 23537}, {5721, 6844}, {5746, 19542}, {5748, 17720}, {5839, 11679}, {5846, 7172}, {5943, 35612}, {6173, 24175}, {6554, 27411}, {6685, 50295}, {6700, 37554}, {6708, 18391}, {6748, 6994}, {6825, 36754}, {6836, 52544}, {6858, 45944}, {6863, 37509}, {6891, 36742}, {6904, 49745}, {6908, 36745}, {6926, 36746}, {6927, 37530}, {6933, 24883}, {6958, 36750}, {6986, 54431}, {6997, 54341}, {6999, 7738}, {7081, 51192}, {7174, 21060}, {7195, 28107}, {7290, 13405}, {7392, 54426}, {7406, 7745}, {7490, 40065}, {7536, 15905}, {8055, 35652}, {9776, 16610}, {9965, 17595}, {10072, 16474}, {10320, 16472}, {10327, 33070}, {10473, 23638}, {10580, 49478}, {10589, 11269}, {10595, 15955}, {11036, 17054}, {11037, 52541}, {11891, 61072}, {13478, 45098}, {13742, 25650}, {14554, 60076}, {15048, 36731}, {15484, 36728}, {15593, 30970}, {16434, 37492}, {16470, 56446}, {16478, 36573}, {16706, 26132}, {16736, 17169}, {17011, 27131}, {17012, 19785}, {17013, 62210}, {17014, 46873}, {17020, 31019}, {17025, 33153}, {17034, 32968}, {17139, 25059}, {17315, 20942}, {17365, 21454}, {17366, 62208}, {17490, 42697}, {17567, 37522}, {17582, 17749}, {17596, 24695}, {17609, 28016}, {17717, 33137}, {17721, 36845}, {17740, 26223}, {17779, 17889}, {18634, 20201}, {18755, 37416}, {19065, 56385}, {19066, 56386}, {19645, 54423}, {19649, 36740}, {19766, 52258}, {19808, 26039}, {20921, 53510}, {22124, 26942}, {23841, 35620}, {24248, 33096}, {24936, 31259}, {26034, 32843}, {26065, 32851}, {26131, 37462}, {26685, 33116}, {26723, 31266}, {26724, 26738}, {26791, 41839}, {26934, 56547}, {27383, 37539}, {27399, 54317}, {27539, 54416}, {28606, 31018}, {28830, 55112}, {29455, 32957}, {29571, 51780}, {29649, 50284}, {29821, 33144}, {29841, 30867}, {29849, 33163}, {30741, 33118}, {30818, 34255}, {31211, 56226}, {31497, 60697}, {32944, 33171}, {33106, 42043}, {33113, 41241}, {33141, 50282}, {33849, 37538}, {34607, 60714}, {34610, 37617}, {36406, 56558}, {37364, 62183}, {37365, 50598}, {37366, 44094}, {37367, 40952}, {37421, 37537}, {37543, 52659}, {37553, 40998}, {38000, 54280}, {48878, 50596}, {50087, 56086}, {50591, 51212}, {51190, 61018}, {52224, 57663}, {52424, 54366}, {54300, 61109}, {54586, 54689}, {60071, 60155}, {60087, 60156}
X(63089) = complement of X(37655)
X(63089) = X(i)-complementary conjugate of X(j) for these {i, j}: {45100, 2887}, {53088, 10}
X(63089) = pole of line {2, 37499} with respect to the Kiepert hyperbola
X(63089) = pole of line {523, 7661} with respect to the Steiner inellipse
X(63089) = pole of line {48559, 57066} with respect to the dual conic of incircle
X(63089) = pole of line {40, 631} with respect to the dual conic of Yff parabola
X(63089) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(14829)}}, {{A, B, C, X(69), X(2051)}}, {{A, B, C, X(83), X(37642)}}, {{A, B, C, X(86), X(56218)}}, {{A, B, C, X(141), X(60254)}}, {{A, B, C, X(226), X(18141)}}, {{A, B, C, X(333), X(60107)}}, {{A, B, C, X(391), X(52224)}}, {{A, B, C, X(966), X(46952)}}, {{A, B, C, X(967), X(10601)}}, {{A, B, C, X(1150), X(60155)}}, {{A, B, C, X(1171), X(5422)}}, {{A, B, C, X(1812), X(56231)}}, {{A, B, C, X(2165), X(17398)}}, {{A, B, C, X(4417), X(45098)}}, {{A, B, C, X(5372), X(55027)}}, {{A, B, C, X(5737), X(32022)}}, {{A, B, C, X(5739), X(60087)}}, {{A, B, C, X(14554), X(14555)}}, {{A, B, C, X(17825), X(57663)}}, {{A, B, C, X(26637), X(56352)}}, {{A, B, C, X(33172), X(60242)}}, {{A, B, C, X(37654), X(52188)}}, {{A, B, C, X(37655), X(45100)}}, {{A, B, C, X(37660), X(60206)}}, {{A, B, C, X(37674), X(58012)}}
X(63089) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 391, 5737}, {2, 5712, 4648}, {43, 26098, 2550}, {226, 2999, 4000}, {329, 3666, 4419}, {345, 27064, 54389}, {1449, 30827, 39595}, {1714, 37693, 6856}, {3664, 45204, 5437}, {4383, 5718, 2}, {5222, 5226, 3772}, {17012, 31053, 19785}
X(63090) lies on these lines: {1, 56879}, {2, 6}, {4, 60087}, {43, 3434}, {44, 55868}, {58, 6921}, {88, 21454}, {192, 26791}, {226, 17067}, {329, 4850}, {344, 26688}, {373, 35612}, {377, 3216}, {386, 2478}, {387, 4193}, {497, 3240}, {580, 6962}, {899, 26098}, {908, 2999}, {1191, 10528}, {1193, 3436}, {1203, 26364}, {1449, 20196}, {1453, 27385}, {1714, 6933}, {1724, 6910}, {1743, 59491}, {1834, 5187}, {2051, 60155}, {2550, 33107}, {3008, 31266}, {3090, 24883}, {3187, 28808}, {3306, 10900}, {3452, 5256}, {3475, 7292}, {3523, 16948}, {3666, 31018}, {3699, 20020}, {3740, 17723}, {3752, 5905}, {3944, 17779}, {3974, 32842}, {4000, 17020}, {4054, 19819}, {4104, 29826}, {4255, 6872}, {4340, 17531}, {4358, 61414}, {4388, 59298}, {4419, 26792}, {4644, 27003}, {4663, 17728}, {4734, 17777}, {4849, 17721}, {5084, 19767}, {5218, 17127}, {5219, 26723}, {5222, 5748}, {5226, 33129}, {5249, 23511}, {5287, 5316}, {5292, 6931}, {5315, 45701}, {5396, 6947}, {5398, 6880}, {5552, 16466}, {5706, 6953}, {5707, 6983}, {6686, 32946}, {6834, 36754}, {6835, 45924}, {6836, 37732}, {6838, 36745}, {6877, 45944}, {6959, 37509}, {6967, 36742}, {6988, 56840}, {7191, 25568}, {9599, 21904}, {10164, 36277}, {10327, 33071}, {10584, 11269}, {10589, 33142}, {11239, 16483}, {14554, 60156}, {16670, 31231}, {16862, 49743}, {17012, 27131}, {17013, 62239}, {17018, 26105}, {17126, 59572}, {17147, 56084}, {17316, 25298}, {17364, 27002}, {17552, 24936}, {17556, 48847}, {17582, 26131}, {17595, 20078}, {17740, 27064}, {17749, 37462}, {18228, 28606}, {24177, 31164}, {24624, 45098}, {26040, 33112}, {26065, 41241}, {26223, 62620}, {26685, 33113}, {29664, 38057}, {30852, 40940}, {31191, 56522}, {33088, 59511}, {33109, 36634}, {33168, 54389}, {33761, 34524}, {35996, 36741}, {36855, 59300}, {37419, 50650}, {52424, 52659}, {53661, 59596}, {56418, 57477}, {60071, 60107}
X(63090) = pole of line {1125, 5119} with respect to the dual conic of Yff parabola
X(63090) = intersection, other than A, B, C, of circumconics {{A, B, C, X(69), X(60087)}}, {{A, B, C, X(1150), X(60107)}}, {{A, B, C, X(3936), X(45098)}}, {{A, B, C, X(5739), X(14554)}}, {{A, B, C, X(14829), X(60155)}}, {{A, B, C, X(16704), X(44794)}}, {{A, B, C, X(18141), X(60071)}}, {{A, B, C, X(26637), X(56354)}}, {{A, B, C, X(33172), X(60254)}}
X(63090) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {908, 2999, 19785}, {5222, 5748, 33133}, {17020, 31053, 4000}
X(63091) lies on these lines: {2, 6}, {4, 22253}, {20, 7762}, {32, 32831}, {144, 29840}, {145, 56555}, {147, 10754}, {148, 50687}, {194, 3146}, {315, 33025}, {384, 32840}, {427, 56013}, {576, 9748}, {1285, 6390}, {1506, 32870}, {1916, 60147}, {2548, 7890}, {2996, 43951}, {3091, 7754}, {3522, 13571}, {3524, 3793}, {3598, 17364}, {3734, 7758}, {3785, 7877}, {3832, 6392}, {3839, 47286}, {3926, 3972}, {3933, 33198}, {4027, 33684}, {5007, 53033}, {5059, 7823}, {5286, 7759}, {5305, 32823}, {5319, 7903}, {5395, 17128}, {5921, 32451}, {6179, 32829}, {6781, 53142}, {6995, 27377}, {7172, 17363}, {7378, 9308}, {7407, 56018}, {7408, 8267}, {7409, 43981}, {7710, 11477}, {7737, 41750}, {7739, 7845}, {7749, 32898}, {7751, 31404}, {7753, 32869}, {7760, 32816}, {7764, 32835}, {7776, 33180}, {7783, 50693}, {7793, 52770}, {7798, 43448}, {7803, 7949}, {7812, 32815}, {7839, 32974}, {7858, 32828}, {7893, 32990}, {7900, 32982}, {7906, 32841}, {7907, 32873}, {7921, 32971}, {7926, 32827}, {7941, 32972}, {8878, 17037}, {9605, 33202}, {11148, 47287}, {11287, 14482}, {14023, 31400}, {14068, 20105}, {14069, 43136}, {14712, 62120}, {15048, 33210}, {15484, 52713}, {15683, 34624}, {17129, 32872}, {18845, 43688}, {18907, 32817}, {19569, 62168}, {19570, 61954}, {20020, 31080}, {20081, 32979}, {20088, 32981}, {21309, 33191}, {22120, 28425}, {30435, 32818}, {31125, 39358}, {32001, 45141}, {32456, 34511}, {33071, 51190}, {37071, 61624}, {41748, 43620}, {43460, 54132}, {43681, 60105}, {44431, 49495}, {47586, 60260}, {52284, 56021}, {54122, 60118}, {54737, 60625}, {60113, 60271}, {60234, 60336}
X(63091) = reflection of X(i) in X(j) for these {i,j}: {52713, 15484}
X(63091) = anticomplement of X(15589)
X(63091) = X(i)-Ceva conjugate of X(j) for these {i, j}: {14484, 2}
X(63091) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {31, 46944}, {14484, 6327}, {59114, 7192}
X(63091) = pole of line {523, 47449} with respect to the Steiner circumellipse
X(63091) = pole of line {2, 59552} with respect to the Wallace hyperbola
X(63091) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(193), X(43951)}}, {{A, B, C, X(385), X(60147)}}, {{A, B, C, X(1916), X(10513)}}, {{A, B, C, X(7766), X(18845)}}, {{A, B, C, X(7774), X(60118)}}, {{A, B, C, X(14614), X(42299)}}, {{A, B, C, X(14930), X(60190)}}, {{A, B, C, X(17008), X(60336)}}, {{A, B, C, X(37667), X(47586)}}, {{A, B, C, X(44367), X(60113)}}, {{A, B, C, X(51170), X(60105)}}
X(63091) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 7779, 10513}, {32, 32831, 33205}, {193, 7774, 2}, {325, 1992, 5304}, {3180, 3181, 5032}, {3629, 9766, 7735}, {5305, 32823, 33199}, {6392, 7785, 3832}, {7774, 7837, 193}, {17129, 32987, 32872}, {30435, 32818, 33181}
X(63092) lies on these lines: {2, 6}, {4, 3167}, {20, 184}, {22, 61044}, {49, 31305}, {110, 6995}, {154, 51212}, {155, 3088}, {195, 3548}, {219, 55912}, {222, 55907}, {275, 2996}, {390, 9637}, {427, 5921}, {439, 59211}, {458, 6392}, {511, 10565}, {576, 59543}, {631, 12160}, {1032, 47439}, {1147, 7487}, {1351, 6353}, {1353, 18950}, {1368, 14912}, {1585, 12221}, {1586, 12222}, {1593, 11469}, {1660, 7500}, {2003, 27509}, {2052, 41899}, {2323, 56367}, {2883, 3146}, {2979, 52520}, {2986, 8796}, {3060, 4232}, {3089, 36747}, {3091, 3292}, {3193, 4200}, {3522, 3796}, {3523, 3917}, {3541, 56292}, {3543, 31383}, {3546, 12161}, {3547, 16266}, {3564, 8889}, {4176, 32831}, {5093, 6677}, {5102, 59551}, {5392, 60193}, {5395, 60114}, {5654, 6623}, {6090, 7392}, {6193, 18474}, {6504, 60161}, {6618, 44704}, {6622, 13142}, {6776, 7396}, {6800, 59343}, {6804, 11426}, {6820, 56297}, {7386, 11402}, {7391, 41735}, {7398, 9306}, {7493, 61655}, {7494, 61690}, {7714, 8780}, {7734, 55705}, {7754, 52288}, {7762, 52283}, {8892, 40867}, {9716, 31099}, {9777, 40132}, {10154, 44456}, {10192, 11477}, {10303, 15801}, {10304, 22352}, {10733, 62007}, {11002, 58483}, {11245, 16051}, {11442, 52284}, {11547, 37174}, {12086, 46373}, {13352, 41619}, {13366, 33748}, {13394, 33522}, {13568, 53050}, {14542, 57648}, {15246, 40911}, {15466, 40138}, {15741, 31802}, {15751, 22970}, {17578, 51998}, {17809, 25406}, {18287, 47740}, {18533, 52416}, {18911, 55038}, {18919, 53019}, {19347, 52398}, {19783, 37228}, {20018, 24565}, {22128, 55905}, {22129, 55909}, {22401, 46832}, {23291, 30769}, {26864, 34608}, {32000, 56346}, {32267, 54132}, {32973, 36212}, {33586, 35260}, {34609, 39874}, {34781, 43844}, {35264, 52301}, {36852, 62160}, {37460, 47391}, {37498, 52404}, {37517, 61681}, {38282, 41588}, {38292, 45200}, {38918, 44434}, {39588, 52077}, {41895, 54784}, {43133, 55894}, {43134, 55898}, {43574, 61113}, {44210, 54174}, {45979, 62187}, {51579, 52032}, {53101, 54774}, {55466, 55914}, {55566, 55897}, {55567, 55893}
X(63092) = X(i)-Ceva conjugate of X(j) for these {i, j}: {32000, 3522}, {56346, 2}
X(63092) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {31, 41914}, {14528, 4329}, {56346, 6327}
X(63092) = pole of line {6467, 9729} with respect to the Jerabek hyperbola
X(63092) = pole of line {6, 5907} with respect to the Stammler hyperbola
X(63092) = pole of line {523, 37931} with respect to the Steiner circumellipse
X(63092) = pole of line {2, 50572} with respect to the Wallace hyperbola
X(63092) = pole of line {3265, 14329} with respect to the dual conic of Orthic inconic
X(63092) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(69), X(43670)}}, {{A, B, C, X(193), X(275)}}, {{A, B, C, X(343), X(2996)}}, {{A, B, C, X(394), X(41899)}}, {{A, B, C, X(1993), X(60193)}}, {{A, B, C, X(3580), X(8796)}}, {{A, B, C, X(3620), X(60114)}}, {{A, B, C, X(5395), X(11433)}}, {{A, B, C, X(5422), X(43756)}}, {{A, B, C, X(6515), X(60161)}}, {{A, B, C, X(10601), X(60647)}}, {{A, B, C, X(11160), X(54784)}}, {{A, B, C, X(13567), X(14542)}}, {{A, B, C, X(14528), X(17811)}}, {{A, B, C, X(15066), X(56002)}}, {{A, B, C, X(15740), X(15741)}}, {{A, B, C, X(26206), X(56347)}}, {{A, B, C, X(37637), X(40323)}}, {{A, B, C, X(51170), X(56006)}}
X(63092) = barycentric product X(i)*X(j) for these (i, j): {31802, 95}
X(63092) = barycentric quotient X(i)/X(j) for these (i, j): {15741, 3091}, {31802, 5}
X(63092) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 1993, 193}, {4, 61607, 32605}, {427, 63174, 5921}, {1351, 59553, 6353}, {1353, 30771, 18950}, {8780, 21850, 7714}, {9306, 14853, 7398}
X(63093) lies on these lines: {2, 6}, {4, 19570}, {25, 56021}, {30, 7754}, {32, 32833}, {147, 36859}, {148, 15682}, {192, 10385}, {194, 376}, {315, 5309}, {381, 7762}, {384, 32836}, {428, 9308}, {538, 33007}, {542, 36849}, {631, 13571}, {671, 44678}, {754, 11648}, {1655, 31156}, {1916, 11177}, {1975, 33187}, {2549, 11057}, {2871, 62187}, {2996, 50687}, {3053, 33266}, {3524, 7793}, {3534, 22253}, {3543, 6392}, {3545, 7785}, {3767, 7809}, {3785, 7839}, {3793, 8703}, {3830, 47286}, {3855, 50570}, {3926, 33246}, {3933, 33220}, {4254, 21505}, {5007, 16898}, {5064, 27377}, {5254, 33278}, {5286, 7893}, {5305, 33219}, {5319, 7768}, {5346, 7882}, {5368, 7896}, {5485, 54539}, {5965, 9753}, {5984, 51212}, {6179, 7758}, {6194, 14912}, {6661, 30435}, {6776, 60651}, {7391, 25051}, {7576, 56015}, {7714, 56013}, {7739, 7760}, {7750, 33263}, {7751, 7753}, {7755, 33248}, {7757, 33008}, {7759, 32961}, {7761, 39593}, {7763, 7890}, {7764, 33000}, {7780, 33001}, {7781, 33254}, {7783, 10304}, {7797, 33223}, {7798, 14907}, {7800, 7894}, {7803, 7826}, {7812, 33016}, {7836, 33224}, {7838, 32832}, {7855, 7880}, {7858, 32999}, {7906, 32837}, {7921, 32828}, {7926, 43620}, {7946, 14064}, {8598, 51122}, {8716, 33208}, {9755, 34380}, {9939, 32986}, {10335, 25406}, {11001, 14712}, {11054, 52942}, {11055, 51224}, {11179, 32451}, {11185, 14537}, {11606, 54823}, {14033, 34604}, {14458, 31670}, {14492, 20423}, {14568, 33006}, {16921, 32885}, {17128, 32869}, {17129, 46951}, {17499, 48870}, {18361, 52898}, {18559, 56016}, {19686, 20081}, {22331, 32820}, {25045, 25054}, {32825, 33245}, {32874, 32971}, {33005, 41750}, {33685, 51123}, {34603, 56017}, {34607, 41831}, {39955, 40002}, {41675, 46453}, {44434, 53015}, {54523, 60128}, {55819, 61825}, {60175, 60234}, {60190, 60217}
X(63093) = reflection of X(i) in X(j) for these {i,j}: {315, 5309}, {32833, 32}, {5309, 7805}, {7788, 5306}, {7855, 7880}
X(63093) = anticomplement of X(7788)
X(63093) = X(i)-Ceva conjugate of X(j) for these {i, j}: {14458, 2}
X(63093) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {9211, 21305}, {14387, 21275}, {14458, 6327}, {43706, 4329}, {59136, 7192}
X(63093) = pole of line {523, 14398} with respect to the Steiner circumellipse
X(63093) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(7837)}}, {{A, B, C, X(69), X(60214)}}, {{A, B, C, X(141), X(18361)}}, {{A, B, C, X(193), X(54519)}}, {{A, B, C, X(385), X(60150)}}, {{A, B, C, X(1992), X(54539)}}, {{A, B, C, X(7774), X(14492)}}, {{A, B, C, X(7777), X(54523)}}, {{A, B, C, X(7779), X(54823)}}, {{A, B, C, X(9300), X(60190)}}, {{A, B, C, X(16990), X(60217)}}, {{A, B, C, X(17008), X(60175)}}, {{A, B, C, X(35146), X(39101)}}, {{A, B, C, X(37671), X(54122)}}
X(63093) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 193, 7837}, {32, 32833, 33255}, {148, 19569, 15682}, {183, 9300, 2}, {193, 385, 7774}, {315, 5309, 33251}, {524, 5306, 7788}, {3053, 59634, 33266}, {3180, 3181, 69}, {6179, 7758, 16925}, {7739, 7811, 7791}, {7760, 7811, 7739}
X(63094) lies on these lines: {2, 6}, {3, 13366}, {4, 54785}, {22, 11422}, {25, 576}, {26, 1493}, {30, 1181}, {32, 35302}, {49, 44078}, {51, 3167}, {52, 14070}, {54, 17834}, {97, 36751}, {110, 17810}, {154, 3060}, {155, 195}, {184, 1351}, {185, 54992}, {219, 54444}, {222, 55437}, {275, 9308}, {317, 56297}, {371, 5406}, {372, 5407}, {376, 7592}, {378, 13482}, {389, 35602}, {399, 61993}, {428, 20423}, {458, 7760}, {511, 3796}, {541, 19456}, {542, 5064}, {543, 39839}, {549, 16266}, {568, 45780}, {575, 7484}, {578, 12160}, {598, 54922}, {671, 39849}, {1092, 11432}, {1147, 37493}, {1151, 55567}, {1152, 55566}, {1154, 37506}, {1180, 10542}, {1192, 37941}, {1199, 3524}, {1350, 5012}, {1353, 1899}, {1370, 8550}, {1495, 21847}, {1498, 3543}, {1583, 6419}, {1584, 6420}, {1598, 43844}, {1599, 3592}, {1600, 3594}, {1853, 45968}, {1990, 37192}, {1995, 53858}, {2003, 3928}, {2056, 62702}, {2207, 7812}, {2323, 3929}, {2904, 7576}, {2979, 5085}, {2987, 20976}, {3066, 5097}, {3157, 24473}, {3173, 31164}, {3218, 62207}, {3219, 62245}, {3292, 5020}, {3299, 55410}, {3301, 55409}, {3306, 23140}, {3311, 5408}, {3312, 5409}, {3515, 16625}, {3520, 53860}, {3534, 15087}, {3545, 17814}, {3567, 43572}, {3679, 16473}, {3787, 39764}, {3819, 39561}, {3830, 18445}, {3839, 11441}, {3845, 18451}, {3917, 5050}, {4421, 61397}, {4428, 61398}, {5007, 37344}, {5039, 40802}, {5054, 36753}, {5055, 14627}, {5066, 15068}, {5133, 15069}, {5485, 54772}, {5562, 11426}, {5650, 34566}, {5651, 34565}, {5707, 17530}, {5889, 11425}, {5890, 37497}, {5943, 6090}, {6054, 39820}, {6179, 37067}, {6193, 45089}, {6427, 55579}, {6428, 55577}, {6461, 34511}, {6504, 54764}, {6510, 55871}, {6636, 53097}, {6776, 44442}, {6800, 62187}, {6819, 62213}, {6820, 40138}, {7395, 37505}, {7403, 9936}, {7485, 23061}, {7503, 15801}, {7507, 10112}, {7529, 41597}, {7539, 34507}, {7667, 11179}, {7757, 35941}, {8541, 53019}, {8549, 31133}, {8703, 37483}, {8745, 55413}, {8780, 34417}, {9140, 17847}, {9545, 17821}, {9704, 37956}, {9707, 37939}, {9716, 13595}, {9786, 15078}, {9876, 39846}, {10132, 45488}, {10133, 45489}, {10323, 11423}, {10541, 15246}, {10605, 13352}, {10607, 52032}, {10608, 41169}, {10691, 50979}, {10706, 17838}, {10983, 52144}, {11001, 15032}, {11002, 35264}, {11003, 55722}, {11126, 22236}, {11127, 22238}, {11225, 26869}, {11284, 22330}, {11412, 37476}, {11424, 12164}, {11456, 15682}, {11485, 52348}, {11486, 52349}, {11547, 27377}, {11550, 39899}, {11803, 18377}, {12112, 62019}, {12163, 37472}, {12310, 32226}, {12370, 18568}, {13579, 54762}, {13587, 36745}, {14528, 38444}, {14853, 63174}, {15037, 15701}, {15038, 61920}, {15047, 15723}, {15052, 61966}, {15135, 31152}, {15531, 17813}, {15685, 35237}, {15687, 32139}, {15688, 43845}, {15694, 15805}, {15695, 37496}, {15811, 43605}, {15905, 46832}, {16370, 36742}, {16371, 36754}, {16417, 37509}, {16418, 36750}, {16419, 53092}, {16472, 25055}, {16857, 22136}, {16936, 62129}, {17121, 54284}, {17549, 36746}, {18281, 19360}, {18324, 37489}, {18378, 44789}, {19118, 58555}, {19139, 52077}, {19149, 34603}, {19170, 47383}, {19346, 37474}, {19347, 45186}, {19362, 34726}, {19461, 32419}, {19462, 32421}, {19709, 50461}, {20850, 44110}, {20959, 54312}, {21850, 31383}, {21974, 61645}, {22128, 52424}, {22234, 52719}, {22331, 35296}, {22352, 33878}, {25417, 61025}, {26864, 55716}, {27003, 62244}, {27065, 62243}, {30435, 36212}, {31236, 41724}, {31884, 62188}, {32046, 37486}, {32320, 44552}, {33534, 62165}, {33884, 55703}, {34380, 43653}, {34570, 56345}, {34608, 54132}, {34966, 44212}, {37068, 52703}, {37475, 43574}, {37490, 37955}, {39284, 54496}, {39588, 50974}, {41427, 43601}, {41588, 61624}, {43273, 52397}, {43650, 44111}, {43957, 44503}, {44109, 44456}, {44210, 44492}, {44211, 44752}, {52124, 56568}, {54034, 61629}, {54434, 61915}, {54531, 54930}, {54629, 54774}, {54666, 54913}, {54769, 54801}, {54776, 54792}, {54783, 54927}, {54784, 54867}, {54798, 54911}, {59553, 61506}, {61644, 61659}, {61655, 61680}
X(63094) = midpoint of X(i) and X(j) for these {i,j}: {12160, 54994}
X(63094) = reflection of X(i) in X(j) for these {i,j}: {3796, 11402}, {54994, 578}
X(63094) = isotomic conjugate of X(54636)
X(63094) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 54636}, {36748, 631}, {36830, 53862}
X(63094) = X(i)-Ceva conjugate of X(j) for these {i, j}: {8797, 3}, {63155, 3517}
X(63094) = X(i)-complementary conjugate of X(j) for these {i, j}: {54761, 2887}
X(63094) = pole of line {8371, 20184} with respect to the orthocentroidal circle
X(63094) = pole of line {5050, 6467} with respect to the Jerabek hyperbola
X(63094) = pole of line {2, 54761} with respect to the Kiepert hyperbola
X(63094) = pole of line {99, 53862} with respect to the Kiepert parabola
X(63094) = pole of line {525, 12077} with respect to the MacBeath circumconic
X(63094) = pole of line {6, 3090} with respect to the Stammler hyperbola
X(63094) = pole of line {523, 37940} with respect to the Steiner circumellipse
X(63094) = pole of line {2, 54636} with respect to the Wallace hyperbola
X(63094) = pole of line {525, 12077} with respect to the dual conic of nine-point circle
X(63094) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(3517)}}, {{A, B, C, X(69), X(54785)}}, {{A, B, C, X(81), X(54402)}}, {{A, B, C, X(251), X(37689)}}, {{A, B, C, X(275), X(37672)}}, {{A, B, C, X(524), X(60120)}}, {{A, B, C, X(598), X(61658)}}, {{A, B, C, X(599), X(54922)}}, {{A, B, C, X(1992), X(54772)}}, {{A, B, C, X(2987), X(3620)}}, {{A, B, C, X(3054), X(8770)}}, {{A, B, C, X(3619), X(40802)}}, {{A, B, C, X(5304), X(34572)}}, {{A, B, C, X(6515), X(54764)}}, {{A, B, C, X(10601), X(56004)}}, {{A, B, C, X(14528), X(54636)}}, {{A, B, C, X(17811), X(56347)}}, {{A, B, C, X(36616), X(37637)}}, {{A, B, C, X(45794), X(54762)}}, {{A, B, C, X(47296), X(56345)}}
X(63094) = barycentric product X(i)*X(j) for these (i, j): {3, 63155}, {3517, 69}, {32829, 6}
X(63094) = barycentric quotient X(i)/X(j) for these (i, j): {2, 54636}, {110, 53862}, {3517, 4}, {32829, 76}, {63155, 264}
X(63094) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 1993, 394}, {22, 11422, 17809}, {51, 3167, 35259}, {154, 5102, 3060}, {155, 36749, 10982}, {184, 1351, 33586}, {184, 21969, 9909}, {195, 36749, 155}, {219, 54444, 55438}, {275, 9308, 41244}, {511, 11402, 3796}, {576, 34986, 25}, {1351, 9909, 21969}, {1993, 1994, 6}, {1993, 5422, 323}, {2003, 55399, 22129}, {2323, 55400, 55466}, {3167, 5093, 51}, {3292, 15004, 5020}, {5020, 11482, 15004}, {5097, 9306, 9777}, {9306, 9777, 3066}, {11477, 17809, 22}, {12161, 36747, 1181}, {43650, 44111, 53091}, {53091, 62217, 43650}
X(63095) lies on these lines: {1, 4525}, {2, 6}, {20, 36750}, {23, 44094}, {37, 25417}, {42, 30652}, {58, 17548}, {63, 17013}, {89, 3752}, {144, 54444}, {195, 6887}, {386, 37307}, {593, 16946}, {1051, 4414}, {1199, 6847}, {1203, 3622}, {1255, 16885}, {1386, 4430}, {1449, 3219}, {1724, 17544}, {1743, 17019}, {2003, 21454}, {2308, 8616}, {3187, 17120}, {3311, 21566}, {3312, 21567}, {3522, 36742}, {3523, 37509}, {3621, 57280}, {3623, 56989}, {3751, 29815}, {3758, 28605}, {3774, 30651}, {3839, 45923}, {4220, 5093}, {4232, 44097}, {4260, 62188}, {4393, 25256}, {4641, 16668}, {4644, 33150}, {4649, 17127}, {4661, 4663}, {4667, 27186}, {4722, 7226}, {4991, 17155}, {5068, 5707}, {5222, 26842}, {5280, 29585}, {5320, 9544}, {5706, 17578}, {5710, 20052}, {6417, 16441}, {6418, 16440}, {6427, 21565}, {6428, 21568}, {6500, 16433}, {6501, 16432}, {6636, 37492}, {6825, 14627}, {6846, 12161}, {6871, 46441}, {6908, 36749}, {6926, 36753}, {7277, 33146}, {7486, 45931}, {7592, 37434}, {8056, 17020}, {9332, 17124}, {9605, 21537}, {10304, 51340}, {11002, 40952}, {11003, 44104}, {11402, 37254}, {14912, 37456}, {14986, 16472}, {15516, 37521}, {15520, 37527}, {15717, 36754}, {16431, 22246}, {16466, 55103}, {16468, 29814}, {16469, 29817}, {16475, 17024}, {16666, 28606}, {16667, 17011}, {16670, 25430}, {16671, 37595}, {16884, 33761}, {17012, 23958}, {17014, 20078}, {17025, 32913}, {17126, 60714}, {17554, 22136}, {17745, 29624}, {19003, 56384}, {19004, 56427}, {19649, 53091}, {19767, 52680}, {20016, 50028}, {21309, 35276}, {21503, 33636}, {21508, 30435}, {21511, 43136}, {21734, 36746}, {21747, 42042}, {22383, 26777}, {27649, 54349}, {29648, 34379}, {29665, 61652}, {29667, 51196}, {29679, 59408}, {29864, 32843}, {29868, 32946}, {32945, 50283}, {33166, 50284}, {33748, 50699}, {33766, 40214}, {35265, 44098}, {36745, 61791}, {36747, 37108}, {37501, 62060}, {37537, 62124}, {37559, 46932}, {39521, 47759}, {39523, 59417}, {39952, 39961}, {41241, 46938}, {44105, 52301}, {54358, 61006}, {56203, 58380}, {56343, 59301}
X(63095) = pole of line {6, 16853} with respect to the Stammler hyperbola
X(63095) = pole of line {523, 4401} with respect to the Steiner circumellipse
X(63095) = pole of line {1125, 17548} with respect to the dual conic of Yff parabola
X(63095) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(89), X(4921)}}, {{A, B, C, X(967), X(37682)}}, {{A, B, C, X(1171), X(37674)}}, {{A, B, C, X(5235), X(26745)}}, {{A, B, C, X(5275), X(39955)}}, {{A, B, C, X(5333), X(27789)}}, {{A, B, C, X(15668), X(39952)}}, {{A, B, C, X(17327), X(40776)}}, {{A, B, C, X(17398), X(39975)}}, {{A, B, C, X(25417), X(42025)}}, {{A, B, C, X(37673), X(39961)}}, {{A, B, C, X(41819), X(60077)}}
X(63095) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2308, 17018, 30653}
X(63096) lies on these lines: {2, 6}, {9, 17020}, {31, 61156}, {43, 61155}, {56, 27645}, {89, 54390}, {210, 17024}, {239, 26688}, {371, 21569}, {372, 21564}, {386, 16859}, {614, 4661}, {748, 3240}, {756, 17025}, {899, 3550}, {902, 36634}, {1191, 4678}, {1203, 19877}, {1255, 56039}, {1376, 30653}, {1616, 20014}, {1714, 5154}, {1724, 4188}, {1743, 27003}, {2003, 31188}, {2308, 62711}, {2999, 27065}, {3008, 31053}, {3090, 24898}, {3187, 46938}, {3216, 4189}, {3218, 23511}, {3305, 16676}, {3311, 21555}, {3312, 21552}, {3533, 36750}, {3749, 54309}, {3832, 36745}, {4000, 26792}, {4104, 29666}, {4260, 11451}, {4430, 7292}, {5056, 36754}, {5067, 37509}, {5096, 37913}, {5206, 21537}, {5247, 27625}, {5256, 16673}, {5315, 53620}, {5347, 14002}, {5706, 15022}, {5707, 46936}, {5711, 46931}, {6030, 35988}, {6199, 21563}, {6395, 21556}, {6417, 21551}, {6418, 21544}, {6449, 16440}, {6450, 16441}, {6453, 21568}, {6454, 21565}, {6472, 21577}, {6473, 21570}, {7308, 17011}, {7381, 55027}, {9330, 17017}, {9335, 32912}, {9347, 58451}, {9690, 21561}, {13595, 36741}, {15702, 51340}, {16042, 37538}, {16434, 55584}, {16466, 46933}, {16477, 17124}, {16483, 31145}, {16569, 17126}, {16610, 23958}, {16816, 54282}, {17018, 17123}, {17021, 25417}, {17125, 29814}, {17544, 19765}, {17570, 19767}, {17572, 17749}, {18228, 33155}, {19544, 55697}, {19649, 55610}, {19804, 41241}, {20064, 26073}, {21309, 21533}, {21487, 55632}, {21508, 37512}, {21527, 43136}, {21558, 43415}, {25960, 29868}, {26685, 33168}, {26723, 27131}, {26791, 29590}, {29870, 31289}, {30578, 30699}, {31018, 33150}, {36742, 55864}, {36746, 61834}, {37254, 44106}, {37501, 61816}, {37521, 55718}, {37527, 55708}, {37537, 50689}, {44086, 52284}, {44097, 52299}, {44307, 46845}, {45931, 60781}, {46873, 55399}, {46932, 57280}
X(63096) = pole of line {6, 17573} with respect to the Stammler hyperbola
X(63096) = pole of line {190, 30732} with respect to the Hutson-Moses hyperbola
X(63096) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(5361), X(60075)}}, {{A, B, C, X(5372), X(57721)}}, {{A, B, C, X(8025), X(56039)}}, {{A, B, C, X(18141), X(55027)}}, {{A, B, C, X(32863), X(60107)}}, {{A, B, C, X(39979), X(40341)}}
X(63097) lies on these lines: {2, 6}, {4, 21309}, {20, 1384}, {23, 8573}, {25, 33630}, {32, 3146}, {39, 61820}, {98, 9748}, {111, 23591}, {115, 61985}, {140, 22246}, {187, 3522}, {194, 33205}, {251, 51316}, {262, 54921}, {393, 1383}, {549, 14482}, {574, 5319}, {800, 9465}, {910, 62208}, {1104, 27541}, {1249, 4232}, {1285, 3543}, {1368, 33636}, {1609, 7492}, {2031, 32982}, {2548, 14075}, {2549, 62120}, {3053, 50693}, {3087, 6103}, {3089, 8744}, {3090, 43136}, {3091, 30435}, {3098, 10336}, {3424, 60147}, {3523, 5024}, {3546, 22121}, {3767, 3832}, {3785, 7856}, {3793, 33190}, {3839, 18907}, {3854, 7745}, {3933, 33183}, {5007, 15022}, {5013, 61804}, {5023, 62078}, {5059, 5254}, {5068, 7755}, {5210, 7738}, {5309, 15683}, {5355, 8588}, {5368, 61834}, {5475, 61944}, {5476, 44839}, {5585, 62060}, {5702, 53857}, {6392, 33201}, {6781, 62145}, {6995, 16318}, {7000, 23273}, {7374, 23267}, {7408, 10311}, {7612, 60331}, {7737, 39563}, {7739, 8589}, {7753, 61927}, {7754, 32840}, {7760, 32831}, {7762, 33199}, {7770, 32872}, {7772, 61848}, {7797, 33025}, {7805, 53033}, {7807, 32841}, {7839, 32989}, {7857, 32835}, {7878, 32838}, {7894, 32829}, {7920, 32990}, {7921, 32988}, {9575, 46934}, {9605, 10303}, {9755, 39874}, {9756, 14484}, {10304, 15048}, {10312, 51509}, {10565, 40179}, {10986, 41361}, {10989, 47184}, {11648, 62168}, {13341, 15302}, {13345, 36415}, {13357, 20081}, {13595, 34809}, {14929, 33196}, {14986, 16784}, {15484, 61936}, {15603, 21735}, {16051, 38292}, {16303, 37909}, {16306, 20063}, {16509, 18842}, {17578, 53419}, {20065, 33200}, {20088, 32980}, {21843, 61806}, {22253, 33191}, {22331, 62152}, {23976, 41254}, {31400, 61842}, {31406, 61856}, {32522, 50370}, {32828, 60855}, {35007, 62125}, {36961, 42133}, {36962, 42134}, {37809, 53141}, {38259, 60184}, {39389, 52224}, {39593, 62072}, {40065, 52284}, {40103, 52187}, {40126, 45245}, {40132, 59657}, {40138, 58265}, {41394, 46336}, {43457, 61954}, {43537, 60118}, {44212, 59655}, {44518, 50690}, {44526, 62148}, {47804, 54250}, {48906, 60658}, {50689, 53418}, {53095, 61791}, {54815, 60150}, {62002, 62203}
X(63097) = X(i)-complementary conjugate of X(j) for these {i, j}: {60324, 2887}
X(63097) = pole of line {2501, 55188} with respect to the polar circle
X(63097) = pole of line {2, 55684} with respect to the Kiepert hyperbola
X(63097) = intersection, other than A, B, C, of circumconics {{A, B, C, X(69), X(47586)}}, {{A, B, C, X(111), X(17811)}}, {{A, B, C, X(141), X(51316)}}, {{A, B, C, X(183), X(54921)}}, {{A, B, C, X(251), X(37672)}}, {{A, B, C, X(325), X(43951)}}, {{A, B, C, X(393), X(599)}}, {{A, B, C, X(394), X(1383)}}, {{A, B, C, X(524), X(52223)}}, {{A, B, C, X(597), X(52224)}}, {{A, B, C, X(1007), X(60331)}}, {{A, B, C, X(1989), X(50993)}}, {{A, B, C, X(2165), X(21358)}}, {{A, B, C, X(3424), X(10513)}}, {{A, B, C, X(5468), X(59038)}}, {{A, B, C, X(7897), X(38259)}}, {{A, B, C, X(15533), X(34288)}}, {{A, B, C, X(15534), X(52187)}}, {{A, B, C, X(15589), X(60336)}}, {{A, B, C, X(17825), X(39389)}}, {{A, B, C, X(20080), X(60184)}}, {{A, B, C, X(21356), X(46208)}}, {{A, B, C, X(37668), X(60147)}}, {{A, B, C, X(41136), X(54476)}}, {{A, B, C, X(41932), X(50771)}}, {{A, B, C, X(46952), X(47352)}}, {{A, B, C, X(51185), X(52188)}}
X(63097) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 3054, 7736}, {193, 7806, 2}, {3068, 3069, 599}, {5306, 7735, 5304}, {7585, 7586, 1992}, {15048, 46453, 10304}
X(63098) lies on these lines: {2, 6}, {3, 32823}, {4, 6390}, {5, 32818}, {20, 316}, {23, 9723}, {32, 33203}, {39, 33180}, {76, 5056}, {95, 26233}, {99, 3543}, {114, 31670}, {140, 32871}, {147, 3424}, {194, 32972}, {253, 30769}, {262, 60201}, {264, 3266}, {311, 9464}, {315, 3523}, {317, 4232}, {340, 53857}, {381, 32817}, {439, 7823}, {468, 32001}, {546, 32822}, {547, 32893}, {625, 34511}, {626, 31400}, {631, 7776}, {671, 11148}, {858, 6527}, {1078, 32839}, {1285, 11288}, {1916, 60260}, {1975, 3832}, {1995, 3964}, {2023, 41747}, {2482, 23334}, {2548, 7820}, {2996, 32966}, {3060, 51386}, {3090, 3933}, {3091, 3926}, {3146, 6337}, {3522, 32006}, {3525, 7767}, {3628, 32897}, {3705, 32087}, {3767, 31275}, {3785, 7769}, {3788, 33181}, {3839, 7799}, {3854, 32820}, {5013, 33025}, {5024, 33190}, {5054, 14929}, {5055, 32874}, {5067, 32870}, {5068, 32821}, {5071, 32869}, {5094, 32000}, {5159, 40995}, {5286, 7764}, {5297, 55392}, {5305, 32955}, {5395, 14037}, {5976, 44434}, {6054, 14928}, {6392, 7906}, {6995, 32002}, {7179, 31995}, {7292, 55391}, {7398, 34254}, {7486, 7796}, {7492, 44180}, {7620, 18424}, {7710, 48905}, {7738, 33200}, {7745, 33201}, {7750, 15717}, {7754, 32969}, {7758, 7862}, {7759, 58448}, {7762, 32970}, {7768, 61856}, {7771, 15708}, {7783, 32982}, {7785, 32973}, {7795, 31404}, {7801, 31415}, {7802, 62097}, {7803, 33182}, {7808, 31407}, {7809, 10304}, {7811, 15721}, {7813, 43620}, {7821, 31401}, {7836, 32971}, {7839, 33248}, {7845, 21843}, {7858, 33183}, {7860, 62067}, {7871, 32832}, {7879, 32978}, {7881, 32968}, {7885, 33023}, {7891, 32981}, {7893, 33000}, {7900, 32964}, {7912, 32974}, {7917, 61863}, {7929, 33012}, {7935, 31450}, {7939, 33001}, {7941, 16925}, {7947, 16924}, {8352, 53141}, {8596, 41895}, {9605, 32951}, {9741, 37350}, {9748, 37071}, {9759, 32114}, {10484, 60200}, {10519, 43461}, {11057, 62059}, {11059, 14615}, {13862, 14484}, {14001, 53489}, {14002, 52437}, {14039, 15484}, {14360, 31099}, {14494, 60259}, {14712, 35287}, {14853, 51371}, {14907, 15692}, {14927, 59552}, {14981, 46034}, {15022, 59635}, {15048, 33285}, {15246, 15574}, {15355, 36212}, {16041, 31859}, {16051, 41005}, {16981, 51383}, {17128, 32991}, {17129, 32998}, {17578, 32881}, {18907, 33191}, {20065, 32989}, {20081, 32963}, {20423, 51397}, {23234, 50567}, {26235, 44149}, {29641, 30740}, {30435, 33189}, {30737, 57518}, {31173, 43619}, {31406, 32956}, {31467, 32960}, {32456, 44678}, {32819, 50689}, {32826, 61982}, {32833, 61936}, {32836, 61924}, {32838, 46935}, {32885, 61897}, {32887, 61788}, {32889, 62110}, {32895, 50693}, {32896, 61938}, {32984, 47286}, {33244, 51579}, {33258, 55797}, {35705, 46236}, {39899, 56370}, {42140, 59539}, {42141, 59540}, {46951, 53127}, {48913, 62007}, {50572, 62310}, {50687, 59634}, {50961, 58831}, {50967, 51396}, {51028, 51438}, {51439, 62187}, {51538, 59548}, {52301, 63155}, {52718, 55856}, {53016, 54996}, {53859, 60198}, {54521, 60202}, {60098, 60285}, {60102, 60178}, {60212, 60333}
X(63098) = isotomic conjugate of X(43537)
X(63098) = pole of line {6563, 12077} with respect to the DeLongchamps circle
X(63098) = pole of line {2501, 8644} with respect to the polar circle
X(63098) = pole of line {6563, 13400} with respect to the MacBeath inconic
X(63098) = pole of line {523, 47552} with respect to the Steiner circumellipse
X(63098) = pole of line {2, 8550} with respect to the Wallace hyperbola
X(63098) = pole of line {3265, 9979} with respect to the dual conic of Orthic inconic
X(63098) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(37689)}}, {{A, B, C, X(6), X(11477)}}, {{A, B, C, X(69), X(60262)}}, {{A, B, C, X(95), X(21356)}}, {{A, B, C, X(183), X(60201)}}, {{A, B, C, X(193), X(60234)}}, {{A, B, C, X(230), X(3424)}}, {{A, B, C, X(253), X(524)}}, {{A, B, C, X(262), X(5304)}}, {{A, B, C, X(264), X(1992)}}, {{A, B, C, X(385), X(60260)}}, {{A, B, C, X(1494), X(50992)}}, {{A, B, C, X(1916), X(37667)}}, {{A, B, C, X(2996), X(17008)}}, {{A, B, C, X(3054), X(53859)}}, {{A, B, C, X(3618), X(40410)}}, {{A, B, C, X(3620), X(43529)}}, {{A, B, C, X(5032), X(10484)}}, {{A, B, C, X(5306), X(54521)}}, {{A, B, C, X(5395), X(7806)}}, {{A, B, C, X(5468), X(44326)}}, {{A, B, C, X(5503), X(9740)}}, {{A, B, C, X(5641), X(41133)}}, {{A, B, C, X(6515), X(41896)}}, {{A, B, C, X(7735), X(14484)}}, {{A, B, C, X(7736), X(60333)}}, {{A, B, C, X(8781), X(37668)}}, {{A, B, C, X(8797), X(59373)}}, {{A, B, C, X(8859), X(41895)}}, {{A, B, C, X(9473), X(44377)}}, {{A, B, C, X(11008), X(57897)}}, {{A, B, C, X(11160), X(35510)}}, {{A, B, C, X(14494), X(37665)}}, {{A, B, C, X(15589), X(40824)}}, {{A, B, C, X(20080), X(52443)}}, {{A, B, C, X(30786), X(37669)}}, {{A, B, C, X(34229), X(60259)}}, {{A, B, C, X(37637), X(60102)}}, {{A, B, C, X(45794), X(54459)}}, {{A, B, C, X(50990), X(57822)}}, {{A, B, C, X(51171), X(60098)}}, {{A, B, C, X(54487), X(61304)}}
X(63098) = barycentric product X(i)*X(j) for these (i, j): {11477, 76}
X(63098) = barycentric quotient X(i)/X(j) for these (i, j): {2, 43537}, {11477, 6}
X(63098) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 10513, 183}, {2, 7774, 5304}, {2, 7840, 9740}, {2, 7897, 3620}, {5, 32818, 32830}, {99, 32827, 3543}, {302, 303, 3618}, {315, 32829, 3523}, {325, 1007, 2}, {491, 492, 1992}, {625, 34511, 43448}, {626, 31400, 33202}, {1078, 32839, 55864}, {2548, 53033, 33198}, {2548, 7888, 53033}, {3090, 3933, 32834}, {3785, 7769, 10303}, {3832, 32841, 1975}, {3926, 7752, 3091}, {6337, 7773, 3146}, {7763, 32816, 20}, {7763, 7814, 32816}, {7906, 32961, 6392}, {32827, 32837, 99}
X(63099) lies on these lines: {1, 32}, {2, 6}, {4, 23903}, {9, 1961}, {31, 37}, {39, 37522}, {42, 4386}, {48, 354}, {55, 60724}, {58, 5283}, {105, 28895}, {171, 2276}, {194, 17103}, {199, 36744}, {284, 35612}, {350, 14621}, {386, 5277}, {572, 37521}, {573, 37527}, {583, 36808}, {741, 5145}, {750, 1575}, {894, 33931}, {941, 2248}, {964, 21024}, {975, 54406}, {981, 18268}, {1030, 5347}, {1107, 1468}, {1197, 4362}, {1206, 32914}, {1333, 10458}, {1386, 3290}, {1449, 5573}, {1475, 22065}, {1500, 5264}, {1509, 7760}, {1621, 16777}, {1724, 16589}, {1922, 43534}, {2162, 2298}, {2176, 57280}, {2235, 17763}, {2268, 20359}, {2271, 19329}, {2273, 29653}, {2275, 37607}, {2295, 3695}, {2300, 29644}, {2308, 59207}, {2323, 29657}, {3053, 19765}, {3247, 8616}, {3304, 20471}, {3684, 4649}, {3720, 21764}, {3750, 10987}, {3758, 20947}, {3821, 4987}, {3868, 16519}, {3920, 49509}, {3923, 4037}, {3954, 30142}, {3959, 17016}, {3985, 4672}, {4038, 5332}, {4119, 50288}, {4203, 39967}, {4251, 4658}, {4264, 38832}, {4289, 33325}, {4307, 20539}, {4340, 5286}, {4426, 59305}, {4754, 7754}, {4771, 49489}, {5007, 16783}, {5019, 18169}, {5042, 18192}, {5254, 49745}, {5262, 20271}, {5280, 17750}, {5291, 30116}, {5299, 29646}, {5305, 49743}, {5309, 49744}, {5320, 16972}, {5371, 26242}, {5707, 36674}, {6654, 40754}, {7296, 41239}, {7746, 37693}, {7755, 34829}, {7808, 29438}, {7817, 50266}, {7841, 50263}, {9346, 45751}, {9455, 47373}, {16523, 17475}, {16693, 21010}, {16825, 20963}, {16884, 17597}, {16915, 33296}, {16974, 21808}, {17025, 62212}, {17027, 20179}, {17126, 17735}, {17200, 25497}, {17275, 32864}, {17299, 32945}, {17314, 20069}, {17366, 24596}, {17716, 51058}, {17737, 33112}, {17754, 37604}, {18755, 19767}, {18900, 20964}, {19133, 44120}, {20228, 29650}, {20472, 54409}, {21904, 61358}, {21951, 54418}, {26085, 53423}, {31477, 37540}, {34252, 52655}, {34283, 51857}, {36659, 36742}, {36730, 51340}, {37554, 54317}, {40761, 56899}, {43531, 52538}, {50036, 57525}, {61398, 62372}
X(63099) = perspector of circumconic {{A, B, C, X(99), X(1492)}}
X(63099) = pole of line {2268, 4336} with respect to the Feuerbach hyperbola
X(63099) = pole of line {6, 40773} with respect to the Stammler hyperbola
X(63099) = pole of line {190, 35327} with respect to the Hutson-Moses hyperbola
X(63099) = pole of line {1125, 25497} with respect to the dual conic of Yff parabola
X(63099) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(30966)}}, {{A, B, C, X(2), X(40747)}}, {{A, B, C, X(31), X(61409)}}, {{A, B, C, X(37), X(5224)}}, {{A, B, C, X(81), X(40746)}}, {{A, B, C, X(86), X(985)}}, {{A, B, C, X(172), X(56441)}}, {{A, B, C, X(333), X(2344)}}, {{A, B, C, X(335), X(41269)}}, {{A, B, C, X(940), X(2248)}}, {{A, B, C, X(941), X(1654)}}, {{A, B, C, X(981), X(2238)}}, {{A, B, C, X(2109), X(52897)}}, {{A, B, C, X(2162), X(40153)}}, {{A, B, C, X(2298), X(27644)}}, {{A, B, C, X(3314), X(3721)}}, {{A, B, C, X(8624), X(52205)}}, {{A, B, C, X(17327), X(39983)}}, {{A, B, C, X(17346), X(39974)}}, {{A, B, C, X(17381), X(39798)}}, {{A, B, C, X(41809), X(60676)}}
X(63099) = barycentric product X(i)*X(j) for these (i, j): {1, 50302}
X(63099) = barycentric quotient X(i)/X(j) for these (i, j): {50302, 75}
X(63099) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 3509, 41269}, {1, 54382, 3727}, {6, 5275, 2238}, {81, 5276, 6}, {5280, 37559, 17750}, {5282, 5311, 37}, {5711, 54416, 2295}, {16777, 21793, 1621}, {16972, 40131, 46907}
X(63100) lies on these lines: {2, 6}, {4, 3617}, {8, 2901}, {9, 56810}, {10, 6327}, {37, 20017}, {45, 3969}, {144, 19825}, {145, 37314}, {321, 17275}, {329, 31025}, {573, 3219}, {748, 3775}, {756, 50308}, {1255, 17377}, {1278, 41821}, {1698, 32949}, {3060, 3786}, {3187, 3686}, {3305, 17270}, {3622, 57007}, {3661, 21373}, {3679, 32947}, {3707, 5294}, {3739, 32859}, {3842, 32852}, {3876, 5752}, {3923, 8013}, {3966, 4981}, {4001, 26627}, {4104, 26227}, {4270, 17011}, {4277, 4886}, {4359, 4643}, {4371, 50071}, {4384, 17184}, {4651, 50295}, {4671, 56745}, {4690, 44307}, {4699, 17483}, {4703, 21020}, {4720, 48814}, {4732, 33094}, {4741, 26842}, {4914, 51034}, {4967, 17781}, {4980, 28634}, {5271, 26580}, {5564, 42044}, {5816, 31018}, {5905, 17746}, {6536, 49488}, {6542, 49758}, {7322, 50000}, {9534, 17676}, {10478, 27131}, {16454, 49716}, {16668, 41850}, {16815, 27186}, {16816, 33150}, {16865, 54313}, {17019, 17363}, {17147, 17257}, {17258, 50106}, {17260, 32858}, {17289, 62586}, {17321, 45222}, {17328, 19804}, {17332, 32933}, {17335, 33157}, {17348, 32774}, {17362, 20046}, {18147, 62588}, {19257, 54391}, {19284, 54429}, {19822, 54280}, {21879, 61408}, {24296, 50222}, {24552, 41002}, {24697, 32860}, {24725, 27798}, {25006, 48888}, {25894, 26526}, {26037, 33082}, {26038, 33086}, {26793, 29593}, {27785, 41814}, {28605, 33941}, {29667, 60731}, {29829, 32864}, {29830, 33084}, {30564, 55868}, {30590, 53854}, {30599, 34283}, {31330, 33106}, {32843, 59312}, {32915, 42334}, {32945, 50296}, {32946, 59306}, {33083, 59296}, {34048, 40999}, {37869, 52706}, {50298, 61358}, {55027, 56210}
X(63100) = pole of line {4977, 44445} with respect to the anticomplementary circle
X(63100) = pole of line {2501, 4977} with respect to the polar circle
X(63100) = pole of line {523, 47959} with respect to the Steiner circumellipse
X(63100) = pole of line {1125, 32929} with respect to the dual conic of Yff parabola
X(63100) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(8025)}}, {{A, B, C, X(69), X(6539)}}, {{A, B, C, X(1213), X(7140)}}, {{A, B, C, X(1812), X(32635)}}, {{A, B, C, X(14996), X(54119)}}, {{A, B, C, X(17379), X(55027)}}, {{A, B, C, X(19717), X(60155)}}, {{A, B, C, X(19742), X(32022)}}, {{A, B, C, X(31034), X(34258)}}, {{A, B, C, X(32863), X(56210)}}, {{A, B, C, X(37635), X(60261)}}, {{A, B, C, X(37639), X(60206)}}, {{A, B, C, X(37685), X(60149)}}
X(63100) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 193, 8025}, {1150, 5743, 2}, {3966, 4981, 29832}, {4886, 17256, 28606}, {9534, 26064, 17676}
X(63101) lies on these lines: {2, 6}, {4, 60268}, {5, 6054}, {30, 262}, {32, 5569}, {39, 543}, {76, 8367}, {83, 5503}, {98, 50979}, {140, 7878}, {147, 47354}, {232, 52281}, {373, 12093}, {376, 52771}, {381, 9744}, {384, 9606}, {427, 37765}, {530, 22691}, {531, 22692}, {538, 14762}, {542, 51829}, {549, 2080}, {574, 8598}, {575, 6055}, {671, 3363}, {754, 15810}, {858, 50147}, {1003, 7618}, {1285, 55794}, {1506, 7817}, {1513, 5476}, {1975, 9741}, {2021, 3849}, {2023, 9830}, {2482, 7804}, {2548, 7841}, {2549, 11317}, {3407, 10484}, {3628, 7856}, {3839, 7710}, {3845, 43460}, {3972, 27088}, {4045, 31173}, {5007, 34506}, {5013, 33007}, {5024, 11159}, {5077, 15484}, {5215, 7619}, {5254, 20112}, {5309, 7617}, {5459, 6114}, {5460, 6115}, {5461, 7603}, {5475, 8352}, {5939, 18800}, {5968, 57618}, {5984, 51136}, {5999, 51737}, {6094, 10717}, {6390, 60855}, {6656, 7775}, {6683, 7762}, {6786, 34236}, {7608, 60103}, {7615, 7739}, {7620, 32983}, {7622, 35297}, {7737, 35955}, {7745, 7833}, {7750, 7786}, {7752, 8360}, {7757, 52229}, {7763, 33237}, {7765, 47617}, {7770, 32820}, {7772, 32992}, {7773, 33190}, {7787, 33274}, {7790, 37350}, {7801, 7808}, {7803, 11318}, {7807, 9167}, {7814, 8364}, {7819, 7870}, {7824, 34604}, {7829, 33249}, {7846, 8365}, {7851, 31404}, {7858, 7883}, {7921, 9939}, {8176, 33228}, {8353, 14537}, {8358, 11057}, {8550, 11177}, {8597, 53418}, {9189, 62412}, {9605, 40727}, {9607, 16044}, {9742, 61906}, {9751, 17504}, {9753, 14848}, {9885, 35942}, {9886, 35943}, {10168, 37450}, {10796, 37461}, {11164, 14033}, {11165, 11286}, {11167, 60096}, {11169, 52141}, {11179, 13860}, {11272, 37345}, {11361, 32480}, {11645, 50652}, {14035, 22332}, {14041, 43450}, {14064, 31407}, {14492, 54905}, {14568, 16509}, {14869, 51237}, {15815, 33208}, {16042, 33900}, {16045, 32821}, {16924, 34505}, {16925, 50571}, {18583, 43461}, {18907, 51224}, {19687, 34504}, {19924, 44422}, {22331, 33012}, {22724, 32421}, {22725, 32419}, {23234, 38079}, {23334, 32986}, {31400, 32985}, {31450, 33235}, {31492, 32964}, {31652, 33250}, {32816, 33230}, {32829, 33197}, {32967, 51860}, {33891, 49727}, {34094, 53136}, {37182, 54131}, {37455, 54169}, {38227, 59399}, {40824, 54616}, {42008, 52758}, {42011, 60093}, {43535, 60098}, {44526, 52942}, {51412, 58470}, {54639, 60260}, {54773, 60095}, {54906, 60192}, {60213, 60238}
X(63101) = midpoint of X(i) and X(j) for these {i,j}: {598, 52691}, {7812, 55164}, {11361, 32480}
X(63101) = reflection of X(i) in X(j) for these {i,j}: {55164, 8359}, {7750, 55164}
X(63101) = perspector of circumconic {{A, B, C, X(99), X(54840)}}
X(63101) = X(i)-complementary conjugate of X(j) for these {i, j}: {54487, 2887}
X(63101) = pole of line {1499, 17414} with respect to the orthoptic circle of the Steiner Inellipse
X(63101) = pole of line {2, 5104} with respect to the Kiepert hyperbola
X(63101) = pole of line {523, 9208} with respect to the Steiner inellipse
X(63101) = pole of line {2, 42852} with respect to the Wallace hyperbola
X(63101) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(42850)}}, {{A, B, C, X(69), X(60268)}}, {{A, B, C, X(83), X(22329)}}, {{A, B, C, X(98), X(11168)}}, {{A, B, C, X(141), X(5503)}}, {{A, B, C, X(183), X(598)}}, {{A, B, C, X(262), X(599)}}, {{A, B, C, X(352), X(39389)}}, {{A, B, C, X(524), X(11169)}}, {{A, B, C, X(597), X(6094)}}, {{A, B, C, X(3314), X(10484)}}, {{A, B, C, X(7608), X(22110)}}, {{A, B, C, X(7735), X(54616)}}, {{A, B, C, X(7778), X(42011)}}, {{A, B, C, X(7792), X(60238)}}, {{A, B, C, X(7840), X(60098)}}, {{A, B, C, X(8556), X(14458)}}, {{A, B, C, X(8667), X(54773)}}, {{A, B, C, X(8860), X(60093)}}, {{A, B, C, X(10153), X(15597)}}, {{A, B, C, X(11163), X(60096)}}, {{A, B, C, X(11167), X(15271)}}, {{A, B, C, X(15589), X(54171)}}, {{A, B, C, X(15993), X(30537)}}, {{A, B, C, X(20582), X(60213)}}, {{A, B, C, X(23053), X(60263)}}, {{A, B, C, X(37667), X(54639)}}, {{A, B, C, X(37671), X(54905)}}, {{A, B, C, X(37688), X(60103)}}, {{A, B, C, X(44401), X(60186)}}, {{A, B, C, X(44571), X(47352)}}, {{A, B, C, X(60647), X(61304)}}
X(63101) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 1992, 183}, {2, 3329, 597}, {2, 597, 7792}, {2, 7735, 8860}, {2, 7774, 599}, {2, 7840, 141}, {597, 3815, 2}, {598, 52691, 30}, {2482, 7804, 35954}, {3055, 6329, 7806}, {3363, 15048, 671}, {5254, 20112, 41135}, {7786, 7812, 8359}, {7812, 8359, 7750}, {8369, 12040, 41134}, {12150, 26613, 19661}, {12150, 55801, 26613}, {14033, 53142, 11164}, {14848, 40248, 9753}, {26613, 55801, 549}, {33013, 41135, 20112}
X(63102) lies on these lines: {2, 6}, {3, 43002}, {4, 12817}, {13, 33605}, {14, 33602}, {15, 15698}, {16, 19708}, {17, 61895}, {18, 61899}, {20, 56614}, {30, 42589}, {61, 3524}, {62, 376}, {381, 42776}, {397, 3839}, {398, 3543}, {472, 40138}, {473, 62213}, {547, 42989}, {631, 16963}, {3090, 16267}, {3106, 36347}, {3107, 36323}, {3311, 15764}, {3411, 3525}, {3412, 3533}, {3529, 42991}, {3534, 42119}, {3544, 42992}, {3545, 40694}, {3830, 5334}, {3845, 5335}, {3855, 42993}, {3860, 42125}, {5007, 37173}, {5066, 42142}, {5071, 16268}, {5237, 15710}, {5238, 15715}, {5318, 43772}, {5321, 62007}, {5339, 50687}, {5340, 43201}, {5343, 15687}, {5344, 14269}, {5349, 62003}, {5350, 61994}, {5351, 62058}, {5352, 61780}, {5365, 38335}, {5366, 14893}, {6427, 15765}, {6428, 18585}, {6772, 35750}, {6774, 55714}, {6775, 36327}, {7127, 10385}, {7714, 8739}, {7772, 37172}, {8703, 11486}, {9113, 47866}, {9605, 35304}, {10299, 42636}, {10304, 22238}, {10645, 61777}, {10646, 62055}, {10653, 15682}, {10654, 11001}, {11480, 61781}, {11481, 42791}, {11485, 12100}, {11542, 61920}, {11543, 19709}, {11648, 33623}, {11812, 42633}, {12101, 42133}, {12154, 35695}, {12155, 35690}, {12816, 33603}, {14482, 49901}, {15640, 42140}, {15681, 42924}, {15683, 42148}, {15685, 42117}, {15688, 42925}, {15692, 22236}, {15693, 42516}, {15695, 42419}, {15697, 42943}, {15699, 42988}, {15701, 42912}, {15702, 16962}, {15705, 36836}, {15708, 16773}, {15709, 41944}, {15711, 42116}, {15719, 42977}, {15721, 16772}, {15759, 42115}, {16241, 43233}, {16242, 42976}, {16670, 53589}, {16809, 61961}, {16961, 42911}, {16964, 42514}, {16965, 62017}, {17578, 43253}, {18581, 41121}, {18582, 33607}, {19099, 36400}, {19100, 36401}, {19101, 36397}, {22235, 61930}, {22237, 42166}, {22541, 36396}, {30435, 35303}, {33416, 43232}, {33604, 33606}, {33699, 42689}, {34755, 62077}, {35749, 41745}, {35752, 41620}, {36318, 51200}, {36319, 51203}, {36329, 41621}, {36331, 41746}, {36436, 42233}, {36448, 42214}, {36454, 42234}, {36466, 42212}, {36843, 62063}, {36967, 62115}, {36968, 43482}, {36969, 43031}, {36970, 62019}, {37177, 41940}, {37832, 42953}, {37835, 42506}, {41973, 49138}, {41974, 62028}, {42085, 43481}, {42086, 62049}, {42087, 42509}, {42088, 62145}, {42090, 42799}, {42093, 62002}, {42094, 43541}, {42098, 42502}, {42103, 43418}, {42118, 42420}, {42121, 61843}, {42122, 62109}, {42124, 61847}, {42126, 62039}, {42127, 62022}, {42128, 61956}, {42129, 42496}, {42131, 62157}, {42132, 61896}, {42134, 43417}, {42135, 43111}, {42136, 62025}, {42138, 61969}, {42143, 43246}, {42147, 62120}, {42151, 62130}, {42153, 42494}, {42154, 62160}, {42156, 61924}, {42157, 46333}, {42158, 62161}, {42159, 42973}, {42160, 62029}, {42161, 62011}, {42162, 42780}, {42163, 42775}, {42164, 62048}, {42165, 62032}, {42430, 56616}, {42473, 42503}, {42478, 61958}, {42488, 61884}, {42490, 43480}, {42491, 61825}, {42497, 61910}, {42508, 62168}, {42513, 43554}, {42515, 43110}, {42518, 42598}, {42519, 42777}, {42528, 43007}, {42529, 52080}, {42532, 61822}, {42587, 62152}, {42599, 42898}, {42626, 62099}, {42628, 61890}, {42632, 62090}, {42683, 43474}, {42693, 43237}, {42779, 61928}, {42800, 62052}, {42813, 61973}, {42814, 61983}, {42815, 61950}, {42816, 43416}, {42817, 61893}, {42818, 61901}, {42910, 49860}, {42920, 61959}, {42921, 61951}, {42922, 61998}, {42923, 62043}, {42936, 61868}, {42940, 43465}, {42941, 62018}, {42942, 51944}, {42944, 61806}, {42945, 61812}, {42955, 43490}, {42983, 61966}, {42994, 62171}, {42995, 62096}, {43008, 43776}, {43100, 43238}, {43107, 55864}, {43193, 62148}, {43194, 62129}, {43235, 44018}, {43239, 61844}, {43252, 61972}, {43294, 43494}, {43466, 62051}, {43471, 54574}, {43476, 43501}, {43477, 54580}, {43553, 54578}, {43633, 62169}
X(63102) = midpoint of X(i) and X(j) for these {i,j}: {49827, 49875}
X(63102) = reflection of X(i) in X(j) for these {i,j}: {42589, 49827}
X(63102) = X(i)-complementary conjugate of X(j) for these {i, j}: {54580, 2887}
X(63102) = pole of line {2, 42096} with respect to the Kiepert hyperbola
X(63102) = intersection, other than A, B, C, of circumconics {{A, B, C, X(69), X(12817)}}, {{A, B, C, X(299), X(33602)}}
X(63102) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 1992, 5863}, {13, 41120, 41106}, {14, 41112, 41099}, {16, 42511, 19708}, {30, 49827, 42589}, {62, 41101, 42510}, {597, 5858, 2}, {3534, 49876, 42119}, {3845, 42975, 49824}, {5066, 42974, 49874}, {5334, 49826, 3830}, {5335, 49824, 3845}, {5340, 61985, 43201}, {10653, 15682, 42588}, {10653, 41108, 15682}, {10654, 41100, 11001}, {11001, 41100, 42120}, {11481, 42791, 62059}, {11481, 62059, 43003}, {15682, 42588, 42141}, {16268, 40693, 5071}, {18581, 41121, 61932}, {18582, 49810, 49908}, {18582, 49908, 61926}, {19107, 43006, 10653}, {19708, 42521, 42517}, {40694, 41119, 41122}, {40694, 61719, 3545}, {41101, 42510, 376}, {41106, 41120, 42139}, {41107, 41113, 4}, {41121, 42507, 18581}, {41122, 61719, 41119}, {42085, 46334, 62165}, {42117, 43109, 15685}, {42143, 43246, 61929}, {42159, 42973, 61980}, {42506, 49859, 61915}, {42974, 43404, 42142}, {42998, 49873, 49825}, {42999, 49875, 49827}, {43100, 43238, 61846}, {43404, 49874, 5066}, {43481, 62165, 46334}, {49810, 49908, 43543}, {49811, 49904, 61913}, {49825, 49873, 381}, {49827, 49875, 30}
X(63103) lies on these lines: {2, 6}, {3, 43003}, {4, 12816}, {13, 33603}, {14, 33604}, {15, 19708}, {16, 15698}, {17, 61899}, {18, 61895}, {20, 56615}, {30, 42588}, {61, 376}, {62, 3524}, {381, 42775}, {397, 3543}, {398, 3839}, {472, 62213}, {473, 40138}, {547, 42988}, {631, 16962}, {3090, 16268}, {3106, 36322}, {3107, 36345}, {3312, 15764}, {3411, 3533}, {3412, 3525}, {3529, 42990}, {3534, 42120}, {3544, 42993}, {3545, 40693}, {3830, 5335}, {3845, 5334}, {3855, 42992}, {3860, 42128}, {5007, 37172}, {5066, 42139}, {5071, 16267}, {5237, 15715}, {5238, 15710}, {5318, 62007}, {5321, 43771}, {5339, 43202}, {5340, 50687}, {5343, 14269}, {5344, 15687}, {5349, 61994}, {5350, 62003}, {5351, 61780}, {5352, 62058}, {5365, 14893}, {5366, 38335}, {6427, 18585}, {6428, 15765}, {6770, 59409}, {6771, 55714}, {6772, 35749}, {6775, 36331}, {7714, 8740}, {7772, 37173}, {8703, 11485}, {9112, 47865}, {9605, 35303}, {10299, 42635}, {10304, 22236}, {10645, 62055}, {10646, 61777}, {10653, 11001}, {10654, 15682}, {11480, 42792}, {11481, 61781}, {11486, 12100}, {11542, 19709}, {11543, 61920}, {11648, 33625}, {11812, 42634}, {12101, 42134}, {12154, 35694}, {12155, 35691}, {12817, 33602}, {14482, 49902}, {15640, 42141}, {15681, 42925}, {15683, 42147}, {15685, 42118}, {15688, 42924}, {15692, 22238}, {15693, 42517}, {15695, 42420}, {15697, 42942}, {15699, 42989}, {15701, 42913}, {15702, 16963}, {15705, 36843}, {15708, 16772}, {15709, 41943}, {15711, 42115}, {15719, 42976}, {15721, 16773}, {15759, 42116}, {16241, 42977}, {16242, 43232}, {16670, 53588}, {16808, 61961}, {16960, 42910}, {16964, 62017}, {16965, 42515}, {17578, 43252}, {18581, 33606}, {18582, 41122}, {19099, 36396}, {19100, 36397}, {19101, 36401}, {22235, 42163}, {22237, 61930}, {22541, 36400}, {30435, 35304}, {33417, 43233}, {33605, 33607}, {33699, 42688}, {34754, 62077}, {35750, 41745}, {35751, 41620}, {36320, 51203}, {36327, 41746}, {36330, 41621}, {36344, 51200}, {36436, 42232}, {36448, 42211}, {36454, 42231}, {36466, 42213}, {36836, 62063}, {36967, 43481}, {36968, 62115}, {36969, 62019}, {36970, 43030}, {37178, 41940}, {37832, 42507}, {37835, 42952}, {41973, 62028}, {41974, 49138}, {42085, 62049}, {42086, 43482}, {42087, 62145}, {42088, 42508}, {42091, 42800}, {42093, 43540}, {42094, 62002}, {42095, 42503}, {42106, 43419}, {42117, 42419}, {42121, 61847}, {42123, 62109}, {42124, 61843}, {42125, 61956}, {42126, 62022}, {42127, 62039}, {42129, 61896}, {42130, 62157}, {42132, 42497}, {42133, 43416}, {42135, 61969}, {42137, 62025}, {42138, 43110}, {42146, 43247}, {42148, 62120}, {42150, 62130}, {42153, 61924}, {42155, 62160}, {42156, 42495}, {42157, 62161}, {42158, 46333}, {42159, 42779}, {42160, 62011}, {42161, 62029}, {42162, 42972}, {42164, 62032}, {42165, 62048}, {42166, 42776}, {42429, 56617}, {42472, 42502}, {42479, 61958}, {42489, 61884}, {42490, 61825}, {42491, 43479}, {42496, 61910}, {42509, 62168}, {42512, 43555}, {42514, 43111}, {42518, 42778}, {42519, 42599}, {42528, 52079}, {42529, 43006}, {42533, 61822}, {42586, 62152}, {42598, 42899}, {42625, 62099}, {42627, 61890}, {42631, 62090}, {42682, 43473}, {42692, 43236}, {42780, 61928}, {42799, 62052}, {42813, 61983}, {42814, 61973}, {42815, 43417}, {42816, 61950}, {42817, 61901}, {42818, 61893}, {42911, 49859}, {42920, 61951}, {42921, 61959}, {42922, 62043}, {42923, 61998}, {42937, 61868}, {42940, 62018}, {42941, 43466}, {42943, 51945}, {42944, 61812}, {42945, 61806}, {42954, 43489}, {42982, 61966}, {42994, 62096}, {42995, 62171}, {43009, 43775}, {43100, 55864}, {43107, 43239}, {43193, 62129}, {43194, 62148}, {43234, 44017}, {43238, 61844}, {43253, 61972}, {43295, 43493}, {43465, 62051}, {43472, 54575}, {43475, 43502}, {43478, 54581}, {43552, 54579}, {43632, 62169}
X(63103) = midpoint of X(i) and X(j) for these {i,j}: {49826, 49876}
X(63103) = reflection of X(i) in X(j) for these {i,j}: {42588, 49826}
X(63103) = X(i)-complementary conjugate of X(j) for these {i, j}: {54581, 2887}
X(63103) = pole of line {2, 42097} with respect to the Kiepert hyperbola
X(63103) = intersection, other than A, B, C, of circumconics {{A, B, C, X(69), X(12816)}}, {{A, B, C, X(298), X(33603)}}
X(63103) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 1992, 5862}, {13, 41113, 41099}, {14, 41119, 41106}, {15, 42510, 19708}, {30, 49826, 42588}, {597, 5859, 2}, {3534, 49875, 42120}, {3845, 42974, 49825}, {5066, 42975, 49873}, {5334, 49825, 3845}, {5335, 49827, 3830}, {5339, 61985, 43202}, {10653, 41101, 11001}, {10654, 15682, 42589}, {10654, 41107, 15682}, {11001, 41101, 42119}, {11480, 42792, 62059}, {11480, 62059, 43002}, {15682, 42589, 42140}, {16267, 40694, 5071}, {18581, 49811, 49907}, {18581, 49907, 61926}, {18582, 41122, 61932}, {19106, 43007, 10654}, {19708, 42520, 42516}, {40693, 41120, 41121}, {41100, 42511, 376}, {41106, 41119, 42142}, {41108, 41112, 4}, {41108, 61719, 41112}, {41120, 41121, 3545}, {41122, 42506, 18582}, {42086, 46335, 62165}, {42118, 43108, 15685}, {42146, 43247, 61929}, {42162, 42972, 61980}, {42507, 49860, 61915}, {42975, 43403, 42139}, {42986, 43543, 37832}, {42991, 61719, 42973}, {42998, 49876, 49826}, {42999, 49874, 49824}, {43107, 43239, 61846}, {43403, 49873, 5066}, {43482, 62165, 46335}, {49810, 49903, 61913}, {49811, 49907, 43542}, {49824, 49874, 381}, {49826, 49876, 30}
X(63104) lies on these lines: {2, 6}, {4, 6036}, {5, 39647}, {32, 32969}, {39, 32977}, {76, 33189}, {83, 5067}, {98, 60263}, {115, 32985}, {148, 16925}, {187, 16041}, {315, 32955}, {316, 46453}, {439, 44518}, {620, 3767}, {631, 7828}, {1078, 32951}, {1352, 7612}, {1384, 32827}, {1513, 14927}, {1975, 33203}, {2452, 37911}, {2548, 32976}, {2549, 33216}, {2996, 59545}, {3053, 32972}, {3090, 54393}, {3096, 32953}, {3523, 7851}, {3524, 7790}, {3525, 7803}, {3533, 7786}, {3545, 3972}, {3552, 44531}, {3734, 33224}, {3785, 8361}, {5020, 44200}, {5023, 32982}, {5206, 33238}, {5210, 33272}, {5254, 32989}, {5286, 33233}, {5305, 32829}, {6055, 51023}, {6118, 60204}, {6119, 60205}, {6179, 32823}, {6353, 41762}, {6680, 32968}, {6722, 7737}, {6776, 10011}, {7738, 7907}, {7745, 32988}, {7746, 14001}, {7749, 7913}, {7750, 33199}, {7752, 32958}, {7761, 7886}, {7763, 32959}, {7771, 33190}, {7783, 33262}, {7787, 32998}, {7793, 33248}, {7795, 33222}, {7797, 33000}, {7802, 33292}, {7815, 33221}, {7819, 32838}, {7823, 33277}, {7831, 33196}, {7832, 33195}, {7834, 32978}, {7835, 33231}, {7844, 21843}, {7846, 32957}, {7847, 10299}, {7861, 33226}, {7864, 33206}, {7884, 15709}, {7887, 32006}, {7923, 33012}, {7930, 18840}, {7932, 33001}, {7940, 32818}, {7942, 32956}, {7944, 55732}, {9605, 32839}, {9723, 34809}, {9751, 9754}, {9752, 51212}, {9756, 51537}, {10583, 32999}, {11185, 33191}, {11288, 32815}, {13449, 41400}, {13881, 32973}, {14033, 43620}, {14069, 32832}, {14568, 32817}, {14907, 33285}, {14971, 37809}, {15513, 33247}, {17907, 38282}, {18841, 60248}, {22253, 32837}, {25406, 58883}, {31274, 34511}, {31467, 32884}, {32819, 33205}, {32828, 32954}, {32990, 44535}, {33181, 59635}, {35287, 44526}, {35296, 44524}, {35297, 43448}, {35927, 53419}, {36163, 47239}, {36794, 52299}, {37466, 61560}, {40428, 51963}, {40809, 44556}, {46264, 60657}, {60096, 60123}, {60186, 60212}
X(63104) = pole of line {8371, 62645} with respect to the orthocentroidal circle
X(63104) = pole of line {3265, 55122} with respect to the dual conic of Orthic inconic
X(63104) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(44377)}}, {{A, B, C, X(69), X(60073)}}, {{A, B, C, X(83), X(34803)}}, {{A, B, C, X(98), X(37690)}}, {{A, B, C, X(141), X(53103)}}, {{A, B, C, X(193), X(44556)}}, {{A, B, C, X(325), X(60263)}}, {{A, B, C, X(1007), X(60093)}}, {{A, B, C, X(3619), X(60248)}}, {{A, B, C, X(7612), X(7778)}}, {{A, B, C, X(7736), X(60186)}}, {{A, B, C, X(9771), X(54616)}}, {{A, B, C, X(15271), X(60123)}}, {{A, B, C, X(18841), X(31489)}}, {{A, B, C, X(20080), X(56360)}}
X(63104) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 230, 69}, {2, 7735, 1007}, {2, 7806, 7736}, {1007, 7735, 1992}, {2549, 58448, 33216}, {3767, 32970, 6337}, {7735, 9770, 7766}, {9752, 56370, 51212}, {33231, 52713, 7835}
X(63105) lies on these lines: {2, 6}, {4, 617}, {13, 60253}, {14, 16805}, {15, 21360}, {16, 50860}, {17, 33411}, {76, 43542}, {99, 51482}, {316, 43482}, {376, 622}, {381, 52193}, {383, 51212}, {466, 40680}, {470, 52710}, {472, 63155}, {487, 18585}, {488, 15765}, {533, 18581}, {616, 3524}, {618, 42092}, {619, 6337}, {620, 41745}, {621, 3545}, {623, 42911}, {624, 10654}, {627, 3525}, {630, 42149}, {631, 634}, {633, 3090}, {635, 47518}, {636, 37177}, {1351, 52263}, {1444, 21475}, {2043, 12323}, {2044, 12322}, {3105, 25187}, {3642, 18582}, {3643, 37172}, {3785, 37340}, {3926, 37341}, {5054, 52194}, {5335, 11300}, {5464, 22492}, {5490, 6304}, {5491, 6300}, {5873, 47611}, {5979, 6770}, {5981, 51023}, {6670, 40694}, {6771, 51010}, {6772, 32986}, {7763, 11128}, {7775, 41746}, {7776, 42633}, {8797, 36301}, {9214, 19776}, {9885, 47061}, {11080, 36891}, {11122, 54116}, {11132, 32833}, {11179, 51018}, {11296, 32815}, {11297, 42912}, {11298, 11542}, {11301, 42124}, {11302, 32837}, {11303, 43403}, {11304, 32006}, {11305, 32828}, {11306, 32816}, {11308, 42998}, {11485, 37351}, {16809, 36388}, {17321, 53588}, {20423, 51013}, {22113, 30472}, {22580, 50567}, {22893, 39143}, {30471, 42120}, {31694, 32827}, {32819, 43540}, {32829, 42913}, {32885, 42132}, {33405, 61867}, {33561, 41113}, {33609, 33612}, {33610, 62090}, {33611, 62049}, {34508, 42910}, {36298, 36889}, {36948, 40712}, {36967, 50858}, {37178, 40693}, {37352, 46951}, {40707, 43554}, {40713, 42696}, {41001, 44135}, {42062, 60143}, {42139, 51265}, {42142, 53431}, {42495, 44032}, {43544, 60222}, {44219, 54132}, {52713, 59378}
X(63105) = isotomic conjugate of X(43543)
X(63105) = anticomplement of X(16645)
X(63105) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 43543}, {16645, 16645}
X(63105) = pole of line {2, 11485} with respect to the Wallace hyperbola
X(63105) = pole of line {3265, 23871} with respect to the dual conic of Orthic inconic
X(63105) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(395)}}, {{A, B, C, X(6), X(11486)}}, {{A, B, C, X(17), X(44556)}}, {{A, B, C, X(230), X(11080)}}, {{A, B, C, X(298), X(60253)}}, {{A, B, C, X(299), X(36889)}}, {{A, B, C, X(302), X(36948)}}, {{A, B, C, X(303), X(8797)}}
X(63105) = barycentric product X(i)*X(j) for these (i, j): {11486, 76}
X(63105) = barycentric quotient X(i)/X(j) for these (i, j): {2, 43543}, {11486, 6}
X(63105) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 193, 395}, {2, 299, 69}, {299, 303, 2}, {395, 5859, 193}, {619, 10653, 37173}, {619, 34509, 10653}, {624, 10654, 37171}, {636, 42152, 37177}, {3642, 18582, 37170}
X(63106) lies on these lines: {2, 6}, {4, 616}, {13, 16804}, {14, 60252}, {15, 50859}, {16, 21359}, {18, 33410}, {61, 36770}, {76, 43543}, {99, 51483}, {316, 43481}, {376, 621}, {381, 52194}, {465, 40680}, {471, 52710}, {473, 63155}, {487, 15765}, {488, 18585}, {532, 18582}, {617, 3524}, {618, 6337}, {619, 42089}, {620, 41746}, {622, 3545}, {623, 10653}, {624, 42910}, {628, 3525}, {629, 42152}, {631, 633}, {634, 3090}, {635, 37178}, {636, 47520}, {1080, 51212}, {1351, 52266}, {1444, 21476}, {2043, 12322}, {2044, 12323}, {3104, 25183}, {3642, 37173}, {3643, 18581}, {3785, 37341}, {3926, 37340}, {5054, 52193}, {5334, 11299}, {5463, 22491}, {5490, 6305}, {5491, 6301}, {5872, 47610}, {5978, 6773}, {5980, 51023}, {6669, 40693}, {6774, 51013}, {6775, 32986}, {7763, 11129}, {7775, 41745}, {7776, 42634}, {8797, 36300}, {9214, 19777}, {9886, 47061}, {11085, 36891}, {11121, 54115}, {11133, 32833}, {11179, 51016}, {11295, 32815}, {11297, 11543}, {11298, 42913}, {11301, 32837}, {11302, 42121}, {11303, 32006}, {11304, 43404}, {11305, 32816}, {11306, 32828}, {11307, 42999}, {11486, 37352}, {16808, 36386}, {17321, 53589}, {20423, 51010}, {22114, 30471}, {22579, 50567}, {22847, 39143}, {30472, 42119}, {31693, 32827}, {32819, 43541}, {32829, 42912}, {32885, 42129}, {33404, 61867}, {33560, 41112}, {33608, 33613}, {33610, 62049}, {33611, 62090}, {34509, 42911}, {36299, 36889}, {36948, 40711}, {36968, 50855}, {37177, 40694}, {37351, 46951}, {40334, 61719}, {40706, 43555}, {40714, 42696}, {41000, 44135}, {42063, 60143}, {42139, 53443}, {42142, 51272}, {42494, 44030}, {52713, 59379}
X(63106) = isotomic conjugate of X(43542)
X(63106) = anticomplement of X(16644)
X(63106) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 43542}, {16644, 16644}
X(63106) = pole of line {2, 11486} with respect to the Wallace hyperbola
X(63106) = pole of line {3265, 23870} with respect to the dual conic of Orthic inconic
X(63106) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(396)}}, {{A, B, C, X(6), X(11485)}}, {{A, B, C, X(18), X(44556)}}, {{A, B, C, X(230), X(11085)}}, {{A, B, C, X(298), X(36889)}}, {{A, B, C, X(299), X(60252)}}, {{A, B, C, X(302), X(8797)}}, {{A, B, C, X(303), X(36948)}}
X(63106) = barycentric product X(i)*X(j) for these (i, j): {11485, 76}
X(63106) = barycentric quotient X(i)/X(j) for these (i, j): {2, 43542}, {11485, 6}
X(63106) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 193, 396}, {2, 298, 69}, {298, 302, 2}, {396, 5858, 193}, {618, 10654, 37172}, {618, 34508, 10654}, {623, 10653, 37170}, {635, 42149, 37178}, {3643, 18581, 37171}
X(63107) lies on these lines: {2, 6}, {4, 6055}, {30, 9752}, {32, 14971}, {76, 33197}, {98, 51023}, {114, 50974}, {115, 37809}, {376, 26613}, {381, 19661}, {543, 3767}, {598, 3545}, {631, 7827}, {1003, 7620}, {1078, 33230}, {1285, 14061}, {1384, 37350}, {3524, 9734}, {3525, 7856}, {3785, 8360}, {3839, 9756}, {3849, 16041}, {5007, 32976}, {5071, 12150}, {5215, 5309}, {5254, 35287}, {5305, 12040}, {5319, 32977}, {5459, 54618}, {5460, 54617}, {5461, 7737}, {5476, 32414}, {5485, 14568}, {5503, 60263}, {5569, 7817}, {6036, 20423}, {6179, 32955}, {6337, 7857}, {6353, 37765}, {6721, 51140}, {7607, 60268}, {7615, 14033}, {7617, 32983}, {7622, 7739}, {7738, 33274}, {7751, 33222}, {7755, 9167}, {7760, 32959}, {7775, 32969}, {7798, 22247}, {7828, 33190}, {7870, 33189}, {7873, 14064}, {7878, 61886}, {7883, 32951}, {8182, 32986}, {8355, 32827}, {8367, 32838}, {8368, 46951}, {8369, 40727}, {8598, 43448}, {9214, 44556}, {9774, 25406}, {9830, 44534}, {11054, 32817}, {11147, 35297}, {11148, 59634}, {11159, 43291}, {11179, 58883}, {11180, 37071}, {11286, 16509}, {11288, 52229}, {11318, 32006}, {13681, 35822}, {13801, 35823}, {13881, 20112}, {15682, 58849}, {15702, 55801}, {15709, 15819}, {16043, 34506}, {16925, 52695}, {18842, 60220}, {21843, 47061}, {22331, 32980}, {23334, 33228}, {32828, 33237}, {32833, 33231}, {32961, 34604}, {32973, 34505}, {32989, 50571}, {33006, 39143}, {33007, 41135}, {34809, 35302}, {36163, 46998}, {36251, 37172}, {36252, 37173}, {37465, 53264}, {46453, 51224}, {47238, 50146}, {47239, 50149}, {47241, 50147}, {51237, 61814}, {54132, 56370}, {54616, 60101}, {54901, 60136}, {54906, 60185}, {55085, 61867}, {60073, 60240}
X(63107) = pole of line {1499, 44203} with respect to the orthoptic circle of the Steiner Inellipse
X(63107) = pole of line {2793, 3265} with respect to the dual conic of Orthic inconic
X(63107) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(22110)}}, {{A, B, C, X(69), X(60103)}}, {{A, B, C, X(524), X(44556)}}, {{A, B, C, X(598), X(1007)}}, {{A, B, C, X(599), X(7612)}}, {{A, B, C, X(1992), X(60093)}}, {{A, B, C, X(3815), X(54616)}}, {{A, B, C, X(5485), X(7778)}}, {{A, B, C, X(5503), X(37690)}}, {{A, B, C, X(7607), X(42850)}}, {{A, B, C, X(11168), X(53103)}}, {{A, B, C, X(11184), X(18842)}}, {{A, B, C, X(18841), X(42849)}}, {{A, B, C, X(21356), X(60220)}}, {{A, B, C, X(22329), X(60263)}}, {{A, B, C, X(23055), X(60073)}}, {{A, B, C, X(44377), X(60240)}}
X(63107) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 1992, 1007}, {2, 7735, 1992}, {5215, 5309, 7618}, {5215, 7618, 33216}, {7792, 8860, 2}, {9166, 60103, 6055}, {9741, 41134, 6337}, {35297, 53142, 11147}
X(63108) lies on these lines: {1, 4759}, {2, 6}, {8, 50283}, {9, 29580}, {44, 29570}, {75, 16668}, {87, 42043}, {145, 48805}, {190, 62212}, {192, 1449}, {238, 38314}, {536, 3758}, {551, 16468}, {673, 59375}, {894, 4740}, {1051, 4734}, {1100, 4664}, {1278, 50120}, {1351, 13634}, {1384, 22351}, {1386, 51055}, {1743, 27268}, {2309, 42042}, {2663, 23524}, {3241, 4649}, {3524, 37510}, {3616, 16477}, {3679, 33682}, {3707, 29612}, {3759, 4688}, {3828, 43997}, {3879, 17358}, {3923, 51054}, {4360, 49721}, {4366, 17487}, {4389, 28333}, {4428, 36635}, {4440, 17014}, {4473, 29585}, {4663, 50075}, {4667, 17367}, {4670, 16816}, {4677, 49685}, {4687, 16671}, {4699, 16833}, {4700, 29576}, {4704, 16884}, {4715, 17399}, {4741, 17023}, {4755, 16669}, {4795, 37756}, {4856, 48628}, {4991, 51060}, {5007, 22267}, {5024, 22355}, {5050, 13635}, {5263, 31145}, {5749, 50079}, {6172, 16503}, {6427, 21909}, {6428, 21992}, {6625, 33031}, {6998, 11482}, {7277, 17380}, {10304, 37474}, {13366, 37103}, {13587, 37502}, {14621, 35578}, {14969, 25531}, {15485, 51103}, {16394, 20018}, {16396, 56181}, {16670, 16826}, {16779, 17333}, {16786, 20072}, {17289, 50076}, {17335, 29595}, {17342, 50125}, {17353, 29582}, {17359, 50132}, {17364, 17383}, {17368, 17373}, {17369, 20055}, {17377, 50097}, {17389, 50115}, {17391, 29600}, {17393, 25269}, {17549, 37507}, {19308, 37503}, {19326, 37492}, {20077, 51665}, {21554, 53092}, {21937, 30435}, {26039, 51353}, {29586, 54280}, {29588, 54389}, {29593, 62231}, {29622, 60986}, {32921, 51056}, {39703, 39948}, {39952, 39974}, {40138, 54372}, {41895, 54623}, {48816, 48861}, {48858, 48867}, {49482, 51093}, {49489, 50086}, {49722, 50112}, {49726, 50121}, {50114, 50128}, {50302, 53620}, {50310, 51005}, {54770, 54795}
X(63108) = pole of line {523, 48578} with respect to the Steiner circumellipse
X(63108) = intersection, other than A, B, C, of circumconics {{A, B, C, X(81), X(55933)}}, {{A, B, C, X(598), X(50074)}}, {{A, B, C, X(11160), X(54623)}}, {{A, B, C, X(17238), X(60276)}}, {{A, B, C, X(25507), X(39703)}}, {{A, B, C, X(30966), X(36588)}}, {{A, B, C, X(37633), X(39952)}}, {{A, B, C, X(37673), X(39974)}}, {{A, B, C, X(50133), X(60078)}}
X(63108) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {894, 16834, 4740}, {1449, 17120, 192}, {1449, 50127, 29584}, {3758, 16666, 4393}, {4649, 50300, 3241}, {17120, 29584, 50127}
X(63109) lies on these lines: {1, 38089}, {2, 6}, {3, 38079}, {4, 20190}, {5, 50957}, {7, 38088}, {8, 38023}, {10, 51169}, {20, 38072}, {76, 60616}, {83, 18842}, {100, 38090}, {140, 14848}, {144, 38086}, {145, 38087}, {182, 3545}, {376, 10168}, {381, 25406}, {382, 50975}, {458, 62195}, {511, 15702}, {542, 3090}, {546, 50987}, {547, 5050}, {549, 14853}, {550, 50963}, {551, 59406}, {574, 11147}, {575, 5067}, {576, 3533}, {598, 54616}, {631, 20423}, {671, 7803}, {1078, 55768}, {1125, 50999}, {1285, 55164}, {1350, 15708}, {1351, 11539}, {1352, 55709}, {1353, 47599}, {1386, 53620}, {1503, 61936}, {1656, 50979}, {1698, 51005}, {2482, 14001}, {2975, 38091}, {3091, 43273}, {3098, 15719}, {3146, 50959}, {3241, 38047}, {3244, 50953}, {3316, 44657}, {3317, 44656}, {3363, 14535}, {3522, 51024}, {3523, 55626}, {3524, 5476}, {3525, 50977}, {3529, 51029}, {3543, 5085}, {3544, 50956}, {3564, 15703}, {3616, 47359}, {3617, 51000}, {3621, 50951}, {3622, 9041}, {3626, 51153}, {3628, 50955}, {3632, 51146}, {3634, 50950}, {3655, 38167}, {3679, 38049}, {3751, 19883}, {3818, 61932}, {3828, 16475}, {3832, 10541}, {3839, 14927}, {3845, 12017}, {4254, 21533}, {4669, 16491}, {4772, 17225}, {5026, 41135}, {5054, 18583}, {5055, 6776}, {5056, 47354}, {5059, 50971}, {5071, 11179}, {5092, 11001}, {5093, 15723}, {5097, 61868}, {5120, 21515}, {5182, 5461}, {5206, 33215}, {5237, 37172}, {5238, 37173}, {5343, 11303}, {5344, 11304}, {5395, 60648}, {5463, 37177}, {5464, 37178}, {5480, 10304}, {5485, 60238}, {5544, 10602}, {5550, 51003}, {5642, 25320}, {5749, 37756}, {5847, 19876}, {5921, 61906}, {6034, 7738}, {6172, 38186}, {6337, 33237}, {6453, 11291}, {6454, 11292}, {6666, 50996}, {6688, 11188}, {6722, 11161}, {6723, 13169}, {7392, 44110}, {7486, 8550}, {7492, 38402}, {7786, 55794}, {7812, 32956}, {7817, 32968}, {7834, 32984}, {7846, 33197}, {7859, 32006}, {7889, 34511}, {7894, 60277}, {8365, 32829}, {8366, 31400}, {8541, 52290}, {8593, 14971}, {9167, 10754}, {9780, 28538}, {10109, 18440}, {10124, 59399}, {10219, 61667}, {10299, 51137}, {10302, 60646}, {10303, 51028}, {10488, 33002}, {10516, 61912}, {10519, 15694}, {10711, 38119}, {10759, 38069}, {10989, 47455}, {11178, 14912}, {11465, 44479}, {11477, 55864}, {11482, 16239}, {11645, 41106}, {11812, 33878}, {11898, 61882}, {12815, 32975}, {14061, 18800}, {14064, 31417}, {14762, 43620}, {14787, 18909}, {15022, 51138}, {15059, 15303}, {15069, 46936}, {15671, 51747}, {15681, 33750}, {15682, 19130}, {15683, 53023}, {15686, 55682}, {15690, 55678}, {15692, 54131}, {15693, 21850}, {15697, 48910}, {15698, 19924}, {15699, 40330}, {15706, 48874}, {15709, 54173}, {15710, 48873}, {15715, 55663}, {15717, 50965}, {15721, 54169}, {16043, 35007}, {16226, 41716}, {16496, 51108}, {16673, 17353}, {16676, 17023}, {16706, 35578}, {16858, 36741}, {16924, 51798}, {17014, 50121}, {17286, 49543}, {17305, 61330}, {18230, 51002}, {18358, 61908}, {18840, 60645}, {19127, 31105}, {19153, 53843}, {19708, 31670}, {19709, 48906}, {19711, 55639}, {19875, 51192}, {19877, 51001}, {19878, 51004}, {20014, 51145}, {20049, 59407}, {20059, 51195}, {20095, 51199}, {21167, 61825}, {22247, 31401}, {23327, 35260}, {23334, 53489}, {24206, 61889}, {25315, 45672}, {25318, 35073}, {26039, 29590}, {26626, 41313}, {26685, 41312}, {29012, 61980}, {29181, 62063}, {29579, 50125}, {29598, 50093}, {29611, 50077}, {29630, 50128}, {30775, 54012}, {31145, 38315}, {31162, 38118}, {31166, 32064}, {31173, 33223}, {31189, 41847}, {31272, 51008}, {31884, 61806}, {31886, 60874}, {32300, 41720}, {32982, 53101}, {32985, 37512}, {33005, 42534}, {33224, 44562}, {33703, 55687}, {33884, 61045}, {34380, 61869}, {34507, 60781}, {34595, 50952}, {34627, 38029}, {34628, 38146}, {34631, 38116}, {34632, 38035}, {34718, 38040}, {34747, 38191}, {34748, 38165}, {35840, 43255}, {35841, 43254}, {36006, 36740}, {36990, 61954}, {37188, 62196}, {37909, 47453}, {38093, 51190}, {38335, 55692}, {39561, 61884}, {39874, 61926}, {39884, 61933}, {39899, 61901}, {40107, 51179}, {41099, 46264}, {41310, 46845}, {41585, 53857}, {41983, 55629}, {41984, 61624}, {42149, 59409}, {42697, 62403}, {42785, 62115}, {43527, 60143}, {43621, 62135}, {44102, 52299}, {44456, 61847}, {44575, 51736}, {44576, 51746}, {44577, 51740}, {44882, 50687}, {45311, 52699}, {46219, 50962}, {46933, 50949}, {46935, 51215}, {47097, 52238}, {47313, 47454}, {47353, 61924}, {47596, 51744}, {48311, 51200}, {48312, 51203}, {48313, 51206}, {48314, 51207}, {48872, 62095}, {48876, 61864}, {48880, 62090}, {48881, 62059}, {48884, 61987}, {48889, 61959}, {48892, 62165}, {48895, 62049}, {48898, 62029}, {48901, 62130}, {48905, 62007}, {49529, 51105}, {49681, 51072}, {49684, 51066}, {49690, 51092}, {50084, 50129}, {50089, 50114}, {50098, 61344}, {50101, 50118}, {50107, 50109}, {50664, 61913}, {50689, 51022}, {50692, 51026}, {50793, 51743}, {50954, 61905}, {50966, 55617}, {50968, 62067}, {50972, 62078}, {50980, 55863}, {50984, 53097}, {50986, 55861}, {51129, 61982}, {51130, 61791}, {51132, 61863}, {51134, 62125}, {51139, 61804}, {51140, 61881}, {51152, 58433}, {51163, 62148}, {51166, 55614}, {51172, 61850}, {51174, 61876}, {51175, 61878}, {51176, 61921}, {51178, 55857}, {51211, 61788}, {53091, 61887}, {53092, 55856}, {53094, 62120}, {54174, 61844}, {54627, 60205}, {54628, 60204}, {55580, 61837}, {55586, 61833}, {55595, 61824}, {55601, 61822}, {55602, 61821}, {55604, 61819}, {55606, 61817}, {55620, 61813}, {55630, 61809}, {55646, 61796}, {55672, 62077}, {55673, 62081}, {55674, 62086}, {55676, 62094}, {55677, 62096}, {55679, 62113}, {55681, 62127}, {55685, 62169}, {55691, 62009}, {55695, 61973}, {55696, 61961}, {55699, 61958}, {55703, 61927}, {55705, 61920}, {55711, 61897}, {55717, 61859}, {55726, 55767}, {55732, 55764}, {55734, 55762}, {55737, 55761}, {55741, 55758}, {55742, 55757}, {55770, 55829}, {55771, 55823}, {55780, 55805}, {55783, 55801}, {59405, 60986}, {59411, 62048}, {60100, 60643}, {60284, 60287}, {61044, 61812}, {61545, 61879}, {61846, 62174}
X(63109) = midpoint of X(i) and X(j) for these {i,j}: {3, 51173}, {4, 51177}, {5, 51181}, {20, 51213}, {55705, 61920}
X(63109) = reflection of X(i) in X(j) for these {i,j}: {20, 50976}, {3, 50988}, {3146, 51164}, {3619, 2}, {4, 50964}, {50957, 5}, {50969, 3}, {50981, 140}, {51169, 10}, {51217, 4}, {55639, 19711}, {62094, 55676}
X(63109) = isotomic conjugate of X(60629)
X(63109) = X(i)-complementary conjugate of X(j) for these {i, j}: {54639, 2887}
X(63109) = pole of line {2, 54639} with respect to the Kiepert hyperbola
X(63109) = pole of line {6, 31885} with respect to the Stammler hyperbola
X(63109) = pole of line {2, 22246} with respect to the Wallace hyperbola
X(63109) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(4), X(21358)}}, {{A, B, C, X(6), X(60616)}}, {{A, B, C, X(67), X(51189)}}, {{A, B, C, X(69), X(60239)}}, {{A, B, C, X(83), X(21356)}}, {{A, B, C, X(141), X(18842)}}, {{A, B, C, X(524), X(18841)}}, {{A, B, C, X(597), X(60646)}}, {{A, B, C, X(599), X(54616)}}, {{A, B, C, X(671), X(3619)}}, {{A, B, C, X(1992), X(60238)}}, {{A, B, C, X(3055), X(46223)}}, {{A, B, C, X(3618), X(60645)}}, {{A, B, C, X(3620), X(60648)}}, {{A, B, C, X(3763), X(60143)}}, {{A, B, C, X(5485), X(20582)}}, {{A, B, C, X(9164), X(15480)}}, {{A, B, C, X(9300), X(46204)}}, {{A, B, C, X(10513), X(36889)}}, {{A, B, C, X(11163), X(23054)}}, {{A, B, C, X(22329), X(42349)}}, {{A, B, C, X(34573), X(60643)}}, {{A, B, C, X(43527), X(59373)}}, {{A, B, C, X(50994), X(60287)}}, {{A, B, C, X(51143), X(60281)}}, {{A, B, C, X(51186), X(60284)}}
X(63109) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 3329, 9770}, {2, 5032, 141}, {2, 524, 3619}, {2, 597, 1992}, {140, 14848, 50967}, {547, 5050, 11180}, {549, 14853, 54170}, {1992, 3618, 597}, {3524, 5476, 51212}, {3839, 51737, 14927}, {5054, 18583, 54132}, {10168, 14561, 376}, {11179, 38317, 5071}, {14912, 61895, 11178}, {38072, 50983, 20}, {38087, 51006, 145}, {38317, 46267, 11179}, {50964, 51177, 51217}, {50988, 51173, 50969}, {54173, 58445, 15709}
X(63110) lies on these lines: {1, 1266}, {2, 6}, {7, 1319}, {8, 41847}, {37, 4795}, {75, 3241}, {76, 54624}, {77, 17079}, {145, 50088}, {190, 4747}, {314, 48858}, {319, 53620}, {320, 3246}, {332, 19276}, {344, 50115}, {376, 10446}, {443, 33955}, {519, 10436}, {527, 29597}, {545, 16777}, {551, 3664}, {579, 17207}, {598, 54831}, {903, 3672}, {1014, 17549}, {1444, 16370}, {1449, 41140}, {1509, 50739}, {2345, 17310}, {2667, 25570}, {2893, 50741}, {3247, 50090}, {3622, 4389}, {3623, 17160}, {3636, 4896}, {3663, 49614}, {3679, 3879}, {3739, 50131}, {3758, 5308}, {3828, 17270}, {3875, 4909}, {4001, 41930}, {4307, 49746}, {4340, 37038}, {4352, 51678}, {4357, 25055}, {4360, 32105}, {4363, 29585}, {4419, 29570}, {4470, 6542}, {4644, 16826}, {4657, 31138}, {4658, 37153}, {4664, 35578}, {4667, 16831}, {4670, 17281}, {4675, 17382}, {4677, 4967}, {4688, 50129}, {4699, 40891}, {4704, 17487}, {4715, 17257}, {4741, 29592}, {4748, 29612}, {4758, 17308}, {4798, 17374}, {4870, 10401}, {4888, 51105}, {4916, 48628}, {5287, 56084}, {5550, 17250}, {5625, 24248}, {5733, 36706}, {5749, 17317}, {5936, 51072}, {6172, 51057}, {7222, 17319}, {7229, 17315}, {8822, 50742}, {9780, 17360}, {10022, 17390}, {10444, 51705}, {10455, 50407}, {11109, 52710}, {11111, 17139}, {11354, 32836}, {13725, 28619}, {14033, 48840}, {16418, 63158}, {16672, 20073}, {16884, 31139}, {17118, 28309}, {17170, 34643}, {17180, 54308}, {17183, 31156}, {17189, 50428}, {17230, 26039}, {17248, 28641}, {17273, 32093}, {17290, 61302}, {17303, 50081}, {17322, 21296}, {17344, 28640}, {17348, 62682}, {17354, 29621}, {17365, 24441}, {17369, 29583}, {17377, 31145}, {17387, 29611}, {17393, 31995}, {17677, 32006}, {18145, 44147}, {18146, 44139}, {20057, 52709}, {20059, 31332}, {20072, 29595}, {20077, 51594}, {24471, 58560}, {24603, 36834}, {25590, 50099}, {26541, 44135}, {28653, 32099}, {29569, 54389}, {29574, 50107}, {29580, 50128}, {30939, 34284}, {31165, 54344}, {31313, 43287}, {32830, 51675}, {32837, 51612}, {33953, 51670}, {34060, 55082}, {34824, 62212}, {35960, 36224}, {36722, 62183}, {38023, 47595}, {41801, 63152}, {45221, 50793}, {47356, 51061}, {48813, 48868}, {48817, 48838}, {48830, 50301}, {48853, 50950}, {48854, 50999}, {48856, 51055}, {49518, 50111}, {49716, 51599}, {49733, 50120}, {49743, 54367}, {50079, 50125}, {50226, 58012}, {50282, 50299}, {50285, 50293}, {50302, 50316}, {50305, 51192}, {51108, 53598}, {53997, 55096}, {54623, 57826}, {54770, 60083}
X(63110) = isotomic conjugate of X(54786)
X(63110) = pole of line {4897, 43052} with respect to the incircle
X(63110) = pole of line {523, 47755} with respect to the Steiner circumellipse
X(63110) = pole of line {2, 4720} with respect to the Wallace hyperbola
X(63110) = pole of line {1125, 4896} with respect to the dual conic of Yff parabola
X(63110) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(17330)}}, {{A, B, C, X(6), X(54624)}}, {{A, B, C, X(7), X(5235)}}, {{A, B, C, X(333), X(39704)}}, {{A, B, C, X(391), X(54623)}}, {{A, B, C, X(599), X(54831)}}, {{A, B, C, X(966), X(60079)}}, {{A, B, C, X(1246), X(17259)}}, {{A, B, C, X(2287), X(2320)}}, {{A, B, C, X(4417), X(36889)}}, {{A, B, C, X(5485), X(17251)}}, {{A, B, C, X(6625), X(50074)}}, {{A, B, C, X(8814), X(17245)}}, {{A, B, C, X(16704), X(30712)}}, {{A, B, C, X(17346), X(54770)}}, {{A, B, C, X(17378), X(58012)}}, {{A, B, C, X(37654), X(60078)}}, {{A, B, C, X(37655), X(57822)}}, {{A, B, C, X(37656), X(57818)}}, {{A, B, C, X(49724), X(54760)}}
X(63110) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 50116, 50101}, {86, 3945, 69}, {551, 17274, 17321}, {551, 3664, 17274}, {16884, 31139, 50112}, {17320, 17394, 38314}, {17320, 39704, 7}, {17394, 39704, 17320}, {50101, 50116, 42697}
X(63111) lies on circumconic {{A, B, C, X(299), X(54581)}} and on these lines: {2, 6}, {13, 49810}, {14, 43365}, {15, 42505}, {16, 49876}, {18, 61906}, {20, 41973}, {61, 15708}, {62, 3543}, {376, 43108}, {381, 22237}, {397, 61954}, {398, 15683}, {3091, 41122}, {3146, 42514}, {3411, 10303}, {3522, 42792}, {3523, 16963}, {3534, 42634}, {3545, 43247}, {3830, 42889}, {3839, 5344}, {3845, 43208}, {5056, 42953}, {5059, 43253}, {5071, 42989}, {5237, 10304}, {5238, 15692}, {5321, 42588}, {5334, 15640}, {5335, 41120}, {5339, 62032}, {5340, 61972}, {5349, 50687}, {5350, 42899}, {7486, 16267}, {9113, 36327}, {10645, 42933}, {10653, 12817}, {10654, 15697}, {11001, 11486}, {11481, 62072}, {11485, 15719}, {11542, 61915}, {11543, 41106}, {12101, 33603}, {15682, 42136}, {15690, 43482}, {15698, 42913}, {15702, 43479}, {15710, 42925}, {15721, 42149}, {16268, 41119}, {16773, 61812}, {16962, 61846}, {16964, 62166}, {16965, 62003}, {16967, 49860}, {18581, 49874}, {18582, 49904}, {19709, 43543}, {22235, 54594}, {22236, 61806}, {22238, 62120}, {33605, 41099}, {33607, 37835}, {34754, 42932}, {36843, 62081}, {40693, 61912}, {41108, 42100}, {41112, 42507}, {41121, 42982}, {41943, 61856}, {41944, 42520}, {42086, 42804}, {42089, 42976}, {42091, 43331}, {42103, 43006}, {42115, 62077}, {42117, 62135}, {42118, 62019}, {42120, 43326}, {42121, 61838}, {42125, 61979}, {42126, 62052}, {42129, 61902}, {42133, 43399}, {42142, 42778}, {42147, 62095}, {42148, 62048}, {42151, 62153}, {42153, 61944}, {42154, 42517}, {42155, 62030}, {42159, 61994}, {42163, 61962}, {42164, 43495}, {42419, 61777}, {42420, 61987}, {42494, 43236}, {42496, 61893}, {42497, 43306}, {42501, 43429}, {42506, 42910}, {42508, 42940}, {42511, 42977}, {42515, 43304}, {42518, 42898}, {42519, 43101}, {42543, 43632}, {42628, 61891}, {42633, 61843}, {42636, 42991}, {42688, 62165}, {42780, 62037}, {42815, 61939}, {42818, 43542}, {42903, 43001}, {42912, 61833}, {42917, 61860}, {42924, 62042}, {42943, 62132}, {42972, 50688}, {42974, 42987}, {42988, 61889}, {42993, 61982}, {43002, 61778}, {43031, 43243}, {43109, 62049}, {43242, 46334}, {43252, 61952}, {43293, 43369}, {43403, 49908}, {43416, 61961}, {43417, 43478}, {43426, 46935}, {43446, 61880}, {43463, 61857}, {43464, 61851}, {43481, 62040}, {43553, 43772}, {43557, 54578}, {43869, 61805}, {52079, 62065}, {52080, 62101}
X(63111) = pole of line {2, 42684} with respect to the Kiepert hyperbola
X(63111) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {14, 49826, 61989}, {16, 49876, 62094}, {62, 41113, 49875}, {5321, 42588, 62018}, {5334, 41100, 15640}, {5335, 41120, 61966}, {10653, 42983, 43541}, {10653, 49824, 62007}, {12101, 42816, 33603}, {16268, 42998, 61936}, {18581, 49874, 61938}, {40694, 41107, 49873}, {41107, 49873, 3839}, {41108, 62160, 43466}, {41112, 42507, 43404}, {41112, 43404, 61958}, {41113, 49875, 3543}, {41122, 49825, 3091}, {42510, 49827, 20}, {42983, 62007, 49824}, {61719, 61924, 22235}
X(63112) lies on circumconic {{A, B, C, X(298), X(54580)}} and on these lines: {2, 6}, {13, 43364}, {14, 49811}, {15, 49875}, {16, 42504}, {17, 61906}, {20, 41974}, {61, 3543}, {62, 15708}, {376, 43109}, {381, 22235}, {397, 15683}, {398, 61954}, {3091, 41121}, {3146, 42515}, {3412, 10303}, {3522, 42791}, {3523, 16962}, {3534, 42633}, {3545, 43246}, {3830, 42888}, {3839, 5343}, {3845, 43207}, {5056, 42952}, {5059, 43252}, {5071, 42988}, {5237, 15692}, {5238, 10304}, {5318, 42589}, {5334, 41119}, {5335, 15640}, {5339, 61972}, {5340, 62032}, {5349, 42898}, {5350, 50687}, {7486, 16268}, {9112, 35749}, {10646, 42932}, {10653, 15697}, {10654, 12816}, {11001, 11485}, {11480, 62072}, {11486, 15719}, {11542, 41106}, {11543, 61915}, {12101, 33602}, {15682, 42137}, {15690, 43481}, {15698, 42912}, {15702, 43480}, {15710, 42924}, {15721, 42152}, {16267, 41120}, {16772, 61812}, {16963, 61846}, {16964, 62003}, {16965, 62166}, {16966, 49859}, {18581, 49903}, {18582, 49873}, {19709, 43542}, {22236, 62120}, {22237, 54593}, {22238, 61806}, {33604, 41099}, {33606, 37832}, {34755, 42933}, {36836, 62081}, {40694, 61912}, {41107, 42099}, {41113, 42506}, {41122, 42983}, {41943, 42521}, {41944, 61856}, {42085, 42803}, {42090, 43330}, {42092, 42977}, {42106, 43007}, {42116, 62077}, {42117, 62019}, {42118, 62135}, {42119, 43327}, {42124, 61838}, {42127, 62052}, {42128, 61979}, {42132, 61902}, {42134, 43400}, {42139, 42777}, {42147, 62048}, {42148, 62095}, {42150, 62153}, {42154, 62030}, {42155, 42516}, {42156, 61944}, {42162, 61994}, {42165, 43496}, {42166, 61962}, {42419, 61987}, {42420, 61777}, {42495, 43237}, {42496, 43307}, {42497, 61893}, {42500, 43428}, {42507, 42911}, {42509, 42941}, {42510, 42976}, {42514, 43305}, {42518, 43104}, {42519, 42899}, {42544, 43633}, {42627, 61891}, {42634, 61843}, {42635, 42990}, {42689, 62165}, {42779, 62037}, {42816, 61939}, {42817, 43543}, {42902, 43000}, {42913, 61833}, {42916, 61860}, {42925, 62042}, {42942, 62132}, {42973, 50688}, {42975, 42986}, {42989, 61889}, {42992, 61982}, {43003, 61778}, {43030, 43242}, {43108, 62049}, {43243, 46335}, {43253, 61952}, {43292, 43368}, {43404, 49907}, {43416, 43477}, {43417, 61961}, {43427, 46935}, {43447, 61880}, {43463, 61851}, {43464, 61857}, {43482, 62040}, {43552, 43771}, {43556, 54579}, {43870, 61805}, {52079, 62101}, {52080, 62065}
X(63112) = pole of line {2, 42685} with respect to the Kiepert hyperbola
X(63112) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {13, 49827, 61989}, {15, 49875, 62094}, {61, 41112, 49876}, {5318, 42589, 62018}, {5334, 41119, 61966}, {5335, 41101, 15640}, {10654, 42982, 43540}, {10654, 49825, 62007}, {12101, 42815, 33602}, {16267, 42999, 61936}, {18582, 49873, 61938}, {40693, 41108, 49874}, {41107, 62160, 43465}, {41108, 49874, 3839}, {41112, 49876, 3543}, {41113, 42506, 43403}, {41113, 43403, 61958}, {41121, 49824, 3091}, {42511, 49826, 20}, {42511, 61719, 49826}, {42896, 43232, 10653}, {42982, 62007, 49825}
X(63113) lies on circumconic {{A, B, C, X(299), X(54580)}} and on these lines: {2, 6}, {13, 49859}, {14, 43397}, {15, 61805}, {16, 15697}, {18, 61912}, {20, 41108}, {61, 15721}, {62, 3839}, {397, 61944}, {398, 62120}, {549, 43480}, {3091, 16268}, {3411, 3523}, {3543, 5365}, {3545, 42989}, {3830, 33603}, {5056, 61719}, {5066, 43543}, {5071, 22235}, {5321, 42517}, {5334, 42510}, {5335, 41122}, {5339, 62048}, {5340, 61962}, {5343, 62037}, {5351, 10304}, {5352, 15692}, {6407, 15764}, {9113, 36331}, {10109, 42818}, {10303, 41944}, {10645, 42803}, {10653, 42507}, {10654, 42977}, {11001, 42123}, {11485, 61822}, {11486, 15682}, {11540, 42917}, {11542, 61913}, {11543, 41099}, {12817, 42804}, {15640, 19107}, {15683, 22238}, {15693, 43869}, {15695, 43482}, {15705, 42791}, {15708, 42149}, {15715, 42925}, {16773, 61806}, {16961, 43403}, {16962, 55864}, {16964, 62153}, {16965, 61994}, {16967, 42952}, {18581, 43233}, {19708, 42913}, {19709, 42497}, {21734, 43003}, {22236, 61812}, {33602, 61956}, {33604, 42974}, {33605, 42125}, {33606, 41107}, {33699, 42816}, {34754, 42481}, {36843, 62095}, {36970, 43242}, {37835, 42982}, {40693, 61906}, {41101, 62059}, {41106, 42987}, {41119, 49904}, {41121, 42580}, {42089, 42532}, {42092, 42520}, {42104, 43020}, {42115, 43108}, {42116, 42419}, {42117, 62115}, {42118, 62009}, {42119, 42792}, {42120, 62051}, {42121, 61833}, {42128, 43247}, {42129, 61904}, {42132, 43555}, {42133, 43032}, {42139, 42503}, {42141, 42508}, {42147, 62081}, {42148, 62032}, {42151, 42636}, {42153, 61954}, {42154, 62132}, {42155, 62018}, {42159, 62003}, {42160, 43019}, {42163, 61972}, {42165, 43202}, {42420, 61961}, {42436, 58204}, {42495, 61952}, {42496, 61891}, {42505, 42893}, {42519, 61930}, {42588, 50687}, {42589, 42943}, {42628, 61893}, {42633, 43464}, {42780, 62122}, {42801, 58184}, {42815, 61934}, {42817, 61890}, {42900, 54480}, {42911, 54593}, {42912, 61838}, {42923, 62118}, {42924, 62017}, {42942, 62072}, {42988, 61888}, {42991, 62067}, {42993, 50688}, {43015, 61796}, {43100, 61842}, {43207, 61910}, {43253, 62129}, {43417, 62019}, {43446, 61882}, {43463, 61860}, {43473, 54579}, {43477, 43501}, {43479, 61844}, {43542, 61908}, {43870, 61781}, {49874, 49908}, {52079, 62057}, {52080, 62109}
X(63113) = pole of line {2, 43421} with respect to the Kiepert hyperbola
X(63113) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {14, 49875, 62007}, {16, 49827, 15697}, {62, 41120, 49826}, {5334, 42510, 62160}, {5335, 41122, 61958}, {10653, 42507, 49873}, {10653, 49873, 61989}, {15640, 42983, 41113}, {16268, 42521, 41112}, {16963, 42999, 15692}, {18581, 49825, 61943}, {33604, 61926, 43246}, {33605, 61987, 42125}, {40694, 41100, 49824}, {41100, 49824, 3543}, {41107, 43404, 61966}, {41107, 49810, 43404}, {41107, 61966, 43540}, {41120, 49826, 3839}, {42115, 43108, 62090}, {42119, 42792, 62099}, {42589, 42943, 62145}, {42974, 43246, 33604}, {49874, 49908, 61936}, {49875, 62007, 43465}
X(63114) lies on circumconic {{A, B, C, X(298), X(54581)}} and on these lines: {2, 6}, {13, 43398}, {14, 49860}, {15, 15697}, {16, 61805}, {17, 61912}, {20, 41107}, {61, 3839}, {62, 15721}, {397, 62120}, {398, 61944}, {549, 43479}, {3091, 16267}, {3412, 3523}, {3543, 5366}, {3545, 42988}, {3830, 33602}, {5066, 43542}, {5071, 22237}, {5318, 42516}, {5334, 41121}, {5335, 42511}, {5339, 61962}, {5340, 62048}, {5344, 62037}, {5351, 15692}, {5352, 10304}, {6408, 15764}, {9112, 35750}, {10109, 42817}, {10303, 41943}, {10646, 42804}, {10653, 42976}, {10654, 42506}, {11001, 42122}, {11485, 15682}, {11486, 61822}, {11540, 42916}, {11542, 41099}, {11543, 61913}, {12816, 42803}, {15640, 19106}, {15683, 22236}, {15693, 43870}, {15695, 43481}, {15705, 42792}, {15708, 42152}, {15715, 42924}, {16772, 61806}, {16960, 43404}, {16963, 55864}, {16964, 61994}, {16965, 62153}, {16966, 42953}, {18582, 43232}, {19708, 42912}, {19709, 42496}, {21734, 43002}, {22238, 61812}, {33603, 61956}, {33604, 42128}, {33605, 42975}, {33607, 41108}, {33699, 42815}, {34755, 42480}, {36836, 62095}, {36969, 43243}, {37832, 42983}, {40694, 61906}, {41100, 62059}, {41106, 42986}, {41120, 49903}, {41122, 42581}, {42089, 42521}, {42092, 42533}, {42105, 43021}, {42115, 42420}, {42116, 43109}, {42117, 62009}, {42118, 62115}, {42119, 62051}, {42120, 42791}, {42124, 61833}, {42125, 43246}, {42129, 43554}, {42132, 61904}, {42134, 43033}, {42140, 42509}, {42142, 42502}, {42147, 62032}, {42148, 62081}, {42150, 42635}, {42154, 62018}, {42155, 62132}, {42156, 61954}, {42161, 43018}, {42162, 62003}, {42164, 43201}, {42166, 61972}, {42419, 61961}, {42435, 58204}, {42494, 61952}, {42497, 61891}, {42504, 42892}, {42518, 61930}, {42588, 42942}, {42589, 50687}, {42627, 61893}, {42634, 43463}, {42779, 62122}, {42802, 58184}, {42816, 61934}, {42818, 61890}, {42901, 54479}, {42910, 54594}, {42913, 61838}, {42922, 62118}, {42925, 62017}, {42943, 62072}, {42989, 61888}, {42990, 62067}, {42992, 50688}, {43014, 61796}, {43107, 61842}, {43208, 61910}, {43252, 62129}, {43416, 62019}, {43447, 61882}, {43464, 61860}, {43474, 54578}, {43478, 43502}, {43480, 61844}, {43543, 61908}, {43869, 61781}, {49873, 49907}, {52079, 62109}, {52080, 62057}
X(63114) = pole of line {2, 43420} with respect to the Kiepert hyperbola
X(63114) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {13, 49876, 62007}, {15, 49826, 15697}, {61, 41119, 49827}, {5334, 41121, 61958}, {5335, 42511, 62160}, {10654, 42506, 49874}, {10654, 49874, 61989}, {15640, 42982, 41112}, {16267, 42520, 41113}, {16962, 42998, 15692}, {18582, 49824, 61943}, {33604, 61987, 42128}, {33605, 61926, 43247}, {33699, 43207, 42815}, {40693, 41101, 49825}, {41101, 49825, 3543}, {41108, 43403, 61966}, {41108, 49811, 43403}, {41108, 61966, 43541}, {41119, 49827, 3839}, {42116, 43109, 62090}, {42120, 42791, 62099}, {42588, 42942, 62145}, {42975, 43247, 33605}, {49873, 49907, 61936}, {49876, 62007, 43466}
X(63115) lies on these lines: {2, 6}, {30, 55721}, {182, 44580}, {511, 19710}, {518, 51059}, {542, 33699}, {549, 55704}, {575, 15713}, {576, 5066}, {1350, 62090}, {1351, 61993}, {1352, 61950}, {1353, 15711}, {1386, 41150}, {1503, 50962}, {2854, 21969}, {3363, 41750}, {3534, 55580}, {3564, 12101}, {3860, 5480}, {4405, 49727}, {4663, 4745}, {4715, 49543}, {4725, 50100}, {5050, 50982}, {5071, 53858}, {5085, 51179}, {5093, 50961}, {5102, 50959}, {5476, 61934}, {5846, 50952}, {5847, 51124}, {5965, 38136}, {6776, 62135}, {7231, 50098}, {7277, 50077}, {7759, 8355}, {7762, 11054}, {7890, 39785}, {8550, 8703}, {8787, 36521}, {9027, 21849}, {9053, 51001}, {10109, 34507}, {10124, 22234}, {10168, 61845}, {10519, 51138}, {10541, 61805}, {11165, 15603}, {11178, 61624}, {11179, 55629}, {11180, 61979}, {11477, 15682}, {11482, 61908}, {11898, 61929}, {12007, 55692}, {12100, 55687}, {14561, 51175}, {14831, 40929}, {14853, 50958}, {14912, 50973}, {14976, 33683}, {15069, 41099}, {15687, 55718}, {15690, 44882}, {15691, 55583}, {15695, 50965}, {15697, 53097}, {15699, 22330}, {15716, 51174}, {15722, 50983}, {15759, 34380}, {15826, 47311}, {17504, 33749}, {18553, 61963}, {19708, 55641}, {19711, 21167}, {20112, 50280}, {20190, 61800}, {20423, 61974}, {25406, 50970}, {25555, 61890}, {28538, 49536}, {29181, 50974}, {29617, 62225}, {34379, 51107}, {37350, 41748}, {37904, 47546}, {38110, 51183}, {38191, 50949}, {40107, 61851}, {43273, 62115}, {44219, 49896}, {47280, 47314}, {47353, 51178}, {49524, 51070}, {49895, 49939}, {50955, 61941}, {50967, 55618}, {50971, 54174}, {50972, 55591}, {50977, 55707}, {50980, 55706}, {50998, 51097}, {51005, 51106}, {51022, 54132}, {51025, 51538}, {51091, 51147}, {51104, 51196}, {51139, 55703}, {51182, 61918}, {51215, 53023}, {52987, 62101}, {53092, 61854}, {53093, 61822}, {54131, 62009}, {54637, 54647}, {55588, 62111}, {55708, 61827}, {55724, 62163}
X(63115) = midpoint of X(i) and X(j) for these {i,j}: {1992, 6144}, {47353, 51178}, {51174, 54173}
X(63115) = reflection of X(i) in X(j) for these {i,j}: {141, 1992}, {11178, 61624}, {15687, 55718}, {3630, 597}, {40929, 14831}, {597, 3629}, {51022, 54132}, {51737, 51140}, {54169, 1353}, {54174, 50971}, {55583, 15691}
X(63115) = complement of X(51188)
X(63115) = X(i)-Ceva conjugate of X(j) for these {i, j}: {54478, 2}
X(63115) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {54478, 6327}
X(63115) = intersection, other than A, B, C, of circumconics {{A, B, C, X(83), X(41153)}}, {{A, B, C, X(3630), X(34898)}}, {{A, B, C, X(11160), X(25322)}}, {{A, B, C, X(17503), X(51187)}}, {{A, B, C, X(41149), X(45103)}}, {{A, B, C, X(41152), X(60216)}}, {{A, B, C, X(50989), X(60228)}}
X(63115) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {524, 1992, 141}, {524, 3629, 597}, {524, 597, 3630}, {1992, 6144, 524}, {5858, 5859, 9770}, {34380, 51140, 51737}
X(63116) lies on these lines: {2, 6}, {20, 55583}, {376, 55595}, {511, 51178}, {542, 15640}, {575, 61844}, {576, 61936}, {671, 60632}, {1350, 62099}, {1351, 41099}, {1352, 61958}, {1353, 15693}, {1503, 51214}, {2996, 11054}, {3523, 55698}, {3534, 34380}, {3564, 15682}, {3751, 51072}, {3830, 5921}, {3845, 50962}, {4669, 50952}, {4677, 49536}, {5050, 50985}, {5066, 11898}, {5093, 10109}, {5395, 60637}, {5485, 54642}, {5965, 36324}, {6392, 8352}, {6776, 15697}, {7758, 35287}, {8550, 62063}, {8703, 55616}, {9027, 62187}, {9925, 37939}, {10304, 55631}, {10519, 51140}, {11001, 61044}, {11148, 14712}, {11179, 55655}, {11180, 48889}, {11185, 53101}, {11477, 50687}, {11482, 61899}, {12100, 14912}, {14848, 61915}, {14853, 50961}, {15069, 61985}, {15685, 39874}, {15692, 55681}, {15701, 50978}, {15713, 51183}, {18440, 62009}, {18583, 61904}, {19708, 51179}, {19709, 51175}, {19710, 39899}, {20423, 61966}, {21850, 61987}, {22330, 46935}, {25406, 50973}, {27088, 51579}, {32599, 35493}, {33699, 44456}, {33748, 50977}, {33749, 61798}, {33878, 62115}, {34379, 51001}, {34507, 61924}, {36769, 51201}, {37904, 63174}, {37907, 47546}, {38136, 41106}, {38191, 50950}, {40107, 61846}, {41895, 47286}, {46267, 61863}, {46333, 55580}, {47867, 51204}, {48662, 62031}, {48876, 61822}, {48906, 62090}, {49824, 51207}, {49825, 51206}, {50691, 55721}, {50954, 61960}, {50956, 55717}, {50966, 62101}, {50967, 55603}, {51004, 51110}, {51023, 62018}, {51027, 51538}, {51092, 51192}, {51095, 51193}, {51103, 51197}, {51172, 61969}, {51177, 55593}, {51180, 55697}, {51212, 62030}, {51213, 62025}, {51216, 62022}, {51732, 61862}, {51737, 62054}, {52987, 62112}, {53091, 61851}, {53092, 61859}, {53093, 61825}, {53097, 62129}, {53858, 61914}, {54131, 62002}, {54170, 62132}, {54173, 55670}, {54639, 60286}, {54896, 60228}, {55584, 62138}, {55688, 61796}, {55705, 61823}, {55718, 61982}, {55724, 62042}, {55728, 55788}, {55805, 55826}, {55810, 55819}, {59399, 61893}, {60200, 60281}, {60282, 60628}, {61545, 61901}, {61624, 61910}
X(63116) = reflection of X(i) in X(j) for these {i,j}: {1992, 6144}, {51215, 54132}, {54174, 50974}, {62042, 55724}
X(63116) = inverse of X(41139) in Steiner circumellipse
X(63116) = anticomplement of X(50992)
X(63116) = X(i)-Ceva conjugate of X(j) for these {i, j}: {32532, 2}
X(63116) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {31, 53856}, {32532, 6327}
X(63116) = pole of line {6467, 33879} with respect to the Jerabek hyperbola
X(63116) = pole of line {523, 41139} with respect to the Steiner circumellipse
X(63116) = intersection, other than A, B, C, of circumconics {{A, B, C, X(193), X(17503)}}, {{A, B, C, X(524), X(60632)}}, {{A, B, C, X(1992), X(54642)}}, {{A, B, C, X(2996), X(15533)}}, {{A, B, C, X(3620), X(60637)}}, {{A, B, C, X(4590), X(41139)}}, {{A, B, C, X(5032), X(60281)}}, {{A, B, C, X(8584), X(53101)}}, {{A, B, C, X(11160), X(54637)}}, {{A, B, C, X(15534), X(54896)}}, {{A, B, C, X(35511), X(41133)}}, {{A, B, C, X(50990), X(60200)}}, {{A, B, C, X(50991), X(60628)}}, {{A, B, C, X(51185), X(54639)}}
X(63116) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {69, 8584, 2}, {524, 6144, 1992}, {5862, 5863, 9766}, {5965, 54132, 51215}, {34380, 50974, 54174}, {36324, 36326, 62007}
X(63117) lies on these lines: {2, 6}, {20, 55721}, {182, 61805}, {194, 53856}, {376, 55580}, {511, 15697}, {518, 50840}, {542, 62007}, {575, 15721}, {576, 3839}, {671, 54896}, {1351, 15682}, {1352, 61943}, {1353, 3534}, {1384, 51589}, {1503, 51029}, {2996, 7812}, {3523, 55704}, {3564, 41099}, {3830, 50974}, {3845, 5921}, {4677, 51001}, {4745, 51168}, {5050, 50980}, {5066, 5093}, {5068, 53858}, {5071, 11482}, {5095, 6995}, {5102, 51023}, {5395, 60627}, {5476, 51178}, {5847, 50953}, {6392, 11317}, {6776, 55719}, {7486, 22330}, {7620, 53101}, {8182, 15602}, {8550, 62120}, {8703, 14912}, {10109, 11898}, {10304, 55606}, {10488, 35369}, {10519, 51137}, {10989, 47546}, {11001, 51028}, {11179, 33751}, {11180, 61966}, {11477, 15683}, {11812, 51184}, {12007, 62054}, {12100, 55692}, {14848, 61926}, {14853, 50956}, {15069, 61954}, {15520, 50961}, {15531, 21969}, {15640, 29012}, {15692, 55687}, {15693, 34380}, {15698, 50979}, {15709, 53092}, {15713, 53091}, {16475, 51156}, {17503, 60632}, {18440, 61987}, {18583, 61913}, {19708, 55629}, {19710, 44456}, {20423, 61989}, {21849, 61692}, {21850, 62009}, {22234, 61856}, {25406, 50968}, {28301, 50129}, {28322, 50131}, {32532, 41895}, {32973, 39785}, {33550, 60216}, {33622, 51208}, {33624, 51209}, {33699, 39899}, {33748, 54173}, {33749, 62067}, {33750, 55621}, {33878, 62090}, {34379, 51105}, {34507, 61912}, {34511, 51579}, {35750, 49876}, {36331, 49875}, {37901, 47280}, {37909, 47549}, {39260, 54280}, {39874, 62040}, {41672, 52695}, {43273, 62132}, {44580, 55705}, {47277, 47314}, {47313, 47541}, {47466, 60455}, {47865, 51201}, {47866, 51204}, {48662, 62010}, {48876, 61833}, {48906, 62115}, {49135, 55718}, {49826, 51206}, {49827, 51207}, {50952, 51071}, {50955, 61932}, {50967, 55649}, {50978, 61843}, {51093, 51196}, {51125, 59406}, {51132, 62168}, {51167, 51538}, {51174, 61838}, {51175, 59399}, {51177, 62118}, {51182, 61891}, {51194, 60971}, {51212, 62051}, {51213, 62031}, {51214, 51737}, {51732, 61857}, {53093, 61812}, {53097, 62095}, {54131, 62018}, {54637, 54642}, {54639, 60638}, {55584, 62101}, {55641, 62063}, {55674, 61781}, {55697, 61800}, {55701, 61809}, {55724, 62130}, {55725, 55788}, {55805, 55820}, {55807, 55819}, {60200, 60284}, {60283, 60628}, {60641, 60648}, {61545, 61893}
X(63117) = reflection of X(i) in X(j) for these {i,j}: {5071, 11482}, {51211, 54132}, {54174, 50966}
X(63117) = anticomplement of X(50990)
X(63117) = X(i)-Ceva conjugate of X(j) for these {i, j}: {60281, 2}
X(63117) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {60281, 6327}
X(63117) = intersection, other than A, B, C, of circumconics {{A, B, C, X(193), X(45103)}}, {{A, B, C, X(524), X(54896)}}, {{A, B, C, X(2996), X(22165)}}, {{A, B, C, X(3620), X(60627)}}, {{A, B, C, X(5032), X(60284)}}, {{A, B, C, X(11160), X(32532)}}, {{A, B, C, X(15533), X(60632)}}, {{A, B, C, X(15534), X(53101)}}, {{A, B, C, X(41895), X(50992)}}, {{A, B, C, X(50993), X(60628)}}, {{A, B, C, X(50994), X(60200)}}
X(63117) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {193, 1992, 5032}, {14912, 50962, 54174}, {29012, 54132, 51211}, {50962, 51180, 50966}, {50974, 51172, 51216}
X(63118) lies on these lines: {2, 6}, {20, 55588}, {316, 41895}, {376, 55602}, {487, 6487}, {488, 6486}, {511, 15640}, {542, 55581}, {575, 61846}, {576, 61924}, {1351, 41106}, {1352, 61966}, {1353, 15701}, {1503, 62168}, {2987, 46212}, {2996, 8352}, {3523, 33749}, {3564, 11001}, {3751, 51068}, {3830, 34380}, {3839, 18553}, {3845, 11898}, {4677, 34379}, {4745, 50952}, {5050, 61838}, {5066, 50962}, {5093, 61910}, {5395, 7877}, {5485, 54896}, {5921, 15682}, {5965, 15697}, {6390, 51589}, {6776, 55612}, {7396, 32244}, {7860, 11054}, {7905, 55725}, {8550, 15705}, {8591, 53856}, {8703, 50974}, {9027, 62188}, {10304, 55637}, {10519, 55685}, {11179, 55669}, {11180, 48901}, {11185, 45103}, {11477, 61985}, {11482, 61895}, {11540, 53091}, {11812, 50986}, {12101, 44456}, {14023, 35287}, {14848, 61913}, {14853, 61938}, {14912, 15693}, {15069, 50687}, {15690, 39899}, {15692, 55679}, {15698, 50985}, {15719, 48876}, {18440, 62019}, {18583, 61902}, {19708, 55648}, {19710, 39874}, {20423, 61958}, {21850, 61979}, {25406, 62072}, {29617, 52709}, {33748, 51140}, {33750, 51178}, {33878, 62135}, {34507, 61936}, {36768, 51201}, {37907, 47552}, {40107, 61844}, {41099, 50955}, {43273, 62099}, {47353, 51214}, {48662, 62043}, {48906, 62077}, {49505, 51097}, {49873, 51207}, {49874, 51206}, {50950, 51072}, {50954, 61963}, {50961, 54132}, {50966, 62109}, {50973, 62132}, {50977, 55700}, {50979, 61822}, {50999, 51092}, {51001, 51071}, {51004, 51105}, {51023, 62030}, {51094, 51193}, {51108, 51197}, {51110, 51196}, {51174, 61932}, {51176, 55610}, {51182, 61843}, {51184, 55697}, {51212, 62018}, {52987, 62122}, {53092, 61861}, {53093, 61830}, {53097, 62148}, {53101, 60627}, {53489, 60143}, {54169, 62054}, {54170, 62145}, {54637, 60632}, {54639, 60641}, {54642, 60216}, {55580, 62161}, {55584, 62154}, {55593, 62118}, {55690, 61805}, {55724, 62017}, {55729, 55791}, {55807, 55829}, {55812, 55820}, {59399, 61891}, {60283, 60285}, {60284, 60628}, {61545, 61908}, {61624, 61898}
X(63118) = reflection of X(i) in X(j) for these {i,j}: {51178, 54173}, {51214, 47353}, {54132, 50961}, {54174, 51179}, {62161, 55580}
X(63118) = isotomic conjugate of X(60632)
X(63118) = X(i)-Ceva conjugate of X(j) for these {i, j}: {54637, 2}
X(63118) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {54637, 6327}
X(63118) = pole of line {2, 60632} with respect to the Wallace hyperbola
X(63118) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(193), X(32532)}}, {{A, B, C, X(230), X(46212)}}, {{A, B, C, X(1992), X(54896)}}, {{A, B, C, X(2996), X(50992)}}, {{A, B, C, X(3620), X(60638)}}, {{A, B, C, X(5032), X(45103)}}, {{A, B, C, X(5486), X(48310)}}, {{A, B, C, X(8584), X(54642)}}, {{A, B, C, X(11160), X(60228)}}, {{A, B, C, X(15534), X(41895)}}, {{A, B, C, X(18823), X(41139)}}, {{A, B, C, X(20583), X(38005)}}, {{A, B, C, X(22165), X(60200)}}, {{A, B, C, X(50993), X(60285)}}, {{A, B, C, X(50994), X(60628)}}, {{A, B, C, X(51171), X(60283)}}
X(63118) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3564, 51179, 54174}, {5860, 5861, 7610}, {5862, 5863, 8667}, {36346, 36352, 15697}
X(63119) lies on these lines: {1, 38191}, {2, 6}, {3, 38136}, {4, 5092}, {5, 12017}, {7, 17370}, {8, 17371}, {10, 16491}, {15, 37178}, {16, 37177}, {20, 55676}, {22, 31521}, {30, 55678}, {71, 56510}, {83, 18841}, {125, 19119}, {140, 14853}, {144, 17305}, {145, 17285}, {182, 1614}, {187, 16043}, {194, 40332}, {206, 32064}, {264, 33630}, {308, 63170}, {316, 33230}, {344, 3247}, {346, 17380}, {373, 11574}, {376, 19130}, {382, 33750}, {393, 52289}, {487, 6199}, {488, 6395}, {511, 3525}, {518, 5550}, {542, 61895}, {547, 18440}, {549, 55639}, {574, 7889}, {575, 60781}, {576, 61870}, {598, 60616}, {631, 3098}, {632, 1351}, {671, 60646}, {858, 47454}, {902, 29663}, {1078, 55762}, {1100, 29579}, {1125, 16496}, {1176, 19137}, {1249, 31886}, {1285, 7831}, {1350, 10303}, {1352, 5067}, {1353, 48154}, {1384, 8362}, {1386, 9780}, {1428, 10588}, {1444, 21514}, {1449, 29596}, {1495, 7392}, {1503, 5056}, {1656, 6776}, {1698, 38049}, {1843, 6688}, {1899, 46448}, {1974, 8889}, {2030, 5207}, {2330, 10589}, {2345, 17117}, {2548, 33221}, {2979, 58471}, {3087, 11331}, {3091, 5085}, {3146, 53094}, {3161, 17320}, {3241, 17240}, {3288, 55190}, {3313, 5640}, {3416, 19877}, {3522, 53023}, {3523, 5480}, {3524, 31670}, {3526, 10519}, {3528, 48901}, {3529, 17508}, {3533, 25555}, {3544, 20190}, {3545, 7919}, {3564, 5070}, {3616, 17263}, {3617, 38315}, {3622, 49524}, {3623, 59407}, {3627, 55682}, {3628, 5050}, {3634, 16475}, {3672, 17354}, {3681, 58562}, {3723, 17279}, {3731, 17321}, {3751, 19862}, {3759, 29611}, {3767, 6704}, {3785, 21309}, {3818, 5071}, {3832, 44882}, {3839, 48905}, {3855, 29012}, {3867, 4232}, {3873, 58633}, {3875, 50100}, {3933, 22246}, {3946, 50107}, {3973, 4357}, {4000, 17116}, {4026, 8692}, {4045, 14033}, {4253, 29492}, {4254, 21519}, {4256, 37176}, {4257, 56737}, {4265, 17572}, {4419, 17383}, {4422, 16677}, {4644, 17291}, {4657, 16814}, {4678, 51147}, {4699, 26039}, {4755, 49502}, {4916, 29577}, {5008, 7800}, {5024, 6337}, {5033, 7808}, {5047, 36741}, {5054, 21850}, {5055, 48906}, {5068, 36990}, {5072, 55692}, {5079, 39884}, {5093, 55858}, {5096, 16865}, {5104, 33001}, {5120, 21496}, {5159, 47456}, {5182, 6722}, {5189, 47453}, {5210, 32990}, {5222, 17289}, {5284, 12329}, {5296, 17400}, {5308, 17341}, {5315, 19784}, {5334, 11289}, {5335, 11290}, {5475, 33223}, {5476, 15702}, {5485, 60645}, {5622, 12900}, {5702, 53025}, {5749, 16706}, {5818, 38029}, {5839, 17292}, {5846, 46933}, {5921, 46936}, {5972, 25320}, {6172, 17249}, {6179, 55732}, {6200, 11291}, {6248, 50654}, {6393, 32839}, {6396, 11292}, {6604, 28780}, {6622, 19124}, {6646, 26104}, {6666, 29603}, {6676, 62209}, {6680, 32978}, {6683, 32970}, {6694, 42092}, {6695, 42089}, {6697, 41719}, {6698, 25321}, {6723, 52699}, {6803, 11430}, {6910, 33844}, {6997, 15080}, {7229, 37756}, {7375, 12323}, {7376, 12322}, {7388, 23249}, {7389, 23259}, {7398, 41424}, {7401, 37513}, {7405, 18925}, {7486, 10516}, {7493, 10545}, {7494, 34417}, {7514, 41465}, {7556, 52990}, {7605, 48912}, {7612, 39872}, {7714, 46026}, {7738, 12055}, {7752, 33194}, {7760, 18840}, {7769, 32952}, {7770, 43448}, {7786, 14069}, {7803, 16045}, {7804, 32986}, {7827, 52713}, {7828, 32957}, {7834, 32968}, {7852, 32969}, {7876, 53484}, {7913, 16041}, {7923, 33269}, {7944, 32823}, {7987, 38146}, {8227, 38118}, {8359, 15655}, {8363, 31404}, {8364, 32816}, {8550, 46935}, {8588, 33215}, {8589, 32985}, {8788, 22111}, {8797, 20204}, {9166, 14928}, {9335, 18183}, {9924, 58434}, {9969, 11451}, {9973, 40670}, {10007, 33000}, {10008, 32884}, {10124, 14848}, {10172, 39885}, {10219, 14913}, {10299, 48873}, {10304, 48910}, {10436, 31191}, {10485, 32998}, {10541, 15022}, {10546, 31267}, {10565, 31860}, {10576, 39875}, {10577, 39876}, {10582, 56179}, {10595, 38116}, {10645, 37173}, {10646, 37172}, {10754, 31274}, {10755, 31235}, {10979, 37188}, {10985, 37187}, {11001, 48895}, {11061, 15059}, {11178, 61889}, {11179, 55702}, {11180, 15699}, {11206, 23300}, {11230, 39898}, {11295, 42145}, {11296, 42144}, {11297, 42118}, {11298, 42117}, {11303, 42133}, {11304, 42134}, {11305, 42143}, {11306, 42146}, {11309, 43102}, {11310, 43103}, {11311, 11543}, {11312, 11542}, {11313, 18762}, {11314, 18538}, {11348, 20477}, {11411, 15037}, {11477, 61863}, {11482, 55862}, {11539, 50967}, {11541, 55679}, {11548, 19125}, {11645, 61932}, {11695, 21851}, {11898, 55860}, {12045, 61667}, {12108, 55629}, {12167, 52297}, {12215, 43291}, {12272, 61676}, {13331, 31276}, {14023, 14075}, {14269, 50975}, {14482, 32833}, {14535, 33184}, {14786, 18909}, {14810, 61814}, {14869, 55610}, {14912, 24206}, {15028, 19161}, {15069, 33748}, {15081, 15462}, {15082, 58555}, {15482, 33216}, {15485, 29633}, {15492, 17257}, {15583, 61680}, {15682, 48892}, {15689, 50988}, {15692, 38072}, {15694, 38079}, {15703, 39899}, {15705, 51024}, {15706, 50969}, {15708, 54131}, {15709, 20423}, {15710, 51137}, {15717, 29181}, {15719, 19924}, {15720, 55632}, {16051, 19126}, {16239, 59399}, {16474, 19836}, {16674, 17045}, {16774, 43697}, {16808, 37171}, {16809, 37170}, {16815, 16972}, {16818, 54981}, {16862, 37492}, {16884, 29583}, {16897, 20065}, {16966, 47520}, {16967, 47518}, {16971, 27248}, {16973, 29578}, {17014, 17233}, {17121, 29613}, {17163, 58384}, {17229, 50129}, {17266, 50030}, {17267, 29585}, {17286, 50114}, {17302, 25269}, {17304, 50115}, {17306, 54280}, {17314, 17358}, {17316, 17357}, {17322, 18230}, {17323, 20073}, {17338, 29614}, {17347, 61330}, {17355, 50101}, {17366, 61344}, {17394, 29627}, {17500, 37190}, {17504, 50963}, {17531, 36740}, {17538, 55674}, {17567, 47038}, {17578, 59411}, {17907, 52288}, {18046, 28809}, {18228, 19812}, {18424, 32983}, {18584, 32972}, {18842, 60238}, {18918, 37347}, {19132, 20079}, {19708, 48880}, {19786, 56084}, {19823, 41242}, {19875, 49684}, {19878, 59408}, {19883, 50999}, {20195, 51190}, {21167, 55607}, {21516, 36743}, {21540, 36744}, {21734, 48872}, {21735, 29317}, {21747, 26034}, {22491, 42894}, {22492, 42895}, {23327, 58450}, {23511, 56328}, {25318, 36950}, {25332, 31639}, {25561, 61913}, {25565, 41099}, {26864, 37439}, {26871, 55901}, {26872, 55903}, {27268, 49481}, {28641, 29581}, {29484, 34284}, {29607, 49775}, {29684, 33163}, {30745, 47455}, {31238, 49496}, {31239, 32451}, {31253, 51196}, {31400, 33217}, {31455, 33222}, {31492, 55780}, {31884, 61820}, {32247, 34128}, {32818, 55085}, {32829, 33185}, {32832, 42852}, {32960, 41413}, {32961, 42534}, {32971, 53419}, {32973, 53095}, {32974, 53418}, {32987, 39143}, {32999, 39141}, {33002, 51848}, {33632, 39668}, {33636, 41008}, {33751, 62147}, {34380, 55859}, {34595, 49511}, {34774, 61735}, {35222, 37184}, {35578, 48629}, {35707, 38402}, {36648, 52637}, {36696, 58427}, {36794, 52283}, {37340, 42115}, {37341, 42116}, {37344, 44180}, {37351, 42128}, {37352, 42125}, {37465, 41328}, {37485, 40916}, {37624, 38165}, {37911, 47279}, {38048, 40333}, {38168, 38762}, {38314, 49688}, {39870, 54447}, {40179, 41927}, {40685, 45016}, {41140, 59772}, {41584, 52292}, {41847, 60996}, {41984, 50978}, {43150, 50974}, {43273, 61924}, {46219, 48876}, {46267, 61888}, {47285, 57588}, {47353, 61912}, {47354, 61906}, {47478, 50987}, {47599, 50955}, {48662, 61911}, {48813, 48866}, {48817, 48843}, {48874, 61811}, {48885, 62066}, {48889, 61945}, {48891, 62042}, {48896, 62021}, {48904, 62127}, {48920, 62096}, {48943, 62161}, {49679, 51006}, {49681, 53620}, {49750, 62398}, {50112, 53664}, {50393, 51743}, {50398, 51738}, {50642, 57069}, {50689, 55684}, {50693, 51163}, {50957, 61917}, {50959, 62120}, {50964, 62029}, {50965, 61812}, {50971, 62032}, {50976, 58204}, {50977, 61861}, {50979, 61887}, {51022, 61962}, {51029, 62130}, {51129, 62003}, {51177, 61959}, {51194, 61001}, {51214, 61868}, {51217, 61983}, {51732, 55856}, {51737, 61936}, {52405, 56446}, {53091, 55857}, {53092, 55861}, {53097, 61848}, {54169, 61844}, {54173, 55723}, {54334, 58532}, {54616, 60239}, {55580, 61852}, {55582, 55864}, {55584, 61850}, {55593, 61840}, {55601, 61836}, {55609, 61833}, {55616, 61831}, {55624, 61826}, {55634, 61822}, {55636, 61817}, {55643, 61810}, {55648, 61808}, {55649, 61807}, {55651, 61804}, {55654, 61798}, {55655, 61795}, {55661, 61138}, {55669, 62084}, {55670, 62092}, {55671, 62097}, {55675, 62133}, {55677, 62146}, {55681, 62028}, {55687, 61964}, {55712, 61881}, {55715, 61873}, {55716, 61867}, {55724, 61858}, {55726, 55761}, {55729, 55760}, {55737, 55758}, {55738, 55757}, {55741, 55755}, {55743, 55754}, {55744, 55753}, {55745, 55752}, {55763, 55827}, {55764, 55823}, {55765, 55819}, {55766, 55816}, {55768, 55801}, {55769, 55800}, {55770, 55797}, {55771, 55794}, {55772, 55790}, {55776, 55787}, {55777, 55785}, {55778, 55783}, {56454, 62246}, {60183, 60644}, {61856, 62174}
X(63119) = midpoint of X(i) and X(j) for these {i,j}: {5072, 55692}
X(63119) = reflection of X(i) in X(j) for these {i,j}: {55648, 61808}, {62097, 55671}
X(63119) = isotomic conjugate of X(60183)
X(63119) = X(i)-Ceva conjugate of X(j) for these {i, j}: {60644, 2}
X(63119) = X(i)-complementary conjugate of X(j) for these {i, j}: {60647, 2887}
X(63119) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {60644, 6327}
X(63119) = X(i)-cross conjugate of X(j) for these {i, j}: {43136, 7408}
X(63119) = pole of line {7950, 44445} with respect to the anticomplementary circle
X(63119) = pole of line {2501, 7950} with respect to the polar circle
X(63119) = pole of line {2, 55729} with respect to the Kiepert hyperbola
X(63119) = pole of line {523, 37910} with respect to the Steiner inellipse
X(63119) = pole of line {2, 55762} with respect to the Wallace hyperbola
X(63119) = pole of line {525, 47133} with respect to the dual conic of anticomplementary circle
X(63119) = pole of line {3265, 3800} with respect to the dual conic of Orthic inconic
X(63119) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(7408)}}, {{A, B, C, X(4), X(3763)}}, {{A, B, C, X(6), X(43136)}}, {{A, B, C, X(69), X(43527)}}, {{A, B, C, X(83), X(3619)}}, {{A, B, C, X(141), X(18841)}}, {{A, B, C, X(264), X(10513)}}, {{A, B, C, X(394), X(56072)}}, {{A, B, C, X(524), X(60646)}}, {{A, B, C, X(599), X(16774)}}, {{A, B, C, X(1992), X(60645)}}, {{A, B, C, X(2165), X(9300)}}, {{A, B, C, X(3618), X(60100)}}, {{A, B, C, X(5359), X(39389)}}, {{A, B, C, X(6144), X(17040)}}, {{A, B, C, X(6664), X(51127)}}, {{A, B, C, X(8797), X(37668)}}, {{A, B, C, X(14614), X(39968)}}, {{A, B, C, X(15589), X(36948)}}, {{A, B, C, X(16988), X(54122)}}, {{A, B, C, X(17283), X(58012)}}, {{A, B, C, X(17307), X(32022)}}, {{A, B, C, X(18840), X(34573)}}, {{A, B, C, X(18842), X(20582)}}, {{A, B, C, X(21356), X(60238)}}, {{A, B, C, X(21358), X(54616)}}, {{A, B, C, X(37665), X(51316)}}, {{A, B, C, X(43531), X(53665)}}
X(63119) = barycentric product X(i)*X(j) for these (i, j): {69, 7408}, {43136, 76}
X(63119) = barycentric quotient X(i)/X(j) for these (i, j): {2, 60183}, {7408, 4}, {43136, 6}
X(63119) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 193, 3763}, {2, 3589, 3618}, {2, 6, 3619}, {2, 7875, 7735}, {5, 25406, 51537}, {6, 3763, 3631}, {83, 32956, 32006}, {141, 1992, 69}, {491, 492, 10513}, {597, 3763, 193}, {631, 14561, 51212}, {1656, 38110, 6776}, {1656, 55705, 18358}, {1698, 38049, 51192}, {3091, 5085, 14927}, {3526, 18583, 10519}, {3618, 3619, 6}, {3628, 5050, 40330}, {5079, 55697, 39884}, {14069, 55774, 7786}, {14561, 58445, 631}, {14912, 61886, 24206}, {15694, 38079, 54132}, {17353, 29598, 17321}, {17368, 29630, 4000}, {18358, 38110, 55705}, {18841, 32956, 83}, {19130, 55672, 43621}, {19132, 23332, 20079}, {19137, 43650, 1176}, {31267, 36851, 35260}, {36794, 52283, 63155}, {42785, 55653, 31670}, {42786, 50664, 1352}, {43621, 55672, 376}, {51163, 55673, 50693}, {61044, 61834, 21167}
X(63120) lies on these lines: {2, 6}, {4, 17508}, {5, 14927}, {20, 55671}, {140, 51212}, {182, 5067}, {315, 18841}, {316, 32956}, {344, 16673}, {376, 48895}, {511, 3533}, {542, 61888}, {546, 33750}, {547, 12017}, {631, 14810}, {632, 10519}, {1078, 55757}, {1350, 55864}, {1351, 16239}, {1352, 55706}, {1353, 61877}, {1386, 19877}, {1444, 21496}, {1503, 7486}, {1656, 48662}, {1698, 49684}, {1843, 52290}, {1974, 52299}, {1995, 31521}, {2345, 29630}, {2916, 14002}, {3090, 3818}, {3091, 48905}, {3098, 15702}, {3161, 17399}, {3313, 11451}, {3523, 48881}, {3524, 19130}, {3525, 14561}, {3526, 14853}, {3528, 48879}, {3543, 55676}, {3544, 29012}, {3545, 5092}, {3564, 55857}, {3616, 17341}, {3617, 49679}, {3624, 59406}, {3628, 6776}, {3634, 51192}, {3751, 19878}, {3828, 16491}, {3832, 53094}, {3845, 55678}, {3850, 55682}, {4254, 21527}, {4751, 31189}, {5050, 55856}, {5054, 55632}, {5056, 5085}, {5059, 55673}, {5068, 44882}, {5070, 38110}, {5071, 46264}, {5093, 61875}, {5096, 16859}, {5120, 21520}, {5206, 7889}, {5207, 31275}, {5222, 5564}, {5237, 37177}, {5238, 37178}, {5343, 11289}, {5344, 11290}, {5476, 55586}, {5480, 10303}, {5550, 38047}, {5749, 7321}, {5839, 29613}, {5846, 46932}, {5847, 19872}, {5972, 32255}, {6030, 6997}, {6337, 7820}, {6683, 18906}, {6704, 7844}, {6723, 11061}, {7375, 23269}, {7376, 23275}, {7388, 23253}, {7389, 23263}, {7392, 44082}, {7494, 44106}, {7571, 32064}, {7738, 16895}, {7763, 55767}, {7786, 55762}, {7803, 52713}, {7808, 31417}, {7846, 32960}, {7852, 32975}, {7859, 11185}, {7913, 32983}, {7998, 58471}, {8797, 60872}, {9818, 40196}, {10124, 54132}, {10168, 51023}, {10299, 48901}, {10516, 46936}, {11001, 25565}, {11179, 42786}, {11180, 55705}, {11206, 31267}, {11331, 63155}, {11482, 41992}, {11539, 33878}, {11541, 33751}, {11645, 61915}, {11695, 41716}, {11812, 55639}, {12045, 14913}, {14001, 37512}, {14061, 14928}, {14535, 32827}, {14848, 61869}, {14912, 43150}, {14994, 52718}, {15022, 36990}, {15059, 56565}, {15482, 33224}, {15688, 51029}, {15692, 48910}, {15694, 21850}, {15698, 48880}, {15699, 18440}, {15703, 18358}, {15705, 50959}, {15708, 55646}, {15709, 54170}, {15717, 53023}, {15719, 55653}, {15720, 38136}, {15721, 38072}, {15723, 38079}, {16042, 20987}, {16475, 51073}, {16496, 19883}, {16676, 17321}, {16706, 31995}, {16864, 37492}, {17014, 17285}, {17266, 50026}, {17273, 61330}, {17289, 32087}, {17350, 26104}, {17357, 26626}, {17367, 42696}, {17368, 42697}, {17383, 54389}, {17384, 26685}, {17400, 18230}, {17535, 36740}, {17536, 36741}, {17710, 61045}, {18583, 46219}, {18840, 60644}, {18911, 46448}, {19118, 52293}, {19137, 22112}, {19689, 45017}, {19708, 43621}, {19766, 56996}, {19924, 61833}, {20079, 61735}, {20108, 50636}, {20423, 61861}, {21167, 61842}, {21734, 51163}, {23046, 51217}, {23300, 35260}, {24206, 55708}, {24471, 31188}, {25332, 40478}, {25555, 55717}, {25561, 61902}, {26872, 55904}, {27812, 58384}, {28641, 29626}, {29181, 61820}, {29317, 61138}, {29607, 50013}, {30227, 44338}, {30535, 46223}, {31268, 41623}, {31276, 41747}, {31884, 61834}, {32002, 52283}, {32006, 53489}, {32978, 58448}, {33190, 60855}, {33248, 42534}, {33703, 55674}, {34380, 61876}, {35007, 39784}, {36851, 58450}, {37517, 61868}, {37911, 47447}, {38064, 39874}, {38071, 50975}, {38098, 51146}, {38315, 46933}, {38335, 50988}, {39884, 61905}, {40410, 42287}, {41106, 48884}, {41983, 50969}, {42785, 61838}, {43273, 61906}, {45757, 50957}, {45758, 50981}, {46333, 48943}, {46934, 49524}, {47354, 55699}, {47485, 52990}, {48817, 48836}, {48837, 48865}, {48872, 61791}, {48873, 55652}, {48874, 61832}, {48876, 55858}, {48885, 61787}, {48891, 62017}, {48898, 61964}, {48904, 62092}, {50030, 62398}, {50664, 61884}, {50689, 59411}, {50955, 61879}, {50963, 61827}, {50965, 61830}, {50967, 61864}, {50971, 61992}, {50974, 55710}, {50977, 61866}, {50979, 61882}, {50983, 61924}, {50984, 55607}, {51024, 61812}, {51129, 62037}, {51137, 62130}, {51139, 62056}, {51190, 58433}, {51213, 58184}, {51732, 55861}, {51737, 61912}, {52289, 62195}, {53091, 61878}, {54131, 61844}, {54173, 61865}, {54390, 56328}, {54616, 60645}, {55604, 61847}, {55630, 61836}, {55643, 61824}, {55648, 61821}, {55649, 61817}, {55651, 61816}, {55656, 61806}, {55665, 62086}, {55667, 62096}, {55669, 62113}, {55670, 62127}, {55691, 61913}, {55692, 61911}, {55718, 61870}, {55720, 61867}, {55726, 55756}, {55738, 55754}, {55741, 55753}, {55743, 55752}, {55744, 55751}, {55758, 55823}, {55760, 55797}, {55761, 55794}, {55763, 55787}, {55764, 55783}, {55765, 55780}, {55768, 55771}, {55862, 59399}, {60182, 60183}, {60238, 60616}, {60239, 60646}, {61044, 61848}
X(63120) = pole of line {2, 55735} with respect to the Kiepert hyperbola
X(63120) = pole of line {2, 55757} with respect to the Wallace hyperbola
X(63120) = pole of line {3265, 7927} with respect to the dual conic of Orthic inconic
X(63120) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(34573)}}, {{A, B, C, X(69), X(60100)}}, {{A, B, C, X(3618), X(60644)}}, {{A, B, C, X(3619), X(43527)}}, {{A, B, C, X(3763), X(18841)}}, {{A, B, C, X(3815), X(46223)}}, {{A, B, C, X(7736), X(46217)}}, {{A, B, C, X(7788), X(8797)}}, {{A, B, C, X(14930), X(46208)}}, {{A, B, C, X(15321), X(21358)}}, {{A, B, C, X(20582), X(60616)}}, {{A, B, C, X(36948), X(37671)}}, {{A, B, C, X(37668), X(40410)}}, {{A, B, C, X(43726), X(47355)}}, {{A, B, C, X(51128), X(60183)}}
X(63120) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 3589, 69}, {2, 3618, 3619}, {69, 3589, 3618}, {315, 43527, 18841}, {3618, 3619, 1992}, {5056, 5085, 51537}, {5070, 38110, 40330}, {7763, 55767, 55774}, {10168, 61899, 51023}
X(63121) lies on these lines: {2, 6}, {3, 51537}, {4, 7937}, {5, 51538}, {7, 17371}, {8, 17370}, {20, 55654}, {66, 35260}, {76, 60183}, {140, 18440}, {159, 40916}, {182, 3533}, {192, 26104}, {344, 16676}, {346, 17305}, {376, 48884}, {381, 55632}, {511, 5067}, {518, 19877}, {542, 61859}, {547, 33878}, {625, 32968}, {626, 31417}, {631, 17508}, {632, 55701}, {858, 47451}, {1078, 55741}, {1176, 5651}, {1350, 5056}, {1351, 55856}, {1352, 3525}, {1353, 55862}, {1368, 45816}, {1444, 21526}, {1503, 10303}, {1656, 10519}, {1698, 49529}, {1843, 52299}, {1974, 16187}, {2345, 17291}, {2987, 46223}, {3066, 34817}, {3090, 7944}, {3091, 48910}, {3096, 16045}, {3098, 3545}, {3146, 21167}, {3161, 17249}, {3242, 46933}, {3416, 5550}, {3523, 10516}, {3524, 3818}, {3526, 6776}, {3528, 48891}, {3529, 55652}, {3543, 55646}, {3544, 48901}, {3564, 46219}, {3616, 3844}, {3617, 49690}, {3624, 51192}, {3628, 14853}, {3634, 49505}, {3661, 4371}, {3662, 7222}, {3672, 17285}, {3739, 49502}, {3751, 51073}, {3828, 16496}, {3832, 31884}, {3839, 48881}, {3845, 55639}, {3850, 55629}, {3853, 55643}, {3854, 51163}, {3855, 48873}, {3934, 33221}, {4000, 17292}, {4254, 21520}, {4265, 16859}, {4402, 16706}, {4419, 17358}, {4430, 58606}, {4644, 48633}, {4657, 29579}, {4661, 58676}, {4699, 49533}, {4748, 17338}, {5031, 14712}, {5050, 16239}, {5054, 18358}, {5055, 54170}, {5059, 55651}, {5068, 29181}, {5070, 48876}, {5071, 31670}, {5072, 48874}, {5085, 55864}, {5092, 15702}, {5093, 61878}, {5120, 21527}, {5159, 47447}, {5206, 6292}, {5207, 14069}, {5222, 17228}, {5237, 37178}, {5238, 37177}, {5296, 17341}, {5308, 17400}, {5343, 11290}, {5344, 11289}, {5476, 61888}, {5480, 7486}, {5485, 60279}, {5650, 9822}, {5749, 17227}, {5839, 29630}, {5846, 46934}, {5847, 34595}, {5921, 61856}, {6337, 8362}, {6389, 62196}, {6393, 32838}, {6467, 62184}, {6697, 32064}, {6723, 25320}, {7229, 17289}, {7375, 12322}, {7376, 12323}, {7388, 23263}, {7389, 23253}, {7392, 44106}, {7494, 44082}, {7703, 15435}, {7716, 52284}, {7738, 46226}, {7758, 39784}, {7763, 31268}, {7786, 41622}, {7790, 32956}, {7795, 53096}, {7800, 35007}, {7803, 10159}, {7820, 33215}, {7822, 16043}, {7831, 14039}, {7832, 32960}, {7853, 32983}, {7867, 32975}, {7914, 14064}, {7915, 32970}, {7998, 9969}, {8364, 32828}, {8589, 11147}, {8788, 19583}, {8797, 52251}, {8889, 46026}, {9342, 12329}, {10007, 31276}, {10008, 32883}, {10168, 61866}, {10192, 20079}, {10299, 29012}, {10302, 60643}, {10989, 47452}, {11001, 55653}, {11178, 15709}, {11179, 61861}, {11180, 11539}, {11185, 33230}, {11188, 15082}, {11206, 58437}, {11231, 39898}, {11331, 56022}, {11645, 61822}, {11812, 55678}, {11898, 55866}, {12167, 52293}, {12220, 33879}, {14269, 50980}, {14561, 55720}, {14848, 61880}, {14892, 50981}, {14912, 55708}, {15022, 53023}, {15246, 20987}, {15585, 61735}, {15692, 48905}, {15694, 48906}, {15698, 48892}, {15699, 50967}, {15703, 54132}, {15707, 50975}, {15708, 47354}, {15717, 36990}, {15719, 55672}, {15720, 33750}, {15721, 47353}, {15723, 55705}, {16475, 19878}, {16491, 19883}, {16673, 17284}, {16854, 37492}, {16896, 20065}, {17014, 17295}, {17045, 29583}, {17231, 26626}, {17236, 54389}, {17237, 26685}, {17250, 18230}, {17257, 17357}, {17270, 31191}, {17278, 28633}, {17282, 29604}, {17286, 50101}, {17304, 50107}, {17314, 17383}, {17316, 17384}, {17322, 29627}, {17326, 29629}, {17380, 29616}, {17535, 36741}, {17536, 36740}, {17538, 48889}, {17907, 52710}, {18553, 61836}, {18583, 55857}, {18841, 56059}, {18906, 32951}, {19662, 45018}, {19708, 25561}, {19924, 61926}, {20023, 55081}, {20208, 31886}, {20423, 61889}, {21296, 48638}, {21972, 36412}, {22112, 52016}, {24256, 33248}, {24273, 33004}, {24599, 32025}, {25318, 40478}, {25565, 55585}, {26039, 26806}, {26871, 55903}, {26872, 55901}, {28653, 60996}, {28780, 63152}, {29317, 61964}, {29323, 62092}, {29607, 50030}, {31239, 32969}, {31521, 63183}, {32099, 48639}, {32218, 60455}, {32459, 32990}, {32832, 33194}, {32867, 33186}, {32998, 40332}, {33021, 45017}, {33522, 37990}, {33703, 55649}, {34380, 55861}, {34507, 55709}, {36948, 42287}, {37517, 61884}, {37911, 52238}, {38064, 43150}, {38110, 55858}, {38136, 61905}, {38317, 55718}, {38335, 50969}, {39899, 61864}, {40107, 55717}, {40802, 46217}, {40920, 61774}, {41099, 43621}, {41106, 48895}, {41584, 52298}, {41719, 58450}, {41985, 50978}, {41992, 53092}, {43273, 61844}, {43372, 50860}, {43373, 50859}, {44110, 46448}, {44456, 61887}, {44833, 61743}, {44882, 61820}, {45759, 50957}, {46333, 51217}, {46932, 49524}, {46936, 62174}, {47598, 50955}, {48632, 61344}, {48662, 61840}, {48813, 48865}, {48872, 50689}, {48879, 62017}, {48885, 62028}, {48896, 62084}, {48898, 61138}, {49465, 53620}, {50664, 50974}, {50956, 62130}, {50960, 62032}, {50963, 61909}, {50965, 61954}, {50968, 62037}, {50976, 58184}, {50977, 55586}, {50979, 61871}, {50984, 55656}, {51022, 62095}, {51024, 61930}, {51029, 61967}, {51141, 61780}, {51214, 55716}, {51732, 61876}, {51737, 61846}, {52288, 63155}, {53091, 61875}, {53094, 61834}, {54131, 61906}, {54169, 61924}, {54173, 61895}, {55582, 61897}, {55593, 61911}, {55594, 61913}, {55604, 61920}, {55605, 61921}, {55607, 61927}, {55616, 61937}, {55621, 61945}, {55624, 61946}, {55634, 61961}, {55636, 61973}, {55642, 62009}, {55648, 62036}, {55655, 62127}, {55657, 62113}, {55659, 62096}, {55661, 62086}, {55673, 61816}, {55674, 61817}, {55682, 61837}, {55706, 61867}, {55726, 55740}, {55729, 55739}, {55732, 55738}, {55734, 55737}, {55742, 55823}, {55745, 55774}, {55746, 55762}, {55747, 55757}, {55859, 61545}, {58433, 59405}, {58532, 62187}, {58581, 61686}, {59399, 61877}, {59411, 61791}, {60131, 60143}, {60277, 60629}, {61044, 61914}
X(63121) = pole of line {2, 55770} with respect to the Kiepert hyperbola
X(63121) = pole of line {2, 43136} with respect to the Wallace hyperbola
X(63121) = pole of line {3265, 3806} with respect to the dual conic of Orthic inconic
X(63121) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(7409)}}, {{A, B, C, X(4), X(47355)}}, {{A, B, C, X(6), X(60183)}}, {{A, B, C, X(66), X(21358)}}, {{A, B, C, X(69), X(60278)}}, {{A, B, C, X(95), X(10513)}}, {{A, B, C, X(230), X(46223)}}, {{A, B, C, X(597), X(60643)}}, {{A, B, C, X(1992), X(60279)}}, {{A, B, C, X(3589), X(18840)}}, {{A, B, C, X(3618), X(10159)}}, {{A, B, C, X(3619), X(56059)}}, {{A, B, C, X(5485), X(48310)}}, {{A, B, C, X(7735), X(46217)}}, {{A, B, C, X(8797), X(15589)}}, {{A, B, C, X(15534), X(17040)}}, {{A, B, C, X(16987), X(54122)}}, {{A, B, C, X(18841), X(51126)}}, {{A, B, C, X(20080), X(31360)}}, {{A, B, C, X(36948), X(37668)}}, {{A, B, C, X(47352), X(60629)}}, {{A, B, C, X(59373), X(60131)}}
X(63121) = barycentric product X(i)*X(j) for these (i, j): {69, 7409}
X(63121) = barycentric quotient X(i)/X(j) for these (i, j): {7409, 4}
X(63121) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 141, 3618}, {2, 3620, 3589}, {2, 3763, 3619}, {2, 7868, 1007}, {140, 40330, 25406}, {141, 3618, 69}, {3096, 16045, 32006}, {3523, 10516, 14927}, {3589, 3620, 1992}, {3618, 3619, 141}, {4402, 29611, 48630}, {7229, 48629, 42697}, {7803, 10159, 18840}, {14912, 61870, 58445}, {15720, 39884, 33750}, {16706, 29611, 42696}, {16706, 48630, 4402}, {17289, 48629, 7229}, {17291, 29613, 2345}, {17306, 29596, 344}, {17383, 29587, 17314}, {29630, 48634, 5839}, {31670, 42786, 5071}
X(63122) lies on these lines: {2, 6}, {20, 5093}, {23, 47463}, {145, 49536}, {182, 61791}, {439, 30435}, {511, 21734}, {542, 61972}, {575, 61804}, {576, 48885}, {631, 61624}, {1199, 52404}, {1350, 62060}, {1351, 3522}, {1353, 3091}, {1570, 14712}, {1743, 29585}, {3088, 14627}, {3098, 62056}, {3146, 11482}, {3523, 53091}, {3564, 5068}, {3617, 51196}, {3621, 49529}, {3622, 49505}, {3623, 3751}, {3758, 4371}, {3759, 7222}, {3793, 32990}, {3818, 61962}, {3832, 18440}, {3839, 39899}, {3854, 5921}, {4402, 17121}, {4430, 58621}, {4661, 58694}, {4678, 38191}, {4821, 49496}, {4856, 50100}, {5050, 15717}, {5056, 59399}, {5059, 5097}, {5092, 54174}, {5102, 61044}, {5189, 47462}, {5286, 54097}, {5305, 52250}, {5476, 61952}, {5702, 27377}, {5839, 62228}, {6339, 39955}, {6392, 7894}, {6467, 11002}, {6500, 11292}, {6501, 11291}, {6776, 15520}, {7229, 17120}, {7378, 46444}, {7408, 11405}, {7486, 11898}, {7839, 32981}, {7921, 32980}, {8550, 50690}, {9606, 55819}, {10008, 32873}, {10303, 34380}, {10304, 44456}, {10519, 15516}, {11179, 48879}, {11477, 62078}, {11511, 45816}, {12007, 48910}, {12017, 15705}, {12167, 52301}, {12220, 16981}, {14035, 33684}, {14269, 51180}, {14848, 61944}, {14853, 22330}, {15022, 18583}, {15683, 48906}, {15692, 55705}, {15708, 50962}, {16668, 54280}, {17548, 37492}, {18358, 51215}, {20014, 49681}, {20049, 49684}, {20052, 51192}, {20105, 41622}, {20423, 62032}, {21309, 35287}, {22246, 33215}, {25406, 62124}, {31492, 55803}, {31670, 62048}, {32220, 60455}, {32973, 43136}, {32979, 47286}, {33750, 55720}, {33878, 62063}, {34379, 46934}, {37517, 62081}, {37760, 47277}, {37907, 47281}, {38110, 61848}, {39561, 61816}, {39874, 50687}, {40065, 56022}, {43981, 62213}, {45245, 52247}, {46933, 59408}, {46935, 61545}, {47549, 60456}, {48876, 61842}, {48880, 54132}, {50664, 50967}, {50974, 61954}, {50979, 62120}, {50986, 61899}, {51028, 55716}, {51132, 55676}, {51138, 55656}, {51172, 62130}, {51175, 61889}, {51176, 62037}, {51179, 61844}, {51181, 61780}, {51183, 61871}, {51194, 61006}, {51212, 53858}, {51732, 55864}, {53092, 61820}, {54444, 55914}, {55584, 62067}, {55593, 58188}, {55604, 62059}, {55624, 58186}, {55639, 62054}, {55692, 61783}, {55697, 61788}, {58555, 62187}
X(63122) = X(i)-Ceva conjugate of X(j) for these {i, j}: {60145, 2}
X(63122) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {60145, 6327}
X(63122) = pole of line {6467, 58470} with respect to the Jerabek hyperbola
X(63122) = pole of line {6, 10219} with respect to the Stammler hyperbola
X(63122) = pole of line {523, 47630} with respect to the Steiner circumellipse
X(63122) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(1611), X(39955)}}, {{A, B, C, X(3763), X(6339)}}, {{A, B, C, X(13622), X(50989)}}, {{A, B, C, X(15271), X(38262)}}, {{A, B, C, X(22336), X(40341)}}, {{A, B, C, X(31489), X(52224)}}, {{A, B, C, X(37637), X(52223)}}
X(63122) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 8584, 69}, {141, 1992, 193}, {1351, 33748, 3522}, {7585, 7586, 230}
X(63123) lies on these lines: {2, 6}, {4, 18845}, {8, 59408}, {20, 5050}, {23, 47459}, {39, 439}, {83, 6392}, {145, 3790}, {159, 14002}, {182, 3522}, {192, 61330}, {239, 7229}, {344, 16666}, {376, 55705}, {487, 35771}, {488, 35770}, {511, 15717}, {542, 61944}, {567, 37460}, {575, 3146}, {576, 61820}, {598, 60113}, {631, 5093}, {858, 47461}, {894, 4402}, {1078, 55785}, {1131, 49229}, {1132, 49228}, {1176, 38005}, {1249, 56022}, {1350, 61791}, {1351, 3523}, {1352, 15022}, {1353, 3090}, {1386, 3623}, {1449, 26685}, {1503, 50689}, {1570, 31400}, {1692, 14712}, {1724, 19783}, {1743, 26626}, {1974, 11003}, {2548, 52250}, {2979, 58555}, {2987, 52224}, {2996, 60145}, {3088, 36753}, {3091, 7920}, {3098, 15705}, {3108, 6339}, {3161, 29584}, {3241, 17339}, {3521, 63184}, {3524, 44456}, {3525, 34380}, {3526, 61624}, {3528, 55697}, {3543, 14848}, {3545, 39899}, {3564, 5056}, {3616, 49505}, {3621, 49681}, {3622, 3751}, {3681, 58621}, {3729, 50108}, {3758, 7222}, {3759, 4371}, {3793, 16043}, {3818, 61954}, {3832, 6776}, {3839, 39874}, {3854, 8550}, {3873, 58694}, {3926, 5041}, {4188, 37492}, {4232, 12167}, {4254, 21537}, {4644, 48629}, {4678, 51192}, {4704, 49502}, {4772, 49496}, {4788, 49533}, {4821, 49481}, {4856, 50079}, {4916, 17342}, {5017, 33022}, {5024, 35287}, {5034, 7787}, {5038, 33244}, {5055, 51215}, {5059, 25406}, {5067, 11898}, {5068, 5921}, {5085, 21734}, {5092, 54132}, {5097, 10519}, {5102, 61816}, {5120, 21508}, {5138, 37267}, {5182, 20094}, {5189, 41256}, {5207, 33287}, {5222, 17120}, {5254, 5395}, {5286, 7878}, {5305, 32987}, {5346, 32838}, {5476, 61985}, {5480, 17578}, {5550, 34379}, {5640, 6467}, {5702, 9308}, {5749, 17121}, {5839, 48630}, {5847, 46933}, {5943, 12272}, {6172, 17396}, {6389, 15860}, {6417, 11291}, {6418, 11292}, {6995, 19118}, {7394, 18935}, {7396, 52719}, {7398, 11402}, {7408, 44102}, {7409, 46026}, {7665, 39024}, {7703, 14763}, {7745, 54097}, {7786, 55825}, {7790, 32982}, {7795, 41940}, {7797, 32980}, {7803, 7860}, {7827, 53845}, {7829, 32816}, {7839, 33198}, {7856, 31404}, {7921, 33180}, {7941, 33182}, {8369, 22246}, {8596, 14928}, {8889, 46444}, {9605, 32973}, {9777, 10565}, {9779, 39878}, {9780, 51196}, {9822, 15531}, {10168, 61830}, {10169, 36851}, {10299, 55584}, {10303, 11482}, {10304, 12017}, {10541, 62078}, {10583, 32831}, {11002, 12220}, {11175, 38262}, {11179, 48884}, {11180, 61930}, {11188, 22829}, {11451, 14913}, {11477, 61804}, {11539, 51179}, {11574, 62187}, {11645, 62002}, {13354, 44434}, {13366, 19122}, {13595, 19459}, {14023, 34571}, {14269, 51176}, {14683, 52699}, {14927, 50690}, {15024, 34382}, {15118, 25321}, {15246, 37491}, {15520, 61842}, {15683, 31670}, {15689, 51181}, {15692, 33878}, {15698, 55604}, {15709, 50962}, {15710, 50987}, {15715, 55632}, {15851, 37188}, {16667, 17316}, {16669, 17321}, {16670, 17257}, {16671, 54280}, {17014, 17350}, {17040, 61690}, {17353, 29583}, {17355, 50129}, {17504, 51172}, {17548, 36741}, {17907, 62213}, {18358, 50974}, {18842, 60625}, {18907, 33272}, {18919, 19125}, {19103, 45575}, {19104, 45574}, {19121, 59343}, {19126, 45816}, {19132, 23326}, {19689, 32840}, {19693, 42421}, {20014, 49690}, {20049, 49688}, {20052, 49524}, {20057, 49536}, {20059, 59405}, {20063, 52238}, {20065, 51860}, {20079, 23327}, {20081, 41622}, {20088, 33025}, {20099, 36696}, {20125, 39562}, {20218, 42287}, {20423, 48880}, {21296, 29630}, {21309, 33215}, {21735, 55692}, {22330, 61848}, {22491, 43031}, {22492, 43030}, {25555, 40330}, {29181, 62124}, {29570, 51194}, {29609, 62608}, {30435, 32990}, {30535, 52223}, {31145, 49684}, {32114, 32300}, {32965, 40825}, {32971, 47286}, {32991, 33684}, {33010, 53475}, {33011, 53484}, {33014, 50659}, {33630, 52281}, {36740, 37307}, {36794, 40138}, {37174, 40065}, {37517, 38064}, {37760, 47457}, {37893, 46327}, {37907, 47456}, {38049, 46934}, {38072, 61972}, {38079, 61912}, {38136, 61982}, {41135, 45018}, {41895, 60650}, {41984, 51183}, {43273, 62032}, {43621, 62168}, {44882, 62152}, {47353, 61952}, {47478, 51180}, {47599, 51175}, {48640, 62231}, {48662, 61964}, {48873, 55706}, {48874, 62083}, {48876, 55864}, {48879, 50975}, {48881, 62095}, {48891, 55709}, {48892, 62132}, {48895, 62018}, {48905, 62048}, {50692, 51538}, {50693, 51212}, {50955, 61906}, {50963, 62003}, {50967, 55716}, {50978, 61861}, {50983, 55582}, {50986, 61887}, {51023, 61962}, {51173, 62029}, {51177, 58204}, {51211, 62130}, {51737, 62129}, {52289, 56013}, {53094, 62060}, {53101, 54476}, {54131, 62148}, {54170, 55676}, {54173, 55715}, {54444, 55907}, {54639, 60635}, {55399, 55914}, {55400, 55909}, {55593, 61138}, {55610, 61788}, {55616, 61787}, {55629, 61783}, {55639, 61781}, {55646, 61778}, {55672, 62054}, {55678, 62059}, {55682, 58188}, {55691, 62072}, {55699, 62081}, {55701, 62097}, {55702, 62099}, {55703, 62102}, {55708, 62125}, {55713, 61914}, {55724, 61798}, {55729, 55777}, {55792, 55819}, {55797, 55814}, {60105, 60147}, {60118, 60184}, {60639, 60647}, {61545, 61886}
X(63123) = reflection of X(i) in X(j) for these {i,j}: {21735, 55692}
X(63123) = isotomic conjugate of X(60639)
X(63123) = X(i)-Ceva conjugate of X(j) for these {i, j}: {60647, 2}
X(63123) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {60647, 6327}
X(63123) = pole of line {5032, 6467} with respect to the Jerabek hyperbola
X(63123) = pole of line {523, 37910} with respect to the Steiner circumellipse
X(63123) = pole of line {2, 55785} with respect to the Wallace hyperbola
X(63123) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(66), X(22165)}}, {{A, B, C, X(69), X(18845)}}, {{A, B, C, X(83), X(51170)}}, {{A, B, C, X(141), X(38005)}}, {{A, B, C, X(193), X(60145)}}, {{A, B, C, X(230), X(52224)}}, {{A, B, C, X(393), X(31489)}}, {{A, B, C, X(599), X(60113)}}, {{A, B, C, X(1611), X(3108)}}, {{A, B, C, X(2987), X(17825)}}, {{A, B, C, X(3055), X(51316)}}, {{A, B, C, X(3589), X(6339)}}, {{A, B, C, X(3620), X(38259)}}, {{A, B, C, X(3815), X(52223)}}, {{A, B, C, X(5032), X(40405)}}, {{A, B, C, X(5275), X(39975)}}, {{A, B, C, X(5395), X(20080)}}, {{A, B, C, X(7897), X(60118)}}, {{A, B, C, X(10513), X(60105)}}, {{A, B, C, X(11160), X(17040)}}, {{A, B, C, X(11174), X(38262)}}, {{A, B, C, X(11175), X(21001)}}, {{A, B, C, X(17811), X(30535)}}, {{A, B, C, X(21356), X(60625)}}, {{A, B, C, X(37637), X(46952)}}, {{A, B, C, X(37682), X(39979)}}
X(63123) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 3589, 1992}, {6, 3618, 193}, {6, 3763, 8584}, {6, 597, 69}, {6, 6329, 3618}, {6, 69, 5032}, {193, 3618, 2}, {1449, 26685, 29585}, {1992, 3589, 3620}, {5085, 61044, 21734}, {5921, 14561, 5068}, {7585, 7586, 7736}, {14912, 18583, 3091}, {18583, 53092, 14912}, {36794, 40138, 43981}, {38064, 54174, 61806}, {53091, 59399, 4}
X(63124) lies on these lines: {2, 6}, {4, 60281}, {5, 22234}, {22, 37827}, {25, 8546}, {30, 575}, {39, 27088}, {44, 49737}, {51, 8705}, {61, 35303}, {62, 35304}, {76, 60287}, {83, 11054}, {115, 8787}, {140, 22330}, {182, 8703}, {239, 62225}, {376, 53093}, {381, 8550}, {427, 15471}, {428, 44102}, {441, 15860}, {511, 12100}, {518, 4532}, {519, 4535}, {538, 61046}, {542, 5066}, {545, 50114}, {546, 33749}, {547, 25555}, {548, 55704}, {549, 576}, {550, 55708}, {551, 4663}, {567, 44265}, {569, 44261}, {574, 19661}, {578, 44273}, {598, 17503}, {631, 53858}, {671, 53489}, {895, 12834}, {1078, 55786}, {1194, 46337}, {1350, 15698}, {1351, 15693}, {1352, 61920}, {1353, 11178}, {1386, 9041}, {1449, 41313}, {1503, 3845}, {1692, 8354}, {1743, 41312}, {1990, 52281}, {2393, 58470}, {2854, 5943}, {3053, 47061}, {3098, 15711}, {3108, 34898}, {3228, 25327}, {3363, 5309}, {3524, 11477}, {3530, 55718}, {3534, 5050}, {3564, 10109}, {3707, 25358}, {3751, 38023}, {3758, 4395}, {3759, 7227}, {3793, 15810}, {3818, 61956}, {3830, 5480}, {3849, 9731}, {3860, 19130}, {3946, 4912}, {3979, 34893}, {4364, 16670}, {4370, 29584}, {4399, 17121}, {4422, 16666}, {4478, 17368}, {4667, 40480}, {4669, 5846}, {4677, 47356}, {4745, 28538}, {4796, 17067}, {4852, 50118}, {4969, 29615}, {4971, 49543}, {4995, 8540}, {5007, 8359}, {5012, 32217}, {5024, 37809}, {5026, 15300}, {5038, 8598}, {5041, 7789}, {5054, 11482}, {5071, 15069}, {5085, 19708}, {5092, 15759}, {5093, 15701}, {5097, 10168}, {5102, 15719}, {5133, 25328}, {5182, 42421}, {5207, 33288}, {5254, 11317}, {5298, 19369}, {5395, 60632}, {5459, 11543}, {5460, 11542}, {5461, 41672}, {5640, 35266}, {5648, 61655}, {5845, 51195}, {5847, 51069}, {5921, 61938}, {5946, 18579}, {5969, 36521}, {6034, 8593}, {6593, 13366}, {6677, 32300}, {6688, 9027}, {6748, 37765}, {6749, 52282}, {6776, 38072}, {7228, 17120}, {7238, 17367}, {7263, 35578}, {7426, 15019}, {7620, 18842}, {7739, 11159}, {7745, 7827}, {7753, 37350}, {7757, 35954}, {7764, 8365}, {7767, 34571}, {7772, 8369}, {7786, 55826}, {7798, 59780}, {7804, 52229}, {7812, 7918}, {7817, 8355}, {7819, 41940}, {7829, 8360}, {7878, 8370}, {8182, 21309}, {8547, 17810}, {8586, 26613}, {8681, 40670}, {9004, 58560}, {9009, 38237}, {9019, 21849}, {9024, 51199}, {9053, 16475}, {9055, 36522}, {9140, 25329}, {9607, 33007}, {9830, 36523}, {10022, 16833}, {10124, 40107}, {10192, 11216}, {10304, 10541}, {10485, 52691}, {10488, 41135}, {10510, 53863}, {10516, 50974}, {10519, 61833}, {11001, 44882}, {11055, 32449}, {11161, 53484}, {11165, 22246}, {11180, 61932}, {11245, 15303}, {11255, 44213}, {11405, 41585}, {11540, 34380}, {11645, 12101}, {11737, 18553}, {11898, 61891}, {12017, 62073}, {13083, 42633}, {13084, 42634}, {13331, 22486}, {13413, 20301}, {14153, 32740}, {14482, 53142}, {14537, 53845}, {14561, 19709}, {14711, 24256}, {14763, 15118}, {14810, 61779}, {14853, 15682}, {14891, 55606}, {14912, 41106}, {14927, 62030}, {15004, 44210}, {15033, 54995}, {15043, 40929}, {15048, 42536}, {15311, 56966}, {15448, 20192}, {15520, 15713}, {15583, 31166}, {15585, 39125}, {15640, 51163}, {15685, 31670}, {15688, 55701}, {15690, 19924}, {15692, 53097}, {15695, 48881}, {15697, 51212}, {15699, 34507}, {15700, 55724}, {15705, 55614}, {15706, 55580}, {15712, 55721}, {15714, 55681}, {15715, 55626}, {15716, 33878}, {16226, 50649}, {16252, 44275}, {16431, 37503}, {16468, 49740}, {16667, 17243}, {16668, 17390}, {16669, 17045}, {16671, 17332}, {16776, 40673}, {16834, 28309}, {17225, 49481}, {17315, 59774}, {17318, 61330}, {17335, 61302}, {17340, 50121}, {17351, 50109}, {17353, 50125}, {17355, 28329}, {17359, 28337}, {17366, 50128}, {17369, 29617}, {17382, 28333}, {17395, 49748}, {17504, 52987}, {17508, 50987}, {17525, 51729}, {18358, 25565}, {18440, 61950}, {18755, 22355}, {18800, 39593}, {19153, 23326}, {19704, 36741}, {19705, 36740}, {19710, 21850}, {19711, 37517}, {20113, 21243}, {20190, 34200}, {20976, 58854}, {21497, 36744}, {21498, 36743}, {22332, 35287}, {22351, 33863}, {22495, 37351}, {22496, 37352}, {22579, 36329}, {22580, 35751}, {22829, 41579}, {24206, 61896}, {25406, 51024}, {25561, 61934}, {28297, 50112}, {29012, 62022}, {30489, 61345}, {31152, 52719}, {31694, 61719}, {31884, 51028}, {32218, 47457}, {32225, 61657}, {32366, 58532}, {32419, 44482}, {32421, 44481}, {32532, 60284}, {33699, 48906}, {33748, 51022}, {33750, 50968}, {33923, 55698}, {35752, 51012}, {36330, 51015}, {36757, 51017}, {36758, 51019}, {36767, 51202}, {36990, 61989}, {37283, 43650}, {38047, 50949}, {38049, 51003}, {38086, 51190}, {38087, 51072}, {38088, 51194}, {38089, 51196}, {38090, 51198}, {38186, 51151}, {38315, 50998}, {38317, 51140}, {39874, 61979}, {39884, 61963}, {39899, 61941}, {40330, 61904}, {41121, 51203}, {41122, 51200}, {41140, 49733}, {41490, 44474}, {41491, 44473}, {42037, 58761}, {42286, 47074}, {42912, 44497}, {42913, 44498}, {43957, 53777}, {44287, 44494}, {44456, 61797}, {44500, 44562}, {44580, 55716}, {44682, 55583}, {45759, 55687}, {46264, 62040}, {46332, 55695}, {46853, 55694}, {47097, 47549}, {47277, 47556}, {47311, 47461}, {47332, 51742}, {47358, 51110}, {47463, 47473}, {48810, 50283}, {48845, 48870}, {48861, 48867}, {48872, 62132}, {48873, 62109}, {48876, 55714}, {48898, 62157}, {48901, 62039}, {48905, 62049}, {48910, 62165}, {49465, 51104}, {49529, 51096}, {50097, 50131}, {50397, 51738}, {50781, 51155}, {50783, 51068}, {50789, 50953}, {50955, 61908}, {50962, 61847}, {50963, 62000}, {50966, 55654}, {50972, 51166}, {50997, 59405}, {51000, 59406}, {51023, 51131}, {51089, 51153}, {51129, 61969}, {51137, 55717}, {51150, 60963}, {51165, 51538}, {51172, 55610}, {51173, 62025}, {51181, 55707}, {52141, 58791}, {53094, 54170}, {53101, 54642}, {54174, 61805}, {54524, 54525}, {54616, 60637}, {55588, 61792}, {55597, 61790}, {55600, 61789}, {55611, 61785}, {55617, 61784}, {55631, 61782}, {55641, 61780}, {55646, 61777}, {55673, 62054}, {55676, 62055}, {55679, 58187}, {55684, 62063}, {55692, 62071}, {55697, 62076}, {55699, 62077}, {55706, 62101}, {55709, 62138}, {55715, 61823}, {55722, 61796}, {55725, 55781}, {55728, 55778}, {55791, 55820}, {55801, 55810}, {58445, 61624}, {59411, 62145}, {60228, 60283}, {60239, 60286}, {61044, 62072}
X(63124) = midpoint of X(i) and X(j) for these {i,j}: {2, 8584}, {6, 597}, {115, 8787}, {141, 1992}, {381, 8550}, {549, 576}, {551, 4663}, {599, 3629}, {1351, 54169}, {1353, 11178}, {3228, 25327}, {4852, 50118}, {5097, 10168}, {5102, 21167}, {5461, 41672}, {5476, 50979}, {5480, 11179}, {7426, 15826}, {7798, 59780}, {9140, 25329}, {10192, 11216}, {11255, 44213}, {15520, 38110}, {15583, 31166}, {16776, 40673}, {16834, 49726}, {17351, 50109}, {19153, 23326}, {20423, 51737}, {22330, 46267}, {22579, 51160}, {22580, 51159}, {25328, 34319}, {39561, 59399}, {44497, 45880}, {44498, 45879}, {44500, 44562}, {44882, 54131}, {47097, 47549}, {47277, 47556}, {47353, 51136}, {47356, 49524}, {47358, 51124}, {48810, 50283}, {48845, 48870}, {48861, 48867}, {50097, 50131}, {50112, 50127}, {50115, 50124}, {50781, 51155}, {50783, 51148}, {50965, 54132}, {51132, 54173}
X(63124) = reflection of X(i) in X(j) for these {i,j}: {140, 46267}, {10168, 51732}, {18358, 25565}, {18553, 11737}, {3589, 597}, {34200, 20190}, {40107, 10124}, {47353, 50960}, {47358, 51154}, {547, 25555}, {597, 6329}, {50959, 5476}, {50971, 51737}, {51737, 51138}, {54173, 50984}, {55606, 14891}
X(63124) = inverse of X(8859) in Steiner inellipse
X(63124) = isotomic conjugate of X(60638)
X(63124) = complement of X(22165)
X(63124) = anticomplement of X(51143)
X(63124) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 60638}, {51143, 51143}
X(63124) = X(i)-complementary conjugate of X(j) for these {i, j}: {45103, 2887}
X(63124) = pole of line {2, 6781} with respect to the Kiepert hyperbola
X(63124) = pole of line {6, 33879} with respect to the Stammler hyperbola
X(63124) = pole of line {523, 8859} with respect to the Steiner inellipse
X(63124) = pole of line {2, 55786} with respect to the Wallace hyperbola
X(63124) = pole of line {525, 44577} with respect to the dual conic of orthoptic circle of the Steiner Inellipse
X(63124) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(4), X(50990)}}, {{A, B, C, X(6), X(60287)}}, {{A, B, C, X(69), X(60281)}}, {{A, B, C, X(76), X(51186)}}, {{A, B, C, X(83), X(8584)}}, {{A, B, C, X(141), X(60216)}}, {{A, B, C, X(523), X(41136)}}, {{A, B, C, X(524), X(60282)}}, {{A, B, C, X(598), X(15533)}}, {{A, B, C, X(599), X(17503)}}, {{A, B, C, X(671), X(50991)}}, {{A, B, C, X(1989), X(3055)}}, {{A, B, C, X(3054), X(30537)}}, {{A, B, C, X(3108), X(11580)}}, {{A, B, C, X(3589), X(34898)}}, {{A, B, C, X(3620), X(60632)}}, {{A, B, C, X(5032), X(9516)}}, {{A, B, C, X(8617), X(11175)}}, {{A, B, C, X(8859), X(36953)}}, {{A, B, C, X(15534), X(60283)}}, {{A, B, C, X(20481), X(39951)}}, {{A, B, C, X(20582), X(25322)}}, {{A, B, C, X(20583), X(41909)}}, {{A, B, C, X(21356), X(42286)}}, {{A, B, C, X(21358), X(60286)}}, {{A, B, C, X(22165), X(45103)}}, {{A, B, C, X(32532), X(50994)}}, {{A, B, C, X(37675), X(39982)}}, {{A, B, C, X(37689), X(52188)}}, {{A, B, C, X(40511), X(41133)}}, {{A, B, C, X(41152), X(54478)}}, {{A, B, C, X(50992), X(60284)}}, {{A, B, C, X(50993), X(60228)}}, {{A, B, C, X(51143), X(60638)}}, {{A, B, C, X(51185), X(60239)}}
X(63124) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 6, 8584}, {6, 599, 5032}, {141, 1992, 524}, {395, 396, 3055}, {524, 597, 3589}, {524, 6329, 597}, {597, 8584, 2}, {599, 5032, 3629}, {1351, 38064, 54169}, {1353, 38079, 11178}, {1503, 5476, 50959}, {3618, 5032, 599}, {5050, 51737, 51138}, {5085, 54132, 50965}, {5093, 54173, 51132}, {5476, 39561, 50979}, {11179, 14848, 5480}, {14848, 53091, 11179}, {14912, 47353, 51136}, {15516, 18583, 12007}, {16834, 49726, 28309}, {20423, 51138, 50971}, {20423, 51737, 29181}, {29181, 51138, 51737}, {39561, 59399, 1503}, {43273, 51130, 51026}, {50115, 50124, 4971}, {50979, 59399, 5476}
X(63125) lies on these lines: {2, 6}, {30, 47466}, {155, 39487}, {182, 61797}, {381, 53858}, {511, 15695}, {518, 51097}, {542, 61993}, {575, 15701}, {576, 3830}, {1350, 62073}, {1351, 15685}, {1352, 61939}, {1353, 33699}, {1503, 51167}, {3534, 11477}, {3564, 50956}, {4663, 4677}, {5050, 15722}, {5055, 22330}, {5064, 5095}, {5066, 15069}, {5085, 15716}, {5093, 47353}, {5097, 38072}, {5102, 29012}, {5476, 50954}, {5480, 61979}, {5847, 51067}, {6776, 62049}, {7760, 11317}, {8550, 11001}, {8703, 53097}, {10516, 61934}, {10541, 12100}, {11159, 22487}, {11179, 15690}, {11287, 61046}, {11482, 19709}, {12007, 62090}, {12101, 20423}, {12161, 44266}, {14561, 50986}, {14711, 44500}, {14848, 61929}, {14853, 51027}, {14912, 50975}, {15300, 41672}, {15520, 50955}, {15681, 55718}, {15688, 33749}, {15689, 55721}, {15693, 53093}, {15694, 22234}, {15698, 55684}, {15707, 55708}, {15711, 53094}, {15718, 55704}, {15759, 31884}, {15810, 22246}, {19708, 55614}, {19710, 43273}, {19711, 50987}, {22331, 27088}, {25406, 51134}, {25555, 61891}, {28301, 49543}, {28313, 50131}, {28322, 50120}, {30435, 39785}, {32532, 54647}, {33748, 51214}, {34379, 51156}, {34380, 50980}, {34507, 61908}, {36767, 42520}, {36990, 62009}, {37904, 47280}, {38047, 51197}, {38315, 50952}, {38317, 51175}, {40107, 61854}, {46267, 61857}, {47311, 47464}, {47313, 47549}, {47356, 51091}, {47358, 51106}, {47445, 47544}, {47465, 47541}, {50783, 50953}, {50790, 51124}, {50961, 59399}, {50966, 51737}, {50967, 55673}, {50974, 53023}, {50977, 61828}, {51000, 51096}, {51001, 59407}, {51005, 51107}, {51028, 59411}, {51029, 51136}, {51138, 62174}, {51176, 54132}, {51201, 59410}, {52987, 62076}, {53092, 61843}, {55583, 62088}, {55588, 62080}, {55606, 62071}, {55626, 62065}, {55628, 58189}, {55651, 62055}, {55711, 61819}, {55724, 62109}
X(63125) = midpoint of X(i) and X(j) for these {i,j}: {51176, 54132}
X(63125) = reflection of X(i) in X(j) for these {i,j}: {15694, 22234}, {3620, 597}, {47353, 50963}, {47358, 51153}, {599, 3618}, {50783, 50953}, {50790, 51146}, {50954, 5476}, {50966, 51737}, {54173, 50987}
X(63125) = anticomplement of X(51142)
X(63125) = intersection, other than A, B, C, of circumconics {{A, B, C, X(598), X(41149)}}, {{A, B, C, X(671), X(50989)}}, {{A, B, C, X(3620), X(34898)}}, {{A, B, C, X(20481), X(36616)}}, {{A, B, C, X(41152), X(60228)}}, {{A, B, C, X(41153), X(60287)}}, {{A, B, C, X(45103), X(51187)}}, {{A, B, C, X(50992), X(54647)}}, {{A, B, C, X(51188), X(54478)}}
X(63125) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {524, 597, 3620}, {599, 5032, 6}, {1992, 5032, 3629}, {3629, 5032, 599}, {5093, 51140, 47353}, {22487, 22488, 11159}
X(63126) lies on these lines: {1, 5316}, {2, 6}, {4, 3216}, {7, 16610}, {8, 17721}, {31, 59572}, {37, 27489}, {42, 26105}, {43, 497}, {44, 5744}, {56, 28239}, {57, 45204}, {58, 17567}, {142, 54390}, {144, 17595}, {145, 3699}, {218, 52659}, {226, 4859}, {238, 5218}, {239, 28808}, {320, 31233}, {329, 3752}, {345, 17339}, {386, 5084}, {387, 4187}, {388, 978}, {443, 17749}, {452, 4255}, {527, 62695}, {580, 6927}, {595, 59591}, {614, 25568}, {631, 1724}, {899, 2550}, {908, 4000}, {936, 5716}, {995, 3421}, {1054, 24695}, {1056, 49997}, {1058, 3293}, {1104, 27383}, {1191, 7080}, {1193, 2551}, {1279, 63168}, {1285, 35342}, {1453, 6700}, {1714, 3090}, {1722, 3485}, {1743, 3911}, {1751, 45098}, {1788, 54386}, {1834, 6919}, {1997, 1999}, {2051, 60107}, {2176, 28830}, {2177, 47357}, {2324, 2999}, {3008, 5219}, {3175, 8055}, {3210, 26791}, {3306, 4644}, {3475, 5272}, {3524, 52680}, {3663, 31142}, {3666, 18228}, {3677, 21060}, {3687, 17286}, {3751, 5121}, {3759, 37758}, {3772, 5748}, {3875, 62297}, {3886, 5212}, {3974, 59511}, {4256, 11111}, {4259, 33883}, {4266, 14556}, {4307, 4413}, {4340, 16408}, {4358, 17314}, {4419, 4850}, {4641, 5435}, {4654, 24175}, {4675, 31197}, {4689, 52653}, {4849, 36845}, {4896, 39963}, {4924, 51615}, {5096, 35988}, {5129, 19765}, {5205, 51192}, {5222, 5328}, {5226, 24789}, {5247, 7288}, {5269, 20103}, {5324, 16434}, {5398, 6970}, {5706, 6964}, {6542, 30861}, {6686, 50304}, {6688, 35612}, {6745, 7290}, {6790, 24277}, {6834, 16471}, {6848, 36745}, {6865, 37732}, {6931, 24883}, {6944, 36754}, {7308, 25072}, {7613, 61716}, {9776, 16602}, {10385, 60714}, {10584, 33142}, {10589, 33137}, {11814, 49488}, {12035, 51000}, {14837, 42762}, {16020, 17718}, {16483, 34619}, {16569, 26040}, {16670, 31190}, {16863, 49743}, {17020, 19785}, {17315, 18743}, {17316, 30829}, {17367, 30867}, {17372, 34255}, {17580, 49745}, {17723, 61686}, {17726, 39587}, {17740, 54389}, {17756, 41325}, {17776, 26688}, {20196, 39595}, {21283, 62296}, {24177, 28609}, {24217, 50282}, {24599, 30824}, {24620, 42697}, {24627, 54280}, {26685, 32851}, {26723, 30852}, {26727, 53530}, {28016, 34791}, {28634, 44417}, {29433, 32957}, {29639, 38057}, {30823, 31189}, {30827, 40940}, {33106, 36634}, {33849, 36741}, {34747, 36915}, {36698, 62371}, {40400, 41801}, {42049, 56082}, {44722, 50582}, {46873, 62208}, {50303, 56010}, {50535, 51196}, {60087, 60155}
X(63126) = pole of line {523, 59834} with respect to the Steiner circumellipse
X(63126) = pole of line {1293, 2415} with respect to the Yff parabola
X(63126) = pole of line {1125, 1697} with respect to the dual conic of Yff parabola
X(63126) = intersection, other than A, B, C, of circumconics {{A, B, C, X(69), X(14554)}}, {{A, B, C, X(81), X(42360)}}, {{A, B, C, X(86), X(52803)}}, {{A, B, C, X(2051), X(18141)}}, {{A, B, C, X(14829), X(60107)}}, {{A, B, C, X(18134), X(45098)}}, {{A, B, C, X(32022), X(37660)}}, {{A, B, C, X(53665), X(60251)}}
X(63126) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1999, 27130, 1997}, {3210, 26791, 56084}, {4850, 31018, 4419}, {5222, 5328, 17720}, {16569, 26098, 26040}, {17020, 27131, 19785}
X(63127) lies on these lines: {1, 51153}, {2, 6}, {3, 50966}, {4, 14848}, {5, 50954}, {8, 50953}, {10, 51001}, {20, 575}, {23, 47460}, {30, 47461}, {39, 35287}, {76, 60648}, {83, 60200}, {140, 50962}, {144, 51002}, {145, 47359}, {148, 18800}, {149, 51008}, {182, 10304}, {344, 16668}, {376, 5050}, {381, 14912}, {458, 5702}, {511, 15692}, {542, 3091}, {548, 51181}, {549, 5093}, {576, 3523}, {598, 41895}, {631, 11482}, {671, 5286}, {1125, 50952}, {1249, 52281}, {1285, 35955}, {1350, 15705}, {1351, 3524}, {1352, 25565}, {1353, 5055}, {1384, 47061}, {1503, 61985}, {1657, 51177}, {1692, 51224}, {2451, 45335}, {2482, 7772}, {2548, 5461}, {2987, 52188}, {2996, 8370}, {3087, 37765}, {3090, 38079}, {3098, 61781}, {3146, 43273}, {3228, 25319}, {3241, 16475}, {3398, 46327}, {3424, 54487}, {3448, 15303}, {3522, 50968}, {3525, 51179}, {3526, 50978}, {3528, 55701}, {3543, 11179}, {3545, 5921}, {3564, 5071}, {3616, 51156}, {3617, 28538}, {3621, 51000}, {3622, 4663}, {3623, 4473}, {3624, 51004}, {3627, 51173}, {3628, 50986}, {3634, 51197}, {3679, 59408}, {3734, 61046}, {3751, 38314}, {3818, 61958}, {3832, 8550}, {3839, 5476}, {3845, 39874}, {3854, 51136}, {3972, 53142}, {4232, 8541}, {4393, 61330}, {4678, 38087}, {4747, 29590}, {4821, 17225}, {5007, 32990}, {5008, 8182}, {5024, 19661}, {5034, 12150}, {5038, 33208}, {5041, 34511}, {5054, 51732}, {5056, 51215}, {5059, 51024}, {5066, 39899}, {5068, 47354}, {5070, 51175}, {5085, 54170}, {5092, 62059}, {5097, 15708}, {5102, 54169}, {5107, 26613}, {5120, 35276}, {5182, 7787}, {5222, 50128}, {5265, 19369}, {5281, 8540}, {5319, 32987}, {5355, 7615}, {5368, 32838}, {5459, 40694}, {5460, 40693}, {5477, 9166}, {5480, 50687}, {5485, 54639}, {5640, 40673}, {5645, 12039}, {5656, 10250}, {5749, 29617}, {5943, 15531}, {6034, 8787}, {6353, 11405}, {6427, 11291}, {6428, 11292}, {6467, 58470}, {6669, 51201}, {6670, 51204}, {6688, 61692}, {6995, 44102}, {7386, 52719}, {7398, 13366}, {7426, 47459}, {7486, 25555}, {7519, 22336}, {7714, 19118}, {7737, 53845}, {7762, 33230}, {7786, 55829}, {7790, 23334}, {7801, 41940}, {7812, 32974}, {7817, 32972}, {7856, 32988}, {7878, 32971}, {7920, 33006}, {8359, 43136}, {8587, 53099}, {8593, 41135}, {8596, 14035}, {8681, 11451}, {8703, 55705}, {8796, 54792}, {9140, 25321}, {9143, 52699}, {9605, 32985}, {9741, 35954}, {9780, 38089}, {9813, 12834}, {9939, 33202}, {10168, 10519}, {10169, 41719}, {10299, 55724}, {10303, 22330}, {10488, 33018}, {10516, 61927}, {10541, 21734}, {10565, 11416}, {10602, 26255}, {10754, 52695}, {10989, 47545}, {11001, 21850}, {11003, 19136}, {11161, 41672}, {11178, 61912}, {11180, 14561}, {11206, 23326}, {11477, 15717}, {11511, 53863}, {11539, 61624}, {11645, 62007}, {11898, 15699}, {12007, 47353}, {12017, 19708}, {12100, 44456}, {12220, 21849}, {13331, 33266}, {13434, 44489}, {13587, 37492}, {13595, 32621}, {14826, 44111}, {14891, 55593}, {14927, 62032}, {15022, 15069}, {15024, 32284}, {15038, 54184}, {15043, 44495}, {15118, 41720}, {15361, 18449}, {15640, 46264}, {15682, 48906}, {15683, 25406}, {15694, 34380}, {15697, 19924}, {15698, 33878}, {15702, 38110}, {15709, 48876}, {15711, 55604}, {15715, 55610}, {16042, 63180}, {16045, 60143}, {16468, 48830}, {16666, 29585}, {16667, 26685}, {16669, 41312}, {16670, 26626}, {16671, 17321}, {16834, 28313}, {17014, 20073}, {17120, 35578}, {17504, 55584}, {17578, 51167}, {17813, 20192}, {18230, 29622}, {18358, 61926}, {18440, 41106}, {18845, 60113}, {19130, 61966}, {19783, 50430}, {19875, 51196}, {20018, 51675}, {20059, 50997}, {20190, 62067}, {21537, 37503}, {22247, 32829}, {23046, 48662}, {24206, 61897}, {25320, 34319}, {28301, 50109}, {28322, 50101}, {29181, 62129}, {29580, 51194}, {29583, 50125}, {30435, 33215}, {30535, 52187}, {31105, 51744}, {31145, 47356}, {31670, 55712}, {31884, 61778}, {32155, 46084}, {32960, 55726}, {32994, 53475}, {33008, 40825}, {33272, 39764}, {33703, 51213}, {33749, 61982}, {33750, 55706}, {33751, 58194}, {34200, 55697}, {34507, 46936}, {35940, 53026}, {36181, 50149}, {36251, 42998}, {36252, 42999}, {36523, 45018}, {36757, 51484}, {36758, 51485}, {36990, 61992}, {37174, 62213}, {37517, 61796}, {37760, 47458}, {37901, 52238}, {37907, 47457}, {37909, 47544}, {38088, 50996}, {38136, 61980}, {38259, 60650}, {39358, 41145}, {39870, 50864}, {39878, 50802}, {39884, 61967}, {40065, 52282}, {40107, 61863}, {40246, 53499}, {40330, 61906}, {41311, 54280}, {42522, 44501}, {42523, 44502}, {43133, 44481}, {43134, 44482}, {43403, 51203}, {43404, 51200}, {43670, 54926}, {44575, 51746}, {44577, 51736}, {44882, 62148}, {45103, 54642}, {45759, 55692}, {46267, 61846}, {46932, 51155}, {46934, 51003}, {46935, 50961}, {47383, 47740}, {47465, 47556}, {48817, 48861}, {48873, 55709}, {48874, 62086}, {48881, 62099}, {48896, 58205}, {48898, 58204}, {48901, 62037}, {48905, 62051}, {48910, 62168}, {49505, 51110}, {49723, 56995}, {49817, 49818}, {50084, 50131}, {50089, 50115}, {50107, 50124}, {50121, 54389}, {50664, 62094}, {50689, 50959}, {50690, 51130}, {50693, 51134}, {50957, 61945}, {50969, 55704}, {50971, 62124}, {50973, 61842}, {50981, 61832}, {50985, 61870}, {50988, 61807}, {51132, 53858}, {51152, 60996}, {51166, 62102}, {51174, 61867}, {51182, 55860}, {51183, 55859}, {51190, 59375}, {51198, 59377}, {51212, 51737}, {51214, 61834}, {51537, 61962}, {51538, 62048}, {52987, 61788}, {53023, 62005}, {53094, 62056}, {53097, 61791}, {54444, 55908}, {54520, 54539}, {54616, 60628}, {54623, 54795}, {54764, 54892}, {54781, 54914}, {54803, 56270}, {54864, 60161}, {54896, 60281}, {55580, 61138}, {55595, 61787}, {55606, 61783}, {55616, 61782}, {55629, 61780}, {55632, 61779}, {55639, 61777}, {55674, 58184}, {55676, 62054}, {55678, 62055}, {55679, 58186}, {55682, 62058}, {55684, 62060}, {55687, 58188}, {55699, 62072}, {55703, 62081}, {55708, 62097}, {55714, 61844}, {55716, 61805}, {55718, 61798}, {55729, 55778}, {55734, 55770}, {55735, 55768}, {55739, 55764}, {55742, 55760}, {55788, 55823}, {55794, 55819}, {55801, 55812}, {59405, 60984}, {60145, 60635}, {60239, 60285}, {60284, 60632}, {61545, 61887}
X(63127) = midpoint of X(i) and X(j) for these {i,j}: {3, 51172}, {4, 51176}, {5, 51180}, {20, 51211}, {576, 51137}, {8550, 51129}
X(63127) = reflection of X(i) in X(j) for these {i,j}: {1, 51153}, {145, 51146}, {19708, 12017}, {2, 3618}, {20, 50975}, {3, 50987}, {3146, 51029}, {3620, 2}, {4, 50963}, {50954, 5}, {50966, 3}, {51168, 10}, {51184, 140}, {51193, 1}, {51216, 4}, {55604, 15711}, {8, 50953}
X(63127) = isotomic conjugate of X(60628)
X(63127) = X(i)-Ceva conjugate of X(j) for these {i, j}: {54616, 2}
X(63127) = X(i)-complementary conjugate of X(j) for these {i, j}: {54476, 2887}
X(63127) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {54616, 6327}
X(63127) = pole of line {8371, 59549} with respect to the orthocentroidal circle
X(63127) = pole of line {6467, 11002} with respect to the Jerabek hyperbola
X(63127) = pole of line {2, 5585} with respect to the Kiepert hyperbola
X(63127) = pole of line {6, 15082} with respect to the Stammler hyperbola
X(63127) = pole of line {523, 47312} with respect to the Steiner circumellipse
X(63127) = pole of line {2, 60628} with respect to the Wallace hyperbola
X(63127) = pole of line {525, 44568} with respect to the dual conic of orthoptic circle of the Steiner Inellipse
X(63127) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(6), X(60648)}}, {{A, B, C, X(67), X(50989)}}, {{A, B, C, X(69), X(53101)}}, {{A, B, C, X(83), X(5032)}}, {{A, B, C, X(141), X(60200)}}, {{A, B, C, X(193), X(18842)}}, {{A, B, C, X(230), X(52188)}}, {{A, B, C, X(393), X(3055)}}, {{A, B, C, X(524), X(5395)}}, {{A, B, C, X(598), X(11160)}}, {{A, B, C, X(599), X(22336)}}, {{A, B, C, X(671), X(3620)}}, {{A, B, C, X(1992), X(54639)}}, {{A, B, C, X(2996), X(21356)}}, {{A, B, C, X(3054), X(46952)}}, {{A, B, C, X(3407), X(9740)}}, {{A, B, C, X(3815), X(52187)}}, {{A, B, C, X(9164), X(50774)}}, {{A, B, C, X(9516), X(20583)}}, {{A, B, C, X(18823), X(50771)}}, {{A, B, C, X(20080), X(60650)}}, {{A, B, C, X(21358), X(60285)}}, {{A, B, C, X(22110), X(40429)}}, {{A, B, C, X(22165), X(54642)}}, {{A, B, C, X(31489), X(34288)}}, {{A, B, C, X(34229), X(57895)}}, {{A, B, C, X(37668), X(54487)}}, {{A, B, C, X(37675), X(39975)}}, {{A, B, C, X(38005), X(50991)}}, {{A, B, C, X(40802), X(59777)}}, {{A, B, C, X(50990), X(54896)}}, {{A, B, C, X(50994), X(60632)}}, {{A, B, C, X(51171), X(60239)}}, {{A, B, C, X(59373), X(60647)}}
X(63127) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 5032, 193}, {2, 524, 3620}, {2, 6, 5032}, {2, 7766, 9740}, {6, 597, 1992}, {6, 6329, 69}, {182, 54132, 10304}, {524, 3618, 2}, {576, 38064, 50967}, {1351, 3524, 54174}, {3068, 3069, 3055}, {3543, 33748, 11179}, {5085, 54170, 62063}, {5476, 6776, 3839}, {8550, 38072, 51023}, {10304, 54132, 61044}, {11179, 14853, 3543}, {11180, 14561, 61936}, {14848, 50979, 4}, {14848, 53092, 50979}, {20423, 50975, 51211}, {25406, 54131, 15683}, {38023, 50999, 3622}, {38064, 50967, 3523}, {38072, 51023, 3832}, {38079, 50955, 3090}, {38089, 50950, 9780}, {50954, 51180, 50974}, {50963, 50979, 51176}, {50963, 51176, 51216}, {50966, 51172, 51028}, {50987, 51172, 50966}, {51212, 51737, 62120}
X(63128) lies on these lines: {2, 6}, {3, 373}, {4, 33534}, {5, 54012}, {9, 55437}, {20, 46945}, {22, 10545}, {23, 53094}, {25, 5092}, {51, 16419}, {57, 55438}, {74, 37475}, {110, 14924}, {125, 399}, {140, 10982}, {154, 10546}, {155, 5070}, {182, 11284}, {184, 55705}, {220, 35595}, {381, 1533}, {382, 44300}, {458, 52147}, {474, 61220}, {493, 41437}, {494, 41438}, {547, 18451}, {574, 37344}, {575, 6090}, {576, 15082}, {631, 32269}, {632, 36747}, {1350, 5640}, {1351, 5650}, {1480, 3753}, {1495, 3796}, {1498, 5056}, {1511, 37506}, {1514, 18537}, {1583, 6396}, {1584, 6200}, {1591, 42274}, {1592, 42277}, {1599, 6412}, {1600, 6411}, {1853, 37990}, {1899, 18358}, {1995, 5085}, {2207, 52289}, {3060, 5888}, {3090, 11456}, {3098, 5943}, {3124, 5013}, {3292, 53091}, {3305, 7190}, {3306, 22129}, {3524, 20192}, {3525, 37498}, {3526, 61644}, {3539, 23273}, {3540, 23267}, {3628, 15068}, {3819, 9777}, {3917, 44456}, {4256, 37248}, {4550, 5892}, {5024, 22111}, {5047, 36745}, {5050, 5651}, {5054, 21970}, {5067, 15032}, {5068, 15811}, {5071, 12112}, {5093, 62184}, {5094, 38317}, {5102, 15019}, {5198, 13347}, {5228, 31018}, {5284, 7074}, {5406, 6398}, {5407, 6221}, {5408, 6395}, {5409, 6199}, {5437, 55400}, {5480, 46336}, {5643, 5646}, {5644, 15004}, {5707, 17575}, {5711, 25011}, {5972, 9976}, {6388, 31455}, {6642, 37513}, {6723, 15106}, {6776, 35283}, {6800, 10541}, {6805, 23259}, {6806, 23249}, {7308, 52405}, {7393, 37478}, {7395, 11438}, {7485, 11451}, {7486, 15052}, {7492, 55673}, {7496, 31884}, {7503, 37487}, {7509, 11465}, {7516, 32205}, {7519, 59411}, {7571, 26913}, {7592, 54434}, {7667, 43621}, {7770, 36789}, {7859, 11331}, {7889, 11060}, {8167, 61397}, {8549, 61680}, {8550, 54013}, {8583, 16474}, {8589, 35302}, {9306, 10219}, {9786, 15028}, {9818, 37470}, {9909, 55678}, {10128, 31383}, {10168, 47597}, {10298, 41447}, {10300, 38136}, {10516, 18911}, {10542, 39024}, {10574, 33537}, {10979, 63154}, {10984, 11484}, {11002, 21766}, {11003, 55703}, {11130, 22236}, {11131, 22238}, {11305, 62690}, {11402, 55710}, {11403, 17704}, {11441, 46936}, {11464, 37476}, {11472, 40280}, {11480, 41477}, {11481, 41478}, {11539, 39522}, {11898, 61712}, {12161, 48154}, {12834, 44299}, {13154, 15026}, {13363, 33533}, {13394, 40132}, {14002, 55684}, {14165, 55415}, {14561, 30739}, {14789, 15081}, {14845, 35243}, {15024, 17834}, {15038, 15723}, {15047, 61878}, {15051, 17928}, {15059, 52171}, {15087, 61883}, {15235, 18538}, {15236, 18762}, {15246, 48912}, {15466, 41244}, {15694, 32225}, {15703, 18445}, {16063, 53023}, {16080, 43527}, {16266, 55859}, {16373, 54296}, {16408, 51340}, {16439, 21363}, {16472, 19872}, {16483, 19860}, {16842, 36754}, {16855, 37509}, {16862, 36742}, {16936, 17578}, {17116, 54284}, {17531, 36746}, {17572, 37501}, {18436, 33540}, {19130, 31152}, {19140, 45311}, {19149, 61735}, {19357, 43586}, {20190, 30734}, {21243, 42786}, {21849, 55585}, {22332, 46906}, {24206, 26869}, {25496, 25972}, {25889, 61358}, {26255, 50983}, {26635, 61012}, {26898, 38283}, {26932, 56455}, {26942, 56458}, {27003, 55406}, {27065, 55405}, {27355, 39568}, {31670, 43957}, {32139, 61900}, {32237, 55687}, {33884, 55722}, {34986, 55712}, {36749, 55858}, {36753, 55857}, {39588, 52290}, {40918, 45186}, {41376, 50678}, {45728, 61686}, {46868, 59231}, {50461, 61882}, {50659, 62702}, {51780, 52423}, {52099, 62040}, {52275, 53095}, {55594, 58470}
X(63128) = isogonal conjugate of X(52188)
X(63128) = pole of line {6467, 35237} with respect to the Jerabek hyperbola
X(63128) = pole of line {6, 3524} with respect to the Stammler hyperbola
X(63128) = pole of line {2, 52188} with respect to the Wallace hyperbola
X(63128) = pole of line {525, 12077} with respect to the dual conic of Steiner circle
X(63128) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(3531)}}, {{A, B, C, X(81), X(52424)}}, {{A, B, C, X(86), X(7190)}}, {{A, B, C, X(111), X(37665)}}, {{A, B, C, X(333), X(3305)}}, {{A, B, C, X(493), X(19053)}}, {{A, B, C, X(494), X(19054)}}, {{A, B, C, X(999), X(8025)}}, {{A, B, C, X(1184), X(11060)}}, {{A, B, C, X(1383), X(14930)}}, {{A, B, C, X(1812), X(22129)}}, {{A, B, C, X(2287), X(55432)}}, {{A, B, C, X(3068), X(41437)}}, {{A, B, C, X(3069), X(41438)}}, {{A, B, C, X(3295), X(16704)}}, {{A, B, C, X(3763), X(16080)}}, {{A, B, C, X(4054), X(17234)}}, {{A, B, C, X(5032), X(30535)}}, {{A, B, C, X(5304), X(39389)}}, {{A, B, C, X(6580), X(26637)}}, {{A, B, C, X(7736), X(21448)}}, {{A, B, C, X(8770), X(9300)}}, {{A, B, C, X(11064), X(43527)}}, {{A, B, C, X(40802), X(59373)}}, {{A, B, C, X(59763), X(59776)}}
X(63128) = barycentric product X(i)*X(j) for these (i, j): {3295, 42697}, {3305, 3306}, {3753, 63158}, {3872, 7190}, {18535, 69}, {28808, 52424}, {35281, 48268}, {42696, 999}, {46951, 6}, {52422, 55432}
X(63128) = barycentric quotient X(i)/X(j) for these (i, j): {6, 52188}, {999, 3296}, {3295, 1000}, {18535, 4}, {22129, 30679}, {42696, 58029}, {46951, 76}, {55466, 30680}
X(63128) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 3580, 3763}, {3, 373, 3066}, {3, 5544, 373}, {3, 62209, 34417}, {22, 10545, 31860}, {182, 11284, 35259}, {323, 5422, 6}, {373, 22112, 3}, {373, 34417, 62209}, {575, 12045, 16187}, {575, 16187, 6090}, {1495, 12017, 3796}, {1495, 43650, 12017}, {1656, 15805, 1181}, {1995, 15080, 41424}, {3306, 55432, 22129}, {5020, 12017, 1495}, {5085, 41424, 15080}, {5640, 40916, 1350}, {5644, 62217, 15004}, {5646, 11477, 7998}, {5943, 7484, 33586}, {7485, 11451, 17810}, {7485, 15107, 55646}, {7503, 43584, 37487}, {11002, 21766, 53097}, {13154, 15026, 37486}, {17810, 55646, 15107}, {31860, 55676, 22}
X(63129) lies on these lines: {2, 6}, {3, 16789}, {4, 67}, {32, 14376}, {50, 37188}, {66, 1843}, {125, 8541}, {159, 21213}, {182, 44673}, {184, 61683}, {186, 6776}, {317, 41760}, {340, 40814}, {389, 34507}, {427, 61737}, {468, 19153}, {511, 18390}, {542, 11438}, {571, 6389}, {576, 32257}, {578, 40107}, {1147, 5181}, {1177, 32285}, {1192, 18909}, {1216, 39571}, {1351, 2072}, {1352, 7706}, {1353, 44452}, {1370, 9019}, {1383, 41896}, {1495, 31166}, {1503, 10605}, {1609, 41005}, {1632, 36998}, {1899, 2393}, {2076, 35952}, {2271, 22366}, {2929, 2930}, {3153, 51212}, {3186, 41761}, {3313, 15812}, {3542, 34117}, {3548, 44469}, {3549, 44480}, {3564, 6644}, {3818, 21851}, {5017, 15013}, {5094, 51744}, {5120, 21500}, {5309, 45312}, {5486, 35371}, {5596, 20987}, {5621, 18931}, {5648, 50974}, {6146, 34787}, {6353, 18374}, {6403, 25739}, {6676, 53022}, {6997, 16776}, {7386, 54334}, {7493, 8262}, {7514, 48876}, {7577, 14853}, {7716, 11382}, {8537, 26917}, {8538, 43817}, {8550, 18916}, {8553, 40680}, {8573, 40995}, {9786, 11411}, {9813, 21243}, {9925, 32358}, {9973, 36851}, {10169, 11405}, {10298, 25406}, {10510, 16051}, {10519, 35921}, {10602, 26869}, {11061, 38851}, {11178, 18388}, {11179, 18475}, {11188, 11442}, {11206, 19596}, {11245, 32621}, {11416, 26913}, {11430, 50977}, {12167, 23300}, {12367, 39874}, {12828, 19136}, {13403, 52987}, {13622, 17040}, {14001, 18375}, {14533, 19166}, {14649, 41359}, {15073, 18912}, {15074, 18952}, {15311, 36990}, {15321, 16774}, {15818, 37485}, {16310, 52251}, {17710, 41256}, {18324, 48906}, {18440, 38321}, {18911, 41721}, {18947, 41618}, {19125, 58437}, {21637, 31267}, {26864, 47449}, {30227, 40889}, {32334, 32391}, {35260, 47450}, {36792, 36895}, {36894, 46154}, {37174, 53416}, {37347, 58891}, {37487, 43273}, {41583, 46264}, {41587, 44492}, {44102, 61645}, {44214, 47473}, {44491, 47525}, {47328, 61664}, {52275, 62338}, {54384, 61723}, {58550, 61676}
X(63129) = midpoint of X(i) and X(j) for these {i,j}: {69, 6515}
X(63129) = reflection of X(i) in X(j) for these {i,j}: {394, 141}, {34944, 66}, {63180, 8263}
X(63129) = X(i)-complementary conjugate of X(j) for these {i, j}: {39382, 4369}
X(63129) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {59098, 7192}
X(63129) = pole of line {9517, 44445} with respect to the anticomplementary circle
X(63129) = pole of line {2501, 9517} with respect to the polar circle
X(63129) = pole of line {66, 5486} with respect to the Jerabek hyperbola
X(63129) = pole of line {2, 5523} with respect to the Kiepert hyperbola
X(63129) = pole of line {2492, 3566} with respect to the Orthic inconic
X(63129) = pole of line {6, 58357} with respect to the Stammler hyperbola
X(63129) = pole of line {525, 51746} with respect to the dual conic of DeLongchamps circle
X(63129) = pole of line {525, 15423} with respect to the dual conic of orthoptic circle of the Steiner Inellipse
X(63129) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(4), X(22151)}}, {{A, B, C, X(66), X(11605)}}, {{A, B, C, X(67), X(394)}}, {{A, B, C, X(69), X(46105)}}, {{A, B, C, X(5486), X(41614)}}, {{A, B, C, X(9516), X(54347)}}, {{A, B, C, X(14376), X(39269)}}, {{A, B, C, X(45011), X(59373)}}
X(63129) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {67, 40949, 2892}, {69, 6515, 524}, {125, 8541, 23327}, {141, 524, 394}, {3564, 8263, 63180}, {6353, 41719, 18374}, {26926, 41584, 159}
X(63130) lies on these lines: {1, 88}, {2, 1697}, {3, 3872}, {4, 6735}, {8, 20}, {9, 3617}, {10, 1479}, {11, 37828}, {19, 3692}, {21, 9623}, {36, 38901}, {46, 519}, {55, 5836}, {56, 3880}, {57, 145}, {65, 224}, {72, 3426}, {78, 517}, {92, 11471}, {142, 10587}, {149, 9581}, {165, 2975}, {169, 1018}, {190, 44720}, {191, 4668}, {200, 3869}, {208, 1897}, {226, 10528}, {227, 60689}, {322, 18655}, {329, 20070}, {341, 56082}, {346, 2270}, {355, 1145}, {377, 31397}, {392, 9709}, {474, 9957}, {484, 3632}, {497, 24982}, {499, 49600}, {516, 3436}, {518, 8544}, {528, 1837}, {535, 4333}, {603, 35281}, {612, 37598}, {614, 24440}, {664, 7177}, {908, 962}, {910, 4513}, {920, 41684}, {936, 3877}, {938, 56936}, {944, 3359}, {946, 5552}, {950, 5554}, {952, 18802}, {956, 3579}, {958, 35258}, {968, 59311}, {993, 59316}, {997, 5697}, {1001, 3698}, {1125, 31452}, {1149, 11512}, {1155, 3893}, {1259, 10306}, {1265, 49991}, {1279, 56174}, {1282, 11689}, {1319, 10912}, {1329, 12701}, {1376, 3057}, {1388, 33895}, {1402, 35634}, {1420, 3680}, {1423, 62392}, {1445, 4848}, {1467, 35977}, {1476, 56096}, {1478, 10915}, {1482, 5440}, {1483, 9945}, {1532, 12700}, {1571, 16975}, {1616, 16610}, {1621, 53053}, {1698, 3825}, {1699, 11681}, {1708, 12625}, {1722, 3915}, {1753, 5081}, {1766, 5016}, {1768, 12531}, {1788, 26015}, {1836, 12607}, {2078, 37301}, {2082, 3501}, {2093, 3868}, {2098, 59691}, {2099, 56176}, {2285, 3169}, {2321, 54420}, {2339, 5835}, {2475, 3882}, {2476, 31434}, {2550, 22370}, {2646, 4421}, {2800, 17857}, {2886, 32157}, {2900, 15556}, {2932, 32612}, {3035, 11376}, {3085, 31266}, {3086, 31224}, {3146, 56545}, {3158, 3340}, {3174, 7672}, {3189, 37550}, {3208, 40131}, {3218, 3621}, {3219, 4678}, {3241, 3333}, {3243, 60938}, {3244, 3338}, {3245, 5904}, {3295, 3753}, {3303, 3812}, {3336, 3633}, {3337, 51093}, {3339, 3873}, {3361, 9352}, {3419, 5690}, {3421, 6361}, {3486, 34607}, {3509, 4050}, {3555, 36279}, {3576, 4861}, {3577, 56106}, {3616, 31393}, {3622, 5437}, {3623, 27003}, {3626, 41229}, {3646, 19877}, {3654, 37428}, {3679, 5086}, {3681, 4882}, {3689, 12635}, {3701, 51284}, {3704, 46553}, {3710, 7713}, {3729, 4696}, {3746, 54318}, {3748, 3922}, {3749, 3924}, {3751, 25304}, {3752, 37542}, {3811, 5903}, {3813, 24914}, {3827, 56179}, {3875, 20247}, {3886, 17751}, {3890, 8583}, {3897, 30282}, {3911, 10529}, {3912, 24590}, {3928, 31145}, {3935, 11523}, {3957, 11518}, {3987, 37610}, {3996, 24310}, {3998, 43213}, {4002, 11108}, {4004, 15934}, {4189, 35445}, {4190, 10106}, {4193, 9614}, {4197, 31436}, {4208, 7160}, {4209, 40872}, {4295, 31164}, {4301, 6745}, {4314, 34639}, {4345, 24558}, {4383, 21896}, {4413, 58679}, {4511, 7982}, {4512, 5260}, {4646, 5256}, {4677, 6763}, {4679, 9711}, {4720, 10461}, {4847, 43174}, {4860, 58609}, {4875, 42316}, {5011, 17742}, {5046, 9580}, {5057, 9589}, {5080, 41869}, {5082, 5657}, {5123, 10896}, {5126, 19537}, {5176, 5691}, {5183, 8168}, {5204, 11260}, {5218, 24541}, {5221, 34791}, {5223, 11684}, {5231, 9588}, {5247, 36277}, {5255, 16478}, {5269, 17016}, {5283, 31433}, {5284, 53052}, {5287, 37548}, {5288, 37572}, {5290, 20292}, {5303, 16192}, {5430, 55331}, {5435, 12541}, {5436, 61155}, {5438, 7962}, {5439, 6767}, {5493, 12527}, {5534, 38665}, {5573, 52183}, {5587, 13729}, {5603, 27385}, {5709, 12245}, {5722, 12732}, {5727, 20095}, {5731, 37560}, {5744, 37551}, {5748, 27525}, {5794, 34612}, {5795, 6872}, {5815, 17781}, {5844, 37532}, {5854, 37738}, {5880, 15888}, {5882, 59333}, {5919, 25524}, {6049, 37789}, {6154, 10950}, {6174, 34640}, {6224, 61296}, {6264, 17100}, {6684, 10527}, {6692, 10586}, {6737, 41338}, {6909, 12650}, {6911, 23340}, {6921, 44675}, {7293, 8192}, {7308, 46933}, {7330, 59388}, {7354, 32049}, {7580, 31798}, {7701, 61250}, {7702, 10956}, {7966, 37526}, {7967, 37534}, {8227, 27529}, {8257, 37723}, {8270, 52362}, {8543, 47375}, {8582, 12575}, {8666, 58887}, {8668, 37579}, {9312, 21272}, {9575, 17756}, {9579, 20060}, {9613, 17579}, {9669, 17619}, {9780, 31435}, {9802, 37704}, {9856, 51380}, {10056, 12609}, {10072, 58405}, {10085, 28236}, {10384, 61012}, {10444, 20895}, {10459, 17594}, {10609, 37727}, {10679, 11517}, {10884, 31788}, {10889, 24993}, {10916, 59342}, {10944, 13996}, {11011, 56177}, {11115, 18163}, {11235, 17606}, {11239, 21620}, {11373, 13747}, {11415, 21075}, {11519, 53056}, {11525, 35242}, {11530, 16865}, {11679, 24633}, {12047, 45701}, {12114, 13528}, {12331, 25413}, {12515, 61244}, {12528, 46685}, {12629, 15803}, {12630, 60948}, {12632, 36845}, {12645, 24467}, {12647, 17647}, {12672, 51379}, {12688, 17615}, {12699, 17757}, {12704, 28234}, {12705, 59387}, {13205, 17636}, {13464, 59587}, {14740, 31803}, {14986, 26062}, {15239, 54199}, {15829, 46917}, {16371, 24928}, {17015, 37554}, {17136, 25716}, {17480, 62300}, {17555, 40971}, {17578, 60935}, {17596, 59310}, {17648, 41426}, {18391, 55871}, {18421, 34195}, {18446, 37562}, {18491, 41389}, {18525, 35460}, {19843, 55867}, {20014, 23958}, {20223, 52346}, {20244, 40719}, {20367, 49451}, {20533, 26531}, {20691, 54382}, {21031, 24703}, {21068, 27522}, {21384, 41322}, {21872, 37658}, {22560, 34880}, {22793, 51362}, {22836, 25415}, {22837, 37618}, {24159, 50745}, {24174, 28011}, {24390, 26446}, {24393, 60949}, {24564, 26040}, {25011, 26105}, {25306, 59294}, {26364, 30384}, {26921, 59503}, {28174, 58798}, {30144, 30323}, {30147, 59337}, {30305, 41012}, {30568, 52353}, {31263, 45035}, {31272, 50444}, {31888, 60977}, {32141, 61146}, {34255, 39592}, {34711, 54408}, {34716, 36004}, {37552, 49487}, {37707, 59330}, {37714, 54370}, {37829, 40272}, {38200, 60958}, {41687, 41697}, {42696, 54404}, {45287, 49169}, {46932, 51780}, {48915, 49716}, {50579, 50581}, {51683, 53054}, {52959, 54406}, {53391, 56983}, {53997, 56544}, {54400, 61220}, {56287, 56972}, {59414, 61005}
X(63130) = midpoint of X(i) and X(j) for these {i,j}: {12702, 18518}
X(63130) = reflection of X(i) in X(j) for these {i,j}: {1, 25440}, {1479, 10}, {1837, 8256}, {11415, 21075}, {11682, 78}, {12649, 4848}, {12701, 1329}, {2098, 59691}, {30323, 30144}, {3436, 6736}, {36846, 56}, {36977, 4311}, {78, 5687}
X(63130) = anticomplement of X(12053)
X(63130) = perspector of circumconic {{A, B, C, X(3257), X(44327)}}
X(63130) = X(i)-Ceva conjugate of X(j) for these {i, j}: {56287, 63}
X(63130) = pole of line {522, 53392} with respect to the Bevan circle
X(63130) = pole of line {2827, 58858} with respect to the incircle
X(63130) = pole of line {5048, 12635} with respect to the Feuerbach hyperbola
X(63130) = pole of line {2360, 52680} with respect to the Stammler hyperbola
X(63130) = pole of line {6332, 21222} with respect to the Steiner circumellipse
X(63130) = pole of line {651, 23704} with respect to the Yff parabola
X(63130) = pole of line {8822, 30939} with respect to the Wallace hyperbola
X(63130) = pole of line {908, 23511} with respect to the dual conic of Yff parabola
X(63130) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(56939)}}, {{A, B, C, X(84), X(106)}}, {{A, B, C, X(88), X(189)}}, {{A, B, C, X(280), X(1320)}}, {{A, B, C, X(765), X(4855)}}, {{A, B, C, X(4674), X(39130)}}, {{A, B, C, X(7101), X(56942)}}, {{A, B, C, X(35262), X(55991)}}, {{A, B, C, X(44301), X(56940)}}
X(63130) = barycentric product X(i)*X(j) for these (i, j): {1, 56084}, {312, 34040}, {1332, 16231}, {1339, 31227}, {1897, 20296}, {38384, 5382}
X(63130) = barycentric quotient X(i)/X(j) for these (i, j): {16231, 17924}, {20296, 4025}, {34040, 57}, {56084, 75}
X(63130) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 100, 4855}, {1, 25440, 35262}, {8, 17784, 57287}, {8, 56288, 57279}, {10, 10624, 2478}, {10, 5119, 5250}, {40, 57279, 56288}, {40, 5881, 1158}, {55, 5836, 19860}, {56, 3880, 36846}, {57, 2136, 145}, {65, 3870, 11520}, {78, 517, 11682}, {100, 14923, 1}, {145, 2136, 51786}, {145, 37267, 4308}, {149, 25005, 9581}, {165, 4853, 2975}, {169, 1018, 55337}, {200, 3869, 3984}, {200, 7991, 3869}, {516, 6736, 3436}, {517, 5687, 78}, {519, 4311, 36977}, {528, 8256, 1837}, {946, 5552, 30852}, {956, 3579, 4652}, {958, 37568, 35258}, {962, 7080, 908}, {1155, 3893, 12513}, {1376, 3057, 19861}, {1420, 3680, 38460}, {1482, 5440, 56387}, {1697, 1706, 2}, {2093, 6765, 3868}, {3035, 13463, 11376}, {3158, 3340, 34772}, {3218, 3621, 6762}, {3303, 3812, 4666}, {3679, 11010, 12514}, {3870, 3913, 4917}, {3895, 54286, 3306}, {3911, 21627, 10529}, {3915, 4695, 1722}, {4188, 38460, 1420}, {4190, 12648, 10106}, {4646, 5710, 5256}, {4848, 5853, 12649}, {4882, 12526, 3681}, {4917, 11520, 3870}, {5128, 6762, 3218}, {5493, 12527, 44447}, {5541, 54286, 3895}, {5554, 20075, 950}, {5603, 59591, 27385}, {5903, 48696, 3811}, {8583, 9819, 3890}, {9623, 61763, 21}, {10106, 12640, 12648}, {12245, 48363, 5709}, {12331, 25413, 37700}, {12629, 15803, 54391}, {12688, 46677, 17615}, {21075, 28194, 11415}, {24440, 37588, 614}, {44447, 56879, 12527}, {44675, 59675, 6921}, {51433, 57287, 8}, {56288, 57279, 63}
X(63131) lies on circumconic {{A, B, C, X(84), X(29310)}} and on these lines: {1, 3896}, {2, 3755}, {8, 20}, {9, 4651}, {10, 968}, {42, 50314}, {55, 3696}, {57, 17135}, {75, 3870}, {78, 37529}, {81, 49495}, {100, 10434}, {165, 1150}, {171, 17156}, {200, 321}, {210, 5695}, {228, 5295}, {306, 2550}, {333, 35258}, {345, 25006}, {354, 49460}, {516, 4061}, {519, 3980}, {528, 3966}, {612, 740}, {614, 32941}, {750, 39594}, {846, 3679}, {850, 57067}, {894, 20012}, {936, 3702}, {940, 28581}, {956, 22060}, {1043, 19860}, {1281, 11177}, {1376, 3706}, {1621, 4384}, {1699, 5741}, {1706, 17751}, {1707, 32864}, {1738, 33171}, {1961, 49469}, {1962, 39586}, {2177, 21020}, {2321, 10327}, {2999, 24552}, {3158, 17163}, {3187, 5269}, {3242, 42051}, {3243, 17140}, {3247, 27804}, {3305, 3685}, {3306, 10453}, {3338, 50625}, {3416, 4046}, {3434, 3687}, {3474, 4001}, {3475, 50744}, {3509, 4007}, {3632, 32913}, {3677, 17495}, {3681, 3729}, {3699, 42034}, {3711, 3967}, {3740, 4387}, {3744, 4361}, {3745, 49486}, {3749, 32914}, {3751, 4418}, {3811, 4647}, {3873, 49451}, {3875, 3920}, {3883, 20075}, {3891, 17151}, {3923, 4685}, {3929, 4427}, {3935, 28605}, {3952, 62218}, {3961, 49474}, {3974, 49991}, {3995, 7322}, {4023, 24703}, {4038, 49678}, {4042, 4640}, {4054, 25568}, {4101, 4295}, {4104, 28580}, {4105, 17894}, {4113, 5220}, {4312, 32859}, {4344, 20043}, {4358, 8580}, {4362, 4709}, {4383, 49484}, {4416, 44447}, {4423, 4702}, {4461, 10025}, {4512, 5278}, {4659, 17165}, {4660, 21085}, {4666, 19804}, {4673, 19861}, {4689, 5737}, {4696, 4882}, {4697, 49497}, {4703, 17764}, {4714, 54318}, {4716, 17716}, {4720, 5208}, {4847, 17740}, {4968, 6765}, {4970, 36480}, {5223, 32933}, {5250, 9534}, {5256, 5263}, {5268, 32915}, {5272, 32943}, {5287, 49470}, {5437, 29824}, {5853, 56518}, {7080, 27287}, {7174, 17147}, {9623, 49492}, {9746, 26243}, {10436, 17018}, {10582, 24589}, {10914, 31778}, {11523, 17164}, {11529, 49687}, {12435, 14923}, {16496, 17155}, {16878, 56087}, {17064, 29846}, {17270, 33083}, {17272, 32950}, {17274, 33102}, {17282, 33173}, {17286, 29679}, {17294, 33078}, {17363, 20101}, {17594, 31330}, {17597, 49467}, {17781, 24280}, {18139, 38052}, {19998, 26223}, {21027, 29661}, {21283, 24392}, {21949, 30811}, {23681, 33122}, {24165, 49458}, {24169, 50311}, {24342, 42042}, {24715, 33084}, {25527, 33131}, {26241, 27474}, {27064, 59295}, {27184, 62392}, {27368, 37552}, {29667, 46918}, {29670, 62226}, {29828, 60714}, {29830, 41867}, {29855, 33132}, {29857, 32865}, {31327, 37573}, {32776, 50080}, {32930, 50126}, {32934, 49457}, {32939, 49450}, {33073, 49720}, {33075, 49719}, {33077, 33110}, {33090, 56511}, {33091, 56517}, {33139, 56519}, {33163, 49772}, {34790, 50044}, {36277, 37652}, {37642, 50758}, {41711, 49483}, {49446, 50106}, {49524, 50048}, {50306, 51192}, {54327, 54410}, {54335, 59337}, {54421, 59302}
X(63131) = reflection of X(i) in X(j) for these {i,j}: {5739, 4061}
X(63131) = pole of line {6332, 28878} with respect to the Steiner circumellipse
X(63131) = pole of line {16832, 23681} with respect to the dual conic of Yff parabola
X(63131) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {8, 32932, 63}, {8, 9778, 14552}, {55, 3696, 5271}, {75, 3996, 3870}, {171, 49459, 17156}, {516, 4061, 5739}, {3685, 59296, 3305}, {4046, 34612, 3416}, {4651, 32929, 9}, {32860, 32945, 1}, {32865, 33160, 29857}, {33131, 33175, 25527}
X(63132) lies on circumconic {{A, B, C, X(189), X(38307)}} and on these lines: {1, 6940}, {2, 12703}, {3, 3880}, {8, 20}, {9, 38127}, {10, 6893}, {46, 3476}, {57, 28234}, {90, 43734}, {104, 165}, {145, 59333}, {197, 51620}, {200, 2800}, {355, 33559}, {497, 1737}, {517, 997}, {519, 3359}, {528, 3654}, {946, 1706}, {956, 13528}, {962, 27131}, {1145, 20588}, {1329, 12700}, {1482, 10107}, {1697, 3086}, {1709, 59388}, {1768, 4677}, {2077, 3872}, {2136, 5882}, {2802, 37611}, {3244, 37534}, {3245, 15104}, {3306, 16200}, {3576, 3895}, {3586, 11010}, {3587, 5770}, {3626, 7330}, {3681, 12665}, {3811, 37562}, {3816, 26446}, {3899, 7991}, {3913, 31788}, {3929, 50827}, {4745, 60911}, {4853, 5450}, {4855, 11014}, {4882, 12666}, {4915, 52027}, {5082, 12616}, {5250, 25005}, {5281, 10165}, {5587, 33110}, {5687, 6261}, {5690, 12514}, {5704, 61122}, {5790, 54370}, {5836, 10306}, {5884, 6765}, {5887, 12702}, {6256, 6736}, {6850, 10915}, {6891, 49600}, {6923, 60973}, {7080, 12608}, {7171, 28236}, {7966, 51705}, {7982, 17572}, {8270, 24028}, {9588, 37563}, {9709, 45776}, {10265, 24392}, {10270, 12629}, {10310, 10914}, {10679, 54318}, {10916, 43174}, {11012, 38901}, {11372, 50796}, {11500, 31798}, {12559, 35004}, {12758, 60782}, {13600, 25524}, {13607, 37526}, {15726, 60884}, {18443, 25439}, {18446, 48696}, {18540, 38155}, {20070, 26792}, {22760, 37568}, {28194, 31142}, {31775, 32049}, {32159, 46677}, {32426, 37727}, {34718, 34740}, {35460, 59503}, {36846, 37561}, {41338, 48363}, {47746, 54176}, {51786, 61291}
X(63132) = midpoint of X(i) and X(j) for these {i,j}: {3476, 12245}
X(63132) = reflection of X(i) in X(j) for these {i,j}: {26333, 10}
X(63132) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {8, 40, 1158}, {40, 57279, 40256}, {2136, 37560, 5882}, {48363, 50810, 41338}
X(63133) lies on these lines: {1, 26062}, {2, 3057}, {4, 1145}, {8, 20}, {10, 6919}, {56, 100}, {57, 12640}, {72, 50810}, {144, 56879}, {190, 42020}, {279, 21272}, {329, 6736}, {346, 2183}, {390, 5554}, {452, 5119}, {474, 1000}, {497, 8256}, {517, 6848}, {519, 15803}, {938, 3895}, {956, 37403}, {962, 5828}, {1018, 56937}, {1125, 31436}, {1155, 3621}, {1320, 6921}, {1482, 6970}, {1788, 3880}, {2098, 24558}, {2136, 4848}, {2550, 60919}, {2551, 3434}, {2802, 3086}, {3091, 51432}, {3146, 5176}, {3189, 41687}, {3241, 4855}, {3340, 63168}, {3421, 12702}, {3436, 20070}, {3474, 32049}, {3475, 10107}, {3476, 37267}, {3523, 4861}, {3600, 12648}, {3623, 20323}, {3632, 21578}, {3679, 5175}, {3680, 3911}, {3847, 9710}, {3869, 51378}, {3871, 37300}, {3885, 14986}, {3893, 24477}, {3922, 38053}, {3952, 6552}, {3957, 18221}, {4293, 49169}, {4295, 10915}, {4301, 5748}, {4678, 5086}, {4853, 5744}, {5082, 5690}, {5126, 47746}, {5177, 10039}, {5218, 32157}, {5252, 37435}, {5265, 38460}, {5274, 25005}, {5435, 36846}, {5541, 10573}, {5552, 6979}, {5657, 6926}, {5687, 6905}, {5731, 10270}, {5734, 27385}, {5903, 34619}, {6745, 11531}, {6857, 40587}, {6904, 54286}, {6963, 24390}, {7288, 10912}, {7491, 59503}, {7982, 27383}, {8582, 9819}, {9785, 24982}, {9797, 51786}, {9965, 37567}, {10589, 13463}, {10950, 34607}, {11036, 11239}, {11508, 37313}, {12529, 34790}, {12541, 26015}, {12632, 12649}, {12701, 37829}, {14563, 20057}, {15326, 36972}, {16200, 59587}, {17576, 37568}, {17658, 31798}, {18391, 56936}, {24466, 54134}, {24604, 40863}, {26272, 39570}, {28830, 34434}, {31145, 34610}, {34606, 49719}, {41426, 56089}
X(63133) = reflection of X(i) in X(j) for these {i,j}: {1, 59675}, {9614, 10}
X(63133) = pole of line {14544, 23831} with respect to the Kiepert parabola
X(63133) = pole of line {6332, 30725} with respect to the Steiner circumellipse
X(63133) = pole of line {5748, 23681} with respect to the dual conic of Yff parabola
X(63133) = intersection, other than A, B, C, of circumconics {{A, B, C, X(84), X(8686)}}, {{A, B, C, X(271), X(1811)}}, {{A, B, C, X(280), X(1120)}}, {{A, B, C, X(56642), X(56939)}}
X(63133) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {10, 30305, 6919}, {2098, 59572, 24558}, {2136, 4848, 36845}, {4853, 43174, 5744}, {6736, 7991, 329}
X(63134) lies on these lines: {1, 26034}, {2, 3883}, {8, 20}, {9, 10327}, {10, 31}, {38, 519}, {42, 5847}, {55, 306}, {69, 3870}, {72, 42448}, {78, 1064}, {100, 3687}, {141, 3744}, {165, 17740}, {171, 33076}, {200, 5739}, {210, 49991}, {226, 6327}, {238, 33079}, {307, 8270}, {319, 3996}, {321, 516}, {329, 7172}, {333, 25006}, {345, 35258}, {390, 34255}, {518, 4001}, {527, 17165}, {528, 3706}, {553, 17140}, {612, 50295}, {672, 3686}, {674, 22275}, {748, 62673}, {752, 1215}, {846, 32847}, {894, 20101}, {896, 3626}, {902, 15523}, {908, 4388}, {950, 17751}, {956, 1473}, {982, 49506}, {1104, 25904}, {1125, 17469}, {1150, 1754}, {1155, 4914}, {1266, 33102}, {1376, 3966}, {1621, 3912}, {1707, 3679}, {1738, 32914}, {1836, 4054}, {2177, 4028}, {2221, 5710}, {2239, 3741}, {2321, 5282}, {2550, 5271}, {2887, 3011}, {2895, 3935}, {2975, 7293}, {3006, 5745}, {3052, 32777}, {3072, 5015}, {3187, 3755}, {3218, 33090}, {3219, 3717}, {3419, 5774}, {3434, 11679}, {3550, 32778}, {3578, 4712}, {3583, 51285}, {3617, 26065}, {3625, 36263}, {3663, 3891}, {3666, 5846}, {3677, 19993}, {3681, 4416}, {3683, 3932}, {3696, 34612}, {3701, 12572}, {3702, 10624}, {3703, 3977}, {3704, 37568}, {3705, 59491}, {3710, 12514}, {3714, 6284}, {3722, 33081}, {3729, 44447}, {3740, 41002}, {3745, 4026}, {3748, 4966}, {3749, 33171}, {3750, 32846}, {3752, 49987}, {3757, 4645}, {3769, 32773}, {3791, 4085}, {3811, 4101}, {3816, 62621}, {3831, 28242}, {3846, 4434}, {3873, 49466}, {3879, 17018}, {3886, 20075}, {3913, 10371}, {3914, 4362}, {3920, 4357}, {3929, 4901}, {3936, 13405}, {3938, 33080}, {3946, 17150}, {3957, 4684}, {3961, 33082}, {3974, 5698}, {3995, 50000}, {4046, 6154}, {4082, 51090}, {4126, 15481}, {4138, 31134}, {4292, 4968}, {4304, 49492}, {4349, 19684}, {4358, 40998}, {4365, 28580}, {4414, 32854}, {4429, 26723}, {4512, 17776}, {4514, 14829}, {4641, 49524}, {4650, 33169}, {4655, 32920}, {4666, 18141}, {4668, 16570}, {4683, 32927}, {4696, 12527}, {4865, 29639}, {4894, 10916}, {4933, 50786}, {4972, 40940}, {5220, 30615}, {5250, 54433}, {5256, 51192}, {5311, 50290}, {5552, 55902}, {5687, 5814}, {5711, 19716}, {5717, 26115}, {5741, 6745}, {5750, 21764}, {5853, 17135}, {5904, 50585}, {6646, 20056}, {6679, 28595}, {6685, 28512}, {7080, 55910}, {7123, 37658}, {7174, 20020}, {7191, 33086}, {7226, 49527}, {7262, 33165}, {7270, 24987}, {8616, 29674}, {10039, 36974}, {10106, 61412}, {10389, 17296}, {10453, 56508}, {10527, 55900}, {11246, 49483}, {15621, 23359}, {17017, 49684}, {17123, 60423}, {17126, 29667}, {17127, 17353}, {17153, 30097}, {17184, 20045}, {17319, 20069}, {17363, 20012}, {17594, 33088}, {17596, 32866}, {17599, 49681}, {17601, 32855}, {17715, 33087}, {17716, 32784}, {17763, 24210}, {17781, 32937}, {18250, 52353}, {19869, 49480}, {20064, 26223}, {20106, 48647}, {20335, 26237}, {23407, 29960}, {24169, 50023}, {24231, 32923}, {24239, 32844}, {24391, 36500}, {24586, 26241}, {24627, 29840}, {24632, 40910}, {24723, 32926}, {25453, 61647}, {25527, 26228}, {25958, 29665}, {25959, 29681}, {26038, 56510}, {26098, 29828}, {26117, 41261}, {26132, 26245}, {27065, 60459}, {27528, 56462}, {27529, 55903}, {28274, 57284}, {28498, 61652}, {28566, 44417}, {28606, 49476}, {29641, 54357}, {29663, 38049}, {29670, 32946}, {29835, 37639}, {29843, 37684}, {29865, 48650}, {30741, 55867}, {31006, 43223}, {31079, 56520}, {31091, 55868}, {32771, 50307}, {32779, 39597}, {32848, 59547}, {32856, 59730}, {32858, 61155}, {32861, 60714}, {32862, 56078}, {32864, 49772}, {32912, 49529}, {32917, 33072}, {32922, 33068}, {32924, 50017}, {32942, 49709}, {33064, 50304}, {33161, 59544}, {34790, 49716}, {36845, 37655}, {37538, 57876}, {42058, 50115}, {49470, 50292}, {49630, 50102}, {49994, 59517}, {50104, 50949}, {51196, 61358}, {56507, 59296}
X(63134) = midpoint of X(i) and X(j) for these {i,j}: {321, 4450}
X(63134) = reflection of X(i) in X(j) for these {i,j}: {3666, 44419}, {41011, 1215}
X(63134) = pole of line {23681, 29598} with respect to the dual conic of Yff parabola
X(63134) = intersection, other than A, B, C, of circumconics {{A, B, C, X(84), X(39958)}}, {{A, B, C, X(189), X(39716)}}, {{A, B, C, X(280), X(13575)}}
X(63134) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 26034, 54311}, {8, 54429, 57279}, {10, 31, 5294}, {31, 33074, 10}, {55, 3416, 306}, {100, 33075, 3687}, {321, 4450, 516}, {333, 32850, 25006}, {752, 1215, 41011}, {902, 15523, 59692}, {1150, 5014, 4847}, {1621, 33078, 3912}, {1707, 3679, 33163}, {2177, 32852, 4028}, {3052, 32777, 35263}, {3757, 4645, 5249}, {3891, 32950, 3663}, {3920, 33083, 4357}, {3938, 33080, 49511}, {3957, 32863, 4684}, {4362, 4660, 3914}, {4388, 7081, 908}, {4514, 14829, 26015}, {4865, 32916, 29639}, {5846, 44419, 3666}, {6327, 26227, 226}, {6679, 28595, 30768}, {17127, 29679, 17353}, {17469, 32781, 1125}, {17763, 32947, 24210}, {31134, 33127, 4138}, {32844, 32918, 24239}, {32914, 32948, 1738}, {32923, 33067, 24231}
X(63135) lies on these lines: {1, 748}, {2, 6762}, {8, 20}, {9, 145}, {10, 3306}, {21, 6765}, {44, 37542}, {46, 3626}, {55, 4917}, {56, 4662}, {57, 3617}, {72, 1482}, {78, 956}, {100, 4882}, {191, 4677}, {200, 2975}, {210, 12513}, {388, 25006}, {452, 6764}, {517, 3951}, {518, 11520}, {519, 5250}, {908, 5815}, {936, 54391}, {952, 55104}, {958, 3870}, {960, 36846}, {962, 17781}, {988, 3214}, {997, 5288}, {999, 3697}, {1420, 62218}, {1445, 10106}, {1621, 5234}, {1697, 3219}, {1706, 3218}, {1708, 37709}, {1757, 59310}, {2136, 3929}, {2551, 26015}, {3057, 5220}, {3085, 55867}, {3158, 4189}, {3241, 31435}, {3243, 60958}, {3303, 5302}, {3304, 3740}, {3333, 9780}, {3336, 3679}, {3339, 62235}, {3340, 8545}, {3421, 5818}, {3434, 12527}, {3436, 4847}, {3452, 10529}, {3555, 9708}, {3576, 4420}, {3578, 48883}, {3601, 3935}, {3622, 7308}, {3623, 27065}, {3625, 5119}, {3632, 3895}, {3634, 51816}, {3646, 38314}, {3692, 49450}, {3711, 59691}, {3715, 58679}, {3751, 10459}, {3811, 5258}, {3868, 9623}, {3869, 4853}, {3871, 31424}, {3877, 12629}, {3913, 35258}, {3921, 16408}, {3924, 16496}, {3927, 10914}, {3940, 37624}, {3957, 5436}, {3983, 25524}, {4002, 5708}, {4005, 5289}, {4018, 40587}, {4067, 25415}, {4134, 22837}, {4188, 46917}, {4313, 20015}, {4416, 30616}, {4423, 58609}, {4430, 11518}, {4652, 5687}, {4661, 11523}, {4666, 34791}, {4668, 6763}, {4673, 56082}, {4696, 11679}, {4737, 24591}, {4816, 11010}, {4863, 57288}, {4866, 8583}, {4875, 50995}, {4915, 12526}, {5046, 24392}, {5049, 16842}, {5128, 51781}, {5176, 5536}, {5178, 5691}, {5187, 24386}, {5227, 54324}, {5231, 11681}, {5253, 8580}, {5255, 36277}, {5290, 33108}, {5314, 8192}, {5316, 10586}, {5437, 46933}, {5554, 24391}, {5587, 56880}, {5709, 59388}, {5730, 33179}, {5745, 10528}, {5795, 12649}, {5837, 12648}, {5853, 6872}, {5927, 8158}, {6172, 12541}, {6735, 10805}, {6737, 43175}, {6766, 9812}, {6910, 59722}, {7080, 59491}, {7174, 17016}, {7177, 33298}, {7330, 12245}, {7991, 11684}, {8168, 37568}, {8666, 35262}, {8897, 10371}, {9579, 33110}, {9710, 10404}, {9711, 17728}, {10085, 43174}, {10384, 61006}, {10389, 16865}, {10527, 21075}, {10912, 31165}, {12053, 31018}, {12536, 61024}, {12645, 26921}, {14829, 44720}, {15829, 38460}, {16490, 31318}, {16552, 49451}, {16859, 38316}, {17589, 18164}, {17595, 21896}, {17742, 49466}, {18391, 55870}, {18908, 22770}, {19843, 31266}, {20050, 31393}, {20076, 57284}, {21677, 32049}, {24467, 59503}, {24468, 61250}, {24477, 24982}, {24541, 25568}, {24564, 38057}, {24590, 50095}, {26790, 60927}, {27131, 50443}, {28236, 59340}, {28616, 54303}, {30318, 34489}, {30567, 52353}, {34625, 41012}, {37281, 37532}, {37435, 59413}, {37584, 37705}, {37612, 38112}, {37614, 49515}, {38127, 59333}, {38200, 60938}, {40273, 58798}, {46934, 51780}, {53364, 53395}, {59414, 60974}
X(63135) = reflection of X(i) in X(j) for these {i,j}: {10404, 9710}, {11520, 19860}, {3303, 5302}, {5250, 41229}
X(63135) = perspector of circumconic {{A, B, C, X(37212), X(44327)}}
X(63135) = pole of line {8822, 16709} with respect to the Wallace hyperbola
X(63135) = intersection, other than A, B, C, of circumconics {{A, B, C, X(84), X(1126)}}, {{A, B, C, X(189), X(1255)}}, {{A, B, C, X(280), X(32635)}}
X(63135) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 3681, 3984}, {8, 57279, 63}, {72, 3872, 11682}, {200, 2975, 4855}, {210, 12513, 19861}, {518, 19860, 11520}, {519, 41229, 5250}, {956, 34790, 78}, {1697, 3621, 51786}, {3218, 4678, 1706}, {3219, 3621, 1697}, {3555, 9708, 54392}, {3632, 12514, 3895}, {4668, 6763, 54286}, {4853, 5223, 3869}, {4915, 12526, 14923}, {10527, 21075, 30852}, {21677, 34689, 32049}
X(63136) lies on these lines: {1, 1392}, {2, 5119}, {3, 4861}, {7, 11239}, {8, 20}, {9, 53620}, {10, 3583}, {12, 32157}, {21, 5836}, {23, 51629}, {30, 1145}, {36, 2802}, {46, 145}, {55, 37300}, {56, 3885}, {57, 3241}, {65, 3871}, {72, 16835}, {78, 7991}, {100, 517}, {149, 1737}, {165, 3872}, {169, 56244}, {171, 17015}, {190, 4723}, {191, 3626}, {238, 4695}, {329, 34632}, {346, 54420}, {390, 8257}, {404, 3057}, {474, 3890}, {484, 519}, {495, 20292}, {516, 5080}, {518, 5183}, {528, 37787}, {529, 26748}, {535, 15228}, {595, 3987}, {643, 1325}, {644, 910}, {672, 41322}, {758, 3245}, {902, 60353}, {908, 5180}, {912, 38665}, {944, 54177}, {946, 6979}, {962, 1519}, {999, 9352}, {1018, 5011}, {1054, 1149}, {1055, 4919}, {1125, 37563}, {1155, 3880}, {1318, 14193}, {1319, 1320}, {1339, 27834}, {1376, 3877}, {1389, 33596}, {1479, 25005}, {1572, 17756}, {1621, 3753}, {1697, 3616}, {1706, 5250}, {1727, 20085}, {1739, 7292}, {1749, 41684}, {1757, 49984}, {1768, 28236}, {1770, 10915}, {1914, 21888}, {2077, 4996}, {2093, 3870}, {2099, 4421}, {2136, 5128}, {2183, 16561}, {2270, 3161}, {2320, 30282}, {2390, 38512}, {2475, 10039}, {2550, 36976}, {2932, 22765}, {2975, 3579}, {3100, 45269}, {3219, 3679}, {3244, 3336}, {3306, 31393}, {3333, 20057}, {3337, 3635}, {3338, 3623}, {3359, 5731}, {3419, 3654}, {3421, 44447}, {3434, 5657}, {3436, 6361}, {3476, 34711}, {3501, 33950}, {3550, 49487}, {3582, 21630}, {3587, 5744}, {3617, 12514}, {3625, 6763}, {3648, 12527}, {3667, 4498}, {3689, 44663}, {3698, 5047}, {3730, 21373}, {3744, 54315}, {3746, 3754}, {3868, 3913}, {3869, 3940}, {3873, 36279}, {3889, 5221}, {3897, 5217}, {3902, 14829}, {3911, 9802}, {3915, 24440}, {3918, 5259}, {3920, 4424}, {3922, 51715}, {3929, 51072}, {3951, 4882}, {3957, 5902}, {4189, 59316}, {4193, 12701}, {4209, 28961}, {4242, 15500}, {4257, 49494}, {4293, 12648}, {4294, 5554}, {4295, 10528}, {4299, 49169}, {4301, 27385}, {4642, 5255}, {4646, 57280}, {4652, 4853}, {4674, 30117}, {4678, 41229}, {4717, 51285}, {4731, 15254}, {4737, 32933}, {4756, 59586}, {4855, 7982}, {4868, 17011}, {4917, 41863}, {5057, 17757}, {5082, 6899}, {5086, 5690}, {5088, 21272}, {5123, 37375}, {5172, 13205}, {5174, 6197}, {5175, 55104}, {5195, 33864}, {5204, 10912}, {5252, 17579}, {5253, 9957}, {5264, 17016}, {5282, 41319}, {5303, 31663}, {5315, 17020}, {5330, 59691}, {5433, 13463}, {5435, 11240}, {5445, 24387}, {5493, 6736}, {5535, 28234}, {5587, 24042}, {5603, 6970}, {5697, 25440}, {5722, 34611}, {5844, 10609}, {5853, 60989}, {5883, 29817}, {5903, 8715}, {5905, 34619}, {6001, 12532}, {6154, 44669}, {6284, 8256}, {6350, 15941}, {6681, 16173}, {6734, 43174}, {6742, 50462}, {6745, 28228}, {6762, 20053}, {6840, 51432}, {6909, 13528}, {6915, 45776}, {6926, 10527}, {6963, 11680}, {7080, 11415}, {7098, 41687}, {7183, 25718}, {7191, 37610}, {7280, 22837}, {7705, 10896}, {7743, 31272}, {7962, 35262}, {8582, 26127}, {8666, 37572}, {9623, 35258}, {9785, 26062}, {9963, 36920}, {10056, 31019}, {10087, 53615}, {10107, 37080}, {10129, 31479}, {10306, 37302}, {10529, 59342}, {10572, 20066}, {10582, 53052}, {10624, 24982}, {10950, 11015}, {11248, 45392}, {11249, 38901}, {11349, 28982}, {11376, 17566}, {11491, 37562}, {11500, 48697}, {11508, 37301}, {11531, 56387}, {11545, 12690}, {11681, 12699}, {11684, 34790}, {12245, 59318}, {12331, 14988}, {12515, 12531}, {12737, 23961}, {13278, 18838}, {13601, 57283}, {13996, 15326}, {14953, 40863}, {15679, 16140}, {15803, 36846}, {15863, 37006}, {16139, 52126}, {16370, 40587}, {16568, 32850}, {17080, 60689}, {17531, 58679}, {17777, 60367}, {18178, 35978}, {18259, 47033}, {18359, 23580}, {18391, 20075}, {18540, 59387}, {18802, 24466}, {19860, 61763}, {19875, 35595}, {19877, 31435}, {21740, 25413}, {24028, 52368}, {24280, 61087}, {24310, 49687}, {24390, 61524}, {24443, 37588}, {24590, 29627}, {25405, 35271}, {26877, 37727}, {27000, 28742}, {27086, 32760}, {28198, 51362}, {28212, 51409}, {28534, 56551}, {29531, 56311}, {30852, 31162}, {31053, 45701}, {31160, 50841}, {31224, 37704}, {32087, 54404}, {33094, 37716}, {33148, 50745}, {33794, 47357}, {33895, 37605}, {34195, 50193}, {34758, 59326}, {36002, 51379}, {36005, 44784}, {36534, 37555}, {37256, 45287}, {37307, 37618}, {37584, 50810}, {38462, 52409}, {45766, 53151}, {48849, 56511}, {51111, 59325}, {51284, 56082}, {53053, 54392}, {54318, 61155}, {54370, 54448}, {59337, 61157}
X(63136) = midpoint of X(i) and X(j) for these {i,j}: {484, 5541}, {3245, 48696}, {12702, 18524}, {13996, 15326}
X(63136) = reflection of X(i) in X(j) for these {i,j}: {149, 1737}, {1320, 1319}, {12690, 11545}, {12737, 23961}, {3218, 484}, {3583, 10}, {3935, 48696}, {31160, 50841}, {37006, 15863}, {38460, 36}, {4511, 100}, {48697, 11500}, {5057, 17757}, {5080, 6735}, {5176, 1145}, {5180, 908}, {51423, 6745}, {54391, 1155}, {6909, 13528}, {8, 51433}, {962, 1519}
X(63136) = anticomplement of X(30384)
X(63136) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {55995, 69}
X(63136) = pole of line {522, 2136} with respect to the Bevan circle
X(63136) = pole of line {522, 11415} with respect to the DeLongchamps circle
X(63136) = pole of line {2360, 37605} with respect to the Stammler hyperbola
X(63136) = pole of line {6332, 6505} with respect to the Steiner circumellipse
X(63136) = pole of line {651, 3257} with respect to the Yff parabola
X(63136) = pole of line {23757, 57049} with respect to the dual conic of incircle
X(63136) = pole of line {23681, 31053} with respect to the dual conic of Yff parabola
X(63136) = intersection, other than A, B, C, of circumconics {{A, B, C, X(84), X(953)}}, {{A, B, C, X(189), X(8046)}}, {{A, B, C, X(280), X(1392)}}, {{A, B, C, X(1443), X(38462)}}, {{A, B, C, X(5440), X(52377)}}, {{A, B, C, X(41529), X(52479)}}
X(63136) = barycentric product X(i)*X(j) for these (i, j): {38385, 5376}
X(63136) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {8, 40, 56288}, {30, 1145, 5176}, {36, 2802, 38460}, {40, 5881, 40256}, {57, 3895, 3241}, {100, 517, 4511}, {484, 519, 3218}, {484, 5541, 519}, {516, 6735, 5080}, {758, 48696, 3935}, {908, 28194, 5180}, {1155, 3880, 54391}, {1320, 13587, 1319}, {1706, 5250, 9780}, {1739, 40091, 7292}, {1770, 10915, 20060}, {3245, 48696, 758}, {3306, 31393, 38314}, {3579, 10914, 2975}, {3869, 5687, 4420}, {3913, 37567, 3868}, {4642, 5255, 5262}, {5119, 54286, 2}, {5687, 12702, 3869}, {5902, 25439, 3957}, {5903, 8715, 34772}, {6745, 28228, 51423}, {7080, 20070, 11415}, {11362, 57287, 8}, {13996, 15326, 38455}, {17757, 28174, 5057}, {25413, 32141, 21740}
X(63137) lies on these lines: {1, 474}, {2, 3895}, {3, 4853}, {4, 6736}, {8, 20}, {9, 80}, {10, 497}, {46, 3632}, {55, 9623}, {56, 3893}, {57, 519}, {65, 6765}, {72, 1750}, {78, 6915}, {100, 3576}, {144, 34632}, {145, 3333}, {165, 956}, {169, 728}, {200, 517}, {223, 60689}, {226, 34619}, {312, 51284}, {329, 28194}, {355, 12705}, {381, 51362}, {392, 8580}, {404, 36846}, {405, 53053}, {442, 51784}, {480, 43166}, {484, 3928}, {516, 3421}, {518, 2093}, {551, 51779}, {614, 4695}, {908, 31162}, {936, 3057}, {938, 12632}, {944, 37560}, {946, 5748}, {952, 3359}, {958, 61763}, {962, 21075}, {988, 59310}, {993, 35445}, {997, 2802}, {1058, 8582}, {1107, 31426}, {1125, 37556}, {1191, 21896}, {1329, 9614}, {1377, 31432}, {1420, 25440}, {1453, 5255}, {1572, 52959}, {1573, 31433}, {1698, 3816}, {1699, 17757}, {1709, 37712}, {1722, 37588}, {1737, 24392}, {2099, 3689}, {2270, 2321}, {2550, 24409}, {2551, 10624}, {2800, 15239}, {2809, 39959}, {2886, 31434}, {2932, 7993}, {2975, 35242}, {3085, 58463}, {3086, 21627}, {3174, 50195}, {3218, 31145}, {3241, 3306}, {3243, 5902}, {3245, 5696}, {3303, 3698}, {3305, 53620}, {3338, 3633}, {3339, 3555}, {3340, 3811}, {3361, 11519}, {3434, 5587}, {3436, 41869}, {3452, 30305}, {3485, 59722}, {3501, 16572}, {3543, 60966}, {3577, 37569}, {3587, 3654}, {3601, 8715}, {3616, 59587}, {3617, 5250}, {3621, 23958}, {3625, 5128}, {3626, 12514}, {3646, 9780}, {3655, 9945}, {3697, 18227}, {3711, 31165}, {3729, 3732}, {3746, 5436}, {3749, 16485}, {3751, 9025}, {3754, 11518}, {3813, 37828}, {3832, 5828}, {3870, 11529}, {3871, 19860}, {3885, 19861}, {3911, 34625}, {3921, 30393}, {3929, 4669}, {3953, 52183}, {4007, 54420}, {4030, 10319}, {4050, 32847}, {4187, 51785}, {4294, 5795}, {4304, 34607}, {4342, 20103}, {4413, 5919}, {4420, 11682}, {4421, 30282}, {4423, 4731}, {4424, 7174}, {4487, 32933}, {4511, 16200}, {4512, 9708}, {4659, 4692}, {4668, 11010}, {4701, 41348}, {4711, 5220}, {4714, 21231}, {4723, 56082}, {4816, 6763}, {4847, 5657}, {4855, 4861}, {4863, 34720}, {4866, 33576}, {4900, 13462}, {5123, 11235}, {5176, 49719}, {5219, 45701}, {5223, 15726}, {5231, 26446}, {5249, 11239}, {5252, 34612}, {5258, 59316}, {5288, 58887}, {5534, 37562}, {5552, 8227}, {5564, 54404}, {5603, 6745}, {5659, 9588}, {5692, 62218}, {5697, 15829}, {5705, 26475}, {5726, 17532}, {5730, 11531}, {5777, 46677}, {5815, 20070}, {5853, 8257}, {5882, 37526}, {5883, 44841}, {5903, 11523}, {6001, 17658}, {6326, 39776}, {6361, 12527}, {6734, 61122}, {6737, 12245}, {6766, 20007}, {6767, 10582}, {6918, 13600}, {7160, 24987}, {7171, 28204}, {7177, 25718}, {7283, 56799}, {7288, 59675}, {7289, 49688}, {7290, 37610}, {7680, 51416}, {7713, 56876}, {7971, 17857}, {8583, 9709}, {9574, 16975}, {9578, 10915}, {9589, 58798}, {9612, 12607}, {9613, 32049}, {9624, 27385}, {9874, 11024}, {10056, 25525}, {10072, 31190}, {10310, 12650}, {10389, 25439}, {10396, 10573}, {10444, 63151}, {10527, 31423}, {10679, 58328}, {11111, 34639}, {11372, 59387}, {11373, 47742}, {11680, 54447}, {12053, 25522}, {12331, 61146}, {12333, 12654}, {12513, 15803}, {12526, 12702}, {12541, 14986}, {12565, 31798}, {12640, 57284}, {12686, 12751}, {12701, 21031}, {13463, 25681}, {13464, 27383}, {13528, 52027}, {13996, 54408}, {14217, 55016}, {14872, 54156}, {15299, 30286}, {16370, 31508}, {16408, 31792}, {16417, 51788}, {16418, 51787}, {16483, 23511}, {16486, 16602}, {16973, 21888}, {17151, 50083}, {17469, 54418}, {17615, 61705}, {17647, 37709}, {17742, 21372}, {17754, 50282}, {18419, 30318}, {18446, 38665}, {18477, 24028}, {18492, 52367}, {19875, 51780}, {20588, 59388}, {21060, 28228}, {21073, 23058}, {21578, 34716}, {21842, 45036}, {21868, 39248}, {24473, 60955}, {24590, 29616}, {24929, 40587}, {26066, 32157}, {26364, 49600}, {28039, 32920}, {30116, 37553}, {30384, 30827}, {30852, 38021}, {31231, 45700}, {31424, 37568}, {32945, 54373}, {34718, 37584}, {34744, 60990}, {35262, 38460}, {35460, 50798}, {37534, 37727}, {37550, 41687}, {37551, 43174}, {37567, 54422}, {38155, 54370}, {38462, 54397}, {38901, 59332}, {42012, 59503}, {44675, 59572}, {48849, 56518}, {48915, 49718}, {49500, 62325}, {50843, 51767}, {51093, 51816}, {51782, 60937}, {54386, 59294}, {59333, 61296}, {59413, 60981}
X(63137) = midpoint of X(i) and X(j) for these {i,j}: {8, 17784}, {1750, 7991}
X(63137) = reflection of X(i) in X(j) for these {i,j}: {1, 1376}, {10860, 40}, {30305, 3452}, {497, 10}, {4342, 20103}, {57, 54286}, {7962, 997}
X(63137) = perspector of circumconic {{A, B, C, X(27834), X(44327)}}
X(63137) = X(i)-Dao conjugate of X(j) for these {i, j}: {62695, 4346}
X(63137) = pole of line {522, 21385} with respect to the Bevan circle
X(63137) = pole of line {2098, 12629} with respect to the Feuerbach hyperbola
X(63137) = pole of line {2360, 16948} with respect to the Stammler hyperbola
X(63137) = pole of line {6332, 47772} with respect to the Steiner circumellipse
X(63137) = pole of line {1639, 3669} with respect to the Steiner inellipse
X(63137) = pole of line {651, 1023} with respect to the Yff parabola
X(63137) = pole of line {30198, 53523} with respect to the Suppa-Cucoanes circle
X(63137) = pole of line {3452, 17067} with respect to the dual conic of Yff parabola
X(63137) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(56940)}}, {{A, B, C, X(80), X(189)}}, {{A, B, C, X(84), X(2161)}}, {{A, B, C, X(280), X(3680)}}, {{A, B, C, X(5573), X(36125)}}, {{A, B, C, X(7966), X(28234)}}, {{A, B, C, X(39130), X(56174)}}, {{A, B, C, X(45818), X(52541)}}
X(63137) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 1739, 5573}, {1, 48696, 3158}, {2, 3895, 31393}, {8, 17784, 515}, {8, 40, 57279}, {8, 57287, 5881}, {10, 12575, 5084}, {10, 1697, 31435}, {40, 515, 10860}, {40, 57279, 54290}, {40, 5881, 84}, {46, 3632, 6762}, {56, 3893, 12629}, {65, 6765, 41863}, {78, 14923, 7982}, {100, 3872, 3576}, {165, 4915, 956}, {355, 49163, 12705}, {404, 36846, 61762}, {519, 54286, 57}, {997, 2802, 7962}, {1145, 3419, 3679}, {3306, 51786, 3241}, {3434, 6735, 5587}, {3576, 11525, 3872}, {3679, 5119, 9}, {3679, 5541, 5119}, {3749, 60353, 16485}, {4668, 11010, 41229}, {4882, 7991, 72}, {7962, 46917, 997}, {8580, 9819, 392}, {9709, 9957, 8583}, {10912, 59691, 1}, {12702, 34790, 12526}, {17647, 49169, 37709}, {25439, 54318, 10389}, {26364, 49600, 50443}, {52790, 52791, 1145}
X(63138) lies on circumconic {{A, B, C, X(189), X(5560)}} and on these lines: {1, 4004}, {8, 20}, {9, 5560}, {10, 5225}, {35, 56152}, {36, 3680}, {46, 2136}, {57, 3244}, {100, 7982}, {119, 12699}, {165, 10914}, {200, 12702}, {474, 9819}, {484, 6762}, {519, 5128}, {728, 5011}, {962, 27525}, {1125, 1697}, {1145, 5691}, {1155, 12629}, {1420, 2802}, {1698, 1706}, {1739, 52183}, {2093, 3913}, {2270, 2325}, {2975, 11525}, {3158, 5903}, {3218, 20054}, {3333, 3623}, {3340, 8715}, {3359, 34773}, {3421, 5493}, {3576, 14923}, {3579, 4853}, {3586, 8256}, {3622, 31393}, {3626, 3929}, {3632, 3928}, {3679, 57288}, {3753, 53053}, {3754, 10389}, {3871, 11529}, {3872, 5303}, {3878, 46917}, {3880, 15803}, {3885, 61762}, {3916, 4915}, {3987, 7290}, {4050, 36643}, {4293, 12640}, {4301, 59591}, {4677, 34620}, {4691, 12514}, {4855, 16200}, {4873, 54420}, {4882, 41860}, {5082, 43174}, {5175, 38127}, {5183, 54422}, {5231, 10943}, {5250, 35595}, {5251, 11530}, {5438, 5697}, {5440, 11531}, {5552, 31162}, {5687, 7991}, {5693, 51378}, {5836, 61763}, {6154, 41687}, {6361, 6736}, {6735, 41869}, {6737, 50810}, {6738, 34639}, {6765, 37567}, {7080, 28194}, {7962, 25440}, {7966, 59333}, {9579, 10915}, {9588, 24390}, {9589, 17757}, {9623, 37568}, {11518, 25439}, {11523, 48696}, {12119, 18802}, {12650, 13528}, {12703, 27385}, {12705, 18480}, {12953, 37829}, {16780, 21888}, {20070, 21075}, {25466, 31436}, {25522, 30305}, {27529, 38021}, {31231, 49600}, {31434, 32157}, {34595, 37563}, {41229, 51781}, {48661, 51362}
X(63138) = reflection of X(i) in X(j) for these {i,j}: {5225, 10}, {9614, 37828}
X(63138) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {8, 40, 54290}, {8, 54290, 57279}, {46, 5541, 2136}, {1698, 9614, 3847}, {1706, 5119, 31435}, {2093, 3913, 41863}, {3847, 37828, 1698}
X(63139) lies on these lines: {1, 24169}, {2, 3749}, {3, 5100}, {8, 20}, {10, 8616}, {30, 4737}, {42, 50289}, {43, 17766}, {55, 25494}, {75, 4030}, {100, 3705}, {190, 30615}, {200, 4388}, {312, 528}, {320, 41711}, {321, 14458}, {341, 6284}, {344, 10385}, {345, 34607}, {497, 1997}, {516, 32937}, {519, 3210}, {614, 49704}, {750, 29843}, {902, 33117}, {982, 17765}, {1054, 29844}, {1261, 36002}, {1376, 4514}, {2177, 33072}, {2550, 3757}, {3052, 33118}, {3058, 18743}, {3242, 33068}, {3416, 3996}, {3434, 7081}, {3550, 29673}, {3586, 36926}, {3661, 32945}, {3662, 3938}, {3681, 4450}, {3685, 10327}, {3689, 4417}, {3699, 24703}, {3703, 6154}, {3722, 25957}, {3744, 4429}, {3748, 17234}, {3751, 20101}, {3790, 20095}, {3836, 17715}, {3868, 50583}, {3870, 4645}, {3871, 5300}, {3883, 59296}, {3895, 60452}, {3899, 49998}, {3913, 7270}, {3935, 6327}, {3961, 4660}, {4085, 17716}, {4090, 28562}, {4113, 17346}, {4126, 17336}, {4294, 56311}, {4358, 34611}, {4359, 50310}, {4383, 49709}, {4421, 32851}, {4434, 33141}, {4642, 50582}, {4680, 48696}, {4723, 11114}, {4849, 28566}, {4863, 14829}, {4865, 60714}, {4906, 49699}, {4952, 17276}, {4972, 29634}, {4975, 34719}, {5015, 5687}, {5081, 37391}, {5101, 56180}, {5119, 16086}, {5174, 11406}, {5272, 26073}, {5281, 30741}, {5423, 30332}, {5847, 20012}, {5853, 10453}, {5903, 50624}, {7179, 20553}, {7262, 49693}, {7962, 47624}, {8817, 14189}, {9580, 17777}, {9780, 37024}, {10624, 19582}, {10987, 20483}, {11238, 37758}, {11246, 49499}, {15171, 46937}, {16496, 26840}, {17363, 17759}, {17364, 50584}, {17367, 17469}, {17396, 29816}, {17592, 50288}, {17597, 49695}, {17780, 27131}, {18193, 58371}, {19786, 48829}, {19804, 49732}, {20045, 33131}, {20056, 62392}, {21282, 31053}, {24177, 49771}, {24342, 29669}, {24602, 31038}, {24715, 32920}, {25306, 51377}, {26227, 33110}, {26790, 59557}, {27538, 49991}, {28599, 33077}, {28606, 50286}, {29655, 56010}, {29670, 33109}, {29676, 59679}, {30829, 49736}, {31508, 59779}, {31993, 49720}, {32859, 62236}, {32923, 48627}, {32925, 49996}, {32927, 33094}, {32939, 49688}, {32941, 33079}, {33085, 49458}, {33121, 37540}, {33174, 49473}, {36534, 54311}, {37652, 49772}, {44307, 49746}, {44447, 62222}, {44720, 57288}, {51783, 62297}, {56313, 61763}
X(63139) = pole of line {23681, 27064} with respect to the dual conic of Yff parabola
X(63139) = intersection, other than A, B, C, of circumconics {{A, B, C, X(84), X(14458)}}, {{A, B, C, X(5101), X(7185)}}, {{A, B, C, X(9369), X(34414)}}
X(63139) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {8, 17784, 32932}, {8, 20, 9369}, {55, 32850, 29641}, {100, 5014, 3705}, {3586, 51284, 36926}, {3938, 32948, 3662}, {3961, 4660, 27184}, {4030, 34612, 75}, {32929, 33091, 3790}, {32945, 33074, 3661}
X(63140) lies on these lines: {2, 31}, {6, 44419}, {7, 3757}, {8, 20}, {10, 1707}, {30, 5774}, {38, 145}, {42, 193}, {55, 69}, {57, 3883}, {75, 3474}, {78, 4300}, {100, 5739}, {109, 56367}, {141, 3052}, {144, 7172}, {149, 5372}, {165, 3687}, {190, 3974}, {200, 1742}, {210, 54280}, {306, 35258}, {312, 5698}, {320, 3475}, {321, 24280}, {329, 7081}, {333, 2550}, {344, 3683}, {345, 3416}, {346, 5282}, {347, 17797}, {390, 10453}, {391, 672}, {497, 14829}, {516, 11679}, {599, 21000}, {612, 17257}, {896, 3617}, {902, 3620}, {956, 37331}, {968, 17316}, {1001, 18141}, {1150, 3434}, {1155, 3966}, {1193, 37339}, {1211, 37540}, {1215, 24695}, {1330, 3085}, {1376, 14555}, {1460, 30479}, {1473, 2975}, {1791, 3556}, {1792, 37601}, {1824, 12530}, {1962, 29585}, {1997, 4679}, {2094, 50310}, {2177, 20080}, {2221, 57280}, {2223, 3785}, {2292, 20009}, {2308, 51171}, {2328, 24632}, {2899, 12572}, {3006, 55868}, {3011, 26132}, {3219, 10327}, {3421, 47041}, {3436, 15971}, {3550, 33082}, {3579, 5814}, {3600, 61412}, {3616, 37554}, {3621, 36263}, {3622, 17469}, {3666, 51192}, {3679, 16570}, {3685, 34255}, {3705, 5744}, {3717, 3929}, {3729, 44446}, {3745, 17321}, {3749, 49511}, {3769, 24723}, {3771, 50304}, {3870, 4001}, {3879, 37553}, {3912, 4512}, {3926, 37586}, {3996, 34607}, {4000, 33068}, {4042, 34612}, {4082, 25728}, {4294, 10449}, {4310, 26840}, {4357, 5269}, {4362, 24248}, {4392, 19993}, {4413, 41002}, {4414, 33088}, {4417, 5218}, {4419, 32926}, {4428, 4966}, {4434, 4703}, {4514, 24477}, {4641, 59406}, {4650, 33076}, {4655, 26245}, {4660, 33137}, {4678, 33162}, {4684, 10389}, {4734, 20043}, {4972, 24597}, {5205, 18228}, {5233, 59572}, {5273, 29641}, {5278, 52245}, {5294, 9780}, {5361, 33110}, {5423, 6172}, {5552, 55910}, {5687, 37425}, {5711, 13725}, {5745, 30741}, {5827, 61524}, {5847, 17594}, {5905, 26227}, {6690, 30828}, {6776, 37619}, {6872, 17751}, {6904, 28274}, {7080, 55912}, {7102, 56205}, {7226, 20020}, {7262, 33079}, {7322, 50093}, {7398, 21371}, {7676, 56182}, {8616, 33085}, {9588, 58822}, {9776, 16823}, {9965, 24349}, {10371, 37568}, {10527, 37530}, {10578, 21296}, {11246, 42697}, {11269, 32947}, {12514, 54433}, {13736, 59305}, {15589, 30946}, {15983, 50423}, {16466, 56737}, {17135, 20075}, {17165, 20078}, {17184, 26228}, {17206, 37580}, {17236, 29838}, {17277, 26040}, {17592, 50284}, {17601, 32861}, {17739, 30694}, {17740, 33075}, {17770, 29670}, {17776, 33078}, {18252, 40962}, {19591, 37109}, {19785, 32950}, {19789, 33102}, {20011, 31303}, {20056, 31302}, {20073, 32925}, {21747, 29663}, {22325, 37516}, {24703, 28808}, {25304, 26893}, {25568, 33066}, {25571, 28247}, {26038, 56507}, {26061, 46933}, {27529, 55902}, {28599, 31091}, {29668, 49705}, {29828, 41011}, {30567, 40998}, {30568, 51090}, {32773, 37642}, {32863, 61155}, {32913, 36479}, {33156, 35284}, {35261, 59692}, {36573, 56949}, {38000, 50289}, {50127, 53663}, {50215, 55913}, {51170, 61358}, {55086, 56460}
X(63140) = reflection of X(i) in X(j) for these {i,j}: {26098, 32916}
X(63140) = anticomplement of X(26098)
X(63140) = perspector of circumconic {{A, B, C, X(4586), X(44327)}}
X(63140) = pole of line {2360, 3736} with respect to the Stammler hyperbola
X(63140) = pole of line {824, 4529} with respect to the Steiner circumellipse
X(63140) = pole of line {651, 37215} with respect to the Yff parabola
X(63140) = pole of line {8822, 30966} with respect to the Wallace hyperbola
X(63140) = pole of line {17023, 23681} with respect to the dual conic of Yff parabola
X(63140) = intersection, other than A, B, C, of circumconics {{A, B, C, X(84), X(985)}}, {{A, B, C, X(189), X(14621)}}, {{A, B, C, X(280), X(52133)}}, {{A, B, C, X(2113), X(28026)}}, {{A, B, C, X(4307), X(7224)}}, {{A, B, C, X(39130), X(40718)}}
X(63140) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 20101, 4307}, {8, 9778, 32932}, {10, 1707, 26065}, {144, 7172, 32937}, {171, 50295, 2}, {321, 44447, 24280}, {752, 32916, 26098}, {896, 33074, 33163}, {902, 33080, 33171}, {1150, 4450, 3434}, {3219, 10327, 27549}, {3416, 4640, 345}, {4362, 24248, 30699}, {14552, 17784, 8}, {33074, 33163, 3617}, {33080, 33171, 3620}
X(63141) lies on circumconic {{A, B, C, X(39130), X(62178)}} and on these lines: {1, 7411}, {2, 37551}, {3, 3306}, {4, 3305}, {7, 1697}, {8, 20}, {9, 3146}, {10, 10431}, {21, 165}, {27, 11471}, {30, 55104}, {46, 4304}, {57, 3522}, {65, 7675}, {78, 7580}, {85, 18655}, {224, 11682}, {376, 5709}, {377, 516}, {411, 4855}, {412, 5342}, {452, 59418}, {464, 25935}, {517, 10884}, {548, 37532}, {550, 37584}, {728, 5279}, {908, 37421}, {920, 4324}, {936, 36002}, {946, 37112}, {950, 1445}, {958, 7964}, {962, 5249}, {971, 3951}, {1004, 19861}, {1012, 3579}, {1071, 12702}, {1259, 6244}, {1478, 7162}, {1490, 3984}, {1593, 5314}, {1621, 12651}, {1657, 26921}, {1698, 10883}, {1699, 4197}, {1706, 5273}, {1721, 2292}, {1742, 54421}, {1750, 3876}, {1766, 48890}, {1768, 9963}, {2136, 60990}, {2951, 9961}, {3088, 56464}, {3091, 61122}, {3218, 9841}, {3219, 5059}, {3220, 33524}, {3241, 6766}, {3339, 11020}, {3359, 59345}, {3528, 37534}, {3529, 7330}, {3534, 24467}, {3576, 37105}, {3601, 5665}, {3646, 9779}, {3651, 37531}, {3692, 7270}, {3781, 11381}, {3832, 7308}, {3868, 3895}, {3869, 12565}, {3870, 7957}, {3871, 7994}, {3912, 37419}, {3915, 12652}, {3928, 62120}, {3929, 15683}, {4208, 9812}, {4292, 5119}, {4296, 7070}, {4297, 41338}, {4384, 19645}, {4652, 37022}, {4666, 8273}, {5047, 21153}, {5068, 51780}, {5221, 10178}, {5227, 14927}, {5256, 15852}, {5285, 11413}, {5437, 15717}, {5541, 13243}, {5584, 19860}, {5587, 37433}, {5691, 38154}, {5758, 31164}, {5759, 52684}, {5780, 37411}, {5781, 21872}, {6223, 17781}, {6361, 6916}, {6604, 18650}, {6684, 6837}, {6762, 12536}, {6838, 30852}, {6839, 41869}, {6847, 55867}, {6884, 31423}, {6894, 52835}, {6908, 31266}, {6926, 31224}, {6987, 55871}, {6993, 18483}, {7013, 34059}, {7171, 17538}, {7293, 37198}, {7400, 56462}, {7713, 37104}, {7982, 18444}, {7992, 11684}, {8251, 44243}, {8545, 9579}, {8703, 37612}, {8822, 16284}, {9441, 54418}, {9943, 16465}, {9960, 54156}, {10304, 37526}, {10391, 37567}, {10404, 38454}, {10434, 10451}, {10444, 20880}, {10805, 49163}, {11036, 31393}, {11220, 54422}, {11518, 60938}, {11531, 63159}, {12514, 59355}, {12520, 41853}, {12625, 60974}, {13867, 32636}, {14021, 24590}, {15071, 43178}, {15832, 41339}, {16117, 37700}, {16862, 33575}, {16936, 55405}, {17126, 35658}, {17578, 27065}, {18446, 37585}, {18540, 26878}, {19642, 34196}, {21734, 27003}, {23958, 62102}, {26446, 37447}, {26893, 46850}, {26935, 39568}, {28164, 41229}, {28194, 55109}, {31424, 54286}, {31425, 59350}, {31775, 34352}, {31803, 41860}, {31806, 50528}, {33521, 34925}, {34772, 35986}, {35238, 37302}, {35239, 37287}, {35242, 37106}, {35258, 37228}, {35262, 35976}, {35595, 50689}, {37201, 50861}, {37285, 59320}, {37300, 59326}, {37358, 50031}, {37434, 54357}, {37436, 59385}, {41006, 54420}, {44238, 59318}, {45738, 52346}, {50695, 57284}, {50701, 55870}, {50725, 60969}, {52404, 56456}
X(63141) = midpoint of X(i) and X(j) for these {i,j}: {6361, 10532}
X(63141) = reflection of X(i) in X(j) for these {i,j}: {10884, 37426}, {11520, 10884}, {19860, 5584}, {5250, 59340}
X(63141) = pole of line {2360, 7987} with respect to the Stammler hyperbola
X(63141) = pole of line {7274, 23681} with respect to the dual conic of Yff parabola
X(63141) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {20, 40, 63}, {20, 54398, 10430}, {20, 59417, 9799}, {40, 10860, 56288}, {411, 6282, 4855}, {517, 10884, 11520}, {517, 37426, 10884}, {962, 37108, 5249}, {2951, 12526, 9961}, {3218, 50693, 9841}, {5732, 7991, 3868}, {15852, 37537, 5256}, {26878, 33703, 18540}
X(63142) lies on these lines: {1, 3833}, {2, 2136}, {8, 20}, {9, 4678}, {10, 3895}, {46, 3625}, {57, 3621}, {65, 8168}, {78, 1482}, {100, 4853}, {145, 1706}, {200, 11531}, {404, 12629}, {484, 4816}, {516, 56879}, {517, 3984}, {519, 3338}, {936, 3885}, {956, 31663}, {1145, 62354}, {1376, 3893}, {1385, 3872}, {1697, 3305}, {2975, 4915}, {3218, 20052}, {3333, 20050}, {3336, 3632}, {3340, 3935}, {3419, 61510}, {3434, 6736}, {3436, 51118}, {3523, 7966}, {3626, 5119}, {3679, 5178}, {3680, 46917}, {3681, 7991}, {3692, 54324}, {3698, 4666}, {3702, 51284}, {3869, 4882}, {3870, 5836}, {3871, 9623}, {3880, 19861}, {3890, 8580}, {3913, 19860}, {3922, 42871}, {3951, 12702}, {4002, 6767}, {4050, 40131}, {4060, 54420}, {4420, 7982}, {4668, 5541}, {4669, 41229}, {4861, 11525}, {4863, 8256}, {5082, 5818}, {5086, 38154}, {5260, 53053}, {5438, 38460}, {5440, 37624}, {5554, 5853}, {5691, 49719}, {5795, 20075}, {6734, 10806}, {6762, 31145}, {6765, 11520}, {7080, 30852}, {9350, 56630}, {9578, 33110}, {9780, 31393}, {10107, 41711}, {10270, 38669}, {10389, 11530}, {10528, 31266}, {10529, 31224}, {12529, 46685}, {12648, 57284}, {17294, 24590}, {17597, 56174}, {17781, 20070}, {20014, 27003}, {21896, 37542}, {24392, 25005}, {24467, 51515}, {30389, 32634}, {31435, 53620}, {31828, 34790}, {32049, 34612}, {33108, 51784}, {33179, 56387}, {37571, 48696}, {41869, 56880}, {44720, 56082}, {46934, 51779}, {49163, 59388}, {49984, 54386}, {55104, 59503}, {59414, 60949}
X(63142) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(189), X(39962)}}, {{A, B, C, X(280), X(56091)}}, {{A, B, C, X(39130), X(56135)}}
X(63142) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {145, 1706, 3306}, {200, 14923, 11682}, {1376, 3893, 36846}, {1697, 3617, 3305}, {1697, 51781, 3617}, {3872, 5687, 4855}, {4668, 5541, 12514}
X(63143) lies on these lines: {1, 140}, {2, 16200}, {3, 3632}, {4, 3626}, {5, 11531}, {8, 20}, {9, 6976}, {10, 3090}, {30, 37712}, {46, 37709}, {55, 36920}, {57, 12647}, {78, 11014}, {80, 9580}, {145, 6684}, {165, 952}, {200, 1145}, {210, 381}, {355, 3627}, {376, 28236}, {484, 37708}, {495, 18421}, {516, 4669}, {519, 3158}, {547, 58241}, {549, 30392}, {550, 61244}, {551, 61859}, {573, 4007}, {631, 3244}, {632, 61277}, {936, 8256}, {944, 3625}, {946, 3617}, {956, 2077}, {962, 4678}, {970, 59313}, {1000, 11019}, {1006, 25439}, {1125, 61867}, {1385, 3633}, {1482, 1698}, {1483, 30389}, {1512, 62218}, {1656, 11278}, {1697, 10573}, {1702, 49233}, {1703, 49232}, {1706, 12704}, {1737, 7962}, {1766, 4034}, {1788, 61762}, {2093, 5252}, {2099, 31434}, {2136, 49168}, {2324, 61693}, {2800, 3681}, {2802, 24392}, {3036, 14217}, {3057, 58643}, {3241, 10165}, {3243, 49626}, {3333, 4848}, {3340, 10039}, {3475, 11529}, {3523, 13607}, {3525, 3636}, {3526, 33179}, {3530, 61289}, {3533, 15808}, {3534, 50871}, {3543, 28232}, {3545, 38098}, {3555, 15016}, {3577, 25006}, {3579, 4816}, {3616, 61863}, {3621, 5882}, {3624, 10222}, {3634, 10595}, {3653, 61283}, {3655, 14891}, {3656, 7988}, {3680, 10916}, {3697, 45776}, {3753, 57005}, {3817, 4745}, {3828, 34631}, {3845, 61257}, {3850, 58248}, {3861, 12699}, {3893, 31786}, {3901, 35004}, {3913, 10902}, {3919, 6173}, {4002, 13374}, {4297, 4701}, {4299, 41348}, {4301, 4691}, {4420, 40257}, {4532, 10711}, {4662, 12672}, {4711, 18908}, {4746, 6361}, {4847, 11525}, {4863, 13996}, {4873, 21942}, {4882, 17857}, {4900, 37364}, {4901, 6210}, {4915, 6282}, {5073, 5691}, {5119, 5727}, {5128, 45287}, {5219, 25415}, {5223, 12751}, {5251, 10679}, {5258, 11248}, {5259, 37622}, {5272, 26727}, {5290, 50193}, {5355, 9620}, {5493, 62171}, {5534, 16132}, {5535, 54286}, {5537, 22758}, {5541, 19914}, {5554, 31435}, {5564, 10444}, {5687, 11012}, {5693, 34790}, {5697, 9581}, {5722, 9819}, {5726, 39542}, {5731, 31145}, {5734, 46933}, {5771, 30282}, {5817, 38210}, {5836, 37625}, {5886, 11224}, {5901, 16189}, {5903, 9578}, {5904, 37562}, {6256, 56879}, {6264, 11219}, {6546, 28292}, {6713, 26726}, {6762, 49169}, {6769, 21677}, {6951, 60933}, {7508, 51817}, {7688, 8168}, {7987, 31425}, {7989, 12811}, {8148, 9956}, {8193, 9626}, {8236, 38130}, {8666, 59332}, {8715, 59331}, {9579, 37710}, {9589, 18480}, {9610, 54295}, {9613, 37567}, {9623, 37569}, {9625, 37546}, {9746, 28870}, {9779, 50872}, {9780, 13464}, {9812, 50796}, {10175, 38021}, {10246, 15701}, {10247, 11231}, {10283, 61869}, {10303, 20057}, {10578, 14563}, {10827, 61703}, {10915, 11523}, {10944, 15803}, {10950, 61763}, {11001, 50814}, {11010, 26921}, {11041, 13405}, {11194, 33956}, {11280, 37692}, {11372, 24393}, {11539, 61280}, {11812, 51094}, {12100, 50830}, {12101, 28212}, {12513, 37561}, {12619, 12653}, {12625, 55104}, {12629, 32426}, {12649, 61122}, {13600, 25917}, {13624, 61794}, {13893, 35641}, {13947, 35642}, {14839, 22697}, {14853, 38191}, {14869, 61281}, {14872, 31798}, {14892, 38034}, {14923, 31806}, {15178, 61831}, {15180, 37587}, {15685, 28160}, {15689, 28204}, {15691, 28224}, {15693, 31662}, {15704, 61246}, {15712, 61292}, {15716, 17502}, {15717, 20054}, {15719, 51085}, {15888, 41870}, {16173, 38128}, {16191, 19876}, {16192, 34773}, {16236, 50194}, {16475, 38116}, {16569, 32486}, {16667, 59680}, {17652, 58666}, {18357, 61976}, {18391, 31393}, {18395, 30323}, {18481, 44245}, {18525, 28168}, {18526, 31663}, {20052, 62078}, {20070, 31673}, {20423, 50953}, {21165, 34701}, {21271, 41010}, {22759, 59329}, {22793, 61991}, {23340, 58630}, {24391, 37526}, {25005, 25522}, {28150, 34632}, {28154, 62050}, {28164, 34627}, {28172, 50864}, {28178, 61251}, {28186, 44903}, {28190, 37705}, {28194, 50687}, {28198, 62027}, {28473, 62634}, {28862, 53018}, {30308, 61263}, {30315, 61268}, {31436, 37080}, {31447, 32900}, {32049, 54422}, {34595, 61276}, {37563, 37721}, {37701, 38129}, {37706, 59316}, {37707, 58887}, {37728, 53054}, {37730, 53053}, {37732, 59294}, {38036, 38200}, {38074, 61983}, {38081, 61262}, {38121, 59372}, {38138, 61995}, {38201, 59386}, {38213, 59391}, {38214, 59392}, {40273, 61258}, {41099, 51120}, {41229, 49163}, {41990, 61260}, {44430, 48851}, {44580, 50824}, {47354, 51125}, {47359, 51132}, {47534, 54995}, {50789, 51737}, {50802, 51067}, {50805, 51105}, {50808, 62115}, {50818, 62055}, {50868, 62049}, {50949, 50958}, {50950, 50961}, {50951, 51130}, {50952, 51174}, {50955, 51168}, {51070, 61979}, {51071, 58441}, {51080, 62090}, {51095, 61833}, {51110, 61279}, {51705, 61781}, {51709, 61901}, {58231, 61813}, {58237, 61875}, {58244, 61937}, {61252, 62038}, {61253, 62036}
X(63143) = midpoint of X(i) and X(j) for these {i,j}: {8, 59417}, {165, 4677}, {5603, 12245}, {5731, 31145}, {16200, 50817}, {34718, 59503}, {50810, 59388}
X(63143) = reflection of X(i) in X(j) for these {i,j}: {1, 26446}, {165, 3654}, {10246, 50821}, {10247, 11231}, {1482, 11230}, {1699, 5790}, {11224, 5886}, {14853, 38191}, {16173, 38128}, {16200, 2}, {16475, 38116}, {18908, 4711}, {2, 38127}, {25055, 38066}, {26446, 5690}, {355, 59400}, {381, 38176}, {3241, 10165}, {3545, 38098}, {3576, 5657}, {3656, 38042}, {3679, 59503}, {3817, 4745}, {31162, 5587}, {34747, 61287}, {37701, 38129}, {38021, 53620}, {38036, 38200}, {38127, 50827}, {38155, 3626}, {4, 38155}, {40, 59417}, {5587, 3679}, {5603, 10}, {50811, 165}, {5817, 38210}, {5886, 38112}, {51071, 58441}, {51087, 31662}, {51093, 10246}, {59372, 38121}, {59386, 38201}, {59388, 4669}, {59391, 38213}, {59392, 38214}, {59417, 11362}, {6264, 11219}, {61283, 61614}, {61287, 549}, {61291, 3576}, {61294, 3655}, {61705, 18908}, {7967, 10164}, {7982, 5603}, {8236, 38130}, {9812, 50796}
X(63143) = pole of line {6006, 47804} with respect to the orthoptic circle of the Steiner Inellipse
X(63143) = pole of line {28225, 54239} with respect to the polar circle
X(63143) = pole of line {5727, 9957} with respect to the Feuerbach hyperbola
X(63143) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(189), X(45098)}}, {{A, B, C, X(280), X(5559)}}, {{A, B, C, X(34414), X(47745)}}
X(63143) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 16200, 61275}, {2, 28234, 16200}, {3, 3632, 61296}, {8, 20, 47745}, {8, 40, 5881}, {8, 59417, 515}, {10, 12245, 7982}, {10, 5603, 54447}, {10, 7982, 8227}, {165, 4677, 952}, {165, 952, 50811}, {355, 7991, 41869}, {515, 11362, 59417}, {515, 59417, 40}, {516, 4669, 59388}, {517, 38176, 381}, {517, 5587, 31162}, {517, 5790, 1699}, {517, 59503, 3679}, {519, 10164, 7967}, {519, 3576, 61291}, {519, 5657, 3576}, {549, 61287, 30392}, {944, 43174, 35242}, {952, 3654, 165}, {1385, 3633, 61288}, {1482, 1698, 9624}, {1699, 3679, 5790}, {1699, 5790, 5587}, {1737, 7962, 37704}, {3523, 20050, 13607}, {3625, 43174, 944}, {3626, 28228, 38155}, {3633, 9588, 1385}, {3654, 50804, 8703}, {3654, 50823, 4677}, {3656, 38042, 7988}, {5119, 41684, 5727}, {5657, 7967, 10164}, {5690, 5844, 26446}, {5844, 26446, 1}, {5886, 38112, 19875}, {7982, 54447, 5603}, {7987, 61524, 31425}, {7988, 51066, 38042}, {7989, 58245, 22791}, {8148, 9956, 11522}, {9819, 30286, 5722}, {10175, 38021, 61265}, {10246, 51093, 61285}, {10247, 11231, 25055}, {10247, 38066, 11231}, {11224, 19875, 5886}, {12699, 61510, 37714}, {16191, 19876, 61274}, {16200, 50817, 28234}, {18395, 30323, 50443}, {28174, 59400, 355}, {28228, 38155, 4}, {28234, 38127, 2}, {28234, 50827, 38127}, {30392, 34747, 61287}, {34718, 59503, 517}, {37563, 37721, 41864}, {37727, 61524, 7987}, {50810, 59388, 516}, {58221, 61294, 3655}, {61283, 61614, 3653}
X(63144) lies on these lines: {1, 4757}, {2, 5128}, {3, 11682}, {8, 20}, {9, 41348}, {10, 44447}, {21, 2093}, {46, 1125}, {55, 11520}, {57, 3622}, {65, 35258}, {72, 43719}, {78, 3579}, {100, 3984}, {145, 3928}, {165, 3869}, {191, 16558}, {200, 11684}, {329, 27525}, {341, 25734}, {411, 54156}, {484, 1698}, {517, 4652}, {518, 4917}, {527, 10528}, {553, 10587}, {573, 58822}, {631, 51423}, {758, 59316}, {958, 5183}, {962, 59491}, {997, 37572}, {1155, 19861}, {1334, 36643}, {1621, 3339}, {1697, 3218}, {1706, 3219}, {1707, 4642}, {1748, 11471}, {1759, 55337}, {1761, 3692}, {2082, 41319}, {2136, 20054}, {2975, 7991}, {3085, 31164}, {3244, 5119}, {3256, 20846}, {3340, 4189}, {3359, 6988}, {3361, 3890}, {3434, 5493}, {3436, 43174}, {3474, 24987}, {3617, 3929}, {3633, 3895}, {3650, 16139}, {3707, 54420}, {3822, 4338}, {3847, 24914}, {3868, 61763}, {3870, 37568}, {3871, 54422}, {3872, 3916}, {3873, 53053}, {3877, 15803}, {3878, 35262}, {3951, 5687}, {3962, 4421}, {4004, 16418}, {4084, 59337}, {4188, 15829}, {4190, 5837}, {4295, 31266}, {4511, 35242}, {4640, 10107}, {4666, 5221}, {4848, 6872}, {5046, 60947}, {5180, 8227}, {5217, 44663}, {5253, 53056}, {5267, 25415}, {5698, 24982}, {5709, 6935}, {5727, 15680}, {5730, 31663}, {5744, 20070}, {5880, 47516}, {6361, 6734}, {6684, 11415}, {6737, 50808}, {6762, 20014}, {6831, 12699}, {6907, 55104}, {6962, 54198}, {7080, 17781}, {7308, 46930}, {7330, 48363}, {7995, 36002}, {8583, 9352}, {9588, 11681}, {9589, 11680}, {10527, 28194}, {10609, 12515}, {10895, 28534}, {11518, 61155}, {12625, 20066}, {13384, 17548}, {16126, 51817}, {16370, 50193}, {16566, 61087}, {18526, 24467}, {19535, 50194}, {20067, 37709}, {20075, 24391}, {21165, 37562}, {25728, 52353}, {31224, 41012}, {34647, 52793}, {34744, 41575}, {34772, 35445}, {36277, 54418}, {36279, 54392}, {42697, 54404}, {52362, 54295}, {60905, 60966}
X(63144) = pole of line {522, 48341} with respect to the Bevan circle
X(63144) = intersection, other than A, B, C, of circumconics {{A, B, C, X(84), X(28163)}}, {{A, B, C, X(189), X(54756)}}
X(63144) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {8, 56288, 54290}, {40, 54290, 8}, {40, 56288, 63}, {46, 5250, 3306}, {100, 12526, 3984}, {165, 3869, 4855}, {3878, 58887, 35262}, {4640, 37567, 19860}, {6684, 11415, 30852}
X(63145) lies on these lines: {2, 9580}, {8, 20}, {10, 11114}, {30, 6735}, {35, 404}, {36, 13279}, {55, 1004}, {57, 20075}, {78, 6361}, {79, 41550}, {100, 516}, {142, 61155}, {145, 2094}, {149, 3911}, {165, 3434}, {190, 49991}, {200, 17781}, {224, 6769}, {228, 22010}, {320, 50744}, {376, 3872}, {377, 61763}, {390, 3306}, {517, 10609}, {518, 6154}, {519, 3245}, {527, 3935}, {528, 1155}, {550, 10914}, {553, 3957}, {643, 18653}, {678, 32856}, {896, 49772}, {902, 1738}, {950, 20066}, {962, 4855}, {971, 46685}, {1145, 28160}, {1260, 18524}, {1266, 20045}, {1376, 4679}, {1387, 35271}, {1512, 5840}, {1519, 3149}, {1697, 4190}, {1698, 2478}, {1706, 6872}, {1770, 8715}, {1836, 4421}, {1936, 35281}, {2078, 3254}, {2136, 20076}, {2177, 50307}, {2325, 16548}, {2550, 35258}, {2802, 21578}, {2975, 12512}, {3006, 4781}, {3011, 24715}, {3052, 26723}, {3158, 5905}, {3218, 5853}, {3244, 3873}, {3340, 3623}, {3359, 37000}, {3474, 3870}, {3550, 3914}, {3579, 6734}, {3601, 3622}, {3633, 36977}, {3650, 31938}, {3651, 16004}, {3667, 4380}, {3681, 5696}, {3683, 49732}, {3687, 4450}, {3689, 17768}, {3712, 46553}, {3717, 4427}, {3722, 24231}, {3755, 17126}, {3838, 4995}, {3869, 5493}, {3871, 4292}, {3880, 15326}, {3882, 46519}, {3895, 4293}, {3977, 32850}, {3996, 4001}, {3999, 53534}, {4002, 50241}, {4188, 12053}, {4193, 59675}, {4297, 14923}, {4302, 54286}, {4316, 5541}, {4356, 9347}, {4429, 35263}, {4432, 60423}, {4434, 17764}, {4511, 28194}, {4640, 25006}, {4652, 5082}, {4666, 10385}, {4693, 49990}, {4847, 49719}, {4857, 58405}, {5080, 28150}, {5086, 43174}, {5087, 6174}, {5128, 12649}, {5176, 28164}, {5180, 28232}, {5183, 44669}, {5217, 24541}, {5253, 12575}, {5274, 31224}, {5281, 31266}, {5303, 59320}, {5316, 61156}, {5439, 10386}, {5440, 28174}, {5552, 41869}, {5745, 33110}, {5795, 15680}, {5836, 15338}, {5842, 13528}, {5847, 14459}, {5850, 62236}, {6068, 15726}, {6224, 28234}, {6284, 24982}, {6684, 52367}, {6743, 11684}, {6921, 9614}, {6934, 49163}, {7280, 49600}, {7354, 34687}, {7359, 51376}, {8261, 10107}, {9352, 11019}, {9371, 16586}, {9578, 31295}, {9579, 10528}, {9812, 30852}, {9945, 28212}, {10106, 37256}, {10164, 11680}, {10167, 34773}, {10483, 10915}, {10527, 35242}, {10916, 37572}, {11010, 17647}, {11373, 19537}, {11661, 11681}, {11682, 20070}, {12625, 41348}, {12912, 37034}, {12953, 37828}, {13199, 48363}, {13405, 20292}, {13463, 37605}, {13587, 44675}, {13729, 24042}, {15228, 48696}, {15310, 51377}, {17025, 50294}, {17579, 31397}, {17601, 29639}, {17718, 61153}, {17757, 28146}, {17763, 28580}, {18201, 49989}, {18483, 27529}, {20015, 28610}, {21000, 24789}, {21093, 28550}, {24390, 31663}, {24466, 39776}, {24611, 61087}, {24692, 50748}, {24709, 50535}, {24987, 37568}, {25440, 41012}, {28154, 51362}, {28198, 51409}, {28526, 32927}, {29229, 38389}, {29353, 56878}, {29636, 50091}, {30305, 35262}, {31018, 46917}, {31019, 61157}, {31053, 59584}, {31164, 63168}, {31789, 61524}, {32007, 33765}, {32948, 59692}, {33072, 59547}, {33117, 59544}, {34605, 34639}, {34707, 36279}, {35595, 46916}, {36004, 38460}, {37248, 37601}, {37524, 49627}, {37531, 56387}, {37567, 41575}, {38454, 44785}, {40910, 54059}, {41011, 60714}, {49704, 62300}, {49709, 49987}, {49710, 49988}, {50579, 50585}, {61154, 61716}
X(63145) = midpoint of X(i) and X(j) for these {i,j}: {3218, 20095}, {4316, 5541}, {13199, 48363}, {15228, 48696}
X(63145) = reflection of X(i) in X(j) for these {i,j}: {149, 3911}, {26015, 1155}, {46685, 51378}, {5057, 6745}, {51423, 5440}, {908, 100}
X(63145) = perspector of circumconic {{A, B, C, X(44327), X(56081)}}
X(63145) = pole of line {29641, 47808} with respect to the excircles-radical circle
X(63145) = pole of line {3161, 6332} with respect to the Steiner circumellipse
X(63145) = pole of line {651, 3676} with respect to the Yff parabola
X(63145) = pole of line {23681, 31164} with respect to the dual conic of Yff parabola
X(63145) = intersection, other than A, B, C, of circumconics {{A, B, C, X(84), X(2717)}}, {{A, B, C, X(189), X(54735)}}, {{A, B, C, X(56939), X(61437)}}
X(63145) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {100, 5057, 6745}, {100, 516, 908}, {165, 3434, 59491}, {200, 44447, 17781}, {516, 6745, 5057}, {2550, 35258, 54357}, {3474, 34607, 3870}, {4640, 34612, 25006}, {5440, 28174, 51423}, {9352, 34611, 11019}, {9778, 17784, 63}
X(63146) lies on these lines: {1, 142}, {2, 59587}, {3, 4847}, {4, 200}, {5, 6745}, {7, 41863}, {8, 20}, {9, 4294}, {10, 55}, {11, 6700}, {12, 3689}, {19, 2321}, {21, 25006}, {28, 40910}, {30, 12527}, {35, 5745}, {42, 5717}, {46, 24391}, {56, 4863}, {65, 519}, {71, 3686}, {72, 516}, {78, 946}, {100, 5178}, {145, 8000}, {149, 41012}, {169, 51972}, {210, 6284}, {226, 3811}, {306, 379}, {329, 41869}, {354, 12436}, {355, 6736}, {377, 3870}, {380, 2345}, {387, 5269}, {388, 6765}, {390, 31435}, {392, 10866}, {404, 26015}, {442, 13405}, {474, 11019}, {497, 936}, {498, 59584}, {499, 24386}, {517, 5907}, {518, 4292}, {527, 1770}, {528, 960}, {551, 57005}, {631, 5231}, {674, 22300}, {758, 10123}, {908, 4420}, {944, 4853}, {952, 13369}, {956, 4297}, {958, 4304}, {962, 20007}, {971, 31777}, {976, 3914}, {993, 37601}, {997, 12053}, {1010, 60721}, {1043, 32850}, {1058, 8583}, {1089, 1842}, {1103, 34231}, {1125, 3925}, {1145, 3626}, {1210, 1376}, {1260, 11496}, {1420, 34625}, {1453, 4339}, {1479, 3452}, {1698, 17552}, {1706, 12625}, {1724, 21059}, {1802, 1855}, {1839, 3949}, {1861, 41227}, {1869, 4680}, {1877, 56198}, {1891, 54294}, {2057, 26333}, {2077, 6705}, {2093, 3632}, {2264, 17355}, {2301, 2329}, {2325, 54324}, {2340, 3191}, {2475, 3935}, {2551, 3586}, {2800, 15094}, {2809, 18732}, {2886, 13411}, {2893, 62386}, {2894, 5249}, {2901, 43214}, {2975, 7688}, {3058, 25917}, {3074, 3939}, {3085, 3158}, {3086, 5438}, {3146, 5815}, {3190, 37529}, {3198, 5295}, {3219, 20066}, {3244, 56997}, {3333, 6904}, {3421, 4882}, {3436, 31673}, {3474, 54422}, {3476, 12629}, {3486, 9623}, {3600, 6764}, {3601, 19843}, {3616, 40270}, {3617, 11106}, {3625, 36972}, {3634, 17590}, {3661, 17691}, {3679, 5234}, {3681, 28150}, {3682, 40960}, {3687, 5015}, {3697, 11113}, {3701, 49991}, {3710, 32929}, {3711, 12953}, {3713, 10445}, {3717, 7283}, {3722, 28027}, {3753, 6738}, {3779, 5847}, {3812, 49732}, {3813, 44675}, {3826, 51715}, {3869, 28194}, {3871, 24987}, {3872, 5882}, {3883, 9534}, {3886, 54433}, {3911, 10916}, {3912, 17682}, {3913, 5794}, {3916, 7964}, {3938, 23536}, {3940, 12699}, {3947, 17532}, {3951, 44447}, {3961, 13161}, {3984, 11415}, {3996, 7270}, {4011, 59685}, {4061, 5814}, {4101, 6327}, {4187, 20103}, {4208, 10578}, {4293, 6762}, {4295, 11523}, {4301, 5730}, {4302, 24393}, {4303, 35338}, {4305, 34701}, {4311, 12513}, {4313, 59413}, {4347, 43035}, {4413, 9843}, {4421, 26066}, {4423, 51724}, {4431, 11683}, {4511, 13464}, {4647, 18673}, {4662, 57288}, {4666, 37462}, {4669, 57006}, {4677, 34744}, {4679, 9670}, {4685, 11355}, {4701, 5183}, {4709, 49561}, {4848, 37550}, {4855, 10165}, {4861, 13607}, {4917, 11239}, {5044, 15171}, {5084, 8580}, {5086, 6735}, {5090, 11406}, {5119, 5837}, {5175, 5587}, {5177, 63168}, {5218, 5705}, {5219, 31418}, {5247, 49772}, {5250, 20075}, {5259, 6666}, {5266, 37326}, {5271, 14021}, {5274, 25522}, {5288, 21578}, {5293, 24210}, {5415, 13883}, {5416, 13936}, {5436, 19855}, {5439, 6744}, {5530, 60714}, {5534, 6850}, {5540, 52528}, {5552, 6886}, {5657, 10268}, {5693, 12529}, {5722, 8582}, {5744, 35242}, {5750, 16783}, {5768, 37560}, {5787, 6244}, {5828, 54448}, {5836, 8261}, {5840, 14740}, {5880, 41570}, {5930, 8270}, {6197, 56877}, {6198, 30686}, {6245, 10310}, {6246, 55016}, {6260, 17857}, {6361, 12526}, {7081, 7385}, {7308, 41864}, {7330, 20588}, {7486, 62710}, {8074, 40997}, {8168, 32049}, {8227, 27383}, {8273, 43175}, {8726, 12777}, {9578, 34619}, {9581, 46917}, {9612, 25568}, {9780, 17554}, {9858, 12915}, {9945, 13624}, {10039, 47033}, {10172, 27529}, {10404, 41711}, {10529, 35262}, {10580, 17580}, {10582, 17582}, {10591, 30827}, {10822, 17766}, {11036, 59412}, {11041, 45636}, {11235, 25681}, {11238, 24954}, {11248, 51755}, {11375, 31140}, {11525, 61296}, {11679, 36698}, {11680, 27385}, {11826, 14872}, {12059, 40263}, {12432, 14054}, {12528, 25722}, {12565, 35514}, {12573, 37544}, {12640, 12647}, {12679, 59687}, {13728, 19868}, {14923, 28234}, {15310, 29958}, {15733, 44547}, {15803, 24477}, {15829, 30305}, {16863, 18530}, {17052, 59641}, {17064, 36573}, {17314, 54424}, {17362, 21866}, {17527, 18527}, {17597, 24171}, {17757, 19925}, {18357, 51362}, {18641, 50441}, {18908, 46677}, {19284, 29835}, {19854, 59337}, {20015, 37435}, {20018, 50289}, {20117, 51379}, {20262, 55111}, {21060, 51118}, {21096, 40131}, {22278, 58493}, {24914, 59675}, {24929, 31419}, {25639, 59719}, {26047, 37024}, {28043, 54305}, {29843, 56768}, {30144, 49600}, {30282, 30478}, {31393, 56936}, {31769, 58689}, {31789, 58643}, {32636, 51463}, {33110, 34772}, {33131, 36565}, {33137, 37552}, {36568, 39559}, {37000, 42012}, {37076, 56810}, {37225, 54327}, {37551, 43161}, {37739, 40587}, {40659, 45120}, {40942, 54316}, {49524, 50054}, {50307, 50584}, {51380, 58631}
X(63146) = midpoint of X(i) and X(j) for these {i,j}: {8, 57287}, {1770, 5904}, {3632, 45287}, {3893, 10944}, {6253, 7957}, {11826, 14872}
X(63146) = reflection of X(i) in X(j) for these {i,j}: {1, 57284}, {10106, 17647}, {10572, 5795}, {10624, 960}, {12527, 34790}, {12575, 12447}, {14054, 12432}, {15171, 5044}, {3555, 4298}, {31769, 58689}, {31789, 58643}, {57288, 4662}, {6284, 12572}, {72, 6743}, {950, 10}
X(63146) = perspector of circumconic {{A, B, C, X(37206), X(44327)}}
X(63146) = X(i)-complementary conjugate of X(j) for these {i, j}: {56137, 1329}
X(63146) = pole of line {72, 12053} with respect to the Feuerbach hyperbola
X(63146) = pole of line {6332, 47676} with respect to the Steiner circumellipse
X(63146) = pole of line {3676, 47795} with respect to the Steiner inellipse
X(63146) = pole of line {9, 3782} with respect to the dual conic of Yff parabola
X(63146) = intersection, other than A, B, C, of circumconics {{A, B, C, X(84), X(2191)}}, {{A, B, C, X(189), X(277)}}, {{A, B, C, X(280), X(596)}}, {{A, B, C, X(34414), X(57279)}}, {{A, B, C, X(39130), X(41506)}}, {{A, B, C, X(40161), X(56944)}}, {{A, B, C, X(52571), X(61114)}}
X(63146) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {4, 200, 21075}, {8, 17784, 40}, {8, 20, 57279}, {8, 57287, 515}, {8, 9778, 54398}, {10, 4314, 405}, {12, 3689, 59722}, {30, 34790, 12527}, {78, 3434, 946}, {100, 5178, 6734}, {100, 6734, 6684}, {145, 56999, 11037}, {210, 6284, 12572}, {377, 3870, 21620}, {519, 17647, 10106}, {519, 4298, 3555}, {528, 960, 10624}, {908, 52367, 18483}, {976, 3914, 34937}, {1706, 12625, 18391}, {1770, 5904, 527}, {1802, 1855, 40869}, {2550, 3189, 1}, {2886, 56176, 13411}, {3059, 7957, 72}, {3419, 5687, 10}, {3555, 11112, 4298}, {3679, 10572, 5795}, {3697, 11113, 18250}, {3813, 59691, 44675}, {3893, 10944, 519}, {3913, 5794, 31397}, {3925, 37080, 1125}, {4420, 52367, 908}, {4855, 10527, 10165}, {4882, 5691, 3421}, {5044, 15171, 40998}, {5175, 7080, 5587}, {5436, 38200, 19855}, {5438, 24392, 3086}, {5722, 9709, 8582}, {6154, 21677, 37568}, {6253, 7957, 516}, {6904, 36845, 3333}, {9778, 54398, 54290}, {10916, 25440, 3911}, {10944, 34720, 3893}, {12447, 12575, 392}, {21060, 51118, 58798}, {47033, 48696, 10039}, {49168, 54286, 4848}
X(63147) lies on these lines: {1, 3710}, {2, 3677}, {8, 20}, {10, 38}, {11, 3967}, {31, 519}, {35, 50607}, {42, 49529}, {55, 3977}, {57, 4901}, {75, 1233}, {81, 49476}, {100, 1261}, {142, 17140}, {145, 26065}, {190, 4514}, {200, 17740}, {209, 306}, {226, 3006}, {244, 62673}, {307, 18018}, {312, 26015}, {321, 4712}, {341, 24982}, {344, 4666}, {345, 3870}, {346, 2257}, {354, 3932}, {497, 56082}, {516, 5014}, {527, 6327}, {537, 2887}, {672, 2321}, {726, 3914}, {896, 3625}, {902, 59544}, {908, 3705}, {946, 22010}, {950, 36500}, {956, 7085}, {958, 2218}, {960, 52354}, {968, 36479}, {982, 33165}, {984, 33169}, {1072, 4385}, {1089, 10916}, {1125, 26061}, {1203, 50589}, {1210, 3701}, {1211, 49515}, {1215, 29639}, {1265, 19861}, {1266, 33131}, {1376, 30615}, {1473, 5687}, {1621, 49466}, {1707, 3632}, {1738, 17155}, {1757, 32866}, {2177, 59547}, {2239, 4685}, {2260, 3610}, {2308, 49684}, {2886, 4054}, {2968, 17658}, {2975, 5314}, {3011, 4438}, {3052, 49690}, {3218, 33091}, {3219, 3883}, {3242, 32777}, {3244, 17469}, {3305, 27549}, {3416, 4001}, {3434, 3729}, {3452, 3952}, {3555, 3695}, {3596, 24996}, {3621, 36277}, {3626, 33074}, {3663, 4972}, {3666, 4884}, {3679, 26034}, {3681, 3687}, {3686, 5282}, {3720, 4078}, {3740, 4126}, {3744, 9053}, {3751, 33088}, {3755, 17147}, {3757, 54357}, {3782, 28582}, {3790, 10453}, {3791, 17769}, {3816, 4009}, {3820, 59586}, {3823, 40688}, {3836, 42055}, {3846, 42054}, {3873, 3912}, {3879, 33093}, {3891, 33114}, {3920, 33170}, {3925, 49483}, {3935, 33168}, {3938, 33161}, {3957, 32849}, {3961, 33167}, {3966, 5220}, {3971, 29655}, {3974, 24477}, {3989, 29685}, {3995, 29835}, {3996, 49698}, {4011, 29844}, {4025, 62430}, {4028, 32848}, {4030, 4640}, {4070, 61651}, {4082, 4358}, {4101, 5904}, {4138, 32856}, {4292, 5300}, {4353, 32774}, {4357, 7226}, {4383, 49987}, {4388, 17781}, {4392, 29679}, {4416, 33075}, {4425, 49520}, {4430, 4684}, {4431, 29036}, {4513, 7123}, {4641, 5846}, {4651, 24393}, {4661, 33077}, {4677, 16570}, {4697, 50288}, {4722, 51196}, {4737, 6735}, {4848, 61412}, {4854, 49523}, {4863, 5695}, {4865, 32935}, {4883, 17243}, {4942, 11235}, {5016, 12527}, {5223, 5739}, {5249, 24349}, {5256, 59406}, {5269, 20020}, {5284, 25101}, {5332, 50026}, {5542, 18139}, {5552, 55900}, {5698, 25734}, {5741, 21060}, {5744, 7172}, {5745, 26227}, {5774, 48804}, {5847, 32854}, {5850, 32859}, {5853, 32929}, {5905, 31091}, {6057, 51463}, {6535, 31136}, {6541, 42057}, {7080, 55905}, {7081, 59491}, {7191, 17353}, {7262, 49506}, {7290, 19993}, {8582, 52353}, {9041, 50104}, {9436, 31130}, {9776, 39570}, {10164, 51583}, {10481, 21432}, {10527, 55902}, {11031, 31397}, {12053, 25253}, {13161, 36568}, {13405, 33113}, {13407, 30172}, {15481, 41002}, {15523, 49511}, {16496, 33171}, {17054, 25967}, {17063, 60423}, {17184, 20068}, {17279, 17597}, {17355, 24552}, {17449, 29687}, {17527, 59582}, {17598, 33159}, {17599, 38047}, {17674, 24171}, {17716, 49534}, {17728, 62621}, {17751, 24391}, {17884, 26665}, {17889, 49532}, {18134, 49499}, {19785, 49446}, {20045, 56520}, {20106, 33122}, {20196, 59599}, {20352, 53129}, {20556, 56024}, {21077, 30171}, {21084, 21442}, {21085, 49510}, {21620, 57808}, {21949, 49525}, {22343, 50611}, {24175, 24988}, {24210, 32925}, {24216, 30957}, {24231, 25957}, {24239, 32931}, {24821, 33099}, {24841, 33124}, {24954, 59598}, {25079, 28018}, {25453, 49455}, {25496, 50313}, {25881, 52541}, {25904, 37549}, {26128, 30768}, {26223, 29832}, {26228, 56519}, {26723, 32922}, {26770, 51972}, {27003, 60459}, {27064, 29840}, {27184, 31302}, {27529, 55901}, {27627, 59685}, {28269, 46827}, {28526, 33094}, {29594, 48648}, {29653, 49479}, {29654, 49464}, {29819, 38049}, {29843, 41839}, {29857, 33144}, {29861, 33152}, {29872, 33153}, {29873, 33148}, {30179, 33888}, {30741, 31266}, {31161, 33105}, {32773, 49447}, {32778, 49448}, {32782, 39597}, {32844, 32938}, {32847, 32913}, {32850, 32939}, {32852, 34379}, {32860, 49772}, {32861, 49712}, {32865, 49493}, {32923, 33115}, {32926, 33121}, {32927, 33119}, {32940, 33072}, {33078, 62235}, {33081, 49505}, {33084, 49503}, {33092, 49490}, {33127, 50752}, {33154, 49517}, {33158, 49675}, {37639, 50000}, {37663, 59596}, {38191, 46901}, {41711, 50744}, {49700, 59664}, {49766, 54352}, {56508, 59296}
X(63147) = midpoint of X(i) and X(j) for these {i,j}: {5014, 32933}, {32854, 32912}
X(63147) = reflection of X(i) in X(j) for these {i,j}: {306, 3703}, {3744, 44416}, {3891, 40940}, {3914, 29673}, {3938, 59692}
X(63147) = X(i)-Dao conjugate of X(j) for these {i, j}: {25066, 4000}, {62279, 663}
X(63147) = pole of line {693, 44448} with respect to the dual conic of Bevan circle
X(63147) = pole of line {321, 17284} with respect to the dual conic of Yff parabola
X(63147) = intersection, other than A, B, C, of circumconics {{A, B, C, X(84), X(596)}}, {{A, B, C, X(189), X(39749)}}, {{A, B, C, X(280), X(18018)}}, {{A, B, C, X(7291), X(40399)}}
X(63147) = barycentric product X(i)*X(j) for these (i, j): {17625, 312}, {25066, 75}
X(63147) = barycentric quotient X(i)/X(j) for these (i, j): {17625, 57}, {25066, 1}
X(63147) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 33163, 5294}, {10, 38, 54311}, {38, 33162, 10}, {57, 4901, 10327}, {518, 3703, 306}, {726, 29673, 3914}, {1376, 30615, 49991}, {3006, 17165, 226}, {3219, 33090, 3883}, {3681, 33089, 3687}, {3687, 4899, 3681}, {3705, 32937, 908}, {3744, 44416, 35263}, {3873, 32862, 3912}, {3891, 33114, 40940}, {3938, 33161, 59692}, {3989, 29685, 50290}, {4082, 11019, 4358}, {4388, 62222, 17781}, {4430, 32858, 4684}, {4438, 32920, 3011}, {4865, 32935, 41011}, {4884, 49524, 3666}, {5014, 32933, 516}, {7191, 33166, 17353}, {7226, 29667, 4357}, {9053, 44416, 3744}, {17155, 33117, 1738}, {20068, 31079, 17184}, {24349, 29641, 5249}, {32854, 32912, 5847}, {32922, 33118, 26723}, {32925, 33120, 24210}, {32940, 33072, 50307}, {41011, 50743, 4865}, {49466, 56078, 1621}, {50752, 59730, 33127}
X(63148) lies on these lines: {6, 57792}, {7, 2175}, {171, 3664}, {894, 25001}, {927, 21746}, {1275, 17365}, {3063, 24002}, {4644, 30705}, {7175, 9454}
X(63148) = isogonal conjugate of X(16588)
X(63148) = isotomic conjugate of X(40997)
X(63148) = trilinear pole of line {4367, 8638}
X(63148) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 16588}, {9, 21746}, {31, 40997}, {33, 22070}, {41, 2886}, {42, 16699}, {55, 17451}, {57, 52562}, {75, 9449}, {86, 21819}, {92, 22368}, {284, 21804}, {650, 46177}, {1334, 18165}, {2175, 20236}, {2194, 21029}, {2311, 51464}, {18088, 40972}, {46388, 61184}
X(63148) = X(i)-vertex conjugate of X(j) for these {i, j}: {2175, 63148}
X(63148) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 40997}, {3, 16588}, {206, 9449}, {223, 17451}, {478, 21746}, {1214, 21029}, {3160, 2886}, {5452, 52562}, {22391, 22368}, {40590, 21804}, {40592, 16699}, {40593, 20236}, {40600, 21819}, {40615, 21118}
X(63148) = X(i)-cross conjugate of X(j) for these {i, j}: {6, 3449}, {665, 927}, {21791, 109}
X(63148) = pole of line {9449, 16588} with respect to the Stammler hyperbola
X(63148) = pole of line {16588, 16699} with respect to the Wallace hyperbola
X(63148) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(9440)}}, {{A, B, C, X(2), X(13405)}}, {{A, B, C, X(6), X(2175)}}, {{A, B, C, X(7), X(1275)}}, {{A, B, C, X(57), X(87)}}, {{A, B, C, X(76), X(39695)}}, {{A, B, C, X(81), X(801)}}, {{A, B, C, X(83), X(1170)}}, {{A, B, C, X(85), X(34399)}}, {{A, B, C, X(86), X(10509)}}, {{A, B, C, X(89), X(23586)}}, {{A, B, C, X(95), X(37130)}}, {{A, B, C, X(279), X(1509)}}, {{A, B, C, X(286), X(37214)}}, {{A, B, C, X(665), X(21746)}}, {{A, B, C, X(1016), X(56314)}}, {{A, B, C, X(1086), X(17365)}}, {{A, B, C, X(1221), X(34084)}}, {{A, B, C, X(1223), X(42310)}}, {{A, B, C, X(2982), X(2985)}}, {{A, B, C, X(3062), X(55941)}}, {{A, B, C, X(4000), X(4644)}}, {{A, B, C, X(5228), X(6180)}}, {{A, B, C, X(5845), X(51150)}}, {{A, B, C, X(6185), X(9309)}}, {{A, B, C, X(7277), X(17366)}}, {{A, B, C, X(21453), X(23618)}}, {{A, B, C, X(23062), X(39704)}}, {{A, B, C, X(31618), X(43762)}}, {{A, B, C, X(40408), X(56005)}}, {{A, B, C, X(46740), X(57816)}}, {{A, B, C, X(51190), X(59405)}}, {{A, B, C, X(56144), X(56265)}}, {{A, B, C, X(60913), X(60914)}}
X(63148) = barycentric product X(i)*X(j) for these (i, j): {3449, 6063}, {40419, 7}, {63188, 75}
X(63148) = barycentric quotient X(i)/X(j) for these (i, j): {2, 40997}, {6, 16588}, {7, 2886}, {32, 9449}, {55, 52562}, {56, 21746}, {57, 17451}, {65, 21804}, {81, 16699}, {85, 20236}, {109, 46177}, {184, 22368}, {213, 21819}, {222, 22070}, {226, 21029}, {927, 61184}, {1014, 18165}, {1284, 51464}, {3449, 55}, {3676, 21118}, {40419, 8}, {63188, 1}
X(63149) lies on these lines: {6, 3668}, {7, 284}, {9, 1441}, {55, 226}, {278, 2299}, {333, 6063}, {948, 5759}, {1436, 60992}, {1445, 39943}, {2195, 4331}, {2259, 52560}, {2263, 60673}, {2291, 54366}, {2316, 12848}, {2337, 60991}, {2343, 61003}, {2364, 60982}, {4312, 5757}, {6354, 14827}, {7077, 15556}, {8232, 33635}, {8804, 34820}, {18655, 60937}, {39063, 54233}, {39273, 42309}, {60722, 60883}
X(63149) = trilinear pole of line {663, 676}
X(63149) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 41228}, {9, 991}, {55, 24635}, {212, 37448}
X(63149) = X(i)-Dao conjugate of X(j) for these {i, j}: {9, 41228}, {223, 24635}, {478, 991}, {40837, 37448}
X(63149) = X(i)-cross conjugate of X(j) for these {i, j}: {60883, 7}
X(63149) = pole of line {5728, 56144} with respect to the Feuerbach hyperbola
X(63149) = pole of line {5228, 5805} with respect to the dual conic of Yff parabola
X(63149) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(954)}}, {{A, B, C, X(2), X(13405)}}, {{A, B, C, X(4), X(279)}}, {{A, B, C, X(6), X(9)}}, {{A, B, C, X(7), X(226)}}, {{A, B, C, X(27), X(2184)}}, {{A, B, C, X(79), X(1847)}}, {{A, B, C, X(92), X(15909)}}, {{A, B, C, X(222), X(55086)}}, {{A, B, C, X(329), X(60992)}}, {{A, B, C, X(522), X(39455)}}, {{A, B, C, X(527), X(54366)}}, {{A, B, C, X(553), X(8232)}}, {{A, B, C, X(943), X(1170)}}, {{A, B, C, X(949), X(37389)}}, {{A, B, C, X(1223), X(25430)}}, {{A, B, C, X(1434), X(5665)}}, {{A, B, C, X(1445), X(1708)}}, {{A, B, C, X(1836), X(23062)}}, {{A, B, C, X(1890), X(50861)}}, {{A, B, C, X(2006), X(17718)}}, {{A, B, C, X(2263), X(42309)}}, {{A, B, C, X(2346), X(2982)}}, {{A, B, C, X(3911), X(12848)}}, {{A, B, C, X(4031), X(60995)}}, {{A, B, C, X(5219), X(60982)}}, {{A, B, C, X(5435), X(61014)}}, {{A, B, C, X(6598), X(9311)}}, {{A, B, C, X(8804), X(18623)}}, {{A, B, C, X(13478), X(36101)}}, {{A, B, C, X(14621), X(34018)}}, {{A, B, C, X(15556), X(16609)}}, {{A, B, C, X(21446), X(43762)}}, {{A, B, C, X(39721), X(60227)}}, {{A, B, C, X(42483), X(60167)}}, {{A, B, C, X(43751), X(56153)}}, {{A, B, C, X(52393), X(60170)}}, {{A, B, C, X(52835), X(52840)}}
X(63149) = barycentric product X(i)*X(j) for these (i, j): {56, 58024}, {56144, 7}
X(63149) = barycentric quotient X(i)/X(j) for these (i, j): {1, 41228}, {56, 991}, {57, 24635}, {278, 37448}, {56144, 8}, {58024, 3596}
X(63150) lies on these lines: {1, 348}, {6, 77}, {7, 2191}, {31, 56359}, {34, 279}, {56, 3423}, {57, 1438}, {106, 6183}, {218, 7131}, {269, 30682}, {326, 2340}, {614, 1088}, {998, 1323}, {1014, 1474}, {1027, 3676}, {1038, 8813}, {1440, 7129}, {2297, 17353}, {3445, 27832}, {5308, 28739}, {5572, 10579}, {7053, 63178}, {18611, 34444}, {56220, 56809}
X(63150) = isogonal conjugate of X(28043)
X(63150) = trilinear pole of line {649, 43049}
X(63150) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 28043}, {8, 37580}, {9, 40131}, {55, 2550}, {100, 6182}, {200, 2263}, {220, 948}, {1334, 16054}, {3939, 47123}
X(63150) = X(i)-Dao conjugate of X(j) for these {i, j}: {3, 28043}, {223, 2550}, {478, 40131}, {6609, 2263}, {8054, 6182}, {40617, 47123}
X(63150) = X(i)-cross conjugate of X(j) for these {i, j}: {1471, 57}, {3423, 39273}
X(63150) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(6)}}, {{A, B, C, X(2), X(61373)}}, {{A, B, C, X(7), X(1170)}}, {{A, B, C, X(19), X(9442)}}, {{A, B, C, X(27), X(37064)}}, {{A, B, C, X(28), X(36706)}}, {{A, B, C, X(31), X(614)}}, {{A, B, C, X(33), X(2115)}}, {{A, B, C, X(57), X(241)}}, {{A, B, C, X(63), X(39732)}}, {{A, B, C, X(77), X(279)}}, {{A, B, C, X(81), X(479)}}, {{A, B, C, X(105), X(40779)}}, {{A, B, C, X(294), X(9309)}}, {{A, B, C, X(326), X(7053)}}, {{A, B, C, X(513), X(28849)}}, {{A, B, C, X(593), X(41081)}}, {{A, B, C, X(757), X(53597)}}, {{A, B, C, X(949), X(3423)}}, {{A, B, C, X(969), X(1119)}}, {{A, B, C, X(1174), X(56330)}}, {{A, B, C, X(1471), X(2263)}}, {{A, B, C, X(2982), X(40154)}}, {{A, B, C, X(3577), X(55983)}}, {{A, B, C, X(4341), X(10481)}}, {{A, B, C, X(5222), X(25930)}}, {{A, B, C, X(5256), X(5308)}}, {{A, B, C, X(18025), X(41790)}}, {{A, B, C, X(34036), X(55086)}}, {{A, B, C, X(39728), X(55985)}}, {{A, B, C, X(40148), X(61376)}}, {{A, B, C, X(43760), X(56264)}}
X(63150) = barycentric product X(i)*X(j) for these (i, j): {269, 58004}, {279, 56098}, {514, 6183}, {1088, 949}, {3423, 85}, {39273, 7}
X(63150) = barycentric quotient X(i)/X(j) for these (i, j): {6, 28043}, {56, 40131}, {57, 2550}, {269, 948}, {604, 37580}, {649, 6182}, {949, 200}, {1014, 16054}, {1407, 2263}, {3423, 9}, {3669, 47123}, {6183, 190}, {39273, 8}, {56098, 346}, {58004, 341}, {58944, 56183}
X(63151) lies on these lines: {7, 8}, {78, 4360}, {86, 3872}, {145, 24993}, {192, 3965}, {200, 3875}, {239, 3713}, {273, 56026}, {309, 58029}, {312, 2321}, {314, 3680}, {321, 20921}, {333, 40979}, {346, 30854}, {347, 31627}, {519, 44735}, {1212, 27544}, {2136, 10889}, {3617, 24547}, {3672, 4646}, {3673, 4882}, {3681, 21273}, {3705, 30758}, {3718, 4901}, {3729, 36973}, {3885, 17183}, {3932, 9711}, {4007, 4858}, {4051, 20258}, {4073, 49521}, {4357, 6736}, {4452, 26563}, {4461, 30807}, {4511, 17393}, {4513, 27420}, {4657, 27526}, {4751, 28797}, {4847, 4967}, {4853, 10436}, {4861, 17394}, {4875, 26059}, {4915, 25590}, {5224, 6735}, {5295, 5806}, {5437, 11679}, {5552, 17322}, {5814, 6259}, {5936, 56074}, {6743, 17861}, {7046, 54314}, {7080, 17321}, {7172, 26234}, {7377, 21074}, {10446, 10914}, {10527, 28653}, {14923, 20245}, {16706, 28795}, {16777, 27399}, {17158, 17863}, {17233, 20946}, {17370, 28813}, {17400, 28789}, {19786, 23600}, {20237, 28609}, {20905, 29616}, {20937, 30596}, {23062, 50560}, {24540, 38460}, {25878, 40872}, {25895, 26048}, {50095, 60972}
X(63151) = isotomic conjugate of X(7091)
X(63151) = X(i)-isoconjugate-of-X(j) for these {i, j}: {31, 7091}, {32, 63164}, {56, 7050}, {184, 11546}, {604, 2297}, {663, 58985}, {1219, 1397}, {6574, 57181}
X(63151) = X(i)-Dao conjugate of X(j) for these {i, j}: {1, 7050}, {2, 7091}, {2345, 2285}, {2999, 34046}, {3161, 2297}, {3672, 60937}, {4646, 37593}, {5437, 3304}, {6376, 63164}, {18228, 3361}, {62585, 1219}, {62605, 11546}
X(63151) = pole of line {18344, 50523} with respect to the polar circle
X(63151) = pole of line {2194, 16947} with respect to the Stammler hyperbola
X(63151) = pole of line {4885, 59971} with respect to the Steiner inellipse
X(63151) = pole of line {21, 1412} with respect to the Wallace hyperbola
X(63151) = pole of line {4130, 47793} with respect to the dual conic of incircle
X(63151) = pole of line {4554, 4626} with respect to the dual conic of Feuerbach hyperbola
X(63151) = pole of line {3663, 24174} with respect to the dual conic of Yff parabola
X(63151) = intersection, other than A, B, C, of circumconics {{A, B, C, X(7), X(312)}}, {{A, B, C, X(8), X(30693)}}, {{A, B, C, X(9), X(8581)}}, {{A, B, C, X(65), X(1697)}}, {{A, B, C, X(69), X(52406)}}, {{A, B, C, X(75), X(59761)}}, {{A, B, C, X(85), X(3596)}}, {{A, B, C, X(309), X(42697)}}, {{A, B, C, X(314), X(39126)}}, {{A, B, C, X(318), X(4968)}}, {{A, B, C, X(322), X(58029)}}, {{A, B, C, X(1122), X(3452)}}, {{A, B, C, X(1441), X(30713)}}, {{A, B, C, X(2999), X(3687)}}, {{A, B, C, X(3212), X(4110)}}, {{A, B, C, X(4087), X(10030)}}, {{A, B, C, X(4451), X(24349)}}, {{A, B, C, X(5936), X(31994)}}, {{A, B, C, X(7321), X(20570)}}, {{A, B, C, X(15587), X(42015)}}, {{A, B, C, X(31995), X(56349)}}, {{A, B, C, X(52715), X(55984)}}, {{A, B, C, X(56074), X(57877)}}
X(63151) = barycentric product X(i)*X(j) for these (i, j): {312, 3672}, {314, 4656}, {1191, 28659}, {1697, 76}, {2999, 3596}, {18228, 75}, {28660, 4646}, {40137, 4572}
X(63151) = barycentric quotient X(i)/X(j) for these (i, j): {2, 7091}, {8, 2297}, {9, 7050}, {75, 63164}, {92, 11546}, {312, 1219}, {651, 58985}, {1191, 604}, {1697, 6}, {2999, 56}, {3672, 57}, {3699, 6574}, {4012, 40175}, {4646, 1400}, {4656, 65}, {8712, 43924}, {18228, 1}, {40137, 663}, {51413, 1457}
X(63151) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {69, 75, 39126}, {75, 16284, 7}, {75, 322, 85}, {312, 4110, 30693}, {346, 30854, 56085}, {1441, 32087, 75}
X(63152) lies on these lines: {1, 59688}, {2, 1407}, {7, 8}, {57, 4416}, {77, 1457}, {86, 285}, {190, 60934}, {193, 5228}, {226, 17298}, {241, 17257}, {269, 348}, {344, 8545}, {346, 60998}, {347, 4389}, {478, 17074}, {497, 49537}, {651, 3618}, {664, 3672}, {948, 3662}, {1418, 4643}, {1419, 17023}, {1445, 54280}, {1456, 3616}, {1788, 60731}, {2345, 40862}, {3598, 45962}, {3619, 28739}, {3663, 9312}, {3664, 11019}, {3668, 17079}, {3686, 61022}, {3729, 60961}, {3879, 4328}, {3883, 4321}, {3912, 60937}, {3945, 55082}, {4021, 25716}, {4104, 7271}, {4306, 13725}, {4327, 51192}, {4334, 50295}, {4360, 53997}, {4384, 60992}, {4644, 41246}, {4648, 26125}, {4657, 6610}, {4684, 12560}, {5226, 37758}, {5232, 33298}, {5249, 26871}, {5296, 31225}, {5739, 21454}, {5816, 24237}, {5905, 26591}, {5927, 41004}, {5942, 20905}, {6515, 26842}, {7056, 8048}, {7091, 30479}, {7153, 27501}, {7196, 30946}, {7232, 52023}, {7274, 11519}, {7365, 27184}, {8232, 17234}, {8582, 10436}, {8732, 17277}, {8817, 19604}, {9776, 18928}, {9801, 31391}, {9856, 17170}, {10446, 35645}, {10452, 35613}, {10481, 12447}, {12848, 17347}, {16706, 54425}, {17151, 25719}, {17263, 60995}, {17296, 60953}, {17297, 60967}, {17304, 43035}, {18026, 32000}, {18228, 63164}, {18623, 19786}, {20289, 21279}, {23618, 56264}, {26134, 26149}, {27509, 58457}, {27549, 60909}, {30959, 30962}, {31623, 55110}, {32939, 55112}, {34048, 56460}, {34399, 40154}, {37781, 39063}, {42020, 52803}, {43983, 45789}, {47386, 57792}, {50107, 60952}, {55394, 56869}
X(63152) = perspector of circumconic {{A, B, C, X(4554), X(6613)}}
X(63152) = X(i)-isoconjugate-of-X(j) for these {i, j}: {41, 56218}
X(63152) = X(i)-Dao conjugate of X(j) for these {i, j}: {1038, 612}, {3160, 56218}
X(63152) = X(i)-Ceva conjugate of X(j) for these {i, j}: {57923, 348}
X(63152) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {7320, 329}, {44794, 8}
X(63152) = pole of line {3669, 3798} with respect to the incircle
X(63152) = pole of line {497, 9801} with respect to the Feuerbach hyperbola
X(63152) = pole of line {2194, 7074} with respect to the Stammler hyperbola
X(63152) = pole of line {693, 42337} with respect to the Steiner circumellipse
X(63152) = pole of line {4885, 42337} with respect to the Steiner inellipse
X(63152) = pole of line {21, 5281} with respect to the Wallace hyperbola
X(63152) = pole of line {348, 3663} with respect to the dual conic of Yff parabola
X(63152) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(20895)}}, {{A, B, C, X(4), X(5836)}}, {{A, B, C, X(8), X(285)}}, {{A, B, C, X(65), X(1413)}}, {{A, B, C, X(75), X(40420)}}, {{A, B, C, X(86), X(322)}}, {{A, B, C, X(388), X(7091)}}, {{A, B, C, X(518), X(17040)}}, {{A, B, C, X(1122), X(1407)}}, {{A, B, C, X(1231), X(34400)}}, {{A, B, C, X(1440), X(1441)}}, {{A, B, C, X(2550), X(3062)}}, {{A, B, C, X(3262), X(8797)}}, {{A, B, C, X(3890), X(56879)}}, {{A, B, C, X(6180), X(59507)}}, {{A, B, C, X(6604), X(34399)}}, {{A, B, C, X(7195), X(19604)}}, {{A, B, C, X(8817), X(39126)}}, {{A, B, C, X(13577), X(21296)}}, {{A, B, C, X(21596), X(58012)}}, {{A, B, C, X(30712), X(30806)}}, {{A, B, C, X(31643), X(42697)}}, {{A, B, C, X(32099), X(55022)}}, {{A, B, C, X(34546), X(55406)}}
X(63152) = barycentric product X(i)*X(j) for these (i, j): {12709, 274}, {19861, 85}
X(63152) = barycentric quotient X(i)/X(j) for these (i, j): {7, 56218}, {12709, 37}, {19861, 9}
X(63152) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {7, 1441, 42697}, {7, 31994, 31995}, {7, 69, 6604}, {7, 8, 39126}, {269, 4357, 348}, {1122, 10401, 7}, {7271, 17272, 9436}, {57266, 57267, 5836}
X(63153) lies on the Feuerbach hyperbola and on these lines: {1, 37258}, {7, 243}, {8, 60681}, {33, 1937}, {34, 60662}, {79, 51282}, {80, 39531}, {1896, 5327}, {53821, 57818}
X(63153) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(4)}}, {{A, B, C, X(6), X(296)}}, {{A, B, C, X(29), X(37258)}}, {{A, B, C, X(33), X(243)}}, {{A, B, C, X(34), X(60681)}}, {{A, B, C, X(77), X(37142)}}, {{A, B, C, X(92), X(7012)}}, {{A, B, C, X(275), X(41081)}}, {{A, B, C, X(2322), X(43764)}}, {{A, B, C, X(5379), X(34398)}}, {{A, B, C, X(6198), X(51282)}}, {{A, B, C, X(37371), X(56374)}}, {{A, B, C, X(53821), X(54405)}}
X(63154) lies on these lines: {2, 53}, {3, 51}, {5, 22270}, {6, 97}, {20, 11282}, {22, 5481}, {30, 46412}, {95, 56296}, {154, 54375}, {216, 394}, {276, 2052}, {297, 59757}, {343, 3926}, {418, 3066}, {631, 1217}, {1073, 46832}, {1214, 3306}, {1297, 7485}, {1656, 22268}, {1993, 52703}, {1995, 26909}, {2351, 19357}, {3346, 3523}, {3526, 14938}, {3796, 6641}, {5013, 11433}, {5020, 26907}, {5407, 26922}, {5422, 36748}, {5943, 26865}, {6503, 60839}, {6509, 62196}, {6720, 34579}, {7484, 40801}, {7503, 45301}, {7516, 34225}, {7542, 32132}, {14489, 16419}, {14919, 17811}, {15421, 35361}, {15693, 18317}, {17810, 26874}, {17821, 61111}, {17825, 31626}, {19129, 55159}, {19188, 37872}, {22129, 40152}, {23041, 56308}, {26898, 35259}, {33924, 44299}, {37638, 52350}, {39171, 60825}, {40022, 53245}, {46760, 54973}, {54114, 60700}, {55477, 55885}
X(63154) = isogonal conjugate of X(3087)
X(63154) = trilinear pole of line {15451, 520}
X(63154) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 3087}, {19, 631}, {63, 61348}, {92, 11402}, {158, 36748}, {162, 47122}, {1973, 44149}, {2167, 6755}
X(63154) = X(i)-Dao conjugate of X(j) for these {i, j}: {3, 3087}, {6, 631}, {125, 47122}, {1147, 36748}, {3162, 61348}, {6337, 44149}, {22391, 11402}, {40588, 6755}
X(63154) = X(i)-Ceva conjugate of X(j) for these {i, j}: {8797, 3527}
X(63154) = X(i)-cross conjugate of X(j) for these {i, j}: {10979, 3}, {63176, 8797}
X(63154) = pole of line {8797, 11433} with respect to the Kiepert hyperbola
X(63154) = pole of line {631, 3087} with respect to the Stammler hyperbola
X(63154) = pole of line {3087, 44149} with respect to the Wallace hyperbola
X(63154) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(3)}}, {{A, B, C, X(4), X(10982)}}, {{A, B, C, X(5), X(37068)}}, {{A, B, C, X(6), X(51)}}, {{A, B, C, X(24), X(19357)}}, {{A, B, C, X(25), X(43718)}}, {{A, B, C, X(54), X(459)}}, {{A, B, C, X(63), X(3306)}}, {{A, B, C, X(64), X(275)}}, {{A, B, C, X(69), X(10601)}}, {{A, B, C, X(74), X(56346)}}, {{A, B, C, X(76), X(45186)}}, {{A, B, C, X(77), X(40424)}}, {{A, B, C, X(83), X(41244)}}, {{A, B, C, X(88), X(222)}}, {{A, B, C, X(95), X(15394)}}, {{A, B, C, X(184), X(8770)}}, {{A, B, C, X(248), X(39951)}}, {{A, B, C, X(287), X(34817)}}, {{A, B, C, X(297), X(6641)}}, {{A, B, C, X(404), X(21482)}}, {{A, B, C, X(418), X(37067)}}, {{A, B, C, X(441), X(7485)}}, {{A, B, C, X(493), X(6414)}}, {{A, B, C, X(494), X(6413)}}, {{A, B, C, X(577), X(36751)}}, {{A, B, C, X(588), X(6416)}}, {{A, B, C, X(589), X(6415)}}, {{A, B, C, X(801), X(30541)}}, {{A, B, C, X(895), X(54771)}}, {{A, B, C, X(1011), X(21940)}}, {{A, B, C, X(1173), X(54867)}}, {{A, B, C, X(1176), X(33586)}}, {{A, B, C, X(1181), X(52014)}}, {{A, B, C, X(1255), X(1433)}}, {{A, B, C, X(1795), X(25430)}}, {{A, B, C, X(1796), X(41081)}}, {{A, B, C, X(1807), X(56041)}}, {{A, B, C, X(1972), X(17039)}}, {{A, B, C, X(1993), X(5961)}}, {{A, B, C, X(3108), X(60674)}}, {{A, B, C, X(3265), X(59756)}}, {{A, B, C, X(3343), X(42457)}}, {{A, B, C, X(3426), X(60161)}}, {{A, B, C, X(3431), X(38253)}}, {{A, B, C, X(3521), X(13579)}}, {{A, B, C, X(3523), X(6617)}}, {{A, B, C, X(3527), X(8796)}}, {{A, B, C, X(3532), X(43530)}}, {{A, B, C, X(3796), X(36212)}}, {{A, B, C, X(3964), X(36948)}}, {{A, B, C, X(4846), X(6504)}}, {{A, B, C, X(5158), X(52703)}}, {{A, B, C, X(5392), X(5446)}}, {{A, B, C, X(5409), X(55477)}}, {{A, B, C, X(5462), X(15316)}}, {{A, B, C, X(6391), X(30535)}}, {{A, B, C, X(6503), X(10607)}}, {{A, B, C, X(6509), X(52147)}}, {{A, B, C, X(6638), X(60700)}}, {{A, B, C, X(6676), X(52275)}}, {{A, B, C, X(7100), X(56352)}}, {{A, B, C, X(7123), X(8606)}}, {{A, B, C, X(7484), X(37188)}}, {{A, B, C, X(7494), X(37344)}}, {{A, B, C, X(7578), X(45788)}}, {{A, B, C, X(8431), X(23582)}}, {{A, B, C, X(10979), X(36748)}}, {{A, B, C, X(11064), X(11589)}}, {{A, B, C, X(11270), X(60137)}}, {{A, B, C, X(11350), X(25876)}}, {{A, B, C, X(11433), X(17040)}}, {{A, B, C, X(11538), X(21400)}}, {{A, B, C, X(13472), X(54710)}}, {{A, B, C, X(13585), X(18550)}}, {{A, B, C, X(13855), X(31617)}}, {{A, B, C, X(14528), X(16080)}}, {{A, B, C, X(14861), X(60255)}}, {{A, B, C, X(15077), X(54797)}}, {{A, B, C, X(15466), X(35602)}}, {{A, B, C, X(15577), X(23041)}}, {{A, B, C, X(15740), X(60114)}}, {{A, B, C, X(15805), X(42021)}}, {{A, B, C, X(16081), X(22263)}}, {{A, B, C, X(16373), X(22359)}}, {{A, B, C, X(16835), X(54531)}}, {{A, B, C, X(17505), X(54765)}}, {{A, B, C, X(17531), X(21503)}}, {{A, B, C, X(17928), X(26906)}}, {{A, B, C, X(18842), X(55978)}}, {{A, B, C, X(20835), X(25932)}}, {{A, B, C, X(21448), X(51336)}}, {{A, B, C, X(21495), X(25907)}}, {{A, B, C, X(21511), X(25947)}}, {{A, B, C, X(22334), X(60120)}}, {{A, B, C, X(31371), X(54785)}}, {{A, B, C, X(32533), X(54764)}}, {{A, B, C, X(34258), X(51367)}}, {{A, B, C, X(34384), X(43711)}}, {{A, B, C, X(34428), X(43679)}}, {{A, B, C, X(34801), X(40393)}}, {{A, B, C, X(34802), X(54792)}}, {{A, B, C, X(34828), X(55074)}}, {{A, B, C, X(34990), X(57482)}}, {{A, B, C, X(36987), X(59764)}}, {{A, B, C, X(37873), X(51030)}}, {{A, B, C, X(39284), X(52518)}}, {{A, B, C, X(40441), X(56002)}}, {{A, B, C, X(41435), X(42287)}}, {{A, B, C, X(41891), X(42352)}}, {{A, B, C, X(43719), X(60193)}}, {{A, B, C, X(43724), X(60155)}}, {{A, B, C, X(43756), X(56071)}}, {{A, B, C, X(43908), X(56270)}}, {{A, B, C, X(44794), X(55117)}}, {{A, B, C, X(51477), X(60495)}}, {{A, B, C, X(52037), X(60169)}}, {{A, B, C, X(54926), X(55977)}}, {{A, B, C, X(55577), X(55893)}}, {{A, B, C, X(55579), X(55897)}}, {{A, B, C, X(56004), X(60241)}}, {{A, B, C, X(59169), X(60225)}}
X(63154) = barycentric product X(i)*X(j) for these (i, j): {3, 8797}, {394, 8796}, {3265, 58950}, {3527, 69}, {34818, 3926}, {56033, 63}, {63176, 95}
X(63154) = barycentric quotient X(i)/X(j) for these (i, j): {3, 631}, {6, 3087}, {25, 61348}, {51, 6755}, {69, 44149}, {184, 11402}, {418, 26907}, {577, 36748}, {578, 45062}, {647, 47122}, {3527, 4}, {8796, 2052}, {8797, 264}, {15004, 58878}, {18535, 58879}, {31505, 14978}, {34818, 393}, {56033, 92}, {58950, 107}, {63176, 5}
X(63154) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 8796, 8797}
X(63155) lies on these lines: {2, 6748}, {4, 69}, {6, 37174}, {20, 45198}, {24, 44180}, {25, 1007}, {30, 40680}, {53, 193}, {95, 3090}, {183, 7378}, {186, 55560}, {253, 50688}, {297, 3087}, {325, 6995}, {381, 41008}, {382, 41005}, {393, 1992}, {427, 34229}, {458, 3619}, {467, 11427}, {491, 55569}, {492, 55573}, {524, 43981}, {966, 54372}, {1494, 62011}, {1585, 32805}, {1586, 32806}, {1595, 3785}, {1596, 32827}, {1598, 3964}, {1990, 51170}, {1994, 8746}, {2052, 54785}, {3091, 8797}, {3146, 20477}, {3517, 32829}, {3518, 55551}, {3520, 55561}, {3529, 46724}, {3535, 32812}, {3536, 32813}, {3543, 6527}, {3544, 52712}, {3545, 54105}, {3575, 40697}, {3830, 40995}, {3926, 6756}, {4417, 6994}, {5076, 40996}, {5081, 42696}, {6337, 7487}, {6353, 34803}, {6504, 47732}, {6749, 51171}, {6755, 14826}, {6820, 18928}, {7282, 42697}, {7408, 37668}, {7409, 15589}, {8356, 39662}, {8795, 15077}, {9308, 11008}, {10594, 52437}, {11433, 37192}, {12173, 62338}, {14927, 37200}, {16264, 51023}, {17321, 56814}, {17907, 40065}, {18494, 32815}, {21356, 52281}, {25314, 35142}, {32810, 55474}, {32811, 55480}, {32986, 33843}, {35510, 36889}, {36794, 52283}, {37439, 58878}, {37669, 52280}, {37688, 52284}, {40410, 61921}, {44442, 62698}, {51833, 55552}, {57822, 61967}, {57894, 61980}, {57927, 61889}, {61873, 63173}
X(63155) = anticomplement of X(36748)
X(63155) = X(i)-isoconjugate-of-X(j) for these {i, j}: {810, 53862}, {9247, 54636}
X(63155) = X(i)-Dao conjugate of X(j) for these {i, j}: {36748, 36748}, {39062, 53862}, {62576, 54636}
X(63155) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {3527, 6360}, {8796, 8}, {8797, 4329}, {34818, 192}, {56033, 20}, {58950, 4560}
X(63155) = pole of line {512, 50644} with respect to the polar circle
X(63155) = pole of line {5254, 11427} with respect to the Kiepert hyperbola
X(63155) = pole of line {184, 36751} with respect to the Stammler hyperbola
X(63155) = pole of line {850, 23290} with respect to the Steiner circumellipse
X(63155) = pole of line {6753, 52613} with respect to the dual conic of Orthic inconic
X(63155) = intersection, other than A, B, C, of circumconics {{A, B, C, X(4), X(3517)}}, {{A, B, C, X(69), X(54785)}}, {{A, B, C, X(76), X(32829)}}, {{A, B, C, X(264), X(60161)}}, {{A, B, C, X(5562), X(15077)}}, {{A, B, C, X(6748), X(18854)}}, {{A, B, C, X(8795), X(32001)}}, {{A, B, C, X(11412), X(38442)}}, {{A, B, C, X(35510), X(44133)}}
X(63155) = barycentric product X(i)*X(j) for these (i, j): {3517, 76}, {32829, 4}
X(63155) = barycentric quotient X(i)/X(j) for these (i, j): {264, 54636}, {648, 53862}, {3517, 6}, {32829, 69}
X(63155) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {4, 32001, 264}, {264, 317, 32001}, {264, 32001, 69}, {297, 3087, 3618}, {317, 32002, 4}, {393, 27377, 1992}, {1586, 55473, 32806}, {7282, 55393, 42697}, {17907, 40065, 59373}, {27377, 52282, 393}
X(63156) lies on these lines: {32, 5032}, {1992, 39238}, {2056, 8584}, {2207, 7894}, {51170, 53059}
X(63156) = trilinear pole of line {669, 35298}
X(63156) = X(i)-vertex conjugate of X(j) for these {i, j}: {39238, 63156}
X(63156) = X(i)-cross conjugate of X(j) for these {i, j}: {8644, 99}
X(63156) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(5032)}}, {{A, B, C, X(4), X(35287)}}, {{A, B, C, X(6), X(32)}}, {{A, B, C, X(67), X(53106)}}, {{A, B, C, X(69), X(53105)}}, {{A, B, C, X(193), X(18845)}}, {{A, B, C, X(524), X(8584)}}, {{A, B, C, X(597), X(20583)}}, {{A, B, C, X(598), X(1992)}}, {{A, B, C, X(671), X(5486)}}, {{A, B, C, X(895), X(34386)}}, {{A, B, C, X(1173), X(56007)}}, {{A, B, C, X(1994), X(37784)}}, {{A, B, C, X(2996), X(17040)}}, {{A, B, C, X(2998), X(60187)}}, {{A, B, C, X(3228), X(11169)}}, {{A, B, C, X(3629), X(32455)}}, {{A, B, C, X(4590), X(54906)}}, {{A, B, C, X(6094), X(15464)}}, {{A, B, C, X(6096), X(20251)}}, {{A, B, C, X(6339), X(18840)}}, {{A, B, C, X(7578), X(56006)}}, {{A, B, C, X(7608), X(9227)}}, {{A, B, C, X(9307), X(60234)}}, {{A, B, C, X(10302), X(34898)}}, {{A, B, C, X(14485), X(35146)}}, {{A, B, C, X(14492), X(35511)}}, {{A, B, C, X(17983), X(60198)}}, {{A, B, C, X(21399), X(55977)}}, {{A, B, C, X(25322), X(43676)}}, {{A, B, C, X(31360), X(60210)}}, {{A, B, C, X(32085), X(57926)}}, {{A, B, C, X(34288), X(60073)}}, {{A, B, C, X(38005), X(53109)}}, {{A, B, C, X(38262), X(45857)}}, {{A, B, C, X(44556), X(60178)}}, {{A, B, C, X(52187), X(60093)}}, {{A, B, C, X(52188), X(60096)}}, {{A, B, C, X(52223), X(60263)}}, {{A, B, C, X(52224), X(56067)}}, {{A, B, C, X(57408), X(60184)}}, {{A, B, C, X(57822), X(60280)}}, {{A, B, C, X(59373), X(60287)}}
X(63157) lies on these lines: {1, 2287}, {2, 1043}, {21, 57}, {28, 2326}, {29, 278}, {37, 1257}, {58, 39980}, {78, 25430}, {81, 1098}, {86, 279}, {89, 16948}, {105, 51715}, {274, 17863}, {277, 1010}, {285, 1422}, {405, 51223}, {938, 11110}, {958, 1002}, {959, 1001}, {1125, 37887}, {1255, 34772}, {1426, 4183}, {1621, 2282}, {2006, 6740}, {3615, 52374}, {4313, 16054}, {4653, 8056}, {4720, 56228}, {5235, 12649}, {5253, 35981}, {5333, 15474}, {5703, 56218}, {5738, 13736}, {6734, 17557}, {6986, 39797}, {8822, 11106}, {15933, 56018}, {15936, 20077}, {16865, 19716}, {17581, 24929}, {25417, 40571}, {25526, 34578}, {39947, 54318}, {51496, 57278}
X(63157) = trilinear pole of line {1021, 513}
X(63157) = X(i)-isoconjugate-of-X(j) for these {i, j}: {3, 1869}, {10, 4252}, {42, 3945}, {65, 3601}, {71, 7490}, {1042, 20007}, {1400, 5273}, {45784, 59305}
X(63157) = X(i)-Dao conjugate of X(j) for these {i, j}: {36103, 1869}, {40582, 5273}, {40592, 3945}, {40602, 3601}
X(63157) = X(i)-cross conjugate of X(j) for these {i, j}: {2257, 27}, {10582, 86}, {46385, 100}
X(63157) = pole of line {3601, 4252} with respect to the Stammler hyperbola
X(63157) = pole of line {3945, 20007} with respect to the Wallace hyperbola
X(63157) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(2)}}, {{A, B, C, X(8), X(286)}}, {{A, B, C, X(9), X(5436)}}, {{A, B, C, X(10), X(25081)}}, {{A, B, C, X(21), X(29)}}, {{A, B, C, X(34), X(941)}}, {{A, B, C, X(37), X(1104)}}, {{A, B, C, X(56), X(19765)}}, {{A, B, C, X(72), X(30588)}}, {{A, B, C, X(78), X(1444)}}, {{A, B, C, X(79), X(13583)}}, {{A, B, C, X(84), X(30712)}}, {{A, B, C, X(85), X(57820)}}, {{A, B, C, X(104), X(54972)}}, {{A, B, C, X(273), X(17097)}}, {{A, B, C, X(405), X(60082)}}, {{A, B, C, X(518), X(51715)}}, {{A, B, C, X(811), X(53683)}}, {{A, B, C, X(893), X(1042)}}, {{A, B, C, X(936), X(3622)}}, {{A, B, C, X(938), X(19860)}}, {{A, B, C, X(943), X(23617)}}, {{A, B, C, X(958), X(1001)}}, {{A, B, C, X(1010), X(4233)}}, {{A, B, C, X(1014), X(5331)}}, {{A, B, C, X(1125), X(34772)}}, {{A, B, C, X(1220), X(2346)}}, {{A, B, C, X(1320), X(58001)}}, {{A, B, C, X(1333), X(3445)}}, {{A, B, C, X(1389), X(42285)}}, {{A, B, C, X(1476), X(60041)}}, {{A, B, C, X(1982), X(35981)}}, {{A, B, C, X(2160), X(31503)}}, {{A, B, C, X(2203), X(38252)}}, {{A, B, C, X(2217), X(10013)}}, {{A, B, C, X(2218), X(2298)}}, {{A, B, C, X(2363), X(56048)}}, {{A, B, C, X(3296), X(39695)}}, {{A, B, C, X(4653), X(16948)}}, {{A, B, C, X(5251), X(5259)}}, {{A, B, C, X(5333), X(40571)}}, {{A, B, C, X(5558), X(58002)}}, {{A, B, C, X(5665), X(43533)}}, {{A, B, C, X(5703), X(19861)}}, {{A, B, C, X(6605), X(56146)}}, {{A, B, C, X(6762), X(38316)}}, {{A, B, C, X(7054), X(52158)}}, {{A, B, C, X(7100), X(52389)}}, {{A, B, C, X(7498), X(27174)}}, {{A, B, C, X(9843), X(38460)}}, {{A, B, C, X(10179), X(11260)}}, {{A, B, C, X(10308), X(43972)}}, {{A, B, C, X(10582), X(20007)}}, {{A, B, C, X(11110), X(54340)}}, {{A, B, C, X(12649), X(54318)}}, {{A, B, C, X(14534), X(56204)}}, {{A, B, C, X(16615), X(54516)}}, {{A, B, C, X(30598), X(40436)}}, {{A, B, C, X(30690), X(39130)}}, {{A, B, C, X(32014), X(40403)}}, {{A, B, C, X(33576), X(54623)}}, {{A, B, C, X(34791), X(42819)}}, {{A, B, C, X(36101), X(58012)}}, {{A, B, C, X(39974), X(48846)}}, {{A, B, C, X(40395), X(56047)}}, {{A, B, C, X(40401), X(48862)}}, {{A, B, C, X(49739), X(52372)}}, {{A, B, C, X(52919), X(56235)}}, {{A, B, C, X(54624), X(55992)}}, {{A, B, C, X(54745), X(55924)}}, {{A, B, C, X(56003), X(57662)}}
X(63157) = barycentric product X(i)*X(j) for these (i, j): {333, 5665}, {43533, 81}, {50392, 58329}, {59079, 693}
X(63157) = barycentric quotient X(i)/X(j) for these (i, j): {19, 1869}, {21, 5273}, {28, 7490}, {81, 3945}, {284, 3601}, {1333, 4252}, {2287, 20007}, {5665, 226}, {43533, 321}, {59079, 100}
X(63158) lies on these lines: {2, 36744}, {7, 21}, {9, 41610}, {37, 81}, {69, 405}, {75, 1621}, {77, 51654}, {100, 28653}, {286, 4183}, {314, 943}, {319, 5260}, {332, 1057}, {333, 344}, {662, 24557}, {757, 16948}, {759, 1310}, {969, 1707}, {1006, 10446}, {1010, 4294}, {1030, 6707}, {1486, 4184}, {1708, 17185}, {1770, 25526}, {1817, 25507}, {2975, 17394}, {3295, 42696}, {3683, 54344}, {3736, 40934}, {3746, 4967}, {3879, 5251}, {3945, 16865}, {4026, 14005}, {4221, 31394}, {4228, 4872}, {4357, 5259}, {4384, 4483}, {4653, 54308}, {4657, 5333}, {4877, 18206}, {4921, 41313}, {5047, 5224}, {5232, 16859}, {5235, 17279}, {5248, 10436}, {5324, 30966}, {6337, 19528}, {7474, 21279}, {8025, 20078}, {10889, 54430}, {15668, 21511}, {16046, 59631}, {16049, 20291}, {16700, 28022}, {16826, 38871}, {16858, 17378}, {16861, 17271}, {16912, 26045}, {16992, 44140}, {17167, 18589}, {17173, 27127}, {17245, 21516}, {17300, 19237}, {17398, 21495}, {18147, 37670}, {18166, 56834}, {18747, 31049}, {18755, 28252}, {19525, 44180}, {24944, 37675}, {25508, 26643}, {25521, 31926}, {25660, 26243}, {27640, 54423}, {28358, 38814}, {31435, 55391}, {33295, 56239}, {35997, 52086}, {38869, 51488}, {40592, 41311}, {41312, 42025}, {45962, 59358}, {49740, 51669}, {54392, 54404}, {56048, 56203}
X(63158) = perspector of circumconic {{A, B, C, X(4573), X(4596)}}
X(63158) = X(i)-isoconjugate-of-X(j) for these {i, j}: {10, 61375}, {42, 3296}, {2333, 30679}
X(63158) = X(i)-Dao conjugate of X(j) for these {i, j}: {3305, 12609}, {40592, 3296}
X(63158) = pole of line {644, 662} with respect to the Kiepert parabola
X(63158) = pole of line {55, 1100} with respect to the Stammler hyperbola
X(63158) = pole of line {8043, 17069} with respect to the Steiner inellipse
X(63158) = pole of line {8, 443} with respect to the Wallace hyperbola
X(63158) = intersection, other than A, B, C, of circumconics {{A, B, C, X(7), X(1255)}}, {{A, B, C, X(9), X(38053)}}, {{A, B, C, X(37), X(3649)}}, {{A, B, C, X(56), X(943)}}, {{A, B, C, X(104), X(6580)}}, {{A, B, C, X(286), X(17169)}}, {{A, B, C, X(348), X(31618)}}, {{A, B, C, X(759), X(5323)}}, {{A, B, C, X(1014), X(1171)}}, {{A, B, C, X(1284), X(48340)}}, {{A, B, C, X(1434), X(40438)}}, {{A, B, C, X(1778), X(39949)}}, {{A, B, C, X(1804), X(40443)}}, {{A, B, C, X(2346), X(9105)}}, {{A, B, C, X(3616), X(56203)}}, {{A, B, C, X(4917), X(16948)}}, {{A, B, C, X(7181), X(47965)}}, {{A, B, C, X(17321), X(42032)}}, {{A, B, C, X(41804), X(48268)}}
X(63158) = barycentric product X(i)*X(j) for these (i, j): {21, 52422}, {274, 3295}, {286, 55466}, {314, 52424}, {333, 7190}, {1014, 42032}, {1509, 3697}, {3305, 86}, {4623, 58299}, {34016, 56843}, {42696, 81}, {47965, 99}, {48268, 662}, {48340, 799}
X(63158) = barycentric quotient X(i)/X(j) for these (i, j): {81, 3296}, {1333, 61375}, {1444, 30679}, {3295, 37}, {3305, 10}, {3697, 594}, {4917, 3950}, {7190, 226}, {42032, 3701}, {42696, 321}, {47965, 523}, {48268, 1577}, {48340, 661}, {52422, 1441}, {52424, 65}, {53861, 8736}, {55466, 72}, {56843, 8818}, {58299, 4705}
X(63158) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {7, 17201, 86}, {9, 60721, 41610}, {21, 1014, 56934}, {86, 56934, 1014}, {1014, 56934, 1444}, {1030, 6707, 25946}
X(63159) lies on these lines: {1, 21}, {2, 3940}, {3, 23958}, {6, 57217}, {7, 528}, {8, 3475}, {9, 16861}, {20, 1482}, {30, 17483}, {42, 54315}, {57, 13587}, {65, 3871}, {72, 5047}, {75, 4720}, {78, 5437}, {100, 5902}, {144, 31156}, {145, 377}, {149, 39542}, {224, 13375}, {226, 17577}, {329, 15933}, {354, 4511}, {379, 4393}, {388, 17097}, {392, 29817}, {404, 942}, {411, 24474}, {443, 20013}, {495, 59416}, {517, 3957}, {518, 8539}, {519, 5249}, {551, 4867}, {644, 51058}, {912, 6912}, {938, 4193}, {944, 55109}, {952, 6839}, {956, 4430}, {995, 3315}, {999, 37300}, {1004, 1159}, {1012, 10247}, {1071, 10222}, {1100, 5279}, {1125, 41696}, {1255, 48855}, {1259, 3304}, {1389, 37727}, {1483, 37468}, {1994, 23071}, {2064, 3702}, {2098, 4313}, {2320, 11194}, {2475, 6147}, {2476, 3487}, {3058, 5180}, {3218, 17549}, {3219, 16858}, {3242, 9054}, {3243, 3872}, {3244, 41702}, {3245, 4744}, {3295, 37285}, {3305, 17547}, {3306, 36006}, {3340, 3885}, {3419, 6175}, {3485, 10957}, {3488, 5905}, {3586, 31164}, {3616, 12635}, {3621, 4208}, {3622, 5730}, {3635, 4292}, {3649, 52367}, {3679, 21026}, {3681, 54318}, {3746, 4084}, {3748, 44663}, {3753, 3935}, {3812, 4420}, {3870, 11529}, {3876, 7308}, {3895, 18421}, {3902, 17143}, {3916, 17574}, {3919, 48696}, {3927, 16865}, {3951, 5436}, {3962, 51715}, {3984, 17546}, {4067, 5259}, {4188, 5708}, {4198, 11396}, {4251, 21372}, {4304, 51071}, {4654, 15679}, {4661, 9708}, {4757, 11010}, {4860, 56177}, {4861, 34791}, {5044, 17534}, {5046, 12433}, {5048, 10391}, {5086, 13407}, {5122, 33595}, {5177, 20008}, {5178, 12609}, {5253, 18398}, {5260, 5904}, {5273, 5289}, {5284, 5692}, {5303, 37571}, {5439, 17535}, {5535, 59421}, {5603, 10883}, {5711, 36565}, {5722, 31053}, {5728, 60935}, {5732, 11224}, {5734, 9799}, {5761, 6943}, {5780, 7486}, {5901, 6884}, {5919, 15570}, {6284, 14450}, {6583, 37733}, {6646, 49735}, {6734, 58463}, {6744, 41012}, {6767, 20835}, {6837, 10595}, {6906, 24475}, {6909, 37533}, {6915, 37700}, {6986, 37615}, {6993, 59388}, {7080, 18221}, {7269, 52385}, {7373, 37248}, {7419, 22458}, {7504, 11374}, {7675, 7962}, {7680, 9803}, {7982, 10884}, {8148, 37426}, {9962, 61086}, {9964, 12737}, {10246, 37106}, {10707, 18393}, {10912, 12536}, {10980, 35262}, {11011, 58609}, {11041, 12648}, {11111, 20078}, {11112, 26842}, {11113, 15935}, {11220, 16200}, {11346, 17350}, {11551, 20292}, {12000, 37287}, {12001, 37302}, {12245, 37112}, {12528, 18540}, {12532, 61722}, {12539, 55173}, {12702, 37105}, {14021, 29585}, {16086, 18139}, {16137, 24390}, {16465, 38460}, {16474, 49682}, {16568, 41230}, {17015, 49478}, {17018, 37467}, {17024, 25494}, {17236, 50321}, {17246, 49739}, {17393, 58786}, {17449, 37617}, {17614, 50192}, {17706, 24982}, {18391, 59415}, {18419, 37541}, {18446, 36002}, {19245, 20760}, {19645, 58820}, {19767, 37549}, {19860, 41863}, {20007, 37462}, {20060, 37730}, {21620, 41575}, {22791, 37433}, {23537, 26729}, {24349, 49492}, {24470, 37256}, {26140, 51150}, {26728, 33129}, {26877, 33596}, {29569, 37111}, {29815, 37090}, {30115, 37633}, {30117, 32911}, {30144, 50190}, {31145, 40587}, {31165, 42819}, {31775, 61597}, {33146, 48837}, {33150, 48847}, {33153, 37715}, {33155, 39544}, {35457, 50824}, {37080, 56288}, {37307, 37545}, {37547, 59354}, {48890, 48909}, {49487, 49490}, {49686, 53114}, {50586, 50637}, {51779, 60990}, {59350, 61278}, {59392, 62354}
X(63159) = midpoint of X(i) and X(j) for these {i,j}: {145, 33110}
X(63159) = reflection of X(i) in X(j) for these {i,j}: {1621, 1}, {20292, 11551}, {7411, 18444}, {8, 3925}
X(63159) = pole of line {6003, 30725} with respect to the incircle
X(63159) = pole of line {2646, 35976} with respect to the Feuerbach hyperbola
X(63159) = pole of line {4453, 4560} with respect to the Steiner circumellipse
X(63159) = pole of line {14838, 44902} with respect to the Steiner inellipse
X(63159) = pole of line {101, 13589} with respect to the Hutson-Moses hyperbola
X(63159) = pole of line {4887, 5249} with respect to the dual conic of Yff parabola
X(63159) = intersection, other than A, B, C, of circumconics {{A, B, C, X(7), X(52680)}}, {{A, B, C, X(21), X(903)}}, {{A, B, C, X(58), X(56049)}}, {{A, B, C, X(596), X(35016)}}, {{A, B, C, X(1320), X(2328)}}, {{A, B, C, X(1780), X(17097)}}, {{A, B, C, X(3897), X(39702)}}, {{A, B, C, X(4653), X(56149)}}, {{A, B, C, X(17194), X(53240)}}, {{A, B, C, X(49480), X(53114)}}
X(63159) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 11520, 3868}, {1, 12559, 3869}, {1, 16126, 3878}, {1, 2650, 57280}, {1, 3868, 21}, {1, 3873, 54391}, {1, 3874, 2975}, {1, 3894, 993}, {1, 3901, 5248}, {1, 6763, 35016}, {1, 758, 1621}, {1, 8666, 51683}, {75, 49687, 4720}, {145, 11036, 377}, {517, 18444, 7411}, {942, 5440, 27003}, {944, 55109, 59355}, {1320, 14151, 10031}, {2099, 3241, 1320}, {2099, 42871, 3241}, {3419, 31019, 6175}, {3487, 12649, 2476}, {3876, 54392, 17536}, {3901, 5248, 11684}, {5440, 27003, 404}, {5722, 31053, 37375}, {5904, 30143, 5260}, {11523, 54392, 3876}, {18398, 22836, 5253}, {24473, 24929, 3218}, {42871, 51099, 14151}
X(63160) lies on these lines: {2, 10985}, {5, 14129}, {30, 31846}, {68, 3090}, {97, 31617}, {216, 31610}, {233, 324}, {343, 57805}, {1656, 60007}, {1994, 40410}, {5056, 18855}, {8836, 52203}, {8838, 52204}, {18027, 40684}, {52704, 56302}
X(63160) = trilinear pole of line {6368, 20577}
X(63160) = X(i)-isoconjugate-of-X(j) for these {i, j}: {48, 4994}, {1656, 2148}, {2167, 15004}, {2190, 10979}
X(63160) = X(i)-Dao conjugate of X(j) for these {i, j}: {5, 10979}, {216, 1656}, {1249, 4994}, {40588, 15004}
X(63160) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(5)}}, {{A, B, C, X(51), X(111)}}, {{A, B, C, X(53), X(60161)}}, {{A, B, C, X(97), X(216)}}, {{A, B, C, X(275), X(13450)}}, {{A, B, C, X(288), X(2383)}}, {{A, B, C, X(311), X(8836)}}, {{A, B, C, X(467), X(3090)}}, {{A, B, C, X(1568), X(46106)}}, {{A, B, C, X(1993), X(11422)}}, {{A, B, C, X(4993), X(34836)}}, {{A, B, C, X(5395), X(27356)}}, {{A, B, C, X(5562), X(31626)}}, {{A, B, C, X(6504), X(17500)}}, {{A, B, C, X(7578), X(56272)}}, {{A, B, C, X(8796), X(61110)}}, {{A, B, C, X(8798), X(55982)}}, {{A, B, C, X(13579), X(40449)}}, {{A, B, C, X(14918), X(19188)}}, {{A, B, C, X(32832), X(60114)}}, {{A, B, C, X(36809), X(39284)}}, {{A, B, C, X(39668), X(60524)}}, {{A, B, C, X(39998), X(59197)}}, {{A, B, C, X(41536), X(46952)}}, {{A, B, C, X(41597), X(52032)}}, {{A, B, C, X(54783), X(57811)}}, {{A, B, C, X(57875), X(60171)}}
X(63160) = barycentric product X(i)*X(j) for these (i, j): {5, 63173}, {324, 56338}, {343, 60120}, {13472, 311}
X(63160) = barycentric quotient X(i)/X(j) for these (i, j): {4, 4994}, {5, 1656}, {51, 15004}, {216, 10979}, {418, 61394}, {6755, 58878}, {13472, 54}, {56338, 97}, {60120, 275}, {63173, 95}
X(63160) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 56338, 63173}, {60120, 63173, 56338}
X(63161) lies on these lines: {8, 7677}, {341, 6765}, {346, 20015}, {1043, 49698}, {3870, 20946}, {17263, 31397}
X(63161) = trilinear pole of line {3239, 60366}
X(63161) = X(i)-isoconjugate-of-X(j) for these {i, j}: {56, 17642}
X(63161) = X(i)-Dao conjugate of X(j) for these {i, j}: {1, 17642}
X(63161) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(6765)}}, {{A, B, C, X(2), X(20015)}}, {{A, B, C, X(8), X(75)}}, {{A, B, C, X(85), X(344)}}, {{A, B, C, X(86), X(765)}}, {{A, B, C, X(92), X(36807)}}, {{A, B, C, X(282), X(14942)}}, {{A, B, C, X(519), X(31397)}}, {{A, B, C, X(1016), X(31618)}}, {{A, B, C, X(1120), X(3577)}}, {{A, B, C, X(1121), X(57791)}}, {{A, B, C, X(1220), X(7160)}}, {{A, B, C, X(1226), X(3717)}}, {{A, B, C, X(1441), X(49698)}}, {{A, B, C, X(2985), X(36796)}}, {{A, B, C, X(3870), X(21453)}}, {{A, B, C, X(4358), X(17263)}}, {{A, B, C, X(6904), X(56936)}}, {{A, B, C, X(17264), X(20905)}}, {{A, B, C, X(18816), X(52549)}}, {{A, B, C, X(36629), X(39959)}}, {{A, B, C, X(41798), X(56026)}}, {{A, B, C, X(56088), X(58002)}}, {{A, B, C, X(56314), X(60041)}}
X(63161) = barycentric quotient X(i)/X(j) for these (i, j): {9, 17642}
X(63162) lies on these lines: {3, 8}, {145, 40218}, {1210, 61481}, {1309, 2718}, {1420, 37136}, {1476, 43728}, {1795, 10700}, {10428, 14923}, {14812, 37628}, {14986, 56638}, {19861, 36819}, {36037, 36846}, {39776, 56938}
X(63162) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1457, 12641}, {1769, 2743}
X(63162) = X(i)-Dao conjugate of X(j) for these {i, j}: {6735, 55016}
X(63162) = X(i)-cross conjugate of X(j) for these {i, j}: {41554, 38460}
X(63162) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(1145)}}, {{A, B, C, X(3), X(2718)}}, {{A, B, C, X(8), X(38460)}}, {{A, B, C, X(84), X(952)}}, {{A, B, C, X(100), X(1476)}}, {{A, B, C, X(956), X(15446)}}, {{A, B, C, X(1156), X(12531)}}, {{A, B, C, X(5744), X(37789)}}, {{A, B, C, X(6224), X(55921)}}, {{A, B, C, X(17740), X(37758)}}
X(63162) = barycentric product X(i)*X(j) for these (i, j): {104, 37758}, {13136, 2827}, {34234, 38460}, {36795, 5193}, {37789, 51565}, {39776, 59196}, {40218, 56938}
X(63162) = barycentric quotient X(i)/X(j) for these (i, j): {2827, 10015}, {5193, 1465}, {32641, 2743}, {37758, 3262}, {37789, 22464}, {38460, 908}, {39776, 26611}, {41554, 52659}, {52663, 12641}, {58369, 46393}
X(63162) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {8, 52178, 34234}, {104, 36944, 56757}, {14266, 36944, 51565}, {36944, 52178, 8}
X(63163) lies on the Feuerbach hyperbola and on these lines: {1, 18419}, {2, 34918}, {4, 4308}, {7, 20323}, {8, 1319}, {9, 1404}, {21, 1388}, {56, 1320}, {65, 1392}, {79, 3600}, {80, 3086}, {100, 15347}, {104, 18467}, {145, 12641}, {314, 18811}, {885, 2496}, {942, 14497}, {943, 10246}, {997, 4866}, {999, 1389}, {1000, 1385}, {1156, 22760}, {1420, 3680}, {1458, 3551}, {1482, 56040}, {1737, 43731}, {2346, 34471}, {2646, 7320}, {3254, 37256}, {3296, 4323}, {3304, 17097}, {3523, 5559}, {3576, 56038}, {3577, 61762}, {3616, 30513}, {3868, 56106}, {3874, 56117}, {4298, 43732}, {4315, 5561}, {4321, 31507}, {5129, 51111}, {5154, 10106}, {5435, 56089}, {5563, 21398}, {5704, 43734}, {5887, 55918}, {5903, 24302}, {6598, 10529}, {6924, 24297}, {6961, 24927}, {7098, 56100}, {10305, 54052}, {11510, 34758}, {11715, 46435}, {12114, 34256}, {12758, 56036}, {13602, 37571}, {13606, 37525}, {15173, 37602}, {15178, 56027}, {16615, 57283}, {23838, 43924}, {30392, 45830}, {36846, 56096}, {38901, 41426}, {53058, 62178}
X(63163) = isogonal conjugate of X(2098)
X(63163) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 2098}, {6, 30827}, {8, 32577}, {55, 4862}, {57, 34524}, {106, 44784}, {190, 17424}, {220, 47444}, {312, 34543}
X(63163) = X(i)-vertex conjugate of X(j) for these {i, j}: {8, 56}, {90, 15617}, {39392, 39392}
X(63163) = X(i)-Dao conjugate of X(j) for these {i, j}: {3, 2098}, {9, 30827}, {214, 44784}, {223, 4862}, {5452, 34524}, {55053, 17424}
X(63163) = X(i)-Ceva conjugate of X(j) for these {i, j}: {63167, 55989}
X(63163) = X(i)-cross conjugate of X(j) for these {i, j}: {4394, 651}, {30198, 100}
X(63163) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(4)}}, {{A, B, C, X(3), X(24928)}}, {{A, B, C, X(6), X(11260)}}, {{A, B, C, X(28), X(6921)}}, {{A, B, C, X(34), X(8686)}}, {{A, B, C, X(55), X(20323)}}, {{A, B, C, X(56), X(59)}}, {{A, B, C, X(65), X(1388)}}, {{A, B, C, X(77), X(4308)}}, {{A, B, C, X(105), X(59572)}}, {{A, B, C, X(106), X(15617)}}, {{A, B, C, X(145), X(765)}}, {{A, B, C, X(269), X(1420)}}, {{A, B, C, X(273), X(39702)}}, {{A, B, C, X(279), X(4564)}}, {{A, B, C, X(354), X(34471)}}, {{A, B, C, X(479), X(53623)}}, {{A, B, C, X(513), X(33956)}}, {{A, B, C, X(673), X(56355)}}, {{A, B, C, X(942), X(10246)}}, {{A, B, C, X(945), X(1318)}}, {{A, B, C, X(953), X(7163)}}, {{A, B, C, X(959), X(24914)}}, {{A, B, C, X(961), X(7288)}}, {{A, B, C, X(963), X(3478)}}, {{A, B, C, X(997), X(3616)}}, {{A, B, C, X(999), X(1385)}}, {{A, B, C, X(1037), X(3435)}}, {{A, B, C, X(1120), X(40446)}}, {{A, B, C, X(1167), X(28233)}}, {{A, B, C, X(1219), X(7318)}}, {{A, B, C, X(1280), X(36620)}}, {{A, B, C, X(1311), X(56358)}}, {{A, B, C, X(1391), X(52186)}}, {{A, B, C, X(1411), X(37738)}}, {{A, B, C, X(1422), X(8051)}}, {{A, B, C, X(1440), X(6553)}}, {{A, B, C, X(1442), X(3600)}}, {{A, B, C, X(1458), X(48330)}}, {{A, B, C, X(1482), X(25405)}}, {{A, B, C, X(1807), X(11373)}}, {{A, B, C, X(2137), X(56049)}}, {{A, B, C, X(2217), X(37828)}}, {{A, B, C, X(2496), X(34855)}}, {{A, B, C, X(2646), X(3304)}}, {{A, B, C, X(3086), X(4511)}}, {{A, B, C, X(3295), X(51788)}}, {{A, B, C, X(3576), X(61762)}}, {{A, B, C, X(3924), X(47624)}}, {{A, B, C, X(4188), X(4248)}}, {{A, B, C, X(4323), X(7190)}}, {{A, B, C, X(4570), X(39458)}}, {{A, B, C, X(5563), X(13472)}}, {{A, B, C, X(5704), X(56387)}}, {{A, B, C, X(6557), X(42467)}}, {{A, B, C, X(6979), X(17515)}}, {{A, B, C, X(7131), X(27818)}}, {{A, B, C, X(7373), X(24929)}}, {{A, B, C, X(7987), X(53058)}}, {{A, B, C, X(9311), X(55986)}}, {{A, B, C, X(10529), X(34772)}}, {{A, B, C, X(10570), X(40450)}}, {{A, B, C, X(15347), X(30198)}}, {{A, B, C, X(17100), X(36944)}}, {{A, B, C, X(18398), X(24926)}}, {{A, B, C, X(18419), X(18815)}}, {{A, B, C, X(18467), X(22464)}}, {{A, B, C, X(27789), X(44733)}}, {{A, B, C, X(28219), X(57708)}}, {{A, B, C, X(28471), X(38273)}}, {{A, B, C, X(34434), X(43947)}}, {{A, B, C, X(34447), X(38882)}}, {{A, B, C, X(36621), X(43760)}}, {{A, B, C, X(37571), X(37602)}}, {{A, B, C, X(37624), X(50194)}}, {{A, B, C, X(38254), X(39959)}}, {{A, B, C, X(44178), X(44559)}}, {{A, B, C, X(44301), X(56940)}}, {{A, B, C, X(53899), X(57727)}}
X(63163) = barycentric product X(i)*X(j) for these (i, j): {1, 63167}, {18811, 6}, {34523, 56}, {55989, 7}
X(63163) = barycentric quotient X(i)/X(j) for these (i, j): {1, 30827}, {6, 2098}, {44, 44784}, {55, 34524}, {57, 4862}, {269, 47444}, {604, 32577}, {667, 17424}, {1397, 34543}, {5193, 25580}, {18811, 76}, {34523, 3596}, {46004, 21120}, {55989, 8}, {63167, 75}
X(63164) lies on these lines: {2, 269}, {7, 312}, {8, 57}, {29, 1396}, {85, 479}, {92, 1119}, {189, 3306}, {226, 6557}, {241, 31359}, {333, 1014}, {345, 63192}, {940, 1462}, {1311, 58985}, {1407, 5749}, {1466, 56182}, {2994, 27003}, {3911, 56201}, {4321, 7172}, {4461, 21454}, {4997, 5226}, {5219, 38255}, {5228, 9797}, {5249, 50442}, {5273, 32008}, {5328, 42339}, {5423, 8581}, {5554, 63169}, {5744, 40435}, {6574, 15728}, {7020, 55110}, {7090, 61401}, {8051, 42020}, {8055, 52803}, {10430, 37104}, {12647, 33795}, {14121, 61400}, {16706, 18624}, {18228, 63152}, {18623, 41791}, {19804, 31994}, {26065, 55988}, {28660, 57785}, {30568, 60998}, {32086, 40154}, {36845, 42315}, {42290, 60668}, {43067, 43930}, {43983, 56335}, {52715, 55984}
X(63164) = isotomic conjugate of X(18228)
X(63164) = trilinear pole of line {3669, 48280}
X(63164) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 1697}, {9, 1191}, {31, 18228}, {32, 63151}, {41, 3672}, {55, 2999}, {109, 40137}, {284, 4646}, {2194, 4656}, {2342, 51413}, {3699, 8662}, {3939, 8712}, {14556, 52428}
X(63164) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 18228}, {9, 1697}, {11, 40137}, {223, 2999}, {478, 1191}, {1214, 4656}, {3160, 3672}, {6376, 63151}, {40194, 28070}, {40590, 4646}, {40617, 8712}
X(63164) = X(i)-cross conjugate of X(j) for these {i, j}: {388, 7}, {2297, 1219}, {4778, 664}, {5437, 2}, {8582, 75}, {47915, 32038}
X(63164) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(6762)}}, {{A, B, C, X(2), X(8)}}, {{A, B, C, X(4), X(1706)}}, {{A, B, C, X(7), X(57)}}, {{A, B, C, X(21), X(37276)}}, {{A, B, C, X(27), X(6904)}}, {{A, B, C, X(63), X(9776)}}, {{A, B, C, X(75), X(30501)}}, {{A, B, C, X(79), X(36603)}}, {{A, B, C, X(80), X(51781)}}, {{A, B, C, X(81), X(5558)}}, {{A, B, C, X(86), X(37655)}}, {{A, B, C, X(88), X(5556)}}, {{A, B, C, X(142), X(5273)}}, {{A, B, C, X(226), X(4848)}}, {{A, B, C, X(241), X(940)}}, {{A, B, C, X(253), X(58001)}}, {{A, B, C, X(273), X(57866)}}, {{A, B, C, X(277), X(10429)}}, {{A, B, C, X(278), X(10106)}}, {{A, B, C, X(279), X(3600)}}, {{A, B, C, X(282), X(56182)}}, {{A, B, C, X(286), X(58002)}}, {{A, B, C, X(329), X(3306)}}, {{A, B, C, X(331), X(40013)}}, {{A, B, C, X(345), X(20905)}}, {{A, B, C, X(348), X(57876)}}, {{A, B, C, X(388), X(40180)}}, {{A, B, C, X(514), X(56218)}}, {{A, B, C, X(673), X(60167)}}, {{A, B, C, X(959), X(46331)}}, {{A, B, C, X(1088), X(56264)}}, {{A, B, C, X(1320), X(56230)}}, {{A, B, C, X(1392), X(56354)}}, {{A, B, C, X(1407), X(56155)}}, {{A, B, C, X(1422), X(1476)}}, {{A, B, C, X(1427), X(60086)}}, {{A, B, C, X(1441), X(8808)}}, {{A, B, C, X(1751), X(42318)}}, {{A, B, C, X(1809), X(41081)}}, {{A, B, C, X(2006), X(37709)}}, {{A, B, C, X(2185), X(55986)}}, {{A, B, C, X(2320), X(55987)}}, {{A, B, C, X(2339), X(36101)}}, {{A, B, C, X(3296), X(39980)}}, {{A, B, C, X(3427), X(37887)}}, {{A, B, C, X(3616), X(34255)}}, {{A, B, C, X(3911), X(5226)}}, {{A, B, C, X(3912), X(10580)}}, {{A, B, C, X(4391), X(37874)}}, {{A, B, C, X(4461), X(19804)}}, {{A, B, C, X(4564), X(8046)}}, {{A, B, C, X(4998), X(56331)}}, {{A, B, C, X(5249), X(5744)}}, {{A, B, C, X(5308), X(10453)}}, {{A, B, C, X(5328), X(6692)}}, {{A, B, C, X(5423), X(19605)}}, {{A, B, C, X(5437), X(18228)}}, {{A, B, C, X(5905), X(27003)}}, {{A, B, C, X(5936), X(58008)}}, {{A, B, C, X(6063), X(36620)}}, {{A, B, C, X(6542), X(26103)}}, {{A, B, C, X(6604), X(32086)}}, {{A, B, C, X(7196), X(30669)}}, {{A, B, C, X(7319), X(39963)}}, {{A, B, C, X(7320), X(25430)}}, {{A, B, C, X(8055), X(42020)}}, {{A, B, C, X(11604), X(60114)}}, {{A, B, C, X(14534), X(30705)}}, {{A, B, C, X(15474), X(60615)}}, {{A, B, C, X(16054), X(37104)}}, {{A, B, C, X(17758), X(24391)}}, {{A, B, C, X(18025), X(56074)}}, {{A, B, C, X(20568), X(60254)}}, {{A, B, C, X(20615), X(40151)}}, {{A, B, C, X(23617), X(56076)}}, {{A, B, C, X(23618), X(55937)}}, {{A, B, C, X(23958), X(26842)}}, {{A, B, C, X(26745), X(34401)}}, {{A, B, C, X(27186), X(55868)}}, {{A, B, C, X(28739), X(56460)}}, {{A, B, C, X(28780), X(56444)}}, {{A, B, C, X(29627), X(36845)}}, {{A, B, C, X(30513), X(34546)}}, {{A, B, C, X(31618), X(60206)}}, {{A, B, C, X(35160), X(56348)}}, {{A, B, C, X(36621), X(52374)}}, {{A, B, C, X(37222), X(57722)}}, {{A, B, C, X(38009), X(60083)}}, {{A, B, C, X(38253), X(43742)}}, {{A, B, C, X(38955), X(56226)}}, {{A, B, C, X(39749), X(40012)}}, {{A, B, C, X(39962), X(60155)}}, {{A, B, C, X(43740), X(60237)}}, {{A, B, C, X(44733), X(44794)}}, {{A, B, C, X(44792), X(60077)}}, {{A, B, C, X(52422), X(60203)}}, {{A, B, C, X(55983), X(56026)}}, {{A, B, C, X(55995), X(56041)}}, {{A, B, C, X(56033), X(56234)}}, {{A, B, C, X(56157), X(60243)}}, {{A, B, C, X(56274), X(62528)}}
X(63164) = barycentric product X(i)*X(j) for these (i, j): {1219, 7}, {2297, 85}, {6063, 7050}, {7091, 75}, {11546, 69}, {24002, 6574}, {35519, 58985}
X(63164) = barycentric quotient X(i)/X(j) for these (i, j): {1, 1697}, {2, 18228}, {7, 3672}, {56, 1191}, {57, 2999}, {65, 4646}, {75, 63151}, {226, 4656}, {650, 40137}, {1219, 8}, {1465, 51413}, {2297, 9}, {3669, 8712}, {6574, 644}, {7050, 55}, {7091, 1}, {11546, 4}, {40175, 28070}, {57181, 8662}, {58985, 109}
X(63165) lies on these lines: {7, 4081}, {8, 144}, {9, 24856}, {75, 31627}, {280, 3616}, {318, 9780}, {344, 62710}, {346, 19605}, {2370, 53622}, {2968, 9779}, {3161, 6559}, {3241, 51565}, {3705, 56349}, {3717, 6556}, {5552, 36624}, {7046, 9778}, {23618, 31994}, {25728, 28131}, {27383, 36626}, {31995, 56264}, {32017, 60813}, {39130, 54228}, {50107, 56118}
X(63165) = isotomic conjugate of X(3160)
X(63165) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 1419}, {31, 3160}, {32, 31627}, {34, 22117}, {41, 9533}, {55, 17106}, {56, 165}, {57, 3207}, {144, 604}, {560, 50560}, {1397, 16284}, {1408, 21060}, {1412, 21872}, {1415, 7658}, {1418, 33634}, {1973, 50559}, {2175, 50561}, {2203, 50563}, {6614, 58835}, {50562, 57657}
X(63165) = X(i)-Dao conjugate of X(j) for these {i, j}: {1, 165}, {2, 3160}, {9, 1419}, {223, 17106}, {1146, 7658}, {3160, 9533}, {3161, 144}, {5452, 3207}, {6337, 50559}, {6374, 50560}, {6376, 31627}, {6741, 55285}, {10405, 32079}, {11019, 45228}, {11517, 22117}, {19605, 2124}, {40593, 50561}, {40599, 21872}, {59573, 43182}, {59577, 21060}, {62564, 50563}, {62570, 50562}, {62585, 16284}
X(63165) = X(i)-Ceva conjugate of X(j) for these {i, j}: {44186, 10405}
X(63165) = X(i)-cross conjugate of X(j) for these {i, j}: {2, 8}, {522, 53640}, {19605, 10405}, {23058, 2}, {23970, 4391}, {41006, 312}
X(63165) = pole of line {4163, 59926} with respect to the DeLongchamps circle
X(63165) = pole of line {3160, 50559} with respect to the Wallace hyperbola
X(63165) = pole of line {4163, 57064} with respect to the dual conic of incircle
X(63165) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(7991)}}, {{A, B, C, X(2), X(144)}}, {{A, B, C, X(4), X(5691)}}, {{A, B, C, X(7), X(281)}}, {{A, B, C, X(8), X(75)}}, {{A, B, C, X(9), X(5223)}}, {{A, B, C, X(21), X(12526)}}, {{A, B, C, X(29), X(3146)}}, {{A, B, C, X(78), X(3951)}}, {{A, B, C, X(80), X(37712)}}, {{A, B, C, X(84), X(7995)}}, {{A, B, C, X(85), X(30695)}}, {{A, B, C, X(158), X(10429)}}, {{A, B, C, X(189), X(5942)}}, {{A, B, C, X(264), X(4397)}}, {{A, B, C, X(273), X(36991)}}, {{A, B, C, X(282), X(1156)}}, {{A, B, C, X(294), X(8769)}}, {{A, B, C, X(309), X(7101)}}, {{A, B, C, X(312), X(4461)}}, {{A, B, C, X(344), X(44448)}}, {{A, B, C, X(345), X(25001)}}, {{A, B, C, X(650), X(9309)}}, {{A, B, C, X(1229), X(50107)}}, {{A, B, C, X(1440), X(56263)}}, {{A, B, C, X(2123), X(12527)}}, {{A, B, C, X(3062), X(19605)}}, {{A, B, C, X(3160), X(23058)}}, {{A, B, C, X(3161), X(3717)}}, {{A, B, C, X(3241), X(6735)}}, {{A, B, C, X(3254), X(39709)}}, {{A, B, C, X(3616), X(7080)}}, {{A, B, C, X(3729), X(6557)}}, {{A, B, C, X(4373), X(14942)}}, {{A, B, C, X(4391), X(55948)}}, {{A, B, C, X(4416), X(34277)}}, {{A, B, C, X(4488), X(36807)}}, {{A, B, C, X(4518), X(56076)}}, {{A, B, C, X(4560), X(44559)}}, {{A, B, C, X(4768), X(52746)}}, {{A, B, C, X(5222), X(56897)}}, {{A, B, C, X(5423), X(6063)}}, {{A, B, C, X(5552), X(27383)}}, {{A, B, C, X(5558), X(20070)}}, {{A, B, C, X(6601), X(36588)}}, {{A, B, C, X(7040), X(10309)}}, {{A, B, C, X(7056), X(9778)}}, {{A, B, C, X(7110), X(28626)}}, {{A, B, C, X(7319), X(10570)}}, {{A, B, C, X(7996), X(36644)}}, {{A, B, C, X(9365), X(39956)}}, {{A, B, C, X(9442), X(41680)}}, {{A, B, C, X(9950), X(32023)}}, {{A, B, C, X(10308), X(36610)}}, {{A, B, C, X(15629), X(37741)}}, {{A, B, C, X(15742), X(58003)}}, {{A, B, C, X(15998), X(39711)}}, {{A, B, C, X(17038), X(40779)}}, {{A, B, C, X(18328), X(60583)}}, {{A, B, C, X(28058), X(29627)}}, {{A, B, C, X(30625), X(31618)}}, {{A, B, C, X(31623), X(45738)}}, {{A, B, C, X(31994), X(41006)}}, {{A, B, C, X(36916), X(55076)}}, {{A, B, C, X(38307), X(40437)}}, {{A, B, C, X(42483), X(52156)}}, {{A, B, C, X(43736), X(53086)}}, {{A, B, C, X(44040), X(59760)}}, {{A, B, C, X(44130), X(48878)}}, {{A, B, C, X(45097), X(52665)}}, {{A, B, C, X(56200), X(60668)}}
X(63165) = barycentric product X(i)*X(j) for these (i, j): {346, 36620}, {3062, 312}, {3239, 53640}, {3700, 55284}, {4397, 61240}, {5423, 60831}, {10405, 8}, {11051, 3596}, {19605, 75}, {36796, 56718}, {44186, 9}, {52622, 53622}
X(63165) = barycentric quotient X(i)/X(j) for these (i, j): {1, 1419}, {2, 3160}, {7, 9533}, {8, 144}, {9, 165}, {55, 3207}, {57, 17106}, {69, 50559}, {75, 31627}, {76, 50560}, {85, 50561}, {210, 21872}, {219, 22117}, {306, 50563}, {312, 16284}, {522, 7658}, {646, 62533}, {1441, 50562}, {2321, 21060}, {3062, 57}, {3700, 55285}, {4081, 13609}, {4130, 58835}, {4163, 57064}, {10405, 7}, {10482, 33634}, {11051, 56}, {19605, 1}, {24856, 1699}, {36620, 279}, {41006, 43182}, {44186, 85}, {53622, 1461}, {53640, 658}, {55284, 4573}, {56718, 241}, {57064, 58877}, {59170, 60992}, {60831, 479}, {61240, 934}, {61380, 7023}, {62544, 7195}
X(63166) lies on these lines: {2, 6603}, {7, 1155}, {75, 6745}, {273, 23710}, {650, 60479}, {673, 5219}, {675, 58105}, {903, 40719}, {1088, 1323}, {1223, 20195}, {1996, 56274}, {3911, 27475}, {9436, 39704}, {10578, 31721}, {10580, 38254}, {17093, 56348}, {18815, 62697}, {28626, 56927}, {32851, 39749}, {51567, 55082}
X(63166) = isotomic conjugate of X(5231)
X(63166) = trilinear pole of line {50573, 514}
X(63166) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 34522}, {31, 5231}, {41, 6173}, {55, 4860}, {56, 42014}, {57, 32578}, {651, 17425}, {1253, 21314}, {34068, 44785}
X(63166) = X(i)-Dao conjugate of X(j) for these {i, j}: {1, 42014}, {2, 5231}, {9, 34522}, {223, 4860}, {3160, 6173}, {5452, 32578}, {17113, 21314}, {35110, 44785}, {38991, 17425}
X(63166) = X(i)-cross conjugate of X(j) for these {i, j}: {28292, 190}, {30181, 664}, {46919, 658}, {55920, 55954}, {61008, 85}
X(63166) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(650)}}, {{A, B, C, X(2), X(7)}}, {{A, B, C, X(55), X(54474)}}, {{A, B, C, X(80), X(17718)}}, {{A, B, C, X(85), X(4998)}}, {{A, B, C, X(200), X(13405)}}, {{A, B, C, X(312), X(40419)}}, {{A, B, C, X(341), X(60158)}}, {{A, B, C, X(765), X(34525)}}, {{A, B, C, X(1000), X(1065)}}, {{A, B, C, X(1037), X(39737)}}, {{A, B, C, X(2346), X(41798)}}, {{A, B, C, X(2481), X(30608)}}, {{A, B, C, X(3160), X(31721)}}, {{A, B, C, X(3911), X(40719)}}, {{A, B, C, X(5219), X(9436)}}, {{A, B, C, X(5561), X(43672)}}, {{A, B, C, X(7035), X(56081)}}, {{A, B, C, X(10582), X(20103)}}, {{A, B, C, X(13577), X(44186)}}, {{A, B, C, X(18025), X(50442)}}, {{A, B, C, X(18810), X(55954)}}, {{A, B, C, X(19605), X(56330)}}, {{A, B, C, X(20121), X(58816)}}, {{A, B, C, X(25430), X(56359)}}, {{A, B, C, X(30571), X(52013)}}, {{A, B, C, X(34234), X(55983)}}, {{A, B, C, X(40434), X(43736)}}, {{A, B, C, X(40438), X(56287)}}, {{A, B, C, X(42289), X(56158)}}, {{A, B, C, X(42311), X(56060)}}
X(63166) = barycentric product X(i)*X(j) for these (i, j): {200, 34521}, {3261, 58105}, {18810, 9}, {55920, 85}, {55954, 7}
X(63166) = barycentric quotient X(i)/X(j) for these (i, j): {1, 34522}, {2, 5231}, {7, 6173}, {9, 42014}, {55, 32578}, {57, 4860}, {279, 21314}, {527, 44785}, {663, 17425}, {8545, 15346}, {10509, 58809}, {18810, 85}, {34521, 1088}, {46003, 21127}, {55920, 9}, {55954, 8}, {58105, 101}
X(63167) lies on these lines: {2, 55989}, {7, 38255}, {8, 1319}, {9, 42339}, {57, 4997}, {85, 6692}, {257, 31225}, {312, 3911}, {333, 31231}, {348, 56335}, {3550, 14942}, {3669, 60480}, {4488, 5435}, {17740, 56086}, {18359, 54284}, {20103, 60668}, {31188, 56201}, {31190, 40420}, {31224, 34234}, {37646, 52517}
X(63167) = isotomic conjugate of X(30827)
X(63167) = trilinear pole of line {522, 53528}
X(63167) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 2098}, {8, 34543}, {9, 32577}, {31, 30827}, {41, 4862}, {56, 34524}, {100, 17424}, {1253, 47444}, {9456, 44784}
X(63167) = X(i)-Dao conjugate of X(j) for these {i, j}: {1, 34524}, {2, 30827}, {9, 2098}, {478, 32577}, {3160, 4862}, {4370, 44784}, {8054, 17424}, {17113, 47444}
X(63167) = X(i)-cross conjugate of X(j) for these {i, j}: {3667, 664}, {25005, 75}
X(63167) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(11260)}}, {{A, B, C, X(2), X(8)}}, {{A, B, C, X(9), X(6692)}}, {{A, B, C, X(27), X(6921)}}, {{A, B, C, X(57), X(1319)}}, {{A, B, C, X(86), X(36948)}}, {{A, B, C, X(95), X(58001)}}, {{A, B, C, X(226), X(31231)}}, {{A, B, C, X(241), X(3550)}}, {{A, B, C, X(279), X(5435)}}, {{A, B, C, X(514), X(33956)}}, {{A, B, C, X(673), X(10307)}}, {{A, B, C, X(908), X(31224)}}, {{A, B, C, X(1016), X(18743)}}, {{A, B, C, X(1088), X(4998)}}, {{A, B, C, X(1376), X(9442)}}, {{A, B, C, X(1434), X(44794)}}, {{A, B, C, X(2006), X(37738)}}, {{A, B, C, X(3306), X(59491)}}, {{A, B, C, X(3452), X(31190)}}, {{A, B, C, X(3500), X(3752)}}, {{A, B, C, X(4384), X(20103)}}, {{A, B, C, X(5226), X(31188)}}, {{A, B, C, X(5437), X(5745)}}, {{A, B, C, X(7131), X(8056)}}, {{A, B, C, X(7196), X(31225)}}, {{A, B, C, X(7285), X(39963)}}, {{A, B, C, X(8817), X(62528)}}, {{A, B, C, X(13478), X(37828)}}, {{A, B, C, X(14554), X(37829)}}, {{A, B, C, X(17740), X(19804)}}, {{A, B, C, X(23618), X(42318)}}, {{A, B, C, X(24914), X(44733)}}, {{A, B, C, X(28650), X(58008)}}, {{A, B, C, X(30598), X(31643)}}, {{A, B, C, X(31227), X(56084)}}, {{A, B, C, X(32851), X(54284)}}, {{A, B, C, X(35160), X(36620)}}, {{A, B, C, X(38254), X(56264)}}, {{A, B, C, X(40029), X(60254)}}, {{A, B, C, X(40419), X(56074)}}, {{A, B, C, X(43759), X(60107)}}, {{A, B, C, X(44186), X(56365)}}
X(63167) = barycentric product X(i)*X(j) for these (i, j): {1, 18811}, {34523, 57}, {55989, 85}, {63163, 75}
X(63167) = barycentric quotient X(i)/X(j) for these (i, j): {1, 2098}, {2, 30827}, {7, 4862}, {9, 34524}, {56, 32577}, {279, 47444}, {519, 44784}, {604, 34543}, {649, 17424}, {18811, 75}, {34523, 312}, {36846, 15347}, {37789, 25580}, {46004, 6615}, {55989, 9}, {63163, 1}
X(63168) lies on these lines: {1, 2}, {7, 100}, {12, 3189}, {21, 5815}, {55, 329}, {57, 59584}, {63, 5281}, {142, 46917}, {144, 35258}, {149, 5660}, {165, 9965}, {226, 3158}, {281, 1897}, {344, 3699}, {354, 59572}, {388, 56176}, {390, 908}, {404, 11037}, {452, 21075}, {461, 41013}, {480, 60959}, {495, 37363}, {497, 5087}, {518, 5218}, {527, 35445}, {631, 3555}, {664, 1996}, {678, 24725}, {942, 26062}, {943, 13615}, {944, 37374}, {946, 56936}, {962, 3871}, {1056, 5440}, {1058, 26129}, {1145, 11041}, {1155, 2094}, {1266, 40719}, {1280, 51564}, {1331, 17126}, {1376, 3475}, {1449, 8568}, {1466, 35977}, {1490, 9800}, {1621, 18228}, {1836, 34607}, {2099, 13996}, {2550, 3689}, {2551, 37080}, {3035, 42871}, {3160, 37780}, {3161, 3952}, {3174, 8232}, {3176, 37769}, {3243, 3911}, {3262, 62697}, {3306, 11038}, {3333, 59587}, {3419, 8164}, {3421, 24929}, {3434, 5226}, {3436, 4313}, {3452, 10389}, {3474, 4421}, {3476, 56177}, {3485, 3913}, {3486, 12607}, {3487, 5687}, {3488, 14022}, {3600, 4855}, {3648, 31660}, {3649, 11501}, {3660, 3873}, {3681, 5273}, {3693, 54389}, {3694, 5749}, {3697, 16845}, {3711, 38057}, {3748, 26105}, {3885, 5734}, {3889, 6921}, {4000, 17724}, {4005, 61722}, {4018, 31788}, {4029, 40869}, {4080, 56144}, {4232, 7719}, {4294, 21077}, {4295, 8715}, {4298, 37267}, {4323, 14923}, {4343, 27282}, {4413, 37703}, {4419, 4689}, {4427, 4488}, {4512, 21060}, {4551, 54425}, {4644, 37540}, {4661, 55868}, {4679, 47357}, {4860, 6174}, {4863, 61648}, {4899, 59779}, {4917, 12632}, {5045, 17567}, {5057, 30332}, {5082, 11374}, {5086, 12536}, {5178, 10585}, {5219, 5853}, {5261, 57287}, {5274, 30852}, {5290, 37435}, {5316, 38316}, {5328, 8236}, {5423, 17776}, {5432, 24477}, {5534, 6847}, {5537, 5905}, {5603, 38665}, {5686, 54357}, {5728, 51380}, {5731, 50371}, {5758, 6361}, {5761, 19541}, {5772, 32779}, {5904, 31452}, {6154, 61716}, {6172, 34919}, {6260, 41869}, {6604, 37757}, {6684, 41863}, {6692, 44841}, {6769, 37421}, {6857, 34790}, {6904, 21620}, {7288, 34791}, {7411, 10310}, {7672, 51378}, {7674, 21617}, {7680, 10883}, {8727, 18525}, {9371, 24499}, {9578, 12437}, {9812, 20075}, {10025, 20073}, {10164, 11407}, {10177, 18230}, {10385, 24703}, {10394, 17615}, {10431, 11015}, {10707, 50839}, {11018, 17658}, {11681, 52254}, {12527, 17576}, {12848, 41570}, {14740, 18412}, {14942, 50442}, {15733, 60995}, {16608, 30619}, {17169, 35983}, {17234, 43290}, {17350, 35261}, {17484, 61157}, {17613, 36996}, {17768, 61153}, {17896, 58835}, {20173, 49462}, {20195, 46916}, {20214, 31508}, {21453, 42361}, {23693, 52428}, {25081, 27811}, {25439, 30305}, {25522, 40270}, {30828, 32850}, {31018, 52653}, {31019, 59412}, {32849, 53661}, {33108, 59413}, {33144, 33149}, {34610, 37600}, {35988, 40910}, {37400, 54327}, {40127, 51058}, {40269, 46685}, {46694, 61718}, {54391, 54445}
X(63168) = reflection of X(i) in X(j) for these {i,j}: {5744, 5218}
X(63168) = anticomplement of X(5231)
X(63168) = X(i)-isoconjugate-of-X(j) for these {i, j}: {513, 28291}
X(63168) = X(i)-Dao conjugate of X(j) for these {i, j}: {5231, 5231}, {39026, 28291}
X(63168) = X(i)-Ceva conjugate of X(j) for these {i, j}: {63166, 2}
X(63168) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {18810, 21280}, {55920, 3436}, {55954, 21286}, {58105, 513}, {63166, 6327}
X(63168) = pole of line {1638, 7649} with respect to the polar circle
X(63168) = pole of line {3057, 5766} with respect to the Feuerbach hyperbola
X(63168) = pole of line {514, 50573} with respect to the Steiner circumellipse
X(63168) = pole of line {3239, 3887} with respect to the dual conic of incircle
X(63168) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(15728)}}, {{A, B, C, X(2), X(12848)}}, {{A, B, C, X(7), X(26015)}}, {{A, B, C, X(8), X(51567)}}, {{A, B, C, X(78), X(41798)}}, {{A, B, C, X(200), X(34894)}}, {{A, B, C, X(281), X(6745)}}, {{A, B, C, X(519), X(28292)}}, {{A, B, C, X(936), X(943)}}, {{A, B, C, X(938), X(60077)}}, {{A, B, C, X(1280), X(3872)}}, {{A, B, C, X(1389), X(12629)}}, {{A, B, C, X(1998), X(34525)}}, {{A, B, C, X(3870), X(56331)}}, {{A, B, C, X(3912), X(50442)}}, {{A, B, C, X(3935), X(56314)}}, {{A, B, C, X(4847), X(41570)}}, {{A, B, C, X(5231), X(34919)}}, {{A, B, C, X(5558), X(11240)}}, {{A, B, C, X(9623), X(39959)}}, {{A, B, C, X(10309), X(10916)}}, {{A, B, C, X(17389), X(42360)}}, {{A, B, C, X(18359), X(29616)}}, {{A, B, C, X(21453), X(36845)}}, {{A, B, C, X(25930), X(56234)}}, {{A, B, C, X(34619), X(60158)}}
X(63168) = barycentric product X(i)*X(j) for these (i, j): {190, 28292}, {12848, 8}, {32008, 41570}, {43960, 4998}, {47375, 85}
X(63168) = barycentric quotient X(i)/X(j) for these (i, j): {101, 28291}, {12848, 7}, {28292, 514}, {41570, 142}, {43960, 11}, {47375, 9}, {57457, 60479}
X(63168) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {1, 6745, 2}, {2, 3935, 8}, {12, 3189, 5175}, {55, 25568, 329}, {200, 3811, 3935}, {200, 6745, 7080}, {226, 3158, 17784}, {942, 59591, 26062}, {1376, 3475, 9776}, {3689, 17718, 2550}, {4413, 37703, 38053}, {5432, 41711, 24477}, {20075, 31053, 9812}, {31018, 61155, 52653}, {41570, 47375, 12848}
X(63169) lies on these lines: {2, 6049}, {8, 3973}, {9, 46872}, {145, 6557}, {312, 3621}, {333, 4678}, {3617, 56201}, {3623, 4997}, {5554, 63164}, {10107, 41439}, {17350, 36605}, {20014, 56075}, {20052, 56086}, {36596, 56936}, {45789, 56335}
X(63169) = isogonal conjugate of X(8572)
X(63169) = isotomic conjugate of X(45789)
X(63169) = trilinear pole of line {2490, 2496}
X(63169) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 8572}, {31, 45789}, {163, 7657}
X(63169) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 45789}, {3, 8572}, {115, 7657}
X(63169) = X(i)-cross conjugate of X(j) for these {i, j}: {14350, 190}
X(63169) = pole of line {8572, 45789} with respect to the Wallace hyperbola
X(63169) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(3621)}}, {{A, B, C, X(2), X(8)}}, {{A, B, C, X(4), X(6553)}}, {{A, B, C, X(7), X(145)}}, {{A, B, C, X(57), X(39123)}}, {{A, B, C, X(80), X(1219)}}, {{A, B, C, X(346), X(34918)}}, {{A, B, C, X(519), X(3296)}}, {{A, B, C, X(957), X(36604)}}, {{A, B, C, X(979), X(41446)}}, {{A, B, C, X(996), X(43533)}}, {{A, B, C, X(1000), X(60077)}}, {{A, B, C, X(1016), X(57826)}}, {{A, B, C, X(1120), X(5556)}}, {{A, B, C, X(1222), X(4373)}}, {{A, B, C, X(1252), X(2334)}}, {{A, B, C, X(1280), X(62178)}}, {{A, B, C, X(1392), X(55991)}}, {{A, B, C, X(2297), X(31509)}}, {{A, B, C, X(2985), X(45100)}}, {{A, B, C, X(3241), X(20014)}}, {{A, B, C, X(3244), X(20049)}}, {{A, B, C, X(3616), X(20052)}}, {{A, B, C, X(3617), X(5936)}}, {{A, B, C, X(3622), X(31145)}}, {{A, B, C, X(3632), X(13602)}}, {{A, B, C, X(3680), X(23617)}}, {{A, B, C, X(3870), X(20008)}}, {{A, B, C, X(4421), X(10107)}}, {{A, B, C, X(4452), X(10106)}}, {{A, B, C, X(5395), X(6185)}}, {{A, B, C, X(5853), X(43983)}}, {{A, B, C, X(6556), X(10570)}}, {{A, B, C, X(7317), X(43531)}}, {{A, B, C, X(7320), X(30712)}}, {{A, B, C, X(15232), X(56258)}}, {{A, B, C, X(16615), X(56140)}}, {{A, B, C, X(17097), X(56314)}}, {{A, B, C, X(17350), X(20059)}}, {{A, B, C, X(18812), X(39458)}}, {{A, B, C, X(18845), X(38247)}}, {{A, B, C, X(24297), X(56220)}}, {{A, B, C, X(34434), X(39975)}}, {{A, B, C, X(43731), X(59760)}}
X(63169) = barycentric quotient X(i)/X(j) for these (i, j): {2, 45789}, {6, 8572}, {523, 7657}
X(63169) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3632, 10106, 4031}
X(63170) lies on cubics K056, K295 and on these lines: {2, 39}, {3, 56442}, {4, 6331}, {6, 30736}, {83, 54413}, {99, 33705}, {144, 34086}, {145, 1978}, {193, 6374}, {263, 25332}, {290, 1007}, {315, 18911}, {327, 34803}, {670, 1992}, {850, 5652}, {886, 34344}, {1502, 3618}, {1975, 37338}, {3051, 11333}, {3231, 7754}, {3552, 33756}, {3619, 33769}, {4563, 7760}, {4572, 12848}, {5012, 60727}, {5106, 7781}, {5222, 18891}, {5254, 59765}, {5395, 40162}, {5640, 62301}, {5967, 14382}, {6386, 41316}, {6620, 51843}, {8842, 14251}, {9211, 9214}, {9230, 51171}, {9292, 20022}, {9998, 53375}, {11338, 20965}, {16045, 46328}, {16989, 35540}, {18022, 52288}, {18024, 42287}, {18841, 40016}, {25278, 56802}, {25303, 41318}, {26913, 40876}, {29585, 59518}, {31630, 60183}, {32472, 57459}, {33873, 38527}, {36803, 56850}, {37335, 38907}, {44144, 52289}, {47846, 62303}
X(63170) = isogonal conjugate of X(51918)
X(63170) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 51918}, {560, 60180}, {798, 39639}
X(63170) = X(i)-Dao conjugate of X(j) for these {i, j}: {3, 51918}, {6374, 60180}, {31998, 39639}
X(63170) = X(i)-cross conjugate of X(j) for these {i, j}: {41622, 14614}
X(63170) = pole of line {888, 2489} with respect to the polar circle
X(63170) = pole of line {141, 44152} with respect to the Kiepert hyperbola
X(63170) = pole of line {32, 51918} with respect to the Stammler hyperbola
X(63170) = pole of line {6, 37338} with respect to the Wallace hyperbola
X(63170) = pole of line {850, 3804} with respect to the dual conic of half Moses circle
X(63170) = pole of line {850, 8651} with respect to the dual conic of Moses circle
X(63170) = pole of line {850, 8651} with respect to the dual conic of Brocard inellipse
X(63170) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(14614)}}, {{A, B, C, X(4), X(538)}}, {{A, B, C, X(39), X(9292)}}, {{A, B, C, X(83), X(7757)}}, {{A, B, C, X(194), X(5395)}}, {{A, B, C, X(262), X(9764)}}, {{A, B, C, X(263), X(3229)}}, {{A, B, C, X(305), X(34087)}}, {{A, B, C, X(598), X(11055)}}, {{A, B, C, X(1645), X(42068)}}, {{A, B, C, X(3117), X(11175)}}, {{A, B, C, X(3266), X(14387)}}, {{A, B, C, X(3406), X(13085)}}, {{A, B, C, X(3934), X(60183)}}, {{A, B, C, X(5485), X(14711)}}, {{A, B, C, X(5967), X(45330)}}, {{A, B, C, X(6309), X(60633)}}, {{A, B, C, X(7786), X(60100)}}, {{A, B, C, X(9466), X(18840)}}, {{A, B, C, X(9865), X(60177)}}, {{A, B, C, X(11054), X(54752)}}, {{A, B, C, X(20081), X(38259)}}, {{A, B, C, X(34537), X(39460)}}, {{A, B, C, X(36212), X(42287)}}
X(63170) = barycentric product X(i)*X(j) for these (i, j): {308, 41622}, {1502, 41412}, {11059, 60866}, {14614, 76}, {32472, 670}
X(63170) = barycentric quotient X(i)/X(j) for these (i, j): {6, 51918}, {76, 60180}, {99, 39639}, {14614, 6}, {32472, 512}, {41412, 32}, {41622, 39}, {60866, 21448}
X(63170) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 3978, 20023}, {6, 30736, 44152}
X(63171) lies on these lines: {1, 30}, {2, 2349}, {7, 40214}, {63, 11064}, {72, 21912}, {92, 445}, {226, 8818}, {293, 35912}, {1001, 26700}, {2167, 17483}, {2184, 7110}, {2697, 36064}, {3434, 6742}, {3487, 57710}, {3615, 40431}, {6757, 12609}, {7741, 56677}, {8767, 52485}, {18588, 56382}, {22122, 23119}, {22130, 50433}, {31937, 58740}, {41804, 46809}, {44708, 51664}
X(63171) = isogonal conjugate of X(41502)
X(63171) = trilinear pole of line {656, 9033}
X(63171) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 41502}, {4, 35192}, {6, 11107}, {19, 35193}, {25, 56440}, {28, 52405}, {29, 2174}, {33, 40214}, {35, 1172}, {112, 35057}, {162, 9404}, {186, 2341}, {281, 17104}, {284, 6198}, {319, 2204}, {333, 14975}, {607, 56934}, {1399, 2322}, {1442, 2332}, {1474, 4420}, {1793, 52418}, {1825, 7054}, {2003, 4183}, {2189, 3678}, {2194, 52412}, {2203, 42033}, {2212, 34016}, {2299, 3219}, {2326, 2594}, {5546, 54244}, {8748, 52408}, {14591, 52356}, {21741, 59482}, {22342, 36421}, {31938, 40570}, {32676, 57066}, {52914, 55210}
X(63171) = X(i)-Dao conjugate of X(j) for these {i, j}: {3, 41502}, {6, 35193}, {9, 11107}, {125, 9404}, {226, 3219}, {647, 6741}, {1214, 52412}, {6505, 56440}, {15526, 57066}, {18593, 14920}, {34591, 35057}, {36033, 35192}, {39170, 62694}, {40590, 6198}, {40591, 52405}, {51574, 4420}, {56847, 281}, {59608, 7282}, {62564, 42033}, {62565, 319}
X(63171) = X(i)-Ceva conjugate of X(j) for these {i, j}: {30690, 43682}
X(63171) = X(i)-cross conjugate of X(j) for these {i, j}: {125, 17094}, {6368, 4566}, {42761, 14592}
X(63171) = pole of line {8818, 55010} with respect to the Kiepert hyperbola
X(63171) = pole of line {35193, 41502} with respect to the Stammler hyperbola
X(63171) = pole of line {9404, 57066} with respect to the dual conic of polar circle
X(63171) = pole of line {553, 56402} with respect to the dual conic of Yff parabola
X(63171) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(63)}}, {{A, B, C, X(2), X(30)}}, {{A, B, C, X(3), X(445)}}, {{A, B, C, X(7), X(6356)}}, {{A, B, C, X(10), X(41869)}}, {{A, B, C, X(37), X(18588)}}, {{A, B, C, X(69), X(37631)}}, {{A, B, C, X(76), X(48899)}}, {{A, B, C, X(77), X(47057)}}, {{A, B, C, X(79), X(43682)}}, {{A, B, C, X(90), X(1717)}}, {{A, B, C, X(94), X(56845)}}, {{A, B, C, X(201), X(11553)}}, {{A, B, C, X(222), X(1464)}}, {{A, B, C, X(265), X(56402)}}, {{A, B, C, X(278), X(13853)}}, {{A, B, C, X(305), X(50178)}}, {{A, B, C, X(307), X(4654)}}, {{A, B, C, X(321), X(12699)}}, {{A, B, C, X(345), X(10543)}}, {{A, B, C, X(348), X(3649)}}, {{A, B, C, X(523), X(16272)}}, {{A, B, C, X(656), X(55919)}}, {{A, B, C, X(1231), X(10404)}}, {{A, B, C, X(1439), X(56848)}}, {{A, B, C, X(1799), X(50181)}}, {{A, B, C, X(1812), X(33857)}}, {{A, B, C, X(1836), X(15320)}}, {{A, B, C, X(2051), X(52524)}}, {{A, B, C, X(2294), X(56269)}}, {{A, B, C, X(3521), X(57721)}}, {{A, B, C, X(3710), X(41864)}}, {{A, B, C, X(4052), X(31162)}}, {{A, B, C, X(4080), X(22791)}}, {{A, B, C, X(5441), X(52351)}}, {{A, B, C, X(5495), X(31626)}}, {{A, B, C, X(6284), X(60188)}}, {{A, B, C, X(7056), X(17094)}}, {{A, B, C, X(7073), X(8818)}}, {{A, B, C, X(7100), X(30690)}}, {{A, B, C, X(8808), X(9579)}}, {{A, B, C, X(13408), X(60156)}}, {{A, B, C, X(14592), X(52200)}}, {{A, B, C, X(15171), X(60229)}}, {{A, B, C, X(15174), X(30680)}}, {{A, B, C, X(15175), X(16577)}}, {{A, B, C, X(15474), X(41492)}}, {{A, B, C, X(16132), X(41081)}}, {{A, B, C, X(16137), X(30679)}}, {{A, B, C, X(17758), X(48897)}}, {{A, B, C, X(18481), X(30588)}}, {{A, B, C, X(18550), X(54929)}}, {{A, B, C, X(20336), X(50068)}}, {{A, B, C, X(24851), X(60245)}}, {{A, B, C, X(31019), X(40152)}}, {{A, B, C, X(34919), X(52355)}}, {{A, B, C, X(36952), X(48933)}}, {{A, B, C, X(39704), X(40715)}}, {{A, B, C, X(39751), X(57243)}}, {{A, B, C, X(41854), X(52389)}}, {{A, B, C, X(43683), X(49177)}}, {{A, B, C, X(44708), X(52610)}}, {{A, B, C, X(48903), X(60071)}}, {{A, B, C, X(49743), X(57826)}}, {{A, B, C, X(49744), X(57876)}}, {{A, B, C, X(49745), X(60076)}}, {{A, B, C, X(50865), X(60267)}}, {{A, B, C, X(52372), X(52390)}}, {{A, B, C, X(56226), X(56944)}}
X(63171) = barycentric product X(i)*X(j) for these (i, j): {226, 52381}, {265, 41804}, {306, 52374}, {307, 79}, {348, 8818}, {1214, 30690}, {1231, 2160}, {1439, 52344}, {1441, 7100}, {1464, 328}, {3615, 6356}, {6757, 77}, {14208, 26700}, {15455, 51664}, {17094, 6742}, {17216, 34922}, {20336, 52372}, {20565, 73}, {20902, 35049}, {26942, 52393}, {38340, 525}, {39791, 57885}, {43682, 63}, {52375, 57807}, {52382, 69}, {52388, 7}, {52390, 75}, {55010, 57860}, {55209, 55234}, {56382, 7110}
X(63171) = barycentric quotient X(i)/X(j) for these (i, j): {1, 11107}, {3, 35193}, {6, 41502}, {48, 35192}, {63, 56440}, {65, 6198}, {71, 52405}, {72, 4420}, {73, 35}, {77, 56934}, {79, 29}, {125, 6741}, {201, 3678}, {222, 40214}, {226, 52412}, {265, 6740}, {306, 42033}, {307, 319}, {348, 34016}, {525, 57066}, {603, 17104}, {647, 9404}, {656, 35057}, {1214, 3219}, {1231, 33939}, {1254, 1825}, {1402, 14975}, {1409, 2174}, {1410, 1399}, {1425, 2594}, {1439, 1442}, {1464, 186}, {1789, 1098}, {2160, 1172}, {3615, 59482}, {3668, 7282}, {4017, 54244}, {6186, 2299}, {6356, 40999}, {6742, 36797}, {6757, 318}, {7073, 4183}, {7100, 21}, {7110, 2322}, {7138, 22342}, {8606, 2328}, {8818, 281}, {13486, 52914}, {17094, 4467}, {18210, 53524}, {18593, 52414}, {20565, 44130}, {22094, 3024}, {22341, 52408}, {23070, 35195}, {26700, 162}, {26942, 3969}, {30690, 31623}, {36064, 1304}, {37755, 16577}, {38340, 648}, {39791, 500}, {41804, 340}, {43682, 92}, {51640, 23226}, {51664, 14838}, {52372, 28}, {52373, 2003}, {52374, 27}, {52375, 270}, {52381, 333}, {52382, 4}, {52388, 8}, {52390, 1}, {52391, 56422}, {52393, 46103}, {54360, 4354}, {55010, 445}, {55209, 55233}, {55234, 55210}, {55236, 3064}, {56193, 56183}, {56382, 17095}, {56399, 62694}, {56839, 31938}, {56844, 17515}, {57243, 7265}, {61058, 22094}
X(63171) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {226, 43682, 8818}, {554, 1081, 56402}, {1836, 52002, 41504}
X(63172) lies on cubic K257 and on these lines: {2, 34520}, {3, 59143}, {6, 18315}, {49, 32002}, {54, 69}, {76, 57765}, {97, 56338}, {110, 54105}, {184, 57010}, {264, 18831}, {275, 13579}, {288, 5422}, {317, 9545}, {511, 59241}, {648, 21449}, {933, 55560}, {1147, 62603}, {1993, 57474}, {1994, 57489}, {8795, 16867}, {11003, 54062}, {11422, 15958}, {13434, 40410}, {25043, 57776}, {25044, 44180}, {31617, 63173}, {32535, 39286}, {32737, 60034}, {34148, 46724}, {34385, 57899}
X(63172) = isotomic conjugate of X(25043)
X(63172) = anticomplement of X(34520)
X(63172) = X(i)-isoconjugate-of-X(j) for these {i, j}: {31, 25043}, {51, 2962}, {93, 62266}, {252, 62259}, {1096, 60824}, {1953, 2963}, {2179, 11140}, {2181, 3519}, {2618, 32737}, {12077, 36148}
X(63172) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 25043}, {97, 21975}, {6503, 60824}, {10639, 36300}, {10640, 36301}, {22052, 233}, {34520, 34520}, {37636, 1209}, {39018, 12077}, {53986, 51513}, {62603, 11140}
X(63172) = X(i)-Ceva conjugate of X(j) for these {i, j}: {76, 57474}, {18831, 41298}, {31617, 97}
X(63172) = X(i)-cross conjugate of X(j) for these {i, j}: {1493, 1994}, {1510, 18315}, {15345, 2}, {25044, 57489}, {62589, 7769}
X(63172) = pole of line {51, 3078} with respect to the Stammler hyperbola
X(63172) = pole of line {5, 25043} with respect to the Wallace hyperbola
X(63172) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(45799)}}, {{A, B, C, X(3), X(143)}}, {{A, B, C, X(4), X(12325)}}, {{A, B, C, X(6), X(1510)}}, {{A, B, C, X(49), X(1092)}}, {{A, B, C, X(54), X(25044)}}, {{A, B, C, X(61), X(628)}}, {{A, B, C, X(62), X(627)}}, {{A, B, C, X(69), X(1994)}}, {{A, B, C, X(95), X(57489)}}, {{A, B, C, X(182), X(2965)}}, {{A, B, C, X(195), X(15345)}}, {{A, B, C, X(264), X(1273)}}, {{A, B, C, X(631), X(3518)}}, {{A, B, C, X(3431), X(34418)}}, {{A, B, C, X(6150), X(27357)}}, {{A, B, C, X(7763), X(7769)}}, {{A, B, C, X(10411), X(18831)}}, {{A, B, C, X(11271), X(13472)}}, {{A, B, C, X(12161), X(34833)}}, {{A, B, C, X(14355), X(44809)}}, {{A, B, C, X(14528), X(32348)}}, {{A, B, C, X(20564), X(57474)}}, {{A, B, C, X(51371), X(51440)}}
X(63172) = barycentric product X(i)*X(j) for these (i, j): {54, 7769}, {275, 44180}, {276, 49}, {1493, 31617}, {1994, 95}, {2964, 62276}, {2965, 34384}, {10411, 2413}, {18315, 41298}, {25044, 76}, {32002, 97}, {34386, 3518}, {37084, 42405}, {52939, 57135}, {57489, 69}
X(63172) = barycentric quotient X(i)/X(j) for these (i, j): {2, 25043}, {49, 216}, {54, 2963}, {61, 36301}, {62, 36300}, {95, 11140}, {97, 3519}, {143, 36412}, {275, 93}, {276, 20572}, {288, 1487}, {394, 60824}, {1493, 233}, {1510, 12077}, {1994, 5}, {2167, 2962}, {2413, 10412}, {2964, 1953}, {2965, 51}, {3518, 53}, {7769, 311}, {14129, 60828}, {14533, 51477}, {14577, 62261}, {14586, 32737}, {15345, 34520}, {18315, 930}, {18831, 38342}, {25044, 6}, {32002, 324}, {36134, 36148}, {37084, 17434}, {41298, 18314}, {44180, 343}, {44809, 2081}, {47424, 24862}, {51440, 60524}, {52417, 11062}, {52603, 2439}, {57135, 57195}, {57489, 4}, {57805, 45793}, {62589, 1209}
X(63173) lies on these lines: {2, 10985}, {3, 40410}, {69, 575}, {95, 3526}, {140, 264}, {183, 57852}, {253, 55864}, {287, 3763}, {302, 40711}, {303, 40712}, {305, 37688}, {317, 3533}, {340, 61856}, {631, 8797}, {1441, 17566}, {1494, 15694}, {1656, 57927}, {1972, 23583}, {3589, 42313}, {5054, 46724}, {5070, 54105}, {7483, 57877}, {9229, 33015}, {11091, 32807}, {11539, 45198}, {13747, 57831}, {15709, 36889}, {16419, 55551}, {20477, 55863}, {31617, 63172}, {36794, 42351}, {40680, 61848}, {41005, 61852}, {41008, 61858}, {51128, 60872}, {57823, 61853}, {57894, 61855}, {57895, 61864}, {57896, 61849}, {57897, 61850}, {61873, 63155}
X(63173) = isogonal conjugate of X(15004)
X(63173) = isotomic conjugate of X(1656)
X(63173) = trilinear pole of line {41298, 525}
X(63173) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 15004}, {19, 10979}, {31, 1656}, {158, 61394}, {4994, 62266}
X(63173) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 1656}, {3, 15004}, {6, 10979}, {1147, 61394}
X(63173) = X(i)-cross conjugate of X(j) for these {i, j}: {632, 2}, {13472, 60120}
X(63173) = pole of line {10979, 15004} with respect to the Stammler hyperbola
X(63173) = pole of line {1656, 15004} with respect to the Wallace hyperbola
X(63173) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(69)}}, {{A, B, C, X(3), X(140)}}, {{A, B, C, X(4), X(3525)}}, {{A, B, C, X(5), X(3526)}}, {{A, B, C, X(6), X(575)}}, {{A, B, C, X(17), X(41897)}}, {{A, B, C, X(18), X(41898)}}, {{A, B, C, X(20), X(55864)}}, {{A, B, C, X(21), X(17566)}}, {{A, B, C, X(30), X(15694)}}, {{A, B, C, X(66), X(7608)}}, {{A, B, C, X(67), X(60144)}}, {{A, B, C, X(68), X(60171)}}, {{A, B, C, X(76), X(302)}}, {{A, B, C, X(98), X(43726)}}, {{A, B, C, X(183), X(3589)}}, {{A, B, C, X(216), X(40800)}}, {{A, B, C, X(252), X(57718)}}, {{A, B, C, X(261), X(57884)}}, {{A, B, C, X(262), X(15321)}}, {{A, B, C, X(265), X(13599)}}, {{A, B, C, X(290), X(43527)}}, {{A, B, C, X(308), X(60248)}}, {{A, B, C, X(325), X(3763)}}, {{A, B, C, X(327), X(7871)}}, {{A, B, C, X(376), X(15709)}}, {{A, B, C, X(381), X(11539)}}, {{A, B, C, X(382), X(61853)}}, {{A, B, C, X(384), X(33015)}}, {{A, B, C, X(393), X(11169)}}, {{A, B, C, X(405), X(13747)}}, {{A, B, C, X(474), X(7483)}}, {{A, B, C, X(491), X(60194)}}, {{A, B, C, X(492), X(60196)}}, {{A, B, C, X(520), X(17039)}}, {{A, B, C, X(546), X(61855)}}, {{A, B, C, X(547), X(61864)}}, {{A, B, C, X(548), X(61849)}}, {{A, B, C, X(549), X(5054)}}, {{A, B, C, X(550), X(61850)}}, {{A, B, C, X(598), X(57908)}}, {{A, B, C, X(631), X(1217)}}, {{A, B, C, X(632), X(1656)}}, {{A, B, C, X(847), X(43666)}}, {{A, B, C, X(1093), X(60160)}}, {{A, B, C, X(1232), X(54907)}}, {{A, B, C, X(1268), X(57816)}}, {{A, B, C, X(1294), X(46412)}}, {{A, B, C, X(1502), X(42332)}}, {{A, B, C, X(1657), X(61852)}}, {{A, B, C, X(2041), X(2042)}}, {{A, B, C, X(2165), X(44658)}}, {{A, B, C, X(2963), X(9307)}}, {{A, B, C, X(2980), X(30537)}}, {{A, B, C, X(3090), X(3533)}}, {{A, B, C, X(3091), X(61856)}}, {{A, B, C, X(3522), X(61848)}}, {{A, B, C, X(3523), X(10303)}}, {{A, B, C, X(3524), X(15702)}}, {{A, B, C, X(3530), X(55863)}}, {{A, B, C, X(3534), X(61851)}}, {{A, B, C, X(3545), X(61859)}}, {{A, B, C, X(3567), X(43651)}}, {{A, B, C, X(3613), X(11669)}}, {{A, B, C, X(3628), X(46219)}}, {{A, B, C, X(3830), X(11540)}}, {{A, B, C, X(3843), X(45760)}}, {{A, B, C, X(3845), X(61854)}}, {{A, B, C, X(3851), X(61858)}}, {{A, B, C, X(4590), X(56067)}}, {{A, B, C, X(4998), X(57883)}}, {{A, B, C, X(5025), X(16923)}}, {{A, B, C, X(5055), X(10124)}}, {{A, B, C, X(5056), X(61863)}}, {{A, B, C, X(5066), X(61857)}}, {{A, B, C, X(5067), X(61867)}}, {{A, B, C, X(5070), X(16239)}}, {{A, B, C, X(5071), X(61861)}}, {{A, B, C, X(5486), X(10185)}}, {{A, B, C, X(5641), X(60131)}}, {{A, B, C, X(5936), X(46136)}}, {{A, B, C, X(6656), X(33233)}}, {{A, B, C, X(6664), X(11167)}}, {{A, B, C, X(6675), X(16408)}}, {{A, B, C, X(6676), X(16419)}}, {{A, B, C, X(6857), X(17567)}}, {{A, B, C, X(6878), X(6880)}}, {{A, B, C, X(6889), X(6967)}}, {{A, B, C, X(6891), X(6989)}}, {{A, B, C, X(6910), X(6921)}}, {{A, B, C, X(7321), X(18811)}}, {{A, B, C, X(7393), X(7542)}}, {{A, B, C, X(7484), X(7499)}}, {{A, B, C, X(7495), X(40916)}}, {{A, B, C, X(7612), X(32085)}}, {{A, B, C, X(7788), X(51128)}}, {{A, B, C, X(7791), X(33000)}}, {{A, B, C, X(7807), X(11285)}}, {{A, B, C, X(7824), X(7907)}}, {{A, B, C, X(7876), X(33245)}}, {{A, B, C, X(8362), X(32954)}}, {{A, B, C, X(8703), X(61847)}}, {{A, B, C, X(8795), X(43530)}}, {{A, B, C, X(8801), X(10155)}}, {{A, B, C, X(9221), X(13139)}}, {{A, B, C, X(10109), X(61862)}}, {{A, B, C, X(10159), X(54124)}}, {{A, B, C, X(10194), X(55021)}}, {{A, B, C, X(10195), X(55020)}}, {{A, B, C, X(10304), X(61846)}}, {{A, B, C, X(11064), X(43752)}}, {{A, B, C, X(11108), X(52264)}}, {{A, B, C, X(11812), X(15701)}}, {{A, B, C, X(12100), X(61843)}}, {{A, B, C, X(12108), X(61832)}}, {{A, B, C, X(13434), X(15043)}}, {{A, B, C, X(13477), X(61127)}}, {{A, B, C, X(14001), X(32978)}}, {{A, B, C, X(14064), X(32977)}}, {{A, B, C, X(14067), X(16897)}}, {{A, B, C, X(14069), X(32960)}}, {{A, B, C, X(14458), X(45108)}}, {{A, B, C, X(14494), X(34285)}}, {{A, B, C, X(14869), X(15720)}}, {{A, B, C, X(14890), X(15718)}}, {{A, B, C, X(14938), X(15318)}}, {{A, B, C, X(14941), X(40329)}}, {{A, B, C, X(15033), X(15045)}}, {{A, B, C, X(15692), X(61844)}}, {{A, B, C, X(15693), X(15713)}}, {{A, B, C, X(15699), X(15723)}}, {{A, B, C, X(15700), X(61841)}}, {{A, B, C, X(15703), X(47598)}}, {{A, B, C, X(15707), X(61839)}}, {{A, B, C, X(15708), X(15721)}}, {{A, B, C, X(15712), X(61840)}}, {{A, B, C, X(15716), X(61845)}}, {{A, B, C, X(15717), X(61842)}}, {{A, B, C, X(15719), X(61838)}}, {{A, B, C, X(16043), X(32970)}}, {{A, B, C, X(16263), X(54969)}}, {{A, B, C, X(16774), X(53098)}}, {{A, B, C, X(16863), X(50205)}}, {{A, B, C, X(16864), X(17590)}}, {{A, B, C, X(16924), X(33003)}}, {{A, B, C, X(16925), X(33001)}}, {{A, B, C, X(17040), X(17983)}}, {{A, B, C, X(17711), X(34110)}}, {{A, B, C, X(18020), X(40705)}}, {{A, B, C, X(18550), X(46452)}}, {{A, B, C, X(18816), X(30598)}}, {{A, B, C, X(18817), X(57909)}}, {{A, B, C, X(18840), X(35142)}}, {{A, B, C, X(19709), X(61860)}}, {{A, B, C, X(20572), X(57902)}}, {{A, B, C, X(24243), X(34091)}}, {{A, B, C, X(24244), X(34089)}}, {{A, B, C, X(30608), X(40422)}}, {{A, B, C, X(31363), X(43699)}}, {{A, B, C, X(32951), X(32959)}}, {{A, B, C, X(32956), X(33189)}}, {{A, B, C, X(32964), X(33188)}}, {{A, B, C, X(32965), X(33204)}}, {{A, B, C, X(33012), X(33206)}}, {{A, B, C, X(33043), X(33044)}}, {{A, B, C, X(33054), X(33055)}}, {{A, B, C, X(33194), X(33195)}}, {{A, B, C, X(33221), X(33222)}}, {{A, B, C, X(33258), X(33262)}}, {{A, B, C, X(34208), X(46217)}}, {{A, B, C, X(34229), X(51171)}}, {{A, B, C, X(34393), X(56061)}}, {{A, B, C, X(34816), X(36953)}}, {{A, B, C, X(35140), X(56059)}}, {{A, B, C, X(35381), X(61956)}}, {{A, B, C, X(36952), X(40208)}}, {{A, B, C, X(37638), X(45198)}}, {{A, B, C, X(38005), X(60334)}}, {{A, B, C, X(39287), X(46746)}}, {{A, B, C, X(39968), X(60093)}}, {{A, B, C, X(40416), X(60096)}}, {{A, B, C, X(40428), X(42349)}}, {{A, B, C, X(42407), X(60101)}}, {{A, B, C, X(43664), X(60104)}}, {{A, B, C, X(45090), X(54645)}}, {{A, B, C, X(45758), X(61931)}}, {{A, B, C, X(46133), X(56062)}}, {{A, B, C, X(46137), X(56060)}}, {{A, B, C, X(47599), X(61872)}}, {{A, B, C, X(48154), X(55866)}}, {{A, B, C, X(51316), X(53859)}}, {{A, B, C, X(52224), X(60102)}}, {{A, B, C, X(52717), X(53099)}}, {{A, B, C, X(54171), X(60616)}}, {{A, B, C, X(54644), X(57408)}}, {{A, B, C, X(55553), X(57900)}}, {{A, B, C, X(55856), X(55858)}}, {{A, B, C, X(55857), X(55859)}}, {{A, B, C, X(55860), X(55862)}}, {{A, B, C, X(55861), X(61875)}}, {{A, B, C, X(55884), X(55889)}}, {{A, B, C, X(55895), X(55899)}}, {{A, B, C, X(55972), X(60183)}}, {{A, B, C, X(57907), X(60277)}}, {{A, B, C, X(59256), X(60644)}}, {{A, B, C, X(60781), X(61873)}}, {{A, B, C, X(61811), X(61837)}}, {{A, B, C, X(61814), X(61836)}}, {{A, B, C, X(61818), X(61835)}}, {{A, B, C, X(61820), X(61834)}}, {{A, B, C, X(61822), X(61833)}}, {{A, B, C, X(61824), X(61831)}}, {{A, B, C, X(61825), X(61830)}}, {{A, B, C, X(61827), X(61829)}}, {{A, B, C, X(61865), X(61899)}}, {{A, B, C, X(61866), X(61895)}}, {{A, B, C, X(61868), X(61888)}}, {{A, B, C, X(61869), X(61887)}}, {{A, B, C, X(61870), X(61886)}}, {{A, B, C, X(61871), X(61885)}}, {{A, B, C, X(61874), X(61883)}}, {{A, B, C, X(61876), X(61878)}}
X(63173) = barycentric product X(i)*X(j) for these (i, j): {264, 56338}, {13472, 76}, {60120, 69}, {63160, 95}
X(63173) = barycentric quotient X(i)/X(j) for these (i, j): {2, 1656}, {3, 10979}, {6, 15004}, {275, 4994}, {577, 61394}, {3087, 58878}, {13472, 6}, {56338, 3}, {60120, 4}, {63160, 5}
X(63173) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 56338, 63160}, {56338, 63160, 60120}
X(63174) lies on these lines: {2, 3167}, {3, 11850}, {4, 155}, {6, 7392}, {20, 12164}, {23, 9925}, {24, 12166}, {25, 193}, {51, 1992}, {52, 12271}, {68, 3090}, {69, 184}, {110, 6353}, {141, 17809}, {154, 524}, {195, 7528}, {237, 19597}, {317, 61348}, {323, 1370}, {371, 13002}, {372, 13005}, {376, 2979}, {389, 12282}, {394, 6776}, {418, 20794}, {427, 5921}, {450, 14361}, {460, 6392}, {464, 22139}, {487, 8223}, {488, 8222}, {511, 11206}, {539, 3545}, {542, 32064}, {569, 11487}, {631, 1147}, {648, 6524}, {912, 3877}, {1056, 3157}, {1058, 1069}, {1092, 18909}, {1181, 10996}, {1199, 19458}, {1204, 53050}, {1249, 53848}, {1285, 35919}, {1351, 6995}, {1352, 11427}, {1353, 5020}, {1368, 39899}, {1495, 11008}, {1503, 37672}, {1568, 18918}, {1899, 3292}, {1994, 6997}, {2854, 34751}, {3060, 7714}, {3091, 12429}, {3410, 9716}, {3475, 9028}, {3518, 9937}, {3524, 47391}, {3525, 12359}, {3528, 12163}, {3529, 12118}, {3567, 21651}, {3580, 38282}, {3618, 13366}, {3619, 44109}, {3620, 7499}, {3629, 17810}, {3796, 10519}, {3819, 11179}, {3855, 9927}, {3873, 34381}, {3917, 25406}, {3955, 26872}, {4176, 12215}, {4232, 8780}, {4563, 19583}, {5056, 61544}, {5067, 9820}, {5071, 14852}, {5200, 26503}, {5408, 12257}, {5409, 12256}, {5422, 54013}, {5448, 61964}, {5449, 61886}, {5504, 12317}, {5562, 18925}, {5640, 61666}, {5651, 18928}, {5818, 9896}, {5874, 55887}, {5875, 55892}, {5965, 35260}, {6241, 12058}, {6278, 8968}, {6337, 52144}, {6391, 7398}, {6618, 56013}, {6620, 7754}, {6676, 11898}, {6803, 7592}, {6820, 41204}, {6857, 41608}, {7193, 26871}, {7378, 18440}, {7391, 14683}, {7394, 11004}, {7400, 19347}, {7401, 12161}, {7404, 31831}, {7408, 21850}, {7409, 39884}, {7484, 44833}, {7487, 12160}, {7493, 9544}, {7500, 46818}, {7512, 9908}, {7581, 10665}, {7582, 10666}, {7689, 21735}, {7703, 8889}, {7758, 42671}, {8164, 10055}, {8548, 34545}, {8550, 17811}, {9027, 45979}, {9143, 14984}, {9306, 11225}, {9704, 47525}, {9909, 34380}, {9928, 12245}, {9932, 44879}, {9938, 35475}, {10071, 47743}, {10201, 50708}, {10299, 12038}, {10565, 20080}, {10594, 12309}, {11002, 41713}, {11064, 23291}, {11160, 44210}, {11412, 59346}, {11456, 35513}, {12007, 17825}, {12221, 52286}, {12222, 52287}, {12272, 47328}, {12301, 14865}, {12324, 13346}, {12420, 47528}, {13428, 49048}, {13439, 49049}, {13886, 49224}, {13939, 49225}, {14001, 34396}, {14593, 34208}, {14787, 55039}, {15068, 18537}, {15069, 23292}, {15682, 17702}, {16266, 34938}, {17847, 34944}, {17932, 51820}, {17977, 55112}, {18531, 50461}, {18913, 35602}, {18917, 22115}, {18919, 22151}, {18931, 51394}, {18935, 20806}, {18951, 61753}, {20086, 37254}, {20090, 37103}, {22128, 26929}, {22136, 37179}, {23128, 34945}, {23307, 52295}, {23332, 30775}, {23606, 37188}, {24981, 31383}, {26494, 52291}, {28376, 42461}, {31412, 35836}, {32063, 34621}, {32603, 54376}, {32605, 37197}, {32661, 46453}, {32817, 35926}, {33878, 59343}, {34781, 37498}, {35259, 61658}, {35264, 41628}, {35266, 51178}, {35837, 42561}, {37201, 43605}, {37367, 37652}, {37394, 40571}, {37439, 51171}, {37643, 59543}, {37649, 40330}, {39647, 59211}, {40065, 60028}, {40337, 44084}, {40697, 60776}, {41720, 44082}, {41724, 52290}, {43839, 61870}, {44108, 50992}, {44158, 61814}, {47296, 59551}, {48906, 62217}, {49086, 55573}, {49087, 55569}, {49355, 55881}, {49356, 55882}, {51140, 61677}, {51481, 61381}
X(63174) = reflection of X(i) in X(j) for these {i,j}: {2, 3167}, {34608, 11206}, {34621, 32063}
X(63174) = X(i)-isoconjugate-of-X(j) for these {i, j}: {19, 6464}, {92, 10318}, {493, 19217}, {494, 19218}
X(63174) = X(i)-Dao conjugate of X(j) for these {i, j}: {6, 6464}, {22391, 10318}, {33364, 24243}, {33365, 24244}
X(63174) = X(i)-Ceva conjugate of X(j) for these {i, j}: {32085, 3}
X(63174) = X(i)-anticomplementary conjugate of X(j) for these {i, j}: {55999, 4329}
X(63174) = pole of line {11574, 18919} with respect to the Jerabek hyperbola
X(63174) = pole of line {7386, 37637} with respect to the Kiepert hyperbola
X(63174) = pole of line {925, 3565} with respect to the Kiepert parabola
X(63174) = pole of line {419, 2501} with respect to the MacBeath circumconic
X(63174) = pole of line {155, 1351} with respect to the Stammler hyperbola
X(63174) = pole of line {35297, 57065} with respect to the Steiner circumellipse
X(63174) = pole of line {427, 1007} with respect to the Wallace hyperbola
X(63174) = pole of line {3800, 54259} with respect to the dual conic of DeLongchamps circle
X(63174) = intersection, other than A, B, C, of circumconics {{A, B, C, X(254), X(487)}}, {{A, B, C, X(263), X(52016)}}, {{A, B, C, X(1176), X(10132)}}, {{A, B, C, X(6337), X(14593)}}, {{A, B, C, X(6339), X(6504)}}, {{A, B, C, X(6353), X(57763)}}, {{A, B, C, X(6524), X(47389)}}, {{A, B, C, X(13472), X(34756)}}, {{A, B, C, X(40819), X(61390)}}
X(63174) = barycentric product X(i)*X(j) for these (i, j): {3068, 487}, {3069, 488}, {4563, 6562}, {5200, 8223}, {46742, 6424}, {46743, 6423}, {52291, 8222}
X(63174) = barycentric quotient X(i)/X(j) for these (i, j): {3, 6464}, {184, 10318}, {487, 5490}, {488, 5491}, {3068, 24243}, {3069, 24244}, {6423, 8946}, {6424, 8948}, {6562, 2501}, {10132, 494}, {10133, 493}, {19446, 45726}, {19447, 45727}
X(63174) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 45968, 18950}, {6, 14826, 7392}, {69, 184, 7494}, {110, 6515, 6353}, {155, 52077, 1993}, {155, 6193, 4}, {394, 6776, 7386}, {511, 11206, 34608}, {1147, 11411, 631}, {1147, 45184, 9936}, {1147, 9936, 11411}, {1352, 34986, 11427}, {1899, 37669, 16051}, {3167, 3564, 2}, {7398, 51170, 9777}, {8780, 41588, 4232}, {9306, 11433, 40132}, {9544, 45794, 7493}, {11442, 37645, 8889}, {12429, 61607, 3091}, {18950, 50974, 45968}
X(63175) lies on these lines: {2, 216}, {3, 37871}, {5, 51}, {49, 9379}, {95, 8613}, {262, 60221}, {275, 56290}, {373, 59532}, {401, 46760}, {418, 11197}, {467, 36412}, {511, 57528}, {577, 52253}, {648, 19188}, {1994, 4993}, {2548, 11433}, {3060, 44924}, {3090, 3168}, {3091, 8799}, {3628, 15912}, {5640, 59660}, {6503, 9818}, {7486, 22257}, {10003, 42453}, {10601, 41334}, {16310, 23292}, {16311, 44911}, {18475, 19176}, {19179, 37127}, {21243, 34965}, {24206, 57529}, {26907, 32428}, {30476, 57195}, {34986, 41205}, {37439, 47202}, {41480, 52251}, {45793, 52032}, {52350, 56272}
X(63175) = isotomic conjugate of X(37872)
X(63175) = perspector of circumconic {{A, B, C, X(6528), X(14570)}}
X(63175) = X(i)-isoconjugate-of-X(j) for these {i, j}: {31, 37872}, {2148, 13599}, {2616, 6570}, {57909, 62269}
X(63175) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 37872}, {216, 13599}
X(63175) = X(i)-Ceva conjugate of X(j) for these {i, j}: {8797, 5}
X(63175) = X(i)-complementary conjugate of X(j) for these {i, j}: {60007, 18589}
X(63175) = pole of line {570, 13567} with respect to the Kiepert hyperbola
X(63175) = pole of line {16229, 52317} with respect to the Orthic inconic
X(63175) = pole of line {54, 577} with respect to the Stammler hyperbola
X(63175) = pole of line {520, 18314} with respect to the Steiner inellipse
X(63175) = pole of line {95, 394} with respect to the Wallace hyperbola
X(63175) = pole of line {16040, 41300} with respect to the dual conic of DeLongchamps circle
X(63175) = pole of line {52613, 62428} with respect to the dual conic of polar circle
X(63175) = pole of line {3269, 8901} with respect to the dual conic of Wallace hyperbola
X(63175) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(5562)}}, {{A, B, C, X(5), X(2052)}}, {{A, B, C, X(51), X(393)}}, {{A, B, C, X(52), X(578)}}, {{A, B, C, X(262), X(41365)}}, {{A, B, C, X(264), X(343)}}, {{A, B, C, X(275), X(45997)}}, {{A, B, C, X(276), X(46832)}}, {{A, B, C, X(311), X(34836)}}, {{A, B, C, X(1154), X(14165)}}, {{A, B, C, X(1568), X(46106)}}, {{A, B, C, X(2963), X(5647)}}, {{A, B, C, X(21447), X(41588)}}, {{A, B, C, X(31504), X(37872)}}, {{A, B, C, X(37778), X(41586)}}, {{A, B, C, X(59197), X(60221)}}
X(63175) = barycentric product X(i)*X(j) for these (i, j): {69, 8887}, {311, 578}, {41365, 52347}
X(63175) = barycentric quotient X(i)/X(j) for these (i, j): {2, 37872}, {5, 13599}, {311, 57909}, {578, 54}, {1625, 6570}, {8887, 4}, {41365, 8884}
X(63175) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {2, 264, 46832}, {2, 324, 216}, {2, 40684, 6509}, {5, 343, 34836}, {418, 11197, 39530}
X(63176) lies on these lines: {2, 14363}, {3, 51}, {5, 31505}, {216, 62260}, {264, 3090}, {3091, 8796}, {3146, 11282}, {3525, 52441}, {3628, 6662}, {5158, 43844}, {5562, 61378}, {8798, 42441}, {14576, 34818}, {14845, 46025}, {16226, 26897}, {18401, 58950}, {26876, 58470}, {37505, 54375}, {50463, 52153}
X(63176) = X(i)-isoconjugate-of-X(j) for these {i, j}: {631, 2190}, {2167, 3087}, {11402, 40440}, {44149, 62268}, {61348, 62277}
X(63176) = X(i)-Dao conjugate of X(j) for these {i, j}: {5, 631}, {15450, 47122}, {40588, 3087}, {52032, 44149}
X(63176) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(3), X(5)}}, {{A, B, C, X(4), X(11424)}}, {{A, B, C, X(51), X(1173)}}, {{A, B, C, X(52), X(5158)}}, {{A, B, C, X(53), X(10982)}}, {{A, B, C, X(311), X(45186)}}, {{A, B, C, X(324), X(55982)}}, {{A, B, C, X(343), X(10601)}}, {{A, B, C, X(418), X(3090)}}, {{A, B, C, X(520), X(22268)}}, {{A, B, C, X(632), X(62334)}}, {{A, B, C, X(3519), X(55074)}}, {{A, B, C, X(5446), X(56272)}}, {{A, B, C, X(8800), X(44413)}}, {{A, B, C, X(14371), X(57686)}}, {{A, B, C, X(15077), X(17500)}}, {{A, B, C, X(22334), X(61110)}}, {{A, B, C, X(32533), X(40449)}}, {{A, B, C, X(36809), X(46848)}}, {{A, B, C, X(42459), X(46353)}}, {{A, B, C, X(43650), X(53174)}}, {{A, B, C, X(43844), X(52032)}}
X(63176) = barycentric product X(i)*X(j) for these (i, j): {5, 63154}, {216, 8797}, {343, 3527}, {5562, 8796}, {31505, 31626}, {34818, 52347}, {44706, 56033}, {58950, 60597}
X(63176) = barycentric quotient X(i)/X(j) for these (i, j): {51, 3087}, {216, 631}, {217, 11402}, {343, 44149}, {418, 36748}, {3199, 61348}, {3527, 275}, {8796, 8795}, {8797, 276}, {15451, 47122}, {31505, 40684}, {34818, 8884}, {46394, 26907}, {56033, 40440}, {58950, 16813}, {62260, 6755}, {63154, 95}
X(63177) lies on these lines: {3, 9}, {6, 3423}, {7, 1486}, {20, 11677}, {25, 51400}, {55, 7289}, {63, 12329}, {77, 18621}, {105, 43916}, {159, 1626}, {197, 7411}, {241, 1041}, {269, 1617}, {692, 23144}, {1004, 53279}, {1463, 37579}, {1473, 10391}, {1474, 3286}, {1777, 7742}, {3556, 10884}, {4292, 13730}, {4350, 63178}, {7675, 22769}, {8822, 16876}, {9798, 37426}, {16678, 18615}, {18610, 18655}, {18725, 58326}, {20780, 36741}, {20992, 37578}, {21239, 28044}, {23850, 37287}, {25881, 37248}, {39475, 43177}, {40910, 60990}
X(63177) = perspector of circumconic {{A, B, C, X(13138), X(58989)}}
X(63177) = X(i)-Dao conjugate of X(j) for these {i, j}: {30706, 6554}
X(63177) = X(i)-Ceva conjugate of X(j) for these {i, j}: {30705, 6}
X(63177) = pole of line {3900, 4025} with respect to the circumcircle
X(63177) = pole of line {1817, 37577} with respect to the Stammler hyperbola
X(63177) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 60897, 198}, {1602, 1633, 1486}
X(63178) lies on these lines: {6, 7177}, {9, 348}, {19, 279}, {55, 77}, {57, 30682}, {269, 2195}, {479, 54425}, {673, 23062}, {1014, 2299}, {1024, 58817}, {1041, 43736}, {1440, 7008}, {2339, 62192}, {4350, 63177}, {4626, 6169}, {6168, 56243}, {7053, 63150}
X(63178) = isogonal conjugate of X(28070)
X(63178) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 28070}, {6, 4012}, {8, 30706}, {9, 4319}, {55, 6554}, {200, 2082}, {219, 1863}, {220, 497}, {346, 7083}, {480, 4000}, {614, 728}, {644, 17115}, {1040, 7079}, {1633, 4130}, {1697, 40175}, {2287, 40965}, {3673, 6602}, {3692, 40987}, {3732, 4105}, {4515, 5324}, {5423, 16502}, {7046, 7124}, {7071, 27509}, {16583, 56182}, {32674, 58776}, {40176, 54295}, {58329, 61160}
X(63178) = X(i)-Dao conjugate of X(j) for these {i, j}: {3, 28070}, {9, 4012}, {223, 6554}, {478, 4319}, {6609, 2082}, {35072, 58776}
X(63178) = X(i)-cross conjugate of X(j) for these {i, j}: {57, 7131}, {14524, 7}, {43049, 934}, {43924, 4626}
X(63178) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(30621)}}, {{A, B, C, X(6), X(9)}}, {{A, B, C, X(27), X(35987)}}, {{A, B, C, X(59), X(1445)}}, {{A, B, C, X(77), X(279)}}, {{A, B, C, X(269), X(23062)}}, {{A, B, C, X(282), X(9503)}}, {{A, B, C, X(738), X(7023)}}, {{A, B, C, X(1037), X(7131)}}, {{A, B, C, X(6168), X(28017)}}, {{A, B, C, X(8809), X(52156)}}, {{A, B, C, X(8829), X(23618)}}, {{A, B, C, X(30705), X(56359)}}, {{A, B, C, X(43762), X(56287)}}, {{A, B, C, X(56049), X(60831)}}
X(63178) = barycentric product X(i)*X(j) for these (i, j): {269, 8817}, {279, 7131}, {479, 56179}, {1037, 1088}, {1041, 7056}, {3676, 8269}, {4617, 48070}, {14935, 24011}, {19604, 62538}, {23062, 7123}, {30701, 738}, {30705, 57}, {56359, 7}, {57880, 7084}, {57925, 7023}
X(63178) = barycentric quotient X(i)/X(j) for these (i, j): {1, 4012}, {6, 28070}, {34, 1863}, {56, 4319}, {57, 6554}, {269, 497}, {479, 3673}, {521, 58776}, {604, 30706}, {738, 4000}, {1037, 200}, {1041, 7046}, {1042, 40965}, {1106, 7083}, {1398, 40987}, {1407, 2082}, {4617, 3732}, {6614, 1633}, {7023, 614}, {7053, 1040}, {7084, 480}, {7099, 7124}, {7123, 728}, {7131, 346}, {7177, 27509}, {7366, 16502}, {8269, 3699}, {8817, 341}, {14935, 24010}, {19604, 62543}, {30701, 30693}, {30705, 312}, {43924, 17115}, {56179, 5423}, {56359, 8}, {59128, 56183}, {62192, 16583}, {62538, 44720}
X(63179) lies on these lines: {69, 468}, {76, 10604}, {193, 3266}, {523, 32815}, {524, 3053}, {1992, 11336}, {4062, 52396}, {5967, 6394}, {7620, 57539}, {8681, 9292}, {11160, 51541}, {16511, 44658}, {20080, 33632}, {21874, 42713}
X(63179) = isogonal conjugate of X(62702)
X(63179) = isotomic conjugate of X(43448)
X(63179) = trilinear pole of line {3265, 8651}
X(63179) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 62702}, {19, 10602}, {31, 43448}, {923, 24855}, {1973, 16051}
X(63179) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 43448}, {3, 62702}, {6, 10602}, {2482, 24855}, {6337, 16051}
X(63179) = X(i)-Ceva conjugate of X(j) for these {i, j}: {10604, 10603}
X(63179) = pole of line {10602, 62702} with respect to the Stammler hyperbola
X(63179) = pole of line {16051, 24855} with respect to the Wallace hyperbola
X(63179) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(468)}}, {{A, B, C, X(4), X(32985)}}, {{A, B, C, X(6), X(193)}}, {{A, B, C, X(66), X(6339)}}, {{A, B, C, X(67), X(2996)}}, {{A, B, C, X(69), X(76)}}, {{A, B, C, X(99), X(32815)}}, {{A, B, C, X(141), X(20080)}}, {{A, B, C, X(249), X(43697)}}, {{A, B, C, X(253), X(18023)}}, {{A, B, C, X(287), X(56268)}}, {{A, B, C, X(393), X(9227)}}, {{A, B, C, X(394), X(53021)}}, {{A, B, C, X(511), X(44152)}}, {{A, B, C, X(598), X(1992)}}, {{A, B, C, X(599), X(11160)}}, {{A, B, C, X(895), X(56004)}}, {{A, B, C, X(1177), X(56362)}}, {{A, B, C, X(1494), X(40824)}}, {{A, B, C, X(1502), X(35510)}}, {{A, B, C, X(2165), X(56360)}}, {{A, B, C, X(2482), X(7620)}}, {{A, B, C, X(2998), X(34285)}}, {{A, B, C, X(3228), X(3424)}}, {{A, B, C, X(3407), X(52187)}}, {{A, B, C, X(3618), X(11008)}}, {{A, B, C, X(3620), X(40341)}}, {{A, B, C, X(3629), X(51170)}}, {{A, B, C, X(4232), X(11336)}}, {{A, B, C, X(5020), X(53019)}}, {{A, B, C, X(5032), X(15534)}}, {{A, B, C, X(5095), X(34161)}}, {{A, B, C, X(6090), X(14919)}}, {{A, B, C, X(6144), X(51171)}}, {{A, B, C, X(6391), X(52041)}}, {{A, B, C, X(8681), X(9306)}}, {{A, B, C, X(8781), X(36889)}}, {{A, B, C, X(8797), X(60198)}}, {{A, B, C, X(8801), X(60177)}}, {{A, B, C, X(9307), X(60186)}}, {{A, B, C, X(9813), X(34986)}}, {{A, B, C, X(10008), X(62338)}}, {{A, B, C, X(14913), X(52016)}}, {{A, B, C, X(16774), X(60219)}}, {{A, B, C, X(17040), X(18841)}}, {{A, B, C, X(17983), X(60263)}}, {{A, B, C, X(18845), X(38005)}}, {{A, B, C, X(18850), X(41174)}}, {{A, B, C, X(21356), X(50992)}}, {{A, B, C, X(22336), X(53101)}}, {{A, B, C, X(31360), X(60183)}}, {{A, B, C, X(34289), X(56006)}}, {{A, B, C, X(34898), X(41895)}}, {{A, B, C, X(36948), X(56067)}}, {{A, B, C, X(39453), X(54906)}}, {{A, B, C, X(40416), X(52223)}}, {{A, B, C, X(42287), X(44877)}}, {{A, B, C, X(43537), X(57926)}}, {{A, B, C, X(44556), X(60093)}}, {{A, B, C, X(46952), X(60098)}}, {{A, B, C, X(52188), X(60190)}}, {{A, B, C, X(57822), X(60212)}}, {{A, B, C, X(59373), X(60283)}}
X(63179) = barycentric product X(i)*X(j) for these (i, j): {305, 63181}, {10603, 69}, {10604, 3}
X(63179) = barycentric quotient X(i)/X(j) for these (i, j): {2, 43448}, {3, 10602}, {6, 62702}, {69, 16051}, {524, 24855}, {10603, 4}, {10604, 264}, {63181, 25}
X(63180) lies on these lines: {2, 32621}, {3, 67}, {5, 9925}, {6, 1196}, {22, 69}, {23, 11160}, {24, 47558}, {25, 524}, {110, 19153}, {141, 1899}, {157, 3964}, {184, 61667}, {186, 47473}, {193, 13595}, {343, 61683}, {378, 11180}, {394, 2393}, {511, 18451}, {576, 7529}, {597, 11284}, {1092, 8549}, {1350, 6000}, {1351, 9971}, {1352, 9818}, {1384, 9872}, {1486, 3879}, {1503, 21312}, {1568, 23049}, {1597, 47353}, {1598, 11477}, {1609, 15993}, {1632, 1975}, {1992, 1995}, {1993, 11188}, {2070, 11898}, {2071, 5921}, {2073, 47554}, {2854, 6090}, {2871, 40802}, {2892, 22647}, {3292, 8541}, {3313, 9924}, {3564, 6644}, {3618, 61655}, {3619, 31521}, {3620, 15246}, {4653, 36740}, {5050, 9703}, {5093, 21308}, {5201, 41266}, {5562, 34787}, {5651, 40673}, {6593, 32240}, {7396, 36851}, {7485, 21356}, {7545, 50962}, {8546, 20582}, {8548, 32245}, {8780, 18374}, {9027, 19136}, {9715, 15582}, {9777, 16776}, {9909, 15533}, {10249, 51394}, {10516, 18390}, {10539, 44492}, {10541, 45248}, {10601, 61676}, {11064, 23327}, {11216, 22151}, {11414, 15581}, {11416, 12272}, {11442, 61737}, {11484, 12242}, {12082, 50967}, {12111, 38885}, {12164, 37473}, {12167, 51994}, {12309, 17814}, {12367, 33878}, {12824, 49125}, {14984, 15068}, {15141, 41743}, {16419, 21358}, {18124, 43725}, {18440, 62381}, {18535, 54131}, {19127, 26864}, {19924, 44454}, {20583, 30734}, {20850, 20987}, {22165, 35707}, {23300, 28419}, {25051, 41238}, {32244, 32262}, {32246, 58726}, {35243, 54173}, {35452, 48662}, {36747, 43130}, {37546, 50950}, {37645, 51744}, {37745, 51239}, {37777, 47546}, {37945, 54174}, {37949, 55584}, {37962, 47545}, {37969, 47551}, {37972, 47276}, {38907, 57150}, {39562, 61665}, {39568, 53097}, {39653, 59545}, {41719, 53021}, {41761, 53481}, {43719, 55626}, {44200, 44395}, {45921, 52251}, {46151, 56015}, {47352, 59551}, {47559, 54096}, {53777, 55977}, {54334, 62217}, {59543, 62375}
X(63180) = reflection of X(i) in X(j) for these {i,j}: {1619, 159}, {1899, 141}, {52077, 52016}, {6, 9306}
X(63180) = perspector of circumconic {{A, B, C, X(3565), X(17708)}}
X(63180) = X(i)-Dao conjugate of X(j) for these {i, j}: {62702, 43448}
X(63180) = X(i)-Ceva conjugate of X(j) for these {i, j}: {63179, 6}
X(63180) = pole of line {690, 3265} with respect to the circumcircle
X(63180) = pole of line {1368, 43291} with respect to the Kiepert hyperbola
X(63180) = pole of line {112, 1296} with respect to the Kiepert parabola
X(63180) = pole of line {512, 57202} with respect to the MacBeath circumconic
X(63180) = pole of line {23, 159} with respect to the Stammler hyperbola
X(63180) = pole of line {2489, 14417} with respect to the Steiner inellipse
X(63180) = pole of line {316, 1370} with respect to the Wallace hyperbola
X(63180) = intersection, other than A, B, C, of circumconics {{A, B, C, X(67), X(8770)}}, {{A, B, C, X(3455), X(34207)}}, {{A, B, C, X(6391), X(34897)}}, {{A, B, C, X(7652), X(14357)}}
X(63180) = barycentric product X(i)*X(j) for these (i, j): {7652, 99}
X(63180) = barycentric quotient X(i)/X(j) for these (i, j): {7652, 523}
X(63180) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {69, 159, 37485}, {69, 63183, 159}, {110, 41614, 19153}, {5020, 19588, 53019}, {8681, 52016, 52077}, {9813, 52016, 34986}, {11442, 62382, 61737}, {12272, 20806, 34777}, {14913, 34986, 9813}, {14913, 52016, 6}, {20987, 40341, 37491}
X(63181) lies on the Jerabek hyperbola and on these lines: {3, 11470}, {24, 55976}, {25, 895}, {67, 26958}, {69, 468}, {235, 15077}, {265, 32250}, {1351, 5504}, {1843, 38263}, {1885, 31371}, {1974, 6391}, {2489, 10097}, {3167, 5095}, {3515, 57648}, {3517, 15316}, {4232, 56268}, {4846, 5050}, {5166, 8778}, {5486, 15471}, {8550, 14457}, {11482, 55980}, {14380, 46953}, {14483, 39588}, {14528, 50649}, {17040, 19125}, {32534, 56068}, {41593, 43725}, {53777, 55977}
X(63181) = isogonal conjugate of X(16051)
X(63181) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 16051}, {63, 43448}, {75, 10602}, {304, 62702}
X(63181) = X(i)-vertex conjugate of X(j) for these {i, j}: {55977, 63181}
X(63181) = X(i)-Dao conjugate of X(j) for these {i, j}: {3, 16051}, {206, 10602}, {3162, 43448}
X(63181) = X(i)-cross conjugate of X(j) for these {i, j}: {8644, 112}, {20186, 110}, {61776, 1304}
X(63181) = pole of line {10602, 16051} with respect to the Stammler hyperbola
X(63181) = intersection, other than A, B, C, of circumconics {{A, B, C, X(3), X(4)}}, {{A, B, C, X(25), X(250)}}, {{A, B, C, X(235), X(3515)}}, {{A, B, C, X(393), X(34233)}}, {{A, B, C, X(1061), X(34916)}}, {{A, B, C, X(1063), X(34893)}}, {{A, B, C, X(1073), X(41511)}}, {{A, B, C, X(1351), X(3003)}}, {{A, B, C, X(1384), X(15471)}}, {{A, B, C, X(1597), X(35485)}}, {{A, B, C, X(1885), X(3516)}}, {{A, B, C, X(1974), X(19118)}}, {{A, B, C, X(1990), X(46953)}}, {{A, B, C, X(2763), X(15384)}}, {{A, B, C, X(2987), X(56270)}}, {{A, B, C, X(3167), X(41615)}}, {{A, B, C, X(3424), X(34570)}}, {{A, B, C, X(3517), X(3542)}}, {{A, B, C, X(5050), X(5063)}}, {{A, B, C, X(5095), X(41616)}}, {{A, B, C, X(6090), X(39238)}}, {{A, B, C, X(6353), X(21313)}}, {{A, B, C, X(6749), X(39588)}}, {{A, B, C, X(8573), X(44492)}}, {{A, B, C, X(8749), X(40801)}}, {{A, B, C, X(9192), X(32708)}}, {{A, B, C, X(9516), X(60133)}}, {{A, B, C, X(11470), X(17983)}}, {{A, B, C, X(15369), X(46444)}}, {{A, B, C, X(16080), X(40802)}}, {{A, B, C, X(18325), X(44269)}}, {{A, B, C, X(19136), X(19153)}}, {{A, B, C, X(20186), X(61449)}}, {{A, B, C, X(22151), X(26958)}}, {{A, B, C, X(22263), X(56306)}}, {{A, B, C, X(25322), X(43678)}}, {{A, B, C, X(30535), X(60193)}}, {{A, B, C, X(32220), X(32741)}}, {{A, B, C, X(40102), X(60125)}}, {{A, B, C, X(41890), X(43537)}}, {{A, B, C, X(41891), X(53099)}}, {{A, B, C, X(41894), X(47586)}}, {{A, B, C, X(42286), X(60266)}}, {{A, B, C, X(45299), X(53098)}}, {{A, B, C, X(52238), X(57655)}}, {{A, B, C, X(56007), X(56362)}}
X(63181) = barycentric product X(i)*X(j) for these (i, j): {25, 63179}, {10603, 6}, {10604, 32}
X(63181) = barycentric quotient X(i)/X(j) for these (i, j): {6, 16051}, {25, 43448}, {32, 10602}, {1974, 62702}, {10603, 76}, {10604, 1502}, {44102, 24855}, {63179, 305}
X(63182) lies on these lines: {69, 38282}, {76, 60428}, {187, 439}, {512, 12272}, {6394, 40995}, {11008, 57467}, {22468, 55972}, {40316, 57518}
X(63182) = isogonal conjugate of X(34481)
X(63182) = isotomic conjugate of X(44518)
X(63182) = trilinear pole of line {351, 3265}
X(63182) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 34481}, {31, 44518}, {1973, 30771}
X(63182) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 44518}, {3, 34481}, {6337, 30771}
X(63182) = pole of line {30771, 34481} with respect to the Wallace hyperbola
X(63182) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(20080)}}, {{A, B, C, X(4), X(193)}}, {{A, B, C, X(6), X(187)}}, {{A, B, C, X(66), X(41909)}}, {{A, B, C, X(67), X(60209)}}, {{A, B, C, X(69), X(76)}}, {{A, B, C, X(83), X(17040)}}, {{A, B, C, X(95), X(56067)}}, {{A, B, C, X(110), X(12272)}}, {{A, B, C, X(141), X(40341)}}, {{A, B, C, X(253), X(8781)}}, {{A, B, C, X(264), X(4590)}}, {{A, B, C, X(287), X(59543)}}, {{A, B, C, X(308), X(57822)}}, {{A, B, C, X(599), X(3630)}}, {{A, B, C, X(671), X(6339)}}, {{A, B, C, X(801), X(56267)}}, {{A, B, C, X(1351), X(27377)}}, {{A, B, C, X(1494), X(42407)}}, {{A, B, C, X(1502), X(57823)}}, {{A, B, C, X(1992), X(11008)}}, {{A, B, C, X(2052), X(56006)}}, {{A, B, C, X(2207), X(39128)}}, {{A, B, C, X(2987), X(54496)}}, {{A, B, C, X(2998), X(60218)}}, {{A, B, C, X(3431), X(54682)}}, {{A, B, C, X(3564), X(9308)}}, {{A, B, C, X(3619), X(50992)}}, {{A, B, C, X(3620), X(11160)}}, {{A, B, C, X(3629), X(6144)}}, {{A, B, C, X(3631), X(15533)}}, {{A, B, C, X(5486), X(14023)}}, {{A, B, C, X(5921), X(56013)}}, {{A, B, C, X(6391), X(56004)}}, {{A, B, C, X(6393), X(40995)}}, {{A, B, C, X(7762), X(12167)}}, {{A, B, C, X(7855), X(9516)}}, {{A, B, C, X(9307), X(35511)}}, {{A, B, C, X(10604), X(47389)}}, {{A, B, C, X(13481), X(36953)}}, {{A, B, C, X(14458), X(38262)}}, {{A, B, C, X(18440), X(56021)}}, {{A, B, C, X(21447), X(40120)}}, {{A, B, C, X(30535), X(54910)}}, {{A, B, C, X(34208), X(56360)}}, {{A, B, C, X(35510), X(40824)}}, {{A, B, C, X(36609), X(40802)}}, {{A, B, C, X(40162), X(55033)}}, {{A, B, C, X(40316), X(40318)}}, {{A, B, C, X(40413), X(57518)}}, {{A, B, C, X(41530), X(57872)}}, {{A, B, C, X(42313), X(61646)}}, {{A, B, C, X(44518), X(59545)}}, {{A, B, C, X(45857), X(60096)}}, {{A, B, C, X(46442), X(56015)}}, {{A, B, C, X(51126), X(51188)}}, {{A, B, C, X(51316), X(60103)}}, {{A, B, C, X(52223), X(54906)}}, {{A, B, C, X(52224), X(54905)}}, {{A, B, C, X(52443), X(60262)}}, {{A, B, C, X(56007), X(57388)}}
X(63182) = barycentric product X(i)*X(j) for these (i, j): {305, 63184}, {56362, 76}
X(63182) = barycentric quotient X(i)/X(j) for these (i, j): {2, 44518}, {6, 34481}, {69, 30771}, {56362, 6}, {63184, 25}
X(63183) lies on these lines: {2, 18935}, {3, 3620}, {6, 110}, {20, 39879}, {22, 69}, {23, 20080}, {24, 3564}, {25, 193}, {26, 11898}, {66, 62382}, {141, 7485}, {154, 19121}, {155, 6403}, {157, 1634}, {184, 14913}, {206, 41614}, {297, 41757}, {343, 15585}, {378, 12168}, {394, 9924}, {439, 39653}, {511, 11441}, {524, 20987}, {542, 15078}, {858, 28419}, {1147, 39588}, {1350, 12111}, {1351, 9925}, {1352, 7503}, {1353, 7506}, {1503, 11413}, {1599, 19406}, {1600, 19407}, {1843, 1993}, {1899, 26156}, {1974, 8681}, {2393, 20806}, {2936, 45018}, {3047, 32251}, {3060, 7716}, {3089, 12309}, {3148, 20794}, {3167, 12167}, {3186, 56017}, {3618, 32621}, {3619, 40916}, {3631, 35707}, {3763, 23293}, {3818, 61744}, {3964, 33582}, {5020, 51171}, {5085, 11449}, {5093, 13861}, {5198, 32605}, {5422, 9822}, {6391, 8780}, {6467, 9306}, {6642, 14912}, {6644, 18932}, {6660, 22152}, {6697, 12827}, {6776, 17928}, {6800, 19126}, {7487, 12166}, {7517, 34380}, {7530, 44456}, {8185, 34379}, {8263, 26926}, {8546, 51126}, {8573, 37465}, {8907, 34507}, {9308, 53350}, {9544, 19125}, {9682, 39893}, {9707, 19131}, {9909, 11160}, {9937, 11382}, {9969, 27365}, {10117, 32244}, {10323, 48876}, {10387, 11446}, {10516, 58922}, {10539, 34382}, {11064, 15583}, {11363, 34381}, {11414, 62174}, {11440, 31884}, {11454, 55646}, {11456, 37511}, {11574, 15066}, {12082, 12112}, {12084, 48662}, {12278, 36990}, {13452, 55629}, {13595, 51170}, {15068, 18438}, {15069, 15577}, {15435, 37990}, {16386, 61088}, {19137, 40673}, {19596, 40341}, {22151, 34777}, {23300, 28408}, {25321, 32240}, {32113, 62291}, {32114, 40914}, {33532, 55604}, {33851, 41428}, {34417, 58555}, {34787, 41716}, {35228, 38446}, {35296, 44200}, {35502, 39884}, {37940, 51215}, {37956, 51175}, {39568, 61044}, {40867, 40947}, {41463, 55639}, {41735, 52071}, {44837, 50955}
X(63183) = reflection of X(i) in X(j) for these {i,j}: {193, 46444}, {35219, 159}, {40318, 1974}
X(63183) = X(i)-Dao conjugate of X(j) for these {i, j}: {34481, 44518}
X(63183) = X(i)-Ceva conjugate of X(j) for these {i, j}: {63182, 6}
X(63183) = pole of line {351, 3265} with respect to the circumcircle
X(63183) = pole of line {21639, 40318} with respect to the Jerabek hyperbola
X(63183) = pole of line {858, 1611} with respect to the Kiepert hyperbola
X(63183) = pole of line {112, 3565} with respect to the Kiepert parabola
X(63183) = pole of line {9517, 57202} with respect to the MacBeath circumconic
X(63183) = pole of line {159, 524} with respect to the Stammler hyperbola
X(63183) = pole of line {57069, 57071} with respect to the Steiner circumellipse
X(63183) = pole of line {1370, 3266} with respect to the Wallace hyperbola
X(63183) = intersection, other than A, B, C, of circumconics {{A, B, C, X(6), X(2506)}}, {{A, B, C, X(111), X(13575)}}, {{A, B, C, X(895), X(6339)}}, {{A, B, C, X(15369), X(32740)}}, {{A, B, C, X(39129), X(46154)}}
X(63183) = barycentric product X(i)*X(j) for these (i, j): {2506, 99}
X(63183) = barycentric quotient X(i)/X(j) for these (i, j): {2506, 523}
X(63183) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {23, 20080, 37491}, {25, 19588, 193}, {69, 159, 22}, {110, 12272, 6}, {159, 63180, 69}, {394, 9924, 12220}, {1974, 8681, 40318}, {3964, 33582, 37183}, {6391, 19118, 37784}, {6391, 8780, 19118}, {6467, 9306, 26206}, {23300, 28408, 30744}, {28419, 36851, 858}, {35264, 40318, 1974}
X(63184) lies on the Jerabek hyperbola and on these lines: {3, 56362}, {25, 38263}, {68, 6622}, {69, 38282}, {193, 41616}, {248, 46432}, {265, 6623}, {575, 31371}, {895, 1974}, {2207, 57688}, {2211, 30496}, {3431, 52000}, {5486, 41593}, {6353, 40317}, {6391, 8780}, {6776, 22466}, {10097, 57204}, {14457, 14912}, {17040, 21637}, {19128, 57648}, {21400, 44226}, {39588, 52518}
X(63184) = isogonal conjugate of X(30771)
X(63184) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 30771}, {63, 44518}, {304, 34481}
X(63184) = X(i)-vertex conjugate of X(j) for these {i, j}: {6391, 63184}
X(63184) = X(i)-Dao conjugate of X(j) for these {i, j}: {3, 30771}, {3162, 44518}
X(63184) = X(i)-cross conjugate of X(j) for these {i, j}: {8651, 112}, {44680, 107}
X(63184) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(3), X(4)}}, {{A, B, C, X(24), X(6622)}}, {{A, B, C, X(25), X(38282)}}, {{A, B, C, X(98), X(41894)}}, {{A, B, C, X(186), X(6623)}}, {{A, B, C, X(193), X(249)}}, {{A, B, C, X(250), X(393)}}, {{A, B, C, X(253), X(46426)}}, {{A, B, C, X(263), X(61646)}}, {{A, B, C, X(459), X(2987)}}, {{A, B, C, X(511), X(46432)}}, {{A, B, C, X(1383), X(60124)}}, {{A, B, C, X(1485), X(44556)}}, {{A, B, C, X(1974), X(44102)}}, {{A, B, C, X(1976), X(59543)}}, {{A, B, C, X(2207), X(19118)}}, {{A, B, C, X(3563), X(34233)}}, {{A, B, C, X(5966), X(46208)}}, {{A, B, C, X(6339), X(52583)}}, {{A, B, C, X(7612), X(41890)}}, {{A, B, C, X(8749), X(34208)}}, {{A, B, C, X(8753), X(15369)}}, {{A, B, C, X(9307), X(51967)}}, {{A, B, C, X(10155), X(45299)}}, {{A, B, C, X(14494), X(41891)}}, {{A, B, C, X(19136), X(41593)}}, {{A, B, C, X(21844), X(44226)}}, {{A, B, C, X(29011), X(35510)}}, {{A, B, C, X(30535), X(56346)}}, {{A, B, C, X(34570), X(60150)}}, {{A, B, C, X(37942), X(47485)}}, {{A, B, C, X(38253), X(40802)}}, {{A, B, C, X(39588), X(40065)}}, {{A, B, C, X(39955), X(60125)}}, {{A, B, C, X(40144), X(55023)}}, {{A, B, C, X(40405), X(60133)}}, {{A, B, C, X(44879), X(44960)}}
X(63184) = barycentric product X(i)*X(j) for these (i, j): {4, 56362}, {25, 63182}
X(63184) = barycentric quotient X(i)/X(j) for these (i, j): {6, 30771}, {25, 44518}, {1974, 34481}, {56362, 69}, {63182, 305}
X(63185) lies on these lines: {2, 268}, {3, 347}, {7, 404}, {56, 55015}, {57, 2289}, {77, 37526}, {255, 269}, {273, 6909}, {479, 1804}, {934, 61115}, {1014, 62402}, {1396, 1465}, {1436, 34813}, {1441, 1809}, {1442, 17603}, {6356, 6940}, {6915, 7282}, {13437, 60847}, {13459, 60848}, {15804, 40154}, {17531, 53821}, {37267, 55119}, {38859, 56544}
X(63185) = isogonal conjugate of X(1864)
X(63185) = trilinear pole of line {3669, 36054}
X(63185) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 1864}, {8, 40958}, {9, 1108}, {29, 3611}, {33, 1071}, {37, 40979}, {41, 17862}, {55, 1210}, {200, 37566}, {284, 21933}, {318, 23204}, {522, 53288}, {650, 61237}, {663, 61185}, {1226, 2175}, {1532, 2342}, {1783, 40628}, {2192, 6260}, {2328, 57285}, {3239, 61212}, {3900, 61227}, {7073, 41562}, {7074, 52571}
X(63185) = X(i)-Dao conjugate of X(j) for these {i, j}: {3, 1864}, {57, 6260}, {223, 1210}, {478, 1108}, {3160, 17862}, {6609, 37566}, {36908, 57285}, {39006, 40628}, {40589, 40979}, {40590, 21933}, {40593, 1226}
X(63185) = X(i)-cross conjugate of X(j) for these {i, j}: {1167, 40399}, {1459, 651}
X(63185) = pole of line {1864, 40979} with respect to the Stammler hyperbola
X(63185) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(9375)}}, {{A, B, C, X(2), X(77)}}, {{A, B, C, X(3), X(21)}}, {{A, B, C, X(7), X(57)}}, {{A, B, C, X(8), X(3345)}}, {{A, B, C, X(9), X(972)}}, {{A, B, C, X(28), X(106)}}, {{A, B, C, X(40), X(37526)}}, {{A, B, C, X(59), X(284)}}, {{A, B, C, X(69), X(36100)}}, {{A, B, C, X(81), X(60041)}}, {{A, B, C, X(86), X(7045)}}, {{A, B, C, X(87), X(9372)}}, {{A, B, C, X(88), X(273)}}, {{A, B, C, X(95), X(1444)}}, {{A, B, C, X(105), X(1037)}}, {{A, B, C, X(165), X(10857)}}, {{A, B, C, X(223), X(55015)}}, {{A, B, C, X(277), X(7318)}}, {{A, B, C, X(285), X(775)}}, {{A, B, C, X(411), X(37277)}}, {{A, B, C, X(453), X(6824)}}, {{A, B, C, X(757), X(21453)}}, {{A, B, C, X(942), X(37582)}}, {{A, B, C, X(943), X(3431)}}, {{A, B, C, X(961), X(2213)}}, {{A, B, C, X(998), X(17097)}}, {{A, B, C, X(1041), X(39956)}}, {{A, B, C, X(1155), X(17603)}}, {{A, B, C, X(1156), X(39943)}}, {{A, B, C, X(1167), X(57422)}}, {{A, B, C, X(1243), X(55924)}}, {{A, B, C, X(1246), X(55938)}}, {{A, B, C, X(1261), X(56305)}}, {{A, B, C, X(1320), X(51497)}}, {{A, B, C, X(1323), X(1442)}}, {{A, B, C, X(1439), X(1441)}}, {{A, B, C, X(1440), X(56359)}}, {{A, B, C, X(1443), X(3663)}}, {{A, B, C, X(1617), X(15804)}}, {{A, B, C, X(1816), X(37275)}}, {{A, B, C, X(2077), X(61115)}}, {{A, B, C, X(2078), X(34881)}}, {{A, B, C, X(2287), X(23707)}}, {{A, B, C, X(2316), X(14493)}}, {{A, B, C, X(2359), X(5481)}}, {{A, B, C, X(4224), X(13588)}}, {{A, B, C, X(4228), X(35977)}}, {{A, B, C, X(5122), X(24929)}}, {{A, B, C, X(5708), X(37545)}}, {{A, B, C, X(5709), X(37534)}}, {{A, B, C, X(6282), X(21164)}}, {{A, B, C, X(6675), X(37294)}}, {{A, B, C, X(6910), X(37418)}}, {{A, B, C, X(7012), X(23617)}}, {{A, B, C, X(7053), X(53995)}}, {{A, B, C, X(7054), X(47487)}}, {{A, B, C, X(7131), X(56972)}}, {{A, B, C, X(7549), X(15777)}}, {{A, B, C, X(8056), X(8809)}}, {{A, B, C, X(9776), X(56544)}}, {{A, B, C, X(9940), X(37623)}}, {{A, B, C, X(11349), X(16054)}}, {{A, B, C, X(13587), X(36011)}}, {{A, B, C, X(17080), X(51612)}}, {{A, B, C, X(17102), X(23661)}}, {{A, B, C, X(17518), X(27621)}}, {{A, B, C, X(17531), X(52012)}}, {{A, B, C, X(28258), X(35991)}}, {{A, B, C, X(33325), X(35985)}}, {{A, B, C, X(36057), X(41890)}}, {{A, B, C, X(37532), X(37612)}}, {{A, B, C, X(40399), X(40424)}}, {{A, B, C, X(40412), X(40443)}}
X(63185) = barycentric product X(i)*X(j) for these (i, j): {1167, 85}, {1434, 56259}, {40397, 69}, {40399, 7}, {40424, 57}, {40444, 77}, {40527, 55346}, {40702, 57422}
X(63185) = barycentric quotient X(i)/X(j) for these (i, j): {6, 1864}, {7, 17862}, {56, 1108}, {57, 1210}, {58, 40979}, {65, 21933}, {85, 1226}, {109, 61237}, {222, 1071}, {223, 6260}, {604, 40958}, {651, 61185}, {1167, 9}, {1407, 37566}, {1409, 3611}, {1415, 53288}, {1419, 41561}, {1422, 52571}, {1427, 57285}, {1459, 40628}, {1461, 61227}, {1465, 1532}, {2003, 41562}, {40397, 4}, {40399, 8}, {40424, 312}, {40444, 318}, {40527, 2968}, {52411, 23204}, {56259, 2321}, {57422, 282}, {58984, 40117}
X(63186) lies on these lines: {2, 7011}, {4, 1440}, {7, 412}, {27, 34050}, {75, 7013}, {77, 37420}, {273, 47372}, {318, 56544}, {342, 1088}, {947, 21620}, {1804, 11109}, {7020, 56972}, {7318, 52248}
X(63186) = isogonal conjugate of X(40945)
X(63186) = trilinear pole of line {514, 57166}
X(63186) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 40945}, {9, 22063}, {48, 20262}, {55, 17102}, {63, 40957}, {184, 23528}, {212, 946}, {219, 2262}, {255, 1856}, {268, 40943}, {521, 61202}, {652, 61224}, {2192, 52097}, {7079, 59178}
X(63186) = X(i)-Dao conjugate of X(j) for these {i, j}: {3, 40945}, {57, 52097}, {223, 17102}, {478, 22063}, {1249, 20262}, {3162, 40957}, {6523, 1856}, {40837, 946}, {62605, 23528}
X(63186) = X(i)-cross conjugate of X(j) for these {i, j}: {44426, 653}
X(63186) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(41344)}}, {{A, B, C, X(2), X(7)}}, {{A, B, C, X(4), X(342)}}, {{A, B, C, X(28), X(37278)}}, {{A, B, C, X(29), X(412)}}, {{A, B, C, X(57), X(7011)}}, {{A, B, C, X(77), X(34234)}}, {{A, B, C, X(79), X(45091)}}, {{A, B, C, X(189), X(347)}}, {{A, B, C, X(264), X(34398)}}, {{A, B, C, X(270), X(1476)}}, {{A, B, C, X(279), X(55119)}}, {{A, B, C, X(286), X(55346)}}, {{A, B, C, X(322), X(54451)}}, {{A, B, C, X(1210), X(4292)}}, {{A, B, C, X(1838), X(21620)}}, {{A, B, C, X(2262), X(6129)}}, {{A, B, C, X(2322), X(43764)}}, {{A, B, C, X(3342), X(61121)}}, {{A, B, C, X(3559), X(52248)}}, {{A, B, C, X(3668), X(17094)}}, {{A, B, C, X(7091), X(51498)}}, {{A, B, C, X(7131), X(56287)}}, {{A, B, C, X(8748), X(36122)}}, {{A, B, C, X(8809), X(13478)}}, {{A, B, C, X(8822), X(36100)}}, {{A, B, C, X(9579), X(9581)}}, {{A, B, C, X(14377), X(55118)}}, {{A, B, C, X(40417), X(55987)}}, {{A, B, C, X(41082), X(55938)}}, {{A, B, C, X(51790), X(51792)}}, {{A, B, C, X(52392), X(57838)}}, {{A, B, C, X(55460), X(55461)}}
X(63186) = barycentric product X(i)*X(j) for these (i, j): {264, 57418}, {273, 55987}, {278, 40417}, {331, 947}, {40396, 85}
X(63186) = barycentric quotient X(i)/X(j) for these (i, j): {4, 20262}, {6, 40945}, {25, 40957}, {34, 2262}, {56, 22063}, {57, 17102}, {92, 23528}, {108, 61224}, {208, 40943}, {223, 52097}, {278, 946}, {393, 1856}, {947, 219}, {7053, 59178}, {32674, 61202}, {40396, 9}, {40417, 345}, {55987, 78}, {56195, 3694}, {57418, 3}
X(63187) lies on these lines: {3, 3100}, {19, 7177}, {63, 7079}, {103, 52776}, {222, 607}, {273, 14377}, {1790, 2332}, {2322, 17206}, {7154, 55117}
X(63187) = trilinear pole of line {1459, 54244}
X(63187) = X(i)-isoconjugate-of-X(j) for these {i, j}: {3, 46835}, {9, 20277}, {48, 17860}, {55, 17073}, {63, 4336}, {71, 17188}, {219, 1836}, {281, 53847}, {284, 21912}, {1332, 2520}, {3939, 23727}
X(63187) = X(i)-vertex conjugate of X(j) for these {i, j}: {1803, 2332}
X(63187) = X(i)-Dao conjugate of X(j) for these {i, j}: {223, 17073}, {478, 20277}, {1249, 17860}, {3162, 4336}, {36103, 46835}, {40590, 21912}, {40617, 23727}
X(63187) = X(i)-cross conjugate of X(j) for these {i, j}: {663, 36118}
X(63187) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(52781)}}, {{A, B, C, X(2), X(775)}}, {{A, B, C, X(3), X(27)}}, {{A, B, C, X(4), X(7128)}}, {{A, B, C, X(19), X(607)}}, {{A, B, C, X(28), X(1847)}}, {{A, B, C, X(29), X(37378)}}, {{A, B, C, X(75), X(26215)}}, {{A, B, C, X(270), X(279)}}, {{A, B, C, X(273), X(1170)}}, {{A, B, C, X(278), X(6198)}}, {{A, B, C, X(961), X(56147)}}, {{A, B, C, X(1445), X(56544)}}, {{A, B, C, X(2006), X(37729)}}, {{A, B, C, X(2125), X(47850)}}, {{A, B, C, X(2160), X(8761)}}, {{A, B, C, X(2184), X(54226)}}, {{A, B, C, X(7131), X(56287)}}, {{A, B, C, X(8144), X(52374)}}, {{A, B, C, X(10429), X(14256)}}, {{A, B, C, X(37741), X(55965)}}, {{A, B, C, X(40411), X(55994)}}
X(63187) = barycentric product X(i)*X(j) for these (i, j): {1, 34398}, {34, 34409}, {273, 37741}, {278, 55965}, {1459, 54968}, {4025, 52776}, {4091, 42389}, {56005, 92}
X(63187) = barycentric quotient X(i)/X(j) for these (i, j): {4, 17860}, {19, 46835}, {25, 4336}, {28, 17188}, {34, 1836}, {56, 20277}, {57, 17073}, {65, 21912}, {603, 53847}, {1835, 51462}, {3669, 23727}, {34398, 75}, {34409, 3718}, {37741, 78}, {52776, 1897}, {55965, 345}, {56005, 63}
X(63188) lies on these lines: {31, 1088}, {57, 9447}, {171, 3664}, {172, 241}, {3449, 9455}, {3676, 55086}
X(63188) = trilinear pole of line {20981, 53544}
X(63188) = X(i)-isoconjugate-of-X(j) for these {i, j}: {2, 16588}, {6, 40997}, {7, 52562}, {8, 21746}, {9, 17451}, {21, 21804}, {37, 16699}, {41, 20236}, {55, 2886}, {76, 9449}, {210, 18165}, {264, 22368}, {274, 21819}, {281, 22070}, {284, 21029}, {522, 46177}, {926, 61184}, {3688, 18088}, {3939, 21118}, {51464, 56154}
X(63188) = X(i)-vertex conjugate of X(j) for these {i, j}: {2194, 21453}
X(63188) = X(i)-Dao conjugate of X(j) for these {i, j}: {9, 40997}, {223, 2886}, {478, 17451}, {3160, 20236}, {32664, 16588}, {40589, 16699}, {40590, 21029}, {40611, 21804}, {40617, 21118}
X(63188) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(13405)}}, {{A, B, C, X(6), X(9440)}}, {{A, B, C, X(27), X(36016)}}, {{A, B, C, X(31), X(9447)}}, {{A, B, C, X(56), X(171)}}, {{A, B, C, X(57), X(241)}}, {{A, B, C, X(58), X(775)}}, {{A, B, C, X(75), X(39947)}}, {{A, B, C, X(81), X(14828)}}, {{A, B, C, X(82), X(51476)}}, {{A, B, C, X(89), X(479)}}, {{A, B, C, X(109), X(55086)}}, {{A, B, C, X(269), X(757)}}, {{A, B, C, X(593), X(7339)}}, {{A, B, C, X(675), X(2167)}}, {{A, B, C, X(1014), X(17074)}}, {{A, B, C, X(1471), X(9316)}}, {{A, B, C, X(2163), X(24013)}}, {{A, B, C, X(2194), X(59019)}}, {{A, B, C, X(2349), X(7357)}}, {{A, B, C, X(2982), X(15728)}}, {{A, B, C, X(3218), X(39728)}}, {{A, B, C, X(4564), X(56358)}}, {{A, B, C, X(9315), X(51838)}}, {{A, B, C, X(40415), X(55991)}}
X(63188) = barycentric product X(i)*X(j) for these (i, j): {1, 63148}, {3449, 85}, {40419, 57}
X(63188) = barycentric quotient X(i)/X(j) for these (i, j): {1, 40997}, {7, 20236}, {31, 16588}, {41, 52562}, {56, 17451}, {57, 2886}, {58, 16699}, {65, 21029}, {560, 9449}, {603, 22070}, {604, 21746}, {1400, 21804}, {1412, 18165}, {1415, 46177}, {1918, 21819}, {3449, 9}, {3669, 21118}, {9247, 22368}, {36146, 61184}, {40419, 312}, {63148, 75}
X(63189) lies on these lines: {269, 58887}, {479, 7279}, {1119, 38295}
X(63189) = X(i)-isoconjugate-of-X(j) for these {i, j}: {33, 13369}
X(63189) = X(i)-cross conjugate of X(j) for these {i, j}: {2605, 651}
X(63189) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(38295)}}, {{A, B, C, X(2), X(56356)}}, {{A, B, C, X(7), X(57)}}, {{A, B, C, X(35), X(943)}}, {{A, B, C, X(59), X(2259)}}, {{A, B, C, X(77), X(52351)}}, {{A, B, C, X(95), X(43363)}}, {{A, B, C, X(104), X(54969)}}, {{A, B, C, X(105), X(41431)}}, {{A, B, C, X(759), X(951)}}, {{A, B, C, X(972), X(2346)}}, {{A, B, C, X(1037), X(2164)}}, {{A, B, C, X(1255), X(1442)}}, {{A, B, C, X(2337), X(7163)}}, {{A, B, C, X(7045), X(40438)}}, {{A, B, C, X(7318), X(56359)}}, {{A, B, C, X(11509), X(37579)}}, {{A, B, C, X(18398), X(34419)}}, {{A, B, C, X(42326), X(43736)}}
X(63189) = barycentric quotient X(i)/X(j) for these (i, j): {222, 13369}
X(63190) lies on these lines: {7, 1470}, {36, 22464}, {57, 1813}, {104, 18815}, {269, 36052}, {915, 934}, {1358, 1804}, {1396, 4565}, {1442, 10202}, {1443, 15381}, {1462, 32655}, {6099, 15728}, {10090, 52392}, {37141, 37203}, {38859, 39173}, {46133, 54953}
X(63190) = trilinear pole of line {222, 3669}
X(63190) = X(i)-isoconjugate-of-X(j) for these {i, j}: {9, 8609}, {33, 912}, {41, 48380}, {55, 1737}, {119, 2342}, {200, 18838}, {281, 2252}, {607, 914}, {650, 61239}, {663, 56881}, {2340, 52456}, {3658, 4041}, {3900, 61231}, {3939, 55126}, {4845, 12831}, {6735, 51824}, {7046, 51649}, {11570, 52371}
X(63190) = X(i)-vertex conjugate of X(j) for these {i, j}: {1411, 45393}
X(63190) = X(i)-Dao conjugate of X(j) for these {i, j}: {223, 1737}, {478, 8609}, {3160, 48380}, {6609, 18838}, {40617, 55126}, {52879, 12831}
X(63190) = X(i)-cross conjugate of X(j) for these {i, j}: {36052, 2990}, {44805, 100}, {52407, 81}, {53314, 651}, {62402, 7}
X(63190) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(6), X(42843)}}, {{A, B, C, X(7), X(57)}}, {{A, B, C, X(21), X(7501)}}, {{A, B, C, X(28), X(37300)}}, {{A, B, C, X(36), X(104)}}, {{A, B, C, X(46), X(5553)}}, {{A, B, C, X(56), X(1470)}}, {{A, B, C, X(59), X(105)}}, {{A, B, C, X(77), X(6505)}}, {{A, B, C, X(88), X(1443)}}, {{A, B, C, X(272), X(1790)}}, {{A, B, C, X(757), X(60041)}}, {{A, B, C, X(915), X(15381)}}, {{A, B, C, X(934), X(1813)}}, {{A, B, C, X(943), X(34419)}}, {{A, B, C, X(951), X(52375)}}, {{A, B, C, X(972), X(1156)}}, {{A, B, C, X(1320), X(47645)}}, {{A, B, C, X(1440), X(56356)}}, {{A, B, C, X(1444), X(9723)}}, {{A, B, C, X(1929), X(1937)}}, {{A, B, C, X(2316), X(2717)}}, {{A, B, C, X(2346), X(2364)}}, {{A, B, C, X(2687), X(55966)}}, {{A, B, C, X(3737), X(8759)}}, {{A, B, C, X(7012), X(37129)}}, {{A, B, C, X(10202), X(37582)}}, {{A, B, C, X(34578), X(43736)}}, {{A, B, C, X(36100), X(55022)}}, {{A, B, C, X(40400), X(52377)}}
X(63190) = barycentric product X(i)*X(j) for these (i, j): {222, 46133}, {279, 45393}, {348, 915}, {1465, 57753}, {2990, 7}, {3657, 4573}, {4569, 61214}, {7182, 913}, {24002, 6099}, {32655, 6063}, {36052, 85}, {37203, 77}
X(63190) = barycentric quotient X(i)/X(j) for these (i, j): {7, 48380}, {56, 8609}, {57, 1737}, {77, 914}, {109, 61239}, {222, 912}, {603, 2252}, {651, 56881}, {913, 33}, {915, 281}, {1407, 18838}, {1461, 61231}, {1462, 52456}, {1465, 119}, {2990, 8}, {3657, 3700}, {3669, 55126}, {4565, 3658}, {6099, 644}, {6610, 12831}, {7099, 51649}, {15381, 52663}, {32655, 55}, {32698, 56183}, {34051, 14266}, {36052, 9}, {37203, 318}, {45393, 346}, {46133, 7017}, {57753, 36795}, {61214, 3900}
X(63191) lies on these lines: {936, 1445}, {1170, 17625}, {1434, 25244}, {3219, 38811}, {3969, 6604}, {4350, 16577}, {6198, 37594}, {33939, 42712}
X(63191) = trilinear pole of line {43049, 52089}
X(63191) = X(i)-isoconjugate-of-X(j) for these {i, j}: {6, 40998}, {55, 3946}, {58, 38930}, {81, 42446}, {220, 10521}, {284, 4854}, {593, 21673}, {3939, 23729}
X(63191) = X(i)-Dao conjugate of X(j) for these {i, j}: {9, 40998}, {10, 38930}, {223, 3946}, {40586, 42446}, {40590, 4854}, {40617, 23729}
X(63191) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(5223)}}, {{A, B, C, X(2), X(84)}}, {{A, B, C, X(7), X(1170)}}, {{A, B, C, X(21), X(27475)}}, {{A, B, C, X(37), X(42712)}}, {{A, B, C, X(57), X(3361)}}, {{A, B, C, X(81), X(3296)}}, {{A, B, C, X(85), X(1476)}}, {{A, B, C, X(88), X(14377)}}, {{A, B, C, X(90), X(56217)}}, {{A, B, C, X(104), X(17758)}}, {{A, B, C, X(105), X(3497)}}, {{A, B, C, X(226), X(502)}}, {{A, B, C, X(277), X(7284)}}, {{A, B, C, X(279), X(4321)}}, {{A, B, C, X(335), X(1257)}}, {{A, B, C, X(514), X(15179)}}, {{A, B, C, X(951), X(1262)}}, {{A, B, C, X(1037), X(56005)}}, {{A, B, C, X(1156), X(32008)}}, {{A, B, C, X(1214), X(37594)}}, {{A, B, C, X(1258), X(60086)}}, {{A, B, C, X(1280), X(40403)}}, {{A, B, C, X(1389), X(60083)}}, {{A, B, C, X(1432), X(8686)}}, {{A, B, C, X(1434), X(43760)}}, {{A, B, C, X(1462), X(20615)}}, {{A, B, C, X(1791), X(56382)}}, {{A, B, C, X(2346), X(55965)}}, {{A, B, C, X(2990), X(34485)}}, {{A, B, C, X(3062), X(60092)}}, {{A, B, C, X(3577), X(56355)}}, {{A, B, C, X(4258), X(42316)}}, {{A, B, C, X(4564), X(17097)}}, {{A, B, C, X(5558), X(39273)}}, {{A, B, C, X(8545), X(60995)}}, {{A, B, C, X(10308), X(60075)}}, {{A, B, C, X(17625), X(59181)}}, {{A, B, C, X(23617), X(30701)}}, {{A, B, C, X(25430), X(56075)}}, {{A, B, C, X(32009), X(60229)}}, {{A, B, C, X(36605), X(56038)}}, {{A, B, C, X(40399), X(60156)}}, {{A, B, C, X(40434), X(55918)}}, {{A, B, C, X(41790), X(56043)}}, {{A, B, C, X(45100), X(56230)}}, {{A, B, C, X(54622), X(62180)}}, {{A, B, C, X(55921), X(56054)}}, {{A, B, C, X(55948), X(56029)}}, {{A, B, C, X(56234), X(60071)}}, {{A, B, C, X(56354), X(60170)}}
X(63191) = barycentric product X(i)*X(j) for these (i, j): {321, 38811}, {38825, 85}
X(63191) = barycentric quotient X(i)/X(j) for these (i, j): {1, 40998}, {37, 38930}, {42, 42446}, {57, 3946}, {65, 4854}, {269, 10521}, {756, 21673}, {3669, 23729}, {38811, 81}, {38825, 9}
X(63192) lies on these lines: {1, 56870}, {7, 480}, {55, 479}, {57, 6602}, {165, 269}, {279, 6244}, {345, 63164}, {404, 56929}, {651, 1200}, {1119, 3672}, {1155, 61373}, {1462, 3752}, {5574, 8545}, {6180, 11051}, {9446, 28071}, {11227, 38459}, {19605, 60937}, {29007, 30624}, {37448, 55110}, {37541, 40154}, {38859, 53056}, {56182, 57785}
X(63192) = isogonal conjugate of X(14100)
X(63192) = trilinear pole of line {3669, 20980}
X(63192) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 14100}, {2, 1200}, {6, 41006}, {8, 20978}, {9, 40133}, {33, 10167}, {41, 20905}, {55, 11019}, {145, 45229}, {220, 60992}, {281, 22088}, {284, 21049}, {1334, 26818}, {1743, 45202}, {3062, 45228}, {9439, 59573}, {11051, 45203}
X(63192) = X(i)-vertex conjugate of X(j) for these {i, j}: {55, 61373}
X(63192) = X(i)-Dao conjugate of X(j) for these {i, j}: {3, 14100}, {9, 41006}, {223, 11019}, {478, 40133}, {3160, 20905}, {32664, 1200}, {40590, 21049}
X(63192) = X(i)-cross conjugate of X(j) for these {i, j}: {663, 651}, {15599, 100}
X(63192) = intersection, other than A, B, C, of circumconics {{A, B, C, X(1), X(165)}}, {{A, B, C, X(2), X(25930)}}, {{A, B, C, X(7), X(57)}}, {{A, B, C, X(9), X(3599)}}, {{A, B, C, X(21), X(103)}}, {{A, B, C, X(55), X(480)}}, {{A, B, C, X(59), X(1174)}}, {{A, B, C, X(77), X(345)}}, {{A, B, C, X(81), X(7045)}}, {{A, B, C, X(88), X(1088)}}, {{A, B, C, X(105), X(1376)}}, {{A, B, C, X(354), X(1155)}}, {{A, B, C, X(663), X(1200)}}, {{A, B, C, X(672), X(9446)}}, {{A, B, C, X(893), X(1458)}}, {{A, B, C, X(1002), X(17097)}}, {{A, B, C, X(1318), X(2717)}}, {{A, B, C, X(1419), X(60937)}}, {{A, B, C, X(1617), X(37541)}}, {{A, B, C, X(1796), X(40443)}}, {{A, B, C, X(1817), X(37448)}}, {{A, B, C, X(2078), X(3256)}}, {{A, B, C, X(2291), X(41431)}}, {{A, B, C, X(3263), X(3752)}}, {{A, B, C, X(5936), X(8809)}}, {{A, B, C, X(7218), X(7320)}}, {{A, B, C, X(8049), X(55938)}}, {{A, B, C, X(8056), X(36620)}}, {{A, B, C, X(9357), X(9445)}}, {{A, B, C, X(10389), X(35445)}}, {{A, B, C, X(10429), X(51498)}}, {{A, B, C, X(10980), X(53056)}}, {{A, B, C, X(13577), X(36100)}}, {{A, B, C, X(18810), X(55924)}}, {{A, B, C, X(26745), X(56348)}}, {{A, B, C, X(28626), X(43744)}}, {{A, B, C, X(38254), X(39963)}}, {{A, B, C, X(39293), X(40415)}}, {{A, B, C, X(40399), X(51567)}}, {{A, B, C, X(43363), X(55987)}}, {{A, B, C, X(53632), X(61240)}}, {{A, B, C, X(56048), X(60041)}}
X(63192) = barycentric product X(i)*X(j) for these (i, j): {1, 23618}, {14493, 348}, {56026, 57}
X(63192) = barycentric quotient X(i)/X(j) for these (i, j): {1, 41006}, {6, 14100}, {7, 20905}, {31, 1200}, {56, 40133}, {57, 11019}, {65, 21049}, {165, 45203}, {222, 10167}, {269, 60992}, {603, 22088}, {604, 20978}, {1014, 26818}, {1419, 43182}, {3207, 45228}, {3445, 45202}, {6180, 59573}, {14493, 281}, {23618, 75}, {38266, 45229}, {56026, 312}
X(63193) lies on these lines: {7, 56840}, {57, 2150}, {58, 3668}, {77, 757}, {81, 1214}, {86, 283}, {270, 273}, {873, 7182}, {943, 37594}, {1014, 1175}, {2259, 42302}, {8808, 40395}, {26638, 40435}, {36048, 52560}
X(63193) = isogonal conjugate of X(40967)
X(63193) = trilinear pole of line {1019, 51664}
X(63193) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 40967}, {8, 40952}, {9, 2294}, {10, 14547}, {12, 8021}, {33, 56839}, {37, 40937}, {42, 6734}, {55, 442}, {72, 1859}, {181, 51978}, {210, 942}, {219, 1865}, {220, 55010}, {281, 18591}, {284, 21675}, {312, 40978}, {522, 61169}, {594, 46882}, {650, 61161}, {661, 61233}, {756, 54356}, {1234, 2175}, {1334, 5249}, {1838, 2318}, {1841, 3694}, {1896, 59177}, {2260, 2321}, {3700, 61197}, {3701, 40956}, {3939, 23752}, {3949, 46884}, {4041, 61220}, {4069, 50354}, {4183, 41393}, {4303, 53008}, {4552, 33525}, {7046, 39791}, {8611, 61236}, {23207, 41013}, {41509, 45038}, {52355, 53323}, {55091, 55378}
X(63193) = X(i)-Dao conjugate of X(j) for these {i, j}: {3, 40967}, {223, 442}, {478, 2294}, {36830, 61233}, {40589, 40937}, {40590, 21675}, {40592, 6734}, {40593, 1234}, {40617, 23752}
X(63193) = X(i)-cross conjugate of X(j) for these {i, j}: {3676, 1414}
X(63193) = pole of line {14547, 40937} with respect to the Stammler hyperbola
X(63193) = pole of line {6734, 40967} with respect to the Wallace hyperbola
X(63193) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(27), X(1444)}}, {{A, B, C, X(56), X(54339)}}, {{A, B, C, X(57), X(77)}}, {{A, B, C, X(58), X(270)}}, {{A, B, C, X(81), X(86)}}, {{A, B, C, X(82), X(56003)}}, {{A, B, C, X(272), X(2185)}}, {{A, B, C, X(279), X(1442)}}, {{A, B, C, X(1459), X(2260)}}, {{A, B, C, X(2349), X(8044)}}, {{A, B, C, X(2982), X(60041)}}, {{A, B, C, X(3361), X(37594)}}, {{A, B, C, X(4565), X(59151)}}, {{A, B, C, X(15474), X(57883)}}
X(63193) = barycentric product X(i)*X(j) for these (i, j): {1014, 40435}, {1019, 54952}, {1175, 85}, {1412, 40422}, {1414, 56320}, {1434, 943}, {1444, 40573}, {2185, 52560}, {2259, 57785}, {2982, 86}, {15439, 7199}, {18155, 32651}, {36048, 4560}, {40395, 77}, {40412, 57}, {40570, 7182}, {60041, 81}, {60188, 757}
X(63193) = barycentric quotient X(i)/X(j) for these (i, j): {6, 40967}, {34, 1865}, {56, 2294}, {57, 442}, {58, 40937}, {65, 21675}, {81, 6734}, {85, 1234}, {109, 61161}, {110, 61233}, {222, 56839}, {269, 55010}, {593, 54356}, {603, 18591}, {604, 40952}, {849, 46882}, {943, 2321}, {1014, 5249}, {1175, 9}, {1333, 14547}, {1396, 1838}, {1397, 40978}, {1408, 2260}, {1412, 942}, {1415, 61169}, {1474, 1859}, {1794, 3694}, {2150, 8021}, {2185, 51978}, {2259, 210}, {2982, 10}, {3669, 23752}, {4565, 61220}, {7099, 39791}, {15439, 1018}, {16947, 40956}, {32651, 4551}, {36048, 4552}, {40152, 59163}, {40214, 31938}, {40395, 318}, {40412, 312}, {40422, 30713}, {40435, 3701}, {40570, 33}, {40573, 41013}, {52373, 41393}, {52560, 6358}, {54952, 4033}, {56320, 4086}, {60041, 321}, {60188, 1089}
X(63194) lies on these lines: {21, 65}, {34, 270}, {57, 2185}, {81, 1427}, {85, 52379}, {226, 333}, {643, 5173}, {3219, 56204}, {3339, 17512}, {3340, 56946}, {5228, 40432}, {21454, 52393}, {40442, 54339}
X(63194) = isogonal conjugate of X(21811)
X(63194) = trilinear pole of line {3737, 4017}
X(63194) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 21811}, {6, 21677}, {9, 2650}, {10, 21748}, {37, 2646}, {41, 18698}, {42, 5745}, {55, 17056}, {71, 40950}, {101, 62566}, {219, 407}, {284, 21674}, {661, 53388}, {663, 22003}, {1334, 3664}, {1400, 6737}, {1826, 22361}, {2194, 42708}, {3694, 40985}, {3700, 53324}, {3709, 17136}, {3939, 23755}, {5549, 30604}
X(63194) = X(i)-Dao conjugate of X(j) for these {i, j}: {3, 21811}, {9, 21677}, {223, 17056}, {478, 2650}, {1015, 62566}, {1214, 42708}, {3160, 18698}, {36830, 53388}, {40582, 6737}, {40589, 2646}, {40590, 21674}, {40592, 5745}, {40617, 23755}
X(63194) = X(i)-cross conjugate of X(j) for these {i, j}: {513, 1414}
X(63194) = pole of line {2646, 21748} with respect to the Stammler hyperbola
X(63194) = pole of line {5745, 21811} with respect to the Wallace hyperbola
X(63194) = intersection, other than A, B, C, of circumconics, {{A, B, C, X(21), X(27)}}, {{A, B, C, X(34), X(57)}}, {{A, B, C, X(69), X(26751)}}, {{A, B, C, X(89), X(189)}}, {{A, B, C, X(171), X(5228)}}, {{A, B, C, X(286), X(757)}}, {{A, B, C, X(553), X(41542)}}, {{A, B, C, X(1170), X(40420)}}, {{A, B, C, X(1171), X(52378)}}, {{A, B, C, X(1414), X(17933)}}, {{A, B, C, X(2982), X(4564)}}, {{A, B, C, X(3062), X(4416)}}, {{A, B, C, X(3219), X(21454)}}, {{A, B, C, X(4573), X(31615)}}, {{A, B, C, X(5325), X(60955)}}, {{A, B, C, X(8261), X(55090)}}, {{A, B, C, X(17484), X(26748)}}, {{A, B, C, X(18163), X(18164)}}, {{A, B, C, X(18165), X(53083)}}, {{A, B, C, X(27475), X(39947)}}, {{A, B, C, X(35049), X(60139)}}, {{A, B, C, X(37543), X(54339)}}, {{A, B, C, X(40412), X(40438)}}, {{A, B, C, X(40430), X(60235)}}, {{A, B, C, X(41610), X(41629)}}, {{A, B, C, X(42302), X(56020)}}, {{A, B, C, X(54697), X(56320)}}, {{A, B, C, X(55965), X(60167)}}
X(63194) = barycentric product X(i)*X(j) for these (i, j): {34, 57833}, {57, 60235}, {273, 57668}, {286, 40442}, {1414, 56321}, {17097, 86}, {40430, 7}
X(63194) = barycentric quotient X(i)/X(j) for these (i, j): {1, 21677}, {6, 21811}, {7, 18698}, {21, 6737}, {28, 40950}, {34, 407}, {56, 2650}, {57, 17056}, {58, 2646}, {65, 21674}, {81, 5745}, {110, 53388}, {226, 42708}, {513, 62566}, {651, 22003}, {1014, 3664}, {1333, 21748}, {1414, 17136}, {1437, 22361}, {3669, 23755}, {17097, 10}, {40430, 8}, {40442, 72}, {56321, 4086}, {57668, 78}, {57833, 3718}, {60235, 312}
X(63195) lies on these lines: {2, 40831}, {6, 3926}, {25, 69}, {37, 30701}, {42, 52396}, {76, 393}, {111, 3620}, {141, 8770}, {193, 251}, {263, 59257}, {599, 36616}, {1231, 1880}, {1383, 20080}, {1400, 7131}, {1427, 30705}, {1975, 18935}, {1976, 6394}, {1989, 46951}, {2165, 32828}, {2339, 30676}, {2963, 32838}, {3108, 51171}, {3618, 39951}, {3619, 21448}, {3785, 37485}, {5032, 34572}, {6338, 40323}, {7763, 46952}, {7799, 52188}, {8794, 57790}, {8882, 34386}, {10008, 60775}, {30479, 56853}, {31400, 39968}, {32815, 36851}, {32830, 52223}, {32831, 52224}, {32833, 52187}, {32834, 51316}, {32836, 34288}, {32885, 52154}, {34403, 41489}, {39955, 51170}, {40144, 41614}, {40405, 53021}, {42407, 53033}, {48070, 50541}
X(63195) = isogonal conjugate of X(1184)
X(63195) = isotomic conjugate of X(5286)
X(63195) = trilinear pole of line {3265, 512}
X(63195) = X(i)-isoconjugate-of-X(j) for these {i, j}: {1, 1184}, {19, 19459}, {31, 5286}, {612, 16502}, {614, 54416}, {1010, 21750}, {1460, 2082}, {1633, 2484}, {1910, 51412}, {1973, 7386}, {2285, 7083}, {2286, 40987}, {2303, 40934}, {2474, 4599}, {3732, 8646}, {4206, 23620}, {4320, 30706}, {16583, 44119}
X(63195) = X(i)-Dao conjugate of X(j) for these {i, j}: {2, 5286}, {3, 1184}, {6, 19459}, {3124, 2474}, {6337, 7386}, {11672, 51412}
X(63195) = pole of line {1184, 19459} with respect to the Stammler hyperbola
X(63195) = pole of line {1184, 5286} with respect to the Wallace hyperbola
X(63195) = intersection, other than A, B, C, of circumconics {{A, B, C, X(2), X(6)}}, {{A, B, C, X(3), X(37491)}}, {{A, B, C, X(4), X(14001)}}, {{A, B, C, X(66), X(2996)}}, {{A, B, C, X(67), X(43681)}}, {{A, B, C, X(68), X(13562)}}, {{A, B, C, X(69), X(76)}}, {{A, B, C, X(74), X(54558)}}, {{A, B, C, X(95), X(60212)}}, {{A, B, C, X(141), X(193)}}, {{A, B, C, X(249), X(56072)}}, {{A, B, C, X(253), X(1502)}}, {{A, B, C, X(264), X(40824)}}, {{A, B, C, X(276), X(55474)}}, {{A, B, C, X(287), X(14826)}}, {{A, B, C, X(511), X(19126)}}, {{A, B, C, X(523), X(56334)}}, {{A, B, C, X(524), X(3620)}}, {{A, B, C, X(599), X(20080)}}, {{A, B, C, X(801), X(42287)}}, {{A, B, C, X(1176), X(56004)}}, {{A, B, C, X(1916), X(8801)}}, {{A, B, C, X(1992), X(3619)}}, {{A, B, C, X(3224), X(46712)}}, {{A, B, C, X(3424), X(40416)}}, {{A, B, C, X(3426), X(54779)}}, {{A, B, C, X(3589), X(51171)}}, {{A, B, C, X(3613), X(60260)}}, {{A, B, C, X(3618), X(43527)}}, {{A, B, C, X(3631), X(11160)}}, {{A, B, C, X(3763), X(51170)}}, {{A, B, C, X(3767), X(53033)}}, {{A, B, C, X(3934), X(31400)}}, {{A, B, C, X(4590), X(9473)}}, {{A, B, C, X(5032), X(34573)}}, {{A, B, C, X(5286), X(7795)}}, {{A, B, C, X(5395), X(25322)}}, {{A, B, C, X(5485), X(16774)}}, {{A, B, C, X(5490), X(24243)}}, {{A, B, C, X(5491), X(24244)}}, {{A, B, C, X(6391), X(14376)}}, {{A, B, C, X(6393), X(40680)}}, {{A, B, C, X(7131), X(30676)}}, {{A, B, C, X(7763), X(32828)}}, {{A, B, C, X(7769), X(32838)}}, {{A, B, C, X(7799), X(46951)}}, {{A, B, C, X(8024), X(39129)}}, {{A, B, C, X(8781), X(8797)}}, {{A, B, C, X(9229), X(60232)}}, {{A, B, C, X(9230), X(18906)}}, {{A, B, C, X(9307), X(60213)}}, {{A, B, C, X(10008), X(40697)}}, {{A, B, C, X(11008), X(21356)}}, {{A, B, C, X(11382), X(40691)}}, {{A, B, C, X(13481), X(57857)}}, {{A, B, C, X(13622), X(60639)}}, {{A, B, C, X(15321), X(38259)}}, {{A, B, C, X(17040), X(18840)}}, {{A, B, C, X(22336), X(60145)}}, {{A, B, C, X(28419), X(41614)}}, {{A, B, C, X(30541), X(41435)}}, {{A, B, C, X(31618), X(59759)}}, {{A, B, C, X(32829), X(32832)}}, {{A, B, C, X(32831), X(32834)}}, {{A, B, C, X(32833), X(32836)}}, {{A, B, C, X(32871), X(32897)}}, {{A, B, C, X(32879), X(32882)}}, {{A, B, C, X(34285), X(54122)}}, {{A, B, C, X(34436), X(56362)}}, {{A, B, C, X(34817), X(56339)}}, {{A, B, C, X(36889), X(60202)}}, {{A, B, C, X(36948), X(60101)}}, {{A, B, C, X(38005), X(60647)}}, {{A, B, C, X(40826), X(60262)}}, {{A, B, C, X(42313), X(60221)}}, {{A, B, C, X(45838), X(56360)}}, {{A, B, C, X(45857), X(60099)}}, {{A, B, C, X(52583), X(57388)}}, {{A, B, C, X(57408), X(60215)}}
X(63195) = barycentric product X(i)*X(j) for these (i, j): {30479, 8817}, {37215, 48070}, {40403, 60197}, {40831, 6}, {56179, 57923}, {56328, 57925}
X(63195) = barycentric quotient X(i)/X(j) for these (i, j): {2, 5286}, {3, 19459}, {6, 1184}, {69, 7386}, {511, 51412}, {1036, 7083}, {1037, 1460}, {1039, 40987}, {1245, 40934}, {1310, 1633}, {2221, 16502}, {2281, 21750}, {2339, 2082}, {3005, 2474}, {3618, 40179}, {7123, 54416}, {7131, 2285}, {8817, 388}, {30479, 497}, {30701, 2345}, {30705, 7365}, {37215, 3732}, {37485, 40125}, {40403, 2303}, {40831, 76}, {48070, 6590}, {56179, 612}, {56219, 16583}, {56328, 614}, {56359, 4320}, {57923, 3673}, {57925, 4385}, {60197, 53510}
X(63196) lies on these lines: {3, 6}, {115, 42912}, {303, 31173}, {531, 23302}, {1506, 42925}, {3055, 6109}, {3589, 52022}, {3849, 62984}, {5472, 42942}, {6671, 53469}, {7603, 10654}, {7684, 42101}, {9113, 43021}, {11488, 18424}, {11614, 42092}, {14138, 43197}, {14537, 42511}, {16644, 39601}, {16962, 39563}, {20428, 42114}, {23303, 45879}, {33518, 42143}, {36993, 42134}, {39565, 42152}, {39590, 42147}, {42102, 44666}, {42111, 59403}, {42117, 43457}, {42133, 59397}, {43029, 50855}, {43619, 63032}
X(63196) = isogonal conjugate of X(54524)
X(63196) = Schoutte-circle-inverse of X(21401)
X(63196) = X(1)-isoconjugate of X(54524)
X(63196) = barycentric quotient X(6)/X(54524)
X(63196) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 42116, 8588}, {15, 16, 21401}
X(63197) lies on these lines: {3, 6}, {115, 42913}, {302, 31173}, {530, 23303}, {1506, 42924}, {3055, 6108}, {3589, 52021}, {3849, 62983}, {5471, 42943}, {6672, 53458}, {7603, 10653}, {7685, 42102}, {9112, 43020}, {11489, 18424}, {11614, 42089}, {14139, 43198}, {14537, 42510}, {16645, 39601}, {16963, 39563}, {20429, 42111}, {23302, 45880}, {33517, 42146}, {36995, 42133}, {39565, 42149}, {39590, 42148}, {42101, 44667}, {42114, 59404}, {42118, 43457}, {42134, 59398}, {43028, 50858}, {43619, 63033}
X(63197) = isogonal conjugate of X(54525)
X(63197) = Schoutte-circle-inverse of X(21402)
X(63197) = X(1)-isoconjugate of X(54525)
X(63197) = barycentric quotient X(6)/X(54525)
X(63197) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 42115, 8588}, {15, 16, 21402}
X(63198) lies on these lines: {3, 6}, {13, 31489}, {14, 44526}, {18, 44518}, {30, 61331}, {111, 11131}, {115, 5463}, {202, 31477}, {302, 7841}, {395, 2549}, {397, 31401}, {1506, 5340}, {2548, 42148}, {3054, 42089}, {3055, 18582}, {3767, 16773}, {3815, 10653}, {5054, 62198}, {5077, 6775}, {5254, 42149}, {5318, 31415}, {5321, 43619}, {5335, 37464}, {5339, 7756}, {5471, 42154}, {5475, 42155}, {6772, 52021}, {6781, 42625}, {7737, 42943}, {7745, 42151}, {7746, 43239}, {7747, 43193}, {7748, 42153}, {7749, 42491}, {7795, 59542}, {7833, 62983}, {7887, 62601}, {9113, 36967}, {9300, 42510}, {10097, 57122}, {11304, 11489}, {11306, 23303}, {11648, 49906}, {11742, 42099}, {12155, 42849}, {13192, 38431}, {15048, 42913}, {16242, 37637}, {16808, 18584}, {16964, 44519}, {18424, 42095}, {18581, 53419}, {31406, 42924}, {31451, 54437}, {31455, 42156}, {31492, 42990}, {35931, 37641}, {35955, 37785}, {42086, 53418}, {42088, 43618}, {42094, 43457}, {42121, 43291}, {42125, 43452}, {49901, 49948}
X(63198) = isogonal conjugate of X(54617)
X(63198) = X(1)-isoconjugate of X(54617)
X(63198) = barycentric quotient X(6)/X(54617)
X(63198) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 5210, 41407}, {6, 11481, 187}, {6, 19780, 21309}, {6, 53095, 15}, {16, 14538, 11481}, {5024, 11486, 6}, {10646, 41407, 5210}, {42115, 55639, 10646}
X(63199) lies on these lines: {3, 6}, {13, 44526}, {14, 31489}, {17, 44518}, {30, 61332}, {111, 11130}, {115, 5464}, {203, 31477}, {303, 7841}, {396, 2549}, {398, 31401}, {599, 36775}, {1506, 5339}, {2307, 31448}, {2548, 42147}, {3054, 42092}, {3055, 18581}, {3767, 16772}, {3815, 10654}, {5054, 62197}, {5077, 6772}, {5254, 42152}, {5318, 43619}, {5321, 31415}, {5334, 37463}, {5340, 7756}, {5472, 42155}, {5475, 42154}, {6775, 52022}, {6781, 42626}, {7737, 42942}, {7745, 42150}, {7746, 43238}, {7747, 43194}, {7748, 42156}, {7749, 42490}, {7795, 59541}, {7833, 62984}, {7887, 62600}, {9112, 36968}, {9300, 42511}, {10097, 57123}, {11303, 11488}, {11305, 23302}, {11648, 49905}, {11742, 42100}, {12154, 42849}, {13192, 38432}, {15048, 42912}, {16241, 37637}, {16809, 18584}, {16965, 44519}, {18424, 42098}, {18582, 53419}, {23259, 41018}, {31406, 42925}, {31451, 54438}, {31455, 42153}, {31492, 42991}, {35932, 37640}, {35955, 37786}, {42085, 53418}, {42087, 43618}, {42093, 43457}, {42124, 43291}, {42128, 43451}, {49902, 49947}
X(63199) = isogonal conjugate of X(54618)
X(63199) = X(1)-isoconjugate of X(54618)
X(63199) = barycentric quotient X(6)/X(54618)
X(63199) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {6, 5210, 41406}, {6, 11480, 187}, {6, 19781, 21309}, {6, 53095, 16}, {15, 14539, 11480}, {5024, 11485, 6}, {10645, 41406, 5210}, {42116, 55639, 10645}
X(63200) lies on these lines: {2, 22573}, {3, 6}, {13, 3815}, {14, 2549}, {17, 31401}, {18, 5254}, {111, 61632}, {115, 37835}, {202, 2276}, {230, 16242}, {298, 7831}, {302, 7790}, {395, 5463}, {397, 31406}, {597, 9885}, {1250, 16784}, {2275, 7006}, {2548, 16965}, {3054, 33416}, {3055, 16966}, {3200, 9604}, {3206, 9603}, {3411, 9607}, {3412, 31450}, {3457, 39389}, {5286, 42149}, {5305, 16773}, {5309, 41944}, {5318, 53466}, {5355, 62199}, {5471, 41108}, {5475, 36969}, {5858, 40344}, {6114, 61634}, {6770, 47864}, {6775, 50855}, {7005, 31448}, {7736, 10653}, {7737, 36968}, {7738, 40694}, {7739, 16963}, {7745, 42158}, {7746, 42937}, {7747, 43633}, {7748, 42814}, {7756, 42432}, {7819, 59542}, {7828, 62601}, {7835, 30472}, {9113, 10654}, {9300, 41100}, {9606, 42990}, {11648, 41122}, {12155, 63101}, {13083, 37640}, {13881, 42489}, {14537, 46334}, {15484, 42155}, {16785, 19373}, {16808, 31415}, {16809, 53419}, {16967, 43620}, {18424, 42918}, {18581, 36252}, {18582, 62993}, {18584, 42919}, {18907, 42943}, {19106, 53418}, {19107, 43619}, {21843, 61317}, {23303, 43291}, {31400, 40693}, {31404, 42162}, {31455, 42488}, {31461, 54437}, {31467, 42156}, {31489, 37832}, {36970, 44526}, {37785, 52691}, {41621, 51484}, {42089, 62992}, {42100, 43618}, {42510, 63024}, {43484, 62233}, {43632, 44519}, {61332, 61719}
X(63200) = isogonal conjugate of X(62933)
X(63200) = Brocard-circle-inverse of X(41407)
X(63200) = X(1)-isoconjugate of X(62933)
X(63200) = crossdifference of every pair of points on line {523, 13305}
X(63200) = barycentric quotient X(6)/X(62933)
X(63200) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 6, 41407}, {6, 16, 41406}, {6, 574, 15}, {6, 9600, 51728}, {6, 10646, 41409}, {6, 11481, 1384}, {6, 19780, 5008}, {6, 42115, 41408}, {16, 3106, 15}, {2549, 61331, 14}, {9735, 11485, 15}, {42115, 55653, 10646}
X(63201) lies on these lines: {2, 22574}, {3, 6}, {13, 2549}, {14, 3815}, {17, 5254}, {18, 31401}, {111, 61633}, {115, 37832}, {203, 2276}, {230, 16241}, {299, 7831}, {303, 7790}, {396, 5464}, {398, 31406}, {597, 9886}, {2275, 7005}, {2548, 16964}, {3054, 33417}, {3055, 16967}, {3201, 9604}, {3205, 9603}, {3411, 31450}, {3412, 9607}, {3458, 39389}, {5286, 42152}, {5305, 16772}, {5309, 41943}, {5321, 53455}, {5355, 62200}, {5472, 41107}, {5475, 36970}, {5859, 40344}, {6115, 36776}, {6772, 50858}, {6773, 47863}, {7006, 31448}, {7051, 16785}, {7736, 10654}, {7737, 36967}, {7738, 40693}, {7739, 16962}, {7745, 42157}, {7746, 42936}, {7747, 43632}, {7748, 42813}, {7756, 42431}, {7819, 59541}, {7828, 62600}, {7835, 30471}, {9112, 10653}, {9300, 41101}, {9606, 42991}, {10638, 16784}, {11648, 41121}, {12154, 63101}, {13084, 37641}, {13881, 42488}, {14537, 46335}, {15484, 42154}, {16808, 53419}, {16809, 31415}, {16966, 43620}, {18424, 42919}, {18581, 62993}, {18582, 36251}, {18584, 42918}, {18907, 42942}, {19106, 43619}, {19107, 53418}, {21843, 61318}, {23302, 43291}, {31400, 40694}, {31404, 42159}, {31455, 424n the Brocard Axis
X(63201) = Brocard-circle-inverse of X(41406)
X(63201) = X(1)-isoconjugate of X(62934)
X(63201) = crossdifference of every pair of points on line {523, 13304}
X(63201) = barycentric quotient X(6)/X(62934)
X(63201) = {X(i),X(j)}-harmonic conjugate of X(k) for these (i,j,k): {3, 6, 41406}, {6, 15, 41407}, {6, 574, 16}, {6, 10645, 41408}, {6, 11480, 1384}, {6, 19781, 5008}, {6, 42116, 41409}, {15, 3107, 16}, {2549, 61332, 13}, {9736, 11486, 16}, {42116, 55653, 10645}
PART 1: | Introduction and Centers X(1) - X(1000) | PART 2: | Centers X(1001) - X(3000) | PART 3: | Centers X(3001) - X(5000) |
PART 4: | Centers X(5001) - X(7000) | PART 5: | Centers X(7001) - X(10000) | PART 6: | Centers X(10001) - X(12000) |
PART 7: | Centers X(12001) - X(14000) | PART 8: | Centers X(14001) - X(16000) | PART 9: | Centers X(16001) - X(18000) |
PART 10: | Centers X(18001) - X(20000) | PART 11: | Centers X(20001) - X(22000) | PART 12: | Centers X(22001) - X(24000) |
PART 13: | Centers X(24001) - X(26000) | PART 14: | Centers X(26001) - X(28000) | PART 15: | Centers X(28001) - X(30000) |
PART 16: | Centers X(30001) - X(32000) | PART 17: | Centers X(32001) - X(34000) | PART 18: | Centers X(34001) - X(36000) |
PART 19: | Centers X(36001) - X(38000) | PART 20: | Centers X(38001) - X(40000) | PART 21: | Centers X(40001) - X(42000) |
PART 22: | Centers X(42001) - X(44000) | PART 23: | Centers X(44001) - X(46000) | PART 24: | Centers X(46001) - X(48000) |
PART 25: | Centers X(48001) - X(50000) | PART 26: | Centers X(50001) - X(52000) | PART 27: | Centers X(52001) - X(54000) |
PART 28: | Centers X(54001) - X(56000) | PART 29: | Centers X(56001) - X(58000) | PART 30: | Centers X(58001) - X(60000) |
PART 31: | Centers X(60001) - X(62000) | PART 32: | Centers X(62001) - X(64000) | PART 33: | Centers X(64001) - X(66000) |
PART 34: | Centers X(66001) - X(68000) | PART 35: | Centers X(68001) - X(70000) | PART 36: | Centers X(70001) - X(72000) |