=================================================================================================================== Missed from ETC X(12043) -> {E-88*F,-3*E+8*F} X(12056) -> {9*E^2+192*E*F+352*F^2+288*S^2,-27*E^2-64*E*F-32*F^2+160*S^2} X(12057) -> {9*E^2-144*E*F-320*F^2-384*S^2,-27*E^2-80*E*F-64*F^2+128*S^2} X(12068) -> {E^2-7*E*F+46*F^2-2*S^2,-E^2-11*E*F-10*F^2+6*S^2} X(12103) -> {7,-13} X(12104) -> {a*b*c+8*$a*SA$,5*a*b*c-8*$a*SA$} X(12105) -> {5*E+32*F,-23*E-32*F} X(12106) -> {E-8*F,5*E+8*F} X(12107) -> {3*E+16*F,-9*E-16*F} X(12108) -> {13,-7} X(12113) -> {5*E*F-13*F^2-S^2,-6*E*F+21*F^2+S^2} X(12605) -> {E+2*F,-E-6*F} X(13147) -> {F^2-3*S^2,2*E*F+F^2+13*S^2} X(13150) -> {3*E^2+12*E*F+16*F^2-16*S^2,-6*E^2-12*E*F+32*S^2} X(13154) -> {9*E+4*F,-3*E-4*F} X(13155) -> {4*E*F-S^2,-12*E*F+4*F^2+3*S^2} X(13163) -> {5*E-8*F,17*E+24*F} X(13164) -> {3*E^2+64*E*F+160*F^2-32*S^2,39*E^2+192*E*F+288*F^2-160*S^2} X(13168) -> {4*(E+F)*S^2,4*(E+F)^3-27*E*S^2} X(13322) -> {F^2+S^2,-2*E*F-3*(F^2+S^2)} X(13361) -> {7*E-F,3*(E+F)} X(13362) -> {3*E^2-8*E*F-48*F^2+16*S^2,3*E^2+24*E*F+16*F^2+80*S^2} X(13371) -> {E-4*F,-3*E-4*F} X(13383) -> {E+6*F,-3*E-2*F} X(13406) -> {E+8*F,-3*E+8*F} X(13413) -> {3*E+16*F,7*E+16*F} X(13442) -> {a*b*c+$a*SA$,a*b*c+2$a$*(E+F)-$a*SA$} X(13448) -> {E^2+14*E*F+40*F^2-8*S^2,6*E^2+30*E*F+24*F^2-24*S^2} X(13469) -> {9*E^2+176*E*F+320*F^2+256*S^2,-27*E^2-16*E*F+64*F^2+256*S^2} X(13471) -> {E^2+272*E*F-512*F^2-64*S^2,-11*E^2-688*E*F+1024*F^2+192*S^2} X(13473) -> {F,E-11*F} X(13487) -> {E-3*F,3*E-7*F} X(13488) -> {F,2*E-3*F} X(13586) -> {(E+F)^2-5*S^2,6*S^2} X(13587) -> {6*a*b*c-$a$*E,-6*a*b*c} X(13588) -> {E*S^2+$a*b$*((E+F)^2-2*S^2)-$b*c*SA^2$,2*$a*b$*S^2} X(13589) -> {(E+4*F)*S^2-2*$a*b*SA*SB$,2*($a*b$-2*E-2*F)*S^2} X(13595) -> {E-4*F,4*(E+F)} X(13596) -> {4*F,5*E-4*F} X(13614) -> {F*S^2*(a*b*c-$a$*(E+F)-2*$a*SA$)-$a*SB^2*SC^2$+$a$*S^4,F*S^2*(2*$a$*(E+F)-2*a*b*c-2*$a^3$)-$a$*S^4} X(13615) -> {$a*b$+E-F,-$a*b$+E+F} X(13616) -> {3*E+4*F-2*S,-4*E-4*F+2*S} X(13617) -> {3*E+4*F+2*S,-4*E-4*F-2*S} X(13618) -> {a*b*c*(E+3*F)+2$a$(F^2+S^2)+$a*SA^2$,-2*a*b*c*F-2*(E+F)*(a*b*c+$a$*F)-3*$a$*S^2-2*$a*SA^2$} X(13619) -> {8*F,-E-16*F} X(13620) -> {3*E+20*F,-8*E-20*F} X(13621) -> {E-8*F,7*E+8*F} X(13628) -> {32*(E+F)^3-3*(5*E+32*F)*S^2,81*E*S^2} X(13629) -> {11*E+128*F,27*E} X(13631) -> {3*E^2-16*E*F-64*F^2,3*E^2+48*E*F+64*F^2+128*S^2} X(13632) -> {3*$a*b$+4*(E+F),-3*$a*b$} X(13633) -> {3*$a*b$-4*(E+F),-3*$a*b$} X(13634) -> {$a*b$+3*E+3*F,-3*E-3*F} X(13635) -> {$a*b$-3*(E+F),3*(E+F)} X(13723) -> {a*b*c*$a*b$+2*a*b*c*(E+F)+$a*b$*E*(E+F),-a*b*c*($a*b$+2*E+2*F)} X(13724) -> {$a$*$a*b*SA*SB$,S^2*(a*b*c-$a$*(E+F)-$a*SA$)} X(13725) -> {$a$*(a*b*c+$a$*(E+F)+$a*SA$),-2*S^2} X(13726) -> {$a$*($a*b$+E),-(a+b)*(a+c)*(b+c)} X(13727) -> {E+F,$a*b$-E-F} X(13728) -> {$a$*(a*b*c+2*$a$*(E+F)+$a*SA$),-2*S^2} X(13729) -> {a*b*c,4*a*b*c-2*$a*SA$} X(13730) -> {a*b*c-$a$*F,-a*b*c+$a$*(E+F)} X(13731) -> {3*a*b*c+$a$*(E+F)+$a*SA$,-a*b*c-$a$*(E+F)-$a*SA$} X(13732) -> {$a^3$-a*b*c,-$a^3$-a*b*c} X(13733) -> {a*b*c-$a$*F+$a*SA$,$a^3$+a*b*c} X(13734) -> {$a*b*SA*SB$,a*b*c*$a*SA$-$a*b*SA*SB$} X(13735) -> {(E+F)^2-2*S^2+$a*b*SC$,3*S^2} X(13736) -> {$a$*(2*a*b*c+$a$*(E+F)+2*$a*SA$),-4*S^2} X(13737) -> {$a$*(F*S^2+$a*b*SA*SB$),-S^2*(a*b*c+2*$a$(E+F)+$a*SA$)} X(13738) -> {$a$*$a*b*SA*SB$,-S^2*(a*b*c+$a$*(E+F)+$a*SA$)} X(13739) -> {F*(a*b*c+2*$a*SA$),-a*b*c*(E-F)-$a$*S^2-2*F*$a*SA$-$a*SA^2$} X(13740) -> {($a$)^2*(E+F),2*S^2} X(13741) -> {(E+F)^2+$b*c*SA$,S^2} X(13742) -> {(E+F)^2-S^2+$b*c*SA$,S^2} X(13743) -> {a*b*c-2*$a*SA$,-5*a*b*c+2*$a*SA$} X(13744) -> {2*a*b*c-F*$a$-$a*SA$,-6*a*b*c+$a$*(E+F)+$a*SA$} X(13745) -> {$a$*(3*a*b*c+2*$a$*(E+F)+3*$a*SA$),-6*S^2} X(13746) -> {2*a*b*c+$a$*(E+4*F),2*a*b*c+4*$a*SA$} X(13747) -> {3*a*b*c-$a$*E,-a*b*c} X(13852) -> {4*(E-F)*S^2+$a*b$*S^2+3*$a*b*SA*SB$,-2*(E+2*F)*S^2+5*$a*b$*S^2-$a*b*SA*SB$} X(13860) -> {S^2,(E+F)^2} X(13861) -> {E-4*F,5*E+4*F} X(13862) -> {(E+F)^2-S^2,2*(E+F)^2} =================================================================================================================== ThE Shinagawa coefficients of the following points are simpler than those reported on ETC. X(13626) -> {4*OH-3*R,9*R} X(13627) -> {4*OH+3*R,-9*R}