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SSM -Thom polynomials of contact singularities of relative dimension 1


codimension 0

  • SSM -Thom polynomial in monomial basis:
  • +t^0*( 1 )
    +t^2*( -c[2] )
    +t^3*( c[1]*c[2] +c[3] )
    +t^4*( -c[1]^2*c[2] -2*c[1]*c[3] +c[2]^2 -c[4] )
    +t^5*( c[1]^3*c[2] +3*c[1]^2*c[3] -2*c[1]*c[2]^2 +3*c[1]*c[4] -2*c[2]*c[3] +c[5] )
    +t^6*( -c[1]^4*c[2] -4*c[1]^3*c[3] +3*c[1]^2*c[2]^2 -6*c[1]^2*c[4] +6*c[1]*c[2]*c[3] -c[2]^3 -4*c[1]*c[5] +6*c[2]*c[4] -3*c[3]^2 -c[6] )
    +t^7*( c[1]^5*c[2] +5*c[1]^4*c[3] -4*c[1]^3*c[2]^2 +10*c[1]^3*c[4] -12*c[1]^2*c[2]*c[3] +3*c[1]*c[2]^3 +10*c[1]^2*c[5] -20*c[1]*c[2]*c[4] +8*c[1]*c[3]^2 +3*c[2]^2*c[3] +5*c[1]*c[6] -8*c[2]*c[5] +4*c[3]*c[4] +c[7] )
    +t^8*( -c[1]^6*c[2] -6*c[1]^5*c[3] +5*c[1]^4*c[2]^2 -15*c[1]^4*c[4] +20*c[1]^3*c[2]*c[3] -6*c[1]^2*c[2]^3 -20*c[1]^3*c[5] +45*c[1]^2*c[2]*c[4] -15*c[1]^2*c[3]^2 -12*c[1]*c[2]^2*c[3] +c[2]^4 -15*c[1]^2*c[6] +35*c[1]*c[2]*c[5] -15*c[1]*c[3]*c[4] -15*c[2]^2*c[4] +9*c[2]*c[3]^2 -6*c[1]*c[7] +14*c[2]*c[6] -21*c[3]*c[5] +12*c[4]^2 -c[8] )
    +t^9*( c[1]^7*c[2] +7*c[1]^6*c[3] -6*c[1]^5*c[2]^2 +21*c[1]^5*c[4] -30*c[1]^4*c[2]*c[3] +10*c[1]^3*c[2]^3 +35*c[1]^4*c[5] -84*c[1]^3*c[2]*c[4] +24*c[1]^3*c[3]^2 +30*c[1]^2*c[2]^2*c[3] -4*c[1]*c[2]^4 +35*c[1]^3*c[6] -96*c[1]^2*c[2]*c[5] +36*c[1]^2*c[3]*c[4] +63*c[1]*c[2]^2*c[4] -33*c[1]*c[2]*c[3]^2 -4*c[2]^3*c[3] +21*c[1]^2*c[7] -66*c[1]*c[2]*c[6] +72*c[1]*c[3]*c[5] -36*c[1]*c[4]^2 +29*c[2]^2*c[5] -24*c[2]*c[3]*c[4] +5*c[3]^3 +7*c[1]*c[8] -18*c[2]*c[7] +24*c[3]*c[6] -12*c[4]*c[5] +c[9] )
    +t^10*( -c[1]^8*c[2] -8*c[1]^7*c[3] +7*c[1]^6*c[2]^2 -28*c[1]^6*c[4] +42*c[1]^5*c[2]*c[3] -15*c[1]^4*c[2]^3 -56*c[1]^5*c[5] +140*c[1]^4*c[2]*c[4] -35*c[1]^4*c[3]^2 -60*c[1]^3*c[2]^2*c[3] +10*c[1]^2*c[2]^4 -70*c[1]^4*c[6] +210*c[1]^3*c[2]*c[5] -70*c[1]^3*c[3]*c[4] -168*c[1]^2*c[2]^2*c[4] +78*c[1]^2*c[2]*c[3]^2 +20*c[1]*c[2]^3*c[3] -c[2]^5 -56*c[1]^3*c[7] +200*c[1]^2*c[2]*c[6] -170*c[1]^2*c[3]*c[5] +75*c[1]^2*c[4]^2 -147*c[1]*c[2]^2*c[5] +105*c[1]*c[2]*c[3]*c[4] -18*c[1]*c[3]^3 +28*c[2]^3*c[4] -18*c[2]^2*c[3]^2 -28*c[1]^2*c[8] +102*c[1]*c[2]*c[7] -110*c[1]*c[3]*c[6] +50*c[1]*c[4]*c[5] -63*c[2]^2*c[6] +105*c[2]*c[3]*c[5] -48*c[2]*c[4]^2 -9*c[3]^2*c[4] -8*c[1]*c[9] +26*c[2]*c[8] -54*c[3]*c[7] +80*c[4]*c[6] -45*c[5]^2 -c[10] )
    +t^11*( c[1]^9*c[2] +9*c[1]^8*c[3] -8*c[1]^7*c[2]^2 +36*c[1]^7*c[4] -56*c[1]^6*c[2]*c[3] +21*c[1]^5*c[2]^3 +84*c[1]^6*c[5] -216*c[1]^5*c[2]*c[4] +48*c[1]^5*c[3]^2 +105*c[1]^4*c[2]^2*c[3] -20*c[1]^3*c[2]^4 +126*c[1]^5*c[6] -400*c[1]^4*c[2]*c[5] +120*c[1]^4*c[3]*c[4] +360*c[1]^3*c[2]^2*c[4] -150*c[1]^3*c[2]*c[3]^2 -60*c[1]^2*c[2]^3*c[3] +5*c[1]*c[2]^5 +126*c[1]^4*c[7] -484*c[1]^3*c[2]*c[6] +336*c[1]^3*c[3]*c[5] -132*c[1]^3*c[4]^2 +456*c[1]^2*c[2]^2*c[5] -288*c[1]^2*c[2]*c[3]*c[4] +42*c[1]^2*c[3]^3 -144*c[1]*c[2]^3*c[4] +84*c[1]*c[2]^2*c[3]^2 +5*c[2]^4*c[3] +84*c[1]^3*c[8] -354*c[1]^2*c[2]*c[7] +318*c[1]^2*c[3]*c[6] -132*c[1]^2*c[4]*c[5] +347*c[1]*c[2]^2*c[6] -476*c[1]*c[2]*c[3]*c[5] +192*c[1]*c[2]*c[4]^2 +42*c[1]*c[3]^2*c[4] -72*c[2]^3*c[5] +72*c[2]^2*c[3]*c[4] -20*c[2]*c[3]^3 +36*c[1]^2*c[9] -158*c[1]*c[2]*c[8] +240*c[1]*c[3]*c[7] -282*c[1]*c[4]*c[6] +144*c[1]*c[5]^2 +109*c[2]^2*c[7] -198*c[2]*c[3]*c[6] +80*c[2]*c[4]*c[5] +78*c[3]^2*c[5] -48*c[3]*c[4]^2 +9*c[1]*c[10] -32*c[2]*c[9] +66*c[3]*c[8] -78*c[4]*c[7] +36*c[5]*c[6] +c[11] )
    +t^12*( -c[1]^10*c[2] -10*c[1]^9*c[3] +9*c[1]^8*c[2]^2 -45*c[1]^8*c[4] +72*c[1]^7*c[2]*c[3] -28*c[1]^6*c[2]^3 -120*c[1]^7*c[5] +315*c[1]^6*c[2]*c[4] -63*c[1]^6*c[3]^2 -168*c[1]^5*c[2]^2*c[3] +35*c[1]^4*c[2]^4 -210*c[1]^6*c[6] +693*c[1]^5*c[2]*c[5] -189*c[1]^5*c[3]*c[4] -675*c[1]^4*c[2]^2*c[4] +255*c[1]^4*c[2]*c[3]^2 +140*c[1]^3*c[2]^3*c[3] -15*c[1]^2*c[2]^5 -252*c[1]^5*c[7] +1015*c[1]^4*c[2]*c[6] -595*c[1]^4*c[3]*c[5] +210*c[1]^4*c[4]^2 -1110*c[1]^3*c[2]^2*c[5] +630*c[1]^3*c[2]*c[3]*c[4] -80*c[1]^3*c[3]^3 +450*c[1]^2*c[2]^3*c[4] -240*c[1]^2*c[2]^2*c[3]^2 -30*c[1]*c[2]^4*c[3] +c[2]^6 -210*c[1]^4*c[8] +959*c[1]^3*c[2]*c[7] -735*c[1]^3*c[3]*c[6] +280*c[1]^3*c[4]*c[5] -1174*c[1]^2*c[2]^2*c[6] +1366*c[1]^2*c[2]*c[3]*c[5] -492*c[1]^2*c[2]*c[4]^2 -120*c[1]^2*c[3]^2*c[4] +426*c[1]*c[2]^3*c[5] -378*c[1]*c[2]^2*c[3]*c[4] +92*c[1]*c[2]*c[3]^3 -45*c[2]^4*c[4] +30*c[2]^3*c[3]^2 -120*c[1]^3*c[9] +599*c[1]^2*c[2]*c[8] -717*c[1]^2*c[3]*c[7] +690*c[1]^2*c[4]*c[6] -320*c[1]^2*c[5]^2 -679*c[1]*c[2]^2*c[7] +1047*c[1]*c[2]*c[3]*c[6] -392*c[1]*c[2]*c[4]*c[5] -336*c[1]*c[3]^2*c[5] +192*c[1]*c[3]*c[4]^2 +188*c[2]^3*c[6] -326*c[2]^2*c[3]*c[5] +120*c[2]^2*c[4]^2 +60*c[2]*c[3]^2*c[4] -7*c[3]^4 -45*c[1]^2*c[10] +223*c[1]*c[2]*c[9] -363*c[1]*c[3]*c[8] +372*c[1]*c[4]*c[7] -160*c[1]*c[5]*c[6] -187*c[2]^2*c[8] +443*c[2]*c[3]*c[7] -434*c[2]*c[4]*c[6] +202*c[2]*c[5]^2 -150*c[3]^2*c[6] +132*c[3]*c[4]*c[5] -34*c[4]^3 -10*c[1]*c[11] +42*c[2]*c[10] -113*c[3]*c[9] +214*c[4]*c[8] -304*c[5]*c[7] +170*c[6]^2 -c[12] )
    +t^13*( c[1]^11*c[2] +11*c[1]^10*c[3] -10*c[1]^9*c[2]^2 +55*c[1]^9*c[4] -90*c[1]^8*c[2]*c[3] +36*c[1]^7*c[2]^3 +165*c[1]^8*c[5] -440*c[1]^7*c[2]*c[4] +80*c[1]^7*c[3]^2 +252*c[1]^6*c[2]^2*c[3] -56*c[1]^5*c[2]^4 +330*c[1]^7*c[6] -1120*c[1]^6*c[2]*c[5] +280*c[1]^6*c[3]*c[4] +1155*c[1]^5*c[2]^2*c[4] -399*c[1]^5*c[2]*c[3]^2 -280*c[1]^4*c[2]^3*c[3] +35*c[1]^3*c[2]^5 +462*c[1]^6*c[7] -1924*c[1]^5*c[2]*c[6] +976*c[1]^5*c[3]*c[5] -312*c[1]^5*c[4]^2 +2325*c[1]^4*c[2]^2*c[5] -1200*c[1]^4*c[2]*c[3]*c[4] +135*c[1]^4*c[3]^3 -1100*c[1]^3*c[2]^3*c[4] +540*c[1]^3*c[2]^2*c[3]^2 +105*c[1]^2*c[2]^4*c[3] -6*c[1]*c[2]^6 +462*c[1]^5*c[8] -2220*c[1]^4*c[2]*c[7] +1480*c[1]^4*c[3]*c[6] -520*c[1]^4*c[4]*c[5] +3110*c[1]^3*c[2]^2*c[6] -3140*c[1]^3*c[2]*c[3]*c[5] +1020*c[1]^3*c[2]*c[4]^2 +270*c[1]^3*c[3]^2*c[4] -1500*c[1]^2*c[2]^3*c[5] +1200*c[1]^2*c[2]^2*c[3]*c[4] -260*c[1]^2*c[2]*c[3]^3 +275*c[1]*c[2]^4*c[4] -170*c[1]*c[2]^3*c[3]^2 -6*c[2]^5*c[3] +330*c[1]^4*c[9] -1772*c[1]^3*c[2]*c[8] +1752*c[1]^3*c[3]*c[7] -1420*c[1]^3*c[4]*c[6] +600*c[1]^3*c[5]^2 +2548*c[1]^2*c[2]^2*c[7] -3410*c[1]^2*c[2]*c[3]*c[6] +1184*c[1]^2*c[2]*c[4]*c[5] +926*c[1]^2*c[3]^2*c[5] -492*c[1]^2*c[3]*c[4]^2 -1204*c[1]*c[2]^3*c[6] +1816*c[1]*c[2]^2*c[3]*c[5] -600*c[1]*c[2]^2*c[4]^2 -324*c[1]*c[2]*c[3]^2*c[4] +32*c[1]*c[3]^4 +145*c[2]^4*c[5] -160*c[2]^3*c[3]*c[4] +50*c[2]^2*c[3]^3 +165*c[1]^3*c[10] -938*c[1]^2*c[2]*c[9] +1250*c[1]^2*c[3]*c[8] -1122*c[1]^2*c[4]*c[7] +450*c[1]^2*c[5]*c[6] +1263*c[1]*c[2]^2*c[8] -2482*c[1]*c[2]*c[3]*c[7] +2036*c[1]*c[2]*c[4]*c[6] -864*c[1]*c[2]*c[5]^2 +759*c[1]*c[3]^2*c[6] -592*c[1]*c[3]*c[4]*c[5] +132*c[1]*c[4]^3 -404*c[2]^3*c[7] +816*c[2]^2*c[3]*c[6] -280*c[2]^2*c[4]*c[5] -444*c[2]*c[3]^2*c[5] +240*c[2]*c[3]*c[4]^2 +16*c[3]^3*c[4] +55*c[1]^2*c[11] -312*c[1]*c[2]*c[10] +620*c[1]*c[3]*c[9] -920*c[1]*c[4]*c[8] +1092*c[1]*c[5]*c[7] -570*c[1]*c[6]^2 +291*c[2]^2*c[9] -774*c[2]*c[3]*c[8] +694*c[2]*c[4]*c[7] -282*c[2]*c[5]*c[6] +387*c[3]^2*c[7] -588*c[3]*c[4]*c[6] +264*c[3]*c[5]^2 +44*c[4]^2*c[5] +11*c[1]*c[12] -50*c[2]*c[11] +138*c[3]*c[10] -242*c[4]*c[9] +258*c[5]*c[8] -114*c[6]*c[7] +c[13] )
    +t^14*( -c[1]^12*c[2] -12*c[1]^11*c[3] +11*c[1]^10*c[2]^2 -66*c[1]^10*c[4] +110*c[1]^9*c[2]*c[3] -45*c[1]^8*c[2]^3 -220*c[1]^9*c[5] +594*c[1]^8*c[2]*c[4] -99*c[1]^8*c[3]^2 -360*c[1]^7*c[2]^2*c[3] +84*c[1]^6*c[2]^4 -495*c[1]^8*c[6] +1716*c[1]^7*c[2]*c[5] -396*c[1]^7*c[3]*c[4] -1848*c[1]^6*c[2]^2*c[4] +588*c[1]^6*c[2]*c[3]^2 +504*c[1]^5*c[2]^3*c[3] -70*c[1]^4*c[2]^5 -792*c[1]^7*c[7] +3381*c[1]^6*c[2]*c[6] -1512*c[1]^6*c[3]*c[5] +441*c[1]^6*c[4]^2 -4389*c[1]^5*c[2]^2*c[5] +2079*c[1]^5*c[2]*c[3]*c[4] -210*c[1]^5*c[3]^3 +2310*c[1]^4*c[2]^3*c[4] -1050*c[1]^4*c[2]^2*c[3]^2 -280*c[1]^3*c[2]^4*c[3] +21*c[1]^2*c[2]^6 -924*c[1]^6*c[8] +4599*c[1]^5*c[2]*c[7] -2709*c[1]^5*c[3]*c[6] +882*c[1]^5*c[4]*c[5] -7060*c[1]^4*c[2]^2*c[6] +6295*c[1]^4*c[2]*c[3]*c[5] -1860*c[1]^4*c[2]*c[4]^2 -525*c[1]^4*c[3]^2*c[4] +4070*c[1]^3*c[2]^3*c[5] -2970*c[1]^3*c[2]^2*c[3]*c[4] +580*c[1]^3*c[2]*c[3]^3 -990*c[1]^2*c[2]^4*c[4] +570*c[1]^2*c[2]^3*c[3]^2 +42*c[1]*c[2]^5*c[3] -c[2]^7 -792*c[1]^5*c[9] +4459*c[1]^4*c[2]*c[8] -3759*c[1]^4*c[3]*c[7] +2625*c[1]^4*c[4]*c[6] -1015*c[1]^4*c[5]^2 -7395*c[1]^3*c[2]^2*c[7] +8735*c[1]^3*c[2]*c[3]*c[6] -2820*c[1]^3*c[2]*c[4]*c[5] -2060*c[1]^3*c[3]^2*c[5] +1020*c[1]^3*c[3]*c[4]^2 +4580*c[1]^2*c[2]^3*c[6] -6110*c[1]^2*c[2]^2*c[3]*c[5] +1830*c[1]^2*c[2]^2*c[4]^2 +1050*c[1]^2*c[2]*c[3]^2*c[4] -90*c[1]^2*c[3]^4 -990*c[1]*c[2]^4*c[5] +990*c[1]*c[2]^3*c[3]*c[4] -280*c[1]*c[2]^2*c[3]^3 +66*c[2]^5*c[4] -45*c[2]^4*c[3]^2 -495*c[1]^4*c[10] +3035*c[1]^3*c[2]*c[9] -3409*c[1]^3*c[3]*c[8] +2709*c[1]^3*c[4]*c[7] -1015*c[1]^3*c[5]*c[6] -5135*c[1]^2*c[2]^2*c[8] +8625*c[1]^2*c[2]*c[3]*c[7] -6075*c[1]^2*c[2]*c[4]*c[6] +2360*c[1]^2*c[2]*c[5]^2 -2385*c[1]^2*c[3]^2*c[6] +1680*c[1]^2*c[3]*c[4]*c[5] -330*c[1]^2*c[4]^3 +2844*c[1]*c[2]^3*c[7] -5060*c[1]*c[2]^2*c[3]*c[6] +1620*c[1]*c[2]^2*c[4]*c[5] +2390*c[1]*c[2]*c[3]^2*c[5] -1200*c[1]*c[2]*c[3]*c[4]^2 -90*c[1]*c[3]^3*c[4] -445*c[2]^4*c[6] +790*c[2]^3*c[3]*c[5] -240*c[2]^3*c[4]^2 -210*c[2]^2*c[3]^2*c[4] +35*c[2]*c[3]^4 -220*c[1]^3*c[11] +1418*c[1]^2*c[2]*c[10] -2239*c[1]^2*c[3]*c[9] +2723*c[1]^2*c[4]*c[8] -2737*c[1]^2*c[5]*c[7] +1330*c[1]^2*c[6]^2 -2158*c[1]*c[2]^2*c[9] +4836*c[1]*c[2]*c[3]*c[8] -3845*c[1]*c[2]*c[4]*c[7] +1455*c[1]*c[2]*c[5]*c[6] -2038*c[1]*c[3]^2*c[7] +2710*c[1]*c[3]*c[4]*c[6] -1100*c[1]*c[3]*c[5]^2 -220*c[1]*c[4]^2*c[5] +816*c[2]^3*c[8] -2052*c[2]^2*c[3]*c[7] +1460*c[2]^2*c[4]*c[6] -570*c[2]^2*c[5]^2 +1140*c[2]*c[3]^2*c[6] -800*c[2]*c[3]*c[4]*c[5] +160*c[2]*c[4]^3 -190*c[3]^3*c[5] +120*c[3]^2*c[4]^2 -66*c[1]^2*c[12] +414*c[1]*c[2]*c[11] -890*c[1]*c[3]*c[10] +1321*c[1]*c[4]*c[9] -1267*c[1]*c[5]*c[8] +532*c[1]*c[6]*c[7] -443*c[2]^2*c[10] +1386*c[2]*c[3]*c[9] -1698*c[2]*c[4]*c[8] +1719*c[2]*c[5]*c[7] -840*c[2]*c[6]^2 -735*c[3]^2*c[8] +1186*c[3]*c[4]*c[7] -420*c[3]*c[5]*c[6] -490*c[4]^2*c[6] +290*c[4]*c[5]^2 -12*c[1]*c[13] +62*c[2]*c[12] -206*c[3]*c[11] +482*c[4]*c[10] -845*c[5]*c[9] +1162*c[6]*c[8] -644*c[7]^2 -c[14] )

  • SSM -Thom polynomial in Schur basis:
  • +t^0*( s[[0]] )
    +t^2*( -s[[2]] )
    +t^3*( 2*s[[3]] +s[[2,1]] )
    +t^4*( -3*s[[4]] -3*s[[3,1]] -s[[2,1,1]] )
    +t^5*( 4*s[[5]] +6*s[[4,1]] +4*s[[3,1,1]] +s[[2,1,1,1]] )
    +t^6*( -5*s[[6]] +s[[3,3]] -10*s[[5,1]] -10*s[[4,1,1]] -5*s[[3,1,1,1]] -s[[2,1,1,1,1]] )
    +t^7*( 6*s[[7]] -3*s[[4,3]] +15*s[[6,1]] -2*s[[3,3,1]] +20*s[[5,1,1]] +15*s[[4,1,1,1]] +6*s[[3,1,1,1,1]] +s[[2,1,1,1,1,1]] )
    +t^8*( -s[[2,1,1,1,1,1,1]] -7*s[[3,1,1,1,1,1]] +3*s[[3,3,1,1]] +s[[3,3,2]] -21*s[[4,1,1,1,1]] +7*s[[4,3,1]] +3*s[[4,4]] -35*s[[5,1,1,1]] +6*s[[5,3]] -35*s[[6,1,1]] -21*s[[7,1]] -7*s[[8]] )
    +t^9*( -16*s[[5,3,1]] -8*s[[5,4]] +70*s[[6,1,1,1]] -10*s[[6,3]] +56*s[[7,1,1]] +28*s[[8,1]] +8*s[[9]] +s[[2,1,1,1,1,1,1,1]] +8*s[[3,1,1,1,1,1,1]] -4*s[[3,3,1,1,1]] -2*s[[3,3,2,1]] +28*s[[4,1,1,1,1,1]] -12*s[[4,3,1,1]] -4*s[[4,3,2]] -8*s[[4,4,1]] +56*s[[5,1,1,1,1]] )
    +t^10*( -s[[2,1,1,1,1,1,1,1,1]] -9*s[[3,1,1,1,1,1,1,1]] +5*s[[3,3,1,1,1,1]] +3*s[[3,3,2,1,1]] +s[[3,3,2,2]] -36*s[[4,1,1,1,1,1,1]] +18*s[[4,3,1,1,1]] +9*s[[4,3,2,1]] +15*s[[4,4,1,1]] +6*s[[4,4,2]] -84*s[[5,1,1,1,1,1]] +31*s[[5,3,1,1]] +10*s[[5,3,2]] +24*s[[5,4,1]] +6*s[[5,5]] -126*s[[6,1,1,1,1]] +30*s[[6,3,1]] +15*s[[6,4]] -126*s[[7,1,1,1]] +15*s[[7,3]] -84*s[[8,1,1]] -36*s[[9,1]] -9*s[[10]] )
    +t^11*( 120*s[[5,1,1,1,1,1,1]] -52*s[[5,3,1,1,1]] -25*s[[5,3,2,1]] -50*s[[5,4,1,1]] -20*s[[5,4,2]] -20*s[[5,5,1]] +210*s[[6,1,1,1,1,1]] -65*s[[6,3,1,1]] -20*s[[6,3,2]] -50*s[[6,4,1]] -15*s[[6,5]] +252*s[[7,1,1,1,1]] -50*s[[7,3,1]] -24*s[[7,4]] +210*s[[8,1,1,1]] -21*s[[8,3]] +120*s[[9,1,1]] +45*s[[10,1]] +10*s[[11]] +s[[2,1,1,1,1,1,1,1,1,1]] +10*s[[3,1,1,1,1,1,1,1,1]] -6*s[[3,3,1,1,1,1,1]] -4*s[[3,3,2,1,1,1]] -2*s[[3,3,2,2,1]] +45*s[[4,1,1,1,1,1,1,1]] -25*s[[4,3,1,1,1,1]] -15*s[[4,3,2,1,1]] -5*s[[4,3,2,2]] -24*s[[4,4,1,1,1]] -15*s[[4,4,2,1]] )
    +t^12*( 55*s[[6,5,1]] +10*s[[6,6]] -462*s[[7,1,1,1,1,1]] +120*s[[7,3,1,1]] +35*s[[7,3,2]] +88*s[[7,4,1]] +27*s[[7,5]] -462*s[[8,1,1,1,1]] +77*s[[8,3,1]] +35*s[[8,4]] -330*s[[9,1,1,1]] +28*s[[9,3]] -165*s[[10,1,1]] -55*s[[11,1]] -11*s[[12]] +5*s[[3,3,2,1,1,1,1]] +3*s[[3,3,2,2,1,1]] +s[[3,3,2,2,2]] -55*s[[4,1,1,1,1,1,1,1,1]] +33*s[[4,3,1,1,1,1,1]] +22*s[[4,3,2,1,1,1]] +11*s[[4,3,2,2,1]] +35*s[[4,4,1,1,1,1]] +27*s[[4,4,2,1,1]] +10*s[[4,4,2,2]] -s[[4,4,4]] -165*s[[5,1,1,1,1,1,1,1]] +80*s[[5,3,1,1,1,1]] +46*s[[5,3,2,1,1]] +15*s[[5,3,2,2]] +88*s[[5,4,1,1,1]] +55*s[[5,4,2,1]] +45*s[[5,5,1,1]] +20*s[[5,5,2]] -330*s[[6,1,1,1,1,1,1]] +121*s[[6,3,1,1,1]] +55*s[[6,3,2,1]] +115*s[[6,4,1,1]] +45*s[[6,4,2]] -s[[2,1,1,1,1,1,1,1,1,1,1]] -11*s[[3,1,1,1,1,1,1,1,1,1]] +7*s[[3,3,1,1,1,1,1,1]] )
    +t^13*( -36*s[[10,3]] +220*s[[11,1,1]] +66*s[[12,1]] +12*s[[13]] +4*s[[5,4,4]] -84*s[[5,5,1,1,1]] -60*s[[5,5,2,1]] +495*s[[6,1,1,1,1,1,1,1]] -205*s[[6,3,1,1,1,1]] -111*s[[6,3,2,1,1]] -35*s[[6,3,2,2]] -222*s[[6,4,1,1,1]] -135*s[[6,4,2,1]] -135*s[[6,5,1,1]] -60*s[[6,5,2]] -40*s[[6,6,1]] +792*s[[7,1,1,1,1,1,1]] -246*s[[7,3,1,1,1]] -105*s[[7,3,2,1]] -222*s[[7,4,1,1]] -84*s[[7,4,2]] -108*s[[7,5,1]] -24*s[[7,6]] +924*s[[8,1,1,1,1,1]] -203*s[[8,3,1,1]] -56*s[[8,3,2]] -140*s[[8,4,1]] -42*s[[8,5]] +792*s[[9,1,1,1,1]] -112*s[[9,3,1]] -48*s[[9,4]] +495*s[[10,1,1,1]] -8*s[[3,3,1,1,1,1,1,1,1]] -6*s[[3,3,2,1,1,1,1,1]] -4*s[[3,3,2,2,1,1,1]] -2*s[[3,3,2,2,2,1]] +66*s[[4,1,1,1,1,1,1,1,1,1]] -42*s[[4,3,1,1,1,1,1,1]] -30*s[[4,3,2,1,1,1,1]] -18*s[[4,3,2,2,1,1]] -6*s[[4,3,2,2,2]] -48*s[[4,4,1,1,1,1,1]] -42*s[[4,4,2,1,1,1]] -24*s[[4,4,2,2,1]] +3*s[[4,4,4,1]] +220*s[[5,1,1,1,1,1,1,1,1]] -116*s[[5,3,1,1,1,1,1]] -74*s[[5,3,2,1,1,1]] -36*s[[5,3,2,2,1]] -140*s[[5,4,1,1,1,1]] -108*s[[5,4,2,1,1]] -40*s[[5,4,2,2]] +s[[2,1,1,1,1,1,1,1,1,1,1,1]] +12*s[[3,1,1,1,1,1,1,1,1,1,1]] )
    +t^14*( 60*s[[9,5]] -1287*s[[10,1,1,1,1]] +156*s[[10,3,1]] +63*s[[10,4]] -715*s[[11,1,1,1]] +45*s[[11,3]] -286*s[[12,1,1]] -78*s[[13,1]] -13*s[[14]] +385*s[[6,4,1,1,1,1]] +288*s[[6,4,2,1,1]] +105*s[[6,4,2,2]] -10*s[[6,4,4]] +273*s[[6,5,1,1,1]] +195*s[[6,5,2,1]] +105*s[[6,6,1,1]] +50*s[[6,6,2]] -1287*s[[7,1,1,1,1,1,1,1]] +456*s[[7,3,1,1,1,1]] +231*s[[7,3,2,1,1]] +70*s[[7,3,2,2]] +468*s[[7,4,1,1,1]] +273*s[[7,4,2,1]] +288*s[[7,5,1,1]] +126*s[[7,5,2]] +104*s[[7,6,1]] +15*s[[7,7]] -1716*s[[8,1,1,1,1,1,1]] +455*s[[8,3,1,1,1]] +182*s[[8,3,2,1]] +385*s[[8,4,1,1]] +140*s[[8,4,2]] +182*s[[8,5,1]] +42*s[[8,6]] -1716*s[[9,1,1,1,1,1]] +322*s[[9,3,1,1]] +84*s[[9,3,2]] +208*s[[9,4,1]] +63*s[[4,4,1,1,1,1,1,1]] +60*s[[4,4,2,1,1,1,1]] +42*s[[4,4,2,2,1,1]] +15*s[[4,4,2,2,2]] -6*s[[4,4,4,1,1]] -3*s[[4,4,4,2]] -286*s[[5,1,1,1,1,1,1,1,1,1]] +161*s[[5,3,1,1,1,1,1,1]] +110*s[[5,3,2,1,1,1,1]] +64*s[[5,3,2,2,1,1]] +21*s[[5,3,2,2,2]] +208*s[[5,4,1,1,1,1,1]] +182*s[[5,4,2,1,1,1]] +104*s[[5,4,2,2,1]] -13*s[[5,4,4,1]] +140*s[[5,5,1,1,1,1]] +126*s[[5,5,2,1,1]] +50*s[[5,5,2,2]] -6*s[[5,5,4]] -715*s[[6,1,1,1,1,1,1,1,1]] +325*s[[6,3,1,1,1,1,1]] +195*s[[6,3,2,1,1,1]] +91*s[[6,3,2,2,1]] -s[[2,1,1,1,1,1,1,1,1,1,1,1,1]] -13*s[[3,1,1,1,1,1,1,1,1,1,1,1]] +9*s[[3,3,1,1,1,1,1,1,1,1]] +7*s[[3,3,2,1,1,1,1,1,1]] +5*s[[3,3,2,2,1,1,1,1]] +3*s[[3,3,2,2,2,1,1]] +s[[3,3,2,2,2,2]] -78*s[[4,1,1,1,1,1,1,1,1,1,1]] +52*s[[4,3,1,1,1,1,1,1,1]] +39*s[[4,3,2,1,1,1,1,1]] +26*s[[4,3,2,2,1,1,1]] +13*s[[4,3,2,2,2,1]] )

    codimension 1

    codimension 2

  • SSM -Thom polynomial in monomial basis:
  • +t^2*( c[2] )
    +t^3*( -c[1]*c[2] -c[3] )
    +t^4*( c[1]^2*c[2] +c[1]*c[3] -2*c[2]^2 -c[4] )
    +t^5*( -c[1]^3*c[2] -c[1]^2*c[3] +4*c[1]*c[2]^2 +5*c[1]*c[4] +6*c[2]*c[3] +7*c[5] )
    +t^6*( c[1]^4*c[2] +c[1]^3*c[3] -6*c[1]^2*c[2]^2 -11*c[1]^2*c[4] -15*c[1]*c[2]*c[3] +3*c[2]^3 -29*c[1]*c[5] -10*c[2]*c[4] -21*c[6] )
    +t^7*( -c[1]^5*c[2] -c[1]^4*c[3] +8*c[1]^3*c[2]^2 +19*c[1]^3*c[4] +27*c[1]^2*c[2]*c[3] -9*c[1]*c[2]^3 +71*c[1]^2*c[5] +22*c[1]*c[2]*c[4] +5*c[1]*c[3]^2 -15*c[2]^2*c[3] +99*c[1]*c[6] -4*c[2]*c[5] +10*c[3]*c[4] +51*c[7] )
    +t^8*( c[1]^6*c[2] +c[1]^5*c[3] -10*c[1]^4*c[2]^2 -29*c[1]^4*c[4] -42*c[1]^3*c[2]*c[3] +18*c[1]^2*c[2]^3 -139*c[1]^3*c[5] -35*c[1]^2*c[2]*c[4] -17*c[1]^2*c[3]^2 +54*c[1]*c[2]^2*c[3] -4*c[2]^4 -281*c[1]^2*c[6] +57*c[1]*c[2]*c[5] -55*c[1]*c[3]*c[4] +53*c[2]^2*c[4] -7*c[2]*c[3]^2 -279*c[1]*c[7] +72*c[2]*c[6] -24*c[3]*c[5] -18*c[4]^2 -113*c[8] )
    +t^9*( -c[1]^7*c[2] -c[1]^6*c[3] +12*c[1]^5*c[2]^2 +41*c[1]^5*c[4] +60*c[1]^4*c[2]*c[3] -30*c[1]^3*c[2]^3 +239*c[1]^4*c[5] +48*c[1]^3*c[2]*c[4] +38*c[1]^3*c[3]^2 -126*c[1]^2*c[2]^2*c[3] +16*c[1]*c[2]^4 +629*c[1]^3*c[6] -210*c[1]^2*c[2]*c[5] +162*c[1]^2*c[3]*c[4] -197*c[1]*c[2]^2*c[4] +7*c[1]*c[2]*c[3]^2 +28*c[2]^3*c[3] +911*c[1]^2*c[7] -484*c[1]*c[2]*c[6] +202*c[1]*c[3]*c[5] +52*c[1]*c[4]^2 -91*c[2]^2*c[5] -30*c[2]*c[3]*c[4] +15*c[3]^3 +713*c[1]*c[8] -326*c[2]*c[7] +158*c[3]*c[6] +6*c[4]*c[5] +239*c[9] )
    +t^10*( c[1]^8*c[2] +c[1]^7*c[3] -14*c[1]^6*c[2]^2 -55*c[1]^6*c[4] -81*c[1]^5*c[2]*c[3] +45*c[1]^4*c[2]^3 -377*c[1]^5*c[5] -60*c[1]^4*c[2]*c[4] -70*c[1]^4*c[3]^2 +240*c[1]^3*c[2]^2*c[3] -40*c[1]^2*c[2]^4 -1219*c[1]^4*c[6] +529*c[1]^3*c[2]*c[5] -364*c[1]^3*c[3]*c[4] +478*c[1]^2*c[2]^2*c[4] +22*c[1]^2*c[2]*c[3]^2 -130*c[1]*c[2]^3*c[3] +5*c[2]^5 -2309*c[1]^3*c[7] +1688*c[1]^2*c[2]*c[6] -699*c[1]^2*c[3]*c[5] -127*c[1]^2*c[4]^2 +311*c[1]*c[2]^2*c[5] +239*c[1]*c[2]*c[3]*c[4] -70*c[1]*c[3]^3 -148*c[2]^3*c[4] +28*c[2]^2*c[3]^2 -2647*c[1]^2*c[8] +2183*c[1]*c[2]*c[7] -1029*c[1]*c[3]*c[6] -3*c[1]*c[4]*c[5] +69*c[2]^2*c[6] +c[2]*c[3]*c[5] +200*c[2]*c[4]^2 -89*c[3]^2*c[4] -1721*c[1]*c[9] +1102*c[2]*c[8] -630*c[3]*c[7] +84*c[4]*c[6] -6*c[5]^2 -493*c[10] )
    +t^11*( -c[1]^9*c[2] -c[1]^8*c[3] +16*c[1]^7*c[2]^2 +71*c[1]^7*c[4] +105*c[1]^6*c[2]*c[3] -63*c[1]^5*c[2]^3 +559*c[1]^6*c[5] +70*c[1]^5*c[2]*c[4] +115*c[1]^5*c[3]^2 -405*c[1]^4*c[2]^2*c[3] +80*c[1]^3*c[2]^4 +2141*c[1]^5*c[6] -1095*c[1]^4*c[2]*c[5] +700*c[1]^4*c[3]*c[4] -950*c[1]^3*c[2]^2*c[4] -110*c[1]^3*c[2]*c[3]^2 +370*c[1]^2*c[2]^3*c[3] -25*c[1]*c[2]^5 +4999*c[1]^4*c[7] -4390*c[1]^3*c[2]*c[6] +1749*c[1]^3*c[3]*c[5] +286*c[1]^3*c[4]^2 -668*c[1]^2*c[2]^2*c[5] -900*c[1]^2*c[2]*c[3]*c[4] +198*c[1]^2*c[3]^3 +716*c[1]*c[2]^3*c[4] -86*c[1]*c[2]^2*c[3]^2 -45*c[2]^4*c[3] +7517*c[1]^3*c[8] -8131*c[1]^2*c[2]*c[7] +3557*c[1]^2*c[3]*c[6] +63*c[1]^2*c[4]*c[5] +255*c[1]*c[2]^2*c[6] -670*c[1]*c[2]*c[3]*c[5] -864*c[1]*c[2]*c[4]^2 +464*c[1]*c[3]^2*c[4] +432*c[2]^3*c[5] +28*c[2]^2*c[3]*c[4] -60*c[2]*c[3]^3 +7183*c[1]^2*c[9] -7896*c[1]*c[2]*c[8] +4272*c[1]*c[3]*c[7] -782*c[1]*c[4]*c[6] +235*c[1]*c[5]^2 +499*c[2]^2*c[7] -508*c[2]*c[3]*c[6] -506*c[2]*c[4]*c[5] +372*c[3]^2*c[5] -2*c[3]*c[4]^2 +4007*c[1]*c[10] -3308*c[2]*c[9] +2320*c[3]*c[8] -824*c[4]*c[7] +234*c[5]*c[6] +1003*c[11] )
    +t^12*( c[1]^10*c[2] +c[1]^9*c[3] -18*c[1]^8*c[2]^2 -89*c[1]^8*c[4] -132*c[1]^7*c[2]*c[3] +84*c[1]^6*c[2]^3 -791*c[1]^7*c[5] -77*c[1]^6*c[2]*c[4] -175*c[1]^6*c[3]^2 +630*c[1]^5*c[2]^2*c[3] -140*c[1]^4*c[2]^4 -3499*c[1]^6*c[6] +2004*c[1]^5*c[2]*c[5] -1215*c[1]^5*c[3]*c[4] +1675*c[1]^4*c[2]^2*c[4] +295*c[1]^4*c[2]*c[3]^2 -830*c[1]^3*c[2]^3*c[3] +75*c[1]^2*c[2]^5 -9701*c[1]^5*c[7] +9603*c[1]^4*c[2]*c[6] -3665*c[1]^4*c[3]*c[5] -594*c[1]^4*c[4]^2 +1125*c[1]^3*c[2]^2*c[5] +2440*c[1]^3*c[2]*c[3]*c[4] -440*c[1]^3*c[3]^3 -2130*c[1]^2*c[2]^3*c[4] +130*c[1]^2*c[2]^2*c[3]^2 +255*c[1]*c[2]^4*c[3] -6*c[2]^6 -18019*c[1]^4*c[8] +22842*c[1]^3*c[2]*c[7] -9264*c[1]^3*c[3]*c[6] -381*c[1]^3*c[4]*c[5] -2282*c[1]^2*c[2]^2*c[6] +3516*c[1]^2*c[2]*c[3]*c[5] +2492*c[1]^2*c[2]*c[4]^2 -1458*c[1]^2*c[3]^2*c[4] -2194*c[1]*c[2]^3*c[5] -490*c[1]*c[2]^2*c[3]*c[4] +354*c[1]*c[2]*c[3]^3 +315*c[2]^4*c[4] -70*c[2]^3*c[3]^2 -22637*c[1]^3*c[9] +31923*c[1]^2*c[2]*c[8] -15722*c[1]^2*c[3]*c[7] +2563*c[1]^2*c[4]*c[6] -980*c[1]^2*c[5]^2 -5478*c[1]*c[2]^2*c[7] +5266*c[1]*c[2]*c[3]*c[6] +2535*c[1]*c[2]*c[4]*c[5] -2195*c[1]*c[3]^2*c[5] +2*c[1]*c[3]*c[4]^2 -1120*c[2]^3*c[6] +404*c[2]^2*c[3]*c[5] -884*c[2]^2*c[4]^2 +540*c[2]*c[3]^2*c[4] -56*c[3]^4 -18613*c[1]^2*c[10] +25539*c[1]*c[2]*c[9] -16205*c[1]*c[3]*c[8] +5387*c[1]*c[4]*c[7] -1657*c[1]*c[5]*c[6] -3389*c[2]^2*c[8] +3052*c[2]*c[3]*c[7] +1420*c[2]*c[4]*c[6] -193*c[2]*c[5]^2 -1331*c[3]^2*c[6] -353*c[3]*c[4]*c[5] +282*c[4]^3 -9107*c[1]*c[11] +9232*c[2]*c[10] -7630*c[3]*c[9] +3638*c[4]*c[8] -1214*c[5]*c[7] +116*c[6]^2 -2025*c[12] )
    +t^13*( -c[1]^11*c[2] -c[1]^10*c[3] +20*c[1]^9*c[2]^2 +109*c[1]^9*c[4] +162*c[1]^8*c[2]*c[3] -108*c[1]^7*c[2]^3 +1079*c[1]^8*c[5] +80*c[1]^7*c[2]*c[4] +252*c[1]^7*c[3]^2 -924*c[1]^6*c[2]^2*c[3] +224*c[1]^5*c[2]^4 +5411*c[1]^7*c[6] -3367*c[1]^6*c[2]*c[5] +1960*c[1]^6*c[3]*c[4] -2723*c[1]^5*c[2]^2*c[4] -623*c[1]^5*c[2]*c[3]^2 +1610*c[1]^4*c[2]^3*c[3] -175*c[1]^3*c[2]^5 +17359*c[1]^6*c[7] -18700*c[1]^5*c[2]*c[6] +6849*c[1]^5*c[3]*c[5] +1142*c[1]^5*c[4]^2 -1585*c[1]^4*c[2]^2*c[5] -5470*c[1]^4*c[2]*c[3]*c[4] +845*c[1]^4*c[3]^3 +5000*c[1]^3*c[2]^3*c[4] -50*c[1]^3*c[2]^2*c[3]^2 -855*c[1]^2*c[2]^4*c[3] +36*c[1]*c[2]^6 +38345*c[1]^5*c[8] -53977*c[1]^4*c[2]*c[7] +20419*c[1]^4*c[3]*c[6] +1341*c[1]^4*c[4]*c[5] +8684*c[1]^3*c[2]^2*c[6] -11270*c[1]^3*c[2]*c[3]*c[5] -5942*c[1]^3*c[2]*c[4]^2 +3570*c[1]^3*c[3]^2*c[4] +6810*c[1]^2*c[2]^3*c[5] +2520*c[1]^2*c[2]^2*c[3]*c[4] -1210*c[1]^2*c[2]*c[3]^3 -1855*c[1]*c[2]^4*c[4] +310*c[1]*c[2]^3*c[3]^2 +66*c[2]^5*c[3] +59599*c[1]^4*c[9] -97260*c[1]^3*c[2]*c[8] +43680*c[1]^3*c[3]*c[7] -5782*c[1]^3*c[4]*c[6] +2767*c[1]^3*c[5]^2 +26244*c[1]^2*c[2]^2*c[7] -23558*c[1]^2*c[2]*c[3]*c[6] -8542*c[1]^2*c[2]*c[4]*c[5] +7536*c[1]^2*c[3]^2*c[5] +124*c[1]^2*c[3]*c[4]^2 +5328*c[1]*c[2]^3*c[6] -16*c[1]*c[2]^2*c[3]*c[5] +4824*c[1]*c[2]^2*c[4]^2 -3344*c[1]*c[2]*c[3]^2*c[4] +294*c[1]*c[3]^4 -1245*c[2]^4*c[5] +60*c[2]^3*c[3]*c[4] +150*c[2]^2*c[3]^3 +64547*c[1]^3*c[10] -111872*c[1]^2*c[2]*c[9] +63270*c[1]^2*c[3]*c[8] -18282*c[1]^2*c[4]*c[7] +6010*c[1]^2*c[5]*c[6] +31453*c[1]*c[2]^2*c[8] -28466*c[1]*c[2]*c[3]*c[7] -5072*c[1]*c[2]*c[4]*c[6] -754*c[1]*c[2]*c[5]^2 +8885*c[1]*c[3]^2*c[6] +1616*c[1]*c[3]*c[4]*c[5] -1314*c[1]*c[4]^3 +1886*c[2]^3*c[7] -290*c[2]^2*c[3]*c[6] +3406*c[2]^2*c[4]*c[5] -2094*c[2]*c[3]^2*c[5] -624*c[2]*c[3]*c[4]^2 +360*c[3]^3*c[4] +46663*c[1]^2*c[11] -76854*c[1]*c[2]*c[10] +56268*c[1]*c[3]*c[9] -24844*c[1]*c[4]*c[8] +9252*c[1]*c[5]*c[7] -1378*c[1]*c[6]^2 +14895*c[2]^2*c[9] -15256*c[2]*c[3]*c[8] -280*c[2]*c[4]*c[7] -832*c[2]*c[5]*c[6] +5475*c[3]^2*c[7] -1196*c[3]*c[4]*c[6] +1608*c[3]*c[5]^2 -962*c[4]^2*c[5] +20349*c[1]*c[12] -24582*c[2]*c[11] +23640*c[3]*c[10] -14280*c[4]*c[9] +6284*c[5]*c[8] -1352*c[6]*c[7] +4071*c[13] )
    +t^14*( c[1]^12*c[2] +c[1]^11*c[3] -22*c[1]^10*c[2]^2 -131*c[1]^10*c[4] -195*c[1]^9*c[2]*c[3] +135*c[1]^8*c[2]^3 -1429*c[1]^9*c[5] -78*c[1]^8*c[2]*c[4] -348*c[1]^8*c[3]^2 +1296*c[1]^7*c[2]^2*c[3] -336*c[1]^6*c[2]^4 -8009*c[1]^8*c[6] +5310*c[1]^7*c[2]*c[5] -2992*c[1]^7*c[3]*c[4] +4172*c[1]^6*c[2]^2*c[4] +1148*c[1]^6*c[2]*c[3]^2 -2828*c[1]^5*c[2]^3*c[3] +350*c[1]^4*c[2]^5 -29171*c[1]^7*c[7] +33467*c[1]^6*c[2]*c[6] -11802*c[1]^6*c[3]*c[5] -2051*c[1]^6*c[4]^2 +1876*c[1]^5*c[2]^2*c[5] +10815*c[1]^5*c[2]*c[3]*c[4] -1470*c[1]^5*c[3]^3 -10150*c[1]^4*c[2]^3*c[4] -350*c[1]^4*c[2]^2*c[3]^2 +2205*c[1]^3*c[2]^4*c[3] -126*c[1]^2*c[2]^6 -74647*c[1]^6*c[8] +113210*c[1]^5*c[2]*c[7] -40225*c[1]^5*c[3]*c[6] -3594*c[1]^5*c[4]*c[5] -24117*c[1]^4*c[2]^2*c[6] +28325*c[1]^4*c[2]*c[3]*c[5] +12576*c[1]^4*c[2]*c[4]^2 -7495*c[1]^4*c[3]^2*c[4] -16605*c[1]^3*c[2]^3*c[5] -8420*c[1]^3*c[2]^2*c[3]*c[4] +3150*c[1]^3*c[2]*c[3]^3 +6475*c[1]^2*c[2]^4*c[4] -770*c[1]^2*c[2]^3*c[3]^2 -441*c[1]*c[2]^5*c[3] +7*c[2]^7 -138137*c[1]^5*c[9] +248293*c[1]^4*c[2]*c[8] -102501*c[1]^4*c[3]*c[7] +10395*c[1]^4*c[4]*c[6] -6497*c[1]^4*c[5]^2 -87525*c[1]^3*c[2]^2*c[7] +73789*c[1]^3*c[2]*c[3]*c[6] +23644*c[1]^3*c[2]*c[4]*c[5] -19845*c[1]^3*c[3]^2*c[5] -724*c[1]^3*c[3]*c[4]^2 -15088*c[1]^2*c[2]^3*c[6] -6490*c[1]^2*c[2]^2*c[3]*c[5] -16306*c[1]^2*c[2]^2*c[4]^2 +12130*c[1]^2*c[2]*c[3]^2*c[4] -930*c[1]^2*c[3]^4 +7795*c[1]*c[2]^4*c[5] +450*c[1]*c[2]^3*c[3]*c[4] -1070*c[1]*c[2]^2*c[3]^3 -574*c[2]^5*c[4] +140*c[2]^4*c[3]^2 -185329*c[1]^4*c[10] +368327*c[1]^3*c[2]*c[9] -187220*c[1]^3*c[3]*c[8] +46182*c[1]^3*c[4]*c[7] -16611*c[1]^3*c[5]*c[6] -149870*c[1]^2*c[2]^2*c[8] +128841*c[1]^2*c[2]*c[3]*c[7] +13849*c[1]^2*c[2]*c[4]*c[6] +6764*c[1]^2*c[2]*c[5]^2 -33564*c[1]^2*c[3]^2*c[6] -5434*c[1]^2*c[3]*c[4]*c[5] +3944*c[1]^2*c[4]^3 -4623*c[1]*c[2]^3*c[7] -8943*c[1]*c[2]^2*c[3]*c[6] -20923*c[1]*c[2]^2*c[4]*c[5] +15185*c[1]*c[2]*c[3]^2*c[5] +3560*c[1]*c[2]*c[3]*c[4]^2 -2120*c[1]*c[3]^3*c[4] +4567*c[2]^4*c[6] -1990*c[2]^3*c[3]*c[5] +2664*c[2]^3*c[4]^2 -1850*c[2]^2*c[3]^2*c[4] +305*c[2]*c[3]^4 -176747*c[1]^3*c[11] +363410*c[1]^2*c[2]*c[10] -234129*c[1]^2*c[3]*c[9] +90792*c[1]^2*c[4]*c[8] -33637*c[1]^2*c[5]*c[7] +4398*c[1]^2*c[6]^2 -137851*c[1]*c[2]^2*c[9] +136211*c[1]*c[2]*c[3]*c[8] -9544*c[1]*c[2]*c[4]*c[7] +10863*c[1]*c[2]*c[5]*c[6] -39240*c[1]*c[3]^2*c[7] +8205*c[1]*c[3]*c[4]*c[6] -9543*c[1]*c[3]*c[5]^2 +5159*c[1]*c[4]^2*c[5] +738*c[2]^3*c[8] -3805*c[2]^2*c[3]*c[7] -12774*c[2]^2*c[4]*c[6] +455*c[2]^2*c[5]^2 +8425*c[2]*c[3]^2*c[6] +5961*c[2]*c[3]*c[4]*c[5] -2268*c[2]*c[4]^3 -2230*c[3]^3*c[5] +394*c[3]^2*c[4]^2 -114115*c[1]^2*c[12] +219893*c[1]*c[2]*c[11] -183827*c[1]*c[3]*c[10] +100109*c[1]*c[4]*c[9] -43019*c[1]*c[5]*c[8] +8809*c[1]*c[6]*c[7] -55093*c[2]^2*c[10] +63885*c[2]*c[3]*c[9] -10002*c[2]*c[4]*c[8] +1138*c[2]*c[5]*c[7] +3198*c[2]*c[6]^2 -21493*c[3]^2*c[8] +7680*c[3]*c[4]*c[7] -6215*c[3]*c[5]*c[6] +4406*c[4]^2*c[6] -1041*c[4]*c[5]^2 -44901*c[1]*c[13] +63230*c[2]*c[12] -69584*c[3]*c[11] +49954*c[4]*c[10] -25988*c[5]*c[9] +9054*c[6]*c[8] -2036*c[7]^2 -8165*c[14] )

  • SSM -Thom polynomial in Schur basis:
  • +t^2*( s[[2]] )
    +t^3*( -2*s[[3]] -s[[2,1]] )
    +t^4*( -s[[4]] -s[[2,2]] +s[[3,1]] +s[[2,1,1]] )
    +t^5*( 20*s[[5]] +10*s[[3,2]] +14*s[[4,1]] +2*s[[2,2,1]] -s[[2,1,1,1]] )
    +t^6*( -87*s[[6]] -20*s[[3,3]] -57*s[[4,2]] -96*s[[5,1]] -s[[2,2,2]] -23*s[[3,2,1]] -32*s[[4,1,1]] -3*s[[2,2,1,1]] -s[[3,1,1,1]] +s[[2,1,1,1,1]] )
    +t^7*( 282*s[[7]] +111*s[[4,3]] +246*s[[5,2]] +405*s[[6,1]] +13*s[[3,2,2]] +51*s[[3,3,1]] +149*s[[4,2,1]] +226*s[[5,1,1]] +2*s[[2,2,2,1]] +39*s[[3,2,1,1]] +55*s[[4,1,1,1]] +4*s[[2,2,1,1,1]] +2*s[[3,1,1,1,1]] -s[[2,1,1,1,1,1]] )
    +t^8*( s[[2,1,1,1,1,1,1]] -5*s[[2,2,1,1,1,1]] -3*s[[2,2,2,1,1]] -s[[2,2,2,2]] -3*s[[3,1,1,1,1,1]] -58*s[[3,2,1,1,1]] -29*s[[3,2,2,1]] -95*s[[3,3,1,1]] -30*s[[3,3,2]] -83*s[[4,1,1,1,1]] -283*s[[4,2,1,1]] -94*s[[4,2,2]] -318*s[[4,3,1]] -130*s[[4,4]] -423*s[[5,1,1,1]] -722*s[[5,2,1]] -425*s[[5,3]] -1049*s[[6,1,1]] -897*s[[6,2]] -1389*s[[7,1]] -797*s[[8]] )
    +t^9*( -s[[2,1,1,1,1,1,1,1]] +6*s[[2,2,1,1,1,1,1]] +4*s[[2,2,2,1,1,1]] +2*s[[2,2,2,2,1]] +4*s[[3,1,1,1,1,1,1]] +80*s[[3,2,1,1,1,1]] +48*s[[3,2,2,1,1]] +16*s[[3,2,2,2]] +154*s[[3,3,1,1,1]] +72*s[[3,3,2,1]] -10*s[[3,3,3]] +116*s[[4,1,1,1,1,1]] +466*s[[4,2,1,1,1]] +232*s[[4,2,2,1]] +660*s[[4,3,1,1]] +196*s[[4,3,2]] +404*s[[4,4,1]] +700*s[[5,1,1,1,1]] +1522*s[[5,2,1,1]] +502*s[[5,2,2]] +1348*s[[5,3,1]] +566*s[[5,4]] +2174*s[[6,1,1,1]] +2924*s[[6,2,1]] +1378*s[[6,3]] +3976*s[[7,1,1]] +2922*s[[7,2]] +4232*s[[8,1]] +2080*s[[9]] )
    +t^10*( -140*s[[4,2,2,2]] -1182*s[[4,3,1,1,1]] -513*s[[4,3,2,1]] +96*s[[4,3,3]] -913*s[[4,4,1,1]] -222*s[[4,4,2]] -1070*s[[5,1,1,1,1,1]] -2755*s[[5,2,1,1,1]] -1360*s[[5,2,2,1]] -3086*s[[5,3,1,1]] -855*s[[5,3,2]] -1899*s[[5,4,1]] -515*s[[5,5]] -3964*s[[6,1,1,1,1]] -6785*s[[6,2,1,1]] -2215*s[[6,2,2]] -4788*s[[6,3,1]] -1756*s[[6,4]] -9092*s[[7,1,1,1]] -10481*s[[7,2,1]] -4058*s[[7,3]] -13330*s[[8,1,1]] -8785*s[[8,2]] -11942*s[[9,1]] -5155*s[[10]] +s[[2,1,1,1,1,1,1,1,1]] -7*s[[2,2,1,1,1,1,1,1]] -5*s[[2,2,2,1,1,1,1]] -3*s[[2,2,2,2,1,1]] -s[[2,2,2,2,2]] -5*s[[3,1,1,1,1,1,1,1]] -105*s[[3,2,1,1,1,1,1]] -70*s[[3,2,2,1,1,1]] -35*s[[3,2,2,2,1]] -230*s[[3,3,1,1,1,1]] -128*s[[3,3,2,1,1]] -41*s[[3,3,2,2]] +32*s[[3,3,3,1]] -154*s[[4,1,1,1,1,1,1]] -705*s[[4,2,1,1,1,1]] -421*s[[4,2,2,1,1]] )
    +t^11*( 11217*s[[8,3]] +41146*s[[9,1,1]] +24886*s[[9,2]] +31943*s[[10,1]] +12326*s[[11]] +57*s[[3,2,2,2,1,1]] +19*s[[3,2,2,2,2]] +325*s[[3,3,1,1,1,1,1]] +200*s[[3,3,2,1,1,1]] +95*s[[3,3,2,2,1]] -68*s[[3,3,3,1,1]] -34*s[[3,3,3,2]] +197*s[[4,1,1,1,1,1,1,1]] +1007*s[[4,2,1,1,1,1,1]] +668*s[[4,2,2,1,1,1]] +333*s[[4,2,2,2,1]] +1935*s[[4,3,1,1,1,1]] +993*s[[4,3,2,1,1]] +303*s[[4,3,2,2]] -330*s[[4,3,3,1]] +1778*s[[4,4,1,1,1]] +603*s[[4,4,2,1]] -320*s[[4,4,3]] +1546*s[[5,1,1,1,1,1,1]] +4545*s[[5,2,1,1,1,1]] +2689*s[[5,2,2,1,1]] +890*s[[5,2,2,2]] +6061*s[[5,3,1,1,1]] +2419*s[[5,3,2,1]] -554*s[[5,3,3]] +4683*s[[5,4,1,1]] +875*s[[5,4,2]] +1799*s[[5,5,1]] +6632*s[[6,1,1,1,1,1]] +13413*s[[6,2,1,1,1]] +6540*s[[6,2,2,1]] +11991*s[[6,3,1,1]] +3096*s[[6,3,2]] +6279*s[[6,4,1]] +1831*s[[6,5]] +18178*s[[7,1,1,1,1]] +26579*s[[7,2,1,1]] +8563*s[[7,2,2]] +15325*s[[7,3,1]] +4676*s[[7,4]] +33428*s[[8,1,1,1]] +34399*s[[8,2,1]] -s[[2,1,1,1,1,1,1,1,1,1]] +8*s[[2,2,1,1,1,1,1,1,1]] +6*s[[2,2,2,1,1,1,1,1]] +4*s[[2,2,2,2,1,1,1]] +2*s[[2,2,2,2,2,1]] +6*s[[3,1,1,1,1,1,1,1,1]] +133*s[[3,2,1,1,1,1,1,1]] +95*s[[3,2,2,1,1,1,1]] )
    +t^12*( -318*s[[5,5,2]] -10420*s[[6,1,1,1,1,1,1]] -24001*s[[6,2,1,1,1,1]] -14010*s[[6,2,2,1,1]] -4605*s[[6,2,2,2]] -25654*s[[6,3,1,1,1]] -9403*s[[6,3,2,1]] +2504*s[[6,3,3]] -16803*s[[6,4,1,1]] -1942*s[[6,4,2]] -6546*s[[6,5,1]] -1299*s[[6,6]] -33128*s[[7,1,1,1,1,1]] -57051*s[[7,2,1,1,1]] -27381*s[[7,2,2,1]] -41704*s[[7,3,1,1]] -10056*s[[7,3,2]] -17610*s[[7,4,1]] -4524*s[[7,5]] -72856*s[[8,1,1,1,1]] -94737*s[[8,2,1,1]] -30044*s[[8,2,2]] -45758*s[[8,3,1]] -11374*s[[8,4]] -112460*s[[9,1,1,1]] -105652*s[[9,2,1]] -29639*s[[9,3]] -119683*s[[10,1,1]] -67353*s[[10,2]] -82155*s[[11,1]] -28713*s[[12]] -5*s[[2,2,2,2,1,1,1,1]] -3*s[[2,2,2,2,2,1,1]] -s[[2,2,2,2,2,2]] -7*s[[3,1,1,1,1,1,1,1,1,1]] -164*s[[3,2,1,1,1,1,1,1,1]] -123*s[[3,2,2,1,1,1,1,1]] -82*s[[3,2,2,2,1,1,1]] -41*s[[3,2,2,2,2,1]] -441*s[[3,3,1,1,1,1,1,1]] -290*s[[3,3,2,1,1,1,1]] -164*s[[3,3,2,2,1,1]] -53*s[[3,3,2,2,2]] +120*s[[3,3,3,1,1,1]] +96*s[[3,3,3,2,1]] +12*s[[3,3,3,3]] -245*s[[4,1,1,1,1,1,1,1,1]] -1379*s[[4,2,1,1,1,1,1,1]] -980*s[[4,2,2,1,1,1,1]] -586*s[[4,2,2,2,1,1]] -195*s[[4,2,2,2,2]] -2976*s[[4,3,1,1,1,1,1]] -1684*s[[4,3,2,1,1,1]] -752*s[[4,3,2,2,1]] +750*s[[4,3,3,1,1]] +374*s[[4,3,3,2]] -3154*s[[4,4,1,1,1,1]] -1238*s[[4,4,2,1,1]] -300*s[[4,4,2,2]] +1162*s[[4,4,3,1]] +397*s[[4,4,4]] -2141*s[[5,1,1,1,1,1,1,1]] -7031*s[[5,2,1,1,1,1,1]] -4619*s[[5,2,2,1,1,1]] -2289*s[[5,2,2,2,1]] -10814*s[[5,3,1,1,1,1]] -5069*s[[5,3,2,1,1]] -1456*s[[5,3,2,2]] +2042*s[[5,3,3,1]] -9965*s[[5,4,1,1,1]] -2418*s[[5,4,2,1]] +2304*s[[5,4,3]] -4754*s[[5,5,1,1]] +s[[2,1,1,1,1,1,1,1,1,1,1]] -9*s[[2,2,1,1,1,1,1,1,1,1]] -7*s[[2,2,2,1,1,1,1,1,1]] )
    +t^13*( 3270*s[[7,6]] +143870*s[[8,1,1,1,1,1]] +219665*s[[8,2,1,1,1]] +103462*s[[8,2,2,1]] +134553*s[[8,3,1,1]] +30408*s[[8,3,2]] +44598*s[[8,4,1]] +8946*s[[8,5]] +265702*s[[9,1,1,1,1]] +314274*s[[9,2,1,1]] +97892*s[[9,2,2]] +129942*s[[9,3,1]] +26010*s[[9,4]] +354509*s[[10,1,1,1]] +308206*s[[10,2,1]] +75708*s[[10,3]] +332912*s[[11,1,1]] +175866*s[[11,2]] +205074*s[[12,1]] +65580*s[[13]] +2868*s[[5,1,1,1,1,1,1,1,1]] +10367*s[[5,2,1,1,1,1,1,1]] +7295*s[[5,2,2,1,1,1,1]] +4333*s[[5,2,2,2,1,1]] +1437*s[[5,2,2,2,2]] +18019*s[[5,3,1,1,1,1,1]] +9294*s[[5,3,2,1,1,1]] +3843*s[[5,3,2,2,1]] -4960*s[[5,3,3,1,1]] -2456*s[[5,3,3,2]] +19257*s[[5,4,1,1,1,1]] +5273*s[[5,4,2,1,1]] +678*s[[5,4,2,2]] -8930*s[[5,4,3,1]] -2858*s[[5,4,4]] +10973*s[[5,5,1,1,1]] +414*s[[5,5,2,1]] -4212*s[[5,5,3]] +15599*s[[6,1,1,1,1,1,1,1]] +40033*s[[6,2,1,1,1,1,1]] +25934*s[[6,2,2,1,1,1]] +12741*s[[6,2,2,2,1]] +49605*s[[6,3,1,1,1,1]] +21219*s[[6,3,2,1,1]] +5697*s[[6,3,2,2]] -9860*s[[6,3,3,1]] +38991*s[[6,4,1,1,1]] +4829*s[[6,4,2,1]] -11202*s[[6,4,3]] +18577*s[[6,5,1,1]] -1956*s[[6,5,2]] +4362*s[[6,6,1]] +56350*s[[7,1,1,1,1,1,1]] +110197*s[[7,2,1,1,1,1]] +63231*s[[7,2,2,1,1]] +20598*s[[7,2,2,2]] +96625*s[[7,3,1,1,1]] +32615*s[[7,3,2,1]] -9738*s[[7,3,3]] +50912*s[[7,4,1,1]] +1374*s[[7,4,2]] +15810*s[[7,5,1]] -s[[2,1,1,1,1,1,1,1,1,1,1,1]] +10*s[[2,2,1,1,1,1,1,1,1,1,1]] +8*s[[2,2,2,1,1,1,1,1,1,1]] +6*s[[2,2,2,2,1,1,1,1,1]] +4*s[[2,2,2,2,2,1,1,1]] +2*s[[2,2,2,2,2,2,1]] +8*s[[3,1,1,1,1,1,1,1,1,1,1]] +198*s[[3,2,1,1,1,1,1,1,1,1]] +154*s[[3,2,2,1,1,1,1,1,1]] +110*s[[3,2,2,2,1,1,1,1]] +66*s[[3,2,2,2,2,1,1]] +22*s[[3,2,2,2,2,2]] +580*s[[3,3,1,1,1,1,1,1,1]] +400*s[[3,3,2,1,1,1,1,1]] +250*s[[3,3,2,2,1,1,1]] +120*s[[3,3,2,2,2,1]] -190*s[[3,3,3,1,1,1,1]] -190*s[[3,3,3,2,1,1]] -76*s[[3,3,3,2,2]] -38*s[[3,3,3,3,1]] +298*s[[4,1,1,1,1,1,1,1,1,1]] +1828*s[[4,2,1,1,1,1,1,1,1]] +1364*s[[4,2,2,1,1,1,1,1]] +906*s[[4,2,2,2,1,1,1]] +452*s[[4,2,2,2,2,1]] +4368*s[[4,3,1,1,1,1,1,1]] +2640*s[[4,3,2,1,1,1,1]] +1392*s[[4,3,2,2,1,1]] +432*s[[4,3,2,2,2]] -1410*s[[4,3,3,1,1,1]] -1124*s[[4,3,3,2,1]] -140*s[[4,3,3,3]] +5234*s[[4,4,1,1,1,1,1]] +2254*s[[4,4,2,1,1,1]] +742*s[[4,4,2,2,1]] -2774*s[[4,4,3,1,1]] -1404*s[[4,4,3,2]] -1511*s[[4,4,4,1]] )
    +t^14*( -78904*s[[7,3,2,1,1]] -19734*s[[7,3,2,2]] +40812*s[[7,3,3,1]] -128685*s[[7,4,1,1,1]] +2421*s[[7,4,2,1]] +45112*s[[7,4,3]] -47986*s[[7,5,1,1]] +20518*s[[7,5,2]] -8199*s[[7,6,1]] -978*s[[7,7]] -263710*s[[8,1,1,1,1,1,1]] -456029*s[[8,2,1,1,1,1]] -256410*s[[8,2,2,1,1]] -82628*s[[8,2,2,2]] -335902*s[[8,3,1,1,1]] -104902*s[[8,3,2,1]] +34128*s[[8,3,3]] -138827*s[[8,4,1,1]] +11486*s[[8,4,2]] -27320*s[[8,5,1]] -3577*s[[8,6]] -565730*s[[9,1,1,1,1,1]] -783578*s[[9,2,1,1,1]] -361276*s[[9,2,2,1]] -410913*s[[9,3,1,1]] -87385*s[[9,3,2]] -104909*s[[9,4,1]] -13625*s[[9,5]] -903349*s[[10,1,1,1,1]] -985451*s[[10,2,1,1]] -300941*s[[10,2,2]] -355172*s[[10,3,1]] -56776*s[[10,4]] -1063227*s[[11,1,1,1]] -862987*s[[11,2,1]] -188336*s[[11,3]] -894340*s[[12,1,1]] -446169*s[[12,2]] -500028*s[[13,1]] -147503*s[[14]] -28497*s[[5,3,1,1,1,1,1,1]] -15709*s[[5,3,2,1,1,1,1]] -7596*s[[5,3,2,2,1,1]] -2230*s[[5,3,2,2,2]] +9934*s[[5,3,3,1,1,1]] +7846*s[[5,3,3,2,1]] +968*s[[5,3,3,3]] -34650*s[[5,4,1,1,1,1,1]] -10465*s[[5,4,2,1,1,1]] -1303*s[[5,4,2,2,1]] +22670*s[[5,4,3,1,1]] +11442*s[[5,4,3,2]] +11605*s[[5,4,4,1]] -23050*s[[5,5,1,1,1,1]] -613*s[[5,5,2,1,1]] +2130*s[[5,5,2,2]] +17350*s[[5,5,3,1]] +6236*s[[5,5,4]] -22469*s[[6,1,1,1,1,1,1,1,1]] -63315*s[[6,2,1,1,1,1,1,1]] -43926*s[[6,2,2,1,1,1,1]] -25837*s[[6,2,2,2,1,1]] -8526*s[[6,2,2,2,2]] -89118*s[[6,3,1,1,1,1,1]] -41887*s[[6,3,2,1,1,1]] -15890*s[[6,3,2,2,1]] +25532*s[[6,3,3,1,1]] +12516*s[[6,3,3,2]] -82020*s[[6,4,1,1,1,1]] -10844*s[[6,4,2,1,1]] +2897*s[[6,4,2,2]] +46170*s[[6,4,3,1]] +13438*s[[6,4,4]] -47034*s[[6,5,1,1,1]] +11311*s[[6,5,2,1]] +25584*s[[6,5,3]] -12982*s[[6,6,1,1]] +7137*s[[6,6,2]] -90827*s[[7,1,1,1,1,1,1,1]] -197377*s[[7,2,1,1,1,1,1]] -125615*s[[7,2,2,1,1,1]] -61026*s[[7,2,2,2,1]] -201446*s[[7,3,1,1,1,1]] -188*s[[3,2,2,1,1,1,1,1,1,1]] -141*s[[3,2,2,2,1,1,1,1,1]] -94*s[[3,2,2,2,2,1,1,1]] -47*s[[3,2,2,2,2,2,1]] -744*s[[3,3,1,1,1,1,1,1,1,1]] -532*s[[3,3,2,1,1,1,1,1,1]] -355*s[[3,3,2,2,1,1,1,1]] -203*s[[3,3,2,2,2,1,1]] -66*s[[3,3,2,2,2,2]] +280*s[[3,3,3,1,1,1,1,1]] +320*s[[3,3,3,2,1,1,1]] +200*s[[3,3,3,2,2,1]] +80*s[[3,3,3,3,1,1]] +40*s[[3,3,3,3,2]] -356*s[[4,1,1,1,1,1,1,1,1,1,1]] -2361*s[[4,2,1,1,1,1,1,1,1,1]] -1827*s[[4,2,2,1,1,1,1,1,1]] -1300*s[[4,2,2,2,1,1,1,1]] -778*s[[4,2,2,2,2,1,1]] -259*s[[4,2,2,2,2,2]] -6180*s[[4,3,1,1,1,1,1,1,1]] -3921*s[[4,3,2,1,1,1,1,1]] -2274*s[[4,3,2,2,1,1,1]] -1035*s[[4,3,2,2,2,1]] +2370*s[[4,3,3,1,1,1,1]] +2360*s[[4,3,3,2,1,1]] +942*s[[4,3,3,2,2]] +470*s[[4,3,3,3,1]] -8253*s[[4,4,1,1,1,1,1,1]] -3814*s[[4,4,2,1,1,1,1]] -1420*s[[4,4,2,2,1,1]] -325*s[[4,4,2,2,2]] +5454*s[[4,4,3,1,1,1]] +4434*s[[4,4,3,2,1]] +564*s[[4,4,3,3]] +3760*s[[4,4,4,1,1]] +1931*s[[4,4,4,2]] -3740*s[[5,1,1,1,1,1,1,1,1,1]] -14722*s[[5,2,1,1,1,1,1,1,1]] -10877*s[[5,2,2,1,1,1,1,1]] -7173*s[[5,2,2,2,1,1,1]] -3563*s[[5,2,2,2,2,1]] +s[[2,1,1,1,1,1,1,1,1,1,1,1,1]] -11*s[[2,2,1,1,1,1,1,1,1,1,1,1]] -9*s[[2,2,2,1,1,1,1,1,1,1,1]] -7*s[[2,2,2,2,1,1,1,1,1,1]] -5*s[[2,2,2,2,2,1,1,1,1]] -3*s[[2,2,2,2,2,2,1,1]] -s[[2,2,2,2,2,2,2]] -9*s[[3,1,1,1,1,1,1,1,1,1,1,1]] -235*s[[3,2,1,1,1,1,1,1,1,1,1]] )

    codimension 3

    codimension 4

  • SSM -Thom polynomial in monomial basis:
  • +t^4*( c[1]*c[3] +c[2]^2 +2*c[4] )
    +t^5*( -2*c[1]^2*c[3] -2*c[1]*c[2]^2 -8*c[1]*c[4] -4*c[2]*c[3] -8*c[5] )
    +t^6*( 3*c[1]^3*c[3] +3*c[1]^2*c[2]^2 +15*c[1]^2*c[4] +6*c[1]*c[2]*c[3] -3*c[2]^3 +23*c[1]*c[5] -2*c[2]*c[4] +c[3]^2 +10*c[6] )
    +t^7*( -4*c[1]^4*c[3] -4*c[1]^3*c[2]^2 -23*c[1]^3*c[4] -6*c[1]^2*c[2]*c[3] +9*c[1]*c[2]^3 -33*c[1]^2*c[5] +38*c[1]*c[2]*c[4] -2*c[1]*c[3]^2 +21*c[2]^2*c[3] +22*c[1]*c[6] +62*c[2]*c[5] +8*c[3]*c[4] +56*c[7] )
    +t^8*( 5*c[1]^5*c[3] +5*c[1]^4*c[2]^2 +32*c[1]^4*c[4] +4*c[1]^3*c[2]*c[3] -18*c[1]^2*c[2]^3 +33*c[1]^3*c[5] -120*c[1]^2*c[2]*c[4] +c[1]^2*c[3]^2 -66*c[1]*c[2]^2*c[3] +6*c[2]^4 -206*c[1]^2*c[6] -350*c[1]*c[2]*c[5] -56*c[1]*c[3]*c[4] -51*c[2]^2*c[4] -15*c[2]*c[3]^2 -611*c[1]*c[7] -306*c[2]*c[6] -64*c[3]*c[5] -29*c[4]^2 -486*c[8] )
    +t^9*( -6*c[1]^6*c[3] -6*c[1]^5*c[2]^2 -42*c[1]^5*c[4] +30*c[1]^3*c[2]^3 -18*c[1]^4*c[5] +260*c[1]^3*c[2]*c[4] +4*c[1]^3*c[3]^2 +138*c[1]^2*c[2]^2*c[3] -24*c[1]*c[2]^4 +672*c[1]^3*c[6] +994*c[1]^2*c[2]*c[5] +200*c[1]^2*c[3]*c[4] +101*c[1]*c[2]^2*c[4] +73*c[1]*c[2]*c[3]^2 -60*c[2]^3*c[3] +2628*c[1]^2*c[7] +1558*c[1]*c[2]*c[6] +404*c[1]*c[3]*c[5] +204*c[1]*c[4]^2 -45*c[2]^2*c[5] +82*c[2]*c[3]*c[4] -7*c[3]^3 +4116*c[1]*c[8] +956*c[2]*c[7] +296*c[3]*c[6] +260*c[4]*c[5] +2424*c[9] )
    +t^10*( 7*c[1]^7*c[3] +7*c[1]^6*c[2]^2 +53*c[1]^6*c[4] -6*c[1]^5*c[2]*c[3] -45*c[1]^4*c[2]^3 -17*c[1]^5*c[5] -470*c[1]^4*c[2]*c[4] -15*c[1]^4*c[3]^2 -240*c[1]^3*c[2]^2*c[3] +60*c[1]^2*c[2]^4 -1585*c[1]^4*c[6] -2146*c[1]^3*c[2]*c[5] -514*c[1]^3*c[3]*c[4] -71*c[1]^2*c[2]^2*c[4] -204*c[1]^2*c[2]*c[3]^2 +260*c[1]*c[2]^3*c[3] -10*c[2]^5 -7661*c[1]^3*c[7] -4336*c[1]^2*c[2]*c[6] -1540*c[1]^2*c[3]*c[5] -695*c[1]^2*c[4]^2 +848*c[1]*c[2]^2*c[5] -332*c[1]*c[2]*c[3]*c[4] -6*c[1]*c[3]^3 +268*c[2]^3*c[4] +52*c[2]^2*c[3]^2 -17503*c[1]^2*c[8] -4208*c[1]*c[2]*c[7] -2326*c[1]*c[3]*c[6] -1688*c[1]*c[4]*c[5] +1059*c[2]^2*c[6] +20*c[2]*c[3]*c[5] -57*c[2]*c[4]^2 -63*c[3]^2*c[4] -20477*c[1]*c[9] -1638*c[2]*c[8] -1464*c[3]*c[7] -1034*c[4]*c[6] -261*c[5]^2 -9910*c[10] )
    +t^11*( -8*c[1]^8*c[3] -8*c[1]^7*c[2]^2 -65*c[1]^7*c[4] +14*c[1]^6*c[2]*c[3] +63*c[1]^5*c[2]^3 +77*c[1]^6*c[5] +762*c[1]^5*c[2]*c[4] +34*c[1]^5*c[3]^2 +375*c[1]^4*c[2]^2*c[3] -120*c[1]^3*c[2]^4 +3145*c[1]^5*c[6] +3980*c[1]^4*c[2]*c[5] +1090*c[1]^4*c[3]*c[4] -145*c[1]^3*c[2]^2*c[4] +440*c[1]^3*c[2]*c[3]^2 -700*c[1]^2*c[2]^3*c[3] +50*c[1]*c[2]^5 +18035*c[1]^4*c[7] +9290*c[1]^3*c[2]*c[6] +4312*c[1]^3*c[3]*c[5] +1768*c[1]^3*c[4]^2 -3663*c[1]^2*c[2]^2*c[5] +754*c[1]^2*c[2]*c[3]*c[4] +94*c[1]^2*c[3]^3 -1104*c[1]*c[2]^3*c[4] -336*c[1]*c[2]^2*c[3]^2 +130*c[2]^4*c[3] +53419*c[1]^3*c[8] +9474*c[1]^2*c[2]*c[7] +10058*c[1]^2*c[3]*c[6] +6072*c[1]^2*c[4]*c[5] -8383*c[1]*c[2]^2*c[6] -222*c[1]*c[2]*c[3]*c[5] -385*c[1]*c[2]*c[4]^2 +655*c[1]*c[3]^2*c[4] -638*c[2]^3*c[5] -578*c[2]^2*c[3]*c[4] +116*c[2]*c[3]^3 +91877*c[1]^2*c[9] +964*c[1]*c[2]*c[8] +13334*c[1]*c[3]*c[7] +6918*c[1]*c[4]*c[6] +1860*c[1]*c[5]^2 -6607*c[2]^2*c[7] -274*c[2]*c[3]*c[6] -1156*c[2]*c[4]*c[5] +481*c[3]^2*c[5] +363*c[3]*c[4]^2 +87874*c[1]*c[10] -3386*c[2]*c[9] +7702*c[3]*c[8] +3504*c[4]*c[7] +1470*c[5]*c[6] +36472*c[11] )
    +t^12*( 9*c[1]^9*c[3] +9*c[1]^8*c[2]^2 +78*c[1]^8*c[4] -24*c[1]^7*c[2]*c[3] -84*c[1]^6*c[2]^3 -167*c[1]^7*c[5] -1148*c[1]^6*c[2]*c[4] -63*c[1]^6*c[3]^2 -546*c[1]^5*c[2]^2*c[3] +210*c[1]^4*c[2]^4 -5587*c[1]^6*c[6] -6692*c[1]^5*c[2]*c[5] -2038*c[1]^5*c[3]*c[4] +680*c[1]^4*c[2]^2*c[4] -815*c[1]^4*c[2]*c[3]^2 +1500*c[1]^3*c[2]^3*c[3] -150*c[1]^2*c[2]^5 -36995*c[1]^5*c[7] -17118*c[1]^4*c[2]*c[6] -9945*c[1]^4*c[3]*c[5] -3806*c[1]^4*c[4]^2 +10403*c[1]^3*c[2]^2*c[5] -1223*c[1]^3*c[2]*c[3]*c[4] -345*c[1]^3*c[3]^3 +2815*c[1]^2*c[2]^3*c[4] +1190*c[1]^2*c[2]^2*c[3]^2 -705*c[1]*c[2]^4*c[3] +15*c[2]^6 -133759*c[1]^4*c[8] -13848*c[1]^3*c[2]*c[7] -30996*c[1]^3*c[3]*c[6] -16694*c[1]^3*c[4]*c[5] +32196*c[1]^2*c[2]^2*c[6] +2269*c[1]^2*c[2]*c[3]*c[5] +2620*c[1]^2*c[2]*c[4]^2 -2812*c[1]^2*c[3]^2*c[4] +1589*c[1]*c[2]^3*c[5] +3397*c[1]*c[2]^2*c[3]*c[4] -436*c[1]*c[2]*c[3]^3 -820*c[2]^4*c[4] -120*c[2]^3*c[3]^2 -300467*c[1]^3*c[9] +28888*c[1]^2*c[2]*c[8] -62999*c[1]^2*c[3]*c[7] -26032*c[1]^2*c[4]*c[6] -7994*c[1]^2*c[5]^2 +47507*c[1]*c[2]^2*c[7] +4240*c[1]*c[2]*c[3]*c[6] +11098*c[1]*c[2]*c[4]*c[5] -4690*c[1]*c[3]^2*c[5] -2331*c[1]*c[3]*c[4]^2 -186*c[2]^3*c[6] +896*c[2]^2*c[3]*c[5] +1491*c[2]^2*c[4]^2 -346*c[2]*c[3]^2*c[4] -53*c[3]^4 -422740*c[1]^2*c[10] +74912*c[1]*c[2]*c[9] -76116*c[1]*c[3]*c[8] -23032*c[1]*c[4]*c[7] -12246*c[1]*c[5]*c[6] +29283*c[2]^2*c[8] +2092*c[2]*c[3]*c[7] +8370*c[2]*c[4]*c[6] +2357*c[2]*c[5]^2 -3981*c[3]^2*c[6] -2296*c[3]*c[4]*c[5] -57*c[4]^3 -345127*c[1]*c[11] +49706*c[2]*c[10] -40810*c[3]*c[9] -8972*c[4]*c[8] -4060*c[5]*c[7] -2243*c[6]^2 -125894*c[12] )
    +t^13*( -10*c[1]^10*c[3] -10*c[1]^9*c[2]^2 -92*c[1]^9*c[4] +36*c[1]^8*c[2]*c[3] +108*c[1]^7*c[2]^3 +292*c[1]^8*c[5] +1640*c[1]^7*c[2]*c[4] +104*c[1]^7*c[3]^2 +756*c[1]^6*c[2]^2*c[3] -336*c[1]^5*c[2]^4 +9181*c[1]^7*c[6] +10500*c[1]^6*c[2]*c[5] +3486*c[1]^6*c[3]*c[4] -1694*c[1]^5*c[2]^2*c[4] +1365*c[1]^5*c[2]*c[3]^2 -2800*c[1]^4*c[2]^3*c[3] +350*c[1]^3*c[2]^5 +68855*c[1]^6*c[7] +28544*c[1]^5*c[2]*c[6] +20114*c[1]^5*c[3]*c[5] +7330*c[1]^5*c[4]^2 -23758*c[1]^4*c[2]^2*c[5] +1438*c[1]^4*c[2]*c[3]*c[4] +885*c[1]^4*c[3]^3 -5690*c[1]^3*c[2]^3*c[4] -3140*c[1]^3*c[2]^2*c[3]^2 +2280*c[1]^2*c[2]^4*c[3] -90*c[1]*c[2]^6 +292981*c[1]^5*c[8] +10014*c[1]^4*c[2]*c[7] +77602*c[1]^4*c[3]*c[6] +38978*c[1]^4*c[4]*c[5] -89676*c[1]^3*c[2]^2*c[6] -10540*c[1]^3*c[2]*c[3]*c[5] -9092*c[1]^3*c[2]*c[4]^2 +8375*c[1]^3*c[3]^2*c[4] -462*c[1]^2*c[2]^3*c[5] -11538*c[1]^2*c[2]^2*c[3]*c[4] +900*c[1]^2*c[2]*c[3]^3 +4470*c[1]*c[2]^4*c[4] +960*c[1]*c[2]^3*c[3]^2 -240*c[2]^5*c[3] +808187*c[1]^4*c[9] -160880*c[1]^3*c[2]*c[8] +209134*c[1]^3*c[3]*c[7] +76150*c[1]^3*c[4]*c[6] +25470*c[1]^3*c[5]^2 -180592*c[1]^2*c[2]^2*c[7] -30860*c[1]^2*c[2]*c[3]*c[6] -49306*c[1]^2*c[2]*c[4]*c[5] +20867*c[1]^2*c[3]^2*c[5] +8896*c[1]^2*c[3]*c[4]^2 +13542*c[1]*c[2]^3*c[6] -7732*c[1]*c[2]^2*c[3]*c[5] -6168*c[1]*c[2]^2*c[4]^2 -228*c[1]*c[2]*c[3]^2*c[4] +434*c[1]*c[3]^4 +3396*c[2]^4*c[5] +2034*c[2]^3*c[3]*c[4] -560*c[2]^2*c[3]^3 +1488538*c[1]^3*c[10] -485342*c[1]^2*c[2]*c[9] +381248*c[1]^2*c[3]*c[8] +89974*c[1]^2*c[4]*c[7] +57552*c[1]^2*c[5]*c[6] -201753*c[1]*c[2]^2*c[8] -38100*c[1]*c[2]*c[3]*c[7] -73978*c[1]*c[2]*c[4]*c[6] -17981*c[1]*c[2]*c[5]^2 +34393*c[1]*c[3]^2*c[6] +18574*c[1]*c[3]*c[4]*c[5] -593*c[1]*c[4]^3 +14880*c[2]^3*c[7] -3754*c[2]^2*c[3]*c[6] -2722*c[2]^2*c[4]*c[5] +858*c[2]*c[3]^2*c[5] -2548*c[2]*c[3]*c[4]^2 +886*c[3]^3*c[4] +1787506*c[1]^2*c[11] -620328*c[1]*c[2]*c[10] +420042*c[1]*c[3]*c[9] +52536*c[1]*c[4]*c[8] +41190*c[1]*c[5]*c[7] +18254*c[1]*c[6]^2 -102521*c[2]^2*c[9] -16422*c[2]*c[3]*c[8] -48558*c[2]*c[4]*c[7] -16252*c[2]*c[5]*c[6] +24581*c[3]^2*c[7] +10552*c[3]*c[4]*c[6] +4715*c[3]*c[5]^2 -1855*c[4]^2*c[5] +1278592*c[1]*c[12] -312644*c[2]*c[11] +208458*c[3]*c[10] +7508*c[4]*c[9] +14962*c[5]*c[8] +10944*c[6]*c[7] +416696*c[13] )
    +t^14*( 11*c[1]^11*c[3] +11*c[1]^10*c[2]^2 +107*c[1]^10*c[4] -50*c[1]^9*c[2]*c[3] -135*c[1]^8*c[2]^3 -457*c[1]^9*c[5] -2250*c[1]^8*c[2]*c[4] -159*c[1]^8*c[3]^2 -1008*c[1]^7*c[2]^2*c[3] +504*c[1]^6*c[2]^4 -14232*c[1]^8*c[6] -15644*c[1]^7*c[2]*c[5] -5580*c[1]^7*c[3]*c[4] +3374*c[1]^6*c[2]^2*c[4] -2128*c[1]^6*c[2]*c[3]^2 +4760*c[1]^5*c[2]^3*c[3] -700*c[1]^4*c[2]^5 -119147*c[1]^7*c[7] -44296*c[1]^6*c[2]*c[6] -37009*c[1]^6*c[3]*c[5] -13020*c[1]^6*c[4]^2 +47313*c[1]^5*c[2]^2*c[5] -875*c[1]^5*c[2]*c[3]*c[4] -1883*c[1]^5*c[3]^3 +9975*c[1]^4*c[2]^3*c[4] +6930*c[1]^4*c[2]^2*c[3]^2 -5705*c[1]^3*c[2]^4*c[3] +315*c[1]^2*c[2]^6 -582085*c[1]^6*c[8] +15924*c[1]^5*c[2]*c[7] -168935*c[1]^5*c[3]*c[6] -81251*c[1]^5*c[4]*c[5] +207161*c[1]^4*c[2]^2*c[6] +33624*c[1]^4*c[2]*c[3]*c[5] +23895*c[1]^4*c[2]*c[4]^2 -20254*c[1]^4*c[3]^2*c[4] -8581*c[1]^3*c[2]^3*c[5] +29821*c[1]^3*c[2]^2*c[3]*c[4] -1150*c[1]^3*c[2]*c[3]^3 -14550*c[1]^2*c[2]^4*c[4] -4070*c[1]^2*c[2]^3*c[3]^2 +1554*c[1]*c[2]^5*c[3] -21*c[2]^7 -1898639*c[1]^5*c[9] +549982*c[1]^4*c[2]*c[8] -560218*c[1]^4*c[3]*c[7] -190750*c[1]^4*c[4]*c[6] -66989*c[1]^4*c[5]^2 +508180*c[1]^3*c[2]^2*c[7] +131528*c[1]^3*c[2]*c[3]*c[6] +156404*c[1]^3*c[2]*c[4]*c[5] -65305*c[1]^3*c[3]^2*c[5] -26054*c[1]^3*c[3]*c[4]^2 -81410*c[1]^2*c[2]^3*c[6] +29831*c[1]^2*c[2]^2*c[3]*c[5] +14997*c[1]^2*c[2]^2*c[4]^2 +7449*c[1]^2*c[2]*c[3]^2*c[4] -1800*c[1]^2*c[3]^4 -17614*c[1]*c[2]^4*c[5] -14551*c[1]*c[2]^3*c[3]*c[4] +3010*c[1]*c[2]^2*c[3]^3 +1938*c[2]^5*c[4] +225*c[2]^4*c[3]^2 -4304518*c[1]^4*c[10] +1970522*c[1]^3*c[2]*c[9] -1340457*c[1]^3*c[3]*c[8] -282867*c[1]^3*c[4]*c[7] -197620*c[1]^3*c[5]*c[6] +749182*c[1]^2*c[2]^2*c[8] +273173*c[1]^2*c[2]*c[3]*c[7] +328590*c[1]^2*c[2]*c[4]*c[6] +83246*c[1]^2*c[2]*c[5]^2 -154681*c[1]^2*c[3]^2*c[6] -80330*c[1]^2*c[3]*c[4]*c[5] +3414*c[1]^2*c[4]^3 -162284*c[1]*c[2]^3*c[7] +32091*c[1]*c[2]^2*c[3]*c[6] -5071*c[1]*c[2]^2*c[4]*c[5] +9125*c[1]*c[2]*c[3]^2*c[5] +20168*c[1]*c[2]*c[3]*c[4]^2 -6855*c[1]*c[3]^3*c[4] -10754*c[2]^4*c[6] -4214*c[2]^3*c[3]*c[5] -8119*c[2]^3*c[4]^2 +3844*c[2]^2*c[3]^2*c[4] +105*c[2]*c[3]^4 -6775225*c[1]^3*c[11] +3633464*c[1]^2*c[2]*c[10] -2198801*c[1]^2*c[3]*c[9] -201302*c[1]^2*c[4]*c[8] -221721*c[1]^2*c[5]*c[7] -83481*c[1]^2*c[6]^2 +643377*c[1]*c[2]^2*c[9] +304054*c[1]*c[2]*c[3]*c[8] +407378*c[1]*c[2]*c[4]*c[7] +144486*c[1]*c[2]*c[5]*c[6] -218993*c[1]*c[3]^2*c[7] -80886*c[1]*c[3]*c[4]*c[6] -44045*c[1]*c[3]*c[5]^2 +17193*c[1]*c[4]^2*c[5] -116418*c[2]^3*c[8] +20264*c[2]^2*c[3]*c[7] -10408*c[2]^2*c[4]*c[6] -7741*c[2]^2*c[5]^2 +9386*c[2]*c[3]^2*c[6] +15450*c[2]*c[3]*c[4]*c[5] +4658*c[2]*c[4]^3 -5180*c[3]^3*c[5] -2511*c[3]^2*c[4]^2 -7129197*c[1]^2*c[12] +3630562*c[1]*c[2]*c[11] -2208190*c[1]*c[3]*c[10] +35610*c[1]*c[4]*c[9] -178854*c[1]*c[5]*c[8] -93594*c[1]*c[6]*c[7] +266133*c[2]^2*c[10] +135446*c[2]*c[3]*c[9] +233136*c[2]*c[4]*c[8] +54794*c[2]*c[5]*c[7] +29241*c[2]*c[6]^2 -140297*c[3]^2*c[8] -37324*c[3]*c[4]*c[7] -43790*c[3]*c[5]*c[6] +16653*c[4]^2*c[6] +2721*c[4]*c[5]^2 -4548065*c[1]*c[13] +1564414*c[2]*c[12] -1014510*c[3]*c[11] +108192*c[4]*c[10] -74148*c[5]*c[9] -31116*c[6]*c[8] -7945*c[7]^2 -1340310*c[14] )

  • SSM -Thom polynomial in Schur basis:
  • +t^4*( 4*s[[4]] +s[[2,2]] +2*s[[3,1]] )
    +t^5*( -24*s[[5]] -10*s[[3,2]] -20*s[[4,1]] -2*s[[2,2,1]] -4*s[[3,1,1]] )
    +t^6*( 56*s[[6]] +13*s[[3,3]] +38*s[[4,2]] +76*s[[5,1]] +18*s[[3,2,1]] +36*s[[4,1,1]] +3*s[[2,2,1,1]] +6*s[[3,1,1,1]] )
    +t^7*( 144*s[[7]] +39*s[[4,3]] +72*s[[5,2]] +48*s[[6,1]] +14*s[[3,2,2]] -2*s[[3,3,1]] -14*s[[4,2,1]] -84*s[[5,1,1]] +s[[2,2,2,1]] -24*s[[3,2,1,1]] -52*s[[4,1,1,1]] -4*s[[2,2,1,1,1]] -8*s[[3,1,1,1,1]] )
    +t^8*( 5*s[[2,2,1,1,1,1]] -3*s[[2,2,2,1,1]] -2*s[[2,2,2,2]] +10*s[[3,1,1,1,1,1]] +28*s[[3,2,1,1,1]] -58*s[[3,2,2,1]] -41*s[[3,3,1,1]] -144*s[[3,3,2]] +68*s[[4,1,1,1,1]] -95*s[[4,2,1,1]] -295*s[[4,2,2]] -573*s[[4,3,1]] -361*s[[4,4]] +26*s[[5,1,1,1]] -1028*s[[5,2,1]] -1210*s[[5,3]] -908*s[[6,1,1]] -2105*s[[6,2]] -2682*s[[7,1]] -2292*s[[8]] )
    +t^9*( -6*s[[2,2,1,1,1,1,1]] +6*s[[2,2,2,1,1,1]] +6*s[[2,2,2,2,1]] -12*s[[3,1,1,1,1,1,1]] -30*s[[3,2,1,1,1,1]] +138*s[[3,2,2,1,1]] +72*s[[3,2,2,2]] +124*s[[3,3,1,1,1]] +519*s[[3,3,2,1]] +298*s[[3,3,3]] -84*s[[4,1,1,1,1,1]] +312*s[[4,2,1,1,1]] +1092*s[[4,2,2,1]] +1893*s[[4,3,1,1]] +2352*s[[4,3,2]] +2444*s[[4,4,1]] +120*s[[5,1,1,1,1]] +3426*s[[5,2,1,1]] +3426*s[[5,2,2]] +7828*s[[5,3,1]] +4844*s[[5,4]] +3060*s[[6,1,1,1]] +12684*s[[6,2,1]] +11133*s[[6,3]] +12624*s[[7,1,1]] +18246*s[[7,2]] +22524*s[[8,1]] +15192*s[[9]] )
    +t^10*( 14*s[[3,1,1,1,1,1,1,1]] +30*s[[3,2,1,1,1,1,1]] -260*s[[3,2,2,1,1,1]] -214*s[[3,2,2,2,1]] -255*s[[3,3,1,1,1,1]] -1209*s[[3,3,2,1,1]] -578*s[[3,3,2,2]] -1082*s[[3,3,3,1]] +100*s[[4,1,1,1,1,1,1]] -660*s[[4,2,1,1,1,1]] -2585*s[[4,2,2,1,1]] -1225*s[[4,2,2,2]] -4343*s[[4,3,1,1,1]] -8664*s[[4,3,2,1]] -3913*s[[4,3,3]] -7646*s[[4,4,1,1]] -7645*s[[4,4,2]] -376*s[[5,1,1,1,1,1]] -7934*s[[5,2,1,1,1]] -12740*s[[5,2,2,1]] -24302*s[[5,3,1,1]] -22578*s[[5,3,2]] -29372*s[[5,4,1]] -10868*s[[5,5]] -7160*s[[6,1,1,1,1]] -39046*s[[6,2,1,1]] -29117*s[[6,2,2]] -65315*s[[6,3,1]] -37024*s[[6,4]] -36772*s[[7,1,1,1]] -100018*s[[7,2,1]] -73454*s[[7,3]] -97088*s[[8,1,1]] -115724*s[[8,2]] -134992*s[[9,1]] -77888*s[[10]] +7*s[[2,2,1,1,1,1,1,1]] -10*s[[2,2,2,1,1,1,1]] -12*s[[2,2,2,2,1,1]] -5*s[[2,2,2,2,2]] )
    +t^11*( -8*s[[2,2,1,1,1,1,1,1,1]] +15*s[[2,2,2,1,1,1,1,1]] +20*s[[2,2,2,2,1,1,1]] +13*s[[2,2,2,2,2,1]] -16*s[[3,1,1,1,1,1,1,1,1]] -28*s[[3,2,1,1,1,1,1,1]] +430*s[[3,2,2,1,1,1,1]] +438*s[[3,2,2,2,1,1]] +176*s[[3,2,2,2,2]] +442*s[[3,3,1,1,1,1,1]] +2308*s[[3,3,2,1,1,1]] +1754*s[[3,3,2,2,1]] +2590*s[[3,3,3,1,1]] +1268*s[[3,3,3,2]] -116*s[[4,1,1,1,1,1,1,1]] +1162*s[[4,2,1,1,1,1,1]] +4993*s[[4,2,2,1,1,1]] +3756*s[[4,2,2,2,1]] +8320*s[[4,3,1,1,1,1]] +21065*s[[4,3,2,1,1]] +9637*s[[4,3,2,2]] +15111*s[[4,3,3,1]] +17860*s[[4,4,1,1,1]] +29393*s[[4,4,2,1]] +13716*s[[4,4,3]] +764*s[[5,1,1,1,1,1,1]] +15330*s[[5,2,1,1,1,1]] +31256*s[[5,2,2,1,1]] +14050*s[[5,2,2,2]] +56696*s[[5,3,1,1,1]] +86822*s[[5,3,2,1]] +32336*s[[5,3,3]] +93936*s[[5,4,1,1]] +80884*s[[5,4,2]] +66168*s[[5,5,1]] +13984*s[[6,1,1,1,1,1]] +91296*s[[6,2,1,1,1]] +112155*s[[6,2,2,1]] +207687*s[[6,3,1,1]] +166224*s[[6,3,2]] +222240*s[[6,4,1]] +91936*s[[6,5]] +84800*s[[7,1,1,1,1]] +314206*s[[7,2,1,1]] +202796*s[[7,2,2]] +429172*s[[7,3,1]] +220036*s[[7,4]] +287392*s[[8,1,1,1]] +634316*s[[8,2,1]] +406722*s[[8,3]] +587528*s[[9,1,1]] +622160*s[[9,2]] +684592*s[[10,1]] +349248*s[[11]] )
    +t^12*( -288731*s[[6,2,2,1,1]] -125368*s[[6,2,2,2]] -507803*s[[6,3,1,1,1]] -671451*s[[6,3,2,1]] -214059*s[[6,3,3]] -741321*s[[6,4,1,1]] -578338*s[[6,4,2]] -570164*s[[6,5,1]] -156789*s[[6,6]] -169732*s[[7,1,1,1,1,1]] -768422*s[[7,2,1,1,1]] -817766*s[[7,2,2,1]] -1425792*s[[7,3,1,1]] -1037998*s[[7,3,2]] -1347524*s[[7,4,1]] -540700*s[[7,5]] -692336*s[[8,1,1,1,1]] -2080846*s[[8,2,1,1]] -1228994*s[[8,2,2]] -2435450*s[[8,3,1]] -1130416*s[[8,4]] -1819972*s[[9,1,1,1]] -3508888*s[[9,2,1]] -2013847*s[[9,3]] -3090728*s[[10,1,1]] -3007123*s[[10,2]] -3130262*s[[11,1]] -1439788*s[[12]] -9*s[[2,2,2,2,2,2]] +18*s[[3,1,1,1,1,1,1,1,1,1]] +24*s[[3,2,1,1,1,1,1,1,1]] -654*s[[3,2,2,1,1,1,1,1]] -756*s[[3,2,2,2,1,1,1]] -474*s[[3,2,2,2,2,1]] -693*s[[3,3,1,1,1,1,1,1]] -3920*s[[3,3,2,1,1,1,1]] -3712*s[[3,3,2,2,1,1]] -1463*s[[3,3,2,2,2]] -5115*s[[3,3,3,1,1,1]] -3978*s[[3,3,3,2,1]] -392*s[[3,3,3,3]] +132*s[[4,1,1,1,1,1,1,1,1]] -1841*s[[4,2,1,1,1,1,1,1]] -8560*s[[4,2,2,1,1,1,1]] -8019*s[[4,2,2,2,1,1]] -3152*s[[4,2,2,2,2]] -14274*s[[4,3,1,1,1,1,1]] -42219*s[[4,3,2,1,1,1]] -30651*s[[4,3,2,2,1]] -38402*s[[4,3,3,1,1]] -18514*s[[4,3,3,2]] -35544*s[[4,4,1,1,1,1]] -75119*s[[4,4,2,1,1]] -33522*s[[4,4,2,2]] -55814*s[[4,4,3,1]] -13388*s[[4,4,4]] -1306*s[[5,1,1,1,1,1,1,1]] -26502*s[[5,2,1,1,1,1,1]] -63158*s[[5,2,2,1,1,1]] -45034*s[[5,2,2,2,1]] -112919*s[[5,3,1,1,1,1]] -222281*s[[5,3,2,1,1]] -98627*s[[5,3,2,2]] -132249*s[[5,3,3,1]] -229690*s[[5,4,1,1,1]] -326433*s[[5,4,2,1]] -132184*s[[5,4,3]] -221399*s[[5,5,1,1]] -177776*s[[5,5,2]] -24428*s[[6,1,1,1,1,1,1]] -182754*s[[6,2,1,1,1,1]] +9*s[[2,2,1,1,1,1,1,1,1,1]] -21*s[[2,2,2,1,1,1,1,1,1]] -30*s[[2,2,2,2,1,1,1,1]] -24*s[[2,2,2,2,2,1,1]] )
    +t^13*( 17641586*s[[10,2,1]] +9218806*s[[10,3]] +14801268*s[[11,1,1]] +13480998*s[[11,2]] +13329132*s[[12,1]] +5602248*s[[13]] +753708*s[[5,5,2,1]] +289252*s[[5,5,3]] +39508*s[[6,1,1,1,1,1,1,1]] +330374*s[[6,2,1,1,1,1,1]] +614233*s[[6,2,2,1,1,1]] +422034*s[[6,2,2,2,1]] +1066612*s[[6,3,1,1,1,1]] +1813773*s[[6,3,2,1,1]] +785645*s[[6,3,2,2]] +923894*s[[6,3,3,1]] +1910934*s[[6,4,1,1,1]] +2451688*s[[6,4,2,1]] +872022*s[[6,4,3]] +1999796*s[[6,5,1,1]] +1492824*s[[6,5,2]] +1007170*s[[6,6,1]] +308420*s[[7,1,1,1,1,1,1]] +1620518*s[[7,2,1,1,1,1]] +2217972*s[[7,2,2,1,1]] +938676*s[[7,2,2,2]] +3678696*s[[7,3,1,1,1]] +4411042*s[[7,3,2,1]] +1237562*s[[7,3,3]] +4716526*s[[7,4,1,1]] +3419080*s[[7,4,2]] +3452232*s[[7,5,1]] +1100190*s[[7,6]] +1460536*s[[8,1,1,1,1,1]] +5368336*s[[8,2,1,1,1]] +5207324*s[[8,2,2,1]] +8503870*s[[8,3,1,1]] +5785324*s[[8,3,2]] +7146116*s[[8,4,1]] +2686996*s[[8,5]] +4634816*s[[9,1,1,1,1]] +12106020*s[[9,2,1,1]] +6720604*s[[9,2,2]] +12497222*s[[9,3,1]] +5277110*s[[9,4]] +10103032*s[[10,1,1,1]] +6159*s[[3,3,2,1,1,1,1,1]] +6656*s[[3,3,2,2,1,1,1]] +4089*s[[3,3,2,2,2,1]] +9010*s[[3,3,3,1,1,1,1]] +8710*s[[3,3,3,2,1,1]] +3424*s[[3,3,3,2,2]] +1280*s[[3,3,3,3,1]] -148*s[[4,1,1,1,1,1,1,1,1,1]] +2720*s[[4,2,1,1,1,1,1,1,1]] +13555*s[[4,2,2,1,1,1,1,1]] +14490*s[[4,2,2,2,1,1,1]] +8875*s[[4,2,2,2,2,1]] +22708*s[[4,3,1,1,1,1,1,1]] +75378*s[[4,3,2,1,1,1,1]] +68178*s[[4,3,2,2,1,1]] +26480*s[[4,3,2,2,2]] +80349*s[[4,3,3,1,1,1]] +61222*s[[4,3,3,2,1]] +5614*s[[4,3,3,3]] +63790*s[[4,4,1,1,1,1,1]] +158459*s[[4,4,2,1,1,1]] +111848*s[[4,4,2,2,1]] +149484*s[[4,4,3,1,1]] +70058*s[[4,4,3,2]] +56032*s[[4,4,4,1]] +2024*s[[5,1,1,1,1,1,1,1,1]] +42448*s[[5,2,1,1,1,1,1,1]] +113590*s[[5,2,2,1,1,1,1]] +100952*s[[5,2,2,2,1,1]] +39066*s[[5,2,2,2,2]] +202954*s[[5,3,1,1,1,1,1]] +469920*s[[5,3,2,1,1,1]] +329850*s[[5,3,2,2,1]] +355638*s[[5,3,3,1,1]] +168620*s[[5,3,3,2]] +481620*s[[5,4,1,1,1,1]] +879618*s[[5,4,2,1,1]] +382474*s[[5,4,2,2]] +565568*s[[5,4,3,1]] +125748*s[[5,4,4]] +570954*s[[5,5,1,1,1]] -10*s[[2,2,1,1,1,1,1,1,1,1,1]] +28*s[[2,2,2,1,1,1,1,1,1,1]] +42*s[[2,2,2,2,1,1,1,1,1]] +38*s[[2,2,2,2,2,1,1,1]] +22*s[[2,2,2,2,2,2,1]] -20*s[[3,1,1,1,1,1,1,1,1,1,1]] -18*s[[3,2,1,1,1,1,1,1,1,1]] +938*s[[3,2,2,1,1,1,1,1,1]] +1180*s[[3,2,2,2,1,1,1,1]] +912*s[[3,2,2,2,2,1,1]] +338*s[[3,2,2,2,2,2]] +1016*s[[3,3,1,1,1,1,1,1,1]] )
    +t^14*( -1594950*s[[5,4,3,1,1]] -725624*s[[5,4,3,2]] -544188*s[[5,4,4,1]] -1264486*s[[5,5,1,1,1,1]] -2138580*s[[5,5,2,1,1]] -908742*s[[5,5,2,2]] -1290416*s[[5,5,3,1]] -318512*s[[5,5,4]] -60360*s[[6,1,1,1,1,1,1,1,1]] -555163*s[[6,2,1,1,1,1,1,1]] -1163184*s[[6,2,2,1,1,1,1]] -995337*s[[6,2,2,2,1,1]] -380429*s[[6,2,2,2,2]] -2024278*s[[6,3,1,1,1,1,1]] -4047039*s[[6,3,2,1,1,1]] -2763373*s[[6,3,2,2,1]] -2621312*s[[6,3,3,1,1]] -1222077*s[[6,3,3,2]] -4234280*s[[6,4,1,1,1,1]] -6961696*s[[6,4,2,1,1]] -2954288*s[[6,4,2,2]] -3906174*s[[6,4,3,1]] -766895*s[[6,4,4]] -5440062*s[[6,5,1,1,1]] -6633145*s[[6,5,2,1]] -2272006*s[[6,5,3]] -3711848*s[[6,6,1,1]] -2639760*s[[6,6,2]] -522022*s[[7,1,1,1,1,1,1,1]] -3091546*s[[7,2,1,1,1,1,1]] -4976006*s[[7,2,2,1,1,1]] -3322732*s[[7,2,2,2,1]] -8170495*s[[7,3,1,1,1,1]] -12568035*s[[7,3,2,1,1]] -5334511*s[[7,3,2,2]] -5620947*s[[7,3,3,1]] -12834744*s[[7,4,1,1,1]] -15212695*s[[7,4,2,1]] -4810658*s[[7,4,3]] -12706445*s[[7,5,1,1]] -8915408*s[[7,5,2]] -7303686*s[[7,6,1]] +11*s[[2,2,1,1,1,1,1,1,1,1,1,1]] -36*s[[2,2,2,1,1,1,1,1,1,1,1]] -56*s[[2,2,2,2,1,1,1,1,1,1]] -55*s[[2,2,2,2,2,1,1,1,1]] -39*s[[2,2,2,2,2,2,1,1]] -14*s[[2,2,2,2,2,2,2]] +22*s[[3,1,1,1,1,1,1,1,1,1,1,1]] +10*s[[3,2,1,1,1,1,1,1,1,1,1]] -1288*s[[3,2,2,1,1,1,1,1,1,1]] -1722*s[[3,2,2,2,1,1,1,1,1]] -1508*s[[3,2,2,2,2,1,1,1]] -862*s[[3,2,2,2,2,2,1]] -1419*s[[3,3,1,1,1,1,1,1,1,1]] -9149*s[[3,3,2,1,1,1,1,1,1]] -10810*s[[3,3,2,2,1,1,1,1]] -8186*s[[3,3,2,2,2,1,1]] -3011*s[[3,3,2,2,2,2]] -14693*s[[3,3,3,1,1,1,1,1]] -16162*s[[3,3,3,2,1,1,1]] -9865*s[[3,3,3,2,2,1]] -2778*s[[3,3,3,3,1,1]] -1248*s[[3,3,3,3,2]] +164*s[[4,1,1,1,1,1,1,1,1,1,1]] -3822*s[[4,2,1,1,1,1,1,1,1,1]] -20272*s[[4,2,2,1,1,1,1,1,1]] -23695*s[[4,2,2,2,1,1,1,1]] -17888*s[[4,2,2,2,2,1,1]] -6573*s[[4,2,2,2,2,2]] -34178*s[[4,3,1,1,1,1,1,1,1]] -124435*s[[4,3,2,1,1,1,1,1]] -128504*s[[4,3,2,2,1,1,1]] -77616*s[[4,3,2,2,2,1]] -149618*s[[4,3,3,1,1,1,1]] -141159*s[[4,3,3,2,1,1]] -54778*s[[4,3,3,2,2]] -18866*s[[4,3,3,3,1]] -106393*s[[4,4,1,1,1,1,1,1]] -297582*s[[4,4,2,1,1,1,1]] -261177*s[[4,4,2,2,1,1]] -100229*s[[4,4,2,2,2]] -329408*s[[4,4,3,1,1,1]] -241728*s[[4,4,3,2,1]] -17108*s[[4,4,3,3]] -155649*s[[4,4,4,1,1]] -65380*s[[4,4,4,2]] -2940*s[[5,1,1,1,1,1,1,1,1,1]] -64276*s[[5,2,1,1,1,1,1,1,1]] -188746*s[[5,2,2,1,1,1,1,1]] -191674*s[[5,2,2,2,1,1,1]] -115374*s[[5,2,2,2,2,1]] -339087*s[[5,3,1,1,1,1,1,1]] -884492*s[[5,3,2,1,1,1,1]] -772258*s[[5,3,2,2,1,1]] -296154*s[[5,3,2,2,2]] -786298*s[[5,3,3,1,1,1]] -585930*s[[5,3,3,2,1]] -50134*s[[5,3,3,3]] -911932*s[[5,4,1,1,1,1,1]] -1957346*s[[5,4,2,1,1,1]] -1340174*s[[5,4,2,2,1]] -1619965*s[[7,7]] -2804228*s[[8,1,1,1,1,1,1]] -11970008*s[[8,2,1,1,1,1]] -14891606*s[[8,2,2,1,1]] -6173198*s[[8,2,2,2]] -23180530*s[[8,3,1,1,1]] -25855500*s[[8,3,2,1]] -6518222*s[[8,3,3]] -26286966*s[[8,4,1,1]] -17964578*s[[8,4,2]] -17741900*s[[8,5,1]] -5619692*s[[8,6]] -10361248*s[[9,1,1,1,1,1]] -33010716*s[[9,2,1,1,1]] -29943928*s[[9,2,2,1]] -45930533*s[[9,3,1,1]] -29653380*s[[9,3,2]] -34608286*s[[9,4,1]] -12071414*s[[9,5]] -27270320*s[[10,1,1,1,1]] -64139219*s[[10,2,1,1]] -33965094*s[[10,2,2]] -59562042*s[[10,3,1]] -23017831*s[[10,4]] -51166742*s[[11,1,1,1]] -82623222*s[[11,2,1]] -39807757*s[[11,3]] -66238708*s[[12,1,1]] -57134606*s[[12,2]] -53881644*s[[13,1]] -20901432*s[[14]] )

    codimension 5

    codimension 6

  • SSM -Thom polynomial in monomial basis:
  • +t^6*( 2*c[1]^2*c[4] +3*c[1]*c[2]*c[3] +c[2]^3 +10*c[1]*c[5] +7*c[2]*c[4] +c[3]^2 +12*c[6] )
    +t^7*( -6*c[1]^3*c[4] -9*c[1]^2*c[2]*c[3] -3*c[1]*c[2]^3 -48*c[1]^2*c[5] -42*c[1]*c[2]*c[4] -9*c[1]*c[3]^2 -9*c[2]^2*c[3] -126*c[1]*c[6] -51*c[2]*c[5] -21*c[3]*c[4] -108*c[7] )
    +t^8*( 12*c[1]^4*c[4] +18*c[1]^3*c[2]*c[3] +6*c[1]^2*c[2]^3 +120*c[1]^3*c[5] +104*c[1]^2*c[2]*c[4] +26*c[1]^2*c[3]^2 +18*c[1]*c[2]^2*c[3] -4*c[2]^4 +448*c[1]^2*c[6] +208*c[1]*c[2]*c[5] +106*c[1]*c[3]*c[4] -5*c[2]^2*c[4] +11*c[2]*c[3]^2 +740*c[1]*c[7] +146*c[2]*c[6] +83*c[3]*c[5] +27*c[4]^2 +456*c[8] )
    +t^9*( -20*c[1]^5*c[4] -30*c[1]^4*c[2]*c[3] -10*c[1]^3*c[2]^3 -232*c[1]^4*c[5] -192*c[1]^3*c[2]*c[4] -54*c[1]^3*c[3]^2 -18*c[1]^2*c[2]^2*c[3] +16*c[1]*c[2]^4 -1024*c[1]^3*c[6] -352*c[1]^2*c[2]*c[5] -278*c[1]^2*c[3]*c[4] +169*c[1]*c[2]^2*c[4] -7*c[1]*c[2]*c[3]^2 +52*c[2]^3*c[3] -2072*c[1]^2*c[7] +68*c[1]*c[2]*c[6] -327*c[1]*c[3]*c[5] -95*c[1]*c[4]^2 +300*c[2]^2*c[5] +90*c[2]*c[3]*c[4] -4*c[3]^3 -1764*c[1]*c[8] +518*c[2]*c[7] -100*c[3]*c[6] -34*c[4]*c[5] -360*c[9] )
    +t^10*( 30*c[1]^6*c[4] +45*c[1]^5*c[2]*c[3] +15*c[1]^4*c[2]^3 +390*c[1]^5*c[5] +305*c[1]^4*c[2]*c[4] +95*c[1]^4*c[3]^2 -40*c[1]^2*c[2]^4 +1890*c[1]^4*c[6] +311*c[1]^3*c[2]*c[5] +554*c[1]^3*c[3]*c[4] -679*c[1]^2*c[2]^2*c[4] -56*c[1]^2*c[2]*c[3]^2 -200*c[1]*c[2]^3*c[3] +10*c[2]^5 +3570*c[1]^3*c[7] -2821*c[1]^2*c[2]*c[6] +611*c[1]^2*c[3]*c[5] +120*c[1]^2*c[4]^2 -2196*c[1]*c[2]^2*c[5] -862*c[1]*c[2]*c[3]*c[4] +28*c[1]*c[3]^3 -168*c[2]^3*c[4] -112*c[2]^2*c[3]^2 -906*c[1]^2*c[8] -9603*c[1]*c[2]*c[7] -622*c[1]*c[3]*c[6] -614*c[1]*c[4]*c[5] -2288*c[2]^2*c[6] -1023*c[2]*c[3]*c[5] -384*c[2]*c[4]^2 +2*c[3]^2*c[4] -11850*c[1]*c[9] -9087*c[2]*c[8] -1462*c[3]*c[7] -879*c[4]*c[6] -356*c[5]^2 -11196*c[10] )
    +t^11*( -42*c[1]^7*c[4] -63*c[1]^6*c[2]*c[3] -21*c[1]^5*c[2]^3 -600*c[1]^6*c[5] -442*c[1]^5*c[2]*c[4] -151*c[1]^5*c[3]^2 +45*c[1]^4*c[2]^2*c[3] +80*c[1]^3*c[2]^4 -3072*c[1]^5*c[6] +140*c[1]^4*c[2]*c[5] -945*c[1]^4*c[3]*c[4] +1755*c[1]^3*c[2]^2*c[4] +240*c[1]^3*c[2]*c[3]^2 +480*c[1]^2*c[2]^3*c[3] -50*c[1]*c[2]^5 -3960*c[1]^4*c[7] +11686*c[1]^3*c[2]*c[6] -512*c[1]^3*c[3]*c[5] +81*c[1]^3*c[4]^2 +7296*c[1]^2*c[2]^2*c[5] +3408*c[1]^2*c[2]*c[3]*c[4] -69*c[1]^2*c[3]^3 +306*c[1]*c[2]^3*c[4] +474*c[1]*c[2]^2*c[3]^2 -170*c[2]^4*c[3] +23760*c[1]^3*c[8] +50444*c[1]^2*c[2]*c[7] +6303*c[1]^2*c[3]*c[6] +4748*c[1]^2*c[4]*c[5] +13426*c[1]*c[2]^2*c[6] +7212*c[1]*c[2]*c[3]*c[5] +2803*c[1]*c[2]*c[4]^2 +124*c[1]*c[3]^2*c[4] -245*c[2]^3*c[5] +432*c[2]^2*c[3]*c[4] +13*c[2]*c[3]^3 +112704*c[1]^2*c[9] +92774*c[1]*c[2]*c[8] +18623*c[1]*c[3]*c[7] +11275*c[1]*c[4]*c[6] +4039*c[1]*c[5]^2 +10046*c[2]^2*c[7] +5913*c[2]*c[3]*c[6] +3815*c[2]*c[4]*c[5] +158*c[3]^2*c[5] +345*c[3]*c[4]^2 +190350*c[1]*c[10] +65907*c[2]*c[9] +16679*c[3]*c[8] +9471*c[4]*c[7] +5359*c[5]*c[6] +118044*c[11] )
    +t^12*( 56*c[1]^8*c[4] +84*c[1]^7*c[2]*c[3] +28*c[1]^6*c[2]^3 +868*c[1]^7*c[5] +602*c[1]^6*c[2]*c[4] +224*c[1]^6*c[3]^2 -126*c[1]^5*c[2]^2*c[3] -140*c[1]^4*c[2]^4 +4586*c[1]^6*c[6] -1279*c[1]^5*c[2]*c[5] +1456*c[1]^5*c[3]*c[4] -3650*c[1]^4*c[2]^2*c[4] -625*c[1]^4*c[2]*c[3]^2 -920*c[1]^3*c[2]^3*c[3] +150*c[1]^2*c[2]^5 +1018*c[1]^5*c[7] -31895*c[1]^4*c[2]*c[6] -795*c[1]^4*c[3]*c[5] -820*c[1]^4*c[4]^2 -17483*c[1]^3*c[2]^2*c[5] -9412*c[1]^3*c[2]*c[3]*c[4] +95*c[1]^3*c[3]^3 +270*c[1]^2*c[2]^3*c[4] -1210*c[1]^2*c[2]^2*c[3]^2 +870*c[1]*c[2]^4*c[3] -20*c[2]^6 -100582*c[1]^4*c[8] -164447*c[1]^3*c[2]*c[7] -27357*c[1]^3*c[3]*c[6] -18389*c[1]^3*c[4]*c[5] -38658*c[1]^2*c[2]^2*c[6] -27288*c[1]^2*c[2]*c[3]*c[5] -10090*c[1]^2*c[2]*c[4]^2 -1225*c[1]^2*c[3]^2*c[4] +5832*c[1]*c[2]^3*c[5] -444*c[1]*c[2]^2*c[3]*c[4] -328*c[1]*c[2]*c[3]^3 +960*c[2]^4*c[4] +470*c[2]^3*c[3]^2 -522158*c[1]^3*c[9] -426695*c[1]^2*c[2]*c[8] -105746*c[1]^2*c[3]*c[7] -60574*c[1]^2*c[4]*c[6] -20881*c[1]^2*c[5]^2 -40625*c[1]*c[2]^2*c[7] -41055*c[1]*c[2]*c[3]*c[6] -24413*c[1]*c[2]*c[4]*c[5] -2565*c[1]*c[3]^2*c[5] -3450*c[1]*c[3]*c[4]^2 +7972*c[2]^3*c[6] +2088*c[2]^2*c[3]*c[5] +524*c[2]^2*c[4]^2 -664*c[2]*c[3]^2*c[4] +52*c[3]^4 -1277020*c[1]^2*c[10] -586054*c[1]*c[2]*c[9] -183089*c[1]*c[3]*c[8] -100286*c[1]*c[4]*c[7] -53995*c[1]*c[5]*c[6] -16722*c[2]^2*c[8] -26190*c[2]*c[3]*c[7] -15531*c[2]*c[4]*c[6] -3880*c[2]*c[5]^2 -2425*c[3]^2*c[6] -4271*c[3]*c[4]*c[5] -829*c[4]^3 -1601168*c[1]*c[11] -343244*c[2]*c[10] -125633*c[3]*c[9] -68112*c[4]*c[8] -31749*c[5]*c[7] -12270*c[6]^2 -826368*c[12] )
    +t^13*( -72*c[1]^9*c[4] -108*c[1]^8*c[2]*c[3] -36*c[1]^7*c[2]^3 -1200*c[1]^8*c[5] -784*c[1]^7*c[2]*c[4] -316*c[1]^7*c[3]^2 +252*c[1]^6*c[2]^2*c[3] +224*c[1]^5*c[2]^4 -6438*c[1]^7*c[6] +3437*c[1]^6*c[2]*c[5] -2086*c[1]^6*c[3]*c[4] +6650*c[1]^5*c[2]^2*c[4] +1309*c[1]^5*c[2]*c[3]^2 +1540*c[1]^4*c[2]^3*c[3] -350*c[1]^3*c[2]^5 +8640*c[1]^6*c[7] +70604*c[1]^5*c[2]*c[6] +4637*c[1]^5*c[3]*c[5] +2568*c[1]^5*c[4]^2 +34878*c[1]^4*c[2]^2*c[5] +21242*c[1]^4*c[2]*c[3]*c[4] -35*c[1]^4*c[3]^3 -2850*c[1]^3*c[2]^3*c[4] +2390*c[1]^3*c[2]^2*c[3]^2 -2670*c[1]^2*c[2]^4*c[3] +120*c[1]*c[2]^6 +291036*c[1]^5*c[8] +417228*c[1]^4*c[2]*c[7] +83956*c[1]^4*c[3]*c[6] +52419*c[1]^4*c[4]*c[5] +78642*c[1]^3*c[2]^2*c[6] +75846*c[1]^3*c[2]*c[3]*c[5] +26564*c[1]^3*c[2]*c[4]^2 +5419*c[1]^3*c[3]^2*c[4] -29192*c[1]^2*c[2]^3*c[5] -3928*c[1]^2*c[2]^2*c[3]*c[4] +1580*c[1]^2*c[2]*c[3]^3 -4370*c[1]*c[2]^4*c[4] -2740*c[1]*c[2]^3*c[3]^2 +420*c[2]^5*c[3] +1721496*c[1]^4*c[9] +1339136*c[1]^3*c[2]*c[8] +404729*c[1]^3*c[3]*c[7] +216459*c[1]^3*c[4]*c[6] +74139*c[1]^3*c[5]^2 +39539*c[1]^2*c[2]^2*c[7] +157474*c[1]^2*c[2]*c[3]*c[6] +81336*c[1]^2*c[2]*c[4]*c[5] +17797*c[1]^2*c[3]^2*c[5] +16781*c[1]^2*c[3]*c[4]^2 -73883*c[1]*c[2]^3*c[6] -24243*c[1]*c[2]^2*c[3]*c[5] -10320*c[1]*c[2]^2*c[4]^2 +5735*c[1]*c[2]*c[3]^2*c[4] -101*c[1]*c[3]^4 -3113*c[2]^4*c[5] -4142*c[2]^3*c[3]*c[4] +185*c[2]^2*c[3]^3 +5459610*c[1]^3*c[10] +2549903*c[1]^2*c[2]*c[9] +1032942*c[1]^2*c[3]*c[8] +520617*c[1]^2*c[4]*c[7] +278312*c[1]^2*c[5]*c[6] -132832*c[1]*c[2]^2*c[8] +181566*c[1]*c[2]*c[3]*c[7] +80548*c[1]*c[2]*c[4]*c[6] +17717*c[1]*c[2]*c[5]^2 +35294*c[1]*c[3]^2*c[6] +42532*c[1]*c[3]*c[4]*c[5] +6565*c[1]*c[4]^3 -68420*c[2]^3*c[7] -25162*c[2]^2*c[3]*c[6] -19745*c[2]^2*c[4]*c[5] +3544*c[2]*c[3]^2*c[5] +1772*c[2]*c[3]*c[4]^2 +295*c[3]^3*c[4] +10226616*c[1]^2*c[11] +2772548*c[1]*c[2]*c[10] +1418396*c[1]*c[3]*c[9] +698215*c[1]*c[4]*c[8] +319822*c[1]*c[5]*c[7] +124467*c[1]*c[6]^2 -167763*c[2]^2*c[9] +93021*c[2]*c[3]*c[8] +35305*c[2]*c[4]*c[7] +6764*c[2]*c[5]*c[6] +29202*c[3]^2*c[7] +31324*c[3]*c[4]*c[6] +7226*c[3]*c[5]^2 +8793*c[4]^2*c[5] +10704888*c[1]*c[12] +1363860*c[2]*c[11] +828332*c[3]*c[10] +403998*c[4]*c[9] +170776*c[5]*c[8] +109722*c[6]*c[7] +4842720*c[13] )
    +t^14*( 90*c[1]^10*c[4] +135*c[1]^9*c[2]*c[3] +45*c[1]^8*c[2]^3 +1602*c[1]^9*c[5] +987*c[1]^8*c[2]*c[4] +429*c[1]^8*c[3]^2 -432*c[1]^7*c[2]^2*c[3] -336*c[1]^6*c[2]^4 +8624*c[1]^8*c[6] -6998*c[1]^7*c[2]*c[5] +2828*c[1]^7*c[3]*c[4] -11074*c[1]^6*c[2]^2*c[4] -2408*c[1]^6*c[2]*c[3]^2 -2352*c[1]^5*c[2]^3*c[3] +700*c[1]^4*c[2]^5 -29768*c[1]^7*c[7] -137158*c[1]^6*c[2]*c[6] -12943*c[1]^6*c[3]*c[5] -5985*c[1]^6*c[4]^2 -61803*c[1]^5*c[2]^2*c[5] -42042*c[1]^5*c[2]*c[3]*c[4] -231*c[1]^5*c[3]^3 +9450*c[1]^4*c[2]^3*c[4] -3990*c[1]^4*c[2]^2*c[3]^2 +6370*c[1]^3*c[2]^4*c[3] -420*c[1]^2*c[2]^6 -690466*c[1]^6*c[8] -905303*c[1]^5*c[2]*c[7] -210181*c[1]^5*c[3]*c[6] -124545*c[1]^5*c[4]*c[5] -125319*c[1]^4*c[2]^2*c[6] -174670*c[1]^4*c[2]*c[3]*c[5] -58341*c[1]^4*c[2]*c[4]^2 -16765*c[1]^4*c[3]^2*c[4] +92885*c[1]^3*c[2]^3*c[5] +22055*c[1]^3*c[2]^2*c[3]*c[4] -4795*c[1]^3*c[2]*c[3]^3 +11585*c[1]^2*c[2]^4*c[4] +9380*c[1]^2*c[2]^3*c[3]^2 -2625*c[1]*c[2]^5*c[3] +35*c[2]^7 -4622282*c[1]^5*c[9] -3370647*c[1]^4*c[2]*c[8] -1211944*c[1]^4*c[3]*c[7] -612036*c[1]^4*c[4]*c[6] -210059*c[1]^4*c[5]^2 +184754*c[1]^3*c[2]^2*c[7] -440854*c[1]^3*c[2]*c[3]*c[6] -198088*c[1]^3*c[2]*c[4]*c[5] -73751*c[1]^3*c[3]^2*c[5] -57429*c[1]^3*c[3]*c[4]^2 +313606*c[1]^2*c[2]^3*c[6] +125430*c[1]^2*c[2]^2*c[3]*c[5] +54591*c[1]^2*c[2]^2*c[4]^2 -21880*c[1]^2*c[2]*c[3]^2*c[4] -311*c[1]^2*c[3]^4 +5287*c[1]*c[2]^4*c[5] +21923*c[1]*c[2]^3*c[3]*c[4] +300*c[1]*c[2]^2*c[3]^3 -3245*c[2]^5*c[4] -1375*c[2]^4*c[3]^2 -17876344*c[1]^4*c[10] -7745354*c[1]^3*c[2]*c[9] -4071064*c[1]^3*c[3]*c[8] -1890789*c[1]^3*c[4]*c[7] -1020493*c[1]^3*c[5]*c[6] +1510786*c[1]^2*c[2]^2*c[8] -670508*c[1]^2*c[2]*c[3]*c[7] -176897*c[1]^2*c[2]*c[4]*c[6] -30765*c[1]^2*c[2]*c[5]^2 -223346*c[1]^2*c[3]^2*c[6] -220565*c[1]^2*c[3]*c[4]*c[5] -27213*c[1]^2*c[4]^3 +536006*c[1]*c[2]^3*c[7] +238887*c[1]*c[2]^2*c[3]*c[6] +188634*c[1]*c[2]^2*c[4]*c[5] -32543*c[1]*c[2]*c[3]^2*c[5] -3123*c[1]*c[2]*c[3]*c[4]^2 -5569*c[1]*c[3]^3*c[4] -4459*c[2]^4*c[6] +7053*c[2]^3*c[3]*c[5] +6796*c[2]^3*c[4]^2 +2217*c[2]^2*c[3]^2*c[4] -827*c[2]*c[3]^4 -44101712*c[1]^3*c[11] -10995350*c[1]^2*c[2]*c[10] -8403553*c[1]^2*c[3]*c[9] -3679451*c[1]^2*c[4]*c[8] -1717215*c[1]^2*c[5]*c[7] -665175*c[1]^2*c[6]^2 +3032649*c[1]*c[2]^2*c[9] -578035*c[1]*c[2]*c[3]*c[8] +48860*c[1]*c[2]*c[4]*c[7] +86453*c[1]*c[2]*c[5]*c[6] -385488*c[1]*c[3]^2*c[7] -319722*c[1]*c[3]*c[4]*c[6] -87152*c[1]*c[3]*c[5]^2 -67229*c[1]*c[4]^2*c[5] +393567*c[2]^3*c[8] +178959*c[2]^2*c[3]*c[7] +147669*c[2]^2*c[4]*c[6] +44019*c[2]^2*c[5]^2 -30348*c[2]*c[3]^2*c[6] +2324*c[2]*c[3]*c[4]*c[5] +4497*c[2]*c[4]^3 -5115*c[3]^3*c[5] -5172*c[3]^2*c[4]^2 -69058598*c[1]^2*c[12] -9077025*c[1]*c[2]*c[11] -9942771*c[1]*c[3]*c[10] -4147670*c[1]*c[4]*c[9] -1793840*c[1]*c[5]*c[8] -1149111*c[1]*c[6]*c[7] +2176613*c[2]^2*c[10] -229323*c[2]*c[3]*c[9] +155827*c[2]*c[4]*c[8] +111277*c[2]*c[5]*c[7] +37032*c[2]*c[6]^2 -285853*c[3]^2*c[8] -211743*c[3]*c[4]*c[7] -95574*c[3]*c[5]*c[6] -37453*c[4]^2*c[6] -15950*c[4]*c[5]^2 -63004270*c[1]*c[13] -3524677*c[2]*c[12] -5175110*c[3]*c[11] -2081001*c[4]*c[10] -867338*c[5]*c[9] -501921*c[6]*c[8] -190329*c[7]^2 -25579524*c[14] )

  • SSM -Thom polynomial in Schur basis:
  • +t^6*( 36*s[[6]] +5*s[[3,3]] +19*s[[4,2]] +30*s[[5,1]] +s[[2,2,2]] +5*s[[3,2,1]] +6*s[[4,1,1]] )
    +t^7*( -432*s[[7]] -144*s[[4,3]] -318*s[[5,2]] -468*s[[6,1]] -27*s[[3,2,2]] -45*s[[3,3,1]] -135*s[[4,2,1]] -162*s[[5,1,1]] -3*s[[2,2,2,1]] -15*s[[3,2,1,1]] -18*s[[4,1,1,1]] )
    +t^8*( 6*s[[2,2,2,1,1]] +2*s[[2,2,2,2]] +30*s[[3,2,1,1,1]] +78*s[[3,2,2,1]] +120*s[[3,3,1,1]] +151*s[[3,3,2]] +36*s[[4,1,1,1,1]] +352*s[[4,2,1,1]] +334*s[[4,2,2]] +773*s[[4,3,1]] +409*s[[4,4]] +408*s[[5,1,1,1]] +1540*s[[5,2,1]] +1383*s[[5,3]] +1776*s[[6,1,1]] +2542*s[[6,2]] +3468*s[[7,1]] +2520*s[[8]] )
    +t^9*( -10*s[[2,2,2,1,1,1]] -4*s[[2,2,2,2,1]] -50*s[[3,2,1,1,1,1]] -150*s[[3,2,2,1,1]] -32*s[[3,2,2,2]] -230*s[[3,3,1,1,1]] -365*s[[3,3,2,1]] -151*s[[3,3,3]] -60*s[[4,1,1,1,1,1]] -674*s[[4,2,1,1,1]] -820*s[[4,2,2,1]] -1749*s[[4,3,1,1]] -1288*s[[4,3,2]] -1516*s[[4,4,1]] -780*s[[5,1,1,1,1]] -3492*s[[5,2,1,1]] -1988*s[[5,2,2]] -5000*s[[5,3,1]] -2362*s[[5,4]] -3960*s[[6,1,1,1]] -8704*s[[6,2,1]] -5563*s[[6,3]] -9840*s[[7,1,1]] -9472*s[[7,2]] -12000*s[[8,1]] -5760*s[[9]] )
    +t^10*( 529*s[[3,3,2,1,1]] -188*s[[3,3,2,2]] -61*s[[3,3,3,1]] +90*s[[4,1,1,1,1,1,1]] +1105*s[[4,2,1,1,1,1]] +1230*s[[4,2,2,1,1]] -265*s[[4,2,2,2]] +2853*s[[4,3,1,1,1]] +274*s[[4,3,2,1]] -1284*s[[4,3,3]] +1339*s[[4,4,1,1]] -1960*s[[4,4,2]] +1290*s[[5,1,1,1,1,1]] +5865*s[[5,2,1,1,1]] +1140*s[[5,2,2,1]] +5072*s[[5,3,1,1]] -5392*s[[5,3,2]] -5117*s[[5,4,1]] -4673*s[[5,5]] +6930*s[[6,1,1,1,1]] +10735*s[[6,2,1,1]] -5138*s[[6,2,2]] -9347*s[[6,3,1]] -15050*s[[6,4]] +14790*s[[7,1,1,1]] -8625*s[[7,2,1]] -28330*s[[7,3]] -1098*s[[8,1,1]] -40907*s[[8,2]] -48390*s[[9,1]] -49428*s[[10]] +15*s[[2,2,2,1,1,1,1]] +5*s[[2,2,2,2,1,1]] +75*s[[3,2,1,1,1,1,1]] +240*s[[3,2,2,1,1,1]] +15*s[[3,2,2,2,1]] +375*s[[3,3,1,1,1,1]] )
    +t^11*( -3785*s[[4,3,1,1,1,1]] +8538*s[[4,3,2,1,1]] +14099*s[[4,3,2,2]] +20478*s[[4,3,3,1]] +3474*s[[4,4,1,1,1]] +32891*s[[4,4,2,1]] +26246*s[[4,4,3]] -1950*s[[5,1,1,1,1,1,1]] -8215*s[[5,2,1,1,1,1]] +9915*s[[5,2,2,1,1]] +16840*s[[5,2,2,2]] +8303*s[[5,3,1,1,1]] +91696*s[[5,3,2,1]] +60868*s[[5,3,3]] +80185*s[[5,4,1,1]] +132479*s[[5,4,2]] +100301*s[[5,5,1]] -10506*s[[6,1,1,1,1,1]] +5131*s[[6,2,1,1,1]] +100295*s[[6,2,2,1]] +162730*s[[6,3,1,1]] +258133*s[[6,3,2]] +326467*s[[6,4,1]] +180139*s[[6,5]] -9150*s[[7,1,1,1,1]] +206675*s[[7,2,1,1]] +275621*s[[7,2,2]] +595101*s[[7,3,1]] +420404*s[[7,4]] +142890*s[[8,1,1,1]] +789805*s[[8,2,1]] +747315*s[[8,3]] +664806*s[[9,1,1]] +1076954*s[[9,2]] +1193820*s[[10,1]] +790416*s[[11]] -21*s[[2,2,2,1,1,1,1,1]] -4*s[[2,2,2,2,1,1,1]] +5*s[[2,2,2,2,2,1]] -105*s[[3,2,1,1,1,1,1,1]] -345*s[[3,2,2,1,1,1,1]] +115*s[[3,2,2,2,1,1]] +135*s[[3,2,2,2,2]] -555*s[[3,3,1,1,1,1,1]] -500*s[[3,3,2,1,1,1]] +1579*s[[3,3,2,2,1]] +1425*s[[3,3,3,1,1]] +2702*s[[3,3,3,2]] -126*s[[4,1,1,1,1,1,1,1]] -1649*s[[4,2,1,1,1,1,1]] -1271*s[[4,2,2,1,1,1]] +2801*s[[4,2,2,2,1]] )
    +t^12*( -1875696*s[[6,4,1,1]] -2284012*s[[6,4,2]] -2122410*s[[6,5,1]] -718276*s[[6,6]] -21678*s[[7,1,1,1,1,1]] -874077*s[[7,2,1,1,1]] -1973216*s[[7,2,2,1]] -3364610*s[[7,3,1,1]] -3821300*s[[7,3,2]] -4860926*s[[7,4,1]] -2443378*s[[7,5]] -620946*s[[8,1,1,1,1]] -4321859*s[[8,2,1,1]] -3937707*s[[8,2,2]] -8243540*s[[8,3,1]] -4971076*s[[8,4]] -3304446*s[[9,1,1,1]] -10716810*s[[9,2,1]] -8408622*s[[9,3]] -8837496*s[[10,1,1]] -11730424*s[[10,2]] -12250776*s[[11,1]] -6956640*s[[12]] -3200*s[[3,3,2,2,2]] -5045*s[[3,3,3,1,1,1]] -13338*s[[3,3,3,2,1]] -5772*s[[3,3,3,3]] +168*s[[4,1,1,1,1,1,1,1,1]] +2310*s[[4,2,1,1,1,1,1,1]] +585*s[[4,2,2,1,1,1,1]] -9885*s[[4,2,2,2,1,1]] -5978*s[[4,2,2,2,2]] +4164*s[[4,3,1,1,1,1,1]] -33026*s[[4,3,2,1,1,1]] -72234*s[[4,3,2,2,1]] -86320*s[[4,3,3,1,1]] -88680*s[[4,3,3,2]] -17902*s[[4,4,1,1,1,1]] -139929*s[[4,4,2,1,1]] -118945*s[[4,4,2,2]] -210203*s[[4,4,3,1]] -69999*s[[4,4,4]] +2772*s[[5,1,1,1,1,1,1,1]] +9963*s[[5,2,1,1,1,1,1]] -41908*s[[5,2,2,1,1,1]] -88677*s[[5,2,2,2,1]] -49947*s[[5,3,1,1,1,1]] -391175*s[[5,3,2,1,1]] -324166*s[[5,3,2,2]] -477727*s[[5,3,3,1]] -329383*s[[5,4,1,1,1]] -985670*s[[5,4,2,1]] -630932*s[[5,4,3]] -578751*s[[5,5,1,1]] -720389*s[[5,5,2]] +14418*s[[6,1,1,1,1,1,1]] -59915*s[[6,2,1,1,1,1]] -435404*s[[6,2,2,1,1]] -338439*s[[6,2,2,2]] -674193*s[[6,3,1,1,1]] -1892704*s[[6,3,2,1]] -969893*s[[6,3,3]] +28*s[[2,2,2,1,1,1,1,1,1]] -18*s[[2,2,2,2,2,1,1]] -10*s[[2,2,2,2,2,2]] +140*s[[3,2,1,1,1,1,1,1,1]] +462*s[[3,2,2,1,1,1,1,1]] -432*s[[3,2,2,2,1,1,1]] -620*s[[3,2,2,2,2,1]] +770*s[[3,3,1,1,1,1,1,1]] +105*s[[3,3,2,1,1,1,1]] -5335*s[[3,3,2,2,1,1]] )
    +t^13*( -36*s[[2,2,2,1,1,1,1,1,1,1]] +8*s[[2,2,2,2,1,1,1,1,1]] +42*s[[2,2,2,2,2,1,1,1]] +36*s[[2,2,2,2,2,2,1]] -180*s[[3,2,1,1,1,1,1,1,1,1]] -588*s[[3,2,2,1,1,1,1,1,1]] +1020*s[[3,2,2,2,1,1,1,1]] +1668*s[[3,2,2,2,2,1,1]] +780*s[[3,2,2,2,2,2]] -1020*s[[3,3,1,1,1,1,1,1,1]] +859*s[[3,3,2,1,1,1,1,1]] +12946*s[[3,3,2,2,1,1,1]] +12505*s[[3,3,2,2,2,1]] +12380*s[[3,3,3,1,1,1,1]] +39350*s[[3,3,3,2,1,1]] +21095*s[[3,3,3,2,2]] +27474*s[[3,3,3,3,1]] -216*s[[4,1,1,1,1,1,1,1,1,1]] -3092*s[[4,2,1,1,1,1,1,1,1]] +1251*s[[4,2,2,1,1,1,1,1]] +24464*s[[4,2,2,2,1,1,1]] +23687*s[[4,2,2,2,2,1]] -3528*s[[4,3,1,1,1,1,1,1]] +83782*s[[4,3,2,1,1,1,1]] +217336*s[[4,3,2,2,1,1]] +113400*s[[4,3,2,2,2]] +243219*s[[4,3,3,1,1,1]] +418112*s[[4,3,3,2,1]] +145386*s[[4,3,3,3]] +48808*s[[4,4,1,1,1,1,1]] +397147*s[[4,4,2,1,1,1]] +561640*s[[4,4,2,2,1]] +801736*s[[4,4,3,1,1]] +698636*s[[4,4,3,2]] +511570*s[[4,4,4,1]] -3768*s[[5,1,1,1,1,1,1,1,1]] -10395*s[[5,2,1,1,1,1,1,1]] +109425*s[[5,2,2,1,1,1,1]] +270445*s[[5,2,2,2,1,1]] +139893*s[[5,2,2,2,2]] +140399*s[[5,3,1,1,1,1,1]] +1112706*s[[5,3,2,1,1,1]] +1532237*s[[5,3,2,2,1]] +1814042*s[[5,3,3,1,1]] +1535097*s[[5,3,3,2]] +925323*s[[5,4,1,1,1,1]] +3699101*s[[5,4,2,1,1]] +2592418*s[[5,4,2,2]] +4460805*s[[5,4,3,1]] +1414270*s[[5,4,4]] +2022769*s[[5,5,1,1,1]] +4752408*s[[5,5,2,1]] +2852731*s[[5,5,3]] -18306*s[[6,1,1,1,1,1,1,1]] +183133*s[[6,2,1,1,1,1,1]] +1250533*s[[6,2,2,1,1,1]] +1607651*s[[6,2,2,2,1]] +1901761*s[[6,3,1,1,1,1]] +7082374*s[[6,3,2,1,1]] +4816921*s[[6,3,2,2]] +6743849*s[[6,3,3,1]] +6546911*s[[6,4,1,1,1]] +14963622*s[[6,4,2,1]] +8397733*s[[6,4,3]] +10858999*s[[6,5,1,1]] +11919009*s[[6,5,2]] +7484282*s[[6,6,1]] +98742*s[[7,1,1,1,1,1,1]] +2489285*s[[7,2,1,1,1,1]] +7354851*s[[7,2,2,1,1]] +4660144*s[[7,2,2,2]] +11690799*s[[7,3,1,1,1]] +24640470*s[[7,3,2,1]] +10894324*s[[7,3,3]] +24662186*s[[7,4,1,1]] +26274126*s[[7,4,2]] +25250884*s[[7,5,1]] +9709632*s[[7,6]] +1785966*s[[8,1,1,1,1,1]] +14877355*s[[8,2,1,1,1]] +24606596*s[[8,2,2,1]] +41067945*s[[8,3,1,1]] +40542545*s[[8,3,2]] +50261624*s[[8,4,1]] +23327310*s[[8,5]] +11003538*s[[9,1,1,1,1]] +51425414*s[[9,2,1,1]] +40440704*s[[9,2,2]] +81262326*s[[9,3,1]] +44158820*s[[9,4]] +38542236*s[[10,1,1,1]] +102756240*s[[10,2,1]] +72074962*s[[10,3]] +81301248*s[[11,1,1]] +97448624*s[[11,2]] +96334080*s[[12,1]] +49086720*s[[13]] )
    +t^14*( -184337017*s[[9,5]] -124911180*s[[10,1,1,1,1]] -481275034*s[[10,2,1,1]] -346912621*s[[10,2,2]] -669027594*s[[10,3,1]] -334185775*s[[10,4]] -347986020*s[[11,1,1,1]] -823711767*s[[11,2,1]] -530998101*s[[11,3]] -623817162*s[[12,1,1]] -697484953*s[[12,2]] -655480650*s[[13,1]] -305681292*s[[14]] +45*s[[2,2,2,1,1,1,1,1,1,1,1]] -21*s[[2,2,2,2,1,1,1,1,1,1]] -80*s[[2,2,2,2,2,1,1,1,1]] -84*s[[2,2,2,2,2,2,1,1]] -35*s[[2,2,2,2,2,2,2]] +225*s[[3,2,1,1,1,1,1,1,1,1,1]] +720*s[[3,2,2,1,1,1,1,1,1,1]] -1973*s[[3,2,2,2,1,1,1,1,1]] -3522*s[[3,2,2,2,2,1,1,1]] -2625*s[[3,2,2,2,2,2,1]] +1305*s[[3,3,1,1,1,1,1,1,1,1]] -2625*s[[3,3,2,1,1,1,1,1,1]] -26260*s[[3,3,2,2,1,1,1,1]] -31920*s[[3,3,2,2,2,1,1]] -13975*s[[3,3,2,2,2,2]] -25284*s[[3,3,3,1,1,1,1,1]] -91011*s[[3,3,3,2,1,1,1]] -79970*s[[3,3,3,2,2,1]] -80840*s[[3,3,3,3,1,1]] -47353*s[[3,3,3,3,2]] +270*s[[4,1,1,1,1,1,1,1,1,1,1]] +3999*s[[4,2,1,1,1,1,1,1,1,1]] -4725*s[[4,2,2,1,1,1,1,1,1]] -50220*s[[4,2,2,2,1,1,1,1]] -60995*s[[4,2,2,2,2,1,1]] -26684*s[[4,2,2,2,2,2]] +1334*s[[4,3,1,1,1,1,1,1,1]] -174444*s[[4,3,2,1,1,1,1,1]] -509686*s[[4,3,2,2,1,1,1]] -434071*s[[4,3,2,2,2,1]] -555210*s[[4,3,3,1,1,1,1]] -1234842*s[[4,3,3,2,1,1]] -627368*s[[4,3,3,2,2]] -710977*s[[4,3,3,3,1]] -105196*s[[4,4,1,1,1,1,1,1]] -912716*s[[4,4,2,1,1,1,1]] -1666164*s[[4,4,2,2,1,1]] -818147*s[[4,4,2,2,2]] -2220371*s[[4,4,3,1,1,1]] -3302130*s[[4,4,3,2,1]] -1065035*s[[4,4,3,3]] -1943412*s[[4,4,4,1,1]] -1642313*s[[4,4,4,2]] +4950*s[[5,1,1,1,1,1,1,1,1,1]] +8662*s[[5,2,1,1,1,1,1,1,1]] -231402*s[[5,2,2,1,1,1,1,1]] -640053*s[[5,2,2,2,1,1,1]] -539252*s[[5,2,2,2,2,1]] -306712*s[[5,3,1,1,1,1,1,1]] -2562496*s[[5,3,2,1,1,1,1]] -4552559*s[[5,3,2,2,1,1]] -2222140*s[[5,3,2,2,2]] -5019450*s[[5,3,3,1,1,1]] -7246631*s[[5,3,3,2,1]] -2173330*s[[5,3,3,3]] -2126316*s[[5,4,1,1,1,1,1]] -10220254*s[[5,4,2,1,1,1]] -12131489*s[[5,4,2,2,1]] -16811607*s[[5,4,3,1,1]] -13260075*s[[5,4,3,2]] -9986010*s[[5,4,4,1]] -5452826*s[[5,5,1,1,1,1]] -17570354*s[[5,5,2,1,1]] -11297043*s[[5,5,2,2]] -19679509*s[[5,5,3,1]] -7235542*s[[5,5,4]] +21720*s[[6,1,1,1,1,1,1,1,1]] -414036*s[[6,2,1,1,1,1,1,1]] -2901275*s[[6,2,2,1,1,1,1]] -4801888*s[[6,2,2,2,1,1]] -2307844*s[[6,2,2,2,2]] -4383810*s[[6,3,1,1,1,1,1]] -19570139*s[[6,3,2,1,1,1]] -22511048*s[[6,3,2,2,1]] -25308911*s[[6,3,3,1,1]] -19361861*s[[6,3,3,2]] -17646750*s[[6,4,1,1,1,1]] -55207415*s[[6,4,2,1,1]] -35056110*s[[6,4,2,2]] -57511817*s[[6,4,3,1]] -16990497*s[[6,4,4]] -37231750*s[[6,5,1,1,1]] -76279555*s[[6,5,2,1]] -41903438*s[[6,5,3]] -37471074*s[[6,6,1,1]] -38434661*s[[6,6,2]] -250560*s[[7,1,1,1,1,1,1,1]] -5779443*s[[7,2,1,1,1,1,1]] -20354152*s[[7,2,2,1,1,1]] -21723702*s[[7,2,2,2,1]] -31493895*s[[7,3,1,1,1,1]] -90529462*s[[7,3,2,1,1]] -55726326*s[[7,3,2,2]] -73491679*s[[7,3,3,1]] -84312767*s[[7,4,1,1,1]] -166826832*s[[7,4,2,1]] -84685560*s[[7,4,3]] -125942351*s[[7,5,1,1]] -127538008*s[[7,5,2]] -97135055*s[[7,6,1]] -25485575*s[[7,7]] -4180050*s[[8,1,1,1,1,1,1]] -40028009*s[[8,2,1,1,1,1]] -89645659*s[[8,2,2,1,1]] -51371305*s[[8,2,2,2]] -139581758*s[[8,3,1,1,1]] -253465965*s[[8,3,2,1]] -100620634*s[[8,3,3]] -248421387*s[[8,4,1,1]] -243301754*s[[8,4,2]] -230956120*s[[8,5,1]] -87759567*s[[8,6]] -29275890*s[[9,1,1,1,1,1]] -172618212*s[[9,2,1,1,1]] -244812230*s[[9,2,2,1]] -394708648*s[[9,3,1,1]] -357559963*s[[9,3,2]] -427760729*s[[9,4,1]] )

  • SSM -Thom polynomial in monomial basis:
  • +t^6*( -c[2]*c[4] +c[3]^2 )
    +t^7*( 3*c[1]*c[2]*c[4] -3*c[1]*c[3]^2 +3*c[2]*c[5] -3*c[3]*c[4] )
    +t^8*( -6*c[1]^2*c[2]*c[4] +6*c[1]^2*c[3]^2 -12*c[1]*c[2]*c[5] +12*c[1]*c[3]*c[4] +2*c[2]^2*c[4] -2*c[2]*c[3]^2 -8*c[2]*c[6] +5*c[3]*c[5] +3*c[4]^2 )
    +t^9*( 10*c[1]^3*c[2]*c[4] -10*c[1]^3*c[3]^2 +30*c[1]^2*c[2]*c[5] -30*c[1]^2*c[3]*c[4] -8*c[1]*c[2]^2*c[4] +8*c[1]*c[2]*c[3]^2 +38*c[1]*c[2]*c[6] -17*c[1]*c[3]*c[5] -21*c[1]*c[4]^2 -8*c[2]^2*c[5] +10*c[2]*c[3]*c[4] -2*c[3]^3 +18*c[2]*c[7] +2*c[3]*c[6] -20*c[4]*c[5] )
    +t^10*( -15*c[1]^4*c[2]*c[4] +15*c[1]^4*c[3]^2 -60*c[1]^3*c[2]*c[5] +60*c[1]^3*c[3]*c[4] +20*c[1]^2*c[2]^2*c[4] -20*c[1]^2*c[2]*c[3]^2 -111*c[1]^2*c[2]*c[6] +42*c[1]^2*c[3]*c[5] +69*c[1]^2*c[4]^2 +41*c[1]*c[2]^2*c[5] -50*c[1]*c[2]*c[3]*c[4] +9*c[1]*c[3]^3 -2*c[2]^3*c[4] +2*c[2]^2*c[3]^2 -102*c[1]*c[2]*c[7] -23*c[1]*c[3]*c[6] +125*c[1]*c[4]*c[5] +29*c[2]^2*c[6] -33*c[2]*c[3]*c[5] -5*c[2]*c[4]^2 +9*c[3]^2*c[4] -39*c[2]*c[8] -28*c[3]*c[7] +27*c[4]*c[6] +40*c[5]^2 )
    +t^11*( 21*c[1]^5*c[2]*c[4] -21*c[1]^5*c[3]^2 +105*c[1]^4*c[2]*c[5] -105*c[1]^4*c[3]*c[4] -40*c[1]^3*c[2]^2*c[4] +40*c[1]^3*c[2]*c[3]^2 +255*c[1]^3*c[2]*c[6] -90*c[1]^3*c[3]*c[5] -165*c[1]^3*c[4]^2 -125*c[1]^2*c[2]^2*c[5] +150*c[1]^2*c[2]*c[3]*c[4] -25*c[1]^2*c[3]^3 +10*c[1]*c[2]^3*c[4] -10*c[1]*c[2]^2*c[3]^2 +345*c[1]^2*c[2]*c[7] +85*c[1]^2*c[3]*c[6] -430*c[1]^2*c[4]*c[5] -174*c[1]*c[2]^2*c[6] +164*c[1]*c[2]*c[3]*c[5] +62*c[1]*c[2]*c[4]^2 -52*c[1]*c[3]^2*c[4] +8*c[2]^3*c[5] -14*c[2]^2*c[3]*c[4] +6*c[2]*c[3]^3 +255*c[1]*c[2]*c[8] +205*c[1]*c[3]*c[7] -225*c[1]*c[4]*c[6] -235*c[1]*c[5]^2 -93*c[2]^2*c[7] +66*c[2]*c[3]*c[6] +64*c[2]*c[4]*c[5] -24*c[3]^2*c[5] -13*c[3]*c[4]^2 +81*c[2]*c[9] +115*c[3]*c[8] -41*c[4]*c[7] -155*c[5]*c[6] )
    +t^12*( -28*c[1]^6*c[2]*c[4] +28*c[1]^6*c[3]^2 -168*c[1]^5*c[2]*c[5] +168*c[1]^5*c[3]*c[4] +70*c[1]^4*c[2]^2*c[4] -70*c[1]^4*c[2]*c[3]^2 -505*c[1]^4*c[2]*c[6] +175*c[1]^4*c[3]*c[5] +330*c[1]^4*c[4]^2 +295*c[1]^3*c[2]^2*c[5] -350*c[1]^3*c[2]*c[3]*c[4] +55*c[1]^3*c[3]^3 -30*c[1]^2*c[2]^3*c[4] +30*c[1]^2*c[2]^2*c[3]^2 -900*c[1]^3*c[2]*c[7] -210*c[1]^3*c[3]*c[6] +1110*c[1]^3*c[4]*c[5] +608*c[1]^2*c[2]^2*c[6] -509*c[1]^2*c[2]*c[3]*c[5] -273*c[1]^2*c[2]*c[4]^2 +174*c[1]^2*c[3]^2*c[4] -55*c[1]*c[2]^3*c[5] +90*c[1]*c[2]^2*c[3]*c[4] -35*c[1]*c[2]*c[3]^3 -979*c[1]^2*c[2]*c[8] -759*c[1]^2*c[3]*c[7] +891*c[1]^2*c[4]*c[6] +847*c[1]^2*c[5]^2 +640*c[1]*c[2]^2*c[7] -333*c[1]*c[2]*c[3]*c[6] -547*c[1]*c[2]*c[4]*c[5] +126*c[1]*c[3]^2*c[5] +114*c[1]*c[3]*c[4]^2 -39*c[2]^3*c[6] +89*c[2]^2*c[3]*c[5] -13*c[2]^2*c[4]^2 -43*c[2]*c[3]^2*c[4] +6*c[3]^4 -606*c[1]*c[2]*c[9] -827*c[1]*c[3]*c[8] +333*c[1]*c[4]*c[7] +1100*c[1]*c[5]*c[6] +283*c[2]^2*c[8] -93*c[2]*c[3]*c[7] -111*c[2]*c[4]*c[6] -204*c[2]*c[5]^2 +3*c[3]^2*c[6] +126*c[3]*c[4]*c[5] -4*c[4]^3 -166*c[2]*c[10] -341*c[3]*c[9] +26*c[4]*c[8] +291*c[5]*c[7] +190*c[6]^2 )
    +t^13*( 36*c[1]^7*c[2]*c[4] -36*c[1]^7*c[3]^2 +252*c[1]^6*c[2]*c[5] -252*c[1]^6*c[3]*c[4] -112*c[1]^5*c[2]^2*c[4] +112*c[1]^5*c[2]*c[3]^2 +903*c[1]^5*c[2]*c[6] -315*c[1]^5*c[3]*c[5] -588*c[1]^5*c[4]^2 -595*c[1]^4*c[2]^2*c[5] +700*c[1]^4*c[2]*c[3]*c[4] -105*c[1]^4*c[3]^3 +70*c[1]^3*c[2]^3*c[4] -70*c[1]^3*c[2]^2*c[3]^2 +1995*c[1]^4*c[2]*c[7] +415*c[1]^4*c[3]*c[6] -2410*c[1]^4*c[4]*c[5] -1618*c[1]^3*c[2]^2*c[6] +1254*c[1]^3*c[2]*c[3]*c[5] +808*c[1]^3*c[2]*c[4]^2 -444*c[1]^3*c[3]^2*c[4] +210*c[1]^2*c[2]^3*c[5] -330*c[1]^2*c[2]^2*c[3]*c[4] +120*c[1]^2*c[2]*c[3]^3 +2859*c[1]^3*c[2]*c[8] +2051*c[1]^3*c[3]*c[7] -2565*c[1]^3*c[4]*c[6] -2345*c[1]^3*c[5]^2 -2512*c[1]^2*c[2]^2*c[7] +1061*c[1]^2*c[2]*c[3]*c[6] +2343*c[1]^2*c[2]*c[4]*c[5] -415*c[1]^2*c[3]^2*c[5] -477*c[1]^2*c[3]*c[4]^2 +317*c[1]*c[2]^3*c[6] -566*c[1]*c[2]^2*c[3]*c[5] -17*c[1]*c[2]^2*c[4]^2 +301*c[1]*c[2]*c[3]^2*c[4] -35*c[1]*c[3]^4 +10*c[2]^4*c[5] -10*c[2]^2*c[3]^3 +2613*c[1]^2*c[2]*c[9] +3255*c[1]^2*c[3]*c[8] -1383*c[1]^2*c[4]*c[7] -4485*c[1]^2*c[5]*c[6] -2168*c[1]*c[2]^2*c[8] +341*c[1]*c[2]*c[3]*c[7] +1246*c[1]*c[2]*c[4]*c[6] +1491*c[1]*c[2]*c[5]^2 +55*c[1]*c[3]^2*c[6] -1025*c[1]*c[3]*c[4]*c[5] +60*c[1]*c[4]^3 +183*c[2]^3*c[7] -331*c[2]^2*c[3]*c[6] -48*c[2]^2*c[4]*c[5] +163*c[2]*c[3]^2*c[5] +76*c[2]*c[3]*c[4]^2 -43*c[3]^3*c[4] +1398*c[1]*c[2]*c[10] +2600*c[1]*c[3]*c[9] -248*c[1]*c[4]*c[8] -2126*c[1]*c[5]*c[7] -1624*c[1]*c[6]^2 -819*c[2]^2*c[9] -30*c[2]*c[3]*c[8] +149*c[2]*c[4]*c[7] +1097*c[2]*c[5]*c[6] +190*c[3]^2*c[7] -317*c[3]*c[4]*c[6] -346*c[3]*c[5]^2 +76*c[4]^2*c[5] +336*c[2]*c[11] +904*c[3]*c[10] -18*c[4]*c[9] -302*c[5]*c[8] -920*c[6]*c[7] )
    +t^14*( -45*c[1]^8*c[2]*c[4] +45*c[1]^8*c[3]^2 -360*c[1]^7*c[2]*c[5] +360*c[1]^7*c[3]*c[4] +168*c[1]^6*c[2]^2*c[4] -168*c[1]^6*c[2]*c[3]^2 -1498*c[1]^6*c[2]*c[6] +532*c[1]^6*c[3]*c[5] +966*c[1]^6*c[4]^2 +1078*c[1]^5*c[2]^2*c[5] -1260*c[1]^5*c[2]*c[3]*c[4] +182*c[1]^5*c[3]^3 -140*c[1]^4*c[2]^3*c[4] +140*c[1]^4*c[2]^2*c[3]^2 -3948*c[1]^5*c[2]*c[7] -707*c[1]^5*c[3]*c[6] +4655*c[1]^5*c[4]*c[5] +3633*c[1]^4*c[2]^2*c[6] -2674*c[1]^4*c[2]*c[3]*c[5] -1918*c[1]^4*c[2]*c[4]^2 +959*c[1]^4*c[3]^2*c[4] -595*c[1]^3*c[2]^3*c[5] +910*c[1]^3*c[2]^2*c[3]*c[4] -315*c[1]^3*c[2]*c[3]^3 -7015*c[1]^4*c[2]*c[8] -4595*c[1]^4*c[3]*c[7] +6135*c[1]^4*c[4]*c[6] +5475*c[1]^4*c[5]^2 +7407*c[1]^3*c[2]^2*c[7] -2723*c[1]^3*c[2]*c[3]*c[6] -7187*c[1]^3*c[2]*c[4]*c[5] +1085*c[1]^3*c[3]^2*c[5] +1418*c[1]^3*c[3]*c[4]^2 -1380*c[1]^2*c[2]^3*c[6] +2115*c[1]^2*c[2]^2*c[3]*c[5] +330*c[1]^2*c[2]^2*c[4]^2 -1185*c[1]^2*c[2]*c[3]^2*c[4] +120*c[1]^2*c[3]^4 -45*c[1]*c[2]^4*c[5] -30*c[1]*c[2]^3*c[3]*c[4] +75*c[1]*c[2]^2*c[3]^3 +5*c[2]^5*c[4] -5*c[2]^4*c[3]^2 -8460*c[1]^3*c[2]*c[9] -9531*c[1]^3*c[3]*c[8] +4291*c[1]^3*c[4]*c[7] +13700*c[1]^3*c[5]*c[6] +9369*c[1]^2*c[2]^2*c[8] -720*c[1]^2*c[2]*c[3]*c[7] -6113*c[1]^2*c[2]*c[4]*c[6] -6263*c[1]^2*c[2]*c[5]^2 -319*c[1]^2*c[3]^2*c[6] +4295*c[1]^2*c[3]*c[4]*c[5] -249*c[1]^2*c[4]^3 -1639*c[1]*c[2]^3*c[7] +2243*c[1]*c[2]^2*c[3]*c[6] +941*c[1]*c[2]^2*c[4]*c[5] -1083*c[1]*c[2]*c[3]^2*c[5] -750*c[1]*c[2]*c[3]*c[4]^2 +288*c[1]*c[3]^3*c[4] -43*c[2]^4*c[6] -131*c[2]^3*c[3]*c[5] +93*c[2]^3*c[4]^2 +111*c[2]^2*c[3]^2*c[4] -30*c[2]*c[3]^4 -6694*c[1]^2*c[2]*c[10] -11027*c[1]^2*c[3]*c[9] +966*c[1]^2*c[4]*c[8] +9471*c[1]^2*c[5]*c[7] +7284*c[1]^2*c[6]^2 +6877*c[1]*c[2]^2*c[9] +1077*c[1]*c[2]*c[3]*c[8] -2033*c[1]*c[2]*c[4]*c[7] -9066*c[1]*c[2]*c[5]*c[6] -1672*c[1]*c[3]^2*c[7] +2823*c[1]*c[3]*c[4]*c[6] +2632*c[1]*c[3]*c[5]^2 -638*c[1]*c[4]^2*c[5] -798*c[2]^3*c[8] +1022*c[2]^2*c[3]*c[7] +233*c[2]^2*c[4]*c[6] +386*c[2]^2*c[5]^2 -396*c[2]*c[3]^2*c[6] -540*c[2]*c[3]*c[4]*c[5] -126*c[2]*c[4]^3 +105*c[3]^3*c[5] +114*c[3]^2*c[4]^2 -3156*c[1]*c[2]*c[11] -7296*c[1]*c[3]*c[10] -242*c[1]*c[4]*c[9] +2792*c[1]*c[5]*c[8] +7902*c[1]*c[6]*c[7] +2280*c[2]^2*c[10] +734*c[2]*c[3]*c[9] +325*c[2]*c[4]*c[8] -3004*c[2]*c[5]*c[7] -1519*c[2]*c[6]^2 -1181*c[3]^2*c[8] +930*c[3]*c[4]*c[7] +1924*c[3]*c[5]*c[6] -334*c[4]^2*c[6] -155*c[4]*c[5]^2 -677*c[2]*c[12] -2222*c[3]*c[11] +55*c[4]*c[10] -50*c[5]*c[9] +1739*c[6]*c[8] +1155*c[7]^2 )

  • SSM -Thom polynomial in Schur basis:
  • +t^6*( s[[3,3]] )
    +t^7*( -6*s[[4,3]] -3*s[[3,3,1]] )
    +t^8*( 21*s[[4,4]] +24*s[[5,3]] +4*s[[3,3,2]] +22*s[[4,3,1]] +6*s[[3,3,1,1]] )
    +t^9*( -10*s[[3,3,1,1,1]] -12*s[[3,3,2,1]] -4*s[[3,3,3]] -52*s[[4,3,1,1]] -38*s[[4,3,2]] -95*s[[4,4,1]] -106*s[[5,3,1]] -143*s[[5,4]] -82*s[[6,3]] )
    +t^10*( 15*s[[3,3,1,1,1,1]] +25*s[[3,3,2,1,1]] +12*s[[3,3,2,2]] +16*s[[3,3,3,1]] +100*s[[4,3,1,1,1]] +132*s[[4,3,2,1]] +50*s[[4,3,3]] +260*s[[4,4,1,1]] +212*s[[4,4,2]] +291*s[[5,3,1,1]] +223*s[[5,3,2]] +750*s[[5,4,1]] +407*s[[5,5]] +424*s[[6,3,1]] +674*s[[6,4]] +257*s[[7,3]] )
    +t^11*( -2385*s[[5,5,1]] -1320*s[[6,3,1,1]] -1026*s[[6,3,2]] -3948*s[[6,4,1]] -2862*s[[6,5]] -1509*s[[7,3,1]] -2637*s[[7,4]] -756*s[[8,3]] -21*s[[3,3,1,1,1,1,1]] -44*s[[3,3,2,1,1,1]] -35*s[[3,3,2,2,1]] -41*s[[3,3,3,1,1]] -24*s[[3,3,3,2]] -170*s[[4,3,1,1,1,1]] -310*s[[4,3,2,1,1]] -152*s[[4,3,2,2]] -218*s[[4,3,3,1]] -560*s[[4,4,1,1,1]] -820*s[[4,4,2,1]] -350*s[[4,4,3]] -635*s[[5,3,1,1,1]] -872*s[[5,3,2,1]] -345*s[[5,3,3]] -2301*s[[5,4,1,1]] -1905*s[[5,4,2]] )
    +t^12*( 28*s[[3,3,1,1,1,1,1,1]] +70*s[[3,3,2,1,1,1,1]] +72*s[[3,3,2,2,1,1]] +30*s[[3,3,2,2,2]] +85*s[[3,3,3,1,1,1]] +83*s[[3,3,3,2,1]] +16*s[[3,3,3,3]] +266*s[[4,3,1,1,1,1,1]] +604*s[[4,3,2,1,1,1]] +490*s[[4,3,2,2,1]] +600*s[[4,3,3,1,1]] +354*s[[4,3,3,2]] +1045*s[[4,4,1,1,1,1]] +2091*s[[4,4,2,1,1]] +1052*s[[4,4,2,2]] +1608*s[[4,4,3,1]] +442*s[[4,4,4]] +1205*s[[5,3,1,1,1,1]] +2261*s[[5,3,2,1,1]] +1114*s[[5,3,2,2]] +1623*s[[5,3,3,1]] +5458*s[[5,4,1,1,1]] +8040*s[[5,4,2,1]] +3440*s[[5,4,3]] +7943*s[[5,5,1,1]] +6691*s[[5,5,2]] +3206*s[[6,3,1,1,1]] +4420*s[[6,3,2,1]] +1748*s[[6,3,3]] +13278*s[[6,4,1,1]] +10904*s[[6,4,2]] +18174*s[[6,5,1]] +6788*s[[6,6]] +5215*s[[7,3,1,1]] +4029*s[[7,3,2]] +16830*s[[7,4,1]] +13620*s[[7,5]] +4918*s[[8,3,1]] +9106*s[[8,4]] +2108*s[[9,3]] )
    +t^13*( -36*s[[3,3,1,1,1,1,1,1,1]] -104*s[[3,3,2,1,1,1,1,1]] -126*s[[3,3,2,2,1,1,1]] -84*s[[3,3,2,2,2,1]] -155*s[[3,3,3,1,1,1,1]] -195*s[[3,3,3,2,1,1]] -86*s[[3,3,3,2,2]] -64*s[[3,3,3,3,1]] -392*s[[4,3,1,1,1,1,1,1]] -1050*s[[4,3,2,1,1,1,1]] -1098*s[[4,3,2,2,1,1]] -460*s[[4,3,2,2,2]] -1324*s[[4,3,3,1,1,1]] -1304*s[[4,3,3,2,1]] -256*s[[4,3,3,3]] -1771*s[[4,4,1,1,1,1,1]] -4360*s[[4,4,2,1,1,1]] -3633*s[[4,4,2,2,1]] -4623*s[[4,4,3,1,1]] -2772*s[[4,4,3,2]] -2232*s[[4,4,4,1]] -2079*s[[5,3,1,1,1,1,1]] -4802*s[[5,3,2,1,1,1]] -3903*s[[5,3,2,2,1]] -4776*s[[5,3,3,1,1]] -2827*s[[5,3,3,2]] -11088*s[[5,4,1,1,1,1]] -22116*s[[5,4,2,1,1]] -11132*s[[5,4,2,2]] -16845*s[[5,4,3,1]] -4702*s[[5,4,4]] -20173*s[[5,5,1,1,1]] -30120*s[[5,5,2,1]] -13017*s[[5,5,3]] -6686*s[[6,3,1,1,1,1]] -12468*s[[6,3,2,1,1]] -6118*s[[6,3,2,2]] -8818*s[[6,3,3,1]] -34168*s[[6,4,1,1,1]] -49556*s[[6,4,2,1]] -20744*s[[6,4,3]] -65074*s[[6,5,1,1]] -54050*s[[6,5,2]] -45940*s[[6,6,1]] -13879*s[[7,3,1,1,1]] -18842*s[[7,3,2,1]] -7295*s[[7,3,3]] -61163*s[[7,4,1,1]] -49323*s[[7,4,2]] -92398*s[[7,5,1]] -45156*s[[7,6]] -18572*s[[8,3,1,1]] -14108*s[[8,3,2]] -62380*s[[8,4,1]] -53132*s[[8,5]] -14932*s[[9,3,1]] -28670*s[[9,4]] -5612*s[[10,3]] )
    +t^14*( 12558*s[[6,3,1,1,1,1,1]] +28562*s[[6,3,2,1,1,1]] +23044*s[[6,3,2,2,1]] +27654*s[[6,3,3,1,1]] +16368*s[[6,3,3,2]] +74751*s[[6,4,1,1,1,1]] +145835*s[[6,4,2,1,1]] +73047*s[[6,4,2,2]] +107990*s[[6,4,3,1]] +29566*s[[6,4,4]] +176664*s[[6,5,1,1,1]] +259083*s[[6,5,2,1]] +109134*s[[6,5,3]] +174247*s[[6,6,1,1]] +144194*s[[6,6,2]] +31431*s[[7,3,1,1,1,1]] +57251*s[[7,3,2,1,1]] +27843*s[[7,3,2,2]] +39275*s[[7,3,3,1]] +169092*s[[7,4,1,1,1]] +239379*s[[7,4,2,1]] +97164*s[[7,4,3]] +352829*s[[7,5,1,1]] +287660*s[[7,5,2]] +323492*s[[7,6,1]] +91911*s[[7,7]] +53558*s[[8,3,1,1,1]] +70914*s[[8,3,2,1]] +26638*s[[8,3,3]] +242726*s[[8,4,1,1]] +191482*s[[8,4,2]] +381996*s[[8,5,1]] +205698*s[[8,6]] +1388*s[[4,3,2,2,2,1]] +2554*s[[4,3,3,1,1,1,1]] +3242*s[[4,3,3,2,1,1]] +1436*s[[4,3,3,2,2]] +1084*s[[4,3,3,3,1]] +2800*s[[4,4,1,1,1,1,1,1]] +8036*s[[4,4,2,1,1,1,1]] +8628*s[[4,4,2,2,1,1]] +3656*s[[4,4,2,2,2]] +10603*s[[4,4,3,1,1,1]] +10657*s[[4,4,3,2,1]] +2156*s[[4,4,3,3]] +6948*s[[4,4,4,1,1]] +4292*s[[4,4,4,2]] +3346*s[[5,3,1,1,1,1,1,1]] +9016*s[[5,3,2,1,1,1,1]] +9417*s[[5,3,2,2,1,1]] +3941*s[[5,3,2,2,2]] +11198*s[[5,3,3,1,1,1]] +11068*s[[5,3,3,2,1]] +2196*s[[5,3,3,3]] +20286*s[[5,4,1,1,1,1,1]] +49361*s[[5,4,2,1,1,1]] +41089*s[[5,4,2,2,1]] +51303*s[[5,4,3,1,1]] +30945*s[[5,4,3,2]] +25078*s[[5,4,4,1]] +43515*s[[5,5,1,1,1,1]] +87587*s[[5,5,2,1,1]] +44523*s[[5,5,2,2]] +67037*s[[5,5,3,1]] +20524*s[[5,5,4]] +60946*s[[9,3,1,1]] +45278*s[[9,3,2]] +208880*s[[9,4,1]] +182274*s[[9,5]] +42784*s[[10,3,1]] +84081*s[[10,4]] +14361*s[[11,3]] +45*s[[3,3,1,1,1,1,1,1,1,1]] +147*s[[3,3,2,1,1,1,1,1,1]] +200*s[[3,3,2,2,1,1,1,1]] +168*s[[3,3,2,2,2,1,1]] +65*s[[3,3,2,2,2,2]] +259*s[[3,3,3,1,1,1,1,1]] +381*s[[3,3,3,2,1,1,1]] +270*s[[3,3,3,2,2,1]] +164*s[[3,3,3,3,1,1]] +92*s[[3,3,3,3,2]] +552*s[[4,3,1,1,1,1,1,1,1]] +1688*s[[4,3,2,1,1,1,1,1]] +2072*s[[4,3,2,2,1,1,1]] )

    codimension 7

  • SSM -Thom polynomial in monomial basis:
  • +t^7*( -c[1]*c[2]*c[4] +c[1]*c[3]^2 -2*c[2]*c[5] +2*c[3]*c[4] )
    +t^8*( 3*c[1]^2*c[2]*c[4] -3*c[1]^2*c[3]^2 +11*c[1]*c[2]*c[5] -11*c[1]*c[3]*c[4] +2*c[2]^2*c[4] -2*c[2]*c[3]^2 +10*c[2]*c[6] -6*c[3]*c[5] -4*c[4]^2 )
    +t^9*( -6*c[1]^3*c[2]*c[4] +6*c[1]^3*c[3]^2 -30*c[1]^2*c[2]*c[5] +30*c[1]^2*c[3]*c[4] -4*c[1]*c[2]^2*c[4] +4*c[1]*c[2]*c[3]^2 -54*c[1]*c[2]*c[6] +35*c[1]*c[3]*c[5] +19*c[1]*c[4]^2 -2*c[2]^2*c[5] -2*c[2]*c[3]*c[4] +4*c[3]^3 -36*c[2]*c[7] +20*c[3]*c[6] +16*c[4]*c[5] )
    +t^10*( 10*c[1]^4*c[2]*c[4] -10*c[1]^4*c[3]^2 +62*c[1]^3*c[2]*c[5] -62*c[1]^3*c[3]*c[4] +4*c[1]^2*c[2]^2*c[4] -4*c[1]^2*c[2]*c[3]^2 +158*c[1]^2*c[2]*c[6] -101*c[1]^2*c[3]*c[5] -57*c[1]^2*c[4]^2 -12*c[1]*c[2]^2*c[5] +30*c[1]*c[2]*c[3]*c[4] -18*c[1]*c[3]^3 -8*c[2]^3*c[4] +8*c[2]^2*c[3]^2 +202*c[1]*c[2]*c[7] -110*c[1]*c[3]*c[6] -92*c[1]*c[4]*c[5] -16*c[2]^2*c[6] +18*c[2]*c[3]*c[5] +22*c[2]*c[4]^2 -24*c[3]^2*c[4] +108*c[2]*c[8] -64*c[3]*c[7] -18*c[4]*c[6] -26*c[5]^2 )
    +t^11*( -15*c[1]^5*c[2]*c[4] +15*c[1]^5*c[3]^2 -110*c[1]^4*c[2]*c[5] +110*c[1]^4*c[3]*c[4] -355*c[1]^3*c[2]*c[6] +222*c[1]^3*c[3]*c[5] +133*c[1]^3*c[4]^2 +69*c[1]^2*c[2]^2*c[5] -118*c[1]^2*c[2]*c[3]*c[4] +49*c[1]^2*c[3]^3 +30*c[1]*c[2]^3*c[4] -30*c[1]*c[2]^2*c[3]^2 -640*c[1]^2*c[2]*c[7] +325*c[1]^2*c[3]*c[6] +315*c[1]^2*c[4]*c[5] +171*c[1]*c[2]^2*c[6] -177*c[1]*c[2]*c[3]*c[5] -117*c[1]*c[2]*c[4]^2 +123*c[1]*c[3]^2*c[4] +32*c[2]^3*c[5] -20*c[2]^2*c[3]*c[4] -12*c[2]*c[3]^3 -647*c[1]*c[2]*c[8] +362*c[1]*c[3]*c[7] +113*c[1]*c[4]*c[6] +172*c[1]*c[5]^2 +126*c[2]^2*c[7] -108*c[2]*c[3]*c[6] -116*c[2]*c[4]*c[5] +72*c[3]^2*c[5] +26*c[3]*c[4]^2 -294*c[2]*c[9] +214*c[3]*c[8] -38*c[4]*c[7] +118*c[5]*c[6] )
    +t^12*( 21*c[1]^6*c[2]*c[4] -21*c[1]^6*c[3]^2 +177*c[1]^5*c[2]*c[5] -177*c[1]^5*c[3]*c[4] -10*c[1]^4*c[2]^2*c[4] +10*c[1]^4*c[2]*c[3]^2 +685*c[1]^4*c[2]*c[6] -420*c[1]^4*c[3]*c[5] -265*c[1]^4*c[4]^2 -205*c[1]^3*c[2]^2*c[5] +310*c[1]^3*c[2]*c[3]*c[4] -105*c[1]^3*c[3]^3 -70*c[1]^2*c[2]^3*c[4] +70*c[1]^2*c[2]^2*c[3]^2 +1565*c[1]^3*c[2]*c[7] -743*c[1]^3*c[3]*c[6] -822*c[1]^3*c[4]*c[5] -692*c[1]^2*c[2]^2*c[6] +680*c[1]^2*c[2]*c[3]*c[5] +388*c[1]^2*c[2]*c[4]^2 -376*c[1]^2*c[3]^2*c[4] -110*c[1]*c[2]^3*c[5] +38*c[1]*c[2]^2*c[3]*c[4] +72*c[1]*c[2]*c[3]^3 +20*c[2]^4*c[4] -20*c[2]^3*c[3]^2 +2225*c[1]^2*c[2]*c[8] -1111*c[1]^2*c[3]*c[7] -503*c[1]^2*c[4]*c[6] -611*c[1]^2*c[5]^2 -1019*c[1]*c[2]^2*c[7] +858*c[1]*c[2]*c[3]*c[6] +728*c[1]*c[2]*c[4]*c[5] -402*c[1]*c[3]^2*c[5] -165*c[1]*c[3]*c[4]^2 -74*c[2]^3*c[6] +22*c[2]^2*c[3]*c[5] -54*c[2]^2*c[4]^2 +126*c[2]*c[3]^2*c[4] -20*c[3]^4 +1885*c[1]*c[2]*c[9] -1235*c[1]*c[3]*c[8] +143*c[1]*c[4]*c[7] -793*c[1]*c[5]*c[6] -576*c[2]^2*c[8] +468*c[2]*c[3]*c[7] +300*c[2]*c[4]*c[6] +158*c[2]*c[5]^2 -204*c[3]^2*c[6] -182*c[3]*c[4]*c[5] +36*c[4]^3 +750*c[2]*c[10] -682*c[3]*c[9] +304*c[4]*c[8] -290*c[5]*c[7] -82*c[6]^2 )
    +t^13*( -28*c[1]^7*c[2]*c[4] +28*c[1]^7*c[3]^2 -266*c[1]^6*c[2]*c[5] +266*c[1]^6*c[3]*c[4] +28*c[1]^5*c[2]^2*c[4] -28*c[1]^5*c[2]*c[3]^2 -1195*c[1]^5*c[2]*c[6] +721*c[1]^5*c[3]*c[5] +474*c[1]^5*c[4]^2 +465*c[1]^4*c[2]^2*c[5] -660*c[1]^4*c[2]*c[3]*c[4] +195*c[1]^4*c[3]^3 +130*c[1]^3*c[2]^3*c[4] -130*c[1]^3*c[2]^2*c[3]^2 -3280*c[1]^4*c[2]*c[7] +1470*c[1]^4*c[3]*c[6] +1810*c[1]^4*c[4]*c[5] +1938*c[1]^3*c[2]^2*c[6] -1829*c[1]^3*c[2]*c[3]*c[5] -1003*c[1]^3*c[2]*c[4]^2 +894*c[1]^3*c[3]^2*c[4] +215*c[1]^2*c[2]^3*c[5] +30*c[1]^2*c[2]^2*c[3]*c[4] -245*c[1]^2*c[2]*c[3]^3 -100*c[1]*c[2]^4*c[4] +100*c[1]*c[2]^3*c[3]^2 -5909*c[1]^3*c[2]*c[8] +2639*c[1]^3*c[3]*c[7] +1609*c[1]^3*c[4]*c[6] +1661*c[1]^3*c[5]^2 +4066*c[1]^2*c[2]^2*c[7] -3259*c[1]^2*c[2]*c[3]*c[6] -2727*c[1]^2*c[2]*c[4]*c[5] +1308*c[1]^2*c[3]^2*c[5] +612*c[1]^2*c[3]*c[4]^2 +103*c[1]*c[2]^3*c[6] +239*c[1]*c[2]^2*c[3]*c[5] +337*c[1]*c[2]^2*c[4]^2 -781*c[1]*c[2]*c[3]^2*c[4] +102*c[1]*c[3]^4 -120*c[2]^4*c[5] +100*c[2]^3*c[3]*c[4] +20*c[2]^2*c[3]^3 -7014*c[1]^2*c[2]*c[9] +3967*c[1]^2*c[3]*c[8] +7*c[1]^2*c[4]*c[7] +3040*c[1]^2*c[5]*c[6] +4523*c[1]*c[2]^2*c[8] -3667*c[1]*c[2]*c[3]*c[7] -1731*c[1]*c[2]*c[4]*c[6] -1356*c[1]*c[2]*c[5]^2 +1245*c[1]*c[3]^2*c[6] +1150*c[1]*c[3]*c[4]*c[5] -164*c[1]*c[4]^3 +4*c[2]^3*c[7] +140*c[2]^2*c[3]*c[6] +396*c[2]^2*c[4]*c[5] -384*c[2]*c[3]^2*c[5] -288*c[2]*c[3]*c[4]^2 +132*c[3]^3*c[4] -5148*c[1]*c[2]*c[10] +4103*c[1]*c[3]*c[9] -1604*c[1]*c[4]*c[8] +2003*c[1]*c[5]*c[7] +646*c[1]*c[6]^2 +2144*c[2]^2*c[9] -1960*c[2]*c[3]*c[8] -334*c[2]*c[4]*c[7] -1012*c[2]*c[5]*c[6] +718*c[3]^2*c[7] +138*c[3]*c[4]*c[6] +482*c[3]*c[5]^2 -176*c[4]^2*c[5] -1832*c[2]*c[11] +2064*c[3]*c[10] -1308*c[4]*c[9] +844*c[5]*c[8] +232*c[6]*c[7] )
    +t^14*( 36*c[1]^8*c[2]*c[4] -36*c[1]^8*c[3]^2 +380*c[1]^7*c[2]*c[5] -380*c[1]^7*c[3]*c[4] -56*c[1]^6*c[2]^2*c[4] +56*c[1]^6*c[2]*c[3]^2 +1939*c[1]^6*c[2]*c[6] -1155*c[1]^6*c[3]*c[5] -784*c[1]^6*c[4]^2 -903*c[1]^5*c[2]^2*c[5] +1232*c[1]^5*c[2]*c[3]*c[4] -329*c[1]^5*c[3]^3 -210*c[1]^4*c[2]^3*c[4] +210*c[1]^4*c[2]^2*c[3]^2 +6191*c[1]^5*c[2]*c[7] -2645*c[1]^5*c[3]*c[6] -3546*c[1]^5*c[4]*c[5] -4428*c[1]^4*c[2]^2*c[6] +4044*c[1]^4*c[2]*c[3]*c[5] +2208*c[1]^4*c[2]*c[4]^2 -1824*c[1]^4*c[3]^2*c[4] -280*c[1]^3*c[2]^3*c[5] -350*c[1]^3*c[2]^2*c[3]*c[4] +630*c[1]^3*c[2]*c[3]^3 +300*c[1]^2*c[2]^4*c[4] -300*c[1]^2*c[2]^3*c[3]^2 +13409*c[1]^4*c[2]*c[8] -5419*c[1]^4*c[3]*c[7] -4145*c[1]^4*c[4]*c[6] -3845*c[1]^4*c[5]^2 -11780*c[1]^3*c[2]^2*c[7] +8985*c[1]^3*c[2]*c[3]*c[6] +7795*c[1]^3*c[2]*c[4]*c[5] -3285*c[1]^3*c[3]^2*c[5] -1715*c[1]^3*c[3]*c[4]^2 +443*c[1]^2*c[2]^3*c[6] -1654*c[1]^2*c[2]^2*c[3]*c[5] -1273*c[1]^2*c[2]^2*c[4]^2 +2799*c[1]^2*c[2]*c[3]^2*c[4] -315*c[1]^2*c[3]^4 +620*c[1]*c[2]^4*c[5] -460*c[1]*c[2]^3*c[3]*c[4] -160*c[1]*c[2]^2*c[3]^3 -40*c[2]^5*c[4] +40*c[2]^4*c[3]^2 +20149*c[1]^3*c[2]*c[9] -9873*c[1]^3*c[3]*c[8] -1287*c[1]^3*c[4]*c[7] -8989*c[1]^3*c[5]*c[6] -18738*c[1]^2*c[2]^2*c[8] +14363*c[1]^2*c[2]*c[3]*c[7] +6825*c[1]^2*c[2]*c[4]*c[6] +5784*c[1]^2*c[2]*c[5]^2 -4310*c[1]^2*c[3]^2*c[6] -4385*c[1]^2*c[3]*c[4]*c[5] +461*c[1]^2*c[4]^3 +1435*c[1]*c[2]^3*c[7] -2441*c[1]*c[2]^2*c[3]*c[6] -2820*c[1]*c[2]^2*c[4]*c[5] +2731*c[1]*c[2]*c[3]^2*c[5] +1856*c[1]*c[2]*c[3]*c[4]^2 -761*c[1]*c[3]^3*c[4] +486*c[2]^4*c[6] -298*c[2]^3*c[3]*c[5] +74*c[2]^3*c[4]^2 -362*c[2]^2*c[3]^2*c[4] +100*c[2]*c[3]^4 +20652*c[1]^2*c[2]*c[10] -13944*c[1]^2*c[3]*c[9] +4098*c[1]^2*c[4]*c[8] -7614*c[1]^2*c[5]*c[7] -3192*c[1]^2*c[6]^2 -17185*c[1]*c[2]^2*c[9] +15222*c[1]*c[2]*c[3]*c[8] +1630*c[1]*c[2]*c[4]*c[7] +8376*c[1]*c[2]*c[5]*c[6] -4565*c[1]*c[3]^2*c[7] -1358*c[1]*c[3]*c[4]*c[6] -3115*c[1]*c[3]*c[5]^2 +995*c[1]*c[4]^2*c[5] +944*c[2]^3*c[8] -1176*c[2]^2*c[3]*c[7] -1675*c[2]^2*c[4]*c[6] -427*c[2]^2*c[5]^2 +1377*c[2]*c[3]^2*c[6] +1680*c[2]*c[3]*c[4]*c[5] -93*c[2]*c[4]^3 -560*c[3]^3*c[5] -70*c[3]^2*c[4]^2 +13428*c[1]*c[2]*c[11] -12986*c[1]*c[3]*c[10] +7350*c[1]*c[4]*c[9] -5362*c[1]*c[5]*c[8] -2430*c[1]*c[6]*c[7] -7094*c[2]^2*c[10] +7598*c[2]*c[3]*c[9] -790*c[2]*c[4]*c[8] +2404*c[2]*c[5]*c[7] +1572*c[2]*c[6]^2 -2578*c[3]^2*c[8] +320*c[3]*c[4]*c[7] -2266*c[3]*c[5]*c[6] +860*c[4]^2*c[6] -26*c[4]*c[5]^2 +4336*c[2]*c[12] -5908*c[3]*c[11] +4606*c[4]*c[10] -2848*c[5]*c[9] +478*c[6]*c[8] -664*c[7]^2 )

  • SSM -Thom polynomial in Schur basis:
  • +t^7*( 3*s[[4,3]] +s[[3,3,1]] )
    +t^8*( -18*s[[4,4]] -26*s[[5,3]] -5*s[[3,3,2]] -19*s[[4,3,1]] -3*s[[3,3,1,1]] )
    +t^9*( 6*s[[3,3,1,1,1]] +16*s[[3,3,2,1]] +14*s[[3,3,3]] +52*s[[4,3,1,1]] +62*s[[4,3,2]] +103*s[[4,4,1]] +146*s[[5,3,1]] +167*s[[5,4]] +136*s[[6,3]] )
    +t^10*( -10*s[[3,3,1,1,1,1]] -34*s[[3,3,2,1,1]] -16*s[[3,3,2,2]] -48*s[[3,3,3,1]] -106*s[[4,3,1,1,1]] -210*s[[4,3,2,1]] -146*s[[4,3,3]] -291*s[[4,4,1,1]] -303*s[[4,4,2]] -414*s[[5,3,1,1]] -416*s[[5,3,2]] -942*s[[5,4,1]] -445*s[[5,5]] -760*s[[6,3,1]] -907*s[[6,4]] -550*s[[7,3]] )
    +t^11*( 52*s[[3,3,3,2]] +185*s[[4,3,1,1,1,1]] +475*s[[4,3,2,1,1]] +216*s[[4,3,2,2]] +530*s[[4,3,3,1]] +624*s[[4,4,1,1,1]] +1078*s[[4,4,2,1]] +652*s[[4,4,3]] +895*s[[5,3,1,1,1]] +1494*s[[5,3,2,1]] +857*s[[5,3,3]] +2791*s[[5,4,1,1]] +2581*s[[5,4,2]] +2549*s[[5,5,1]] +2273*s[[6,3,1,1]] +2029*s[[6,3,2]] +5184*s[[6,4,1]] +3027*s[[6,5]] +3145*s[[7,3,1]] +3729*s[[7,4]] +1891*s[[8,3]] +15*s[[3,3,1,1,1,1,1]] +60*s[[3,3,2,1,1,1]] +45*s[[3,3,2,2,1]] +109*s[[3,3,3,1,1]] )
    +t^12*( -1150*s[[4,4,1,1,1,1]] -2566*s[[4,4,2,1,1]] -1132*s[[4,4,2,2]] -2452*s[[4,4,3,1]] -782*s[[4,4,4]] -1665*s[[5,3,1,1,1,1]] -3595*s[[5,3,2,1,1]] -1578*s[[5,3,2,2]] -3267*s[[5,3,3,1]] -6346*s[[5,4,1,1,1]] -9654*s[[5,4,2,1]] -4934*s[[5,4,3]] -7896*s[[5,5,1,1]] -6714*s[[5,5,2]] -5237*s[[6,3,1,1,1]] -7702*s[[6,3,2,1]] -3725*s[[6,3,3]] -16147*s[[6,4,1,1]] -13533*s[[6,4,2]] -17649*s[[6,5,1]] -5642*s[[6,6]] -9949*s[[7,3,1,1]] -8081*s[[7,3,2]] -21804*s[[7,4,1]] -13281*s[[7,5]] -11167*s[[8,3,1]] -12827*s[[8,4]] -21*s[[3,3,1,1,1,1,1,1]] -95*s[[3,3,2,1,1,1,1]] -89*s[[3,3,2,2,1,1]] -35*s[[3,3,2,2,2]] -205*s[[3,3,3,1,1,1]] -154*s[[3,3,3,2,1]] -8*s[[3,3,3,3]] -293*s[[4,3,1,1,1,1,1]] -892*s[[4,3,2,1,1,1]] -643*s[[4,3,2,2,1]] -1275*s[[4,3,3,1,1]] -582*s[[4,3,3,2]] -5812*s[[9,3]] )
    +t^13*( 28*s[[3,3,1,1,1,1,1,1,1]] +140*s[[3,3,2,1,1,1,1,1]] +150*s[[3,3,2,2,1,1,1]] +92*s[[3,3,2,2,2,1]] +345*s[[3,3,3,1,1,1,1]] +320*s[[3,3,3,2,1,1]] +123*s[[3,3,3,2,2]] +17*s[[3,3,3,3,1]] +434*s[[4,3,1,1,1,1,1,1]] +1500*s[[4,3,2,1,1,1,1]] +1346*s[[4,3,2,2,1,1]] +520*s[[4,3,2,2,2]] +2539*s[[4,3,3,1,1,1]] +1797*s[[4,3,3,2,1]] +38*s[[4,3,3,3]] +1923*s[[4,4,1,1,1,1,1]] +5068*s[[4,4,2,1,1,1]] +3517*s[[4,4,2,2,1]] +6131*s[[4,4,3,1,1]] +2614*s[[4,4,3,2]] +2948*s[[4,4,4,1]] +2811*s[[5,3,1,1,1,1,1]] +7180*s[[5,3,2,1,1,1]] +4957*s[[5,3,2,2,1]] +8286*s[[5,3,3,1,1]] +3549*s[[5,3,3,2]] +12428*s[[5,4,1,1,1,1]] +24260*s[[5,4,2,1,1]] +10264*s[[5,4,2,2]] +19141*s[[5,4,3,1]] +5608*s[[5,4,4]] +18897*s[[5,5,1,1,1]] +26028*s[[5,5,2,1]] +11525*s[[5,5,3]] +10401*s[[6,3,1,1,1,1]] +19665*s[[6,3,2,1,1]] +8302*s[[6,3,2,2]] +14777*s[[6,3,3,1]] +38914*s[[6,4,1,1,1]] +52942*s[[6,4,2,1]] +22880*s[[6,4,3]] +57169*s[[6,5,1,1]] +44367*s[[6,5,2]] +33398*s[[6,6,1]] +24417*s[[7,3,1,1,1]] +32294*s[[7,3,2,1]] +13303*s[[7,3,3]] +71345*s[[7,4,1,1]] +54679*s[[7,4,2]] +78908*s[[7,5,1]] +31248*s[[7,6]] +37343*s[[8,3,1,1]] +27937*s[[8,3,2]] +76962*s[[8,4,1]] +46138*s[[8,5]] +35558*s[[9,3,1]] +38914*s[[9,4]] +16468*s[[10,3]] )
    +t^14*( -36*s[[3,3,1,1,1,1,1,1,1,1]] -196*s[[3,3,2,1,1,1,1,1,1]] -230*s[[3,3,2,2,1,1,1,1]] -174*s[[3,3,2,2,2,1,1]] -64*s[[3,3,2,2,2,2]] -539*s[[3,3,3,1,1,1,1,1]] -566*s[[3,3,3,2,1,1,1]] -335*s[[3,3,3,2,2,1]] -19*s[[3,3,3,3,1,1]] +4*s[[3,3,3,3,2]] -114368*s[[8,6]] -125504*s[[9,3,1,1]] -86992*s[[9,3,2]] -239542*s[[9,4,1]] -136686*s[[9,5]] -104456*s[[10,3,1]] -107502*s[[10,4]] -43908*s[[11,3]] -18727*s[[6,3,1,1,1,1,1]] -41700*s[[6,3,2,1,1,1]] -27411*s[[6,3,2,2,1]] -39294*s[[6,3,3,1,1]] -15341*s[[6,3,3,2]] -80930*s[[6,4,1,1,1,1]] -139984*s[[6,4,2,1,1]] -56206*s[[6,4,2,2]] -90033*s[[6,4,3,1]] -22229*s[[6,4,4]] -144253*s[[6,5,1,1,1]] -177536*s[[6,5,2,1]] -65077*s[[6,5,3]] -112026*s[[6,6,1,1]] -79202*s[[6,6,2]] -51713*s[[7,3,1,1,1,1]] -87239*s[[7,3,2,1,1]] -35234*s[[7,3,2,2]] -54339*s[[7,3,3,1]] -181988*s[[7,4,1,1,1]] -222384*s[[7,4,2,1]] -80128*s[[7,4,3]] -266485*s[[7,5,1,1]] -187813*s[[7,5,2]] -186858*s[[7,6,1]] -44940*s[[7,7]] -97461*s[[8,3,1,1,1]] -117062*s[[8,3,2,1]] -41081*s[[8,3,3]] -264057*s[[8,4,1,1]] -185277*s[[8,4,2]] -278514*s[[8,5,1]] -612*s[[4,3,1,1,1,1,1,1,1]] -2342*s[[4,3,2,1,1,1,1,1]] -2398*s[[4,3,2,2,1,1,1]] -1438*s[[4,3,2,2,2,1]] -4519*s[[4,3,3,1,1,1,1]] -3903*s[[4,3,3,2,1,1]] -1438*s[[4,3,3,2,2]] +36*s[[4,3,3,3,1]] -3003*s[[4,4,1,1,1,1,1,1]] -8951*s[[4,4,2,1,1,1,1]] -7689*s[[4,4,2,2,1,1]] -2909*s[[4,4,2,2,2]] -12715*s[[4,4,3,1,1,1]] -8174*s[[4,4,3,2,1]] +356*s[[4,4,3,3]] -7504*s[[4,4,4,1,1]] -2392*s[[4,4,4,2]] -4431*s[[5,3,1,1,1,1,1,1]] -12821*s[[5,3,2,1,1,1,1]] -10961*s[[5,3,2,2,1,1]] -4139*s[[5,3,2,2,2]] -17430*s[[5,3,3,1,1,1]] -11302*s[[5,3,3,2,1]] +271*s[[5,3,3,3]] -22070*s[[5,4,1,1,1,1,1]] -50638*s[[5,4,2,1,1,1]] -33308*s[[5,4,2,2,1]] -49786*s[[5,4,3,1,1]] -18902*s[[5,4,3,2]] -20701*s[[5,4,4,1]] -39021*s[[5,5,1,1,1,1]] -68195*s[[5,5,2,1,1]] -27234*s[[5,5,2,2]] -44588*s[[5,5,3,1]] -12975*s[[5,5,4]] )

    codimension 8

  • SSM -Thom polynomial in monomial basis:
  • +t^8*( 6*c[1]^3*c[5] +9*c[1]^2*c[2]*c[4] +2*c[1]^2*c[3]^2 +6*c[1]*c[2]^2*c[3] +c[2]^4 +54*c[1]^2*c[6] +53*c[1]*c[2]*c[5] +17*c[1]*c[3]*c[4] +16*c[2]^2*c[4] +4*c[2]*c[3]^2 +156*c[1]*c[7] +76*c[2]*c[6] +21*c[3]*c[5] +11*c[4]^2 +144*c[8] )
    +t^9*( -24*c[1]^4*c[5] -36*c[1]^3*c[2]*c[4] -8*c[1]^3*c[3]^2 -24*c[1]^2*c[2]^2*c[3] -4*c[1]*c[2]^4 -312*c[1]^3*c[6] -342*c[1]^2*c[2]*c[5] -114*c[1]^2*c[3]*c[4] -130*c[1]*c[2]^2*c[4] -46*c[1]*c[2]*c[3]^2 -16*c[2]^3*c[3] -1488*c[1]^2*c[7] -1082*c[1]*c[2]*c[6] -339*c[1]*c[3]*c[5] -131*c[1]*c[4]^2 -189*c[2]^2*c[5] -124*c[2]*c[3]*c[4] -7*c[3]^3 -3072*c[1]*c[8] -1132*c[2]*c[7] -374*c[3]*c[6] -222*c[4]*c[5] -2304*c[9] )
    +t^10*( 60*c[1]^5*c[5] +90*c[1]^4*c[2]*c[4] +20*c[1]^4*c[3]^2 +60*c[1]^3*c[2]^2*c[3] +10*c[1]^2*c[2]^4 +960*c[1]^4*c[6] +1068*c[1]^3*c[2]*c[5] +372*c[1]^3*c[3]*c[4] +403*c[1]^2*c[2]^2*c[4] +162*c[1]^2*c[2]*c[3]^2 +40*c[1]*c[2]^3*c[3] -5*c[2]^5 +6120*c[1]^3*c[7] +4882*c[1]^2*c[2]*c[6] +1661*c[1]^2*c[3]*c[5] +597*c[1]^2*c[4]^2 +999*c[1]*c[2]^2*c[5] +776*c[1]*c[2]*c[3]*c[4] +55*c[1]*c[3]^3 -7*c[2]^3*c[4] +37*c[2]^2*c[3]^2 +19380*c[1]^2*c[8] +10168*c[1]*c[2]*c[7] +3684*c[1]*c[3]*c[6] +2028*c[1]*c[4]*c[5] +929*c[2]^2*c[6] +782*c[2]*c[3]*c[5] +212*c[2]*c[4]^2 +137*c[3]^2*c[4] +30360*c[1]*c[9] +8092*c[2]*c[8] +3150*c[3]*c[7] +1499*c[4]*c[6] +579*c[5]^2 +18720*c[10] )
    +t^11*( -120*c[1]^6*c[5] -180*c[1]^5*c[2]*c[4] -40*c[1]^5*c[3]^2 -120*c[1]^4*c[2]^2*c[3] -20*c[1]^3*c[2]^4 -2220*c[1]^5*c[6] -2450*c[1]^4*c[2]*c[5] -890*c[1]^4*c[3]*c[4] -875*c[1]^3*c[2]^2*c[4] -390*c[1]^3*c[2]*c[3]^2 -40*c[1]^2*c[2]^3*c[3] +25*c[1]*c[2]^5 -16920*c[1]^4*c[7] -13224*c[1]^3*c[2]*c[6] -5008*c[1]^3*c[3]*c[5] -1738*c[1]^3*c[4]^2 -2004*c[1]^2*c[2]^2*c[5] -2225*c[1]^2*c[2]*c[3]*c[4] -206*c[1]^2*c[3]^3 +521*c[1]*c[2]^3*c[4] +19*c[1]*c[2]^2*c[3]^2 +105*c[2]^4*c[3] -67860*c[1]^3*c[8] -35056*c[1]^2*c[2]*c[7] -15431*c[1]^2*c[3]*c[6] -8143*c[1]^2*c[4]*c[5] -467*c[1]*c[2]^2*c[6] -3170*c[1]*c[2]*c[3]*c[5] -700*c[1]*c[2]*c[4]^2 -893*c[1]*c[3]^2*c[4] +1035*c[2]^3*c[5] +497*c[2]^2*c[3]*c[4] -12*c[2]*c[3]^3 -150720*c[1]^2*c[9] -45254*c[1]*c[2]*c[8] -24070*c[1]*c[3]*c[7] -10901*c[1]*c[4]*c[6] -4115*c[1]*c[5]^2 +2353*c[2]^2*c[7] -1404*c[2]*c[3]*c[6] -226*c[2]*c[4]*c[5] -631*c[3]^2*c[5] -352*c[3]*c[4]^2 -175440*c[1]*c[10] -22636*c[2]*c[9] -14800*c[3]*c[8] -6283*c[4]*c[7] -3801*c[5]*c[6] -83520*c[11] )
    +t^12*( 210*c[1]^7*c[5] +315*c[1]^6*c[2]*c[4] +70*c[1]^6*c[3]^2 +210*c[1]^5*c[2]^2*c[3] +35*c[1]^4*c[2]^4 +4350*c[1]^6*c[6] +4725*c[1]^5*c[2]*c[5] +1785*c[1]^5*c[3]*c[4] +1565*c[1]^4*c[2]^2*c[4] +770*c[1]^4*c[2]*c[3]^2 -40*c[1]^3*c[2]^3*c[3] -75*c[1]^2*c[2]^5 +37530*c[1]^5*c[7] +27511*c[1]^4*c[2]*c[6] +11725*c[1]^4*c[3]*c[5] +3979*c[1]^4*c[4]^2 +1671*c[1]^3*c[2]^2*c[5] +4479*c[1]^3*c[2]*c[3]*c[4] +550*c[1]^3*c[3]^3 -2575*c[1]^2*c[2]^3*c[4] -525*c[1]^2*c[2]^2*c[3]^2 -480*c[1]*c[2]^4*c[3] +15*c[2]^6 +171450*c[1]^4*c[8] +69851*c[1]^3*c[2]*c[7] +42937*c[1]^3*c[3]*c[6] +21792*c[1]^3*c[4]*c[5] -20020*c[1]^2*c[2]^2*c[6] +3343*c[1]^2*c[2]*c[3]*c[5] -390*c[1]^2*c[2]*c[4]^2 +3132*c[1]^2*c[3]^2*c[4] -9419*c[1]*c[2]^3*c[5] -5715*c[1]*c[2]^2*c[3]*c[4] -86*c[1]*c[2]*c[3]^3 -457*c[2]^4*c[4] -418*c[2]^3*c[3]^2 +432102*c[1]^3*c[9] +35307*c[1]^2*c[2]*c[8] +81246*c[1]^2*c[3]*c[7] +33647*c[1]^2*c[4]*c[6] +12767*c[1]^2*c[5]^2 -78174*c[1]*c[2]^2*c[7] -15303*c[1]*c[2]*c[3]*c[6] -12553*c[1]*c[2]*c[4]*c[5] +3676*c[1]*c[3]^2*c[5] +1646*c[1]*c[3]*c[4]^2 -11523*c[2]^3*c[6] -7567*c[2]^2*c[3]*c[5] -2460*c[2]^2*c[4]^2 -830*c[2]*c[3]^2*c[4] +27*c[3]^4 +552858*c[1]^2*c[10] -156223*c[1]*c[2]*c[9] +61463*c[1]*c[3]*c[8] +19683*c[1]*c[4]*c[7] +12027*c[1]*c[5]*c[6] -86137*c[2]^2*c[8] -27803*c[2]*c[3]*c[7] -15620*c[2]*c[4]*c[6] -6331*c[2]*c[5]^2 +1318*c[3]^2*c[6] +447*c[3]*c[4]*c[5] -74*c[4]^3 +240132*c[1]*c[11] -209600*c[2]*c[10] -801*c[3]*c[9] -5453*c[4]*c[8] -3579*c[5]*c[7] -851*c[6]^2 -68112*c[12] )
    +t^13*( -336*c[1]^8*c[5] -504*c[1]^7*c[2]*c[4] -112*c[1]^7*c[3]^2 -336*c[1]^6*c[2]^2*c[3] -56*c[1]^5*c[2]^4 -7644*c[1]^7*c[6] -8148*c[1]^6*c[2]*c[5] -3192*c[1]^6*c[3]*c[4] -2471*c[1]^5*c[2]^2*c[4] -1344*c[1]^5*c[2]*c[3]^2 +280*c[1]^4*c[2]^3*c[3] +175*c[1]^3*c[2]^5 -72396*c[1]^6*c[7] -48572*c[1]^5*c[2]*c[6] -23491*c[1]^5*c[3]*c[5] -7845*c[1]^5*c[4]^2 +2889*c[1]^4*c[2]^2*c[5] -7159*c[1]^4*c[2]*c[3]*c[4] -1205*c[1]^4*c[3]^3 +7775*c[1]^3*c[2]^3*c[4] +2125*c[1]^3*c[2]^2*c[3]^2 +1305*c[1]^2*c[2]^4*c[3] -90*c[1]*c[2]^6 -354024*c[1]^5*c[8] -82954*c[1]^4*c[2]*c[7] -94000*c[1]^4*c[3]*c[6] -46006*c[1]^4*c[4]*c[5] +102694*c[1]^3*c[2]^2*c[6] +11565*c[1]^3*c[2]*c[3]*c[5] +8196*c[1]^3*c[2]*c[4]^2 -7910*c[1]^3*c[3]^2*c[4] +36251*c[1]^2*c[2]^3*c[5] +25271*c[1]^2*c[2]^2*c[3]*c[4] +858*c[1]^2*c[2]*c[3]^3 +817*c[1]*c[2]^4*c[4] +1808*c[1]*c[2]^3*c[3]^2 -390*c[2]^5*c[3] -836412*c[1]^4*c[9] +426468*c[1]^3*c[2]*c[8] -162535*c[1]^3*c[3]*c[7] -54923*c[1]^3*c[4]*c[6] -22052*c[1]^3*c[5]^2 +498235*c[1]^2*c[2]^2*c[7] +151824*c[1]^2*c[2]*c[3]*c[6] +99471*c[1]^2*c[2]*c[4]*c[5] -10532*c[1]^2*c[3]^2*c[5] -2535*c[1]^2*c[3]*c[4]^2 +78451*c[1]*c[2]^3*c[6] +59879*c[1]*c[2]^2*c[3]*c[5] +19721*c[1]*c[2]^2*c[4]^2 +8602*c[1]*c[2]*c[3]^2*c[4] -285*c[1]*c[3]^4 -858*c[2]^4*c[5] +1498*c[2]^3*c[3]*c[4] +335*c[2]^2*c[3]^3 -167700*c[1]^3*c[10] +2548978*c[1]^2*c[2]*c[9] +103833*c[1]^2*c[3]*c[8] +107300*c[1]^2*c[4]*c[7] +55687*c[1]^2*c[5]*c[6] +1064709*c[1]*c[2]^2*c[8] +422735*c[1]*c[2]*c[3]*c[7] +225868*c[1]*c[2]*c[4]*c[6] +82833*c[1]*c[2]*c[5]^2 +1460*c[1]*c[3]^2*c[6] +12817*c[1]*c[3]*c[4]*c[5] +3096*c[1]*c[4]^3 +70543*c[2]^3*c[7] +57027*c[2]^2*c[3]*c[6] +30038*c[2]^2*c[4]*c[5] +8364*c[2]*c[3]^2*c[5] +6842*c[2]*c[3]*c[4]^2 -486*c[3]^3*c[4] +3860640*c[1]^2*c[11] +5176524*c[1]*c[2]*c[10] +803679*c[1]*c[3]*c[9] +447013*c[1]*c[4]*c[8] +227895*c[1]*c[5]*c[7] +81613*c[1]*c[6]^2 +888426*c[2]^2*c[9] +409138*c[2]*c[3]*c[8] +203983*c[2]*c[4]*c[7] +117161*c[2]*c[5]*c[6] +15654*c[3]^2*c[7] +21219*c[3]*c[4]*c[6] +6956*c[3]*c[5]^2 +7963*c[4]^2*c[5] +8298960*c[1]*c[12] +3852224*c[2]*c[11] +846362*c[3]*c[10] +433621*c[4]*c[9] +211281*c[5]*c[8] +126496*c[6]*c[7] +5608512*c[13] )
    +t^14*( 504*c[1]^9*c[5] +756*c[1]^8*c[2]*c[4] +168*c[1]^8*c[3]^2 +504*c[1]^7*c[2]^2*c[3] +84*c[1]^6*c[2]^4 +12432*c[1]^8*c[6] +12992*c[1]^7*c[2]*c[5] +5264*c[1]^7*c[3]*c[4] +3570*c[1]^6*c[2]^2*c[4] +2156*c[1]^6*c[2]*c[3]^2 -784*c[1]^5*c[2]^3*c[3] -350*c[1]^4*c[2]^5 +126798*c[1]^7*c[7] +76433*c[1]^6*c[2]*c[6] +42329*c[1]^6*c[3]*c[5] +13965*c[1]^6*c[4]^2 -16170*c[1]^5*c[2]^2*c[5] +9373*c[1]^5*c[2]*c[3]*c[4] +2317*c[1]^5*c[3]^3 -18340*c[1]^4*c[2]^3*c[4] -5810*c[1]^4*c[2]^2*c[3]^2 -2730*c[1]^3*c[2]^4*c[3] +315*c[1]^2*c[2]^6 +635922*c[1]^6*c[8] +2891*c[1]^5*c[2]*c[7] +174951*c[1]^5*c[3]*c[6] +82656*c[1]^5*c[4]*c[5] -321195*c[1]^4*c[2]^2*c[6] -68789*c[1]^4*c[2]*c[3]*c[5] -32780*c[1]^4*c[2]*c[4]^2 +16169*c[1]^4*c[3]^2*c[4] -96321*c[1]^3*c[2]^3*c[5] -75831*c[1]^3*c[2]^2*c[3]*c[4] -3688*c[1]^3*c[2]*c[3]^3 +2258*c[1]^2*c[2]^4*c[4] -4358*c[1]^2*c[2]^3*c[3]^2 +2310*c[1]*c[2]^5*c[3] -35*c[2]^7 +1051050*c[1]^5*c[9] -2363165*c[1]^4*c[2]*c[8] +161000*c[1]^4*c[3]*c[7] +10372*c[1]^4*c[4]*c[6] +10684*c[1]^4*c[5]^2 -1829527*c[1]^3*c[2]^2*c[7] -678604*c[1]^3*c[2]*c[3]*c[6] -409775*c[1]^3*c[2]*c[4]*c[5] +15245*c[1]^3*c[3]^2*c[5] -4803*c[1]^3*c[3]*c[4]^2 -241350*c[1]^2*c[2]^3*c[6] -235134*c[1]^2*c[2]^2*c[3]*c[5] -74627*c[1]^2*c[2]^2*c[4]^2 -44143*c[1]^2*c[2]*c[3]^2*c[4] +1080*c[1]^2*c[3]^4 +26816*c[1]*c[2]^4*c[5] +5160*c[1]*c[2]^3*c[3]*c[4] -2226*c[1]*c[2]^2*c[3]^3 +2807*c[2]^5*c[4] +1988*c[2]^4*c[3]^2 -5414682*c[1]^4*c[10] -14064855*c[1]^3*c[2]*c[9] -1756335*c[1]^3*c[3]*c[8] -1035056*c[1]^3*c[4]*c[7] -557710*c[1]^3*c[5]*c[6] -5430281*c[1]^2*c[2]^2*c[8] -2547158*c[1]^2*c[2]*c[3]*c[7] -1302950*c[1]^2*c[2]*c[4]*c[6] -460203*c[1]^2*c[2]*c[5]^2 -74014*c[1]^2*c[3]^2*c[6] -131383*c[1]^2*c[3]*c[4]*c[5] -23467*c[1]^2*c[4]^3 -291121*c[1]*c[2]^3*c[7] -384334*c[1]*c[2]^2*c[3]*c[6] -189187*c[1]*c[2]^2*c[4]*c[5] -79878*c[1]*c[2]*c[3]^2*c[5] -62516*c[1]*c[2]*c[3]*c[4]^2 +2760*c[1]*c[3]^3*c[4] +41166*c[2]^4*c[6] +19503*c[2]^3*c[3]*c[5] +5835*c[2]^3*c[4]^2 -1991*c[2]^2*c[3]^2*c[4] +97*c[2]*c[3]^4 -37327488*c[1]^3*c[11] -40276820*c[1]^2*c[2]*c[10] -8341965*c[1]^2*c[3]*c[9] -4280156*c[1]^2*c[4]*c[8] -2108681*c[1]^2*c[5]*c[7] -773270*c[1]^2*c[6]^2 -8670581*c[1]*c[2]^2*c[9] -4727711*c[1]*c[2]*c[3]*c[8] -2296403*c[1]*c[2]*c[4]*c[7] -1251142*c[1]*c[2]*c[5]*c[6] -281052*c[1]*c[3]^2*c[7] -335691*c[1]*c[3]*c[4]*c[6] -100766*c[1]*c[3]*c[5]^2 -110174*c[1]*c[4]^2*c[5] -141046*c[2]^3*c[8] -268759*c[2]^2*c[3]*c[7] -128477*c[2]^2*c[4]*c[6] -31720*c[2]^2*c[5]^2 -65889*c[2]*c[3]^2*c[6] -78677*c[2]*c[3]*c[4]*c[5] -11038*c[2]*c[4]^3 +2211*c[3]^3*c[5] -1425*c[3]^2*c[4]^2 -99311832*c[1]^2*c[12] -59911984*c[1]*c[2]*c[11] -15612666*c[1]*c[3]*c[10] -7730744*c[1]*c[4]*c[9] -3604326*c[1]*c[5]*c[8] -2179048*c[1]*c[6]*c[7] -5974542*c[2]^2*c[10] -3615761*c[2]*c[3]*c[9] -1739573*c[2]*c[4]*c[8] -809267*c[2]*c[5]*c[7] -306583*c[2]*c[6]^2 -301253*c[3]^2*c[8] -320921*c[3]*c[4]*c[7] -146520*c[3]*c[5]*c[6] -86140*c[4]^2*c[6] -52040*c[4]*c[5]^2 -130530144*c[1]*c[13] -37114408*c[2]*c[12] -11186880*c[3]*c[11] -5481454*c[4]*c[10] -2495792*c[5]*c[9] -1352368*c[6]*c[8] -514858*c[7]^2 -69557760*c[14] )

  • SSM -Thom polynomial in Schur basis:
  • +t^8*( 576*s[[8]] +76*s[[4,4]] +240*s[[5,3]] +460*s[[6,2]] +624*s[[7,1]] +21*s[[3,3,2]] +55*s[[4,2,2]] +104*s[[4,3,1]] +210*s[[5,2,1]] +216*s[[6,1,1]] +s[[2,2,2,2]] +9*s[[3,2,2,1]] +10*s[[3,3,1,1]] +26*s[[4,2,1,1]] +24*s[[5,1,1,1]] )
    +t^9*( -4*s[[2,2,2,2,1]] -36*s[[3,2,2,1,1]] -56*s[[3,2,2,2]] -40*s[[3,3,1,1,1]] -222*s[[3,3,2,1]] -137*s[[3,3,3]] -104*s[[4,2,1,1,1]] -504*s[[4,2,2,1]] -780*s[[4,3,1,1]] -1252*s[[4,3,2]] -1316*s[[4,4,1]] -96*s[[5,1,1,1,1]] -1456*s[[5,2,1,1]] -1940*s[[5,2,2]] -4144*s[[5,3,1]] -3032*s[[5,4]] -1344*s[[6,1,1,1]] -6904*s[[6,2,1]] -6928*s[[6,3]] -6816*s[[7,1,1]] -11696*s[[7,2]] -14784*s[[8,1]] -11520*s[[9]] )
    +t^10*( 100*s[[3,3,1,1,1,1]] +767*s[[3,3,2,1,1]] +749*s[[3,3,2,2]] +1041*s[[3,3,3,1]] +260*s[[4,2,1,1,1,1]] +1705*s[[4,2,2,1,1]] +1505*s[[4,2,2,2]] +2544*s[[4,3,1,1,1]] +8312*s[[4,3,2,1]] +4720*s[[4,3,3]] +6760*s[[4,4,1,1]] +9032*s[[4,4,2]] +240*s[[5,1,1,1,1,1]] +4670*s[[5,2,1,1,1]] +12120*s[[5,2,2,1]] +20928*s[[5,3,1,1]] +26573*s[[5,3,2]] +33490*s[[5,4,1]] +14612*s[[5,5]] +4200*s[[6,1,1,1,1]] +33060*s[[6,2,1,1]] +33585*s[[6,2,2]] +73244*s[[6,3,1]] +48920*s[[6,4]] +29520*s[[7,1,1,1]] +109870*s[[7,2,1]] +96288*s[[7,3]] +103080*s[[8,1,1]] +150220*s[[8,2]] +176880*s[[9,1]] +118080*s[[10]] +10*s[[2,2,2,2,1,1]] +5*s[[2,2,2,2,2]] +90*s[[3,2,2,1,1,1]] +220*s[[3,2,2,2,1]] )
    +t^11*( -441268*s[[7,4]] -370920*s[[8,1,1,1]] -1062320*s[[8,2,1]] -798412*s[[8,3]] -945600*s[[9,1,1]] -1175720*s[[9,2]] -1284000*s[[10,1]] -720000*s[[11]] -20*s[[2,2,2,2,1,1,1]] -15*s[[2,2,2,2,2,1]] -180*s[[3,2,2,1,1,1,1]] -540*s[[3,2,2,2,1,1]] -230*s[[3,2,2,2,2]] -200*s[[3,3,1,1,1,1,1]] -1825*s[[3,3,2,1,1,1]] -2731*s[[3,3,2,2,1]] -3257*s[[3,3,3,1,1]] -2980*s[[3,3,3,2]] -520*s[[4,2,1,1,1,1,1]] -4035*s[[4,2,2,1,1,1]] -5490*s[[4,2,2,2,1]] -5960*s[[4,3,1,1,1,1]] -25459*s[[4,3,2,1,1]] -18042*s[[4,3,2,2]] -26998*s[[4,3,3,1]] -19610*s[[4,4,1,1,1]] -48106*s[[4,4,2,1]] -28542*s[[4,4,3]] -480*s[[5,1,1,1,1,1,1]] -10890*s[[5,2,1,1,1,1]] -36760*s[[5,2,2,1,1]] -23830*s[[5,2,2,2]] -60514*s[[5,3,1,1,1]] -139151*s[[5,3,2,1]] -67306*s[[5,3,3]] -139194*s[[5,4,1,1]] -154722*s[[5,4,2]] -121436*s[[5,5,1]] -9720*s[[6,1,1,1,1,1]] -94440*s[[6,2,1,1,1]] -169185*s[[6,2,2,1]] -299344*s[[6,3,1,1]] -310419*s[[6,3,2]] -401282*s[[6,4,1]] -187060*s[[6,5]] -82080*s[[7,1,1,1,1]] -431710*s[[7,2,1,1]] -354160*s[[7,2,2]] -755318*s[[7,3,1]] )
    +t^12*( 4480272*s[[10,1,1]] +3937720*s[[10,2]] +3754848*s[[11,1]] +1153152*s[[12]] +111601*s[[4,4,3,1]] +26603*s[[4,4,4]] +840*s[[5,1,1,1,1,1,1,1]] +21260*s[[5,2,1,1,1,1,1]] +81520*s[[5,2,2,1,1,1]] +73280*s[[5,2,2,2,1]] +132998*s[[5,3,1,1,1,1]] +361420*s[[5,3,2,1,1]] +180750*s[[5,3,2,2]] +263369*s[[5,3,3,1]] +348450*s[[5,4,1,1,1]] +582174*s[[5,4,2,1]] +254426*s[[5,4,3]] +373024*s[[5,5,1,1]] +307128*s[[5,5,2]] +18960*s[[6,1,1,1,1,1,1]] +207720*s[[6,2,1,1,1,1]] +442305*s[[6,2,2,1,1]] +207297*s[[6,2,2,2]] +751798*s[[6,3,1,1,1]] +1170061*s[[6,3,2,1]] +409561*s[[6,3,3]] +1235394*s[[6,4,1,1]] +1000307*s[[6,4,2]] +926710*s[[6,5,1]] +224564*s[[6,6]] +180000*s[[7,1,1,1,1,1]] +1085230*s[[7,2,1,1,1]] +1325648*s[[7,2,2,1]] +2323926*s[[7,3,1,1]] +1753901*s[[7,3,2]] +2181276*s[[7,4,1]] +772160*s[[7,5]] +921000*s[[8,1,1,1,1]] +3224212*s[[8,2,1,1]] +1933150*s[[8,2,2]] +3859102*s[[8,3,1]] +1614440*s[[8,4]] +2705808*s[[9,1,1,1]] +5282940*s[[9,2,1]] +2803140*s[[9,3]] +35*s[[2,2,2,2,1,1,1,1]] +30*s[[2,2,2,2,2,1,1]] +10*s[[2,2,2,2,2,2]] +315*s[[3,2,2,1,1,1,1,1]] +1060*s[[3,2,2,2,1,1,1]] +620*s[[3,2,2,2,2,1]] +350*s[[3,3,1,1,1,1,1,1]] +3570*s[[3,3,2,1,1,1,1]] +6195*s[[3,3,2,2,1,1]] +2017*s[[3,3,2,2,2]] +7185*s[[3,3,3,1,1,1]] +8738*s[[3,3,3,2,1]] +2368*s[[3,3,3,3]] +910*s[[4,2,1,1,1,1,1,1]] +7890*s[[4,2,2,1,1,1,1]] +12530*s[[4,2,2,2,1,1]] +4195*s[[4,2,2,2,2]] +11640*s[[4,3,1,1,1,1,1]] +56309*s[[4,3,2,1,1,1]] +54437*s[[4,3,2,2,1]] +69722*s[[4,3,3,1,1]] +43216*s[[4,3,3,2]] +43038*s[[4,4,1,1,1,1]] +124311*s[[4,4,2,1,1]] +63745*s[[4,4,2,2]] )
    +t^13*( 33873008*s[[10,3]] +21010752*s[[11,1,1]] +45807712*s[[11,2]] +50187648*s[[12,1]] +35965440*s[[13]] -491190*s[[5,5,1,1,1]] +628868*s[[5,5,2,1]] +1053825*s[[5,5,3]] -33096*s[[6,1,1,1,1,1,1,1]] -390120*s[[6,2,1,1,1,1,1]] -820695*s[[6,2,2,1,1,1]] -248886*s[[6,2,2,2,1]] -1418680*s[[6,3,1,1,1,1]] -1422733*s[[6,3,2,1,1]] +570458*s[[6,3,2,2]] +976564*s[[6,3,3,1]] -1699188*s[[6,4,1,1,1]] +1705622*s[[6,4,2,1]] +2930367*s[[6,4,3]] +896368*s[[6,5,1,1]] +3904806*s[[6,5,2]] +2522152*s[[6,6,1]] -340704*s[[7,1,1,1,1,1,1]] -2096050*s[[7,2,1,1,1,1]] -1901784*s[[7,2,2,1,1]] +280282*s[[7,2,2,2]] -3463410*s[[7,3,1,1,1]] +1980574*s[[7,3,2,1]] +3478056*s[[7,3,3]] +1542680*s[[7,4,1,1]] +8054901*s[[7,4,2]] +8264826*s[[7,5,1]] +4921804*s[[7,6]] -1822296*s[[8,1,1,1,1,1]] -5282456*s[[8,2,1,1,1]] +767888*s[[8,2,2,1]] +1250284*s[[8,3,1,1]] +11250764*s[[8,3,2]] +15465458*s[[8,4,1]] +11590100*s[[8,5]] -4810848*s[[9,1,1,1,1]] -629048*s[[9,2,1,1]] +9766480*s[[9,2,2]] +23051352*s[[9,3,1]] +21281252*s[[9,4]] -2117472*s[[10,1,1,1]] +26661648*s[[10,2,1]] -1056*s[[3,2,2,2,2,1,1]] -220*s[[3,2,2,2,2,2]] -560*s[[3,3,1,1,1,1,1,1,1]] -6181*s[[3,3,2,1,1,1,1,1]] -11059*s[[3,3,2,2,1,1,1]] -2972*s[[3,3,2,2,2,1]] -13020*s[[3,3,3,1,1,1,1]] -13031*s[[3,3,3,2,1,1]] +2572*s[[3,3,3,2,2]] +2809*s[[3,3,3,3,1]] -1456*s[[4,2,1,1,1,1,1,1,1]] -13685*s[[4,2,2,1,1,1,1,1]] -22600*s[[4,2,2,2,1,1,1]] -7059*s[[4,2,2,2,2,1]] -20244*s[[4,3,1,1,1,1,1,1]] -103429*s[[4,3,2,1,1,1,1]] -89537*s[[4,3,2,2,1,1]] +719*s[[4,3,2,2,2]] -118212*s[[4,3,3,1,1,1]] -3951*s[[4,3,3,2,1]] +43642*s[[4,3,3,3]] -79994*s[[4,4,1,1,1,1,1]] -218796*s[[4,4,2,1,1,1]] -37175*s[[4,4,2,2,1]] -75716*s[[4,4,3,1,1]] +156352*s[[4,4,3,2]] +111106*s[[4,4,4,1]] -1344*s[[5,1,1,1,1,1,1,1,1]] -37030*s[[5,2,1,1,1,1,1,1]] -151020*s[[5,2,2,1,1,1,1]] -127360*s[[5,2,2,2,1,1]] -9346*s[[5,2,2,2,2]] -248118*s[[5,3,1,1,1,1,1]] -648739*s[[5,3,2,1,1,1]] -144434*s[[5,3,2,2,1]] -222820*s[[5,3,3,1,1]] +304405*s[[5,3,3,2]] -647178*s[[5,4,1,1,1,1]] -619195*s[[5,4,2,1,1]] +393826*s[[5,4,2,2]] +787375*s[[5,4,3,1]] +546458*s[[5,4,4]] -56*s[[2,2,2,2,1,1,1,1,1]] -49*s[[2,2,2,2,2,1,1,1]] -20*s[[2,2,2,2,2,2,1]] -504*s[[3,2,2,1,1,1,1,1,1]] -1820*s[[3,2,2,2,1,1,1,1]] )
    +t^14*( -405046688*s[[10,2,1,1]] -415126994*s[[10,2,2]] -858351408*s[[10,3,1]] -537357520*s[[10,4]] -276104256*s[[11,1,1,1]] -1018756732*s[[11,2,1]] -837318240*s[[11,3]] -774350544*s[[12,1,1]] -1092492664*s[[12,2]] -1081054560*s[[13,1]] -609298560*s[[14]] +84*s[[2,2,2,2,1,1,1,1,1,1]] +70*s[[2,2,2,2,2,1,1,1,1]] +21*s[[2,2,2,2,2,2,1,1]] +756*s[[3,2,2,1,1,1,1,1,1,1]] +2856*s[[3,2,2,2,1,1,1,1,1]] +1309*s[[3,2,2,2,2,1,1,1]] -196*s[[3,2,2,2,2,2,1]] +840*s[[3,3,1,1,1,1,1,1,1,1]] +9842*s[[3,3,2,1,1,1,1,1,1]] +16835*s[[3,3,2,2,1,1,1,1]] -2580*s[[3,3,2,2,2,1,1]] -5835*s[[3,3,2,2,2,2]] +20692*s[[3,3,3,1,1,1,1,1]] +5684*s[[3,3,3,2,1,1,1]] -47566*s[[3,3,3,2,2,1]] -45872*s[[3,3,3,3,1,1]] -62432*s[[3,3,3,3,2]] +2184*s[[4,2,1,1,1,1,1,1,1,1]] +21854*s[[4,2,2,1,1,1,1,1,1]] +34930*s[[4,2,2,2,1,1,1,1]] -1134*s[[4,2,2,2,2,1,1]] -9184*s[[4,2,2,2,2,2]] +32480*s[[4,3,1,1,1,1,1,1,1]] +167951*s[[4,3,2,1,1,1,1,1]] +72853*s[[4,3,2,2,1,1,1]] -194403*s[[4,3,2,2,2,1]] +131310*s[[4,3,3,1,1,1,1]] -502134*s[[4,3,3,2,1,1]] -597855*s[[4,3,3,2,2]] -753266*s[[4,3,3,3,1]] +133014*s[[4,4,1,1,1,1,1,1]] +272669*s[[4,4,2,1,1,1,1]] -553368*s[[4,4,2,2,1,1]] -668800*s[[4,4,2,2,2]] -620445*s[[4,4,3,1,1,1]] -2917260*s[[4,4,3,2,1]] -1507456*s[[4,4,3,3]] -1595774*s[[4,4,4,1,1]] -2140544*s[[4,4,4,2]] +2016*s[[5,1,1,1,1,1,1,1,1,1]] +59556*s[[5,2,1,1,1,1,1,1,1]] +248360*s[[5,2,2,1,1,1,1,1]] +128520*s[[5,2,2,2,1,1,1]] -193186*s[[5,2,2,2,2,1]] +414722*s[[5,3,1,1,1,1,1,1]] +849791*s[[5,3,2,1,1,1,1]] -1343137*s[[5,3,2,2,1,1]] -1688123*s[[5,3,2,2,2]] -1213587*s[[5,3,3,1,1,1]] -6049644*s[[5,3,3,2,1]] -2972322*s[[5,3,3,3]] +951260*s[[5,4,1,1,1,1,1]] -1888481*s[[5,4,2,1,1,1]] -9050740*s[[5,4,2,2,1]] -12555248*s[[5,4,3,1,1]] -16091755*s[[5,4,3,2]] -12295758*s[[5,4,4,1]] -457354*s[[5,5,1,1,1,1]] -11643350*s[[5,5,2,1,1]] -12432787*s[[5,5,2,2]] -23214849*s[[5,5,3,1]] -11144202*s[[5,5,4]] +53424*s[[6,1,1,1,1,1,1,1,1]] +658784*s[[6,2,1,1,1,1,1,1]] +1163190*s[[6,2,2,1,1,1,1]] -1053738*s[[6,2,2,2,1,1]] -1485813*s[[6,2,2,2,2]] +2155206*s[[6,3,1,1,1,1,1]] -2786523*s[[6,3,2,1,1,1]] -15504412*s[[6,3,2,2,1]] -17546305*s[[6,3,3,1,1]] -22241875*s[[6,3,3,2]] -1113784*s[[6,4,1,1,1,1]] -34994629*s[[6,4,2,1,1]] -37335768*s[[6,4,2,2]] -65736269*s[[6,4,3,1]] -25473815*s[[6,4,4]] -20792678*s[[6,5,1,1,1]] -81496534*s[[6,5,2,1]] -61148132*s[[6,5,3]] -38158448*s[[6,6,1,1]] -53543134*s[[6,6,2]] +583296*s[[7,1,1,1,1,1,1,1]] +3341716*s[[7,2,1,1,1,1,1]] -1475852*s[[7,2,2,1,1,1]] -12867568*s[[7,2,2,2,1]] -583466*s[[7,3,1,1,1,1]] -52440113*s[[7,3,2,1,1]] -55503565*s[[7,3,2,2]] -79330832*s[[7,3,3,1]] -44469032*s[[7,4,1,1,1]] -171590897*s[[7,4,2,1]] -119809633*s[[7,4,3]] -125876810*s[[7,5,1,1]] -174707768*s[[7,5,2]] -135410964*s[[7,6,1]] -42698360*s[[7,7]] +3070704*s[[8,1,1,1,1,1,1]] +2022496*s[[8,2,1,1,1,1]] -44753422*s[[8,2,2,1,1]] -45798954*s[[8,2,2,2]] -66500830*s[[8,3,1,1,1]] -244989454*s[[8,3,2,1]] -136008234*s[[8,3,3]] -238719738*s[[8,4,1,1]] -322697714*s[[8,4,2]] -316313472*s[[8,5,1]] -146033200*s[[8,6]] +4315584*s[[9,1,1,1,1,1]] -70289772*s[[9,2,1,1,1]] -216188556*s[[9,2,2,1]] -357962824*s[[9,3,1,1]] -453126402*s[[9,3,2]] -569183032*s[[9,4,1]] -302267168*s[[9,5]] -41290704*s[[10,1,1,1,1]] )

  • SSM -Thom polynomial in monomial basis:
  • +t^8*( -2*c[1]*c[2]*c[5] +2*c[1]*c[3]*c[4] -2*c[2]^2*c[4] +2*c[2]*c[3]^2 -4*c[2]*c[6] +6*c[3]*c[5] -2*c[4]^2 )
    +t^9*( 8*c[1]^2*c[2]*c[5] -8*c[1]^2*c[3]*c[4] +8*c[1]*c[2]^2*c[4] -8*c[1]*c[2]*c[3]^2 +32*c[1]*c[2]*c[6] -39*c[1]*c[3]*c[5] +7*c[1]*c[4]^2 +11*c[2]^2*c[5] -6*c[2]*c[3]*c[4] -5*c[3]^3 +32*c[2]*c[7] -36*c[3]*c[6] +4*c[4]*c[5] )
    +t^10*( -20*c[1]^3*c[2]*c[5] +20*c[1]^3*c[3]*c[4] -20*c[1]^2*c[2]^2*c[4] +20*c[1]^2*c[2]*c[3]^2 -116*c[1]^2*c[2]*c[6] +129*c[1]^2*c[3]*c[5] -13*c[1]^2*c[4]^2 -47*c[1]*c[2]^2*c[5] +24*c[1]*c[2]*c[3]*c[4] +23*c[1]*c[3]^3 +6*c[2]^3*c[4] -6*c[2]^2*c[3]^2 -236*c[1]*c[2]*c[7] +232*c[1]*c[3]*c[6] +4*c[1]*c[4]*c[5] -38*c[2]^2*c[6] -6*c[2]*c[3]*c[5] +10*c[2]*c[4]^2 +34*c[3]^2*c[4] -168*c[2]*c[8] +144*c[3]*c[7] +30*c[4]*c[6] -6*c[5]^2 )
    +t^11*( 40*c[1]^4*c[2]*c[5] -40*c[1]^4*c[3]*c[4] +40*c[1]^3*c[2]^2*c[4] -40*c[1]^3*c[2]*c[3]^2 +300*c[1]^3*c[2]*c[6] -315*c[1]^3*c[3]*c[5] +15*c[1]^3*c[4]^2 +125*c[1]^2*c[2]^2*c[5] -60*c[1]^2*c[2]*c[3]*c[4] -65*c[1]^2*c[3]^3 -30*c[1]*c[2]^3*c[4] +30*c[1]*c[2]^2*c[3]^2 +900*c[1]^2*c[2]*c[7] -800*c[1]^2*c[3]*c[6] -100*c[1]^2*c[4]*c[5] +156*c[1]*c[2]^2*c[6] +109*c[1]*c[2]*c[3]*c[5] -75*c[1]*c[2]*c[4]^2 -190*c[1]*c[3]^2*c[4] -41*c[2]^3*c[5] +28*c[2]^2*c[3]*c[4] +13*c[2]*c[3]^3 +1280*c[1]*c[2]*c[8] -924*c[1]*c[3]*c[7] -347*c[1]*c[4]*c[6] -9*c[1]*c[5]^2 +78*c[2]^2*c[7] +165*c[2]*c[3]*c[6] -69*c[2]*c[4]*c[5] -101*c[3]^2*c[5] -73*c[3]*c[4]^2 +720*c[2]*c[9] -420*c[3]*c[8] -250*c[4]*c[7] -50*c[5]*c[6] )
    +t^12*( -70*c[1]^5*c[2]*c[5] +70*c[1]^5*c[3]*c[4] -70*c[1]^4*c[2]^2*c[4] +70*c[1]^4*c[2]*c[3]^2 -640*c[1]^4*c[2]*c[6] +645*c[1]^4*c[3]*c[5] -5*c[1]^4*c[4]^2 -265*c[1]^3*c[2]^2*c[5] +120*c[1]^3*c[2]*c[3]*c[4] +145*c[1]^3*c[3]^3 +90*c[1]^2*c[2]^3*c[4] -90*c[1]^2*c[2]^2*c[3]^2 -2510*c[1]^3*c[2]*c[7] +2070*c[1]^3*c[3]*c[6] +440*c[1]^3*c[4]*c[5] -384*c[1]^2*c[2]^2*c[6] -515*c[1]^2*c[2]*c[3]*c[5] +269*c[1]^2*c[2]*c[4]^2 +630*c[1]^2*c[3]^2*c[4] +231*c[1]*c[2]^3*c[5] -156*c[1]*c[2]^2*c[3]*c[4] -75*c[1]*c[2]*c[3]^3 -10*c[2]^4*c[4] +10*c[2]^3*c[3]^2 -5260*c[1]^2*c[2]*c[8] +3288*c[1]^2*c[3]*c[7] +1789*c[1]^2*c[4]*c[6] +183*c[1]^2*c[5]^2 -148*c[1]*c[2]^2*c[7] -1452*c[1]*c[2]*c[3]*c[6] +470*c[1]*c[2]*c[4]*c[5] +613*c[1]*c[3]^2*c[5] +517*c[1]*c[3]*c[4]^2 +215*c[2]^3*c[6] -95*c[2]^2*c[3]*c[5] -3*c[2]^2*c[4]^2 -139*c[2]*c[3]^2*c[4] +22*c[3]^4 -5854*c[1]*c[2]*c[9] +2600*c[1]*c[3]*c[8] +2459*c[1]*c[4]*c[7] +795*c[1]*c[5]*c[6] +66*c[2]^2*c[8] -1111*c[2]*c[3]*c[7] +54*c[2]*c[4]*c[6] +211*c[2]*c[5]^2 +277*c[3]^2*c[6] +429*c[3]*c[4]*c[5] +74*c[4]^3 -2748*c[2]*c[10] +822*c[3]*c[9] +1134*c[4]*c[8] +774*c[5]*c[7] +18*c[6]^2 )
    +t^13*( 112*c[1]^6*c[2]*c[5] -112*c[1]^6*c[3]*c[4] +112*c[1]^5*c[2]^2*c[4] -112*c[1]^5*c[2]*c[3]^2 +1204*c[1]^5*c[2]*c[6] -1176*c[1]^5*c[3]*c[5] -28*c[1]^5*c[4]^2 +490*c[1]^4*c[2]^2*c[5] -210*c[1]^4*c[2]*c[3]*c[4] -280*c[1]^4*c[3]^3 -210*c[1]^3*c[2]^3*c[4] +210*c[1]^3*c[2]^2*c[3]^2 +5800*c[1]^4*c[2]*c[7] -4520*c[1]^4*c[3]*c[6] -1280*c[1]^4*c[4]*c[5] +724*c[1]^3*c[2]^2*c[6] +1575*c[1]^3*c[2]*c[3]*c[5] -689*c[1]^3*c[2]*c[4]^2 -1610*c[1]^3*c[3]^2*c[4] -771*c[1]^2*c[2]^3*c[5] +516*c[1]^2*c[2]^2*c[3]*c[4] +255*c[1]^2*c[2]*c[3]^3 +60*c[1]*c[2]^4*c[4] -60*c[1]*c[2]^3*c[3]^2 +15920*c[1]^3*c[2]*c[8] -8933*c[1]^3*c[3]*c[7] -6104*c[1]^3*c[4]*c[6] -883*c[1]^3*c[5]^2 -395*c[1]^2*c[2]^2*c[7] +6207*c[1]^2*c[2]*c[3]*c[6] -1547*c[1]^2*c[2]*c[4]*c[5] -2229*c[1]^2*c[3]^2*c[5] -2036*c[1]^2*c[3]*c[4]^2 -1323*c[1]*c[2]^3*c[6] +369*c[1]*c[2]^2*c[3]*c[5] +162*c[1]*c[2]^2*c[4]^2 +921*c[1]*c[2]*c[3]^2*c[4] -129*c[1]*c[3]^4 +77*c[2]^4*c[5] -62*c[2]^3*c[3]*c[4] -15*c[2]^2*c[3]^3 +26084*c[1]^2*c[2]*c[9] -9144*c[1]^2*c[3]*c[8] -12270*c[1]^2*c[4]*c[7] -4670*c[1]^2*c[5]*c[6] -2260*c[1]*c[2]^2*c[8] +9431*c[1]*c[2]*c[3]*c[7] -119*c[1]*c[2]*c[4]*c[6] -1258*c[1]*c[2]*c[5]^2 -1926*c[1]*c[3]^2*c[6] -3248*c[1]*c[3]*c[4]*c[5] -620*c[1]*c[4]^3 -953*c[2]^3*c[7] +79*c[2]^2*c[3]*c[6] +143*c[2]^2*c[4]*c[5] +539*c[2]*c[3]^2*c[5] +386*c[2]*c[3]*c[4]^2 -194*c[3]^3*c[4] +24080*c[1]*c[2]*c[10] -3859*c[1]*c[3]*c[9] -11573*c[1]*c[4]*c[8] -7643*c[1]*c[5]*c[7] -1005*c[1]*c[6]^2 -1779*c[2]^2*c[9] +5559*c[2]*c[3]*c[8] +523*c[2]*c[4]*c[7] -1000*c[2]*c[5]*c[6] -840*c[3]^2*c[7] -974*c[3]*c[4]*c[6] -800*c[3]*c[5]^2 -689*c[4]^2*c[5] +9744*c[2]*c[11] -4202*c[4]*c[9] -4390*c[5]*c[8] -1152*c[6]*c[7] )
    +t^14*( -168*c[1]^7*c[2]*c[5] +168*c[1]^7*c[3]*c[4] -168*c[1]^6*c[2]^2*c[4] +168*c[1]^6*c[2]*c[3]^2 -2072*c[1]^6*c[2]*c[6] +1974*c[1]^6*c[3]*c[5] +98*c[1]^6*c[4]^2 -826*c[1]^5*c[2]^2*c[5] +336*c[1]^5*c[2]*c[3]*c[4] +490*c[1]^5*c[3]^3 +420*c[1]^4*c[2]^3*c[4] -420*c[1]^4*c[2]^2*c[3]^2 -11802*c[1]^5*c[2]*c[7] +8806*c[1]^5*c[3]*c[6] +2996*c[1]^5*c[4]*c[5] -1134*c[1]^4*c[2]^2*c[6] -3815*c[1]^4*c[2]*c[3]*c[5] +1449*c[1]^4*c[2]*c[4]^2 +3500*c[1]^4*c[3]^2*c[4] +1981*c[1]^3*c[2]^3*c[5] -1316*c[1]^3*c[2]^2*c[3]*c[4] -665*c[1]^3*c[2]*c[3]^3 -210*c[1]^2*c[2]^4*c[4] +210*c[1]^2*c[2]^3*c[3]^2 -39880*c[1]^4*c[2]*c[8] +20689*c[1]^4*c[3]*c[7] +16342*c[1]^4*c[4]*c[6] +2849*c[1]^4*c[5]^2 +3175*c[1]^3*c[2]^2*c[7] -18917*c[1]^3*c[2]*c[3]*c[6] +3533*c[1]^3*c[2]*c[4]*c[5] +6247*c[1]^3*c[3]^2*c[5] +5962*c[1]^3*c[3]*c[4]^2 +4765*c[1]^2*c[2]^3*c[6] -745*c[1]^2*c[2]^2*c[3]*c[5] -932*c[1]^2*c[2]^2*c[4]^2 -3535*c[1]^2*c[2]*c[3]^2*c[4] +447*c[1]^2*c[3]^4 -533*c[1]*c[2]^4*c[5] +428*c[1]*c[2]^3*c[3]*c[4] +105*c[1]*c[2]^2*c[3]^3 +10*c[2]^5*c[4] -10*c[2]^4*c[3]^2 -85662*c[1]^3*c[2]*c[9] +25230*c[1]^3*c[3]*c[8] +42502*c[1]^3*c[4]*c[7] +17930*c[1]^3*c[5]*c[6] +14764*c[1]^2*c[2]^2*c[8] -41421*c[1]^2*c[2]*c[3]*c[7] -2031*c[1]^2*c[2]*c[4]*c[6] +4166*c[1]^2*c[2]*c[5]^2 +7782*c[1]^2*c[3]^2*c[6] +14048*c[1]^2*c[3]*c[4]*c[5] +2692*c[1]^2*c[4]^3 +6233*c[1]*c[2]^3*c[7] +1391*c[1]*c[2]^2*c[3]*c[6] -1923*c[1]*c[2]^2*c[4]*c[5] -3983*c[1]*c[2]*c[3]^2*c[5] -3050*c[1]*c[2]*c[3]*c[4]^2 +1332*c[1]*c[3]^3*c[4] -516*c[2]^4*c[6] +456*c[2]^3*c[3]*c[5] -108*c[2]^3*c[4]^2 +254*c[2]^2*c[3]^2*c[4] -86*c[2]*c[3]^4 -116360*c[1]^2*c[2]*c[10] +9185*c[1]^2*c[3]*c[9] +60295*c[1]^2*c[4]*c[8] +39121*c[1]^2*c[5]*c[7] +7759*c[1]^2*c[6]^2 +22309*c[1]*c[2]^2*c[9] -47474*c[1]*c[2]*c[3]*c[8] -7362*c[1]*c[2]*c[4]*c[7] +4978*c[1]*c[2]*c[5]*c[6] +6154*c[1]*c[3]^2*c[7] +9332*c[1]*c[3]*c[4]*c[6] +6260*c[1]*c[3]*c[5]^2 +5803*c[1]*c[4]^2*c[5] +3679*c[2]^3*c[8] +1599*c[2]^2*c[3]*c[7] -297*c[2]^2*c[4]*c[6] -978*c[2]^2*c[5]^2 -2237*c[2]*c[3]^2*c[6] -2632*c[2]*c[3]*c[4]*c[5] -408*c[2]*c[4]^3 +800*c[3]^3*c[5] +474*c[3]^2*c[4]^2 -92280*c[1]*c[2]*c[11] -11558*c[1]*c[3]*c[10] +45551*c[1]*c[4]*c[9] +42291*c[1]*c[5]*c[8] +15996*c[1]*c[6]*c[7] +12398*c[2]^2*c[10] -23339*c[2]*c[3]*c[9] -4340*c[2]*c[4]*c[8] +163*c[2]*c[5]*c[7] +1560*c[2]*c[6]^2 +2203*c[3]^2*c[8] +2905*c[3]*c[4]*c[7] +4638*c[3]*c[5]*c[6] +1602*c[4]^2*c[6] +2210*c[4]*c[5]^2 -32896*c[2]*c[12] -10248*c[3]*c[11] +14260*c[4]*c[10] +18612*c[5]*c[9] +7872*c[6]*c[8] +2400*c[7]^2 )

  • SSM -Thom polynomial in Schur basis:
  • +t^8*( 8*s[[5,3]] +2*s[[3,3,2]] +4*s[[4,3,1]] )
    +t^9*( -8*s[[3,3,2,1]] -13*s[[3,3,3]] -16*s[[4,3,1,1]] -40*s[[4,3,2]] -28*s[[4,4,1]] -80*s[[5,3,1]] -56*s[[5,4]] -96*s[[6,3]] )
    +t^10*( 20*s[[3,3,2,1,1]] +14*s[[3,3,2,2]] +57*s[[3,3,3,1]] +40*s[[4,3,1,1,1]] +178*s[[4,3,2,1]] +195*s[[4,3,3]] +128*s[[4,4,1,1]] +262*s[[4,4,2]] +300*s[[5,3,1,1]] +450*s[[5,3,2]] +644*s[[5,4,1]] +240*s[[5,5]] +788*s[[6,3,1]] +776*s[[6,4]] +696*s[[7,3]] )
    +t^11*( -6512*s[[7,4]] -3984*s[[8,3]] -40*s[[3,3,2,1,1,1]] -50*s[[3,3,2,2,1]] -155*s[[3,3,3,1,1]] -112*s[[3,3,3,2]] -80*s[[4,3,1,1,1,1]] -490*s[[4,3,2,1,1]] -326*s[[4,3,2,2]] -963*s[[4,3,3,1]] -360*s[[4,4,1,1,1]] -1330*s[[4,4,2,1]] -1298*s[[4,4,3]] -780*s[[5,3,1,1,1]] -2178*s[[5,3,2,1]] -1814*s[[5,3,3]] -2756*s[[5,4,1,1]] -3988*s[[5,4,2]] -2784*s[[5,5,1]] -3052*s[[6,3,1,1]] -3712*s[[6,3,2]] -7328*s[[6,4,1]] -3888*s[[6,5]] -5616*s[[7,3,1]] )
    +t^12*( 39254*s[[6,4,2]] +40560*s[[6,5,1]] +13208*s[[6,6]] +23072*s[[7,3,1,1]] +25176*s[[7,3,2]] +59944*s[[7,4,1]] +37384*s[[7,5]] +33248*s[[8,3,1]] +42848*s[[8,4]] +19872*s[[9,3]] +70*s[[3,3,2,1,1,1,1]] +120*s[[3,3,2,2,1,1]] +60*s[[3,3,2,2,2]] +335*s[[3,3,3,1,1,1]] +435*s[[3,3,3,2,1]] +132*s[[3,3,3,3]] +140*s[[4,3,1,1,1,1,1]] +1070*s[[4,3,2,1,1,1]] +1264*s[[4,3,2,2,1]] +2904*s[[4,3,3,1,1]] +2160*s[[4,3,3,2]] +800*s[[4,4,1,1,1,1]] +4082*s[[4,4,2,1,1]] +2788*s[[4,4,2,2]] +7290*s[[4,4,3,1]] +3128*s[[4,4,4]] +1660*s[[5,3,1,1,1,1]] +6522*s[[5,3,2,1,1]] +4186*s[[5,3,2,2]] +9990*s[[5,3,3,1]] +8016*s[[5,4,1,1,1]] +21906*s[[5,4,2,1]] +17472*s[[5,4,3]] +13076*s[[5,5,1,1]] +17546*s[[5,5,2]] +8468*s[[6,3,1,1,1]] +19428*s[[6,3,2,1]] +13497*s[[6,3,3]] +32092*s[[6,4,1,1]] )
    +t^13*( -112*s[[3,3,2,1,1,1,1,1]] -238*s[[3,3,2,2,1,1,1]] -200*s[[3,3,2,2,2,1]] -630*s[[3,3,3,1,1,1,1]] -1125*s[[3,3,3,2,1,1]] -570*s[[3,3,3,2,2]] -626*s[[3,3,3,3,1]] -224*s[[4,3,1,1,1,1,1,1]] -2030*s[[4,3,2,1,1,1,1]] -3270*s[[4,3,2,2,1,1]] -1616*s[[4,3,2,2,2]] -6879*s[[4,3,3,1,1,1]] -9200*s[[4,3,3,2,1]] -2834*s[[4,3,3,3]] -1540*s[[4,4,1,1,1,1,1]] -9782*s[[4,4,2,1,1,1]] -11878*s[[4,4,2,2,1]] -24299*s[[4,4,3,1,1]] -18906*s[[4,4,3,2]] -19432*s[[4,4,4,1]] -3108*s[[5,3,1,1,1,1,1]] -15414*s[[5,3,2,1,1,1]] -17472*s[[5,3,2,2,1]] -33053*s[[5,3,3,1,1]] -24811*s[[5,3,3,2]] -18796*s[[5,4,1,1,1,1]] -72494*s[[5,4,2,1,1]] -47984*s[[5,4,2,2]] -108039*s[[5,4,3,1]] -45334*s[[5,4,4]] -90528*s[[10,3]] -41488*s[[5,5,1,1,1]] -106224*s[[5,5,2,1]] -79031*s[[5,5,3]] -19348*s[[6,3,1,1,1,1]] -62824*s[[6,3,2,1,1]] -39220*s[[6,3,2,2]] -81476*s[[6,3,3,1]] -98432*s[[6,4,1,1,1]] -229816*s[[6,4,2,1]] -158504*s[[6,4,3]] -195500*s[[6,5,1,1]] -233880*s[[6,5,2]] -144164*s[[6,6,1]] -68688*s[[7,3,1,1,1]] -141624*s[[7,3,2,1]] -87071*s[[7,3,3]] -274264*s[[7,4,1,1]] -305086*s[[7,4,2]] -380284*s[[7,5,1]] -162544*s[[7,6]] -145824*s[[8,3,1,1]] -149000*s[[8,3,2]] -401792*s[[8,4,1]] -275024*s[[8,5]] -174384*s[[9,3,1]] -242528*s[[9,4]] )
    +t^14*( 186134*s[[5,4,2,1,1,1]] +217720*s[[5,4,2,2,1]] +389463*s[[5,4,3,1,1]] +302860*s[[5,4,3,2]] +306333*s[[5,4,4,1]] +105092*s[[5,5,1,1,1,1]] +380138*s[[5,5,2,1,1]] +251832*s[[5,5,2,2]] +533134*s[[5,5,3,1]] +253685*s[[5,5,4]] +38864*s[[6,3,1,1,1,1,1]] +159560*s[[6,3,2,1,1,1]] +174888*s[[6,3,2,2,1]] +291607*s[[6,3,3,1,1]] +217954*s[[6,3,3,2]] +244676*s[[6,4,1,1,1,1]] +809626*s[[6,4,2,1,1]] +519694*s[[6,4,2,2]] +1053226*s[[6,4,3,1]] +418484*s[[6,4,4]] +649508*s[[6,5,1,1,1]] +1487542*s[[6,5,2,1]] +993160*s[[6,5,3]] +738076*s[[6,6,1,1]] +848950*s[[6,6,2]] +168416*s[[7,3,1,1,1,1]] +490996*s[[7,3,2,1,1]] +299376*s[[7,3,2,2]] +566746*s[[7,3,3,1]] +888944*s[[7,4,1,1,1]] +1884332*s[[7,4,2,1]] +1170151*s[[7,4,3]] +1889924*s[[7,5,1,1]] +168*s[[3,3,2,1,1,1,1,1,1]] +420*s[[3,3,2,2,1,1,1,1]] +462*s[[3,3,2,2,2,1,1]] +200*s[[3,3,2,2,2,2]] +1078*s[[3,3,3,1,1,1,1,1]] +2387*s[[3,3,3,2,1,1,1]] +2035*s[[3,3,3,2,2,1]] +1855*s[[3,3,3,3,1,1]] +1164*s[[3,3,3,3,2]] +336*s[[4,3,1,1,1,1,1,1,1]] +3500*s[[4,3,2,1,1,1,1,1]] +6944*s[[4,3,2,2,1,1,1]] +5750*s[[4,3,2,2,2,1]] +14049*s[[4,3,3,1,1,1,1]] +25756*s[[4,3,3,2,1,1]] +13162*s[[4,3,3,2,2]] +14396*s[[4,3,3,3,1]] +2688*s[[4,4,1,1,1,1,1,1]] +20132*s[[4,4,2,1,1,1,1]] +33246*s[[4,4,2,2,1,1]] +16624*s[[4,4,2,2,2]] +62510*s[[4,4,3,1,1,1]] +87473*s[[4,4,3,2,1]] +28036*s[[4,4,3,3]] +69995*s[[4,4,4,1,1]] +56802*s[[4,4,4,2]] +5320*s[[5,3,1,1,1,1,1,1]] +31472*s[[5,3,2,1,1,1,1]] +48376*s[[5,3,2,2,1,1]] +23630*s[[5,3,2,2,2]] +84928*s[[5,3,3,1,1,1]] +114140*s[[5,3,3,2,1]] +34701*s[[5,3,3,3]] +38332*s[[5,4,1,1,1,1,1]] +2093294*s[[7,5,2]] +1751800*s[[7,6,1]] +479768*s[[7,7]] +465080*s[[8,3,1,1,1]] +894844*s[[8,3,2,1]] +504342*s[[8,3,3]] +1927840*s[[8,4,1,1]] +2016316*s[[8,4,2]] +2808360*s[[8,5,1]] +1335832*s[[8,6]] +815832*s[[9,3,1,1]] +796476*s[[9,3,2]] +2347528*s[[9,4,1]] +1701888*s[[9,5]] +838776*s[[10,3,1]] +1235024*s[[10,4]] +386384*s[[11,3]] )

    codimension 9

  • SSM -Thom polynomial in monomial basis:
  • +t^9*( -2*c[1]^2*c[2]*c[5] +2*c[1]^2*c[3]*c[4] -2*c[1]*c[2]^2*c[4] +2*c[1]*c[2]*c[3]^2 -10*c[1]*c[2]*c[6] +9*c[1]*c[3]*c[5] +c[1]*c[4]^2 -5*c[2]^2*c[5] +4*c[2]*c[3]*c[4] +c[3]^3 -12*c[2]*c[7] +10*c[3]*c[6] +2*c[4]*c[5] )
    +t^10*( 8*c[1]^3*c[2]*c[5] -8*c[1]^3*c[3]*c[4] +8*c[1]^2*c[2]^2*c[4] -8*c[1]^2*c[2]*c[3]^2 +62*c[1]^2*c[2]*c[6] -54*c[1]^2*c[3]*c[5] -8*c[1]^2*c[4]^2 +40*c[1]*c[2]^2*c[5] -30*c[1]*c[2]*c[3]*c[4] -10*c[1]*c[3]^3 +4*c[2]^3*c[4] -4*c[2]^2*c[3]^2 +158*c[1]*c[2]*c[7] -121*c[1]*c[3]*c[6] -37*c[1]*c[4]*c[5] +51*c[2]^2*c[6] -21*c[2]*c[3]*c[5] -7*c[2]*c[4]^2 -23*c[3]^2*c[4] +132*c[2]*c[8] -90*c[3]*c[7] -36*c[4]*c[6] -6*c[5]^2 )
    +t^11*( -20*c[1]^4*c[2]*c[5] +20*c[1]^4*c[3]*c[4] -20*c[1]^3*c[2]^2*c[4] +20*c[1]^3*c[2]*c[3]^2 -200*c[1]^3*c[2]*c[6] +171*c[1]^3*c[3]*c[5] +29*c[1]^3*c[4]^2 -133*c[1]^2*c[2]^2*c[5] +96*c[1]^2*c[2]*c[3]*c[4] +37*c[1]^2*c[3]^3 -10*c[1]*c[2]^3*c[4] +10*c[1]*c[2]^2*c[3]^2 -770*c[1]^2*c[2]*c[7] +575*c[1]^2*c[3]*c[6] +195*c[1]^2*c[4]*c[5] -323*c[1]*c[2]^2*c[6] +118*c[1]*c[2]*c[3]*c[5] +38*c[1]*c[2]*c[4]^2 +167*c[1]*c[3]^2*c[4] -7*c[2]^3*c[5] -6*c[2]^2*c[3]*c[4] +13*c[2]*c[3]^3 -1350*c[1]*c[2]*c[8] +915*c[1]*c[3]*c[7] +339*c[1]*c[4]*c[6] +96*c[1]*c[5]^2 -289*c[2]^2*c[7] +63*c[2]*c[3]*c[6] +25*c[2]*c[4]*c[5] +121*c[3]^2*c[5] +80*c[3]*c[4]^2 -900*c[2]*c[9] +578*c[3]*c[8] +208*c[4]*c[7] +114*c[5]*c[6] )
    +t^12*( 40*c[1]^5*c[2]*c[5] -40*c[1]^5*c[3]*c[4] +40*c[1]^4*c[2]^2*c[4] -40*c[1]^4*c[2]*c[3]^2 +480*c[1]^4*c[2]*c[6] -405*c[1]^4*c[3]*c[5] -75*c[1]^4*c[4]^2 +315*c[1]^3*c[2]^2*c[5] -220*c[1]^3*c[2]*c[3]*c[4] -95*c[1]^3*c[3]^3 +10*c[1]^2*c[2]^3*c[4] -10*c[1]^2*c[2]^2*c[3]^2 +2400*c[1]^3*c[2]*c[7] -1754*c[1]^3*c[3]*c[6] -646*c[1]^3*c[4]*c[5] +1002*c[1]^2*c[2]^2*c[6] -269*c[1]^2*c[2]*c[3]*c[5] -117*c[1]^2*c[2]*c[4]^2 -616*c[1]^2*c[3]^2*c[4] -65*c[1]*c[2]^3*c[5] +108*c[1]*c[2]^2*c[3]*c[4] -43*c[1]*c[2]*c[3]^3 -20*c[2]^4*c[4] +20*c[2]^3*c[3]^2 +6290*c[1]^2*c[2]*c[8] -4201*c[1]^2*c[3]*c[7] -1568*c[1]^2*c[4]*c[6] -521*c[1]^2*c[5]^2 +1601*c[1]*c[2]^2*c[7] -89*c[1]*c[2]*c[3]*c[6] -43*c[1]*c[2]*c[4]*c[5] -908*c[1]*c[3]^2*c[5] -561*c[1]*c[3]*c[4]^2 -117*c[2]^3*c[6] +101*c[2]^2*c[3]*c[5] +57*c[2]^2*c[4]^2 -21*c[2]*c[3]^2*c[4] -20*c[3]^4 +8610*c[1]*c[2]*c[9] -5577*c[1]*c[3]*c[8] -1799*c[1]*c[4]*c[7] -1234*c[1]*c[5]*c[6] +1119*c[2]^2*c[8] -3*c[2]*c[3]*c[7] +219*c[2]*c[4]*c[6] -56*c[2]*c[5]^2 -643*c[3]^2*c[6] -578*c[3]*c[4]*c[5] -58*c[4]^3 +4860*c[2]*c[10] -3182*c[3]*c[9] -784*c[4]*c[8] -658*c[5]*c[7] -236*c[6]^2 )
    +t^13*( -70*c[1]^6*c[2]*c[5] +70*c[1]^6*c[3]*c[4] -70*c[1]^5*c[2]^2*c[4] +70*c[1]^5*c[2]*c[3]^2 -970*c[1]^5*c[2]*c[6] +810*c[1]^5*c[3]*c[5] +160*c[1]^5*c[4]^2 -620*c[1]^4*c[2]^2*c[5] +420*c[1]^4*c[2]*c[3]*c[4] +200*c[1]^4*c[3]^3 +10*c[1]^3*c[2]^3*c[4] -10*c[1]^3*c[2]^2*c[3]^2 -5870*c[1]^4*c[2]*c[7] +4210*c[1]^4*c[3]*c[6] +1660*c[1]^4*c[4]*c[5] -2274*c[1]^3*c[2]^2*c[6] +345*c[1]^3*c[2]*c[3]*c[5] +269*c[1]^3*c[2]*c[4]^2 +1660*c[1]^3*c[3]^2*c[4] +421*c[1]^2*c[2]^3*c[5] -496*c[1]^2*c[2]^2*c[3]*c[4] +75*c[1]^2*c[2]*c[3]^3 +90*c[1]*c[2]^4*c[4] -90*c[1]*c[2]^3*c[3]^2 -19990*c[1]^3*c[2]*c[8] +13047*c[1]^3*c[3]*c[7] +5143*c[1]^3*c[4]*c[6] +1800*c[1]^3*c[5]^2 -4383*c[1]^2*c[2]^2*c[7] -1162*c[1]^2*c[2]*c[3]*c[6] -202*c[1]^2*c[2]*c[4]*c[5] +3559*c[1]^2*c[3]^2*c[5] +2188*c[1]^2*c[3]*c[4]^2 +1371*c[1]*c[2]^3*c[6] -944*c[1]*c[2]^2*c[3]*c[5] -354*c[1]*c[2]^2*c[4]^2 -213*c[1]*c[2]*c[3]^2*c[4] +140*c[1]*c[3]^4 +121*c[2]^4*c[5] -46*c[2]^3*c[3]*c[4] -75*c[2]^2*c[3]^3 -40504*c[1]^2*c[2]*c[9] +25787*c[1]^2*c[3]*c[8] +8452*c[1]^2*c[4]*c[7] +6265*c[1]^2*c[5]*c[6] -4755*c[1]*c[2]^2*c[8] -2809*c[1]*c[2]*c[3]*c[7] -2378*c[1]*c[2]*c[4]*c[6] +129*c[1]*c[2]*c[5]^2 +4992*c[1]*c[3]^2*c[6] +4401*c[1]*c[3]*c[4]*c[5] +420*c[1]*c[4]^3 +1355*c[2]^3*c[7] -715*c[2]^2*c[3]*c[6] -397*c[2]^2*c[4]*c[5] -179*c[2]*c[3]^2*c[5] -330*c[2]*c[3]*c[4]^2 +266*c[3]^3*c[4] -46140*c[1]*c[2]*c[10] +30366*c[1]*c[3]*c[9] +6643*c[1]*c[4]*c[8] +6768*c[1]*c[5]*c[7] +2363*c[1]*c[6]^2 -2652*c[2]^2*c[9] -1635*c[2]*c[3]*c[8] -2447*c[2]*c[4]*c[7] -146*c[2]*c[5]*c[6] +3319*c[3]^2*c[7] +2102*c[3]*c[4]*c[6] +1041*c[3]*c[5]^2 +418*c[4]^2*c[5] -22824*c[2]*c[11] +16040*c[3]*c[10] +1686*c[4]*c[9] +3210*c[5]*c[8] +1888*c[6]*c[7] )
    +t^14*( 112*c[1]^7*c[2]*c[5] -112*c[1]^7*c[3]*c[4] +112*c[1]^6*c[2]^2*c[4] -112*c[1]^6*c[2]*c[3]^2 +1750*c[1]^6*c[2]*c[6] -1449*c[1]^6*c[3]*c[5] -301*c[1]^6*c[4]^2 +1085*c[1]^5*c[2]^2*c[5] -714*c[1]^5*c[2]*c[3]*c[4] -371*c[1]^5*c[3]^3 -70*c[1]^4*c[2]^3*c[4] +70*c[1]^4*c[2]^2*c[3]^2 +12322*c[1]^5*c[2]*c[7] -8695*c[1]^5*c[3]*c[6] -3627*c[1]^5*c[4]*c[5] +4309*c[1]^4*c[2]^2*c[6] -80*c[1]^4*c[2]*c[3]*c[5] -514*c[1]^4*c[2]*c[4]^2 -3715*c[1]^4*c[3]^2*c[4] -1411*c[1]^3*c[2]^3*c[5] +1476*c[1]^3*c[2]^2*c[3]*c[4] -65*c[1]^3*c[2]*c[3]^3 -240*c[1]^2*c[2]^4*c[4] +240*c[1]^2*c[2]^3*c[3]^2 +50930*c[1]^4*c[2]*c[8] -32468*c[1]^4*c[3]*c[7] -13604*c[1]^4*c[4]*c[6] -4858*c[1]^4*c[5]^2 +8286*c[1]^3*c[2]^2*c[7] +6821*c[1]^3*c[2]*c[3]*c[6] +1469*c[1]^3*c[2]*c[4]*c[5] -10219*c[1]^3*c[3]^2*c[5] -6357*c[1]^3*c[3]*c[4]^2 -6121*c[1]^2*c[2]^3*c[6] +3716*c[1]^2*c[2]^2*c[3]*c[5] +1305*c[1]^2*c[2]^2*c[4]^2 +1629*c[1]^2*c[2]*c[3]^2*c[4] -529*c[1]^2*c[3]^4 -426*c[1]*c[2]^4*c[5] +16*c[1]*c[2]^3*c[3]*c[4] +410*c[1]*c[2]^2*c[3]^3 +60*c[2]^5*c[4] -60*c[2]^4*c[3]^2 +133814*c[1]^3*c[2]*c[9] -82739*c[1]^3*c[3]*c[8] -29228*c[1]^3*c[4]*c[7] -21847*c[1]^3*c[5]*c[6] +6233*c[1]^2*c[2]^2*c[8] +22377*c[1]^2*c[2]*c[3]*c[7] +11691*c[1]^2*c[2]*c[4]*c[6] +768*c[1]^2*c[2]*c[5]^2 -20773*c[1]^2*c[3]^2*c[6] -18488*c[1]^2*c[3]*c[4]*c[5] -1808*c[1]^2*c[4]^3 -11845*c[1]*c[2]^3*c[7] +5404*c[1]*c[2]^2*c[3]*c[6] +2339*c[1]*c[2]^2*c[4]*c[5] +2998*c[1]*c[2]*c[3]^2*c[5] +3067*c[1]*c[2]*c[3]*c[4]^2 -1963*c[1]*c[3]^3*c[4] -315*c[2]^4*c[6] -112*c[2]^3*c[3]*c[5] -205*c[2]^3*c[4]^2 +607*c[2]^2*c[3]^2*c[4] +25*c[2]*c[3]^4 +223844*c[1]^2*c[2]*c[10] -143519*c[1]^2*c[3]*c[9] -33535*c[1]^2*c[4]*c[8] -34645*c[1]^2*c[5]*c[7] -12145*c[1]^2*c[6]^2 -1215*c[1]*c[2]^2*c[9] +31240*c[1]*c[2]*c[3]*c[8] +21601*c[1]*c[2]*c[4]*c[7] +4545*c[1]*c[2]*c[5]*c[6] -27256*c[1]*c[3]^2*c[7] -16924*c[1]*c[3]*c[4]*c[6] -8618*c[1]*c[3]*c[5]^2 -3373*c[1]*c[4]^2*c[5] -9021*c[2]^3*c[8] +3726*c[2]^2*c[3]*c[7] +727*c[2]^2*c[4]*c[6] +599*c[2]^2*c[5]^2 +2204*c[2]*c[3]^2*c[6] +3305*c[2]*c[3]*c[4]*c[5] +646*c[2]*c[4]^3 -1360*c[3]^3*c[5] -826*c[3]^2*c[4]^2 +220404*c[1]*c[2]*c[11] -153824*c[1]*c[3]*c[10] -14418*c[1]*c[4]*c[9] -33136*c[1]*c[5]*c[8] -19026*c[1]*c[6]*c[7] -1980*c[2]^2*c[10] +16090*c[2]*c[3]*c[9] +15247*c[2]*c[4]*c[8] +2892*c[2]*c[5]*c[7] +1343*c[2]*c[6]^2 -16879*c[3]^2*c[8] -7496*c[3]*c[4]*c[7] -7672*c[3]*c[5]*c[6] -118*c[4]^2*c[6] -1427*c[4]*c[5]^2 +97704*c[2]*c[12] -75836*c[3]*c[11] +2704*c[4]*c[10] -14588*c[5]*c[9] -7000*c[6]*c[8] -2984*c[7]^2 )

  • SSM -Thom polynomial in Schur basis:
  • +t^9*( 2*s[[3,3,2,1]] +3*s[[3,3,3]] +4*s[[4,3,1,1]] +12*s[[4,3,2]] +12*s[[4,4,1]] +24*s[[5,3,1]] +24*s[[5,4]] +32*s[[6,3]] )
    +t^10*( -8*s[[3,3,2,1,1]] -12*s[[3,3,2,2]] -30*s[[3,3,3,1]] -16*s[[4,3,1,1,1]] -106*s[[4,3,2,1]] -123*s[[4,3,3]] -92*s[[4,4,1,1]] -180*s[[4,4,2]] -164*s[[5,3,1,1]] -304*s[[5,3,2]] -476*s[[5,4,1]] -232*s[[5,5]] -512*s[[6,3,1]] -584*s[[6,4]] -496*s[[7,3]] )
    +t^11*( 6744*s[[7,4]] +4440*s[[8,3]] +20*s[[3,3,2,1,1,1]] +50*s[[3,3,2,2,1]] +107*s[[3,3,3,1,1]] +130*s[[3,3,3,2]] +40*s[[4,3,1,1,1,1]] +370*s[[4,3,2,1,1]] +360*s[[4,3,2,2]] +904*s[[4,3,3,1]] +312*s[[4,4,1,1,1]] +1276*s[[4,4,2,1]] +1248*s[[4,4,3]] +540*s[[5,3,1,1,1]] +2050*s[[5,3,2,1]] +1928*s[[5,3,3]] +2636*s[[5,4,1,1]] +4064*s[[5,4,2]] +3136*s[[5,5,1]] +2660*s[[6,3,1,1]] +3890*s[[6,3,2]] +7396*s[[6,4,1]] +4472*s[[6,5]] +5700*s[[7,3,1]] )
    +t^12*( -46472*s[[7,5]] -45544*s[[8,3,1]] -54072*s[[8,4]] -30128*s[[9,3]] -27432*s[[7,3,1,1]] -34772*s[[7,3,2]] -72900*s[[7,4,1]] -24188*s[[6,3,2,1]] -19395*s[[6,3,3]] -36820*s[[6,4,1,1]] -48756*s[[6,4,2]] -50432*s[[6,5,1]] -17488*s[[6,6]] -1300*s[[5,3,1,1,1,1]] -6944*s[[5,3,2,1,1]] -5516*s[[5,3,2,2]] -13013*s[[5,3,3,1]] -8464*s[[5,4,1,1,1]] -26040*s[[5,4,2,1]] -21806*s[[5,4,3]] -15976*s[[5,5,1,1]] -21672*s[[5,5,2]] -8376*s[[6,3,1,1,1]] -80*s[[4,3,1,1,1,1,1]] -910*s[[4,3,2,1,1,1]] -1518*s[[4,3,2,2,1]] -3132*s[[4,3,3,1,1]] -3114*s[[4,3,3,2]] -760*s[[4,4,1,1,1,1]] -4376*s[[4,4,2,1,1]] -3608*s[[4,4,2,2]] -8626*s[[4,4,3,1]] -3580*s[[4,4,4]] -40*s[[3,3,2,1,1,1,1]] -130*s[[3,3,2,2,1,1]] -70*s[[3,3,2,2,2]] -265*s[[3,3,3,1,1,1]] -553*s[[3,3,3,2,1]] -278*s[[3,3,3,3]] )
    +t^13*( 296224*s[[9,3,1]] +347504*s[[9,4]] +172144*s[[10,3]] +89350*s[[5,4,2,1,1]] +65110*s[[5,4,2,2]] +145869*s[[5,4,3,1]] +59340*s[[5,4,4]] +51332*s[[5,5,1,1,1]] +135718*s[[5,5,2,1]] +102425*s[[5,5,3]] +20368*s[[6,3,1,1,1,1]] +82454*s[[6,3,2,1,1]] +58236*s[[6,3,2,2]] +127819*s[[6,3,3,1]] +117408*s[[6,4,1,1,1]] +301762*s[[6,4,2,1]] +222817*s[[6,4,3]] +246732*s[[6,5,1,1]] +300980*s[[6,5,2]] +185140*s[[6,6,1]] +86692*s[[7,3,1,1,1]] +211622*s[[7,3,2,1]] +149726*s[[7,3,3]] +351140*s[[7,4,1,1]] +418460*s[[7,4,2]] +483516*s[[7,5,1]] +206672*s[[7,6]] +215708*s[[8,3,1,1]] +247920*s[[8,3,2]] +547488*s[[8,4,1]] +350744*s[[8,5]] +70*s[[3,3,2,1,1,1,1,1]] +270*s[[3,3,2,2,1,1,1]] +240*s[[3,3,2,2,2,1]] +540*s[[3,3,3,1,1,1,1]] +1485*s[[3,3,3,2,1,1]] +780*s[[3,3,3,2,2]] +1255*s[[3,3,3,3,1]] +140*s[[4,3,1,1,1,1,1,1]] +1850*s[[4,3,2,1,1,1,1]] +4064*s[[4,3,2,2,1,1]] +2068*s[[4,3,2,2,2]] +7889*s[[4,3,3,1,1,1]] +13561*s[[4,3,3,2,1]] +5720*s[[4,3,3,3]] +1540*s[[4,4,1,1,1,1,1]] +10972*s[[4,4,2,1,1,1]] +15532*s[[4,4,2,2,1]] +30254*s[[4,4,3,1,1]] +27406*s[[4,4,3,2]] +24636*s[[4,4,4,1]] +2620*s[[5,3,1,1,1,1,1]] +17352*s[[5,3,2,1,1,1]] +23690*s[[5,3,2,2,1]] +45466*s[[5,3,3,1,1]] +40113*s[[5,3,3,2]] +20716*s[[5,4,1,1,1,1]] )
    +t^14*( -217004*s[[7,3,1,1,1,1]] -737572*s[[7,3,2,1,1]] -481888*s[[7,3,2,2]] -987795*s[[7,3,3,1]] -1136824*s[[7,4,1,1,1]] -2575964*s[[7,4,2,1]] -1713444*s[[7,4,3]] -2345484*s[[7,5,1,1]] -2638732*s[[7,5,2]] -2103424*s[[7,6,1]] -563968*s[[7,7]] -697616*s[[8,3,1,1,1]] -1514746*s[[8,3,2,1]] -967782*s[[8,3,3]] -2632368*s[[8,4,1,1]] -2899752*s[[8,4,2]] -3521496*s[[8,5,1]] -1579200*s[[8,6]] -1415764*s[[9,3,1,1]] -1512392*s[[9,3,2]] -3431144*s[[9,4,1]] -2164880*s[[9,5]] -1673968*s[[10,3,1]] -1924176*s[[10,4]] -874320*s[[11,3]] -4704*s[[5,3,1,1,1,1,1,1]] -36392*s[[5,3,2,1,1,1,1]] -65494*s[[5,3,2,2,1,1]] -31998*s[[5,3,2,2,2]] -118024*s[[5,3,3,1,1,1]] -179631*s[[5,3,3,2,1]] -65950*s[[5,3,3,3]] -43060*s[[5,4,1,1,1,1,1]] -229842*s[[5,4,2,1,1,1]] -286696*s[[5,4,2,2,1]] -521265*s[[5,4,3,1,1]] -434419*s[[5,4,3,2]] -405178*s[[5,4,4,1]] -128844*s[[5,5,1,1,1,1]] -474674*s[[5,5,2,1,1]] -322618*s[[5,5,2,2]] -684901*s[[5,5,3,1]] -314493*s[[5,5,4]] -42280*s[[6,3,1,1,1,1,1]] -212178*s[[6,3,2,1,1,1]] -256458*s[[6,3,2,2,1]] -456769*s[[6,3,3,1,1]] -371497*s[[6,3,3,2]] -293984*s[[6,4,1,1,1,1]] -1052770*s[[6,4,2,1,1]] -705742*s[[6,4,2,2]] -1481085*s[[6,4,3,1]] -571452*s[[6,4,4]] -802148*s[[6,5,1,1,1]] -1867796*s[[6,5,2,1]] -1273000*s[[6,5,3]] -903892*s[[6,6,1,1]] -1028508*s[[6,6,2]] -112*s[[3,3,2,1,1,1,1,1,1]] -490*s[[3,3,2,2,1,1,1,1]] -558*s[[3,3,2,2,2,1,1]] -240*s[[3,3,2,2,2,2]] -973*s[[3,3,3,1,1,1,1,1]] -3197*s[[3,3,3,2,1,1,1]] -2765*s[[3,3,3,2,2,1]] -3532*s[[3,3,3,3,1,1]] -2056*s[[3,3,3,3,2]] -224*s[[4,3,1,1,1,1,1,1,1]] -3332*s[[4,3,2,1,1,1,1,1]] -8742*s[[4,3,2,2,1,1,1]] -7308*s[[4,3,2,2,2,1]] -16589*s[[4,3,3,1,1,1,1]] -37670*s[[4,3,3,2,1,1]] -19137*s[[4,3,3,2,2]] -26743*s[[4,3,3,3,1]] -2772*s[[4,4,1,1,1,1,1,1]] -23012*s[[4,4,2,1,1,1,1]] -42892*s[[4,4,2,2,1,1]] -21124*s[[4,4,2,2,2]] -78428*s[[4,4,3,1,1,1]] -122524*s[[4,4,3,2,1]] -46530*s[[4,4,3,3]] -88551*s[[4,4,4,1,1]] -78650*s[[4,4,4,2]] )

    codimension 10

  • SSM -Thom polynomial in monomial basis:
  • +t^10*( 24*c[1]^4*c[6] +38*c[1]^3*c[2]*c[5] +12*c[1]^3*c[3]*c[4] +25*c[1]^2*c[2]^2*c[4] +10*c[1]^2*c[2]*c[3]^2 +10*c[1]*c[2]^3*c[3] +c[2]^5 +336*c[1]^3*c[7] +400*c[1]^2*c[2]*c[6] +115*c[1]^2*c[3]*c[5] +39*c[1]^2*c[4]^2 +170*c[1]*c[2]^2*c[5] +95*c[1]*c[2]*c[3]*c[4] +5*c[1]*c[3]^3 +30*c[2]^3*c[4] +10*c[2]^2*c[3]^2 +1704*c[1]^2*c[8] +1366*c[1]*c[2]*c[7] +389*c[1]*c[3]*c[6] +233*c[1]*c[4]*c[5] +285*c[2]^2*c[6] +136*c[2]*c[3]*c[5] +68*c[2]*c[4]^2 +19*c[3]^2*c[4] +3696*c[1]*c[9] +1508*c[2]*c[8] +450*c[3]*c[7] +268*c[4]*c[6] +78*c[5]^2 +2880*c[10] )
    +t^11*( -120*c[1]^5*c[6] -190*c[1]^4*c[2]*c[5] -60*c[1]^4*c[3]*c[4] -125*c[1]^3*c[2]^2*c[4] -50*c[1]^3*c[2]*c[3]^2 -50*c[1]^2*c[2]^3*c[3] -5*c[1]*c[2]^5 -2280*c[1]^4*c[7] -2902*c[1]^3*c[2]*c[6] -841*c[1]^3*c[3]*c[5] -277*c[1]^3*c[4]^2 -1381*c[1]^2*c[2]^2*c[5] -797*c[1]^2*c[2]*c[3]*c[4] -47*c[1]^2*c[3]^3 -307*c[1]*c[2]^3*c[4] -143*c[1]*c[2]^2*c[3]^2 -25*c[2]^4*c[3] -16920*c[1]^3*c[8] -16398*c[1]^2*c[2]*c[7] -4772*c[1]^2*c[3]*c[6] -2620*c[1]^2*c[4]*c[5] -5141*c[1]*c[2]^2*c[6] -2750*c[1]*c[2]*c[3]*c[5] -1019*c[1]*c[2]*c[4]^2 -380*c[1]*c[3]^2*c[4] -521*c[2]^3*c[5] -436*c[2]^2*c[3]*c[4] -43*c[2]*c[3]^3 -61080*c[1]^2*c[9] -40442*c[1]*c[2]*c[8] -12369*c[1]*c[3]*c[7] -6270*c[1]*c[4]*c[6] -2139*c[1]*c[5]^2 -6385*c[2]^2*c[7] -3567*c[2]*c[3]*c[6] -1993*c[2]*c[4]*c[5] -434*c[3]^2*c[5] -321*c[3]*c[4]^2 -106800*c[1]*c[10] -36548*c[2]*c[9] -11958*c[3]*c[8] -5802*c[4]*c[7] -3292*c[5]*c[6] -72000*c[11] )
    +t^12*( 360*c[1]^6*c[6] +570*c[1]^5*c[2]*c[5] +180*c[1]^5*c[3]*c[4] +375*c[1]^4*c[2]^2*c[4] +150*c[1]^4*c[2]*c[3]^2 +150*c[1]^3*c[2]^3*c[3] +15*c[1]^2*c[2]^5 +8280*c[1]^5*c[7] +10722*c[1]^4*c[2]*c[6] +3165*c[1]^4*c[3]*c[5] +1029*c[1]^4*c[4]^2 +5183*c[1]^3*c[2]^2*c[5] +3097*c[1]^3*c[2]*c[3]*c[4] +195*c[1]^3*c[3]^3 +1145*c[1]^2*c[2]^3*c[4] +595*c[1]^2*c[2]^2*c[3]^2 +75*c[1]*c[2]^4*c[3] -6*c[2]^6 +78720*c[1]^4*c[8] +81416*c[1]^3*c[2]*c[7] +24466*c[1]^3*c[3]*c[6] +12962*c[1]^3*c[4]*c[5] +28136*c[1]^2*c[2]^2*c[6] +16115*c[1]^2*c[2]*c[3]*c[5] +5526*c[1]^2*c[2]*c[4]^2 +2344*c[1]^2*c[3]^2*c[4] +3383*c[1]*c[2]^3*c[5] +3249*c[1]*c[2]^2*c[3]*c[4] +398*c[1]*c[2]*c[3]^3 -7*c[2]^4*c[4] +92*c[2]^3*c[3]^2 +394680*c[1]^3*c[9] +310654*c[1]^2*c[2]*c[8] +98476*c[1]^2*c[3]*c[7] +47187*c[1]^2*c[4]*c[6] +16449*c[1]^2*c[5]^2 +70641*c[1]*c[2]^2*c[7] +42610*c[1]*c[2]*c[3]*c[6] +21783*c[1]*c[2]*c[4]*c[5] +5648*c[1]*c[3]^2*c[5] +3720*c[1]*c[3]*c[4]^2 +3876*c[2]^3*c[6] +3933*c[2]^2*c[3]*c[5] +980*c[2]^2*c[4]^2 +1132*c[2]*c[3]^2*c[4] +31*c[3]^4 +1095960*c[1]^2*c[10] +592186*c[1]*c[2]*c[9] +199729*c[1]*c[3]*c[8] +90906*c[1]*c[4]*c[7] +52143*c[1]*c[5]*c[6] +68441*c[2]^2*c[8] +43979*c[2]*c[3]*c[7] +19220*c[2]*c[4]*c[6] +7177*c[2]*c[5]^2 +6010*c[3]^2*c[6] +5833*c[3]*c[4]*c[5] +616*c[4]^3 +1590000*c[1]*c[11] +448052*c[2]*c[10] +160542*c[3]*c[9] +71662*c[4]*c[8] +37554*c[5]*c[7] +13710*c[6]^2 +936000*c[12] )
    +t^13*( -840*c[1]^7*c[6] -1330*c[1]^6*c[2]*c[5] -420*c[1]^6*c[3]*c[4] -875*c[1]^5*c[2]^2*c[4] -350*c[1]^5*c[2]*c[3]^2 -350*c[1]^4*c[2]^3*c[3] -35*c[1]^3*c[2]^5 -22200*c[1]^6*c[7] -28802*c[1]^5*c[2]*c[6] -8675*c[1]^5*c[3]*c[5] -2799*c[1]^5*c[4]^2 -13783*c[1]^4*c[2]^2*c[5] -8527*c[1]^4*c[2]*c[3]*c[4] -565*c[1]^4*c[3]^3 -2865*c[1]^3*c[2]^3*c[4] -1625*c[1]^3*c[2]^2*c[3]^2 -75*c[1]^2*c[2]^4*c[3] +36*c[1]*c[2]^6 -250080*c[1]^5*c[8] -261488*c[1]^4*c[2]*c[7] -82134*c[1]^4*c[3]*c[6] -42638*c[1]^4*c[4]*c[5] -88364*c[1]^3*c[2]^2*c[6] -55245*c[1]^3*c[2]*c[3]*c[5] -18258*c[1]^3*c[2]*c[4]^2 -8694*c[1]^3*c[3]^2*c[4] -7867*c[1]^2*c[2]^3*c[5] -10163*c[1]^2*c[2]^2*c[3]*c[4] -1590*c[1]^2*c[2]*c[3]^3 +1299*c[1]*c[2]^4*c[4] +156*c[1]*c[2]^3*c[3]^2 +186*c[2]^5*c[3] -1555200*c[1]^4*c[9] -1274856*c[1]^3*c[2]*c[8] -432308*c[1]^3*c[3]*c[7] -200925*c[1]^3*c[4]*c[6] -70371*c[1]^3*c[5]^2 -288298*c[1]^2*c[2]^2*c[7] -202336*c[1]^2*c[2]*c[3]*c[6] -98323*c[1]^2*c[2]*c[4]*c[5] -30686*c[1]^2*c[3]^2*c[5] -19200*c[1]^2*c[3]*c[4]^2 -4513*c[1]*c[2]^3*c[6] -16898*c[1]*c[2]^2*c[3]*c[5] -3056*c[1]*c[2]^2*c[4]^2 -7490*c[1]*c[2]*c[3]^2*c[4] -285*c[1]*c[3]^4 +2887*c[2]^4*c[5] +1850*c[2]^3*c[3]*c[4] +8*c[2]^2*c[3]^3 -5757960*c[1]^3*c[10] -3522634*c[1]^2*c[2]*c[9] -1295846*c[1]^2*c[3]*c[8] -569285*c[1]^2*c[4]*c[7] -325365*c[1]^2*c[5]*c[6] -482385*c[1]*c[2]^2*c[8] -386599*c[1]*c[2]*c[3]*c[7] -158333*c[1]*c[2]*c[4]*c[6] -57559*c[1]*c[2]*c[5]^2 -63299*c[1]*c[3]^2*c[6] -58191*c[1]*c[3]*c[4]*c[5] -5832*c[1]*c[4]^3 +7187*c[2]^3*c[7] -9763*c[2]^2*c[3]*c[6] -799*c[2]^2*c[4]*c[5] -6365*c[2]*c[3]^2*c[5] -2814*c[2]*c[3]*c[4]^2 -758*c[3]^3*c[4] -12664200*c[1]^2*c[11] -5230414*c[1]*c[2]*c[10] -2070291*c[1]*c[3]*c[9] -889128*c[1]*c[4]*c[8] -458961*c[1]*c[5]*c[7] -168610*c[1]*c[6]^2 -336039*c[2]^2*c[9] -301863*c[2]*c[3]*c[8] -114834*c[2]*c[4]*c[7] -65343*c[2]*c[5]*c[6] -54710*c[3]^2*c[7] -43261*c[3]*c[4]*c[6] -15048*c[3]*c[5]^2 -9418*c[4]^2*c[5] -15274320*c[1]*c[12] -3255356*c[2]*c[11] -1368978*c[3]*c[10] -586934*c[4]*c[9] -288566*c[5]*c[8] -173766*c[6]*c[7] -7761600*c[13] )
    +t^14*( 1680*c[1]^8*c[6] +2660*c[1]^7*c[2]*c[5] +840*c[1]^7*c[3]*c[4] +1750*c[1]^6*c[2]^2*c[4] +700*c[1]^6*c[2]*c[3]^2 +700*c[1]^5*c[2]^3*c[3] +70*c[1]^4*c[2]^5 +49560*c[1]^7*c[7] +64022*c[1]^6*c[2]*c[6] +19670*c[1]^6*c[3]*c[5] +6314*c[1]^6*c[4]^2 +30023*c[1]^5*c[2]^2*c[5] +19222*c[1]^5*c[2]*c[3]*c[4] +1330*c[1]^5*c[3]^3 +5705*c[1]^4*c[2]^3*c[4] +3535*c[1]^4*c[2]^2*c[3]^2 -175*c[1]^3*c[2]^4*c[3] -126*c[1]^2*c[2]^6 +633360*c[1]^6*c[8] +654424*c[1]^5*c[2]*c[7] +215781*c[1]^5*c[3]*c[6] +110481*c[1]^5*c[4]*c[5] +204974*c[1]^4*c[2]^2*c[6] +142197*c[1]^4*c[2]*c[3]*c[5] +45862*c[1]^4*c[2]*c[4]^2 +24377*c[1]^4*c[3]^2*c[4] +6180*c[1]^3*c[2]^3*c[5] +20285*c[1]^3*c[2]^2*c[3]*c[4] +4370*c[1]^3*c[2]*c[3]^3 -7629*c[1]^2*c[2]^4*c[4] -2416*c[1]^2*c[2]^3*c[3]^2 -987*c[1]*c[2]^5*c[3] +21*c[2]^7 +4562880*c[1]^5*c[9] +3645956*c[1]^4*c[2]*c[8] +1355221*c[1]^4*c[3]*c[7] +616132*c[1]^4*c[4]*c[6] +216141*c[1]^4*c[5]^2 +646476*c[1]^3*c[2]^2*c[7] +601706*c[1]^3*c[2]*c[3]*c[6] +278116*c[1]^3*c[2]*c[4]*c[5] +109226*c[1]^3*c[3]^2*c[5] +65861*c[1]^3*c[3]*c[4]^2 -100183*c[1]^2*c[2]^3*c[6] +2465*c[1]^2*c[2]^2*c[3]*c[5] -9680*c[1]^2*c[2]^2*c[4]^2 +23170*c[1]^2*c[2]*c[3]^2*c[4] +1404*c[1]^2*c[3]^4 -31491*c[1]*c[2]^4*c[5] -24732*c[1]*c[2]^3*c[3]*c[4] -1562*c[1]*c[2]^2*c[3]^3 -1060*c[2]^5*c[4] -1166*c[2]^4*c[3]^2 +20181168*c[1]^4*c[10] +11803128*c[1]^3*c[2]*c[9] +5090565*c[1]^3*c[3]*c[8] +2169818*c[1]^3*c[4]*c[7] +1236699*c[1]^3*c[5]*c[6] +672440*c[1]^2*c[2]^2*c[8] +1361604*c[1]^2*c[2]*c[3]*c[7] +493310*c[1]^2*c[2]*c[4]*c[6] +177987*c[1]^2*c[2]*c[5]^2 +314432*c[1]^2*c[3]^2*c[6] +274930*c[1]^2*c[3]*c[4]*c[5] +25887*c[1]^2*c[4]^3 -442236*c[1]*c[2]^3*c[7] -152049*c[1]*c[2]^2*c[3]*c[6] -110457*c[1]*c[2]^2*c[4]*c[5] +22848*c[1]*c[2]*c[3]^2*c[5] +3017*c[1]*c[2]*c[3]*c[4]^2 +6849*c[1]*c[3]^3*c[4] -44567*c[2]^4*c[6] -36694*c[2]^3*c[3]*c[5] -11018*c[2]^3*c[4]^2 -7828*c[2]^2*c[3]^2*c[4] +7*c[2]*c[3]^4 +55844712*c[1]^3*c[11] +21810606*c[1]^2*c[2]*c[10] +11229367*c[1]^2*c[3]*c[9] +4628302*c[1]^2*c[4]*c[8] +2369619*c[1]^2*c[5]*c[7] +870638*c[1]^2*c[6]^2 -903975*c[1]*c[2]^2*c[9] +1383532*c[1]*c[2]*c[3]*c[8] +370812*c[1]*c[2]*c[4]*c[7] +194098*c[1]*c[2]*c[5]*c[6] +490617*c[1]*c[3]^2*c[7] +362771*c[1]*c[3]*c[4]*c[6] +124745*c[1]*c[3]*c[5]^2 +70540*c[1]*c[4]^2*c[5] -558010*c[2]^3*c[8] -266477*c[2]^2*c[3]*c[7] -140408*c[2]^2*c[4]*c[6] -55446*c[2]^2*c[5]^2 -1912*c[2]*c[3]^2*c[6] -17200*c[2]*c[3]*c[4]*c[5] -3420*c[2]*c[4]^3 +5004*c[3]^3*c[5] +3605*c[3]^2*c[4]^2 +93926448*c[1]^2*c[12] +20712420*c[1]*c[2]*c[11] +13298276*c[1]*c[3]*c[10] +5388007*c[1]*c[4]*c[9] +2610377*c[1]*c[5]*c[8] +1569000*c[1]*c[6]*c[7] -1883704*c[2]^2*c[10] +316453*c[2]*c[3]*c[9] -28784*c[2]*c[4]*c[8] -46181*c[2]*c[5]*c[7] -11596*c[2]*c[6]^2 +307284*c[3]^2*c[8] +209327*c[3]*c[4]*c[7] +111646*c[3]*c[5]*c[6] +32466*c[4]^2*c[6] +20481*c[4]*c[5]^2 +87323712*c[1]*c[13] +7389248*c[2]*c[12] +6439932*c[3]*c[11] +2581074*c[4]*c[10] +1211264*c[5]*c[9] +658654*c[6]*c[8] +242836*c[7]^2 +34191360*c[14] )

  • SSM -Thom polynomial in Schur basis:
  • +t^10*( s[[2,2,2,2,2]] +14*s[[3,2,2,2,1]] +35*s[[3,3,2,1,1]] +56*s[[3,3,2,2]] +70*s[[3,3,3,1]] +71*s[[4,2,2,1,1]] +125*s[[4,2,2,2]] +92*s[[4,3,1,1,1]] +573*s[[4,3,2,1]] +381*s[[4,3,3]] +430*s[[4,4,1,1]] +783*s[[4,4,2]] +154*s[[5,2,1,1,1]] +840*s[[5,2,2,1]] +1326*s[[5,3,1,1]] +2232*s[[5,3,2]] +2850*s[[5,4,1]] +1432*s[[5,5]] +120*s[[6,1,1,1,1]] +2036*s[[6,2,1,1]] +2885*s[[6,2,2]] +6146*s[[6,3,1]] +4880*s[[6,4]] +1680*s[[7,1,1,1]] +9254*s[[7,2,1]] +9524*s[[7,3]] +8520*s[[8,1,1]] +15196*s[[8,2]] +18480*s[[9,1]] +14400*s[[10]] )
    +t^11*( -14751*s[[4,4,2,1]] -11100*s[[4,4,3]] -770*s[[5,2,1,1,1,1]] -7100*s[[5,2,2,1,1]] -7950*s[[5,2,2,2]] -10442*s[[5,3,1,1,1]] -41736*s[[5,3,2,1]] -25344*s[[5,3,3]] -39510*s[[5,4,1,1]] -59476*s[[5,4,2]] -46792*s[[5,5,1]] -600*s[[6,1,1,1,1,1]] -15400*s[[6,2,1,1,1]] -49805*s[[6,2,2,1]] -82934*s[[6,3,1,1]] -116994*s[[6,3,2]] -153604*s[[6,4,1]] -86816*s[[6,5]] -12000*s[[7,1,1,1,1]] -115750*s[[7,2,1,1]] -132820*s[[7,2,2]] -284180*s[[7,3,1]] -203800*s[[7,4]] -93000*s[[8,1,1,1]] -396200*s[[8,2,1]] -366800*s[[8,3]] -348000*s[[9,1,1]] -548280*s[[9,2]] -626400*s[[10,1]] -432000*s[[11]] -5*s[[2,2,2,2,2,1]] -70*s[[3,2,2,2,1,1]] -100*s[[3,2,2,2,2]] -175*s[[3,3,2,1,1,1]] -693*s[[3,3,2,2,1]] -690*s[[3,3,3,1,1]] -956*s[[3,3,3,2]] -355*s[[4,2,2,1,1,1]] -1400*s[[4,2,2,2,1]] -460*s[[4,3,1,1,1,1]] -5107*s[[4,3,2,1,1]] -5987*s[[4,3,2,2]] -8261*s[[4,3,3,1]] -3454*s[[4,4,1,1,1]] )
    +t^12*( 2082772*s[[7,5]] +451200*s[[8,1,1,1,1]] +3125810*s[[8,2,1,1]] +3089015*s[[8,2,2]] +6493904*s[[8,3,1]] +4226672*s[[8,4]] +2419800*s[[9,1,1,1]] +8554490*s[[9,2,1]] +7185232*s[[9,3]] +7150200*s[[10,1,1]] +10194844*s[[10,2]] +10956720*s[[11,1]] +6753600*s[[12]] +1423695*s[[7,2,2,1]] +2394050*s[[7,3,1,1]] +2950449*s[[7,3,2]] +3824990*s[[7,4,1]] +1338462*s[[6,3,2,1]] +731714*s[[6,3,3]] +1334096*s[[6,4,1,1]] +1764502*s[[6,4,2]] +1675764*s[[6,5,1]] +612152*s[[6,6]] +44280*s[[7,1,1,1,1,1]] +594160*s[[7,2,1,1,1]] +60200*s[[5,2,2,2,1]] +39752*s[[5,3,1,1,1,1]] +247639*s[[5,3,2,1,1]] +232024*s[[5,3,2,2]] +328668*s[[5,3,3,1]] +212824*s[[5,4,1,1,1]] +698008*s[[5,4,2,1]] +479646*s[[5,4,3]] +411812*s[[5,5,1,1]] +559800*s[[5,5,2]] +1800*s[[6,1,1,1,1,1,1]] +57906*s[[6,2,1,1,1,1]] +285284*s[[6,2,2,1,1]] +248690*s[[6,2,2,2]] +440162*s[[6,3,1,1,1]] +4885*s[[4,2,2,2,2]] +1380*s[[4,3,1,1,1,1,1]] +20121*s[[4,3,2,1,1,1]] +47205*s[[4,3,2,2,1]] +52220*s[[4,3,3,1,1]] +60678*s[[4,3,3,2]] +13226*s[[4,4,1,1,1,1]] +88547*s[[4,4,2,1,1]] +84745*s[[4,4,2,2]] +146079*s[[4,4,3,1]] +53331*s[[4,4,4]] +2310*s[[5,2,1,1,1,1,1]] +27585*s[[5,2,2,1,1,1]] +15*s[[2,2,2,2,2,1,1]] +9*s[[2,2,2,2,2,2]] +210*s[[3,2,2,2,1,1,1]] +495*s[[3,2,2,2,2,1]] +525*s[[3,3,2,1,1,1,1]] +2926*s[[3,3,2,2,1,1]] +2577*s[[3,3,2,2,2]] +2785*s[[3,3,3,1,1,1]] +8146*s[[3,3,3,2,1]] +3616*s[[3,3,3,3]] +1065*s[[4,2,2,1,1,1,1]] +5805*s[[4,2,2,2,1,1]] )
    +t^13*( -95401698*s[[9,3,1]] -56287776*s[[9,4]] -39690000*s[[10,1,1,1]] -120083424*s[[10,2,1]] -91594732*s[[10,3]] -95397120*s[[11,1,1]] -124165008*s[[11,2]] -125375040*s[[12,1]] -68947200*s[[13]] -3445287*s[[5,4,2,1,1]] -2825982*s[[5,4,2,2]] -4864638*s[[5,4,3,1]] -1702494*s[[5,4,4]] -1846662*s[[5,5,1,1,1]] -5144274*s[[5,5,2,1]] -3429996*s[[5,5,3]] -4200*s[[6,1,1,1,1,1,1,1]] -157156*s[[6,2,1,1,1,1,1]] -976045*s[[6,2,2,1,1,1]] -1549814*s[[6,2,2,2,1]] -1466036*s[[6,3,1,1,1,1]] -6527649*s[[6,3,2,1,1]] -5194201*s[[6,3,2,2]] -7256271*s[[6,3,3,1]] -5948660*s[[6,4,1,1,1]] -16058157*s[[6,4,2,1]] -9986426*s[[6,4,3]] -11572426*s[[6,5,1,1]] -14158631*s[[6,5,2]] -8962134*s[[6,6,1]] -119280*s[[7,1,1,1,1,1,1]] -1954822*s[[7,2,1,1,1,1]] -6755838*s[[7,2,2,1,1]] -4963730*s[[7,2,2,2]] -10529518*s[[7,3,1,1,1]] -26139989*s[[7,3,2,1]] -12812566*s[[7,3,3]] -26064324*s[[7,4,1,1]] -30910971*s[[7,4,2]] -30116948*s[[7,5,1]] -12505576*s[[7,6]] -1452360*s[[8,1,1,1,1,1]] -13365260*s[[8,2,1,1,1]] -25854430*s[[8,2,2,1]] -42967354*s[[8,3,1,1]] -47239237*s[[8,3,2]] -59445488*s[[8,4,1]] -29921532*s[[8,5]] -9819600*s[[9,1,1,1,1]] -53391900*s[[9,2,1,1]] -46729800*s[[9,2,2]] -35*s[[2,2,2,2,2,1,1,1]] -34*s[[2,2,2,2,2,2,1]] -490*s[[3,2,2,2,1,1,1,1]] -1470*s[[3,2,2,2,2,1,1]] -758*s[[3,2,2,2,2,2]] -1225*s[[3,3,2,1,1,1,1,1]] -8281*s[[3,3,2,2,1,1,1]] -12026*s[[3,3,2,2,2,1]] -7760*s[[3,3,3,1,1,1,1]] -31113*s[[3,3,3,2,1,1]] -23077*s[[3,3,3,2,2]] -27118*s[[3,3,3,3,1]] -2485*s[[4,2,2,1,1,1,1,1]] -16330*s[[4,2,2,2,1,1,1]] -22715*s[[4,2,2,2,2,1]] -3220*s[[4,3,1,1,1,1,1,1]] -55581*s[[4,3,2,1,1,1,1]] -176891*s[[4,3,2,2,1,1]] -120127*s[[4,3,2,2,2]] -184422*s[[4,3,3,1,1,1]] -408349*s[[4,3,3,2,1]] -163590*s[[4,3,3,3]] -36146*s[[4,4,1,1,1,1,1]] -307630*s[[4,4,2,1,1,1]] -548375*s[[4,4,2,2,1]] -755700*s[[4,4,3,1,1]] -773786*s[[4,4,3,2]] -565498*s[[4,4,4,1]] -5390*s[[5,2,1,1,1,1,1,1]] -75810*s[[5,2,2,1,1,1,1]] -223260*s[[5,2,2,2,1,1]] -145640*s[[5,2,2,2,2]] -108402*s[[5,3,1,1,1,1,1]] -857151*s[[5,3,2,1,1,1]] -1484880*s[[5,3,2,2,1]] -1685054*s[[5,3,3,1,1]] -1685390*s[[5,3,3,2]] -712566*s[[5,4,1,1,1,1]] )
    +t^14*( 10819678*s[[5,4,2,1,1,1]] +15362177*s[[5,4,2,2,1]] +21221222*s[[5,4,3,1,1]] +18899040*s[[5,4,3,2]] +14180818*s[[5,4,4,1]] +5617456*s[[5,5,1,1,1,1]] +21681571*s[[5,5,2,1,1]] +15561569*s[[5,5,2,2]] +27607418*s[[5,5,3,1]] +10842669*s[[5,5,4]] +8400*s[[6,1,1,1,1,1,1,1,1]] +351806*s[[6,2,1,1,1,1,1,1]] +2527595*s[[6,2,2,1,1,1,1]] +5216820*s[[6,2,2,2,1,1]] +2848216*s[[6,2,2,2,2]] +3758696*s[[6,3,1,1,1,1,1]] +20449624*s[[6,3,2,1,1,1]] +28039748*s[[6,3,2,2,1]] +31433909*s[[6,3,3,1,1]] +27172133*s[[6,3,3,2]] +18073568*s[[6,4,1,1,1,1]] +67501485*s[[6,4,2,1,1]] +47861821*s[[6,4,2,2]] +79895830*s[[6,4,3,1]] +25223681*s[[6,4,4]] +44594188*s[[6,5,1,1,1]] +103649975*s[[6,5,2,1]] +61576053*s[[6,5,3]] +50079410*s[[6,6,1,1]] +55245293*s[[6,6,2]] +266280*s[[7,1,1,1,1,1,1,1]] +4992358*s[[7,2,1,1,1,1,1]] +21010185*s[[7,2,2,1,1,1]] +26341175*s[[7,2,2,2,1]] +31875618*s[[7,3,1,1,1,1]] +108945415*s[[7,3,2,1,1]] +74685419*s[[7,3,2,2]] +100477218*s[[7,3,3,1]] +100037164*s[[7,4,1,1,1]] +224308700*s[[7,4,2,1]] +123184898*s[[7,4,3]] +167603346*s[[7,5,1,1]] +70*s[[2,2,2,2,2,1,1,1,1]] +84*s[[2,2,2,2,2,2,1,1]] +35*s[[2,2,2,2,2,2,2]] +980*s[[3,2,2,2,1,1,1,1,1]] +3395*s[[3,2,2,2,2,1,1,1]] +2737*s[[3,2,2,2,2,2,1]] +182387072*s[[7,5,2]] +138201062*s[[7,6,1]] +37303048*s[[7,7]] +3680040*s[[8,1,1,1,1,1,1]] +40101278*s[[8,2,1,1,1,1]] +105654269*s[[8,2,2,1,1]] +66779580*s[[8,2,2,2]] +163248132*s[[8,3,1,1,1]] +335184578*s[[8,3,2,1]] +144196079*s[[8,3,3]] +327197932*s[[8,4,1,1]] +344334637*s[[8,4,2]] +326942266*s[[8,5,1]] +128345272*s[[8,6]] +28913640*s[[9,1,1,1,1,1]] +198519818*s[[9,2,1,1,1]] +316118810*s[[9,2,2,1]] +512371804*s[[9,3,1,1]] +498192004*s[[9,3,2]] +599658422*s[[9,4,1]] +268200676*s[[9,5]] +141129240*s[[10,1,1,1,1]] +613547116*s[[10,2,1,1]] +472744510*s[[10,2,2]] +925331100*s[[10,3,1]] +481970100*s[[10,4]] +437944080*s[[11,1,1,1]] +1120757540*s[[11,2,1]] +756648696*s[[11,3]] +842881200*s[[12,1,1]] +980390824*s[[12,2]] +918009120*s[[13,1]] +431625600*s[[14]] +2450*s[[3,3,2,1,1,1,1,1,1]] +18816*s[[3,3,2,2,1,1,1,1]] +34187*s[[3,3,2,2,2,1,1]] +15563*s[[3,3,2,2,2,2]] +17535*s[[3,3,3,1,1,1,1,1]] +83363*s[[3,3,3,2,1,1,1]] +98314*s[[3,3,3,2,2,1]] +94825*s[[3,3,3,3,1,1]] +73385*s[[3,3,3,3,2]] +4970*s[[4,2,2,1,1,1,1,1,1]] +37030*s[[4,2,2,2,1,1,1,1]] +64610*s[[4,2,2,2,2,1,1]] +29337*s[[4,2,2,2,2,2]] +6440*s[[4,3,1,1,1,1,1,1,1]] +125216*s[[4,3,2,1,1,1,1,1]] +471835*s[[4,3,2,2,1,1,1]] +511070*s[[4,3,2,2,2,1]] +481899*s[[4,3,3,1,1,1,1]] +1395257*s[[4,3,3,2,1,1]] +853834*s[[4,3,3,2,2]] +993019*s[[4,3,3,3,1]] +81116*s[[4,4,1,1,1,1,1,1]] +799738*s[[4,4,2,1,1,1,1]] +1857149*s[[4,4,2,2,1,1]] +1064888*s[[4,4,2,2,2]] +2403765*s[[4,4,3,1,1,1]] +4352088*s[[4,4,3,2,1]] +1611850*s[[4,4,3,3]] +2504551*s[[4,4,4,1,1]] +2390596*s[[4,4,4,2]] +10780*s[[5,2,1,1,1,1,1,1,1]] +170485*s[[5,2,2,1,1,1,1,1]] +594265*s[[5,2,2,2,1,1,1]] +619815*s[[5,2,2,2,2,1]] +243082*s[[5,3,1,1,1,1,1,1]] +2226825*s[[5,3,2,1,1,1,1]] +5022338*s[[5,3,2,2,1,1]] +2840156*s[[5,3,2,2,2]] +5352484*s[[5,3,3,1,1,1]] +9423381*s[[5,3,3,2,1]] +3267718*s[[5,3,3,3]] +1829362*s[[5,4,1,1,1,1,1]] )

  • SSM -Thom polynomial in monomial basis:
  • +t^10*( -6*c[1]^2*c[2]*c[6] +9*c[1]^2*c[3]*c[5] -3*c[1]^2*c[4]^2 -5*c[1]*c[2]^2*c[5] +2*c[1]*c[2]*c[3]*c[4] +3*c[1]*c[3]^3 -2*c[2]^3*c[4] +2*c[2]^2*c[3]^2 -30*c[1]*c[2]*c[7] +43*c[1]*c[3]*c[6] -13*c[1]*c[4]*c[5] -13*c[2]^2*c[6] +13*c[2]*c[3]*c[5] -9*c[2]*c[4]^2 +9*c[3]^2*c[4] -36*c[2]*c[8] +50*c[3]*c[7] -12*c[4]*c[6] -2*c[5]^2 )
    +t^11*( 30*c[1]^3*c[2]*c[6] -45*c[1]^3*c[3]*c[5] +15*c[1]^3*c[4]^2 +25*c[1]^2*c[2]^2*c[5] -10*c[1]^2*c[2]*c[3]*c[4] -15*c[1]^2*c[3]^3 +10*c[1]*c[2]^3*c[4] -10*c[1]*c[2]^2*c[3]^2 +240*c[1]^2*c[2]*c[7] -328*c[1]^2*c[3]*c[6] +88*c[1]^2*c[4]*c[5] +140*c[1]*c[2]^2*c[6] -120*c[1]*c[2]*c[3]*c[5] +74*c[1]*c[2]*c[4]^2 -94*c[1]*c[3]^2*c[4] +18*c[2]^3*c[5] -2*c[2]^2*c[3]*c[4] -16*c[2]*c[3]^3 +630*c[1]*c[2]*c[8] -793*c[1]*c[3]*c[7] +102*c[1]*c[4]*c[6] +61*c[1]*c[5]^2 +195*c[2]^2*c[7] -156*c[2]*c[3]*c[6] +104*c[2]*c[4]*c[5] -108*c[3]^2*c[5] -35*c[3]*c[4]^2 +540*c[2]*c[9] -634*c[3]*c[8] +26*c[4]*c[7] +68*c[5]*c[6] )
    +t^12*( -90*c[1]^4*c[2]*c[6] +135*c[1]^4*c[3]*c[5] -45*c[1]^4*c[4]^2 -75*c[1]^3*c[2]^2*c[5] +30*c[1]^3*c[2]*c[3]*c[4] +45*c[1]^3*c[3]^3 -30*c[1]^2*c[2]^3*c[4] +30*c[1]^2*c[2]^2*c[3]^2 -960*c[1]^3*c[2]*c[7] +1280*c[1]^3*c[3]*c[6] -320*c[1]^3*c[4]*c[5] -596*c[1]^2*c[2]^2*c[6] +463*c[1]^2*c[2]*c[3]*c[5] -279*c[1]^2*c[2]*c[4]^2 +412*c[1]^2*c[3]^2*c[4] -83*c[1]*c[2]^3*c[5] +6*c[1]*c[2]^2*c[3]*c[4] +77*c[1]*c[2]*c[3]^3 +8*c[2]^4*c[4] -8*c[2]^3*c[3]^2 -3900*c[1]^2*c[2]*c[8] +4660*c[1]^2*c[3]*c[7] -351*c[1]^2*c[4]*c[6] -409*c[1]^2*c[5]^2 -1660*c[1]*c[2]^2*c[7] +1134*c[1]*c[2]*c[3]*c[6] -748*c[1]*c[2]*c[4]*c[5] +926*c[1]*c[3]^2*c[5] +348*c[1]*c[3]*c[4]^2 -91*c[2]^3*c[6] -30*c[2]^2*c[3]*c[5] -9*c[2]^2*c[4]^2 +109*c[2]*c[3]^2*c[4] +21*c[3]^4 -7110*c[1]*c[2]*c[9] +7713*c[1]*c[3]*c[8] +288*c[1]*c[4]*c[7] -891*c[1]*c[5]*c[6] -1611*c[2]^2*c[8] +886*c[2]*c[3]*c[7] -303*c[2]*c[4]*c[6] -307*c[2]*c[5]^2 +808*c[3]^2*c[6] +489*c[3]*c[4]*c[5] +38*c[4]^3 -4860*c[2]*c[10] +4866*c[3]*c[9] +566*c[4]*c[8] -354*c[5]*c[7] -218*c[6]^2 )
    +t^13*( 210*c[1]^5*c[2]*c[6] -315*c[1]^5*c[3]*c[5] +105*c[1]^5*c[4]^2 +175*c[1]^4*c[2]^2*c[5] -70*c[1]^4*c[2]*c[3]*c[4] -105*c[1]^4*c[3]^3 +70*c[1]^3*c[2]^3*c[4] -70*c[1]^3*c[2]^2*c[3]^2 +2760*c[1]^4*c[2]*c[7] -3620*c[1]^4*c[3]*c[6] +860*c[1]^4*c[4]*c[5] +1736*c[1]^3*c[2]^2*c[6] -1238*c[1]^3*c[2]*c[3]*c[5] +744*c[1]^3*c[2]*c[4]^2 -1242*c[1]^3*c[3]^2*c[4] +228*c[1]^2*c[2]^3*c[5] -6*c[1]^2*c[2]^2*c[3]*c[4] -222*c[1]^2*c[2]*c[3]^3 -48*c[1]*c[2]^4*c[4] +48*c[1]*c[2]^3*c[3]^2 +14940*c[1]^3*c[2]*c[8] -17208*c[1]^3*c[3]*c[7] +621*c[1]^3*c[4]*c[6] +1647*c[1]^3*c[5]^2 +6828*c[1]^2*c[2]^2*c[7] -3914*c[1]^2*c[2]*c[3]*c[6] +2754*c[1]^2*c[2]*c[4]*c[5] -4003*c[1]^2*c[3]^2*c[5] -1665*c[1]^2*c[3]*c[4]^2 +237*c[1]*c[2]^3*c[6] +495*c[1]*c[2]^2*c[3]*c[5] -121*c[1]*c[2]^2*c[4]^2 -471*c[1]*c[2]*c[3]^2*c[4] -140*c[1]*c[3]^4 -86*c[2]^4*c[5] +16*c[2]^3*c[3]*c[4] +70*c[2]^2*c[3]^3 +41580*c[1]^2*c[2]*c[9] -42448*c[1]^2*c[3]*c[8] -4313*c[1]^2*c[4]*c[7] +5181*c[1]^2*c[5]*c[6] +12816*c[1]*c[2]^2*c[8] -4950*c[1]*c[2]*c[3]*c[7] +1712*c[1]*c[2]*c[4]*c[6] +2348*c[1]*c[2]*c[5]^2 -6934*c[1]*c[3]^2*c[6] -4526*c[1]*c[3]*c[4]*c[5] -466*c[1]*c[4]^3 +27*c[2]^3*c[7] +741*c[2]^2*c[3]*c[6] -180*c[2]^2*c[4]*c[5] -185*c[2]*c[3]^2*c[5] -128*c[2]*c[3]*c[4]^2 -275*c[3]^3*c[4] +59130*c[1]*c[2]*c[10] -54271*c[1]*c[3]*c[9] -10896*c[1]*c[4]*c[8] +2995*c[1]*c[5]*c[7] +3042*c[1]*c[6]^2 +9693*c[2]^2*c[9] -2286*c[2]*c[3]*c[8] +117*c[2]*c[4]*c[7] +2197*c[2]*c[5]*c[6] -4926*c[3]^2*c[7] -3149*c[3]*c[4]*c[6] -894*c[3]*c[5]^2 -752*c[4]^2*c[5] +34020*c[2]*c[11] -28574*c[3]*c[10] -7674*c[4]*c[9] -242*c[5]*c[8] +2470*c[6]*c[7] )
    +t^14*( -420*c[1]^6*c[2]*c[6] +630*c[1]^6*c[3]*c[5] -210*c[1]^6*c[4]^2 -350*c[1]^5*c[2]^2*c[5] +140*c[1]^5*c[2]*c[3]*c[4] +210*c[1]^5*c[3]^3 -140*c[1]^4*c[2]^3*c[4] +140*c[1]^4*c[2]^2*c[3]^2 -6510*c[1]^5*c[2]*c[7] +8435*c[1]^5*c[3]*c[6] -1925*c[1]^5*c[4]*c[5] -4081*c[1]^4*c[2]^2*c[6] +2688*c[1]^4*c[2]*c[3]*c[5] -1624*c[1]^4*c[2]*c[4]^2 +3017*c[1]^4*c[3]^2*c[4] -483*c[1]^3*c[2]^3*c[5] -14*c[1]^3*c[2]^2*c[3]*c[4] +497*c[1]^3*c[2]*c[3]^3 +168*c[1]^2*c[2]^4*c[4] -168*c[1]^2*c[2]^3*c[3]^2 -43590*c[1]^4*c[2]*c[8] +48833*c[1]^4*c[3]*c[7] -276*c[1]^4*c[4]*c[6] -4967*c[1]^4*c[5]^2 -19993*c[1]^3*c[2]^2*c[7] +9405*c[1]^3*c[2]*c[3]*c[6] -7395*c[1]^3*c[2]*c[4]*c[5] +12436*c[1]^3*c[3]^2*c[5] +5547*c[1]^3*c[3]*c[4]^2 +67*c[1]^2*c[2]^3*c[6] -2581*c[1]^2*c[2]^2*c[3]*c[5] +879*c[1]^2*c[2]^2*c[4]^2 +1099*c[1]^2*c[2]*c[3]^2*c[4] +536*c[1]^2*c[3]^4 +536*c[1]*c[2]^4*c[5] -100*c[1]*c[2]^3*c[3]*c[4] -436*c[1]*c[2]^2*c[3]^3 -18*c[2]^5*c[4] +18*c[2]^4*c[3]^2 -161310*c[1]^3*c[2]*c[9] +156797*c[1]^3*c[3]*c[8] +24608*c[1]^3*c[4]*c[7] -20095*c[1]^3*c[5]*c[6] -52183*c[1]^2*c[2]^2*c[8] +10483*c[1]^2*c[2]*c[3]*c[7] -4571*c[1]^2*c[2]*c[4]*c[6] -9714*c[1]^2*c[2]*c[5]^2 +31594*c[1]^2*c[3]^2*c[6] +21672*c[1]^2*c[3]*c[4]*c[5] +2719*c[1]^2*c[4]^3 +3123*c[1]*c[2]^3*c[7] -7766*c[1]*c[2]^2*c[3]*c[6] +2691*c[1]*c[2]^2*c[4]*c[5] -478*c[1]*c[2]*c[3]^2*c[5] +317*c[1]*c[2]*c[3]*c[4]^2 +2113*c[1]*c[3]^3*c[4] +706*c[2]^4*c[6] -134*c[2]^3*c[3]*c[5] +222*c[2]^3*c[4]^2 -754*c[2]^2*c[3]^2*c[4] -40*c[2]*c[3]^4 -346962*c[1]^2*c[2]*c[10] +294859*c[1]^2*c[3]*c[9] +83958*c[1]^2*c[4]*c[8] -12601*c[1]^2*c[5]*c[7] -19254*c[1]^2*c[6]^2 -73843*c[1]*c[2]^2*c[9] -4265*c[1]*c[2]*c[3]*c[8] +3941*c[1]*c[2]*c[4]*c[7] -16816*c[1]*c[2]*c[5]*c[6] +44383*c[1]*c[3]^2*c[7] +29815*c[1]*c[3]*c[4]*c[6] +8013*c[1]*c[3]*c[5]^2 +8772*c[1]*c[4]^2*c[5] +4069*c[2]^3*c[8] -7423*c[2]^2*c[3]*c[7] +1335*c[2]^2*c[4]*c[6] +1145*c[2]^2*c[5]^2 -1228*c[2]*c[3]^2*c[6] -623*c[2]*c[3]*c[4]*c[5] +194*c[2]*c[4]^3 +1494*c[3]^3*c[5] +1037*c[3]^2*c[4]^2 -408960*c[1]*c[2]*c[11] +307906*c[1]*c[3]*c[10] +116995*c[1]*c[4]*c[9] +15241*c[1]*c[5]*c[8] -31182*c[1]*c[6]*c[7] -45858*c[2]^2*c[10] -11205*c[2]*c[3]*c[9] +4037*c[2]*c[4]*c[8] -2845*c[2]*c[5]*c[7] -5523*c[2]*c[6]^2 +26598*c[3]^2*c[8] +18807*c[3]*c[4]*c[7] +7718*c[3]*c[5]*c[6] +4452*c[4]^2*c[6] +3819*c[4]*c[5]^2 -204552*c[2]*c[12] +139024*c[3]*c[11] +61322*c[4]*c[10] +20064*c[5]*c[9] -9314*c[6]*c[8] -6544*c[7]^2 )

  • SSM -Thom polynomial in Schur basis:
  • +t^10*( 2*s[[3,3,2,2]] +5*s[[3,3,3,1]] +12*s[[4,3,2,1]] +24*s[[4,3,3]] +4*s[[4,4,1,1]] +12*s[[4,4,2]] +16*s[[5,3,1,1]] +50*s[[5,3,2]] +28*s[[5,4,1]] +8*s[[5,5]] +84*s[[6,3,1]] +40*s[[6,4]] +104*s[[7,3]] )
    +t^11*( -10*s[[3,3,2,2,1]] -25*s[[3,3,3,1,1]] -51*s[[3,3,3,2]] -60*s[[4,3,2,1,1]] -104*s[[4,3,2,2]] -304*s[[4,3,3,1]] -20*s[[4,4,1,1,1]] -212*s[[4,4,2,1]] -336*s[[4,4,3]] -80*s[[5,3,1,1,1]] -582*s[[5,3,2,1]] -770*s[[5,3,3]] -364*s[[5,4,1,1]] -844*s[[5,4,2]] -344*s[[5,5,1]] -748*s[[6,3,1,1]] -1448*s[[6,3,2]] -1488*s[[6,4,1]] -528*s[[6,5]] -2224*s[[7,3,1]] -1680*s[[7,4]] -2096*s[[8,3]] )
    +t^12*( 30*s[[3,3,2,2,1,1]] +22*s[[3,3,2,2,2]] +75*s[[3,3,3,1,1,1]] +271*s[[3,3,3,2,1]] +195*s[[3,3,3,3]] +180*s[[4,3,2,1,1,1]] +556*s[[4,3,2,2,1]] +1360*s[[4,3,3,1,1]] +1805*s[[4,3,3,2]] +60*s[[4,4,1,1,1,1]] +1012*s[[4,4,2,1,1]] +1284*s[[4,4,2,2]] +3690*s[[4,4,3,1]] +1692*s[[4,4,4]] +240*s[[5,3,1,1,1,1]] +2564*s[[5,3,2,1,1]] +2732*s[[5,3,2,2]] +7375*s[[5,3,3,1]] +1656*s[[5,4,1,1,1]] +8782*s[[5,4,2,1]] +10434*s[[5,4,3]] +3196*s[[5,5,1,1]] +6262*s[[5,5,2]] +3080*s[[6,3,1,1,1]] +12726*s[[6,3,2,1]] +12961*s[[6,3,3]] +11892*s[[6,4,1,1]] +20754*s[[6,4,2]] +13080*s[[6,5,1]] +3256*s[[6,6]] +14876*s[[7,3,1,1]] +22724*s[[7,3,2]] +32088*s[[7,4,1]] +14280*s[[7,5]] +31528*s[[8,3,1]] +28896*s[[8,4]] +24352*s[[9,3]] )
    +t^13*( -7654*s[[5,3,2,1,1,1]] -14970*s[[5,3,2,2,1]] -32455*s[[5,3,3,1,1]] -35348*s[[5,3,3,2]] -5036*s[[5,4,1,1,1,1]] -40026*s[[5,4,2,1,1]] -38794*s[[5,4,2,2]] -101291*s[[5,4,3,1]] -47000*s[[5,4,4]] -14316*s[[5,5,1,1,1]] -61636*s[[5,5,2,1]] -65802*s[[5,5,3]] -8940*s[[6,3,1,1,1,1]] -54546*s[[6,3,2,1,1]] -47392*s[[6,3,2,2]] -114912*s[[6,3,3,1]] -50268*s[[6,4,1,1,1]] -186482*s[[6,4,2,1]] -179329*s[[6,4,3]] -100544*s[[6,5,1,1]] -162102*s[[6,5,2]] -68804*s[[6,6,1]] -58428*s[[7,3,1,1,1]] -184268*s[[7,3,2,1]] -156683*s[[7,3,3]] -220148*s[[7,4,1,1]] -321444*s[[7,4,2]] -259632*s[[7,5,1]] -84752*s[[7,6]] -194456*s[[8,3,1,1]] -258550*s[[8,3,2]] -444344*s[[8,4,1]] -70*s[[3,3,2,2,1,1,1]] -92*s[[3,3,2,2,2,1]] -175*s[[3,3,3,1,1,1,1]] -861*s[[3,3,3,2,1,1]] -568*s[[3,3,3,2,2]] -1105*s[[3,3,3,3,1]] -420*s[[4,3,2,1,1,1,1]] -1776*s[[4,3,2,2,1,1]] -1152*s[[4,3,2,2,2]] -4080*s[[4,3,3,1,1,1]] -9979*s[[4,3,3,2,1]] -5582*s[[4,3,3,3]] -140*s[[4,4,1,1,1,1,1]] -3132*s[[4,4,2,1,1,1]] -7284*s[[4,4,2,2,1]] -17002*s[[4,4,3,1,1]] -20093*s[[4,4,3,2]] -17510*s[[4,4,4,1]] -560*s[[5,3,1,1,1,1,1]] -227168*s[[8,5]] -325132*s[[9,3,1]] -334144*s[[9,4]] -214744*s[[10,3]] )
    +t^14*( 126216*s[[5,4,2,1,1,1]] +226960*s[[5,4,2,2,1]] +472447*s[[5,4,3,1,1]] +492937*s[[5,4,3,2]] +464780*s[[5,4,4,1]] +45100*s[[5,5,1,1,1,1]] +291658*s[[5,5,2,1,1]] +260800*s[[5,5,2,2]] +650484*s[[5,5,3,1]] +365630*s[[5,5,4]] +21140*s[[6,3,1,1,1,1,1]] +166516*s[[6,3,2,1,1,1]] +266514*s[[6,3,2,2,1]] +514845*s[[6,3,3,1,1]] +503305*s[[6,3,3,2]] +153536*s[[6,4,1,1,1,1]] +847780*s[[6,4,2,1,1]] +712330*s[[6,4,2,2]] +1680126*s[[6,4,3,1]] +748664*s[[6,4,4]] +441232*s[[6,5,1,1,1]] +1499012*s[[6,5,2,1]] +1360204*s[[6,5,3]] +524456*s[[6,6,1,1]] +787358*s[[6,6,2]] +171616*s[[7,3,1,1,1,1]] +798024*s[[7,3,2,1,1]] +621978*s[[7,3,2,2]] +1372135*s[[7,3,3,1]] +914948*s[[7,4,1,1,1]] +2760384*s[[7,4,2,1]] +2272790*s[[7,4,3]] +1844000*s[[7,5,1,1]] +2590242*s[[7,5,2]] +1518096*s[[7,6,1]] +346792*s[[7,7]] +766344*s[[8,3,1,1,1]] +2063486*s[[8,3,2,1]] +1540722*s[[8,3,3]] +2904376*s[[8,4,1,1]] +3783648*s[[8,4,2]] +3600588*s[[8,5,1]] +1340144*s[[8,6]] +1975060*s[[9,3,1,1]] +2399976*s[[9,3,2]] +4724344*s[[9,4,1]] +2651080*s[[9,5]] +2754784*s[[10,3,1]] +3067824*s[[10,4]] +1599024*s[[11,3]] +140*s[[3,3,2,2,1,1,1,1]] +252*s[[3,3,2,2,2,1,1]] +130*s[[3,3,2,2,2,2]] +350*s[[3,3,3,1,1,1,1,1]] +2121*s[[3,3,3,2,1,1,1]] +2474*s[[3,3,3,2,2,1]] +3727*s[[3,3,3,3,1,1]] +2751*s[[3,3,3,3,2]] +840*s[[4,3,2,1,1,1,1,1]] +4396*s[[4,3,2,2,1,1,1]] +5036*s[[4,3,2,2,2,1]] +9800*s[[4,3,3,1,1,1,1]] +33362*s[[4,3,3,2,1,1]] +21016*s[[4,3,3,2,2]] +33927*s[[4,3,3,3,1]] +280*s[[4,4,1,1,1,1,1,1]] +7672*s[[4,4,2,1,1,1,1]] +24786*s[[4,4,2,2,1,1]] +15642*s[[4,4,2,2,2]] +53743*s[[4,4,3,1,1,1]] +118670*s[[4,4,3,2,1]] +60363*s[[4,4,3,3]] +83555*s[[4,4,4,1,1]] +93533*s[[4,4,4,2]] +1120*s[[5,3,1,1,1,1,1,1]] +18354*s[[5,3,2,1,1,1,1]] +49906*s[[5,3,2,2,1,1]] +30064*s[[5,3,2,2,2]] +100190*s[[5,3,3,1,1,1]] +203403*s[[5,3,3,2,1]] +95523*s[[5,3,3,3]] +12236*s[[5,4,1,1,1,1,1]] )

  • SSM -Thom polynomial in monomial basis:
  • +t^10*( -3*c[1]^2*c[3]*c[5] +3*c[1]^2*c[4]^2 -2*c[1]*c[2]^2*c[5] +3*c[1]*c[2]*c[3]*c[4] -c[1]*c[3]^3 -c[2]^3*c[4] +c[2]^2*c[3]^2 -7*c[1]*c[3]*c[6] +7*c[1]*c[4]*c[5] -4*c[2]^2*c[6] +8*c[2]*c[3]*c[5] -2*c[2]*c[4]^2 -2*c[3]^2*c[4] -2*c[3]*c[7] -9*c[4]*c[6] +11*c[5]^2 )
    +t^11*( 15*c[1]^3*c[3]*c[5] -15*c[1]^3*c[4]^2 +10*c[1]^2*c[2]^2*c[5] -15*c[1]^2*c[2]*c[3]*c[4] +5*c[1]^2*c[3]^3 +5*c[1]*c[2]^3*c[4] -5*c[1]*c[2]^2*c[3]^2 +62*c[1]^2*c[3]*c[6] -62*c[1]^2*c[4]*c[5] +36*c[1]*c[2]^2*c[6] -42*c[1]*c[2]*c[3]*c[5] -9*c[1]*c[2]*c[4]^2 +15*c[1]*c[3]^2*c[4] +8*c[2]^3*c[5] -5*c[2]^2*c[3]*c[4] -3*c[2]*c[3]^3 +75*c[1]*c[3]*c[7] +36*c[1]*c[4]*c[6] -111*c[1]*c[5]^2 +32*c[2]^2*c[7] -23*c[2]*c[3]*c[6] -19*c[2]*c[4]*c[5] -9*c[3]^2*c[5] +19*c[3]*c[4]^2 +22*c[3]*c[8] +85*c[4]*c[7] -107*c[5]*c[6] )
    +t^12*( -45*c[1]^4*c[3]*c[5] +45*c[1]^4*c[4]^2 -30*c[1]^3*c[2]^2*c[5] +45*c[1]^3*c[2]*c[3]*c[4] -15*c[1]^3*c[3]^3 -15*c[1]^2*c[2]^3*c[4] +15*c[1]^2*c[2]^2*c[3]^2 -260*c[1]^3*c[3]*c[6] +260*c[1]^3*c[4]*c[5] -152*c[1]^2*c[2]^2*c[6] +144*c[1]^2*c[2]*c[3]*c[5] +67*c[1]^2*c[2]*c[4]^2 -59*c[1]^2*c[3]^2*c[4] -38*c[1]*c[2]^3*c[5] +17*c[1]*c[2]^2*c[3]*c[4] +21*c[1]*c[2]*c[3]^3 +4*c[2]^4*c[4] -4*c[2]^3*c[3]^2 -562*c[1]^2*c[3]*c[7] -27*c[1]^2*c[4]*c[6] +589*c[1]^2*c[5]^2 -268*c[1]*c[2]^2*c[7] +87*c[1]*c[2]*c[3]*c[6] +248*c[1]*c[2]*c[4]*c[5] +44*c[1]*c[3]^2*c[5] -111*c[1]*c[3]*c[4]^2 -26*c[2]^3*c[6] -46*c[2]^2*c[3]*c[5] +35*c[2]^2*c[4]^2 +33*c[2]*c[3]^2*c[4] +4*c[3]^4 -519*c[1]*c[3]*c[8] -650*c[1]*c[4]*c[7] +1169*c[1]*c[5]*c[6] -168*c[2]^2*c[8] -27*c[2]*c[3]*c[7] +147*c[2]*c[4]*c[6] +66*c[2]*c[5]^2 +66*c[3]^2*c[6] -51*c[3]*c[4]*c[5] -33*c[4]^3 -150*c[3]*c[9] -533*c[4]*c[8] +285*c[5]*c[7] +398*c[6]^2 )
    +t^13*( 105*c[1]^5*c[3]*c[5] -105*c[1]^5*c[4]^2 +70*c[1]^4*c[2]^2*c[5] -105*c[1]^4*c[2]*c[3]*c[4] +35*c[1]^4*c[3]^3 +35*c[1]^3*c[2]^3*c[4] -35*c[1]^3*c[2]^2*c[3]^2 +770*c[1]^4*c[3]*c[6] -770*c[1]^4*c[4]*c[5] +452*c[1]^3*c[2]^2*c[6] -394*c[1]^3*c[2]*c[3]*c[5] -227*c[1]^3*c[2]*c[4]^2 +169*c[1]^3*c[3]^2*c[4] +108*c[1]^2*c[2]^3*c[5] -27*c[1]^2*c[2]^2*c[3]*c[4] -81*c[1]^2*c[2]*c[3]^3 -24*c[1]*c[2]^4*c[4] +24*c[1]*c[2]^3*c[3]^2 +2362*c[1]^3*c[3]*c[7] -189*c[1]^3*c[4]*c[6] -2173*c[1]^3*c[5]^2 +1168*c[1]^2*c[2]^2*c[7] -247*c[1]^2*c[2]*c[3]*c[6] -1178*c[1]^2*c[2]*c[4]*c[5] -126*c[1]^2*c[3]^2*c[5] +383*c[1]^2*c[3]*c[4]^2 +100*c[1]*c[2]^3*c[6] +312*c[1]*c[2]^2*c[3]*c[5] -145*c[1]*c[2]^2*c[4]^2 -245*c[1]*c[2]*c[3]^2*c[4] -22*c[1]*c[3]^4 -38*c[2]^4*c[5] +28*c[2]^3*c[3]*c[4] +10*c[2]^2*c[3]^3 +3738*c[1]^2*c[3]*c[8] +2931*c[1]^2*c[4]*c[7] -6669*c[1]^2*c[5]*c[6] +1448*c[1]*c[2]^2*c[8] +589*c[1]*c[2]*c[3]*c[7] -1410*c[1]*c[2]*c[4]*c[6] -696*c[1]*c[2]*c[5]^2 -373*c[1]*c[3]^2*c[6] +207*c[1]*c[3]*c[4]*c[5] +235*c[1]*c[4]^3 +28*c[2]^3*c[7] +348*c[2]^2*c[3]*c[6] -131*c[2]^2*c[4]*c[5] -5*c[2]*c[3]^2*c[5] -200*c[2]*c[3]*c[4]^2 -40*c[3]^3*c[4] +2917*c[1]*c[3]*c[9] +5184*c[1]*c[4]*c[8] -3493*c[1]*c[5]*c[7] -4608*c[1]*c[6]^2 +720*c[2]^2*c[9] +699*c[2]*c[3]*c[8] -625*c[2]*c[4]*c[7] -696*c[2]*c[5]*c[6] -218*c[3]^2*c[7] -130*c[3]*c[4]*c[6] -7*c[3]*c[5]^2 +257*c[4]^2*c[5] +818*c[3]*c[10] +2791*c[4]*c[9] +93*c[5]*c[8] -3702*c[6]*c[7] )
    +t^14*( -210*c[1]^6*c[3]*c[5] +210*c[1]^6*c[4]^2 -140*c[1]^5*c[2]^2*c[5] +210*c[1]^5*c[2]*c[3]*c[4] -70*c[1]^5*c[3]^3 -70*c[1]^4*c[2]^3*c[4] +70*c[1]^4*c[2]^2*c[3]^2 -1855*c[1]^5*c[3]*c[6] +1855*c[1]^5*c[4]*c[5] -1092*c[1]^4*c[2]^2*c[6] +924*c[1]^4*c[2]*c[3]*c[5] +567*c[1]^4*c[2]*c[4]^2 -399*c[1]^4*c[3]^2*c[4] -238*c[1]^3*c[2]^3*c[5] +7*c[1]^3*c[2]^2*c[3]*c[4] +231*c[1]^3*c[2]*c[3]^3 +84*c[1]^2*c[2]^4*c[4] -84*c[1]^2*c[2]^3*c[3]^2 -7303*c[1]^4*c[3]*c[7] +996*c[1]^4*c[4]*c[6] +6307*c[1]^4*c[5]^2 -3678*c[1]^3*c[2]^2*c[7] +707*c[1]^3*c[2]*c[3]*c[6] +3717*c[1]^3*c[2]*c[4]*c[5] +262*c[1]^3*c[3]^2*c[5] -1008*c[1]^3*c[3]*c[4]^2 -175*c[1]^2*c[2]^3*c[6] -1223*c[1]^2*c[2]^2*c[3]*c[5] +314*c[1]^2*c[2]^2*c[4]^2 +1012*c[1]^2*c[2]*c[3]^2*c[4] +72*c[1]^2*c[3]^4 +240*c[1]*c[2]^4*c[5] -162*c[1]*c[2]^3*c[3]*c[4] -78*c[1]*c[2]^2*c[3]^3 -9*c[2]^5*c[4] +9*c[2]^4*c[3]^2 -16243*c[1]^3*c[3]*c[8] -10082*c[1]^3*c[4]*c[7] +26325*c[1]^3*c[5]*c[6] -6708*c[1]^2*c[2]^2*c[8] -2973*c[1]^2*c[2]*c[3]*c[7] +6441*c[1]^2*c[2]*c[4]*c[6] +3345*c[1]^2*c[2]*c[5]^2 +1065*c[1]^2*c[3]^2*c[6] -156*c[1]^2*c[3]*c[4]*c[5] -1014*c[1]^2*c[4]^3 +212*c[1]*c[2]^3*c[7] -2321*c[1]*c[2]^2*c[3]*c[6] +235*c[1]*c[2]^2*c[4]*c[5] +70*c[1]*c[2]*c[3]^2*c[5] +1531*c[1]*c[2]*c[3]*c[4]^2 +273*c[1]*c[3]^3*c[4] +204*c[2]^4*c[6] +82*c[2]^3*c[3]*c[5] -148*c[2]^3*c[4]^2 -136*c[2]^2*c[3]^2*c[4] -2*c[2]*c[3]^4 -21037*c[1]^2*c[3]*c[9] -28488*c[1]^2*c[4]*c[8] +21907*c[1]^2*c[5]*c[7] +27618*c[1]^2*c[6]^2 -6574*c[1]*c[2]^2*c[9] -7177*c[1]*c[2]*c[3]*c[8] +5420*c[1]*c[2]*c[4]*c[7] +7045*c[1]*c[2]*c[5]*c[6] +660*c[1]*c[3]^2*c[7] +1867*c[1]*c[3]*c[4]*c[6] +848*c[1]*c[3]*c[5]^2 -2089*c[1]*c[4]^2*c[5] +273*c[2]^3*c[8] -1564*c[2]^2*c[3]*c[7] -100*c[2]^2*c[4]*c[6] +186*c[2]^2*c[5]^2 -592*c[2]*c[3]^2*c[6] +1187*c[2]*c[3]*c[4]*c[5] +308*c[2]*c[4]^3 +137*c[3]^3*c[5] +165*c[3]^2*c[4]^2 -14524*c[1]*c[3]*c[10] -31647*c[1]*c[4]*c[9] +583*c[1]*c[5]*c[8] +45588*c[1]*c[6]*c[7] -2748*c[2]^2*c[10] -4791*c[2]*c[3]*c[9] +1703*c[2]*c[4]*c[8] +2956*c[2]*c[5]*c[7] +1712*c[2]*c[6]^2 -c[3]^2*c[8] +959*c[3]*c[4]*c[7] +1472*c[3]*c[5]*c[6] -265*c[4]^2*c[6] -997*c[4]*c[5]^2 -3916*c[3]*c[11] -13288*c[4]*c[10] -6487*c[5]*c[9] +12406*c[6]*c[8] +11285*c[7]^2 )

  • SSM -Thom polynomial in Schur basis:
  • +t^10*( s[[3,3,2,2]] +3*s[[4,3,2,1]] +6*s[[4,4,1,1]] +3*s[[4,4,2]] +2*s[[5,3,1,1]] +7*s[[5,3,2]] +20*s[[5,4,1]] +28*s[[5,5]] +6*s[[6,3,1]] +16*s[[6,4]] +4*s[[7,3]] )
    +t^11*( -5*s[[3,3,2,2,1]] -8*s[[3,3,3,2]] -15*s[[4,3,2,1,1]] -31*s[[4,3,2,2]] -24*s[[4,3,3,1]] -30*s[[4,4,1,1,1]] -93*s[[4,4,2,1]] -24*s[[4,4,3]] -10*s[[5,3,1,1,1]] -93*s[[5,3,2,1]] -56*s[[5,3,3]] -216*s[[5,4,1,1]] -260*s[[5,4,2]] -424*s[[5,5,1]] -62*s[[6,3,1,1]] -142*s[[6,3,2]] -460*s[[6,4,1]] -608*s[[6,5]] -116*s[[7,3,1]] -296*s[[7,4]] -64*s[[8,3]] )
    +t^12*( 15*s[[3,3,2,2,1,1]] +11*s[[3,3,2,2,2]] +43*s[[3,3,3,2,1]] +36*s[[3,3,3,3]] +45*s[[4,3,2,1,1,1]] +167*s[[4,3,2,2,1]] +129*s[[4,3,3,1,1]] +272*s[[4,3,3,2]] +90*s[[4,4,1,1,1,1]] +468*s[[4,4,2,1,1]] +528*s[[4,4,2,2]] +600*s[[4,4,3,1]] +105*s[[4,4,4]] +30*s[[5,3,1,1,1,1]] +424*s[[5,3,2,1,1]] +523*s[[5,3,2,2]] +744*s[[5,3,3,1]] +944*s[[5,4,1,1,1]] +2899*s[[5,4,2,1]] +1570*s[[5,4,3]] +2906*s[[5,5,1,1]] +3293*s[[5,5,2]] +268*s[[6,3,1,1,1]] +1404*s[[6,3,2,1]] +1043*s[[6,3,3]] +3602*s[[6,4,1,1]] +4694*s[[6,4,2]] +8710*s[[6,5,1]] +4584*s[[6,6]] +892*s[[7,3,1,1]] +1621*s[[7,3,2]] +5698*s[[7,4,1]] +7264*s[[7,5]] +1250*s[[8,3,1]] +3100*s[[8,4]] +596*s[[9,3]] )
    +t^13*( -1289*s[[5,3,2,1,1,1]] -2952*s[[5,3,2,2,1]] -3601*s[[5,3,3,1,1]] -4812*s[[5,3,3,2]] -2824*s[[5,4,1,1,1,1]] -13509*s[[5,4,2,1,1]] -12406*s[[5,4,2,2]] -18690*s[[5,4,3,1]] -5652*s[[5,4,4]] -11790*s[[5,5,1,1,1]] -30182*s[[5,5,2,1]] -17000*s[[5,5,3]] -798*s[[6,3,1,1,1,1]] -6336*s[[6,3,2,1,1]] -6248*s[[6,3,2,2]] -10928*s[[6,3,3,1]] -15234*s[[6,4,1,1,1]] -44216*s[[6,4,2,1]] -27605*s[[6,4,3]] -57228*s[[6,5,1,1]] -66200*s[[6,5,2]] -60240*s[[6,6,1]] -3744*s[[7,3,1,1,1]] -14770*s[[7,3,2,1]] -11301*s[[7,3,3]] -40572*s[[7,4,1,1]] -52337*s[[7,4,2]] -102926*s[[7,5,1]] -69612*s[[7,6]] -8836*s[[8,3,1,1]] -13898*s[[8,3,2]] -51746*s[[8,4,1]] -35*s[[3,3,2,2,1,1,1]] -46*s[[3,3,2,2,2,1]] -138*s[[3,3,3,2,1,1]] -104*s[[3,3,3,2,2]] -207*s[[3,3,3,3,1]] -105*s[[4,3,2,1,1,1,1]] -537*s[[4,3,2,2,1,1]] -360*s[[4,3,2,2,2]] -414*s[[4,3,3,1,1,1]] -1581*s[[4,3,3,2,1]] -974*s[[4,3,3,3]] -210*s[[4,4,1,1,1,1,1]] -1473*s[[4,4,2,1,1,1]] -3027*s[[4,4,2,2,1]] -3189*s[[4,4,3,1,1]] -4362*s[[4,4,3,2]] -2205*s[[4,4,4,1]] -70*s[[5,3,1,1,1,1,1]] -64524*s[[8,5]] -10100*s[[9,3,1]] -24612*s[[9,4]] -4280*s[[10,3]] )
    +t^14*( 140*s[[5,3,1,1,1,1,1,1]] +3129*s[[5,3,2,1,1,1,1]] +10049*s[[5,3,2,2,1,1]] +6350*s[[5,3,2,2,2]] +11650*s[[5,3,3,1,1,1]] +29297*s[[5,3,3,2,1]] +14931*s[[5,3,3,3]] +6804*s[[5,4,1,1,1,1,1]] +43087*s[[5,4,2,1,1,1]] +73564*s[[5,4,2,2,1]] +93751*s[[5,4,3,1,1]] +104465*s[[5,4,3,2]] +70768*s[[5,4,4,1]] +35450*s[[5,5,1,1,1,1]] +139699*s[[5,5,2,1,1]] +112498*s[[5,5,2,2]] +179887*s[[5,5,3,1]] +65226*s[[5,5,4]] +1918*s[[6,3,1,1,1,1,1]] +19964*s[[6,3,2,1,1,1]] +36870*s[[6,3,2,2,1]] +52757*s[[6,3,3,1,1]] +58783*s[[6,3,3,2]] +46730*s[[6,4,1,1,1,1]] +206446*s[[6,4,2,1,1]] +171415*s[[6,4,2,2]] +288579*s[[6,4,3,1]] +101123*s[[6,4,4]] +237158*s[[6,5,1,1,1]] +587591*s[[6,5,2,1]] +348960*s[[6,5,3]] +387358*s[[6,6,1,1]] +432485*s[[6,6,2]] +11444*s[[7,3,1,1,1,1]] +68175*s[[7,3,2,1,1]] +59586*s[[7,3,2,2]] +112504*s[[7,3,3,1]] +173326*s[[7,4,1,1,1]] +475432*s[[7,4,2,1]] +308430*s[[7,4,3]] +681814*s[[7,5,1,1]] +787663*s[[7,5,2]] +937600*s[[7,6,1]] +343676*s[[7,7]] +37590*s[[8,3,1,1,1]] +124984*s[[8,3,2,1]] +93996*s[[8,3,3]] +360900*s[[8,4,1,1]] +453068*s[[8,4,2]] +924966*s[[8,5,1]] +684040*s[[8,6]] +70280*s[[9,3,1,1]] +100230*s[[9,3,2]] +389820*s[[9,4,1]] +479756*s[[9,5]] +68732*s[[10,3,1]] +165816*s[[10,4]] +26376*s[[11,3]] +70*s[[3,3,2,2,1,1,1,1]] +126*s[[3,3,2,2,2,1,1]] +65*s[[3,3,2,2,2,2]] +343*s[[3,3,3,2,1,1,1]] +467*s[[3,3,3,2,2,1]] +705*s[[3,3,3,3,1,1]] +550*s[[3,3,3,3,2]] +210*s[[4,3,2,1,1,1,1,1]] +1337*s[[4,3,2,2,1,1,1]] +1594*s[[4,3,2,2,2,1]] +1029*s[[4,3,3,1,1,1,1]] +5443*s[[4,3,3,2,1,1]] +3744*s[[4,3,3,2,2]] +6113*s[[4,3,3,3,1]] +420*s[[4,4,1,1,1,1,1,1]] +3633*s[[4,4,2,1,1,1,1]] +10350*s[[4,4,2,2,1,1]] +6447*s[[4,4,2,2,2]] +10698*s[[4,4,3,1,1,1]] +27068*s[[4,4,3,2,1]] +13646*s[[4,4,3,3]] +12357*s[[4,4,4,1,1]] +16871*s[[4,4,4,2]] )

    codimension 11

  • SSM -Thom polynomial in monomial basis:
  • +t^11*( -6*c[1]^3*c[2]*c[6] +9*c[1]^3*c[3]*c[5] -3*c[1]^3*c[4]^2 -5*c[1]^2*c[2]^2*c[5] +2*c[1]^2*c[2]*c[3]*c[4] +3*c[1]^2*c[3]^3 -2*c[1]*c[2]^3*c[4] +2*c[1]*c[2]^2*c[3]^2 -54*c[1]^2*c[2]*c[7] +67*c[1]^2*c[3]*c[6] -13*c[1]^2*c[4]*c[5] -33*c[1]*c[2]^2*c[6] +19*c[1]*c[2]*c[3]*c[5] -7*c[1]*c[2]*c[4]^2 +21*c[1]*c[3]^2*c[4] -6*c[2]^3*c[5] +4*c[2]^2*c[3]*c[4] +2*c[2]*c[3]^3 -156*c[1]*c[2]*c[8] +162*c[1]*c[3]*c[7] +24*c[1]*c[4]*c[6] -30*c[1]*c[5]^2 -52*c[2]^2*c[7] +28*c[2]*c[3]*c[6] -12*c[2]*c[4]*c[5] +16*c[3]^2*c[5] +20*c[3]*c[4]^2 -144*c[2]*c[9] +128*c[3]*c[8] +52*c[4]*c[7] -36*c[5]*c[6] )
    +t^12*( 30*c[1]^4*c[2]*c[6] -45*c[1]^4*c[3]*c[5] +15*c[1]^4*c[4]^2 +25*c[1]^3*c[2]^2*c[5] -10*c[1]^3*c[2]*c[3]*c[4] -15*c[1]^3*c[3]^3 +10*c[1]^2*c[2]^3*c[4] -10*c[1]^2*c[2]^2*c[3]^2 +384*c[1]^3*c[2]*c[7] -472*c[1]^3*c[3]*c[6] +88*c[1]^3*c[4]*c[5] +272*c[1]^2*c[2]^2*c[6] -174*c[1]^2*c[2]*c[3]*c[5] +68*c[1]^2*c[2]*c[4]^2 -166*c[1]^2*c[3]^2*c[4] +64*c[1]*c[2]^3*c[5] -30*c[1]*c[2]^2*c[3]*c[4] -34*c[1]*c[2]*c[3]^3 +4*c[2]^4*c[4] -4*c[2]^3*c[3]^2 +1806*c[1]^2*c[2]*c[8] -1865*c[1]^2*c[3]*c[7] -210*c[1]^2*c[4]*c[6] +269*c[1]^2*c[5]^2 +947*c[1]*c[2]^2*c[7] -572*c[1]*c[2]*c[3]*c[6] +232*c[1]*c[2]*c[4]*c[5] -342*c[1]*c[3]^2*c[5] -265*c[1]*c[3]*c[4]^2 +112*c[2]^3*c[6] -30*c[2]^2*c[3]*c[5] +16*c[2]^2*c[4]^2 -92*c[2]*c[3]^2*c[4] -6*c[3]^4 +3684*c[1]*c[2]*c[9] -3290*c[1]*c[3]*c[8] -998*c[1]*c[4]*c[7] +604*c[1]*c[5]*c[6] +1060*c[2]^2*c[8] -528*c[2]*c[3]*c[7] +20*c[2]*c[4]*c[6] +172*c[2]*c[5]^2 -320*c[3]^2*c[6] -344*c[3]*c[4]*c[5] -60*c[4]^3 +2736*c[2]*c[10] -2176*c[3]*c[9] -932*c[4]*c[8] +160*c[5]*c[7] +212*c[6]^2 )
    +t^13*( -90*c[1]^5*c[2]*c[6] +135*c[1]^5*c[3]*c[5] -45*c[1]^5*c[4]^2 -75*c[1]^4*c[2]^2*c[5] +30*c[1]^4*c[2]*c[3]*c[4] +45*c[1]^4*c[3]^3 -30*c[1]^3*c[2]^3*c[4] +30*c[1]^3*c[2]^2*c[3]^2 -1440*c[1]^4*c[2]*c[7] +1760*c[1]^4*c[3]*c[6] -320*c[1]^4*c[4]*c[5] -1056*c[1]^3*c[2]^2*c[6] +673*c[1]^3*c[2]*c[3]*c[5] -269*c[1]^3*c[2]*c[4]^2 +652*c[1]^3*c[3]^2*c[4] -253*c[1]^2*c[2]^3*c[5] +106*c[1]^2*c[2]^2*c[3]*c[4] +147*c[1]^2*c[2]*c[3]^3 -12*c[1]*c[2]^4*c[4] +12*c[1]*c[2]^3*c[3]^2 -9276*c[1]^3*c[2]*c[8] +9548*c[1]^3*c[3]*c[7] +939*c[1]^3*c[4]*c[6] -1211*c[1]^3*c[5]^2 -5564*c[1]^2*c[2]^2*c[7] +3326*c[1]^2*c[2]*c[3]*c[6] -1392*c[1]^2*c[2]*c[4]*c[5] +2198*c[1]^2*c[3]^2*c[5] +1432*c[1]^2*c[3]*c[4]^2 -853*c[1]*c[2]^3*c[6] +218*c[1]*c[2]^2*c[3]*c[5] -167*c[1]*c[2]^2*c[4]^2 +731*c[1]*c[2]*c[3]^2*c[4] +71*c[1]*c[3]^4 -12*c[2]^4*c[5] -16*c[2]^3*c[3]*c[4] +28*c[2]^2*c[3]^3 -29934*c[1]^2*c[2]*c[9] +26905*c[1]^2*c[3]*c[8] +6926*c[1]^2*c[4]*c[7] -3897*c[1]^2*c[5]*c[6] -13059*c[1]*c[2]^2*c[8] +6566*c[1]*c[2]*c[3]*c[7] -805*c[1]*c[2]*c[4]*c[6] -1765*c[1]*c[2]*c[5]^2 +4504*c[1]*c[3]^2*c[6] +3967*c[1]*c[3]*c[4]*c[5] +592*c[1]*c[4]^3 -1062*c[2]^3*c[7] +208*c[2]^2*c[3]*c[6] -344*c[2]^2*c[4]*c[5] +696*c[2]*c[3]^2*c[5] +306*c[2]*c[3]*c[4]^2 +196*c[3]^3*c[4] -48036*c[1]*c[2]*c[10] +38986*c[1]*c[3]*c[9] +13462*c[1]*c[4]*c[8] -1606*c[1]*c[5]*c[7] -2806*c[1]*c[6]^2 -11476*c[2]^2*c[9] +4760*c[2]*c[3]*c[8] +176*c[2]*c[4]*c[7] -1928*c[2]*c[5]*c[6] +3752*c[3]^2*c[7] +2988*c[3]*c[4]*c[6] +812*c[3]*c[5]^2 +916*c[4]^2*c[5] -30384*c[2]*c[11] +22896*c[3]*c[10] +8972*c[4]*c[9] +768*c[5]*c[8] -2252*c[6]*c[7] )
    +t^14*( 210*c[1]^6*c[2]*c[6] -315*c[1]^6*c[3]*c[5] +105*c[1]^6*c[4]^2 +175*c[1]^5*c[2]^2*c[5] -70*c[1]^5*c[2]*c[3]*c[4] -105*c[1]^5*c[3]^3 +70*c[1]^4*c[2]^3*c[4] -70*c[1]^4*c[2]^2*c[3]^2 +3960*c[1]^5*c[2]*c[7] -4820*c[1]^5*c[3]*c[6] +860*c[1]^5*c[4]*c[5] +2916*c[1]^4*c[2]^2*c[6] -1808*c[1]^4*c[2]*c[3]*c[5] +734*c[1]^4*c[2]*c[4]^2 -1842*c[1]^4*c[3]^2*c[4] +678*c[1]^3*c[2]^3*c[5] -266*c[1]^3*c[2]^2*c[3]*c[4] -412*c[1]^3*c[2]*c[3]^3 +12*c[1]^2*c[2]^4*c[4] -12*c[1]^2*c[2]^3*c[3]^2 +31740*c[1]^4*c[2]*c[8] -32528*c[1]^4*c[3]*c[7] -3069*c[1]^4*c[4]*c[6] +3857*c[1]^4*c[5]^2 +19580*c[1]^3*c[2]^2*c[7] -11034*c[1]^3*c[2]*c[3]*c[6] +4910*c[1]^3*c[2]*c[4]*c[5] -8403*c[1]^3*c[3]^2*c[5] -5053*c[1]^3*c[3]*c[4]^2 +2807*c[1]^2*c[2]^3*c[6] -331*c[1]^2*c[2]^2*c[3]*c[5] +539*c[1]^2*c[2]^2*c[4]^2 -2665*c[1]^2*c[2]*c[3]^2*c[4] -350*c[1]^2*c[3]^4 -132*c[1]*c[2]^4*c[5] +168*c[1]*c[2]^3*c[3]*c[4] -36*c[1]*c[2]^2*c[3]^3 -24*c[2]^5*c[4] +24*c[2]^4*c[3]^2 +138444*c[1]^3*c[2]*c[9] -124436*c[1]^3*c[3]*c[8] -29805*c[1]^3*c[4]*c[7] +15797*c[1]^3*c[5]*c[6] +67592*c[1]^2*c[2]^2*c[8] -31342*c[1]^2*c[2]*c[3]*c[7] +5973*c[1]^2*c[2]*c[4]*c[6] +8391*c[1]^2*c[2]*c[5]^2 -26484*c[1]^2*c[3]^2*c[6] -21208*c[1]^2*c[3]*c[4]*c[5] -2922*c[1]^2*c[4]^3 +5843*c[1]*c[2]^3*c[7] +366*c[1]*c[2]^2*c[3]*c[6] +2287*c[1]*c[2]^2*c[4]*c[5] -5039*c[1]*c[2]*c[3]^2*c[5] -1584*c[1]*c[2]*c[3]*c[4]^2 -1873*c[1]*c[3]^3*c[4] -306*c[2]^4*c[6] +169*c[2]^3*c[3]*c[5] +42*c[2]^3*c[4]^2 +162*c[2]^2*c[3]^2*c[4] -67*c[2]*c[3]^4 +345186*c[1]^2*c[2]*c[10] -282863*c[1]^2*c[3]*c[9] -86796*c[1]^2*c[4]*c[8] +7187*c[1]^2*c[5]*c[7] +17286*c[1]^2*c[6]^2 +120837*c[1]*c[2]^2*c[9] -46396*c[1]*c[2]*c[3]*c[8] +4427*c[1]*c[2]*c[4]*c[7] +18345*c[1]*c[2]*c[5]*c[6] -46301*c[1]*c[3]^2*c[7] -32848*c[1]*c[3]*c[4]*c[6] -9121*c[1]*c[3]*c[5]^2 -8943*c[1]*c[4]^2*c[5] +5350*c[2]^3*c[8] +871*c[2]^2*c[3]*c[7] +2470*c[2]^2*c[4]*c[6] +497*c[2]^2*c[5]^2 -4711*c[2]*c[3]^2*c[6] -1763*c[2]*c[3]*c[4]*c[5] +4*c[2]*c[4]^3 -1478*c[3]^3*c[5] -1240*c[3]^2*c[4]^2 +462684*c[1]*c[2]*c[11] -356954*c[1]*c[3]*c[10] -117168*c[1]*c[4]*c[9] -15668*c[1]*c[5]*c[8] +27106*c[1]*c[6]*c[7] +88924*c[2]^2*c[10] -29470*c[2]*c[3]*c[9] +3057*c[2]*c[4]*c[8] +7794*c[2]*c[5]*c[7] +5235*c[2]*c[6]^2 -33711*c[3]^2*c[8] -23468*c[3]*c[4]*c[7] -10052*c[3]*c[5]*c[6] -4816*c[4]^2*c[6] -3493*c[4]*c[5]^2 +257616*c[2]*c[12] -191576*c[3]*c[11] -62408*c[4]*c[10] -16420*c[5]*c[9] +6392*c[6]*c[8] +6396*c[7]^2 )

  • SSM -Thom polynomial in Schur basis:
  • +t^11*( 432*s[[6,4,1]] +160*s[[6,5]] +524*s[[7,3,1]] +512*s[[7,4]] +520*s[[8,3]] +2*s[[3,3,2,2,1]] +5*s[[3,3,3,1,1]] +9*s[[3,3,3,2]] +12*s[[4,3,2,1,1]] +22*s[[4,3,2,2]] +63*s[[4,3,3,1]] +4*s[[4,4,1,1,1]] +56*s[[4,4,2,1]] +96*s[[4,4,3]] +16*s[[5,3,1,1,1]] +126*s[[5,3,2,1]] +172*s[[5,3,3]] +96*s[[5,4,1,1]] +242*s[[5,4,2]] +100*s[[5,5,1]] +164*s[[6,3,1,1]] +334*s[[6,3,2]] )
    +t^12*( -6828*s[[7,3,1,1]] -11304*s[[7,3,2]] -17960*s[[7,4,1]] -9136*s[[7,5]] -15712*s[[8,3,1]] -16656*s[[8,4]] -12784*s[[9,3]] -10*s[[3,3,2,2,1,1]] -14*s[[3,3,2,2,2]] -25*s[[3,3,3,1,1,1]] -112*s[[3,3,3,2,1]] -79*s[[3,3,3,3]] -60*s[[4,3,2,1,1,1]] -250*s[[4,3,2,2,1]] -555*s[[4,3,3,1,1]] -829*s[[4,3,3,2]] -20*s[[4,4,1,1,1,1]] -492*s[[4,4,2,1,1]] -668*s[[4,4,2,2]] -1894*s[[4,4,3,1]] -972*s[[4,4,4]] -80*s[[5,3,1,1,1,1]] -1066*s[[5,3,2,1,1]] -1322*s[[5,3,2,2]] -3390*s[[5,3,3,1]] -792*s[[5,4,1,1,1]] -4658*s[[5,4,2,1]] -5696*s[[5,4,3]] -1820*s[[5,5,1,1]] -3824*s[[5,5,2]] -1244*s[[6,3,1,1,1]] -5946*s[[6,3,2,1]] -6358*s[[6,3,3]] -6320*s[[6,4,1,1]] -11512*s[[6,4,2]] -8048*s[[6,5,1]] -2096*s[[6,6]] )
    +t^13*( 30*s[[3,3,2,2,1,1,1]] +72*s[[3,3,2,2,2,1]] +75*s[[3,3,3,1,1,1,1]] +486*s[[3,3,3,2,1,1]] +451*s[[3,3,3,2,2]] +744*s[[3,3,3,3,1]] +180*s[[4,3,2,1,1,1,1]] +1066*s[[4,3,2,2,1,1]] +938*s[[4,3,2,2,2]] +2225*s[[4,3,3,1,1,1]] +6900*s[[4,3,3,2,1]] +4184*s[[4,3,3,3]] +60*s[[4,4,1,1,1,1,1]] +1972*s[[4,4,2,1,1,1]] +5488*s[[4,4,2,2,1]] +12062*s[[4,4,3,1,1]] +15515*s[[4,4,3,2]] +13610*s[[4,4,4,1]] +240*s[[5,3,1,1,1,1,1]] +4224*s[[5,3,2,1,1,1]] +10536*s[[5,3,2,2,1]] +21309*s[[5,3,3,1,1]] +26614*s[[5,3,3,2]] +3116*s[[5,4,1,1,1,1]] +29078*s[[5,4,2,1,1]] +30934*s[[5,4,2,2]] +78415*s[[5,4,3,1]] +37976*s[[5,4,4]] +11060*s[[5,5,1,1,1]] +51672*s[[5,5,2,1]] +56122*s[[5,5,3]] +4760*s[[6,3,1,1,1,1]] +35758*s[[6,3,2,1,1]] +35766*s[[6,3,2,2]] +84438*s[[6,3,3,1]] +35828*s[[6,4,1,1,1]] +145830*s[[6,4,2,1]] +144595*s[[6,4,3]] +84632*s[[6,5,1,1]] +141308*s[[6,5,2]] +63936*s[[6,6,1]] +36876*s[[7,3,1,1,1]] +134670*s[[7,3,2,1]] +122361*s[[7,3,3]] +169936*s[[7,4,1,1]] +260582*s[[7,4,2]] +227368*s[[7,5,1]] +81168*s[[7,6]] +138980*s[[8,3,1,1]] +201448*s[[8,3,2]] +359416*s[[8,4,1]] +202712*s[[8,5]] +253152*s[[9,3,1]] +277776*s[[9,4]] +176912*s[[10,3]] )
    +t^14*( -560*s[[5,3,1,1,1,1,1,1]] -11874*s[[5,3,2,1,1,1,1]] -41800*s[[5,3,2,2,1,1]] -29972*s[[5,3,2,2,2]] -78707*s[[5,3,3,1,1,1]] -194352*s[[5,3,3,2,1]] -101995*s[[5,3,3,3]] -8736*s[[5,4,1,1,1,1,1]] -107116*s[[5,4,2,1,1,1]] -222328*s[[5,4,2,2,1]] -444116*s[[5,4,3,1,1]] -505197*s[[5,4,3,2]] -460146*s[[5,4,4,1]] -40384*s[[5,5,1,1,1,1]] -289976*s[[5,5,2,1,1]] -276196*s[[5,5,2,2]] -673270*s[[5,5,3,1]] -379142*s[[5,5,4]] -13180*s[[6,3,1,1,1,1,1]] -129812*s[[6,3,2,1,1,1]] -250432*s[[6,3,2,2,1]] -469794*s[[6,3,3,1,1]] -518105*s[[6,3,3,2]] -127156*s[[6,4,1,1,1,1]] -796530*s[[6,4,2,1,1]] -728492*s[[6,4,2,2]] -1691905*s[[6,4,3,1]] -762876*s[[6,4,4]] -435556*s[[6,5,1,1,1]] -1571492*s[[6,5,2,1]] -1450334*s[[6,5,3]] -575352*s[[6,6,1,1]] -880988*s[[6,6,2]] -128328*s[[7,3,1,1,1,1]] -715644*s[[7,3,2,1,1]] -626718*s[[7,3,2,2]] -1384495*s[[7,3,3,1]] -837892*s[[7,4,1,1,1]] -2761204*s[[7,4,2,1]] -2368631*s[[7,4,3]] -1915252*s[[7,5,1,1]] -2774304*s[[7,5,2]] -1713488*s[[7,6,1]] -417728*s[[7,7]] -665240*s[[8,3,1,1,1]] -2047282*s[[8,3,2,1]] -1651880*s[[8,3,3]] -2855952*s[[8,4,1,1]] -3921252*s[[8,4,2]] -3837244*s[[8,5,1]] -1527176*s[[8,6]] -1929644*s[[9,3,1,1]] -2548688*s[[9,3,2]] -4876680*s[[9,4,1]] -2860776*s[[9,5]] -2941488*s[[10,3,1]] -3268784*s[[10,4]] -1818992*s[[11,3]] -70*s[[3,3,2,2,1,1,1,1]] -222*s[[3,3,2,2,2,1,1]] -128*s[[3,3,2,2,2,2]] -175*s[[3,3,3,1,1,1,1,1]] -1416*s[[3,3,3,2,1,1,1]] -2295*s[[3,3,3,2,2,1]] -3104*s[[3,3,3,3,1,1]] -3020*s[[3,3,3,3,2]] -420*s[[4,3,2,1,1,1,1,1]] -3086*s[[4,3,2,2,1,1,1]] -4744*s[[4,3,2,2,2,1]] -6285*s[[4,3,3,1,1,1,1]] -27760*s[[4,3,3,2,1,1]] -21382*s[[4,3,3,2,2]] -33650*s[[4,3,3,3,1]] -140*s[[4,4,1,1,1,1,1,1]] -5572*s[[4,4,2,1,1,1,1]] -21996*s[[4,4,2,2,1,1]] -16410*s[[4,4,2,2,2]] -44766*s[[4,4,3,1,1,1]] -114916*s[[4,4,3,2,1]] -62635*s[[4,4,3,3]] -77903*s[[4,4,4,1,1]] -93153*s[[4,4,4,2]] )

  • SSM -Thom polynomial in monomial basis:
  • +t^11*( -3*c[1]^3*c[3]*c[5] +3*c[1]^3*c[4]^2 -2*c[1]^2*c[2]^2*c[5] +3*c[1]^2*c[2]*c[3]*c[4] -c[1]^2*c[3]^3 -c[1]*c[2]^3*c[4] +c[1]*c[2]^2*c[3]^2 -17*c[1]^2*c[3]*c[6] +17*c[1]^2*c[4]*c[5] -10*c[1]*c[2]^2*c[6] +9*c[1]*c[2]*c[3]*c[5] +5*c[1]*c[2]*c[4]^2 -4*c[1]*c[3]^2*c[4] -3*c[2]^3*c[5] +2*c[2]^2*c[3]*c[4] +c[2]*c[3]^3 -26*c[1]*c[3]*c[7] -6*c[1]*c[4]*c[6] +32*c[1]*c[5]^2 -12*c[2]^2*c[7] +9*c[2]*c[3]*c[6] +7*c[2]*c[4]*c[5] +3*c[3]^2*c[5] -7*c[3]*c[4]^2 -8*c[3]*c[8] -32*c[4]*c[7] +40*c[5]*c[6] )
    +t^12*( 15*c[1]^4*c[3]*c[5] -15*c[1]^4*c[4]^2 +10*c[1]^3*c[2]^2*c[5] -15*c[1]^3*c[2]*c[3]*c[4] +5*c[1]^3*c[3]^3 +5*c[1]^2*c[2]^3*c[4] -5*c[1]^2*c[2]^2*c[3]^2 +122*c[1]^3*c[3]*c[6] -122*c[1]^3*c[4]*c[5] +72*c[1]^2*c[2]^2*c[6] -42*c[1]^2*c[2]*c[3]*c[5] -57*c[1]^2*c[2]*c[4]^2 +27*c[1]^2*c[3]^2*c[4] +30*c[1]*c[2]^3*c[5] -23*c[1]*c[2]^2*c[3]*c[4] -7*c[1]*c[2]*c[3]^3 +2*c[2]^4*c[4] -2*c[2]^3*c[3]^2 +341*c[1]^2*c[3]*c[7] -36*c[1]^2*c[4]*c[6] -305*c[1]^2*c[5]^2 +170*c[1]*c[2]^2*c[7] -18*c[1]*c[2]*c[3]*c[6] -196*c[1]*c[2]*c[4]*c[5] -15*c[1]*c[3]^2*c[5] +59*c[1]*c[3]*c[4]^2 +41*c[2]^3*c[6] -11*c[2]^2*c[3]*c[5] -13*c[2]^2*c[4]^2 -15*c[2]*c[3]^2*c[4] -2*c[3]^4 +370*c[1]*c[3]*c[8] +382*c[1]*c[4]*c[7] -752*c[1]*c[5]*c[6] +132*c[2]^2*c[8] +7*c[2]*c[3]*c[7] -46*c[2]*c[4]*c[6] -113*c[2]*c[5]^2 -35*c[3]^2*c[6] +27*c[3]*c[4]*c[5] +28*c[4]^3 +112*c[3]*c[9] +412*c[4]*c[8] -256*c[5]*c[7] -268*c[6]^2 )
    +t^13*( -45*c[1]^5*c[3]*c[5] +45*c[1]^5*c[4]^2 -30*c[1]^4*c[2]^2*c[5] +45*c[1]^4*c[2]*c[3]*c[4] -15*c[1]^4*c[3]^3 -15*c[1]^3*c[2]^3*c[4] +15*c[1]^3*c[2]^2*c[3]^2 -460*c[1]^4*c[3]*c[6] +460*c[1]^4*c[4]*c[5] -272*c[1]^3*c[2]^2*c[6] +134*c[1]^3*c[2]*c[3]*c[5] +237*c[1]^3*c[2]*c[4]^2 -99*c[1]^3*c[3]^2*c[4] -118*c[1]^2*c[2]^3*c[5] +87*c[1]^2*c[2]^2*c[3]*c[4] +31*c[1]^2*c[2]*c[3]^3 -6*c[1]*c[2]^4*c[4] +6*c[1]*c[2]^3*c[3]^2 -1834*c[1]^3*c[3]*c[7] +402*c[1]^3*c[4]*c[6] +1432*c[1]^3*c[5]^2 -940*c[1]^2*c[2]^2*c[7] -84*c[1]^2*c[2]*c[3]*c[6] +1243*c[1]^2*c[2]*c[4]*c[5] +2*c[1]^2*c[3]^2*c[5] -221*c[1]^2*c[3]*c[4]^2 -290*c[1]*c[2]^3*c[6] +9*c[1]*c[2]^2*c[3]*c[5] +127*c[1]*c[2]^2*c[4]^2 +143*c[1]*c[2]*c[3]^2*c[4] +11*c[1]*c[3]^4 -4*c[2]^4*c[5] +4*c[2]^2*c[3]^3 -3517*c[1]^2*c[3]*c[8] -1847*c[1]^2*c[4]*c[7] +5364*c[1]^2*c[5]*c[6] -1482*c[1]*c[2]^2*c[8] -577*c[1]*c[2]*c[3]*c[7] +945*c[1]*c[2]*c[4]*c[6] +1282*c[1]*c[2]*c[5]^2 +100*c[1]*c[3]^2*c[6] -56*c[1]*c[3]*c[4]*c[5] -212*c[1]*c[4]^3 -241*c[2]^3*c[7] -137*c[2]^2*c[3]*c[6] +181*c[2]^2*c[4]*c[5] +69*c[2]*c[3]^2*c[5] +106*c[2]*c[3]*c[4]^2 +22*c[3]^3*c[4] -3102*c[1]*c[3]*c[9] -4674*c[1]*c[4]*c[8] +4044*c[1]*c[5]*c[7] +3732*c[1]*c[6]^2 -900*c[2]^2*c[9] -427*c[2]*c[3]*c[8] -5*c[2]*c[4]*c[7] +1344*c[2]*c[5]*c[6] +78*c[3]^2*c[7] +16*c[3]*c[4]*c[6] +159*c[3]*c[5]^2 -265*c[4]^2*c[5] -888*c[3]*c[10] -3224*c[4]*c[9] +844*c[5]*c[8] +3268*c[6]*c[7] )
    +t^14*( 105*c[1]^6*c[3]*c[5] -105*c[1]^6*c[4]^2 +70*c[1]^5*c[2]^2*c[5] -105*c[1]^5*c[2]*c[3]*c[4] +35*c[1]^5*c[3]^3 +35*c[1]^4*c[2]^3*c[4] -35*c[1]^4*c[2]^2*c[3]^2 +1270*c[1]^5*c[3]*c[6] -1270*c[1]^5*c[4]*c[5] +752*c[1]^4*c[2]^2*c[6] -354*c[1]^4*c[2]*c[3]*c[5] -667*c[1]^4*c[2]*c[4]^2 +269*c[1]^4*c[3]^2*c[4] +318*c[1]^3*c[2]^3*c[5] -217*c[1]^3*c[2]^2*c[3]*c[4] -101*c[1]^3*c[2]*c[3]^3 +6*c[1]^2*c[2]^4*c[4] -6*c[1]^2*c[2]^3*c[3]^2 +6430*c[1]^4*c[3]*c[7] -1740*c[1]^4*c[4]*c[6] -4690*c[1]^4*c[5]^2 +3340*c[1]^3*c[2]^2*c[7] +400*c[1]^3*c[2]*c[3]*c[6] -4473*c[1]^3*c[2]*c[4]*c[5] +158*c[1]^3*c[3]^2*c[5] +575*c[1]^3*c[3]*c[4]^2 +998*c[1]^2*c[2]^3*c[6] +115*c[1]^2*c[2]^2*c[3]*c[5] -387*c[1]^2*c[2]^2*c[4]^2 -693*c[1]^2*c[2]*c[3]^2*c[4] -33*c[1]^2*c[3]^4 -66*c[1]*c[2]^4*c[5] +84*c[1]*c[2]^3*c[3]*c[4] -18*c[1]*c[2]^2*c[3]^3 -12*c[2]^5*c[4] +12*c[2]^4*c[3]^2 +17414*c[1]^3*c[3]*c[8] +5930*c[1]^3*c[4]*c[7] -23344*c[1]^3*c[5]*c[6] +7772*c[1]^2*c[2]^2*c[8] +3518*c[1]^2*c[2]*c[3]*c[7] -5800*c[1]^2*c[2]*c[4]*c[6] -6227*c[1]^2*c[2]*c[5]^2 +342*c[1]^2*c[3]^2*c[6] -446*c[1]^2*c[3]*c[4]*c[5] +841*c[1]^2*c[4]^3 +1434*c[1]*c[2]^3*c[7] +1138*c[1]*c[2]^2*c[3]*c[6] -833*c[1]*c[2]^2*c[4]*c[5] -485*c[1]*c[2]*c[3]^2*c[5] -1124*c[1]*c[2]*c[3]*c[4]^2 -130*c[1]*c[3]^3*c[4] -132*c[2]^4*c[6] +108*c[2]^3*c[3]*c[5] +34*c[2]^3*c[4]^2 -10*c[2]^2*c[3]^2*c[4] +26123*c[1]^2*c[3]*c[9] +25446*c[1]^2*c[4]*c[8] -27443*c[1]^2*c[5]*c[7] -24126*c[1]^2*c[6]^2 +9510*c[1]*c[2]^2*c[9] +5928*c[1]*c[2]*c[3]*c[8] -2323*c[1]*c[2]*c[4]*c[7] -13047*c[1]*c[2]*c[5]*c[6] +931*c[1]*c[3]^2*c[7] -641*c[1]*c[3]*c[4]*c[6] -2212*c[1]*c[3]*c[5]^2 +1854*c[1]*c[4]^2*c[5] +879*c[2]^3*c[8] +1139*c[2]^2*c[3]*c[7] -368*c[2]^2*c[4]*c[6] -235*c[2]^2*c[5]^2 +164*c[2]*c[3]^2*c[6] -1222*c[2]*c[3]*c[4]*c[5] -215*c[2]*c[4]^3 -64*c[3]^3*c[5] -78*c[3]^2*c[4]^2 +19702*c[1]*c[3]*c[10] +36602*c[1]*c[4]*c[9] -13248*c[1]*c[5]*c[8] -43056*c[1]*c[6]*c[7] +4860*c[2]^2*c[10] +3217*c[2]*c[3]*c[9] +934*c[2]*c[4]*c[8] -5211*c[2]*c[5]*c[7] -3396*c[2]*c[6]^2 +565*c[3]^2*c[8] +511*c[3]*c[4]*c[7] -2766*c[3]*c[5]*c[6] +728*c[4]^2*c[6] +558*c[4]*c[5]^2 +5264*c[3]*c[11] +19500*c[4]*c[10] -420*c[5]*c[9] -14460*c[6]*c[8] -9884*c[7]^2 )

  • SSM -Thom polynomial in Schur basis:
  • +t^11*( 134*s[[6,4,1]] +188*s[[6,5]] +34*s[[7,3,1]] +92*s[[7,4]] +20*s[[8,3]] +s[[3,3,2,2,1]] +2*s[[3,3,3,2]] +3*s[[4,3,2,1,1]] +8*s[[4,3,2,2]] +6*s[[4,3,3,1]] +6*s[[4,4,1,1,1]] +24*s[[4,4,2,1]] +6*s[[4,4,3]] +2*s[[5,3,1,1,1]] +24*s[[5,3,2,1]] +14*s[[5,3,3]] +56*s[[5,4,1,1]] +70*s[[5,4,2]] +116*s[[5,5,1]] +16*s[[6,3,1,1]] +41*s[[6,3,2]] )
    +t^12*( -498*s[[7,3,1,1]] -996*s[[7,3,2]] -3488*s[[7,4,1]] -4656*s[[7,5]] -776*s[[8,3,1]] -2008*s[[8,4]] -392*s[[9,3]] -5*s[[3,3,2,2,1,1]] -7*s[[3,3,2,2,2]] -21*s[[3,3,3,2,1]] -16*s[[3,3,3,3]] -15*s[[4,3,2,1,1,1]] -83*s[[4,3,2,2,1]] -63*s[[4,3,3,1,1]] -144*s[[4,3,3,2]] -30*s[[4,4,1,1,1,1]] -228*s[[4,4,2,1,1]] -272*s[[4,4,2,2]] -336*s[[4,4,3,1]] -60*s[[4,4,4]] -10*s[[5,3,1,1,1,1]] -200*s[[5,3,2,1,1]] -298*s[[5,3,2,2]] -400*s[[5,3,3,1]] -440*s[[5,4,1,1,1]] -1576*s[[5,4,2,1]] -910*s[[5,4,3]] -1512*s[[5,5,1,1]] -1930*s[[5,5,2]] -124*s[[6,3,1,1,1]] -789*s[[6,3,2,1]] -597*s[[6,3,3]] -2002*s[[6,4,1,1]] -2742*s[[6,4,2]] -5112*s[[6,5,1]] -2752*s[[6,6]] )
    +t^13*( 15*s[[3,3,2,2,1,1,1]] +36*s[[3,3,2,2,2,1]] +88*s[[3,3,3,2,1,1]] +98*s[[3,3,3,2,2]] +140*s[[3,3,3,3,1]] +45*s[[4,3,2,1,1,1,1]] +347*s[[4,3,2,2,1,1]] +316*s[[4,3,2,2,2]] +264*s[[4,3,3,1,1,1]] +1226*s[[4,3,3,2,1]] +724*s[[4,3,3,3]] +90*s[[4,4,1,1,1,1,1]] +933*s[[4,4,2,1,1,1]] +2269*s[[4,4,2,2,1]] +2544*s[[4,4,3,1,1]] +3484*s[[4,4,3,2]] +1950*s[[4,4,4,1]] +30*s[[5,3,1,1,1,1,1]] +789*s[[5,3,2,1,1,1]] +2346*s[[5,3,2,2,1]] +2712*s[[5,3,3,1,1]] +3996*s[[5,3,3,2]] +1704*s[[5,4,1,1,1,1]] +10125*s[[5,4,2,1,1]] +10062*s[[5,4,2,2]] +15668*s[[5,4,3,1]] +5142*s[[5,4,4]] +8258*s[[5,5,1,1,1]] +24490*s[[5,5,2,1]] +15364*s[[5,5,3]] +478*s[[6,3,1,1,1,1]] +4826*s[[6,3,2,1,1]] +5469*s[[6,3,2,2]] +9070*s[[6,3,3,1]] +11362*s[[6,4,1,1,1]] +36697*s[[6,4,2,1]] +24074*s[[6,4,3]] +45834*s[[6,5,1,1]] +57407*s[[6,5,2]] +50374*s[[6,6,1]] +2796*s[[7,3,1,1,1]] +12783*s[[7,3,2,1]] +9926*s[[7,3,3]] +34444*s[[7,4,1,1]] +46263*s[[7,4,2]] +90572*s[[7,5,1]] +61160*s[[7,6]] +7594*s[[8,3,1,1]] +12905*s[[8,3,2]] +47456*s[[8,4,1]] +61020*s[[8,5]] +9450*s[[9,3,1]] +23648*s[[9,4]] +4204*s[[10,3]] )
    +t^14*( -70*s[[5,3,1,1,1,1,1,1]] -2214*s[[5,3,2,1,1,1,1]] -9284*s[[5,3,2,2,1,1]] -6928*s[[5,3,2,2,2]] -10273*s[[5,3,3,1,1,1]] -29944*s[[5,3,3,2,1]] -15192*s[[5,3,3,3]] -4744*s[[5,4,1,1,1,1,1]] -37649*s[[5,4,2,1,1,1]] -72634*s[[5,4,2,2,1]] -94849*s[[5,4,3,1,1]] -108990*s[[5,4,3,2]] -78274*s[[5,4,4,1]] -28838*s[[5,5,1,1,1,1]] -133897*s[[5,5,2,1,1]] -114126*s[[5,5,2,2]] -192154*s[[5,5,3,1]] -77330*s[[5,5,4]] -1328*s[[6,3,1,1,1,1,1]] -17647*s[[6,3,2,1,1,1]] -38780*s[[6,3,2,2,1]] -52588*s[[6,3,3,1,1]] -63377*s[[6,3,3,2]] -40376*s[[6,4,1,1,1,1]] -203953*s[[6,4,2,1,1]] -180100*s[[6,4,2,2]] -306761*s[[6,4,3,1]] -113639*s[[6,4,4]] -221968*s[[6,5,1,1,1]] -604772*s[[6,5,2,1]] -385967*s[[6,5,3]] -380416*s[[6,6,1,1]] -453510*s[[6,6,2]] -9894*s[[7,3,1,1,1,1]] -69828*s[[7,3,2,1,1]] -67320*s[[7,3,2,2]] -121055*s[[7,3,3,1]] -172954*s[[7,4,1,1,1]] -508467*s[[7,4,2,1]] -339007*s[[7,4,3]] -704218*s[[7,5,1,1]] -854463*s[[7,5,2]] -975262*s[[7,6,1]] -353084*s[[7,7]] -37912*s[[8,3,1,1,1]] -140492*s[[8,3,2,1]] -105897*s[[8,3,3]] -395690*s[[8,4,1,1]] -509827*s[[8,4,2]] -1027560*s[[8,5,1]] -743368*s[[8,6]] -78616*s[[9,3,1,1]] -118978*s[[9,3,2]] -453462*s[[9,4,1]] -566008*s[[9,5]] -82116*s[[10,3,1]] -200148*s[[10,4]] -32776*s[[11,3]] -35*s[[3,3,2,2,1,1,1,1]] -111*s[[3,3,2,2,2,1,1]] -64*s[[3,3,2,2,2,2]] -253*s[[3,3,3,2,1,1,1]] -500*s[[3,3,3,2,2,1]] -570*s[[3,3,3,3,1,1]] -582*s[[3,3,3,3,2]] -105*s[[4,3,2,1,1,1,1,1]] -997*s[[4,3,2,2,1,1,1]] -1595*s[[4,3,2,2,2,1]] -759*s[[4,3,3,1,1,1,1]] -4971*s[[4,3,3,2,1,1]] -4156*s[[4,3,3,2,2]] -5822*s[[4,3,3,3,1]] -210*s[[4,4,1,1,1,1,1,1]] -2658*s[[4,4,2,1,1,1,1]] -9129*s[[4,4,2,2,1,1]] -6615*s[[4,4,2,2,2]] -9993*s[[4,4,3,1,1,1]] -27171*s[[4,4,3,2,1]] -13252*s[[4,4,3,3]] -13491*s[[4,4,4,1,1]] -17736*s[[4,4,4,2]] )

  • SSM -Thom polynomial in monomial basis:
  • +t^11*( -2*c[1]^2*c[3]*c[6] +2*c[1]^2*c[4]*c[5] -4*c[1]*c[2]*c[3]*c[5] +2*c[1]*c[2]*c[4]^2 +2*c[1]*c[3]^2*c[4] -2*c[2]^2*c[3]*c[4] +2*c[2]*c[3]^3 -6*c[1]*c[3]*c[7] +6*c[1]*c[4]*c[6] -6*c[2]*c[3]*c[6] +2*c[2]*c[4]*c[5] +6*c[3]^2*c[5] -2*c[3]*c[4]^2 -4*c[3]*c[8] +2*c[4]*c[7] +2*c[5]*c[6] )
    +t^12*( 10*c[1]^3*c[3]*c[6] -10*c[1]^3*c[4]*c[5] +20*c[1]^2*c[2]*c[3]*c[5] -10*c[1]^2*c[2]*c[4]^2 -10*c[1]^2*c[3]^2*c[4] +10*c[1]*c[2]^2*c[3]*c[4] -10*c[1]*c[2]*c[3]^3 +52*c[1]^2*c[3]*c[7] -48*c[1]^2*c[4]*c[6] -4*c[1]^2*c[5]^2 +68*c[1]*c[2]*c[3]*c[6] -26*c[1]*c[2]*c[4]*c[5] -42*c[1]*c[3]^2*c[5] +16*c[2]^2*c[3]*c[5] -10*c[2]*c[3]^2*c[4] -6*c[3]^4 +86*c[1]*c[3]*c[8] -52*c[1]*c[4]*c[7] -34*c[1]*c[5]*c[6] +60*c[2]*c[3]*c[7] -8*c[2]*c[4]*c[6] -8*c[2]*c[5]^2 -32*c[3]^2*c[6] -20*c[3]*c[4]*c[5] +8*c[4]^3 +44*c[3]*c[9] -2*c[4]*c[8] -44*c[5]*c[7] +2*c[6]^2 )
    +t^13*( -30*c[1]^4*c[3]*c[6] +30*c[1]^4*c[4]*c[5] -60*c[1]^3*c[2]*c[3]*c[5] +30*c[1]^3*c[2]*c[4]^2 +30*c[1]^3*c[3]^2*c[4] -30*c[1]^2*c[2]^2*c[3]*c[4] +30*c[1]^2*c[2]*c[3]^3 -216*c[1]^3*c[3]*c[7] +192*c[1]^3*c[4]*c[6] +24*c[1]^3*c[5]^2 -300*c[1]^2*c[2]*c[3]*c[6] +114*c[1]^2*c[2]*c[4]*c[5] +158*c[1]^2*c[3]^2*c[5] +28*c[1]^2*c[3]*c[4]^2 -76*c[1]*c[2]^2*c[3]*c[5] -8*c[1]*c[2]^2*c[4]^2 +50*c[1]*c[2]*c[3]^2*c[4] +34*c[1]*c[3]^4 +8*c[2]^3*c[3]*c[4] -8*c[2]^2*c[3]^3 -588*c[1]^2*c[3]*c[8] +354*c[1]^2*c[4]*c[7] +234*c[1]^2*c[5]*c[6] -562*c[1]*c[2]*c[3]*c[7] +84*c[1]*c[2]*c[4]*c[6] +76*c[1]*c[2]*c[5]^2 +210*c[1]*c[3]^2*c[6] +238*c[1]*c[3]*c[4]*c[5] -46*c[1]*c[4]^3 -68*c[2]^2*c[3]*c[6] -8*c[2]^2*c[4]*c[5] -20*c[2]*c[3]^2*c[5] +38*c[2]*c[3]*c[4]^2 +58*c[3]^3*c[4] -702*c[1]*c[3]*c[9] +152*c[1]*c[4]*c[8] +516*c[1]*c[5]*c[7] +34*c[1]*c[6]^2 -376*c[2]*c[3]*c[8] +12*c[2]*c[4]*c[7] +64*c[2]*c[5]*c[6] +98*c[3]^2*c[7] +164*c[3]*c[4]*c[6] +88*c[3]*c[5]^2 -50*c[4]^2*c[5] -300*c[3]*c[10] -94*c[4]*c[9] +320*c[5]*c[8] +74*c[6]*c[7] )
    +t^14*( 70*c[1]^5*c[3]*c[6] -70*c[1]^5*c[4]*c[5] +140*c[1]^4*c[2]*c[3]*c[5] -70*c[1]^4*c[2]*c[4]^2 -70*c[1]^4*c[3]^2*c[4] +70*c[1]^3*c[2]^2*c[3]*c[4] -70*c[1]^3*c[2]*c[3]^3 +636*c[1]^4*c[3]*c[7] -552*c[1]^4*c[4]*c[6] -84*c[1]^4*c[5]^2 +900*c[1]^3*c[2]*c[3]*c[6] -334*c[1]^3*c[2]*c[4]*c[5] -438*c[1]^3*c[3]^2*c[5] -128*c[1]^3*c[3]*c[4]^2 +216*c[1]^2*c[2]^2*c[3]*c[5] +48*c[1]^2*c[2]^2*c[4]^2 -150*c[1]^2*c[2]*c[3]^2*c[4] -114*c[1]^2*c[3]^4 -48*c[1]*c[2]^3*c[3]*c[4] +48*c[1]*c[2]^2*c[3]^3 +2388*c[1]^3*c[3]*c[8] -1398*c[1]^3*c[4]*c[7] -990*c[1]^3*c[5]*c[6] +2482*c[1]^2*c[2]*c[3]*c[7] -304*c[1]^2*c[2]*c[4]*c[6] -356*c[1]^2*c[2]*c[5]^2 -762*c[1]^2*c[3]^2*c[6] -1214*c[1]^2*c[3]*c[4]*c[5] +154*c[1]^2*c[4]^3 +272*c[1]*c[2]^2*c[3]*c[6] +124*c[1]*c[2]^2*c[4]*c[5] +212*c[1]*c[2]*c[3]^2*c[5] -226*c[1]*c[2]*c[3]*c[4]^2 -382*c[1]*c[3]^3*c[4] -76*c[2]^3*c[3]*c[5] +56*c[2]^2*c[3]^2*c[4] +20*c[2]*c[3]^4 +4580*c[1]^2*c[3]*c[9] -1110*c[1]^2*c[4]*c[8] -3068*c[1]^2*c[5]*c[7] -402*c[1]^2*c[6]^2 +3402*c[1]*c[2]*c[3]*c[8] -20*c[1]*c[2]*c[4]*c[7] -624*c[1]*c[2]*c[5]*c[6] -484*c[1]*c[3]^2*c[7] -1672*c[1]*c[3]*c[4]*c[6] -878*c[1]*c[3]*c[5]^2 +276*c[1]*c[4]^2*c[5] +172*c[2]^2*c[3]*c[7] +40*c[2]^2*c[4]*c[6] +36*c[2]^2*c[5]^2 +328*c[2]*c[3]^2*c[6] -158*c[2]*c[3]*c[4]*c[5] -40*c[2]*c[4]^3 -150*c[3]^3*c[5] -228*c[3]^2*c[4]^2 +4394*c[1]*c[3]*c[10] +668*c[1]*c[4]*c[9] -3740*c[1]*c[5]*c[8] -1322*c[1]*c[6]*c[7] +1884*c[2]*c[3]*c[9] +104*c[2]*c[4]*c[8] -184*c[2]*c[5]*c[7] -168*c[2]*c[6]^2 -38*c[3]^2*c[8] -810*c[3]*c[4]*c[7] -942*c[3]*c[5]*c[6] +64*c[4]^2*c[6] +90*c[4]*c[5]^2 +1636*c[3]*c[11] +1066*c[4]*c[10] -1544*c[5]*c[9] -1066*c[6]*c[8] -92*c[7]^2 )

  • SSM -Thom polynomial in Schur basis:
  • +t^11*( 2*s[[3,3,3,2]] +2*s[[4,3,2,2]] +6*s[[4,3,3,1]] +6*s[[4,4,2,1]] +6*s[[4,4,3]] +6*s[[5,3,2,1]] +14*s[[5,3,3]] +8*s[[5,4,1,1]] +20*s[[5,4,2]] +16*s[[5,5,1]] +4*s[[6,3,1,1]] +14*s[[6,3,2]] +28*s[[6,4,1]] +24*s[[6,5]] +12*s[[7,3,1]] +24*s[[7,4]] +8*s[[8,3]] )
    +t^12*( -624*s[[7,5]] -232*s[[8,3,1]] -464*s[[8,4]] -128*s[[9,3]] -10*s[[4,3,2,2,1]] -30*s[[4,3,3,1,1]] -78*s[[4,3,3,2]] -30*s[[4,4,2,1,1]] -62*s[[4,4,2,2]] -138*s[[4,4,3,1]] -48*s[[4,4,4]] -30*s[[5,3,2,1,1]] -62*s[[5,3,2,2]] -202*s[[5,3,3,1]] -40*s[[5,4,1,1,1]] -308*s[[5,4,2,1]] -360*s[[5,4,3]] -184*s[[5,5,1,1]] -328*s[[5,5,2]] -20*s[[6,3,1,1,1]] -186*s[[6,3,2,1]] -300*s[[6,3,3]] -308*s[[6,4,1,1]] -612*s[[6,4,2]] -680*s[[6,5,1]] -288*s[[6,6]] -124*s[[7,3,1,1]] -284*s[[7,3,2]] -688*s[[7,4,1]] -10*s[[3,3,3,2,1]] -16*s[[3,3,3,3]] )
    +t^13*( 816*s[[5,5,1,1,1]] +3622*s[[5,5,2,1]] +3446*s[[5,5,3]] +60*s[[6,3,1,1,1,1]] +848*s[[6,3,2,1,1]] +1046*s[[6,3,2,2]] +3208*s[[6,3,3,1]] +1352*s[[6,4,1,1,1]] +6430*s[[6,4,2,1]] +6786*s[[6,4,3]] +5488*s[[6,5,1,1]] +8662*s[[6,5,2]] +5508*s[[6,6,1]] +536*s[[7,3,1,1,1]] +2808*s[[7,3,2,1]] +3556*s[[7,3,3]] +5420*s[[7,4,1,1]] +9086*s[[7,4,2]] +11904*s[[7,5,1]] +6400*s[[7,6]] +1784*s[[8,3,1,1]] +3242*s[[8,3,2]] +8896*s[[8,4,1]] +8328*s[[8,5]] +2500*s[[9,3,1]] +5008*s[[9,4]] +1192*s[[10,3]] +30*s[[3,3,3,2,1,1]] +22*s[[3,3,3,2,2]] +86*s[[3,3,3,3,1]] +30*s[[4,3,2,2,1,1]] +22*s[[4,3,2,2,2]] +90*s[[4,3,3,1,1,1]] +420*s[[4,3,3,2,1]] +400*s[[4,3,3,3]] +90*s[[4,4,2,1,1,1]] +334*s[[4,4,2,2,1]] +678*s[[4,4,3,1,1]] +1168*s[[4,4,3,2]] +780*s[[4,4,4,1]] +90*s[[5,3,2,1,1,1]] +334*s[[5,3,2,2,1]] +934*s[[5,3,3,1,1]] +1446*s[[5,3,3,2]] +120*s[[5,4,1,1,1,1]] +1440*s[[5,4,2,1,1]] +1814*s[[5,4,2,2]] +4422*s[[5,4,3,1]] +1950*s[[5,4,4]] )
    +t^14*( -8560*s[[11,3]] -73430*s[[6,5,3]] -40328*s[[6,6,1,1]] -56880*s[[6,6,2]] -1596*s[[7,3,1,1,1,1]] -12672*s[[7,3,2,1,1]] -12496*s[[7,3,2,2]] -35060*s[[7,3,3,1]] -22980*s[[7,4,1,1,1]] -85300*s[[7,4,2,1]] -80590*s[[7,4,3]] -86128*s[[7,5,1,1]] -123690*s[[7,5,2]] -106556*s[[7,6,1]] -33368*s[[7,7]] -7488*s[[8,3,1,1,1]] -29540*s[[8,3,2,1]] -31466*s[[8,3,3]] -63472*s[[8,4,1,1]] -94606*s[[8,4,2]] -137816*s[[8,5,1]] -81088*s[[8,6]] -17672*s[[9,3,1,1]] -27796*s[[9,3,2]] -83292*s[[9,4,1]] -79824*s[[9,5]] -20200*s[[10,3,1]] -40664*s[[10,4]] -720*s[[4,4,2,2,2]] -2118*s[[4,4,3,1,1,1]] -6732*s[[4,4,3,2,1]] -4828*s[[4,4,3,3]] -3930*s[[4,4,4,1,1]] -5952*s[[4,4,4,2]] -210*s[[5,3,2,1,1,1,1]] -1074*s[[5,3,2,2,1,1]] -720*s[[5,3,2,2,2]] -2854*s[[5,3,3,1,1,1]] -8238*s[[5,3,3,2,1]] -5728*s[[5,3,3,3]] -280*s[[5,4,1,1,1,1,1]] -4420*s[[5,4,2,1,1,1]] -10302*s[[5,4,2,2,1]] -21118*s[[5,4,3,1,1]] -27576*s[[5,4,3,2]] -23118*s[[5,4,4,1]] -2456*s[[5,5,1,1,1,1]] -16866*s[[5,5,2,1,1]] -17020*s[[5,5,2,2]] -38104*s[[5,5,3,1]] -19504*s[[5,5,4]] -140*s[[6,3,1,1,1,1,1]] -2578*s[[6,3,2,1,1,1]] -5904*s[[6,3,2,2,1]] -14798*s[[6,3,3,1,1]] -18224*s[[6,3,3,2]] -4052*s[[6,4,1,1,1,1]] -29538*s[[6,4,2,1,1]] -29516*s[[6,4,2,2]] -71420*s[[6,4,3,1]] -33046*s[[6,4,4]] -23496*s[[6,5,1,1,1]] -83724*s[[6,5,2,1]] -70*s[[3,3,3,2,1,1,1]] -92*s[[3,3,3,2,2,1]] -276*s[[3,3,3,3,1,1]] -208*s[[3,3,3,3,2]] -70*s[[4,3,2,2,1,1,1]] -92*s[[4,3,2,2,2,1]] -210*s[[4,3,3,1,1,1,1]] -1350*s[[4,3,3,2,1,1]] -928*s[[4,3,3,2,2]] -2334*s[[4,3,3,3,1]] -210*s[[4,4,2,1,1,1,1]] -1074*s[[4,4,2,2,1,1]] )

    codimension 12

  • SSM -Thom polynomial in monomial basis:
  • +t^12*( 120*c[1]^5*c[7] +202*c[1]^4*c[2]*c[6] +55*c[1]^4*c[3]*c[5] +17*c[1]^4*c[4]^2 +141*c[1]^3*c[2]^2*c[5] +79*c[1]^3*c[2]*c[3]*c[4] +5*c[1]^3*c[3]^3 +55*c[1]^2*c[2]^3*c[4] +30*c[1]^2*c[2]^2*c[3]^2 +15*c[1]*c[2]^4*c[3] +c[2]^6 +2400*c[1]^4*c[8] +3272*c[1]^3*c[2]*c[7] +884*c[1]^3*c[3]*c[6] +450*c[1]^3*c[4]*c[5] +1704*c[1]^2*c[2]^2*c[6] +861*c[1]^2*c[2]*c[3]*c[5] +280*c[1]^2*c[2]*c[4]^2 +109*c[1]^2*c[3]^2*c[4] +425*c[1]*c[2]^3*c[5] +315*c[1]*c[2]^2*c[3]*c[4] +30*c[1]*c[2]*c[3]^3 +50*c[2]^4*c[4] +20*c[2]^3*c[3]^2 +18600*c[1]^3*c[9] +19358*c[1]^2*c[2]*c[8] +5393*c[1]^2*c[3]*c[7] +2594*c[1]^2*c[4]*c[6] +919*c[1]^2*c[5]^2 +6737*c[1]*c[2]^2*c[7] +3354*c[1]*c[2]*c[3]*c[6] +1890*c[1]*c[2]*c[4]*c[5] +378*c[1]*c[3]^2*c[5] +269*c[1]*c[3]*c[4]^2 +818*c[2]^3*c[6] +514*c[2]^2*c[3]*c[5] +247*c[2]^2*c[4]^2 +126*c[2]*c[3]^2*c[4] +3*c[3]^4 +69600*c[1]^2*c[10] +49432*c[1]*c[2]*c[9] +14544*c[1]*c[3]*c[8] +7012*c[1]*c[4]*c[7] +3868*c[1]*c[5]*c[6] +8686*c[2]^2*c[8] +4506*c[2]*c[3]*c[7] +2496*c[2]*c[4]*c[6] +706*c[2]*c[5]^2 +520*c[3]^2*c[6] +544*c[3]*c[4]*c[5] +86*c[4]^3 +125280*c[1]*c[11] +45816*c[2]*c[10] +14428*c[3]*c[9] +7064*c[4]*c[8] +3284*c[5]*c[7] +1408*c[6]^2 +86400*c[12] )
    +t^13*( -720*c[1]^6*c[7] -1212*c[1]^5*c[2]*c[6] -330*c[1]^5*c[3]*c[5] -102*c[1]^5*c[4]^2 -846*c[1]^4*c[2]^2*c[5] -474*c[1]^4*c[2]*c[3]*c[4] -30*c[1]^4*c[3]^3 -330*c[1]^3*c[2]^3*c[4] -180*c[1]^3*c[2]^2*c[3]^2 -90*c[1]^2*c[2]^4*c[3] -6*c[1]*c[2]^6 -18720*c[1]^5*c[8] -26688*c[1]^4*c[2]*c[7] -7208*c[1]^4*c[3]*c[6] -3604*c[1]^4*c[4]*c[5] -14880*c[1]^3*c[2]^2*c[6] -7576*c[1]^3*c[2]*c[3]*c[5] -2398*c[1]^3*c[2]*c[4]^2 -970*c[1]^3*c[3]^2*c[4] -4160*c[1]^2*c[2]^3*c[5] -3182*c[1]^2*c[2]^2*c[3]*c[4] -338*c[1]^2*c[2]*c[3]^3 -616*c[1]*c[2]^4*c[4] -344*c[1]*c[2]^3*c[3]^2 -36*c[2]^5*c[3] -198000*c[1]^4*c[9] -230916*c[1]^3*c[2]*c[8] -64312*c[1]^3*c[3]*c[7] -29679*c[1]^3*c[4]*c[6] -10493*c[1]^3*c[5]^2 -97464*c[1]^2*c[2]^2*c[7] -49564*c[1]^2*c[2]*c[3]*c[6] -25696*c[1]^2*c[2]*c[4]*c[5] -5712*c[1]^2*c[3]^2*c[5] -3676*c[1]^2*c[3]*c[4]^2 -17849*c[1]*c[2]^3*c[6] -12534*c[1]*c[2]^2*c[3]*c[5] -4473*c[1]*c[2]^2*c[4]^2 -3035*c[1]*c[2]*c[3]^2*c[4] -77*c[1]*c[3]^4 -1196*c[2]^4*c[5] -1168*c[2]^3*c[3]*c[4] -156*c[2]^2*c[3]^3 -1087200*c[1]^3*c[10] -978144*c[1]^2*c[2]*c[9] -286594*c[1]^2*c[3]*c[8] -129301*c[1]^2*c[4]*c[7] -72601*c[1]^2*c[5]*c[6] -280326*c[1]*c[2]^2*c[8] -149004*c[1]*c[2]*c[3]*c[7] -70786*c[1]*c[2]*c[4]*c[6] -23518*c[1]*c[2]*c[5]^2 -17330*c[1]*c[3]^2*c[6] -16884*c[1]*c[3]*c[4]*c[5] -2024*c[1]*c[4]^3 -25727*c[2]^3*c[7] -18727*c[2]^2*c[3]*c[6] -9942*c[2]^2*c[4]*c[5] -3977*c[2]*c[3]^2*c[5] -2808*c[2]*c[3]*c[4]^2 -307*c[3]^3*c[4] -3257280*c[1]^2*c[11] -2021184*c[1]*c[2]*c[10] -628652*c[1]*c[3]*c[9] -282986*c[1]*c[4]*c[8] -140128*c[1]*c[5]*c[7] -53866*c[1]*c[6]^2 -297252*c[2]^2*c[9] -167974*c[2]*c[3]*c[8] -76191*c[2]*c[4]*c[7] -41267*c[2]*c[5]*c[6] -20493*c[3]^2*c[7] -18209*c[3]*c[4]*c[6] -5643*c[3]*c[5]^2 -4555*c[4]^2*c[5] -5028480*c[1]*c[12] -1623456*c[2]*c[11] -537936*c[3]*c[10] -243704*c[4]*c[9] -114956*c[5]*c[8] -71948*c[6]*c[7] -3110400*c[13] )
    +t^14*( 2520*c[1]^7*c[7] +4242*c[1]^6*c[2]*c[6] +1155*c[1]^6*c[3]*c[5] +357*c[1]^6*c[4]^2 +2961*c[1]^5*c[2]^2*c[5] +1659*c[1]^5*c[2]*c[3]*c[4] +105*c[1]^5*c[3]^3 +1155*c[1]^4*c[2]^3*c[4] +630*c[1]^4*c[2]^2*c[3]^2 +315*c[1]^3*c[2]^4*c[3] +21*c[1]^2*c[2]^6 +78120*c[1]^6*c[8] +113118*c[1]^5*c[2]*c[7] +30803*c[1]^5*c[3]*c[6] +15259*c[1]^5*c[4]*c[5] +64201*c[1]^4*c[2]^2*c[6] +33186*c[1]^4*c[2]*c[3]*c[5] +10374*c[1]^4*c[2]*c[4]^2 +4330*c[1]^4*c[3]^2*c[4] +18243*c[1]^3*c[2]^3*c[5] +14369*c[1]^3*c[2]^2*c[3]*c[4] +1618*c[1]^3*c[2]*c[3]^3 +2686*c[1]^2*c[2]^4*c[4] +1654*c[1]^2*c[2]^3*c[3]^2 +126*c[1]*c[2]^5*c[3] -7*c[2]^7 +1026480*c[1]^5*c[9] +1255900*c[1]^4*c[2]*c[8] +354294*c[1]^4*c[3]*c[7] +160106*c[1]^4*c[4]*c[6] +56476*c[1]^4*c[5]^2 +566840*c[1]^3*c[2]^2*c[7] +296146*c[1]^3*c[2]*c[3]*c[6] +148174*c[1]^3*c[2]*c[4]*c[5] +35179*c[1]^3*c[3]^2*c[5] +21756*c[1]^3*c[3]*c[4]^2 +114792*c[1]^2*c[2]^3*c[6] +85536*c[1]^2*c[2]^2*c[3]*c[5] +28220*c[1]^2*c[2]^2*c[4]^2 +21631*c[1]^2*c[2]*c[3]^2*c[4] +596*c[1]^2*c[3]^4 +9197*c[1]*c[2]^4*c[5] +10105*c[1]*c[2]^3*c[3]*c[4] +1663*c[1]*c[2]^2*c[3]^3 -4*c[2]^5*c[4] +193*c[2]^4*c[3]^2 +7387800*c[1]^4*c[10] +7402946*c[1]^3*c[2]*c[9] +2196443*c[1]^3*c[3]*c[8] +959482*c[1]^3*c[4]*c[7] +539363*c[1]^3*c[5]*c[6] +2532617*c[1]^2*c[2]^2*c[8] +1387353*c[1]^2*c[2]*c[3]*c[7] +622707*c[1]^2*c[2]*c[4]*c[6] +211625*c[1]^2*c[2]*c[5]^2 +166724*c[1]^2*c[3]^2*c[6] +155340*c[1]^2*c[3]*c[4]*c[5] +17044*c[1]^2*c[4]^3 +337185*c[1]*c[2]^3*c[7] +262391*c[1]*c[2]^2*c[3]*c[6] +126882*c[1]*c[2]^2*c[4]*c[5] +60150*c[1]*c[2]*c[3]^2*c[5] +37616*c[1]*c[2]*c[3]*c[4]^2 +4758*c[1]*c[3]^3*c[4] +12457*c[2]^4*c[6] +14201*c[2]^3*c[3]*c[5] +3366*c[2]^3*c[4]^2 +5281*c[2]^2*c[3]^2*c[4] +269*c[2]*c[3]^4 +31337880*c[1]^3*c[11] +24323882*c[1]^2*c[2]*c[10] +7624641*c[1]^2*c[3]*c[9] +3296479*c[1]^2*c[4]*c[8] +1643499*c[1]^2*c[5]*c[7] +619291*c[1]^2*c[6]^2 +5685579*c[1]*c[2]^2*c[9] +3295146*c[1]*c[2]*c[3]*c[8] +1399596*c[1]*c[2]*c[4]*c[7] +770098*c[1]*c[2]*c[5]*c[6] +415191*c[1]*c[3]^2*c[7] +345285*c[1]*c[3]*c[4]*c[6] +111990*c[1]*c[3]*c[5]^2 +80199*c[1]*c[4]^2*c[5] +384209*c[2]^3*c[8] +316608*c[2]^2*c[3]*c[7] +130161*c[2]^2*c[4]*c[6] +47315*c[2]^2*c[5]^2 +74398*c[2]*c[3]^2*c[6] +67721*c[2]*c[3]*c[4]*c[5] +6680*c[2]*c[4]^3 +5119*c[3]^3*c[5] +4713*c[3]^2*c[4]^2 +78012480*c[1]^2*c[12] +42025408*c[1]*c[2]*c[11] +13919260*c[1]*c[3]*c[10] +6027016*c[1]*c[4]*c[9] +2860858*c[1]*c[5]*c[8] +1749722*c[1]*c[6]*c[7] +5091310*c[2]^2*c[10] +3119214*c[2]*c[3]*c[9] +1295194*c[2]*c[4]*c[8] +644326*c[2]*c[5]*c[7] +231566*c[2]*c[6]^2 +417154*c[3]^2*c[8] +330926*c[3]*c[4]*c[7] +170386*c[3]*c[5]*c[6] +65372*c[4]^2*c[6] +42928*c[4]*c[5]^2 +105023520*c[1]*c[13] +29666184*c[2]*c[12] +10371292*c[3]*c[11] +4533228*c[4]*c[10] +2123940*c[5]*c[9] +1142508*c[6]*c[8] +446048*c[7]^2 +58665600*c[14] )

  • SSM -Thom polynomial in Schur basis:
  • +t^12*( s[[2,2,2,2,2,2]] +20*s[[3,2,2,2,2,1]] +84*s[[3,3,2,2,1,1]] +70*s[[3,3,3,1,1,1]] +155*s[[4,2,2,2,1,1]] +455*s[[4,3,2,1,1,1]] +266*s[[4,4,1,1,1,1]] +580*s[[5,2,2,1,1,1]] +770*s[[5,3,1,1,1,1]] +1044*s[[6,2,1,1,1,1]] +133616*s[[7,5]] +14400*s[[8,1,1,1,1]] +147420*s[[8,2,1,1]] +174580*s[[8,2,2]] +371588*s[[8,3,1]] +271684*s[[8,4]] +111600*s[[9,1,1,1]] +493920*s[[9,2,1]] +463680*s[[9,3]] +417600*s[[10,1,1]] +672336*s[[10,2]] +751680*s[[11,1]] +518400*s[[12]] +1973*s[[4,3,2,2,1]] +2030*s[[4,3,3,1,1]] +2926*s[[4,3,3,2]] +3374*s[[4,4,2,1,1]] +4257*s[[4,4,2,2]] +7175*s[[4,4,3,1]] +3059*s[[4,4,4]] +2520*s[[5,2,2,2,1]] +9374*s[[5,3,2,1,1]] +11445*s[[5,3,2,2]] +15897*s[[5,3,3,1]] +7588*s[[5,4,1,1,1]] +34229*s[[5,4,2,1]] +26740*s[[5,4,3]] +19978*s[[5,5,1,1]] +31515*s[[5,5,2]] +10556*s[[6,2,2,1,1]] +12425*s[[6,2,2,2]] +15448*s[[6,3,1,1,1]] +64925*s[[6,3,2,1]] +40173*s[[6,3,3]] +64100*s[[6,4,1,1]] +99393*s[[6,4,2]] +96536*s[[6,5,1]] +39628*s[[6,6]] +20160*s[[7,2,1,1,1]] +69020*s[[7,2,2,1]] +113890*s[[7,3,1,1]] +164934*s[[7,3,2]] +219618*s[[7,4,1]] +120*s[[3,3,2,2,2]] +336*s[[3,3,3,2,1]] +168*s[[3,3,3,3]] +245*s[[4,2,2,2,2]] +720*s[[7,1,1,1,1,1]] )
    +t^13*( -1596*s[[4,4,1,1,1,1,1]] -3480*s[[5,2,2,1,1,1,1]] -4620*s[[5,3,1,1,1,1,1]] -6264*s[[6,2,1,1,1,1,1]] -4320*s[[7,1,1,1,1,1,1]] -6*s[[2,2,2,2,2,2,1]] -120*s[[3,2,2,2,2,1,1]] -504*s[[3,3,2,2,1,1,1]] -420*s[[3,3,3,1,1,1,1]] -930*s[[4,2,2,2,1,1,1]] -2730*s[[4,3,2,1,1,1,1]] -22049280*s[[11,1,1]] -32748192*s[[11,2]] -34680960*s[[12,1]] -21772800*s[[13]] -266676*s[[5,5,1,1,1]] -991004*s[[5,5,2,1]] -761600*s[[5,5,3]] -93960*s[[6,2,2,1,1,1]] -243726*s[[6,2,2,2,1]] -132852*s[[6,3,1,1,1,1]] -966762*s[[6,3,2,1,1]] -984450*s[[6,3,2,2]] -1378176*s[[6,3,3,1]] -848544*s[[6,4,1,1,1]] -3067334*s[[6,4,2,1]] -2202494*s[[6,4,3]] -2201044*s[[6,5,1,1]] -3155932*s[[6,5,2]] -2055752*s[[6,6,1]] -169128*s[[7,2,1,1,1,1]] -978432*s[[7,2,2,1,1]] -935970*s[[7,2,2,2]] -1472700*s[[7,3,1,1,1]] -4924502*s[[7,3,2,1]] -2787638*s[[7,3,3]] -4907536*s[[7,4,1,1]] -6838342*s[[7,4,2]] -6866588*s[[7,5,1]] -3229272*s[[7,6]] -116640*s[[8,1,1,1,1,1]] -1817640*s[[8,2,1,1,1]] -4830840*s[[8,2,2,1]] -7988892*s[[8,3,1,1]] -10369692*s[[8,3,2]] -13472028*s[[8,4,1]] -7691736*s[[8,5]] -1274400*s[[9,1,1,1,1]] -9824760*s[[9,2,1,1]] -10295880*s[[9,2,2]] -21538920*s[[9,3,1]] -14455320*s[[9,4]] -7192800*s[[10,1,1,1]] -27284256*s[[10,2,1]] -23647680*s[[10,3]] -162*s[[3,2,2,2,2,2]] -1712*s[[3,3,2,2,2,1]] -3726*s[[3,3,3,2,1,1]] -3938*s[[3,3,3,2,2]] -4407*s[[3,3,3,3,1]] -3240*s[[4,2,2,2,2,1]] -20442*s[[4,3,2,2,1,1]] -20892*s[[4,3,2,2,2]] -19524*s[[4,3,3,1,1,1]] -65910*s[[4,3,3,2,1]] -30912*s[[4,3,3,3]] -31350*s[[4,4,2,1,1,1]] -88632*s[[4,4,2,2,1]] -117030*s[[4,4,3,1,1]] -149856*s[[4,4,3,2]] -111708*s[[4,4,4,1]] -25110*s[[5,2,2,2,1,1]] -25410*s[[5,2,2,2,2]] -85882*s[[5,3,2,1,1,1]] -236544*s[[5,3,2,2,1]] -256846*s[[5,3,3,1,1]] -320276*s[[5,3,3,2]] -66176*s[[5,4,1,1,1,1]] -519294*s[[5,4,2,1,1]] -543334*s[[5,4,2,2]] -940180*s[[5,4,3,1]] -381136*s[[5,4,4]] )
    +t^14*( 21*s[[2,2,2,2,2,2,1,1]] +420*s[[3,2,2,2,2,1,1,1]] +1764*s[[3,3,2,2,1,1,1,1]] +1470*s[[3,3,3,1,1,1,1,1]] +3255*s[[4,2,2,2,1,1,1,1]] +9555*s[[4,3,2,1,1,1,1,1]] +5586*s[[4,4,1,1,1,1,1,1]] +12180*s[[5,2,2,1,1,1,1,1]] +16170*s[[5,3,1,1,1,1,1,1]] +21924*s[[6,2,1,1,1,1,1,1]] +772613856*s[[11,2,1]] +623167776*s[[11,3]] +596695680*s[[12,1,1]] +828442944*s[[12,2]] +832446720*s[[13,1]] +479001600*s[[14]] +42041424*s[[6,5,3]] +28235818*s[[6,6,1,1]] +37829333*s[[6,6,2]] +726264*s[[7,2,1,1,1,1,1]] +5791660*s[[7,2,2,1,1,1]] +11280486*s[[7,2,2,2,1]] +8391410*s[[7,3,1,1,1,1]] +45287878*s[[7,3,2,1,1]] +40457529*s[[7,3,2,2]] +55916320*s[[7,3,3,1]] +40488818*s[[7,4,1,1,1]] +124786233*s[[7,4,2,1]] +82779591*s[[7,4,3]] +93538812*s[[7,5,1,1]] +123752073*s[[7,5,2]] +97593084*s[[7,6,1]] +31096268*s[[7,7]] +493920*s[[8,1,1,1,1,1,1]] +10118556*s[[8,2,1,1,1,1]] +42603904*s[[8,2,2,1,1]] +35379960*s[[8,2,2,2]] +64431248*s[[8,3,1,1,1]] +182629506*s[[8,3,2,1]] +95145980*s[[8,3,3]] +179805990*s[[8,4,1,1]] +230329732*s[[8,4,2]] +228606998*s[[8,5,1]] +106264640*s[[8,6]] +6839280*s[[9,1,1,1,1,1]] +75950280*s[[9,2,1,1,1]] +169057280*s[[9,2,2,1]] +276578896*s[[9,3,1,1]] +328967740*s[[9,3,2]] +414790688*s[[9,4,1]] +220531452*s[[9,5]] +51760800*s[[10,1,1,1,1]] +326019456*s[[10,2,1,1]] +310876944*s[[10,2,2]] +635513280*s[[10,3,1]] +394760856*s[[10,4]] +229985280*s[[11,1,1,1]] +506046*s[[4,4,2,2,2]] +743087*s[[4,4,3,1,1,1]] +2039754*s[[4,4,3,2,1]] +943924*s[[4,4,3,3]] +1150297*s[[4,4,4,1,1]] +1404776*s[[4,4,4,2]] +114450*s[[5,2,2,2,1,1,1]] +225260*s[[5,2,2,2,2,1]] +380862*s[[5,3,2,1,1,1,1]] +1612648*s[[5,3,2,2,1,1]] +1325635*s[[5,3,2,2,2]] +1618251*s[[5,3,3,1,1,1]] +4315282*s[[5,3,3,2,1]] +1862339*s[[5,3,3,3]] +288360*s[[5,4,1,1,1,1,1]] +3182118*s[[5,4,2,1,1,1]] +6941336*s[[5,4,2,2,1]] +9424038*s[[5,4,3,1,1]] +10781927*s[[5,4,3,2]] +8328779*s[[5,4,4,1]] +1545624*s[[5,5,1,1,1,1]] +9379725*s[[5,5,2,1,1]] +8759725*s[[5,5,2,2]] +15977889*s[[5,5,3,1]] +7547475*s[[5,5,4]] +412496*s[[6,2,2,1,1,1,1]] +1620129*s[[6,2,2,2,1,1]] +1292326*s[[6,2,2,2,2]] +575908*s[[6,3,1,1,1,1,1]] +5860531*s[[6,3,2,1,1,1]] +12366343*s[[6,3,2,2,1]] +13597523*s[[6,3,3,1,1]] +15107730*s[[6,3,3,2]] +4894670*s[[6,4,1,1,1,1]] +28785207*s[[6,4,2,1,1]] +26529835*s[[6,4,2,2]] +45560911*s[[6,4,3,1]] +17302083*s[[6,4,4]] +18359548*s[[6,5,1,1,1]] +58607873*s[[6,5,2,1]] +14*s[[2,2,2,2,2,2,2]] +966*s[[3,2,2,2,2,2,1]] +8528*s[[3,3,2,2,2,1,1]] +7097*s[[3,3,2,2,2,2]] +17512*s[[3,3,3,2,1,1,1]] +37837*s[[3,3,3,2,2,1]] +33703*s[[3,3,3,3,1,1]] +36474*s[[3,3,3,3,2]] +15890*s[[4,2,2,2,2,1,1]] +12929*s[[4,2,2,2,2,2]] +94268*s[[4,3,2,2,1,1,1]] +190696*s[[4,3,2,2,2,1]] +87994*s[[4,3,3,1,1,1,1]] +468507*s[[4,3,3,2,1,1]] +412103*s[[4,3,3,2,2]] +474747*s[[4,3,3,3,1]] +139694*s[[4,4,2,1,1,1,1]] +609507*s[[4,4,2,2,1,1]] +15120*s[[7,1,1,1,1,1,1,1]] )

  • SSM -Thom polynomial in monomial basis:
  • +t^12*( -24*c[1]^3*c[2]*c[7] +34*c[1]^3*c[3]*c[6] -10*c[1]^3*c[4]*c[5] -26*c[1]^2*c[2]^2*c[6] +29*c[1]^2*c[2]*c[3]*c[5] -17*c[1]^2*c[2]*c[4]^2 +14*c[1]^2*c[3]^2*c[4] -9*c[1]*c[2]^3*c[5] +9*c[1]*c[2]*c[3]^3 -2*c[2]^4*c[4] +2*c[2]^3*c[3]^2 -216*c[1]^2*c[2]*c[8] +294*c[1]^2*c[3]*c[7] -72*c[1]^2*c[4]*c[6] -6*c[1]^2*c[5]^2 -162*c[1]*c[2]^2*c[7] +167*c[1]*c[2]*c[3]*c[6] -103*c[1]*c[2]*c[4]*c[5] +89*c[1]*c[3]^2*c[5] +9*c[1]*c[3]*c[4]^2 -29*c[2]^3*c[6] +20*c[2]^2*c[3]*c[5] -23*c[2]^2*c[4]^2 +29*c[2]*c[3]^2*c[4] +3*c[3]^4 -624*c[1]*c[2]*c[9] +824*c[1]*c[3]*c[8] -174*c[1]*c[4]*c[7] -26*c[1]*c[5]*c[6] -244*c[2]^2*c[8] +234*c[2]*c[3]*c[7] -124*c[2]*c[4]*c[6] -30*c[2]*c[5]^2 +128*c[3]^2*c[6] +46*c[3]*c[4]*c[5] -10*c[4]^3 -576*c[2]*c[10] +744*c[3]*c[9] -140*c[4]*c[8] -24*c[5]*c[7] -4*c[6]^2 )
    +t^13*( 144*c[1]^4*c[2]*c[7] -204*c[1]^4*c[3]*c[6] +60*c[1]^4*c[4]*c[5] +156*c[1]^3*c[2]^2*c[6] -174*c[1]^3*c[2]*c[3]*c[5] +102*c[1]^3*c[2]*c[4]^2 -84*c[1]^3*c[3]^2*c[4] +54*c[1]^2*c[2]^3*c[5] -54*c[1]^2*c[2]*c[3]^3 +12*c[1]*c[2]^4*c[4] -12*c[1]*c[2]^3*c[3]^2 +1872*c[1]^3*c[2]*c[8] -2488*c[1]^3*c[3]*c[7] +534*c[1]^3*c[4]*c[6] +82*c[1]^3*c[5]^2 +1596*c[1]^2*c[2]^2*c[7] -1596*c[1]^2*c[2]*c[3]*c[6] +944*c[1]^2*c[2]*c[4]*c[5] -838*c[1]^2*c[3]^2*c[5] -106*c[1]^2*c[3]*c[4]^2 +390*c[1]*c[2]^3*c[6] -247*c[1]*c[2]^2*c[3]*c[5] +269*c[1]*c[2]^2*c[4]^2 -368*c[1]*c[2]*c[3]^2*c[4] -44*c[1]*c[3]^4 +27*c[2]^4*c[5] +4*c[2]^3*c[3]*c[4] -31*c[2]^2*c[3]^3 +8928*c[1]^2*c[2]*c[9] -11232*c[1]^2*c[3]*c[8] +1732*c[1]^2*c[4]*c[7] +572*c[1]^2*c[5]*c[6] +5352*c[1]*c[2]^2*c[8] -4804*c[1]*c[2]*c[3]*c[7] +2150*c[1]*c[2]*c[4]*c[6] +738*c[1]*c[2]*c[5]^2 -2609*c[1]*c[3]^2*c[6] -942*c[1]*c[3]*c[4]*c[5] +115*c[1]*c[4]^3 +696*c[2]^3*c[7] -407*c[2]^2*c[3]*c[6] +497*c[2]^2*c[4]*c[5] -565*c[2]*c[3]^2*c[5] -87*c[2]*c[3]*c[4]^2 -134*c[3]^3*c[4] +18432*c[1]*c[2]*c[10] -22148*c[1]*c[3]*c[9] +2362*c[1]*c[4]*c[8] +1124*c[1]*c[5]*c[7] +230*c[1]*c[6]^2 +5856*c[2]^2*c[9] -4746*c[2]*c[3]*c[8] +1799*c[2]*c[4]*c[7] +1147*c[2]*c[5]*c[6] -2747*c[3]^2*c[7] -1129*c[3]*c[4]*c[6] -331*c[3]*c[5]^2 +151*c[4]^2*c[5] +13824*c[2]*c[11] -16008*c[3]*c[10] +1108*c[4]*c[9] +832*c[5]*c[8] +244*c[6]*c[7] )
    +t^14*( -504*c[1]^5*c[2]*c[7] +714*c[1]^5*c[3]*c[6] -210*c[1]^5*c[4]*c[5] -546*c[1]^4*c[2]^2*c[6] +609*c[1]^4*c[2]*c[3]*c[5] -357*c[1]^4*c[2]*c[4]^2 +294*c[1]^4*c[3]^2*c[4] -189*c[1]^3*c[2]^3*c[5] +189*c[1]^3*c[2]*c[3]^3 -42*c[1]^2*c[2]^4*c[4] +42*c[1]^2*c[2]^3*c[3]^2 -8352*c[1]^4*c[2]*c[8] +10944*c[1]^4*c[3]*c[7] -2151*c[1]^4*c[4]*c[6] -441*c[1]^4*c[5]^2 -7416*c[1]^3*c[2]^2*c[7] +7243*c[1]^3*c[2]*c[3]*c[6] -4243*c[1]^3*c[2]*c[4]*c[5] +3867*c[1]^3*c[3]^2*c[5] +549*c[1]^3*c[3]*c[4]^2 -1910*c[1]^2*c[2]^3*c[6] +1097*c[1]^2*c[2]^2*c[3]*c[5] -1247*c[1]^2*c[2]^2*c[4]^2 +1826*c[1]^2*c[2]*c[3]^2*c[4] +234*c[1]^2*c[3]^4 -135*c[1]*c[2]^4*c[5] -24*c[1]*c[2]^3*c[3]*c[4] +159*c[1]*c[2]^2*c[3]^3 +10*c[2]^5*c[4] -10*c[2]^4*c[3]^2 -55392*c[1]^3*c[2]*c[9] +67644*c[1]^3*c[3]*c[8] -8079*c[1]^3*c[4]*c[7] -4173*c[1]^3*c[5]*c[6] -38408*c[1]^2*c[2]^2*c[8] +32717*c[1]^2*c[2]*c[3]*c[7] -13447*c[1]^2*c[2]*c[4]*c[6] -5666*c[1]^2*c[2]*c[5]^2 +18487*c[1]^2*c[3]^2*c[6] +6884*c[1]^2*c[3]*c[4]*c[5] -567*c[1]^2*c[4]^3 -6780*c[1]*c[2]^3*c[7] +3389*c[1]*c[2]^2*c[3]*c[6] -4490*c[1]*c[2]^2*c[4]*c[5] +5474*c[1]*c[2]*c[3]^2*c[5] +980*c[1]*c[2]*c[3]*c[4]^2 +1427*c[1]*c[3]^3*c[4] -194*c[2]^4*c[6] -43*c[2]^3*c[3]*c[5] -70*c[2]^3*c[4]^2 +224*c[2]^2*c[3]^2*c[4] +83*c[2]*c[3]^4 -182808*c[1]^2*c[2]*c[10] +209862*c[1]^2*c[3]*c[9] -12014*c[1]^2*c[4]*c[8] -11874*c[1]^2*c[5]*c[7] -3166*c[1]^2*c[6]^2 -89298*c[1]*c[2]^2*c[9] +66639*c[1]*c[2]*c[3]*c[8] -21043*c[1]*c[2]*c[4]*c[7] -18024*c[1]*c[2]*c[5]*c[6] +40716*c[1]*c[3]^2*c[7] +17557*c[1]*c[3]*c[4]*c[6] +4598*c[1]*c[3]*c[5]^2 -1145*c[1]*c[4]^2*c[5] -8379*c[2]^3*c[8] +3109*c[2]^2*c[3]*c[7] -3298*c[2]^2*c[4]*c[6] -1814*c[2]^2*c[5]^2 +6151*c[2]*c[3]^2*c[6] +1969*c[2]*c[3]*c[4]*c[5] -57*c[2]*c[4]^3 +1374*c[3]^3*c[5] +945*c[3]^2*c[4]^2 -298128*c[1]*c[2]*c[11] +324780*c[1]*c[3]*c[10] -2424*c[1]*c[4]*c[9] -16696*c[1]*c[5]*c[8] -7532*c[1]*c[6]*c[7] -77884*c[2]^2*c[10] +51432*c[2]*c[3]*c[9] -13163*c[2]*c[4]*c[8] -12804*c[2]*c[5]*c[7] -4769*c[2]*c[6]^2 +34309*c[3]^2*c[8] +16386*c[3]*c[4]*c[7] +6744*c[3]*c[5]*c[6] +380*c[4]^2*c[6] -631*c[4]*c[5]^2 -190656*c[2]*c[12] +199008*c[3]*c[11] +6272*c[4]*c[10] -9060*c[5]*c[9] -4256*c[6]*c[8] -1308*c[7]^2 )

  • SSM -Thom polynomial in Schur basis:
  • +t^12*( 728*s[[7,5]] +2364*s[[8,3,1]] +1632*s[[8,4]] +2232*s[[9,3]] +24*s[[4,3,2,2,1]] +47*s[[4,3,3,1,1]] +118*s[[4,3,3,2]] +30*s[[4,4,2,1,1]] +60*s[[4,4,2,2]] +168*s[[4,4,3,1]] +48*s[[4,4,4]] +82*s[[5,3,2,1,1]] +170*s[[5,3,2,2]] +434*s[[5,3,3,1]] +44*s[[5,4,1,1,1]] +382*s[[5,4,2,1]] +540*s[[5,4,3]] +132*s[[5,5,1,1]] +302*s[[5,5,2]] +84*s[[6,3,1,1,1]] +720*s[[6,3,2,1]] +959*s[[6,3,3]] +492*s[[6,4,1,1]] +1052*s[[6,4,2]] +628*s[[6,5,1]] +176*s[[6,6]] +792*s[[7,3,1,1]] +1670*s[[7,3,2]] +1624*s[[7,4,1]] +2*s[[3,3,2,2,2]] +13*s[[3,3,3,2,1]] +14*s[[3,3,3,3]] )
    +t^13*( -1456*s[[5,5,1,1,1]] -8666*s[[5,5,2,1]] -10603*s[[5,5,3]] -504*s[[6,3,1,1,1,1]] -7394*s[[6,3,2,1,1]] -9670*s[[6,3,2,2]] -23910*s[[6,3,3,1]] -5188*s[[6,4,1,1,1]] -28706*s[[6,4,2,1]] -33262*s[[6,4,3]] -13620*s[[6,5,1,1]] -25514*s[[6,5,2]] -10664*s[[6,6,1]] -7332*s[[7,3,1,1,1]] -36972*s[[7,3,2,1]] -39799*s[[7,3,3]] -32652*s[[7,4,1,1]] -58532*s[[7,4,2]] -40660*s[[7,5,1]] -13904*s[[7,6]] -38304*s[[8,3,1,1]] -65134*s[[8,3,2]] -81848*s[[8,4,1]] -38488*s[[8,5]] -84972*s[[9,3,1]] -70368*s[[9,4]] -67320*s[[10,3]] -12*s[[3,3,2,2,2,1]] -78*s[[3,3,3,2,1,1]] -121*s[[3,3,3,2,2]] -219*s[[3,3,3,3,1]] -144*s[[4,3,2,2,1,1]] -214*s[[4,3,2,2,2]] -282*s[[4,3,3,1,1,1]] -1662*s[[4,3,3,2,1]] -1344*s[[4,3,3,3]] -180*s[[4,4,2,1,1,1]] -942*s[[4,4,2,2,1]] -2031*s[[4,4,3,1,1]] -3522*s[[4,4,3,2]] -2160*s[[4,4,4,1]] -492*s[[5,3,2,1,1,1]] -2292*s[[5,3,2,2,1]] -4673*s[[5,3,3,1,1]] -7651*s[[5,3,3,2]] -264*s[[5,4,1,1,1,1]] -4478*s[[5,4,2,1,1]] -6286*s[[5,4,2,2]] -16295*s[[5,4,3,1]] -6597*s[[5,4,4]] )
    +t^14*( 1140480*s[[11,3]] +485932*s[[6,5,3]] +151204*s[[6,6,1,1]] +255470*s[[6,6,2]] +33492*s[[7,3,1,1,1,1]] +271194*s[[7,3,2,1,1]] +282152*s[[7,3,2,2]] +658373*s[[7,3,3,1]] +235764*s[[7,4,1,1,1]] +983642*s[[7,4,2,1]] +972424*s[[7,4,3]] +552764*s[[7,5,1,1]] +902886*s[[7,5,2]] +490232*s[[7,6,1]] +117992*s[[7,7]] +251604*s[[8,3,1,1,1]] +960806*s[[8,3,2,1]] +886734*s[[8,3,3]] +1020532*s[[8,4,1,1]] +1594932*s[[8,4,2]] +1260900*s[[8,5,1]] +459488*s[[8,6]] +926412*s[[9,3,1,1]] +1374612*s[[9,3,2]] +2045640*s[[9,4,1]] +1023768*s[[9,5]] +1656360*s[[10,3,1]] +1526688*s[[10,4]] +5012*s[[4,4,2,2,2]] +10127*s[[4,4,3,1,1,1]] +38313*s[[4,4,3,2,1]] +26410*s[[4,4,3,3]] +20078*s[[4,4,4,1,1]] +30716*s[[4,4,4,2]] +1722*s[[5,3,2,1,1,1,1]] +11704*s[[5,3,2,2,1,1]] +10862*s[[5,3,2,2,2]] +22461*s[[5,3,3,1,1,1]] +77698*s[[5,3,3,2,1]] +50160*s[[5,3,3,3]] +924*s[[5,4,1,1,1,1,1]] +22158*s[[5,4,2,1,1,1]] +66490*s[[5,4,2,2,1]] +136117*s[[5,4,3,1,1]] +189623*s[[5,4,3,2]] +143533*s[[5,4,4,1]] +7088*s[[5,5,1,1,1,1]] +72360*s[[5,5,2,1,1]] +83934*s[[5,5,2,2]] +211317*s[[5,5,3,1]] +110872*s[[5,5,4]] +1764*s[[6,3,1,1,1,1,1]] +35026*s[[6,3,2,1,1,1]] +94164*s[[6,3,2,2,1]] +184117*s[[6,3,3,1,1]] +241493*s[[6,3,3,2]] +24884*s[[6,4,1,1,1,1]] +230302*s[[6,4,2,1,1]] +256064*s[[6,4,2,2]] +622520*s[[6,4,3,1]] +266686*s[[6,4,4]] +103304*s[[6,5,1,1,1]] +463152*s[[6,5,2,1]] +42*s[[3,3,2,2,2,1,1]] +32*s[[3,3,2,2,2,2]] +273*s[[3,3,3,2,1,1,1]] +759*s[[3,3,3,2,2,1]] +1150*s[[3,3,3,3,1,1]] +1424*s[[3,3,3,3,2]] +504*s[[4,3,2,2,1,1,1]] +1346*s[[4,3,2,2,2,1]] +987*s[[4,3,3,1,1,1,1]] +8562*s[[4,3,3,2,1,1]] +8545*s[[4,3,3,2,2]] +14923*s[[4,3,3,3,1]] +630*s[[4,4,2,1,1,1,1]] +4986*s[[4,4,2,2,1,1]] )

  • SSM -Thom polynomial in monomial basis:
  • +t^12*( -10*c[1]^3*c[3]*c[6] +10*c[1]^3*c[4]*c[5] -6*c[1]^2*c[2]^2*c[6] -5*c[1]^2*c[2]*c[3]*c[5] +13*c[1]^2*c[2]*c[4]^2 -2*c[1]^2*c[3]^2*c[4] -7*c[1]*c[2]^3*c[5] +8*c[1]*c[2]^2*c[3]*c[4] -c[1]*c[2]*c[3]^3 -2*c[2]^4*c[4] +2*c[2]^3*c[3]^2 -54*c[1]^2*c[3]*c[7] +48*c[1]^2*c[4]*c[6] +6*c[1]^2*c[5]^2 -30*c[1]*c[2]^2*c[7] +11*c[1]*c[2]*c[3]*c[6] +29*c[1]*c[2]*c[4]*c[5] -15*c[1]*c[3]^2*c[5] +5*c[1]*c[3]*c[4]^2 -17*c[2]^3*c[6] +28*c[2]^2*c[3]*c[5] -11*c[2]^2*c[4]^2 +c[2]*c[3]^2*c[4] -c[3]^4 -80*c[1]*c[3]*c[8] +10*c[1]*c[4]*c[7] +70*c[1]*c[5]*c[6] -36*c[2]^2*c[8] +50*c[2]*c[3]*c[7] -72*c[2]*c[4]*c[6] +70*c[2]*c[5]^2 -20*c[3]^2*c[6] +14*c[3]*c[4]*c[5] -6*c[4]^3 -24*c[3]*c[9] -92*c[4]*c[8] +168*c[5]*c[7] -52*c[6]^2 )
    +t^13*( 60*c[1]^4*c[3]*c[6] -60*c[1]^4*c[4]*c[5] +36*c[1]^3*c[2]^2*c[6] +30*c[1]^3*c[2]*c[3]*c[5] -78*c[1]^3*c[2]*c[4]^2 +12*c[1]^3*c[3]^2*c[4] +42*c[1]^2*c[2]^3*c[5] -48*c[1]^2*c[2]^2*c[3]*c[4] +6*c[1]^2*c[2]*c[3]^3 +12*c[1]*c[2]^4*c[4] -12*c[1]*c[2]^3*c[3]^2 +482*c[1]^3*c[3]*c[7] -399*c[1]^3*c[4]*c[6] -83*c[1]^3*c[5]^2 +270*c[1]^2*c[2]^2*c[7] +26*c[1]^2*c[2]*c[3]*c[6] -378*c[1]^2*c[2]*c[4]*c[5] +142*c[1]^2*c[3]^2*c[5] -60*c[1]^2*c[3]*c[4]^2 +193*c[1]*c[2]^3*c[6] -183*c[1]*c[2]^2*c[3]*c[5] +6*c[1]*c[2]^2*c[4]^2 -27*c[1]*c[2]*c[3]^2*c[4] +11*c[1]*c[3]^4 +23*c[2]^4*c[5] -12*c[2]^3*c[3]*c[4] -11*c[2]^2*c[3]^3 +1338*c[1]^2*c[3]*c[8] -463*c[1]^2*c[4]*c[7] -875*c[1]^2*c[5]*c[6] +666*c[1]*c[2]^2*c[8] -256*c[1]*c[2]*c[3]*c[7] +152*c[1]*c[2]*c[4]*c[6] -744*c[1]*c[2]*c[5]^2 +309*c[1]*c[3]^2*c[6] -146*c[1]*c[3]*c[4]*c[5] +19*c[1]*c[4]^3 +227*c[2]^3*c[7] -144*c[2]^2*c[3]*c[6] -17*c[2]^2*c[4]*c[5] -120*c[2]*c[3]^2*c[5] +33*c[2]*c[3]*c[4]^2 +21*c[3]^3*c[4] +1432*c[1]*c[3]*c[9] +972*c[1]*c[4]*c[8] -2476*c[1]*c[5]*c[7] +72*c[1]*c[6]^2 +540*c[2]^2*c[9] -404*c[2]*c[3]*c[8] +578*c[2]*c[4]*c[7] -846*c[2]*c[5]*c[6] +118*c[3]^2*c[7] +292*c[3]*c[4]*c[6] -316*c[3]*c[5]^2 +38*c[4]^2*c[5] +408*c[3]*c[10] +1564*c[4]*c[9] -1844*c[5]*c[8] -128*c[6]*c[7] )
    +t^14*( -210*c[1]^5*c[3]*c[6] +210*c[1]^5*c[4]*c[5] -126*c[1]^4*c[2]^2*c[6] -105*c[1]^4*c[2]*c[3]*c[5] +273*c[1]^4*c[2]*c[4]^2 -42*c[1]^4*c[3]^2*c[4] -147*c[1]^3*c[2]^3*c[5] +168*c[1]^3*c[2]^2*c[3]*c[4] -21*c[1]^3*c[2]*c[3]^3 -42*c[1]^2*c[2]^4*c[4] +42*c[1]^2*c[2]^3*c[3]^2 -2190*c[1]^4*c[3]*c[7] +1740*c[1]^4*c[4]*c[6] +450*c[1]^4*c[5]^2 -1230*c[1]^3*c[2]^2*c[7] -347*c[1]^3*c[2]*c[3]*c[6] +1931*c[1]^3*c[2]*c[4]*c[5] -655*c[1]^3*c[3]^2*c[5] +301*c[1]^3*c[3]*c[4]^2 -935*c[1]^2*c[2]^3*c[6] +707*c[1]^2*c[2]^2*c[3]*c[5] +110*c[1]^2*c[2]^2*c[4]^2 +171*c[1]^2*c[2]*c[3]^2*c[4] -53*c[1]^2*c[3]^4 -119*c[1]*c[2]^4*c[5] +40*c[1]*c[2]^3*c[3]*c[4] +79*c[1]*c[2]^2*c[3]^3 +10*c[2]^5*c[4] -10*c[2]^4*c[3]^2 -8906*c[1]^3*c[3]*c[8] +3446*c[1]^3*c[4]*c[7] +5460*c[1]^3*c[5]*c[6] -4566*c[1]^2*c[2]^2*c[8] -115*c[1]^2*c[2]*c[3]*c[7] +1295*c[1]^2*c[2]*c[4]*c[6] +4488*c[1]^2*c[2]*c[5]^2 -2163*c[1]^2*c[3]^2*c[6] +994*c[1]^2*c[3]*c[4]*c[5] +67*c[1]^2*c[4]^3 -2125*c[1]*c[2]^3*c[7] +590*c[1]*c[2]^2*c[3]*c[6] +736*c[1]*c[2]^2*c[4]*c[5] +927*c[1]*c[2]*c[3]^2*c[5] +52*c[1]*c[2]*c[3]*c[4]^2 -180*c[1]*c[3]^3*c[4] -92*c[2]^4*c[6] -189*c[2]^3*c[3]*c[5] +132*c[2]^3*c[4]^2 +130*c[2]^2*c[3]^2*c[4] +19*c[2]*c[3]^4 -17250*c[1]^2*c[3]*c[9] -3920*c[1]^2*c[4]*c[8] +18690*c[1]^2*c[5]*c[7] +2480*c[1]^2*c[6]^2 -7650*c[1]*c[2]^2*c[9] +861*c[1]*c[2]*c[3]*c[8] -2250*c[1]*c[2]*c[4]*c[7] +10553*c[1]*c[2]*c[5]*c[6] -2291*c[1]*c[3]^2*c[7] -2438*c[1]*c[3]*c[4]*c[6] +3125*c[1]*c[3]*c[5]^2 +90*c[1]*c[4]^2*c[5] -1743*c[2]^3*c[8] -193*c[2]^2*c[3]*c[7] +914*c[2]^2*c[4]*c[6] +12*c[2]^2*c[5]^2 +809*c[2]*c[3]^2*c[6] +355*c[2]*c[3]*c[4]*c[5] -c[2]*c[4]^3 +34*c[3]^3*c[5] -187*c[3]^2*c[4]^2 -15076*c[1]*c[3]*c[10] -18980*c[1]*c[4]*c[9] +24960*c[1]*c[5]*c[8] +9096*c[1]*c[6]*c[7] -4860*c[2]^2*c[10] +1252*c[2]*c[3]*c[9] -3241*c[2]*c[4]*c[8] +3716*c[2]*c[5]*c[7] +3913*c[2]*c[6]^2 -481*c[3]^2*c[8] -3234*c[3]*c[4]*c[7] +3172*c[3]*c[5]*c[6] -792*c[4]^2*c[6] +555*c[4]*c[5]^2 -4080*c[3]*c[11] -15832*c[4]*c[10] +11060*c[5]*c[9] +8632*c[6]*c[8] +220*c[7]^2 )

  • SSM -Thom polynomial in Schur basis:
  • +t^12*( 728*s[[7,5]] +132*s[[8,3,1]] +336*s[[8,4]] +72*s[[9,3]] +12*s[[4,3,2,2,1]] +9*s[[4,3,3,1,1]] +18*s[[4,3,3,2]] +30*s[[4,4,2,1,1]] +24*s[[4,4,2,2]] +54*s[[4,4,3,1]] +12*s[[4,4,4]] +22*s[[5,3,2,1,1]] +50*s[[5,3,2,2]] +54*s[[5,3,3,1]] +44*s[[5,4,1,1,1]] +202*s[[5,4,2,1]] +150*s[[5,4,3]] +132*s[[5,5,1,1]] +302*s[[5,5,2]] +12*s[[6,3,1,1,1]] +120*s[[6,3,2,1]] +81*s[[6,3,3]] +276*s[[6,4,1,1]] +368*s[[6,4,2]] +628*s[[6,5,1]] +176*s[[6,6]] +72*s[[7,3,1,1]] +170*s[[7,3,2]] +544*s[[7,4,1]] +2*s[[3,3,2,2,2]] +3*s[[3,3,3,2,1]] )
    +t^13*( -1656*s[[10,3]] -16454*s[[6,5,2]] -11240*s[[6,6,1]] -708*s[[7,3,1,1,1]] -4212*s[[7,3,2,1]] -3119*s[[7,3,3]] -10476*s[[7,4,1,1]] -14240*s[[7,4,2]] -26284*s[[7,5,1]] -14672*s[[7,6]] -2448*s[[8,3,1,1]] -4702*s[[8,3,2]] -16112*s[[8,4,1]] -20776*s[[8,5]] -3468*s[[9,3,1]] -8592*s[[9,4]] -12*s[[3,3,2,2,2,1]] -18*s[[3,3,3,2,1,1]] -41*s[[3,3,3,2,2]] -24*s[[3,3,3,3,1]] -72*s[[4,3,2,2,1,1]] -118*s[[4,3,2,2,2]] -54*s[[4,3,3,1,1,1]] -348*s[[4,3,3,2,1]] -144*s[[4,3,3,3]] -180*s[[4,4,2,1,1,1]] -558*s[[4,4,2,2,1]] -777*s[[4,4,3,1,1]] -888*s[[4,4,3,2]] -696*s[[4,4,4,1]] -132*s[[5,3,2,1,1,1]] -708*s[[5,3,2,2,1]] -709*s[[5,3,3,1,1]] -1187*s[[5,3,3,2]] -264*s[[5,4,1,1,1,1]] -2522*s[[5,4,2,1,1]] -2662*s[[5,4,2,2]] -4663*s[[5,4,3,1]] -1875*s[[5,4,4]] -1504*s[[5,5,1,1,1]] -6350*s[[5,5,2,1]] -5273*s[[5,5,3]] -72*s[[6,3,1,1,1,1]] -1298*s[[6,3,2,1,1]] -1870*s[[6,3,2,2]] -2658*s[[6,3,3,1]] -2812*s[[6,4,1,1,1]] -10370*s[[6,4,2,1]] -7292*s[[6,4,3]] -10956*s[[6,5,1,1]] )
    +t^14*( 462*s[[5,3,2,1,1,1,1]] +3676*s[[5,3,2,2,1,1]] +3674*s[[5,3,2,2,2]] +3623*s[[5,3,3,1,1,1]] +13836*s[[5,3,3,2,1]] +6634*s[[5,3,3,3]] +924*s[[5,4,1,1,1,1,1]] +12726*s[[5,4,2,1,1,1]] +30514*s[[5,4,2,2,1]] +42265*s[[5,4,3,1,1]] +49455*s[[5,4,3,2]] +40815*s[[5,4,4,1]] +7424*s[[5,5,1,1,1,1]] +51312*s[[5,5,2,1,1]] +47742*s[[5,5,2,2]] +91353*s[[5,5,3,1]] +45294*s[[5,5,4]] +252*s[[6,3,1,1,1,1,1]] +6286*s[[6,3,2,1,1,1]] +19164*s[[6,3,2,2,1]] +23051*s[[6,3,3,1,1]] +31813*s[[6,3,3,2]] +13364*s[[6,4,1,1,1,1]] +86022*s[[6,4,2,1,1]] +83772*s[[6,4,2,2]] +145644*s[[6,4,3,1]] +60060*s[[6,4,4]] +78840*s[[6,5,1,1,1]] +261740*s[[6,5,2,1]] +193982*s[[6,5,3]] +139516*s[[6,6,1,1]] +197034*s[[6,6,2]] +3324*s[[7,3,1,1,1,1]] +32766*s[[7,3,2,1,1]] +42*s[[3,3,2,2,2,1,1]] +32*s[[3,3,2,2,2,2]] +63*s[[3,3,3,2,1,1,1]] +259*s[[3,3,3,2,2,1]] +153*s[[3,3,3,3,1,1]] +283*s[[3,3,3,3,2]] +252*s[[4,3,2,2,1,1,1]] +746*s[[4,3,2,2,2,1]] +189*s[[4,3,3,1,1,1,1]] +1914*s[[4,3,3,2,1,1]] +2233*s[[4,3,3,2,2]] +2262*s[[4,3,3,3,1]] +630*s[[4,4,2,1,1,1,1]] +3150*s[[4,4,2,2,1,1]] +3060*s[[4,4,2,2,2]] +4047*s[[4,4,3,1,1,1]] +11841*s[[4,4,3,2,1]] +4944*s[[4,4,3,3]] +7128*s[[4,4,4,1,1]] +8262*s[[4,4,4,2]] +37352*s[[7,3,2,2]] +60667*s[[7,3,3,1]] +75492*s[[7,4,1,1,1]] +246434*s[[7,4,2,1]] +169940*s[[7,4,3]] +307748*s[[7,5,1,1]] +409834*s[[7,5,2]] +407248*s[[7,6,1]] +133608*s[[7,7]] +17244*s[[8,3,1,1,1]] +77426*s[[8,3,2,1]] +57790*s[[8,3,3]] +204052*s[[8,4,1,1]] +271180*s[[8,4,2]] +522572*s[[8,5,1]] +345648*s[[8,6]] +43044*s[[9,3,1,1]] +72084*s[[9,3,2]] +259608*s[[9,4,1]] +326088*s[[9,5]] +50472*s[[10,3,1]] +122688*s[[10,4]] +21600*s[[11,3]] )

  • SSM -Thom polynomial in monomial basis:
  • +t^12*( -2*c[1]^3*c[3]*c[6] +2*c[1]^3*c[4]*c[5] -4*c[1]^2*c[2]*c[3]*c[5] +2*c[1]^2*c[2]*c[4]^2 +2*c[1]^2*c[3]^2*c[4] -2*c[1]*c[2]^2*c[3]*c[4] +2*c[1]*c[2]*c[3]^3 -14*c[1]^2*c[3]*c[7] +12*c[1]^2*c[4]*c[6] +2*c[1]^2*c[5]^2 -20*c[1]*c[2]*c[3]*c[6] +8*c[1]*c[2]*c[4]*c[5] +10*c[1]*c[3]^2*c[5] +2*c[1]*c[3]*c[4]^2 -6*c[2]^2*c[3]*c[5] +4*c[2]*c[3]^2*c[4] +2*c[3]^4 -28*c[1]*c[3]*c[8] +16*c[1]*c[4]*c[7] +12*c[1]*c[5]*c[6] -22*c[2]*c[3]*c[7] +4*c[2]*c[4]*c[6] +2*c[2]*c[5]^2 +10*c[3]^2*c[6] +10*c[3]*c[4]*c[5] -4*c[4]^3 -16*c[3]*c[9] +16*c[5]*c[7] )
    +t^13*( 10*c[1]^4*c[3]*c[6] -10*c[1]^4*c[4]*c[5] +20*c[1]^3*c[2]*c[3]*c[5] -10*c[1]^3*c[2]*c[4]^2 -10*c[1]^3*c[3]^2*c[4] +10*c[1]^2*c[2]^2*c[3]*c[4] -10*c[1]^2*c[2]*c[3]^3 +96*c[1]^3*c[3]*c[7] -81*c[1]^3*c[4]*c[6] -15*c[1]^3*c[5]^2 +147*c[1]^2*c[2]*c[3]*c[6] -61*c[1]^2*c[2]*c[4]*c[5] -64*c[1]^2*c[3]^2*c[5] -22*c[1]^2*c[3]*c[4]^2 +53*c[1]*c[2]^2*c[3]*c[5] -2*c[1]*c[2]^2*c[4]^2 -34*c[1]*c[2]*c[3]^2*c[4] -17*c[1]*c[3]^4 +2*c[2]^3*c[3]*c[4] -2*c[2]^2*c[3]^3 +318*c[1]^2*c[3]*c[8] -179*c[1]^2*c[4]*c[7] -139*c[1]^2*c[5]*c[6] +349*c[1]*c[2]*c[3]*c[7] -70*c[1]*c[2]*c[4]*c[6] -47*c[1]*c[2]*c[5]^2 -101*c[1]*c[3]^2*c[6] -159*c[1]*c[3]*c[4]*c[5] +28*c[1]*c[4]^3 +68*c[2]^2*c[3]*c[6] -2*c[2]^2*c[4]*c[5] -4*c[2]*c[3]^2*c[5] -24*c[2]*c[3]*c[4]^2 -38*c[3]^3*c[4] +432*c[1]*c[3]*c[9] -76*c[1]*c[4]*c[8] -324*c[1]*c[5]*c[7] -32*c[1]*c[6]^2 +266*c[2]*c[3]*c[8] -11*c[2]*c[4]*c[7] -55*c[2]*c[5]*c[6] -51*c[3]^2*c[7] -127*c[3]*c[4]*c[6] -57*c[3]*c[5]^2 +35*c[4]^2*c[5] +200*c[3]*c[10] +76*c[4]*c[9] -216*c[5]*c[8] -60*c[6]*c[7] )
    +t^14*( -30*c[1]^5*c[3]*c[6] +30*c[1]^5*c[4]*c[5] -60*c[1]^4*c[2]*c[3]*c[5] +30*c[1]^4*c[2]*c[4]^2 +30*c[1]^4*c[3]^2*c[4] -30*c[1]^3*c[2]^2*c[3]*c[4] +30*c[1]^3*c[2]*c[3]^3 -356*c[1]^4*c[3]*c[7] +297*c[1]^4*c[4]*c[6] +59*c[1]^4*c[5]^2 -555*c[1]^3*c[2]*c[3]*c[6] +229*c[1]^3*c[2]*c[4]*c[5] +228*c[1]^3*c[3]^2*c[5] +98*c[1]^3*c[3]*c[4]^2 -201*c[1]^2*c[2]^2*c[3]*c[5] +2*c[1]^2*c[2]^2*c[4]^2 +130*c[1]^2*c[2]*c[3]^2*c[4] +69*c[1]^2*c[3]^4 -2*c[1]*c[2]^3*c[3]*c[4] +2*c[1]*c[2]^2*c[3]^3 -1620*c[1]^3*c[3]*c[8] +901*c[1]^3*c[4]*c[7] +719*c[1]^3*c[5]*c[6] -1959*c[1]^2*c[2]*c[3]*c[7] +391*c[1]^2*c[2]*c[4]*c[6] +274*c[1]^2*c[2]*c[5]^2 +458*c[1]^2*c[3]^2*c[6] +947*c[1]^2*c[3]*c[4]*c[5] -111*c[1]^2*c[4]^3 -460*c[1]*c[2]^2*c[3]*c[6] -6*c[1]*c[2]^2*c[4]*c[5] -12*c[1]*c[2]*c[3]^2*c[5] +186*c[1]*c[2]*c[3]*c[4]^2 +292*c[1]*c[3]^3*c[4] +8*c[2]^3*c[3]*c[5] -8*c[2]^2*c[3]^2*c[4] -3562*c[1]^2*c[3]*c[9] +780*c[1]^2*c[4]*c[8] +2410*c[1]^2*c[5]*c[7] +372*c[1]^2*c[6]^2 -3132*c[1]*c[2]*c[3]*c[8] +196*c[1]*c[2]*c[4]*c[7] +668*c[1]*c[2]*c[5]*c[6] +296*c[1]*c[3]^2*c[7] +1452*c[1]*c[3]*c[4]*c[6] +746*c[1]*c[3]*c[5]^2 -226*c[1]*c[4]^2*c[5] -390*c[2]^2*c[3]*c[7] -19*c[2]^2*c[4]*c[6] +11*c[2]^2*c[5]^2 -155*c[2]*c[3]^2*c[6] +204*c[2]*c[3]*c[4]*c[5] +19*c[2]*c[4]^3 +110*c[3]^3*c[5] +220*c[3]^2*c[4]^2 -3756*c[1]*c[3]*c[10] -660*c[1]*c[4]*c[9] +3196*c[1]*c[5]*c[8] +1220*c[1]*c[6]*c[7] -1886*c[2]*c[3]*c[9] -110*c[2]*c[4]*c[8] +374*c[2]*c[5]*c[7] +134*c[2]*c[6]^2 +2*c[3]^2*c[8] +740*c[3]*c[4]*c[7] +878*c[3]*c[5]*c[6] -24*c[4]^2*c[6] -108*c[4]*c[5]^2 -1488*c[3]*c[11] -1024*c[4]*c[10] +1400*c[5]*c[9] +1024*c[6]*c[8] +88*c[7]^2 )

  • SSM -Thom polynomial in Schur basis:
  • +t^12*( 192*s[[7,5]] +68*s[[8,3,1]] +144*s[[8,4]] +40*s[[9,3]] +2*s[[4,3,2,2,1]] +6*s[[4,3,3,1,1]] +20*s[[4,3,3,2]] +6*s[[4,4,2,1,1]] +16*s[[4,4,2,2]] +36*s[[4,4,3,1]] +12*s[[4,4,4]] +6*s[[5,3,2,1,1]] +16*s[[5,3,2,2]] +52*s[[5,3,3,1]] +8*s[[5,4,1,1,1]] +80*s[[5,4,2,1]] +100*s[[5,4,3]] +48*s[[5,5,1,1]] +92*s[[5,5,2]] +4*s[[6,3,1,1,1]] +48*s[[6,3,2,1]] +86*s[[6,3,3]] +80*s[[6,4,1,1]] +174*s[[6,4,2]] +196*s[[6,5,1]] +88*s[[6,6]] +32*s[[7,3,1,1]] +82*s[[7,3,2]] +200*s[[7,4,1]] +2*s[[3,3,3,2,1]] +4*s[[3,3,3,3]] )
    +t^13*( -712*s[[10,3]] -4778*s[[6,5,2]] -3076*s[[6,6,1]] -236*s[[7,3,1,1,1]] -1458*s[[7,3,2,1]] -1989*s[[7,3,3]] -2804*s[[7,4,1,1]] -5046*s[[7,4,2]] -6668*s[[7,5,1]] -3752*s[[7,6]] -924*s[[8,3,1,1]] -1822*s[[8,3,2]] -5012*s[[8,4,1]] -4904*s[[8,5]] -1420*s[[9,3,1]] -2968*s[[9,4]] -10*s[[3,3,3,2,1,1]] -12*s[[3,3,3,2,2]] -39*s[[3,3,3,3,1]] -10*s[[4,3,2,2,1,1]] -12*s[[4,3,2,2,2]] -30*s[[4,3,3,1,1,1]] -193*s[[4,3,3,2,1]] -206*s[[4,3,3,3]] -30*s[[4,4,2,1,1,1]] -154*s[[4,4,2,2,1]] -309*s[[4,4,3,1,1]] -598*s[[4,4,3,2]] -396*s[[4,4,4,1]] -30*s[[5,3,2,1,1,1]] -154*s[[5,3,2,2,1]] -417*s[[5,3,3,1,1]] -752*s[[5,3,3,2]] -40*s[[5,4,1,1,1,1]] -648*s[[5,4,2,1,1]] -938*s[[5,4,2,2]] -2282*s[[5,4,3,1]] -1042*s[[5,4,4]] -364*s[[5,5,1,1,1]] -1870*s[[5,5,2,1]] -1888*s[[5,5,3]] -20*s[[6,3,1,1,1,1]] -378*s[[6,3,2,1,1]] -546*s[[6,3,2,2]] -1664*s[[6,3,3,1]] -600*s[[6,4,1,1,1]] -3328*s[[6,4,2,1]] -3725*s[[6,4,3]] -2836*s[[6,5,1,1]] )
    +t^14*( 90*s[[5,3,2,1,1,1,1]] +634*s[[5,3,2,2,1,1]] +538*s[[5,3,2,2,2]] +1629*s[[5,3,3,1,1,1]] +5780*s[[5,3,3,2,1]] +4394*s[[5,3,3,3]] +120*s[[5,4,1,1,1,1,1]] +2540*s[[5,4,2,1,1,1]] +7180*s[[5,4,2,2,1]] +14486*s[[5,4,3,1,1]] +20710*s[[5,4,3,2]] +17162*s[[5,4,4,1]] +1396*s[[5,5,1,1,1,1]] +11508*s[[5,5,2,1,1]] +12712*s[[5,5,2,2]] +28588*s[[5,5,3,1]] +15128*s[[5,5,4]] +60*s[[6,3,1,1,1,1,1]] +1468*s[[6,3,2,1,1,1]] +4128*s[[6,3,2,2,1]] +10107*s[[6,3,3,1,1]] +13882*s[[6,3,3,2]] +2292*s[[6,4,1,1,1,1]] +20126*s[[6,4,2,1,1]] +22200*s[[6,4,2,2]] +53591*s[[6,4,3,1]] +25594*s[[6,4,4]] +15836*s[[6,5,1,1,1]] +62604*s[[6,5,2,1]] +57555*s[[6,5,3]] +30072*s[[6,6,1,1]] +44620*s[[6,6,2]] +896*s[[7,3,1,1,1,1]] +8618*s[[7,3,2,1,1]] +30*s[[3,3,3,2,1,1,1]] +62*s[[3,3,3,2,2,1]] +161*s[[3,3,3,3,1,1]] +163*s[[3,3,3,3,2]] +30*s[[4,3,2,2,1,1,1]] +62*s[[4,3,2,2,2,1]] +90*s[[4,3,3,1,1,1,1]] +795*s[[4,3,3,2,1,1]] +701*s[[4,3,3,2,2]] +1652*s[[4,3,3,3,1]] +90*s[[4,4,2,1,1,1,1]] +634*s[[4,4,2,2,1,1]] +538*s[[4,4,2,2,2]] +1233*s[[4,4,3,1,1,1]] +4704*s[[4,4,3,2,1]] +3604*s[[4,4,3,3]] +2694*s[[4,4,4,1,1]] +4388*s[[4,4,4,2]] +9488*s[[7,3,2,2]] +26547*s[[7,3,3,1]] +15460*s[[7,4,1,1,1]] +64004*s[[7,4,2,1]] +63398*s[[7,4,3]] +64292*s[[7,5,1,1]] +97196*s[[7,5,2]] +84260*s[[7,6,1]] +27304*s[[7,7]] +5028*s[[8,3,1,1,1]] +22316*s[[8,3,2,1]] +25163*s[[8,3,3]] +47524*s[[8,4,1,1]] +74836*s[[8,4,2]] +109288*s[[8,5,1]] +66440*s[[8,6]] +13304*s[[9,3,1,1]] +22260*s[[9,3,2]] +66500*s[[9,4,1]] +65704*s[[9,5]] +16296*s[[10,3,1]] +33752*s[[10,4]] +7184*s[[11,3]] )

  • SSM -Thom polynomial in monomial basis:
  • +t^12*( -c[2]*c[4]*c[6] +c[2]*c[5]^2 +c[3]^2*c[6] -2*c[3]*c[4]*c[5] +c[4]^3 )
    +t^13*( 9*c[1]*c[2]*c[4]*c[6] -9*c[1]*c[2]*c[5]^2 -9*c[1]*c[3]^2*c[6] +18*c[1]*c[3]*c[4]*c[5] -9*c[1]*c[4]^3 +11*c[2]*c[4]*c[7] -11*c[2]*c[5]*c[6] -11*c[3]^2*c[7] +11*c[3]*c[4]*c[6] +11*c[3]*c[5]^2 -11*c[4]^2*c[5] )
    +t^14*( -42*c[1]^2*c[2]*c[4]*c[6] +42*c[1]^2*c[2]*c[5]^2 +42*c[1]^2*c[3]^2*c[6] -84*c[1]^2*c[3]*c[4]*c[5] +42*c[1]^2*c[4]^3 -102*c[1]*c[2]*c[4]*c[7] +102*c[1]*c[2]*c[5]*c[6] +102*c[1]*c[3]^2*c[7] -102*c[1]*c[3]*c[4]*c[6] -102*c[1]*c[3]*c[5]^2 +102*c[1]*c[4]^2*c[5] +c[2]^2*c[4]*c[6] -c[2]^2*c[5]^2 -c[2]*c[3]^2*c[6] +2*c[2]*c[3]*c[4]*c[5] -c[2]*c[4]^3 -69*c[2]*c[4]*c[8] +19*c[2]*c[5]*c[7] +50*c[2]*c[6]^2 +69*c[3]^2*c[8] -19*c[3]*c[4]*c[7] -119*c[3]*c[5]*c[6] +19*c[4]^2*c[6] +50*c[4]*c[5]^2 )

  • SSM -Thom polynomial in Schur basis:
  • +t^12*( s[[4,4,4]] )
    +t^13*( -9*s[[4,4,4,1]] -20*s[[5,4,4]] )
    +t^14*( 42*s[[4,4,4,1,1]] +41*s[[4,4,4,2]] +185*s[[5,4,4,1]] +194*s[[5,5,4]] +212*s[[6,4,4]] )

    codimension 13

  • SSM -Thom polynomial in monomial basis:
  • +t^13*( -24*c[1]^4*c[2]*c[7] +34*c[1]^4*c[3]*c[6] -10*c[1]^4*c[4]*c[5] -26*c[1]^3*c[2]^2*c[6] +29*c[1]^3*c[2]*c[3]*c[5] -17*c[1]^3*c[2]*c[4]^2 +14*c[1]^3*c[3]^2*c[4] -9*c[1]^2*c[2]^3*c[5] +9*c[1]^2*c[2]*c[3]^3 -2*c[1]*c[2]^4*c[4] +2*c[1]*c[2]^3*c[3]^2 -336*c[1]^3*c[2]*c[8] +416*c[1]^3*c[3]*c[7] -51*c[1]^3*c[4]*c[6] -29*c[1]^3*c[5]^2 -292*c[1]^2*c[2]^2*c[7] +263*c[1]^2*c[2]*c[3]*c[6] -139*c[1]^2*c[2]*c[4]*c[5] +131*c[1]^2*c[3]^2*c[5] +37*c[1]^2*c[3]*c[4]^2 -74*c[1]*c[2]^3*c[6] +29*c[1]*c[2]^2*c[3]*c[5] -29*c[1]*c[2]^2*c[4]^2 +68*c[1]*c[2]*c[3]^2*c[4] +6*c[1]*c[3]^4 -7*c[2]^4*c[5] +4*c[2]^3*c[3]*c[4] +3*c[2]^2*c[3]^3 -1704*c[1]^2*c[2]*c[9] +1862*c[1]^2*c[3]*c[8] +63*c[1]^2*c[4]*c[7] -221*c[1]^2*c[5]*c[6] -1054*c[1]*c[2]^2*c[8] +754*c[1]*c[2]*c[3]*c[7] -116*c[1]*c[2]*c[4]*c[6] -238*c[1]*c[2]*c[5]^2 +399*c[1]*c[3]^2*c[6] +240*c[1]*c[3]*c[4]*c[5] +15*c[1]*c[4]^3 -145*c[2]^3*c[7] +54*c[2]^2*c[3]*c[6] -63*c[2]^2*c[4]*c[5] +66*c[2]*c[3]^2*c[5] +67*c[2]*c[3]*c[4]^2 +21*c[3]^3*c[4] -3696*c[1]*c[2]*c[10] +3616*c[1]*c[3]*c[9] +644*c[1]*c[4]*c[8] -484*c[1]*c[5]*c[7] -80*c[1]*c[6]^2 -1220*c[2]^2*c[9] +688*c[2]*c[3]*c[8] +84*c[2]*c[4]*c[7] -372*c[2]*c[5]*c[6] +404*c[3]^2*c[7] +358*c[3]*c[4]*c[6] +10*c[3]*c[5]^2 +48*c[4]^2*c[5] -2880*c[2]*c[11] +2568*c[3]*c[10] +788*c[4]*c[9] -388*c[5]*c[8] -88*c[6]*c[7] )
    +t^14*( 144*c[1]^5*c[2]*c[7] -204*c[1]^5*c[3]*c[6] +60*c[1]^5*c[4]*c[5] +156*c[1]^4*c[2]^2*c[6] -174*c[1]^4*c[2]*c[3]*c[5] +102*c[1]^4*c[2]*c[4]^2 -84*c[1]^4*c[3]^2*c[4] +54*c[1]^3*c[2]^3*c[5] -54*c[1]^3*c[2]*c[3]^3 +12*c[1]^2*c[2]^4*c[4] -12*c[1]^2*c[2]^3*c[3]^2 +2712*c[1]^4*c[2]*c[8] -3342*c[1]^4*c[3]*c[7] +387*c[1]^4*c[4]*c[6] +243*c[1]^4*c[5]^2 +2554*c[1]^3*c[2]^2*c[7] -2336*c[1]^3*c[2]*c[3]*c[6] +1216*c[1]^3*c[2]*c[4]*c[5] -1132*c[1]^3*c[3]^2*c[5] -302*c[1]^3*c[3]*c[4]^2 +757*c[1]^2*c[2]^3*c[6] -368*c[1]^2*c[2]^2*c[3]*c[5] +345*c[1]^2*c[2]^2*c[4]^2 -669*c[1]^2*c[2]*c[3]^2*c[4] -65*c[1]^2*c[3]^4 +94*c[1]*c[2]^4*c[5] -24*c[1]*c[2]^3*c[3]*c[4] -70*c[1]*c[2]^2*c[3]^3 +4*c[2]^5*c[4] -4*c[2]^4*c[3]^2 +19968*c[1]^3*c[2]*c[9] -21744*c[1]^3*c[3]*c[8] -656*c[1]^3*c[4]*c[7] +2432*c[1]^3*c[5]*c[6] +15224*c[1]^2*c[2]^2*c[8] -11424*c[1]^2*c[2]*c[3]*c[7] +2332*c[1]^2*c[2]*c[4]*c[6] +2888*c[1]^2*c[2]*c[5]^2 -5747*c[1]^2*c[3]^2*c[6] -3114*c[1]^2*c[3]*c[4]*c[5] -159*c[1]^2*c[4]^3 +3340*c[1]*c[2]^3*c[7] -1574*c[1]*c[2]^2*c[3]*c[6] +1598*c[1]*c[2]^2*c[4]*c[5] -1912*c[1]*c[2]*c[3]^2*c[5] -984*c[1]*c[2]*c[3]*c[4]^2 -468*c[1]*c[3]^3*c[4] +213*c[2]^4*c[6] -44*c[2]^3*c[3]*c[5] +71*c[2]^3*c[4]^2 -213*c[2]^2*c[3]^2*c[4] -27*c[2]*c[3]^4 +71592*c[1]^2*c[2]*c[10] -70098*c[1]^2*c[3]*c[9] -10453*c[1]^2*c[4]*c[8] +6774*c[1]^2*c[5]*c[7] +2185*c[1]^2*c[6]^2 +39134*c[1]*c[2]^2*c[9] -24216*c[1]*c[2]*c[3]*c[8] +334*c[1]*c[2]*c[4]*c[7] +9374*c[1]*c[2]*c[5]*c[6] -13204*c[1]*c[3]^2*c[7] -9092*c[1]*c[3]*c[4]*c[6] -1160*c[1]*c[3]*c[5]^2 -1170*c[1]*c[4]^2*c[5] +4693*c[2]^3*c[8] -1652*c[2]^2*c[3]*c[7] +945*c[2]^2*c[4]*c[6] +1042*c[2]^2*c[5]^2 -2365*c[2]*c[3]^2*c[6] -1590*c[2]*c[3]*c[4]*c[5] -202*c[2]*c[4]^3 -396*c[3]^3*c[5] -475*c[3]^2*c[4]^2 +124464*c[1]*c[2]*c[11] -111540*c[1]*c[3]*c[10] -27238*c[1]*c[4]*c[9] +8738*c[1]*c[5]*c[8] +5576*c[1]*c[6]*c[7] +36532*c[2]^2*c[10] -18754*c[2]*c[3]*c[9] -2331*c[2]*c[4]*c[8] +6154*c[2]*c[5]*c[7] +2923*c[2]*c[6]^2 -11495*c[3]^2*c[8] -9118*c[3]*c[4]*c[7] -1958*c[3]*c[5]*c[6] -1664*c[4]^2*c[6] -289*c[4]*c[5]^2 +83520*c[2]*c[12] -69696*c[3]*c[11] -22184*c[4]*c[10] +3980*c[5]*c[9] +3464*c[6]*c[8] +916*c[7]^2 )

  • SSM -Thom polynomial in Schur basis:
  • +t^13*( 13392*s[[10,3]] +5800*s[[6,5,2]] +2468*s[[6,6,1]] +1296*s[[7,3,1,1,1]] +6782*s[[7,3,2,1]] +7436*s[[7,3,3]] +6952*s[[7,4,1,1]] +12970*s[[7,4,2]] +9416*s[[7,5,1]] +3336*s[[7,6]] +7116*s[[8,3,1,1]] +12384*s[[8,3,2]] +18468*s[[8,4,1]] +9264*s[[8,5]] +16416*s[[9,3,1]] +16488*s[[9,4]] +2*s[[3,3,2,2,2,1]] +13*s[[3,3,3,2,1,1]] +18*s[[3,3,3,2,2]] +33*s[[3,3,3,3,1]] +24*s[[4,3,2,2,1,1]] +36*s[[4,3,2,2,2]] +47*s[[4,3,3,1,1,1]] +276*s[[4,3,3,2,1]] +220*s[[4,3,3,3]] +30*s[[4,4,2,1,1,1]] +180*s[[4,4,2,2,1]] +384*s[[4,4,3,1,1]] +708*s[[4,4,3,2]] +536*s[[4,4,4,1]] +82*s[[5,3,2,1,1,1]] +396*s[[5,3,2,2,1]] +804*s[[5,3,3,1,1]] +1333*s[[5,3,3,2]] +44*s[[5,4,1,1,1,1]] +864*s[[5,4,2,1,1]] +1294*s[[5,4,2,2]] +3373*s[[5,4,3,1]] +1699*s[[5,4,4]] +288*s[[5,5,1,1,1]] +1862*s[[5,5,2,1]] +2375*s[[5,5,3]] +84*s[[6,3,1,1,1,1]] +1296*s[[6,3,2,1,1]] +1740*s[[6,3,2,2]] +4301*s[[6,3,3,1]] +1008*s[[6,4,1,1,1]] +6032*s[[6,4,2,1]] +7271*s[[6,4,3]] +2968*s[[6,5,1,1]] )
    +t^14*( -492*s[[5,3,2,1,1,1,1]] -3980*s[[5,3,2,2,1,1]] -4160*s[[5,3,2,2,2]] -7392*s[[5,3,3,1,1,1]] -28194*s[[5,3,3,2,1]] -18565*s[[5,3,3,3]] -264*s[[5,4,1,1,1,1,1]] -8008*s[[5,4,2,1,1,1]] -26840*s[[5,4,2,2,1]] -54218*s[[5,4,3,1,1]] -78986*s[[5,4,3,2]] -66178*s[[5,4,4,1]] -2592*s[[5,5,1,1,1,1]] -30140*s[[5,5,2,1,1]] -37184*s[[5,5,2,2]] -93678*s[[5,5,3,1]] -55312*s[[5,5,4]] -504*s[[6,3,1,1,1,1,1]] -11592*s[[6,3,2,1,1,1]] -34860*s[[6,3,2,2,1]] -66486*s[[6,3,3,1,1]] -91886*s[[6,3,3,2]] -8928*s[[6,4,1,1,1,1]] -92768*s[[6,4,2,1,1]] -108584*s[[6,4,2,2]] -263654*s[[6,4,3,1]] -126000*s[[6,4,4]] -43168*s[[6,5,1,1,1]] -208024*s[[6,5,2,1]] -225768*s[[6,5,3]] -69288*s[[6,6,1,1]] -121640*s[[6,6,2]] -10944*s[[7,3,1,1,1,1]] -98636*s[[7,3,2,1,1]] -12*s[[3,3,2,2,2,1,1]] -16*s[[3,3,2,2,2,2]] -78*s[[3,3,3,2,1,1,1]] -262*s[[3,3,3,2,2,1]] -365*s[[3,3,3,3,1,1]] -478*s[[3,3,3,3,2]] -144*s[[4,3,2,2,1,1,1]] -492*s[[4,3,2,2,2,1]] -282*s[[4,3,3,1,1,1,1]] -2852*s[[4,3,3,2,1,1]] -3138*s[[4,3,3,2,2]] -5211*s[[4,3,3,3,1]] -180*s[[4,4,2,1,1,1,1]] -1836*s[[4,4,2,2,1,1]] -2028*s[[4,4,2,2,2]] -3620*s[[4,4,3,1,1,1]] -15060*s[[4,4,3,2,1]] -10600*s[[4,4,3,3]] -8844*s[[4,4,4,1,1]] -13856*s[[4,4,4,2]] -109112*s[[7,3,2,2]] -252140*s[[7,3,3,1]] -94912*s[[7,4,1,1,1]] -420916*s[[7,4,2,1]] -427212*s[[7,4,3]] -250416*s[[7,5,1,1]] -424240*s[[7,5,2]] -236848*s[[7,6,1]] -58816*s[[7,7]] -90600*s[[8,3,1,1,1]] -370992*s[[8,3,2,1]] -352432*s[[8,3,3]] -439176*s[[8,4,1,1]] -707576*s[[8,4,2]] -600640*s[[8,5,1]] -229568*s[[8,6]] -357120*s[[9,3,1,1]] -551248*s[[9,3,2]] -917168*s[[9,4,1]] -503488*s[[9,5]] -669216*s[[10,3,1]] -702528*s[[10,4]] -475776*s[[11,3]] )

  • SSM -Thom polynomial in monomial basis:
  • +t^13*( -10*c[1]^4*c[3]*c[6] +10*c[1]^4*c[4]*c[5] -6*c[1]^3*c[2]^2*c[6] -5*c[1]^3*c[2]*c[3]*c[5] +13*c[1]^3*c[2]*c[4]^2 -2*c[1]^3*c[3]^2*c[4] -7*c[1]^2*c[2]^3*c[5] +8*c[1]^2*c[2]^2*c[3]*c[4] -c[1]^2*c[2]*c[3]^3 -2*c[1]*c[2]^4*c[4] +2*c[1]*c[2]^3*c[3]^2 -98*c[1]^3*c[3]*c[7] +66*c[1]^3*c[4]*c[6] +32*c[1]^3*c[5]^2 -54*c[1]^2*c[2]^2*c[7] -29*c[1]^2*c[2]*c[3]*c[6] +97*c[1]^2*c[2]*c[4]*c[5] -21*c[1]^2*c[3]^2*c[5] +7*c[1]^2*c[3]*c[4]^2 -43*c[1]*c[2]^3*c[6] +27*c[1]*c[2]^2*c[3]*c[5] +12*c[1]*c[2]^2*c[4]^2 +5*c[1]*c[2]*c[3]^2*c[4] -c[1]*c[3]^4 -7*c[2]^4*c[5] +4*c[2]^3*c[3]*c[4] +3*c[2]^2*c[3]^3 -320*c[1]^2*c[3]*c[8] +70*c[1]^2*c[4]*c[7] +250*c[1]^2*c[5]*c[6] -156*c[1]*c[2]^2*c[8] -18*c[1]*c[2]*c[3]*c[7] +34*c[1]*c[2]*c[4]*c[6] +172*c[1]*c[2]*c[5]^2 -43*c[1]*c[3]^2*c[6] +12*c[1]*c[3]*c[4]*c[5] -c[1]*c[4]^3 -64*c[2]^3*c[7] +31*c[2]^2*c[3]*c[6] +15*c[2]^2*c[4]*c[5] +29*c[2]*c[3]^2*c[5] -9*c[2]*c[3]*c[4]^2 -2*c[3]^3*c[4] -388*c[1]*c[3]*c[9] -262*c[1]*c[4]*c[8] +532*c[1]*c[5]*c[7] +118*c[1]*c[6]^2 -144*c[2]^2*c[9] +58*c[2]*c[3]*c[8] -147*c[2]*c[4]*c[7] +257*c[2]*c[5]*c[6] -9*c[3]^2*c[7] -67*c[3]*c[4]*c[6] +63*c[3]*c[5]^2 -11*c[4]^2*c[5] -120*c[3]*c[10] -436*c[4]*c[9] +416*c[5]*c[8] +140*c[6]*c[7] )
    +t^14*( 60*c[1]^5*c[3]*c[6] -60*c[1]^5*c[4]*c[5] +36*c[1]^4*c[2]^2*c[6] +30*c[1]^4*c[2]*c[3]*c[5] -78*c[1]^4*c[2]*c[4]^2 +12*c[1]^4*c[3]^2*c[4] +42*c[1]^3*c[2]^3*c[5] -48*c[1]^3*c[2]^2*c[3]*c[4] +6*c[1]^3*c[2]*c[3]^3 +12*c[1]^2*c[2]^4*c[4] -12*c[1]^2*c[2]^3*c[3]^2 +790*c[1]^4*c[3]*c[7] -525*c[1]^4*c[4]*c[6] -265*c[1]^4*c[5]^2 +438*c[1]^3*c[2]^2*c[7] +326*c[1]^3*c[2]*c[3]*c[6] -874*c[1]^3*c[2]*c[4]*c[5] +184*c[1]^3*c[3]^2*c[5] -74*c[1]^3*c[3]*c[4]^2 +387*c[1]^2*c[2]^3*c[6] -166*c[1]^2*c[2]^2*c[3]*c[5] -181*c[1]^2*c[2]^2*c[4]^2 -51*c[1]^2*c[2]*c[3]^2*c[4] +11*c[1]^2*c[3]^4 +86*c[1]*c[2]^4*c[5] -56*c[1]*c[2]^3*c[3]*c[4] -30*c[1]*c[2]^2*c[3]^3 +4*c[2]^5*c[4] -4*c[2]^4*c[3]^2 +3890*c[1]^3*c[3]*c[8] -1095*c[1]^3*c[4]*c[7] -2795*c[1]^3*c[5]*c[6] +1962*c[1]^2*c[2]^2*c[8] +1122*c[1]^2*c[2]*c[3]*c[7] -1375*c[1]^2*c[2]*c[4]*c[6] -2071*c[1]^2*c[2]*c[5]^2 +702*c[1]^2*c[3]^2*c[6] -292*c[1]^2*c[3]*c[4]*c[5] -48*c[1]^2*c[4]^3 +1181*c[1]*c[2]^3*c[7] -135*c[1]*c[2]^2*c[3]*c[6] -692*c[1]*c[2]^2*c[4]*c[5] -311*c[1]*c[2]*c[3]^2*c[5] -82*c[1]*c[2]*c[3]*c[4]^2 +39*c[1]*c[3]^3*c[4] +143*c[2]^4*c[6] -28*c[2]^3*c[3]*c[5] -27*c[2]^3*c[4]^2 -79*c[2]^2*c[3]^2*c[4] -9*c[2]*c[3]^4 +8756*c[1]^2*c[3]*c[9] +2150*c[1]^2*c[4]*c[8] -8096*c[1]^2*c[5]*c[7] -2810*c[1]^2*c[6]^2 +3828*c[1]*c[2]^2*c[9] +1242*c[1]*c[2]*c[3]*c[8] +729*c[1]*c[2]*c[4]*c[7] -6299*c[1]*c[2]*c[5]*c[6] +877*c[1]*c[3]^2*c[7] +853*c[1]*c[3]*c[4]*c[6] -1201*c[1]*c[3]*c[5]^2 -29*c[1]*c[4]^2*c[5] +1192*c[2]^3*c[8] -10*c[2]^2*c[3]*c[7] -171*c[2]^2*c[4]*c[6] -463*c[2]^2*c[5]^2 -327*c[2]*c[3]^2*c[6] -296*c[2]*c[3]*c[4]*c[5] +47*c[2]*c[4]^3 -36*c[3]^3*c[5] +64*c[3]^2*c[4]^2 +8560*c[1]*c[3]*c[10] +10032*c[1]*c[4]*c[9] -11012*c[1]*c[5]*c[8] -7580*c[1]*c[6]*c[7] +2736*c[2]^2*c[10] -8*c[2]*c[3]*c[9] +2608*c[2]*c[4]*c[8] -3460*c[2]*c[5]*c[7] -2116*c[2]*c[6]^2 +160*c[3]^2*c[8] +1424*c[3]*c[4]*c[7] -1544*c[3]*c[5]*c[6] +480*c[4]^2*c[6] -280*c[4]*c[5]^2 +2496*c[3]*c[11] +9184*c[4]*c[10] -5440*c[5]*c[9] -4864*c[6]*c[8] -1376*c[7]^2 )

  • SSM -Thom polynomial in Schur basis:
  • +t^13*( 432*s[[10,3]] +4036*s[[6,5,2]] +3044*s[[6,6,1]] +144*s[[7,3,1,1,1]] +962*s[[7,3,2,1]] +764*s[[7,3,3]] +2416*s[[7,4,1,1]] +3478*s[[7,4,2]] +6560*s[[7,5,1]] +4104*s[[7,6]] +564*s[[8,3,1,1]] +1152*s[[8,3,2]] +3996*s[[8,4,1]] +5376*s[[8,5]] +864*s[[9,3,1]] +2232*s[[9,4]] +2*s[[3,3,2,2,2,1]] +3*s[[3,3,3,2,1,1]] +8*s[[3,3,3,2,2]] +6*s[[3,3,3,3,1]] +12*s[[4,3,2,2,1,1]] +24*s[[4,3,2,2,2]] +9*s[[4,3,3,1,1,1]] +72*s[[4,3,3,2,1]] +36*s[[4,3,3,3]] +30*s[[4,4,2,1,1,1]] +120*s[[4,4,2,2,1]] +156*s[[4,4,3,1,1]] +204*s[[4,4,3,2]] +156*s[[4,4,4,1]] +22*s[[5,3,2,1,1,1]] +144*s[[5,3,2,2,1]] +148*s[[5,3,3,1,1]] +269*s[[5,3,3,2]] +44*s[[5,4,1,1,1,1]] +528*s[[5,4,2,1,1]] +610*s[[5,4,2,2]] +1051*s[[5,4,3,1]] +433*s[[5,4,4]] +336*s[[5,5,1,1,1]] +1466*s[[5,5,2,1]] +1205*s[[5,5,3]] +12*s[[6,3,1,1,1,1]] +264*s[[6,3,2,1,1]] +420*s[[6,3,2,2]] +615*s[[6,3,3,1]] +576*s[[6,4,1,1,1]] +2396*s[[6,4,2,1]] +1757*s[[6,4,3]] +2608*s[[6,5,1,1]] )
    +t^14*( -7512*s[[8,3,1,1,1]] -37500*s[[8,3,2,1]] -29680*s[[8,3,3]] -98760*s[[8,4,1,1]] -137852*s[[8,4,2]] -268528*s[[8,5,1]] -188720*s[[8,6]] -20952*s[[9,3,1,1]] -37168*s[[9,3,2]] -134168*s[[9,4,1]] -174304*s[[9,5]] -26400*s[[10,3,1]] -66192*s[[10,4]] -11808*s[[11,3]] -13688*s[[5,4,2,2,1]] -18706*s[[5,4,3,1,1]] -23698*s[[5,4,3,2]] -19444*s[[5,4,4,1]] -2976*s[[5,5,1,1,1,1]] -22916*s[[5,5,2,1,1]] -23300*s[[5,5,2,2]] -43316*s[[5,5,3,1]] -22144*s[[5,5,4]] -72*s[[6,3,1,1,1,1,1]] -2340*s[[6,3,2,1,1,1]] -8472*s[[6,3,2,2,1]] -10322*s[[6,3,3,1,1]] -15310*s[[6,3,3,2]] -4968*s[[6,4,1,1,1,1]] -38240*s[[6,4,2,1,1]] -39980*s[[6,4,2,2]] -70394*s[[6,4,3,1]] -30080*s[[6,4,4]] -35440*s[[6,5,1,1,1]] -127312*s[[6,5,2,1]] -97044*s[[6,5,3]] -71088*s[[6,6,1,1]] -101756*s[[6,6,2]] -1224*s[[7,3,1,1,1,1]] -14348*s[[7,3,2,1,1]] -17912*s[[7,3,2,2]] -29586*s[[7,3,3,1]] -32992*s[[7,4,1,1,1]] -118972*s[[7,4,2,1]] -86478*s[[7,4,3]] -149664*s[[7,5,1,1]] -209416*s[[7,5,2]] -216952*s[[7,6,1]] -78016*s[[7,7]] -12*s[[3,3,2,2,2,1,1]] -16*s[[3,3,2,2,2,2]] -18*s[[3,3,3,2,1,1,1]] -102*s[[3,3,3,2,2,1]] -69*s[[3,3,3,3,1,1]] -124*s[[3,3,3,3,2]] -72*s[[4,3,2,2,1,1,1]] -300*s[[4,3,2,2,2,1]] -54*s[[4,3,3,1,1,1,1]] -750*s[[4,3,3,2,1,1]] -988*s[[4,3,3,2,2]] -1050*s[[4,3,3,3,1]] -180*s[[4,4,2,1,1,1,1]] -1272*s[[4,4,2,2,1,1]] -1344*s[[4,4,2,2,2]] -1530*s[[4,4,3,1,1,1]] -5304*s[[4,4,3,2,1]] -2496*s[[4,4,3,3]] -3144*s[[4,4,4,1,1]] -3928*s[[4,4,4,2]] -132*s[[5,3,2,1,1,1,1]] -1400*s[[5,3,2,2,1,1]] -1652*s[[5,3,2,2,2]] -1398*s[[5,3,3,1,1,1]] -6198*s[[5,3,3,2,1]] -3211*s[[5,3,3,3]] -264*s[[5,4,1,1,1,1,1]] -4900*s[[5,4,2,1,1,1]] )

  • SSM -Thom polynomial in monomial basis:
  • +t^13*( -4*c[1]^3*c[3]*c[7] +3*c[1]^3*c[4]*c[6] +c[1]^3*c[5]^2 -9*c[1]^2*c[2]*c[3]*c[6] +5*c[1]^2*c[2]*c[4]*c[5] +2*c[1]^2*c[3]^2*c[5] +2*c[1]^2*c[3]*c[4]^2 -7*c[1]*c[2]^2*c[3]*c[5] +2*c[1]*c[2]^2*c[4]^2 +4*c[1]*c[2]*c[3]^2*c[4] +c[1]*c[3]^4 -2*c[2]^3*c[3]*c[4] +2*c[2]^2*c[3]^3 -24*c[1]^2*c[3]*c[8] +19*c[1]^2*c[4]*c[7] +5*c[1]^2*c[5]*c[6] -37*c[1]*c[2]*c[3]*c[7] +20*c[1]*c[2]*c[4]*c[6] -3*c[1]*c[2]*c[5]^2 +13*c[1]*c[3]^2*c[6] +9*c[1]*c[3]*c[4]*c[5] -2*c[1]*c[4]^3 -14*c[2]^2*c[3]*c[6] +2*c[2]^2*c[4]*c[5] +14*c[2]*c[3]^2*c[5] -6*c[2]*c[3]*c[4]^2 +4*c[3]^3*c[4] -44*c[1]*c[3]*c[9] +28*c[1]*c[4]*c[8] +8*c[1]*c[5]*c[7] +8*c[1]*c[6]^2 -36*c[2]*c[3]*c[8] +11*c[2]*c[4]*c[7] +c[2]*c[5]*c[6] +19*c[3]^2*c[7] -7*c[3]*c[4]*c[6] +17*c[3]*c[5]^2 -5*c[4]^2*c[5] -24*c[3]*c[10] +4*c[4]*c[9] +16*c[5]*c[8] +4*c[6]*c[7] )
    +t^14*( 24*c[1]^4*c[3]*c[7] -18*c[1]^4*c[4]*c[6] -6*c[1]^4*c[5]^2 +54*c[1]^3*c[2]*c[3]*c[6] -30*c[1]^3*c[2]*c[4]*c[5] -12*c[1]^3*c[3]^2*c[5] -12*c[1]^3*c[3]*c[4]^2 +42*c[1]^2*c[2]^2*c[3]*c[5] -12*c[1]^2*c[2]^2*c[4]^2 -24*c[1]^2*c[2]*c[3]^2*c[4] -6*c[1]^2*c[3]^4 +12*c[1]*c[2]^3*c[3]*c[4] -12*c[1]*c[2]^2*c[3]^3 +224*c[1]^3*c[3]*c[8] -174*c[1]^3*c[4]*c[7] -50*c[1]^3*c[5]*c[6] +386*c[1]^2*c[2]*c[3]*c[7] -194*c[1]^2*c[2]*c[4]*c[6] +8*c[1]^2*c[2]*c[5]^2 -108*c[1]^2*c[3]^2*c[6] -98*c[1]^2*c[3]*c[4]*c[5] +6*c[1]^2*c[4]^3 +192*c[1]*c[2]^2*c[3]*c[6] -36*c[1]*c[2]^2*c[4]*c[5] -112*c[1]*c[2]*c[3]^2*c[5] +16*c[1]*c[2]*c[3]*c[4]^2 -60*c[1]*c[3]^3*c[4] +24*c[2]^3*c[3]*c[5] -8*c[2]^2*c[3]^2*c[4] -16*c[2]*c[3]^4 +744*c[1]^2*c[3]*c[9] -500*c[1]^2*c[4]*c[8] -144*c[1]^2*c[5]*c[7] -100*c[1]^2*c[6]^2 +908*c[1]*c[2]*c[3]*c[8] -308*c[1]*c[2]*c[4]*c[7] -56*c[1]*c[2]*c[5]*c[6] -320*c[1]*c[3]^2*c[7] -68*c[1]*c[3]*c[4]*c[6] -184*c[1]*c[3]*c[5]^2 +28*c[1]*c[4]^2*c[5] +232*c[2]^2*c[3]*c[7] -14*c[2]^2*c[4]*c[6] -10*c[2]^2*c[5]^2 -106*c[2]*c[3]^2*c[6] -4*c[2]*c[3]*c[4]*c[5] +14*c[2]*c[4]^3 -96*c[3]^3*c[5] -16*c[3]^2*c[4]^2 +1024*c[1]*c[3]*c[10] -440*c[1]*c[4]*c[9] -400*c[1]*c[5]*c[8] -184*c[1]*c[6]*c[7] +688*c[2]*c[3]*c[9] -80*c[2]*c[4]*c[8] -160*c[2]*c[5]*c[7] +32*c[2]*c[6]^2 -312*c[3]^2*c[8] +32*c[3]*c[4]*c[7] -240*c[3]*c[5]*c[6] +48*c[4]^2*c[6] -8*c[4]*c[5]^2 +480*c[3]*c[11] +16*c[4]*c[10] -400*c[5]*c[9] -16*c[6]*c[8] -80*c[7]^2 )

  • SSM -Thom polynomial in Schur basis:
  • +t^13*( 72*s[[10,3]] +12*s[[5,3,2,2,1]] +25*s[[5,3,3,1,1]] +68*s[[5,3,3,2]] +40*s[[5,4,2,1,1]] +74*s[[5,4,2,2]] +166*s[[5,4,3,1]] +66*s[[5,4,4]] +20*s[[5,5,1,1,1]] +130*s[[5,5,2,1]] +152*s[[5,5,3]] +22*s[[6,3,2,1,1]] +50*s[[6,3,2,2]] +138*s[[6,3,3,1]] +32*s[[6,4,1,1,1]] +250*s[[6,4,2,1]] +281*s[[6,4,3]] +192*s[[6,5,1,1]] +358*s[[6,5,2]] +220*s[[6,6,1]] +12*s[[7,3,1,1,1]] +120*s[[7,3,2,1]] +185*s[[7,3,3]] +204*s[[7,4,1,1]] +406*s[[7,4,2]] +500*s[[7,5,1]] +280*s[[7,6]] +72*s[[8,3,1,1]] +170*s[[8,3,2]] +412*s[[8,4,1]] +392*s[[8,5]] +132*s[[9,3,1]] +264*s[[9,4]] +2*s[[3,3,3,2,2]] +3*s[[3,3,3,3,1]] +2*s[[4,3,2,2,2]] +15*s[[4,3,3,2,1]] +18*s[[4,3,3,3]] +12*s[[4,4,2,2,1]] +21*s[[4,4,3,1,1]] +42*s[[4,4,3,2]] +24*s[[4,4,4,1]] )
    +t^14*( -744*s[[8,3,1,1,1]] -4572*s[[8,3,2,1]] -5894*s[[8,3,3]] -8496*s[[8,4,1,1]] -14856*s[[8,4,2]] -19728*s[[8,5,1]] -11712*s[[8,6]] -2664*s[[9,3,1,1]] -5212*s[[9,3,2]] -13616*s[[9,4,1]] -12832*s[[9,5]] -3864*s[[10,3,1]] -7584*s[[10,4]] -1872*s[[11,3]] -1212*s[[5,4,2,2,1]] -2208*s[[5,4,3,1,1]] -3740*s[[5,4,3,2]] -2740*s[[5,4,4,1]] -120*s[[5,5,1,1,1,1]] -1652*s[[5,5,2,1,1]] -2128*s[[5,5,2,2]] -4840*s[[5,5,3,1]] -2600*s[[5,5,4]] -132*s[[6,3,2,1,1,1]] -744*s[[6,3,2,2,1]] -1642*s[[6,3,3,1,1]] -3008*s[[6,3,3,2]] -192*s[[6,4,1,1,1,1]] -3016*s[[6,4,2,1,1]] -4148*s[[6,4,2,2]] -9442*s[[6,4,3,1]] -4300*s[[6,4,4]] -2120*s[[6,5,1,1,1]] -10300*s[[6,5,2,1]] -10238*s[[6,5,3]] -4584*s[[6,6,1,1]] -7556*s[[6,6,2]] -72*s[[7,3,1,1,1,1]] -1364*s[[7,3,2,1,1]] -2020*s[[7,3,2,2]] -5514*s[[7,3,3,1]] -2176*s[[7,4,1,1,1]] -11552*s[[7,4,2,1]] -12008*s[[7,4,3]] -10416*s[[7,5,1,1]] -17200*s[[7,5,2]] -14064*s[[7,6,1]] -4592*s[[7,7]] -12*s[[3,3,3,2,2,1]] -18*s[[3,3,3,3,1,1]] -46*s[[3,3,3,3,2]] -12*s[[4,3,2,2,2,1]] -90*s[[4,3,3,2,1,1]] -170*s[[4,3,3,2,2]] -324*s[[4,3,3,3,1]] -72*s[[4,4,2,2,1,1]] -124*s[[4,4,2,2,2]] -126*s[[4,4,3,1,1,1]] -792*s[[4,4,3,2,1]] -624*s[[4,4,3,3]] -396*s[[4,4,4,1,1]] -680*s[[4,4,4,2]] -72*s[[5,3,2,2,1,1]] -124*s[[5,3,2,2,2]] -150*s[[5,3,3,1,1,1]] -1068*s[[5,3,3,2,1]] -988*s[[5,3,3,3]] -240*s[[5,4,2,1,1,1]] )

  • SSM -Thom polynomial in monomial basis:
  • +t^13*( -6*c[1]*c[2]*c[4]*c[6] +6*c[1]*c[2]*c[5]^2 +6*c[1]*c[3]^2*c[6] -12*c[1]*c[3]*c[4]*c[5] +6*c[1]*c[4]^3 -10*c[2]*c[4]*c[7] +10*c[2]*c[5]*c[6] +10*c[3]^2*c[7] -10*c[3]*c[4]*c[6] -10*c[3]*c[5]^2 +10*c[4]^2*c[5] )
    +t^14*( 45*c[1]^2*c[2]*c[4]*c[6] -45*c[1]^2*c[2]*c[5]^2 -45*c[1]^2*c[3]^2*c[6] +90*c[1]^2*c[3]*c[4]*c[5] -45*c[1]^2*c[4]^3 +129*c[1]*c[2]*c[4]*c[7] -129*c[1]*c[2]*c[5]*c[6] -129*c[1]*c[3]^2*c[7] +129*c[1]*c[3]*c[4]*c[6] +129*c[1]*c[3]*c[5]^2 -129*c[1]*c[4]^2*c[5] +3*c[2]^2*c[4]*c[6] -3*c[2]^2*c[5]^2 -3*c[2]*c[3]^2*c[6] +6*c[2]*c[3]*c[4]*c[5] -3*c[2]*c[4]^3 +92*c[2]*c[4]*c[8] -12*c[2]*c[5]*c[7] -80*c[2]*c[6]^2 -92*c[3]^2*c[8] +12*c[3]*c[4]*c[7] +172*c[3]*c[5]*c[6] -12*c[4]^2*c[6] -80*c[4]*c[5]^2 )

  • SSM -Thom polynomial in Schur basis:
  • +t^13*( 6*s[[4,4,4,1]] +16*s[[5,4,4]] )
    +t^14*( -45*s[[4,4,4,1,1]] -48*s[[4,4,4,2]] -222*s[[5,4,4,1]] -254*s[[5,5,4]] -269*s[[6,4,4]] )

    codimension 14

  • SSM -Thom polynomial in monomial basis:
  • +t^14*( 720*c[1]^6*c[8] +1284*c[1]^5*c[2]*c[7] +326*c[1]^5*c[3]*c[6] +154*c[1]^5*c[4]*c[5] +960*c[1]^4*c[2]^2*c[6] +467*c[1]^4*c[2]*c[3]*c[5] +139*c[1]^4*c[2]*c[4]^2 +58*c[1]^4*c[3]^2*c[4] +399*c[1]^3*c[2]^3*c[5] +301*c[1]^3*c[2]^2*c[3]*c[4] +35*c[1]^3*c[2]*c[3]^3 +105*c[1]^2*c[2]^4*c[4] +70*c[1]^2*c[2]^3*c[3]^2 +21*c[1]*c[2]^5*c[3] +c[2]^7 +19440*c[1]^5*c[9] +29388*c[1]^4*c[2]*c[8] +7646*c[1]^4*c[3]*c[7] +3336*c[1]^4*c[4]*c[6] +1174*c[1]^4*c[5]^2 +17692*c[1]^3*c[2]^2*c[7] +8499*c[1]^3*c[2]*c[3]*c[6] +4105*c[1]^3*c[2]*c[4]*c[5] +931*c[1]^3*c[3]^2*c[5] +553*c[1]^3*c[3]*c[4]^2 +5453*c[1]^2*c[2]^3*c[6] +3682*c[1]^2*c[2]^2*c[3]*c[5] +1155*c[1]^2*c[2]^2*c[4]^2 +833*c[1]^2*c[2]*c[3]^2*c[4] +21*c[1]^2*c[3]^4 +910*c[1]*c[2]^4*c[5] +805*c[1]*c[2]^3*c[3]*c[4] +105*c[1]*c[2]^2*c[3]^3 +77*c[2]^5*c[4] +35*c[2]^4*c[3]^2 +212400*c[1]^4*c[10] +262380*c[1]^3*c[2]*c[9] +71238*c[1]^3*c[3]*c[8] +30716*c[1]^3*c[4]*c[7] +17302*c[1]^3*c[5]*c[6] +119840*c[1]^2*c[2]^2*c[8] +59081*c[1]^2*c[2]*c[3]*c[7] +26791*c[1]^2*c[2]*c[4]*c[6] +9266*c[1]^2*c[2]*c[5]^2 +6399*c[1]^2*c[3]^2*c[6] +6062*c[1]^2*c[3]*c[4]*c[5] +661*c[1]^2*c[4]^3 +24541*c[1]*c[2]^3*c[7] +16257*c[1]*c[2]^2*c[3]*c[6] +8706*c[1]*c[2]^2*c[4]*c[5] +3249*c[1]*c[2]*c[3]^2*c[5] +2226*c[1]*c[2]*c[3]*c[4]^2 +237*c[1]*c[3]^3*c[4] +1981*c[2]^4*c[6] +1477*c[2]^3*c[3]*c[5] +686*c[2]^3*c[4]^2 +483*c[2]^2*c[3]^2*c[4] +21*c[2]*c[3]^4 +1198800*c[1]^3*c[11] +1139460*c[1]^2*c[2]*c[10] +326506*c[1]^2*c[3]*c[9] +142860*c[1]^2*c[4]*c[8] +70574*c[1]^2*c[5]*c[7] +26424*c[1]^2*c[6]^2 +352748*c[1]*c[2]^2*c[9] +182609*c[1]*c[2]*c[3]*c[8] +82637*c[1]*c[2]*c[4]*c[7] +43894*c[1]*c[2]*c[5]*c[6] +20597*c[1]*c[3]^2*c[7] +17908*c[1]*c[3]*c[4]*c[6] +5611*c[1]*c[3]*c[5]^2 +4492*c[1]*c[4]^2*c[5] +36255*c[2]^3*c[8] +24908*c[2]^2*c[3]*c[7] +13009*c[2]^2*c[4]*c[6] +3598*c[2]^2*c[5]^2 +5073*c[2]*c[3]^2*c[6] +5037*c[2]*c[3]*c[4]*c[5] +767*c[2]*c[4]^3 +315*c[3]^3*c[5] +318*c[3]^2*c[4]^2 +3674880*c[1]^2*c[12] +2400336*c[1]*c[2]*c[11] +730732*c[1]*c[3]*c[10] +326482*c[1]*c[4]*c[9] +149930*c[1]*c[5]*c[8] +93752*c[1]*c[6]*c[7] +379672*c[2]^2*c[10] +208920*c[2]*c[3]*c[9] +95613*c[2]*c[4]*c[8] +42504*c[2]*c[5]*c[7] +17827*c[2]*c[6]^2 +25031*c[3]^2*c[8] +21152*c[3]*c[4]*c[7] +10382*c[3]*c[5]*c[6] +5056*c[4]^2*c[6] +2691*c[4]*c[5]^2 +5780160*c[1]*c[13] +1955952*c[2]*c[12] +635040*c[3]*c[11] +289604*c[4]*c[10] +128740*c[5]*c[9] +74284*c[6]*c[8] +26780*c[7]^2 +3628800*c[14] )

  • SSM -Thom polynomial in Schur basis:
  • +t^14*( 211716*s[[8,2,1,1,1,1]] +1288924*s[[8,2,2,1,1]] +1266545*s[[8,2,2,2]] +1918730*s[[8,3,1,1,1]] +6601373*s[[8,3,2,1]] +3770903*s[[8,3,3]] +6562226*s[[8,4,1,1]] +9287911*s[[8,4,2]] +9489184*s[[8,5,1]] +4806040*s[[8,6]] +136080*s[[9,1,1,1,1,1]] +2232180*s[[9,2,1,1,1]] +6129900*s[[9,2,2,1]] +10061574*s[[9,3,1,1]] +13267218*s[[9,3,2]] +17207430*s[[9,4,1]] +9956976*s[[9,5]] +1486800*s[[10,1,1,1,1]] +11879820*s[[10,2,1,1]] +12684196*s[[10,2,2]] +26451524*s[[10,3,1]] +17886820*s[[10,4]] +8391600*s[[11,1,1,1]] +32583312*s[[11,2,1]] +28495872*s[[11,3]] +25724160*s[[12,1,1]] +38724624*s[[12,2]] +40461120*s[[13,1]] +25401600*s[[14]] +219985*s[[5,4,2,2,1]] +293875*s[[5,4,3,1,1]] +385045*s[[5,4,3,2]] +304793*s[[5,4,4,1]] +34356*s[[5,5,1,1,1,1]] +291349*s[[5,5,2,1,1]] +315048*s[[5,5,2,2]] +582117*s[[5,5,3,1]] +301894*s[[5,5,4]] +5104*s[[6,2,2,1,1,1,1]] +39851*s[[6,2,2,2,1,1]] +42070*s[[6,2,2,2,2]] +6746*s[[6,3,1,1,1,1,1]] +135043*s[[6,3,2,1,1,1]] +388450*s[[6,3,2,2,1]] +419564*s[[6,3,3,1,1]] +533434*s[[6,3,3,2]] +107826*s[[6,4,1,1,1,1]] +887316*s[[6,4,2,1,1]] +951403*s[[6,4,2,2]] +1651349*s[[6,4,3,1]] +692035*s[[6,4,4]] +557242*s[[6,5,1,1,1]] +2139685*s[[6,5,2,1]] +1680515*s[[6,5,3]] +1038914*s[[6,6,1,1]] +1535692*s[[6,6,2]] +8028*s[[7,2,1,1,1,1,1]] +129780*s[[7,2,2,1,1,1]] +353367*s[[7,2,2,2,1]] +181362*s[[7,3,1,1,1,1]] +1382759*s[[7,3,2,1,1]] +1441048*s[[7,3,2,2]] +2009108*s[[7,3,3,1]] +1218310*s[[7,4,1,1,1]] +4532524*s[[7,4,2,1]] +3296250*s[[7,4,3]] +3430858*s[[7,5,1,1]] +5001269*s[[7,5,2]] +4063550*s[[7,6,1]] +1405532*s[[7,7]] +5040*s[[8,1,1,1,1,1,1]] +s[[2,2,2,2,2,2,2]] +27*s[[3,2,2,2,2,2,1]] +168*s[[3,3,2,2,2,1,1]] +225*s[[3,3,2,2,2,2]] +294*s[[3,3,3,2,1,1,1]] +1050*s[[3,3,3,2,2,1]] +882*s[[3,3,3,3,1,1]] +1134*s[[3,3,3,3,2]] +295*s[[4,2,2,2,2,1,1]] +434*s[[4,2,2,2,2,2]] +1456*s[[4,3,2,2,1,1,1]] +5333*s[[4,3,2,2,2,1]] +1255*s[[4,3,3,1,1,1,1]] +12011*s[[4,3,3,2,1,1]] +13122*s[[4,3,3,2,2]] +14873*s[[4,3,3,3,1]] +1891*s[[4,4,2,1,1,1,1]] +15389*s[[4,4,2,2,1,1]] +16537*s[[4,4,2,2,2]] +17918*s[[4,4,3,1,1,1]] +64842*s[[4,4,3,2,1]] +33261*s[[4,4,3,3]] +36245*s[[4,4,4,1,1]] +50943*s[[4,4,4,2]] +1665*s[[5,2,2,2,1,1,1]] +6300*s[[5,2,2,2,2,1]] +4999*s[[5,3,2,1,1,1,1]] +40436*s[[5,3,2,2,1,1]] +42814*s[[5,3,2,2,2]] +38666*s[[5,3,3,1,1,1]] +135696*s[[5,3,3,2,1]] +64761*s[[5,3,3,3]] +3500*s[[5,4,1,1,1,1,1]] +74386*s[[5,4,2,1,1,1]] )

  • SSM -Thom polynomial in monomial basis:
  • +t^14*( -120*c[1]^4*c[2]*c[8] +162*c[1]^4*c[3]*c[7] -39*c[1]^4*c[4]*c[6] -3*c[1]^4*c[5]^2 -154*c[1]^3*c[2]^2*c[7] +166*c[1]^3*c[2]*c[3]*c[6] -90*c[1]^3*c[2]*c[4]*c[5] +74*c[1]^3*c[3]^2*c[5] +4*c[1]^3*c[3]*c[4]^2 -71*c[1]^2*c[2]^3*c[6] +60*c[1]^2*c[2]^2*c[3]*c[5] -53*c[1]^2*c[2]^2*c[4]^2 +57*c[1]^2*c[2]*c[3]^2*c[4] +7*c[1]^2*c[3]^4 -14*c[1]*c[2]^4*c[5] -4*c[1]*c[2]^3*c[3]*c[4] +18*c[1]*c[2]^2*c[3]^3 -2*c[2]^5*c[4] +2*c[2]^4*c[3]^2 -1680*c[1]^3*c[2]*c[9] +2196*c[1]^3*c[3]*c[8] -466*c[1]^3*c[4]*c[7] -50*c[1]^3*c[5]*c[6] -1676*c[1]^2*c[2]^2*c[8] +1686*c[1]^2*c[2]*c[3]*c[7] -805*c[1]^2*c[2]*c[4]*c[6] -137*c[1]^2*c[2]*c[5]^2 +763*c[1]^2*c[3]^2*c[6] +222*c[1]^2*c[3]*c[4]*c[5] -53*c[1]^2*c[4]^3 -532*c[1]*c[2]^3*c[7] +402*c[1]*c[2]^2*c[3]*c[6] -398*c[1]*c[2]^2*c[4]*c[5] +442*c[1]*c[2]*c[3]^2*c[5] +6*c[1]*c[2]*c[3]*c[4]^2 +80*c[1]*c[3]^3*c[4] -54*c[2]^4*c[6] +26*c[2]^3*c[3]*c[5] -46*c[2]^3*c[4]^2 +62*c[2]^2*c[3]^2*c[4] +12*c[2]*c[3]^4 -8520*c[1]^2*c[2]*c[10] +10854*c[1]^2*c[3]*c[9] -2057*c[1]^2*c[4]*c[8] -210*c[1]^2*c[5]*c[7] -67*c[1]^2*c[6]^2 -5894*c[1]*c[2]^2*c[9] +5566*c[1]*c[2]*c[3]*c[8] -2488*c[1]*c[2]*c[4]*c[7] -762*c[1]*c[2]*c[5]*c[6] +2656*c[1]*c[3]^2*c[7] +798*c[1]*c[3]*c[4]*c[6] +404*c[1]*c[3]*c[5]^2 -280*c[1]*c[4]^2*c[5] -969*c[2]^3*c[8] +650*c[2]^2*c[3]*c[7] -582*c[2]^2*c[4]*c[6] -151*c[2]^2*c[5]^2 +752*c[2]*c[3]^2*c[6] +180*c[2]*c[3]*c[4]*c[5] -75*c[2]*c[4]^3 +126*c[3]^3*c[5] +69*c[3]^2*c[4]^2 -18480*c[1]*c[2]*c[11] +23076*c[1]*c[3]*c[10] -3962*c[1]*c[4]*c[9] -458*c[1]*c[5]*c[8] -176*c[1]*c[6]*c[7] -6676*c[2]^2*c[10] +5950*c[2]*c[3]*c[9] -2605*c[2]*c[4]*c[8] -826*c[2]*c[5]*c[7] -255*c[2]*c[6]^2 +3059*c[3]^2*c[8] +970*c[3]*c[4]*c[7] +758*c[3]*c[5]*c[6] -256*c[4]^2*c[6] -119*c[4]*c[5]^2 -14400*c[2]*c[12] +17712*c[3]*c[11] -2800*c[4]*c[10] -380*c[5]*c[9] -80*c[6]*c[8] -52*c[7]^2 )

  • SSM -Thom polynomial in Schur basis:
  • +t^14*( 7680*s[[8,3,1,1,1]] +41740*s[[8,3,2,1]] +45384*s[[8,3,3]] +37220*s[[8,4,1,1]] +66288*s[[8,4,2]] +50580*s[[8,5,1]] +19984*s[[8,6]] +40080*s[[9,3,1,1]] +71000*s[[9,3,2]] +86416*s[[9,4,1]] +43688*s[[9,5]] +88800*s[[10,3,1]] +70608*s[[10,4]] +70272*s[[11,3]] +2146*s[[5,4,2,2,1]] +4200*s[[5,4,3,1,1]] +7310*s[[5,4,3,2]] +4452*s[[5,4,4,1]] +124*s[[5,5,1,1,1,1]] +2188*s[[5,5,2,1,1]] +3150*s[[5,5,2,2]] +7830*s[[5,5,3,1]] +3680*s[[5,5,4]] +620*s[[6,3,2,1,1,1]] +3300*s[[6,3,2,2,1]] +6160*s[[6,3,3,1,1]] +10660*s[[6,3,3,2]] +412*s[[6,4,1,1,1,1]] +6868*s[[6,4,2,1,1]] +9630*s[[6,4,2,2]] +23516*s[[6,4,3,1]] +8956*s[[6,4,4]] +2984*s[[6,5,1,1,1]] +16990*s[[6,5,2,1]] +19550*s[[6,5,3]] +5660*s[[6,6,1,1]] +10470*s[[6,6,2]] +528*s[[7,3,1,1,1,1]] +8752*s[[7,3,2,1,1]] +12250*s[[7,3,2,2]] +28924*s[[7,3,3,1]] +6656*s[[7,4,1,1,1]] +36430*s[[7,4,2,1]] +40610*s[[7,4,3]] +19840*s[[7,5,1,1]] +36150*s[[7,5,2]] +20320*s[[7,6,1]] +5432*s[[7,7]] +2*s[[3,3,2,2,2,2]] +24*s[[3,3,3,2,2,1]] +29*s[[3,3,3,3,1,1]] +61*s[[3,3,3,3,2]] +40*s[[4,3,2,2,2,1]] +194*s[[4,3,3,2,1,1]] +350*s[[4,3,3,2,2]] +570*s[[4,3,3,3,1]] +108*s[[4,4,2,2,1,1]] +180*s[[4,4,2,2,2]] +194*s[[4,4,3,1,1,1]] +1278*s[[4,4,3,2,1]] +1060*s[[4,4,3,3]] +540*s[[4,4,4,1,1]] +944*s[[4,4,4,2]] +250*s[[5,3,2,2,1,1]] +430*s[[5,3,2,2,2]] +424*s[[5,3,3,1,1,1]] +2820*s[[5,3,3,2,1]] +2260*s[[5,3,3,3]] +406*s[[5,4,2,1,1,1]] )

  • SSM -Thom polynomial in monomial basis:
  • +t^14*( -40*c[1]^4*c[3]*c[7] +60*c[1]^4*c[4]*c[6] -20*c[1]^4*c[5]^2 -24*c[1]^3*c[2]^2*c[7] -2*c[1]^3*c[2]*c[3]*c[6] +34*c[1]^3*c[2]*c[4]*c[5] -32*c[1]^3*c[3]^2*c[5] +24*c[1]^3*c[3]*c[4]^2 -26*c[1]^2*c[2]^3*c[6] +7*c[1]^2*c[2]^2*c[3]*c[5] +13*c[1]^2*c[2]^2*c[4]^2 +10*c[1]^2*c[2]*c[3]^2*c[4] -4*c[1]^2*c[3]^4 -11*c[1]*c[2]^4*c[5] +8*c[1]*c[2]^3*c[3]*c[4] +3*c[1]*c[2]^2*c[3]^3 -2*c[2]^5*c[4] +2*c[2]^4*c[3]^2 -380*c[1]^3*c[3]*c[8] +470*c[1]^3*c[4]*c[7] -90*c[1]^3*c[5]*c[6] -216*c[1]^2*c[2]^2*c[8] +68*c[1]^2*c[2]*c[3]*c[7] +220*c[1]^2*c[2]*c[4]*c[6] -4*c[1]^2*c[2]*c[5]^2 -190*c[1]^2*c[3]^2*c[6] +76*c[1]^2*c[3]*c[4]*c[5] +46*c[1]^2*c[4]^3 -162*c[1]*c[2]^3*c[7] +127*c[1]*c[2]^2*c[3]*c[6] -15*c[1]*c[2]^2*c[4]*c[5] +36*c[1]*c[2]*c[3]^2*c[5] +40*c[1]*c[2]*c[3]*c[4]^2 -26*c[1]*c[3]^3*c[4] -33*c[2]^4*c[6] +41*c[2]^3*c[3]*c[5] -25*c[2]^3*c[4]^2 +17*c[2]^2*c[3]^2*c[4] -1208*c[1]^2*c[3]*c[9] +960*c[1]^2*c[4]*c[8] +608*c[1]^2*c[5]*c[7] -360*c[1]^2*c[6]^2 -624*c[1]*c[2]^2*c[9] +480*c[1]*c[2]*c[3]*c[8] +9*c[1]*c[2]*c[4]*c[7] +323*c[1]*c[2]*c[5]*c[6] -359*c[1]*c[3]^2*c[7] -182*c[1]*c[3]*c[4]*c[6] +224*c[1]*c[3]*c[5]^2 +129*c[1]*c[4]^2*c[5] -244*c[2]^3*c[8] +278*c[2]^2*c[3]*c[7] -261*c[2]^2*c[4]*c[6] +133*c[2]^2*c[5]^2 +60*c[2]*c[3]^2*c[6] +105*c[2]*c[3]*c[4]*c[5] -29*c[2]*c[4]^3 -9*c[3]^3*c[5] -33*c[3]^2*c[4]^2 -1420*c[1]*c[3]*c[10] -226*c[1]*c[4]*c[9] +2596*c[1]*c[5]*c[8] -950*c[1]*c[6]*c[7] -576*c[2]^2*c[10] +738*c[2]*c[3]*c[9] -763*c[2]*c[4]*c[8] +1110*c[2]*c[5]*c[7] -341*c[2]*c[6]^2 -181*c[3]^2*c[8] -360*c[3]*c[4]*c[7] +332*c[3]*c[5]*c[6] -174*c[4]^2*c[6] +215*c[4]*c[5]^2 -408*c[3]*c[11] -1492*c[4]*c[10] +2680*c[5]*c[9] -668*c[6]*c[8] -112*c[7]^2 )

  • SSM -Thom polynomial in Schur basis:
  • +t^14*( 624*s[[8,3,1,1,1]] +3982*s[[8,3,2,1]] +2952*s[[8,3,3]] +9284*s[[8,4,1,1]] +12510*s[[8,4,2]] +21396*s[[8,5,1]] +9352*s[[8,6]] +2244*s[[9,3,1,1]] +4472*s[[9,3,2]] +14380*s[[9,4,1]] +17768*s[[9,5]] +3264*s[[10,3,1]] +7752*s[[10,4]] +1584*s[[11,3]] +826*s[[5,4,2,2,1]] +1372*s[[5,4,3,1,1]] +1653*s[[5,4,3,2]] +1785*s[[5,4,4,1]] +76*s[[5,5,1,1,1,1]] +1060*s[[5,5,2,1,1]] +1368*s[[5,5,2,2]] +3123*s[[5,5,3,1]] +2426*s[[5,5,4]] +122*s[[6,3,2,1,1,1]] +744*s[[6,3,2,2,1]] +792*s[[6,3,3,1,1]] +1338*s[[6,3,3,2]] +232*s[[6,4,1,1,1,1]] +2572*s[[6,4,2,1,1]] +2718*s[[6,4,2,2]] +5508*s[[6,4,3,1]] +2762*s[[6,4,4]] +1496*s[[6,5,1,1,1]] +7462*s[[6,5,2,1]] +7694*s[[6,5,3]] +2672*s[[6,6,1,1]] +4752*s[[6,6,2]] +60*s[[7,3,1,1,1,1]] +1216*s[[7,3,2,1,1]] +1870*s[[7,3,2,2]] +2661*s[[7,3,3,1]] +2480*s[[7,4,1,1,1]] +9502*s[[7,4,2,1]] +7289*s[[7,4,3]] +8944*s[[7,5,1,1]] +15126*s[[7,5,2]] +9412*s[[7,6,1]] +2360*s[[7,7]] +2*s[[3,3,2,2,2,2]] +9*s[[3,3,3,2,2,1]] +3*s[[3,3,3,3,1,1]] +8*s[[3,3,3,3,2]] +22*s[[4,3,2,2,2,1]] +48*s[[4,3,3,2,1,1]] +90*s[[4,3,3,2,2]] +60*s[[4,3,3,3,1]] +66*s[[4,4,2,2,1,1]] +72*s[[4,4,2,2,2]] +99*s[[4,4,3,1,1,1]] +366*s[[4,4,3,2,1]] +132*s[[4,4,3,3]] +312*s[[4,4,4,1,1]] +276*s[[4,4,4,2]] +82*s[[5,3,2,2,1,1]] +154*s[[5,3,2,2,2]] +75*s[[5,3,3,1,1,1]] +498*s[[5,3,3,2,1]] +197*s[[5,3,3,3]] +232*s[[5,4,2,1,1,1]] )

  • SSM -Thom polynomial in monomial basis:
  • +t^14*( -2*c[1]^4*c[3]*c[7] -21*c[1]^4*c[4]*c[6] +23*c[1]^4*c[5]^2 -29*c[1]^3*c[2]*c[3]*c[6] +27*c[1]^3*c[2]*c[4]*c[5] +13*c[1]^3*c[3]^2*c[5] -11*c[1]^3*c[3]*c[4]^2 -6*c[1]^2*c[2]^3*c[6] -9*c[1]^2*c[2]^2*c[3]*c[5] +18*c[1]^2*c[2]^2*c[4]^2 -5*c[1]^2*c[2]*c[3]^2*c[4] +2*c[1]^2*c[3]^4 -5*c[1]*c[2]^4*c[5] +6*c[1]*c[2]^3*c[3]*c[4] -c[1]*c[2]^2*c[3]^3 -c[2]^5*c[4] +c[2]^4*c[3]^2 -16*c[1]^3*c[3]*c[8] -124*c[1]^3*c[4]*c[7] +140*c[1]^3*c[5]*c[6] -158*c[1]^2*c[2]*c[3]*c[7] +104*c[1]^2*c[2]*c[4]*c[6] +40*c[1]^2*c[2]*c[5]^2 +52*c[1]^2*c[3]^2*c[6] -28*c[1]^2*c[3]*c[4]*c[5] -10*c[1]^2*c[4]^3 -30*c[1]*c[2]^3*c[7] -3*c[1]*c[2]^2*c[3]*c[6] +48*c[1]*c[2]^2*c[4]*c[5] -31*c[1]*c[2]*c[3]^2*c[5] +7*c[1]*c[2]*c[3]*c[4]^2 +9*c[1]*c[3]^3*c[4] -13*c[2]^4*c[6] +23*c[2]^3*c[3]*c[5] -9*c[2]^3*c[4]^2 +c[2]^2*c[3]^2*c[4] -2*c[2]*c[3]^4 -46*c[1]^2*c[3]*c[9] -231*c[1]^2*c[4]*c[8] -182*c[1]^2*c[5]*c[7] +459*c[1]^2*c[6]^2 -239*c[1]*c[2]*c[3]*c[8] -45*c[1]*c[2]*c[4]*c[7] +252*c[1]*c[2]*c[5]*c[6] +17*c[1]*c[3]^2*c[7] +174*c[1]*c[3]*c[4]*c[6] -113*c[1]*c[3]*c[5]^2 -46*c[1]*c[4]^2*c[5] -36*c[2]^3*c[8] +52*c[2]^2*c[3]*c[7] -115*c[2]^2*c[4]*c[6] +117*c[2]^2*c[5]^2 -53*c[2]*c[3]^2*c[6] +43*c[2]*c[3]*c[4]*c[5] -18*c[2]*c[4]^3 -13*c[3]^3*c[5] +23*c[3]^2*c[4]^2 -56*c[1]*c[3]*c[10] -168*c[1]*c[4]*c[9] -632*c[1]*c[5]*c[8] +856*c[1]*c[6]*c[7] -78*c[2]*c[3]*c[9] -320*c[2]*c[4]*c[8] +546*c[2]*c[5]*c[7] -172*c[2]*c[6]^2 -70*c[3]^2*c[8] +278*c[3]*c[4]*c[7] -132*c[3]*c[5]*c[6] -36*c[4]^2*c[6] -16*c[4]*c[5]^2 -24*c[3]*c[11] -68*c[4]*c[10] -152*c[5]*c[9] -508*c[6]*c[8] +752*c[7]^2 )

  • SSM -Thom polynomial in Schur basis:
  • +t^14*( 96*s[[8,3,1,1,1]] +548*s[[8,3,2,1]] +524*s[[8,3,3]] +1582*s[[8,4,1,1]] +2578*s[[8,4,2]] +5630*s[[8,5,1]] +5448*s[[8,6]] +276*s[[9,3,1,1]] +508*s[[9,3,2]] +2060*s[[9,4,1]] +3052*s[[9,5]] +336*s[[10,3,1]] +960*s[[10,4]] +144*s[[11,3]] +341*s[[5,4,2,2,1]] +354*s[[5,4,3,1,1]] +600*s[[5,4,3,2]] +324*s[[5,4,4,1]] +86*s[[5,5,1,1,1,1]] +566*s[[5,5,2,1,1]] +789*s[[5,5,2,2]] +906*s[[5,5,3,1]] +313*s[[5,5,4]] +28*s[[6,3,2,1,1,1]] +156*s[[6,3,2,2,1]] +202*s[[6,3,3,1,1]] +296*s[[6,3,3,2]] +62*s[[6,4,1,1,1,1]] +814*s[[6,4,2,1,1]] +925*s[[6,4,2,2]] +1551*s[[6,4,3,1]] +533*s[[6,4,4]] +932*s[[6,5,1,1,1]] +3445*s[[6,5,2,1]] +2016*s[[6,5,3]] +2734*s[[6,6,1,1]] +2851*s[[6,6,2]] +12*s[[7,3,1,1,1,1]] +212*s[[7,3,2,1,1]] +305*s[[7,3,2,2]] +557*s[[7,3,3,1]] +520*s[[7,4,1,1,1]] +2417*s[[7,4,2,1]] +1974*s[[7,4,3]] +3572*s[[7,5,1,1]] +5389*s[[7,5,2]] +7504*s[[7,6,1]] +4508*s[[7,7]] +s[[3,3,2,2,2,2]] +2*s[[3,3,3,2,2,1]] +3*s[[3,3,3,3,1,1]] +s[[3,3,3,3,2]] +8*s[[4,3,2,2,2,1]] +15*s[[4,3,3,2,1,1]] +17*s[[4,3,3,2,2]] +27*s[[4,3,3,3,1]] +36*s[[4,4,2,2,1,1]] +28*s[[4,4,2,2,2]] +21*s[[4,4,3,1,1,1]] +117*s[[4,4,3,2,1]] +102*s[[4,4,3,3]] +42*s[[4,4,4,1,1]] +82*s[[4,4,4,2]] +23*s[[5,3,2,2,1,1]] +41*s[[5,3,2,2,2]] +25*s[[5,3,3,1,1,1]] +123*s[[5,3,3,2,1]] +76*s[[5,3,3,3]] +95*s[[5,4,2,1,1,1]] )

  • SSM -Thom polynomial in monomial basis:
  • +t^14*( -12*c[1]^3*c[3]*c[8] +22*c[1]^3*c[4]*c[7] -10*c[1]^3*c[5]*c[6] -22*c[1]^2*c[2]*c[3]*c[7] +18*c[1]^2*c[2]*c[4]*c[6] -8*c[1]^2*c[2]*c[5]^2 +21*c[1]^2*c[3]^2*c[6] -16*c[1]^2*c[3]*c[4]*c[5] +7*c[1]^2*c[4]^3 -11*c[1]*c[2]^2*c[3]*c[6] +c[1]*c[2]^2*c[4]*c[5] +12*c[1]*c[2]*c[3]^2*c[5] -10*c[1]*c[2]*c[3]*c[4]^2 +8*c[1]*c[3]^3*c[4] -c[2]^3*c[3]*c[5] -4*c[2]^2*c[3]^2*c[4] +5*c[2]*c[3]^4 -72*c[1]^2*c[3]*c[9] +120*c[1]^2*c[4]*c[8] -48*c[1]^2*c[5]*c[7] -96*c[1]*c[2]*c[3]*c[8] +45*c[1]*c[2]*c[4]*c[7] -9*c[1]*c[2]*c[5]*c[6] +108*c[1]*c[3]^2*c[7] -58*c[1]*c[3]*c[4]*c[6] -18*c[1]*c[3]*c[5]^2 +28*c[1]*c[4]^2*c[5] -27*c[2]^2*c[3]*c[7] -7*c[2]^2*c[4]*c[6] +8*c[2]^2*c[5]^2 +38*c[2]*c[3]^2*c[6] -41*c[2]*c[3]*c[4]*c[5] +7*c[2]*c[4]^3 +30*c[3]^3*c[5] -8*c[3]^2*c[4]^2 -132*c[1]*c[3]*c[10] +182*c[1]*c[4]*c[9] -22*c[1]*c[5]*c[8] -28*c[1]*c[6]*c[7] -98*c[2]*c[3]*c[9] +7*c[2]*c[4]*c[8] +38*c[2]*c[5]*c[7] -19*c[2]*c[6]^2 +135*c[3]^2*c[8] -76*c[3]*c[4]*c[7] -12*c[3]*c[5]*c[6] +12*c[4]^2*c[6] +13*c[4]*c[5]^2 -72*c[3]*c[11] +60*c[4]*c[10] +60*c[5]*c[9] -60*c[6]*c[8] +12*c[7]^2 )

  • SSM -Thom polynomial in Schur basis:
  • +t^14*( 36*s[[8,3,1,1,1]] +360*s[[8,3,2,1]] +575*s[[8,3,3]] +468*s[[8,4,1,1]] +918*s[[8,4,2]] +756*s[[8,5,1]] +216*s[[8,6]] +216*s[[9,3,1,1]] +510*s[[9,3,2]] +972*s[[9,4,1]] +648*s[[9,5]] +396*s[[10,3,1]] +648*s[[10,4]] +216*s[[11,3]] +42*s[[5,4,2,2,1]] +68*s[[5,4,3,1,1]] +155*s[[5,4,3,2]] +97*s[[5,4,4,1]] +30*s[[5,5,2,1,1]] +42*s[[5,5,2,2]] +133*s[[5,5,3,1]] +86*s[[5,5,4]] +36*s[[6,3,2,2,1]] +85*s[[6,3,3,1,1]] +239*s[[6,3,3,2]] +96*s[[6,4,2,1,1]] +192*s[[6,4,2,2]] +397*s[[6,4,3,1]] +170*s[[6,4,4]] +36*s[[6,5,1,1,1]] +240*s[[6,5,2,1]] +309*s[[6,5,3]] +36*s[[6,6,1,1]] +114*s[[6,6,2]] +66*s[[7,3,2,1,1]] +150*s[[7,3,2,2]] +444*s[[7,3,3,1]] +72*s[[7,4,1,1,1]] +570*s[[7,4,2,1]] +603*s[[7,4,3]] +288*s[[7,5,1,1]] +522*s[[7,5,2]] +180*s[[7,6,1]] +5*s[[3,3,3,3,2]] +11*s[[4,3,3,2,2]] +24*s[[4,3,3,3,1]] +6*s[[4,4,2,2,2]] +30*s[[4,4,3,2,1]] +24*s[[4,4,3,3]] +12*s[[4,4,4,1,1]] +24*s[[4,4,4,2]] +6*s[[5,3,2,2,2]] +60*s[[5,3,3,2,1]] +89*s[[5,3,3,3]] )

  • SSM -Thom polynomial in monomial basis:
  • +t^14*( -9*c[1]^2*c[2]*c[4]*c[6] +9*c[1]^2*c[2]*c[5]^2 +9*c[1]^2*c[3]^2*c[6] -18*c[1]^2*c[3]*c[4]*c[5] +9*c[1]^2*c[4]^3 -27*c[1]*c[2]*c[4]*c[7] +27*c[1]*c[2]*c[5]*c[6] +27*c[1]*c[3]^2*c[7] -27*c[1]*c[3]*c[4]*c[6] -27*c[1]*c[3]*c[5]^2 +27*c[1]*c[4]^2*c[5] +3*c[2]^2*c[4]*c[6] -3*c[2]^2*c[5]^2 -3*c[2]*c[3]^2*c[6] +6*c[2]*c[3]*c[4]*c[5] -3*c[2]*c[4]^3 -18*c[2]*c[4]*c[8] -12*c[2]*c[5]*c[7] +30*c[2]*c[6]^2 +18*c[3]^2*c[8] +12*c[3]*c[4]*c[7] -48*c[3]*c[5]*c[6] -12*c[4]^2*c[6] +30*c[4]*c[5]^2 )

  • SSM -Thom polynomial in Schur basis:
  • +t^14*( 9*s[[4,4,4,1,1]] +6*s[[4,4,4,2]] +42*s[[5,4,4,1]] +66*s[[5,5,4]] +51*s[[6,4,4]] )

  • SSM -Thom polynomial in monomial basis:
  • +t^14*( -4*c[1]^4*c[3]*c[7] +3*c[1]^4*c[4]*c[6] +c[1]^4*c[5]^2 -9*c[1]^3*c[2]*c[3]*c[6] +5*c[1]^3*c[2]*c[4]*c[5] +2*c[1]^3*c[3]^2*c[5] +2*c[1]^3*c[3]*c[4]^2 -7*c[1]^2*c[2]^2*c[3]*c[5] +2*c[1]^2*c[2]^2*c[4]^2 +4*c[1]^2*c[2]*c[3]^2*c[4] +c[1]^2*c[3]^4 -2*c[1]*c[2]^3*c[3]*c[4] +2*c[1]*c[2]^2*c[3]^3 -44*c[1]^3*c[3]*c[8] +29*c[1]^3*c[4]*c[7] +15*c[1]^3*c[5]*c[6] -79*c[1]^2*c[2]*c[3]*c[7] +31*c[1]^2*c[2]*c[4]*c[6] +8*c[1]^2*c[2]*c[5]^2 +19*c[1]^2*c[3]^2*c[6] +19*c[1]^2*c[3]*c[4]*c[5] +2*c[1]^2*c[4]^3 -43*c[1]*c[2]^2*c[3]*c[6] +9*c[1]*c[2]^2*c[4]*c[5] +18*c[1]*c[2]*c[3]^2*c[5] +4*c[1]*c[2]*c[3]*c[4]^2 +12*c[1]*c[3]^3*c[4] -7*c[2]^3*c[3]*c[5] +4*c[2]^2*c[3]^2*c[4] +3*c[2]*c[3]^4 -164*c[1]^2*c[3]*c[9] +84*c[1]^2*c[4]*c[8] +56*c[1]^2*c[5]*c[7] +24*c[1]^2*c[6]^2 -212*c[1]*c[2]*c[3]*c[8] +53*c[1]*c[2]*c[4]*c[7] +35*c[1]*c[2]*c[5]*c[6] +56*c[1]*c[3]^2*c[7] +34*c[1]*c[3]*c[4]*c[6] +34*c[1]*c[3]*c[5]^2 -61*c[2]^2*c[3]*c[7] +8*c[2]^2*c[4]*c[6] -c[2]^2*c[5]^2 +17*c[2]*c[3]^2*c[6] +19*c[2]*c[3]*c[4]*c[5] -8*c[2]*c[4]^3 +18*c[3]^3*c[5] +8*c[3]^2*c[4]^2 -244*c[1]*c[3]*c[10] +62*c[1]*c[4]*c[9] +118*c[1]*c[5]*c[8] +64*c[1]*c[6]*c[7] -174*c[2]*c[3]*c[9] +11*c[2]*c[4]*c[8] +30*c[2]*c[5]*c[7] +13*c[2]*c[6]^2 +55*c[3]^2*c[8] +24*c[3]*c[4]*c[7] +52*c[3]*c[5]*c[6] -24*c[4]^2*c[6] +13*c[4]*c[5]^2 -120*c[3]*c[11] -28*c[4]*c[10] +100*c[5]*c[9] +28*c[6]*c[8] +20*c[7]^2 )

  • SSM -Thom polynomial in Schur basis:
  • +t^14*( 144*s[[8,3,1,1,1]] +962*s[[8,3,2,1]] +1292*s[[8,3,3]] +1852*s[[8,4,1,1]] +3382*s[[8,4,2]] +4676*s[[8,5,1]] +2952*s[[8,6]] +564*s[[9,3,1,1]] +1152*s[[9,3,2]] +3132*s[[9,4,1]] +3144*s[[9,5]] +864*s[[10,3,1]] +1800*s[[10,4]] +432*s[[11,3]] +240*s[[5,4,2,2,1]] +440*s[[5,4,3,1,1]] +795*s[[5,4,3,2]] +613*s[[5,4,4,1]] +20*s[[5,5,1,1,1,1]] +336*s[[5,5,2,1,1]] +466*s[[5,5,2,2]] +1059*s[[5,5,3,1]] +618*s[[5,5,4]] +22*s[[6,3,2,1,1,1]] +144*s[[6,3,2,2,1]] +316*s[[6,3,3,1,1]] +617*s[[6,3,3,2]] +32*s[[6,4,1,1,1,1]] +600*s[[6,4,2,1,1]] +886*s[[6,4,2,2]] +2046*s[[6,4,3,1]] +994*s[[6,4,4]] +432*s[[6,5,1,1,1]] +2290*s[[6,5,2,1]] +2362*s[[6,5,3]] +1048*s[[6,6,1,1]] +1792*s[[6,6,2]] +12*s[[7,3,1,1,1,1]] +264*s[[7,3,2,1,1]] +420*s[[7,3,2,2]] +1151*s[[7,3,3,1]] +432*s[[7,4,1,1,1]] +2506*s[[7,4,2,1]] +2725*s[[7,4,3]] +2336*s[[7,5,1,1]] +4022*s[[7,5,2]] +3412*s[[7,6,1]] +1176*s[[7,7]] +2*s[[3,3,3,2,2,1]] +3*s[[3,3,3,3,1,1]] +8*s[[3,3,3,3,2]] +2*s[[4,3,2,2,2,1]] +15*s[[4,3,3,2,1,1]] +32*s[[4,3,3,2,2]] +60*s[[4,3,3,3,1]] +12*s[[4,4,2,2,1,1]] +24*s[[4,4,2,2,2]] +21*s[[4,4,3,1,1,1]] +156*s[[4,4,3,2,1]] +132*s[[4,4,3,3]] +84*s[[4,4,4,1,1]] +148*s[[4,4,4,2]] +12*s[[5,3,2,2,1,1]] +24*s[[5,3,2,2,2]] +25*s[[5,3,3,1,1,1]] +204*s[[5,3,3,2,1]] +197*s[[5,3,3,3]] +40*s[[5,4,2,1,1,1]] )

  • SSM -Thom polynomial in monomial basis:
  • +t^14*( -4*c[1]*c[2]*c[4]*c[7] +4*c[1]*c[2]*c[5]*c[6] +4*c[1]*c[3]^2*c[7] -4*c[1]*c[3]*c[4]*c[6] -4*c[1]*c[3]*c[5]^2 +4*c[1]*c[4]^2*c[5] -4*c[2]^2*c[4]*c[6] +4*c[2]^2*c[5]^2 +4*c[2]*c[3]^2*c[6] -8*c[2]*c[3]*c[4]*c[5] +4*c[2]*c[4]^3 -8*c[2]*c[4]*c[8] +12*c[2]*c[5]*c[7] -4*c[2]*c[6]^2 +8*c[3]^2*c[8] -12*c[3]*c[4]*c[7] -4*c[3]*c[5]*c[6] +12*c[4]^2*c[6] -4*c[4]*c[5]^2 )

  • SSM -Thom polynomial in Schur basis:
  • +t^14*( 4*s[[4,4,4,2]] +8*s[[5,4,4,1]] +16*s[[6,4,4]] )