DegreesAndMultiplicities2E6simple_5mod6 := [
[1,1],
[q*Phi8*Phi18,1],
[q^2*Phi4*Phi8*Phi10*Phi12,1],
[q^4*Phi1^3*Phi3^2*Phi4^2*Phi8*Phi12,1],
[q^5*Phi4*Phi8*Phi10*Phi12*Phi18,1],
[q^6*Phi3^2*Phi6^3*Phi12*Phi18,1],
[q^6*Phi4^2*Phi8*Phi12*Phi18,1],
[q^10*Phi3^2*Phi6^3*Phi12*Phi18,1],
[q^11*Phi4*Phi8*Phi10*Phi12*Phi18,1],
[q^12*Phi4^2*Phi8*Phi12*Phi18,1],
[q^13*Phi1^3*Phi3^2*Phi4^2*Phi8*Phi12,1],
[q^20*Phi4*Phi8*Phi10*Phi12,1],
[q^25*Phi8*Phi18,1],
[q^36,1],
[1/2*q^3*Phi4^2*Phi10*Phi12*Phi18,1],
[1/2*q^3*Phi3^2*Phi8*Phi10*Phi18,1],
[1/2*q^3*Phi8*Phi10*Phi12*Phi18,1],
[1/2*q^3*Phi2^4*Phi6^2*Phi10*Phi18,1],
[1/2*q^15*Phi4^2*Phi10*Phi12*Phi18,1],
[1/2*q^15*Phi3^2*Phi8*Phi10*Phi18,1],
[1/2*q^15*Phi8*Phi10*Phi12*Phi18,1],
[1/2*q^15*Phi2^4*Phi6^2*Phi10*Phi18,1],
[1/6*q^7*Phi1^4*Phi8*Phi10*Phi12*Phi18,1],
[1/6*q^7*Phi3^2*Phi4^2*Phi8*Phi10*Phi18,1],
[1/2*q^7*Phi4^2*Phi8*Phi10*Phi12*Phi18,1],
[1/3*q^7*Phi3^2*Phi8*Phi10*Phi12*Phi18,1],
[1/3*q^7*Phi3^2*Phi6^3*Phi8*Phi10*Phi12,1],
[1/2*q^7*Phi2^4*Phi6^2*Phi8*Phi10*Phi18,1],
[1/3*q^7*Phi1^4*Phi2^6*Phi4^2*Phi8*Phi10,1],
[1/3*q^7*Phi1^4*Phi2^6*Phi4^2*Phi8*Phi10,1],
[q^16*Phi3*Phi4*Phi6*Phi8*Phi12*Phi18,1],
[q^15*Phi3*Phi4*Phi6*Phi8*Phi12*Phi18,1],
[q^11*Phi3*Phi4*Phi6*Phi8*Phi10*Phi12*Phi18,1],
[q^10*Phi3*Phi4*Phi6*Phi8*Phi10*Phi12*Phi18,1],
[q^8*Phi3^2*Phi4*Phi6^3*Phi8*Phi12*Phi18,1],
[q^7*Phi3^2*Phi4*Phi6^3*Phi8*Phi12*Phi18,1],
[q^7*Phi3^2*Phi4*Phi6*Phi8*Phi10*Phi12*Phi18,1],
[q^6*Phi3^2*Phi4*Phi6*Phi8*Phi10*Phi12*Phi18,1],
[q^7*Phi3*Phi4^2*Phi6*Phi8*Phi10*Phi12*Phi18,1],
[q^6*Phi3*Phi4^2*Phi6*Phi8*Phi10*Phi12*Phi18,1],
[q^5*Phi1^3*Phi3^2*Phi4^2*Phi6*Phi8*Phi12*Phi18,1],
[q^4*Phi1^3*Phi3^2*Phi4^2*Phi6*Phi8*Phi12*Phi18,1],
[q^4*Phi3^2*Phi4*Phi6*Phi8*Phi10*Phi12*Phi18,1],
[q^3*Phi3^2*Phi4*Phi6*Phi8*Phi10*Phi12*Phi18,1],
[q^4*Phi3*Phi4^2*Phi6*Phi8*Phi10*Phi12*Phi18,1],
[q^3*Phi3*Phi4^2*Phi6*Phi8*Phi10*Phi12*Phi18,1],
[q^3*Phi3^2*Phi4*Phi6^3*Phi8*Phi12*Phi18,1],
[q^2*Phi3^2*Phi4*Phi6^3*Phi8*Phi12*Phi18,1],
[q^2*Phi3*Phi4*Phi6*Phi8*Phi10*Phi12*Phi18,1],
[q*Phi3*Phi4*Phi6*Phi8*Phi10*Phi12*Phi18,1],
[q*Phi3*Phi4*Phi6*Phi8*Phi12*Phi18,1],
[Phi3*Phi4*Phi6*Phi8*Phi12*Phi18,1],
[1/3*q^9*Phi1*Phi3^2*Phi4^2*Phi8*Phi10*Phi12*Phi18,1],
[1/3*q^9*Phi1*Phi3^2*Phi4^2*Phi8*Phi10*Phi12*Phi18,1],
[1/3*q^9*Phi1*Phi3^2*Phi4^2*Phi8*Phi10*Phi12*Phi18,1],
[q^7*Phi1^2*Phi3^2*Phi4^2*Phi8*Phi10*Phi12*Phi18,1],
[q^6*Phi1*Phi3^2*Phi4^2*Phi8*Phi10*Phi12*Phi18,1],
[q^5*Phi1^3*Phi3^2*Phi4^2*Phi8*Phi10*Phi12*Phi18,1],
[q^4*Phi1^2*Phi3^2*Phi4^2*Phi8*Phi10*Phi12*Phi18,1],
[q^4*Phi1^2*Phi3^2*Phi4^2*Phi8*Phi10*Phi12*Phi18,1],
[q^3*Phi1*Phi3^2*Phi4^2*Phi8*Phi10*Phi12*Phi18,1],
[1/3*q^3*Phi1^4*Phi3^2*Phi4^2*Phi8*Phi10*Phi12*Phi18,1],
[1/3*q^3*Phi1^4*Phi3^2*Phi4^2*Phi8*Phi10*Phi12*Phi18,1],
[1/3*q^3*Phi1^4*Phi3^2*Phi4^2*Phi8*Phi10*Phi12*Phi18,1],
[q^2*Phi1^3*Phi3^2*Phi4^2*Phi8*Phi10*Phi12*Phi18,1],
[q*Phi1^2*Phi3^2*Phi4^2*Phi8*Phi10*Phi12*Phi18,1],
[1/3*Phi1*Phi3^2*Phi4^2*Phi8*Phi10*Phi12*Phi18,1],
[1/3*Phi1*Phi3^2*Phi4^2*Phi8*Phi10*Phi12*Phi18,1],
[1/3*Phi1*Phi3^2*Phi4^2*Phi8*Phi10*Phi12*Phi18,1],
[Phi3*Phi6^2*Phi12*Phi18,1/3*q-2/3],
[q*Phi3^2*Phi6^2*Phi10*Phi12*Phi18,1/3*q-2/3],
[q^2*Phi3*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/3*q-2/3],
[q^2*Phi3*Phi4*Phi6^2*Phi8*Phi12*Phi18,1/3*q-2/3],
[1/2*q^3*Phi2^4*Phi3*Phi6^3*Phi10*Phi12*Phi18,1/3*q-2/3],
[1/2*q^3*Phi3^2*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/3*q-2/3],
[1/2*q^3*Phi3^2*Phi4^2*Phi6^2*Phi10*Phi12*Phi18,1/3*q-2/3],
[1/2*q^3*Phi3*Phi6^3*Phi8*Phi10*Phi12*Phi18,1/3*q-2/3],
[q^4*Phi3*Phi4*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/3*q-2/3],
[q^5*Phi3^2*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/3*q-2/3],
[q^6*Phi3*Phi4*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/3*q-2/3],
[q^6*Phi3^2*Phi6^3*Phi8*Phi12*Phi18,1/3*q-2/3],
[1/2*q^7*Phi3^2*Phi4^2*Phi6^2*Phi10*Phi12*Phi18,1/3*q-2/3],
[1/2*q^7*Phi3*Phi6^3*Phi8*Phi10*Phi12*Phi18,1/3*q-2/3],
[1/2*q^7*Phi2^4*Phi3*Phi6^3*Phi10*Phi12*Phi18,1/3*q-2/3],
[1/2*q^7*Phi3^2*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/3*q-2/3],
[q^10*Phi3*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/3*q-2/3],
[q^12*Phi3*Phi4*Phi6^2*Phi8*Phi12*Phi18,1/3*q-2/3],
[q^13*Phi3^2*Phi6^2*Phi10*Phi12*Phi18,1/3*q-2/3],
[q^20*Phi3*Phi6^2*Phi12*Phi18,1/3*q-2/3],
[q^11*Phi1*Phi3^2*Phi4*Phi6^2*Phi8*Phi12*Phi18,1/3*q-5/3],
[q^10*Phi1*Phi3^2*Phi4*Phi6^2*Phi8*Phi12*Phi18,1/3*q-5/3],
[q^7*Phi1^2*Phi3^2*Phi4^2*Phi6^2*Phi8*Phi12*Phi18,1/3*q-5/3],
[q^6*Phi1^2*Phi3^2*Phi4^2*Phi6^2*Phi8*Phi12*Phi18,1/3*q-5/3],
[q^5*Phi1*Phi3^2*Phi4*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/3*q-5/3],
[q^4*Phi1*Phi3^2*Phi4*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/3*q-5/3],
[q^4*Phi1*Phi3^2*Phi4^2*Phi6^3*Phi8*Phi12*Phi18,1/3*q-5/3],
[q^3*Phi1*Phi3^2*Phi4^2*Phi6^3*Phi8*Phi12*Phi18,1/3*q-5/3],
[q^3*Phi1*Phi3^2*Phi4*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/3*q-5/3],
[q^2*Phi1*Phi3^2*Phi4*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/3*q-5/3],
[q^2*Phi1^2*Phi3^2*Phi4^2*Phi6^2*Phi8*Phi12*Phi18,1/3*q-5/3],
[q*Phi1^2*Phi3^2*Phi4^2*Phi6^2*Phi8*Phi12*Phi18,1/3*q-5/3],
[q*Phi1*Phi3^2*Phi4*Phi6^2*Phi8*Phi12*Phi18,1/3*q-5/3],
[Phi1*Phi3^2*Phi4*Phi6^2*Phi8*Phi12*Phi18,1/3*q-5/3],
[q^7*Phi2^3*Phi3*Phi4*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q^6*Phi2^3*Phi3*Phi4*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q^3*Phi2^3*Phi3*Phi4^2*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q^2*Phi2^3*Phi3*Phi4^2*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q*Phi2^3*Phi3*Phi4*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[Phi2^3*Phi3*Phi4*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q^7*Phi1*Phi3^2*Phi4^2*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q^6*Phi1*Phi3^2*Phi4^2*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q^5*Phi1^2*Phi3^2*Phi4^2*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q^4*Phi1^2*Phi3^2*Phi4^2*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q^4*Phi1*Phi3^2*Phi4^2*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q^3*Phi1*Phi3^2*Phi4^2*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q^5*Phi1^2*Phi3^2*Phi4^2*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q^4*Phi1^2*Phi3^2*Phi4^2*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q^3*Phi1^3*Phi3^2*Phi4^2*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q^2*Phi1^3*Phi3^2*Phi4^2*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q^2*Phi1^2*Phi3^2*Phi4^2*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q*Phi1^2*Phi3^2*Phi4^2*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q^4*Phi1*Phi3^2*Phi4^2*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q^3*Phi1*Phi3^2*Phi4^2*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q^2*Phi1^2*Phi3^2*Phi4^2*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q*Phi1^2*Phi3^2*Phi4^2*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q*Phi1*Phi3^2*Phi4^2*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[Phi1*Phi3^2*Phi4^2*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q^8*Phi2^2*Phi3*Phi6^3*Phi8*Phi10*Phi12*Phi18,1/6*q+1/6],
[q^6*Phi2^2*Phi3*Phi6^3*Phi8*Phi10*Phi12*Phi18,1/6*q+1/6],
[q^5*Phi2^2*Phi3^2*Phi6^3*Phi8*Phi10*Phi12*Phi18,1/6*q+1/6],
[q^3*Phi2^2*Phi3^2*Phi6^3*Phi8*Phi10*Phi12*Phi18,1/6*q+1/6],
[q^4*Phi2^2*Phi3*Phi4*Phi6^3*Phi8*Phi10*Phi12*Phi18,1/6*q+1/6],
[q^2*Phi2^2*Phi3*Phi4*Phi6^3*Phi8*Phi10*Phi12*Phi18,1/6*q+1/6],
[q^3*Phi2^2*Phi3^2*Phi6^3*Phi8*Phi10*Phi12*Phi18,1/6*q+1/6],
[q*Phi2^2*Phi3^2*Phi6^3*Phi8*Phi10*Phi12*Phi18,1/6*q+1/6],
[q^2*Phi2^2*Phi3*Phi6^3*Phi8*Phi10*Phi12*Phi18,1/6*q+1/6],
[Phi2^2*Phi3*Phi6^3*Phi8*Phi10*Phi12*Phi18,1/6*q+1/6],
[q^8*Phi3^2*Phi4*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q-5/6],
[q^7*Phi3^2*Phi4*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q-5/6],
[q^7*Phi3^2*Phi4*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q-5/6],
[q^6*Phi3^2*Phi4*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q-5/6],
[q^5*Phi3^2*Phi4*Phi6^3*Phi8*Phi10*Phi12*Phi18,1/6*q-5/6],
[q^4*Phi3^2*Phi4*Phi6^3*Phi8*Phi10*Phi12*Phi18,1/6*q-5/6],
[q^4*Phi3^2*Phi4*Phi6^3*Phi8*Phi10*Phi12*Phi18,1/6*q-5/6],
[q^3*Phi3^2*Phi4*Phi6^3*Phi8*Phi10*Phi12*Phi18,1/6*q-5/6],
[q^4*Phi3^2*Phi4^2*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q-5/6],
[q^3*Phi3^2*Phi4^2*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q-5/6],
[q^3*Phi3^2*Phi4^2*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q-5/6],
[q^2*Phi3^2*Phi4^2*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q-5/6],
[q^3*Phi3^2*Phi4*Phi6^3*Phi8*Phi10*Phi12*Phi18,1/6*q-5/6],
[q^2*Phi3^2*Phi4*Phi6^3*Phi8*Phi10*Phi12*Phi18,1/6*q-5/6],
[q^2*Phi3^2*Phi4*Phi6^3*Phi8*Phi10*Phi12*Phi18,1/6*q-5/6],
[q*Phi3^2*Phi4*Phi6^3*Phi8*Phi10*Phi12*Phi18,1/6*q-5/6],
[q^2*Phi3^2*Phi4*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q-5/6],
[q*Phi3^2*Phi4*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q-5/6],
[q*Phi3^2*Phi4*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q-5/6],
[Phi3^2*Phi4*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q-5/6],
[q^15*Phi2*Phi3*Phi4*Phi6*Phi8*Phi12*Phi18,1/2*q-3/2],
[q^10*Phi2*Phi3*Phi4*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q^7*Phi2*Phi3^2*Phi4*Phi6^3*Phi8*Phi12*Phi18,1/2*q-3/2],
[q^6*Phi2*Phi3^2*Phi4*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q^6*Phi2*Phi3*Phi4^2*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q^4*Phi1^3*Phi2*Phi3^2*Phi4^2*Phi6*Phi8*Phi12*Phi18,1/2*q-3/2],
[q^3*Phi2*Phi3^2*Phi4*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q^3*Phi2*Phi3*Phi4^2*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[q^2*Phi2*Phi3^2*Phi4*Phi6^3*Phi8*Phi12*Phi18,1/2*q-3/2],
[q*Phi2*Phi3*Phi4*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-3/2],
[Phi2*Phi3*Phi4*Phi6*Phi8*Phi12*Phi18,1/2*q-3/2],
[q^15*Phi1*Phi3*Phi4*Phi6*Phi8*Phi12*Phi18,1/2*q-1/2],
[q^10*Phi1*Phi3*Phi4*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-1/2],
[q^7*Phi1*Phi3^2*Phi4*Phi6^3*Phi8*Phi12*Phi18,1/2*q-1/2],
[q^6*Phi1*Phi3^2*Phi4*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-1/2],
[q^6*Phi1*Phi3*Phi4^2*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-1/2],
[q^4*Phi1^4*Phi3^2*Phi4^2*Phi6*Phi8*Phi12*Phi18,1/2*q-1/2],
[q^3*Phi1*Phi3^2*Phi4*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-1/2],
[q^3*Phi1*Phi3*Phi4^2*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-1/2],
[q^2*Phi1*Phi3^2*Phi4*Phi6^3*Phi8*Phi12*Phi18,1/2*q-1/2],
[q*Phi1*Phi3*Phi4*Phi6*Phi8*Phi10*Phi12*Phi18,1/2*q-1/2],
[Phi1*Phi3*Phi4*Phi6*Phi8*Phi12*Phi18,1/2*q-1/2],
[q^10*Phi1*Phi2*Phi3^2*Phi4*Phi6^2*Phi8*Phi12*Phi18,1/6*q^2-2/3*q+7/6],
[q^6*Phi1^2*Phi2*Phi3^2*Phi4^2*Phi6^2*Phi8*Phi12*Phi18,1/6*q^2-2/3*q+7/6],
[q^4*Phi1*Phi2*Phi3^2*Phi4*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q^2-2/3*q+7/6],
[q^3*Phi1*Phi2*Phi3^2*Phi4^2*Phi6^3*Phi8*Phi12*Phi18,1/6*q^2-2/3*q+7/6],
[q^2*Phi1*Phi2*Phi3^2*Phi4*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q^2-2/3*q+7/6],
[q*Phi1^2*Phi2*Phi3^2*Phi4^2*Phi6^2*Phi8*Phi12*Phi18,1/6*q^2-2/3*q+7/6],
[Phi1*Phi2*Phi3^2*Phi4*Phi6^2*Phi8*Phi12*Phi18,1/6*q^2-2/3*q+7/6],
[q^10*Phi1^2*Phi3^2*Phi4*Phi6^2*Phi8*Phi12*Phi18,1/6*q^2-2/3*q+7/6],
[q^6*Phi1^3*Phi3^2*Phi4^2*Phi6^2*Phi8*Phi12*Phi18,1/6*q^2-2/3*q+7/6],
[q^4*Phi1^2*Phi3^2*Phi4*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q^2-2/3*q+7/6],
[q^3*Phi1^2*Phi3^2*Phi4^2*Phi6^3*Phi8*Phi12*Phi18,1/6*q^2-2/3*q+7/6],
[q^2*Phi1^2*Phi3^2*Phi4*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q^2-2/3*q+7/6],
[q*Phi1^3*Phi3^2*Phi4^2*Phi6^2*Phi8*Phi12*Phi18,1/6*q^2-2/3*q+7/6],
[Phi1^2*Phi3^2*Phi4*Phi6^2*Phi8*Phi12*Phi18,1/6*q^2-2/3*q+7/6],
[q^5*Phi1*Phi3^2*Phi4^2*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q^2-4/3*q+7/2],
[q^4*Phi1*Phi3^2*Phi4^2*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q^2-4/3*q+7/2],
[q^4*Phi1*Phi3^2*Phi4^2*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q^2-4/3*q+7/2],
[q^3*Phi1*Phi3^2*Phi4^2*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q^2-4/3*q+7/2],
[q^3*Phi1^2*Phi3^2*Phi4^2*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q^2-4/3*q+7/2],
[q^2*Phi1^2*Phi3^2*Phi4^2*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q^2-4/3*q+7/2],
[q^2*Phi1^2*Phi3^2*Phi4^2*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q^2-4/3*q+7/2],
[q*Phi1^2*Phi3^2*Phi4^2*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q^2-4/3*q+7/2],
[q^2*Phi1*Phi3^2*Phi4^2*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q^2-4/3*q+7/2],
[q*Phi1*Phi3^2*Phi4^2*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q^2-4/3*q+7/2],
[q*Phi1*Phi3^2*Phi4^2*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q^2-4/3*q+7/2],
[Phi1*Phi3^2*Phi4^2*Phi6^2*Phi8*Phi10*Phi12*Phi18,1/6*q^2-4/3*q+7/2],
[q^5*Phi2^3*Phi3*Phi4*Phi6^3*Phi8*Phi10*Phi12*Phi18,1/6*q^2-1/3*q-1/2],
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