restart; with(LinearAlgebra): # Define indeterminates QParam := [q1,q2,q3,q4,q5,q6,q7,q8,q9,q10,q11,q12]: PParam := Matrix([[p1],[p2],[p3],[p4],[p5],[p6],[p7],[p8],[p9],[p10],[p11],[p12],[p13],[p14],[p15]]): # Special Fourier parameterization and inverse F := Matrix([[1,1,1,1,1,1,1,1,1,1,1,1,1,1,1], [1,1/9,1/9,-1/3,1,1/9,-1/3,1,1/9,1/9,-1/3,1/9,-1/3,1,1/9], [1,-1/3,-1/3,1/3,1,-1/3,1/3,1,-1/3,-1/3,1/3,-1/3,1/3,1,-1/3], [1,5/9,1/9,1/9,-1/3,-1/3,-1/3,1/3,1/3,1/9,1/9,-1/9,-1/9,-1/3,-1/3], [1,1/9,-1/3,-1/9,-1/3,1/9,1/3,1/3,-1/9,1/9,-1/9,-1/9,1/9,-1/3,1/9], [1,-1/3,5/21,1/21,-1/3,1/21,-1/7,1/3,-1/21,-1/7,1/21,1/7,-1/21,-1/3,1/21], [1,1,1,1,1,1,1,-1/3,-1/3,-1/3,-1/3,-1/3,-1/3,-1/3,-1/3], [1,1/9,1/9,-1/3,1,1/9,-1/3,-1/3,-1/27,-1/27,1/9,-1/27,1/9,-1/3,-1/27], [1,-1/3,-1/3,1/3,1,-1/3,1/3,-1/3,1/9,1/9,-1/9,1/9,-1/9,-1/3,1/9], [1,5/9,1/9,1/9,-1/3,-1/3,-1/3,-1/3,-1/3,-1/9,-1/9,1/9,1/9,1/3,1/3], [1,1/9,-1/3,-1/9,-1/3,1/9,1/3,-1/3,1/9,-1/9,1/9,1/9,-1/9,1/3,-1/9], [1,-1/3,5/21,1/21,-1/3,1/21,-1/7,-1/3,1/21,1/7,-1/21,-1/7,1/21,1/3,-1/21]]): FI := Matrix([ [1/256,9/256,3/128,9/128,9/64,21/128,3/256,27/256,9/128,9/128,9/64,21/128], [9/256,9/256,-9/128,45/128,9/64,-63/128,27/256,27/256,-27/128,45/128,9/64,-63/128], [9/256,9/256,-9/128,9/128,-27/64,45/128,27/256,27/256,-27/128,9/128,-27/64,45/128], [9/128,-27/128,9/64,9/64,-9/32,9/64,27/128,-81/128,27/64,9/64,-9/32,9/64], [3/256,27/256,9/128,-9/128,-9/64,-21/128,9/256,81/256,27/128,-9/128,-9/64,-21/128], [9/128,9/128,-9/64,-27/64,9/32,9/64,27/128,27/128,-27/64,-27/64,9/32,9/64], [3/128,-9/128,3/64,-9/64,9/32,-9/64,9/128,-27/128,9/64,-9/64,9/32,-9/64], [3/128,27/128,9/64,9/64,9/32,21/64,-3/128,-27/128,-9/64,-9/64,-9/32,-21/64], [9/128,9/128,-9/64,27/64,-9/32,-9/64,-9/128,-9/128,9/64,-27/64,9/32,9/64], [9/64,9/64,-9/32,9/32,9/16,-27/32,-9/64,-9/64,9/32,-9/32,-9/16,27/32], [9/64,-27/64,9/32,9/32,-9/16,9/32,-9/64,27/64,-9/32,-9/32,9/16,-9/32], [9/64,9/64,-9/32,-9/32,-9/16,27/32,-9/64,-9/64,9/32,9/32,9/16,-27/32], [9/64,-27/64,9/32,-9/32,9/16,-9/32,-9/64,27/64,-9/32,9/32,-9/16,9/32], [3/128,27/128,9/64,-9/64,-9/32,-21/64,-3/128,-27/128,-9/64,9/64,9/32,21/64], [9/128,9/128,-9/64,-27/64,9/32,9/64,-9/128,-9/128,9/64,27/64,-9/32,-9/64] ]): # List of polynomial parametrizations P0 := [ 1/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^5*g0^4+3/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^5*g1^4-3/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0^3*g1-3/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0*g1^3-6/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g1^4-3/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0^4+9/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0^3*g1+9/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0*g1^3+9/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g1^4-1/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0^4-9/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0^3*g1-9/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0*g1^3-21/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g1^4+6/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0^4+3/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0^3*g1+3/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0*g1^3+24/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g1^4-3/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0^4-9/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g1^4+6/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^5*g0^3*g1+6/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^5*g0*g1^3+12/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^5*g1^4-6/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0^4-12/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0^3*g1-12/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0*g1^3-42/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g1^4+18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0^4+18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0^3*g1+18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0*g1^3+90/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g1^4-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0^4-42/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0^3*g1-42/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0*g1^3-138/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g1^4+6/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0^4+48/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0^3*g1+48/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0*g1^3+114/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g1^4-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0^3*g1-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0*g1^3-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g1^4+3/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^5*g0^4+6/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^5*g0^3*g1+6/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^5*g0*g1^3+21/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^5*g1^4-6/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0^4-21/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0^3*g1-21/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0*g1^3-60/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g1^4+9/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0^4+45/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0^3*g1+45/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0*g1^3+117/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g1^4-21/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0^4-69/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0^3*g1-69/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0*g1^3-201/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g1^4+24/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0^4+57/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0^3*g1+57/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0*g1^3+186/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g1^4-9/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0^4-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0^3*g1-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0*g1^3-63/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g1^4, 9/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^5*g0^3*g1+9/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^5*g0*g1^3+18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^5*g1^4-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0^2*g1^2-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0*g1^3-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g1^4-27/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0^3*g1+108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0^2*g1^2+81/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0*g1^3+54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g1^4-9/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0^3*g1-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0^2*g1^2-117/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0*g1^3-126/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g1^4+54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0^3*g1+36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0^2*g1^2+90/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0*g1^3+144/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g1^4-27/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0^3*g1-27/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0*g1^3-54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g1^4+72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^5*g0^2*g1^2+72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^5*g0*g1^3+72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^5*g1^4-54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0^3*g1-144/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0^2*g1^2-198/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0*g1^3-252/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g1^4+162/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0^3*g1+216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0^2*g1^2+378/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0*g1^3+540/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g1^4-162/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0^3*g1-504/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0^2*g1^2-666/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0*g1^3-828/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g1^4+54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0^3*g1+576/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0^2*g1^2+630/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0*g1^3+684/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g1^4-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0^2*g1^2-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0*g1^3-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g1^4+27/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^5*g0^3*g1+72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^5*g0^2*g1^2+99/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^5*g0*g1^3+126/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^5*g1^4-54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0^3*g1-252/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0^2*g1^2-306/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0*g1^3-360/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g1^4+81/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0^3*g1+540/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0^2*g1^2+621/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0*g1^3+702/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g1^4-189/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0^3*g1-828/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0^2*g1^2-1017/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0*g1^3-1206/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g1^4+216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0^3*g1+684/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0^2*g1^2+900/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0*g1^3+1116/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g1^4-81/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0^3*g1-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0^2*g1^2-297/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0*g1^3-378/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g1^4, 18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^5*g0^2*g1^2+18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^5*g1^4-9/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0^3*g1-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0^2*g1^2-45/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0*g1^3-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g1^4+27/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0^3*g1+135/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0*g1^3+54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g1^4-27/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0^3*g1-72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0^2*g1^2-135/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0*g1^3-126/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g1^4+9/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0^3*g1+126/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0^2*g1^2+45/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0*g1^3+144/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g1^4-54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0^2*g1^2-54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g1^4+18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^5*g0^3*g1+36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^5*g0^2*g1^2+90/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^5*g0*g1^3+72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^5*g1^4-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0^3*g1-180/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0^2*g1^2-180/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0*g1^3-252/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g1^4+54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0^3*g1+432/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0^2*g1^2+270/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0*g1^3+540/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g1^4-126/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0^3*g1-576/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0^2*g1^2-630/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0*g1^3-828/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g1^4+144/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0^3*g1+396/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0^2*g1^2+720/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0*g1^3+684/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g1^4-54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0^3*g1-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0^2*g1^2-270/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0*g1^3-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g1^4+18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^5*g0^3*g1+90/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^5*g0^2*g1^2+90/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^5*g0*g1^3+126/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^5*g1^4-63/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0^3*g1-234/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0^2*g1^2-315/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0*g1^3-360/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g1^4+135/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0^3*g1+432/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0^2*g1^2+675/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0*g1^3+702/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g1^4-207/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0^3*g1-792/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0^2*g1^2-1035/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0*g1^3-1206/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g1^4+171/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0^3*g1+774/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0^2*g1^2+855/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0*g1^3+1116/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g1^4-54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0^3*g1-270/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0^2*g1^2-270/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0*g1^3-378/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g1^4, 18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^5*g0^2*g1^2+36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^5*g0*g1^3+18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^5*g1^4-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0^2*g1^2-144/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0*g1^3-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g1^4+54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0^2*g1^2+324/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0*g1^3+54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g1^4-126/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0^2*g1^2-468/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0*g1^3-126/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g1^4+144/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0^2*g1^2+360/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0*g1^3+144/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g1^4-54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0^2*g1^2-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0*g1^3-54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g1^4+72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^5*g0^2*g1^2+288/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^5*g0*g1^3+72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^5*g1^4-252/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0^2*g1^2-792/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0*g1^3-252/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g1^4+540/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0^2*g1^2+1512/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0*g1^3+540/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g1^4-828/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0^2*g1^2-2664/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0*g1^3-828/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g1^4+684/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0^2*g1^2+2520/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0*g1^3+684/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g1^4-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0^2*g1^2-864/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0*g1^3-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g1^4+126/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^5*g0^2*g1^2+396/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^5*g0*g1^3+126/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^5*g1^4-360/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0^2*g1^2-1224/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0*g1^3-360/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g1^4+702/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0^2*g1^2+2484/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0*g1^3+702/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g1^4-1206/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0^2*g1^2-4068/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0*g1^3-1206/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g1^4+1116/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0^2*g1^2+3600/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0*g1^3+1116/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g1^4-378/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0^2*g1^2-1188/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0*g1^3-378/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g1^4, 3/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^5*g0^3*g1+3/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^5*g0*g1^3+6/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^5*g1^4-3/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0^4-6/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0^3*g1-6/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0*g1^3-21/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g1^4+9/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0^4+9/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0^3*g1+9/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0*g1^3+45/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g1^4-9/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0^4-21/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0^3*g1-21/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0*g1^3-69/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g1^4+3/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0^4+24/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0^3*g1+24/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0*g1^3+57/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g1^4-9/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0^3*g1-9/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0*g1^3-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g1^4+6/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^5*g0^4+12/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^5*g0^3*g1+12/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^5*g0*g1^3+42/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^5*g1^4-12/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0^4-42/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0^3*g1-42/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0*g1^3-120/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g1^4+18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0^4+90/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0^3*g1+90/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0*g1^3+234/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g1^4-42/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0^4-138/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0^3*g1-138/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0*g1^3-402/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g1^4+48/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0^4+114/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0^3*g1+114/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0*g1^3+372/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g1^4-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0^4-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0^3*g1-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0*g1^3-126/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g1^4+6/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^5*g0^4+21/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^5*g0^3*g1+21/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^5*g0*g1^3+60/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^5*g1^4-21/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0^4-60/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0^3*g1-60/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0*g1^3-183/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g1^4+45/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0^4+117/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0^3*g1+117/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0*g1^3+369/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g1^4-69/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0^4-201/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0^3*g1-201/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0*g1^3-609/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g1^4+57/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0^4+186/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0^3*g1+186/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0*g1^3+543/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g1^4-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0^4-63/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0^3*g1-63/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0*g1^3-180/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g1^4, 18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^5*g0^2*g1^2+36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^5*g0*g1^3+18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^5*g1^4-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0^3*g1-54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0^2*g1^2-54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0*g1^3-90/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g1^4+54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0^3*g1+108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0^2*g1^2+54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0*g1^3+216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g1^4-54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0^3*g1-180/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0^2*g1^2-198/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0*g1^3-288/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g1^4+18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0^3*g1+162/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0^2*g1^2+270/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0*g1^3+198/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g1^4-54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0^2*g1^2-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0*g1^3-54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g1^4+36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^5*g0^3*g1+108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^5*g0^2*g1^2+108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^5*g0*g1^3+180/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^5*g1^4-72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0^3*g1-324/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0^2*g1^2-432/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0*g1^3-468/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g1^4+108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0^3*g1+648/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0^2*g1^2+972/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0*g1^3+864/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g1^4-252/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0^3*g1-1080/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0^2*g1^2-1404/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0*g1^3-1584/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g1^4+288/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0^3*g1+972/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0^2*g1^2+1080/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0*g1^3+1548/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g1^4-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0^3*g1-324/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0^2*g1^2-324/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0*g1^3-540/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g1^4+36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^5*g0^3*g1+162/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^5*g0^2*g1^2+216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^5*g0*g1^3+234/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^5*g1^4-126/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0^3*g1-486/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0^2*g1^2-594/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0*g1^3-738/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g1^4+270/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0^3*g1+972/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0^2*g1^2+1134/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0*g1^3+1512/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g1^4-414/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0^3*g1-1620/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0^2*g1^2-1998/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0*g1^3-2448/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g1^4+342/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0^3*g1+1458/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0^2*g1^2+1890/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0*g1^3+2142/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g1^4-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0^3*g1-486/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0^2*g1^2-648/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0*g1^3-702/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g1^4, 24/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^5*g0*g1^3-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0^2*g1^2-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0*g1^3-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g1^4+54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0^2*g1^2+36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0*g1^3+54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g1^4-54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0^2*g1^2-132/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0*g1^3-54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g1^4+18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0^2*g1^2+180/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0*g1^3+18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g1^4-72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0*g1^3+36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^5*g0^2*g1^2+72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^5*g0*g1^3+36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^5*g1^4-72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0^2*g1^2-288/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0*g1^3-72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g1^4+108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0^2*g1^2+648/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0*g1^3+108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g1^4-252/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0^2*g1^2-936/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0*g1^3-252/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g1^4+288/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0^2*g1^2+720/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0*g1^3+288/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g1^4-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0^2*g1^2-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0*g1^3-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g1^4+36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^5*g0^2*g1^2+144/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^5*g0*g1^3+36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^5*g1^4-126/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0^2*g1^2-396/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0*g1^3-126/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g1^4+270/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0^2*g1^2+756/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0*g1^3+270/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g1^4-414/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0^2*g1^2-1332/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0*g1^3-414/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g1^4+342/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0^2*g1^2+1260/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0*g1^3+342/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g1^4-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0^2*g1^2-432/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0*g1^3-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g1^4, 6/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0^4+6/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0^3*g1+6/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0*g1^3+30/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g1^4-6/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0^4-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0^3*g1-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0*g1^3-54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g1^4-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0^4+18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0^3*g1+18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0*g1^3-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g1^4+30/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0^4-6/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0^3*g1-6/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0*g1^3+78/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g1^4-12/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0^4-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g1^4+12/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0^4+60/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0^3*g1+60/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0*g1^3+156/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g1^4-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0^4-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0^3*g1-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0*g1^3-324/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g1^4+36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0^4-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0^3*g1-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0*g1^3+36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g1^4-12/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0^4+156/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0^3*g1+156/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0*g1^3+276/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g1^4-72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0^3*g1-72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0*g1^3-144/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g1^4+30/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0^4+78/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0^3*g1+78/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0*g1^3+246/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g1^4-54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0^4-162/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0^3*g1-162/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0*g1^3-486/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g1^4-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0^4+18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0^3*g1+18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0*g1^3-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g1^4+78/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0^4+138/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0^3*g1+138/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0*g1^3+510/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g1^4-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0^4-72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0^3*g1-72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0*g1^3-252/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g1^4, 18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0^3*g1+36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0^2*g1^2+18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0*g1^3+72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g1^4-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0^3*g1-72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0^2*g1^2-90/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0*g1^3-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g1^4-54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0^3*g1+162/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0*g1^3-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g1^4+90/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0^3*g1+72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0^2*g1^2-126/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0*g1^3+252/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g1^4-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0^3*g1-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0^2*g1^2+36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0*g1^3-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g1^4+36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0^3*g1+216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0^2*g1^2+324/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0*g1^3+288/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g1^4-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0^3*g1-432/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0^2*g1^2-540/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0*g1^3-648/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g1^4+108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0^3*g1-324/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0*g1^3+216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g1^4-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0^3*g1+432/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0^2*g1^2+972/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0*g1^3+360/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g1^4-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0^2*g1^2-432/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0*g1^3-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g1^4+90/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0^3*g1+324/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0^2*g1^2+378/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0*g1^3+504/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g1^4-162/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0^3*g1-648/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0^2*g1^2-810/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0*g1^3-972/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g1^4-54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0^3*g1+162/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0*g1^3-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g1^4+234/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0^3*g1+648/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0^2*g1^2+594/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0*g1^3+1116/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g1^4-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0^3*g1-324/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0^2*g1^2-324/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0*g1^3-540/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g1^4, 36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0^3*g1+36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0^2*g1^2+108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0*g1^3+108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g1^4-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0^3*g1-144/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0^2*g1^2-180/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0*g1^3-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g1^4-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0^3*g1+216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0^2*g1^2-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0*g1^3+180/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0^3*g1-144/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0^2*g1^2+324/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0*g1^3+216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g1^4-72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0^3*g1+36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0^2*g1^2-144/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0*g1^3-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g1^4+72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0^3*g1+504/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0^2*g1^2+504/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0*g1^3+648/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g1^4-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0^3*g1-864/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0^2*g1^2-1080/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0*g1^3-1296/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g1^4+216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0^3*g1-432/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0^2*g1^2+216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0*g1^3-72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0^3*g1+1440/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0^2*g1^2+792/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0*g1^3+1296/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g1^4-648/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0^2*g1^2-432/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0*g1^3-648/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g1^4+180/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0^3*g1+612/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0^2*g1^2+828/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0*g1^3+972/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g1^4-324/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0^3*g1-1296/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0^2*g1^2-1620/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0*g1^3-1944/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g1^4-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0^3*g1+216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0^2*g1^2-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0*g1^3+468/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0^3*g1+1008/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0^2*g1^2+1764/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0*g1^3+1944/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g1^4-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0^3*g1-540/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0^2*g1^2-864/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0*g1^3-972/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g1^4, 72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0^2*g1^2+144/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0*g1^3+72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g1^4-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0^2*g1^2-360/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0*g1^3-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g1^4-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0^2*g1^2+216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0*g1^3-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g1^4+252/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0^2*g1^2+72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0*g1^3+252/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g1^4-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0^2*g1^2-72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0*g1^3-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g1^4+288/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0^2*g1^2+1152/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0*g1^3+288/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g1^4-648/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0^2*g1^2-2160/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0*g1^3-648/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g1^4+216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0^2*g1^2-432/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0*g1^3+216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g1^4+360/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0^2*g1^2+2736/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0*g1^3+360/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g1^4-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0^2*g1^2-1296/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0*g1^3-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g1^4+504/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0^2*g1^2+1584/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0*g1^3+504/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g1^4-972/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0^2*g1^2-3240/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0*g1^3-972/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g1^4-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0^2*g1^2+216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0*g1^3-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g1^4+1116/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0^2*g1^2+2952/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0*g1^3+1116/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g1^4-540/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0^2*g1^2-1512/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0*g1^3-540/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g1^4, 108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0^2*g1^2+72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0*g1^3+108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g1^4-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0^3*g1-144/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0^2*g1^2-180/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0*g1^3-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g1^4+108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0^3*g1-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0^2*g1^2+108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0*g1^3-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0^3*g1+432/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0^2*g1^2+36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0*g1^3+216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g1^4+36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0^3*g1-180/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0^2*g1^2-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0*g1^3-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g1^4+144/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0^3*g1+360/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0^2*g1^2+576/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0*g1^3+648/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g1^4-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0^3*g1-864/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0^2*g1^2-1080/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0*g1^3-1296/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g1^4-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0^3*g1+432/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0^2*g1^2-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0*g1^3+504/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0^3*g1+288/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0^2*g1^2+1368/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0*g1^3+1296/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g1^4-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0^3*g1-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0^2*g1^2-648/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0*g1^3-648/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g1^4+144/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0^3*g1+684/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0^2*g1^2+792/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0*g1^3+972/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g1^4-324/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0^3*g1-1296/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0^2*g1^2-1620/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0*g1^3-1944/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g1^4+108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0^3*g1-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0^2*g1^2+108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0*g1^3+180/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0^3*g1+1584/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0^2*g1^2+1476/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0*g1^3+1944/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g1^4-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0^3*g1-756/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0^2*g1^2-756/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0*g1^3-972/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g1^4, 36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0^2*g1^2+216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0*g1^3+36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g1^4-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0^2*g1^2-360/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0*g1^3-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g1^4+108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0^2*g1^2-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0*g1^3+108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g1^4-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0^2*g1^2+648/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0*g1^3-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g1^4-288/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0*g1^3+360/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0^2*g1^2+1008/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0*g1^3+360/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g1^4-648/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0^2*g1^2-2160/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0*g1^3-648/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g1^4-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0^2*g1^2+432/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0*g1^3-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g1^4+936/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0^2*g1^2+1584/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0*g1^3+936/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g1^4-432/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0^2*g1^2-864/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0*g1^3-432/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g1^4+468/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0^2*g1^2+1656/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0*g1^3+468/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g1^4-972/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0^2*g1^2-3240/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0*g1^3-972/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g1^4+108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0^2*g1^2-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0*g1^3+108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g1^4+828/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0^2*g1^2+3528/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0*g1^3+828/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g1^4-432/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0^2*g1^2-1728/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0*g1^3-432/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g1^4, 12/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0^3*g1+12/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0*g1^3+24/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g1^4-6/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0^4-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0^3*g1-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0*g1^3-54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g1^4+18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0^4-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0^3*g1-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0*g1^3+18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g1^4-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0^4+42/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0^3*g1+42/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0*g1^3+30/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g1^4+6/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0^4-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0^3*g1-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0*g1^3-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g1^4+24/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0^4+48/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0^3*g1+48/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0*g1^3+168/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g1^4-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0^4-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0^3*g1-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0*g1^3-324/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g1^4-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0^4+36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0^3*g1+36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0*g1^3-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g1^4+84/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0^4+60/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0^3*g1+60/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0*g1^3+372/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g1^4-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0^4-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0^3*g1-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0*g1^3-180/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g1^4+24/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0^4+84/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0^3*g1+84/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0*g1^3+240/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g1^4-54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0^4-162/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0^3*g1-162/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0*g1^3-486/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g1^4+18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0^4-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0^3*g1-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0*g1^3+18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g1^4+30/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0^4+186/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0^3*g1+186/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0*g1^3+462/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g1^4-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0^4-90/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0^3*g1-90/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0*g1^3-234/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g1^4, 36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0^2*g1^2+72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g0*g1^3+36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^4*d1*g1^4-18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0^3*g1-72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0^2*g1^2-90/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g0*g1^3-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^3*d1^2*g1^4+54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0^3*g1-162/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g0*g1^3+108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0^2*d1^3*g1^4-54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0^3*g1+72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0^2*g1^2+306/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g0*g1^3-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d0*d1^4*g1^4+18/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0^3*g1-36/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0^2*g1^2-126/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0^2*d1^5*g0*g1^3+72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0^3*g1+216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0^2*g1^2+216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g0*g1^3+360/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^4*d1*g1^4-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0^3*g1-432/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0^2*g1^2-540/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g0*g1^3-648/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^3*d1^2*g1^4-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0^3*g1+324/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g0*g1^3-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0^2*d1^3*g1^4+252/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0^3*g1+432/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0^2*g1^2+108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g0*g1^3+936/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d0*d1^4*g1^4-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0^3*g1-216/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0^2*g1^2-108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g0*g1^3-432/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b0*b1*d1^5*g1^4+72/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0^3*g1+324/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0^2*g1^2+432/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g0*g1^3+468/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^4*d1*g1^4-162/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0^3*g1-648/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0^2*g1^2-810/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g0*g1^3-972/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^3*d1^2*g1^4+54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0^3*g1-162/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g0*g1^3+108/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0^2*d1^3*g1^4+90/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0^3*g1+648/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0^2*g1^2+1026/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g0*g1^3+828/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d0*d1^4*g1^4-54/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0^3*g1-324/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0^2*g1^2-486/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g0*g1^3-432/(d0^4-6*d0^2*d1^2+8*d0*d1^3-3*d1^4)*b1^2*d1^5*g1^4]: # Substitutions based on the model P := P0: P := subs(b0 = 1-3*b1, P): P := subs(d0 = 1-3*d1, P): P := subs(g0 = 1-3*g1, P): # Check that the polynomial parametrization lies in the probability simplex suma := 0: for i from 1 to nops(P) do suma := suma + P[i]: od: normal(expand(suma)); # Ideal of Invariants in Fourier coordinates Invariants := Matrix([ q11^2-q10*q12, q9*q11-q8*q12, q6*q11-q5*q12, q5*q11-q4*q12, q3*q11-q2*q12, q9*q10-q8*q11, q8*q10-q7*q12, q6*q10-q4*q12, q5*q10-q4*q11, q3*q10-q2*q11, q2*q10-q1*q12, q6*q8-q5*q9, q5*q8-q4*q9, q3*q8-q2*q9, q6*q7-q4*q8, q3*q7-q1*q9, q2*q7-q1*q8, q5^2-q4*q6, q3*q5-q2*q6, q3*q4-q2*q5, q2*q4-q1*q6, q6^2*q9-q3*q12^2, q5*q6*q9-q2*q12^2, q4*q6*q9-q2*q11*q12, q4*q5*q9-q1*q12^2, q4^2*q9-q1*q11*q12, q8^3-q7*q9^2, q2*q8^2-q1*q9^2, q4^2*q8-q1*q10*q12, q2^2*q8-q1*q3*q9, q4*q5*q7-q1*q10*q11, q4^2*q7-q1*q10^2, q2^3-q1*q3^2]): # Ideal of Invariants in probability coordinates Fourier := MatrixMatrixMultiply(F,PParam): PInvariants := Invariants: for i from 1 to nops(QParam) do PInvariants := subs(QParam[i] = Fourier[i, 1], PInvariants): od: # Evaluation of Invariants at the polynomial/rational parametrization num := op(PInvariants[1,1..-1])[1]: for j from 1 to num do coordpoly := PInvariants[1, j]: for i from 1 to op(PParam[1..-1,1])[1] do coordpoly := subs(PParam[i, 1] = P0[i], coordpoly): od: coordpoly :=expand(coordpoly): lprint(j,coordpoly); od: