## SE4PQ.txt # Svalues order of composition:Pun*Pup, Pan*Pap, Pcn*Pcp, Pgn*Pgp Svu:=(u+1)*(1+a+2*c+g+b-u)*(2*c-u)*(2+2*b+2*a+g+2*c-u): Sva:=(a+1)*(2*a+g+2)*(2*a+2*c+g+3)*(a+b+c+g+2)*(-u+3+g+2*c+2*b+2*a)*(a+b+2* c+g-u+2)*(4+2*b+2*a+g+2*c-u): Svc:=(2*c+2-u)*(2*c-u+1)*(2*c+g+2)*(2*b+2*c+g+3)*(2*a+2*c+g+3)*(a+b+c+g+2)* (-u+3+g+2*c+2*b+2*a)*(3+a+2*c+g+b-u)*(a+b+2*c+g-u+2)*(4+2*b+2*a+g+2*c-u): Svg:=-(g+1)*(2*c+g+2)*(2*b+g+2)*(2*b+2*c+g+3)*(2*a+g+2)*(2*a+2*c+g+3)*(a+b+ 3+c+g)*(a+b+c+g+2)*(-u+3+g+2*c+2*b+2*a)*(3+a+2*c+g+b-u)*(a+b+2*c+g-u+2)*(4+2*b+ 2*a+g+2*c-u): # (x,\theta,\partial)-expressions # shortform # Pun=x^2(x-1)^2dx^3 + x(x-1)P1(x)dx^2 + P2(x)dx + P1(x) [0***00] # Pan=x(x-1)^2dx^3+(x-1)P1(x)dx^2+P1(x)dx+const [00***0] # Pap=x^2(x-1)^2P1(x)dx^3 + x(x-1)P2(x)dx^2 + P3(x)dx + P2(x) [****00] # Pcn=x(x-1)P1(x)dx^3 + P2(x)dx^2 + P1(x)dx + const [00***0] # Pcp=x^2(x-1)^2P1(x)dx^3 + x(x-1)P2(x)dx^2 + P3(x)dx + P2(x) [****00] # Pgn=x(x-1)P1(x)dx^3 + P2(x)dx^2 + P1(x)dx + const [00***0] # Pgp=x^2(x-1)^2P1(x)dx^3 + x(x-1)P2(x)dx^2 + P3(x)dx + P2(x) [****00] ## PQ operators for u\pm1, a\pm1, c\pm1, g\pm2 Pup:=dx: Qup:=dx: Pun:=-x*(x-1)*(3*a*x+3*b*x+6*c*x+2*g*x-4*u*x-3*a-3*c-g+2*u)*dx^2+(2*a^2*x^2 +4*a*b*x^2+12*a*c*x^2+3*a*g*x^2-9*a*u*x^2+2*b^2*x^2+12*b*c*x^2+3*b*g*x^2-9*b*u* x^2+12*c^2*x^2+8*c*g*x^2-18*c*u*x^2+g^2*x^2-6*g*u*x^2+6*u^2*x^2-4*a^2*x-4*a*b*x -16*a*c*x-4*a*g*x+12*a*u*x+a*x^2-8*b*c*x-2*b*g*x+6*b*u*x+b*x^2-12*c^2*x-8*c*g*x +18*c*u*x+6*c*x^2-g^2*x+6*g*u*x+g*x^2-6*u^2*x-6*u*x^2+2*a^2+4*a*c+a*g-3*a*u-2*a *x+2*c^2+c*g-3*c*u-6*c*x-g*u-g*x+u^2+6*u*x+a+c-u)*dx+4*a*b*c-4*a*b*u+4*a*c*g-16 *a*c*u-4*a*g*u+2*b*c*g-8*b*c*u-2*b*g*u-8*c*g*u+4*a^2*c-4*a^2*u+8*a*c^2+6*a*u^2+ 4*b*c^2+3*b*u^2+4*c^2*g-12*c^2*u+c*g^2+9*c*u^2-g^2*u+3*g*u^2+6*a*c-8*a*u+2*b*c-\ 3*b*u+3*c*g-15*c*u-4*g*u-2*u^3+4*c^3+6*u^2-8*c^3*x+6*c^2-4*b^2*c*x-12*b*c^2*x-\ 12*a*c^2*x-8*c^2*g*x-2*c*g^2*x+2*g^2*u*x-8*b*c*x+11*b*u*x-9*b*u^2*x+4*a^2*u*x+4 *b^2*u*x-4*a^2*c*x+30*c*u*x-9*a*u^2*x+24*c^2*u*x-18*c*u^2*x-6*g*u^2*x-8*a*c*x+ 11*a*u*x-6*c*g*x+8*g*u*x-12*u^2*x-4*c*x+8*u*x+4*u^3*x-12*c^2*x-8*a*b*c*x+8*a*b* u*x-6*a*c*g*x+6*a*g*u*x-6*b*c*g*x+24*b*c*u*x+6*b*g*u*x+x^2*(x-1)^2*dx^3+24*a*c* u*x+16*c*g*u*x-4*u+2*c: Qun:=-x*(x-1)*(3*a*x+3*b*x+6*c*x+2*g*x-4*u*x-3*a-3*c-g+2*u)*dx^2+(2*a^2*x^2 +4*a*b*x^2+12*a*c*x^2+3*a*g*x^2-9*a*u*x^2+2*b^2*x^2+12*b*c*x^2+3*b*g*x^2-9*b*u* x^2+12*c^2*x^2+8*c*g*x^2-18*c*u*x^2+g^2*x^2-6*g*u*x^2+6*u^2*x^2-4*a^2*x-4*a*b*x -16*a*c*x-4*a*g*x+12*a*u*x+a*x^2-8*b*c*x-2*b*g*x+6*b*u*x+b*x^2-12*c^2*x-8*c*g*x +18*c*u*x+6*c*x^2-g^2*x+6*g*u*x+g*x^2-6*u^2*x-6*u*x^2+2*a^2+4*a*c+a*g-3*a*u-2*a *x+2*c^2+c*g-3*c*u-6*c*x-g*u-g*x+u^2+6*u*x+a+c-u)*dx+4*a*b*c-4*a*b*u+4*a*c*g-16 *a*c*u-4*a*g*u+2*b*c*g-8*b*c*u-2*b*g*u-8*c*g*u+4*a^2*c-4*a^2*u+8*a*c^2+6*a*u^2+ 4*b*c^2+3*b*u^2+4*c^2*g-12*c^2*u+c*g^2+9*c*u^2-g^2*u+3*g*u^2+6*a*c-8*a*u+2*b*c-\ 3*b*u+3*c*g-15*c*u-4*g*u-2*u^3+4*c^3+6*u^2-8*c^3*x+6*c^2-4*b^2*c*x-12*b*c^2*x-\ 12*a*c^2*x-8*c^2*g*x-2*c*g^2*x+2*g^2*u*x-8*b*c*x+11*b*u*x-9*b*u^2*x+4*a^2*u*x+4 *b^2*u*x-4*a^2*c*x+30*c*u*x-9*a*u^2*x+24*c^2*u*x-18*c*u^2*x-6*g*u^2*x-8*a*c*x+ 11*a*u*x-6*c*g*x+8*g*u*x-12*u^2*x-4*c*x+8*u*x+4*u^3*x-12*c^2*x-8*a*b*c*x+8*a*b* u*x-6*a*c*g*x+6*a*g*u*x-6*b*c*g*x+24*b*c*u*x+6*b*g*u*x+x^2*(x-1)^2*dx^3+24*a*c* u*x+16*c*g*u*x-4*u+2*c: Pap:=12+16*a^2*b*c-6*a^2*b*u+16*a^2*c*g-6*a^2*g*u+4*a*b^2*c-2*a*b^2*u+8*a*b *c^2-3*a*b*u^2+8*a*c^2*g+12*a*c^2*u+5*a*c*g^2-15*a*c*u^2-2*a*g^2*u-3*a*g*u^2+2* b^2*c*u+8*b*c^2*u-8*b*c*u^2-2*b*g*u^2+8*c^2*g*u+2*c*g^2*u-8*c*g*u^2+46*a*b*c-19 *a*b*u+47*a*c*g-17*a*c*u-19*a*g*u+14*b*c*g-4*b*c*u-6*b*g*u-4*c*g*u+12*a^3*c-4*a ^3*u+12*a^2*c^2-3*a^2*u^2+4*a*c^3-b^2*u^2+8*c^3*u-12*c^2*u^2-g^2*u^2+56*a^2*c-\ 21*a^2*u+46*a*c^2-3*a*u^2+6*b^2*c-3*b^2*u+16*b*c^2-2*b*u^2+16*c^2*g+4*c^2*u+7*c *g^2-13*c*u^2-3*g^2*u-2*g*u^2+82*a*c-33*a*u+32*b*c-14*b*u+33*c*g-21*c*u-14*g*u- u^4+4*u^3+12*c^3+u^2+(2*a^2*c*x^3-2*a^2*u*x^3+4*a*b*c*x^3-4*a*b*u*x^3+8*a*c^2*x ^3+4*a*c*g*x^3-14*a*c*u*x^3-4*a*g*u*x^3+5*a*u^2*x^3+2*b^2*c*x^3-2*b^2*u*x^3+8*b *c^2*x^3+4*b*c*g*x^3-14*b*c*u*x^3-4*b*g*u*x^3+5*b*u^2*x^3+8*c^3*x^3+8*c^2*g*x^3 -20*c^2*u*x^3+2*c*g^2*x^3-14*c*g*u*x^3+14*c*u^2*x^3-2*g^2*u*x^3+5*g*u^2*x^3-3*u ^3*x^3-14*a^2*c*x^2+14*a^2*u*x^2-2*a^2*x^3-18*a*b*c*x^2+18*a*b*u*x^2-4*a*b*x^3-\ 34*a*c^2*x^2-17*a*c*g*x^2+57*a*c*u*x^2-6*a*c*x^3+17*a*g*u*x^2-4*a*g*x^3-20*a*u^ 2*x^2+a*u*x^3-4*b^2*c*x^2+4*b^2*u*x^2-2*b^2*x^3-18*b*c^2*x^2-9*b*c*g*x^2+31*b*c *u*x^2-6*b*c*x^3+9*b*g*u*x^2-4*b*g*x^3-11*b*u^2*x^2+b*u*x^3-20*c^3*x^2-20*c^2*g *x^2+48*c^2*u*x^2-4*c^2*x^3-5*c*g^2*x^2+34*c*g*u*x^2-6*c*g*x^3-33*c*u^2*x^2-4*c *u*x^3+5*g^2*u*x^2-2*g^2*x^3-12*g*u^2*x^2+g*u*x^3+7*u^3*x^2+3*u^2*x^3+4*a^3*x+2 *a^2*b*x+24*a^2*c*x+4*a^2*g*x-20*a^2*u*x+14*a^2*x^2-2*a*b^2*x+14*a*b*c*x-14*a*b *u*x+18*a*b*x^2+36*a*c^2*x+20*a*c*g*x-56*a*c*u*x+9*a*c*x^2+a*g^2*x-18*a*g*u*x+ 17*a*g*x^2+19*a*u^2*x+11*a*u*x^2-4*a*x^3+2*b^2*c*x-2*b^2*u*x+4*b^2*x^2+12*b*c^2 *x+6*b*c*g*x-20*b*c*u*x+5*b*c*x^2-6*b*g*u*x+9*b*g*x^2+7*b*u^2*x+6*b*u*x^2-4*b*x ^3+16*c^3*x+16*c^2*g*x-36*c^2*u*x-6*c^2*x^2+4*c*g^2*x-26*c*g*u*x+7*c*g*x^2+24*c *u^2*x+33*c*u*x^2-12*c*x^3-4*g^2*u*x+5*g^2*x^2+9*g*u^2*x+5*g*u*x^2-4*g*x^3-5*u^ 3*x-15*u^2*x^2+6*u*x^3-4*a^3-2*a^2*b-12*a^2*c-4*a^2*g+8*a^2*u-4*a^2*x-4*a*b*c-a *b*g+3*a*b*u-14*a*b*x-12*a*c^2-8*a*c*g+16*a*c*u+12*a*c*x-a*g^2+6*a*g*u-9*a*g*x-\ 5*a*u^2-23*a*u*x+31*a*x^2-4*b^2*x-2*b*c^2-b*c*g+3*b*c*u-2*b*c*x+b*g*u-6*b*g*x-b *u^2-5*b*u*x+17*b*x^2-4*c^3-4*c^2*g+8*c^2*u+16*c^2*x-c*g^2+6*c*g*u+2*c*g*x-5*c* u^2-38*c*u*x+32*c*x^2+g^2*u-3*g^2*x-2*g*u^2-9*g*u*x+17*g*x^2+u^3+15*u^2*x-10*u* x^2-8*a^2-a*b-16*a*c-4*a*g+12*a*u-24*a*x-b*c+b*u-14*b*x-8*c^2-4*c*g+12*c*u-18*c *x+4*g*u-13*g*x-4*u^2+2*u*x+12*x^2-3*a-3*c+3*u-12*x)*dx+8*c^3*x^2+2*u^4*x-16*c^ 3*x+38*c^2-u^4*x^2+8*c^2*g*x^2-b*u^2*x^2-3*b*u*x^2+2*c*g^2*x^2-4*b*u^3*x-g^2*u* x^2-4*b^2*c*x+24*c^2*u^2*x+8*a*c^2*x^2+2*b^2*c*x^2-16*b*c^2*x+6*b*c*x^2-28*a*c^ 2*x+2*g^2*u^2*x-16*c^2*g*x-4*c*g^2*x+2*g^2*u*x-20*b*c*x+10*b*u*x-a^2*u*x^2+6*b* u^2*x-16*c^3*u*x-12*c*u^3*x+8*b*c^2*x^2-4*g*u^3*x+6*a^2*u*x-b^2*u*x^2+2*b^2*u^2 *x+2*b^2*u*x-12*a^2*c*x-7*a*u^3*x+6*a^2*u^2*x-12*c^2*u^2*x^2-a^2*u^2*x^2+2*g*u^ 3*x^2+8*c^3*u*x^2-g^2*u^2*x^2-b^2*u^2*x^2+2*a^2*c*x^2+2*a*u^3*x^2+6*c*u^3*x^2+2 *b*u^3*x^2-8*c*u*x^2+16*c*u*x-a*u^2*x^2-6*c*u^2*x^2-g*u^2*x^2+6*a*c*x^2+9*a*u^2 *x-3*a*u*x^2-12*c^2*u*x+6*c*g*x^2+24*c*u^2*x+5*g*u^2*x-3*g*u*x^2-32*a*c*x+16*a* u*x-18*c*g*x+9*g*u*x+u^2*x^2+4*c*x^2+u^2*x-2*u*x^2-20*c*x+10*u*x+2*u^3*x^2+12*c ^2*x^2-7*u^3*x-36*c^2*x+x^2*(x-1)^2*(a*x+b*x+2*c*x+g*x-u*x-2*a-b-2*c-g+u+2*x-3) *dx^3-x*(x-1)*(a^2*x^2+2*a*b*x^2+6*a*c*x^2+2*a*g*x^2-4*a*u*x^2+b^2*x^2+6*b*c*x^ 2+2*b*g*x^2-4*b*u*x^2+8*c^2*x^2+6*c*g*x^2-10*c*u*x^2+g^2*x^2-4*g*u*x^2+3*u^2*x^ 2-7*a^2*x-8*a*b*x-21*a*c*x-8*a*g*x+13*a*u*x-a*x^2-b^2*x-9*b*c*x-3*b*g*x+6*b*u*x -b*x^2-14*c^2*x-11*c*g*x+17*c*u*x+2*c*x^2-2*g^2*x+7*g*u*x-g*x^2-5*u^2*x-3*u*x^2 +6*a^2+3*a*b+12*a*c+5*a*g-7*a*u-8*a*x+3*b*c+b*g-2*b*u-2*b*x+6*c^2+5*c*g-7*c*u-\ 14*c*x+g^2-3*g*u-3*g*x+2*u^2+11*u*x-6*x^2+9*a+9*c+3*g-6*u+6*x)*dx^2-2*a*b*u*x^2 -28*a*c^2*u*x+4*a*c*g*x^2+28*a*c*u^2*x+7*a*g*u^2*x-2*a*g*u*x^2-4*b^2*c*u*x-16*b *c^2*u*x+4*b*c*g*x^2+16*b*c*u^2*x-2*b*c*u*x^2+4*b*g*u^2*x-2*b*g*u*x^2-16*c^2*g* u*x-4*c*g^2*u*x+16*c*g*u^2*x-16*a*b*c*x+8*a*b*u*x-14*a*c*g*x+7*a*g*u*x-8*b*c*g* x-4*b*c*u*x+4*b*g*u*x+4*a*b*c*x^2+8*a*b*u^2*x+2*a^2*c*u*x^2-2*a*b*u^2*x^2+8*a*c ^2*u*x^2-8*a*c*u^2*x^2-2*a*g*u^2*x^2+2*b^2*c*u*x^2+8*b*c^2*u*x^2-8*b*c*u^2*x^2-\ 2*b*g*u^2*x^2+8*c^2*g*u*x^2+2*c*g^2*u*x^2-8*c*g*u^2*x^2-12*a^2*c*u*x-2*a*c*u*x^ 2-2*c*g*u*x^2-4*a*c*u*x-2*c*g*u*x-8*b*c*g*u*x+4*a*b*c*u*x^2+4*a*c*g*u*x^2+4*b*c *g*u*x^2-14*a*c*g*u*x-16*a*b*c*u*x+g^3+44*a^2+36*b*a+39*g*a+4*b^2+13*g*b+7*g^2+ 31*g*a^2+8*b^2*a+23*g*b*a+12*g^2*a+2*g*b^2+3*g^2*b+22*a^3+30*b*a^2+2*g*b^2*a+3* g^2*b*a+g^3*a+4*b^2*a^2+10*g*b*a^2+5*g^2*a^2+4*a^4+8*b*a^3+8*g*a^3+10*a*b*c*g+2 *a*b*c*u-4*a*b*g*u+2*a*c*g*u+4*b*c*g*u+38*a+14*b+4*a*u^3+2*b*u^3+6*c*u^3+2*g*u^ 3-16*u+38*c+16*g: Qap:=18+16*a^2*b*c-6*a^2*b*u+16*a^2*c*g-6*a^2*g*u+4*a*b^2*c-2*a*b^2*u+8*a*b *c^2-3*a*b*u^2+8*a*c^2*g+12*a*c^2*u+5*a*c*g^2-15*a*c*u^2-2*a*g^2*u-3*a*g*u^2+2* b^2*c*u+8*b*c^2*u-8*b*c*u^2-2*b*g*u^2+8*c^2*g*u+2*c*g^2*u-8*c*g*u^2+58*a*b*c-27 *a*b*u+65*a*c*g-43*a*c*u-31*a*g*u+16*b*c*g-8*b*c*u-8*b*g*u-14*c*g*u+26*a*g*x+12 *b*g*x+12*a^3*c-4*a^3*u+12*a^2*c^2-3*a^2*u^2+4*a*c^3-b^2*u^2+8*c^3*u-12*c^2*u^2 -g^2*u^2+80*a^2*c-35*a^2*u+70*a*c^2+4*a*u^2+6*b^2*c-3*b^2*u+20*b*c^2-b*u^2+24*c ^2*g-8*c^2*u+9*c*g^2-7*c*u^2-5*g^2*u+g*u^2+132*a*c-64*a*u+42*b*c-21*b*u+47*c*g-\ 47*c*u-25*g*u-u^4+3*u^3+20*c^3+8*u^2-12*x^2*g+24*x*b+30*x*g-12*x^2*a-12*x^2*b-6 *b^2*x^2-6*g^2*x^2+20*a^2*x-6*a^2*x^2+24*c^3*x^2+2*u^4*x-40*c^3*x+62*c^2+54*a*x -u^4*x^2-12*a*b*x^2-12*a*g*x^2-12*b*g*x^2+24*a*b*x+24*c^2*g*x^2+8*b*u^2*x^2+2*b *u*x^2+6*c*g^2*x^2-4*b*u^3*x-5*g^2*u*x^2-8*b^2*c*x+24*c^2*u^2*x+24*a*c^2*x^2+6* 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u-22*b*x-10*c^2-5*c*g+15*c*u-48*c*x+5*g*u-29*g*x-5*u^2+16*u*x+6*x^2-6*a-6*c+6*u -30*x)*dx+4*b^2*x+8*g^2*x-10*a*b*u*x^2-28*a*c^2*u*x+12*a*c*g*x^2+28*a*c*u^2*x+7 *a*g*u^2*x-10*a*g*u*x^2-4*b^2*c*u*x-16*b*c^2*u*x+12*b*c*g*x^2+16*b*c*u^2*x-28*b *c*u*x^2+4*b*g*u^2*x-10*b*g*u*x^2-16*c^2*g*u*x-4*c*g^2*u*x+16*c*g*u^2*x-36*a*b* c*x+28*a*b*u*x-34*a*c*g*x+27*a*g*u*x-18*b*c*g*x+26*b*c*u*x+14*b*g*u*x+12*a*b*c* x^2+8*a*b*u^2*x+2*a^2*c*u*x^2-2*a*b*u^2*x^2+8*a*c^2*u*x^2-8*a*c*u^2*x^2-2*a*g*u ^2*x^2+2*b^2*c*u*x^2+8*b*c^2*u*x^2-8*b*c*u^2*x^2-2*b*g*u^2*x^2+8*c^2*g*u*x^2+2* c*g^2*u*x^2-8*c*g*u^2*x^2-12*a^2*c*u*x-28*a*c*u*x^2-28*c*g*u*x^2+54*a*c*u*x+34* c*g*u*x-8*b*c*g*u*x+4*a*b*c*u*x^2+4*a*c*g*u*x^2+4*b*c*g*u*x^2-14*a*c*g*u*x-16*a *b*c*u*x+g^3+70*a^2+48*b*a+56*g*a+4*b^2+15*g*b+8*g^2+41*g*a^2+8*b^2*a+27*g*b*a+ 15*g^2*a+2*g*b^2+3*g^2*b+30*a^3+38*b*a^2+2*g*b^2*a+3*g^2*b*a+g^3*a+4*b^2*a^2+10 *g*b*a^2+5*g^2*a^2+4*a^4+8*b*a^3+8*g*a^3+10*a*b*c*g+2*a*b*c*u-4*a*b*g*u+2*a*c*g *u+4*b*c*g*u+30*x+62*a+18*b+4*a*u^3+2*b*u^3+6*c*u^3+2*g*u^3-32*u+62*c+21*g: Pan:=x*(x-1)^2*dx^3-(x-1)*(a*x+3*b*x+4*c*x+g*x-3*u*x-a-c+u-x+1)*dx^2+(-4*a^ 2*x-2*a*b*x-2*a*c*x-4*a*g*x-2*a*u*x+2*b^2*x+6*b*c*x-6*b*u*x+4*c^2*x-8*c*u*x-g^2 *x-2*g*u*x+3*u^2*x+4*a^2+2*a*b+2*a*c+4*a*g+2*a*u-6*a*x-2*b*c+b*g+3*b*u-2*b*x-2* c^2+c*g+5*c*u-2*c*x+g^2+g*u-3*g*x-2*u^2-u*x+6*a+3*b+3*c+3*g-2*x+2)*dx+(2*a+g+u+ 1)*(2+2*b+2*a+g+2*c-u)*(1+a+2*c+g+b-u): Qan:=x*(x-1)^2*dx^3-(x-1)*(a*x+3*b*x+4*c*x+g*x-3*u*x-a-c+u-4*x+2)*dx^2+(-4* a^2*x-2*a*b*x-2*a*c*x-4*a*g*x-2*a*u*x+2*b^2*x+6*b*c*x-6*b*u*x+4*c^2*x-8*c*u*x-g ^2*x-2*g*u*x+3*u^2*x+4*a^2+2*a*b+2*a*c+4*a*g+2*a*u-4*a*x-2*b*c+b*g+3*b*u-6*b*x-\ 2*c^2+c*g+5*c*u-8*c*x+g^2+g*u-3*g*x-2*u^2+5*u*x+4*a+4*b+6*c+2*g-4*u+2*x-2)*dx+( 2*a+g+u+1)*(2*a+2*b+2*c+g-u)*(-u+a+g+2*c+b): Pcp:=72+40*a^4*b*u*x^2+80*a^4*c*u*x^2+32*a^4*g*u*x^2+80*a^3*b^2*u*x^2-144*a ^3*b*u^2*x^2+336*a^3*c^2*u*x^2-300*a^3*c*u^2*x^2+50*a^3*g^2*u*x^2-114*a^3*g*u^2 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