This file contains the form versions of the amplitudes B and C defined in the paper. The scattering lengths are in there as well, the lowest one in each channel notation TX2 where X stands for the the channel as described in the paper. If you use these formulas please cite the paper: J. Bijnens and J. Lu, Meson-meson scattering in QCDlike theories, LU TP 11-07, arxiv:1102. The notation is essentially the same as in the paper except: k_i : Ki L_i^r: Lir K_i^r : KKi \alpha_1 : Ai \beta_i : bi \gamma_i : ci \delta_i : di n : nf s,t,u : ss,tt,uu s-u,t-u : smu,tmu pi_16 : pi16 the factors of x_2 are often suppressed 1/epsb2 is lambda_2 1/epsb1 is lambda_1, these give the divergences that the Ki should absorb In the lowest order s+t+u=4 has not been used to rewrite the result in the simplest form *** complex or QCD or SU(n)xSU(n)/SU(n) ********************************* BB2 = + ( 1/3 ) + uu * ( 1/6 ) + tt * ( - 1/3 ) + ss * ( 1/6 ); B4P = + ( 2*nf^-1*Lp + 2*nf^-1*pi16 + 16*L8r + 16*L0r - 2/3*nf*Lp - 5/9* nf*pi16 ) + smu^2 * ( L3r - 1/48*nf*Lp - 1/36*nf*pi16 ) + tt * ( - 4*L5r - 16*L0r + 5/12*nf*Lp + 11/36*nf*pi16 ) + tt^2 * ( L3r + 4*L0r - 1/16*nf*Lp - 1/24*nf*pi16 ); C4P = + ( - 2*nf^-2*Lp - 2*nf^-2*pi16 + 32*L6r - 32*L4r + 32*L1r ) + tmu^2 * ( - 1/8*Lp + 2*L2r - 1/8*pi16 ) + ss * ( 16*L4r - 32*L1r ) + ss^2 * ( - 3/8*Lp + 2*L2r + 8*L1r - 3/8*pi16 ); B6P = + ( 19*nf^-2*Lp^2 + 4*nf^-2*pi16*Lp - 35/2*nf^-2*pi16^2 + 224* nf^-1*L8r*Lp - 96*nf^-1*L5r*Lp + 64/3*nf^-1*L3r*Lp + 64/3*nf^-1*L0r* Lp + 192*nf^-1*pi16*L8r - 64*nf^-1*pi16*L5r + 256/9*nf^-1*pi16*L3r + 256/9*nf^-1*pi16*L0r + 1/3*Lp^2 - 512*L8r^2 - 32*L7r*Lp - 160*L6r*Lp + 256*L5r*L8r + 64/3*L4r*Lp - 224/3*L2r*Lp - 64*L1r*Lp + 96*KK39 - 64*KK37 + 96*KK25 - 96*KK17 + 32*KK13 + 64*KK3 - 26/9*pi16*Lp - 128* pi16*L6r + 256/9*pi16*L4r - 368/9*pi16*L2r - 32/3*pi16*L1r - 181/54* pi16^2 + 4/9*pi^2*pi16^2 - 64*nf*L8r*Lp - 512*nf*L6r*L8r + 40/3*nf* L5r*Lp + 256*nf*L4r*L8r - 8*nf*L3r*Lp - 80/3*nf*L0r*Lp + 32*nf*KK40 + 32*nf*KK26 - 96*nf*KK18 + 32*nf*KK14 - 32*nf*pi16*L8r + 64/9*nf* pi16*L5r - 8/3*nf*pi16*L3r - 80/9*nf*pi16*L0r + 29/36*nf^2*Lp^2 + 229/ 216*nf^2*pi16*Lp + 1645/1728*nf^2*pi16^2 + 1/27*nf^2*pi^2*pi16^2 ) + smu^2 * ( 20/3*nf^-1*L3r*Lp + 20/3*nf^-1*L0r*Lp + 56/9*nf^-1*pi16* L3r + 56/9*nf^-1*pi16*L0r - 7/48*Lp^2 + 8/3*L4r*Lp - 4/3*L2r*Lp + 4* KK31 + 2*KK11 + 2*KK7 + 8*KK5 + 17/144*pi16*Lp + 20/9*pi16*L4r - 31/9 *pi16*L2r - 10/3*pi16*L1r - 115/1728*pi16^2 - 1/144*pi^2*pi16^2 - 1/3 *nf*L5r*Lp - 2*nf*L3r*Lp - 4/3*nf*L0r*Lp + 4*nf*KK18 + 2*nf*KK8 - 4/9 *nf*pi16*L5r - 11/6*nf*pi16*L3r - 13/9*nf*pi16*L0r + 11/288*nf^2*Lp^2 + 29/216*nf^2*pi16*Lp + 421/3456*nf^2*pi16^2 - 1/108*nf^2*pi^2* pi16^2 ) + tt * ( - 3/2*nf^-2*Lp^2 + 3*nf^-2*pi16^2 + 16*nf^-1*L3r*Lp + 16* nf^-1*L0r*Lp - 16*nf^-1*pi16*L3r - 16*nf^-1*pi16*L0r - 13/3*Lp^2 + 48 *L6r*Lp + 64*L5r*L8r - 32*L5r^2 + 32/3*L4r*Lp + 248/3*L2r*Lp + 176/3* L1r*Lp + 32*KK37 - 16*KK33 - 32*KK28 - 16*KK23 - 16*KK19 + 64*KK17 - 32*KK13 - 96*KK3 - 37/36*pi16*Lp + 48*pi16*L6r + 32/9*pi16*L4r + 512/ 9*pi16*L2r + 80/9*pi16*L1r - 25/432*pi16^2 - 13/36*pi^2*pi16^2 + 8*nf *L8r*Lp + 20/3*nf*L5r*Lp + 64*nf*L5r*L6r - 32*nf*L4r*L5r + 4/3*nf*L3r *Lp + 24*nf*L0r*Lp - 8*nf*KK20 + 64*nf*KK18 - 32*nf*KK14 + 8*nf*pi16* L8r + 8/9*nf*pi16*L5r + 16/9*nf*pi16*L3r + 8*nf*pi16*L0r - 17/36*nf^2 *Lp^2 - 445/432*nf^2*pi16*Lp - 3865/10368*nf^2*pi16^2 - 5/72*nf^2* pi^2*pi16^2 ) + tt*smu^2 * ( - 5/64*Lp^2 + 25/12*L2r*Lp + 5/6*L1r*Lp - 4*KK5 + 3* KK1 - 13/96*pi16*Lp + 35/18*pi16*L2r + 7/9*pi16*L1r + 23/1152*pi16^2 - 1/96*pi^2*pi16^2 + 23/24*nf*L3r*Lp + 7/12*nf*L0r*Lp + 17/18*nf* pi16*L3r + 4/9*nf*pi16*L0r - 5/384*nf^2*Lp^2 - 203/6912*nf^2*pi16*Lp - 1933/165888*nf^2*pi16^2 - 1/3456*nf^2*pi^2*pi16^2 ) + tt^2 * ( 20/3*nf^-1*L3r*Lp + 20/3*nf^-1*L0r*Lp + 56/9*nf^-1*pi16* L3r + 56/9*nf^-1*pi16*L0r + 27/16*Lp^2 - 8*L4r*Lp - 40*L2r*Lp - 56/3* L1r*Lp - 4*KK31 + 16*KK28 - 16*KK17 + 8*KK13 + 2*KK11 + 2*KK7 + 8*KK5 + 48*KK3 + 29/16*pi16*Lp - 20/3*pi16*L4r - 31*pi16*L2r - 62/9*pi16* L1r - 23/192*pi16^2 + 3/16*pi^2*pi16^2 - nf*L5r*Lp - 8/3*nf*L3r*Lp - 8*nf*L0r*Lp - 12*nf*KK18 + 8*nf*KK14 + 2*nf*KK8 - 2/3*nf*pi16*L5r - 25/18*nf*pi16*L3r - 7/3*nf*pi16*L0r + 29/288*nf^2*Lp^2 + 49/216*nf^2* pi16*Lp + 445/5184*nf^2*pi16^2 + 1/72*nf^2*pi^2*pi16^2 ) + tt^3 * ( - 15/64*Lp^2 + 25/4*L2r*Lp + 5/2*L1r*Lp - 4*KK5 - 8*KK3 + KK1 - 13/32*pi16*Lp + 35/6*pi16*L2r + 7/3*pi16*L1r + 23/384*pi16^2 - 1/32*pi^2*pi16^2 + 5/24*nf*L3r*Lp + 5/12*nf*L0r*Lp + 5/18*nf*pi16* L3r + 2/9*nf*pi16*L0r - 5/1152*nf^2*Lp^2 - 19/2304*nf^2*pi16*Lp - 1015/165888*nf^2*pi16^2 + 1/3456*nf^2*pi^2*pi16^2 ); C6P = + ( - 14*nf^-3*Lp^2 - 12*nf^-3*pi16*Lp + 10*nf^-3*pi16^2 - 192* nf^-2*L8r*Lp + 96*nf^-2*L5r*Lp - 192*nf^-2*L3r*Lp - 192*nf^-2*L0r*Lp - 192*nf^-2*pi16*L8r + 64*nf^-2*pi16*L5r - 64*nf^-2*pi16*L3r - 64* nf^-2*pi16*L0r + 2*nf^-1*Lp^2 + 64*nf^-1*L7r*Lp + 64*nf^-1*L6r*Lp - 96*nf^-1*L4r*Lp + 32*nf^-1*L2r*Lp + 128*nf^-1*L1r*Lp + 4*nf^-1*pi16* Lp + 64*nf^-1*pi16*L6r - 64*nf^-1*pi16*L4r + 64*nf^-1*pi16*L1r + 3* nf^-1*pi16^2 - 32*L8r*Lp - 1024*L6r*L8r + 16*L5r*Lp + 512*L5r*L6r + 512*L4r*L8r - 256*L4r*L5r + 128*KK40 - 128*KK35 + 128*KK26 - 128*KK21 - 64*KK20 - 128*KK18 + 64*KK9 + 128*KK2 - 64*nf*L6r*Lp - 1024*nf* L6r^2 + 64*nf*L4r*Lp + 1024*nf*L4r*L6r - 256*nf*L4r^2 - 64*nf*L1r*Lp + 192*nf*KK27 - 128*nf*KK22 + 64*nf*KK10 ) + tmu^2 * ( - 2*L5r*Lp - 4*L0r*Lp + 8*KK29 + 4*KK15 - 2*pi16*L5r + 2*pi16*L3r + 5/24*nf*Lp^2 - 4*nf*L2r*Lp + 4*nf*KK16 + 1/8*nf*pi16*Lp + 7/32*nf*pi16^2 + 1/144*nf*pi^2*pi16^2 ) + ss * ( 416/3*nf^-2*L3r*Lp + 416/3*nf^-2*L0r*Lp + 608/9*nf^-2*pi16* L3r + 608/9*nf^-2*pi16*L0r - 3*nf^-1*Lp^2 + 32*nf^-1*L4r*Lp - 64/3* nf^-1*L2r*Lp - 96*nf^-1*L1r*Lp - nf^-1*pi16*Lp + 32*nf^-1*pi16*L4r - 16/9*nf^-1*pi16*L2r - 64*nf^-1*pi16*L1r + 25/4*nf^-1*pi16^2 - 1/3* nf^-1*pi^2*pi16^2 - 48*L8r*Lp + 24*L5r*Lp - 256*L4r*L8r + 128*L4r*L5r - 128/3*L3r*Lp - 16*L0r*Lp - 32*KK38 + 64*KK35 - 32*KK32 + 64*KK21 + 32*KK20 + 128*KK18 - 64*KK9 - 192*KK2 - 48*pi16*L8r + 24*pi16*L5r - 176/9*pi16*L3r + 37/36*nf*Lp^2 - 32*nf*L6r*Lp + 16*nf*L4r*Lp - 256 *nf*L4r*L6r + 128*nf*L4r^2 - 16*nf*L2r*Lp + 64*nf*KK22 - 64*nf*KK10 - 31/12*nf*pi16*Lp - 32*nf*pi16*L6r + 32*nf*pi16*L4r - 32*nf*pi16* L1r - 373/1296*nf*pi16^2 - 2/27*nf*pi^2*pi16^2 ) + ss*tmu^2 * ( - L3r*Lp - 3*L0r*Lp - 2*KK6 + 6*KK4 - 5/6*pi16*L3r - 3*pi16*L0r + 5/192*nf*Lp^2 + 1/64*nf*pi16*Lp - 437/6912*nf*pi16^2 + 5/576*nf*pi^2*pi16^2 ) + ss^2 * ( - 80/3*nf^-2*L3r*Lp - 80/3*nf^-2*L0r*Lp - 224/9*nf^-2* pi16*L3r - 224/9*nf^-2*pi16*L0r + 16/3*nf^-1*L2r*Lp + 16*nf^-1*L1r*Lp + 40/9*nf^-1*pi16*L2r + 16*nf^-1*pi16*L1r - 6*L5r*Lp + 88/3*L3r*Lp + 20/3*L0r*Lp + 16*KK32 - 8*KK29 - 32*KK18 + 4*KK15 + 16*KK9 + 96* KK2 - 6*pi16*L5r + 166/9*pi16*L3r + 8/9*pi16*L0r - 13/36*nf*Lp^2 - 16 *nf*L4r*Lp + 20/3*nf*L2r*Lp + 32*nf*L1r*Lp + 4*nf*KK16 + 16*nf*KK10 + 11/12*nf*pi16*Lp - 16*nf*pi16*L4r + 8/9*nf*pi16*L2r + 32*nf*pi16* L1r + 625/1296*nf*pi16^2 - 25/432*nf*pi^2*pi16^2 ) + ss^3 * ( - 17/3*L3r*Lp - 11/3*L0r*Lp + 2*KK6 + 2*KK4 - 16*KK2 - 97/18*pi16*L3r - 29/9*pi16*L0r + 55/192*nf*Lp^2 - 8/3*nf*L2r*Lp - 8* nf*L1r*Lp + 101/192*nf*pi16*Lp - 20/9*nf*pi16*L2r - 8*nf*pi16*L1r - 115/6912*nf*pi16^2 + 19/576*nf*pi^2*pi16^2 ); B4S = + Jb(ss)* ( - nf^-1 + 1/12*nf*tmu - 1/48*nf*ss*tmu + 1/16*nf*ss^2 ); B4T = 0; C4S = + Jb(ss)* ( 2*nf^-2 + 1/4*ss^2 ); C4T = + Jb(tt)* ( 1 - tt + 1/4*tt^2 ); B6S = + Jb(ss)* ( - 12*nf^-2*Lp - nf^-2*Lp*ss + 20*nf^-2*pi16 - 1/2* nf^-2*pi16*tmu + 2*nf^-2*pi16*ss - 96*nf^-1*L8r + 32*nf^-1*L5r - 160/ 3*nf^-1*L3r + 128/3*nf^-1*L3r*ss - 40/3*nf^-1*L3r*ss^2 - 160/3*nf^-1* L0r + 128/3*nf^-1*L0r*ss - 40/3*nf^-1*L0r*ss^2 + 8/3*Lp - 1/3*Lp*tmu - 5/3*Lp*ss + 1/12*Lp*ss*tmu + 4/3*Lp*ss^2 - 5/24*Lp*ss^3 + 16*L6r* ss + 16/3*L4r*tmu - 4/3*L4r*ss*tmu - 4*L4r*ss^2 + 32/3*L2r*ss + 4/3* L2r*ss*tmu - 28/3*L2r*ss^2 - 1/3*L2r*ss^2*tmu + 8/3*L2r*ss^3 + 16/3* L1r*ss - 8/3*L1r*ss*tmu - 8/3*L1r*ss^2 + 2/3*L1r*ss^2*tmu + 4/3*L1r* ss^3 - 20/9*pi16 + 10/9*pi16*tmu + 65/36*pi16*ss - 5/72*pi16*ss*tmu - 13/9*pi16*ss^2 + 17/72*pi16*ss^3 + 8*nf*L8r*ss + 4/3*nf*L5r*tmu - 4*nf*L5r*ss - 1/3*nf*L5r*ss*tmu + nf*L5r*ss^2 + 16/3*nf*L3r*ss - 2/3* nf*L3r*ss*tmu - 14/3*nf*L3r*ss^2 + 1/6*nf*L3r*ss^2*tmu + 4/3*nf*L3r* ss^3 + 8/3*nf*L0r*ss + 4/3*nf*L0r*ss*tmu - 4/3*nf*L0r*ss^2 - 1/3*nf* L0r*ss^2*tmu + 2/3*nf*L0r*ss^3 - 1/12*nf^2*Lp*tmu - 5/36*nf^2*Lp*ss + 1/48*nf^2*Lp*ss*tmu + 7/144*nf^2*Lp*ss^2 - 5/144*nf^2*Lp*ss^3 - 11/ 48*nf^2*pi16*tmu + 5/12*nf^2*pi16*ss + 17/216*nf^2*pi16*ss*tmu - 35/ 144*nf^2*pi16*ss^2 - 1/432*nf^2*pi16*ss^2*tmu + 17/576*nf^2*pi16*ss^3 ) + K1(ss)* ( - 1/2 + 4*nf^-2 + 1/2*nf^-2*ss + 1/4*tmu + 7/12*ss - 1/ 24*ss*tmu - 1/4*ss^2 + 1/24*ss^3 - 1/48*nf^2*tmu + 1/12*nf^2*ss - 1/ 96*nf^2*ss*tmu - 17/288*nf^2*ss^2 + 1/576*nf^2*ss^2*tmu + 1/576*nf^2* ss^3 ) + K2(ss)* ( 2*nf^-2 - 3/8*ss^2 + 1/16*ss^3 - 1/36*nf^2*tmu + 1/72* nf^2*ss*tmu - 1/576*nf^2*ss^2*tmu + 1/64*nf^2*ss^3 ) + K3(ss)* ( 1/3 - 8/3*nf^-2 + 1/3*nf^-2*tmu - 1/3*nf^-2*ss - 1/6* tmu + 1/36*nf^2*tmu - 1/18*nf^2*ss - 1/48*nf^2*ss*tmu + 1/48*nf^2* ss^2 ) + K4(ss)* ( 2*nf^-2*tmu + 1/12*nf^2*tmu ); B6T = + Jb(tt)* ( - 4*nf^-2*Lp + 2*nf^-2*Lp*tt + 8*nf^-2*pi16 - 4*nf^-2* pi16*tt - 16/3*Lp + 19/3*Lp*tt - 8/3*Lp*tt^2 + 5/12*Lp*tt^3 + 64*L6r - 32*L6r*tt - 16*L4r*tt + 8*L4r*tt^2 + 128/3*L2r - 176/3*L2r*tt + 88/ 3*L2r*tt^2 - 16/3*L2r*tt^3 + 64/3*L1r - 64/3*L1r*tt + 32/3*L1r*tt^2 - 8/3*L1r*tt^3 + 58/9*pi16 - 64/9*pi16*tt + 26/9*pi16*tt^2 - 17/36* pi16*tt^3 ) + K1(tt)* ( 1 + 2*nf^-2 - nf^-2*tt - 7/6*tt + 1/2*tt^2 - 1/12*tt^3 ) + K2(tt)* ( 1 - 3/2*tt + 3/4*tt^2 - 1/8*tt^3 ) + K3(tt)* ( - 2/3 - 4/3*nf^-2 + 2/3*nf^-2*tt + 1/3*tt ); C6S = + Jb(ss)* ( 28*nf^-3*Lp - 44*nf^-3*pi16 + 192*nf^-2*L8r - 64*nf^-2* L5r + 320/3*nf^-2*L3r - 256/3*nf^-2*L3r*ss + 80/3*nf^-2*L3r*ss^2 + 320/3*nf^-2*L0r - 256/3*nf^-2*L0r*ss + 80/3*nf^-2*L0r*ss^2 - 4*nf^-1* Lp + 4*nf^-1*Lp*ss - 64*nf^-1*L6r + 64*nf^-1*L4r - 32*nf^-1*L4r*ss - 64/3*nf^-1*L2r + 32/3*nf^-1*L2r*ss - 16/3*nf^-1*L2r*ss^2 - 64*nf^-1* L1r + 64*nf^-1*L1r*ss - 16*nf^-1*L1r*ss^2 - 7*nf^-1*pi16*ss + 32*L8r* ss - 16*L5r*ss + 4*L5r*ss^2 + 64/3*L3r*ss - 56/3*L3r*ss^2 + 16/3*L3r* ss^3 + 32/3*L0r*ss - 16/3*L0r*ss^2 + 8/3*L0r*ss^3 - 11/9*nf*Lp*ss + 19/36*nf*Lp*ss^2 - 5/9*nf*Lp*ss^3 + 32*nf*L6r*ss - 32*nf*L4r*ss + 16* nf*L4r*ss^2 + 32/3*nf*L2r*ss - 16/3*nf*L2r*ss^2 + 8/3*nf*L2r*ss^3 + 32*nf*L1r*ss - 32*nf*L1r*ss^2 + 8*nf*L1r*ss^3 + 35/9*nf*pi16*ss - 7/6 *nf*pi16*ss^2 + 85/144*nf*pi16*ss^3 ) + K1(ss)* ( - 8*nf^-3 - 2*nf^-1*ss + 5/6*nf*ss - 23/72*nf*ss^2 + 13/144*nf*ss^3 ) + K2(ss)* ( - 6*nf^-3 + 3/16*nf*ss^3 ) + K3(ss)* ( 16/3*nf^-3 + 2/3*nf^-1*ss - 5/9*nf*ss + 1/12*nf*ss^2 ); C6T = + Jb(tt)* ( 4*nf^-1*Lp - 2*nf^-1*Lp*tt - 8*nf^-1*pi16 + 4*nf^-1* pi16*tt + 32*L8r - 16*L8r*tt - 8*L5r*tt + 4*L5r*tt^2 + 32/3*L3r - 32/ 3*L3r*tt + 16/3*L3r*tt^2 - 4/3*L3r*tt^3 + 32*L0r - 48*L0r*tt + 24*L0r *tt^2 - 4*L0r*tt^3 - 14/9*nf*Lp + 31/18*nf*Lp*tt - 11/18*nf*Lp*tt^2 + 5/72*nf*Lp*tt^3 - 10/9*nf*pi16 + 29/36*nf*pi16*tt + 1/9*nf*pi16* tt^2 - 17/144*nf*pi16*tt^3 ) + K1(tt)* ( - 2*nf^-1 + nf^-1*tt - 1/6*nf - 1/36*nf*tt + 1/8*nf* tt^2 - 5/144*nf*tt^3 ) + K3(tt)* ( 4/3*nf^-1 - 2/3*nf^-1*tt + 1/9*nf - 2/9*nf*tt + 1/12*nf *tt^2 ); TI2 = + pi^-1*x2 * ( - 1/16*nf^-1 + 1/8*nf ) + pi^-1*x2^2 * ( - 2*nf^-1*A4 - nf^-1*A3 - 1/4*nf^-1*A2 - 3/16*nf^-1*A1 + b4 - 1/2*b3 - 1/8*b2 + 1/32*b1 + 2*nf*A4 + 1/8*nf*A1 + 1/2*nf^2*b3 + 1/8*nf^2*b2 + 1/32*nf^2*b1 ) + pi^-1*x2^3 * ( - 4*nf^-1*c5 - 2*nf^-1*c4 - nf^-1*c3 - 1/4*nf^-1*c2 - 3/16*nf^-1*c1 - 2*d5 + d4 - 1/2*d3 - 1/8*d2 + 1/32*d1 + 2*nf*c4 + 1/8*nf*c1 + 2*nf^2*d5 + 1/2*nf^2*d3 + 1/8*nf^2*d2 + 1/32*nf^2*d1 ) + pi^-1*pi16*x2^2 * ( - 1/2 + 1/8*nf^-2 + 1/2*nf^2 ) + pi^-1*pi16*x2^3 * ( + 7/4*nf^-3*Lp + 12*nf^-2*L8r - 4*nf^-2*L5r + 12*nf^-2*L3r + 12*nf^-2*L0r - 5*nf^-1*Lp - 4*nf^-1*L6r + 12*nf^-1*L4r - 4*nf^-1*L2r - 4*nf^-1*L1r - 32*L8r + 8*L5r - 32*L3r - 32*L0r + 17/4*nf*Lp + 4*nf*L6r - 28*nf*L4r + 4*nf*L2r + 4*nf*L1r + 16*nf^2*L8r + 16*nf^2*L3r + 16*nf^2*L0r - 5/2*nf^3*Lp + 8*nf^3*L6r + 8*nf^3*L4r + 8*nf^3*L2r + 8*nf^3*L1r ) + pi^-1*pi16^2*x2^3 * ( - 3*nf^-3 + 7*nf^-1 - 49/24*nf + 1/12*nf^3 ) + pi*pi16^2*x2^3 * ( + 1/2*nf^-3 - 7/6*nf^-1 + 53/144*nf - 5/72*nf^3 ); TS2 = + pi^-1*x2 * ( - 1/8*nf^-1 + 1/16*nf ) + pi^-1*x2^2 * ( - 4*nf^-1*A4 - 2*nf^-1*A3 - 1/2*nf^-1*A2 - 3/8*nf^-1*A1 + b4 + 1/16*b1 + nf*A4 + 1/16*nf*A1 ) + pi^-1*x2^3 * ( - 8*nf^-1*c5 - 4*nf^-1*c4 - 2*nf^-1*c3 - 1/2*nf^-1*c2 - 3/8*nf^-1*c1 + d4 + 1/16*d1 + nf*c4 + 1/16*nf*c1 ) + pi^-1*pi16*x2^2 * ( - 1/2 + 1/2*nf^-2 + 1/8*nf^2 ) + pi^-1*pi16*x2^3 * ( + 7*nf^-3*Lp + 48*nf^-2*L8r - 16*nf^-2*L5r + 48*nf^-2*L3r + 48*nf^-2*L0r - 11/2*nf^-1*Lp - 16*nf^-1*L6r + 16*nf^-1*L4r - 16*nf^-1*L2r - 16*nf^-1*L1r - 32*L8r + 8*L5r - 32*L3r - 32*L0r + 3/2*nf*Lp + 8*nf*L6r - 8*nf*L4r + 8*nf*L2r + 8*nf*L1r + 4*nf^2*L8r + 4*nf^2*L3r + 4*nf^2*L0r - 1/4*nf^3*Lp ) + pi^-1*pi16^2*x2^3 * ( - 10*nf^-3 + 9/2*nf^-1 + 5/6*nf - 7/24*nf^3 ) + pi*pi16^2*x2^3 * ( + 5/3*nf^-3 - 3/4*nf^-1 - 1/9*nf + 5/144*nf^3 ); TA2 = + pi^-1*x2 * ( + 1/48*nf ) + pi^-1*x2^2 * ( + 1/3*b4 + 1/24*b2 - 1/3*nf*A4 - 1/24*nf*A2 ) + pi^-1*x2^3 * ( + 2/3*d6 + 1/3*d4 + 1/24*d2 - 2/3*nf*c6 - 1/3*nf*c4 - 1/24*nf*c2 ) + pi^-1*pi16*x2^2 * ( - 1/72 + 1/72*nf^-2 - 1/432*nf^2 ) + pi^-1*pi16*x2^3 * ( + 7/36*nf^-3*Lp + 4/3*nf^-2*L8r - 4/9*nf^-2*L5r + 20/27*nf^-2*L3r + 20/27*nf^-2*L0r - 1/9*nf^-1*Lp - 4/9*nf^-1*L6r + 4/9*nf^-1*L4r - 4/27*nf^-1*L2r - 4/9*nf^-1*L1r - 8/9*L8r + 2/9*L5r - 4/9*L3r - 16/27*L0r + 49/648*nf*Lp - 4/9*nf*L6r - 4/27*nf*L4r - 8/27*nf*L2r - 4/27*nf*L1r - 1/27*nf^2*L5r + 1/432*nf^3*Lp ) + pi^-1*pi16^2*x2^3 * ( + 1/12*nf^-3 + 1/8*nf^-1 - 7/54*nf - 25/5184*nf^3 ) + pi*pi16^2*x2^3 * ( + 1/54*nf^-3 - 5/216*nf^-1 + 25/1296*nf - 1/1296*nf^3 ); TSA2 = + pi^-1*x2^2 * ( + 1/3*b4 + 1/24*b2 ) + pi^-1*x2^3 * ( + 2/3*d6 + 1/3*d4 + 1/24*d2 ) + pi^-1*pi16*x2^2 * ( - 1/144 + 1/72*nf^-2 ) + pi^-1*pi16*x2^3 * ( + 7/36*nf^-3*Lp + 4/3*nf^-2*L8r - 4/9*nf^-2*L5r + 20/27*nf^-2*L3r + 20/27*nf^-2*L0r - 1/18*nf^-1*Lp - 4/9*nf^-1*L6r + 4/9*nf^-1*L4r - 4/27*nf^-1*L2r - 4/9*nf^-1*L1r - 2/9*L8r - 2/27*L3r - 2/9*L0r + 7/648*nf*Lp ) + pi^-1*pi16^2*x2^3 * ( + 1/12*nf^-3 + 1/324*nf ) + pi*pi16^2*x2^3 * ( + 1/54*nf^-3 - 1/216*nf^-1 - 1/2592*nf ); TAS2 = + pi^-1*x2^2 * ( + 1/3*b4 + 1/24*b2 ) + pi^-1*x2^3 * ( + 2/3*d6 + 1/3*d4 + 1/24*d2 ) + pi^-1*pi16*x2^2 * ( - 1/144 + 1/72*nf^-2 ) + pi^-1*pi16*x2^3 * ( + 7/36*nf^-3*Lp + 4/3*nf^-2*L8r - 4/9*nf^-2*L5r + 20/27*nf^-2*L3r + 20/27*nf^-2*L0r - 1/18*nf^-1*Lp - 4/9*nf^-1*L6r + 4/9*nf^-1*L4r - 4/27*nf^-1*L2r - 4/9*nf^-1*L1r - 2/9*L8r - 2/27*L3r - 2/9*L0r + 7/648*nf*Lp ) + pi^-1*pi16^2*x2^3 * ( + 1/12*nf^-3 + 1/324*nf ) + pi*pi16^2*x2^3 * ( + 1/54*nf^-3 - 1/216*nf^-1 - 1/2592*nf ); TSS2 = + pi^-1*x2 * ( - 1/16 ) + pi^-1*x2^2 * ( + A3 + 1/4*A2 + 1/16*A1 + b4 + 1/16*b1 ) + pi^-1*x2^3 * ( + d4 + 1/16*d1 + 4*c5 + c3 + 1/4*c2 + 1/16*c1 ) + pi^-1*pi16*x2^2 * ( + 1/8 ) + pi^-1*pi16*x2^3 * ( + 1/2*nf^-2*Lp - 1/2*nf^-1*Lp + 1/2*Lp - 4*L8r - 8*L6r + 4*L5r + 8*L4r - 4*L3r - 8*L2r - 8*L1r - 4*L0r ) + pi^-1*pi16^2*x2^3 * ( - 1/2 - nf^-2 + nf^-1 - 11/24*nf ) + pi*pi16^2*x2^3 * ( + 1/12 + 1/6*nf^-2 - 1/6*nf^-1 + 7/144*nf ); TAA2 = + pi^-1*x2 * ( + 1/16 ) + pi^-1*x2^2 * ( - A3 - 1/4*A2 - 1/16*A1 + b4 + 1/16*b1 ) + pi^-1*x2^3 * ( + d4 + 1/16*d1 - 4*c5 - c3 - 1/4*c2 - 1/16*c1 ) + pi^-1*pi16*x2^2 * ( + 1/8 ) + pi^-1*pi16*x2^3 * ( - 1/2*nf^-2*Lp - 1/2*nf^-1*Lp - 1/2*Lp - 4*L8r + 8*L6r + 4*L5r - 8*L4r - 4*L3r + 8*L2r + 8*L1r - 4*L0r ) + pi^-1*pi16^2*x2^3 * ( + 1/2 + nf^-2 + nf^-1 - 11/24*nf ) + pi*pi16^2*x2^3 * ( - 1/12 - 1/6*nf^-2 - 1/6*nf^-1 + 7/144*nf ); ***** real or adjoint or SU(2n)/SO(2n) case *************************** BB2 = + ( 1/3 ) + uu * ( 1/6 ) + tt * ( - 1/3 ) + ss * ( 1/6 ); B4P = + ( nf^-1*Lp + nf^-1*pi16 - 7/6*Lp + 16*L8r + 16*L0r - 19/18*pi16 - 2/3*nf*Lp - 5/9*nf*pi16 ) + smu^2 * ( 1/24*Lp + L3r + 5/144*pi16 - 1/48*nf*Lp - 1/36*nf*pi16 ) + tt * ( 2/3*Lp - 4*L5r - 16*L0r + 5/9*pi16 + 5/12*nf*Lp + 11/36*nf* pi16 ) + tt^2 * ( - 1/8*Lp + L3r + 4*L0r - 5/48*pi16 - 1/16*nf*Lp - 1/24* nf*pi16 ); C4P = + ( - 1/2*nf^-2*Lp - 1/2*nf^-2*pi16 + 32*L6r - 32*L4r + 32*L1r ) + tmu^2 * ( - 1/16*Lp + 2*L2r - 1/16*pi16 ) + ss * ( 16*L4r - 32*L1r ) + ss^2 * ( - 3/16*Lp + 2*L2r + 8*L1r - 3/16*pi16 ); B6P = + ( - 49/8*nf^-2*epsb2^-1*pi16^2 + 23/6*nf^-2*epsb1^-1*pi16^2 + 19/4*nf^-2*Lp^2 + nf^-2*pi16*Lp - 35/8*nf^-2*pi16^2 + 25/4*nf^-1* epsb2^-1*pi16^2 - 520/3*nf^-1*epsb1^-1*pi16*L8r + 220/3*nf^-1* epsb1^-1*pi16*L5r - 80/3*nf^-1*epsb1^-1*pi16*L3r - 80/3*nf^-1* epsb1^-1*pi16*L0r - 10/3*nf^-1*epsb1^-1*pi16^2 - 17/4*nf^-1*Lp^2 + 112*nf^-1*L8r*Lp - 48*nf^-1*L5r*Lp + 32/3*nf^-1*L3r*Lp + 32/3*nf^-1* L0r*Lp - nf^-1*pi16*Lp + 96*nf^-1*pi16*L8r - 32*nf^-1*pi16*L5r + 128/ 9*nf^-1*pi16*L3r + 128/9*nf^-1*pi16*L0r + 27/8*nf^-1*pi16^2 - 49/24* epsb2^-1*pi16^2 + 376/3*epsb1^-1*pi16*L8r + 32*epsb1^-1*pi16*L7r + 272/3*epsb1^-1*pi16*L6r - 116/3*epsb1^-1*pi16*L5r + 88/3*epsb1^-1* pi16*L4r + 104/3*epsb1^-1*pi16*L3r + 96*epsb1^-1*pi16*L2r + 160/3* epsb1^-1*pi16*L1r + 128/3*epsb1^-1*pi16*L0r + 25/216*epsb1^-1*pi16^2 + 19/12*Lp^2 - 80*L8r*Lp - 512*L8r^2 - 32*L7r*Lp - 160*L6r*Lp + 64/3 *L5r*Lp + 256*L5r*L8r + 64/3*L4r*Lp - 56/3*L3r*Lp - 224/3*L2r*Lp - 64 *L1r*Lp - 80/3*L0r*Lp + 96*KK39 - 64*KK37 + 96*KK25 - 96*KK17 + 32* KK13 + 64*KK3 + 155/108*pi16*Lp - 64*pi16*L8r - 128*pi16*L6r + 136/9* pi16*L5r + 256/9*pi16*L4r - 56/9*pi16*L3r - 368/9*pi16*L2r - 32/3* pi16*L1r - 224/9*pi16*L0r - 2149/1296*pi16^2 + 13/54*pi^2*pi16^2 - 49/ 18*nf*epsb2^-1*pi16^2 + 80*nf*epsb1^-1*pi16*L8r + 48*nf*epsb1^-1*pi16 *L6r - 88/3*nf*epsb1^-1*pi16*L5r - 104/3*nf*epsb1^-1*pi16*L4r + 104/3 *nf*epsb1^-1*pi16*L3r + 16/3*nf*epsb1^-1*pi16*L2r + 64/3*nf*epsb1^-1* pi16*L1r + 112/3*nf*epsb1^-1*pi16*L0r + 25/36*nf*epsb1^-1*pi16^2 + 83/ 36*nf*Lp^2 - 64*nf*L8r*Lp - 1024*nf*L6r*L8r + 40/3*nf*L5r*Lp + 512*nf *L4r*L8r - 8*nf*L3r*Lp - 80/3*nf*L0r*Lp + 64*nf*KK40 + 64*nf*KK26 - 192*nf*KK18 + 64*nf*KK14 + 623/216*nf*pi16*Lp - 32*nf*pi16*L8r + 64/9 *nf*pi16*L5r - 8/3*nf*pi16*L3r - 80/9*nf*pi16*L0r + 10763/5184*nf* pi16^2 - 19/18*nf^2*epsb2^-1*pi16^2 + 64/3*nf^2*epsb1^-1*pi16*L6r - 32*nf^2*epsb1^-1*pi16*L4r + 32/3*nf^2*epsb1^-1*pi16*L2r + 128/3*nf^2* epsb1^-1*pi16*L1r + 107/216*nf^2*epsb1^-1*pi16^2 + 29/36*nf^2*Lp^2 + 229/216*nf^2*pi16*Lp + 1645/1728*nf^2*pi16^2 + 1/27*nf^2*pi^2*pi16^2 ) + smu^2 * ( - 10/3*nf^-1*epsb1^-1*pi16*L3r - 10/3*nf^-1*epsb1^-1* pi16*L0r + 10/3*nf^-1*L3r*Lp + 10/3*nf^-1*L0r*Lp + 28/9*nf^-1*pi16* L3r + 28/9*nf^-1*pi16*L0r + 7/96*epsb2^-1*pi16^2 - 2/3*epsb1^-1*pi16* L5r - 8/3*epsb1^-1*pi16*L4r + 4/3*epsb1^-1*pi16*L3r + 4/3*epsb1^-1* pi16*L2r + 4/3*epsb1^-1*pi16*L0r + 77/3456*epsb1^-1*pi16^2 - 7/96* Lp^2 + 2/3*L5r*Lp + 8/3*L4r*Lp - 4/3*L3r*Lp - 4/3*L2r*Lp - 4/3*L0r*Lp + 4*KK31 + 2*KK11 + 2*KK7 + 8*KK5 - 137/1728*pi16*Lp + 5/9*pi16*L5r + 20/9*pi16*L4r - 19/9*pi16*L3r - 31/9*pi16*L2r - 10/3*pi16*L1r - 13/ 9*pi16*L0r - 1091/20736*pi16^2 - 11/1728*pi^2*pi16^2 + 1/72*nf* epsb2^-1*pi16^2 + 1/3*nf*epsb1^-1*pi16*L5r + 2*nf*epsb1^-1*pi16*L3r + 4/3*nf*epsb1^-1*pi16*L0r + 5/288*nf*epsb1^-1*pi16^2 - 1/72*nf*Lp^2 - 1/3*nf*L5r*Lp - 2*nf*L3r*Lp - 4/3*nf*L0r*Lp + 8*nf*KK18 + 4*nf*KK8 - 23/864*nf*pi16*Lp - 4/9*nf*pi16*L5r - 11/6*nf*pi16*L3r - 13/9*nf* pi16*L0r - 289/10368*nf*pi16^2 - 1/288*nf*pi^2*pi16^2 - 11/288*nf^2* epsb2^-1*pi16^2 - 23/864*nf^2*epsb1^-1*pi16^2 + 11/288*nf^2*Lp^2 + 29/ 216*nf^2*pi16*Lp + 421/3456*nf^2*pi16^2 - 1/108*nf^2*pi^2*pi16^2 ) + tt * ( 3/8*nf^-2*epsb2^-1*pi16^2 - 7/16*nf^-2*epsb1^-1*pi16^2 - 3/ 8*nf^-2*Lp^2 + 3/4*nf^-2*pi16^2 - 3/8*nf^-1*epsb2^-1*pi16^2 - 2*nf^-1 *epsb1^-1*pi16*L3r - 2*nf^-1*epsb1^-1*pi16*L0r + 7/16*nf^-1*epsb1^-1* pi16^2 + 3/8*nf^-1*Lp^2 + 8*nf^-1*L3r*Lp + 8*nf^-1*L0r*Lp - 8*nf^-1* pi16*L3r - 8*nf^-1*pi16*L0r - 3/4*nf^-1*pi16^2 + 45/16*epsb2^-1* pi16^2 - 12*epsb1^-1*pi16*L8r - 48*epsb1^-1*pi16*L6r - 14/3*epsb1^-1* pi16*L5r - 44/3*epsb1^-1*pi16*L4r - 50/3*epsb1^-1*pi16*L3r - 272/3* epsb1^-1*pi16*L2r - 164/3*epsb1^-1*pi16*L1r - 98/3*epsb1^-1*pi16*L0r - 1/432*epsb1^-1*pi16^2 - 43/16*Lp^2 + 12*L8r*Lp + 48*L6r*Lp + 14/3* L5r*Lp + 64*L5r*L8r - 32*L5r^2 + 32/3*L4r*Lp + 32/3*L3r*Lp + 248/3* L2r*Lp + 176/3*L1r*Lp + 80/3*L0r*Lp + 32*KK37 - 16*KK33 - 32*KK28 - 16*KK23 - 16*KK19 + 64*KK17 - 32*KK13 - 96*KK3 - 743/216*pi16*Lp + 12 *pi16*L8r + 48*pi16*L6r + 26/9*pi16*L5r + 32/9*pi16*L4r + 38/9*pi16* L3r + 512/9*pi16*L2r + 80/9*pi16*L1r + 272/9*pi16*L0r - 853/1296* pi16^2 - 91/432*pi^2*pi16^2 + 161/144*nf*epsb2^-1*pi16^2 - 4*nf* epsb1^-1*pi16*L8r - 14/3*nf*epsb1^-1*pi16*L5r + 4*nf*epsb1^-1*pi16* L4r - 34/3*nf*epsb1^-1*pi16*L3r - 2*nf*epsb1^-1*pi16*L2r - 8*nf* epsb1^-1*pi16*L1r - 28*nf*epsb1^-1*pi16*L0r + 791/1728*nf*epsb1^-1* pi16^2 - 85/72*nf*Lp^2 + 8*nf*L8r*Lp + 20/3*nf*L5r*Lp + 128*nf*L5r* L6r - 64*nf*L4r*L5r + 4/3*nf*L3r*Lp + 24*nf*L0r*Lp - 16*nf*KK20 + 128 *nf*KK18 - 64*nf*KK14 - 317/108*nf*pi16*Lp + 8*nf*pi16*L8r + 8/9*nf* pi16*L5r + 16/9*nf*pi16*L3r + 8*nf*pi16*L0r - 1837/3456*nf*pi16^2 - 35/216*nf*pi^2*pi16^2 + 77/144*nf^2*epsb2^-1*pi16^2 + 8*nf^2*epsb1^-1 *pi16*L6r + 4*nf^2*epsb1^-1*pi16*L4r - 4*nf^2*epsb1^-1*pi16*L2r - 16* nf^2*epsb1^-1*pi16*L1r + 3/64*nf^2*epsb1^-1*pi16^2 - 17/36*nf^2*Lp^2 - 445/432*nf^2*pi16*Lp - 3865/10368*nf^2*pi16^2 - 5/72*nf^2*pi^2* pi16^2 ) + tt*smu^2 * ( 5/96*epsb2^-1*pi16^2 - 5/24*epsb1^-1*pi16*L3r - 25/12 *epsb1^-1*pi16*L2r - 5/6*epsb1^-1*pi16*L1r - 5/6*epsb1^-1*pi16*L0r - 29/6912*epsb1^-1*pi16^2 - 5/96*Lp^2 + 5/24*L3r*Lp + 25/12*L2r*Lp + 5/ 6*L1r*Lp + 5/6*L0r*Lp - 4*KK5 + 3*KK1 - 307/3456*pi16*Lp + 7/36*pi16* L3r + 35/18*pi16*L2r + 7/9*pi16*L1r + 7/9*pi16*L0r + 71/41472*pi16^2 - 19/3456*pi^2*pi16^2 - 1/768*nf*epsb2^-1*pi16^2 - 23/24*nf*epsb1^-1 *pi16*L3r - 7/12*nf*epsb1^-1*pi16*L0r - 5/13824*nf*epsb1^-1*pi16^2 + 1/768*nf*Lp^2 + 23/24*nf*L3r*Lp + 7/12*nf*L0r*Lp + 65/6912*nf*pi16*Lp + 17/18*nf*pi16*L3r + 4/9*nf*pi16*L0r + 5299/165888*nf*pi16^2 - 11/ 3456*nf*pi^2*pi16^2 + 5/384*nf^2*epsb2^-1*pi16^2 + 35/13824*nf^2* epsb1^-1*pi16^2 - 5/384*nf^2*Lp^2 - 203/6912*nf^2*pi16*Lp - 1933/ 165888*nf^2*pi16^2 - 1/3456*nf^2*pi^2*pi16^2 ) + tt^2 * ( - 10/3*nf^-1*epsb1^-1*pi16*L3r - 10/3*nf^-1*epsb1^-1* pi16*L0r + 10/3*nf^-1*L3r*Lp + 10/3*nf^-1*L0r*Lp + 28/9*nf^-1*pi16* L3r + 28/9*nf^-1*pi16*L0r - 101/96*epsb2^-1*pi16^2 + 2*epsb1^-1*pi16* L5r + 8*epsb1^-1*pi16*L4r + 6*epsb1^-1*pi16*L3r + 40*epsb1^-1*pi16* L2r + 56/3*epsb1^-1*pi16*L1r + 16*epsb1^-1*pi16*L0r + 1/3456*epsb1^-1 *pi16^2 + 101/96*Lp^2 - 2*L5r*Lp - 8*L4r*Lp - 6*L3r*Lp - 40*L2r*Lp - 56/3*L1r*Lp - 16*L0r*Lp - 4*KK31 + 16*KK28 - 16*KK17 + 8*KK13 + 2* KK11 + 2*KK7 + 8*KK5 + 48*KK3 + 2867/1728*pi16*Lp - 5/3*pi16*L5r - 20/ 3*pi16*L4r - 3*pi16*L3r - 31*pi16*L2r - 62/9*pi16*L1r - 43/3*pi16*L0r + 2705/20736*pi16^2 + 185/1728*pi^2*pi16^2 - 23/72*nf*epsb2^-1* pi16^2 + nf*epsb1^-1*pi16*L5r + 8/3*nf*epsb1^-1*pi16*L3r + 8*nf* epsb1^-1*pi16*L0r - 49/432*nf*epsb1^-1*pi16^2 + 23/72*nf*Lp^2 - nf* L5r*Lp - 8/3*nf*L3r*Lp - 8*nf*L0r*Lp - 24*nf*KK18 + 16*nf*KK14 + 4*nf *KK8 + 503/864*nf*pi16*Lp - 2/3*nf*pi16*L5r - 25/18*nf*pi16*L3r - 7/3 *nf*pi16*L0r - 59/288*nf*pi16^2 + 67/864*nf*pi^2*pi16^2 - 29/288*nf^2 *epsb2^-1*pi16^2 - 19/288*nf^2*epsb1^-1*pi16^2 + 29/288*nf^2*Lp^2 + 49/216*nf^2*pi16*Lp + 445/5184*nf^2*pi16^2 + 1/72*nf^2*pi^2*pi16^2 ) + tt^3 * ( 5/32*epsb2^-1*pi16^2 - 5/8*epsb1^-1*pi16*L3r - 25/4* epsb1^-1*pi16*L2r - 5/2*epsb1^-1*pi16*L1r - 5/2*epsb1^-1*pi16*L0r - 29/2304*epsb1^-1*pi16^2 - 5/32*Lp^2 + 5/8*L3r*Lp + 25/4*L2r*Lp + 5/2* L1r*Lp + 5/2*L0r*Lp - 4*KK5 - 8*KK3 + KK1 - 307/1152*pi16*Lp + 7/12* pi16*L3r + 35/6*pi16*L2r + 7/3*pi16*L1r + 7/3*pi16*L0r + 71/13824* pi16^2 - 19/1152*pi^2*pi16^2 + 55/2304*nf*epsb2^-1*pi16^2 - 5/24*nf* epsb1^-1*pi16*L3r - 5/12*nf*epsb1^-1*pi16*L0r - 119/13824*nf*epsb1^-1 *pi16^2 - 55/2304*nf*Lp^2 + 5/24*nf*L3r*Lp + 5/12*nf*L0r*Lp - 13/768* nf*pi16*Lp + 5/18*nf*pi16*L3r + 2/9*nf*pi16*L0r + 10313/165888*nf* pi16^2 - 29/3456*nf*pi^2*pi16^2 + 5/1152*nf^2*epsb2^-1*pi16^2 + 1/ 13824*nf^2*epsb1^-1*pi16^2 - 5/1152*nf^2*Lp^2 - 19/2304*nf^2*pi16*Lp - 1015/165888*nf^2*pi16^2 + 1/3456*nf^2*pi^2*pi16^2 ); C6P = + ( 9/4*nf^-3*epsb2^-1*pi16^2 - nf^-3*epsb1^-1*pi16^2 - 7/4*nf^-3* Lp^2 - 3/2*nf^-3*pi16*Lp + 5/4*nf^-3*pi16^2 - 3/2*nf^-2*epsb2^-1* pi16^2 + 64*nf^-2*epsb1^-1*pi16*L8r - 32*nf^-2*epsb1^-1*pi16*L5r + 48 *nf^-2*epsb1^-1*pi16*L3r + 48*nf^-2*epsb1^-1*pi16*L0r + 1/2*nf^-2* epsb1^-1*pi16^2 + nf^-2*Lp^2 - 48*nf^-2*L8r*Lp + 24*nf^-2*L5r*Lp - 48 *nf^-2*L3r*Lp - 48*nf^-2*L0r*Lp + nf^-2*pi16*Lp - 48*nf^-2*pi16*L8r + 16*nf^-2*pi16*L5r - 16*nf^-2*pi16*L3r - 16*nf^-2*pi16*L0r - 1/2* nf^-2*pi16^2 - 1/2*nf^-1*epsb2^-1*pi16^2 - 32*nf^-1*epsb1^-1*pi16*L7r - 32*nf^-1*epsb1^-1*pi16*L6r + 48*nf^-1*epsb1^-1*pi16*L4r - 16*nf^-1 *epsb1^-1*pi16*L2r - 64*nf^-1*epsb1^-1*pi16*L1r + 1/2*nf^-1*Lp^2 + 32 *nf^-1*L7r*Lp + 32*nf^-1*L6r*Lp - 48*nf^-1*L4r*Lp + 16*nf^-1*L2r*Lp + 64*nf^-1*L1r*Lp + nf^-1*pi16*Lp + 32*nf^-1*pi16*L6r - 32*nf^-1* pi16*L4r + 32*nf^-1*pi16*L1r + 3/4*nf^-1*pi16^2 - 1/2*epsb2^-1*pi16^2 + 16*epsb1^-1*pi16*L8r + 64*epsb1^-1*pi16*L6r - 8*epsb1^-1*pi16*L5r - 64*epsb1^-1*pi16*L4r + 16*epsb1^-1*pi16*L2r + 64*epsb1^-1*pi16*L1r + 1/2*epsb1^-1*pi16^2 + 1/2*Lp^2 - 16*L8r*Lp - 32*L6r*Lp - 1024*L6r* L8r + 8*L5r*Lp + 512*L5r*L6r + 48*L4r*Lp + 512*L4r*L8r - 256*L4r*L5r - 16*L2r*Lp - 64*L1r*Lp + 128*KK40 - 128*KK35 + 128*KK26 - 128*KK21 - 64*KK20 - 128*KK18 + 64*KK9 + 128*KK2 - pi16*Lp - 32*pi16*L6r + 32 *pi16*L4r - 32*pi16*L1r - 1/6*pi16^2 + 64*nf*epsb1^-1*pi16*L6r - 64* nf*epsb1^-1*pi16*L4r + 64*nf*epsb1^-1*pi16*L1r - 64*nf*L6r*Lp - 2048* nf*L6r^2 + 64*nf*L4r*Lp + 2048*nf*L4r*L6r - 512*nf*L4r^2 - 64*nf*L1r* Lp + 384*nf*KK27 - 256*nf*KK22 + 128*nf*KK10 ) + tmu^2 * ( - 1/24*epsb2^-1*pi16^2 + epsb1^-1*pi16*L5r + 2*epsb1^-1 *pi16*L0r - 5/96*epsb1^-1*pi16^2 + 1/24*Lp^2 - L5r*Lp - 2*L0r*Lp + 8* KK29 + 4*KK15 + 7/48*pi16*Lp - pi16*L5r + pi16*L3r + 11/192*pi16^2 + 1/288*pi^2*pi16^2 - 5/48*nf*epsb2^-1*pi16^2 + 4*nf*epsb1^-1*pi16*L2r - 1/96*nf*epsb1^-1*pi16^2 + 5/48*nf*Lp^2 - 4*nf*L2r*Lp + 8*nf*KK16 + 1/16*nf*pi16*Lp + 7/64*nf*pi16^2 + 1/288*nf*pi^2*pi16^2 ) + ss * ( - 104/3*nf^-2*epsb1^-1*pi16*L3r - 104/3*nf^-2*epsb1^-1* pi16*L0r + 104/3*nf^-2*L3r*Lp + 104/3*nf^-2*L0r*Lp + 152/9*nf^-2*pi16 *L3r + 152/9*nf^-2*pi16*L0r + nf^-1*epsb2^-1*pi16^2 - 24*nf^-1* epsb1^-1*pi16*L4r + 32/3*nf^-1*epsb1^-1*pi16*L2r + 48*nf^-1*epsb1^-1* pi16*L1r - 5/8*nf^-1*epsb1^-1*pi16^2 - 3/4*nf^-1*Lp^2 + 16*nf^-1*L4r* Lp - 32/3*nf^-1*L2r*Lp - 48*nf^-1*L1r*Lp - 1/4*nf^-1*pi16*Lp + 16* nf^-1*pi16*L4r - 8/9*nf^-1*pi16*L2r - 32*nf^-1*pi16*L1r + 25/16*nf^-1 *pi16^2 - 1/12*nf^-1*pi^2*pi16^2 - 1/18*epsb2^-1*pi16^2 + 32*epsb1^-1 *pi16*L8r - 16*epsb1^-1*pi16*L5r + 24*epsb1^-1*pi16*L4r + 64/3* epsb1^-1*pi16*L3r - 32/3*epsb1^-1*pi16*L2r - 48*epsb1^-1*pi16*L1r + 8 *epsb1^-1*pi16*L0r + 8/27*epsb1^-1*pi16^2 - 7/36*Lp^2 - 24*L8r*Lp + 12*L5r*Lp - 16*L4r*Lp - 256*L4r*L8r + 128*L4r*L5r - 64/3*L3r*Lp + 32/ 3*L2r*Lp + 48*L1r*Lp - 8*L0r*Lp - 32*KK38 + 64*KK35 - 32*KK32 + 64* KK21 + 32*KK20 + 128*KK18 - 64*KK9 - 192*KK2 - 5/18*pi16*Lp - 24*pi16 *L8r + 12*pi16*L5r - 16*pi16*L4r - 88/9*pi16*L3r + 8/9*pi16*L2r + 32* pi16*L1r - 565/648*pi16^2 - 5/216*pi^2*pi16^2 - 37/72*nf*epsb2^-1* pi16^2 + 48*nf*epsb1^-1*pi16*L6r - 24*nf*epsb1^-1*pi16*L4r + 16*nf* epsb1^-1*pi16*L2r + 323/432*nf*epsb1^-1*pi16^2 + 37/72*nf*Lp^2 - 32* nf*L6r*Lp + 16*nf*L4r*Lp - 512*nf*L4r*L6r + 256*nf*L4r^2 - 16*nf*L2r* Lp + 128*nf*KK22 - 128*nf*KK10 - 31/24*nf*pi16*Lp - 32*nf*pi16*L6r + 32*nf*pi16*L4r - 32*nf*pi16*L1r - 373/2592*nf*pi16^2 - 1/27*nf*pi^2* pi16^2 ) + ss*tmu^2 * ( - 1/48*epsb2^-1*pi16^2 + 1/2*epsb1^-1*pi16*L3r + 3/2 *epsb1^-1*pi16*L0r + 13/2304*epsb1^-1*pi16^2 + 1/48*Lp^2 - 1/2*L3r*Lp - 3/2*L0r*Lp - 2*KK6 + 6*KK4 + 13/384*pi16*Lp - 5/12*pi16*L3r - 3/2* pi16*L0r + 349/13824*pi16^2 - 1/1152*pi^2*pi16^2 - 5/384*nf*epsb2^-1* pi16^2 + 19/2304*nf*epsb1^-1*pi16^2 + 5/384*nf*Lp^2 + 1/128*nf*pi16* Lp - 437/13824*nf*pi16^2 + 5/1152*nf*pi^2*pi16^2 ) + ss^2 * ( 20/3*nf^-2*epsb1^-1*pi16*L3r + 20/3*nf^-2*epsb1^-1*pi16* L0r - 20/3*nf^-2*L3r*Lp - 20/3*nf^-2*L0r*Lp - 56/9*nf^-2*pi16*L3r - 56/9*nf^-2*pi16*L0r - 8/3*nf^-1*epsb1^-1*pi16*L2r - 8*nf^-1*epsb1^-1* pi16*L1r + 8/3*nf^-1*L2r*Lp + 8*nf^-1*L1r*Lp + 20/9*nf^-1*pi16*L2r + 8*nf^-1*pi16*L1r - 49/144*epsb2^-1*pi16^2 + 3*epsb1^-1*pi16*L5r - 44/ 3*epsb1^-1*pi16*L3r + 8/3*epsb1^-1*pi16*L2r + 8*epsb1^-1*pi16*L1r - 10/3*epsb1^-1*pi16*L0r - 103/864*epsb1^-1*pi16^2 + 49/144*Lp^2 - 3* L5r*Lp + 44/3*L3r*Lp - 8/3*L2r*Lp - 8*L1r*Lp + 10/3*L0r*Lp + 16*KK32 - 8*KK29 - 32*KK18 + 4*KK15 + 16*KK9 + 96*KK2 + 115/144*pi16*Lp - 3* pi16*L5r + 83/9*pi16*L3r - 20/9*pi16*L2r - 8*pi16*L1r + 4/9*pi16*L0r + 1451/5184*pi16^2 + 17/864*pi^2*pi16^2 + 13/72*nf*epsb2^-1*pi16^2 + 16*nf*epsb1^-1*pi16*L4r - 20/3*nf*epsb1^-1*pi16*L2r - 32*nf* epsb1^-1*pi16*L1r - 107/432*nf*epsb1^-1*pi16^2 - 13/72*nf*Lp^2 - 16* nf*L4r*Lp + 20/3*nf*L2r*Lp + 32*nf*L1r*Lp + 8*nf*KK16 + 32*nf*KK10 + 11/24*nf*pi16*Lp - 16*nf*pi16*L4r + 8/9*nf*pi16*L2r + 32*nf*pi16*L1r + 625/2592*nf*pi16^2 - 25/864*nf*pi^2*pi16^2 ) + ss^3 * ( 1/48*epsb2^-1*pi16^2 + 17/6*epsb1^-1*pi16*L3r + 11/6* epsb1^-1*pi16*L0r - 13/2304*epsb1^-1*pi16^2 - 1/48*Lp^2 - 17/6*L3r*Lp - 11/6*L0r*Lp + 2*KK6 + 2*KK4 - 16*KK2 - 13/384*pi16*Lp - 97/36*pi16 *L3r - 29/18*pi16*L0r - 349/13824*pi16^2 + 1/1152*pi^2*pi16^2 - 55/ 384*nf*epsb2^-1*pi16^2 + 8/3*nf*epsb1^-1*pi16*L2r + 8*nf*epsb1^-1* pi16*L1r + 5/2304*nf*epsb1^-1*pi16^2 + 55/384*nf*Lp^2 - 8/3*nf*L2r*Lp - 8*nf*L1r*Lp + 101/384*nf*pi16*Lp - 20/9*nf*pi16*L2r - 8*nf*pi16* L1r - 115/13824*nf*pi16^2 + 19/1152*nf*pi^2*pi16^2 ); B4S = + Jb(ss)* ( - 1/2*nf^-1 + 1/12*tmu + 1/4*ss - 1/48*ss*tmu - 1/16* ss^2 + 1/12*nf*tmu - 1/48*nf*ss*tmu + 1/16*nf*ss^2 ); B4T = + Jb(tt)* ( 1/2 - 1/2*tt + 1/8*tt^2 ); C4S = + Jb(ss)* ( 1/2*nf^-2 + 1/8*ss^2 ); C4T = + Jb(tt)* ( 1/2 - 1/2*tt + 1/8*tt^2 ); B6S = + Jb(ss)* ( - 3*nf^-2*Lp - 1/4*nf^-2*Lp*ss + 5*nf^-2*pi16 - 1/8* nf^-2*pi16*tmu + 1/2*nf^-2*pi16*ss + 5/2*nf^-1*Lp + 1/4*nf^-1*Lp*ss - 48*nf^-1*L8r + 16*nf^-1*L5r - 80/3*nf^-1*L3r + 64/3*nf^-1*L3r*ss - 20/3*nf^-1*L3r*ss^2 - 80/3*nf^-1*L0r + 64/3*nf^-1*L0r*ss - 20/3* nf^-1*L0r*ss^2 - 4*nf^-1*pi16 + 1/8*nf^-1*pi16*tmu - 1/2*nf^-1*pi16* ss + 19/18*Lp - 1/6*Lp*tmu - 97/72*Lp*ss - 1/24*Lp*ss*tmu + 31/36*Lp* ss^2 + 1/48*Lp*ss^2*tmu - 19/144*Lp*ss^3 + 16*L8r + 4*L8r*ss + 16*L6r *ss - 8*L5r + 4/3*L5r*tmu + 2*L5r*ss - 1/3*L5r*ss*tmu - L5r*ss^2 + 16/ 3*L4r*tmu - 4/3*L4r*ss*tmu - 4*L4r*ss^2 + 32/3*L3r - 8*L3r*ss - 2/3* L3r*ss*tmu + 2*L3r*ss^2 + 1/6*L3r*ss^2*tmu + 1/3*L3r*ss^3 + 32/3*L2r* ss + 4/3*L2r*ss*tmu - 28/3*L2r*ss^2 - 1/3*L2r*ss^2*tmu + 8/3*L2r*ss^3 + 16/3*L1r*ss - 8/3*L1r*ss*tmu - 8/3*L1r*ss^2 + 2/3*L1r*ss^2*tmu + 4/ 3*L1r*ss^3 + 16/3*L0r + 4/3*L0r*ss + 4/3*L0r*ss*tmu - 8/3*L0r*ss^2 - 1/3*L0r*ss^2*tmu + L0r*ss^3 + 2/9*pi16 + 3/8*pi16*tmu + 13/16*pi16*ss + 155/864*pi16*ss*tmu - 55/72*pi16*ss^2 - 43/1728*pi16*ss^2*tmu + 29/ 192*pi16*ss^3 - 5/18*nf*Lp - 1/12*nf*Lp*tmu - 17/72*nf*Lp*ss - 1/16* nf*Lp*ss*tmu - 13/144*nf*Lp*ss^2 + 1/48*nf*Lp*ss^2*tmu + 1/96*nf*Lp* ss^3 + 8*nf*L8r*ss + 4/3*nf*L5r*tmu - 4*nf*L5r*ss - 1/3*nf*L5r*ss*tmu + nf*L5r*ss^2 + 16/3*nf*L3r*ss - 2/3*nf*L3r*ss*tmu - 14/3*nf*L3r* ss^2 + 1/6*nf*L3r*ss^2*tmu + 4/3*nf*L3r*ss^3 + 8/3*nf*L0r*ss + 4/3*nf *L0r*ss*tmu - 4/3*nf*L0r*ss^2 - 1/3*nf*L0r*ss^2*tmu + 2/3*nf*L0r*ss^3 + 5/6*nf*pi16 - 59/144*nf*pi16*tmu + 1/24*nf*pi16*ss + 253/864*nf* pi16*ss*tmu + 19/288*nf*pi16*ss^2 - 47/1728*nf*pi16*ss^2*tmu - 1/288* nf*pi16*ss^3 - 1/12*nf^2*Lp*tmu - 5/36*nf^2*Lp*ss + 1/48*nf^2*Lp*ss* tmu + 7/144*nf^2*Lp*ss^2 - 5/144*nf^2*Lp*ss^3 - 11/48*nf^2*pi16*tmu + 5/12*nf^2*pi16*ss + 17/216*nf^2*pi16*ss*tmu - 35/144*nf^2*pi16* ss^2 - 1/432*nf^2*pi16*ss^2*tmu + 17/576*nf^2*pi16*ss^3 ) + K1(ss)* ( 1/24 + nf^-2 + 1/8*nf^-2*ss - 3/4*nf^-1 - 1/8*nf^-1*ss + 5/48*tmu + 31/144*ss + 1/48*ss*tmu - 3/32*ss^2 - 5/576*ss^2*tmu + 11/576*ss^3 + 1/6*nf - 1/24*nf*tmu + 1/144*nf*ss + 1/32*nf*ss*tmu - 11/288*nf*ss^2 - 1/144*nf*ss^2*tmu + 1/96*nf*ss^3 - 1/48*nf^2*tmu + 1/ 12*nf^2*ss - 1/96*nf^2*ss*tmu - 17/288*nf^2*ss^2 + 1/576*nf^2*ss^2* tmu + 1/576*nf^2*ss^3 ) + K2(ss)* ( 1/2*nf^-2 - 1/2*nf^-1 - 1/36*tmu + 3/16*ss + 1/72*ss* tmu - 9/32*ss^2 - 1/576*ss^2*tmu + 3/64*ss^3 - 1/18*nf*tmu + 1/36*nf* ss*tmu + 3/32*nf*ss^2 - 1/288*nf*ss^2*tmu - 1/64*nf*ss^3 - 1/36*nf^2* tmu + 1/72*nf^2*ss*tmu - 1/576*nf^2*ss^2*tmu + 1/64*nf^2*ss^3 ) + K3(ss)* ( - 1/36 - 2/3*nf^-2 + 1/12*nf^-2*tmu - 1/12*nf^-2*ss + 1/2*nf^-1 - 1/12*nf^-1*tmu + 1/12*nf^-1*ss - 7/72*tmu + 1/18*ss - 1/ 48*ss*tmu - 1/48*ss^2 - 1/9*nf + 1/72*nf*tmu - 1/24*nf*ss - 1/24*nf* ss*tmu + 1/36*nf^2*tmu - 1/18*nf^2*ss - 1/48*nf^2*ss*tmu + 1/48*nf^2* ss^2 ) + K4(ss)* ( 1/2*nf^-2*tmu - 1/2*nf^-1*tmu - 1/6*tmu - 1/12*nf*tmu + 1/12*nf^2*tmu ); B6T = + Jb(tt)* ( - nf^-2*Lp + 1/2*nf^-2*Lp*tt + 2*nf^-2*pi16 - nf^-2* pi16*tt + nf^-1*Lp - 1/2*nf^-1*Lp*tt - 2*nf^-1*pi16 + nf^-1*pi16*tt - 65/18*Lp + 151/36*Lp*tt - 31/18*Lp*tt^2 + 19/72*Lp*tt^3 + 16*L8r - 8*L8r*tt + 64*L6r - 32*L6r*tt - 4*L5r*tt + 2*L5r*tt^2 - 16*L4r*tt + 8*L4r*tt^2 + 16/3*L3r - 16/3*L3r*tt + 8/3*L3r*tt^2 - 2/3*L3r*tt^3 + 128/3*L2r - 176/3*L2r*tt + 88/3*L2r*tt^2 - 16/3*L2r*tt^3 + 64/3* L1r - 64/3*L1r*tt + 32/3*L1r*tt^2 - 8/3*L1r*tt^3 + 16*L0r - 24*L0r*tt + 12*L0r*tt^2 - 2*L0r*tt^3 + 55/18*pi16 - 27/8*pi16*tt + 55/36*pi16* tt^2 - 29/96*pi16*tt^3 - 7/9*nf*Lp + 31/36*nf*Lp*tt - 11/36*nf*Lp* tt^2 + 5/144*nf*Lp*tt^3 - 5/9*nf*pi16 + 29/72*nf*pi16*tt + 1/18*nf* pi16*tt^2 - 17/288*nf*pi16*tt^3 ) + K1(tt)* ( 5/12 + 1/2*nf^-2 - 1/4*nf^-2*tt - 1/2*nf^-1 + 1/4*nf^-1 *tt - 31/72*tt + 3/16*tt^2 - 11/288*tt^3 - 1/12*nf - 1/72*nf*tt + 1/ 16*nf*tt^2 - 5/288*nf*tt^3 ) + K2(tt)* ( 3/4 - 9/8*tt + 9/16*tt^2 - 3/32*tt^3 ) + K3(tt)* ( - 5/18 - 1/3*nf^-2 + 1/6*nf^-2*tt + 1/3*nf^-1 - 1/6* nf^-1*tt + 1/18*tt + 1/24*tt^2 + 1/18*nf - 1/9*nf*tt + 1/24*nf*tt^2 ) ; C6S = + Jb(ss)* ( 7/2*nf^-3*Lp - 11/2*nf^-3*pi16 - 2*nf^-2*Lp + 48*nf^-2* L8r - 16*nf^-2*L5r + 80/3*nf^-2*L3r - 64/3*nf^-2*L3r*ss + 20/3*nf^-2* L3r*ss^2 + 80/3*nf^-2*L0r - 64/3*nf^-2*L0r*ss + 20/3*nf^-2*L0r*ss^2 + 3*nf^-2*pi16 - nf^-1*Lp + nf^-1*Lp*ss - 32*nf^-1*L6r + 32*nf^-1* L4r - 16*nf^-1*L4r*ss - 32/3*nf^-1*L2r + 16/3*nf^-1*L2r*ss - 8/3* nf^-1*L2r*ss^2 - 32*nf^-1*L1r + 32*nf^-1*L1r*ss - 8*nf^-1*L1r*ss^2 - 7/4*nf^-1*pi16*ss - 1/3*Lp - 1/9*Lp*ss - 35/72*Lp*ss^2 + 1/18*Lp*ss^3 + 16*L8r*ss + 32*L6r - 8*L5r*ss + 2*L5r*ss^2 - 32*L4r + 16*L4r*ss + 32/3*L3r*ss - 28/3*L3r*ss^2 + 8/3*L3r*ss^3 + 32/3*L2r - 16/3*L2r*ss + 8/3*L2r*ss^2 + 32*L1r - 32*L1r*ss + 8*L1r*ss^2 + 16/3*L0r*ss - 8/3 *L0r*ss^2 + 4/3*L0r*ss^3 + 10/9*pi16 + 89/72*pi16*ss + 3/16*pi16*ss^2 - 19/288*pi16*ss^3 - 11/18*nf*Lp*ss + 19/72*nf*Lp*ss^2 - 5/18*nf*Lp* ss^3 + 32*nf*L6r*ss - 32*nf*L4r*ss + 16*nf*L4r*ss^2 + 32/3*nf*L2r*ss - 16/3*nf*L2r*ss^2 + 8/3*nf*L2r*ss^3 + 32*nf*L1r*ss - 32*nf*L1r*ss^2 + 8*nf*L1r*ss^3 + 35/18*nf*pi16*ss - 7/12*nf*pi16*ss^2 + 85/288*nf* pi16*ss^3 ) + K1(ss)* ( 1/4 - nf^-3 + 1/2*nf^-2 - 1/2*nf^-1*ss + 1/4*ss - 1/72* ss^2 + 1/288*ss^3 + 5/12*nf*ss - 23/144*nf*ss^2 + 13/288*nf*ss^3 ) + K2(ss)* ( - 3/4*nf^-3 + 1/2*nf^-2 + 3/16*ss^2 - 1/32*ss^3 + 3/32 *nf*ss^3 ) + K3(ss)* ( - 1/6 + 2/3*nf^-3 - 1/3*nf^-2 + 1/6*nf^-1*ss - 7/36*ss + 1/24*ss^2 - 5/18*nf*ss + 1/24*nf*ss^2 ); C6T = + Jb(tt)* ( nf^-1*Lp - 1/2*nf^-1*Lp*tt - 2*nf^-1*pi16 + nf^-1*pi16* tt - 17/18*Lp + 37/36*Lp*tt - 7/18*Lp*tt^2 + 1/18*Lp*tt^3 + 16*L8r - 8*L8r*tt - 4*L5r*tt + 2*L5r*tt^2 + 16/3*L3r - 16/3*L3r*tt + 8/3*L3r* tt^2 - 2/3*L3r*tt^3 + 16*L0r - 24*L0r*tt + 12*L0r*tt^2 - 2*L0r*tt^3 - 1/6*pi16 + 13/72*pi16*tt + 1/12*pi16*tt^2 - 19/288*pi16*tt^3 - 7/9 *nf*Lp + 31/36*nf*Lp*tt - 11/36*nf*Lp*tt^2 + 5/144*nf*Lp*tt^3 - 5/9* nf*pi16 + 29/72*nf*pi16*tt + 1/18*nf*pi16*tt^2 - 17/288*nf*pi16*tt^3 ) + K1(tt)* ( - 1/12 - 1/2*nf^-1 + 1/4*nf^-1*tt + 11/72*tt - 1/16* tt^2 + 1/288*tt^3 - 1/12*nf - 1/72*nf*tt + 1/16*nf*tt^2 - 5/288*nf* tt^3 ) + K2(tt)* ( 1/4 - 3/8*tt + 3/16*tt^2 - 1/32*tt^3 ) + K3(tt)* ( 1/18 + 1/3*nf^-1 - 1/6*nf^-1*tt - 1/9*tt + 1/24*tt^2 + 1/18*nf - 1/9*nf*tt + 1/24*nf*tt^2 ); TI2 = + pi^-1*x2 * ( + 1/32 - 1/32*nf^-1 + 1/8*nf ) + pi^-1*x2^2 * ( - nf^-1*A4 - 1/2*nf^-1*A3 - 1/8*nf^-1*A2 - 3/32*nf^-1*A1 + A4 + 1/2*A3 + 1/8*A2 + 3/32*A1 + b4 - 1/2*b3 - 1/8*b2 + 1/32*b1 + 2*nf*A4 + 1/8*nf*A1 + 1/2*nf*b3 + 1/8*nf*b2 + 1/32*nf*b1 + nf^2*b3 + 1/4*nf^2*b2 + 1/16*nf^2*b1 ) + pi^-1*x2^3 * ( - 2*nf^-1*c5 - nf^-1*c4 - 1/2*nf^-1*c3 - 1/8*nf^-1*c2 - 3/32*nf^-1*c1 - 2*d5 + d4 - 1/2*d3 - 1/8*d2 + 1/32*d1 + 2*c5 + c4 + 1/2*c3 + 1/8*c2 + 3/32*c1 + 2*nf*d5 + 1/2*nf*d3 + 1/8*nf*d2 + 1/32*nf*d1 + 2*nf*c4 + 1/8*nf*c1 + 4*nf^2*d5 + nf^2*d3 + 1/4*nf^2*d2 + 1/16*nf^2*d1 ) + pi^-1*pi16*x2^2 * ( - 7/32 + 1/32*nf^-2 - 1/16*nf^-1 + 1/4*nf + 1/2*nf^2 ) + pi^-1*pi16*x2^3 * ( + 7/32*nf^-3*Lp - 15/32*nf^-2*Lp + 3*nf^-2*L8r - nf^-2*L5r + 3*nf^-2*L3r + 3*nf^-2*L0r - 29/32*nf^-1*Lp - 6*nf^-1*L8r - 2*nf^-1*L6r + 2*nf^-1*L5r + 6*nf^-1*L4r - 6*nf^-1*L3r - 2*nf^-1*L2r - 2*nf^-1*L1r - 6*nf^-1*L0r + 55/32*Lp - 13*L8r + 3*L5r - 8*L4r - 13*L3r - 13*L0r + 21/16*nf*Lp + 16*nf*L8r + 6*nf*L6r - 4*nf*L5r - 26*nf*L4r + 16*nf*L3r + 6*nf*L2r + 6*nf*L1r + 16*nf*L0r - 19/8*nf^2*Lp + 16*nf^2*L8r + 12*nf^2*L6r + 12*nf^2*L4r + 16*nf^2*L3r + 12*nf^2*L2r + 12*nf^2*L1r + 16*nf^2*L0r - 5/2*nf^3*Lp + 16*nf^3*L6r + 16*nf^3*L4r + 16*nf^3*L2r + 16*nf^3*L1r ) + pi^-1*pi16^2*x2^3 * ( - 85/48 - 3/8*nf^-3 + 3/4*nf^-2 + 5/4*nf^-1 - 3/8*nf + 29/48*nf^2 + 1/12*nf^3 ) + pi*pi16^2*x2^3 * ( + 89/288 + 1/16*nf^-3 - 1/8*nf^-2 - 5/24*nf^-1 + 1/16*nf - 49/288*nf^2 - 5/72*nf^3 ); TA2 = + pi^-1*x2 * ( + 1/48 + 1/48*nf ) + pi^-1*x2^2 * ( - 1/3*A4 - 1/24*A2 + 1/3*b4 + 1/24*b2 - 1/3*nf*A4 - 1/24*nf*A2 ) + pi^-1*x2^3 * ( + 2/3*d6 + 1/3*d4 + 1/24*d2 - 2/3*c6 - 1/3*c4 - 1/24*c2 - 2/3*nf*c6 - 1/3*nf*c4 - 1/24*nf*c2 ) + pi^-1*pi16*x2^2 * ( - 11/864 + 1/288*nf^-2 - 1/288*nf^-1 - 7/864*nf - 1/432*nf^2 ) + pi^-1*pi16*x2^3 * ( + 7/288*nf^-3*Lp - 1/36*nf^-2*Lp + 1/3*nf^-2*L8r - 1/9*nf^-2*L5r + 5/27*nf^-2*L3r + 5/27*nf^-2*L0r - 5/288*nf^-1*Lp - 1/3*nf^-1*L8r - 2/9*nf^-1*L6r + 1/9*nf^-1*L5r + 2/9*nf^-1*L4r - 5/27*nf^-1*L3r - 2/27*nf^-1*L2r - 2/9*nf^-1*L1r - 5/27*nf^-1*L0r + 67/1296*Lp - 4/9*L8r - 2/9*L6r + 1/54*L5r - 10/27*L4r - 5/27*L3r - 2/9*L2r + 2/27*L1r - 10/27*L0r + 125/2592*nf*Lp - 4/9*nf*L6r - 7/54*nf*L5r - 4/27*nf*L4r + 1/27*nf*L3r - 8/27*nf*L2r - 4/27*nf*L1r - 2/27*nf*L0r + 7/864*nf^2*Lp - 1/27*nf^2*L5r + 1/432*nf^3*Lp ) + pi^-1*pi16^2*x2^3 * ( - 13/96 + 1/96*nf^-3 + 7/288*nf^-2 - 281/1728*nf - 151/2592*nf^2 - 25/5184*nf^3 ) + pi*pi16^2*x2^3 * ( + 173/10368 + 1/432*nf^-3 - 5/864*nf^-2 - 1/576*nf^-1 + 169/10368*nf + 1/432*nf^2 - 1/1296*nf^3 ); TS2 = + pi^-1*x2 * ( + 1/32 - 1/16*nf^-1 + 1/16*nf ) + pi^-1*x2^2 * ( - 2*nf^-1*A4 - nf^-1*A3 - 1/4*nf^-1*A2 - 3/16*nf^-1*A1 + A4 + 1/2*A3 + 1/8*A2 + 3/32*A1 + b4 + 1/16*b1 + nf*A4 + 1/16*nf*A1 ) + pi^-1*x2^3 * ( - 4*nf^-1*c5 - 2*nf^-1*c4 - nf^-1*c3 - 1/4*nf^-1*c2 - 3/16*nf^-1*c1 + d4 + 1/16*d1 + 2*c5 + c4 + 1/2*c3 + 1/8*c2 + 3/32*c1 + nf*c4 + 1/16*nf*c1 ) + pi^-1*pi16*x2^2 * ( - 7/32 + 1/8*nf^-2 - 1/8*nf^-1 + 1/8*nf + 1/8*nf^2 ) + pi^-1*pi16*x2^3 * ( + 7/8*nf^-3*Lp - 19/16*nf^-2*Lp + 12*nf^-2*L8r - 4*nf^-2*L5r + 12*nf^-2*L3r + 12*nf^-2*L0r - 13/16*nf^-1*Lp - 12*nf^-1*L8r - 8*nf^-1*L6r + 4*nf^-1*L5r + 8*nf^-1*L4r - 12*nf^-1*L3r - 8*nf^-1*L2r - 8*nf^-1*L1r - 12*nf^-1*L0r + 41/32*Lp - 13*L8r + 4*L6r + 3*L5r - 4*L4r - 13*L3r + 4*L2r + 4*L1r - 13*L0r + 3/8*nf*Lp + 8*nf*L8r + 8*nf*L6r - 2*nf*L5r - 8*nf*L4r + 8*nf*L3r + 8*nf*L2r + 8*nf*L1r + 8*nf*L0r - 1/2*nf^2*Lp + 4*nf^2*L8r + 4*nf^2*L3r + 4*nf^2*L0r - 1/4*nf^3*Lp ) + pi^-1*pi16^2*x2^3 * ( - 37/48 - 5/4*nf^-3 + 13/8*nf^-2 + 3/8*nf^-1 + 31/48*nf - 3/16*nf^2 - 7/24*nf^3 ) + pi*pi16^2*x2^3 * ( + 41/288 + 5/24*nf^-3 - 13/48*nf^-2 - 1/16*nf^-1 - 29/288*nf + 1/96*nf^2 + 5/144*nf^3 ); TFS2 = + pi^-1*x2 * ( - 1/16 ) + pi^-1*x2^2 * ( + A3 + 1/4*A2 + 1/16*A1 + b4 + 1/16*b1 ) + pi^-1*x2^3 * ( + d4 + 1/16*d1 + 4*c5 + c3 + 1/4*c2 + 1/16*c1 ) + pi^-1*pi16*x2^2 * ( + 1/8 ) + pi^-1*pi16*x2^3 * ( + 1/8*nf^-2*Lp - 1/4*nf^-1*Lp + 3/8*Lp - 4*L8r - 8*L6r + 4*L5r + 8*L4r - 4*L3r - 8*L2r - 8*L1r - 4*L0r ) + pi^-1*pi16^2*x2^3 * ( - 17/24 - 1/4*nf^-2 + 1/2*nf^-1 - 11/24*nf ) + pi*pi16^2*x2^3 * ( + 13/144 + 1/24*nf^-2 - 1/12*nf^-1 + 7/144*nf ); TMA2 = + pi^-1*x2^2 * ( + 1/3*b4 + 1/24*b2 ) + pi^-1*x2^3 * ( + 2/3*d6 + 1/3*d4 + 1/24*d2 ) + pi^-1*pi16*x2^2 * ( - 1/288 + 1/288*nf^-2 ) + pi^-1*pi16*x2^3 * ( + 7/288*nf^-3*Lp - 1/72*nf^-2*Lp + 1/3*nf^-2*L8r - 1/9*nf^-2*L5r + 5/27*nf^-2*L3r + 5/27*nf^-2*L0r - 1/72*nf^-1*Lp - 2/9*nf^-1*L6r + 2/9*nf^-1*L4r - 2/27*nf^-1*L2r - 2/9*nf^-1*L1r + 11/2592*Lp - 1/9*L8r + 2/9*L6r - 2/9*L4r - 1/27*L3r + 2/27*L2r + 2/9*L1r - 1/9*L0r + 7/1296*nf*Lp ) + pi^-1*pi16^2*x2^3 * ( + 17/2592 + 1/96*nf^-3 - 1/144*nf^-2 + 1/648*nf ) + pi*pi16^2*x2^3 * ( - 1/1296 + 1/432*nf^-3 - 1/864*nf^-2 - 1/864*nf^-1 - 1/5184*nf ); TMS2 = + pi^-1*x2 * ( + 1/32 ) + pi^-1*x2^2 * ( - 1/2*A3 - 1/8*A2 - 1/32*A1 + b4 + 1/16*b1 ) + pi^-1*x2^3 * ( + d4 + 1/16*d1 - 2*c5 - 1/2*c3 - 1/8*c2 - 1/32*c1 ) + pi^-1*pi16*x2^2 * ( + 1/32 ) + pi^-1*pi16*x2^3 * ( - 1/16*nf^-2*Lp - 1/16*nf^-1*Lp - 3/32*Lp - L8r + 4*L6r + L5r - 4*L4r - L3r + 4*L2r + 4*L1r - L0r ) + pi^-1*pi16^2*x2^3 * ( + 1/96 + 1/8*nf^-2 + 1/8*nf^-1 - 11/96*nf ) + pi*pi16^2*x2^3 * ( - 5/576 - 1/48*nf^-2 - 1/48*nf^-1 + 7/576*nf ); *** pseudo-real or two-colour or SU(2n)/Sp(2n) ***************************** BB2 = + ( 1/3 ) + uu * ( 1/6 ) + tt * ( - 1/3 ) + ss * ( 1/6 ); B4P = + ( nf^-1*Lp + nf^-1*pi16 + 7/6*Lp + 16*L8r + 16*L0r + 19/18*pi16 - 2/3*nf*Lp - 5/9*nf*pi16 ) + smu^2 * ( - 1/24*Lp + L3r - 5/144*pi16 - 1/48*nf*Lp - 1/36*nf* pi16 ) + tt * ( - 2/3*Lp - 4*L5r - 16*L0r - 5/9*pi16 + 5/12*nf*Lp + 11/36* nf*pi16 ) + tt^2 * ( 1/8*Lp + L3r + 4*L0r + 5/48*pi16 - 1/16*nf*Lp - 1/24*nf* pi16 ); C4P = + ( - 1/2*nf^-2*Lp - 1/2*nf^-2*pi16 + 32*L6r - 32*L4r + 32*L1r ) + tmu^2 * ( - 1/16*Lp + 2*L2r - 1/16*pi16 ) + ss * ( 16*L4r - 32*L1r ) + ss^2 * ( - 3/16*Lp + 2*L2r + 8*L1r - 3/16*pi16 ); B6P = + ( - 49/8*nf^-2*epsb2^-1*pi16^2 + 23/6*nf^-2*epsb1^-1*pi16^2 + 19/4*nf^-2*Lp^2 + nf^-2*pi16*Lp - 35/8*nf^-2*pi16^2 - 25/4*nf^-1* epsb2^-1*pi16^2 - 520/3*nf^-1*epsb1^-1*pi16*L8r + 220/3*nf^-1* epsb1^-1*pi16*L5r - 80/3*nf^-1*epsb1^-1*pi16*L3r - 80/3*nf^-1* epsb1^-1*pi16*L0r + 10/3*nf^-1*epsb1^-1*pi16^2 + 17/4*nf^-1*Lp^2 + 112*nf^-1*L8r*Lp - 48*nf^-1*L5r*Lp + 32/3*nf^-1*L3r*Lp + 32/3*nf^-1* L0r*Lp + nf^-1*pi16*Lp + 96*nf^-1*pi16*L8r - 32*nf^-1*pi16*L5r + 128/ 9*nf^-1*pi16*L3r + 128/9*nf^-1*pi16*L0r - 27/8*nf^-1*pi16^2 - 49/24* epsb2^-1*pi16^2 - 376/3*epsb1^-1*pi16*L8r + 32*epsb1^-1*pi16*L7r + 272/3*epsb1^-1*pi16*L6r + 116/3*epsb1^-1*pi16*L5r + 88/3*epsb1^-1* pi16*L4r - 104/3*epsb1^-1*pi16*L3r + 96*epsb1^-1*pi16*L2r + 160/3* epsb1^-1*pi16*L1r - 128/3*epsb1^-1*pi16*L0r + 25/216*epsb1^-1*pi16^2 + 19/12*Lp^2 + 80*L8r*Lp - 512*L8r^2 - 32*L7r*Lp - 160*L6r*Lp - 64/3 *L5r*Lp + 256*L5r*L8r + 64/3*L4r*Lp + 56/3*L3r*Lp - 224/3*L2r*Lp - 64 *L1r*Lp + 80/3*L0r*Lp + 96*KK39 - 64*KK37 + 96*KK25 - 96*KK17 + 32* KK13 + 64*KK3 + 155/108*pi16*Lp + 64*pi16*L8r - 128*pi16*L6r - 136/9* pi16*L5r + 256/9*pi16*L4r + 56/9*pi16*L3r - 368/9*pi16*L2r - 32/3* pi16*L1r + 224/9*pi16*L0r - 2149/1296*pi16^2 + 13/54*pi^2*pi16^2 + 49/ 18*nf*epsb2^-1*pi16^2 + 80*nf*epsb1^-1*pi16*L8r - 48*nf*epsb1^-1*pi16 *L6r - 88/3*nf*epsb1^-1*pi16*L5r + 104/3*nf*epsb1^-1*pi16*L4r + 104/3 *nf*epsb1^-1*pi16*L3r - 16/3*nf*epsb1^-1*pi16*L2r - 64/3*nf*epsb1^-1* pi16*L1r + 112/3*nf*epsb1^-1*pi16*L0r - 25/36*nf*epsb1^-1*pi16^2 - 83/ 36*nf*Lp^2 - 64*nf*L8r*Lp - 1024*nf*L6r*L8r + 40/3*nf*L5r*Lp + 512*nf *L4r*L8r - 8*nf*L3r*Lp - 80/3*nf*L0r*Lp + 64*nf*KK40 + 64*nf*KK26 - 192*nf*KK18 + 64*nf*KK14 - 623/216*nf*pi16*Lp - 32*nf*pi16*L8r + 64/9 *nf*pi16*L5r - 8/3*nf*pi16*L3r - 80/9*nf*pi16*L0r - 10763/5184*nf* pi16^2 - 19/18*nf^2*epsb2^-1*pi16^2 + 64/3*nf^2*epsb1^-1*pi16*L6r - 32*nf^2*epsb1^-1*pi16*L4r + 32/3*nf^2*epsb1^-1*pi16*L2r + 128/3*nf^2* epsb1^-1*pi16*L1r + 107/216*nf^2*epsb1^-1*pi16^2 + 29/36*nf^2*Lp^2 + 229/216*nf^2*pi16*Lp + 1645/1728*nf^2*pi16^2 + 1/27*nf^2*pi^2*pi16^2 ) + smu^2 * ( - 10/3*nf^-1*epsb1^-1*pi16*L3r - 10/3*nf^-1*epsb1^-1* pi16*L0r + 10/3*nf^-1*L3r*Lp + 10/3*nf^-1*L0r*Lp + 28/9*nf^-1*pi16* L3r + 28/9*nf^-1*pi16*L0r + 7/96*epsb2^-1*pi16^2 + 2/3*epsb1^-1*pi16* L5r - 8/3*epsb1^-1*pi16*L4r - 4/3*epsb1^-1*pi16*L3r + 4/3*epsb1^-1* pi16*L2r - 4/3*epsb1^-1*pi16*L0r + 77/3456*epsb1^-1*pi16^2 - 7/96* Lp^2 - 2/3*L5r*Lp + 8/3*L4r*Lp + 4/3*L3r*Lp - 4/3*L2r*Lp + 4/3*L0r*Lp + 4*KK31 + 2*KK11 + 2*KK7 + 8*KK5 - 137/1728*pi16*Lp - 5/9*pi16*L5r + 20/9*pi16*L4r + 19/9*pi16*L3r - 31/9*pi16*L2r - 10/3*pi16*L1r + 13/ 9*pi16*L0r - 1091/20736*pi16^2 - 11/1728*pi^2*pi16^2 - 1/72*nf* epsb2^-1*pi16^2 + 1/3*nf*epsb1^-1*pi16*L5r + 2*nf*epsb1^-1*pi16*L3r + 4/3*nf*epsb1^-1*pi16*L0r - 5/288*nf*epsb1^-1*pi16^2 + 1/72*nf*Lp^2 - 1/3*nf*L5r*Lp - 2*nf*L3r*Lp - 4/3*nf*L0r*Lp + 8*nf*KK18 + 4*nf*KK8 + 23/864*nf*pi16*Lp - 4/9*nf*pi16*L5r - 11/6*nf*pi16*L3r - 13/9*nf* pi16*L0r + 289/10368*nf*pi16^2 + 1/288*nf*pi^2*pi16^2 - 11/288*nf^2* epsb2^-1*pi16^2 - 23/864*nf^2*epsb1^-1*pi16^2 + 11/288*nf^2*Lp^2 + 29/ 216*nf^2*pi16*Lp + 421/3456*nf^2*pi16^2 - 1/108*nf^2*pi^2*pi16^2 ) + tt * ( 3/8*nf^-2*epsb2^-1*pi16^2 - 7/16*nf^-2*epsb1^-1*pi16^2 - 3/ 8*nf^-2*Lp^2 + 3/4*nf^-2*pi16^2 + 3/8*nf^-1*epsb2^-1*pi16^2 - 2*nf^-1 *epsb1^-1*pi16*L3r - 2*nf^-1*epsb1^-1*pi16*L0r - 7/16*nf^-1*epsb1^-1* pi16^2 - 3/8*nf^-1*Lp^2 + 8*nf^-1*L3r*Lp + 8*nf^-1*L0r*Lp - 8*nf^-1* pi16*L3r - 8*nf^-1*pi16*L0r + 3/4*nf^-1*pi16^2 + 45/16*epsb2^-1* pi16^2 + 12*epsb1^-1*pi16*L8r - 48*epsb1^-1*pi16*L6r + 14/3*epsb1^-1* pi16*L5r - 44/3*epsb1^-1*pi16*L4r + 50/3*epsb1^-1*pi16*L3r - 272/3* epsb1^-1*pi16*L2r - 164/3*epsb1^-1*pi16*L1r + 98/3*epsb1^-1*pi16*L0r - 1/432*epsb1^-1*pi16^2 - 43/16*Lp^2 - 12*L8r*Lp + 48*L6r*Lp - 14/3* L5r*Lp + 64*L5r*L8r - 32*L5r^2 + 32/3*L4r*Lp - 32/3*L3r*Lp + 248/3* L2r*Lp + 176/3*L1r*Lp - 80/3*L0r*Lp + 32*KK37 - 16*KK33 - 32*KK28 - 16*KK23 - 16*KK19 + 64*KK17 - 32*KK13 - 96*KK3 - 743/216*pi16*Lp - 12 *pi16*L8r + 48*pi16*L6r - 26/9*pi16*L5r + 32/9*pi16*L4r - 38/9*pi16* L3r + 512/9*pi16*L2r + 80/9*pi16*L1r - 272/9*pi16*L0r - 853/1296* pi16^2 - 91/432*pi^2*pi16^2 - 161/144*nf*epsb2^-1*pi16^2 - 4*nf* epsb1^-1*pi16*L8r - 14/3*nf*epsb1^-1*pi16*L5r - 4*nf*epsb1^-1*pi16* L4r - 34/3*nf*epsb1^-1*pi16*L3r + 2*nf*epsb1^-1*pi16*L2r + 8*nf* epsb1^-1*pi16*L1r - 28*nf*epsb1^-1*pi16*L0r - 791/1728*nf*epsb1^-1* pi16^2 + 85/72*nf*Lp^2 + 8*nf*L8r*Lp + 20/3*nf*L5r*Lp + 128*nf*L5r* L6r - 64*nf*L4r*L5r + 4/3*nf*L3r*Lp + 24*nf*L0r*Lp - 16*nf*KK20 + 128 *nf*KK18 - 64*nf*KK14 + 317/108*nf*pi16*Lp + 8*nf*pi16*L8r + 8/9*nf* pi16*L5r + 16/9*nf*pi16*L3r + 8*nf*pi16*L0r + 1837/3456*nf*pi16^2 + 35/216*nf*pi^2*pi16^2 + 77/144*nf^2*epsb2^-1*pi16^2 + 8*nf^2*epsb1^-1 *pi16*L6r + 4*nf^2*epsb1^-1*pi16*L4r - 4*nf^2*epsb1^-1*pi16*L2r - 16* nf^2*epsb1^-1*pi16*L1r + 3/64*nf^2*epsb1^-1*pi16^2 - 17/36*nf^2*Lp^2 - 445/432*nf^2*pi16*Lp - 3865/10368*nf^2*pi16^2 - 5/72*nf^2*pi^2* pi16^2 ) + tt*smu^2 * ( 5/96*epsb2^-1*pi16^2 + 5/24*epsb1^-1*pi16*L3r - 25/12 *epsb1^-1*pi16*L2r - 5/6*epsb1^-1*pi16*L1r + 5/6*epsb1^-1*pi16*L0r - 29/6912*epsb1^-1*pi16^2 - 5/96*Lp^2 - 5/24*L3r*Lp + 25/12*L2r*Lp + 5/ 6*L1r*Lp - 5/6*L0r*Lp - 4*KK5 + 3*KK1 - 307/3456*pi16*Lp - 7/36*pi16* L3r + 35/18*pi16*L2r + 7/9*pi16*L1r - 7/9*pi16*L0r + 71/41472*pi16^2 - 19/3456*pi^2*pi16^2 + 1/768*nf*epsb2^-1*pi16^2 - 23/24*nf*epsb1^-1 *pi16*L3r - 7/12*nf*epsb1^-1*pi16*L0r + 5/13824*nf*epsb1^-1*pi16^2 - 1/768*nf*Lp^2 + 23/24*nf*L3r*Lp + 7/12*nf*L0r*Lp - 65/6912*nf*pi16*Lp + 17/18*nf*pi16*L3r + 4/9*nf*pi16*L0r - 5299/165888*nf*pi16^2 + 11/ 3456*nf*pi^2*pi16^2 + 5/384*nf^2*epsb2^-1*pi16^2 + 35/13824*nf^2* epsb1^-1*pi16^2 - 5/384*nf^2*Lp^2 - 203/6912*nf^2*pi16*Lp - 1933/ 165888*nf^2*pi16^2 - 1/3456*nf^2*pi^2*pi16^2 ) + tt^2 * ( - 10/3*nf^-1*epsb1^-1*pi16*L3r - 10/3*nf^-1*epsb1^-1* pi16*L0r + 10/3*nf^-1*L3r*Lp + 10/3*nf^-1*L0r*Lp + 28/9*nf^-1*pi16* L3r + 28/9*nf^-1*pi16*L0r - 101/96*epsb2^-1*pi16^2 - 2*epsb1^-1*pi16* L5r + 8*epsb1^-1*pi16*L4r - 6*epsb1^-1*pi16*L3r + 40*epsb1^-1*pi16* L2r + 56/3*epsb1^-1*pi16*L1r - 16*epsb1^-1*pi16*L0r + 1/3456*epsb1^-1 *pi16^2 + 101/96*Lp^2 + 2*L5r*Lp - 8*L4r*Lp + 6*L3r*Lp - 40*L2r*Lp - 56/3*L1r*Lp + 16*L0r*Lp - 4*KK31 + 16*KK28 - 16*KK17 + 8*KK13 + 2* KK11 + 2*KK7 + 8*KK5 + 48*KK3 + 2867/1728*pi16*Lp + 5/3*pi16*L5r - 20/ 3*pi16*L4r + 3*pi16*L3r - 31*pi16*L2r - 62/9*pi16*L1r + 43/3*pi16*L0r + 2705/20736*pi16^2 + 185/1728*pi^2*pi16^2 + 23/72*nf*epsb2^-1* pi16^2 + nf*epsb1^-1*pi16*L5r + 8/3*nf*epsb1^-1*pi16*L3r + 8*nf* epsb1^-1*pi16*L0r + 49/432*nf*epsb1^-1*pi16^2 - 23/72*nf*Lp^2 - nf* L5r*Lp - 8/3*nf*L3r*Lp - 8*nf*L0r*Lp - 24*nf*KK18 + 16*nf*KK14 + 4*nf *KK8 - 503/864*nf*pi16*Lp - 2/3*nf*pi16*L5r - 25/18*nf*pi16*L3r - 7/3 *nf*pi16*L0r + 59/288*nf*pi16^2 - 67/864*nf*pi^2*pi16^2 - 29/288*nf^2 *epsb2^-1*pi16^2 - 19/288*nf^2*epsb1^-1*pi16^2 + 29/288*nf^2*Lp^2 + 49/216*nf^2*pi16*Lp + 445/5184*nf^2*pi16^2 + 1/72*nf^2*pi^2*pi16^2 ) + tt^3 * ( 5/32*epsb2^-1*pi16^2 + 5/8*epsb1^-1*pi16*L3r - 25/4* epsb1^-1*pi16*L2r - 5/2*epsb1^-1*pi16*L1r + 5/2*epsb1^-1*pi16*L0r - 29/2304*epsb1^-1*pi16^2 - 5/32*Lp^2 - 5/8*L3r*Lp + 25/4*L2r*Lp + 5/2* L1r*Lp - 5/2*L0r*Lp - 4*KK5 - 8*KK3 + KK1 - 307/1152*pi16*Lp - 7/12* pi16*L3r + 35/6*pi16*L2r + 7/3*pi16*L1r - 7/3*pi16*L0r + 71/13824* pi16^2 - 19/1152*pi^2*pi16^2 - 55/2304*nf*epsb2^-1*pi16^2 - 5/24*nf* epsb1^-1*pi16*L3r - 5/12*nf*epsb1^-1*pi16*L0r + 119/13824*nf*epsb1^-1 *pi16^2 + 55/2304*nf*Lp^2 + 5/24*nf*L3r*Lp + 5/12*nf*L0r*Lp + 13/768* nf*pi16*Lp + 5/18*nf*pi16*L3r + 2/9*nf*pi16*L0r - 10313/165888*nf* pi16^2 + 29/3456*nf*pi^2*pi16^2 + 5/1152*nf^2*epsb2^-1*pi16^2 + 1/ 13824*nf^2*epsb1^-1*pi16^2 - 5/1152*nf^2*Lp^2 - 19/2304*nf^2*pi16*Lp - 1015/165888*nf^2*pi16^2 + 1/3456*nf^2*pi^2*pi16^2 ); C6P = + ( 9/4*nf^-3*epsb2^-1*pi16^2 - nf^-3*epsb1^-1*pi16^2 - 7/4*nf^-3* Lp^2 - 3/2*nf^-3*pi16*Lp + 5/4*nf^-3*pi16^2 + 3/2*nf^-2*epsb2^-1* pi16^2 + 64*nf^-2*epsb1^-1*pi16*L8r - 32*nf^-2*epsb1^-1*pi16*L5r + 48 *nf^-2*epsb1^-1*pi16*L3r + 48*nf^-2*epsb1^-1*pi16*L0r - 1/2*nf^-2* epsb1^-1*pi16^2 - nf^-2*Lp^2 - 48*nf^-2*L8r*Lp + 24*nf^-2*L5r*Lp - 48 *nf^-2*L3r*Lp - 48*nf^-2*L0r*Lp - nf^-2*pi16*Lp - 48*nf^-2*pi16*L8r + 16*nf^-2*pi16*L5r - 16*nf^-2*pi16*L3r - 16*nf^-2*pi16*L0r + 1/2* nf^-2*pi16^2 - 1/2*nf^-1*epsb2^-1*pi16^2 - 32*nf^-1*epsb1^-1*pi16*L7r - 32*nf^-1*epsb1^-1*pi16*L6r + 48*nf^-1*epsb1^-1*pi16*L4r - 16*nf^-1 *epsb1^-1*pi16*L2r - 64*nf^-1*epsb1^-1*pi16*L1r + 1/2*nf^-1*Lp^2 + 32 *nf^-1*L7r*Lp + 32*nf^-1*L6r*Lp - 48*nf^-1*L4r*Lp + 16*nf^-1*L2r*Lp + 64*nf^-1*L1r*Lp + nf^-1*pi16*Lp + 32*nf^-1*pi16*L6r - 32*nf^-1* pi16*L4r + 32*nf^-1*pi16*L1r + 3/4*nf^-1*pi16^2 + 1/2*epsb2^-1*pi16^2 + 16*epsb1^-1*pi16*L8r - 64*epsb1^-1*pi16*L6r - 8*epsb1^-1*pi16*L5r + 64*epsb1^-1*pi16*L4r - 16*epsb1^-1*pi16*L2r - 64*epsb1^-1*pi16*L1r - 1/2*epsb1^-1*pi16^2 - 1/2*Lp^2 - 16*L8r*Lp + 32*L6r*Lp - 1024*L6r* L8r + 8*L5r*Lp + 512*L5r*L6r - 48*L4r*Lp + 512*L4r*L8r - 256*L4r*L5r + 16*L2r*Lp + 64*L1r*Lp + 128*KK40 - 128*KK35 + 128*KK26 - 128*KK21 - 64*KK20 - 128*KK18 + 64*KK9 + 128*KK2 + pi16*Lp + 32*pi16*L6r - 32 *pi16*L4r + 32*pi16*L1r + 1/6*pi16^2 + 64*nf*epsb1^-1*pi16*L6r - 64* nf*epsb1^-1*pi16*L4r + 64*nf*epsb1^-1*pi16*L1r - 64*nf*L6r*Lp - 2048* nf*L6r^2 + 64*nf*L4r*Lp + 2048*nf*L4r*L6r - 512*nf*L4r^2 - 64*nf*L1r* Lp + 384*nf*KK27 - 256*nf*KK22 + 128*nf*KK10 ) + tmu^2 * ( 1/24*epsb2^-1*pi16^2 + epsb1^-1*pi16*L5r + 2*epsb1^-1* pi16*L0r + 5/96*epsb1^-1*pi16^2 - 1/24*Lp^2 - L5r*Lp - 2*L0r*Lp + 8* KK29 + 4*KK15 - 7/48*pi16*Lp - pi16*L5r + pi16*L3r - 11/192*pi16^2 - 1/288*pi^2*pi16^2 - 5/48*nf*epsb2^-1*pi16^2 + 4*nf*epsb1^-1*pi16*L2r - 1/96*nf*epsb1^-1*pi16^2 + 5/48*nf*Lp^2 - 4*nf*L2r*Lp + 8*nf*KK16 + 1/16*nf*pi16*Lp + 7/64*nf*pi16^2 + 1/288*nf*pi^2*pi16^2 ) + ss * ( - 104/3*nf^-2*epsb1^-1*pi16*L3r - 104/3*nf^-2*epsb1^-1* pi16*L0r + 104/3*nf^-2*L3r*Lp + 104/3*nf^-2*L0r*Lp + 152/9*nf^-2*pi16 *L3r + 152/9*nf^-2*pi16*L0r + nf^-1*epsb2^-1*pi16^2 - 24*nf^-1* epsb1^-1*pi16*L4r + 32/3*nf^-1*epsb1^-1*pi16*L2r + 48*nf^-1*epsb1^-1* pi16*L1r - 5/8*nf^-1*epsb1^-1*pi16^2 - 3/4*nf^-1*Lp^2 + 16*nf^-1*L4r* Lp - 32/3*nf^-1*L2r*Lp - 48*nf^-1*L1r*Lp - 1/4*nf^-1*pi16*Lp + 16* nf^-1*pi16*L4r - 8/9*nf^-1*pi16*L2r - 32*nf^-1*pi16*L1r + 25/16*nf^-1 *pi16^2 - 1/12*nf^-1*pi^2*pi16^2 + 1/18*epsb2^-1*pi16^2 + 32*epsb1^-1 *pi16*L8r - 16*epsb1^-1*pi16*L5r - 24*epsb1^-1*pi16*L4r + 64/3* epsb1^-1*pi16*L3r + 32/3*epsb1^-1*pi16*L2r + 48*epsb1^-1*pi16*L1r + 8 *epsb1^-1*pi16*L0r - 8/27*epsb1^-1*pi16^2 + 7/36*Lp^2 - 24*L8r*Lp + 12*L5r*Lp + 16*L4r*Lp - 256*L4r*L8r + 128*L4r*L5r - 64/3*L3r*Lp - 32/ 3*L2r*Lp - 48*L1r*Lp - 8*L0r*Lp - 32*KK38 + 64*KK35 - 32*KK32 + 64* KK21 + 32*KK20 + 128*KK18 - 64*KK9 - 192*KK2 + 5/18*pi16*Lp - 24*pi16 *L8r + 12*pi16*L5r + 16*pi16*L4r - 88/9*pi16*L3r - 8/9*pi16*L2r - 32* pi16*L1r + 565/648*pi16^2 + 5/216*pi^2*pi16^2 - 37/72*nf*epsb2^-1* pi16^2 + 48*nf*epsb1^-1*pi16*L6r - 24*nf*epsb1^-1*pi16*L4r + 16*nf* epsb1^-1*pi16*L2r + 323/432*nf*epsb1^-1*pi16^2 + 37/72*nf*Lp^2 - 32* nf*L6r*Lp + 16*nf*L4r*Lp - 512*nf*L4r*L6r + 256*nf*L4r^2 - 16*nf*L2r* Lp + 128*nf*KK22 - 128*nf*KK10 - 31/24*nf*pi16*Lp - 32*nf*pi16*L6r + 32*nf*pi16*L4r - 32*nf*pi16*L1r - 373/2592*nf*pi16^2 - 1/27*nf*pi^2* pi16^2 ) + ss*tmu^2 * ( 1/48*epsb2^-1*pi16^2 + 1/2*epsb1^-1*pi16*L3r + 3/2* epsb1^-1*pi16*L0r - 13/2304*epsb1^-1*pi16^2 - 1/48*Lp^2 - 1/2*L3r*Lp - 3/2*L0r*Lp - 2*KK6 + 6*KK4 - 13/384*pi16*Lp - 5/12*pi16*L3r - 3/2* pi16*L0r - 349/13824*pi16^2 + 1/1152*pi^2*pi16^2 - 5/384*nf*epsb2^-1* pi16^2 + 19/2304*nf*epsb1^-1*pi16^2 + 5/384*nf*Lp^2 + 1/128*nf*pi16* Lp - 437/13824*nf*pi16^2 + 5/1152*nf*pi^2*pi16^2 ) + ss^2 * ( 20/3*nf^-2*epsb1^-1*pi16*L3r + 20/3*nf^-2*epsb1^-1*pi16* L0r - 20/3*nf^-2*L3r*Lp - 20/3*nf^-2*L0r*Lp - 56/9*nf^-2*pi16*L3r - 56/9*nf^-2*pi16*L0r - 8/3*nf^-1*epsb1^-1*pi16*L2r - 8*nf^-1*epsb1^-1* pi16*L1r + 8/3*nf^-1*L2r*Lp + 8*nf^-1*L1r*Lp + 20/9*nf^-1*pi16*L2r + 8*nf^-1*pi16*L1r + 49/144*epsb2^-1*pi16^2 + 3*epsb1^-1*pi16*L5r - 44/ 3*epsb1^-1*pi16*L3r - 8/3*epsb1^-1*pi16*L2r - 8*epsb1^-1*pi16*L1r - 10/3*epsb1^-1*pi16*L0r + 103/864*epsb1^-1*pi16^2 - 49/144*Lp^2 - 3* L5r*Lp + 44/3*L3r*Lp + 8/3*L2r*Lp + 8*L1r*Lp + 10/3*L0r*Lp + 16*KK32 - 8*KK29 - 32*KK18 + 4*KK15 + 16*KK9 + 96*KK2 - 115/144*pi16*Lp - 3* pi16*L5r + 83/9*pi16*L3r + 20/9*pi16*L2r + 8*pi16*L1r + 4/9*pi16*L0r - 1451/5184*pi16^2 - 17/864*pi^2*pi16^2 + 13/72*nf*epsb2^-1*pi16^2 + 16*nf*epsb1^-1*pi16*L4r - 20/3*nf*epsb1^-1*pi16*L2r - 32*nf* epsb1^-1*pi16*L1r - 107/432*nf*epsb1^-1*pi16^2 - 13/72*nf*Lp^2 - 16* nf*L4r*Lp + 20/3*nf*L2r*Lp + 32*nf*L1r*Lp + 8*nf*KK16 + 32*nf*KK10 + 11/24*nf*pi16*Lp - 16*nf*pi16*L4r + 8/9*nf*pi16*L2r + 32*nf*pi16*L1r + 625/2592*nf*pi16^2 - 25/864*nf*pi^2*pi16^2 ) + ss^3 * ( - 1/48*epsb2^-1*pi16^2 + 17/6*epsb1^-1*pi16*L3r + 11/6* epsb1^-1*pi16*L0r + 13/2304*epsb1^-1*pi16^2 + 1/48*Lp^2 - 17/6*L3r*Lp - 11/6*L0r*Lp + 2*KK6 + 2*KK4 - 16*KK2 + 13/384*pi16*Lp - 97/36*pi16 *L3r - 29/18*pi16*L0r + 349/13824*pi16^2 - 1/1152*pi^2*pi16^2 - 55/ 384*nf*epsb2^-1*pi16^2 + 8/3*nf*epsb1^-1*pi16*L2r + 8*nf*epsb1^-1* pi16*L1r + 5/2304*nf*epsb1^-1*pi16^2 + 55/384*nf*Lp^2 - 8/3*nf*L2r*Lp - 8*nf*L1r*Lp + 101/384*nf*pi16*Lp - 20/9*nf*pi16*L2r - 8*nf*pi16* L1r - 115/13824*nf*pi16^2 + 19/1152*nf*pi^2*pi16^2 ); B4S = + Jb(ss)* ( - 1/2*nf^-1 - 1/12*tmu - 1/4*ss + 1/48*ss*tmu + 1/16* ss^2 + 1/12*nf*tmu - 1/48*nf*ss*tmu + 1/16*nf*ss^2 ); B4T = + Jb(tt)* ( - 1/2 + 1/2*tt - 1/8*tt^2 ); C4S = + Jb(ss)* ( 1/2*nf^-2 + 1/8*ss^2 ); C4T = + Jb(tt)* ( 1/2 - 1/2*tt + 1/8*tt^2 ); B6S = + Jb(ss)* ( - 3*nf^-2*Lp - 1/4*nf^-2*Lp*ss + 5*nf^-2*pi16 - 1/8* nf^-2*pi16*tmu + 1/2*nf^-2*pi16*ss - 5/2*nf^-1*Lp - 1/4*nf^-1*Lp*ss - 48*nf^-1*L8r + 16*nf^-1*L5r - 80/3*nf^-1*L3r + 64/3*nf^-1*L3r*ss - 20/3*nf^-1*L3r*ss^2 - 80/3*nf^-1*L0r + 64/3*nf^-1*L0r*ss - 20/3* nf^-1*L0r*ss^2 + 4*nf^-1*pi16 - 1/8*nf^-1*pi16*tmu + 1/2*nf^-1*pi16* ss + 19/18*Lp - 1/6*Lp*tmu - 97/72*Lp*ss - 1/24*Lp*ss*tmu + 31/36*Lp* ss^2 + 1/48*Lp*ss^2*tmu - 19/144*Lp*ss^3 - 16*L8r - 4*L8r*ss + 16*L6r *ss + 8*L5r - 4/3*L5r*tmu - 2*L5r*ss + 1/3*L5r*ss*tmu + L5r*ss^2 + 16/ 3*L4r*tmu - 4/3*L4r*ss*tmu - 4*L4r*ss^2 - 32/3*L3r + 8*L3r*ss + 2/3* L3r*ss*tmu - 2*L3r*ss^2 - 1/6*L3r*ss^2*tmu - 1/3*L3r*ss^3 + 32/3*L2r* ss + 4/3*L2r*ss*tmu - 28/3*L2r*ss^2 - 1/3*L2r*ss^2*tmu + 8/3*L2r*ss^3 + 16/3*L1r*ss - 8/3*L1r*ss*tmu - 8/3*L1r*ss^2 + 2/3*L1r*ss^2*tmu + 4/ 3*L1r*ss^3 - 16/3*L0r - 4/3*L0r*ss - 4/3*L0r*ss*tmu + 8/3*L0r*ss^2 + 1/3*L0r*ss^2*tmu - L0r*ss^3 + 2/9*pi16 + 3/8*pi16*tmu + 13/16*pi16*ss + 155/864*pi16*ss*tmu - 55/72*pi16*ss^2 - 43/1728*pi16*ss^2*tmu + 29/ 192*pi16*ss^3 + 5/18*nf*Lp + 1/12*nf*Lp*tmu + 17/72*nf*Lp*ss + 1/16* nf*Lp*ss*tmu + 13/144*nf*Lp*ss^2 - 1/48*nf*Lp*ss^2*tmu - 1/96*nf*Lp* ss^3 + 8*nf*L8r*ss + 4/3*nf*L5r*tmu - 4*nf*L5r*ss - 1/3*nf*L5r*ss*tmu + nf*L5r*ss^2 + 16/3*nf*L3r*ss - 2/3*nf*L3r*ss*tmu - 14/3*nf*L3r* ss^2 + 1/6*nf*L3r*ss^2*tmu + 4/3*nf*L3r*ss^3 + 8/3*nf*L0r*ss + 4/3*nf *L0r*ss*tmu - 4/3*nf*L0r*ss^2 - 1/3*nf*L0r*ss^2*tmu + 2/3*nf*L0r*ss^3 - 5/6*nf*pi16 + 59/144*nf*pi16*tmu - 1/24*nf*pi16*ss - 253/864*nf* pi16*ss*tmu - 19/288*nf*pi16*ss^2 + 47/1728*nf*pi16*ss^2*tmu + 1/288* nf*pi16*ss^3 - 1/12*nf^2*Lp*tmu - 5/36*nf^2*Lp*ss + 1/48*nf^2*Lp*ss* tmu + 7/144*nf^2*Lp*ss^2 - 5/144*nf^2*Lp*ss^3 - 11/48*nf^2*pi16*tmu + 5/12*nf^2*pi16*ss + 17/216*nf^2*pi16*ss*tmu - 35/144*nf^2*pi16* ss^2 - 1/432*nf^2*pi16*ss^2*tmu + 17/576*nf^2*pi16*ss^3 ) + K1(ss)* ( 1/24 + nf^-2 + 1/8*nf^-2*ss + 3/4*nf^-1 + 1/8*nf^-1*ss + 5/48*tmu + 31/144*ss + 1/48*ss*tmu - 3/32*ss^2 - 5/576*ss^2*tmu + 11/576*ss^3 - 1/6*nf + 1/24*nf*tmu - 1/144*nf*ss - 1/32*nf*ss*tmu + 11/288*nf*ss^2 + 1/144*nf*ss^2*tmu - 1/96*nf*ss^3 - 1/48*nf^2*tmu + 1/ 12*nf^2*ss - 1/96*nf^2*ss*tmu - 17/288*nf^2*ss^2 + 1/576*nf^2*ss^2* tmu + 1/576*nf^2*ss^3 ) + K2(ss)* ( 1/2*nf^-2 + 1/2*nf^-1 - 1/36*tmu + 3/16*ss + 1/72*ss* tmu - 9/32*ss^2 - 1/576*ss^2*tmu + 3/64*ss^3 + 1/18*nf*tmu - 1/36*nf* ss*tmu - 3/32*nf*ss^2 + 1/288*nf*ss^2*tmu + 1/64*nf*ss^3 - 1/36*nf^2* tmu + 1/72*nf^2*ss*tmu - 1/576*nf^2*ss^2*tmu + 1/64*nf^2*ss^3 ) + K3(ss)* ( - 1/36 - 2/3*nf^-2 + 1/12*nf^-2*tmu - 1/12*nf^-2*ss - 1/2*nf^-1 + 1/12*nf^-1*tmu - 1/12*nf^-1*ss - 7/72*tmu + 1/18*ss - 1/ 48*ss*tmu - 1/48*ss^2 + 1/9*nf - 1/72*nf*tmu + 1/24*nf*ss + 1/24*nf* ss*tmu + 1/36*nf^2*tmu - 1/18*nf^2*ss - 1/48*nf^2*ss*tmu + 1/48*nf^2* ss^2 ) + K4(ss)* ( 1/2*nf^-2*tmu + 1/2*nf^-1*tmu - 1/6*tmu + 1/12*nf*tmu + 1/12*nf^2*tmu ); B6T = + Jb(tt)* ( - nf^-2*Lp + 1/2*nf^-2*Lp*tt + 2*nf^-2*pi16 - nf^-2* pi16*tt - nf^-1*Lp + 1/2*nf^-1*Lp*tt + 2*nf^-1*pi16 - nf^-1*pi16*tt - 65/18*Lp + 151/36*Lp*tt - 31/18*Lp*tt^2 + 19/72*Lp*tt^3 - 16*L8r + 8*L8r*tt + 64*L6r - 32*L6r*tt + 4*L5r*tt - 2*L5r*tt^2 - 16*L4r*tt + 8*L4r*tt^2 - 16/3*L3r + 16/3*L3r*tt - 8/3*L3r*tt^2 + 2/3*L3r*tt^3 + 128/3*L2r - 176/3*L2r*tt + 88/3*L2r*tt^2 - 16/3*L2r*tt^3 + 64/3* L1r - 64/3*L1r*tt + 32/3*L1r*tt^2 - 8/3*L1r*tt^3 - 16*L0r + 24*L0r*tt - 12*L0r*tt^2 + 2*L0r*tt^3 + 55/18*pi16 - 27/8*pi16*tt + 55/36*pi16* tt^2 - 29/96*pi16*tt^3 + 7/9*nf*Lp - 31/36*nf*Lp*tt + 11/36*nf*Lp* tt^2 - 5/144*nf*Lp*tt^3 + 5/9*nf*pi16 - 29/72*nf*pi16*tt - 1/18*nf* pi16*tt^2 + 17/288*nf*pi16*tt^3 ) + K1(tt)* ( 5/12 + 1/2*nf^-2 - 1/4*nf^-2*tt + 1/2*nf^-1 - 1/4*nf^-1 *tt - 31/72*tt + 3/16*tt^2 - 11/288*tt^3 + 1/12*nf + 1/72*nf*tt - 1/ 16*nf*tt^2 + 5/288*nf*tt^3 ) + K2(tt)* ( 3/4 - 9/8*tt + 9/16*tt^2 - 3/32*tt^3 ) + K3(tt)* ( - 5/18 - 1/3*nf^-2 + 1/6*nf^-2*tt - 1/3*nf^-1 + 1/6* nf^-1*tt + 1/18*tt + 1/24*tt^2 - 1/18*nf + 1/9*nf*tt - 1/24*nf*tt^2 ) ; C6S = + Jb(ss)* ( 7/2*nf^-3*Lp - 11/2*nf^-3*pi16 + 2*nf^-2*Lp + 48*nf^-2* L8r - 16*nf^-2*L5r + 80/3*nf^-2*L3r - 64/3*nf^-2*L3r*ss + 20/3*nf^-2* L3r*ss^2 + 80/3*nf^-2*L0r - 64/3*nf^-2*L0r*ss + 20/3*nf^-2*L0r*ss^2 - 3*nf^-2*pi16 - nf^-1*Lp + nf^-1*Lp*ss - 32*nf^-1*L6r + 32*nf^-1* L4r - 16*nf^-1*L4r*ss - 32/3*nf^-1*L2r + 16/3*nf^-1*L2r*ss - 8/3* nf^-1*L2r*ss^2 - 32*nf^-1*L1r + 32*nf^-1*L1r*ss - 8*nf^-1*L1r*ss^2 - 7/4*nf^-1*pi16*ss + 1/3*Lp + 1/9*Lp*ss + 35/72*Lp*ss^2 - 1/18*Lp*ss^3 + 16*L8r*ss - 32*L6r - 8*L5r*ss + 2*L5r*ss^2 + 32*L4r - 16*L4r*ss + 32/3*L3r*ss - 28/3*L3r*ss^2 + 8/3*L3r*ss^3 - 32/3*L2r + 16/3*L2r*ss - 8/3*L2r*ss^2 - 32*L1r + 32*L1r*ss - 8*L1r*ss^2 + 16/3*L0r*ss - 8/3 *L0r*ss^2 + 4/3*L0r*ss^3 - 10/9*pi16 - 89/72*pi16*ss - 3/16*pi16*ss^2 + 19/288*pi16*ss^3 - 11/18*nf*Lp*ss + 19/72*nf*Lp*ss^2 - 5/18*nf*Lp* ss^3 + 32*nf*L6r*ss - 32*nf*L4r*ss + 16*nf*L4r*ss^2 + 32/3*nf*L2r*ss - 16/3*nf*L2r*ss^2 + 8/3*nf*L2r*ss^3 + 32*nf*L1r*ss - 32*nf*L1r*ss^2 + 8*nf*L1r*ss^3 + 35/18*nf*pi16*ss - 7/12*nf*pi16*ss^2 + 85/288*nf* pi16*ss^3 ) + K1(ss)* ( - 1/4 - nf^-3 - 1/2*nf^-2 - 1/2*nf^-1*ss - 1/4*ss + 1/ 72*ss^2 - 1/288*ss^3 + 5/12*nf*ss - 23/144*nf*ss^2 + 13/288*nf*ss^3 ) + K2(ss)* ( - 3/4*nf^-3 - 1/2*nf^-2 - 3/16*ss^2 + 1/32*ss^3 + 3/32 *nf*ss^3 ) + K3(ss)* ( 1/6 + 2/3*nf^-3 + 1/3*nf^-2 + 1/6*nf^-1*ss + 7/36*ss - 1/24*ss^2 - 5/18*nf*ss + 1/24*nf*ss^2 ); C6T = + Jb(tt)* ( nf^-1*Lp - 1/2*nf^-1*Lp*tt - 2*nf^-1*pi16 + nf^-1*pi16* tt + 17/18*Lp - 37/36*Lp*tt + 7/18*Lp*tt^2 - 1/18*Lp*tt^3 + 16*L8r - 8*L8r*tt - 4*L5r*tt + 2*L5r*tt^2 + 16/3*L3r - 16/3*L3r*tt + 8/3*L3r* tt^2 - 2/3*L3r*tt^3 + 16*L0r - 24*L0r*tt + 12*L0r*tt^2 - 2*L0r*tt^3 + 1/6*pi16 - 13/72*pi16*tt - 1/12*pi16*tt^2 + 19/288*pi16*tt^3 - 7/9 *nf*Lp + 31/36*nf*Lp*tt - 11/36*nf*Lp*tt^2 + 5/144*nf*Lp*tt^3 - 5/9* nf*pi16 + 29/72*nf*pi16*tt + 1/18*nf*pi16*tt^2 - 17/288*nf*pi16*tt^3 ) + K1(tt)* ( 1/12 - 1/2*nf^-1 + 1/4*nf^-1*tt - 11/72*tt + 1/16*tt^2 - 1/288*tt^3 - 1/12*nf - 1/72*nf*tt + 1/16*nf*tt^2 - 5/288*nf*tt^3 ) + K2(tt)* ( - 1/4 + 3/8*tt - 3/16*tt^2 + 1/32*tt^3 ) + K3(tt)* ( - 1/18 + 1/3*nf^-1 - 1/6*nf^-1*tt + 1/9*tt - 1/24*tt^2 + 1/18*nf - 1/9*nf*tt + 1/24*nf*tt^2 ); TI2 = + pi^-1*x2 * ( - 1/32 - 1/32*nf^-1 + 1/8*nf ) + pi^-1*x2^2 * ( - nf^-1*A4 - 1/2*nf^-1*A3 - 1/8*nf^-1*A2 - 3/32*nf^-1*A1 - A4 - 1/2*A3 - 1/8*A2 - 3/32*A1 + b4 - 1/2*b3 - 1/8*b2 + 1/32*b1 + 2*nf*A4 + 1/8*nf*A1 - 1/2*nf*b3 - 1/8*nf*b2 - 1/32*nf*b1 + nf^2*b3 + 1/4*nf^2*b2 + 1/16*nf^2*b1 ) + pi^-1*x2^3 * ( - 2*nf^-1*c5 - nf^-1*c4 - 1/2*nf^-1*c3 - 1/8*nf^-1*c2 - 3/32*nf^-1*c1 - 2*d5 + d4 - 1/2*d3 - 1/8*d2 + 1/32*d1 - 2*c5 - c4 - 1/2*c3 - 1/8*c2 - 3/32*c1 - 2*nf*d5 - 1/2*nf*d3 - 1/8*nf*d2 - 1/32*nf*d1 + 2*nf*c4 + 1/8*nf*c1 + 4*nf^2*d5 + nf^2*d3 + 1/4*nf^2*d2 + 1/16*nf^2*d1 ) + pi^-1*pi16*x2^2 * ( - 7/32 + 1/32*nf^-2 + 1/16*nf^-1 - 1/4*nf + 1/2*nf^2 ) + pi^-1*pi16*x2^3 * ( + 7/32*nf^-3*Lp + 15/32*nf^-2*Lp + 3*nf^-2*L8r - nf^-2*L5r + 3*nf^-2*L3r + 3*nf^-2*L0r - 29/32*nf^-1*Lp + 6*nf^-1*L8r - 2*nf^-1*L6r - 2*nf^-1*L5r + 6*nf^-1*L4r + 6*nf^-1*L3r - 2*nf^-1*L2r - 2*nf^-1*L1r + 6*nf^-1*L0r - 55/32*Lp - 13*L8r + 3*L5r + 8*L4r - 13*L3r - 13*L0r + 21/16*nf*Lp - 16*nf*L8r + 6*nf*L6r + 4*nf*L5r - 26*nf*L4r - 16*nf*L3r + 6*nf*L2r + 6*nf*L1r - 16*nf*L0r + 19/8*nf^2*Lp + 16*nf^2*L8r - 12*nf^2*L6r - 12*nf^2*L4r + 16*nf^2*L3r - 12*nf^2*L2r - 12*nf^2*L1r + 16*nf^2*L0r - 5/2*nf^3*Lp + 16*nf^3*L6r + 16*nf^3*L4r + 16*nf^3*L2r + 16*nf^3*L1r ) + pi^-1*pi16^2*x2^3 * ( + 85/48 - 3/8*nf^-3 - 3/4*nf^-2 + 5/4*nf^-1 - 3/8*nf - 29/48*nf^2 + 1/12*nf^3 ) + pi*pi16^2*x2^3 * ( - 89/288 + 1/16*nf^-3 + 1/8*nf^-2 - 5/24*nf^-1 + 1/16*nf + 49/288*nf^2 - 5/72*nf^3 ); TA2 = + pi^-1*x2 * ( - 1/32 - 1/16*nf^-1 + 1/16*nf ) + pi^-1*x2^2 * ( - 2*nf^-1*A4 - nf^-1*A3 - 1/4*nf^-1*A2 - 3/16*nf^-1*A1 - A4 - 1/2*A3 - 1/8*A2 - 3/32*A1 + b4 + 1/16*b1 + nf*A4 + 1/16*nf*A1 ) + pi^-1*x2^3 * ( - 4*nf^-1*c5 - 2*nf^-1*c4 - nf^-1*c3 - 1/4*nf^-1*c2 - 3/16*nf^-1*c1 + d4 + 1/16*d1 - 2*c5 - c4 - 1/2*c3 - 1/8*c2 - 3/32*c1 + nf*c4 + 1/16*nf*c1 ) + pi^-1*pi16*x2^2 * ( - 7/32 + 1/8*nf^-2 + 1/8*nf^-1 - 1/8*nf + 1/8*nf^2 ) + pi^-1*pi16*x2^3 * ( + 7/8*nf^-3*Lp + 19/16*nf^-2*Lp + 12*nf^-2*L8r - 4*nf^-2*L5r + 12*nf^-2*L3r + 12*nf^-2*L0r - 13/16*nf^-1*Lp + 12*nf^-1*L8r - 8*nf^-1*L6r - 4*nf^-1*L5r + 8*nf^-1*L4r + 12*nf^-1*L3r - 8*nf^-1*L2r - 8*nf^-1*L1r + 12*nf^-1*L0r - 41/32*Lp - 13*L8r - 4*L6r + 3*L5r + 4*L4r - 13*L3r - 4*L2r - 4*L1r - 13*L0r + 3/8*nf*Lp - 8*nf*L8r + 8*nf*L6r + 2*nf*L5r - 8*nf*L4r - 8*nf*L3r + 8*nf*L2r + 8*nf*L1r - 8*nf*L0r + 1/2*nf^2*Lp + 4*nf^2*L8r + 4*nf^2*L3r + 4*nf^2*L0r - 1/4*nf^3*Lp ) + pi^-1*pi16^2*x2^3 * ( + 37/48 - 5/4*nf^-3 - 13/8*nf^-2 + 3/8*nf^-1 + 31/48*nf + 3/16*nf^2 - 7/24*nf^3 ) + pi*pi16^2*x2^3 * ( - 41/288 + 5/24*nf^-3 + 13/48*nf^-2 - 1/16*nf^-1 - 29/288*nf - 1/96*nf^2 + 5/144*nf^3 ); TS2 = + pi^-1*x2 * ( - 1/48 + 1/48*nf ) + pi^-1*x2^2 * ( + 1/3*A4 + 1/24*A2 + 1/3*b4 + 1/24*b2 - 1/3*nf*A4 - 1/24*nf*A2 ) + pi^-1*x2^3 * ( + 2/3*d6 + 1/3*d4 + 1/24*d2 + 2/3*c6 + 1/3*c4 + 1/24*c2 - 2/3*nf*c6 - 1/3*nf*c4 - 1/24*nf*c2 ) + pi^-1*pi16*x2^2 * ( - 11/864 + 1/288*nf^-2 + 1/288*nf^-1 + 7/864*nf - 1/432*nf^2 ) + pi^-1*pi16*x2^3 * ( + 7/288*nf^-3*Lp + 1/36*nf^-2*Lp + 1/3*nf^-2*L8r - 1/9*nf^-2*L5r + 5/27*nf^-2*L3r + 5/27*nf^-2*L0r - 5/288*nf^-1*Lp + 1/3*nf^-1*L8r - 2/9*nf^-1*L6r - 1/9*nf^-1*L5r + 2/9*nf^-1*L4r + 5/27*nf^-1*L3r - 2/27*nf^-1*L2r - 2/9*nf^-1*L1r + 5/27*nf^-1*L0r - 67/1296*Lp - 4/9*L8r + 2/9*L6r + 1/54*L5r + 10/27*L4r - 5/27*L3r + 2/9*L2r - 2/27*L1r - 10/27*L0r + 125/2592*nf*Lp - 4/9*nf*L6r + 7/54*nf*L5r - 4/27*nf*L4r - 1/27*nf*L3r - 8/27*nf*L2r - 4/27*nf*L1r + 2/27*nf*L0r - 7/864*nf^2*Lp - 1/27*nf^2*L5r + 1/432*nf^3*Lp ) + pi^-1*pi16^2*x2^3 * ( + 13/96 + 1/96*nf^-3 - 7/288*nf^-2 - 281/1728*nf + 151/2592*nf^2 - 25/5184*nf^3 ) + pi*pi16^2*x2^3 * ( - 173/10368 + 1/432*nf^-3 + 5/864*nf^-2 - 1/576*nf^-1 + 169/10368*nf - 1/432*nf^2 - 1/1296*nf^3 ); TFA2 = + pi^-1*x2 * ( + 1/16 ) + pi^-1*x2^2 * ( - A3 - 1/4*A2 - 1/16*A1 + b4 + 1/16*b1 ) + pi^-1*x2^3 * ( + d4 + 1/16*d1 - 4*c5 - c3 - 1/4*c2 - 1/16*c1 ) + pi^-1*pi16*x2^2 * ( + 1/8 ) + pi^-1*pi16*x2^3 * ( - 1/8*nf^-2*Lp - 1/4*nf^-1*Lp - 3/8*Lp - 4*L8r + 8*L6r + 4*L5r - 8*L4r - 4*L3r + 8*L2r + 8*L1r - 4*L0r ) + pi^-1*pi16^2*x2^3 * ( + 17/24 + 1/4*nf^-2 + 1/2*nf^-1 - 11/24*nf ) + pi*pi16^2*x2^3 * ( - 13/144 - 1/24*nf^-2 - 1/12*nf^-1 + 7/144*nf ); TMA2 = + pi^-1*x2^2 * ( + 1/3*b4 + 1/24*b2 ) + pi^-1*x2^3 * ( + 2/3*d6 + 1/3*d4 + 1/24*d2 ) + pi^-1*pi16*x2^2 * ( - 1/288 + 1/288*nf^-2 ) + pi^-1*pi16*x2^3 * ( + 7/288*nf^-3*Lp + 1/72*nf^-2*Lp + 1/3*nf^-2*L8r - 1/9*nf^-2*L5r + 5/27*nf^-2*L3r + 5/27*nf^-2*L0r - 1/72*nf^-1*Lp - 2/9*nf^-1*L6r + 2/9*nf^-1*L4r - 2/27*nf^-1*L2r - 2/9*nf^-1*L1r - 11/2592*Lp - 1/9*L8r - 2/9*L6r + 2/9*L4r - 1/27*L3r - 2/27*L2r - 2/9*L1r - 1/9*L0r + 7/1296*nf*Lp ) + pi^-1*pi16^2*x2^3 * ( - 17/2592 + 1/96*nf^-3 + 1/144*nf^-2 + 1/648*nf ) + pi*pi16^2*x2^3 * ( + 1/1296 + 1/432*nf^-3 + 1/864*nf^-2 - 1/864*nf^-1 - 1/5184*nf ); TMS2 = + pi^-1*x2 * ( - 1/32 ) + pi^-1*x2^2 * ( + 1/2*A3 + 1/8*A2 + 1/32*A1 + b4 + 1/16*b1 ) + pi^-1*x2^3 * ( + d4 + 1/16*d1 + 2*c5 + 1/2*c3 + 1/8*c2 + 1/32*c1 ) + pi^-1*pi16*x2^2 * ( + 1/32 ) + pi^-1*pi16*x2^3 * ( + 1/16*nf^-2*Lp - 1/16*nf^-1*Lp + 3/32*Lp - L8r - 4*L6r + L5r + 4*L4r - L3r - 4*L2r - 4*L1r - L0r ) + pi^-1*pi16^2*x2^3 * ( - 1/96 - 1/8*nf^-2 + 1/8*nf^-1 - 11/96*nf ) + pi*pi16^2*x2^3 * ( + 5/576 + 1/48*nf^-2 - 1/48*nf^-1 + 7/576*nf );