*FORM by J.Vermaseren,version 3.1(Oct 17 2002) Run at: Mon Oct 4 00:49:13 2004 * * This program loads the result for the finite part of the meson mass * * produced by PQint.frm and simplifies it as much as possible. Should * * also include a facility to print out the result it fortran format. * * * NB! Definition of mode must be as in the save file: * * * Mode 1 : full 3+3 theory, all quarks nondegenerate * * Mode 2 : 1+1 theory, all valence and all sea quarks degenerate * * Mode 3 : unquenched SU(2) symmetric limit * * Mode 4 : SU(2) + 2 theory, sea quarks 4 and 6 nondegenerate * * Mode 5 : SU(2) + 3 theory, all sea quarks nondegenerate * * * Choice of quark indices to be assigned to the external legs: * * The choices available are (in the notation ijkl): * * * Type 1 : pi^+/- meson - 1221 * * Type 2 : K^+/- meson - 1331 * * #define comp "2" * #define mode "2" * #define type "1" * * #- * Sigma2 loaded * Sigma4 loaded * Sigma6 loaded * *Time = 0.01 sec Generated terms = 1 * F0p2 Terms in output = 1 * Bytes used = 24 * *Time = 0.01 sec Generated terms = 3 * F0p4 Terms in output = 3 * Bytes used = 96 * *Time = 0.01 sec Generated terms = 63 * F0p6 Terms in output = 63 * Bytes used = 2290 L F0p2timo11 = + F0 * ( + 1 ); L F0p4timo11 = + F0^-1*L4r * ( + 12*X44 ) + F0^-1*L5r * ( + 4*X11 ) + Ab(X14)*F0^-1 * ( + 3/2 ); L F0p6timo11 = + F0^-3*pi16*L0r * ( - 13/3*X11*X44 + 1/2*X11^2 - 3/2*X44^2 ) + F0^-3*pi16*L1r * ( - 2*X11^2 ) + F0^-3*pi16*L2r * ( - X11^2 - 8*X44^2 ) + F0^-3*pi16*L3r * ( - 17/6*X11*X44 + 5/4*X11^2 - 3/4*X44^2 ) + F0^-3*pi16^2 * ( - 1/2*X11*X44 + 1/64*X11^2 - 73/128*X44^2 ) + F0^-3*L4r*L5r * ( - 48*X11*X44 ) + F0^-3*L4r^2 * ( - 72*X44^2 ) + F0^-3*L5r^2 * ( - 8*X11^2 ) + F0^-3*K19r * ( + 8*X11^2 ) + F0^-3*K20r * ( + 24*X11*X44 ) + F0^-3*K21r * ( + 24*X44^2 ) + F0^-3*K22r * ( + 72*X44^2 ) + F0^-3*K23r * ( + 8*X11^2 ) + Ab(X11)*F0^-3*L0r * ( + 4*X11 + 4*RD(X11) ) + Ab(X11)*F0^-3*L1r * ( - 4*X11 ) + Ab(X11)*F0^-3*L2r * ( - 10*X11 ) + Ab(X11)*F0^-3*L3r * ( + 4*X11 + 4*RD(X11) ) + Ab(X11)*F0^-3*L5r * ( - 4/3*X11 ) + Ab(X11)*Bb(X14,X14,0)*F0^-3 * ( - 1/2*X14 ) + Ab(X11,eps)*F0^-3*pi16 * ( + 1/8*X44 ) + Ab(X14)*F0^-3*pi16 * ( - 3/4*X14 - 9/8*X44 ) + Ab(X14)*F0^-3*L0r * ( - 12*X14 ) + Ab(X14)*F0^-3*L3r * ( - 30*X14 ) + Ab(X14)*F0^-3*L4r * ( - 18*X44 ) + Ab(X14)*F0^-3*L5r * ( + 6*X11 ) + Ab(X14,eps)*F0^-3*pi16 * ( + 9/4*X44 ) + Ab(X44)*F0^-3*L1r * ( - 64*X44 ) + Ab(X44)*F0^-3*L2r * ( - 16*X44 ) + Ab(X44)*F0^-3*L4r * ( + 32*X44 ) + Ab(X44,eps)*F0^-3*pi16 * ( + X44 ) + Bb(X11,X11,0)*F0^-3*L0r * ( + 4*RD(X11)*X11 ) + Bb(X11,X11,0)*F0^-3*L3r * ( + 4*RD(X11)*X11 ) + Bb(X11,X11,0)*F0^-3*L5r * ( - 4/3*RD(X11)*X11 ) + Bb(X11,X11,0,eps)*F0^-3*pi16 * ( - 1/8*RD(X11)*X11 ) + Bb(X14,X14,0)*F0^-3*L4r * ( - 36*X14*X44 ) + Bb(X14,X14,0)*F0^-3*L5r * ( - 12*X14^2 ) + Bb(X14,X14,0)*F0^-3*L6r * ( + 72*X14*X44 ) + Bb(X14,X14,0)*F0^-3*L8r * ( + 24*X14^2 ) + Hbb(1,X11,X14,X14,X11)*F0^-3 * ( - 1/8*X11 + 1/8*RD(X11) ) + Hbb(1,X14,X14,X44,X11)*F0^-3 * ( - X44 ) + Hbb(2,X11,X14,X14,X11)*F0^-3 * ( + 1/8*RD(X11)*X11 ) + dHbb(1,X11,X11,X11,X11)*F0^-3 * ( + 5/18*X11^2 ) + dHbb(1,X11,X14,X14,X11)*F0^-3 * ( + 1/8*X11*X44 - 1/2*X11^2 ) + dHbb(1,X14,X14,X44,X11)*F0^-3 * ( + X11*X44 ) + dHbb(2,X11,X11,X11,X11)*F0^-3 * ( + 2/9*RD(X11)*X11^2 ) + dHbb(2,X11,X14,X14,X11)*F0^-3 * ( + 3/8*RD(X11)*X11^2 ) + dHbb(5,X11,X11,X11,X11)*F0^-3 * ( + 1/9*RD(X11)^2*X11^2 ) + dH1bb(3,X14,X11,X14,X11)*F0^-3 * ( - 2*RD(X11)*X11^2 ) + dH21bb(1,X11,X14,X14,X11)*F0^-3 * ( + 3/8*X11^2 ) + dH21bb(1,X44,X14,X14,X11)*F0^-3 * ( + 3*X11^2 ) + dH21bb(2,X11,X14,X14,X11)*F0^-3 * ( - 3/8*RD(X11)*X11^2 );