gV4l = 0
 
gS4l = as + as^2*(101/24 - (5*nf)/36) + as^3*(1249/64 - (277*nf)/216 - 
       (35*nf^2)/1296 - (5*nf*z3)/6) + 
     as^4*(4603055/41472 - (91723*nf)/6912 + (2621*nf^2)/31104 - 
       (83*nf^3)/15552 + (530*z3)/27 - (2137*nf*z3)/144 + (25*nf^2*z3)/72 + 
       (nf^3*z3)/108 + (55*nf*z4)/16 - (5*nf^2*z4)/24 - (275*z5)/8 + 
       (575*nf*z5)/72)
 
gT4l = -as/3 + as^2*(-181/72 + (13*nf)/108) + 
     as^3*(-52555/5184 + (655*nf)/648 + nf^2/144 + (29*z3)/54 + 
       (5*nf*z3)/18) + as^4*(-2208517/41472 + (1537379*nf)/186624 - 
       (9961*nf^2)/93312 - (7*nf^3)/15552 + (7733*z3)/3888 + 
       (18979*nf*z3)/3888 - (115*nf^2*z3)/648 - (nf^3*z3)/324 - 
       (319*z4)/144 - (437*nf*z4)/432 + (5*nf^2*z4)/72 + (10465*z5)/972 - 
       (575*nf*z5)/216)
 
gSS5l = (-6 - 10*as + as^2*(-455/12 + 2*nf + 3*z3) + 
      as^3*(-157697/864 + (14131*nf)/1296 + (1625*nf^2)/1944 + (1645*z3)/36 + 
        (26*nf*z3)/3 - (2*nf^2*z3)/3 - (45*z4)/4 + (11*nf*z4)/2 - 
        (65*z5)/2) + as^4*(-1305623/864 + (11341807*nf)/62208 + 
        (249113*nf^2)/373248 + (1625*nf^3)/15552 - (540883*z3)/3456 + 
        (385147*nf*z3)/1728 - (749*nf^2*z3)/48 + (5*nf^3*z3)/108 - 
        (19327*z3^2)/288 - (187*nf*z3^2)/16 - (113557*z4)/384 + 
        (10207*nf*z4)/192 + (21*nf^2*z4)/8 - (nf^3*z4)/6 + (158765*z5)/576 - 
        (55127*nf*z5)/288 + (37*nf^2*z5)/4 + (29825*z6)/64 - 
        (6725*nf*z6)/96 + (97895*z7)/384))*NF[1/(16*Pi^2)]
 
gVV5l = (4 + 4*as + as^2*(125/12 - (11*nf)/18) + 
      as^3*(10487/432 - (707*nf)/216 - (77*nf^2)/972 + (110*z3)/9 - 
        (110*nf*z3)/27) + as^4*(2665349/41472 - (11785*nf)/648 - 
        (4729*nf^2)/31104 + (107*nf^3)/15552 + (182335*z3)/864 - 
        (58625*nf*z3)/864 + (3163*nf^2*z3)/1296 + (nf^3*z3)/108 - 
        (605*z4)/16 + (715*nf*z4)/48 - (55*nf^2*z4)/72 - (31375*z5)/288 + 
        (13325*nf*z5)/432))*NF[1/(16*Pi^2)]
 
g1TT4l = (2 + (22*as)/9 + as^2*(841/324 + nf/81 + (7*z3)/9) + 
      as^3*(617299/69984 + (32821*nf)/34992 + (557*nf^2)/17496 + 
        (35171*z3)/972 - (152*nf*z3)/81 - (2*nf^2*z3)/27 - (29*z4)/36 + 
        (37*nf*z4)/54 - (1955*z5)/54))*NF[1/(16*Pi^2)]
 
g2TT4l = (4 + (68*as)/9 + as^2*(1412/81 - (25*nf)/81 + (14*z3)/9) + 
      as^3*(2679661/34992 - (52337*nf)/17496 + (95*nf^2)/8748 + 
        (31865*z3)/486 - (470*nf*z3)/81 - (4*nf^2*z3)/27 - (29*z4)/18 + 
        (37*nf*z4)/27 - (1955*z5)/27))*NF[1/(16*Pi^2)]
 
be4l = as*(-11/4 + nf/6) + as^2*(-51/8 + (19*nf)/24) + 
     as^3*(-2857/128 + (5033*nf)/1152 - (325*nf^2)/3456) + 
     as^4*(-149753/1536 + (1078361*nf)/41472 - (50065*nf^2)/41472 - 
       (1093*nf^3)/186624 - (891*z3)/64 + (1627*nf*z3)/1728 - 
       (809*nf^2*z3)/2592)
