
Meql     = {"T[6,11]",  "T[7, 5]",  "T[7, 7]",  "T[7, 8]",  "T[7, 9]",  "T[7,10]",  "T[7,12]",  "T[7,13]",  "T[7,16]",  "T[8, 1]",  "T[8, 2]",  "T[8, 3]",  "T[8, 4]",  "T[8, 5]",  "T[8, 6]",  "T[8, 7]",  "T[8, 8]",  "T[8, 9]",  "T[8,10]",  "T[9, 1]",  "T[9, 3]",  "T[9, 5]",  "T[9, 6]",  "T[9, 7]"};
Mstd     = {"T[5, 2]",  "T[5, 4]",  "T[5, 8]",  "T[5, 9]",  "T[5,10]",  "T[6, 1]",  "T[6, 2]",  "T[6, 4]",  "T[6, 9]",  "T[6,10]",  "T[6,12]",  "T[6,13]",  "T[6,14]",  "T[6,15]",  "T[6,16]",  "T[6,17]",  "T[6,18]",  "T[6,19]",  "T[7, 1]",  "T[7, 2]",  "T[7, 6]",  "T[7,11]",  "T[7,14]",  "T[7,15]",  "T[9, 4]"};
Mepf     = {"Tf[5, 2]", "Tf[5, 4]", "Tf[5, 8]", "Tf[5, 9]", "Tf[5,10]", "Tf[6, 1]", "Tf[6, 2]", "Tf[6, 4]", "Tf[6, 9]", "Tf[6,10]", "Tf[6,12]", "Tf[6,13]", "Tf[6,14]", "Tf[6,15]", "Tf[6,16]", "Tf[6,17]", "Tf[6,18]", "Tf[6,19]", "Tf[7, 1]", "Tf[7, 2]", "Tf[7, 6]", "Tf[7,11]", "Tf[7,14]", "Tf[7,15]", "Tf[9, 4]"};
Mana     = {"T[4, 1]",  "T[5, 1]",  "T[5, 3]",  "T[5, 5]",  "T[5, 6]",  "T[5, 7]",  "T[6, 3]",  "T[6, 5]",  "T[6, 6]",  "T[6, 7]",  "T[6, 8]",  "T[7, 3]",  "T[7, 4]",  "T[9, 2]"};
Mfullana = {"Ta[4, 1]", "Ta[5, 1]", "Ta[5, 3]", "Ta[5, 5]", "Ta[5, 6]", "Ta[5, 7]", "Ta[6, 3]", "Ta[6, 5]", "Ta[6, 6]", "Ta[6, 7]", "Ta[6, 8]", "Ta[7, 3]"};
StdBasis = {"T[4, 1]",  "T[5, 1]",  "T[5, 2]",  "T[5, 3]",  "T[5, 4]",  "T[5, 5]",  "T[5, 6]",  "T[5, 7]",  "T[5, 8]",  "T[5, 9]",  "T[5,10]",  "T[6, 1]",  "T[6, 2]",  "T[6, 3]",  "T[6, 4]",  "T[6, 5]",  "T[6, 6]",  "T[6, 7]",  "T[6, 8]",  "T[6, 9]",  "T[6,10]",  "T[6,11]",  "T[6,12]",  "T[6,13]",  "T[6,14]",  "T[6,15]",  "T[6,16]",  "T[6,17]",  "T[6,18]",  "T[6,19]",  "T[7, 1]",  "T[7, 2]",  "T[7, 3]",  "T[7, 4]",  "T[7, 5]",  "T[7, 6]",  "T[7, 7]",  "T[7, 8]",  "T[7, 9]",  "T[7,10]",  "T[7,11]",  "T[7,12]",  "T[7,13]",  "T[7,14]",  "T[7,15]",  "T[7,16]",  "T[8, 1]",  "T[8, 2]",  "T[8, 3]",  "T[8, 4]",  "T[8, 5]",  "T[8, 6]",  "T[8, 7]",  "T[8, 8]",  "T[8, 9]",  "T[8,10]",  "T[9, 1]",  "T[9, 2]",  "T[9, 3]",  "T[9, 4]",  "T[9, 5]",  "T[9, 6]",  "T[9, 7]"};
EpfBasis = {"T[4, 1]",  "T[5, 1]",  "Tf[5, 2]", "T[5, 3]",  "Tf[5, 4]", "T[5, 5]",  "T[5, 6]",  "T[5, 7]",  "Tf[5, 8]", "Tf[5, 9]", "Tf[5,10]", "Tf[6, 1]", "Tf[6, 2]", "T[6, 3]",  "Tf[6, 4]", "T[6, 5]",  "T[6, 6]",  "T[6, 7]",  "T[6, 8]",  "Tf[6, 9]", "Tf[6,10]", "T[6,11]",  "Tf[6,12]", "Tf[6,13]", "Tf[6,14]", "Tf[6,15]", "Tf[6,16]", "Tf[6,17]", "Tf[6,18]", "Tf[6,19]", "Tf[7, 1]", "Tf[7, 2]", "T[7, 3]",  "T[7, 4]",  "T[7, 5]",  "Tf[7, 6]", "T[7, 7]",  "T[7, 8]",  "T[7, 9]",  "T[7,10]",  "Tf[7,11]", "T[7,12]",  "T[7,13]",  "Tf[7,14]", "Tf[7,15]", "T[7,16]",  "T[8, 1]",  "T[8, 2]",  "T[8, 3]",  "T[8, 4]",  "T[8, 5]",  "T[8, 6]",  "T[8, 7]",  "T[8, 8]",  "T[8, 9]",  "T[8,10]",  "T[9, 1]",  "T[9, 2]",  "T[9, 3]",  "Tf[9, 4]", "T[9, 5]",  "T[9, 6]",  "T[9, 7]"};

(* s2 = Im[PolyLog[2, E^(I/3*Pi)]]; *)

T[4, 1] = (
  +(1)*ep^-4
  +(4)*ep^-3
  +((30+Pi^2)/3)*ep^-2
  +((4*(15+Pi^2-Zeta[3]))/3)*ep^-1
  +((525+50*Pi^2+Pi^4-80*Zeta[3])/15)
  +((4*(630+75*Pi^2+3*Pi^4-5*(30+Pi^2)*Zeta[3]-9*Zeta[5]))/45)*ep
  +(84+(2*Pi^4)/3+(2*Pi^6)/189+Pi^2*(35/3-(16*Zeta[3])/9)+(8*(-30+Zeta[3])*Zeta[3])/9-(16*Zeta[5])/5)*ep^2
  +(120+(8*Pi^6)/189-(4*Pi^4*(-15+Zeta[3]))/45+(4*Zeta[3]*(-105+8*Zeta[3]))/9-(4*Pi^2*(50*Zeta[3]+3*(-70+Zeta[5])))/45-8*Zeta[5]-(4*Zeta[7])/7)*ep^3
  +(165+(20*Pi^6)/189+Pi^8/675+Pi^4*(7/3-(16*Zeta[3])/45)+(16*Zeta[3]*(25*Zeta[3]+3*(-70+Zeta[5])))/45+(4*Pi^2*(945+10*(-30+Zeta[3])*Zeta[3]-36*Zeta[5]))/135-16*Zeta[5]-(16*Zeta[7])/7)*ep^4
  +(220-112*Zeta[3]-28*Zeta[5]-(40*Zeta[7])/7+(4*(21*Pi^8-50*Pi^6*(-15+Zeta[3])-63*Pi^4*(50*Zeta[3]+3*(-70+Zeta[5]))+280*Zeta[3]*(-5*(-45+Zeta[3])*Zeta[3]+54*Zeta[5])+75*Pi^2*(7*Zeta[3]*(-105+8*Zeta[3])-9*(-210+14*Zeta[5]+Zeta[7]))))/14175-(4*Zeta[9])/9)*ep^5
  +O[ep]^6
);

T[5, 1] = (
  +(1/3)*ep^-4
  +(3/2)*ep^-3
  +(43/12+Pi^2/9)*ep^-2
  +(27/8+Pi^2/2+(20*Zeta[3])/9)*ep^-1
  +(-797/48+(43*Pi^2)/36-Pi^4/9+10*Zeta[3])
  +(-4029/32+(9*Pi^2)/8-Pi^4/2+(5*(129+4*Pi^2)*Zeta[3])/27+(716*Zeta[5])/15)*ep
  +(-109349/192-(43*Pi^4)/36-(656*Pi^6)/2835+(5*Zeta[3]*(243+80*Zeta[3]))/54+(Pi^2*(-797+480*Zeta[3]))/144+(1074*Zeta[5])/5)*ep^2
  +(-276261/128-(1343*Pi^2)/32-(9*Pi^4)/8-(328*Pi^6)/315-(5*(2391-172*Pi^2+16*Pi^4)*Zeta[3])/108+(100*Zeta[3]^2)/3+(179*(129+4*Pi^2)*Zeta[5])/45+(13940*Zeta[7])/21)*ep^3
  +(-5745485/768-(109349*Pi^2)/576+(797*Pi^4)/144-(7052*Pi^6)/2835-(859*Pi^8)/2835-(5*(4029-36*Pi^2+16*Pi^4)*Zeta[3])/24+(50*(129+4*Pi^2)*Zeta[3]^2)/81+(179*(27+4*Pi^2)*Zeta[5])/10+(2864*Zeta[3]*Zeta[5])/9+(20910*Zeta[7])/7)*ep^4
  +(-12607821/512-(92087*Pi^2)/128+(1343*Pi^4)/32-(82*Pi^6)/35-(859*Pi^8)/630-((103334805+1004220*Pi^2+216720*Pi^4+41984*Pi^6)*Zeta[3])/27216+(25*(27+4*Pi^2)*Zeta[3]^2)/9+(4000*Zeta[3]^3)/243-(179*(2391-172*Pi^2+16*Pi^4)*Zeta[5])/180+1432*Zeta[3]*Zeta[5]+(3485*(129+4*Pi^2)*Zeta[7])/63+(241436*Zeta[9])/27)*ep^5
  +O[ep]^6
);

T[5, 2] = (
  +(2)*ep^-4
  +(29/3)*ep^-3
  +(163/6+(2*Pi^2)/3)*ep^-2
  +(601/12+(29*Pi^2)/9-(8*Zeta[3])/3)*ep^-1
  +((9525+3260*Pi^2+48*Pi^4+8800*Zeta[3])/360)
  +(-4549/16+(601*Pi^2)/36-(107*Pi^4)/45-(32*Pi^2*Log[2]^2)/3+(32*Log[2]^4)/3+256*PolyLog[4,1/2]+(2530*Zeta[3])/9-(8*Pi^2*Zeta[3])/9-(8*Zeta[5])/5)*ep
  -479.248091241053892262647663651952939083258327076317`51*ep^2
  -4702.01167871086897269178299057136583438197678557694`51*ep^3
  -16499.9181718851048126632775543289026191083162975422`51*ep^4
  -71086.2003174672961552269988923994258691239203018365`51*ep^5
  +O[ep]^6
);

T[5, 3] = (
  +(-1/12)*ep^-3
  +(-41/72)*ep^-2
  +((-805-12*Pi^2)/432)*ep^-1
  +((-492*Pi^2-23*(91+288*Zeta[3]))/2592)
  +((7*(77069-1380*Pi^2+432*Pi^4))/15552-(943*Zeta[3])/54)*ep
  +(28264243/93312+(287*Pi^4)/216-(18515*Zeta[3])/324-(23*Pi^2*(91+288*Zeta[3]))/7776-(1559*Zeta[5])/15)*ep^2
  +(1025549195/559872+(5635*Pi^4)/1296+(3793*Pi^6)/5670+Pi^2*(539483/46656-(943*Zeta[3])/162)-(529*Zeta[3]*(91+144*Zeta[3]))/1944-(63919*Zeta[5])/90)*ep^3
  +(31881942499/3359232+(28264243*Pi^2)/279936+(14651*Pi^4)/7776+(155513*Pi^6)/34020+(161*(77069-1380*Pi^2+432*Pi^4)*Zeta[3])/11664-(21689*Zeta[3]^2)/81-(1559*(805+12*Pi^2)*Zeta[5])/540-(64763*Zeta[7])/21)*ep^4
  +(909890808827/20155392+(1025549195*Pi^2)/1679616-(3776381*Pi^4)/46656+(87239*Pi^6)/5832+(19717*Pi^8)/11340+(161*(4037749-3588*Pi^2+17712*Pi^4)*Zeta[3])/69984-(529*(805+12*Pi^2)*Zeta[3]^2)/486-(1559*(2093+492*Pi^2)*Zeta[5])/3240-(143428*Zeta[3]*Zeta[5])/45-(2655283*Zeta[7])/126)*ep^5
  +O[ep]^6
);

T[5, 4] = (
  +(1)*ep^-4
  +(9/2)*ep^-3
  +(415/36+Pi^2/3)*ep^-2
  +(4991/216+(3*Pi^2)/2-(4*Zeta[3])/3)*ep^-1
  +(89383/1296+(415*Pi^2)/108+Pi^4/15-6*Zeta[3])
  +(3367679/7776+(4991*Pi^2)/648+(3*Pi^4)/10-(5791*Zeta[3])/27-(4*Pi^2*Zeta[3])/9-(4*Zeta[5])/5)*ep
  +(137735095/46656+(89383*Pi^2)/3888+(5941*Pi^4)/180+(2*Pi^6)/189+(1024*Pi^2*Log[2]^2)/9-(1024*Log[2]^4)/9-(8192*PolyLog[4,1/2])/3-(418943*Zeta[3])/162-2*Pi^2*Zeta[3]+(8*Zeta[3]^2)/9-(18*Zeta[5])/5)*ep^2
  +(4908181487/279936+(3367679*Pi^2)/23328+(448469*Pi^4)/1080+Pi^6/21-(17408*Pi^4*Log[2])/45+(39424*Pi^2*Log[2]^2)/27-(4096*Pi^2*Log[2]^3)/9-(39424*Log[2]^4)/27+(4096*Log[2]^5)/15-(315392*PolyLog[4,1/2])/9-32768*PolyLog[5,1/2]-(19319335*Zeta[3])/972-(5791*Pi^2*Zeta[3])/81-(4*Pi^4*Zeta[3])/45+4*Zeta[3]^2+(261805*Zeta[5])/9-(4*Pi^2*Zeta[5])/15-(4*Zeta[7])/7)*ep^3
  +70914.1200848783126202342639365970033625554055585102`51*ep^4
  +260469.208862209820805318775175931004594561433950228`51*ep^5
  +O[ep]^6
);

T[5, 5] = (
  +(1/144)*ep^-2
  +(77/864)*ep^-1
  +((7*(511+12*Pi^2))/5184)
  +((130865+6468*Pi^2-6336*Zeta[3])/31104)*ep
  +((4171657+300468*Pi^2+4752*Pi^4-487872*Zeta[3])/186624)*ep^2
  +((7*(17416487+1570380*Pi^2+52272*Pi^4-6336*(511+12*Pi^2)*Zeta[3]))/1119744-(79*Zeta[5])/45)*ep^3
  +((594926640*Pi^4+8446464*Pi^6-20580*Pi^2*(-595951+69696*Zeta[3])+77*(1528820695+2880*Zeta[3]*(-130865+3168*Zeta[3])-68802048*Zeta[5]))/235146240)*ep^4
  +(89200656545/40310784+(853407863*Pi^2)/3359232+(1439515*Pi^4)/93312+(6721*Pi^6)/14580-(11*(4171657+300468*Pi^2+4752*Pi^4)*Zeta[3])/69984+(9317*Zeta[3]^2)/243-(553*(511+12*Pi^2)*Zeta[5])/1620-(2321*Zeta[7])/126)*ep^5
  +O[ep]^6
);

T[5, 6] = (
  +(-1/12)*ep^-3
  +(-17/24)*ep^-2
  +(-179/48-Pi^2/9)*ep^-1
  +((-17*(267+16*Pi^2-16*Zeta[3]))/288)
  +((-33921-8*Pi^2*(358+7*Pi^2)+4624*Zeta[3])/576)*ep
  +(-26123/128-(17*Pi^2*(534+21*Pi^2-32*Zeta[3]))/432+(3043*Zeta[3])/72+(137*Zeta[5])/30)*ep^2
  +(-517603/768-(1253*Pi^4)/288-(214*Pi^6)/2835-(289*Zeta[3]*(-267+8*Zeta[3]))/432+Pi^2*(-3769/48+(289*Zeta[3])/27)+(2329*Zeta[5])/60)*ep^3
  +(-3312041/1536-(1819*Pi^6)/2835+(17*(33921-2312*Zeta[3])*Zeta[3])/864+(119*Pi^4*(-267+16*Zeta[3]))/1728+(24523*Zeta[5])/120+Pi^2*(-26123/96+(3043*Zeta[3])/54+(274*Zeta[5])/45)+(1157*Zeta[7])/42)*ep^4
  +(-20750843/3072+(444091*Zeta[3])/192+(207281*Zeta[5])/240+(-1225792*Pi^6-21004*Pi^8+735*Pi^4*(-33921+4624*Zeta[3])-5712*Zeta[3]*(15215*Zeta[3]+3288*Zeta[5])+14*Pi^2*(-23120*Zeta[3]*(-267+8*Zeta[3])+9*(-2588015+149056*Zeta[5])))/362880+(19669*Zeta[7])/84)*ep^5
  +O[ep]^6
);

T[5, 7] = (
  +(1/2)*ep^-4
  +(5/2)*ep^-3
  +(8+Pi^2/3)*ep^-2
  +((63+5*Pi^2-5*Zeta[3])/3)*ep^-1
  +((1782+192*Pi^2+5*Pi^4-300*Zeta[3])/36)
  +(219/2+14*Pi^2+(25*Pi^4)/36-(10*(24+Pi^2)*Zeta[3])/9-(17*Zeta[5])/5)*ep
  +(233+(20*Pi^4)/9+(31*Pi^6)/630+Pi^2*(33-(50*Zeta[3])/9)-70*Zeta[3]+(25*Zeta[3]^2)/9-17*Zeta[5])*ep^2
  +(484+73*Pi^2+(35*Pi^4)/6+(31*Pi^6)/126-(5*(1782+192*Pi^2+5*Pi^4)*Zeta[3])/54+(125*Zeta[3]^2)/9-(34*(24+Pi^2)*Zeta[5])/15-(65*Zeta[7])/7)*ep^3
  +(1981/2+(248*Pi^6)/315+(761*Pi^8)/45360+Pi^4*(55/4-(125*Zeta[3])/54)+(2*Pi^2*(2097+5*Zeta[3]*(-126+5*Zeta[3])-153*Zeta[5]))/27-(714*Zeta[5])/5+(Zeta[3]*(-3285+400*Zeta[3]+102*Zeta[5]))/9-(325*Zeta[7])/7)*ep^4
  +(4017/2+(761*Pi^8)/9072+(31*Pi^6*(63-5*Zeta[3]))/945-(1683*Zeta[5])/5-(Pi^4*(-3285+800*Zeta[3]+102*Zeta[5]))/108+(10*Zeta[3]*(-6291+5*(189-5*Zeta[3])*Zeta[3]+459*Zeta[5]))/81+Pi^2*(968/3-110*Zeta[3]+(250*Zeta[3]^2)/27-(544*Zeta[5])/15-(130*Zeta[7])/21)-(1040*Zeta[7])/7-(257*Zeta[9])/9)*ep^5
  +O[ep]^6
);

T[5, 8] = (
  +(1/4)*ep^-4
  +(1)*ep^-3
  +(97/48+Pi^2/12)*ep^-2
  +(833/288+Pi^2/3-Zeta[3]/3)*ep^-1
  +(26509/1728+(97*Pi^2)/144+Pi^4/12-(11*Sqrt[3]*s2)/2+4*s2^2-(4*Zeta[3])/3)
  +80.8955061678534024741104898217973159065185099065309`51*ep
  +1085.28365870727983857702515746382256304748449190947`51*ep^2
  +4545.30388413442580391360145657533885328523257544774`51*ep^3
  +35998.9938326326556313329606141017307302536969621971`51*ep^4
  +134897.307552053604704118477425872393007397735113520`51*ep^5
  +O[ep]^6
);

T[5, 9] = (
  +(-1/4)*ep^-3
  +(-43/48)*ep^-2
  +(-51/32-Pi^2/12)*ep^-1
  +(161/192-(43*Pi^2)/144-(3*Sqrt[3]*s2)/2+Zeta[3]/3)
  +7.38924322701052496152773911803203314613623175263798`51*ep
  +101.911510819562293846185747116577265565915688840327`51*ep^2
  +413.971474923722132422941214144351086349919086346111`51*ep^3
  +2899.99385888238845225724197005268821906921264538028`51*ep^4
  +6906.33326400669495615717643151117125986689939048417`51*ep^5
  +O[ep]^6
);

T[5,10] = (
  +(1)*ep^-4
  +(19/4)*ep^-3
  +(103/8+Pi^2/3)*ep^-2
  +(341/16+(19*Pi^2)/12+3*Sqrt[3]*s2-(4*Zeta[3])/3)*ep^-1
  +56.2803016207811654954905101988728760185938023940072`51
  +0.62861591651881519024134469355376197437836304764183`51*ep
  -713.454611137588809603443079328921106975591183151813`51*ep^2
  -3252.49900904808028994099278455214180709190379330122`51*ep^3
  -14732.7748604549077668424518963805693923717102434909`51*ep^4
  -48411.3691880431214632694555990972265902582845398420`51*ep^5
  +O[ep]^6
);

T[6, 1] = (
  +(3/2)*ep^-4
  +(19/2)*ep^-3
  +(67/2+Pi^2/2)*ep^-2
  +(127/2+(19*Pi^2)/6-5*Zeta[3])*ep^-1
  +((-7110+670*Pi^2+3*Pi^4+5060*Zeta[3])/60)
  +(-3969/2+(127*Pi^2)/6-(521*Pi^4)/60-32*Pi^2*Log[2]^2+32*Log[2]^4+768*PolyLog[4,1/2]+(3649*Zeta[3])/3-(5*Pi^2*Zeta[3])/3+(939*Zeta[5])/5)*ep
  -7549.09788583504089894867211773060277262056043774584`51*ep^2
  -38810.5969051679064365479018511611003192119751111900`51*ep^3
  -223360.844514881980446375686363345017629207654960079`51*ep^4
  -896506.562771142748300941655807677623639527981847798`51*ep^5
  +O[ep]^6
);

T[6, 2] = (
  +(2/3)*ep^-4
  +(4)*ep^-3
  +(38/3+(2*Pi^2)/9)*ep^-2
  +(44/3+(4*Pi^2)/3+(40*Zeta[3])/9)*ep^-1
  +((-2*(531-19*Pi^2+Pi^4-372*Zeta[3]))/9)
  +(-1156+(44*Pi^2)/9-(362*Pi^4)/45-(64*Pi^2*Log[2]^2)/3+(64*Log[2]^4)/3+512*PolyLog[4,1/2]+(6304*Zeta[3])/9+(40*Pi^2*Zeta[3])/27+(1432*Zeta[5])/15)*ep
  +(-20938/3-(118*Pi^2)/3-(3512*Pi^4)/45-(1312*Pi^6)/2835+(2416*Pi^4*Log[2])/45-(704*Pi^2*Log[2]^2)/3+(704*Log[2]^4)/3+(64*Pi^2*Log[2]^2*Log[256])/9-(64*Log[2]^4*Log[256])/15+5632*PolyLog[4,1/2]+4096*PolyLog[5,1/2]+(38680*Zeta[3])/9+(248*Pi^2*Zeta[3])/9+(400*Zeta[3]^2)/27-(12016*Zeta[5])/5)*ep^2
  -30697.2691041025210232119379677280395757514767825761`51*ep^3
  -130726.785471760843841390265914522309615779741571938`51*ep^4
  -691188.301117042430005115637961104336033420970849903`51*ep^5
  +O[ep]^6
);

T[6, 3] = (
  +(1/6)*ep^-4
  +(5/6)*ep^-3
  +((27+Pi^2)/18)*ep^-2
  +((-117+5*Pi^2+110*Zeta[3])/18)*ep^-1
  +((-14130+90*Pi^2-67*Pi^4+5500*Zeta[3])/180)
  +(-989/2-(67*Pi^4)/36+55*Zeta[3]+Pi^2*(-13/6+(55*Zeta[3])/27)+(3223*Zeta[5])/15)*ep
  +((-67*Pi^4)/20-(14929*Pi^6)/11340+(Pi^2*(-1413+550*Zeta[3]))/54+(11*(-12429-1170*Zeta[3]+550*Zeta[3]^2+5274*Zeta[5]))/54)*ep^2
  +(-70231/6-(989*Pi^2)/6+(871*Pi^4)/60-(14929*Pi^6)/2268-(11*(14130-90*Pi^2+67*Pi^4)*Zeta[3])/54+(15125*Zeta[3]^2)/27+(3223*(27+Pi^2)*Zeta[5])/45+(130555*Zeta[7])/21)*ep^3
  +(-102173/2-(14929*Pi^6)/1260-(793213*Pi^8)/226800+(67*Pi^4*(1413-550*Zeta[3]))/540-(41899*Zeta[5])/5+(11*Pi^2*(-12429-1170*Zeta[3]+550*Zeta[3]^2+5274*Zeta[5]))/162+(11*Zeta[3]*(-14835+825*Zeta[3]+6446*Zeta[5]))/9+(652775*Zeta[7])/21)*ep^4
  +(-430877/2-(793213*Pi^8)/45360-(14929*Pi^6*(-117+110*Zeta[3]))/34020-(506011*Zeta[5])/5-(67*Pi^4*(-14835+1650*Zeta[3]+6446*Zeta[5]))/900+(605*Zeta[3]*(-37287-1755*Zeta[3]+550*Zeta[3]^2+15822*Zeta[5]))/243+(391665*Zeta[7])/7+Pi^2*(-70231/18+(55*Zeta[3]*(-1413+275*Zeta[3]))/81+(3223*Zeta[5])/5+(130555*Zeta[7])/63)+(4897423*Zeta[9])/27)*ep^5
  +O[ep]^6
);

T[6, 4] = (
  +(1/4)*ep^-4
  +(3/2)*ep^-3
  +(9/2+Pi^2/12)*ep^-2
  +(2+Pi^2/2+(37*Zeta[3])/6)*ep^-1
  +(-147/2+(3*Pi^2)/2-(73*Pi^4)/120+28*Zeta[3])
  +(-624+(2*Pi^2)/3-(13*Pi^4)/5+39*Zeta[3]+(37*Pi^2*Zeta[3])/18+(3463*Zeta[5])/10)*ep
  -4925.89121974901885370353305851485878509682553686661`51*ep^2
  -17931.0217430115265422852452583912741967247682099330`51*ep^3
  -124258.673671909378932202413413544942406535431738258`51*ep^4
  -412078.226380949644324327551827690758814957801532561`51*ep^5
  +O[ep]^6
);

T[6, 5] = (
  +(-1/12)*ep^-3
  +(-11/12)*ep^-2
  +((-225-7*Pi^2)/36)*ep^-1
  +((-1233-77*Pi^2+70*Zeta[3])/36)
  +((-59850-5250*Pi^2-113*Pi^4+7700*Zeta[3])/360)*ep
  +((-810270-86310*Pi^2-3729*Pi^4+700*(225+7*Pi^2)*Zeta[3]+18972*Zeta[5])/1080)*ep^2
  +(-38827/12-(565*Pi^4)/24-(10397*Pi^6)/22680+(35*(1233-35*Zeta[3])*Zeta[3])/54+(245*Pi^2*(-171+22*Zeta[3]))/108+(5797*Zeta[5])/30)*ep^3
  +((-114367*Pi^6+2373*Pi^4*(-1233+70*Zeta[3])-210*(1464579+2450*Zeta[3]*(-171+11*Zeta[3])-142290*Zeta[5])+882*Pi^2*(-45015+8750*Zeta[3]+1054*Zeta[5])+4457700*Zeta[7])/22680)*ep^4
  +(-223289/4-(51985*Pi^6)/1512-(42461*Pi^8)/64800+(791*Pi^4*(-171+22*Zeta[3]))/216-(7*Pi^2*(1747215+350*Zeta[3]*(-1233+35*Zeta[3])-104346*Zeta[5]))/1620+(72199*Zeta[5])/10-(7*Zeta[3]*(-45015+4375*Zeta[3]+1054*Zeta[5]))/18+(90805*Zeta[7])/42)*ep^5
  +O[ep]^6
);

T[6, 6] = (
  +(-1/16)*ep^-3
  +(-19/32)*ep^-2
  +((-663-28*Pi^2)/192)*ep^-1
  +((-6117-532*Pi^2+320*Zeta[3])/384)
  +((-246555-30940*Pi^2-944*Pi^4+30400*Zeta[3])/3840)*ep
  +(-121503/512-(14273*Pi^2)/384-(1121*Pi^4)/480+(5*(663+28*Pi^2)*Zeta[3])/72+(19*Zeta[5])/5)*ep^2
  +(-846877/1024-(13039*Pi^4)/960-(493*Pi^6)/1260+(5*(6117-160*Zeta[3])*Zeta[3])/144+(7*Pi^2*(-49311+6080*Zeta[3]))/2304+(361*Zeta[5])/10)*ep^3
  +(-5664343/2048-(9367*Pi^6)/2520+(27395*Zeta[3])/32-(475*Zeta[3]^2)/9+(59*Pi^4*(-6117+320*Zeta[3]))/5760+(4199*Zeta[5])/20+Pi^2*(-283507/512+(7735*Zeta[3])/72+(133*Zeta[5])/15)+(305*Zeta[7])/14)*ep^4
  +(-36784133/4096-(108953*Pi^6)/5040-(20221*Pi^8)/32400+(202505*Zeta[3])/64+(59*Pi^4*(-49311+6080*Zeta[3]))/11520+(38741*Zeta[5])/40+Pi^2*(-5928139/3072+(35*(6117-160*Zeta[3])*Zeta[3])/432+(2527*Zeta[5])/30)-(Zeta[3]*(5525*Zeta[3]+912*Zeta[5]))/18+(5795*Zeta[7])/28)*ep^5
  +O[ep]^6
);

T[6, 7] = (
  +(1/3)*ep^-4
  +(2)*ep^-3
  +((69+4*Pi^2)/9)*ep^-2
  +((8*(27+3*Pi^2-2*Zeta[3]))/9)*ep^-1
  +(67+(92*Pi^2)/9+(19*Pi^4)/45-(32*Zeta[3])/3)
  +(174+32*Pi^2+(38*Pi^4)/15-(16*(69+4*Pi^2)*Zeta[3])/27-(64*Zeta[5])/15)*ep
  +(1291/3+(437*Pi^4)/45+(1072*Pi^6)/2835+(4*Pi^2*(201-32*Zeta[3]))/9+(128*(-27+Zeta[3])*Zeta[3])/27-(128*Zeta[5])/5)*ep^2
  +((4*(536*Pi^6+266*Pi^4*(27-2*Zeta[3])-14*Pi^2*(-3915+920*Zeta[3]+96*Zeta[5])+3*(80955+140*Zeta[3]*(-201+16*Zeta[3])-7728*Zeta[5]-960*Zeta[7])))/945)*ep^3
  +((123280*Pi^6+4819*Pi^8-5985*Pi^4*(-201+32*Zeta[3])+140*Pi^2*(58095+640*(-27+Zeta[3])*Zeta[3]-3456*Zeta[5])+15*(35*(64629+32*Zeta[3]*(-783+92*Zeta[3]))+10752*(-27+2*Zeta[3])*Zeta[5]-69120*Zeta[7]))/14175)*ep^4
  +((2*(43371*Pi^8-21440*Pi^6*(-27+2*Zeta[3])-1197*Pi^4*(-3915+920*Zeta[3]+96*Zeta[5])+360*Pi^2*(80955+140*Zeta[3]*(-201+16*Zeta[3])-7728*Zeta[5]-960*Zeta[7])-5*(56*Zeta[3]*(320*Zeta[3]*(-81+2*Zeta[3])+27*(6455-384*Zeta[5]))+9*(405216*Zeta[5]+5*(-516537+26496*Zeta[7]+3584*Zeta[9])))))/42525)*ep^5
  +O[ep]^6
);

T[6, 8] = (
  +(1/4)*ep^-4
  +(3/2)*ep^-3
  +((23+Pi^2)/4)*ep^-2
  +(18+(3*Pi^2)/2-(4*Zeta[3])/3)*ep^-1
  +(201/4+(23*Pi^2)/4+(3*Pi^4)/20-8*Zeta[3])
  +(261/2+18*Pi^2+(9*Pi^4)/10-(4*(23+Pi^2)*Zeta[3])/3-(16*Zeta[5])/5)*ep
  +(1291/4+(69*Pi^4)/20+(137*Pi^6)/1890+Pi^2*(201/4-8*Zeta[3])+(32*(-27+Zeta[3])*Zeta[3])/9-(96*Zeta[5])/5)*ep^2
  +(771+(261*Pi^2)/2+(54*Pi^4)/5+(137*Pi^6)/315-2*(134+(46*Pi^2)/3+(2*Pi^4)/5)*Zeta[3]+(64*Zeta[3]^2)/3-(16*(23+Pi^2)*Zeta[5])/5-(64*Zeta[7])/7)*ep^3
  +(7181/4+(1291*Pi^2)/4+(603*Pi^4)/20+(3151*Pi^6)/1890+(599*Pi^8)/18900-(24*(145+20*Pi^2+Pi^4)*Zeta[3])/5+(32*(23+Pi^2)*Zeta[3]^2)/9-(96*(12+Pi^2)*Zeta[5])/5+(256*Zeta[3]*Zeta[5])/15-(384*Zeta[7])/7)*ep^4
  +(8199/2+771*Pi^2+(783*Pi^4)/10+(548*Pi^6)/105+(599*Pi^8)/3150-2*(2582/3+134*Pi^2+(46*Pi^4)/5+(548*Pi^6)/2835)*Zeta[3]+(64*(12+Pi^2)*Zeta[3]^2)/3-(512*Zeta[3]^3)/81-(16*(1005+115*Pi^2+3*Pi^4)*Zeta[5])/25+(512*Zeta[3]*Zeta[5])/5-(64*(23+Pi^2)*Zeta[7])/7-(256*Zeta[9])/9)*ep^5
  +O[ep]^6
);

T[6, 9] = (
  +(1)*ep^-4
  +(25/4)*ep^-3
  +(257/12+Pi^2/3)*ep^-2
  +(433/12+(25*Pi^2)/12+6*Sqrt[3]*s2-(10*Zeta[3])/3)*ep^-1
  +13.5916504314381310784889154404088589280071858101489`51
  -595.072765215957129399869660561653897265114979088125`51*ep
  -6875.84113744124081014720730186766512655050693091046`51*ep^2
  -31308.1849304592520703889751908067773878059674361777`51*ep^3
  -192167.397958807277872297783881991122229270292735722`51*ep^4
  -729545.659023744499039120484965719141090831740292666`51*ep^5
  +O[ep]^6
);

T[6,10] = (
  +(5/12)*ep^-4
  +(7/4)*ep^-3
  +(43/12+(5*Pi^2)/36)*ep^-2
  +(-13/4+(7*Pi^2)/12+2*Sqrt[3]*s2-(19*Zeta[3])/18)*ep^-1
  -37.4574649312968260550782554633103343746703536006083`51
  -296.071923695141317174869536814657610506616897735608`51*ep
  -2022.20010652903000709521858304176327369282045103655`51*ep^2
  -8244.01633827202034423181172211035421212582682534110`51*ep^3
  -46235.4396348606702002905412792127287096490637772429`51*ep^4
  -162640.942801514076139130843600849619080175249655387`51*ep^5
  +O[ep]^6
);

T[6,11] = (
  +(7/12)*ep^-4
  +(43/12)*ep^-3
  +(47/4+(7*Pi^2)/36)*ep^-2
  +(187/12+(43*Pi^2)/36+6*Sqrt[3]*s2+(7*Zeta[3])/18)*ep^-1
  -51.2252212801189152418819912274965922080241128506972`51
  -477.947460995194619277285562191897453203074025533346`51*ep
  -6127.93433249128299350151222877004479343657194425540`51*ep^2
  -23752.7464620411276168084881606893540782888293578810`51*ep^3
  -161921.400195144895866566378264214720989222786416151`51*ep^4
  -555837.682068927549027491134693752433283969601726090`51*ep^5
  +O[ep]^6
);

T[6,12] = (
  +(1/3)*ep^-4
  +(4/3)*ep^-3
  +(7/3+Pi^2/9)*ep^-2
  +(-16/3+(4*Pi^2)/9+4*Sqrt[3]*s2-(4*Zeta[3])/9)*ep^-1
  -57.5851192392905729834630220283359182548958203213894`51
  -226.906688638637087111211732760488182253117551056418`51*ep
  -2357.42884823258106273364123808844182706228997262473`51*ep^2
  -6885.09836097771127634712790473221183461334003969682`51*ep^3
  -51888.4446361973078707935677603480403504827064470340`51*ep^4
  -139706.649615179144594349102097042435381107174124316`51*ep^5
  +O[ep]^6
);

T[6,13] = (
  +(1/3)*ep^-4
  +(23/12)*ep^-3
  +(65/12+Pi^2/9)*ep^-2
  +(13/12+(5*Pi^2)/9+3*Sqrt[3]*s2+(20*Zeta[3])/9)*ep^-1
  -59.1987779967727811953138849540094767971219526012487`51
  -549.042726795028324060762834253615726678116981354786`51*ep
  -4293.52617296657045021413760744102602226521264919104`51*ep^2
  -20846.8297417686461476497501335647508755198702169076`51*ep^3
  -110899.174077030571795400409124084216248915113532175`51*ep^4
  -470220.656770151179792855460983971995962315522021662`51*ep^5
  +O[ep]^6
);

T[6,14] = (
  +(1/4)*ep^-4
  +(11/12)*ep^-3
  +(13/12+Pi^2/12)*ep^-2
  +(-89/12+(11*Pi^2)/36+2*Sqrt[3]*s2+(17*Zeta[3])/6)*ep^-1
  -62.9263953267520790182858402690009143386475645244229`51
  -258.692941139129800870656513171840779122656511379367`51*ep
  -2245.88328900424600912128374855476088078582690149658`51*ep^2
  -7643.28441760863244533368790482441514380733014950851`51*ep^3
  -48359.2665176408023251619751028356251676249307751892`51*ep^4
  -156259.773282065061616264607990167056276913844653462`51*ep^5
  +O[ep]^6
);

T[6,15] = (
  +(1/12)*ep^-4
  +(5/12)*ep^-3
  +(7/12+Pi^2/36)*ep^-2
  +(-67/12-Pi^2/36+(37*Zeta[3])/18)*ep^-1
  +(-235/4-(65*Pi^2)/36-(7*Pi^4)/40+(293*Zeta[3])/18)
  +(-1497/4-(601*Pi^2)/36-(511*Pi^4)/360+(1555*Zeta[3])/18+(181*Pi^2*Zeta[3])/54+(1813*Zeta[5])/30)*ep
  -3088.55385540997021022612585452885699551634307800797`51*ep^2
  -14498.1092918745193546816622992228822221794484130674`51*ep^3
  -75204.1336314891447627178739121420142533755186792735`51*ep^4
  -315844.168768264796655463071293944512650159761067379`51*ep^5
  +O[ep]^6
);

T[6,16] = (
  +(7/8)*ep^-4
  +(85/16)*ep^-3
  +(601/32+(13*Pi^2)/24)*ep^-2
  +(2747/64+(155*Pi^2)/48-(8*Zeta[3])/3)*ep^-1
  +(2329/128+(1091*Pi^2)/96+Pi^4/4+(17*Sqrt[3]*s2)/2+2*s2^2+(43*Zeta[3])/2)
  +6.41187248372530806306191468163270610970148366992008`51*ep
  -1028.33128833387533834458667352622680634323915257341`51*ep^2
  -16249.8777552641957747492917792334716880522254841241`51*ep^3
  -65696.8989733875039196986140933337667282094540485106`51*ep^4
  -430175.281094824821441568751585189206237721930681617`51*ep^5
  +O[ep]^6
);

T[6,17] = (
  +(5/8)*ep^-4
  +(33/8)*ep^-3
  +(775/48+(11*Pi^2)/24)*ep^-2
  +(1389/32+(23*Pi^2)/8+3*Sqrt[3]*s2-(7*Zeta[3])/3)*ep^-1
  +147.807870353419457006020027881277752020796006112323`51
  +467.918626785158952385003318864377551570797031294221`51*ep
  -1988.53979380180044626102894892460888176325158879271`51*ep^2
  -4066.05004959291604399936393129691406383824993650381`51*ep^3
  -84210.5386674689601672799852884017698624685352637357`51*ep^4
  -187546.771892814733657835744490067583363892471336553`51*ep^5
  +O[ep]^6
);

T[6,18] = (
  +(1/2)*ep^-4
  +(47/16)*ep^-3
  +(317/32+Pi^2/3)*ep^-2
  +(1315/64+(31*Pi^2)/16+3*Sqrt[3]*s2-(5*Zeta[3])/3)*ep^-1
  +83.1358882000807808465322734822592975462100986465128`51
  +27.1740919045453848408661874005706354672639669874261`51*ep
  -1554.56495046662560630454485042040757181079394589806`51*ep^2
  -9710.65466554205477699849510014536535786834553811646`51*ep^3
  -59651.1029754541134802977172410309014967516228078574`51*ep^4
  -263782.712760320335062339831118979031401524684903280`51*ep^5
  +O[ep]^6
);

T[6,19] = (
  +(5/24)*ep^-4
  +(55/48)*ep^-3
  +(331/96+(11*Pi^2)/72)*ep^-2
  +(977/192+(121*Pi^2)/144+(17*Zeta[3])/9)*ep^-1
  +(-1831/128+(661*Pi^2)/288-(11*Pi^4)/120+(187*Zeta[3])/18)
  +(-42485/256+(335*Pi^2)/576-(121*Pi^4)/240+(1327*Zeta[3])/36+(77*Pi^2*Zeta[3])/27+(172*Zeta[5])/3)*ep
  -1308.40045975490723588094289794752583132729289225400`51*ep^2
  -6297.44410007372169525480920361163851686356380177551`51*ep^3
  -39381.3291846386139130702622754006165033230617765764`51*ep^4
  -156879.079031917198094441108322254183097437076390786`51*ep^5
  +O[ep]^6
);

T[7, 1] = (
  +(1/6)*ep^-4
  +(3/2)*ep^-3
  +(26/3+Pi^2/18+Zeta[3])*ep^-2
  +(41+Pi^2/2+Pi^4/60+(28*Zeta[3])/9)*ep^-1
  +(1039/6-5*Zeta[3]+(Pi^2*(130+11*Pi^2+15*Zeta[3]))/45-53*Zeta[5])
  +1076.17271293224293723799632419652553586585512539711`51*ep
  +2132.81750211400963684400596764959023979372304656615`51*ep^2
  +19752.3961166252291357928198471631593233467718932406`51*ep^3
  +26553.1164510032160093380506073127880237974683112507`51*ep^4
  +341249.264609429774443413543603867750163877927158361`51*ep^5
  +O[ep]^6
);

T[7, 2] = (
  +(1/6)*ep^-4
  +(3/2)*ep^-3
  +(26/3+Pi^2/18+Zeta[3]/2)*ep^-2
  +(41+Pi^2/2+Pi^4/120-(7*Zeta[3])/18)*ep^-1
  +((91*Pi^4+20*Pi^2*(52+3*Zeta[3])-60*(-1039+63*Zeta[3]+129*Zeta[5]))/360)
  +889.435625246025388905203957361420382155510226815408`51*ep
  +3055.87745895354183114644278650371112212086292508815`51*ep^2
  +15238.8387804865067713545170684184555336613415758336`51*ep^3
  +46872.6494152132912493273336678610693329422874262182`51*ep^4
  +252285.042366256468018664832719320355577123355121772`51*ep^5
  +O[ep]^6
);

T[7, 3] = (
  +(1/4)*ep^-4
  +(7/4)*ep^-3
  +((93+7*Pi^2)/12)*ep^-2
  +((333+49*Pi^2-22*Zeta[3])/12)*ep^-1
  +((10530+2170*Pi^2+121*Pi^4-1540*Zeta[3])/120)
  +((92070+23310*Pi^2+2541*Pi^4-220*(93+7*Pi^2)*Zeta[3]-1692*Zeta[5])/360)*ep
  +((253350+11253*Pi^4+593*Pi^6+70*Pi^2*(1053-154*Zeta[3])+220*Zeta[3]*(-333+11*Zeta[3])-11844*Zeta[5])/360)*ep^2
  +((668070+4151*Pi^6+121*Pi^4*(333-22*Zeta[3])+220*Zeta[3]*(-1053+77*Zeta[3])-52452*Zeta[5]-14*Pi^2*(1705*(-9+2*Zeta[3])+282*Zeta[5]))/360-(191*Zeta[7])/14)*ep^3
  +((3308940*Pi^6+173063*Pi^8+21780*Pi^4*(1053-154*Zeta[3])+840*Pi^2*(126675+110*Zeta[3]*(-333+11*Zeta[3])-5922*Zeta[5])+360*(22*Zeta[3]*(1705*(-9+Zeta[3])+282*Zeta[5])-9*(-94715+10434*Zeta[5]+1910*Zeta[7])))/64800)*ep^4
  +(47103/4-(30965*Zeta[3])/6-(16497*Zeta[5])/10-(5921*Zeta[7])/14+(1211441*Pi^8-35580*Pi^6*(-333+22*Zeta[3])-4356*Pi^4*(1705*(-9+2*Zeta[3])+282*Zeta[5])+880*Zeta[3]*(55*(999-22*Zeta[3])*Zeta[3]+17766*Zeta[5])+120*Pi^2*(770*Zeta[3]*(-1053+77*Zeta[3])-9*(-259805+20398*Zeta[5]+1910*Zeta[7])))/64800-(767*Zeta[9])/18)*ep^5
  +O[ep]^6
);

T[7, 4] = (
  +(1/12)*ep^-4
  +(2/3)*ep^-3
  +(13/4+(7*Pi^2)/36)*ep^-2
  +(71/6+(14*Pi^2)/9+(5*Zeta[3])/9)*ep^-1
  +((5655+1365*Pi^2+64*Pi^4+800*Zeta[3])/180)
  +(33+(497*Pi^2)/18+(128*Pi^4)/45+(83*Zeta[3])/3+(35*Pi^2*Zeta[3])/27+(449*Zeta[5])/15)*ep
  +(-3557/12+(2639*Pi^2)/36+(419*Pi^4)/30+(1093*Pi^6)/1620+(1520*Zeta[3])/9+(280*Pi^2*Zeta[3])/27-(679*Zeta[3]^2)/27+(3592*Zeta[5])/15)*ep^2
  +O[ep]^3
);

T[7, 5] = (
  +(1/8)*ep^-4
  +(5/4)*ep^-3
  +(65/8+Pi^2/8+Zeta[3])*ep^-2
  +(175/4+(3*Pi^2)/4+Pi^4/60-6*Sqrt[3]*s2+(10*Zeta[3])/3)*ep^-1
  +188.248493841520722512481676436388871071949826368957`51
  +965.746295254204695422785736580849366762621253148187`51*ep
  +2625.62618545640179663793065740741631915228108024570`51*ep^2
  +17532.0585981528153344707844000089248687167371984949`51*ep^3
  +36105.6708001198638661491047454223362925167216377188`51*ep^4
  +300793.633336221637970252928259231319392170565232562`51*ep^5
  +O[ep]^6
);

T[7, 6] = (
  +(1/12)*ep^-4
  +(5/6)*ep^-3
  +(65/12+(7*Pi^2)/36+Zeta[3])*ep^-2
  +(175/6+(23*Pi^2)/18+Pi^4/60-(13*Zeta[3])/9)*ep^-1
  +(567/4+(191*Pi^2)/36+(19*Pi^4)/36+8*Sqrt[3]*s2+4*s2^2-(367*Zeta[3])/9-(Pi^2*Zeta[3])/3-(89*Zeta[5])/3)
  +915.996742715562407821582232879837038545362469323820`51*ep
  +2767.39379170194861041563852820827715025382193870924`51*ep^2
  +16538.6792505904580566239289601519271328210126938973`51*ep^3
  +40456.0909713394095410013351008764599207492777702247`51*ep^4
  +280703.977577876240727702494488542000763547356431605`51*ep^5
  +O[ep]^6
);

T[7, 7] = (
  +(1/8)*ep^-4
  +(13/12)*ep^-3
  +(143/24+Pi^2/8+Zeta[3])*ep^-2
  +(317/12+(43*Pi^2)/36+Pi^4/60+(19*Zeta[3])/3)*ep^-1
  +158.265894985614754765609093664450928081621685254172`51
  +1040.51973958438238064321813618885698154945163332335`51*ep
  +2220.52649830986620272733311300227293842057928920038`51*ep^2
  +19009.3819367933781054485906380197274398245100237012`51*ep^3
  +29872.2890554813361688482086053842835376892923973047`51*ep^4
  +325486.618525642205718848428958393877946064518753281`51*ep^5
  +O[ep]^6
);

T[7, 8] = (
  +(1/6)*ep^-4
  +(3/2)*ep^-3
  +(26/3+Pi^2/18+Zeta[3]/2)*ep^-2
  +(41+Pi^2/2+Pi^4/120-(7*Zeta[3])/18)*ep^-1
  +192.143949985189792783133357258987262614727056122521`51
  +895.583232707441960151372330063515002337522803534682`51*ep
  +3015.50609158685899428979534043459900694651565328232`51*ep^2
  +15431.7141565054206165629974866237765016909275506281`51*ep^3
  +45950.3851577110455999824698200183839583728323732333`51*ep^4
  +256376.553671657904111860999953130364103694997971799`51*ep^5
  +O[ep]^6
);

T[7, 9] = (
  +(1/8)*ep^-4
  +(5/4)*ep^-3
  +(65/8+Pi^2/8+Zeta[3]/2)*ep^-2
  +(175/4+(3*Pi^2)/4+Pi^4/120-6*Sqrt[3]*s2-Zeta[3]/6)*ep^-1
  +210.851234758305984612090112605434985732961189359568`51
  +790.910352868677999468381955470293781862809895707932`51*ep
  +3471.90742617992105936864664247656869003732285384889`51*ep^2
  +13388.2008481237206516463529137761462371387930576955`51*ep^3
  +54666.0539850126748720361226803316191993587586541377`51*ep^4
  +219636.910846771617661122733716410439039757597225140`51*ep^5
  +O[ep]^6
);

T[7,10] = (
  +(1/12)*ep^-4
  +(5/6)*ep^-3
  +(65/12+(7*Pi^2)/36+Zeta[3]/2)*ep^-2
  +(175/6+(23*Pi^2)/18+Pi^4/120-(89*Zeta[3])/18)*ep^-1
  +194.097392655331631239559043545`30
  +770.178916823096887339876558212`30*ep 
  +3399.99482439741716780023304896`30*ep^2
  +13282.1053505362611944372969993`30*ep^3
  +54753.4641354130075585240962863`30*ep^4
  +O[ep]^5
);

T[7,11] = (
  +(Zeta[3]/2)*ep^-2
  +(Pi^4/120+(3*Zeta[3])/2)*ep^-1
  -4.595010779222629663368197802`28
  +78.94876834312825216261582947`28*ep
  -340.5183813989136598834071036`28*ep^2
  +1861.122302552258601194625502`28*ep^3
  -8297.001296673572071195678072`28*ep^4
  +O[ep]^5
);

T[7,12] = (
  +(1/12)*ep^-4
  +(2/3)*ep^-3
  +(13/4+(7*Pi^2)/36+Zeta[3])*ep^-2
  +(71/6+(14*Pi^2)/9+Pi^4/60+(68*Zeta[3])/9)*ep^-1
  +154.604631544617018499470855434`30
  +894.807380418881266203622406485`30*ep
  +2607.13652650580177242514674361`30*ep^2
  +O[ep]^3
);

T[7,13] = (
  +(1/12)*ep^-4
  +(1/3)*ep^-3
  +(7/12+(7*Pi^2)/36)*ep^-2
  +(-7/6+(7*Pi^2)/9+(5*Zeta[3])/9)*ep^-1
  +10.0033662615671539152667896043`30
  +121.389726250269120381127113931`30*ep
  -338.169587547191526007167931728`30*ep^2
  +O[ep]^3
);

T[7,14] = (
  +(1/6)*ep^-4
  +(3/2)*ep^-3
  +(26/3+Pi^2/18)*ep^-2
  +(41+Pi^2/2-(35*Zeta[3])/9)*ep^-1
  +(1039/6+(55*Pi^2)/18+(37*Pi^4)/120+2*Sqrt[3]*s2+10*s2^2-(94*Zeta[3])/3)
  +736.116832299866041378628875269512201227568815410747`51*ep
  +3742.45984331167422662482544777380447491847387617756`51*ep^2
  +11749.4302169340506083438761905399834852011067964612`51*ep^3
  +62286.5836001930375873157912314697672224972850370815`51*ep^4
  +184394.067587123000354685027809174508736973039378933`51*ep^5
  +O[ep]^6
);

T[7,15] = (
  +(1/8)*ep^-4
  +(13/12)*ep^-3
  +(143/24+Pi^2/8+Zeta[3]/2)*ep^-2
  +(317/12+(43*Pi^2)/36+Pi^4/120+(17*Zeta[3])/6)*ep^-1
  +(2455/24+(545*Pi^2)/72+Pi^4/90+2*Sqrt[3]*s2-8*s2^2+(169*Zeta[3])/18-(Pi^2*Zeta[3])/6-(59*Zeta[5])/6)
  +895.267223034507792336545934746971903090074177178563`51*ep
  +2851.24487745129920226056389168977151286787950149531`51*ep^2
  +15769.2924893036658768261052813143569858442259460015`51*ep^3
  +44094.4294409565473747922022723147055746208297110835`51*ep^4
  +262762.378299443371029842954614853325970041327609194`51*ep^5
  +O[ep]^6
);

T[7,16] = (
  +(2*Zeta[3])*ep^-2
  +(-Pi^4/24-6*s2^2+8*Zeta[3])*ep^-1
  +30.0908437821524694782206570213720645826480229016466`51
  -36.8230691904535254355540493262162846080159401689486`51*ep
  +260.507827461469390827561610096003346014392421090678`51*ep^2
  -562.809646826601965896917933562966364880244022357921`51*ep^3
  +2222.67588565840309456690342209333550093550969179227`51*ep^4
  -6072.20564531822489618544102278797200412026771890767`51*ep^5
  +O[ep]^6
);

T[8, 1] = (
  +(5*Zeta[5])*ep^-1
  -22.5376034664572420845745563240437167867299150237220`51
  +156.747779090717533900332742582680105274647956840776`51*ep
  -708.062067949223235272553067307385324382223774841262`51*ep^2
  +3422.99272538127324414878558985531383951734533208207`51*ep^3
  -14913.7408813863654765322290188624282523455363265875`51*ep^4
  +64703.5651324894068111192659132503609077089528303527`51*ep^5
  +O[ep]^6
);

T[8, 2] = (
  +(5*Zeta[5])*ep^-1
  -20.8585976739540823192137169923590025170233079442547`51
  +148.814327289184790880960752283863066723514605901922`51*ep
  -657.418920712168196526528768117001266054030349661525`51*ep^2
  +3182.47221782449086620274231595579830546198641810013`51*ep^3
  -13795.8211363763697941825608377160301474614616561880`51*ep^4
  +O[ep]^5
);

T[8, 3] = (
  +(5*Zeta[5])*ep^-1
  -19.1118657059490732311103013898`30
  +141.144175505094858012998872298`30*ep
  -605.431190575217055408942299967`30*ep^2
  +2945.58041293149149762720437022`30*ep^3
  +O[ep]^4
);

T[8, 4] = (
  +(5*Zeta[5])*ep^-1
  -19.0793750927079960314257405875623941525789104197843`51
  +141.252248186107747164092632797489850337070843975841`51*ep
  -605.02962120187025890466267145520655064567103503240`50*ep^2
  +2946.48740435117339409606564510027475583646652772`48*ep^3
  -12664.231982725689641172668688917148051149093738`47*ep^4
  +54825.71931364361072956312742419885158634286091`46*ep^5
  +O[ep]^6
);

T[8, 5] = (
  +(5*Zeta[5])*ep^-1
  -18.7699726985410818615637417243`30
  +142.191941064595949485071666672`30*ep
  -600.255511127362803430335175869`30*ep^2
  +2957.18558813594868083060620764`30*ep^3
  +O[ep]^4
);

T[8, 6] = (
  +(5*Zeta[5])*ep^-1
  -7.85876279518922242360822990783004542937882100674500`51
  +128.531386676431303444223252316571121713818949997681`51*ep
  -349.879176215675436895102723350659482216370181950816`51*ep^2
  +2332.83399433790756728143973285449385093610438970117`51*ep^3
  -8346.39781820188664641354322284607837497614943630437`51*ep^4
  +40158.5604096624536390379365615442757755373577157863`51*ep^5
  +O[ep]^6
);

T[8, 7] = (
  +(5*Zeta[5])*ep^-1
  -13.7206302625920162070487342658557388782474967767706`51
  +135.928906108952872038638377087143640185611677958787`51*ep
  -497.764644552772376477970102393026516204883127610554`51*ep^2
  +2695.35125395194610632909729485139956434354033178137`51*ep^3
  -11004.9478850481681338765147169019923471294985485170`51*ep^4
  +49153.9490476063842090788328486862743934773519776031`51*ep^5
  +O[ep]^6
);

T[8, 8] = (
  +(5*Zeta[5])*ep^-1
  +0.374844191926851274910805165871097566997942271321280`51
  +141.683133328263640451220557622143025514756763189200`51*ep
  -146.684014785607112711629455842851698248300684175120`51*ep^2
  +2448.77867872444787260224256254958000162624856674133`51*ep^3
  -5421.70587793103981619383560960628718332878155020120`51*ep^4
  +38306.6106494119866058980990395532741466206014427522`51*ep^5
  +O[ep]^6
);

T[8, 9] = (
  +(5*Zeta[5])*ep^-1
  +7.30445968508659934705130294982328536505673135057504`51
  +141.443417856878944115040221346329269896865316839719`51*ep
  +40.4773793831579631350040651321790566085488080065966`51*ep^2
  +2244.39062716662154526526360631628245537948712203304`51*ep^3
  -2188.78999525984793680680710077425046912668999350376`51*ep^4
  +31134.4838067073617857861615173845872142049443337933`51*ep^5
  +O[ep]^6
);

T[8,10] = (
  +((3*Zeta[3])/2)*ep^-2
  +(-Pi^4/20-6*s2^2+(15*Zeta[3])/2)*ep^-1
  +40.4773901150829247806609147361914210374485307884608`51
  -100.628977840966481693832556085825783093037821912010`51*ep
  +679.056339067891403282049708893797069643756722410073`51*ep^2
  -2387.60452082758635632061839710152233583503731592210`51*ep^3
  +11259.2595068584556862116342453958677140933294272601`51*ep^4
  -44413.9549636399070618153357715272931135284827413638`51*ep^5
  +O[ep]^6
);

T[9, 1] = (
  +((53*Pi^4*Log[2]+80*Pi^2*Log[2]^3-48*Log[2]^5)/15+384*PolyLog[5,1/2]-(873*Zeta[5])/2)
  +5.5459654251191013`17*ep
  -36.72436725504161`16*ep^2
  +141.0103389656245`16*ep^3
  -628.0329542743018`16*ep^4
  +2522.120976714806`16*ep^5
  +O[ep]^6
);

T[9, 2] = (
  +(5*Zeta[5])*ep^-1
  +((5*Pi^6+6426*Zeta[3]^2+5670*Zeta[5])/378)
  +((5*Pi^6)/126+(17*Pi^4*Zeta[3])/30+51*Zeta[3]^2+35*Zeta[5]+(35*Pi^2*Zeta[5])/3+(225*Zeta[7])/2)*ep
  +O[ep]^2
);

T[9, 3] = (
  -2.42695639537700735`18
  +4.01554669961524192`18*ep
  -43.6962533603324647`18*ep^2
  +128.936157875347890`18*ep^3
  +O[ep]^4
);

T[9, 4] = (
  +0.473611472272364450`18
  +1.09585342206826990`18*ep
  +5.37764333252884269`18*ep^2
  +8.82896457590640998`18*ep^3
  +O[ep]^4
);

T[9, 5] = (
  -3.71140264536682392682628965373`30
  -2.11520599545877264756135261804`30*ep
  -71.9899451389829491830674629550`30*ep^2
  +41.1881294174309244417864419468`30*ep^3
  +O[ep]^4
);

T[9, 6] = (
  -6.72847056008568105547188977521`30
  -26.0876465999666155389659770717`30*ep
  -214.647717912411362028052727052`30*ep^2
  -613.715203096626075654874908838`30*ep^3
  +O[ep]^4
);

T[9, 7] = (
  -3.4497511317390349922288`23
  +6.3127694885459812824115`23*ep
  -63.668771344187502234181`23*ep^2
  +196.34402612627359322923`23*ep^3
  +O[ep]^4
);

T[5,11] = (
  +(-1/4)*ep^-4
  +(-9/8)*ep^-3
  +(-(5+Pi^2/6)/2)*ep^-2
  +(15/8-3/8*Pi^2-3*Sqrt[3]*s2+Zeta[3]/3)*ep^-1
  +30.0253835218317623192659472127405301377841888425075`51
  +254.111031964704093539375826206525134072256004057109`51*ep
  +1805.36593366425290012409359932346164787196465139299`51*ep^2
  +8898.24672362282959032538518672895187402701187699568`51*ep^3
  +43751.2551818001444717625115350236214456071856425684`51*ep^4
  +193367.012317936435653691364175466657628564760490824`51*ep^5
  +O[ep]^6
);

T[7,17] = (
  +(-1/8)*ep^-4
  +(-3/4)*ep^-3
  +(-(25-Pi^2/3)/8)*ep^-2
  +(-(45/4-7/12*Pi^2+4/3*Zeta[3]))*ep^-1
  +(-301/8+27/8*Pi^2+29/720*Pi^4-55/3*Zeta[3]-4*Sqrt[3]*s2+7*s2^2)
  -17.7874425940476975226672333232`30*ep
  -175.317651447398940503032885592`30*ep^2
  +313.983105353518264983361554717`30*ep^3
  -2142.79466723532874375769322841`30*ep^4
  +O[ep]^5
);

(* ====== ep-finite ====== *)

Tf[5, 2] = (
  +((3*Zeta[3])/2)*ep^-2
  +((-91*Pi^4)/360-(4*Pi^2*Log[2]^2)/3+(4*Log[2]^4)/3+32*PolyLog[4,1/2]+(15*Zeta[3])/2)*ep^-1
  +33.232594`8
  +O[ep]^1
);

Tf[5, 4] = (
  +((5*Zeta[5])/4)*ep^-1
  -6.7622402385`11
  +O[ep]^1
);

Tf[5, 8] = (
  +((3*Zeta[3])/2)*ep^-2
  +((-91*Pi^4)/360-(4*Pi^2*Log[2]^2)/3+(4*Log[2]^4)/3+32*PolyLog[4,1/2]+(15*Zeta[3])/2)*ep^-1
  +43.4562683`9
  +O[ep]^1
);

Tf[5, 9] = (
  -6.8481671`8
  +O[ep]^1
);

Tf[5,10] = (
  +((-3*Zeta[3])/2+(5*Zeta[5])/2)*ep^-1
  -3.272794`7
  +O[ep]^1
);

Tf[6, 1] = (
  +(5*Zeta[5])*ep^-1
  -29.7034624278`12
  +O[ep]^1
);

Tf[6, 2] = (
  -2.4403458233508`14
  +O[ep]^1
);

Tf[6, 4] = (
  +(5*Zeta[5])*ep^-1
  -18.0262459787292`15
  +O[ep]^1
);

Tf[6, 9] = (
  -3.2095107`8
  +O[ep]^1
);

Tf[6,10] = (
  +((-5*Zeta[5])/4)*ep^-1
  +5.68333946`9
  +O[ep]^1
);

Tf[6,12] = (
  +((-3*Zeta[3])/2+(5*Zeta[5])/2)*ep^-1
  -3.67204`6
  +O[ep]^1
);

Tf[6,13] = (
  -5.1732238`8
  +O[ep]^1
);

Tf[6,14] = (
  +(5*Zeta[5])*ep^-1
  -23.2862341`9
  +O[ep]^1
);

Tf[6,15] = (
  -8.816973`7
  +O[ep]^1
);

Tf[6,16] = (
  -9.5955369`8
  +O[ep]^1
);

Tf[6,17] = (
  +((-5*Zeta[5])/4)*ep^-1
  -4.872849`7
  +O[ep]^1
);

Tf[6,18] = (
  +((-3*Zeta[3])/2+(5*Zeta[5])/2)*ep^-1
  -1.589373`7
  +O[ep]^1
);

Tf[6,19] = (
  +((-3*Zeta[3])/2+(5*Zeta[5])/2)*ep^-1
  -0.80223`5
  +O[ep]^1
);

Tf[7, 1] = (
  +(5*Zeta[5])*ep^-1
  -5.198314`7
  +O[ep]^1
);

Tf[7, 2] = (
  +(5*Zeta[5])*ep^-1
  -26.49647940444747`16
  +O[ep]^1
);

Tf[7, 6] = (
  +(5*Zeta[5])*ep^-1
  -18.9284641`9
  +O[ep]^1
);

Tf[7,11] = (
  -5.126697`7
  +O[ep]^1
);

Tf[7,14] = (
  +((-3*Zeta[3])/2+(5*Zeta[5])/2)*ep^-1
  +0.0114944`6
  +O[ep]^1
);

Tf[7,15] = (
  +(5*Zeta[5])*ep^-1
  -24.8172810`9
  +O[ep]^1
);

Tf[9, 4] = (
  +((-5*Zeta[5])/4)*ep^-1
  +6.2801043`8
  +O[ep]^1
);

(* ====== full analytical results ======= *)

Ta[4, 1] = (256*E^(4*ep*EulerGamma)*Gamma[3-d/2]^4)/((-4+d)^4*(-2+d)^4);
Ta[5, 1] = -(12*E^(4*ep*EulerGamma)*Gamma[3-(3*d)/2]*Gamma[3-d]^2*Gamma[3-d/2]^2*Gamma[-2+d/2])/((-4+d)*(-2+d)*Gamma[6-2*d]);
Ta[5, 3] = -(-2*E^(4*ep*EulerGamma)*Gamma[5-2*d]*Gamma[4-(3*d)/2]^2*Gamma[2-d]*Gamma[-1+d/2]^2)/Gamma[8-3*d];
Ta[5, 5] = (3*E^(4*ep*EulerGamma)*Gamma[5-2*d]*Gamma[3-(3*d)/2]*Gamma[-1+d/2]^3);
Ta[5, 6] = (-3*(-4+d)*E^(4*ep*EulerGamma)*Gamma[3-(3*d)/2]*Gamma[2-d]*Gamma[3-d/2]*Gamma[-2+d/2]^2);
Ta[5, 7] = ((-32*E^(4*ep*EulerGamma)*Gamma[2-d]*Gamma[3-d/2]^3*Gamma[-2+d/2])/((-4+d)^2*(-2+d)^2));
Ta[6, 3] = (8*(-2+d)*E^(4*ep*EulerGamma)*Gamma[6-2*d]*Gamma[5-(3*d)/2]^2*Gamma[3-d/2]^2*Gamma[-1+d/2]^3*Gamma[-4+(3*d)/2])/((-4+d)^2*Gamma[10-3*d]*Gamma[-1+d]^2);
Ta[6, 5] = ((-8*E^(4*ep*EulerGamma)*Gamma[6-2*d]*Gamma[6-(3*d)/2]*Gamma[3-d/2]^2*Gamma[-1+d/2]^4*Gamma[-5+(3*d)/2])/((-4+d)^2*(-2+d)*Gamma[4-d]*Gamma[-2+d]^2));
Ta[6, 6] = ((12*E^(4*ep*EulerGamma)*Gamma[8-2*d]*Gamma[4-d]*Gamma[3-d/2]*Gamma[-1+d/2]^4*Gamma[-8+2*d])/((-3+d)*Gamma[-2+d]*Gamma[-2+(3*d)/2]));
Ta[6, 7] = ((-256*E^(4*ep*EulerGamma)*Gamma[6-(3*d)/2]*Gamma[3-d/2]^3*Gamma[d/2]^3*Gamma[-5+(3*d)/2])/((-4+d)^3*(-2+d)^3*Gamma[-1+d]^2));
Ta[6, 8] = (4*E^(4*ep*EulerGamma)*Gamma[2-d]^2*Gamma[3-d/2]^2*Gamma[-2+d/2]^2);
Ta[7, 3] = ((-32*E^(4*ep*EulerGamma)*Gamma[8-2*d]*Gamma[3-d/2]^3*Gamma[-1+d/2]^5*Gamma[-8+2*d])/((-4+d)^2*(-2+d)*Gamma[-2+d]^3));

(* ====== Relations ====== *)

eq[80] = (
  T[6,13,0]-T[6,18,0] ==
  -11561/128-(1685*Pi^2)/288-Pi^4/4+(9*Sqrt[3]*s2)/2+(166*Zeta[3])/9
);

eq[81] = (
  T[7,10,0]-T[7,11,0] ==
  567/4+(179*Pi^2)/36+(187*Pi^4)/360+4*Sqrt[3]*s2+2*s2^2-(388*Zeta[3])/9
);

eq[82] = (
  2*T[6,13,0]-3*T[6,14,0] ==
  89/4+(31*Pi^2)/36+(13*Pi^4)/60+12*Sqrt[3]*s2+6*s2^2-(131*Zeta[3])/18
);

eq[83] = (
  2*T[5,10,0]-3*T[6,10,0] ==
  3651/16+5*Pi^2+(11*Pi^4)/40-9*Sqrt[3]*s2+12*s2^2-(379*Zeta[3])/6
);

eq[84] = (
  2*T[5,10,0]-T[6,9,0] ==
  1731/16+(13*Pi^2)/9+(11*Pi^4)/30-19*Sqrt[3]*s2+16*s2^2-(211*Zeta[3])/6
);

eq[85] = (
  6*T[5,9,1]+T[5,10,0]+T[6,11,0] ==
  2097/64+(241*Pi^2)/48-(35*Pi^4)/72+20*Sqrt[3]*s2-20*s2^2-Zeta[3]/9
);

eq[86] = (
  6*T[5,9,1]-T[5,10,0]+3*T[6,12,0] ==
  -5435/64-(247*Pi^2)/48-Pi^4/2+9*Sqrt[3]*s2-24*s2^2+(43*Zeta[3])/6
);

eq[87] = (
  4*T[6,13,0]-2*T[6,13,1]+3*T[6,14,1]-T[8,10,0] ==
  -323/4+(71*Pi^2)/12-(19*Pi^4)/36+(95*Zeta[3])/9+(86*Pi^2*Zeta[3])/27+(328*Zeta[5])/5
);

eq[88] = (
  T[5,10,0]+T[6,17,0]+T[7,5,0] ==
  50447/192+(2671*Pi^2)/144+(71*Pi^4)/180-9*Sqrt[3]*s2-(45*Zeta[3])/2+(Pi^2*Zeta[3])/9-(437*Zeta[5])/9
);

eq[89] = (
  5*T[5,8,1]-21*T[5,9,1]-2*T[7,14,1] ==
  -2716223/2592-(3533*Pi^2)/216-(293*Pi^4)/180-(467*s2)/Sqrt[3]-(4*s2^2)/3+(2585*Zeta[3])/9+(46*Pi^2*Zeta[3])/27+(263*Zeta[5])/5
);

eq[90] = (
  T[5,8,1]-9*T[5,9,1]-2*T[7,10,1]+2*T[7,11,1] ==
  -3471265/2592-(4543*Pi^2)/216-(229*Pi^4)/45-(217*s2)/Sqrt[3]+(40*s2^2)/3+(893*Zeta[3])/3-(28*Pi^2*Zeta[3])/27+(2133*Zeta[5])/5
);

eq[91] = (
  T[5,8,1]-15*T[5,9,1]-2*T[6,16,1] ==
  8415131/10368-(39595*Pi^2)/864+(1039*Pi^4)/180-(349*s2)/Sqrt[3]+(298*s2^2)/3+(64*Pi^2*Log[2]^2)/3-(64*Log[2]^4)/3-512*PolyLog[4,1/2]-(11135*Zeta[3])/18+(10*Pi^2*Zeta[3])/3+(51*Zeta[5])/5
);

eq[92] = (
  T[5,8,1]+15*T[5,9,1]+2*T[5,10,0]+4*T[5,10,1]+2*T[6,11,1]-6*T[6,12,1]+2*T[7,16,0] ==
  957005/2592+(11027*Pi^2)/216-(23*Pi^4)/30+(53*s2)/Sqrt[3]-(140*s2^2)/3-(238*Zeta[3])/9-(101*Pi^2*Zeta[3])/27+(974*Zeta[5])/15
);

eq[93] = (
  T[5,8,1]+15*T[5,9,1]-2*T[5,10,0]+4*T[5,10,1]+2*T[6,11,1]-6*T[6,12,1]+12*T[6,13,0]-4*T[6,13,1]+6*T[6,14,1]+6*T[7,8,0] ==
  2290913/2592+(14459*Pi^2)/216-(79*Pi^4)/45+(179*s2)/Sqrt[3]-(212*s2^2)/3+(100*Zeta[3])/9+(53*Pi^2*Zeta[3])/27+(634*Zeta[5])/5
);

eq[94] = (
  4*T[5,8,1]-12*T[5,9,1]-5*T[5,10,0]-2*T[5,10,1]-T[6,11,1]+3*T[6,12,1]+12*T[6,13,0]-4*T[6,13,1]+6*T[6,14,1]-3*T[7,9,0] ==
  -964973/1296-(6613*Pi^2)/216-(43*Pi^4)/72-(184*s2)/Sqrt[3]+(52*s2^2)/3+(1618*Zeta[3])/9+(29*Pi^2*Zeta[3])/27+16*Zeta[5]
);

eq[95] = (
  T[5,8,1]+15*T[5,9,1]+T[5,10,0]+4*T[5,10,1]+2*T[6,11,1]-6*T[6,12,1]+6*T[6,13,0]-4*T[6,13,1]+6*T[6,14,1]+3*T[6,17,0]-3*T[7,7,0] ==
  1284721/5184+(29521*Pi^2)/432-(313*Pi^4)/180+(8*s2)/Sqrt[3]-(176*s2^2)/3-(2551*Zeta[3])/18+(35*Pi^2*Zeta[3])/27+(5372*Zeta[5])/15
);

eq[96] = (
  7*T[5,8,1]-31*T[5,9,1]-3*T[5,10,0]-2*T[5,10,1]-T[6,11,1]+3*T[6,12,1]+20*T[6,13,0]-8*T[6,13,1]+12*T[6,14,1]+2*T[9,3,0]+6*T[9,4,0] ==
  -590641/2592+(2627*Pi^2)/216+(707*Pi^4)/360-(508*s2)/Sqrt[3]+(376*s2^2)/3+(53*Pi^4*Log[2])/15+(4*Pi^2*Log[2]^2)/3+(16*Pi^2*Log[2]^3)/3-(4*Log[2]^4)/3-(16*Log[2]^5)/5-32*PolyLog[4,1/2]+384*PolyLog[5,1/2]+(1817*Zeta[3])/18+(47*Pi^2*Zeta[3])/18-(2127*Zeta[5])/5
);
