Master Integrals

MI1x={G[0,{0,0,1,0,1,0,0,0,1}],G[0,{0,1,0,0,0,0,1,0,1}],G[0,{0,1,0,0,0,0,0,1,1}],G[0,{0,1,1,0,1,0,0,0,1}],G[0,{1,0,1,0,0,0,0,1,1}],G[0,{0,1,1,0,0,0,0,1,1}],G[0,{0,1,0,0,1,0,1,0,1}],G[0,{1,0,1,0,1,0,1,0,0}],G[0,{0,1,1,0,1,0,1,0,0}],G[0,{1,1,1,0,0,0,0,1,1}],G[0,{1,1,0,0,0,0,1,1,1}],G[0,{0,1,1,0,1,0,0,1,2}],G[0,{0,1,1,0,1,0,0,1,1}],G[0,{0,1,1,0,1,0,1,0,1}],G[0,{0,1,0,0,1,0,1,1,1}],G[0,{0,1,1,0,1,0,1,1,1}],G[0,{1,1,1,0,1,0,1,1,1}],G[0,{1,1,1,-1,1,0,1,1,1}]};

Solutions

MI1xsol={G[0,{0,0,1,0,1,0,0,0,1}]->(((E^(2 EulerGamma ϵ)) (((-s12))^(-2 ϵ)) s12 ((Gamma[1-ϵ])^3) Gamma[1+2 ϵ])/(2 ϵ (-1+2 ϵ) Gamma[3-3 ϵ])),G[0,{0,1,0,0,0,0,1,0,1}]->(((E^(2 EulerGamma ϵ)) (((-s12))^(-2 ϵ)) s12 (((1-x))^(1-2 ϵ)) ((Gamma[1-ϵ])^3) Gamma[1+2 ϵ])/(2 ϵ (-1+2 ϵ) Gamma[3-3 ϵ])),G[0,{0,1,0,0,0,0,0,1,1}]->(((E^(2 EulerGamma ϵ)) (((-s23))^(-2 ϵ)) s23 (x^(1-2 ϵ)) ((Gamma[1-ϵ])^3) Gamma[1+2 ϵ])/(2 ϵ (-1+2 ϵ) Gamma[3-3 ϵ])),G[0,{0,1,1,0,1,0,0,0,1}]->-(1/(20 (ϵ^2) ((Gamma[1-2 ϵ])^2)))(E^(2 EulerGamma ϵ)) (((-s12))^(-2 ϵ)) (((1-x))^(-2 ϵ)) ((Gamma[1-ϵ])^4) ((Gamma[1+ϵ])^2) (-10-50 ϵ-190 (ϵ^2)-650 (ϵ^3)-2110 (ϵ^4)+(π^4) (ϵ^4)-20 (ϵ^2) (1+5 ϵ+19 (ϵ^2)) GP1[0,1,x]+20 (ϵ^2) (1+5 ϵ+19 (ϵ^2)) GP1[1,1,x]+20 (ϵ^3) GP1[0,0,1,x]+100 (ϵ^4) GP1[0,0,1,x]-60 (ϵ^3) GP1[0,1,1,x]-300 (ϵ^4) GP1[0,1,1,x]-20 (ϵ^3) GP1[1,0,1,x]-100 (ϵ^4) GP1[1,0,1,x]+60 (ϵ^3) GP1[1,1,1,x]+300 (ϵ^4) GP1[1,1,1,x]-20 (ϵ^4) GP1[0,0,0,1,x]+60 (ϵ^4) GP1[0,0,1,1,x]+20 (ϵ^4) GP1[0,1,0,1,x]-140 (ϵ^4) GP1[0,1,1,1,x]+20 (ϵ^4) GP1[1,0,0,1,x]-60 (ϵ^4) GP1[1,0,1,1,x]-20 (ϵ^4) GP1[1,1,0,1,x]+140 (ϵ^4) GP1[1,1,1,1,x]+60 (ϵ^3) Zeta[3]+300 (ϵ^4) Zeta[3]),G[0,{1,0,1,0,0,0,0,1,1}]->-(((E^(2 EulerGamma ϵ)) (((-s12))^(-2 ϵ)) Gamma[1-2 ϵ] ((Gamma[1-ϵ])^2) Gamma[1+ϵ] Gamma[1+2 ϵ])/(2 (ϵ^2) (-1+2 ϵ) Gamma[2-3 ϵ])),G[0,{0,1,1,0,0,0,0,1,1}]->-(1/(24 (ϵ^2) ((Gamma[1-2 ϵ])^2)))(E^(2 EulerGamma ϵ)) (((-s23))^(-2 ϵ)) (x^(-2 ϵ)) ((Gamma[1-ϵ])^4) ((Gamma[1+ϵ])^2) (-12-60 ϵ-228 (ϵ^2)+8 (π^2) (ϵ^2)-780 (ϵ^3)+40 (π^2) (ϵ^3)-2532 (ϵ^4)+152 (π^2) (ϵ^4)+3 (π^4) (ϵ^4)-8 (π^2) (ϵ^3) GP1[(s12/(s12+s23)),x]-40 (π^2) (ϵ^4) GP1[(s12/(s12+s23)),x]-48 (ϵ^2) GP1[0,0,x]-240 (ϵ^3) GP1[0,0,x]-912 (ϵ^4) GP1[0,0,x]+32 (π^2) (ϵ^4) GP1[0,0,x]+48 (ϵ^2) GP1[0,1,x]+240 (ϵ^3) GP1[0,1,x]+912 (ϵ^4) GP1[0,1,x]-16 (π^2) (ϵ^4) GP1[0,1,x]-16 (π^2) (ϵ^4) GP1[0,(s12/(s12+s23)),x]+24 (ϵ^2) GP1[1,0,x]+120 (ϵ^3) GP1[1,0,x]+456 (ϵ^4) GP1[1,0,x]-16 (π^2) (ϵ^4) GP1[1,0,x]-24 (ϵ^2) GP1[1,1,x]-120 (ϵ^3) GP1[1,1,x]-456 (ϵ^4) GP1[1,1,x]+8 (π^2) (ϵ^4) GP1[1,1,x]+8 (π^2) (ϵ^4) GP1[1,(s12/(s12+s23)),x]+24 (ϵ^2) GP1[(s12/(s12+s23)),0,x]+120 (ϵ^3) GP1[(s12/(s12+s23)),0,x]+456 (ϵ^4) GP1[(s12/(s12+s23)),0,x]-16 (π^2) (ϵ^4) GP1[(s12/(s12+s23)),0,x]-24 (ϵ^2) GP1[(s12/(s12+s23)),1,x]-120 (ϵ^3) GP1[(s12/(s12+s23)),1,x]-456 (ϵ^4) GP1[(s12/(s12+s23)),1,x]+8 (π^2) (ϵ^4) GP1[(s12/(s12+s23)),1,x]+8 (π^2) (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),x]-96 (ϵ^3) GP1[0,0,0,x]-480 (ϵ^4) GP1[0,0,0,x]+96 (ϵ^3) GP1[0,0,1,x]+480 (ϵ^4) GP1[0,0,1,x]+48 (ϵ^3) GP1[0,1,0,x]+240 (ϵ^4) GP1[0,1,0,x]-48 (ϵ^3) GP1[0,1,1,x]-240 (ϵ^4) GP1[0,1,1,x]+48 (ϵ^3) GP1[0,(s12/(s12+s23)),0,x]+240 (ϵ^4) GP1[0,(s12/(s12+s23)),0,x]-48 (ϵ^3) GP1[0,(s12/(s12+s23)),1,x]-240 (ϵ^4) GP1[0,(s12/(s12+s23)),1,x]+48 (ϵ^3) GP1[1,0,0,x]+240 (ϵ^4) GP1[1,0,0,x]-48 (ϵ^3) GP1[1,0,1,x]-240 (ϵ^4) GP1[1,0,1,x]-24 (ϵ^3) GP1[1,1,0,x]-120 (ϵ^4) GP1[1,1,0,x]+24 (ϵ^3) GP1[1,1,1,x]+120 (ϵ^4) GP1[1,1,1,x]-24 (ϵ^3) GP1[1,(s12/(s12+s23)),0,x]-120 (ϵ^4) GP1[1,(s12/(s12+s23)),0,x]+24 (ϵ^3) GP1[1,(s12/(s12+s23)),1,x]+120 (ϵ^4) GP1[1,(s12/(s12+s23)),1,x]+48 (ϵ^3) GP1[(s12/(s12+s23)),0,0,x]+240 (ϵ^4) GP1[(s12/(s12+s23)),0,0,x]-48 (ϵ^3) GP1[(s12/(s12+s23)),0,1,x]-240 (ϵ^4) GP1[(s12/(s12+s23)),0,1,x]-24 (ϵ^3) GP1[(s12/(s12+s23)),1,0,x]-120 (ϵ^4) GP1[(s12/(s12+s23)),1,0,x]+24 (ϵ^3) GP1[(s12/(s12+s23)),1,1,x]+120 (ϵ^4) GP1[(s12/(s12+s23)),1,1,x]-24 (ϵ^3) GP1[(s12/(s12+s23)),(s12/(s12+s23)),0,x]-120 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),0,x]+24 (ϵ^3) GP1[(s12/(s12+s23)),(s12/(s12+s23)),1,x]+120 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),1,x]-192 (ϵ^4) GP1[0,0,0,0,x]+192 (ϵ^4) GP1[0,0,0,1,x]+96 (ϵ^4) GP1[0,0,1,0,x]-96 (ϵ^4) GP1[0,0,1,1,x]+96 (ϵ^4) GP1[0,0,(s12/(s12+s23)),0,x]-96 (ϵ^4) GP1[0,0,(s12/(s12+s23)),1,x]+96 (ϵ^4) GP1[0,1,0,0,x]-96 (ϵ^4) GP1[0,1,0,1,x]-48 (ϵ^4) GP1[0,1,1,0,x]+48 (ϵ^4) GP1[0,1,1,1,x]-48 (ϵ^4) GP1[0,1,(s12/(s12+s23)),0,x]+48 (ϵ^4) GP1[0,1,(s12/(s12+s23)),1,x]+96 (ϵ^4) GP1[0,(s12/(s12+s23)),0,0,x]-96 (ϵ^4) GP1[0,(s12/(s12+s23)),0,1,x]-48 (ϵ^4) GP1[0,(s12/(s12+s23)),1,0,x]+48 (ϵ^4) GP1[0,(s12/(s12+s23)),1,1,x]-48 (ϵ^4) GP1[0,(s12/(s12+s23)),(s12/(s12+s23)),0,x]+48 (ϵ^4) GP1[0,(s12/(s12+s23)),(s12/(s12+s23)),1,x]+96 (ϵ^4) GP1[1,0,0,0,x]-96 (ϵ^4) GP1[1,0,0,1,x]-48 (ϵ^4) GP1[1,0,1,0,x]+48 (ϵ^4) GP1[1,0,1,1,x]-48 (ϵ^4) GP1[1,0,(s12/(s12+s23)),0,x]+48 (ϵ^4) GP1[1,0,(s12/(s12+s23)),1,x]-48 (ϵ^4) GP1[1,1,0,0,x]+48 (ϵ^4) GP1[1,1,0,1,x]+24 (ϵ^4) GP1[1,1,1,0,x]-24 (ϵ^4) GP1[1,1,1,1,x]+24 (ϵ^4) GP1[1,1,(s12/(s12+s23)),0,x]-24 (ϵ^4) GP1[1,1,(s12/(s12+s23)),1,x]-48 (ϵ^4) GP1[1,(s12/(s12+s23)),0,0,x]+48 (ϵ^4) GP1[1,(s12/(s12+s23)),0,1,x]+24 (ϵ^4) GP1[1,(s12/(s12+s23)),1,0,x]-24 (ϵ^4) GP1[1,(s12/(s12+s23)),1,1,x]+24 (ϵ^4) GP1[1,(s12/(s12+s23)),(s12/(s12+s23)),0,x]-24 (ϵ^4) GP1[1,(s12/(s12+s23)),(s12/(s12+s23)),1,x]+96 (ϵ^4) GP1[(s12/(s12+s23)),0,0,0,x]-96 (ϵ^4) GP1[(s12/(s12+s23)),0,0,1,x]-48 (ϵ^4) GP1[(s12/(s12+s23)),0,1,0,x]+48 (ϵ^4) GP1[(s12/(s12+s23)),0,1,1,x]-48 (ϵ^4) GP1[(s12/(s12+s23)),0,(s12/(s12+s23)),0,x]+48 (ϵ^4) GP1[(s12/(s12+s23)),0,(s12/(s12+s23)),1,x]-48 (ϵ^4) GP1[(s12/(s12+s23)),1,0,0,x]+48 (ϵ^4) GP1[(s12/(s12+s23)),1,0,1,x]+24 (ϵ^4) GP1[(s12/(s12+s23)),1,1,0,x]-24 (ϵ^4) GP1[(s12/(s12+s23)),1,1,1,x]+24 (ϵ^4) GP1[(s12/(s12+s23)),1,(s12/(s12+s23)),0,x]-24 (ϵ^4) GP1[(s12/(s12+s23)),1,(s12/(s12+s23)),1,x]-48 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),0,0,x]+48 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),0,1,x]+24 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),1,0,x]-24 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),1,1,x]+24 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),(s12/(s12+s23)),0,x]-24 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),(s12/(s12+s23)),1,x]-12 (π^2) (ϵ^3) Log[-(s12/s23)]-60 (π^2) (ϵ^4) Log[-(s12/s23)]+12 (π^2) (ϵ^4) GP1[(s12/(s12+s23)),x] Log[-(s12/s23)]+12 (ϵ^2) ((Log[-(s12/s23)])^2)+60 (ϵ^3) ((Log[-(s12/s23)])^2)+228 (ϵ^4) ((Log[-(s12/s23)])^2)+10 (π^2) (ϵ^4) ((Log[-(s12/s23)])^2)-12 (ϵ^3) GP1[(s12/(s12+s23)),x] ((Log[-(s12/s23)])^2)-60 (ϵ^4) GP1[(s12/(s12+s23)),x] ((Log[-(s12/s23)])^2)+48 (ϵ^4) GP1[0,0,x] ((Log[-(s12/s23)])^2)-24 (ϵ^4) GP1[0,1,x] ((Log[-(s12/s23)])^2)-24 (ϵ^4) GP1[0,(s12/(s12+s23)),x] ((Log[-(s12/s23)])^2)-24 (ϵ^4) GP1[1,0,x] ((Log[-(s12/s23)])^2)+12 (ϵ^4) GP1[1,1,x] ((Log[-(s12/s23)])^2)+12 (ϵ^4) GP1[1,(s12/(s12+s23)),x] ((Log[-(s12/s23)])^2)-24 (ϵ^4) GP1[(s12/(s12+s23)),0,x] ((Log[-(s12/s23)])^2)+12 (ϵ^4) GP1[(s12/(s12+s23)),1,x] ((Log[-(s12/s23)])^2)+12 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),x] ((Log[-(s12/s23)])^2)-12 (ϵ^3) ((Log[-(s12/s23)])^3)-60 (ϵ^4) ((Log[-(s12/s23)])^3)+12 (ϵ^4) GP1[(s12/(s12+s23)),x] ((Log[-(s12/s23)])^3)+7 (ϵ^4) ((Log[-(s12/s23)])^4)+24 ϵ Log[(s12/s23)]+120 (ϵ^2) Log[(s12/s23)]+456 (ϵ^3) Log[(s12/s23)]-4 (π^2) (ϵ^3) Log[(s12/s23)]+1560 (ϵ^4) Log[(s12/s23)]-20 (π^2) (ϵ^4) Log[(s12/s23)]-24 (ϵ^2) GP1[(s12/(s12+s23)),x] Log[(s12/s23)]-120 (ϵ^3) GP1[(s12/(s12+s23)),x] Log[(s12/s23)]-456 (ϵ^4) GP1[(s12/(s12+s23)),x] Log[(s12/s23)]+4 (π^2) (ϵ^4) GP1[(s12/(s12+s23)),x] Log[(s12/s23)]+96 (ϵ^3) GP1[0,0,x] Log[(s12/s23)]+480 (ϵ^4) GP1[0,0,x] Log[(s12/s23)]-48 (ϵ^3) GP1[0,1,x] Log[(s12/s23)]-240 (ϵ^4) GP1[0,1,x] Log[(s12/s23)]-48 (ϵ^3) GP1[0,(s12/(s12+s23)),x] Log[(s12/s23)]-240 (ϵ^4) GP1[0,(s12/(s12+s23)),x] Log[(s12/s23)]-48 (ϵ^3) GP1[1,0,x] Log[(s12/s23)]-240 (ϵ^4) GP1[1,0,x] Log[(s12/s23)]+24 (ϵ^3) GP1[1,1,x] Log[(s12/s23)]+120 (ϵ^4) GP1[1,1,x] Log[(s12/s23)]+24 (ϵ^3) GP1[1,(s12/(s12+s23)),x] Log[(s12/s23)]+120 (ϵ^4) GP1[1,(s12/(s12+s23)),x] Log[(s12/s23)]-48 (ϵ^3) GP1[(s12/(s12+s23)),0,x] Log[(s12/s23)]-240 (ϵ^4) GP1[(s12/(s12+s23)),0,x] Log[(s12/s23)]+24 (ϵ^3) GP1[(s12/(s12+s23)),1,x] Log[(s12/s23)]+120 (ϵ^4) GP1[(s12/(s12+s23)),1,x] Log[(s12/s23)]+24 (ϵ^3) GP1[(s12/(s12+s23)),(s12/(s12+s23)),x] Log[(s12/s23)]+120 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),x] Log[(s12/s23)]+192 (ϵ^4) GP1[0,0,0,x] Log[(s12/s23)]-96 (ϵ^4) GP1[0,0,1,x] Log[(s12/s23)]-96 (ϵ^4) GP1[0,0,(s12/(s12+s23)),x] Log[(s12/s23)]-96 (ϵ^4) GP1[0,1,0,x] Log[(s12/s23)]+48 (ϵ^4) GP1[0,1,1,x] Log[(s12/s23)]+48 (ϵ^4) GP1[0,1,(s12/(s12+s23)),x] Log[(s12/s23)]-96 (ϵ^4) GP1[0,(s12/(s12+s23)),0,x] Log[(s12/s23)]+48 (ϵ^4) GP1[0,(s12/(s12+s23)),1,x] Log[(s12/s23)]+48 (ϵ^4) GP1[0,(s12/(s12+s23)),(s12/(s12+s23)),x] Log[(s12/s23)]-96 (ϵ^4) GP1[1,0,0,x] Log[(s12/s23)]+48 (ϵ^4) GP1[1,0,1,x] Log[(s12/s23)]+48 (ϵ^4) GP1[1,0,(s12/(s12+s23)),x] Log[(s12/s23)]+48 (ϵ^4) GP1[1,1,0,x] Log[(s12/s23)]-24 (ϵ^4) GP1[1,1,1,x] Log[(s12/s23)]-24 (ϵ^4) GP1[1,1,(s12/(s12+s23)),x] Log[(s12/s23)]+48 (ϵ^4) GP1[1,(s12/(s12+s23)),0,x] Log[(s12/s23)]-24 (ϵ^4) GP1[1,(s12/(s12+s23)),1,x] Log[(s12/s23)]-24 (ϵ^4) GP1[1,(s12/(s12+s23)),(s12/(s12+s23)),x] Log[(s12/s23)]-96 (ϵ^4) GP1[(s12/(s12+s23)),0,0,x] Log[(s12/s23)]+48 (ϵ^4) GP1[(s12/(s12+s23)),0,1,x] Log[(s12/s23)]+48 (ϵ^4) GP1[(s12/(s12+s23)),0,(s12/(s12+s23)),x] Log[(s12/s23)]+48 (ϵ^4) GP1[(s12/(s12+s23)),1,0,x] Log[(s12/s23)]-24 (ϵ^4) GP1[(s12/(s12+s23)),1,1,x] Log[(s12/s23)]-24 (ϵ^4) GP1[(s12/(s12+s23)),1,(s12/(s12+s23)),x] Log[(s12/s23)]+48 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),0,x] Log[(s12/s23)]-24 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),1,x] Log[(s12/s23)]-24 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),(s12/(s12+s23)),x] Log[(s12/s23)]-24 (ϵ^2) Log[-(s12/s23)] Log[(s12/s23)]-120 (ϵ^3) Log[-(s12/s23)] Log[(s12/s23)]-456 (ϵ^4) Log[-(s12/s23)] Log[(s12/s23)]+4 (π^2) (ϵ^4) Log[-(s12/s23)] Log[(s12/s23)]+24 (ϵ^3) GP1[(s12/(s12+s23)),x] Log[-(s12/s23)] Log[(s12/s23)]+120 (ϵ^4) GP1[(s12/(s12+s23)),x] Log[-(s12/s23)] Log[(s12/s23)]-96 (ϵ^4) GP1[0,0,x] Log[-(s12/s23)] Log[(s12/s23)]+48 (ϵ^4) GP1[0,1,x] Log[-(s12/s23)] Log[(s12/s23)]+48 (ϵ^4) GP1[0,(s12/(s12+s23)),x] Log[-(s12/s23)] Log[(s12/s23)]+48 (ϵ^4) GP1[1,0,x] Log[-(s12/s23)] Log[(s12/s23)]-24 (ϵ^4) GP1[1,1,x] Log[-(s12/s23)] Log[(s12/s23)]-24 (ϵ^4) GP1[1,(s12/(s12+s23)),x] Log[-(s12/s23)] Log[(s12/s23)]+48 (ϵ^4) GP1[(s12/(s12+s23)),0,x] Log[-(s12/s23)] Log[(s12/s23)]-24 (ϵ^4) GP1[(s12/(s12+s23)),1,x] Log[-(s12/s23)] Log[(s12/s23)]-24 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),x] Log[-(s12/s23)] Log[(s12/s23)]+12 (ϵ^3) ((Log[-(s12/s23)])^2) Log[(s12/s23)]+60 (ϵ^4) ((Log[-(s12/s23)])^2) Log[(s12/s23)]-12 (ϵ^4) GP1[(s12/(s12+s23)),x] ((Log[-(s12/s23)])^2) Log[(s12/s23)]-4 (ϵ^4) ((Log[-(s12/s23)])^3) Log[(s12/s23)]-12 (ϵ^2) ((Log[(s12/s23)])^2)-60 (ϵ^3) ((Log[(s12/s23)])^2)-228 (ϵ^4) ((Log[(s12/s23)])^2)+2 (π^2) (ϵ^4) ((Log[(s12/s23)])^2)+12 (ϵ^3) GP1[(s12/(s12+s23)),x] ((Log[(s12/s23)])^2)+60 (ϵ^4) GP1[(s12/(s12+s23)),x] ((Log[(s12/s23)])^2)-48 (ϵ^4) GP1[0,0,x] ((Log[(s12/s23)])^2)+24 (ϵ^4) GP1[0,1,x] ((Log[(s12/s23)])^2)+24 (ϵ^4) GP1[0,(s12/(s12+s23)),x] ((Log[(s12/s23)])^2)+24 (ϵ^4) GP1[1,0,x] ((Log[(s12/s23)])^2)-12 (ϵ^4) GP1[1,1,x] ((Log[(s12/s23)])^2)-12 (ϵ^4) GP1[1,(s12/(s12+s23)),x] ((Log[(s12/s23)])^2)+24 (ϵ^4) GP1[(s12/(s12+s23)),0,x] ((Log[(s12/s23)])^2)-12 (ϵ^4) GP1[(s12/(s12+s23)),1,x] ((Log[(s12/s23)])^2)-12 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),x] ((Log[(s12/s23)])^2)+12 (ϵ^3) Log[-(s12/s23)] ((Log[(s12/s23)])^2)+60 (ϵ^4) Log[-(s12/s23)] ((Log[(s12/s23)])^2)-12 (ϵ^4) GP1[(s12/(s12+s23)),x] Log[-(s12/s23)] ((Log[(s12/s23)])^2)-6 (ϵ^4) ((Log[-(s12/s23)])^2) ((Log[(s12/s23)])^2)+4 (ϵ^3) ((Log[(s12/s23)])^3)+20 (ϵ^4) ((Log[(s12/s23)])^3)-4 (ϵ^4) GP1[(s12/(s12+s23)),x] ((Log[(s12/s23)])^3)-4 (ϵ^4) Log[-(s12/s23)] ((Log[(s12/s23)])^3)-(ϵ^4) ((Log[(s12/s23)])^4)+48 (ϵ^3) Zeta[3]+240 (ϵ^4) Zeta[3]+24 (ϵ^4) GP1[(s12/(s12+s23)),x] Zeta[3]-96 (ϵ^4) Log[(s12/s23)] Zeta[3]+4 ϵ GP1[1,x] (6+30 ϵ+114 (ϵ^2)-2 (π^2) (ϵ^2)+390 (ϵ^3)-10 (π^2) (ϵ^3)+3 (ϵ^3) ((Log[-(s12/s23)])^3)+ϵ (-6-30 ϵ+(-114+(π^2)) (ϵ^2)) Log[(s12/s23)]+3 (ϵ^2) (1+5 ϵ) ((Log[(s12/s23)])^2)-(ϵ^3) ((Log[(s12/s23)])^3)-3 (ϵ^2) ((Log[-(s12/s23)])^2) (1+5 ϵ+ϵ Log[(s12/s23)])+3 (ϵ^2) Log[-(s12/s23)] ((π^2) ϵ+2 (1+5 ϵ) Log[(s12/s23)]-ϵ ((Log[(s12/s23)])^2))-30 (ϵ^3) Zeta[3])-8 ϵ GP1[0,x] (3+15 ϵ+57 (ϵ^2)-2 (π^2) (ϵ^2)+195 (ϵ^3)-10 (π^2) (ϵ^3)+3 (ϵ^3) ((Log[-(s12/s23)])^3)+ϵ (-6-30 ϵ+(-114+(π^2)) (ϵ^2)) Log[(s12/s23)]+3 (ϵ^2) (1+5 ϵ) ((Log[(s12/s23)])^2)-(ϵ^3) ((Log[(s12/s23)])^3)-3 (ϵ^2) ((Log[-(s12/s23)])^2) (1+5 ϵ+ϵ Log[(s12/s23)])+3 (ϵ^2) Log[-(s12/s23)] ((π^2) ϵ+2 (1+5 ϵ) Log[(s12/s23)]-ϵ ((Log[(s12/s23)])^2))-12 (ϵ^3) Zeta[3])),G[0,{0,1,0,0,1,0,1,0,1}]->-(1/(20 (ϵ^2) ((Gamma[1-2 ϵ])^2)))(E^(2 EulerGamma ϵ)) (((-s12))^(-2 ϵ)) (((1-x))^(-2 ϵ)) ((Gamma[1-ϵ])^4) ((Gamma[1+ϵ])^2) (-10-50 ϵ-190 (ϵ^2)-650 (ϵ^3)-2110 (ϵ^4)+(π^4) (ϵ^4)+20 (ϵ^2) (1+5 ϵ+19 (ϵ^2)) GP1[0,1,x]-40 (ϵ^2) GP1[1,1,x]-200 (ϵ^3) GP1[1,1,x]-760 (ϵ^4) GP1[1,1,x]-20 (ϵ^3) GP1[0,0,1,x]-100 (ϵ^4) GP1[0,0,1,x]+40 (ϵ^3) GP1[0,1,1,x]+200 (ϵ^4) GP1[0,1,1,x]+40 (ϵ^3) GP1[1,0,1,x]+200 (ϵ^4) GP1[1,0,1,x]-80 (ϵ^3) GP1[1,1,1,x]-400 (ϵ^4) GP1[1,1,1,x]+20 (ϵ^4) GP1[0,0,0,1,x]-40 (ϵ^4) GP1[0,0,1,1,x]-40 (ϵ^4) GP1[0,1,0,1,x]+80 (ϵ^4) GP1[0,1,1,1,x]-40 (ϵ^4) GP1[1,0,0,1,x]+80 (ϵ^4) GP1[1,0,1,1,x]+80 (ϵ^4) GP1[1,1,0,1,x]-160 (ϵ^4) GP1[1,1,1,1,x]+60 (ϵ^3) Zeta[3]+300 (ϵ^4) Zeta[3]+20 ϵ GP1[1,x] (-1-5 ϵ-19 (ϵ^2)+(ϵ^3) (-65+6 Zeta[3]))),G[0,{1,0,1,0,1,0,1,0,0}]->(((E^(2 EulerGamma ϵ)) (((-s12))^(-2 ϵ)) ((Gamma[1-ϵ])^4) ((Gamma[1+ϵ])^2))/((((1-2 ϵ))^2) (ϵ^2) ((Gamma[1-2 ϵ])^2))),G[0,{0,1,1,0,1,0,1,0,0}]->(((E^(2 EulerGamma ϵ)) (((-s12))^(-2 ϵ)) (((1-x))^(-ϵ)) ((Gamma[1-ϵ])^4) ((Gamma[1+ϵ])^2))/((((1-2 ϵ))^2) (ϵ^2) ((Gamma[1-2 ϵ])^2))),G[0,{1,1,1,0,0,0,0,1,1}]->(1/(6 s12 x (ϵ^2) ((Gamma[1-2 ϵ])^2)))(E^(2 EulerGamma ϵ)) (((-s12))^(-2 ϵ)) (((1-x))^(-2 ϵ)) ((Gamma[1-ϵ])^4) ((Gamma[1+ϵ])^2) (3 ϵ ((GP1[1,x])^2) (2+4 ϵ+8 (ϵ^2)+4 (ϵ^2) ((Log[(s23/s12)])^2)+2 ϵ (1+2 ϵ) Log[((s12+s23)/s12)]+(ϵ^2) ((Log[((s12+s23)/s12)])^2)-4 ϵ Log[(s23/s12)] (1+2 ϵ+ϵ Log[((s12+s23)/s12)]))+ϵ (-24 (ϵ^2) ((GP1[0,1,x])^2)+3 GP1[0,1,x] (2+4 ϵ+8 (ϵ^2)+8 (ϵ^2) GP1[0,0,x]-8 (ϵ^2) GP1[1,0,x]+8 (ϵ^2) GP1[1,1,x]-4 ϵ Log[(s23/s12)]-8 (ϵ^2) Log[(s23/s12)]+4 (ϵ^2) ((Log[(s23/s12)])^2)+2 ϵ Log[((s12+s23)/s12)]+4 (ϵ^2) Log[((s12+s23)/s12)]-4 (ϵ^2) Log[(s23/s12)] Log[((s12+s23)/s12)]+(ϵ^2) ((Log[((s12+s23)/s12)])^2)+4 ϵ GP1[0,x] (-1-2 ϵ+2 ϵ Log[(s23/s12)]-ϵ Log[((s12+s23)/s12)]))+3 GP1[1,1,x] (2+4 ϵ+8 (ϵ^2)+(π^2) (ϵ^2)-2 (ϵ^2) ((Log[(s23/s12)])^2)-4 ϵ (1+2 ϵ) Log[((s12+s23)/s12)]-2 (ϵ^2) ((Log[((s12+s23)/s12)])^2)+2 ϵ Log[(s23/s12)] (1+2 ϵ+4 ϵ Log[((s12+s23)/s12)]))+ϵ (-GP1[1,(s12/(s12+s23)),x] ((π^2) ϵ+6 (1+2 ϵ) Log[(s23/s12)]-6 ϵ ((Log[(s23/s12)])^2))-3 (-2 GP1[1,1,1,x]-4 ϵ GP1[1,1,1,x]+2 GP1[1,(s12/(s12+s23)),0,x]+4 ϵ GP1[1,(s12/(s12+s23)),0,x]-2 GP1[1,(s12/(s12+s23)),1,x]-4 ϵ GP1[1,(s12/(s12+s23)),1,x]-8 ϵ GP1[0,0,0,1,x]+4 ϵ GP1[1,1,0,0,x]-4 ϵ GP1[1,1,0,1,x]-10 ϵ GP1[1,1,1,0,x]+2 ϵ GP1[1,1,1,1,x]+6 ϵ GP1[1,1,(s12/(s12+s23)),0,x]-6 ϵ GP1[1,1,(s12/(s12+s23)),1,x]-4 ϵ GP1[1,(s12/(s12+s23)),0,0,x]+4 ϵ GP1[1,(s12/(s12+s23)),0,1,x]+6 ϵ GP1[1,(s12/(s12+s23)),1,0,x]-6 ϵ GP1[1,(s12/(s12+s23)),1,1,x]-2 ϵ GP1[1,(s12/(s12+s23)),(s12/(s12+s23)),0,x]+2 ϵ GP1[1,(s12/(s12+s23)),(s12/(s12+s23)),1,x]-10 ϵ GP1[1,1,1,x] Log[(s23/s12)]+6 ϵ GP1[1,1,(s12/(s12+s23)),x] Log[(s23/s12)]-4 ϵ GP1[1,(s12/(s12+s23)),0,x] Log[(s23/s12)]+6 ϵ GP1[1,(s12/(s12+s23)),1,x] Log[(s23/s12)]-2 ϵ GP1[1,(s12/(s12+s23)),(s12/(s12+s23)),x] Log[(s23/s12)]-2 GP1[1,0,x] Log[((s12+s23)/s12)]-4 ϵ GP1[1,0,x] Log[((s12+s23)/s12)]+4 ϵ GP1[1,0,0,x] Log[((s12+s23)/s12)]-4 ϵ GP1[1,0,1,x] Log[((s12+s23)/s12)]+12 ϵ GP1[1,1,1,x] Log[((s12+s23)/s12)]+4 ϵ GP1[1,0,x] Log[(s23/s12)] Log[((s12+s23)/s12)]-ϵ GP1[1,0,x] ((Log[((s12+s23)/s12)])^2)+GP1[1,1,0,x] (-2-4 ϵ+4 ϵ Log[(s23/s12)]-8 ϵ Log[((s12+s23)/s12)])+GP1[0,0,1,x] (-4-8 ϵ+8 ϵ GP1[0,x]+8 ϵ Log[(s23/s12)]-4 ϵ Log[((s12+s23)/s12)]))))+GP1[1,x] (6+12 ϵ+24 (ϵ^2)+(π^2) (ϵ^2)+48 (ϵ^3)+2 (π^2) (ϵ^3)-12 (ϵ^2) GP1[1,0,x]-24 (ϵ^3) GP1[1,0,x]+12 (ϵ^2) GP1[1,1,x]+24 (ϵ^3) GP1[1,1,x]-24 (ϵ^3) GP1[0,0,0,x]+48 (ϵ^3) GP1[0,0,1,x]+24 (ϵ^3) GP1[0,1,0,x]-24 (ϵ^3) GP1[0,1,1,x]+24 (ϵ^3) GP1[1,0,0,x]-24 (ϵ^3) GP1[1,0,1,x]-24 (ϵ^3) GP1[1,1,0,x]+24 (ϵ^3) GP1[1,1,1,x]-6 ϵ Log[(s23/s12)]-12 (ϵ^2) Log[(s23/s12)]-24 (ϵ^3) Log[(s23/s12)]+24 (ϵ^3) GP1[1,0,x] Log[(s23/s12)]-24 (ϵ^3) GP1[1,1,x] Log[(s23/s12)]+6 (ϵ^2) ((Log[(s23/s12)])^2)+12 (ϵ^3) ((Log[(s23/s12)])^2)-4 (ϵ^3) ((Log[(s23/s12)])^3)-12 (ϵ^3) GP1[1,0,x] Log[((s12+s23)/s12)]+12 (ϵ^3) GP1[1,1,x] Log[((s12+s23)/s12)]+12 (ϵ^2) GP1[0,0,x] (1+2 ϵ-2 ϵ Log[(s23/s12)]+ϵ Log[((s12+s23)/s12)])-3 ϵ GP1[0,x] (2+4 ϵ+8 (ϵ^2)+4 (ϵ^2) ((Log[(s23/s12)])^2)+2 ϵ (1+2 ϵ) Log[((s12+s23)/s12)]+(ϵ^2) ((Log[((s12+s23)/s12)])^2)-4 ϵ Log[(s23/s12)] (1+2 ϵ+ϵ Log[((s12+s23)/s12)]))-30 (ϵ^3) Zeta[3])),G[0,{1,1,0,0,0,0,1,1,1}]->(1/(3 (s12+s23) x (ϵ^2) ((Gamma[1-2 ϵ])^2)))(E^(2 EulerGamma ϵ)) (((-s12))^(-2 ϵ)) (((1-x))^(-2 ϵ)) ((Gamma[1-ϵ])^4) ((Gamma[1+ϵ])^2) (-3 GP1[0,1,x]-12 (ϵ^2) GP1[0,0,x] GP1[0,1,x]+12 (ϵ^2) ((GP1[0,1,x])^2)-3 GP1[1,0,x]+12 (ϵ^2) GP1[0,1,x] GP1[1,0,x]+6 GP1[1,1,x]-12 (ϵ^2) GP1[0,1,x] GP1[1,1,x]+3 GP1[(s12/(s12+s23)),0,x]-3 GP1[(s12/(s12+s23)),1,x]-6 ϵ GP1[0,0,1,x]+6 ϵ GP1[1,0,0,x]-6 ϵ GP1[1,0,1,x]-12 ϵ GP1[1,1,0,x]+18 ϵ GP1[1,1,1,x]+6 ϵ GP1[1,(s12/(s12+s23)),0,x]-6 ϵ GP1[1,(s12/(s12+s23)),1,x]-6 ϵ GP1[(s12/(s12+s23)),0,0,x]+6 ϵ GP1[(s12/(s12+s23)),0,1,x]+6 ϵ GP1[(s12/(s12+s23)),1,0,x]-6 ϵ GP1[(s12/(s12+s23)),1,1,x]-12 (ϵ^2) GP1[0,0,0,1,x]-12 (ϵ^2) GP1[1,0,0,0,x]+12 (ϵ^2) GP1[1,0,0,1,x]+12 (ϵ^2) GP1[1,0,1,0,x]-12 (ϵ^2) GP1[1,0,1,1,x]+24 (ϵ^2) GP1[1,1,0,0,x]-24 (ϵ^2) GP1[1,1,0,1,x]-36 (ϵ^2) GP1[1,1,1,0,x]+48 (ϵ^2) GP1[1,1,1,1,x]+12 (ϵ^2) GP1[1,1,(s12/(s12+s23)),0,x]-12 (ϵ^2) GP1[1,1,(s12/(s12+s23)),1,x]-12 (ϵ^2) GP1[1,(s12/(s12+s23)),0,0,x]+12 (ϵ^2) GP1[1,(s12/(s12+s23)),0,1,x]+12 (ϵ^2) GP1[1,(s12/(s12+s23)),1,0,x]-12 (ϵ^2) GP1[1,(s12/(s12+s23)),1,1,x]+12 (ϵ^2) GP1[(s12/(s12+s23)),0,0,0,x]-12 (ϵ^2) GP1[(s12/(s12+s23)),0,0,1,x]-12 (ϵ^2) GP1[(s12/(s12+s23)),0,1,0,x]+12 (ϵ^2) GP1[(s12/(s12+s23)),0,1,1,x]-12 (ϵ^2) GP1[(s12/(s12+s23)),1,0,0,x]+12 (ϵ^2) GP1[(s12/(s12+s23)),1,0,1,x]+12 (ϵ^2) GP1[(s12/(s12+s23)),1,1,0,x]-12 (ϵ^2) GP1[(s12/(s12+s23)),1,1,1,x]+3 GP1[(s12/(s12+s23)),x] Log[(s23/s12)]+6 ϵ GP1[0,1,x] Log[(s23/s12)]+6 ϵ GP1[1,0,x] Log[(s23/s12)]-12 ϵ GP1[1,1,x] Log[(s23/s12)]+6 ϵ GP1[1,(s12/(s12+s23)),x] Log[(s23/s12)]-6 ϵ GP1[(s12/(s12+s23)),0,x] Log[(s23/s12)]+6 ϵ GP1[(s12/(s12+s23)),1,x] Log[(s23/s12)]+12 (ϵ^2) GP1[0,0,1,x] Log[(s23/s12)]-12 (ϵ^2) GP1[1,0,0,x] Log[(s23/s12)]+12 (ϵ^2) GP1[1,0,1,x] Log[(s23/s12)]+24 (ϵ^2) GP1[1,1,0,x] Log[(s23/s12)]-36 (ϵ^2) GP1[1,1,1,x] Log[(s23/s12)]+12 (ϵ^2) GP1[1,1,(s12/(s12+s23)),x] Log[(s23/s12)]-12 (ϵ^2) GP1[1,(s12/(s12+s23)),0,x] Log[(s23/s12)]+12 (ϵ^2) GP1[1,(s12/(s12+s23)),1,x] Log[(s23/s12)]+12 (ϵ^2) GP1[(s12/(s12+s23)),0,0,x] Log[(s23/s12)]-12 (ϵ^2) GP1[(s12/(s12+s23)),0,1,x] Log[(s23/s12)]-12 (ϵ^2) GP1[(s12/(s12+s23)),1,0,x] Log[(s23/s12)]+12 (ϵ^2) GP1[(s12/(s12+s23)),1,1,x] Log[(s23/s12)]-3 ϵ GP1[(s12/(s12+s23)),x] ((Log[(s23/s12)])^2)-6 (ϵ^2) GP1[0,1,x] ((Log[(s23/s12)])^2)-6 (ϵ^2) GP1[1,0,x] ((Log[(s23/s12)])^2)+12 (ϵ^2) GP1[1,1,x] ((Log[(s23/s12)])^2)-6 (ϵ^2) GP1[1,(s12/(s12+s23)),x] ((Log[(s23/s12)])^2)+6 (ϵ^2) GP1[(s12/(s12+s23)),0,x] ((Log[(s23/s12)])^2)-6 (ϵ^2) GP1[(s12/(s12+s23)),1,x] ((Log[(s23/s12)])^2)+2 (ϵ^2) GP1[(s12/(s12+s23)),x] ((Log[(s23/s12)])^3)-6 ϵ GP1[0,1,x] Log[((s12+s23)/s12)]-6 ϵ GP1[1,0,x] Log[((s12+s23)/s12)]+12 ϵ GP1[1,1,x] Log[((s12+s23)/s12)]-12 (ϵ^2) GP1[0,0,1,x] Log[((s12+s23)/s12)]+12 (ϵ^2) GP1[1,0,0,x] Log[((s12+s23)/s12)]-12 (ϵ^2) GP1[1,0,1,x] Log[((s12+s23)/s12)]-24 (ϵ^2) GP1[1,1,0,x] Log[((s12+s23)/s12)]+36 (ϵ^2) GP1[1,1,1,x] Log[((s12+s23)/s12)]+12 (ϵ^2) GP1[0,1,x] Log[(s23/s12)] Log[((s12+s23)/s12)]+12 (ϵ^2) GP1[1,0,x] Log[(s23/s12)] Log[((s12+s23)/s12)]-24 (ϵ^2) GP1[1,1,x] Log[(s23/s12)] Log[((s12+s23)/s12)]-6 (ϵ^2) GP1[0,1,x] ((Log[((s12+s23)/s12)])^2)-6 (ϵ^2) GP1[1,0,x] ((Log[((s12+s23)/s12)])^2)+12 (ϵ^2) GP1[1,1,x] ((Log[((s12+s23)/s12)])^2)-3 ((GP1[1,x])^2) (1+2 (ϵ^2) ((Log[(s23/s12)])^2)+2 ϵ Log[((s12+s23)/s12)]+2 (ϵ^2) ((Log[((s12+s23)/s12)])^2)-2 ϵ Log[(s23/s12)] (1+2 ϵ Log[((s12+s23)/s12)]))+6 ϵ GP1[1,x] (-GP1[1,1,x]+2 ϵ GP1[0,0,0,x]-4 ϵ GP1[0,0,1,x]-2 ϵ GP1[0,1,0,x]+2 ϵ GP1[0,1,1,x]-2 ϵ GP1[1,0,0,x]+2 ϵ GP1[1,0,1,x]+2 ϵ GP1[1,1,0,x]-2 ϵ GP1[1,1,1,x]+2 ϵ GP1[1,1,x] Log[(s23/s12)]-2 ϵ GP1[1,1,x] Log[((s12+s23)/s12)]+GP1[0,0,x] (-1+2 ϵ Log[(s23/s12)]-2 ϵ Log[((s12+s23)/s12)])+GP1[1,0,x] (1-2 ϵ Log[(s23/s12)]+2 ϵ Log[((s12+s23)/s12)]))+3 GP1[0,x] (GP1[1,x] (1+2 (ϵ^2) ((Log[(s23/s12)])^2)+2 ϵ Log[((s12+s23)/s12)]+2 (ϵ^2) ((Log[((s12+s23)/s12)])^2)-2 ϵ Log[(s23/s12)] (1+2 ϵ Log[((s12+s23)/s12)]))+2 ϵ (2 ϵ GP1[0,0,1,x]+GP1[0,1,x] (1-2 ϵ Log[(s23/s12)]+2 ϵ Log[((s12+s23)/s12)])))),G[0,{0,1,1,0,1,0,0,1,2}]->(1/(30 s12 s23 x (ϵ^3) ((Gamma[1-2 ϵ])^2)))(E^(2 EulerGamma ϵ)) (((-s12))^(-2 ϵ)) (((1-x))^(-2 ϵ)) ((Gamma[1-ϵ])^4) ((Gamma[1+ϵ])^2) (-30+5 (π^2) (ϵ^2)+13 (π^4) (ϵ^4)+15 (π^2) (ϵ^3) GP1[(s12/(s12+s23)),x]-120 (ϵ^2) GP1[0,0,x]+20 (π^2) (ϵ^4) GP1[0,0,x]+30 (ϵ^2) GP1[0,1,x]+10 (π^2) (ϵ^4) GP1[0,1,x]-360 (ϵ^4) GP1[0,0,x] GP1[0,1,x]+360 (ϵ^4) ((GP1[0,1,x])^2)+30 (ϵ^2) GP1[1,0,x]-20 (π^2) (ϵ^4) GP1[1,0,x]+360 (ϵ^4) GP1[0,1,x] GP1[1,0,x]-60 (ϵ^2) GP1[1,1,x]-35 (π^2) (ϵ^4) GP1[1,1,x]-120 (ϵ^4) GP1[0,0,x] GP1[1,1,x]-240 (ϵ^4) GP1[0,1,x] GP1[1,1,x]+120 (ϵ^4) GP1[1,0,x] GP1[1,1,x]-120 (ϵ^4) ((GP1[1,1,x])^2)+45 (π^2) (ϵ^4) GP1[1,(s12/(s12+s23)),x]+90 (ϵ^2) GP1[(s12/(s12+s23)),0,x]-90 (ϵ^2) GP1[(s12/(s12+s23)),1,x]+15 (π^2) (ϵ^4) GP1[(s12/(s12+s23)),1,x]-15 (π^2) (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),x]+240 (ϵ^3) GP1[0,0,0,x]-330 (ϵ^3) GP1[0,0,1,x]-240 (ϵ^3) GP1[0,1,0,x]+150 (ϵ^3) GP1[0,1,1,x]-60 (ϵ^3) GP1[1,0,0,x]-30 (ϵ^3) GP1[1,0,1,x]-210 (ϵ^3) GP1[1,1,0,x]+240 (ϵ^3) GP1[1,1,1,x]+270 (ϵ^3) GP1[1,(s12/(s12+s23)),0,x]-270 (ϵ^3) GP1[1,(s12/(s12+s23)),1,x]-180 (ϵ^3) GP1[(s12/(s12+s23)),0,0,x]+180 (ϵ^3) GP1[(s12/(s12+s23)),0,1,x]+270 (ϵ^3) GP1[(s12/(s12+s23)),1,0,x]-270 (ϵ^3) GP1[(s12/(s12+s23)),1,1,x]-90 (ϵ^3) GP1[(s12/(s12+s23)),(s12/(s12+s23)),0,x]+90 (ϵ^3) GP1[(s12/(s12+s23)),(s12/(s12+s23)),1,x]-480 (ϵ^4) GP1[0,0,0,0,x]+390 (ϵ^4) GP1[0,0,0,1,x]+660 (ϵ^4) GP1[0,0,1,0,x]-750 (ϵ^4) GP1[0,0,1,1,x]-180 (ϵ^4) GP1[0,0,(s12/(s12+s23)),0,x]+180 (ϵ^4) GP1[0,0,(s12/(s12+s23)),1,x]+480 (ϵ^4) GP1[0,1,0,0,x]-750 (ϵ^4) GP1[0,1,0,1,x]-480 (ϵ^4) GP1[0,1,1,0,x]+570 (ϵ^4) GP1[0,1,1,1,x]+120 (ϵ^4) GP1[1,0,0,0,x]-210 (ϵ^4) GP1[1,0,0,1,x]-300 (ϵ^4) GP1[1,0,1,0,x]+210 (ϵ^4) GP1[1,0,1,1,x]+180 (ϵ^4) GP1[1,0,(s12/(s12+s23)),0,x]-180 (ϵ^4) GP1[1,0,(s12/(s12+s23)),1,x]+420 (ϵ^4) GP1[1,1,0,0,x]-330 (ϵ^4) GP1[1,1,0,1,x]-1050 (ϵ^4) GP1[1,1,1,0,x]+1020 (ϵ^4) GP1[1,1,1,1,x]+630 (ϵ^4) GP1[1,1,(s12/(s12+s23)),0,x]-630 (ϵ^4) GP1[1,1,(s12/(s12+s23)),1,x]-540 (ϵ^4) GP1[1,(s12/(s12+s23)),0,0,x]+540 (ϵ^4) GP1[1,(s12/(s12+s23)),0,1,x]+810 (ϵ^4) GP1[1,(s12/(s12+s23)),1,0,x]-810 (ϵ^4) GP1[1,(s12/(s12+s23)),1,1,x]-270 (ϵ^4) GP1[1,(s12/(s12+s23)),(s12/(s12+s23)),0,x]+270 (ϵ^4) GP1[1,(s12/(s12+s23)),(s12/(s12+s23)),1,x]+360 (ϵ^4) GP1[(s12/(s12+s23)),0,0,0,x]-360 (ϵ^4) GP1[(s12/(s12+s23)),0,0,1,x]-360 (ϵ^4) GP1[(s12/(s12+s23)),0,1,0,x]+360 (ϵ^4) GP1[(s12/(s12+s23)),0,1,1,x]-540 (ϵ^4) GP1[(s12/(s12+s23)),1,0,0,x]+540 (ϵ^4) GP1[(s12/(s12+s23)),1,0,1,x]+630 (ϵ^4) GP1[(s12/(s12+s23)),1,1,0,x]-630 (ϵ^4) GP1[(s12/(s12+s23)),1,1,1,x]-90 (ϵ^4) GP1[(s12/(s12+s23)),1,(s12/(s12+s23)),0,x]+90 (ϵ^4) GP1[(s12/(s12+s23)),1,(s12/(s12+s23)),1,x]+180 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),0,0,x]-180 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),0,1,x]-270 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),1,0,x]+270 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),1,1,x]+90 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),(s12/(s12+s23)),0,x]-90 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),(s12/(s12+s23)),1,x]+60 ϵ Log[(s23/s12)]-10 (π^2) (ϵ^3) Log[(s23/s12)]+90 (ϵ^2) GP1[(s12/(s12+s23)),x] Log[(s23/s12)]+240 (ϵ^3) GP1[0,0,x] Log[(s23/s12)]-60 (ϵ^3) GP1[0,1,x] Log[(s23/s12)]-60 (ϵ^3) GP1[1,0,x] Log[(s23/s12)]-150 (ϵ^3) GP1[1,1,x] Log[(s23/s12)]+270 (ϵ^3) GP1[1,(s12/(s12+s23)),x] Log[(s23/s12)]-180 (ϵ^3) GP1[(s12/(s12+s23)),0,x] Log[(s23/s12)]+270 (ϵ^3) GP1[(s12/(s12+s23)),1,x] Log[(s23/s12)]-90 (ϵ^3) GP1[(s12/(s12+s23)),(s12/(s12+s23)),x] Log[(s23/s12)]-480 (ϵ^4) GP1[0,0,0,x] Log[(s23/s12)]+840 (ϵ^4) GP1[0,0,1,x] Log[(s23/s12)]-180 (ϵ^4) GP1[0,0,(s12/(s12+s23)),x] Log[(s23/s12)]+480 (ϵ^4) GP1[0,1,0,x] Log[(s23/s12)]-300 (ϵ^4) GP1[0,1,1,x] Log[(s23/s12)]+120 (ϵ^4) GP1[1,0,0,x] Log[(s23/s12)]-120 (ϵ^4) GP1[1,0,1,x] Log[(s23/s12)]+180 (ϵ^4) GP1[1,0,(s12/(s12+s23)),x] Log[(s23/s12)]+420 (ϵ^4) GP1[1,1,0,x] Log[(s23/s12)]-1110 (ϵ^4) GP1[1,1,1,x] Log[(s23/s12)]+630 (ϵ^4) GP1[1,1,(s12/(s12+s23)),x] Log[(s23/s12)]-540 (ϵ^4) GP1[1,(s12/(s12+s23)),0,x] Log[(s23/s12)]+810 (ϵ^4) GP1[1,(s12/(s12+s23)),1,x] Log[(s23/s12)]-270 (ϵ^4) GP1[1,(s12/(s12+s23)),(s12/(s12+s23)),x] Log[(s23/s12)]+360 (ϵ^4) GP1[(s12/(s12+s23)),0,0,x] Log[(s23/s12)]-360 (ϵ^4) GP1[(s12/(s12+s23)),0,1,x] Log[(s23/s12)]-540 (ϵ^4) GP1[(s12/(s12+s23)),1,0,x] Log[(s23/s12)]+630 (ϵ^4) GP1[(s12/(s12+s23)),1,1,x] Log[(s23/s12)]-90 (ϵ^4) GP1[(s12/(s12+s23)),1,(s12/(s12+s23)),x] Log[(s23/s12)]+180 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),0,x] Log[(s23/s12)]-270 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),1,x] Log[(s23/s12)]+90 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),(s12/(s12+s23)),x] Log[(s23/s12)]-60 (ϵ^2) ((Log[(s23/s12)])^2)+10 (π^2) (ϵ^4) ((Log[(s23/s12)])^2)-90 (ϵ^3) GP1[(s12/(s12+s23)),x] ((Log[(s23/s12)])^2)-240 (ϵ^4) GP1[0,0,x] ((Log[(s23/s12)])^2)+60 (ϵ^4) GP1[0,1,x] ((Log[(s23/s12)])^2)+60 (ϵ^4) GP1[1,0,x] ((Log[(s23/s12)])^2)+150 (ϵ^4) GP1[1,1,x] ((Log[(s23/s12)])^2)-270 (ϵ^4) GP1[1,(s12/(s12+s23)),x] ((Log[(s23/s12)])^2)+180 (ϵ^4) GP1[(s12/(s12+s23)),0,x] ((Log[(s23/s12)])^2)-270 (ϵ^4) GP1[(s12/(s12+s23)),1,x] ((Log[(s23/s12)])^2)+90 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),x] ((Log[(s23/s12)])^2)+40 (ϵ^3) ((Log[(s23/s12)])^3)+60 (ϵ^4) GP1[(s12/(s12+s23)),x] ((Log[(s23/s12)])^3)-20 (ϵ^4) ((Log[(s23/s12)])^4)-180 (ϵ^3) GP1[0,1,x] Log[((s12+s23)/s12)]-180 (ϵ^3) GP1[1,0,x] Log[((s12+s23)/s12)]+360 (ϵ^3) GP1[1,1,x] Log[((s12+s23)/s12)]+180 (ϵ^4) GP1[0,1,0,x] Log[((s12+s23)/s12)]-540 (ϵ^4) GP1[0,1,1,x] Log[((s12+s23)/s12)]+360 (ϵ^4) GP1[1,0,0,x] Log[((s12+s23)/s12)]-720 (ϵ^4) GP1[1,0,1,x] Log[((s12+s23)/s12)]-900 (ϵ^4) GP1[1,1,0,x] Log[((s12+s23)/s12)]+1620 (ϵ^4) GP1[1,1,1,x] Log[((s12+s23)/s12)]+360 (ϵ^4) GP1[0,1,x] Log[(s23/s12)] Log[((s12+s23)/s12)]+360 (ϵ^4) GP1[1,0,x] Log[(s23/s12)] Log[((s12+s23)/s12)]-720 (ϵ^4) GP1[1,1,x] Log[(s23/s12)] Log[((s12+s23)/s12)]-90 (ϵ^4) GP1[0,1,x] ((Log[((s12+s23)/s12)])^2)-90 (ϵ^4) GP1[1,0,x] ((Log[((s12+s23)/s12)])^2)+180 (ϵ^4) GP1[1,1,x] ((Log[((s12+s23)/s12)])^2)+10 (ϵ^2) ((GP1[1,x])^2) (-12+2 (π^2) (ϵ^2)-24 (ϵ^2) ((Log[(s23/s12)])^2)-18 ϵ Log[((s12+s23)/s12)]-9 (ϵ^2) ((Log[((s12+s23)/s12)])^2)+12 ϵ Log[(s23/s12)] (2+3 ϵ Log[((s12+s23)/s12)]))+390 (ϵ^3) Zeta[3]+90 (ϵ^4) GP1[(s12/(s12+s23)),x] Zeta[3]-780 (ϵ^4) Log[(s23/s12)] Zeta[3]-5 ϵ GP1[1,x] (24-(π^2) (ϵ^2)-48 (ϵ^2) GP1[1,0,x]+60 (ϵ^2) GP1[1,1,x]-96 (ϵ^3) GP1[0,0,0,x]+132 (ϵ^3) GP1[0,0,1,x]+96 (ϵ^3) GP1[0,1,0,x]-60 (ϵ^3) GP1[0,1,1,x]+96 (ϵ^3) GP1[1,0,0,x]-60 (ϵ^3) GP1[1,0,1,x]-96 (ϵ^3) GP1[1,1,0,x]+84 (ϵ^3) GP1[1,1,1,x]-30 ϵ Log[(s23/s12)]+8 (π^2) (ϵ^3) Log[(s23/s12)]+96 (ϵ^3) GP1[1,0,x] Log[(s23/s12)]-120 (ϵ^3) GP1[1,1,x] Log[(s23/s12)]+30 (ϵ^2) ((Log[(s23/s12)])^2)-20 (ϵ^3) ((Log[(s23/s12)])^3)-72 (ϵ^3) GP1[1,0,x] Log[((s12+s23)/s12)]+108 (ϵ^3) GP1[1,1,x] Log[((s12+s23)/s12)]+12 (ϵ^2) GP1[0,1,x] (-1+2 ϵ Log[(s23/s12)]-3 ϵ Log[((s12+s23)/s12)])+24 (ϵ^2) GP1[0,0,x] (2-4 ϵ Log[(s23/s12)]+3 ϵ Log[((s12+s23)/s12)])-294 (ϵ^3) Zeta[3])-10 ϵ GP1[0,x] (-6+(π^2) (ϵ^2)-6 (ϵ^2) GP1[1,1,x]-18 (ϵ^3) GP1[0,0,1,x]-18 (ϵ^3) GP1[0,1,1,x]-18 (ϵ^3) GP1[1,0,1,x]+6 (ϵ^3) GP1[1,1,1,x]+12 ϵ Log[(s23/s12)]-2 (π^2) (ϵ^3) Log[(s23/s12)]+12 (ϵ^3) GP1[1,1,x] Log[(s23/s12)]-12 (ϵ^2) ((Log[(s23/s12)])^2)+8 (ϵ^3) ((Log[(s23/s12)])^3)-18 (ϵ^3) GP1[1,1,x] Log[((s12+s23)/s12)]+18 (ϵ^2) GP1[0,1,x] (-1+2 ϵ Log[(s23/s12)]-ϵ Log[((s12+s23)/s12)])+ϵ GP1[1,x] (-12+2 (π^2) (ϵ^2)-24 (ϵ^2) ((Log[(s23/s12)])^2)-18 ϵ Log[((s12+s23)/s12)]-9 (ϵ^2) ((Log[((s12+s23)/s12)])^2)+12 ϵ Log[(s23/s12)] (2+3 ϵ Log[((s12+s23)/s12)]))+78 (ϵ^3) Zeta[3])),G[0,{0,1,1,0,1,0,0,1,1}]->-(1/(120 (s12+s23 x) ϵ ((Gamma[1-2 ϵ])^2)))(E^(2 EulerGamma ϵ)) (((-s12))^(-2 ϵ)) (((1-x))^(-2 ϵ)) ((Gamma[1-ϵ])^4) ((Gamma[1+ϵ])^2) (17 (π^4) ϵ+40 (π^2) ϵ GP1[0,0,x]-60 (π^2) ϵ GP1[0,1,x]-240 ϵ GP1[0,0,x] GP1[0,1,x]+240 ϵ ((GP1[0,1,x])^2)+480 ϵ GP1[0,1,x] GP1[0,-(s12/s23),x]+40 (π^2) ϵ GP1[0,(s12/(s12+s23)),x]-40 (π^2) ϵ GP1[1,0,x]+240 ϵ GP1[0,1,x] GP1[1,0,x]+80 (π^2) ϵ GP1[1,1,x]+240 ϵ GP1[0,0,x] GP1[1,1,x]-480 ϵ GP1[0,1,x] GP1[1,1,x]-960 ϵ GP1[0,-(s12/s23),1] GP1[1,1,x]-480 ϵ GP1[0,-(s12/s23),x] GP1[1,1,x]-240 ϵ GP1[1,0,x] GP1[1,1,x]+240 ϵ ((GP1[1,1,x])^2)+80 (π^2) ϵ GP1[1,-(s12/s23),x]-960 ϵ GP1[0,1,x] GP1[1,-(s12/s23),x]+480 ϵ GP1[0,-(s12/s23),1] GP1[1,-(s12/s23),x]+960 ϵ GP1[1,1,x] GP1[1,-(s12/s23),x]-20 (π^2) ϵ GP1[1,(s12/(s12+s23)),x]-80 (π^2) ϵ GP1[-(s12/s23),0,x]+480 ϵ GP1[0,1,x] GP1[-(s12/s23),0,x]-480 ϵ GP1[1,1,x] GP1[-(s12/s23),0,x]+80 (π^2) ϵ GP1[-(s12/s23),1,x]-480 ϵ GP1[0,1,x] GP1[-(s12/s23),1,x]+480 ϵ GP1[0,-(s12/s23),1] GP1[-(s12/s23),1,x]+480 ϵ GP1[1,1,x] GP1[-(s12/s23),1,x]-120 GP1[0,0,1,x]-480 ϵ GP1[-(s12/s23),x] GP1[0,0,1,x]-240 GP1[0,1,0,x]+360 GP1[0,1,1,x]+480 ϵ GP1[-(s12/s23),x] GP1[0,1,1,x]+240 GP1[0,(s12/(s12+s23)),0,x]-240 GP1[0,(s12/(s12+s23)),1,x]+240 GP1[1,0,1,x]+960 ϵ GP1[-(s12/s23),x] GP1[1,0,1,x]+120 GP1[1,1,0,x]-360 GP1[1,1,1,x]-960 ϵ GP1[-(s12/s23),x] GP1[1,1,1,x]-120 GP1[1,(s12/(s12+s23)),0,x]+120 GP1[1,(s12/(s12+s23)),1,x]+600 ϵ GP1[0,0,1,0,x]-840 ϵ GP1[0,0,1,1,x]-600 ϵ GP1[0,0,(s12/(s12+s23)),0,x]+600 ϵ GP1[0,0,(s12/(s12+s23)),1,x]+480 ϵ GP1[0,1,0,0,x]-720 ϵ GP1[0,1,0,1,x]-1200 ϵ GP1[0,1,1,0,x]+1680 ϵ GP1[0,1,1,1,x]+720 ϵ GP1[0,1,(s12/(s12+s23)),0,x]-720 ϵ GP1[0,1,(s12/(s12+s23)),1,x]-480 ϵ GP1[0,(s12/(s12+s23)),0,0,x]+480 ϵ GP1[0,(s12/(s12+s23)),0,1,x]+720 ϵ GP1[0,(s12/(s12+s23)),1,0,x]-720 ϵ GP1[0,(s12/(s12+s23)),1,1,x]-240 ϵ GP1[0,(s12/(s12+s23)),(s12/(s12+s23)),0,x]+240 ϵ GP1[0,(s12/(s12+s23)),(s12/(s12+s23)),1,x]+120 ϵ GP1[1,0,0,1,x]+480 ϵ GP1[1,0,0,-(s12/s23),x]-120 ϵ GP1[1,0,1,0,x]+480 ϵ GP1[1,0,1,1,x]-960 ϵ GP1[1,0,1,-(s12/s23),x]+480 ϵ GP1[1,0,-(s12/s23),0,x]-480 ϵ GP1[1,0,-(s12/s23),1,x]+120 ϵ GP1[1,0,(s12/(s12+s23)),0,x]-120 ϵ GP1[1,0,(s12/(s12+s23)),1,x]-240 ϵ GP1[1,1,0,0,x]+120 ϵ GP1[1,1,0,1,x]-480 ϵ GP1[1,1,0,-(s12/s23),x]+600 ϵ GP1[1,1,1,0,x]-960 ϵ GP1[1,1,1,1,x]+960 ϵ GP1[1,1,1,-(s12/s23),x]-480 ϵ GP1[1,1,-(s12/s23),0,x]+480 ϵ GP1[1,1,-(s12/s23),1,x]-360 ϵ GP1[1,1,(s12/(s12+s23)),0,x]+360 ϵ GP1[1,1,(s12/(s12+s23)),1,x]+240 ϵ GP1[1,(s12/(s12+s23)),0,0,x]-240 ϵ GP1[1,(s12/(s12+s23)),0,1,x]-360 ϵ GP1[1,(s12/(s12+s23)),1,0,x]+360 ϵ GP1[1,(s12/(s12+s23)),1,1,x]+120 ϵ GP1[1,(s12/(s12+s23)),(s12/(s12+s23)),0,x]-120 ϵ GP1[1,(s12/(s12+s23)),(s12/(s12+s23)),1,x]-960 ϵ GP1[-(s12/s23),0,1,0,x]+960 ϵ GP1[-(s12/s23),0,1,1,x]+960 ϵ GP1[-(s12/s23),0,(s12/(s12+s23)),0,x]-960 ϵ GP1[-(s12/s23),0,(s12/(s12+s23)),1,x]+480 ϵ GP1[-(s12/s23),1,1,0,x]-480 ϵ GP1[-(s12/s23),1,1,1,x]-480 ϵ GP1[-(s12/s23),1,(s12/(s12+s23)),0,x]+480 ϵ GP1[-(s12/s23),1,(s12/(s12+s23)),1,x]-20 (π^2) Log[(s23/s12)]-80 (π^2) ϵ GP1[-(s12/s23),x] Log[(s23/s12)]-120 GP1[0,1,x] Log[(s23/s12)]+480 ϵ GP1[-(s12/s23),x] GP1[0,1,x] Log[(s23/s12)]+240 GP1[0,(s12/(s12+s23)),x] Log[(s23/s12)]-480 ϵ GP1[-(s12/s23),x] GP1[1,1,x] Log[(s23/s12)]-120 GP1[1,(s12/(s12+s23)),x] Log[(s23/s12)]+720 ϵ GP1[0,0,1,x] Log[(s23/s12)]-600 ϵ GP1[0,0,(s12/(s12+s23)),x] Log[(s23/s12)]+480 ϵ GP1[0,1,0,x] Log[(s23/s12)]-1080 ϵ GP1[0,1,1,x] Log[(s23/s12)]+720 ϵ GP1[0,1,(s12/(s12+s23)),x] Log[(s23/s12)]-480 ϵ GP1[0,(s12/(s12+s23)),0,x] Log[(s23/s12)]+720 ϵ GP1[0,(s12/(s12+s23)),1,x] Log[(s23/s12)]-240 ϵ GP1[0,(s12/(s12+s23)),(s12/(s12+s23)),x] Log[(s23/s12)]-480 ϵ GP1[1,0,1,x] Log[(s23/s12)]+480 ϵ GP1[1,0,-(s12/s23),x] Log[(s23/s12)]+120 ϵ GP1[1,0,(s12/(s12+s23)),x] Log[(s23/s12)]-240 ϵ GP1[1,1,0,x] Log[(s23/s12)]+720 ϵ GP1[1,1,1,x] Log[(s23/s12)]-480 ϵ GP1[1,1,-(s12/s23),x] Log[(s23/s12)]-360 ϵ GP1[1,1,(s12/(s12+s23)),x] Log[(s23/s12)]+240 ϵ GP1[1,(s12/(s12+s23)),0,x] Log[(s23/s12)]-360 ϵ GP1[1,(s12/(s12+s23)),1,x] Log[(s23/s12)]+120 ϵ GP1[1,(s12/(s12+s23)),(s12/(s12+s23)),x] Log[(s23/s12)]-960 ϵ GP1[-(s12/s23),0,1,x] Log[(s23/s12)]+960 ϵ GP1[-(s12/s23),0,(s12/(s12+s23)),x] Log[(s23/s12)]+480 ϵ GP1[-(s12/s23),1,1,x] Log[(s23/s12)]-480 ϵ GP1[-(s12/s23),1,(s12/(s12+s23)),x] Log[(s23/s12)]+20 (π^2) ϵ ((Log[(s23/s12)])^2)+120 ϵ GP1[0,1,x] ((Log[(s23/s12)])^2)-240 ϵ GP1[0,(s12/(s12+s23)),x] ((Log[(s23/s12)])^2)+120 ϵ GP1[1,(s12/(s12+s23)),x] ((Log[(s23/s12)])^2)-120 GP1[0,1,x] Log[((s12+s23)/s12)]-480 ϵ GP1[-(s12/s23),x] GP1[0,1,x] Log[((s12+s23)/s12)]-120 GP1[1,0,x] Log[((s12+s23)/s12)]+240 GP1[1,1,x] Log[((s12+s23)/s12)]+480 ϵ GP1[-(s12/s23),x] GP1[1,1,x] Log[((s12+s23)/s12)]+120 ϵ GP1[0,1,0,x] Log[((s12+s23)/s12)]-360 ϵ GP1[0,1,1,x] Log[((s12+s23)/s12)]+240 ϵ GP1[1,0,0,x] Log[((s12+s23)/s12)]-480 ϵ GP1[1,0,-(s12/s23),x] Log[((s12+s23)/s12)]+360 ϵ GP1[1,1,0,x] Log[((s12+s23)/s12)]-360 ϵ GP1[1,1,1,x] Log[((s12+s23)/s12)]+480 ϵ GP1[1,1,-(s12/s23),x] Log[((s12+s23)/s12)]-480 ϵ GP1[1,-(s12/s23),0,x] Log[((s12+s23)/s12)]+480 ϵ GP1[1,-(s12/s23),1,x] Log[((s12+s23)/s12)]-480 ϵ GP1[-(s12/s23),1,0,x] Log[((s12+s23)/s12)]+480 ϵ GP1[-(s12/s23),1,1,x] Log[((s12+s23)/s12)]+240 ϵ GP1[0,1,x] Log[(s23/s12)] Log[((s12+s23)/s12)]+240 ϵ GP1[1,0,x] Log[(s23/s12)] Log[((s12+s23)/s12)]+480 ϵ GP1[1,1,x] Log[(s23/s12)] Log[((s12+s23)/s12)]-480 ϵ GP1[1,-(s12/s23),x] Log[(s23/s12)] Log[((s12+s23)/s12)]-480 ϵ GP1[-(s12/s23),1,x] Log[(s23/s12)] Log[((s12+s23)/s12)]-60 ϵ GP1[0,1,x] ((Log[((s12+s23)/s12)])^2)-60 ϵ GP1[1,0,x] ((Log[((s12+s23)/s12)])^2)+120 ϵ GP1[1,1,x] ((Log[((s12+s23)/s12)])^2)-20 ((GP1[1,x])^2) (2 (π^2) ϵ-24 ϵ GP1[0,-(s12/s23),1]+6 (1+2 ϵ Log[(s23/s12)]) Log[((s12+s23)/s12)]+3 ϵ ((Log[((s12+s23)/s12)])^2))-40 GP1[1,x] (2 ϵ GP1[-(s12/s23),x] ((π^2)+6 GP1[0,-(s12/s23),1]-6 Log[(s23/s12)] Log[((s12+s23)/s12)])+3 (GP1[1,1,x] (-1+2 ϵ Log[(s23/s12)]-ϵ Log[((s12+s23)/s12)])-GP1[0,1,x] (-1+2 ϵ Log[(s23/s12)]+ϵ Log[((s12+s23)/s12)])+ϵ (GP1[0,0,1,x]+4 GP1[0,0,-(s12/s23),x]+GP1[0,1,1,x]-8 GP1[0,1,-(s12/s23),x]+4 GP1[0,-(s12/s23),0,x]-4 GP1[0,-(s12/s23),1,x]-3 GP1[1,0,1,x]-4 GP1[1,0,-(s12/s23),x]+GP1[1,1,1,x]+8 GP1[1,1,-(s12/s23),x]-4 GP1[1,-(s12/s23),0,x]+4 GP1[1,-(s12/s23),1,x]+4 GP1[0,-(s12/s23),x] Log[(s23/s12)]-4 GP1[1,-(s12/s23),x] Log[(s23/s12)]+2 GP1[0,0,x] Log[((s12+s23)/s12)]-4 GP1[0,-(s12/s23),x] Log[((s12+s23)/s12)]+2 GP1[1,0,x] Log[((s12+s23)/s12)]+4 GP1[1,-(s12/s23),x] Log[((s12+s23)/s12)]-4 GP1[-(s12/s23),0,x] Log[((s12+s23)/s12)]+4 GP1[-(s12/s23),1,x] Log[((s12+s23)/s12)])))+360 Zeta[3]+1440 ϵ GP1[-(s12/s23),x] Zeta[3]-840 ϵ Log[(s23/s12)] Zeta[3]+20 GP1[0,x] (-(π^2)-6 GP1[1,1,x]+6 ϵ GP1[0,0,1,x]+6 ϵ GP1[0,1,1,x]-18 ϵ GP1[1,0,1,x]+6 ϵ GP1[1,1,1,x]+2 (π^2) ϵ Log[(s23/s12)]+12 ϵ GP1[1,1,x] Log[(s23/s12)]+6 ϵ GP1[1,1,x] Log[((s12+s23)/s12)]+GP1[0,1,x] (6-12 ϵ Log[(s23/s12)]+6 ϵ Log[((s12+s23)/s12)])+GP1[1,x] (2 (π^2) ϵ+(6-12 ϵ Log[(s23/s12)]) Log[((s12+s23)/s12)]+3 ϵ ((Log[((s12+s23)/s12)])^2))-42 ϵ Zeta[3])),G[0,{0,1,1,0,1,0,1,0,1}]->(1/(s12 x ((Gamma[1-2 ϵ])^2)))(E^(2 EulerGamma ϵ)) (((-s12))^(-2 ϵ)) (((1-x))^(-2 ϵ)) ((Gamma[1-ϵ])^4) ((Gamma[1+ϵ])^2) (GP1[1,0,1,1,x]-GP1[1,1,0,1,x]-6 GP1[1,x] Zeta[3]),G[0,{0,1,0,0,1,0,1,1,1}]->(1/(30 (ϵ^3) ((Gamma[1-2 ϵ])^2)))(E^(2 EulerGamma ϵ)) (((-s12))^(-1-2 ϵ)) (((1-x))^(-2 ϵ)) ((Gamma[1-ϵ])^4) ((Gamma[1+ϵ])^2) (-30-60 ϵ-120 (ϵ^2)-240 (ϵ^3)-480 (ϵ^4)+3 (π^4) (ϵ^4)-60 (ϵ^2) GP1[0,0,x]-120 (ϵ^3) GP1[0,0,x]-240 (ϵ^4) GP1[0,0,x]+60 (ϵ^2) GP1[0,1,x]+120 (ϵ^3) GP1[0,1,x]+240 (ϵ^4) GP1[0,1,x]-60 (ϵ^4) GP1[0,0,x] GP1[0,1,x]+60 (ϵ^4) ((GP1[0,1,x])^2)+30 (ϵ^2) GP1[1,0,x]+60 (ϵ^3) GP1[1,0,x]+120 (ϵ^4) GP1[1,0,x]+60 (ϵ^4) GP1[0,1,x] GP1[1,0,x]-60 (ϵ^2) GP1[1,1,x]-120 (ϵ^3) GP1[1,1,x]-240 (ϵ^4) GP1[1,1,x]-60 (ϵ^4) GP1[0,1,x] GP1[1,1,x]+30 (ϵ^2) GP1[(s12/(s12+s23)),0,x]+60 (ϵ^3) GP1[(s12/(s12+s23)),0,x]+120 (ϵ^4) GP1[(s12/(s12+s23)),0,x]-30 (ϵ^2) GP1[(s12/(s12+s23)),1,x]-60 (ϵ^3) GP1[(s12/(s12+s23)),1,x]-120 (ϵ^4) GP1[(s12/(s12+s23)),1,x]+120 (ϵ^3) GP1[0,0,0,x]+240 (ϵ^4) GP1[0,0,0,x]-150 (ϵ^3) GP1[0,0,1,x]-300 (ϵ^4) GP1[0,0,1,x]-90 (ϵ^3) GP1[0,1,0,x]-180 (ϵ^4) GP1[0,1,0,x]+120 (ϵ^3) GP1[0,1,1,x]+240 (ϵ^4) GP1[0,1,1,x]-30 (ϵ^3) GP1[0,(s12/(s12+s23)),0,x]-60 (ϵ^4) GP1[0,(s12/(s12+s23)),0,x]+30 (ϵ^3) GP1[0,(s12/(s12+s23)),1,x]+60 (ϵ^4) GP1[0,(s12/(s12+s23)),1,x]-60 (ϵ^3) GP1[1,0,0,x]-120 (ϵ^4) GP1[1,0,0,x]+90 (ϵ^3) GP1[1,0,1,x]+180 (ϵ^4) GP1[1,0,1,x]-60 (ϵ^3) GP1[1,1,1,x]-120 (ϵ^4) GP1[1,1,1,x]+60 (ϵ^3) GP1[1,(s12/(s12+s23)),0,x]+120 (ϵ^4) GP1[1,(s12/(s12+s23)),0,x]-60 (ϵ^3) GP1[1,(s12/(s12+s23)),1,x]-120 (ϵ^4) GP1[1,(s12/(s12+s23)),1,x]-60 (ϵ^3) GP1[(s12/(s12+s23)),0,0,x]-120 (ϵ^4) GP1[(s12/(s12+s23)),0,0,x]+60 (ϵ^3) GP1[(s12/(s12+s23)),0,1,x]+120 (ϵ^4) GP1[(s12/(s12+s23)),0,1,x]+60 (ϵ^3) GP1[(s12/(s12+s23)),1,0,x]+120 (ϵ^4) GP1[(s12/(s12+s23)),1,0,x]-60 (ϵ^3) GP1[(s12/(s12+s23)),1,1,x]-120 (ϵ^4) GP1[(s12/(s12+s23)),1,1,x]-240 (ϵ^4) GP1[0,0,0,0,x]+240 (ϵ^4) GP1[0,0,0,1,x]+210 (ϵ^4) GP1[0,0,1,0,x]-240 (ϵ^4) GP1[0,0,1,1,x]+30 (ϵ^4) GP1[0,0,(s12/(s12+s23)),0,x]-30 (ϵ^4) GP1[0,0,(s12/(s12+s23)),1,x]+180 (ϵ^4) GP1[0,1,0,0,x]-210 (ϵ^4) GP1[0,1,0,1,x]-120 (ϵ^4) GP1[0,1,1,0,x]+180 (ϵ^4) GP1[0,1,1,1,x]-60 (ϵ^4) GP1[0,1,(s12/(s12+s23)),0,x]+60 (ϵ^4) GP1[0,1,(s12/(s12+s23)),1,x]+60 (ϵ^4) GP1[0,(s12/(s12+s23)),0,0,x]-60 (ϵ^4) GP1[0,(s12/(s12+s23)),0,1,x]-60 (ϵ^4) GP1[0,(s12/(s12+s23)),1,0,x]+60 (ϵ^4) GP1[0,(s12/(s12+s23)),1,1,x]+120 (ϵ^4) GP1[1,0,0,0,x]-150 (ϵ^4) GP1[1,0,0,1,x]-60 (ϵ^4) GP1[1,0,1,0,x]+120 (ϵ^4) GP1[1,0,1,1,x]-60 (ϵ^4) GP1[1,0,(s12/(s12+s23)),0,x]+60 (ϵ^4) GP1[1,0,(s12/(s12+s23)),1,x]+60 (ϵ^4) GP1[1,1,0,1,x]-120 (ϵ^4) GP1[1,1,1,0,x]+120 (ϵ^4) GP1[1,1,(s12/(s12+s23)),0,x]-120 (ϵ^4) GP1[1,1,(s12/(s12+s23)),1,x]-120 (ϵ^4) GP1[1,(s12/(s12+s23)),0,0,x]+120 (ϵ^4) GP1[1,(s12/(s12+s23)),0,1,x]+120 (ϵ^4) GP1[1,(s12/(s12+s23)),1,0,x]-120 (ϵ^4) GP1[1,(s12/(s12+s23)),1,1,x]+120 (ϵ^4) GP1[(s12/(s12+s23)),0,0,0,x]-120 (ϵ^4) GP1[(s12/(s12+s23)),0,0,1,x]-120 (ϵ^4) GP1[(s12/(s12+s23)),0,1,0,x]+120 (ϵ^4) GP1[(s12/(s12+s23)),0,1,1,x]-120 (ϵ^4) GP1[(s12/(s12+s23)),1,0,0,x]+120 (ϵ^4) GP1[(s12/(s12+s23)),1,0,1,x]+120 (ϵ^4) GP1[(s12/(s12+s23)),1,1,0,x]-120 (ϵ^4) GP1[(s12/(s12+s23)),1,1,1,x]+30 ϵ Log[(s23/s12)]+60 (ϵ^2) Log[(s23/s12)]+120 (ϵ^3) Log[(s23/s12)]+240 (ϵ^4) Log[(s23/s12)]+30 (ϵ^2) GP1[(s12/(s12+s23)),x] Log[(s23/s12)]+60 (ϵ^3) GP1[(s12/(s12+s23)),x] Log[(s23/s12)]+120 (ϵ^4) GP1[(s12/(s12+s23)),x] Log[(s23/s12)]+120 (ϵ^3) GP1[0,0,x] Log[(s23/s12)]+240 (ϵ^4) GP1[0,0,x] Log[(s23/s12)]-60 (ϵ^3) GP1[0,1,x] Log[(s23/s12)]-120 (ϵ^4) GP1[0,1,x] Log[(s23/s12)]-30 (ϵ^3) GP1[0,(s12/(s12+s23)),x] Log[(s23/s12)]-60 (ϵ^4) GP1[0,(s12/(s12+s23)),x] Log[(s23/s12)]-60 (ϵ^3) GP1[1,0,x] Log[(s23/s12)]-120 (ϵ^4) GP1[1,0,x] Log[(s23/s12)]+60 (ϵ^3) GP1[1,(s12/(s12+s23)),x] Log[(s23/s12)]+120 (ϵ^4) GP1[1,(s12/(s12+s23)),x] Log[(s23/s12)]-60 (ϵ^3) GP1[(s12/(s12+s23)),0,x] Log[(s23/s12)]-120 (ϵ^4) GP1[(s12/(s12+s23)),0,x] Log[(s23/s12)]+60 (ϵ^3) GP1[(s12/(s12+s23)),1,x] Log[(s23/s12)]+120 (ϵ^4) GP1[(s12/(s12+s23)),1,x] Log[(s23/s12)]-240 (ϵ^4) GP1[0,0,0,x] Log[(s23/s12)]+240 (ϵ^4) GP1[0,0,1,x] Log[(s23/s12)]+30 (ϵ^4) GP1[0,0,(s12/(s12+s23)),x] Log[(s23/s12)]+180 (ϵ^4) GP1[0,1,0,x] Log[(s23/s12)]-120 (ϵ^4) GP1[0,1,1,x] Log[(s23/s12)]-60 (ϵ^4) GP1[0,1,(s12/(s12+s23)),x] Log[(s23/s12)]+60 (ϵ^4) GP1[0,(s12/(s12+s23)),0,x] Log[(s23/s12)]-60 (ϵ^4) GP1[0,(s12/(s12+s23)),1,x] Log[(s23/s12)]+120 (ϵ^4) GP1[1,0,0,x] Log[(s23/s12)]-60 (ϵ^4) GP1[1,0,1,x] Log[(s23/s12)]-60 (ϵ^4) GP1[1,0,(s12/(s12+s23)),x] Log[(s23/s12)]-120 (ϵ^4) GP1[1,1,1,x] Log[(s23/s12)]+120 (ϵ^4) GP1[1,1,(s12/(s12+s23)),x] Log[(s23/s12)]-120 (ϵ^4) GP1[1,(s12/(s12+s23)),0,x] Log[(s23/s12)]+120 (ϵ^4) GP1[1,(s12/(s12+s23)),1,x] Log[(s23/s12)]+120 (ϵ^4) GP1[(s12/(s12+s23)),0,0,x] Log[(s23/s12)]-120 (ϵ^4) GP1[(s12/(s12+s23)),0,1,x] Log[(s23/s12)]-120 (ϵ^4) GP1[(s12/(s12+s23)),1,0,x] Log[(s23/s12)]+120 (ϵ^4) GP1[(s12/(s12+s23)),1,1,x] Log[(s23/s12)]-30 (ϵ^2) ((Log[(s23/s12)])^2)-60 (ϵ^3) ((Log[(s23/s12)])^2)-120 (ϵ^4) ((Log[(s23/s12)])^2)-30 (ϵ^3) GP1[(s12/(s12+s23)),x] ((Log[(s23/s12)])^2)-60 (ϵ^4) GP1[(s12/(s12+s23)),x] ((Log[(s23/s12)])^2)-120 (ϵ^4) GP1[0,0,x] ((Log[(s23/s12)])^2)+60 (ϵ^4) GP1[0,1,x] ((Log[(s23/s12)])^2)+30 (ϵ^4) GP1[0,(s12/(s12+s23)),x] ((Log[(s23/s12)])^2)+60 (ϵ^4) GP1[1,0,x] ((Log[(s23/s12)])^2)-60 (ϵ^4) GP1[1,(s12/(s12+s23)),x] ((Log[(s23/s12)])^2)+60 (ϵ^4) GP1[(s12/(s12+s23)),0,x] ((Log[(s23/s12)])^2)-60 (ϵ^4) GP1[(s12/(s12+s23)),1,x] ((Log[(s23/s12)])^2)+20 (ϵ^3) ((Log[(s23/s12)])^3)+40 (ϵ^4) ((Log[(s23/s12)])^3)+20 (ϵ^4) GP1[(s12/(s12+s23)),x] ((Log[(s23/s12)])^3)-10 (ϵ^4) ((Log[(s23/s12)])^4)-30 (ϵ^3) GP1[0,1,x] Log[((s12+s23)/s12)]-60 (ϵ^4) GP1[0,1,x] Log[((s12+s23)/s12)]-30 (ϵ^3) GP1[1,0,x] Log[((s12+s23)/s12)]-60 (ϵ^4) GP1[1,0,x] Log[((s12+s23)/s12)]+60 (ϵ^3) GP1[1,1,x] Log[((s12+s23)/s12)]+120 (ϵ^4) GP1[1,1,x] Log[((s12+s23)/s12)]+30 (ϵ^4) GP1[0,1,0,x] Log[((s12+s23)/s12)]-60 (ϵ^4) GP1[0,1,1,x] Log[((s12+s23)/s12)]+60 (ϵ^4) GP1[1,0,0,x] Log[((s12+s23)/s12)]-90 (ϵ^4) GP1[1,0,1,x] Log[((s12+s23)/s12)]-120 (ϵ^4) GP1[1,1,0,x] Log[((s12+s23)/s12)]+180 (ϵ^4) GP1[1,1,1,x] Log[((s12+s23)/s12)]+60 (ϵ^4) GP1[0,1,x] Log[(s23/s12)] Log[((s12+s23)/s12)]+60 (ϵ^4) GP1[1,0,x] Log[(s23/s12)] Log[((s12+s23)/s12)]-120 (ϵ^4) GP1[1,1,x] Log[(s23/s12)] Log[((s12+s23)/s12)]-15 (ϵ^4) GP1[0,1,x] ((Log[((s12+s23)/s12)])^2)-15 (ϵ^4) GP1[1,0,x] ((Log[((s12+s23)/s12)])^2)+30 (ϵ^4) GP1[1,1,x] ((Log[((s12+s23)/s12)])^2)-15 (ϵ^2) ((GP1[1,x])^2) (2+4 ϵ+8 (ϵ^2)+4 (ϵ^2) ((Log[(s23/s12)])^2)+2 ϵ (1+2 ϵ) Log[((s12+s23)/s12)]+(ϵ^2) ((Log[((s12+s23)/s12)])^2)-4 ϵ Log[(s23/s12)] (1+2 ϵ+ϵ Log[((s12+s23)/s12)]))+180 (ϵ^3) Zeta[3]+360 (ϵ^4) Zeta[3]-180 (ϵ^4) Log[(s23/s12)] Zeta[3]+10 ϵ GP1[1,x] (-6-12 ϵ-24 (ϵ^2)-48 (ϵ^3)+6 (ϵ^2) GP1[1,0,x]+12 (ϵ^3) GP1[1,0,x]-6 (ϵ^2) GP1[1,1,x]-12 (ϵ^3) GP1[1,1,x]+12 (ϵ^3) GP1[0,0,0,x]-15 (ϵ^3) GP1[0,0,1,x]-12 (ϵ^3) GP1[0,1,0,x]+12 (ϵ^3) GP1[0,1,1,x]-12 (ϵ^3) GP1[1,0,0,x]+12 (ϵ^3) GP1[1,0,1,x]+12 (ϵ^3) GP1[1,1,0,x]-12 (ϵ^3) GP1[1,1,1,x]+6 ϵ Log[(s23/s12)]+12 (ϵ^2) Log[(s23/s12)]+24 (ϵ^3) Log[(s23/s12)]-12 (ϵ^3) GP1[1,0,x] Log[(s23/s12)]+12 (ϵ^3) GP1[1,1,x] Log[(s23/s12)]-6 (ϵ^2) ((Log[(s23/s12)])^2)-12 (ϵ^3) ((Log[(s23/s12)])^2)+4 (ϵ^3) ((Log[(s23/s12)])^3)+6 (ϵ^3) GP1[1,0,x] Log[((s12+s23)/s12)]-6 (ϵ^3) GP1[1,1,x] Log[((s12+s23)/s12)]+6 (ϵ^2) GP1[0,0,x] (-1-2 ϵ+2 ϵ Log[(s23/s12)]-ϵ Log[((s12+s23)/s12)])+3 (ϵ^2) GP1[0,1,x] (1+2 ϵ-2 ϵ Log[(s23/s12)]+ϵ Log[((s12+s23)/s12)])+36 (ϵ^3) Zeta[3])+5 ϵ GP1[0,x] (3 ϵ GP1[1,x] (2+4 ϵ+8 (ϵ^2)+4 (ϵ^2) ((Log[(s23/s12)])^2)+2 ϵ (1+2 ϵ) Log[((s12+s23)/s12)]+(ϵ^2) ((Log[((s12+s23)/s12)])^2)-4 ϵ Log[(s23/s12)] (1+2 ϵ+ϵ Log[((s12+s23)/s12)]))+2 (3+6 ϵ+12 (ϵ^2)+24 (ϵ^3)+3 (ϵ^3) GP1[0,0,1,x]-6 ϵ Log[(s23/s12)]-12 (ϵ^2) Log[(s23/s12)]-24 (ϵ^3) Log[(s23/s12)]+6 (ϵ^2) ((Log[(s23/s12)])^2)+12 (ϵ^3) ((Log[(s23/s12)])^2)-4 (ϵ^3) ((Log[(s23/s12)])^3)+3 (ϵ^2) GP1[0,1,x] (1+2 ϵ-2 ϵ Log[(s23/s12)]+ϵ Log[((s12+s23)/s12)])-18 (ϵ^3) Zeta[3]))),G[0,{0,1,1,0,1,0,1,1,1}]->(1/(120 (s12 (-1+x)+s23 x) (ϵ^3) ((Gamma[1-2 ϵ])^2)))(E^(2 EulerGamma ϵ)) (((-s12))^(-1-2 ϵ)) (((1-x))^(-2 ϵ)) ((Gamma[1-ϵ])^4) ((Gamma[1+ϵ])^2) (20 (π^2) ϵ+(π^4) (ϵ^3)-40 (π^2) (ϵ^2) GP1[(s12/(s12+s23)),x]-120 ϵ GP1[0,0,x]-40 (π^2) (ϵ^3) GP1[0,0,x]+120 ϵ GP1[0,1,x]+20 (π^2) (ϵ^3) GP1[0,1,x]+240 (ϵ^3) GP1[0,0,x] GP1[0,1,x]-480 (ϵ^3) ((GP1[0,1,x])^2)-20 (π^2) (ϵ^3) GP1[0,(s12/(s12+s23)),x]+240 (ϵ^3) GP1[0,1,x] GP1[0,(s12/(s12+s23)),x]+240 ϵ GP1[1,0,x]+80 (π^2) (ϵ^3) GP1[1,0,x]-480 (ϵ^3) GP1[0,1,x] GP1[1,0,x]-240 ϵ GP1[1,1,x]+20 (π^2) (ϵ^3) GP1[1,1,x]+720 (ϵ^3) GP1[0,1,x] GP1[1,1,x]-240 (ϵ^3) GP1[0,(s12/(s12+s23)),x] GP1[1,1,x]-100 (π^2) (ϵ^3) GP1[1,(s12/(s12+s23)),x]+240 (ϵ^3) GP1[0,-(s12/s23),1] GP1[1,(s12/(s12+s23)),x]-120 ϵ GP1[(s12/(s12+s23)),0,x]-40 (π^2) (ϵ^3) GP1[(s12/(s12+s23)),0,x]+240 (ϵ^3) GP1[0,1,x] GP1[(s12/(s12+s23)),0,x]+120 ϵ GP1[(s12/(s12+s23)),1,x]-40 (π^2) (ϵ^3) GP1[(s12/(s12+s23)),1,x]-240 (ϵ^3) GP1[0,1,x] GP1[(s12/(s12+s23)),1,x]+240 (ϵ^3) GP1[0,-(s12/s23),1] GP1[(s12/(s12+s23)),1,x]+80 (π^2) (ϵ^3) GP1[(s12/(s12+s23)),(s12/(s12+s23)),x]+240 (ϵ^2) GP1[0,0,0,x]-120 (ϵ^2) GP1[0,0,1,x]-240 (ϵ^3) GP1[(s12/(s12+s23)),x] GP1[0,0,1,x]-120 (ϵ^2) GP1[0,1,1,x]+240 (ϵ^3) GP1[(s12/(s12+s23)),x] GP1[0,1,1,x]-240 (ϵ^2) GP1[0,(s12/(s12+s23)),0,x]+240 (ϵ^2) GP1[0,(s12/(s12+s23)),1,x]-480 (ϵ^2) GP1[1,0,0,x]+480 (ϵ^2) GP1[1,0,1,x]+600 (ϵ^2) GP1[1,1,0,x]-600 (ϵ^2) GP1[1,1,1,x]-120 (ϵ^2) GP1[1,(s12/(s12+s23)),0,x]+120 (ϵ^2) GP1[1,(s12/(s12+s23)),1,x]+240 (ϵ^2) GP1[(s12/(s12+s23)),0,0,x]-240 (ϵ^2) GP1[(s12/(s12+s23)),0,1,x]-480 (ϵ^2) GP1[(s12/(s12+s23)),1,0,x]+480 (ϵ^2) GP1[(s12/(s12+s23)),1,1,x]+240 (ϵ^2) GP1[(s12/(s12+s23)),(s12/(s12+s23)),0,x]-240 (ϵ^2) GP1[(s12/(s12+s23)),(s12/(s12+s23)),1,x]-480 (ϵ^3) GP1[0,0,0,0,x]+480 (ϵ^3) GP1[0,0,0,1,x]-120 (ϵ^3) GP1[0,0,1,0,x]+480 (ϵ^3) GP1[0,0,1,1,x]+600 (ϵ^3) GP1[0,0,(s12/(s12+s23)),0,x]-600 (ϵ^3) GP1[0,0,(s12/(s12+s23)),1,x]+360 (ϵ^3) GP1[0,1,0,1,x]+600 (ϵ^3) GP1[0,1,1,0,x]-1320 (ϵ^3) GP1[0,1,1,1,x]-600 (ϵ^3) GP1[0,1,(s12/(s12+s23)),0,x]+600 (ϵ^3) GP1[0,1,(s12/(s12+s23)),1,x]+480 (ϵ^3) GP1[0,(s12/(s12+s23)),0,0,x]-480 (ϵ^3) GP1[0,(s12/(s12+s23)),0,1,x]-600 (ϵ^3) GP1[0,(s12/(s12+s23)),1,0,x]+600 (ϵ^3) GP1[0,(s12/(s12+s23)),1,1,x]+120 (ϵ^3) GP1[0,(s12/(s12+s23)),(s12/(s12+s23)),0,x]-120 (ϵ^3) GP1[0,(s12/(s12+s23)),(s12/(s12+s23)),1,x]+960 (ϵ^3) GP1[1,0,0,0,x]-1200 (ϵ^3) GP1[1,0,0,1,x]+240 (ϵ^3) GP1[1,0,0,(s12/(s12+s23)),x]-240 (ϵ^3) GP1[1,0,1,0,x]+240 (ϵ^3) GP1[1,0,1,1,x]-720 (ϵ^3) GP1[1,0,(s12/(s12+s23)),0,x]+720 (ϵ^3) GP1[1,0,(s12/(s12+s23)),1,x]-1200 (ϵ^3) GP1[1,1,0,0,x]+1440 (ϵ^3) GP1[1,1,0,1,x]-240 (ϵ^3) GP1[1,1,0,(s12/(s12+s23)),x]+1320 (ϵ^3) GP1[1,1,1,0,x]-1320 (ϵ^3) GP1[1,1,1,1,x]-120 (ϵ^3) GP1[1,1,(s12/(s12+s23)),0,x]+120 (ϵ^3) GP1[1,1,(s12/(s12+s23)),1,x]+240 (ϵ^3) GP1[1,(s12/(s12+s23)),0,0,x]-240 (ϵ^3) GP1[1,(s12/(s12+s23)),0,1,x]-840 (ϵ^3) GP1[1,(s12/(s12+s23)),1,0,x]+840 (ϵ^3) GP1[1,(s12/(s12+s23)),1,1,x]+600 (ϵ^3) GP1[1,(s12/(s12+s23)),(s12/(s12+s23)),0,x]-600 (ϵ^3) GP1[1,(s12/(s12+s23)),(s12/(s12+s23)),1,x]-480 (ϵ^3) GP1[(s12/(s12+s23)),0,0,0,x]+480 (ϵ^3) GP1[(s12/(s12+s23)),0,0,1,x]+480 (ϵ^3) GP1[(s12/(s12+s23)),0,(s12/(s12+s23)),0,x]-480 (ϵ^3) GP1[(s12/(s12+s23)),0,(s12/(s12+s23)),1,x]+960 (ϵ^3) GP1[(s12/(s12+s23)),1,0,0,x]-960 (ϵ^3) GP1[(s12/(s12+s23)),1,0,1,x]-1200 (ϵ^3) GP1[(s12/(s12+s23)),1,1,0,x]+1200 (ϵ^3) GP1[(s12/(s12+s23)),1,1,1,x]+240 (ϵ^3) GP1[(s12/(s12+s23)),1,(s12/(s12+s23)),0,x]-240 (ϵ^3) GP1[(s12/(s12+s23)),1,(s12/(s12+s23)),1,x]-480 (ϵ^3) GP1[(s12/(s12+s23)),(s12/(s12+s23)),0,0,x]+480 (ϵ^3) GP1[(s12/(s12+s23)),(s12/(s12+s23)),0,1,x]+960 (ϵ^3) GP1[(s12/(s12+s23)),(s12/(s12+s23)),1,0,x]-960 (ϵ^3) GP1[(s12/(s12+s23)),(s12/(s12+s23)),1,1,x]-480 (ϵ^3) GP1[(s12/(s12+s23)),(s12/(s12+s23)),(s12/(s12+s23)),0,x]+480 (ϵ^3) GP1[(s12/(s12+s23)),(s12/(s12+s23)),(s12/(s12+s23)),1,x]+60 Log[(s23/s12)]+20 (π^2) (ϵ^2) Log[(s23/s12)]-120 ϵ GP1[(s12/(s12+s23)),x] Log[(s23/s12)]-40 (π^2) (ϵ^3) GP1[(s12/(s12+s23)),x] Log[(s23/s12)]+240 (ϵ^2) GP1[0,0,x] Log[(s23/s12)]-120 (ϵ^2) GP1[0,1,x] Log[(s23/s12)]+240 (ϵ^3) GP1[(s12/(s12+s23)),x] GP1[0,1,x] Log[(s23/s12)]-240 (ϵ^2) GP1[0,(s12/(s12+s23)),x] Log[(s23/s12)]-480 (ϵ^2) GP1[1,0,x] Log[(s23/s12)]+600 (ϵ^2) GP1[1,1,x] Log[(s23/s12)]-120 (ϵ^2) GP1[1,(s12/(s12+s23)),x] Log[(s23/s12)]+240 (ϵ^2) GP1[(s12/(s12+s23)),0,x] Log[(s23/s12)]-480 (ϵ^2) GP1[(s12/(s12+s23)),1,x] Log[(s23/s12)]+240 (ϵ^2) GP1[(s12/(s12+s23)),(s12/(s12+s23)),x] Log[(s23/s12)]-480 (ϵ^3) GP1[0,0,0,x] Log[(s23/s12)]-240 (ϵ^3) GP1[0,0,1,x] Log[(s23/s12)]+600 (ϵ^3) GP1[0,0,(s12/(s12+s23)),x] Log[(s23/s12)]+360 (ϵ^3) GP1[0,1,1,x] Log[(s23/s12)]-600 (ϵ^3) GP1[0,1,(s12/(s12+s23)),x] Log[(s23/s12)]+480 (ϵ^3) GP1[0,(s12/(s12+s23)),0,x] Log[(s23/s12)]-600 (ϵ^3) GP1[0,(s12/(s12+s23)),1,x] Log[(s23/s12)]+120 (ϵ^3) GP1[0,(s12/(s12+s23)),(s12/(s12+s23)),x] Log[(s23/s12)]+960 (ϵ^3) GP1[1,0,0,x] Log[(s23/s12)]-240 (ϵ^3) GP1[1,0,1,x] Log[(s23/s12)]-720 (ϵ^3) GP1[1,0,(s12/(s12+s23)),x] Log[(s23/s12)]-1200 (ϵ^3) GP1[1,1,0,x] Log[(s23/s12)]+1320 (ϵ^3) GP1[1,1,1,x] Log[(s23/s12)]-120 (ϵ^3) GP1[1,1,(s12/(s12+s23)),x] Log[(s23/s12)]+240 (ϵ^3) GP1[1,(s12/(s12+s23)),0,x] Log[(s23/s12)]-840 (ϵ^3) GP1[1,(s12/(s12+s23)),1,x] Log[(s23/s12)]+600 (ϵ^3) GP1[1,(s12/(s12+s23)),(s12/(s12+s23)),x] Log[(s23/s12)]-480 (ϵ^3) GP1[(s12/(s12+s23)),0,0,x] Log[(s23/s12)]+480 (ϵ^3) GP1[(s12/(s12+s23)),0,(s12/(s12+s23)),x] Log[(s23/s12)]+960 (ϵ^3) GP1[(s12/(s12+s23)),1,0,x] Log[(s23/s12)]-1200 (ϵ^3) GP1[(s12/(s12+s23)),1,1,x] Log[(s23/s12)]+240 (ϵ^3) GP1[(s12/(s12+s23)),1,(s12/(s12+s23)),x] Log[(s23/s12)]-480 (ϵ^3) GP1[(s12/(s12+s23)),(s12/(s12+s23)),0,x] Log[(s23/s12)]+960 (ϵ^3) GP1[(s12/(s12+s23)),(s12/(s12+s23)),1,x] Log[(s23/s12)]-480 (ϵ^3) GP1[(s12/(s12+s23)),(s12/(s12+s23)),(s12/(s12+s23)),x] Log[(s23/s12)]-60 ϵ ((Log[(s23/s12)])^2)-20 (π^2) (ϵ^3) ((Log[(s23/s12)])^2)+120 (ϵ^2) GP1[(s12/(s12+s23)),x] ((Log[(s23/s12)])^2)-240 (ϵ^3) GP1[0,0,x] ((Log[(s23/s12)])^2)+120 (ϵ^3) GP1[0,1,x] ((Log[(s23/s12)])^2)+240 (ϵ^3) GP1[0,(s12/(s12+s23)),x] ((Log[(s23/s12)])^2)+480 (ϵ^3) GP1[1,0,x] ((Log[(s23/s12)])^2)-600 (ϵ^3) GP1[1,1,x] ((Log[(s23/s12)])^2)+120 (ϵ^3) GP1[1,(s12/(s12+s23)),x] ((Log[(s23/s12)])^2)-240 (ϵ^3) GP1[(s12/(s12+s23)),0,x] ((Log[(s23/s12)])^2)+480 (ϵ^3) GP1[(s12/(s12+s23)),1,x] ((Log[(s23/s12)])^2)-240 (ϵ^3) GP1[(s12/(s12+s23)),(s12/(s12+s23)),x] ((Log[(s23/s12)])^2)+40 (ϵ^2) ((Log[(s23/s12)])^3)-80 (ϵ^3) GP1[(s12/(s12+s23)),x] ((Log[(s23/s12)])^3)-20 (ϵ^3) ((Log[(s23/s12)])^4)+120 (ϵ^2) GP1[0,1,x] Log[((s12+s23)/s12)]-240 (ϵ^3) GP1[(s12/(s12+s23)),x] GP1[0,1,x] Log[((s12+s23)/s12)]+120 (ϵ^2) GP1[1,0,x] Log[((s12+s23)/s12)]-240 (ϵ^2) GP1[1,1,x] Log[((s12+s23)/s12)]+240 (ϵ^3) GP1[(s12/(s12+s23)),x] GP1[1,1,x] Log[((s12+s23)/s12)]-120 (ϵ^3) GP1[0,1,0,x] Log[((s12+s23)/s12)]+480 (ϵ^3) GP1[0,1,1,x] Log[((s12+s23)/s12)]-240 (ϵ^3) GP1[1,0,0,x] Log[((s12+s23)/s12)]+600 (ϵ^3) GP1[1,0,1,x] Log[((s12+s23)/s12)]-240 (ϵ^3) GP1[1,0,(s12/(s12+s23)),x] Log[((s12+s23)/s12)]+720 (ϵ^3) GP1[1,1,0,x] Log[((s12+s23)/s12)]-1440 (ϵ^3) GP1[1,1,1,x] Log[((s12+s23)/s12)]+240 (ϵ^3) GP1[1,1,(s12/(s12+s23)),x] Log[((s12+s23)/s12)]-240 (ϵ^3) GP1[1,(s12/(s12+s23)),0,x] Log[((s12+s23)/s12)]+240 (ϵ^3) GP1[1,(s12/(s12+s23)),1,x] Log[((s12+s23)/s12)]-240 (ϵ^3) GP1[(s12/(s12+s23)),1,0,x] Log[((s12+s23)/s12)]+240 (ϵ^3) GP1[(s12/(s12+s23)),1,1,x] Log[((s12+s23)/s12)]-240 (ϵ^3) GP1[0,1,x] Log[(s23/s12)] Log[((s12+s23)/s12)]-240 (ϵ^3) GP1[1,0,x] Log[(s23/s12)] Log[((s12+s23)/s12)]+480 (ϵ^3) GP1[1,1,x] Log[(s23/s12)] Log[((s12+s23)/s12)]-240 (ϵ^3) GP1[1,(s12/(s12+s23)),x] Log[(s23/s12)] Log[((s12+s23)/s12)]-240 (ϵ^3) GP1[(s12/(s12+s23)),1,x] Log[(s23/s12)] Log[((s12+s23)/s12)]+60 (ϵ^3) GP1[0,1,x] ((Log[((s12+s23)/s12)])^2)+60 (ϵ^3) GP1[1,0,x] ((Log[((s12+s23)/s12)])^2)-120 (ϵ^3) GP1[1,1,x] ((Log[((s12+s23)/s12)])^2)+60 (ϵ^2) ((GP1[1,x])^2) Log[((s12+s23)/s12)] (2-4 ϵ Log[(s23/s12)]+ϵ Log[((s12+s23)/s12)])+480 (ϵ^2) Zeta[3]-960 (ϵ^3) GP1[(s12/(s12+s23)),x] Zeta[3]+480 (ϵ^3) Log[(s23/s12)] Zeta[3]-20 GP1[0,x] (-3-(π^2) (ϵ^2)+6 (ϵ^3) GP1[0,0,1,x]+12 (ϵ^3) GP1[0,1,1,x]+6 ϵ Log[(s23/s12)]+2 (π^2) (ϵ^3) Log[(s23/s12)]-6 (ϵ^2) ((Log[(s23/s12)])^2)+4 (ϵ^3) ((Log[(s23/s12)])^3)+6 (ϵ^2) GP1[1,x] Log[((s12+s23)/s12)]+12 (ϵ^3) GP1[1,1,x] Log[((s12+s23)/s12)]-12 (ϵ^3) GP1[1,x] Log[(s23/s12)] Log[((s12+s23)/s12)]+3 (ϵ^3) GP1[1,x] ((Log[((s12+s23)/s12)])^2)+6 (ϵ^2) GP1[0,1,x] (1-2 ϵ Log[(s23/s12)]+ϵ Log[((s12+s23)/s12)])-24 (ϵ^3) Zeta[3])+20 GP1[1,x] (-3+(π^2) (ϵ^2)+30 (ϵ^3) GP1[0,0,1,x]-12 (ϵ^3) GP1[0,0,(s12/(s12+s23)),x]+12 (ϵ^3) GP1[0,1,0,x]-12 (ϵ^3) GP1[0,1,1,x]-12 (ϵ^3) GP1[0,(s12/(s12+s23)),0,x]+12 (ϵ^3) GP1[0,(s12/(s12+s23)),1,x]-12 (ϵ^3) GP1[1,0,1,x]+12 (ϵ^3) GP1[1,0,(s12/(s12+s23)),x]+12 ϵ Log[(s23/s12)]+4 (π^2) (ϵ^3) Log[(s23/s12)]-12 (ϵ^3) GP1[0,(s12/(s12+s23)),x] Log[(s23/s12)]-12 (ϵ^2) ((Log[(s23/s12)])^2)+8 (ϵ^3) ((Log[(s23/s12)])^3)+12 (ϵ^3) GP1[0,0,x] Log[((s12+s23)/s12)]+12 (ϵ^3) GP1[0,(s12/(s12+s23)),x] Log[((s12+s23)/s12)]-12 (ϵ^3) GP1[1,0,x] Log[((s12+s23)/s12)]+24 (ϵ^3) GP1[1,1,x] Log[((s12+s23)/s12)]-12 (ϵ^3) GP1[1,(s12/(s12+s23)),x] Log[((s12+s23)/s12)]+12 (ϵ^3) GP1[(s12/(s12+s23)),0,x] Log[((s12+s23)/s12)]-12 (ϵ^3) GP1[(s12/(s12+s23)),1,x] Log[((s12+s23)/s12)]-6 (ϵ^2) GP1[0,1,x] (-1+2 ϵ Log[(s23/s12)]+ϵ Log[((s12+s23)/s12)])-12 (ϵ^3) GP1[(s12/(s12+s23)),x] (GP1[0,-(s12/s23),1]-Log[(s23/s12)] Log[((s12+s23)/s12)])+24 (ϵ^3) Zeta[3])),G[0,{1,1,1,0,1,0,1,1,1}]->(1/(60 s23 x (ϵ^4) ((Gamma[1-2 ϵ])^2)))(E^(2 EulerGamma ϵ)) (((-s12))^(-2 (1+ϵ))) (((1-x))^(-2 ϵ)) ((Gamma[1-ϵ])^4) ((Gamma[1+ϵ])^2) (60+5 (π^2) (ϵ^2)+4 (π^4) (ϵ^4)-20 (π^2) (ϵ^3) GP1[(s12/(s12+s23)),x]+240 (ϵ^2) GP1[0,0,x]+20 (π^2) (ϵ^4) GP1[0,0,x]-60 (ϵ^2) GP1[0,1,x]+10 (π^2) (ϵ^4) GP1[0,1,x]+720 (ϵ^4) GP1[0,0,x] GP1[0,1,x]-840 (ϵ^4) ((GP1[0,1,x])^2)-360 (ϵ^4) GP1[0,1,x] GP1[0,-(s12/s23),1]-30 (π^2) (ϵ^4) GP1[0,(s12/(s12+s23)),x]+120 (ϵ^4) GP1[0,1,x] GP1[0,(s12/(s12+s23)),x]-180 (ϵ^2) GP1[1,0,x]-840 (ϵ^4) GP1[0,1,x] GP1[1,0,x]-360 (ϵ^4) GP1[0,-(s12/s23),1] GP1[1,0,x]+240 (ϵ^2) GP1[1,1,x]+70 (π^2) (ϵ^4) GP1[1,1,x]+240 (ϵ^4) GP1[0,0,x] GP1[1,1,x]+720 (ϵ^4) GP1[0,1,x] GP1[1,1,x]+720 (ϵ^4) GP1[0,-(s12/s23),1] GP1[1,1,x]-120 (ϵ^4) GP1[0,(s12/(s12+s23)),x] GP1[1,1,x]-240 (ϵ^4) GP1[1,0,x] GP1[1,1,x]+240 (ϵ^4) ((GP1[1,1,x])^2)-50 (π^2) (ϵ^4) GP1[1,(s12/(s12+s23)),x]+120 (ϵ^4) GP1[0,-(s12/s23),1] GP1[1,(s12/(s12+s23)),x]-60 (ϵ^2) GP1[(s12/(s12+s23)),0,x]-20 (π^2) (ϵ^4) GP1[(s12/(s12+s23)),0,x]+120 (ϵ^4) GP1[0,1,x] GP1[(s12/(s12+s23)),0,x]+60 (ϵ^2) GP1[(s12/(s12+s23)),1,x]-20 (π^2) (ϵ^4) GP1[(s12/(s12+s23)),1,x]-120 (ϵ^4) GP1[0,1,x] GP1[(s12/(s12+s23)),1,x]+120 (ϵ^4) GP1[0,-(s12/s23),1] GP1[(s12/(s12+s23)),1,x]+40 (π^2) (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),x]-480 (ϵ^3) GP1[0,0,0,x]+840 (ϵ^3) GP1[0,0,1,x]-120 (ϵ^4) GP1[(s12/(s12+s23)),x] GP1[0,0,1,x]+300 (ϵ^3) GP1[0,1,0,x]-120 (ϵ^3) GP1[0,1,1,x]+120 (ϵ^4) GP1[(s12/(s12+s23)),x] GP1[0,1,1,x]+180 (ϵ^3) GP1[0,(s12/(s12+s23)),0,x]-180 (ϵ^3) GP1[0,(s12/(s12+s23)),1,x]+360 (ϵ^3) GP1[1,0,0,x]-360 (ϵ^3) GP1[1,0,1,x]+60 (ϵ^3) GP1[1,1,0,x]-120 (ϵ^3) GP1[1,1,1,x]-420 (ϵ^3) GP1[1,(s12/(s12+s23)),0,x]+420 (ϵ^3) GP1[1,(s12/(s12+s23)),1,x]+120 (ϵ^3) GP1[(s12/(s12+s23)),0,0,x]-120 (ϵ^3) GP1[(s12/(s12+s23)),0,1,x]-240 (ϵ^3) GP1[(s12/(s12+s23)),1,0,x]+240 (ϵ^3) GP1[(s12/(s12+s23)),1,1,x]+120 (ϵ^3) GP1[(s12/(s12+s23)),(s12/(s12+s23)),0,x]-120 (ϵ^3) GP1[(s12/(s12+s23)),(s12/(s12+s23)),1,x]+960 (ϵ^4) GP1[0,0,0,0,x]-240 (ϵ^4) GP1[0,0,0,1,x]-600 (ϵ^4) GP1[0,0,1,0,x]+1140 (ϵ^4) GP1[0,0,1,1,x]-360 (ϵ^4) GP1[0,0,(s12/(s12+s23)),0,x]+360 (ϵ^4) GP1[0,0,(s12/(s12+s23)),1,x]-600 (ϵ^4) GP1[0,1,0,0,x]+780 (ϵ^4) GP1[0,1,0,1,x]+420 (ϵ^4) GP1[0,1,1,0,x]-600 (ϵ^4) GP1[0,1,1,1,x]+180 (ϵ^4) GP1[0,1,(s12/(s12+s23)),0,x]-180 (ϵ^4) GP1[0,1,(s12/(s12+s23)),1,x]-360 (ϵ^4) GP1[0,(s12/(s12+s23)),0,0,x]+360 (ϵ^4) GP1[0,(s12/(s12+s23)),0,1,x]+180 (ϵ^4) GP1[0,(s12/(s12+s23)),1,0,x]-180 (ϵ^4) GP1[0,(s12/(s12+s23)),1,1,x]+180 (ϵ^4) GP1[0,(s12/(s12+s23)),(s12/(s12+s23)),0,x]-180 (ϵ^4) GP1[0,(s12/(s12+s23)),(s12/(s12+s23)),1,x]-720 (ϵ^4) GP1[1,0,0,0,x]+600 (ϵ^4) GP1[1,0,0,1,x]+120 (ϵ^4) GP1[1,0,0,(s12/(s12+s23)),x]+120 (ϵ^4) GP1[1,0,1,0,x]-300 (ϵ^4) GP1[1,0,1,1,x]+600 (ϵ^4) GP1[1,0,(s12/(s12+s23)),0,x]-600 (ϵ^4) GP1[1,0,(s12/(s12+s23)),1,x]-120 (ϵ^4) GP1[1,1,0,0,x]+60 (ϵ^4) GP1[1,1,0,1,x]-120 (ϵ^4) GP1[1,1,0,(s12/(s12+s23)),x]+1260 (ϵ^4) GP1[1,1,1,0,x]-1200 (ϵ^4) GP1[1,1,1,1,x]-1140 (ϵ^4) GP1[1,1,(s12/(s12+s23)),0,x]+1140 (ϵ^4) GP1[1,1,(s12/(s12+s23)),1,x]+840 (ϵ^4) GP1[1,(s12/(s12+s23)),0,0,x]-840 (ϵ^4) GP1[1,(s12/(s12+s23)),0,1,x]-1140 (ϵ^4) GP1[1,(s12/(s12+s23)),1,0,x]+1140 (ϵ^4) GP1[1,(s12/(s12+s23)),1,1,x]+300 (ϵ^4) GP1[1,(s12/(s12+s23)),(s12/(s12+s23)),0,x]-300 (ϵ^4) GP1[1,(s12/(s12+s23)),(s12/(s12+s23)),1,x]-240 (ϵ^4) GP1[(s12/(s12+s23)),0,0,0,x]+240 (ϵ^4) GP1[(s12/(s12+s23)),0,0,1,x]+240 (ϵ^4) GP1[(s12/(s12+s23)),0,(s12/(s12+s23)),0,x]-240 (ϵ^4) GP1[(s12/(s12+s23)),0,(s12/(s12+s23)),1,x]+480 (ϵ^4) GP1[(s12/(s12+s23)),1,0,0,x]-480 (ϵ^4) GP1[(s12/(s12+s23)),1,0,1,x]-600 (ϵ^4) GP1[(s12/(s12+s23)),1,1,0,x]+600 (ϵ^4) GP1[(s12/(s12+s23)),1,1,1,x]+120 (ϵ^4) GP1[(s12/(s12+s23)),1,(s12/(s12+s23)),0,x]-120 (ϵ^4) GP1[(s12/(s12+s23)),1,(s12/(s12+s23)),1,x]-240 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),0,0,x]+240 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),0,1,x]+480 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),1,0,x]-480 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),1,1,x]-240 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),(s12/(s12+s23)),0,x]+240 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),(s12/(s12+s23)),1,x]-120 ϵ Log[(s23/s12)]-10 (π^2) (ϵ^3) Log[(s23/s12)]-60 (ϵ^2) GP1[(s12/(s12+s23)),x] Log[(s23/s12)]-20 (π^2) (ϵ^4) GP1[(s12/(s12+s23)),x] Log[(s23/s12)]-480 (ϵ^3) GP1[0,0,x] Log[(s23/s12)]-60 (ϵ^3) GP1[0,1,x] Log[(s23/s12)]+120 (ϵ^4) GP1[(s12/(s12+s23)),x] GP1[0,1,x] Log[(s23/s12)]+180 (ϵ^3) GP1[0,(s12/(s12+s23)),x] Log[(s23/s12)]+360 (ϵ^3) GP1[1,0,x] Log[(s23/s12)]-60 (ϵ^3) GP1[1,1,x] Log[(s23/s12)]-420 (ϵ^3) GP1[1,(s12/(s12+s23)),x] Log[(s23/s12)]+120 (ϵ^3) GP1[(s12/(s12+s23)),0,x] Log[(s23/s12)]-240 (ϵ^3) GP1[(s12/(s12+s23)),1,x] Log[(s23/s12)]+120 (ϵ^3) GP1[(s12/(s12+s23)),(s12/(s12+s23)),x] Log[(s23/s12)]+960 (ϵ^4) GP1[0,0,0,x] Log[(s23/s12)]-1320 (ϵ^4) GP1[0,0,1,x] Log[(s23/s12)]-360 (ϵ^4) GP1[0,0,(s12/(s12+s23)),x] Log[(s23/s12)]-600 (ϵ^4) GP1[0,1,0,x] Log[(s23/s12)]+60 (ϵ^4) GP1[0,1,1,x] Log[(s23/s12)]+180 (ϵ^4) GP1[0,1,(s12/(s12+s23)),x] Log[(s23/s12)]-360 (ϵ^4) GP1[0,(s12/(s12+s23)),0,x] Log[(s23/s12)]+180 (ϵ^4) GP1[0,(s12/(s12+s23)),1,x] Log[(s23/s12)]+180 (ϵ^4) GP1[0,(s12/(s12+s23)),(s12/(s12+s23)),x] Log[(s23/s12)]-720 (ϵ^4) GP1[1,0,0,x] Log[(s23/s12)]+120 (ϵ^4) GP1[1,0,1,x] Log[(s23/s12)]+600 (ϵ^4) GP1[1,0,(s12/(s12+s23)),x] Log[(s23/s12)]-120 (ϵ^4) GP1[1,1,0,x] Log[(s23/s12)]+1380 (ϵ^4) GP1[1,1,1,x] Log[(s23/s12)]-1140 (ϵ^4) GP1[1,1,(s12/(s12+s23)),x] Log[(s23/s12)]+840 (ϵ^4) GP1[1,(s12/(s12+s23)),0,x] Log[(s23/s12)]-1140 (ϵ^4) GP1[1,(s12/(s12+s23)),1,x] Log[(s23/s12)]+300 (ϵ^4) GP1[1,(s12/(s12+s23)),(s12/(s12+s23)),x] Log[(s23/s12)]-240 (ϵ^4) GP1[(s12/(s12+s23)),0,0,x] Log[(s23/s12)]+240 (ϵ^4) GP1[(s12/(s12+s23)),0,(s12/(s12+s23)),x] Log[(s23/s12)]+480 (ϵ^4) GP1[(s12/(s12+s23)),1,0,x] Log[(s23/s12)]-600 (ϵ^4) GP1[(s12/(s12+s23)),1,1,x] Log[(s23/s12)]+120 (ϵ^4) GP1[(s12/(s12+s23)),1,(s12/(s12+s23)),x] Log[(s23/s12)]-240 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),0,x] Log[(s23/s12)]+480 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),1,x] Log[(s23/s12)]-240 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),(s12/(s12+s23)),x] Log[(s23/s12)]+120 (ϵ^2) ((Log[(s23/s12)])^2)+10 (π^2) (ϵ^4) ((Log[(s23/s12)])^2)+60 (ϵ^3) GP1[(s12/(s12+s23)),x] ((Log[(s23/s12)])^2)+480 (ϵ^4) GP1[0,0,x] ((Log[(s23/s12)])^2)+60 (ϵ^4) GP1[0,1,x] ((Log[(s23/s12)])^2)-180 (ϵ^4) GP1[0,(s12/(s12+s23)),x] ((Log[(s23/s12)])^2)-360 (ϵ^4) GP1[1,0,x] ((Log[(s23/s12)])^2)+60 (ϵ^4) GP1[1,1,x] ((Log[(s23/s12)])^2)+420 (ϵ^4) GP1[1,(s12/(s12+s23)),x] ((Log[(s23/s12)])^2)-120 (ϵ^4) GP1[(s12/(s12+s23)),0,x] ((Log[(s23/s12)])^2)+240 (ϵ^4) GP1[(s12/(s12+s23)),1,x] ((Log[(s23/s12)])^2)-120 (ϵ^4) GP1[(s12/(s12+s23)),(s12/(s12+s23)),x] ((Log[(s23/s12)])^2)-80 (ϵ^3) ((Log[(s23/s12)])^3)-40 (ϵ^4) GP1[(s12/(s12+s23)),x] ((Log[(s23/s12)])^3)+40 (ϵ^4) ((Log[(s23/s12)])^4)+120 (ϵ^3) GP1[0,1,x] Log[((s12+s23)/s12)]-120 (ϵ^4) GP1[(s12/(s12+s23)),x] GP1[0,1,x] Log[((s12+s23)/s12)]+120 (ϵ^3) GP1[1,0,x] Log[((s12+s23)/s12)]-240 (ϵ^3) GP1[1,1,x] Log[((s12+s23)/s12)]+120 (ϵ^4) GP1[(s12/(s12+s23)),x] GP1[1,1,x] Log[((s12+s23)/s12)]+240 (ϵ^4) GP1[0,0,1,x] Log[((s12+s23)/s12)]+120 (ϵ^4) GP1[0,1,1,x] Log[((s12+s23)/s12)]-240 (ϵ^4) GP1[1,0,0,x] Log[((s12+s23)/s12)]+360 (ϵ^4) GP1[1,0,1,x] Log[((s12+s23)/s12)]-120 (ϵ^4) GP1[1,0,(s12/(s12+s23)),x] Log[((s12+s23)/s12)]+600 (ϵ^4) GP1[1,1,0,x] Log[((s12+s23)/s12)]-1080 (ϵ^4) GP1[1,1,1,x] Log[((s12+s23)/s12)]+120 (ϵ^4) GP1[1,1,(s12/(s12+s23)),x] Log[((s12+s23)/s12)]-120 (ϵ^4) GP1[1,(s12/(s12+s23)),0,x] Log[((s12+s23)/s12)]+120 (ϵ^4) GP1[1,(s12/(s12+s23)),1,x] Log[((s12+s23)/s12)]-120 (ϵ^4) GP1[(s12/(s12+s23)),1,0,x] Log[((s12+s23)/s12)]+120 (ϵ^4) GP1[(s12/(s12+s23)),1,1,x] Log[((s12+s23)/s12)]-240 (ϵ^4) GP1[0,1,x] Log[(s23/s12)] Log[((s12+s23)/s12)]-240 (ϵ^4) GP1[1,0,x] Log[(s23/s12)] Log[((s12+s23)/s12)]+480 (ϵ^4) GP1[1,1,x] Log[(s23/s12)] Log[((s12+s23)/s12)]-120 (ϵ^4) GP1[1,(s12/(s12+s23)),x] Log[(s23/s12)] Log[((s12+s23)/s12)]-120 (ϵ^4) GP1[(s12/(s12+s23)),1,x] Log[(s23/s12)] Log[((s12+s23)/s12)]+60 (ϵ^4) GP1[0,1,x] ((Log[((s12+s23)/s12)])^2)+60 (ϵ^4) GP1[1,0,x] ((Log[((s12+s23)/s12)])^2)-120 (ϵ^4) GP1[1,1,x] ((Log[((s12+s23)/s12)])^2)+20 (ϵ^2) ((GP1[1,x])^2) (12+(π^2) (ϵ^2)-18 (ϵ^2) GP1[0,-(s12/s23),1]+24 (ϵ^2) ((Log[(s23/s12)])^2)+6 ϵ Log[((s12+s23)/s12)]+3 (ϵ^2) ((Log[((s12+s23)/s12)])^2)-12 ϵ Log[(s23/s12)] (2+ϵ Log[((s12+s23)/s12)]))-150 (ϵ^3) Zeta[3]-480 (ϵ^4) GP1[(s12/(s12+s23)),x] Zeta[3]+300 (ϵ^4) Log[(s23/s12)] Zeta[3]-10 ϵ GP1[0,x] (12+(π^2) (ϵ^2)+12 (ϵ^2) GP1[1,1,x]+72 (ϵ^3) GP1[0,0,1,x]+36 (ϵ^3) GP1[0,1,1,x]-12 (ϵ^3) GP1[1,1,1,x]-24 ϵ Log[(s23/s12)]-2 (π^2) (ϵ^3) Log[(s23/s12)]-24 (ϵ^3) GP1[1,1,x] Log[(s23/s12)]+24 (ϵ^2) ((Log[(s23/s12)])^2)-16 (ϵ^3) ((Log[(s23/s12)])^3)+12 (ϵ^3) GP1[1,1,x] Log[((s12+s23)/s12)]+12 (ϵ^2) GP1[0,1,x] (3-6 ϵ Log[(s23/s12)]+2 ϵ Log[((s12+s23)/s12)])+2 ϵ GP1[1,x] (12+(π^2) (ϵ^2)-18 (ϵ^2) GP1[0,-(s12/s23),1]+24 (ϵ^2) ((Log[(s23/s12)])^2)+6 ϵ Log[((s12+s23)/s12)]+3 (ϵ^2) ((Log[((s12+s23)/s12)])^2)-12 ϵ Log[(s23/s12)] (2+ϵ Log[((s12+s23)/s12)]))-30 (ϵ^3) Zeta[3])-20 ϵ GP1[1,x] (-12-2 (π^2) (ϵ^2)+6 (ϵ^3) GP1[(s12/(s12+s23)),x] GP1[0,-(s12/s23),1]+24 (ϵ^2) GP1[1,0,x]-30 (ϵ^2) GP1[1,1,x]+48 (ϵ^3) GP1[0,0,0,x]-96 (ϵ^3) GP1[0,0,1,x]+6 (ϵ^3) GP1[0,0,(s12/(s12+s23)),x]-54 (ϵ^3) GP1[0,1,0,x]+42 (ϵ^3) GP1[0,1,1,x]+6 (ϵ^3) GP1[0,(s12/(s12+s23)),0,x]-6 (ϵ^3) GP1[0,(s12/(s12+s23)),1,x]-48 (ϵ^3) GP1[1,0,0,x]+54 (ϵ^3) GP1[1,0,1,x]-6 (ϵ^3) GP1[1,0,(s12/(s12+s23)),x]+48 (ϵ^3) GP1[1,1,0,x]-42 (ϵ^3) GP1[1,1,1,x]+21 ϵ Log[(s23/s12)]+(π^2) (ϵ^3) Log[(s23/s12)]+6 (ϵ^3) GP1[0,(s12/(s12+s23)),x] Log[(s23/s12)]-48 (ϵ^3) GP1[1,0,x] Log[(s23/s12)]+60 (ϵ^3) GP1[1,1,x] Log[(s23/s12)]-21 (ϵ^2) ((Log[(s23/s12)])^2)+14 (ϵ^3) ((Log[(s23/s12)])^3)+6 (ϵ^2) GP1[0,1,x] (1-2 ϵ Log[(s23/s12)])-6 (ϵ^3) GP1[0,(s12/(s12+s23)),x] Log[((s12+s23)/s12)]+12 (ϵ^3) GP1[1,0,x] Log[((s12+s23)/s12)]-18 (ϵ^3) GP1[1,1,x] Log[((s12+s23)/s12)]+6 (ϵ^3) GP1[1,(s12/(s12+s23)),x] Log[((s12+s23)/s12)]-6 (ϵ^3) GP1[(s12/(s12+s23)),0,x] Log[((s12+s23)/s12)]+6 (ϵ^3) GP1[(s12/(s12+s23)),1,x] Log[((s12+s23)/s12)]-6 (ϵ^3) GP1[(s12/(s12+s23)),x] Log[(s23/s12)] Log[((s12+s23)/s12)]+12 (ϵ^2) GP1[0,0,x] (-2+4 ϵ Log[(s23/s12)]-ϵ Log[((s12+s23)/s12)])+6 (ϵ^3) Zeta[3])),G[0,{1,1,1,-1,1,0,1,1,1}]->-(1/(6 x (ϵ^3) ((Gamma[1-2 ϵ])^2)))(E^(2 EulerGamma ϵ)) (((-s12))^(-2 (1+ϵ))) (((1-x))^(-2 ϵ)) ((Gamma[1-ϵ])^4) ((Gamma[1+ϵ])^2) (2 ϵ ((GP1[1,x])^2) (-6+(π^2) (ϵ^2)+6 (ϵ^2) GP1[0,-(s12/s23),1]-12 (ϵ^2) ((Log[(s23/s12)])^2)-12 ϵ Log[((s12+s23)/s12)]-15 (ϵ^2) ((Log[((s12+s23)/s12)])^2)+12 ϵ Log[(s23/s12)] (1+2 ϵ Log[((s12+s23)/s12)]))+ϵ (48 (ϵ^2) ((GP1[0,1,x])^2)+12 (ϵ^2) GP1[0,-(s12/s23),1] (GP1[1,0,x]-2 GP1[1,1,x])-12 GP1[1,1,x]-10 (π^2) (ϵ^2) GP1[1,1,x]+12 ϵ GP1[0,x] GP1[1,1,x]-24 (ϵ^2) GP1[0,0,x] GP1[1,1,x]+24 (ϵ^2) GP1[1,0,x] GP1[1,1,x]-24 (ϵ^2) ((GP1[1,1,x])^2)+2 (π^2) (ϵ^2) GP1[1,(s12/(s12+s23)),x]-21 ϵ GP1[0,0,1,x]+48 (ϵ^2) GP1[0,x] GP1[0,0,1,x]-24 ϵ GP1[0,1,1,x]+24 (ϵ^2) GP1[0,x] GP1[0,1,1,x]-12 ϵ GP1[1,0,1,x]+24 (ϵ^2) GP1[0,x] GP1[1,0,1,x]-24 ϵ GP1[1,1,0,x]+18 ϵ GP1[1,1,1,x]-12 (ϵ^2) GP1[0,x] GP1[1,1,1,x]+24 ϵ GP1[1,(s12/(s12+s23)),0,x]-24 ϵ GP1[1,(s12/(s12+s23)),1,x]-51 (ϵ^2) GP1[0,0,0,1,x]-12 (ϵ^2) GP1[0,0,1,1,x]-24 (ϵ^2) GP1[0,1,0,1,x]-18 (ϵ^2) GP1[0,1,1,1,x]-12 (ϵ^2) GP1[1,0,0,1,x]-12 (ϵ^2) GP1[1,0,1,0,x]+6 (ϵ^2) GP1[1,0,1,1,x]+12 (ϵ^2) GP1[1,0,(s12/(s12+s23)),0,x]-12 (ϵ^2) GP1[1,0,(s12/(s12+s23)),1,x]+48 (ϵ^2) GP1[1,1,0,0,x]-30 (ϵ^2) GP1[1,1,0,1,x]-120 (ϵ^2) GP1[1,1,1,0,x]+90 (ϵ^2) GP1[1,1,1,1,x]+72 (ϵ^2) GP1[1,1,(s12/(s12+s23)),0,x]-72 (ϵ^2) GP1[1,1,(s12/(s12+s23)),1,x]-48 (ϵ^2) GP1[1,(s12/(s12+s23)),0,0,x]+48 (ϵ^2) GP1[1,(s12/(s12+s23)),0,1,x]+60 (ϵ^2) GP1[1,(s12/(s12+s23)),1,0,x]-60 (ϵ^2) GP1[1,(s12/(s12+s23)),1,1,x]-12 (ϵ^2) GP1[1,(s12/(s12+s23)),(s12/(s12+s23)),0,x]+12 (ϵ^2) GP1[1,(s12/(s12+s23)),(s12/(s12+s23)),1,x]-12 ϵ GP1[1,1,x] Log[(s23/s12)]-24 (ϵ^2) GP1[0,x] GP1[1,1,x] Log[(s23/s12)]+24 ϵ GP1[1,(s12/(s12+s23)),x] Log[(s23/s12)]+48 (ϵ^2) GP1[0,0,1,x] Log[(s23/s12)]+24 (ϵ^2) GP1[0,1,1,x] Log[(s23/s12)]+12 (ϵ^2) GP1[1,0,1,x] Log[(s23/s12)]+12 (ϵ^2) GP1[1,0,(s12/(s12+s23)),x] Log[(s23/s12)]+48 (ϵ^2) GP1[1,1,0,x] Log[(s23/s12)]-132 (ϵ^2) GP1[1,1,1,x] Log[(s23/s12)]+72 (ϵ^2) GP1[1,1,(s12/(s12+s23)),x] Log[(s23/s12)]-48 (ϵ^2) GP1[1,(s12/(s12+s23)),0,x] Log[(s23/s12)]+60 (ϵ^2) GP1[1,(s12/(s12+s23)),1,x] Log[(s23/s12)]-12 (ϵ^2) GP1[1,(s12/(s12+s23)),(s12/(s12+s23)),x] Log[(s23/s12)]+12 (ϵ^2) GP1[1,1,x] ((Log[(s23/s12)])^2)-24 (ϵ^2) GP1[1,(s12/(s12+s23)),x] ((Log[(s23/s12)])^2)-24 ϵ GP1[1,0,x] Log[((s12+s23)/s12)]+48 ϵ GP1[1,1,x] Log[((s12+s23)/s12)]+24 (ϵ^2) GP1[0,x] GP1[1,1,x] Log[((s12+s23)/s12)]-48 (ϵ^2) GP1[0,0,1,x] Log[((s12+s23)/s12)]-24 (ϵ^2) GP1[0,1,1,x] Log[((s12+s23)/s12)]+48 (ϵ^2) GP1[1,0,0,x] Log[((s12+s23)/s12)]-72 (ϵ^2) GP1[1,0,1,x] Log[((s12+s23)/s12)]-120 (ϵ^2) GP1[1,1,0,x] Log[((s12+s23)/s12)]+216 (ϵ^2) GP1[1,1,1,x] Log[((s12+s23)/s12)]+48 (ϵ^2) GP1[1,0,x] Log[(s23/s12)] Log[((s12+s23)/s12)]-96 (ϵ^2) GP1[1,1,x] Log[(s23/s12)] Log[((s12+s23)/s12)]-30 (ϵ^2) GP1[1,0,x] ((Log[((s12+s23)/s12)])^2)+60 (ϵ^2) GP1[1,1,x] ((Log[((s12+s23)/s12)])^2)+GP1[0,1,x] (-15+2 (π^2) (ϵ^2)-48 (ϵ^2) GP1[0,0,x]+12 (ϵ^2) GP1[0,-(s12/s23),1]+48 (ϵ^2) GP1[1,0,x]-24 (ϵ^2) GP1[1,1,x]+24 ϵ Log[(s23/s12)]-24 (ϵ^2) ((Log[(s23/s12)])^2)-24 ϵ Log[((s12+s23)/s12)]+48 (ϵ^2) Log[(s23/s12)] Log[((s12+s23)/s12)]-30 (ϵ^2) ((Log[((s12+s23)/s12)])^2)+24 ϵ GP1[0,x] (1-2 ϵ Log[(s23/s12)]+2 ϵ Log[((s12+s23)/s12)])))-GP1[1,x] (9+2 (π^2) (ϵ^2)-24 (ϵ^2) GP1[1,0,x]+36 (ϵ^2) GP1[1,1,x]-48 (ϵ^3) GP1[0,0,0,x]+96 (ϵ^3) GP1[0,0,1,x]+48 (ϵ^3) GP1[0,1,0,x]-24 (ϵ^3) GP1[0,1,1,x]+48 (ϵ^3) GP1[1,0,0,x]-24 (ϵ^3) GP1[1,0,1,x]-48 (ϵ^3) GP1[1,1,0,x]+36 (ϵ^3) GP1[1,1,1,x]-12 ϵ Log[(s23/s12)]+2 (π^2) (ϵ^3) Log[(s23/s12)]+48 (ϵ^3) GP1[1,0,x] Log[(s23/s12)]-72 (ϵ^3) GP1[1,1,x] Log[(s23/s12)]+12 (ϵ^2) ((Log[(s23/s12)])^2)-8 (ϵ^3) ((Log[(s23/s12)])^3)-48 (ϵ^3) GP1[1,0,x] Log[((s12+s23)/s12)]+72 (ϵ^3) GP1[1,1,x] Log[((s12+s23)/s12)]+24 (ϵ^2) GP1[0,0,x] (1-2 ϵ Log[(s23/s12)]+2 ϵ Log[((s12+s23)/s12)])+2 ϵ GP1[0,x] (-6+(π^2) (ϵ^2)+6 (ϵ^2) GP1[0,-(s12/s23),1]-12 (ϵ^2) ((Log[(s23/s12)])^2)-12 ϵ Log[((s12+s23)/s12)]-15 (ϵ^2) ((Log[((s12+s23)/s12)])^2)+12 ϵ Log[(s23/s12)] (1+2 ϵ Log[((s12+s23)/s12)]))-6 (ϵ^3) Zeta[3]))};

Limit x to zero

MI1xlimitzero={G[0,{0,0,1,0,1,0,0,0,1}]->-(s12/(4 ϵ))+(1/8) s12 (-13+4 Log[-s12])+(1/48) s12 (-345+2 (π^2)+156 Log[-s12]-24 ((Log[-s12])^2)) ϵ+(1/96) s12 (-2595+26 (π^2)+(1380-8 (π^2)) Log[-s12]-312 ((Log[-s12])^2)+32 ((Log[-s12])^3)+256 Zeta[3]) (ϵ^2)+(1/960) s12 (-89565+1150 (π^2)+38 (π^4)+40 (-345+2 (π^2)) ((Log[-s12])^2)+2080 ((Log[-s12])^3)-160 ((Log[-s12])^4)+16640 Zeta[3]-20 Log[-s12] (-2595+26 (π^2)+256 Zeta[3])) (ϵ^3)+((O[ϵ])^4),G[0,{0,1,0,0,0,0,1,0,1}]->((s12 (-1+x))/(4 ϵ))-(1/8) s12 (-1+x) (-13+4 Log[-s12])-(1/48) (s12 (-1+x) (-345+2 (π^2)+156 Log[-s12]-24 ((Log[-s12])^2))) ϵ+(1/96) s12 (-1+x) (2595-26 (π^2)+4 (-345+2 (π^2)) Log[-s12]+312 ((Log[-s12])^2)-32 ((Log[-s12])^3)-256 Zeta[3]) (ϵ^2)-(1/960) (s12 (-1+x) (-89565+1150 (π^2)+38 (π^4)+40 (-345+2 (π^2)) ((Log[-s12])^2)+2080 ((Log[-s12])^3)-160 ((Log[-s12])^4)+16640 Zeta[3]-20 Log[-s12] (-2595+26 (π^2)+256 Zeta[3]))) (ϵ^3)+((O[ϵ])^4),G[0,{0,1,0,0,0,0,0,1,1}]->-((s23 x)/(4 ϵ))+(1/8) s23 x (-13+4 Log[-s23]+4 Log[x])+(1/48) s23 x (-345+2 (π^2)+156 Log[-s23]-24 ((Log[-s23])^2)+(156-48 Log[-s23]) Log[x]-24 ((Log[x])^2)) ϵ+(1/96) s23 x (-2595+26 (π^2)+1380 Log[-s23]-8 (π^2) Log[-s23]-312 ((Log[-s23])^2)+32 ((Log[-s23])^3)+(1380-8 (π^2)-624 Log[-s23]+96 ((Log[-s23])^2)) Log[x]+24 (-13+4 Log[-s23]) ((Log[x])^2)+32 ((Log[x])^3)+256 Zeta[3]) (ϵ^2)+(1/960) s23 x (-89565+1150 (π^2)+38 (π^4)+51900 Log[-s23]-520 (π^2) Log[-s23]-13800 ((Log[-s23])^2)+80 (π^2) ((Log[-s23])^2)+2080 ((Log[-s23])^3)-160 ((Log[-s23])^4)+40 (-345+2 (π^2)+156 Log[-s23]-24 ((Log[-s23])^2)) ((Log[x])^2)+2080 ((Log[x])^3)-640 Log[-s23] ((Log[x])^3)-160 ((Log[x])^4)+20 Log[x] (2595-26 (π^2)+4 (-345+2 (π^2)) Log[-s23]+312 ((Log[-s23])^2)-32 ((Log[-s23])^3)-256 Zeta[3])+16640 Zeta[3]-5120 Log[-s23] Zeta[3]) (ϵ^3)+((O[ϵ])^4),G[0,{0,1,1,0,1,0,0,0,1}]->(1/(2 (ϵ^2)))+(((5/2)-Log[-s12])/ϵ)+((19/2)-((π^2)/12)-5 Log[-s12]+((Log[-s12])^2))+(1/12) (390-5 (π^2)+2 (-114+(π^2)) Log[-s12]+60 ((Log[-s12])^2)-8 ((Log[-s12])^3)-64 Zeta[3]) ϵ+(1/240) (25320-380 (π^2)-19 (π^4)-40 (-114+(π^2)) ((Log[-s12])^2)-800 ((Log[-s12])^3)+80 ((Log[-s12])^4)-6400 Zeta[3]+40 Log[-s12] (-390+5 (π^2)+64 Zeta[3])) (ϵ^2)+((O[ϵ])^3),G[0,{1,0,1,0,0,0,0,1,1}]->(1/12) (114+(π^2))+(1/(2 (ϵ^2)))+(((5/2)-Log[-s12])/ϵ)-5 Log[-s12]+((Log[-s12])^2)+(1/12) ϵ (390+5 (π^2)-2 (114+(π^2)) Log[-s12]+60 ((Log[-s12])^2)-8 ((Log[-s12])^3)-52 Zeta[3])+(ϵ^2) ((211/2)+((19 (π^2))/12)-((41 (π^4))/720)+(1/6) (114+(π^2)) ((Log[-s12])^2)-(10/3) ((Log[-s12])^3)+(1/3) ((Log[-s12])^4)-(1/6) Log[-s12] (390+5 (π^2)-52 Zeta[3])-((65 Zeta[3])/3)),G[0,{0,1,1,0,0,0,0,1,1}]->(1/(2 (ϵ^2)))+(((5/2)-Log[-s12])/ϵ)+(1/12) (114-5 (π^2)+6 ((Log[-s12])^2)+12 Log[-s12] (-5+Log[s12])-6 ((Log[s12])^2))+(1/12) (390-25 (π^2)-2 ((Log[-s12])^3)-6 ((Log[-s12])^2) (-5+Log[s12])+6 (π^2) Log[s12]-30 ((Log[s12])^2)+6 ((Log[s12])^3)+Log[-s12] (4 (-57+(π^2))+60 Log[s12]-6 ((Log[s12])^2))-52 Zeta[3]) ϵ+(1/720) (75960-5700 (π^2)-71 (π^4)+30 ((Log[-s12])^4)+120 ((Log[-s12])^3) (-5+Log[s12])+1800 (π^2) Log[s12]-120 (57+2 (π^2)) ((Log[s12])^2)+1800 ((Log[s12])^3)-210 ((Log[s12])^4)-60 ((Log[-s12])^2) (2 (-57+(π^2))+30 Log[s12]-3 ((Log[s12])^2))-120 Log[-s12] (390-10 (π^2)+2 (-57+(π^2)) Log[s12]+15 ((Log[s12])^2)-((Log[s12])^3)-52 Zeta[3])-15600 Zeta[3]) (ϵ^2)+((O[ϵ])^3),G[0,{0,1,0,0,1,0,1,0,1}]->(1/(2 (ϵ^2)))+(((5/2)-Log[-s12])/ϵ)+((19/2)-((π^2)/12)-5 Log[-s12]+((Log[-s12])^2))+(1/12) (390-5 (π^2)+2 (-114+(π^2)) Log[-s12]+60 ((Log[-s12])^2)-8 ((Log[-s12])^3)-64 Zeta[3]) ϵ+(1/240) (25320-380 (π^2)-19 (π^4)-40 (-114+(π^2)) ((Log[-s12])^2)-800 ((Log[-s12])^3)+80 ((Log[-s12])^4)-6400 Zeta[3]+40 Log[-s12] (-390+5 (π^2)+64 Zeta[3])) (ϵ^2)+((O[ϵ])^3),G[0,{1,0,1,0,1,0,1,0,0}]->(1/(ϵ^2))+((4-2 Log[-s12])/ϵ)+(1/6) (72-(π^2)-48 Log[-s12]+12 ((Log[-s12])^2))+(1/3) ϵ (96-2 (π^2)-72 Log[-s12]+(π^2) Log[-s12]+24 ((Log[-s12])^2)-4 ((Log[-s12])^3)-14 Zeta[3])+(1/120) (ϵ^2) (9600-240 (π^2)-7 (π^4)-7680 Log[-s12]+160 (π^2) Log[-s12]+2880 ((Log[-s12])^2)-40 (π^2) ((Log[-s12])^2)-640 ((Log[-s12])^3)+80 ((Log[-s12])^4)-2240 Zeta[3]+1120 Log[-s12] Zeta[3]),G[0,{0,1,1,0,1,0,1,0,0}]->(1/(ϵ^2))+((4-2 Log[-s12])/ϵ)+(12-((π^2)/6)-8 Log[-s12]+2 ((Log[-s12])^2))+(1/3) ((-72+(π^2)) Log[-s12]+24 ((Log[-s12])^2)-4 ((Log[-s12])^3)-2 (-48+(π^2)+7 Zeta[3])) ϵ+(80-2 (π^2)-((7 (π^4))/120)-(1/3) (-72+(π^2)) ((Log[-s12])^2)-(16/3) ((Log[-s12])^3)+(2/3) ((Log[-s12])^4)-((56 Zeta[3])/3)+(4/3) Log[-s12] (-48+(π^2)+7 Zeta[3])) (ϵ^2)+((O[ϵ])^3),G[0,{1,1,1,0,0,0,0,1,1}]->((O[ϵ])^2),G[0,{1,1,0,0,0,0,1,1,1}]->((O[ϵ])^1),G[0,{0,1,1,0,1,0,0,1,2}]->-(1/(s12 s23 x (ϵ^3)))+((2 (Log[-s23]+Log[x]))/(s12 s23 x (ϵ^2)))+(((π^2)-6 ((Log[-s23])^2)-12 Log[-s23] Log[x]-6 ((Log[x])^2))/(3 s12 s23 x ϵ))+((4 ((Log[-s23])^3)-2 (π^2) Log[x]+12 ((Log[-s23])^2) Log[x]+4 ((Log[x])^3)-2 Log[-s23] ((π^2)-6 ((Log[x])^2))+53 Zeta[3])/(3 s12 s23 x))+(1/(360 s12 s23 x))(167 (π^4)-240 ((Log[-s23])^4)-960 ((Log[-s23])^3) Log[x]+240 (π^2) ((Log[x])^2)-240 ((Log[x])^4)+240 ((Log[-s23])^2) ((π^2)-6 ((Log[x])^2))+240 Log[-s23] (2 (π^2) Log[x]-4 ((Log[x])^3)-53 Zeta[3])-12720 Log[x] Zeta[3]) ϵ+((O[ϵ])^2),G[0,{0,1,1,0,1,0,0,1,1}]->(((π^2) (-Log[-s12]+Log[-s23])+(π^2) Log[x]-18 Zeta[3])/(6 (s12+s23 x) ϵ))-(1/(120 (s12+s23 x)))(17 (π^4)-20 (π^2) ((Log[-s12])^2)+20 (π^2) ((Log[-s23])^2)+20 (π^2) ((Log[x])^2)+40 Log[-s23] ((π^2) Log[x]-21 Zeta[3])+120 Log[-s12] Zeta[3]-840 Log[x] Zeta[3])+((O[ϵ])^1),G[0,{0,1,1,0,1,0,1,0,1}]->((O[ϵ])^1),G[0,{0,1,0,0,1,0,1,1,1}]->(1/(s12 (ϵ^3)))-((-2+Log[-s12]+Log[-s23]+Log[x])/(s12 (ϵ^2)))+((24-(π^2)-12 Log[-s12]+6 ((Log[-s12])^2)+6 ((Log[-s23])^2)+12 Log[-s23] (-1+Log[x])-12 Log[x]+6 ((Log[x])^2))/(6 s12 ϵ))+(1/(6 s12))(48-2 (π^2)+(-24+(π^2)) Log[-s12]+12 ((Log[-s12])^2)-4 ((Log[-s12])^3)-4 ((Log[-s23])^3)-12 ((Log[-s23])^2) (-1+Log[x])-24 Log[x]+(π^2) Log[x]+12 ((Log[x])^2)-4 ((Log[x])^3)+Log[-s23] (-24+(π^2)+24 Log[x]-12 ((Log[x])^2))-64 Zeta[3])+(1/(120 s12))(1920-80 (π^2)-19 (π^4)-20 (-24+(π^2)) ((Log[-s12])^2)-160 ((Log[-s12])^3)+40 ((Log[-s12])^4)+40 ((Log[-s23])^4)+160 ((Log[-s23])^3) (-1+Log[x])-960 Log[x]+40 (π^2) Log[x]+480 ((Log[x])^2)-20 (π^2) ((Log[x])^2)-160 ((Log[x])^3)+40 ((Log[x])^4)-20 ((Log[-s23])^2) (-24+(π^2)+24 Log[x]-12 ((Log[x])^2))-40 Log[-s23] (24-(π^2)+(-24+(π^2)) Log[x]+12 ((Log[x])^2)-4 ((Log[x])^3)-32 Zeta[3])-2560 Zeta[3]+1280 Log[x] Zeta[3]+40 Log[-s12] (-24+(π^2)+32 Zeta[3])) ϵ+((O[ϵ])^2),G[0,{0,1,1,0,1,0,1,1,1}]->-((-Log[-s12]+Log[-s23]+Log[x])/(2 (s12 (s12 (-1+x)+s23 x)) (ϵ^3)))+((-(π^2)-3 ((Log[-s12])^2)+3 ((Log[-s23])^2)+6 Log[-s23] Log[x]+3 ((Log[x])^2))/(6 s12 (s12 (-1+x)+s23 x) (ϵ^2)))-(1/(12 (s12 (s12 (-1+x)+s23 x)) ϵ))(-5 (π^2) Log[-s12]-4 ((Log[-s12])^3)+4 ((Log[-s23])^3)+(π^2) Log[x]+12 ((Log[-s23])^2) Log[x]+4 ((Log[x])^3)+Log[-s23] ((π^2)+12 ((Log[x])^2))+48 Zeta[3])+(1/(360 s12 (s12 (-1+x)+s23 x)))(7 (π^4)-150 (π^2) ((Log[-s12])^2)-60 ((Log[-s12])^4)+60 ((Log[-s23])^4)+240 ((Log[-s23])^3) Log[x]+30 (π^2) ((Log[x])^2)+60 ((Log[x])^4)+30 ((Log[-s23])^2) ((π^2)+12 ((Log[x])^2))+60 Log[-s23] ((π^2) Log[x]+4 ((Log[x])^3)-10 Zeta[3])+3480 Log[-s12] Zeta[3]-600 Log[x] Zeta[3])+((O[ϵ])^1),G[0,{1,1,1,0,1,0,1,1,1}]->(1/((s12^2) s23 x (ϵ^4)))-((2 (Log[-s23]+Log[x]))/(((s12^2) s23 x) (ϵ^3)))+((-(π^2)+24 ((Log[-s23])^2)+48 Log[-s23] Log[x]+24 ((Log[x])^2))/(12 (s12^2) s23 x (ϵ^2)))+(((π^2) Log[-s23]-8 ((Log[-s23])^3)+((π^2)-24 ((Log[-s23])^2)) Log[x]-24 Log[-s23] ((Log[x])^2)-8 ((Log[x])^3)-43 Zeta[3])/(6 (s12^2) s23 x ϵ))+(1/(180 (s12^2) s23 x))(-(π^4)-30 (π^2) ((Log[-s23])^2)+120 ((Log[-s23])^4)-60 (π^2) Log[-s23] Log[x]+480 ((Log[-s23])^3) Log[x]-30 ((π^2)-24 ((Log[-s23])^2)) ((Log[x])^2)+480 Log[-s23] ((Log[x])^3)+120 ((Log[x])^4)+2580 Log[-s23] Zeta[3]+2580 Log[x] Zeta[3])+((O[ϵ])^1),G[0,{1,1,1,-1,1,0,1,1,1}]->((O[ϵ])^1)};

MI1x[[17]]/.MI1xlimitzero/.Log[x]->0;
Collect[%,ϵ,Simplify]

MI1x[[17]]

MI1x

SD={{1,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0},{0,-1+x,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0},{0,0,x,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0},{0,0,0,1,0,0,0,0,0,0,0,0,0,0,0,0,0,0},{0,0,0,0,1,0,0,0,0,0,0,0,0,0,0,0,0,0},{0,0,0,0,0,1,0,0,0,0,0,0,0,0,0,0,0,0},{0,0,0,0,0,0,1,0,0,0,0,0,0,0,0,0,0,0},{0,0,0,0,0,0,0,1,0,0,0,0,0,0,0,0,0,0},{0,0,0,0,0,0,0,0,1,0,0,0,0,0,0,0,0,0},{0,0,0,0,0,0,0,0,0,(1/x),0,0,0,0,0,0,0,0},{0,0,0,0,0,0,0,0,0,0,(1/x),0,0,0,0,0,0,0},{0,0,0,0,0,0,0,0,0,0,0,(1/x),0,0,0,0,0,0},{0,0,0,0,0,0,0,0,0,0,0,0,(1/(s12+s23 x)),0,0,0,0,0},{0,0,0,0,0,0,0,0,0,0,0,0,0,(1/x),0,0,0,0},{0,0,0,0,0,0,0,0,0,0,0,0,0,0,1,0,0,0},{0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,(1/(s12-s12 x-s23 x)),0,0},{0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,(1/x),0},{0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,(1/x)}};

N1={{n[1],0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0},{0,n[1],0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0},{0,0,n[1],0,0,0,0,0,0,0,0,0,0,0,0,0,0,0},{0,0,0,(((-2+3 eps) n[1])/eps),0,0,0,0,0,0,0,0,0,0,0,0,0,0},{0,0,0,0,n[5],0,0,0,0,0,0,0,0,0,0,0,0,0},{0,0,0,0,0,(((-2+3 eps) n[1])/eps),0,0,0,0,0,0,0,0,0,0,0,0},{0,0,0,0,0,0,(((-2+3 eps) n[1])/eps),0,0,0,0,0,0,0,0,0,0,0},{0,0,0,0,0,0,0,n[8],0,0,0,0,0,0,0,0,0,0},{0,0,0,0,0,0,0,0,(((-2+3 eps) (-1+3 eps) n[1])/(eps (-1+2 eps))),0,0,0,0,0,0,0,0,0},{0,0,0,0,0,0,0,0,0,(((-2+3 eps) (-1+3 eps) n[1])/(eps^2)),0,0,0,0,0,0,0,0},{0,0,0,0,0,0,0,0,0,0,(((-1+2 eps) (-2+3 eps) (-1+3 eps) n[1])/(eps^3)),0,0,0,0,0,0,0},{0,0,0,0,0,0,0,0,0,0,0,(((-1+2 eps) (-2+3 eps) (-1+3 eps) n[1])/(eps^2)),0,0,0,0,0,0},{0,0,0,0,0,0,0,0,0,0,0,0,(((-1+2 eps) (-2+3 eps) (-1+3 eps) n[1])/(eps^3)),0,0,0,0,0},{0,0,0,0,0,0,0,0,0,0,0,0,0,(((-1+2 eps) (-2+3 eps) (-1+3 eps) n[1])/(eps^3)),0,0,0,0},{0,0,0,0,0,0,0,0,0,0,0,0,0,0,(((-2+3 eps) (-1+3 eps) n[1])/(eps^2)),0,0,0},{0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,(((-1+2 eps) (-2+3 eps) (-1+3 eps) n[1])/(eps^3)),0,0},{0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,(((-1+2 eps) (-2+3 eps) (-1+3 eps) n[1])/(eps^3)),0},{0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,(((-1+2 eps) (-2+3 eps) (-1+3 eps) n[1])/(eps^3))}};

MI1xcan=Inverse[N1].Inverse[SD].MI1x//.eps->ϵ

m=18
Collect[MI1xcan[[m]]//.MI1xlimitzero,ϵ,Simplify]/.{n[1]->1,n[5]->1/ϵ,n[8]->1/ϵ}

MI1x[[10]]/.MI1xlimitzero

MI1xcan=MI1xcan//.{n[1]->1,n[5]->1/ϵ,n[8]->1/ϵ}

MI1xcanLim=MI1xcan//.MI1xlimitzero//Simplify;

MI1xcanLim[[10]]

deqM2={{0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0},{0,-((2 eps)/(-1+x)),0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0},{0,0,-((2 eps)/x),0,0,0,0,0,0,0,0,0,0,0,0,0,0,0},{-(eps/(s12 (-1+x) x)),0,0,-((eps (-1+2 x))/((-1+x) x)),0,0,0,0,0,0,0,0,0,0,0,0,0,0},{0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0},{0,0,-(eps/((-1+x) (-s12+s12 x+s23 x))),0,0,-((eps (-2 s12-s23+2 s12 x+2 s23 x))/((-1+x) (-s12+s12 x+s23 x))),0,0,0,0,0,0,0,0,0,0,0,0},{0,-(eps/(s12 x)),0,0,0,0,-(eps/x),0,0,0,0,0,0,0,0,0,0,0},{0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0},{0,0,0,0,0,0,0,0,-(eps/(-1+x)),0,0,0,0,0,0,0,0,0},{0,0,-(eps/(s12 s23 (-1+x))),0,0,-(eps/(s12 (-1+x))),0,0,0,0,0,0,0,0,0,0,0,0},{0,-(eps/(s12 (-s12+s12 x+s23 x))),-(eps/(s23 (-s12+s12 x+s23 x))),0,0,0,0,0,0,0,0,0,0,0,0,0,0,0},{0,0,-((3 eps)/((s23^2) x (-s12+s12 x+s23 x))),-((3 eps)/(2 s12 s23 (-1+x) x)),0,((3 eps (-s12+s12 x-s23 x))/(2 s12 s23 (-1+x) x (-s12+s12 x+s23 x))),0,0,0,0,0,(eps/(2 (-1+x) x)),-((3 eps)/(s12 s23 (-1+x) x)),0,0,0,0,0},{(eps/(2 s12 (-1+x) x)),0,(eps/(2 s23 (-1+x) x)),-((eps (-3+4 x))/(4 (-1+x) x)),0,((eps (-5+4 x))/(4 (-1+x) x)),0,0,0,0,0,((eps s12 s23)/(4 (-1+x) x)),-((eps (-5 s12+8 s12 x+3 s23 x))/(2 (-1+x) x (s12+s23 x))),0,0,0,0,0},{0,0,0,(eps/(s12 (-1+x))),0,0,(eps/(s12 (-1+x))),0,-(eps/(s12 (-1+x))),0,0,0,0,-((2 eps)/((-1+x) x)),0,0,0,0},{0,-(eps/(s12 x (-s12+s12 x+s23 x))),-(eps/(s23 x (-s12+s12 x+s23 x))),0,0,0,0,0,0,0,0,0,0,0,-(eps/x),0,0,0},{-(eps/(2 (s12^2) (-1+x))),-(eps/(2 (s12^2) (-1+x))),0,((eps (-6+5 x))/(4 s12 (-1+x) x)),0,-((3 eps (-2+x))/(4 s12 (-1+x) x)),(eps/(s12 (-1+x))),0,-((eps (-2+x))/(s12 (-1+x) x)),0,0,-((eps s23 (2+x))/(4 (-1+x) x)),-((3 eps (-2+x))/(2 s12 (-1+x) x)),(eps/(-1+x)),((3 eps)/((-1+x) x)),-((eps (-2 s12+s12 x+s12 (x^2)+s23 (x^2)))/((-1+x) x (-s12+s12 x+s23 x))),0,0},{0,((3 eps)/((s12^3) s23 (-1+x) x)),0,0,0,0,-((3 eps)/((s12^2) s23 (-1+x) x)),0,0,0,0,(eps/(s12 (-1+x) x)),0,0,-((6 eps)/(s12 s23 (-1+x) x)),((2 eps)/(s12 (-1+x) (-s12+s12 x+s23 x))),0,0},{((eps (-2+x))/(2 (s12^3) (-1+x) x)),((eps (1+4 x))/(2 (s12^3) (-1+x) x)),0,-((eps (-4+5 x))/(4 (s12^2) (-1+x) x)),0,((3 eps)/(4 (s12^2) (-1+x))),-((eps (-1+5 x))/(2 (s12^2) (-1+x) x)),0,(eps/((s12^2) (-1+x))),0,0,((eps s23)/(4 s12 (-1+x))),((3 eps)/(2 (s12^2) (-1+x))),-((eps (-2+x))/(s12 (-1+x) x)),-((3 eps)/(s12 (-1+x))),(eps/(s12 (-1+x))),0,0}}/. eps->ϵ;

coef=Coefficient[deqM2,ϵ]//Simplify;
ap=Apart[%,x]/. B_/(-s12+s12*x+s23*x):> B/((-s12+(s12+s23)x))/. A_/(-s12+(s12+s23)x):> A/((s12+s23)*(-s12/(s12+s23)+x))/. A_/(s12+s23*x):> A/(s23*(s12/s23+x))

M4= Coefficient[ap,1/(s12/s23+x)]

M2=Coefficient[ap,1/(-1+x)]

M3=Coefficient[ap,(1/(-(s12/(s12+s23))+x))]

M1=(ap-(M2*1/(-1+x)+M3*((1/(-(s12/(s12+s23))+x)))+M4*(1/(s12/s23+x))))*x

logx0=Apart[MI1xcanLim/.Log[x]->0,ϵ];
b0[0,-1]= Coefficient[logx0,ϵ,-1];
b0[0,0]= Coefficient[logx0,ϵ,0];
b0[0,1]= Coefficient[logx0,ϵ,1];
b0[0,2]= Coefficient[logx0,ϵ,2];
b0[0,3]= Coefficient[logx0,ϵ,3];

g[-1]=b0[0,-1]
g[0]=int[M1*g[-1]/x,x]+int[M2*g[-1]/(-1+x),x]+int[M3*g[-1]*(1/(-(s12/(s12+s23))+x)),x]+int[M4*g[-1]*(1/(-(s12/(s12+s23))+x)),x]+b0[0,0]
g[1]=int[M1*g[0]/x,x]+int[M2*g[0]/(-1+x),x]+int[M3*g[0]*(1/(-(s12/(s12+s23))+x)),x]+int[M4*g[0]*(1/(-(s12/(s12+s23))+x)),x]+b0[0,1]
g[2]=int[M1*g[1]/x,x]+int[M2*g[1]/(-1+x),x]+int[M3*g[1]*(1/(-(s12/(s12+s23))+x)),x]+int[M4*g[1]*(1/(-(s12/(s12+s23))+x)),x]+b0[0,2]
g[3]=int[M1*g[2]/x,x]+int[M2*g[2]/(-1+x),x]+int[M3*g[2]*(1/(-(s12/(s12+s23))+x)),x]+int[M4*g[2]*(1/(-(s12/(s12+s23))+x)),x]+b0[0,3]

gFinal= Sum[ϵ^(k)*g[k],{k,-1,3}]