16 - 1196/(243*x) - (16040*x)/243 + (13348*x^2)/243 + 
 Pi^2*(-8/81 + 8/(81*x) + (4*x)/9 + (206*x^2)/729) + 
 (-208/243 - 80/(81*x) - (2768*x)/243 - (6400*x^2)/243 + 
   Pi^2*(-16/81 + (40*x)/81 - (32*x^2)/243))*HPL[{0}, x] + 
 (-532/243 - 116/(243*x) - (824*x)/243 + (1472*x^2)/243)*HPL[{1}, x] + 
 (16/27 - (8*x)/3 - (412*x^2)/243)*HPL[{2}, x] + 
 (32/27 + (64*x)/27 + (64*x^2)/81)*HPL[{3}, x] + 
 (-8/3 + (16*x)/3 - (16*x^2)/9)*HPL[{-2, 0}, x] + 
 (-4 + 16/(27*x) + (124*x^2)/27)*HPL[{-1, 0}, x] + 
 (32/27 - (304*x)/27 + (956*x^2)/243)*HPL[{0, 0}, x] + 
 (16/9 + 64/(243*x) - (496*x^2)/243)*HPL[{1, 0}, x] + 
 (-20/9 - 80/(243*x) + (620*x^2)/243)*HPL[{1, 1}, x] + 
 (32/27 + (64*x)/27 + (64*x^2)/81)*HPL[{2, 0}, x] + 
 (-40/27 - (80*x)/27 - (80*x^2)/81)*HPL[{2, 1}, x] + 
 (-56/27 + (176*x)/27 + (64*x^2)/81)*HPL[{0, 0, 0}, x] + 
 (-4/3 + (40*x)/3 - (8*x^2)/9)*Zeta[3] + 
 ep*(5443/162 - 2842/(243*x) - (24700*x)/243 + (38755*x^2)/486 + 
   Pi^4*(157/2430 - (113*x)/1215 - (19*x^2)/3645) + 
   Pi^2*(434/729 + 424/(729*x) + (2386*x)/729 + (1667*x^2)/243) + 
   Pi^2*(4/3 - (8*x)/3 + (8*x^2)/9)*HPL[{-2}, x] + 
   Pi^2*(2 - 8/(27*x) - (62*x^2)/27)*HPL[{-1}, x] + 
   (6448/243 - 2752/(243*x) - (32110*x)/243 + (28414*x^2)/243 + 
     Pi^2*(22/27 + 88/(729*x) - (682*x^2)/729))*HPL[{1}, x] + 
   (-868/243 - 596/(243*x) - (5240*x)/243 - (3334*x^2)/81 + 
     Pi^2*(44/81 + (88*x)/81 + (88*x^2)/243))*HPL[{2}, x] + 
   (64/27 - (712*x)/27 + (1276*x^2)/243)*HPL[{3}, x] + 
   (-80/27 + (416*x)/27 + (64*x^2)/27)*HPL[{4}, x] + 
   (-8/3 + (16*x)/3 - (16*x^2)/9)*HPL[{-3, 0}, x] + 
   (-8/3 + 16/(27*x) - (8*x)/3 + (20*x^2)/3)*HPL[{-2, 0}, x] + 
   (-16/3 + (32*x)/3 - (32*x^2)/9)*HPL[{-2, 2}, x] + 
   (-166/27 + 28/(27*x) - (52*x)/27 + (142*x^2)/27)*HPL[{-1, 0}, x] + 
   (-8 + 32/(27*x) + (248*x^2)/27)*HPL[{-1, 2}, x] + 
   (-686/243 - 80/(81*x) - (856*x)/243 - (10654*x^2)/243 + 
     Pi^2*(40/81 - (136*x)/81 - (32*x^2)/81))*HPL[{0, 0}, x] + 
   (-400/243 - 40/(81*x) - (1856*x)/243 + (88*x^2)/9)*HPL[{1, 0}, x] + 
   (-986/81 - 604/(243*x) - (1012*x)/81 + (6598*x^2)/243)*HPL[{1, 1}, x] + 
   (-8/9 - 32/(243*x) + (248*x^2)/243)*HPL[{1, 2}, x] + 
   (64/27 + 64/(243*x) - (176*x)/27 - (1544*x^2)/243)*HPL[{2, 0}, x] + 
   (8/9 - 80/(243*x) - (248*x)/27 - (748*x^2)/243)*HPL[{2, 1}, x] + 
   (-16/27 - (32*x)/27 - (32*x^2)/81)*HPL[{2, 2}, x] + 
   (32/9 + (64*x)/9 + (64*x^2)/27)*HPL[{3, 0}, x] + 
   (88/27 + (176*x)/27 + (176*x^2)/81)*HPL[{3, 1}, x] + 
   (16/3 - (32*x)/3 + (32*x^2)/9)*HPL[{-2, -1, 0}, x] + 
   (-16/3 + (32*x)/3 - (32*x^2)/9)*HPL[{-2, 0, 0}, x] + 
   (8 - 32/(27*x) - (248*x^2)/27)*HPL[{-1, -1, 0}, x] + 
   (-8 + 32/(27*x) + (248*x^2)/27)*HPL[{-1, 0, 0}, x] + 
   (20/9 - (392*x)/27 + (244*x^2)/81)*HPL[{0, 0, 0}, x] + 
   (32/9 + 128/(243*x) - (992*x^2)/243)*HPL[{1, 0, 0}, x] + 
   (-8/9 - 32/(243*x) + (248*x^2)/243)*HPL[{1, 1, 0}, x] + 
   (-40/3 - 160/(81*x) + (1240*x^2)/81)*HPL[{1, 1, 1}, x] + 
   (64/27 + (128*x)/27 + (128*x^2)/81)*HPL[{2, 0, 0}, x] + 
   (-16/27 - (32*x)/27 - (32*x^2)/81)*HPL[{2, 1, 0}, x] + 
   (-80/9 - (160*x)/9 - (160*x^2)/27)*HPL[{2, 1, 1}, x] + 
   (-56/27 + (176*x)/27 + (64*x^2)/81)*HPL[{0, 0, 0, 0}, x] + 
   (-68/27 + 424/(243*x) + (500*x)/27 - (1186*x^2)/243)*Zeta[3] + 
   HPL[{0}, x]*(2641/243 - 916/(243*x) - (3166*x)/81 + (18346*x^2)/243 + 
     Pi^2*(-32/81 + 8/(81*x) + (320*x)/81 - (638*x^2)/729) + 
     (76/27 + (8*x)/27 - (200*x^2)/81)*Zeta[3]) + 
   HPL[{0}, mu^2/Mh^2]*(16 - 1196/(243*x) - (16040*x)/243 + (13348*x^2)/243 + 
     Pi^2*(-8/81 + 8/(81*x) + (4*x)/9 + (206*x^2)/729) + 
     (-208/243 - 80/(81*x) - (2768*x)/243 - (6400*x^2)/243 + 
       Pi^2*(-16/81 + (40*x)/81 - (32*x^2)/243))*HPL[{0}, x] + 
     (-532/243 - 116/(243*x) - (824*x)/243 + (1472*x^2)/243)*HPL[{1}, x] + 
     (16/27 - (8*x)/3 - (412*x^2)/243)*HPL[{2}, x] + 
     (32/27 + (64*x)/27 + (64*x^2)/81)*HPL[{3}, x] + 
     (-8/3 + (16*x)/3 - (16*x^2)/9)*HPL[{-2, 0}, x] + 
     (-4 + 16/(27*x) + (124*x^2)/27)*HPL[{-1, 0}, x] + 
     (32/27 - (304*x)/27 + (956*x^2)/243)*HPL[{0, 0}, x] + 
     (16/9 + 64/(243*x) - (496*x^2)/243)*HPL[{1, 0}, x] + 
     (-20/9 - 80/(243*x) + (620*x^2)/243)*HPL[{1, 1}, x] + 
     (32/27 + (64*x)/27 + (64*x^2)/81)*HPL[{2, 0}, x] + 
     (-40/27 - (80*x)/27 - (80*x^2)/81)*HPL[{2, 1}, x] + 
     (-56/27 + (176*x)/27 + (64*x^2)/81)*HPL[{0, 0, 0}, x] + 
     (-4/3 + (40*x)/3 - (8*x^2)/9)*Zeta[3]))
