{MI2l[p2n1, -3][x] -> 0, MI2l[p2n1, -2][x] -> M^4*x^2, 
 MI2l[p2n1, -1][x] -> -2*M^4*x^2*(-1 + Log[x]), 
 MI2l[p2n1, 0][x] -> (M^4*x^2*(18 + Pi^2 - 24*Log[x] + 12*Log[x]^2))/6, 
 MI2l[p2n1, 1][x] -> (M^4*x^2*(12 + Pi^2 - (18 + Pi^2)*Log[x] + 12*Log[x]^2 - 
     4*Log[x]^3 - 2*Zeta[3]))/3, MI2l[p2n1, 2][x] -> 
  (M^4*x^2*(1800 + 180*Pi^2 + 7*Pi^4 + 120*(18 + Pi^2)*Log[x]^2 - 
     960*Log[x]^3 + 240*Log[x]^4 - 240*Log[x]*(12 + Pi^2 - 2*Zeta[3]) - 
     480*Zeta[3]))/360, MI2l[p2n1, 3][x] -> 
  -(M^4*x^2*(-7*Pi^4 + 40*(18 + Pi^2)*Log[x]^3 - 240*Log[x]^4 + 48*Log[x]^5 + 
      Log[x]*(1800 + 180*Pi^2 + 7*Pi^4 - 480*Zeta[3]) - 
      120*Log[x]^2*(12 + Pi^2 - 2*Zeta[3]) + 20*Pi^2*(-6 + Zeta[3]) + 
      72*(-15 + 5*Zeta[3] + Zeta[5])))/180, 
 MI2l[p2n1, 4][x] -> (M^4*x^2*(882*Pi^4 + 31*Pi^6 + 
     1680*(18 + Pi^2)*Log[x]^4 - 8064*Log[x]^5 + 1344*Log[x]^6 + 
     84*Log[x]^2*(1800 + 180*Pi^2 + 7*Pi^4 - 480*Zeta[3]) - 
     6720*Log[x]^3*(12 + Pi^2 - 2*Zeta[3]) - 840*Pi^2*(-15 + 4*Zeta[3]) + 
     336*(315 - 120*Zeta[3] + 10*Zeta[3]^2 - 36*Zeta[5]) - 
     168*Log[x]*(7*Pi^4 - 20*Pi^2*(-6 + Zeta[3]) - 
       72*(-15 + 5*Zeta[3] + Zeta[5]))))/15120, MI2l[p2n2, -3][x] -> 0, 
 MI2l[p2n2, -2][x] -> M^4*x^4, MI2l[p2n2, -1][x] -> 2*M^4*x^4*(1 - 2*Log[x]), 
 MI2l[p2n2, 0][x] -> (M^4*x^4*(18 + Pi^2 - 48*Log[x] + 48*Log[x]^2))/6, 
 MI2l[p2n2, 1][x] -> (M^4*x^4*(12 + Pi^2 - 2*(18 + Pi^2)*Log[x] + 
     48*Log[x]^2 - 32*Log[x]^3 - 2*Zeta[3]))/3, 
 MI2l[p2n2, 2][x] -> (M^4*x^4*(1800 + 180*Pi^2 + 7*Pi^4 + 
     480*(18 + Pi^2)*Log[x]^2 - 7680*Log[x]^3 + 3840*Log[x]^4 - 
     480*Log[x]*(12 + Pi^2 - 2*Zeta[3]) - 480*Zeta[3]))/360, 
 MI2l[p2n2, 3][x] -> 
  -(M^4*x^4*(-7*Pi^4 + 320*(18 + Pi^2)*Log[x]^3 - 3840*Log[x]^4 + 
      1536*Log[x]^5 + 2*Log[x]*(1800 + 180*Pi^2 + 7*Pi^4 - 480*Zeta[3]) - 
      480*Log[x]^2*(12 + Pi^2 - 2*Zeta[3]) + 20*Pi^2*(-6 + Zeta[3]) + 
      72*(-15 + 5*Zeta[3] + Zeta[5])))/180, 
 MI2l[p2n2, 4][x] -> (M^4*x^4*(882*Pi^4 + 31*Pi^6 + 
     26880*(18 + Pi^2)*Log[x]^4 - 258048*Log[x]^5 + 86016*Log[x]^6 + 
     336*Log[x]^2*(1800 + 180*Pi^2 + 7*Pi^4 - 480*Zeta[3]) - 
     53760*Log[x]^3*(12 + Pi^2 - 2*Zeta[3]) - 840*Pi^2*(-15 + 4*Zeta[3]) + 
     336*(315 - 120*Zeta[3] + 10*Zeta[3]^2 - 36*Zeta[5]) - 
     336*Log[x]*(7*Pi^4 - 20*Pi^2*(-6 + Zeta[3]) - 
       72*(-15 + 5*Zeta[3] + Zeta[5]))))/15120, MI2l[p3n1, -3][x] -> 0, 
 MI2l[p3n1, -2][x] -> -M^2/2 - M^2*x^2, MI2l[p3n1, -1][x] -> 
  (-5*M^2)/4 + M^2*x^2*(-3 + 4*Log[x]), MI2l[p3n1, 0][x] -> 
  -(M^2*(33 + 10*Pi^2))/24 + (M^2*x^14*(107 - 420*Log[x]))/22050 + 
   (M^2*x^12*(37 - 120*Log[x]))/3600 + (M^2*x^10*(47 - 120*Log[x]))/1800 + 
   (M^2*x^8*(13 - 24*Log[x]))/144 + (M^2*x^6*(11 - 12*Log[x]))/18 + 
   (M^2*x^2*(-10 + Pi^2 + 24*Log[x] - 8*Log[x]^2))/2 - 
   (M^2*x^4*(21 + 4*Pi^2 - 36*Log[x] + 24*Log[x]^2))/12, 
 MI2l[p3n1, 1][x] -> (-16*M^2*Pi^2*x^3)/3 + (16*M^2*Pi^2*x^5)/15 + 
   (16*M^2*Pi^2*x^7)/105 + (16*M^2*Pi^2*x^9)/315 + (16*M^2*Pi^2*x^11)/693 + 
   (16*M^2*Pi^2*x^13)/1287 - (M^2*x^8*(503 + 300*Pi^2 - 40*Log[x]))/3600 - 
   (M^2*x^6*(28 + 3*Pi^2 - 16*Log[x]))/9 - 
   (M^2*x^10*(1091 + 29400*Pi^2 + 67480*Log[x]))/882000 - 
   (M^2*x^12*(-424843 + 793800*Pi^2 + 3056760*Log[x]))/47628000 - 
   (M^2*x^14*(-148464821 + 192099600*Pi^2 + 958030920*Log[x]))/20170458000 + 
   (M^2*x^4*(285 + 16*Pi^2 - 84*Log[x] - 120*Log[x]^2 + 96*Log[x]^3 - 
      96*Zeta[3]))/24 + (M^2*x^2*(-18 + 9*Pi^2 + 4*(42 + Pi^2)*Log[x] - 
      72*Log[x]^2 + 16*Log[x]^3 + 52*Zeta[3]))/6 - 
   (M^2*(-165 + 50*Pi^2 + 176*Zeta[3]))/48, 
 MI2l[p3n1, 2][x] -> 
  (4*M^2*Pi^2*x^13*(320345 - 4504500*Log[2] + 2108106*Log[4] - 
      144144*Log[x]))/11594583 + 
   (4*M^2*Pi^2*x^11*(117757 - 492030*Log[2] + 190575*Log[4] - 55440*Log[x]))/
    2401245 + (4*M^2*Pi^2*x^3*(-88 + 66*Log[2] + 15*Log[4] + 48*Log[x]))/9 - 
   (16*M^2*Pi^2*x^5*(-77 + 60*Log[2] + 30*Log[4] + 60*Log[x]))/225 - 
   (8*M^2*Pi^2*x^7*(-1513 + 840*Log[2] + 420*Log[4] + 840*Log[x]))/11025 - 
   (4*M^2*Pi^2*x^9*(-10058 + 27090*Log[2] - 8505*Log[4] + 5040*Log[x]))/
    99225 + x^12*(-(M^2*(1842577 + 132300*Pi^2)*Log[x])/23814000 - 
     (37*M^2*Log[x]^2)/900 + (2*M^2*Log[x]^3)/45 + 
     M^2*(15041586467/60011280000 - (1531*Pi^2)/50400 - Zeta[3]/5)) + 
   x^14*(-(M^2*(336913237 + 16008300*Pi^2)*Log[x])/5042614500 - 
     (214*M^2*Log[x]^2)/11025 + (8*M^2*Log[x]^3)/315 + 
     M^2*(20270835547657/139781273940000 - (2782*Pi^2)/121275 - 
       (4*Zeta[3])/35)) + 
   (M^2*x^10*(563044211 + 14700*Pi^2*(-2563 + 100800*Log[2] - 50400*Log[4]) - 
      2520*(36321 + 4900*Pi^2)*Log[x] - 116071200*Log[x]^2 + 
      98784000*Log[x]^3 - 444528000*Zeta[3]))/1111320000 - 
   (M^2*x^4*(39825 + 2130*Pi^2 + 296*Pi^4 - 180*(37 + 2*Pi^2)*Log[x] + 
      120*(-9 + 2*Pi^2)*Log[x]^2 - 4320*Log[x]^3 + 3360*Log[x]^4 - 
      5760*Zeta[3]))/720 - 
   (M^2*x^6*(-5417 + Pi^2*(-321 + 864*Log[2] + 864*Log[4] - 648*Log[16]) + 
      36*(33 + Pi^2)*Log[x] + 792*Log[x]^2 - 288*Log[x]^3 + 1296*Zeta[3]))/
    324 - (M^2*(-14235 + 550*Pi^2 + 202*Pi^4 + 4400*Zeta[3]))/480 + 
   (M^2*x^2*(6840 + 1860*Pi^2 + 289*Pi^4 - 240*(42 + Pi^2)*Log[x]^2 + 
      2880*Log[x]^3 - 480*Log[x]^4 + 240*Log[x]*(90 + 3*Pi^2 - 4*Zeta[3]) + 
      9360*Zeta[3]))/360 - (M^2*x^8*(-1922003 - 26700*Pi^2 + 
      360*(487 + 100*Pi^2)*Log[x] + 468000*Log[x]^2 - 288000*Log[x]^3 + 
      1296000*Zeta[3]))/1296000, MI2l[p3n1, 3][x] -> 
  M^2*Pi^2*x*(64*Log[2]^2 - Log[256]^2) - 
   (M^2*Pi^2*x^3*(5440 + 168*Pi^2 - 5544*Log[2] + 2880*Log[2]^2 - 
      1452*Log[4] + 27*Log[256]^2 + 384*(-11 + 6*Log[4])*Log[x] + 
      1152*Log[x]^2))/27 + (2*M^2*Pi^2*x^5*(39392 + 2100*Pi^2 - 
      13050*Log[2] + 57600*Log[2]^2 - 30435*Log[4] + 
      480*(-77 + 60*Log[4])*Log[x] + 14400*Log[x]^2))/3375 + 
   (2*M^2*Pi^2*x^7*(2884268 + 102900*Pi^2 - 2623950*Log[2] + 
      2822400*Log[2]^2 - 1229865*Log[4] + 1680*(-1513 + 840*Log[4])*Log[x] + 
      705600*Log[x]^2))/1157625 + 
   (M^2*Pi^2*x^9*(61009264 + 1852200*Pi^2 + 67009950*Log[2] + 
      50803200*Log[2]^2 - 84197295*Log[4] + 10080*(-5029 + 2520*Log[4])*
       Log[x] + 12700800*Log[x]^2))/31255875 + 
   (M^2*Pi^2*x^11*(8186422666 + 224116200*Pi^2 + 25522032690*Log[2] + 
      6147187200*Log[2]^2 - 19289464425*Log[4] + 
      55440*(-117757 + 55440*Log[4])*Log[x] + 1536796800*Log[x]^2))/
    8320313925 + (2*M^2*Pi^2*x^13*(747046119839 + 18937818900*Pi^2 - 
      698728220190*Log[2] + 519437318400*Log[2]^2 - 227833510905*Log[4] + 
      1801800*(-320345 + 144144*Log[4])*Log[x] + 129859329600*Log[x]^2))/
    2611389956175 + x^14*((-248683313*M^2*Log[x]^2)/5042614500 + 
     (111494*M^2*Log[x]^3)/1091475 - (4*M^2*Log[x]^4)/105 + 
     M^2*(-3178248555716821/15498947654467200 - (37*Pi^4)/3150 + 
       Pi^2*(-4295367991/121022748000 - (28467707*Log[2])/4729725 + 
         (89357*Log[4])/9459450 + Log[64]) - (428*Zeta[3])/1485) + 
     M^2*Log[x]*(-48139993547/559125095760 - (34561*Pi^2)/4365900 + 
       (4*Zeta[3])/315)) - (M^2*x^10*(129769431317 + 3837758400*Pi^4 + 
      17640*Pi^2*(364939 + 1290240*Log[2] - 645120*Log[4]) + 
      14982498720*Log[x]^2 - 29022739200*Log[x]^3 + 12446784000*Log[x]^4 + 
      840*Log[x]*(13757923 + 1417080*Pi^2 - 4939200*Zeta[3]) + 
      44477496000*Zeta[3]))/93350880000 - 
   (M^2*x^12*(1509283219043 + 138251309112*Pi^2 + 62171686080*Pi^4 + 
      262337945184*Log[x]^2 - 507508727040*Log[x]^3 + 201637900800*Log[x]^4 + 
      504*Log[x]*(610150579 + 64191960*Pi^2 - 133358400*Zeta[3]) + 
      1185422817600*Zeta[3]))/3024568512000 - 
   (M^2*x^6*(706355 + 38160*Pi^2 + 3996*Pi^4 - 29160*Log[x]^2 - 
      24480*Log[x]^3 + 12960*Log[x]^4 - 99720*Zeta[3] - 
      60*Log[x]*(1165 + 48*Pi^2 + 72*Zeta[3])))/9720 - 
   (M^2*x^8*(581459207 + 11188800*Pi^4 + 2160*Pi^2*(11291 + 302800*Log[2] - 
        25400*Log[4] - 50400*Log[32]) + 26097120*Log[x]^2 - 
      77011200*Log[x]^3 + 36288000*Log[x]^4 - 705600*Zeta[3] - 
      168*Log[x]*(-68261 + 1200*Pi^2 + 72000*Zeta[3])))/108864000 + 
   (M^2*x^4*(1184*Pi^4 + 480*(5 + 2*Pi^2)*Log[x]^3 - 8160*Log[x]^4 + 
      5760*Log[x]^5 + 10*Pi^2*(1821 + 1680*Log[2] - 1200*Log[4] + 
        144*Log[32] - 448*Zeta[3]) - 120*Log[x]^2*(135 + 10*Pi^2 - 
        16*Zeta[3]) - 60*Log[x]*(393 + 14*Pi^2 + 48*Zeta[3]) - 
      15*(-22953 + 2960*Zeta[3] + 6912*Zeta[5])))/1440 - 
   (M^2*(3030*Pi^4 + 550*Pi^2*(-15 + 16*Zeta[3]) + 
      3*(-128625 + 9680*Zeta[3] + 68928*Zeta[5])))/2880 + 
   (M^2*x^2*(160*(42 + Pi^2)*Log[x]^3 - 1440*Log[x]^4 + 192*Log[x]^5 + 
      4*Log[x]*(420*Pi^2 + 7*Pi^4 + 360*(31 - 2*Zeta[3])) - 
      240*Log[x]^2*(90 + 3*Pi^2 - 4*Zeta[3]) + 
      3*(289*Pi^4 + 20*Pi^2*(105 + 38*Zeta[3]) + 
        8*(1755 + 1130*Zeta[3] + 2166*Zeta[5]))))/360, 
 MI2l[p3n1a, -3][x] -> 0, MI2l[p3n1a, -2][x] -> 1/2, 
 MI2l[p3n1a, -1][x] -> 1/2, MI2l[p3n1a, 0][x] -> 
  -1/2 + (5*Pi^2)/12 + x^4*(3/4 - Log[x]) + x^6*(5/36 - Log[x]/3) + 
   x^8*(7/144 - Log[x]/6) + x^10*(9/400 - Log[x]/10) + 
   x^12*(11/900 - Log[x]/15) + x^14*(13/1764 - Log[x]/21) + 
   x^2*(-1 - Pi^2/3 + 2*Log[x] - 2*Log[x]^2), 
 MI2l[p3n1a, 1][x] -> (4*Pi^2*x^3)/3 + (4*Pi^2*x^5)/15 + (4*Pi^2*x^7)/35 + 
   (4*Pi^2*x^9)/63 + (4*Pi^2*x^11)/99 + (4*Pi^2*x^13)/143 + 
   (x^8*(-11 - 600*Pi^2 - 1720*Log[x]))/7200 + (x^6*(-7 - 6*Pi^2 - 4*Log[x]))/
    36 + x^10*(32077/1764000 - Pi^2/20 - (451*Log[x])/2100) + 
   x^12*(819761/47628000 - Pi^2/30 - (3371*Log[x])/18900) + 
   x^14*(111389321/8068183200 - Pi^2/42 - (42877*Log[x])/291060) + 
   (x^4*(-7 - Pi^2 + 4*Log[x]))/2 + x^2*(-3 + 6*Log[x] - 6*Log[x]^2 + 
     4*Log[x]^3 - 4*Zeta[3]) + (-66 + 5*Pi^2 + 44*Zeta[3])/12, 
 MI2l[p3n1a, 2][x] -> 
  (2*Pi^2*x^9*(5281 + 17640*Log[2] - 5670*Log[4] - 2835*Log[16] - 
      2520*Log[x]))/19845 + (2*Pi^2*x^5*(214 + 180*Log[2] - 60*Log[4] - 
      75*Log[16] - 120*Log[x]))/225 - 
   (Pi^2*x^3*(-64 + 24*Log[4] + 9*Log[16] + Log[4096] + 48*Log[x]))/9 - 
   (Pi^2*x^7*(-3306 + 700*Log[2] + 840*Log[4] + 245*Log[16] + 1680*Log[x]))/
    3675 - (Pi^2*x^13*(-109451 + 96096*Log[2] + 48048*Log[x]))/429429 - 
   (Pi^2*x^11*(-121717 + 110880*Log[2] + 55440*Log[x]))/343035 + 
   (x^2*(-630 - 15*Pi^2 - 37*Pi^4 + 30*(42 + Pi^2)*Log[x] - 
      30*(42 + Pi^2)*Log[x]^2 + 840*Log[x]^3 - 420*Log[x]^4))/90 + 
   (x^4*(-4*(27 + Pi^2)*Log[x] - 72*Log[x]^2 + 32*Log[x]^3 + 
      3*(161 + 9*Pi^2 - 48*Zeta[3])))/24 + 
   x^6*(1799/648 - (7*Pi^2)/216 - ((7 + Pi^2)*Log[x])/18 - (5*Log[x]^2)/9 + 
     (4*Log[x]^3)/9 - 2*Zeta[3]) + x^8*(1606553/1296000 - (481*Pi^2)/4320 - 
     ((1077 + 100*Pi^2)*Log[x])/3600 - (7*Log[x]^2)/36 + (2*Log[x]^3)/9 - 
     Zeta[3]) + x^10*(546414731/740880000 - (1741*Pi^2)/16800 + 
     (-256243/882000 - Pi^2/60)*Log[x] - (9*Log[x]^2)/100 + (2*Log[x]^3)/15 - 
     (3*Zeta[3])/5) + x^12*(14862651347/30005640000 - (61*Pi^2)/700 + 
     (-3233617/11907000 - Pi^2/90)*Log[x] - (11*Log[x]^2)/225 + 
     (4*Log[x]^3)/45 - (2*Zeta[3])/5) + 
   x^14*(19954228780411/55912509576000 - (7027*Pi^2)/97020 + 
     (-500193739/2017045800 - Pi^2/126)*Log[x] - (13*Log[x]^2)/441 + 
     (4*Log[x]^3)/63 - (2*Zeta[3])/7) + 
   (-5880 - 100*Pi^2 + 101*Pi^4 + 880*Zeta[3])/240, 
 MI2l[p3n1a, 3][x] -> Pi^2*x*(-32*Log[2]^2 + Log[16]*Log[256]) + 
   (Pi^2*x^3*(832 + 42*Pi^2 - 684*Log[2] + 144*Log[2]^2 - 588*Log[4] + 
      27*Log[16] + 360*Log[2]*Log[16] - 27*Log[16]^2 + 27*Log[256] + 
      192*(-4 + Log[64])*Log[x] + 288*Log[x]^2))/27 + 
   (Pi^2*x^5*(57872 + 2100*Pi^2 - 101700*Log[2] + 10800*Log[2]^2 - 
      32010*Log[4] + 5625*Log[16] + 25200*Log[2]*Log[16] - 
      6750*Log[4]*Log[16] + 6750*Log[64] + 480*(-107 + 60*Log[4])*Log[x] + 
      14400*Log[x]^2))/6750 + 
   (Pi^2*x^7*(3307908 + 102900*Pi^2 - 4846100*Log[2] + 588000*Log[2]^2 - 
      1248240*Log[4] + 447125*Log[16] + 558600*Log[2]*Log[16] + 
      5040*(-551 + 280*Log[4])*Log[x] + 705600*Log[x]^2))/771750 + 
   (Pi^2*x^9*(132156992 + 3704400*Pi^2 - 321727140*Log[2] + 
      22226400*Log[2]^2 + 3820320*Log[4] + 50009400*Log[8] - 
      12217905*Log[16] + 19845000*Log[2]*Log[16] + 
      20160*(-5281 + 2520*Log[4])*Log[x] + 25401600*Log[x]^2))/50009400 + 
   (Pi^2*x^11*(8652740386 + 224116200*Pi^2 - 4492111932*Log[2] + 
      1383117120*Log[2]^2 - 2877640920*Log[4] - 812146797*Log[16] + 
      1191017520*Log[2]*Log[16] + 55440*(-121717 + 55440*Log[4])*Log[x] + 
      1536796800*Log[x]^2))/4754465100 + 
   x^13*((14*Pi^4)/429 + Pi^2*(259704218113/193436293050 - 
       (722531*Log[2])/270270 + (8*Log[2]^2)/39 + (81483*Log[4])/143143 - 
       (136249*Log[16])/1081080 + (74*Log[2]*Log[16])/429) + 
     (4*Pi^2*(-109451 + 48048*Log[4])*Log[x])/429429 + 
     (32*Pi^2*Log[x]^2)/143) + x^8*(-48879113/15552000 - (37*Pi^4)/360 + 
     Pi^2*(-8323/43200 - (4*Log[2]^2)/7 + (Log[2]*Log[16])/7) - 
     (301*Log[x]^2)/1200 + (191*Log[x]^3)/270 - Log[x]^4/3 + 
     Log[x]*(-277421/648000 - (43*Pi^2)/1080 + Zeta[3]/9) - 
     (1583*Zeta[3])/1080) + x^10*(-84399826813/62233920000 - (37*Pi^4)/600 + 
     Pi^2*(-1666787/10584000 - (16*Log[2]^2)/45 + (4*Log[2]*Log[16])/45) - 
     (144857*Log[x]^2)/882000 + (1469*Log[x]^3)/3150 - Log[x]^4/5 + 
     Log[x]*(-28856251/74088000 - (451*Pi^2)/12600 + Zeta[3]/15) - 
     (73*Zeta[3])/56) + x^12*(-4895753685337/7561421280000 - (37*Pi^4)/900 + 
     (Pi^2*(-439009241 + 734983200*Log[2] - 122487120*Log[4] - 
        122502240*Log[16]))/3143448000 - (1301333*Log[x]^2)/11907000 + 
     (4757*Log[x]^3)/14175 - (2*Log[x]^4)/15 + 
     Log[x]*(-1088525581/3000564000 - (3371*Pi^2)/113400 + (2*Zeta[3])/45) - 
     (1019*Zeta[3])/945) + x^14*(-245389308814322513/774947382723360000 - 
     (37*Pi^4)/1260 + (Pi^2*(-78739688911 + 116359467840*Log[2] - 
        30466663920*Log[4] - 13856535000*Log[16]))/629318289600 - 
     (152880221*Log[x]^2)/2017045800 + (55747*Log[x]^3)/218295 - 
     (2*Log[x]^4)/21 + Log[x]*(-9508619815903/27956254788000 - 
       (42877*Pi^2)/1746360 + (2*Zeta[3])/63) - (9239*Zeta[3])/10395) + 
   (x^4*(-20895 - 148*Pi^4 - 20*Pi^2*(55 + 32*Log[2]^2 - Log[16]*Log[256]) + 
      840*Log[x]^2 + 800*Log[x]^3 - 480*Log[x]^4 + 2760*Zeta[3] + 
      20*Log[x]*(99 + 4*Pi^2 + 8*Zeta[3])))/240 + 
   (x^6*(-3996*Pi^4 - 54*Pi^2*(145 + 384*Log[2]^2 - 224*Log[4] + 
        140*Log[16] - 360*Log[64] - 32*Log[2]*(-64 + Log[4096])) - 
      5400*Log[x]^2 + 24480*Log[x]^3 - 12960*Log[x]^4 - 
      60*Log[x]*(131 + 6*Pi^2 - 72*Zeta[3]) - 5*(36775 + 2952*Zeta[3])))/
    19440 + (303*Pi^4 + 1100*Pi^2*(-3 + 2*Zeta[3]) - 
     24*(2685 + 110*Zeta[3] - 2154*Zeta[5]))/720 + 
   x^2*(-15 + (2*(30 + Pi^2)*Log[x]^3)/3 - 10*Log[x]^4 + 4*Log[x]^5 + 
     Pi^2*(-1/2 - 16*Log[2]^2 - Log[16]^2 + Log[16]*Log[256] - 
       (28*Zeta[3])/9) + Log[x]*(30 + Pi^2 - (4*Zeta[3])/3) + (2*Zeta[3])/3 + 
     Log[x]^2*(-30 - Pi^2 + (4*Zeta[3])/3) - 72*Zeta[5])}
