{MI[p3n1, -3][x] -> -(M^6*x^2), MI[p3n1, -2][x] -> M^6*x^2*(-3 + 2*Log[x]), 
 MI[p3n1, -1][x] -> -(M^6*x^2*(24 + Pi^2 - 24*Log[x] + 8*Log[x]^2))/4, 
 MI[p3n1, 0][x] -> (M^6*x^2*(6*(24 + Pi^2)*Log[x] - 72*Log[x]^2 + 
     16*Log[x]^3 - 3*(40 + 3*Pi^2 - 4*Zeta[3])))/12, 
 MI[p3n1, 1][x] -> -(M^6*x^2*(720*Pi^2 + 19*Pi^4 + 240*(24 + Pi^2)*Log[x]^2 - 
      1920*Log[x]^3 + 320*Log[x]^4 - 240*Log[x]*(40 + 3*Pi^2 - 4*Zeta[3]) - 
      1440*(-5 + Zeta[3])))/480, MI[p3n1, 2][x] -> 
  (M^6*x^2*(160*(24 + Pi^2)*Log[x]^3 - 960*Log[x]^4 + 128*Log[x]^5 + 
     2*Log[x]*(720*Pi^2 + 19*Pi^4 - 1440*(-5 + Zeta[3])) - 
     240*Log[x]^2*(40 + 3*Pi^2 - 4*Zeta[3]) - 
     3*(19*Pi^4 - 40*Pi^2*(-10 + Zeta[3]) - 
       96*(-35 + 10*Zeta[3] + Zeta[5]))))/480, 
 MI[p3n1, 3][x] -> 
  -(M^6*x^2*(28728*Pi^4 + 631*Pi^6 + 20160*(24 + Pi^2)*Log[x]^4 - 
      96768*Log[x]^5 + 10752*Log[x]^6 + 504*Log[x]^2*(720*Pi^2 + 19*Pi^4 - 
        1440*(-5 + Zeta[3])) - 40320*Log[x]^3*(40 + 3*Pi^2 - 4*Zeta[3]) - 
      90720*Pi^2*(-5 + Zeta[3]) + 12096*(280 - 100*Zeta[3] + 5*Zeta[3]^2 - 
        18*Zeta[5]) - 1512*Log[x]*(19*Pi^4 - 40*Pi^2*(-10 + Zeta[3]) - 
        96*(-35 + 10*Zeta[3] + Zeta[5]))))/120960, 
 MI[p3n1, 4][x] -> (M^6*x^2*(8064*(24 + Pi^2)*Log[x]^5 - 32256*Log[x]^6 + 
     3072*Log[x]^7 + 336*Log[x]^3*(720*Pi^2 + 19*Pi^4 - 
       1440*(-5 + Zeta[3])) - 20160*Log[x]^4*(40 + 3*Pi^2 - 4*Zeta[3]) + 
     2*Log[x]*(28728*Pi^4 + 631*Pi^6 - 90720*Pi^2*(-5 + Zeta[3]) + 
       12096*(280 - 100*Zeta[3] + 5*Zeta[3]^2 - 18*Zeta[5])) - 
     1512*Log[x]^2*(19*Pi^4 - 40*Pi^2*(-10 + Zeta[3]) - 
       96*(-35 + 10*Zeta[3] + Zeta[5])) - 
     3*(631*Pi^6 - 1596*Pi^4*(-10 + Zeta[3]) - 
       6048*Pi^2*(-35 + 10*Zeta[3] + Zeta[5]) + 
       1728*(840 - 350*Zeta[3] + 35*Zeta[3]^2 - 84*Zeta[5] - 10*Zeta[7]))))/
   120960, MI[p3n2, -3][x] -> -(M^6*x^4), MI[p3n2, -2][x] -> 
  M^6*x^4*(-3 + 4*Log[x]), MI[p3n2, -1][x] -> 
  -(M^6*x^4*(24 + Pi^2 - 48*Log[x] + 32*Log[x]^2))/4, 
 MI[p3n2, 0][x] -> (M^6*x^4*(12*(24 + Pi^2)*Log[x] - 288*Log[x]^2 + 
     128*Log[x]^3 - 3*(40 + 3*Pi^2 - 4*Zeta[3])))/12, 
 MI[p3n2, 1][x] -> -(M^6*x^4*(720*Pi^2 + 19*Pi^4 + 960*(24 + Pi^2)*Log[x]^2 - 
      15360*Log[x]^3 + 5120*Log[x]^4 - 480*Log[x]*(40 + 3*Pi^2 - 4*Zeta[3]) - 
      1440*(-5 + Zeta[3])))/480, MI[p3n2, 2][x] -> 
  (M^6*x^4*(1280*(24 + Pi^2)*Log[x]^3 - 15360*Log[x]^4 + 4096*Log[x]^5 + 
     4*Log[x]*(720*Pi^2 + 19*Pi^4 - 1440*(-5 + Zeta[3])) - 
     960*Log[x]^2*(40 + 3*Pi^2 - 4*Zeta[3]) - 
     3*(19*Pi^4 - 40*Pi^2*(-10 + Zeta[3]) - 
       96*(-35 + 10*Zeta[3] + Zeta[5]))))/480, 
 MI[p3n2, 3][x] -> 
  -(M^6*x^4*(28728*Pi^4 + 631*Pi^6 + 322560*(24 + Pi^2)*Log[x]^4 - 
      3096576*Log[x]^5 + 688128*Log[x]^6 + 2016*Log[x]^2*
       (720*Pi^2 + 19*Pi^4 - 1440*(-5 + Zeta[3])) - 
      322560*Log[x]^3*(40 + 3*Pi^2 - 4*Zeta[3]) - 90720*Pi^2*(-5 + Zeta[3]) + 
      12096*(280 - 100*Zeta[3] + 5*Zeta[3]^2 - 18*Zeta[5]) - 
      3024*Log[x]*(19*Pi^4 - 40*Pi^2*(-10 + Zeta[3]) - 
        96*(-35 + 10*Zeta[3] + Zeta[5]))))/120960, 
 MI[p3n2, 4][x] -> (M^6*x^4*(258048*(24 + Pi^2)*Log[x]^5 - 2064384*Log[x]^6 + 
     393216*Log[x]^7 + 2688*Log[x]^3*(720*Pi^2 + 19*Pi^4 - 
       1440*(-5 + Zeta[3])) - 322560*Log[x]^4*(40 + 3*Pi^2 - 4*Zeta[3]) + 
     4*Log[x]*(28728*Pi^4 + 631*Pi^6 - 90720*Pi^2*(-5 + Zeta[3]) + 
       12096*(280 - 100*Zeta[3] + 5*Zeta[3]^2 - 18*Zeta[5])) - 
     6048*Log[x]^2*(19*Pi^4 - 40*Pi^2*(-10 + Zeta[3]) - 
       96*(-35 + 10*Zeta[3] + Zeta[5])) - 
     3*(631*Pi^6 - 1596*Pi^4*(-10 + Zeta[3]) - 
       6048*Pi^2*(-35 + 10*Zeta[3] + Zeta[5]) + 
       1728*(840 - 350*Zeta[3] + 35*Zeta[3]^2 - 84*Zeta[5] - 10*Zeta[7]))))/
   120960, MI[p3n3, -3][x] -> -(M^6*x^6), MI[p3n3, -2][x] -> 
  3*M^6*x^6*(-1 + 2*Log[x]), MI[p3n3, -1][x] -> 
  -(M^6*x^6*(24 + Pi^2 - 72*Log[x] + 72*Log[x]^2))/4, 
 MI[p3n3, 0][x] -> (M^6*x^6*(-40 - 3*Pi^2 + 6*(24 + Pi^2)*Log[x] - 
     216*Log[x]^2 + 144*Log[x]^3 + 4*Zeta[3]))/4, 
 MI[p3n3, 1][x] -> 
  -(M^6*x^6*(720*Pi^2 + 19*Pi^4 + 2160*(24 + Pi^2)*Log[x]^2 - 
      51840*Log[x]^3 + 25920*Log[x]^4 - 720*Log[x]*(40 + 3*Pi^2 - 
        4*Zeta[3]) - 1440*(-5 + Zeta[3])))/480, 
 MI[p3n3, 2][x] -> (M^6*x^6*(-19*Pi^4 + 1440*(24 + Pi^2)*Log[x]^3 - 
     25920*Log[x]^4 + 10368*Log[x]^5 + 2*Log[x]*(720*Pi^2 + 19*Pi^4 - 
       1440*(-5 + Zeta[3])) - 720*Log[x]^2*(40 + 3*Pi^2 - 4*Zeta[3]) + 
     40*Pi^2*(-10 + Zeta[3]) + 96*(-35 + 10*Zeta[3] + Zeta[5])))/160, 
 MI[p3n3, 3][x] -> 
  -(M^6*x^6*(28728*Pi^4 + 631*Pi^6 + 1632960*(24 + Pi^2)*Log[x]^4 - 
      23514624*Log[x]^5 + 7838208*Log[x]^6 + 4536*Log[x]^2*
       (720*Pi^2 + 19*Pi^4 - 1440*(-5 + Zeta[3])) - 
      1088640*Log[x]^3*(40 + 3*Pi^2 - 4*Zeta[3]) - 
      90720*Pi^2*(-5 + Zeta[3]) + 12096*(280 - 100*Zeta[3] + 5*Zeta[3]^2 - 
        18*Zeta[5]) - 4536*Log[x]*(19*Pi^4 - 40*Pi^2*(-10 + Zeta[3]) - 
        96*(-35 + 10*Zeta[3] + Zeta[5]))))/120960, 
 MI[p3n3, 4][x] -> (M^6*x^6*(-631*Pi^6 + 653184*(24 + Pi^2)*Log[x]^5 - 
     7838208*Log[x]^6 + 2239488*Log[x]^7 + 3024*Log[x]^3*
      (720*Pi^2 + 19*Pi^4 - 1440*(-5 + Zeta[3])) - 
     544320*Log[x]^4*(40 + 3*Pi^2 - 4*Zeta[3]) + 1596*Pi^4*(-10 + Zeta[3]) + 
     2*Log[x]*(28728*Pi^4 + 631*Pi^6 - 90720*Pi^2*(-5 + Zeta[3]) + 
       12096*(280 - 100*Zeta[3] + 5*Zeta[3]^2 - 18*Zeta[5])) + 
     6048*Pi^2*(-35 + 10*Zeta[3] + Zeta[5]) - 4536*Log[x]^2*
      (19*Pi^4 - 40*Pi^2*(-10 + Zeta[3]) - 96*(-35 + 10*Zeta[3] + Zeta[5])) - 
     1728*(840 - 350*Zeta[3] + 35*Zeta[3]^2 - 84*Zeta[5] - 10*Zeta[7])))/
   40320, MI[p4n1, -3][x] -> (M^4*x^4)/3, MI[p4n1, -2][x] -> 
  (M^4*x^4*(7 - 12*Log[x]))/6, MI[p4n1, -1][x] -> 
  (M^4*x^4*(25 + Pi^2 - 84*Log[x] + 72*Log[x]^2))/12, 
 MI[p4n1, 0][x] -> (M^4*x^4*(-5 + 7*Pi^2 - 12*(25 + Pi^2)*Log[x] + 
     504*Log[x]^2 - 288*Log[x]^3 + 56*Zeta[3]))/24, 
 MI[p4n1, 1][x] -> 
  -(M^4*x^4*(-750*Pi^2 + 173*Pi^4 - 2160*(25 + Pi^2)*Log[x]^2 + 
      60480*Log[x]^3 - 25920*Log[x]^4 + 210*(137 - 56*Zeta[3]) + 
      360*Log[x]*(-5 + 7*Pi^2 + 56*Zeta[3])))/1440, 
 MI[p4n1, 2][x] -> (M^4*x^4*(-1211*Pi^4 - 8640*(25 + Pi^2)*Log[x]^3 + 
     181440*Log[x]^4 - 62208*Log[x]^5 + 12*Log[x]*(-750*Pi^2 + 173*Pi^4 + 
       210*(137 - 56*Zeta[3])) + 30*Pi^2*(-5 + 56*Zeta[3]) + 
     2160*Log[x]^2*(-5 + 7*Pi^2 + 56*Zeta[3]) + 
     6*(-52465 + 7000*Zeta[3] + 22944*Zeta[5])))/2880, 
 MI[p4n2, -3][x] -> 2*M^4*x^4, MI[p4n2, -2][x] -> 
  (M^4*x^4*(23 - 36*Log[x]))/3, MI[p4n2, -1][x] -> 
  (M^4*x^4*(35 + Pi^2 - 92*Log[x] + 72*Log[x]^2))/2, 
 MI[p4n2, 0][x] -> -(M^4*x^4*(-275 - 23*Pi^2 + 36*(35 + Pi^2)*Log[x] - 
      1656*Log[x]^2 + 864*Log[x]^3 + 24*Zeta[3]))/12, 
 MI[p4n2, 1][x] -> (M^4*x^4*(-5670 + 1050*Pi^2 + 19*Pi^4 + 
     2160*(35 + Pi^2)*Log[x]^2 - 66240*Log[x]^3 + 25920*Log[x]^4 - 
     120*Log[x]*(275 + 23*Pi^2 - 24*Zeta[3]) + 7120*Zeta[3]))/240, 
 MI[p4n2, 2][x] -> -(M^4*x^4*(1305*Pi^4 + 8640*(35 + Pi^2)*Log[x]^3 - 
      198720*Log[x]^4 + 62208*Log[x]^5 - 720*Log[x]^2*
       (275 + 23*Pi^2 - 24*Zeta[3]) + 10*Pi^2*(-275 + 512*Log[2]^2 + 
        24*Zeta[3]) + 12*Log[x]*(-5670 + 1050*Pi^2 + 19*Pi^4 + 
        7120*Zeta[3]) - 2*(-74585 + 2560*Log[2]^4 + 61440*PolyLog[4, 1/2] + 
        63000*Zeta[3] - 288*Zeta[5])))/480, 
 MI[p4n3, -3][x] -> M^4/3 + (4*M^4*x^2)/3 + (M^4*x^4)/3, 
 MI[p4n3, -2][x] -> (7*M^4)/6 + (M^4*x^4*(7 - 12*Log[x]))/6 + 
   (4*M^4*x^2*(4 - 3*Log[x]))/3, MI[p4n3, -1][x] -> 
  (M^4*(25 + Pi^2))/12 + (M^4*x^2*(40 + Pi^2 - 48*Log[x] + 12*Log[x]^2))/3 + 
   (M^4*x^4*(25 + Pi^2 - 84*Log[x] + 72*Log[x]^2))/12, 
 MI[p4n3, 0][x] -> (M^4*x^6*(85 - 132*Log[x] + 72*Log[x]^2))/54 + 
   (M^4*x^8*(115 - 312*Log[x] + 288*Log[x]^2))/864 + 
   (M^4*x^10*(1489 - 5640*Log[x] + 7200*Log[x]^2))/54000 + 
   (M^4*x^12*(919 - 4440*Log[x] + 7200*Log[x]^2))/108000 + 
   (M^4*x^14*(7669 - 44940*Log[x] + 88200*Log[x]^2))/2315250 + 
   (M^4*x^2*(-3*(44 + Pi^2)*Log[x] + 48*Log[x]^2 - 8*Log[x]^3 + 
      4*(19 + Pi^2 - 5*Zeta[3])))/3 + (M^4*(-5 + 7*Pi^2 + 56*Zeta[3]))/24 + 
   (M^4*x^4*(-95 + 7*Pi^2 - 12*(11 + Pi^2)*Log[x] + 360*Log[x]^2 - 
      224*Log[x]^3 + 56*Zeta[3]))/24, MI[p4n3, 1][x] -> 
  x^14*((-346562633*M^4*Log[x])/5042614500 + (69607*M^4*Log[x]^2)/363825 - 
     (8*M^4*Log[x]^3)/105 + M^4*(-11620701378023/139781273940000 + 
       (8*Zeta[3])/105)) - (M^4*x^12*(8597265403 + 7672248360*Log[x] - 
      19105178400*Log[x]^2 + 8001504000*Log[x]^3 - 8001504000*Zeta[3]))/
    60011280000 - (M^4*x^10*(318698059 + 294434280*Log[x] - 
      666439200*Log[x]^2 + 296352000*Log[x]^3 - 296352000*Zeta[3]))/
    1111320000 - (M^4*x^8*(1047889 + 778680*Log[x] - 1807200*Log[x]^2 + 
      864000*Log[x]^3 - 864000*Zeta[3]))/1296000 + 
   (M^4*x^6*(-2677 + 180*Log[x] + 1656*Log[x]^2 - 864*Log[x]^3 + 
      864*Zeta[3]))/324 - (M^4*x^4*(-43950 - 750*Pi^2 + 173*Pi^4 - 
      720*(35 + 3*Pi^2)*Log[x]^2 + 29760*Log[x]^3 - 14400*Log[x]^4 + 
      360*Log[x]*(67 + 7*Pi^2 - 8*Zeta[3]) + 5520*Zeta[3]))/1440 + 
   (M^4*x^2*(240*Pi^2 + 23*Pi^4 + 72*(44 + Pi^2)*Log[x]^2 - 768*Log[x]^3 + 
      96*Log[x]^4 - 288*Log[x]*(26 + Pi^2 - Zeta[3]) - 480*(-5 + 4*Zeta[3])))/
    72 + (M^4*(750*Pi^2 - 173*Pi^4 + 210*(-137 + 56*Zeta[3])))/1440, 
 MI[p4n3, 2][x] -> x^14*(-(M^4*(1818779351101 + 67830368760*Pi^2)*Log[x])/
      13978127394000 + M^4*(2384629433/5042614500 + Pi^2/105)*Log[x]^2 - 
     (14422*M^4*Log[x]^3)/40425 + (4*M^4*Log[x]^4)/45 + 
     M^4*(1529495442151433/23918129096400000 + (7669*Pi^2)/9261000 - 
       (2*Pi^4)/525 + (96842*Zeta[3])/363825)) - 
   (M^4*x^12*(-1717368724567 - 17872803900*Pi^2 + 56010528000*Pi^4 + 
      1400*(1319109257 + 61678260*Pi^2)*Log[x] - 
      352800*(17463143 + 396900*Pi^2)*Log[x]^2 + 4888918944000*Log[x]^3 - 
      1306912320000*Log[x]^4 - 3277060416000*Zeta[3]))/8401579200000 - 
   (M^4*x^10*(-309824670053 - 3217580100*Pi^2 + 6223392000*Pi^4 + 
      21000*(9011221 + 580356*Pi^2)*Log[x] - 1058400*(549439 + 14700*Pi^2)*
       Log[x]^2 + 494809056000*Log[x]^3 - 145212480000*Log[x]^4 - 
      267309504000*Zeta[3]))/466754400000 - 
   (M^4*x^8*(-216938093 - 2587500*Pi^2 + 2592000*Pi^4 + 
      120*(572179 + 58500*Pi^2)*Log[x] - 64800*(2861 + 100*Pi^2)*Log[x]^2 + 
      179424000*Log[x]^3 - 60480000*Log[x]^4 - 48384000*Zeta[3]))/77760000 + 
   (M^4*x^6*(367825 + 3825*Pi^2 - 1296*Pi^4 - 60*(1183 + 99*Pi^2)*Log[x] + 
      1080*(31 + 3*Pi^2)*Log[x]^2 - 67680*Log[x]^3 + 30240*Log[x]^4 - 
      43200*Zeta[3]))/9720 + (M^4*(-1211*Pi^4 + 30*Pi^2*(-5 + 56*Zeta[3]) + 
      6*(-52465 + 7000*Zeta[3] + 22944*Zeta[5])))/2880 - 
   (M^4*x^4*(-517*Pi^4 + 960*(83 + 7*Pi^2)*Log[x]^3 - 60480*Log[x]^4 + 
      23808*Log[x]^5 + 12*Log[x]*(570 + 330*Pi^2 + 19*Pi^4 - 1680*Zeta[3]) - 
      720*Log[x]^2*(131 + 15*Pi^2 - 24*Zeta[3]) - 
      30*Pi^2*(-95 + 56*Zeta[3]) - 6*(-58915 + 7960*Zeta[3] + 
        22944*Zeta[5])))/2880 - 
   (M^4*x^2*(240*(44 + Pi^2)*Log[x]^3 - 1920*Log[x]^4 + 192*Log[x]^5 + 
      Log[x]*(3960*Pi^2 + 57*Pi^4 + 1440*(57 - 4*Zeta[3])) - 
      1440*Log[x]^2*(26 + Pi^2 - Zeta[3]) + 
      4*(-115*Pi^4 + 30*Pi^2*(-19 + 5*Zeta[3]) + 
        24*(10 + 310*Zeta[3] + 363*Zeta[5]))))/360, 
 MI[p4n3a, -3][x] -> -M^2/3 - (2*M^2*x^2)/3, 
 MI[p4n3a, -2][x] -> (-2*M^2)/3 + (M^2*x^2*(-5 + 6*Log[x]))/3, 
 MI[p4n3a, -1][x] -> -(M^2*(4 + Pi^2))/12 - 
   (M^2*x^2*(16 + Pi^2 - 24*Log[x] + 12*Log[x]^2))/6, 
 MI[p4n3a, 0][x] -> (M^2*x^4*(7 - 12*Log[x] + 8*Log[x]^2))/4 + 
   (M^2*x^6*(19 - 60*Log[x] + 72*Log[x]^2))/108 + 
   (M^2*x^8*(37 - 168*Log[x] + 288*Log[x]^2))/864 + 
   (M^2*x^10*(61 - 360*Log[x] + 800*Log[x]^2))/4000 + 
   (M^2*x^12*(91 - 660*Log[x] + 1800*Log[x]^2))/13500 + 
   (M^2*x^14*(127 - 1092*Log[x] + 3528*Log[x]^2))/37044 - 
   (M^2*(-20 + Pi^2 + 14*Zeta[3]))/6 + 
   (M^2*x^2*(-44 - 5*Pi^2 + 6*(12 + Pi^2)*Log[x] - 48*Log[x]^2 + 
      16*Log[x]^3 + 40*Zeta[3]))/12, MI[p4n3a, 1][x] -> 
  (M^2*(-120*Pi^2 + 173*Pi^4 + 480*(59 - 14*Zeta[3])))/1440 + 
   x^14*((-212339621*M^2*Log[x])/2017045800 + (69607*M^2*Log[x]^2)/145530 - 
     (4*M^2*Log[x]^3)/21 + M^2*(-98428538695/447300076608 + 
       (4*Zeta[3])/21)) - (M^2*x^12*(9173307793 + 4746301560*Log[x] - 
      19105178400*Log[x]^2 + 8001504000*Log[x]^3 - 8001504000*Zeta[3]))/
    30005640000 - (M^2*x^10*(337126819 + 188359080*Log[x] - 
      666439200*Log[x]^2 + 296352000*Log[x]^3 - 296352000*Zeta[3]))/
    740880000 - (M^2*x^8*(983809 + 577080*Log[x] - 1807200*Log[x]^2 + 
      864000*Log[x]^3 - 864000*Zeta[3]))/1296000 - 
   (M^2*x^6*(1057 + 540*Log[x] - 1656*Log[x]^2 + 864*Log[x]^3 - 864*Zeta[3]))/
    648 - (M^2*x^2*(672 + 96*Pi^2 + 23*Pi^4 + 72*(12 + Pi^2)*Log[x]^2 - 
      384*Log[x]^3 + 96*Log[x]^4 - 144*Log[x]*(8 + Pi^2 - 2*Zeta[3]) - 
      624*Zeta[3]))/144 + (M^2*x^4*(-81 + 4*Log[x] + 56*Log[x]^2 - 
      32*Log[x]^3 + 32*Zeta[3]))/8, MI[p4n3a, 2][x] -> 
  x^14*(M^2*(-5365718823257/27956254788000 - (13*Pi^2)/1764)*Log[x] + 
     M^2*(2423781161/2017045800 + Pi^2/42)*Log[x]^2 - 
     (22249*M^2*Log[x]^3)/24255 + (2*M^2*Log[x]^4)/9 + 
     M^2*(45402141074821/17221052949408000 + (127*Pi^2)/148176 - Pi^4/105 + 
       (56737*Zeta[3])/72765)) - 
   (M^2*x^10*(-48144070591 - 395444700*Pi^2 + 2074464000*Pi^4 + 
      1400*(28346657 + 1666980*Pi^2)*Log[x] - 117600*(1740437 + 44100*Pi^2)*
       Log[x]^2 + 174156192000*Log[x]^3 - 48404160000*Log[x]^4 - 
      130592448000*Zeta[3]))/103723200000 - 
   (M^2*x^8*(-105462713 - 832500*Pi^2 + 2592000*Pi^4 + 
      840*(54817 + 4500*Pi^2)*Log[x] - 21600*(9883 + 300*Pi^2)*Log[x]^2 + 
      196704000*Log[x]^3 - 60480000*Log[x]^4 - 126144000*Zeta[3]))/77760000 - 
   (M^2*x^6*(-91405 - 855*Pi^2 + 1296*Pi^4 + 300*(71 + 9*Pi^2)*Log[x] - 
      3240*(25 + Pi^2)*Log[x]^2 + 84960*Log[x]^3 - 30240*Log[x]^4 - 
      34560*Zeta[3]))/19440 + (M^2*x^12*(583811737277/1400 + 5056506*Pi^2 - 
      40007520*Pi^4 - 55*(14442725 + 666792*Pi^2)*Log[x] + 
      252*(17952653 + 396900*Pi^2)*Log[x]^2 - 3625443360*Log[x]^3 + 
      933508800*Log[x]^4 + 2940870240*Zeta[3]))/3000564000 - 
   (M^2*x^4*(60*(35 + 3*Pi^2)*Log[x] - 120*(11 + Pi^2)*Log[x]^2 + 
      2400*Log[x]^3 - 1120*Log[x]^4 + 3*(-3615 - 35*Pi^2 + 16*Pi^4 + 
        320*Zeta[3])))/240 + (M^2*(173*Pi^4 - 60*Pi^2*(-10 + 7*Zeta[3]) - 
      48*(-1190 + 35*Zeta[3] + 717*Zeta[5])))/720 + 
   (M^2*x^2*(-287*Pi^4 + 480*(12 + Pi^2)*Log[x]^3 - 1920*Log[x]^4 + 
      384*Log[x]^5 + 6*Log[x]*(360*Pi^2 + 19*Pi^4 + 480*(5 - 2*Zeta[3])) - 
      1440*Log[x]^2*(8 + Pi^2 - 2*Zeta[3]) + 120*Pi^2*(-11 + 10*Zeta[3]) + 
      96*(-85 + 80*Zeta[3] + 726*Zeta[5])))/1440, 
 MI[p4n4, -3][x] -> (M^4*x^2)/2, MI[p4n4, -2][x] -> 
  (M^4*x^2*(7 - 4*Log[x]))/4, MI[p4n4, -1][x] -> 
  (M^4*x^2*(75 + 11*Pi^2 - 84*Log[x] + 24*Log[x]^2))/24, 
 MI[p4n4, 0][x] -> (M^4*x^2*(-15 + 77*Pi^2 - 4*(75 + 11*Pi^2)*Log[x] + 
     168*Log[x]^2 - 32*Log[x]^3 + 168*Zeta[3]))/48, 
 MI[p4n4, 1][x] -> (M^4*x^2*(8250*Pi^2 + 1321*Pi^4 + 
     240*(75 + 11*Pi^2)*Log[x]^2 - 6720*Log[x]^3 + 960*Log[x]^4 + 
     630*(-137 + 56*Zeta[3]) - 120*Log[x]*(-15 + 77*Pi^2 + 168*Zeta[3])))/
   2880, MI[p4n4, 2][x] -> 
  -(M^4*x^2*(-9247*Pi^4 + 320*(75 + 11*Pi^2)*Log[x]^3 - 6720*Log[x]^4 + 
      768*Log[x]^5 - 330*Pi^2*(-5 + 56*Zeta[3]) - 
      240*Log[x]^2*(-15 + 77*Pi^2 + 168*Zeta[3]) + 
      4*Log[x]*(8250*Pi^2 + 1321*Pi^4 + 630*(-137 + 56*Zeta[3])) - 
      18*(-52465 + 7000*Zeta[3] + 22944*Zeta[5])))/5760, 
 MI[p4n5, -3][x] -> (3*M^4*x^2)/2, MI[p4n5, -2][x] -> 
  (M^4*x^2*(23 - 12*Log[x]))/4, MI[p4n5, -1][x] -> 
  (M^4*x^2*(3*(35 + Pi^2) - 92*Log[x] + 24*Log[x]^2))/8, 
 MI[p4n5, 0][x] -> (M^4*x^2*(825 + 133*Pi^2 - 36*(35 + Pi^2)*Log[x] + 
     552*Log[x]^2 - 96*Log[x]^3 - 72*Zeta[3]))/48, 
 MI[p4n5, 1][x] -> (M^4*x^2*(720*(35 + Pi^2)*Log[x]^2 - 7360*Log[x]^3 + 
     960*Log[x]^4 - 40*Log[x]*(825 + 133*Pi^2 - 72*Zeta[3]) + 
     3*(-5670 + 19*Pi^4 + Pi^2*(4250 - 2560*Log[2]) + 7120*Zeta[3])))/960, 
 MI[p4n5, 2][x] -> -(M^4*x^2*(4705*Pi^4 + 2880*(35 + Pi^2)*Log[x]^3 - 
      22080*Log[x]^4 + 2304*Log[x]^5 - 240*Log[x]^2*(825 + 133*Pi^2 - 
        72*Zeta[3]) + 30*Pi^2*(-10105 + 11520*Log[2] - 192*Log[16]^2 + 
        72*Zeta[3]) + 36*Log[x]*(-5670 + 19*Pi^4 + 
        Pi^2*(4250 - 2560*Log[2]) + 7120*Zeta[3]) - 
      18*(-74585 + 2560*Log[2]^4 + 61440*PolyLog[4, 1/2] + 63000*Zeta[3] - 
        288*Zeta[5])))/5760, MI[p4n6, -3][x] -> M^4/2 + M^4*x^2, 
 MI[p4n6, -2][x] -> (7*M^4)/4 - 4*M^4*x^2*(-1 + Log[x]), 
 MI[p4n6, -1][x] -> (M^4*(75 + 11*Pi^2))/24 + (M^4*x^6*(-11 + 12*Log[x]))/
    18 + (M^4*x^8*(-13 + 24*Log[x]))/144 + (M^4*x^10*(-47 + 120*Log[x]))/
    1800 + (M^4*x^12*(-37 + 120*Log[x]))/3600 + 
   (M^4*x^14*(-107 + 420*Log[x]))/22050 + 
   (M^4*x^4*(21 + 4*Pi^2 - 36*Log[x] + 24*Log[x]^2))/12 + 
   (M^4*x^2*(108 - 5*Pi^2 - 192*Log[x] + 48*Log[x]^2))/12, 
 MI[p4n6, 0][x] -> (16*M^4*Pi^2*x^3)/3 - (16*M^4*Pi^2*x^5)/15 - 
   (16*M^4*Pi^2*x^7)/105 - (16*M^4*Pi^2*x^9)/315 - (16*M^4*Pi^2*x^11)/693 - 
   (16*M^4*Pi^2*x^13)/1287 + (M^4*x^6*(45 + 6*Pi^2 - 20*Log[x]))/18 + 
   (M^4*x^8*(89 + 150*Pi^2 + 280*Log[x]))/1800 + 
   (M^4*x^10*(-21939 + 29400*Pi^2 + 126280*Log[x]))/882000 + 
   (M^4*x^12*(-914353 + 793800*Pi^2 + 4644360*Log[x]))/47628000 + 
   (M^4*x^14*(-246344141 + 192099600*Pi^2 + 1342230120*Log[x]))/20170458000 - 
   (M^4*x^2*(-36 + 5*Pi^2 + 3*(44 + Pi^2)*Log[x] - 48*Log[x]^2 + 8*Log[x]^3 + 
      27*Zeta[3]))/3 + (M^4*x^4*(-243 - 8*Pi^2 + 12*Log[x] + 168*Log[x]^2 - 
      96*Log[x]^3 + 96*Zeta[3]))/24 + (M^4*(-15 + 77*Pi^2 + 168*Zeta[3]))/48, 
 MI[p4n6, 1][x] -> (32*M^4*Pi^2*x^5*(-46 + 30*Log[2] + 15*Log[4] + 
      30*Log[x]))/225 - (4*M^4*Pi^2*x^3*(66*Log[2] + 5*(-20 + Log[64]) + 
      48*Log[x]))/9 + (8*M^4*Pi^2*x^7*(-1723 + 840*Log[2] + 420*Log[4] + 
      840*Log[x]))/11025 + (4*M^4*Pi^2*x^9*(-11318 + 27090*Log[2] - 
      8505*Log[4] + 5040*Log[x]))/99225 + 
   (4*M^4*Pi^2*x^11*(-131617 + 492030*Log[2] - 190575*Log[4] + 55440*Log[x]))/
    2401245 + (4*M^4*Pi^2*x^13*(-356381 + 4504500*Log[2] - 2108106*Log[4] + 
      144144*Log[x]))/11594583 + 
   (M^4*x^4*(1995*Pi^2 + 316*Pi^4 - 180*(35 + 3*Pi^2)*Log[x] + 
      360*(11 + Pi^2)*Log[x]^2 - 7200*Log[x]^3 + 3360*Log[x]^4 + 
      45*(723 - 64*Zeta[3])))/720 + 
   x^14*(M^4*(672470767/5042614500 + Pi^2/210)*Log[x] + 
     (214*M^4*Log[x]^2)/11025 - (8*M^4*Log[x]^3)/315 + 
     M^4*(-21978000444787/139781273940000 + (93311*Pi^2)/2910600 + 
       (4*Zeta[3])/35)) + x^12*((M^4*(4164757 + 198450*Pi^2)*Log[x])/
      23814000 + (37*M^4*Log[x]^2)/900 - (2*M^4*Log[x]^3)/45 + 
     M^4*(-16193671247/60011280000 + (13967*Pi^2)/302400 + Zeta[3]/5)) + 
   (M^4*x^6*(-9214 - 459*Pi^2 + 36*(46 + 3*Pi^2)*Log[x] + 1584*Log[x]^2 - 
      576*Log[x]^3 + 2592*Zeta[3]))/648 + 
   (M^4*x^10*(-590687351/2520 + (114765*Pi^2)/4 + (99461 + 7350*Pi^2)*
       Log[x] + 46060*Log[x]^2 - 39200*Log[x]^3 + 176400*Zeta[3]))/441000 + 
   (M^4*x^8*(-1857923 + 71550*Pi^2 + 1080*(349 + 50*Pi^2)*Log[x] + 
      468000*Log[x]^2 - 288000*Log[x]^3 + 1296000*Zeta[3]))/1296000 - 
   (M^4*x^2*(9240*Pi^2 + 1207*Pi^4 - 1440*(44 + Pi^2)*Log[x]^2 + 
      15360*Log[x]^3 - 1920*Log[x]^4 + 5760*Log[x]*(26 + Pi^2 - Zeta[3]) + 
      1440*(7 + 36*Zeta[3])))/1440 + 
   (M^4*(8250*Pi^2 + 1321*Pi^4 + 630*(-137 + 56*Zeta[3])))/2880, 
 MI[p4n6, 2][x] -> 
  (4*M^4*Pi^2*x^3*(45*Pi^2 + 4*(415 - 396*Log[2] + 288*Log[2]^2 - 
        102*Log[4]) + 48*(-25 + 12*Log[4])*Log[x] + 288*Log[x]^2))/27 - 
   (M^4*Pi^2*x^5*(100864 + 4500*Pi^2 + 115200*Log[2]^2 - 68070*Log[4] - 
      10125*Log[16] + 3840*(-23 + 15*Log[4])*Log[x] + 28800*Log[x]^2))/3375 - 
   (M^4*Pi^2*x^7*(7215856 + 220500*Pi^2 + 7938000*Log[2] + 5644800*Log[2]^2 - 
      2812530*Log[4] - 3472875*Log[16] + 3360*(-1723 + 840*Log[4])*Log[x] + 
      1411200*Log[x]^2))/1157625 - 
   (M^4*Pi^2*x^9*(75269944 + 1984500*Pi^2 + 157900050*Log[2] + 
      50803200*Log[2]^2 - 73480995*Log[4] - 31255875*Log[16] + 
      10080*(-5659 + 2520*Log[4])*Log[x] + 12700800*Log[x]^2))/31255875 - 
   (M^4*Pi^2*x^11*(10010634286 + 240124500*Pi^2 + 51983752590*Log[2] + 
      6147187200*Log[2]^2 - 16648094925*Log[4] - 8320313925*Log[16] + 
      55440*(-131617 + 55440*Log[4])*Log[x] + 1536796800*Log[x]^2))/
    8320313925 - (2*M^4*Pi^2*x^13*(907577941289 + 20290520250*Pi^2 - 
      2727780245190*Log[2] + 519437318400*Log[2]^2 + 721762836795*Log[4] + 
      1801800*(-356381 + 144144*Log[4])*Log[x] + 129859329600*Log[x]^2))/
    2611389956175 + x^14*((346562633*M^4*Log[x]^2)/5042614500 - 
     (139214*M^4*Log[x]^3)/1091475 + (4*M^4*Log[x]^4)/105 + 
     M^4*Log[x]*(3067588804799/13978127394000 + (48421*Pi^2)/2910600 - 
       (2*Zeta[3])/105) + M^4*(18533196659970961/387473691361680000 + 
       (79*Pi^4)/6300 + (Pi^2*(23402908997 + 472766965440*Log[2] - 
          236383482720*Log[4]))/349621272000 + (10891*Zeta[3])/26950)) + 
   (M^4*x^12*(3465610940971/2520 + 131691420*Pi^4 + 
      (189*Pi^2*(63674567 + 1167008640*Log[2] - 583504320*Log[4]))/22 + 
      767224836*Log[x]^2 - 1273678560*Log[x]^3 + 400075200*Log[x]^4 + 
      Log[x]*(1659669343 + 146297340*Pi^2 - 200037600*Zeta[3]) + 
      3572814420*Zeta[3]))/6001128000 + 
   (M^4*x^10*(80151693833 + 4097066400*Pi^4 - 
      8820*Pi^2*(-1419559 + 11531520*Log[2] - 5765760*Log[4]) + 
      24732479520*Log[x]^2 - 37320595200*Log[x]^3 + 12446784000*Log[x]^4 + 
      4200*Log[x]*(7764419 + 795564*Pi^2 - 1481760*Zeta[3]) + 
      82630346400*Zeta[3]))/93350880000 + 
   (M^4*x^6*(568145 + 4266*Pi^4 + 9*Pi^2*(3755 + 6576*Log[2] - 5448*Log[4] + 
        1080*Log[16]) - 5400*Log[x]^2 - 33120*Log[x]^3 + 12960*Log[x]^4 - 
      58860*Zeta[3] - 60*Log[x]*(751 + 45*Pi^2 + 108*Zeta[3])))/9720 + 
   (M^4*x^8*(65409120*Log[x]^2 - 101203200*Log[x]^3 + 36288000*Log[x]^4 + 
      168*Log[x]*(256721 + 25200*Pi^2 - 108000*Zeta[3]) + 
      5*(2388960*Pi^4 - 144*Pi^2*(-43981 + 502800*Log[2] + 126600*Log[4] - 
          151200*Log[32]) + 35*(2430821 + 636768*Zeta[3]))))/108864000 - 
   (M^4*x^2*(1207*Pi^4 + 240*(44 + Pi^2)*Log[x]^3 - 1920*Log[x]^4 + 
      192*Log[x]^5 + Log[x]*(3960*Pi^2 + 57*Pi^4 + 1440*(57 - 4*Zeta[3])) - 
      1440*Log[x]^2*(26 + Pi^2 - Zeta[3]) + 30*Pi^2*(284 + 83*Zeta[3]) + 
      72*(620 + 565*Zeta[3] + 723*Zeta[5])))/360 - 
   (M^4*x^4*(632*Pi^4 + 480*(35 + 3*Pi^2)*Log[x]^3 - 14880*Log[x]^4 + 
      5760*Log[x]^5 + 15*Pi^2*(1043 + 1504*Log[2] - 512*Log[4] - 96*Log[32] - 
        320*Zeta[3]) - 360*Log[x]^2*(67 + 7*Pi^2 - 8*Zeta[3]) - 
      180*Log[x]*(61 + Pi^2 + 24*Zeta[3]) - 
      45*(-6205 + 840*Zeta[3] + 2304*Zeta[5])))/1440 + 
   (M^4*(9247*Pi^4 + 330*Pi^2*(-5 + 56*Zeta[3]) + 
      18*(-52465 + 7000*Zeta[3] + 22944*Zeta[5])))/5760, 
 MI[p4n6a, -3][x] -> -M^2/2, MI[p4n6a, -2][x] -> -M^2, 
 MI[p4n6a, -1][x] -> -(M^2*(12 + 11*Pi^2))/24 + (M^2*x^4*(-3 + 4*Log[x]))/4 + 
   (M^2*x^6*(-5 + 12*Log[x]))/36 + (M^2*x^8*(-7 + 24*Log[x]))/144 + 
   (M^2*x^10*(-9 + 40*Log[x]))/400 + (M^2*x^12*(-11 + 60*Log[x]))/900 + 
   (M^2*x^14*(-13 + 84*Log[x]))/1764 + 
   (M^2*x^2*(3 + Pi^2 - 6*Log[x] + 6*Log[x]^2))/3, 
 MI[p4n6a, 0][x] -> (-4*M^2*Pi^2*x^3)/3 - (4*M^2*Pi^2*x^5)/15 - 
   (4*M^2*Pi^2*x^7)/35 - (4*M^2*Pi^2*x^9)/63 - (4*M^2*Pi^2*x^11)/99 - 
   (4*M^2*Pi^2*x^13)/143 + (M^2*x^4*(11 + 2*Pi^2 - 4*Log[x]))/4 + 
   (M^2*x^6*(1 + 3*Pi^2 + 8*Log[x]))/18 + 
   (M^2*x^8*(-339 + 600*Pi^2 + 2920*Log[x]))/7200 + 
   (M^2*x^10*(-71767 + 88200*Pi^2 + 555240*Log[x]))/1764000 + 
   (M^2*x^12*(-1401881 + 1587600*Pi^2 + 11670120*Log[x]))/47628000 + 
   (M^2*x^14*(-170848721 + 192099600*Pi^2 + 1572749640*Log[x]))/8068183200 - 
   (M^2*(-60 + 11*Pi^2 + 42*Zeta[3]))/12 + 
   (M^2*x^2*(Pi^2 - 24*Log[x] + 24*Log[x]^2 - 12*Log[x]^3 + 
      12*(1 + Zeta[3])))/3, MI[p4n6a, 1][x] -> 
  (4*M^2*Pi^2*x^3*(-19 + 12*Log[4] + 12*Log[x]))/9 + 
   (8*M^2*Pi^2*x^5*(-61 + 30*Log[4] + 30*Log[x]))/225 + 
   (2*M^2*Pi^2*x^7*(-621 + 280*Log[4] + 280*Log[x]))/1225 + 
   (2*M^2*Pi^2*x^9*(-5911 - 17640*Log[2] + 11340*Log[4] + 2520*Log[x]))/
    19845 + (M^2*Pi^2*x^13*(-121463 + 96096*Log[2] + 48048*Log[x]))/429429 + 
   (M^2*Pi^2*x^11*(-135577 + 110880*Log[2] + 55440*Log[x]))/343035 + 
   x^12*((M^2*(6151147 + 198450*Pi^2)*Log[x])/11907000 + 
     (11*M^2*Log[x]^2)/225 - (4*M^2*Log[x]^3)/45 + 
     M^2*(-15745836377/30005640000 + (9031*Pi^2)/75600 + (2*Zeta[3])/5)) + 
   (M^2*x^14*(-21138210416941/126785736000 + (111329*Pi^2)/2640 + 
      (893381149/4573800 + (21*Pi^2)/4)*Log[x] + 13*Log[x]^2 - 28*Log[x]^3 + 
      126*Zeta[3]))/441 + (M^2*x^4*(-834 - 33*Pi^2 + 12*(14 + Pi^2)*Log[x] + 
      144*Log[x]^2 - 64*Log[x]^3 + 288*Zeta[3]))/48 + 
   (M^2*x^2*(1980 + 105*Pi^2 + 79*Pi^4 - 90*(44 + Pi^2)*Log[x] + 
      90*(44 + Pi^2)*Log[x]^2 - 2400*Log[x]^3 + 840*Log[x]^4 + 720*Zeta[3]))/
    180 + (M^2*x^6*(-3526 + 243*Pi^2 + 108*(10 + Pi^2)*Log[x] + 
      720*Log[x]^2 - 576*Log[x]^3 + 2592*Zeta[3]))/1296 + 
   (M^2*x^8*(-1667573 + 247050*Pi^2 + 360*(2537 + 150*Pi^2)*Log[x] + 
      252000*Log[x]^2 - 288000*Log[x]^3 + 1296000*Zeta[3]))/1296000 + 
   (M^2*x^10*(-576556871 + 112432950*Pi^2 + 840*(533863 + 22050*Pi^2)*
       Log[x] + 66679200*Log[x]^2 - 98784000*Log[x]^3 + 444528000*Zeta[3]))/
    740880000 - (M^2*(1320*Pi^2 + 1321*Pi^4 + 1440*(-59 + 14*Zeta[3])))/2880, 
 MI[p4n6a, 2][x] -> 2*M^2*Pi^2*x*(16*Log[2]^2 + Log[16]^2 - 
     Log[4]*Log[65536]) - (M^2*Pi^2*x^3*(1060 + 45*Pi^2 - 936*Log[2] + 
      1008*Log[2]^2 - 408*Log[4] + 36*Log[16] + 9*Log[16]^2 - 27*Log[256] + 
      48*(-19 + 12*Log[4])*Log[x] + 288*Log[x]^2))/27 - 
   (M^2*Pi^2*x^5*(72512 + 2250*Pi^2 - 41400*Log[2] + 46800*Log[2]^2 - 
      35160*Log[4] - 1350*Log[16] + 675*Log[16]^2 + 960*(-61 + 30*Log[4])*
       Log[x] + 14400*Log[x]^2))/6750 - 
   (M^2*Pi^2*x^7*(681728 + 18375*Pi^2 - 323400*Log[2] + 372400*Log[2]^2 - 
      335440*Log[4] - 12250*Log[16] + 6125*Log[16]^2 + 
      840*(-621 + 280*Log[4])*Log[x] + 117600*Log[x]^2))/128625 - 
   (M^2*Pi^2*x^9*(80974216 + 1984500*Pi^2 - 84142800*Log[2] + 
      39690000*Log[2]^2 - 39737880*Log[4] + 11113200*Log[16] + 
      694575*Log[16]^2 + 10080*(-5911 + 2520*Log[4])*Log[x] + 
      12700800*Log[x]^2))/25004700 - 
   (M^2*Pi^2*x^11*(5265918803 + 120062250*Pi^2 - 2036255760*Log[2] + 
      2382035040*Log[2]^2 - 2567176920*Log[4] - 86444820*Log[16] + 
      43222410*Log[16]^2 + 27720*(-135577 + 55440*Log[4])*Log[x] + 
      768398400*Log[x]^2))/2377232550 - 
   (M^2*Pi^2*x^13*(314417226463 + 6763506750*Pi^2 - 113626913400*Log[2] + 
      133466533200*Log[2]^2 - 152118766800*Log[4] - 4959904950*Log[16] + 
      2479952475*Log[16]^2 + 1801800*(-121463 + 48048*Log[4])*Log[x] + 
      43286443200*Log[x]^2))/193436293050 + 
   (M^2*x^6*(130985 + 4266*Pi^4 - 18*Pi^2*(-655 + 1152*Log[2]^2 - 
        72*Log[16]^2) + 16200*Log[x]^2 - 33120*Log[x]^3 + 12960*Log[x]^4 + 
      60*Log[x]*(401 + 36*Pi^2 - 108*Zeta[3]) + 54540*Zeta[3]))/19440 + 
   (M^2*x^12*(927802918333/2520 + 131691420*Pi^4 - 
      (189*Pi^2*(-180002119 + 169344000*Log[2]^2 - 10584000*Log[16]^2))/44 + 
      474630156*Log[x]^2 - 1273678560*Log[x]^3 + 400075200*Log[x]^4 + 
      5*Log[x]*(527722925 + 36760878*Pi^2 - 40007520*Zeta[3]) + 
      4447978920*Zeta[3]))/3000564000 + 
   (M^2*x^10*(35969049649 + 4097066400*Pi^4 - 
      8820*Pi^2*(-2171289 + 26969600*Log[2] + 2508800*Log[2]^2 - 
        6742400*Log[16] - 156800*Log[16]^2) + 15822162720*Log[x]^2 - 
      37320595200*Log[x]^3 + 12446784000*Log[x]^4 + 
      840*Log[x]*(73700743 + 5830020*Pi^2 - 7408800*Zeta[3]) + 
      118933466400*Zeta[3]))/62233920000 + 
   x^14*((212339621*M^2*Log[x]^2)/2017045800 - (69607*M^2*Log[x]^3)/218295 + 
     (2*M^2*Log[x]^4)/21 + M^2*Log[x]*(21890882541043/27956254788000 + 
       (56737*Pi^2)/1164240 - Zeta[3]/21) + 
     M^2*(-47586287564479747/774947382723360000 + (79*Pi^4)/2520 + 
       Pi^2*(2362280957/10757577600 - (16*Log[2]^2)/91 + Log[16]^2/91) + 
       (38063*Zeta[3])/32340)) + 
   (M^2*x^4*(16725 + 158*Pi^4 + Pi^2*(1005 - 640*Log[2]^2 + 40*Log[16]^2) - 
      120*Log[x]^2 - 1120*Log[x]^3 + 480*Log[x]^4 - 1260*Zeta[3] - 
      60*Log[x]*(19 + Pi^2 + 4*Zeta[3])))/240 + 
   (M^2*x^8*(11944800*Pi^4 - 180*Pi^2*(-231889 - 1382400*Log[2] + 
        345600*Log[2]^2 + 345600*Log[16] - 21600*Log[16]^2) + 
      48474720*Log[x]^2 - 101203200*Log[x]^3 + 36288000*Log[x]^4 + 
      168*Log[x]*(734081 + 65700*Pi^2 - 108000*Zeta[3]) + 
      7*(28868237 + 38599200*Zeta[3])))/108864000 + 
   (M^2*x^2*(79*Pi^4 - 60*(100 + 3*Pi^2)*Log[x]^3 + 2640*Log[x]^4 - 
      720*Log[x]^5 - 60*Pi^2*(-4 + 48*Log[2]^2 - 3*Log[16]^2 - 10*Zeta[3]) - 
      360*Log[x]*(26 + Pi^2 - Zeta[3]) + 360*Log[x]^2*(26 + Pi^2 - Zeta[3]) + 
      180*(26 + 3*Zeta[3] + 72*Zeta[5])))/180 - 
   (M^2*(1321*Pi^4 + 660*Pi^2*(-10 + 7*Zeta[3]) + 
      144*(-1190 + 35*Zeta[3] + 717*Zeta[5])))/1440, 
 MI[p4n7, -3][x] -> (M^4*x^2)/2 + M^4*x^4, 
 MI[p4n7, -2][x] -> (M^4*x^2*(7 - 4*Log[x]))/4 + 2*M^4*x^4*(2 - 3*Log[x]), 
 MI[p4n7, -1][x] -> (M^4*x^8*(-11 + 12*Log[x]))/18 + 
   (M^4*x^10*(-13 + 24*Log[x]))/144 + (M^4*x^12*(-47 + 120*Log[x]))/1800 + 
   (M^4*x^14*(-37 + 120*Log[x]))/3600 + 
   (M^4*x^2*(75 + 11*Pi^2 - 84*Log[x] + 24*Log[x]^2))/24 + 
   (M^4*x^6*(21 + 4*Pi^2 - 36*Log[x] + 24*Log[x]^2))/12 + 
   (M^4*x^4*(108 - 5*Pi^2 - 288*Log[x] + 168*Log[x]^2))/12, 
 MI[p4n7, 0][x] -> (16*M^4*Pi^2*x^5)/3 - (16*M^4*Pi^2*x^7)/15 - 
   (16*M^4*Pi^2*x^9)/105 - (16*M^4*Pi^2*x^11)/315 - (16*M^4*Pi^2*x^13)/693 + 
   (M^4*x^14*(-914353 + 793800*Pi^2 + 5623380*Log[x] - 3175200*Log[x]^2))/
    47628000 + (M^4*x^12*(-21939 + 29400*Pi^2 + 172340*Log[x] - 
      117600*Log[x]^2))/882000 + 
   (M^4*x^10*(89 + 150*Pi^2 + 605*Log[x] - 600*Log[x]^2))/1800 + 
   (M^4*x^8*(45 + 6*Pi^2 + 2*Log[x] - 24*Log[x]^2))/18 - 
   (M^4*x^6*(243 + 8*Pi^2 + 8*(9 + 2*Pi^2)*Log[x] - 312*Log[x]^2 + 
      192*Log[x]^3 - 96*Zeta[3]))/24 - 
   (M^4*x^4*(-72 + 10*Pi^2 + (372 + Pi^2)*Log[x] - 336*Log[x]^2 + 
      120*Log[x]^3 + 54*Zeta[3]))/6 + 
   (M^4*x^2*(-15 + 77*Pi^2 - 4*(75 + 11*Pi^2)*Log[x] + 168*Log[x]^2 - 
      32*Log[x]^3 + 168*Zeta[3]))/48, MI[p4n7, 1][x] -> 
  (32*M^4*Pi^2*x^7*(-46 + 30*Log[2] + 15*Log[4] + 45*Log[x]))/225 - 
   (4*M^4*Pi^2*x^5*(66*Log[2] + 5*(-20 + Log[64]) + 72*Log[x]))/9 + 
   (8*M^4*Pi^2*x^9*(-1723 + 840*Log[2] + 420*Log[4] + 1260*Log[x]))/11025 + 
   (4*M^4*Pi^2*x^11*(-11318 + 27090*Log[2] - 8505*Log[4] + 7560*Log[x]))/
    99225 + (4*M^4*Pi^2*x^13*(-131617 + 492030*Log[2] - 190575*Log[4] + 
      83160*Log[x]))/2401245 - 
   (M^4*x^10*(1857923 - 71550*Pi^2 + 360*(-691 + 450*Pi^2)*Log[x] + 
      169200*Log[x]^2 - 144000*Log[x]^3 - 1296000*Zeta[3]))/1296000 - 
   (M^4*x^8*(9214 + 459*Pi^2 + 36*(44 + 9*Pi^2)*Log[x] - 2232*Log[x]^2 - 
      288*Log[x]^3 - 2592*Zeta[3]))/648 + 
   (M^4*x^12*(-590687351/126000 + (22953*Pi^2)/40 + 
      (2428 - 441*Pi^2)*Log[x] - 2065*Log[x]^2 + 392*Log[x]^3 + 
      3528*Zeta[3]))/8820 + (M^4*x^14*(-16193671247/25200 + (879921*Pi^2)/8 + 
      (507911 - 59535*Pi^2)*Log[x] - 415485*Log[x]^2 + 52920*Log[x]^3 + 
      476280*Zeta[3]))/2381400 - 
   (M^4*x^4*(9240*Pi^2 + 1207*Pi^4 - 240*(900 + 13*Pi^2)*Log[x]^2 + 
      115200*Log[x]^3 - 29760*Log[x]^4 + 960*Log[x]*
       (192 + Pi^2 - 33*Zeta[3]) + 1440*(7 + 36*Zeta[3])))/1440 + 
   (M^4*x^6*(1995*Pi^2 + 316*Pi^4 + 120*(48 + 7*Pi^2)*Log[x]^2 - 
      21600*Log[x]^3 + 12000*Log[x]^4 + 45*(723 - 64*Zeta[3]) - 
      60*Log[x]*(-138 + Pi^2 + 96*Zeta[3])))/720 + 
   (M^4*x^2*(8250*Pi^2 + 1321*Pi^4 + 240*(75 + 11*Pi^2)*Log[x]^2 - 
      6720*Log[x]^3 + 960*Log[x]^4 + 630*(-137 + 56*Zeta[3]) - 
      120*Log[x]*(-15 + 77*Pi^2 + 168*Zeta[3])))/2880, 
 MI[p4n7, 2][x] -> 
  (4*M^4*Pi^2*x^5*(45*Pi^2 + 4*(415 - 396*Log[2] + 288*Log[2]^2 - 
        102*Log[4]) + 18*(-100 + 22*Log[2] + 37*Log[4])*Log[x] + 
      648*Log[x]^2))/27 - (M^4*Pi^2*x^7*(100864 + 4500*Pi^2 + 
      115200*Log[2]^2 - 68070*Log[4] - 10125*Log[16] + 
      2880*(-46 + 25*Log[4] + Log[1024])*Log[x] + 64800*Log[x]^2))/3375 - 
   (M^4*Pi^2*x^9*(7215856 + 220500*Pi^2 + 7938000*Log[2] + 5644800*Log[2]^2 - 
      2812530*Log[4] - 3472875*Log[16] + 5040*(-1723 + 280*Log[2] + 
        700*Log[4])*Log[x] + 3175200*Log[x]^2))/1157625 - 
   (M^4*Pi^2*x^11*(75269944 + 1984500*Pi^2 + 137488050*Log[2] + 
      50803200*Log[2]^2 - 63274995*Log[4] - 31255875*Log[16] + 
      15120*(-5659 + 840*Log[2] + 2100*Log[4])*Log[x] + 28576800*Log[x]^2))/
    31255875 - (M^4*Pi^2*x^13*(10010634286 + 240124500*Pi^2 + 
      48696714990*Log[2] + 6147187200*Log[2]^2 - 15004576125*Log[4] - 
      8320313925*Log[16] + 83160*(-131617 + 18480*Log[2] + 46200*Log[4])*
       Log[x] + 3457792800*Log[x]^2))/8320313925 + 
   (M^4*x^8*(568145 + 4266*Pi^4 + 9*Pi^2*(3755 + 3936*Log[2] - 6288*Log[4] + 
        2160*Log[16]) + 3240*(-2 + Pi^2)*Log[x]^2 - 94320*Log[x]^3 + 
      21600*Log[x]^4 + 30*Log[x]*(7712 + 369*Pi^2 - 2808*Zeta[3]) - 
      58860*Zeta[3]))/9720 + (M^4*x^12*(80151693833 + 4097066400*Pi^4 - 
      8820*Pi^2*(-1419559 + 12636960*Log[2] - 6318480*Log[4]) + 
      1270080*(-17337 + 2450*Pi^2)*Log[x]^2 - 26839612800*Log[x]^3 + 
      20744640000*Log[x]^4 + 82630346400*Zeta[3] - 
      336*Log[x]*(-392398913 + 26206425*Pi^2 + 240786000*Zeta[3])))/
    93350880000 + x^14*((M^4*(-1549831 + 99225*Pi^2)*Log[x]^2)/5953500 - 
     (4861*M^4*Log[x]^3)/56700 + (M^4*Log[x]^4)/9 + 
     M^4*(3465610940971/15122842560000 + (79*Pi^4)/3600 + 
       (Pi^2*(63674567 + 1138290720*Log[2] - 569145360*Log[4]))/698544000 + 
       (1667*Zeta[3])/2800) - (M^4*Log[x]*(-12246008981 + 1020132225*Pi^2 + 
        6501222000*Zeta[3]))/15002820000) + 
   (M^4*x^10*(756000*(17 + 12*Pi^2)*Log[x]^2 - 132854400*Log[x]^3 + 
      60480000*Log[x]^4 - 336*Log[x]*(-1057322 + 23175*Pi^2 + 
        702000*Zeta[3]) + 5*(2388960*Pi^4 - 144*Pi^2*
         (-43981 + 557400*Log[2] + 99300*Log[4] - 151200*Log[32]) + 
        35*(2430821 + 636768*Zeta[3]))))/108864000 - 
   (M^4*x^6*(632*Pi^4 + 320*(108 + 11*Pi^2)*Log[x]^3 - 69600*Log[x]^4 + 
      34560*Log[x]^5 + 8*Log[x]*(975*Pi^2 + 158*Pi^4 + 
        45*(331 - 44*Zeta[3])) + 15*Pi^2*(1043 + 1600*Log[2] - 560*Log[4] - 
        96*Log[32] - 320*Zeta[3]) - 120*Log[x]^2*(168 + 31*Pi^2 + 
        72*Zeta[3]) - 45*(-6205 + 840*Zeta[3] + 2304*Zeta[5])))/1440 - 
   (M^4*x^2*(-9247*Pi^4 + 320*(75 + 11*Pi^2)*Log[x]^3 - 6720*Log[x]^4 + 
      768*Log[x]^5 - 330*Pi^2*(-5 + 56*Zeta[3]) - 
      240*Log[x]^2*(-15 + 77*Pi^2 + 168*Zeta[3]) + 
      4*Log[x]*(8250*Pi^2 + 1321*Pi^4 + 630*(-137 + 56*Zeta[3])) - 
      18*(-52465 + 7000*Zeta[3] + 22944*Zeta[5])))/5760 + 
   (M^4*x^4*(-80*(1956 + 37*Pi^2)*Log[x]^3 + 59520*Log[x]^4 - 
      12096*Log[x]^5 + 480*Log[x]^2*(504 + 13*Pi^2 - 45*Zeta[3]) + 
      Log[x]*(1320*Pi^2 + 1093*Pi^4 + 1440*(-107 + 44*Zeta[3])) - 
      2*(1207*Pi^4 + 30*Pi^2*(284 + 83*Zeta[3]) + 
        72*(620 + 565*Zeta[3] + 723*Zeta[5]))))/720, 
 MI[p4n7a, -3][x] -> -(M^2*x^2)/2, MI[p4n7a, -2][x] -> M^2*x^2*(-1 + Log[x]), 
 MI[p4n7a, -1][x] -> (M^2*x^6*(-3 + 4*Log[x]))/4 + 
   (M^2*x^8*(-5 + 12*Log[x]))/36 + (M^2*x^10*(-7 + 24*Log[x]))/144 + 
   (M^2*x^12*(-9 + 40*Log[x]))/400 + (M^2*x^14*(-11 + 60*Log[x]))/900 + 
   (M^2*x^4*(3 + Pi^2 - 6*Log[x] + 6*Log[x]^2))/3 - 
   (M^2*x^2*(12 + 11*Pi^2 - 48*Log[x] + 24*Log[x]^2))/24, 
 MI[p4n7a, 0][x] -> (-4*M^2*Pi^2*x^5)/3 - (4*M^2*Pi^2*x^7)/15 - 
   (4*M^2*Pi^2*x^9)/35 - (4*M^2*Pi^2*x^11)/63 - (4*M^2*Pi^2*x^13)/99 + 
   (M^2*x^14*(-1401881 + 1587600*Pi^2 + 12834360*Log[x] - 6350400*Log[x]^2))/
    47628000 + (M^2*x^12*(-71767 + 88200*Pi^2 + 634620*Log[x] - 
      352800*Log[x]^2))/1764000 + 
   (M^2*x^10*(-339 + 600*Pi^2 + 3620*Log[x] - 2400*Log[x]^2))/7200 + 
   (M^2*x^8*(1 + 3*Pi^2 + 13*Log[x] - 12*Log[x]^2))/18 + 
   (M^2*x^6*(11 + 2*Pi^2 + 2*Log[x] - 8*Log[x]^2))/4 + 
   (M^2*x^2*(60 - 11*Pi^2 + (12 + 11*Pi^2)*Log[x] - 24*Log[x]^2 + 
      8*Log[x]^3 - 42*Zeta[3]))/12 - 
   (M^2*x^4*(-Pi^2 + 2*(15 + Pi^2)*Log[x] - 36*Log[x]^2 + 24*Log[x]^3 - 
      12*(1 + Zeta[3])))/3, MI[p4n7a, 1][x] -> 
  (4*M^2*Pi^2*x^5*(-19 + 12*Log[4] + 18*Log[x]))/9 + 
   (8*M^2*Pi^2*x^7*(-61 + 30*Log[4] + 45*Log[x]))/225 + 
   (2*M^2*Pi^2*x^9*(-621 + 280*Log[4] + 420*Log[x]))/1225 + 
   (2*M^2*Pi^2*x^11*(-5911 - 17640*Log[2] + 11340*Log[4] + 3780*Log[x]))/
    19845 + (M^2*Pi^2*x^13*(-135577 + 110880*Log[2] + 83160*Log[x]))/343035 - 
   (M^2*x^12*(576556871 - 112432950*Pi^2 + 8400*(-60563 + 6615*Pi^2)*Log[x] + 
      433062000*Log[x]^2 - 49392000*Log[x]^3 - 444528000*Zeta[3]))/
    740880000 - (M^2*x^10*(1667573 - 247050*Pi^2 + 720*(-1438 + 225*Pi^2)*
       Log[x] + 925200*Log[x]^2 - 144000*Log[x]^3 - 1296000*Zeta[3]))/
    1296000 - (M^2*x^8*(3526 - 243*Pi^2 + 36*(-26 + 9*Pi^2)*Log[x] + 
      792*Log[x]^2 - 288*Log[x]^3 - 2592*Zeta[3]))/1296 - 
   (M^2*x^6*(834 + 33*Pi^2 + 12*(8 + 3*Pi^2)*Log[x] - 168*Log[x]^2 - 
      32*Log[x]^3 - 288*Zeta[3]))/48 + 
   (M^2*x^14*(-15745836377/31500 + (568953*Pi^2)/5 + 
      (548167 - 47628*Pi^2)*Log[x] - 443520*Log[x]^2 + 42336*Log[x]^3 + 
      381024*Zeta[3]))/952560 - 
   (M^2*x^2*(1320*Pi^2 + 1321*Pi^4 + 240*(12 + 11*Pi^2)*Log[x]^2 - 
      3840*Log[x]^3 + 960*Log[x]^4 + 1440*(-59 + 14*Zeta[3]) - 
      480*Log[x]*(-60 + 11*Pi^2 + 42*Zeta[3])))/2880 + 
   (M^2*x^4*(1980 + 105*Pi^2 + 79*Pi^4 + 30*(240 + 7*Pi^2)*Log[x]^2 - 
      6000*Log[x]^3 + 3000*Log[x]^4 + 720*Zeta[3] - 
      30*Log[x]*(180 + 7*Pi^2 + 48*Zeta[3])))/180, 
 MI[p4n7a, 2][x] -> 2*M^2*Pi^2*x^3*(16*Log[2]^2 + Log[16]^2 - 
     Log[4]*Log[65536]) - (M^2*Pi^2*x^5*(2120 + 90*Pi^2 - 2232*Log[2] + 
      2016*Log[2]^2 + 336*Log[4] + 72*Log[16] + 18*Log[16]^2 - 297*Log[256] + 
      18*(-152 + 24*Log[2] + 48*Log[4] + 9*Log[256])*Log[x] + 1296*Log[x]^2))/
    54 - (M^2*Pi^2*x^7*(290048 + 9000*Pi^2 - 194760*Log[2] + 
      187200*Log[2]^2 - 94560*Log[4] - 5400*Log[16] + 2700*Log[16]^2 - 
      7875*Log[256] + 180*(-1952 + 360*Log[2] + 480*Log[4] + 75*Log[256])*
       Log[x] + 129600*Log[x]^2))/27000 - 
   (M^2*Pi^2*x^9*(1363456 + 36750*Pi^2 - 737800*Log[2] + 744800*Log[2]^2 - 
      549920*Log[4] - 24500*Log[16] + 12250*Log[16]^2 - 18865*Log[256] + 
      210*(-7452 + 1400*Log[2] + 1680*Log[4] + 245*Log[256])*Log[x] + 
      529200*Log[x]^2))/257250 - 
   (M^2*Pi^2*x^11*(647793728 + 15876000*Pi^2 - 704629800*Log[2] + 
      317520000*Log[2]^2 - 279195840*Log[4] + 88905600*Log[16] + 
      5556600*Log[16]^2 - 5740875*Log[256] + 
      7560*(-94576 + 17640*Log[2] + 20160*Log[4] + 2835*Log[256])*Log[x] + 
      228614400*Log[x]^2))/200037600 - 
   (M^2*Pi^2*x^13*(5265918803 + 120062250*Pi^2 - 2847731040*Log[2] + 
      2382035040*Log[2]^2 - 2334328920*Log[4] + 43222410*Log[16]^2 + 
      41580*(-135577 + 110880*Log[2])*Log[x] + 1728896400*Log[x]^2))/
    2377232550 + (M^2*x^6*(16725 + 158*Pi^4 + 
      Pi^2*(1005 - 640*Log[2]^2 + 40*Log[16]^2) + 120*(-4 + Pi^2)*Log[x]^2 - 
      2800*Log[x]^3 + 800*Log[x]^4 + 30*Log[x]*(240 + 9*Pi^2 - 104*Zeta[3]) - 
      1260*Zeta[3]))/240 + 
   (M^2*x^8*(654925 + 21330*Pi^4 - 18*Pi^2*(-3275 + 288*Log[2] + 
        5760*Log[2]^2 - 4500*Log[4] + 720*Log[16] - 360*Log[16]^2 + 
        729*Log[256]) + 5400*(-13 + 3*Pi^2)*Log[x]^2 - 169200*Log[x]^3 + 
      108000*Log[x]^4 + 30*Log[x]*(9*Pi^2*(-95 + 576*Log[2] - 720*Log[4] + 
          108*Log[256]) + 40*(541 - 351*Zeta[3])) + 272700*Zeta[3]))/97200 + 
   (M^2*x^10*(11944800*Pi^4 - 180*Pi^2*(-231889 - 1382400*Log[2] + 
        345600*Log[2]^2 + 345600*Log[16] - 21600*Log[16]^2) + 
      907200*(-127 + 10*Pi^2)*Log[x]^2 - 48182400*Log[x]^3 + 
      60480000*Log[x]^4 + 48*Log[x]*(8405789 + 
        225*Pi^2*(-2821 + 8640*Log[2] - 10080*Log[4] + 1440*Log[256]) - 
        4914000*Zeta[3]) + 7*(28868237 + 38599200*Zeta[3])))/108864000 + 
   (M^2*x^12*(35969049649 + 4097066400*Pi^4 - 
      8820*Pi^2*(-2171289 + 2508800*Log[2]^2 - 156800*Log[16]^2) + 
      282240*(-228814 + 11025*Pi^2)*Log[x]^2 - 7477948800*Log[x]^3 + 
      20744640000*Log[x]^4 + 118933466400*Zeta[3] - 
      336*Log[x]*(-472530293 + 41641425*Pi^2 + 240786000*Zeta[3])))/
    62233920000 + x^14*((M^2*(-22239563 + 793800*Pi^2)*Log[x]^2)/23814000 - 
     (451*M^2*Log[x]^3)/28350 + (2*M^2*Log[x]^4)/9 + 
     M^2*(927802918333/7561421280000 + (79*Pi^4)/1800 + 
       Pi^2*(16363829/63504000 - (8*Log[2]^2)/33 + Log[16]^2/66) + 
       (3113*Zeta[3])/2100) - (M^2*Log[x]*(-14469454751 + 1332690975*Pi^2 + 
        6501222000*Zeta[3]))/7501410000) - 
   (M^2*x^4*(-79*Pi^4 + 40*(426 + 11*Pi^2)*Log[x]^3 - 10800*Log[x]^4 + 
      4320*Log[x]^5 + 60*Pi^2*(-4 + 48*Log[2]^2 - 3*Log[16]^2 - 10*Zeta[3]) - 
      60*Log[x]^2*(312 + 11*Pi^2 + 18*Zeta[3]) + 
      2*Log[x]*(6660 + 285*Pi^2 + 79*Pi^4 + 540*Zeta[3]) - 
      180*(26 + 3*Zeta[3] + 72*Zeta[5])))/180 + 
   (M^2*x^2*(-1321*Pi^4 + 80*(12 + 11*Pi^2)*Log[x]^3 - 960*Log[x]^4 + 
      192*Log[x]^5 - 660*Pi^2*(-10 + 7*Zeta[3]) - 
      240*Log[x]^2*(-60 + 11*Pi^2 + 42*Zeta[3]) + 
      Log[x]*(1320*Pi^2 + 1321*Pi^4 + 1440*(-59 + 14*Zeta[3])) - 
      144*(-1190 + 35*Zeta[3] + 717*Zeta[5])))/1440, 
 MI[p4n8, -3][x] -> (2*M^4*x^2)/3 + (M^4*x^4)/3, 
 MI[p4n8, -2][x] -> -M^4/6 + (M^4*x^4*(7 - 12*Log[x]))/6 + 
   (M^4*x^2*(5 - 4*Log[x]))/2, MI[p4n8, -1][x] -> 
  (-35*M^4)/36 + (M^4*x^2*(71 + 2*Pi^2 - 84*Log[x] + 24*Log[x]^2))/12 + 
   (M^4*x^4*(25 + Pi^2 - 84*Log[x] + 72*Log[x]^2))/12, 
 MI[p4n8, 0][x] -> -(M^4*(559 + 81*Pi^2))/216 + 
   (M^4*x^14*(4363 - 9240*Log[x]))/2646000 + (M^4*x^8*(151 - 120*Log[x]))/
    432 + (M^4*x^10*(83 - 105*Log[x]))/2700 + (M^4*x^12*(53 - 90*Log[x]))/
    9000 - (M^4*x^6*(167 + 12*Pi^2 - 192*Log[x] + 72*Log[x]^2))/36 + 
   (M^4*x^2*(345 + 23*Pi^2 - 4*(75 + 11*Pi^2)*Log[x] + 168*Log[x]^2 - 
      32*Log[x]^3 - 80*Zeta[3]))/24 + 
   (M^4*x^4*(97 + 15*Pi^2 + 4*(-81 + 5*Pi^2)*Log[x] + 552*Log[x]^2 - 
      224*Log[x]^3 + 56*Zeta[3]))/24, MI[p4n8, 1][x] -> 
  (-1024*M^4*Pi^2*x^5)/45 + (2048*M^4*Pi^2*x^7)/1575 + 
   (1024*M^4*Pi^2*x^9)/11025 + (4096*M^4*Pi^2*x^11)/218295 + 
   (5120*M^4*Pi^2*x^13)/891891 - 
   (M^4*x^8*(14795 + 1440*Pi^2 - 9048*Log[x] + 1440*Log[x]^2))/5184 - 
   (M^4*x^10*(21601 + 12600*Pi^2 - 12750*Log[x] + 12600*Log[x]^2))/324000 - 
   (M^4*x^12*(-44738 + 132300*Pi^2 + 205905*Log[x] + 132300*Log[x]^2))/
    13230000 - (M^4*x^14*(-38098727 + 34927200*Pi^2 + 112520520*Log[x] + 
      34927200*Log[x]^2))/10001880000 + 
   (M^4*x^6*(2300 + 183*Pi^2 - 24*(35 + 3*Pi^2)*Log[x] - 342*Log[x]^2 + 
      216*Log[x]^3 - 432*Zeta[3]))/54 - 
   (M^4*(-2737 + 2835*Pi^2 + 6696*Zeta[3]))/1296 + 
   (M^4*x^2*(43005 + 3585*Pi^2 - 653*Pi^4 + 120*(75 + 11*Pi^2)*Log[x]^2 - 
      3360*Log[x]^3 + 480*Log[x]^4 - 4680*Zeta[3] - 
      60*Log[x]*(-15 + 77*Pi^2 + 168*Zeta[3])))/720 + 
   (M^4*x^4*(4350*Pi^2 + 1363*Pi^4 + 240*(345 + Pi^2)*Log[x]^2 - 
      52800*Log[x]^3 + 14400*Log[x]^4 + 360*Log[x]*(-35 + 17*Pi^2 + 
        72*Zeta[3]) + 30*(697 + 776*Zeta[3])))/1440, 
 MI[p4n8, 2][x] -> (-1024*M^4*Pi^2*x^9*(-331 + 168*Log[2] + 42*Log[16] + 
      126*Log[x]))/231525 - (2048*M^4*Pi^2*x^7*(-277 + 168*Log[2] + 
      42*Log[16] + 126*Log[x]))/33075 - 
   (2048*M^4*Pi^2*x^11*(-23449 + 11088*Log[2] + 2772*Log[16] + 8316*Log[x]))/
    151278435 + (8*M^4*Pi^2*x^5*(-27904 + 18060*Log[2] + 3165*Log[16] + 
      11520*Log[x]))/675 - (2560*M^4*Pi^2*x^13*(-319705 + 144144*Log[2] + 
      36036*Log[16] + 108108*Log[x]))/8035046019 + 
   (M^4*x^12*(402878177 + 6300*Pi^2*(-3551 + 524160*Log[2] - 
        131040*Log[16]) - 30*(710629 + 1190700*Pi^2)*Log[x] - 
      136899000*Log[x]^2 + 52920000*Log[x]^3 - 317520000*Zeta[3]))/
    1587600000 - (M^4*x^6*(2193775 + 11916*Pi^4 + 
      15*Pi^2*(9457 + 18432*Log[2] - 3744*Log[16] - 432*Log[256]) - 
      360*(163 + 15*Pi^2)*Log[x]^2 - 36000*Log[x]^3 + 30240*Log[x]^4 - 
      480*Log[x]*(1109 + 57*Pi^2 - 216*Zeta[3]) - 388800*Zeta[3]))/6480 - 
   (M^4*x^8*(-153451 + 4*Pi^2*(-3167 + 3072*Log[2] + 6144*Log[16] - 
        3456*Log[256]) + 40*(847 + 108*Pi^2)*Log[x] + 16928*Log[x]^2 - 
      6400*Log[x]^3 + 38400*Zeta[3]))/6912 - 
   (M^4*x^10*(-3617677 - 152400*Pi^2 + 15*(-929 + 18900*Pi^2)*Log[x] + 
      1067700*Log[x]^2 - 420000*Log[x]^3 + 2520000*Zeta[3]))/3240000 - 
   (M^4*x^14*(-1144721432689 + 396900*Pi^2*(344119 + 154344960*Log[2] - 
        38586240*Log[16]) + 2520*(98495977 + 39293100*Pi^2)*Log[x] + 
      391137012000*Log[x]^2 - 146694240000*Log[x]^3 + 880165440000*Zeta[3]))/
    12602368800000 - (M^4*(452790*Pi^2 + 70929*Pi^4 + 
      70*(-78863 + 33480*Zeta[3])))/77760 + 
   x^4*(M^2*K[47002, 2] - (M^4*(873 + 13*Pi^2)*Log[x]^3)/9 + 
     (119*M^4*Log[x]^4)/3 - (124*M^4*Log[x]^5)/15 - 
     (M^4*Log[x]^2*(-451 + Pi^2 + 88*Zeta[3]))/4 + 
     (M^4*Log[x]*(12210*Pi^2 + 1207*Pi^4 + 90*(493 + 632*Zeta[3])))/720 - 
     (M^4*(1051*Pi^4 + 90*Pi^2*(-1139 + 376*Zeta[3]) - 
        6*(44765 + 33880*Zeta[3] - 99936*Zeta[5])))/2880) + 
   (M^2*x^2*(-2880*K[47002, 2] - 320*M^2*(75 + 11*Pi^2)*Log[x]^3 + 
      6720*M^2*Log[x]^4 - 768*M^2*Log[x]^5 + 240*M^2*Log[x]^2*
       (-15 + 77*Pi^2 + 168*Zeta[3]) - 4*M^2*Log[x]*(8250*Pi^2 + 1321*Pi^4 + 
        630*(-137 + 56*Zeta[3])) + 
      M^2*(9373*Pi^4 + 30*Pi^2*(1745 + 1104*Zeta[3]) + 
        6*(168525 + 19880*Zeta[3] + 99648*Zeta[5]))))/2880, 
 MI[p4n8a, -3][x] -> (-2*M^2*x^2)/3, MI[p4n8a, -2][x] -> 
  M^2/4 + (M^2*x^2*(-5 + 6*Log[x]))/3, MI[p4n8a, -1][x] -> 
  (9*M^2)/8 - (M^2*x^2*(16 + Pi^2 - 24*Log[x] + 12*Log[x]^2))/6, 
 MI[p4n8a, 0][x] -> (M^2*(31 + 9*Pi^2))/16 + (M^2*x^14*(401 - 1155*Log[x]))/
    165375 + (M^2*x^10*(227 - 420*Log[x]))/10800 + 
   (M^2*x^8*(91 - 120*Log[x]))/864 + (M^2*x^12*(19 - 45*Log[x]))/3000 + 
   (M^2*x^6*(4 - 3*Log[x]))/3 + 
   (M^2*x^4*(-57 + 4*Pi^2 - 4*(-9 + 4*Pi^2)*Log[x] + 24*Log[x]^2 - 
      32*Log[x]^3))/24 + (M^2*x^2*(-68 - 13*Pi^2 + (24 + 22*Pi^2)*Log[x] - 
      48*Log[x]^2 + 16*Log[x]^3 + 40*Zeta[3]))/12, 
 MI[p4n8a, 1][x] -> (256*M^2*Pi^2*x^5)/45 + (512*M^2*Pi^2*x^7)/1575 + 
   (256*M^2*Pi^2*x^9)/3675 + (1024*M^2*Pi^2*x^11)/43659 + 
   (1280*M^2*Pi^2*x^13)/127413 - 
   (M^2*x^6*(79 + 6*Pi^2 - 45*Log[x] + 6*Log[x]^2))/6 - 
   (M^2*x^8*(3023 + 1440*Pi^2 - 1848*Log[x] + 1440*Log[x]^2))/10368 - 
   (M^2*x^10*(-3013 + 25200*Pi^2 + 37500*Log[x] + 25200*Log[x]^2))/648000 - 
   (M^2*x^12*(-228601 + 264600*Pi^2 + 852810*Log[x] + 264600*Log[x]^2))/
    17640000 - (M^2*x^14*(-20262901 + 17463600*Pi^2 + 78089760*Log[x] + 
      17463600*Log[x]^2))/2500470000 + (M^2*(-267 + 81*Pi^2 + 248*Zeta[3]))/
    32 - (M^2*x^4*(675 - 55*Pi^2 + 32*Pi^4 - 40*(-3 + Pi^2)*Log[x]^2 + 
      320*Log[x]^3 - 240*Log[x]^4 - 240*Zeta[3] + 
      60*Log[x]*(-13 + Pi^2 + 16*Zeta[3])))/60 + 
   (M^2*x^2*(-3360*Pi^2 + 653*Pi^4 - 120*(12 + 11*Pi^2)*Log[x]^2 + 
      1920*Log[x]^3 - 480*Log[x]^4 - 240*(92 + 11*Zeta[3]) + 
      240*Log[x]*(-60 + 11*Pi^2 + 42*Zeta[3])))/720, 
 MI[p4n8a, 2][x] -> (-256*M^2*Pi^2*x^9*(-115 + 56*Log[2] + 14*Log[16] + 
      42*Log[x]))/25725 - (512*M^2*Pi^2*x^5*(-94 + 60*Log[2] + 15*Log[16] + 
      45*Log[x]))/675 - (512*M^2*Pi^2*x^7*(-319 + 168*Log[2] + 42*Log[16] + 
      126*Log[x]))/33075 - (512*M^2*Pi^2*x^11*(-120017 + 55440*Log[2] + 
      13860*Log[16] + 41580*Log[x]))/151278435 - 
   (16*M^2*Pi^2*x^13*(-12994120 + 62450388*Log[2] - 12729717*Log[16] + 
      4324320*Log[x]))/1147863717 + 
   (M^2*x^10*(12756563 + 300*Pi^2*(-2273 + 99840*Log[2] - 24960*Log[16]) - 
      1260*(841 + 900*Pi^2)*Log[x] - 4018800*Log[x]^2 + 1680000*Log[x]^3 - 
      10080000*Zeta[3]))/12960000 - 
   (M^2*x^6*(-3806 - 282*Pi^2 + (957 + 81*Pi^2)*Log[x] + 306*Log[x]^2 - 
      120*Log[x]^3 + 720*Zeta[3]))/36 + 
   (M^2*(-196350 + 8370*Pi^2 + 2627*Pi^4 + 66960*Zeta[3]))/1920 - 
   (M^2*x^8*(-172813 + 12*Pi^2*(-707 + 9984*Log[2] + 2688*Log[16] - 
        3456*Log[64]) + 24*(319 + 540*Pi^2)*Log[x] + 45024*Log[x]^2 - 
      19200*Log[x]^3 + 115200*Zeta[3]))/41472 - 
   (M^2*x^14*(-580849797977 + 96483214800*Pi^2 + 
      5040*(48389878 + 9823275*Pi^2)*Log[x] + 190067472000*Log[x]^2 - 
      73347120000*Log[x]^3 + 440082720000*Zeta[3]))/3150592200000 - 
   (M^2*x^12*(45*(1109963 + 396900*Pi^2)*Log[x] + 65803500*Log[x]^2 - 
      26460000*Log[x]^3 + 28*(-7258627 + 883800*Pi^2 + 5670000*Zeta[3])))/
    529200000 + x^4*(-K[47002, 2]/2 - (M^2*(15 + 7*Pi^2)*Log[x]^3)/9 + 
     (37*M^2*Log[x]^4)/3 - (20*M^2*Log[x]^5)/3 + 
     (M^2*Log[x]^2*(-139 + 5*Pi^2 + 128*Zeta[3]))/4 - 
     (M^2*Log[x]*(285*Pi^2 + 172*Pi^4 + 45*(-539 + 256*Zeta[3])))/360 + 
     M^2*(-1499/32 + (211*Pi^4)/90 + 20*Zeta[3] + (Pi^2*(-749 + 592*Zeta[3]))/
        96 + 128*Zeta[5])) + x^2*(K[47002, 2] + (M^2*(12 + 11*Pi^2)*Log[x]^3)/
      9 - (4*M^2*Log[x]^4)/3 + (4*M^2*Log[x]^5)/15 - 
     (M^2*Log[x]^2*(-60 + 11*Pi^2 + 42*Zeta[3]))/3 + 
     (M^2*Log[x]*(1320*Pi^2 + 1321*Pi^4 + 1440*(-59 + 14*Zeta[3])))/720 - 
     (M^2*(2653*Pi^4 + 40*Pi^2*(133 + 138*Zeta[3]) + 
        32*(3025 + 1000*Zeta[3] + 3114*Zeta[5])))/480), 
 MI[p4n8b, -3][x] -> M^2/6 + (M^2*x^2)/3, MI[p4n8b, -2][x] -> 
  M^2/2 + (2*M^2*x^2*(2 - 3*Log[x]))/3, MI[p4n8b, -1][x] -> 
  (M^2*(4 + 9*Pi^2))/24 + (M^2*x^6*(-11 + 12*Log[x]))/18 + 
   (M^2*x^8*(-13 + 24*Log[x]))/144 + (M^2*x^10*(-47 + 120*Log[x]))/1800 + 
   (M^2*x^12*(-37 + 120*Log[x]))/3600 + (M^2*x^14*(-107 + 420*Log[x]))/
    22050 + (M^2*x^2*(28 - 7*Pi^2 - 96*Log[x] + 24*Log[x]^2))/12 + 
   (M^2*x^4*(21 + 4*Pi^2 - 36*Log[x] + 24*Log[x]^2))/12, 
 MI[p4n8b, 0][x] -> (32*M^2*Pi^2*x^3)/3 - (32*M^2*Pi^2*x^5)/15 - 
   (32*M^2*Pi^2*x^7)/105 - (32*M^2*Pi^2*x^9)/315 - (32*M^2*Pi^2*x^11)/693 - 
   (32*M^2*Pi^2*x^13)/1287 + (M^2*x^6*(511 + 72*Pi^2 - 336*Log[x] + 
      72*Log[x]^2))/108 + (M^2*x^8*(7547 + 7200*Pi^2 + 840*Log[x] + 
      7200*Log[x]^2))/43200 + (M^2*x^10*(-10093 + 39200*Pi^2 + 95200*Log[x] + 
      39200*Log[x]^2))/588000 + 
   (M^2*x^12*(-2241361 + 3175200*Pi^2 + 12491640*Log[x] + 3175200*Log[x]^2))/
    95256000 + (M^2*x^14*(-169846247 + 192099600*Pi^2 + 969008040*Log[x] + 
      192099600*Log[x]^2))/10085229000 + (M^2*(-180 + 27*Pi^2 + 124*Zeta[3]))/
    24 + (M^2*x^4*(-603 - 48*Pi^2 + 4*(75 + 8*Pi^2)*Log[x] + 72*Log[x]^2 - 
      96*Log[x]^3 + 192*Zeta[3]))/24 - 
   (M^2*x^2*((156 + 11*Pi^2)*Log[x] - 48*Log[x]^2 + 8*Log[x]^3 + 
      2*(8 + 7*Pi^2 + 41*Zeta[3])))/6, MI[p4n8b, 1][x] -> 
  (-8*M^2*Pi^2*x^3*(-48 + 30*Log[4] + Log[16] + 24*Log[x]))/3 + 
   (M^2*Pi^2*x^9*(-3616 + 420*Log[4] + 448*Log[16] + 119*Log[256] + 
      1344*Log[x]))/2205 + (2*M^2*Pi^2*x^5*(-2848 + 300*Log[4] + 
      480*Log[16] + 165*Log[256] + 1440*Log[x]))/225 + 
   (2*M^2*Pi^2*x^7*(-24848 + 2940*Log[4] + 3360*Log[16] + 945*Log[256] + 
      10080*Log[x]))/11025 + (16*M^2*Pi^2*x^11*(-118477 + 110880*Log[2] + 
      41580*Log[x]))/2401245 + 
   (16*M^2*Pi^2*x^13*(-321577 + 288288*Log[2] + 108108*Log[x]))/11594583 + 
   (M^2*x^10*(160*(236714 + 99225*Pi^2)*Log[x] + 50299200*Log[x]^2 - 
      23520000*Log[x]^3 - 3*(58919599 + 700*Pi^2*(-7831 + 6400*Log[4] - 
          6720*Log[16] + 1760*Log[256]) - 47040000*Zeta[3])))/105840000 + 
   (M^2*x^4*(1324*Pi^4 - 15*Pi^2*(-637 + 512*Log[4] + 384*Log[16] - 
        320*Log[256]) - 120*(39 + 5*Pi^2)*Log[x]^2 - 1440*Log[x]^3 + 
      3360*Log[x]^4 + 45*(3403 - 576*Zeta[3]) - 
      180*Log[x]*(251 + 11*Pi^2 - 64*Zeta[3])))/720 + 
   x^14*(M^2*(345775321/1260653625 + (3*Pi^2)/70)*Log[x] + 
     (56143*M^2*Log[x]^2)/363825 - (4*M^2*Log[x]^3)/63 + 
     M^2*(-68766794523401/139781273940000 + (11045*Pi^2)/116424 + 
       (8*Zeta[3])/21)) + x^12*(M^2*(15415451/47628000 + (3*Pi^2)/40)*
      Log[x] + (9619*M^2*Log[x]^2)/37800 - (M^2*Log[x]^3)/9 + 
     M^2*(-14463418169/17146080000 + (38879*Pi^2)/302400 + (2*Zeta[3])/3)) + 
   (M^2*x^8*(-83022737 - 2700*Pi^2*(21 + 2048*Log[4] + 17920*Log[16] - 
        9472*Log[256]) + 2520*(3931 + 2700*Pi^2)*Log[x] + 20008800*Log[x]^2 - 
      10080000*Log[x]^3 + 60480000*Zeta[3]))/18144000 + 
   (M^2*(1080*Pi^2 + 2627*Pi^4 + 480*(-359 + 93*Zeta[3])))/2880 - 
   (M^2*x^2*(1311*Pi^4 + 40*Pi^2*(145 + 384*Log[4] - 48*Log[16] - 
        72*Log[256]) - 80*(156 + 11*Pi^2)*Log[x]^2 + 2560*Log[x]^3 - 
      320*Log[x]^4 + 320*Log[x]*(120 + 11*Pi^2 + 21*Zeta[3]) + 
      160*(149 + 164*Zeta[3])))/480 + 
   (M^2*x^6*(-9*Pi^2*(1175 + 384*Log[4] - 480*Log[16] + 144*Log[256]) + 
      60*(628 + 81*Pi^2)*Log[x] + 13680*Log[x]^2 - 7200*Log[x]^3 + 
      5*(-27811 + 8640*Zeta[3])))/3240, MI[p4n8b, 2][x] -> 
  (8*M^2*Pi^2*x^3*(400 + 13*Pi^2 - 488*Log[2] + 320*Log[2]^2 - 136*Log[4] - 
      2*Log[16] + 24*Log[2]*Log[256] + 96*(-3 + Log[16])*Log[x] + 
      72*Log[x]^2))/3 - (8*M^2*Pi^2*x^5*(88016 + 2925*Pi^2 + 8700*Log[2] + 
      115200*Log[2]^2 - 66240*Log[4] + 1725*Log[16] - 6750*Log[256] + 
      720*(-89 + 60*Log[4])*Log[x] + 16200*Log[x]^2))/3375 - 
   (4*M^2*Pi^2*x^9*(655168 + 13650*Pi^2 - 371500*Log[2] + 537600*Log[2]^2 - 
      91520*Log[4] - 79645*Log[16] - 26460*Log[256] + 
      3600*(-113 + 56*Log[4])*Log[x] + 75600*Log[x]^2))/165375 - 
   (8*M^2*Pi^2*x^7*(5957704 + 143325*Pi^2 - 3095820*Log[2] + 
      5644800*Log[2]^2 - 1431360*Log[4] - 604905*Log[16] - 257250*Log[256] + 
      2520*(-1553 + 840*Log[4])*Log[x] + 793800*Log[x]^2))/1157625 - 
   (4*M^2*Pi^2*x^11*(16510573012 + 312161850*Pi^2 - 9157814820*Log[2] + 
      12294374400*Log[2]^2 - 1590019200*Log[4] - 2125482975*Log[16] - 
      679209300*Log[256] + 83160*(-118477 + 55440*Log[4])*Log[x] + 
      1728896400*Log[x]^2))/8320313925 - 
   (8*M^2*Pi^2*x^13*(1502167680478 + 26377676325*Pi^2 - 792430018380*Log[2] + 
      1038874636800*Log[2]^2 - 108670161600*Log[4] - 198017324505*Log[16] - 
      64478764350*Log[256] + 2702700*(-321577 + 144144*Log[4])*Log[x] + 
      146091745800*Log[x]^2))/2611389956175 + 
   x^4*(K[47002, 2] - (M^2*(33 + Pi^2)*Log[x]^3)/9 + M^2*Log[x]^4 - 
     4*M^2*Log[x]^5 - (M^2*(245465 + 13445*Pi^2 + 1976*Pi^4 - 35240*Zeta[3]))/
      160 + (M^2*Log[x]*(92385 + 5565*Pi^2 + 632*Pi^4 - 7560*Zeta[3]))/360 + 
     (M^2*Log[x]^2*(235 + 11*Pi^2 - 72*Zeta[3]))/4) + 
   (M^2*x^6*(6026495 + 53352*Pi^4 + 9*Pi^2*(41275 + 145536*Log[2] - 
        19104*Log[16] - 8640*Log[256]) - 360*(398 + 63*Pi^2)*Log[x]^2 - 
      83520*Log[x]^3 + 56160*Log[x]^4 - 240*Log[x]*(4396 + 171*Pi^2 - 
        1242*Zeta[3]) - 1007640*Zeta[3]))/19440 + 
   x^14*(M^2*(1401526367/2521307250 - Pi^2/30)*Log[x]^2 - 
     (68098*M^2*Log[x]^3)/155925 + (26*M^2*Log[x]^4)/315 + 
     M^2*Log[x]*(1247431608679/17472659242500 + (123703*Pi^2)/485100 + 
       (46*Zeta[3])/105) + M^2*(1707737523149894839/1937368456808400000 + 
       (247*Pi^4)/3150 + (Pi^2*(4502515589 - 17939685120*Log[2] + 
          4484921280*Log[16]))/15891876000 + (1458307*Zeta[3])/727650)) + 
   x^12*(M^2*(38590313/47628000 - (7*Pi^2)/120)*Log[x]^2 - 
     (38771*M^2*Log[x]^3)/56700 + (13*M^2*Log[x]^4)/90 + 
     M^2*Log[x]*(-15738189167/60011280000 + (3803*Pi^2)/10080 + 
       (23*Zeta[3])/30) + M^2*(367518794259851/151228425600000 + 
       (247*Pi^4)/1800 + (Pi^2*(32768065 + 171845632*Log[2] - 
          42961408*Log[16]))/93139200 + (211489*Zeta[3])/75600)) + 
   x^10*(M^2*(1621471/1323000 - (7*Pi^2)/60)*Log[x]^2 - 
     (1837*M^2*Log[x]^3)/1575 + (13*M^2*Log[x]^4)/45 + 
     M^2*(6760651651459/933508800000 + (3272921*Pi^2)/7056000 + 
       (247*Pi^4)/900 + (46393*Zeta[3])/12600) + 
     (M^2*Log[x]*(-158258141 + 79622550*Pi^2 + 213003000*Zeta[3]))/
      138915000) + (M^2*x^8*(746928000*Pi^4 + 
      900*Pi^2*(1357237 + 14054400*Log[2] - 3513600*Log[16]) - 
      1058400*(-1691 + 300*Pi^2)*Log[x]^2 - 2429280000*Log[x]^3 + 
      786240000*Log[x]^4 + 4200*Log[x]*(-1074797 + 198540*Pi^2 + 
        993600*Zeta[3]) + 7*(4364255167 + 299160000*Zeta[3])))/1088640000 + 
   (M^2*(2627*Pi^4 + 360*Pi^2*(-45 + 31*Zeta[3]) + 
      32*(-10185 + 155*Zeta[3] + 6237*Zeta[5])))/960 + 
   (x^2*(-720*K[47002, 2] - 80*M^2*(156 + 11*Pi^2)*Log[x]^3 + 
      1920*M^2*Log[x]^4 - 192*M^2*Log[x]^5 + 480*M^2*Log[x]^2*
       (120 + 11*Pi^2 + 21*Zeta[3]) - M^2*Log[x]*(17160*Pi^2 + 1321*Pi^4 + 
        1440*(121 + 28*Zeta[3])) - 6*M^2*(649*Pi^4 + 
        10*Pi^2*(892 + 141*Zeta[3]) + 8*(4780 + 3475*Zeta[3] + 
          3123*Zeta[5]))))/720, MI[p5n1, -3][x] -> -M^2/3 - (M^2*x^2)/3, 
 MI[p5n1, -2][x] -> (-4*M^2)/3 + 2*M^2*x^2*(-1 + Log[x]), 
 MI[p5n1, -1][x] -> -(M^2*(16 + 9*Pi^2))/12 + (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*(-76 + 7*Pi^2 + 144*Log[x] - 24*Log[x]^2))/12 - 
   (M^2*x^4*(21 + 4*Pi^2 - 36*Log[x] + 24*Log[x]^2))/12, 
 MI[p5n1, 0][x] -> (-32*M^2*Pi^2*x^3)/3 + (32*M^2*Pi^2*x^5)/15 + 
   (32*M^2*Pi^2*x^7)/105 + (32*M^2*Pi^2*x^9)/315 + (32*M^2*Pi^2*x^11)/693 + 
   (32*M^2*Pi^2*x^13)/1287 - (M^2*x^8*(803 + 250*Pi^2 - 40*Log[x]))/1800 - 
   (5*M^2*x^6*(9 + Pi^2 - 4*Log[x]))/9 - 
   (M^2*x^10*(12339 + 6125*Pi^2 + 9520*Log[x]))/110250 - 
   (M^2*x^12*(265883 + 165375*Pi^2 + 433440*Log[x]))/5953500 - 
   (M^2*x^14*(115523117 + 80041500*Pi^2 + 270907560*Log[x]))/5042614500 - 
   (M^2*(-48 + 9*Pi^2 + 37*Zeta[3]))/3 - 
   (M^2*x^4*(-144 - 7*Pi^2 + 4*(12 + Pi^2)*Log[x] + 48*Log[x]^2 - 
      32*Log[x]^3 + 60*Zeta[3]))/6 + 
   (M^2*x^2*(-60 + 21*Pi^2 + (300 + 11*Pi^2)*Log[x] - 72*Log[x]^2 + 
      8*Log[x]^3 + 106*Zeta[3]))/6, MI[p5n1, 1][x] -> 
  2*M^2*Pi^2*x^3*(-64 + 20*Log[2] + 5*Log[16] + 4*Log[64] + 32*Log[x]) - 
   (16*M^2*Pi^2*x^5*(-92 + 60*Log[2] + 15*Log[16] + 60*Log[x]))/75 - 
   (16*M^2*Pi^2*x^7*(-258 + 140*Log[2] + 35*Log[16] + 140*Log[x]))/1225 - 
   (16*M^2*Pi^2*x^9*(-2462 + 1260*Log[2] + 315*Log[16] + 1260*Log[x]))/
    33075 - (16*M^2*Pi^2*x^11*(-28111 + 13860*Log[2] + 3465*Log[16] + 
      13860*Log[x]))/800415 - (16*M^2*Pi^2*x^13*(-375871 + 180180*Log[2] + 
      45045*Log[16] + 180180*Log[x]))/19324305 - 
   (M^2*x^4*(964*Pi^4 - 45*Pi^2*(-163 + 288*Log[2] - 96*Log[16] + 
        16*Log[64]) - 60*(201 + 13*Pi^2)*Log[x] - 120*(15 + Pi^2)*Log[x]^2 - 
      11040*Log[x]^3 + 6240*Log[x]^4 + 45*(2259 - 320*Zeta[3])))/720 + 
   x^12*(-(M^2*(6176993 + 661500*Pi^2)*Log[x])/15876000 - 
     (37*M^2*Log[x]^2)/600 + (M^2*Log[x]^3)/15 + 
     M^2*(31455250627/40007520000 - (8677*Pi^2)/181440 - (2*Zeta[3])/3)) + 
   x^14*(-(M^2*(30052301 + 2858625*Pi^2)*Log[x])/120062250 - 
     (107*M^2*Log[x]^2)/3675 + (4*M^2*Log[x]^3)/105 + 
     M^2*(4918600266289/11648439495000 - (67591*Pi^2)/1746360 - 
       (8*Zeta[3])/21)) + 
   (M^2*x^8*(4574691 + 500*Pi^2*(227 + 3456*Log[2] - 3456*Log[16] + 
        1728*Log[64]) - 120*(12037 + 1500*Pi^2)*Log[x] - 468000*Log[x]^2 + 
      288000*Log[x]^3 - 2880000*Zeta[3]))/864000 - 
   (M^2*x^6*(-9681 - 565*Pi^2 + 36*(73 + 5*Pi^2)*Log[x] + 792*Log[x]^2 - 
      288*Log[x]^3 + 2880*Zeta[3]))/216 - 
   (M^2*x^10*(-1282400151 + 24500*Pi^2*(1189 + 193536*Log[2] - 
        48384*Log[16]) + 2520*(202709 + 24500*Pi^2)*Log[x] + 
      116071200*Log[x]^2 - 98784000*Log[x]^3 + 987840000*Zeta[3]))/
    740880000 - (M^2*(864*Pi^2 + 535*Pi^4 + 384*(-108 + 37*Zeta[3])))/288 + 
   (M^2*x^2*(9160*Pi^2 + 1343*Pi^4 - 80*(300 + 11*Pi^2)*Log[x]^2 + 
      3840*Log[x]^3 - 320*Log[x]^4 + 480*Log[x]*(180 + 11*Pi^2 + 
        14*Zeta[3]) + 160*(89 + 318*Zeta[3])))/480, MI[p5n1a, -3][x] -> 1/3, 
 MI[p5n1a, -2][x] -> 2/3, MI[p5n1a, -1][x] -> 
  -4/3 + (3*Pi^2)/4 + 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), 
 MI[p5n1a, 0][x] -> (8*Pi^2*x^3)/3 + (8*Pi^2*x^5)/15 + (8*Pi^2*x^7)/35 + 
   (8*Pi^2*x^9)/63 + (8*Pi^2*x^11)/99 + (8*Pi^2*x^13)/143 + 
   (x^6*(-13 - 5*Pi^2 - 4*Log[x]))/18 + 
   x^8*(-13/50 - (5*Pi^2)/36 - (14*Log[x])/45) + 
   x^10*(-15131/110250 - Pi^2/12 - (46*Log[x])/175) + 
   x^12*(-1035497/11907000 - Pi^2/18 - (1003*Log[x])/4725) + 
   x^14*(-123038009/2017045800 - (5*Pi^2)/126 - (2509*Log[x])/14553) + 
   x^4*(-11/2 - (5*Pi^2)/6 + 2*Log[x]) + (-112 + 9*Pi^2 + 74*Zeta[3])/6 + 
   (x^2*(-Pi^2 - 2*(-18 + Pi^2)*Log[x] - 36*Log[x]^2 + 16*Log[x]^3 - 
      6*(3 + 5*Zeta[3])))/3, MI[p5n1a, 1][x] -> 
  -112 - 3*Pi^2 + (535*Pi^4)/288 - 
   (Pi^2*x^3*(-80 + 3*Log[4294967296] + 48*Log[x]))/3 - 
   (4*Pi^2*x^5*(-112 + 60*Log[2] + 15*Log[16] + 60*Log[x]))/75 - 
   (4*Pi^2*x^9*(-2546 + 1260*Log[2] + 315*Log[16] + 1260*Log[x]))/6615 - 
   (4*Pi^2*x^7*(-2462 + 1260*Log[2] + 315*Log[16] + 1260*Log[x]))/3675 - 
   (4*Pi^2*x^11*(-28771 + 13860*Log[2] + 3465*Log[16] + 13860*Log[x]))/
    114345 - (4*Pi^2*x^13*(-1147633 + 1081080*Log[2] + 540540*Log[x]))/
    6441435 + (x^4*(-12*(59 + 5*Pi^2)*Log[x] - 216*Log[x]^2 + 96*Log[x]^3 + 
      5*(501 + 25*Pi^2 - 192*Zeta[3])))/48 + 
   (x^6*(4047 - 5*Pi^2 - 60*(25 + 3*Pi^2)*Log[x] - 360*Log[x]^2 + 
      288*Log[x]^3 - 2880*Zeta[3]))/432 + 
   x^8*(1147567/288000 - (343*Pi^2)/1728 - ((13667 + 1500*Pi^2)*Log[x])/
      7200 - (7*Log[x]^2)/24 + Log[x]^3/3 - (10*Zeta[3])/3) + 
   x^10*(362234977/164640000 - (1283*Pi^2)/6720 + (-2267201/1764000 - Pi^2/8)*
      Log[x] - (27*Log[x]^2)/200 + Log[x]^3/5 - 2*Zeta[3]) + 
   x^12*(3465345509/2500470000 - (7331*Pi^2)/45360 + 
     (-1894397/1984500 - Pi^2/12)*Log[x] - (11*Log[x]^2)/150 + 
     (2*Log[x]^3)/15 - (4*Zeta[3])/3) + 
   x^14*(4413546121771/4659375798000 - (93925*Pi^2)/698544 + 
     (-35911583/48024900 - (5*Pi^2)/84)*Log[x] - (13*Log[x]^2)/294 + 
     (2*Log[x]^3)/21 - (20*Zeta[3])/21) + (74*Zeta[3])/3 + 
   x^2*((-7*Pi^2)/12 - (241*Pi^4)/180 + (50 - (3*Pi^2)/2)*Log[x] + 
     ((-300 + Pi^2)*Log[x]^2)/6 + 28*Log[x]^3 - (26*Log[x]^4)/3 - 
     5*(5 + 4*Zeta[3])), MI[p5n4, -3][x] -> -M^2/3 - (2*M^2*x^2)/3, 
 MI[p5n4, -2][x] -> (-5*M^2)/3 + (M^2*x^2*(-11 + 12*Log[x]))/3, 
 MI[p5n4, -1][x] -> -(M^2*(16 + 3*Pi^2))/4 + (M^2*x^14*(107 - 420*Log[x]))/
    11025 + (M^2*x^12*(37 - 120*Log[x]))/1800 + (M^2*x^10*(47 - 120*Log[x]))/
    900 + (M^2*x^8*(13 - 24*Log[x]))/72 + (M^2*x^6*(11 - 12*Log[x]))/9 + 
   (M^2*x^2*(-60 + 7*Pi^2 + 132*Log[x] - 24*Log[x]^2))/6 - 
   (M^2*x^4*(21 + 4*Pi^2 - 36*Log[x] + 24*Log[x]^2))/6, 
 MI[p5n4, 0][x] -> (-32*M^2*Pi^2*x^3)/3 + (32*M^2*Pi^2*x^5)/15 + 
   (32*M^2*Pi^2*x^7)/105 + (32*M^2*Pi^2*x^9)/315 + (32*M^2*Pi^2*x^11)/693 + 
   (32*M^2*Pi^2*x^13)/1287 - (M^2*x^6*(1145 + 72*Pi^2 - 1008*Log[x] + 
      360*Log[x]^2))/108 - (M^2*x^8*(7693 + 1800*Pi^2 - 12840*Log[x] + 
      14400*Log[x]^2))/10800 - 
   (M^2*x^10*(192671 + 117600*Pi^2 - 498400*Log[x] + 1293600*Log[x]^2))/
    1764000 - (M^2*x^12*(992371 + 1587600*Pi^2 - 3941280*Log[x] + 
      22226400*Log[x]^2))/47628000 - 
   (M^2*x^14*(26753101 + 192099600*Pi^2 - 238475160*Log[x] + 
      3265693200*Log[x]^2))/10085229000 + 
   (M^2*x^4*(273 + 8*Pi^2 + 4*(-9 + 4*Pi^2)*Log[x] - 168*Log[x]^2 + 
      96*Log[x]^3 - 96*Zeta[3]))/12 - (M^2*(-40 + 33*Pi^2 + 100*Zeta[3]))/
    12 + (M^2*x^2*(-100 + 53*Pi^2 - 4*(-252 + Pi^2)*Log[x] - 264*Log[x]^2 + 
      32*Log[x]^3 + 232*Zeta[3]))/12, MI[p5n4, 1][x] -> 
  (-16*M^2*Pi^2*x^7*(-139 + 120*Log[2] + 60*Log[4]))/1575 - 
   (32*M^2*Pi^2*x^5*(-11 + 60*Log[2] + 30*Log[4] + 30*Log[x]))/225 + 
   (8*M^2*Pi^2*x^3*(-112 + 66*Log[2] + 15*Log[4] + 48*Log[x]))/9 + 
   (16*M^2*Pi^2*x^9*(3601 - 2520*Log[2] - 1260*Log[4] + 1260*Log[x]))/99225 + 
   (8*M^2*Pi^2*x^11*(87877 - 55440*Log[2] - 27720*Log[4] + 55440*Log[x]))/
    2401245 + (8*M^2*Pi^2*x^13*(244577 - 144144*Log[2] - 72072*Log[4] + 
      216216*Log[x]))/11594583 + 
   x^14*(M^2*(167024233/1260653625 + Pi^2/105)*Log[x] - 
     (958967*M^2*Log[x]^2)/727650 + (32*M^2*Log[x]^3)/63 + 
     M^2*(42519759820633/93187515960000 - (9257*Pi^2)/207900 - 
       (8*Zeta[3])/21)) + (M^2*x^12*(46393308683/11340 - 305095*Pi^2 + 
      9*(116139 + 9800*Pi^2)*Log[x] - 9252740*Log[x]^2 + 3998400*Log[x]^3 - 
      3351600*Zeta[3]))/5292000 + 
   (M^2*x^10*(3532540511/2520 - 52045*Pi^2 + (182789 + 29400*Pi^2)*Log[x] - 
      2185120*Log[x]^2 + 1097600*Log[x]^3 - 1058400*Zeta[3]))/882000 + 
   (M^2*x^6*(47161 + 1494*Pi^2 + 108*(-181 + 2*Pi^2)*Log[x] - 6048*Log[x]^2 + 
      4608*Log[x]^3 - 6912*Zeta[3]))/648 - 
   (M^2*x^4*(36945 + 945*Pi^2 + 4*Pi^4 + 120*(27 + 13*Pi^2)*Log[x]^2 - 
      7200*Log[x]^3 + 3360*Log[x]^4 - 5400*Zeta[3] - 
      60*Log[x]*(111 + 19*Pi^2 + 24*Zeta[3])))/360 - 
   (M^2*(2880*Pi^2 + 3059*Pi^4 + 480*(-302 + 89*Zeta[3])))/1440 + 
   (M^2*x^2*(3720*Pi^2 + 383*Pi^4 + 80*(-252 + Pi^2)*Log[x]^2 + 
      3520*Log[x]^3 - 320*Log[x]^4 + 40*Log[x]*(1668 + Pi^2 - 120*Zeta[3]) + 
      80*(278 + 247*Zeta[3])))/240 + 
   (M^2*x^8*(72*(-521 + 50*Pi^2)*Log[x] - 171840*Log[x]^2 + 105600*Log[x]^3 - 
      5*(-45073 + 18*Pi^2*(-37 + 2560*Log[2] - 320*Log[4] - 480*Log[16]) + 
        24480*Zeta[3])))/43200, MI[p5n4, 2][x] -> 
  2*M^2*Pi^2*x*(64*Log[2]^2 - Log[256]^2) + 
   (4*M^2*Pi^2*x^13*(-124571369947 + 2898645750*Pi^2 - 81512029170*Log[2] + 
      74205331200*Log[2]^2 - 22198105215*Log[4] - 
      1158300*(-146719 + 96096*Log[2])*Log[x] - 97394497200*Log[x]^2))/
    373055708025 + (2*M^2*Pi^2*x^11*(-1603908406 + 48024900*Pi^2 - 
      1313230842*Log[2] + 1229437440*Log[2]^2 - 317764755*Log[4] - 
      77616*(-25771 + 15840*Log[2])*Log[x] - 1229437440*Log[x]^2))/
    1664062785 + (2*M^2*Pi^2*x^9*(-48376544 + 1984500*Pi^2 - 
      92295630*Log[2] + 50803200*Log[2]^2 - 152145*Log[4] + 
      2500470*Log[256] - 25200*(-2039 + 1008*Log[2])*Log[x] - 
      34927200*Log[x]^2))/31255875 + 
   (4*M^2*Pi^2*x^7*(-1806892 + 110250*Pi^2 - 4405590*Log[2] + 
      2822400*Log[2]^2 + 53655*Log[4] + 128625*Log[256] + 1360800*Log[x] - 
      1058400*Log[x]^2))/1157625 + 
   (4*M^2*Pi^2*x^5*(-13648 + 2250*Pi^2 - 89010*Log[2] + 57600*Log[2]^2 + 
      25725*Log[4] + 3375*Log[256] + 960*(19 + 30*Log[2])*Log[x] - 
      3600*Log[x]^2))/3375 - 
   (2*M^2*Pi^2*x^3*(8128 + 180*Pi^2 - 11544*Log[2] + 2880*Log[2]^2 + 
      396*Log[4] + 27*Log[256]^2 + 24*(-224 + 138*Log[2] + 9*Log[64])*
       Log[x] + 1152*Log[x]^2))/27 + 
   x^10*(-(M^2*(3385961 + 455700*Pi^2)*Log[x]^2)/882000 + 
     (14912*M^2*Log[x]^3)/4725 - (7*M^2*Log[x]^4)/9 + 
     (M^2*(1707649885727 + 165250946700*Pi^2 + 202260240000*Pi^4 - 
        809781840000*Zeta[3]))/933508800000 + 
     M^2*Log[x]*(1538681339/1111320000 + (359*Pi^2)/700 - (2*Zeta[3])/3)) + 
   x^12*(-(M^2*(51577877 + 5027400*Pi^2)*Log[x]^2)/15876000 + 
     (66061*M^2*Log[x]^3)/28350 - (19*M^2*Log[x]^4)/45 + 
     M^2*(179651619374471/75614212800000 + (8522977*Pi^2)/63504000 + 
       (131*Pi^4)/900 - (9239*Zeta[3])/9450) + 
     M^2*Log[x]*(19453808777/20003760000 + (10973*Pi^2)/37800 - 
       (8*Zeta[3])/15)) + x^14*(M^2*(-13746940523/5042614500 - (3*Pi^2)/14)*
      Log[x]^2 + (390212*M^2*Log[x]^3)/218295 - (82*M^2*Log[x]^4)/315 + 
     M^2*(8050821724692881779/3874736913616800000 + (47*Pi^4)/450 + 
       Pi^2*(250344749/2689394400 - (19097614*Log[2])/4729725 + 
         (89357*Log[4])/4729725 + Log[16]) - (296266*Zeta[3])/363825) + 
     M^2*Log[x]*(14808524835383/19968753420000 + (268357*Pi^2)/1455300 - 
       (44*Zeta[3])/105)) + 
   (M^2*x^6*(-7003885 + 13176*Pi^4 - 27*Pi^2*(7895 + 10688*Log[2] - 
        8224*Log[4] + 720*Log[256]) - 3240*(-93 + 17*Pi^2)*Log[x]^2 + 
      69120*Log[x]^3 - 125280*Log[x]^4 + 723600*Zeta[3] + 
      180*Log[x]*(11303 + 396*Pi^2 + 144*Zeta[3])))/19440 + 
   (M^2*x^8*(32256000*Pi^4 - 300*Pi^2*(33089 + 609600*Log[2] - 
        304800*Log[4]) - 50400*(6677 + 1800*Pi^2)*Log[x]^2 + 
      396480000*Log[x]^3 - 161280000*Log[x]^4 + 
      280*Log[x]*(1229791 + 357300*Pi^2 - 216000*Zeta[3]) + 
      7*(-95328803 + 21384000*Zeta[3])))/90720000 - 
   (M^2*x^4*(-1484*Pi^4 + 120*(207 + 61*Pi^2)*Log[x]^2 - 
      160*(99 + 37*Pi^2)*Log[x]^3 + 14880*Log[x]^4 - 5760*Log[x]^5 + 
      15*Pi^2*(-1553 + 320*Zeta[3]) + 4*Log[x]*(2295*Pi^2 + 56*Pi^4 + 
        45*(35 + 64*Zeta[3])) + 45*(-6659 + 704*Zeta[3] + 672*Zeta[5])))/
    720 - (M^2*(9751*Pi^4 + 360*Pi^2*(-138 + 107*Zeta[3]) + 
      288*(-3670 + 80*Zeta[3] + 2309*Zeta[5])))/1440 - 
   (M^2*x^2*(320*(-252 + Pi^2)*Log[x]^3 + 10560*Log[x]^4 - 768*Log[x]^5 + 
      20*Log[x]*(-648*Pi^2 + 115*Pi^4 + 6192*(-10 + Zeta[3])) + 
      240*Log[x]^2*(1668 + Pi^2 - 120*Zeta[3]) - 
      3*(1733*Pi^4 + 200*Pi^2*(155 + 34*Zeta[3]) + 
        96*(3965 + 1450*Zeta[3] + 1682*Zeta[5]))))/1440, 
 MI[p5n4a, -3][x] -> 1/6, MI[p5n4a, -2][x] -> 1/2, 
 MI[p5n4a, -1][x] -> 1/6 + (3*Pi^2)/8 + 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), 
 MI[p5n4a, 0][x] -> -15/2 + (11*Pi^2)/24 + (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^4*(-15/4 - Pi^2/2 + 3*Log[x] - 2*Log[x]^2) + 
   x^6*(-29/108 - Pi^2/6 + Log[x]/3 - (4*Log[x]^2)/3) + 
   x^8*(-59/1800 - Pi^2/12 + Log[x]/90 - Log[x]^2) + 
   x^10*(3853/1764000 - Pi^2/20 - (23*Log[x])/420 - (4*Log[x]^2)/5) + 
   x^12*(378761/47628000 - Pi^2/30 - (1271*Log[x])/18900 - (2*Log[x]^2)/3) + 
   x^14*(64344521/8068183200 - Pi^2/42 - (2731*Log[x])/41580 - 
     (4*Log[x]^2)/7) + x^2*(-5 + 10*Log[x] - 10*Log[x]^2 + 4*Log[x]^3 - 
     4*Zeta[3]) + (31*Zeta[3])/6, MI[p5n4a, 1][x] -> 
  -359/6 - (71*Pi^2)/24 + (3523*Pi^4)/2880 - 
   (8*Pi^2*x^3*(-7 + Log[4096] + 3*Log[x]))/9 + 
   (4*Pi^2*x^5*(89 - 30*Log[4] - 15*Log[16] + 30*Log[x]))/225 + 
   (2*Pi^2*x^7*(451 - 140*Log[4] - 70*Log[16] + 420*Log[x]))/1225 + 
   (2*Pi^2*x^9*(4301 + 17640*Log[2] - 5670*Log[4] - 2835*Log[16] + 
      6300*Log[x]))/19845 + (Pi^2*x^11*(99037 - 110880*Log[2] + 
      194040*Log[x]))/343035 + 
   (Pi^2*x^13*(89123 - 96096*Log[2] + 216216*Log[x]))/429429 + 
   x^8*(19531/162000 - (21*Pi^2)/320 + (-26/75 - (3*Pi^2)/8)*Log[x] - 
     (134*Log[x]^2)/45 + (8*Log[x]^3)/9) + 
   (x^6*(674 + 23*Pi^2 - 4*(118 + 57*Pi^2)*Log[x] - 1392*Log[x]^2 + 
      576*Log[x]^3 - 288*Zeta[3]))/432 + 
   x^4*(43/2 + (65*Pi^2)/48 + (-10 - (11*Pi^2)/12)*Log[x] - 4*Log[x]^2 + 
     (8*Log[x]^3)/3 - 4*Zeta[3]) + x^10*(-149765957/740880000 - 
     (841*Pi^2)/11200 + (-167711/882000 - (7*Pi^2)/24)*Log[x] - 
     (1927*Log[x]^2)/700 + (2*Log[x]^3)/3 + Zeta[3]/5) + 
   x^12*(-9029256553/30005640000 - (5111*Pi^2)/75600 - 
     ((273667 + 474075*Pi^2)*Log[x])/1984500 - (12046*Log[x]^2)/4725 + 
     (8*Log[x]^3)/15 + (4*Zeta[3])/15) + 
   x^14*(-3692948956789/11182501915200 - (67769*Pi^2)/1164240 + 
     (-228948793/2017045800 - (17*Pi^2)/84)*Log[x] - (3833*Log[x]^2)/1617 + 
     (4*Log[x]^3)/9 + (2*Zeta[3])/7) + (15*Zeta[3])/2 + 
   x^2*(-17 + (5*Pi^2)/12 - (79*Pi^4)/180 + (34 - (5*Pi^2)/6)*Log[x] - 
     ((68 + Pi^2)*Log[x]^2)/2 + (52*Log[x]^3)/3 - (14*Log[x]^4)/3 + 
     4*Zeta[3]), MI[p5n4a, 2][x] -> 
  (Pi^2*x^11*(-5598406411 + 120062250*Pi^2 - 698183640*Log[2] - 
      1198106910*Log[16] + 384199200*Log[2]*Log[16] + 96049800*Log[16]^2 + 
      48510*(334154 - 495*(52*Log[2] + 99*Log[16]))*Log[x] - 
      7876083600*Log[x]^2))/2377232550 + 
   (Pi^2*x^9*(-32228024 + 992250*Pi^2 - 17211600*Log[2] + 16683030*Log[4] - 
      14877135*Log[16] + 3175200*Log[2]*Log[16] + 793800*Log[16]^2 - 
      12600*(-7633 + 5040*Log[2])*Log[x] - 49215600*Log[x]^2))/12502350 + 
   (Pi^2*x^7*(-145318 + 7875*Pi^2 - 51720*Log[2] - 54600*Log[4] - 
      40950*Log[16] + 25200*Log[2]*Log[16] + 6300*Log[16]^2 - 
      1260*(-379 + 240*Log[2])*Log[x] - 264600*Log[x]^2))/55125 + 
   (Pi^2*x^5*(-5024 + 1125*Pi^2 - 28320*Log[2] - 4950*Log[4] - 1125*Log[16] + 
      3600*Log[2]*Log[16] + 900*Log[16]^2 - 120*(-251 + 120*Log[2])*Log[x] - 
      19800*Log[x]^2))/3375 + 
   (Pi^2*x^3*(45*Pi^2 + 4*(116 + 45*Log[4] + 9*Log[16]^2 + 
        6*Log[2]*(-71 + 6*Log[16])) + 96*(-1 + Log[64])*Log[x] - 
      72*Log[x]^2))/27 + x^13*((5*Pi^4)/143 + 
     Pi^2*(-247161518917/116061775830 + (4*Log[16]^2)/143 + 
       (8*Log[2]*(-89123 + 6006*Log[16]))/429429) + 
     (2*Pi^2*(436769 - 288288*Log[2])*Log[x])/143143 - 
     (408*Pi^2*Log[x]^2)/143) + x^14*(702422055421588387/774947382723360000 + 
     (361*Pi^4)/2520 + Pi^2*(2675525179/10757577600 - 
       (183181*Log[4])/3783780 - (165023*Log[16])/582120 - Log[16]^2/42 + 
       (8*Log[2]*(42 + Log[8192]))/273) + (-10045860149/2017045800 - Pi^2/7)*
      Log[x]^2 + (4493*Log[x]^3)/43659 + (6*Log[x]^4)/7 + 
     Log[x]*(14988365045117/3993750684000 - (306041*Pi^2)/232848 - 
       (71*Zeta[3])/21) + (48883*Zeta[3])/10780) + 
   x^10*(3164796863/3841600000 + (643*Pi^4)/3600 + 
     Pi^2*(1584427/4233600 + (Log[2]*Log[16])/5 - Log[16]^2/20) + 
     (-4064701/882000 - Pi^2/5)*Log[x]^2 - (143*Log[x]^3)/350 + 
     (17*Log[x]^4)/15 + Log[x]*(1899943153/370440000 - (41401*Pi^2)/25200 - 
       (47*Zeta[3])/10) + (49579*Zeta[3])/8400) + 
   x^8*(-595607/3888000 + (47*Pi^4)/240 + 
     Pi^2*(3379/7200 + (Log[2]*Log[16])/3 - Log[16]^2/12) - 
     ((3569 + 225*Pi^2)*Log[x]^2)/900 - (28*Log[x]^3)/27 + (4*Log[x]^4)/3 + 
     Log[x]*(1027753/162000 - (15*Pi^2)/8 - (35*Zeta[3])/6) + 
     (5233*Zeta[3])/720) + x^6*(-22591/3888 + (203*Pi^4)/1080 + 
     Pi^2*(187/432 - (4*Log[2]*Log[16])/3 + Log[4]*Log[16] - Log[16]^2/6) - 
     ((125 + 18*Pi^2)*Log[x]^2)/54 - (22*Log[x]^3)/9 + (14*Log[x]^4)/9 + 
     (379*Zeta[3])/36 - (Log[x]*(-2941 + 693*Pi^2 + 2484*Zeta[3]))/324) + 
   x^12*(7319806427489/7561421280000 + (863*Pi^4)/5400 + 
     Pi^2*(2120339/7056000 - (8101*Log[4])/207900 + (9671*Log[16])/37800 - 
       Log[16]^2/30 + (2*Log[2]*(-78 + 11*Log[16]))/165) + 
     (-8300819/1701000 - Pi^2/6)*Log[x]^2 - (1168*Log[x]^3)/14175 + 
     (44*Log[x]^4)/45 + (32101*Zeta[3])/6300 - 
     (Log[x]*(-20637803 + 6952113*Pi^2 + 18733680*Zeta[3]))/4762800) + 
   x^4*((5 - Pi^2/2)*Log[x]^2 - (20*Log[x]^3)/3 + (4*Log[x]^4)/3 + 
     Log[x]*(79/2 - (23*Pi^2)/12 - 11*Zeta[3]) + 
     (-34*Pi^4 - 45*Pi^2*(63 + 16*Log[4]*Log[16] - 8*Log[16]^2) + 
       90*(-839 + 226*Zeta[3]))/720) + 
   (1059*Pi^4 + 40*Pi^2*(-613 + 407*Zeta[3]) - 
     32*(10185 + 925*Zeta[3] - 8997*Zeta[5]))/960 + 
   x^2*(-49 + (29*Pi^4)/45 + (164/3 + Pi^2)*Log[x]^3 - (58*Log[x]^4)/3 + 
     4*Log[x]^5 + Log[x]*(98 - (25*Pi^2)/6 - 18*Zeta[3]) + 25*Zeta[3] + 
     Log[x]^2*(-98 - (7*Pi^2)/6 + 2*Zeta[3]) - (Pi^2*(7 + 40*Zeta[3]))/12 - 
     72*Zeta[5]), MI[p6n1, -3][x] -> 1/6, MI[p6n1, -2][x] -> 3/2, 
 MI[p6n1, -1][x] -> 55/6 - (7*Pi^2)/24, MI[p6n1, 0][x] -> 
  95/2 - (5*Pi^2)/8 + (8*Pi^2*x^3)/3 + (8*Pi^2*x^5)/45 + (8*Pi^2*x^7)/175 + 
   (8*Pi^2*x^9)/441 + (8*Pi^2*x^11)/891 + (8*Pi^2*x^13)/1573 + 
   x^14*(-749041327/48409099200 - Pi^2/378 + (18107*Log[x])/1746360) + 
   x^4*(-11/4 - Pi^2/3 + Log[x]) + (x^6*(-57 - 8*Pi^2 + 28*Log[x]))/144 + 
   (x^8*(-7873 - 1200*Pi^2 + 4440*Log[x]))/64800 + 
   (x^10*(-244067 - 39200*Pi^2 + 149240*Log[x]))/4704000 + 
   (x^12*(-1271213 - 211680*Pi^2 + 820008*Log[x]))/47628000 - 
   (2*x^2*(5*Pi^2 + 3*Pi^4 + 10*Pi^2*Log[x]^2 - 
      10*Log[x]*(Pi^2 - 9*Zeta[3]) - 45*Zeta[3]))/15 - (53*Zeta[3])/6, 
 MI[p6n1, 1][x] -> 1351/6 + (127*Pi^2)/24 - (1343*Pi^4)/960 - 
   (64*Pi^2*x^3*(-7 + Log[64] + 3*Log[x]))/9 - 
   (8*Pi^2*x^5*(-229 + 240*Log[2] + 120*Log[x]))/675 - 
   (4*Pi^2*x^9*(-265 + 288*Log[2] + 144*Log[x]))/3969 - 
   (4*Pi^2*x^7*(-3103 + 3360*Log[2] + 1680*Log[x]))/18375 - 
   (2*Pi^2*x^11*(-41011 + 44352*Log[2] + 22176*Log[x]))/617463 - 
   (2*Pi^2*x^13*(-2686687 + 2882880*Log[2] + 1441440*Log[x]))/70855785 + 
   (x^6*(2585 + 138*Pi^2 - 18*(35 + 6*Pi^2)*Log[x] - 198*Log[x]^2 + 
      72*Log[x]^3 - 1512*Zeta[3]))/648 + 
   x^4*(577/16 + (35*Pi^2)/12 - ((17 + 4*Pi^2)*Log[x])/4 - (7*Log[x]^2)/2 + 
     (2*Log[x]^3)/3 - 14*Zeta[3]) + x^8*(8033317/7776000 + (223*Pi^2)/6480 - 
     ((17099 + 3600*Pi^2)*Log[x])/64800 - (5*Log[x]^2)/72 + Log[x]^3/27 - 
     (7*Zeta[3])/9) + x^10*(582022499/1481760000 + (7*Pi^2)/1200 - 
     ((5443 + 1470*Pi^2)*Log[x])/58800 - (19*Log[x]^2)/800 + Log[x]^3/60 - 
     (7*Zeta[3])/20) + x^12*(5552941571/30005640000 - (7*Pi^2)/16200 + 
     (-2248691/59535000 - Pi^2/75)*Log[x] - (23*Log[x]^2)/2250 + 
     (2*Log[x]^3)/225 - (14*Zeta[3])/75) + 
   x^14*(16760150427583/167737528728000 - (19309*Pi^2)/10478160 + 
     (-50709863/3025568700 - Pi^2/126)*Log[x] - Log[x]^2/196 + Log[x]^3/189 - 
     Zeta[3]/9) - (71*Zeta[3])/2 + 
   x^2*((-17*Pi^4)/30 + (32*Pi^2*Log[x]^3)/9 + 
     Log[x]*(8*Pi^2 - (7*Pi^4)/15 - 44*Zeta[3]) + 22*Zeta[3] - 
     (4*Pi^2*(3 + 7*Zeta[3]))/3 + Log[x]^2*(-8*Pi^2 + 20*Zeta[3]) - 
     114*Zeta[5]), MI[p6n2, -3][x] -> 1/3, MI[p6n2, -2][x] -> 7/3, 
 MI[p6n2, -1][x] -> (124 + Pi^2)/12, MI[p6n2, 0][x] -> 
  103/3 + (5*Pi^2)/4 + x^14*(19/9261 - Log[x]/98 + Log[x]^2/63) + 
   x^4*(31/4 - 7*Log[x] + 2*Log[x]^2) - 
   (2*Pi^2*x^2*(5 + 2*Pi^2 - 10*Log[x] + 10*Log[x]^2))/15 + 
   (x^6*(19 - 33*Log[x] + 18*Log[x]^2))/54 + 
   (x^8*(47 - 120*Log[x] + 96*Log[x]^2))/864 + 
   (x^10*(113 - 380*Log[x] + 400*Log[x]^2))/8000 + 
   (x^12*(331 - 1380*Log[x] + 1800*Log[x]^2))/67500 + (7*Zeta[3])/3, 
 MI[p6n2, 1][x] -> 235/3 + (95*Pi^2)/12 - (173*Pi^4)/1440 + (64*Pi^2*x^3)/3 + 
   (64*Pi^2*x^5)/135 + (64*Pi^2*x^7)/875 + (64*Pi^2*x^9)/3087 + 
   (64*Pi^2*x^11)/8019 + (64*Pi^2*x^13)/17303 + 
   x^14*(-1939929135769/67095011491200 - Pi^2/378 - 
     (639068231*Log[x])/12102274800 + (81157*Log[x]^2)/873180 - 
     (2*Log[x]^3)/63 + (2*Zeta[3])/63) + 
   x^12*(-1370929193/30005640000 - (2*Pi^2)/375 - (5596169*Log[x])/59535000 + 
     (281*Log[x]^2)/1890 - (4*Log[x]^3)/75 + (4*Zeta[3])/75) + 
   x^10*(-120331397/1481760000 - Pi^2/80 - (645077*Log[x])/3528000 + 
     (551*Log[x]^2)/2100 - Log[x]^3/10 + Zeta[3]/10) + 
   x^8*(-760769/3888000 - Pi^2/27 - (12569*Log[x])/32400 + 
     (97*Log[x]^2)/180 - (2*Log[x]^3)/9 + (2*Zeta[3])/9) + (73*Zeta[3])/3 + 
   x^4*(-509/8 - 2*Pi^2 + (45*Log[x])/2 + 7*Log[x]^2 - 4*Log[x]^3 + 
     4*Zeta[3]) + (x^6*(-394 - 54*Pi^2 - 207*Log[x] + 468*Log[x]^2 - 
      216*Log[x]^3 + 216*Zeta[3]))/324 - 
   (4*x^2*(-40*Pi^2*Log[x]^3 + 6*Log[x]*(-15*Pi^2 + Pi^4 - 30*Zeta[3]) + 
      90*Log[x]^2*(Pi^2 + 2*Zeta[3]) + 3*(Pi^4 + 5*Pi^2*(3 + 4*Zeta[3]) + 
        30*(Zeta[3] + 7*Zeta[5]))))/45, MI[p6n3, -3][x] -> 0, 
 MI[p6n3, -2][x] -> 0, MI[p6n3, -1][x] -> 2*Zeta[3], 
 MI[p6n3, 0][x] -> Pi^4/30 - 8*Pi^2*x + (8*Pi^2*x^3)/9 + (8*Pi^2*x^5)/75 + 
   (8*Pi^2*x^7)/245 + (8*Pi^2*x^9)/567 + (8*Pi^2*x^11)/1089 + 
   (8*Pi^2*x^13)/1859 + (x^6*(-1691 - 150*Pi^2 + 1905*Log[x] - 900*Log[x]^2))/
    4050 + x^4*(-487/144 - Pi^2/6 + (37*Log[x])/12 - Log[x]^2) + 
   x^8*(-340583/2822400 - Pi^2/72 + (481*Log[x])/3360 - Log[x]^2/12) + 
   x^10*(-3981839/79380000 - Pi^2/150 + (3769*Log[x])/63000 - Log[x]^2/25) + 
   x^12*(-881203159/34577928000 - Pi^2/270 + (37511*Log[x])/1247400 - 
     Log[x]^2/45) + x^14*(-140237403673/9544660725600 - Pi^2/441 + 
     (64553*Log[x])/3783780 - (2*Log[x]^2)/147) + 
   x^2*(36 + (7*Pi^2)/3 - (2*(51 + 2*Pi^2)*Log[x])/3 + 14*Log[x]^2 - 
     (8*Log[x]^3)/3 - 6*Zeta[3]) + 12*Zeta[3], 
 MI[p6n3, 1][x] -> Pi^4/5 + 16*Pi^2*x*(-4 + Log[256] + 3*Log[x]) - 
   (8*Pi^2*x^3*(-25 + 48*Log[2] + 18*Log[x]))/27 - 
   (4*Pi^2*x^5*(-329 + 480*Log[2] + 180*Log[x]))/1125 - 
   (4*Pi^2*x^7*(-2521 + 3360*Log[2] + 1260*Log[x]))/25725 - 
   (2*Pi^2*x^9*(-3193 + 4032*Log[2] + 1512*Log[x]))/35721 - 
   (2*Pi^2*x^11*(-182459 + 221760*Log[2] + 83160*Log[x]))/3773385 - 
   (2*Pi^2*x^13*(-2442877 + 2882880*Log[2] + 1081080*Log[x]))/83738655 + 
   x^4*(1679/54 + (175*Pi^2)/72 - ((118 + 9*Pi^2)*Log[x])/9 - 
     (5*Log[x]^2)/6 + (4*Log[x]^3)/3 - 7*Zeta[3]) + 
   x^6*(1292569/486000 + (469*Pi^2)/1620 - ((769 + 360*Pi^2)*Log[x])/1620 - 
     (83*Log[x]^2)/135 + (8*Log[x]^3)/27 - (14*Zeta[3])/9) + 
   x^8*(619762649/889056000 + (583*Pi^2)/8640 - ((-43 + 98*Pi^2)*Log[x])/
      1176 - (1567*Log[x]^2)/5040 + Log[x]^3/9 - (7*Zeta[3])/12) + 
   x^10*(55570783757/200037600000 + (1117*Pi^2)/54000 + 
     (4545979/79380000 - Pi^2/25)*Log[x] - (5513*Log[x]^2)/31500 + 
     (4*Log[x]^3)/75 - (7*Zeta[3])/25) + 
   x^12*(32820743728601/239625041040000 + (7547*Pi^2)/1069200 + 
     (735553561/17288964000 - Pi^2/45)*Log[x] - (67363*Log[x]^2)/623700 + 
     (4*Log[x]^3)/135 - (7*Zeta[3])/45) + 
   x^14*(66056250463401857/859878484769304000 + (367733*Pi^2)/158918760 + 
     (141965674303/4772330362800 - (2*Pi^2)/147)*Log[x] - 
     (945811*Log[x]^2)/13243230 + (8*Log[x]^3)/441 - (2*Zeta[3])/21) + 
   (9*Pi^2*Zeta[3])/2 + x^2*(-208 - (47*Pi^2)/3 - (9*Pi^4)/10 + 
     (4*(57 + Pi^2)*Log[x]^2)/3 - 40*Log[x]^3 + 8*Log[x]^4 + 
     Log[x]*(12 + (10*Pi^2)/3 - 8*Zeta[3]) + 46*Zeta[3]) + 
   14*(4*Zeta[3] + Zeta[5]), MI[p5n2, -3][x] -> -(M^2*(1 + 2*x^2))/3, 
 MI[p5n2, -2][x] -> (-4*M^2*(1 + 3*x^2))/3 + 4*M^2*x^2*Log[x], 
 MI[p5n2, -1][x] -> 
  (M^2*(-58800*(2 + 19*x^2) - 7350*Pi^2*(9 - 14*x^2 + 8*x^4) + 
      x^4*(-308700 + 107800*x^2 + 15925*x^4 + 4606*x^6 + 1813*x^8 + 
        856*x^10)))/88200 - (M^2*x^2*(-2520 - 630*x^2 + 140*x^4 + 35*x^6 + 
      14*x^8 + 7*x^10 + 4*x^12)*Log[x])/105 - 4*M^2*x^2*(1 + x^2)*Log[x]^2, 
 MI[p5n2, 0][x] -> (M^2*x^2*(69300*Pi^2*(11 + 4*x^2) + 831600*(25 + 9*x^2) - 
      x^4*(693000 + 272580*x^2 + 128370*x^4 + 70807*x^6 + 43396*x^8))*Log[x])/
    207900 + (2*M^2*x^2*(-1260 - 2100*x^2 + 140*x^4 + 35*x^6 + 14*x^8 + 
      7*x^10 + 4*x^12)*Log[x]^2)/105 + (8*M^2*x^2*(1 + 6*x^2)*Log[x]^3)/3 + 
   M^2*(16 - (47*x^6)/27 + (1591*x^8)/5400 + (65941*x^10)/441000 + 
     (883403*x^12)/11907000 + (405425261*x^14)/10085229000 - 
     (Pi^2*(270270 + x^2*(-630630 + x*(960960 + 
            x*(150150 + x*(-192192 + x*(60060 + x*(-27456 + x*(15015 + 
                      x*(-9152 + x*(6006 + x*(-4160 + x*(3003 + 4*x*(-560 + 
                          429*x))))))))))))))/90090 - (37*Zeta[3])/3 - 
     x^4*(3 + 8*Zeta[3]) + (2*x^2*(-30 + 53*Zeta[3]))/3), 
 MI[p5n2, 1][x] -> (-256*M^2*Pi^2*x^3*(-15015 + 3003*x^2 + 429*x^4 + 
      143*x^6 + 65*x^8 + 35*x^10)*Log[2])/45045 + 
   (M^2*x^2*(-69300*Pi^2*(11 + 7*x^2) - 207900*(100 + 71*x^2) + 
      x^4*(-1617000 + 24255*x^2 + 90222*x^4 + 70917*x^6 + 51280*x^8))*
     Log[x]^2)/207900 - (2*M^2*x^2*(-2520 - 14910*x^2 + 140*x^4 + 35*x^6 + 
      14*x^8 + 7*x^10 + 4*x^12)*Log[x]^3)/315 - 
   (4*M^2*x^2*(1 + 25*x^2)*Log[x]^4)/3 + 
   M^2*Log[x]*(64*Pi^2*x^3 - (64*Pi^2*x^5)/5 + (518/27 + Pi^2)*x^6 - 
     (64*Pi^2*x^7)/35 + (-1067/10800 + Pi^2/4)*x^8 - (64*Pi^2*x^9)/105 + 
     (-197479/220500 + Pi^2/10)*x^10 - (64*Pi^2*x^11)/231 + 
     (-105251/147000 + Pi^2/20)*x^12 - (64*Pi^2*x^13)/429 + 
     (-21048955/40340916 + Pi^2/35)*x^14 - (x^4*(747 + 35*Pi^2 - 96*Zeta[3]))/
      6 + x^2*(360 + 22*Pi^2 + 28*Zeta[3])) + 
   M^2*(144 + Pi^3*((-64*x^3)/3 + (32*x^5)/15 + (8*x^7)/35 + (4*x^9)/63 + 
       (5*x^11)/198 + (7*x^13)/572) + Pi^2*(-3 + (229*x^2)/6 - (448*x^3)/3 + 
       (247*x^4)/24 + (4256*x^5)/225 - (143*x^6)/108 + (34576*x^7)/11025 - 
       (2881*x^8)/4320 + (36208*x^9)/33075 - (1169*x^10)/3600 + 
       (1233256*x^11)/2401245 - (81973*x^12)/453600 + 
       (3288520*x^13)/11594583 - (484613*x^14)/4365900) - 
     (Pi^4*(2675 + 158*x^2*(-51 + 8*x^2)))/1440 + x^4*(1545/8 - 76*Zeta[3]) + 
     x^6*(-146/81 - 8*Zeta[3]) + x^8*(40957/51840 - 2*Zeta[3]) + 
     x^10*(36606149/55566000 - (4*Zeta[3])/5) + 
     x^12*(4105097261/10001880000 - (2*Zeta[3])/5) + 
     x^14*(18107388595157/69890636970000 - (8*Zeta[3])/35) - 
     (148*Zeta[3])/3 + (2*x^2*(89 + 318*Zeta[3]))/3), 
 MI[p5n2a, -3][x] -> 1/3, MI[p5n2a, -2][x] -> 2/3, 
 MI[p5n2a, -1][x] -> -4/3 + (3*Pi^2)/4 - x^14*(-13/882 + (2*Log[x])/21) - 
   x^12*(-11/450 + (2*Log[x])/15) - x^10*(-9/200 + Log[x]/5) - 
   x^8*(-7/72 + Log[x]/3) - x^6*(-5/18 + (2*Log[x])/3) - 
   x^4*(-3/2 + 2*Log[x]) - x^2*(2 + (2*Pi^2)/3 - 4*Log[x] + 4*Log[x]^2), 
 MI[p5n2a, 0][x] -> (8*Pi^2*x^3)/3 + (8*Pi^2*x^5)/15 + (8*Pi^2*x^7)/35 + 
   (8*Pi^2*x^9)/63 + (8*Pi^2*x^11)/99 + (8*Pi^2*x^13)/143 - 
   (x^6*(-20 + 9*Pi^2 + 81*Log[x] - 36*Log[x]^2))/27 - 
   x^4*(-2 + Pi^2 + 8*Log[x] - 4*Log[x]^2) - 
   x^8*(-1771/5400 + Pi^2/6 + (74*Log[x])/45 - (2*Log[x]^2)/3) - 
   x^10*(-153793/882000 + Pi^2/10 + (89*Log[x])/84 - (2*Log[x]^2)/5) - 
   x^12*(-2484977/23814000 + Pi^2/15 + (7067*Log[x])/9450 - 
     (4*Log[x]^2)/15) - x^14*(-273214721/4034091600 + Pi^2/21 + 
     (1663*Log[x])/2970 - (4*Log[x]^2)/21) - 
   (2*x^2*(18 + Pi^2 + 2*(-18 + Pi^2)*Log[x] + 36*Log[x]^2 - 16*Log[x]^3 + 
      12*Zeta[3]))/3 + (-112 + 9*Pi^2 + 74*Zeta[3])/6, 
 MI[p5n2a, 1][x] -> -112 - 3*Pi^2 + (535*Pi^4)/288 + 
   (2*Pi^2*x^7*(1534 + 105*Pi - 1120*Log[2] - 840*Log[x]))/1225 + 
   (8*Pi^2*x^5*(163 + 15*Pi - 120*Log[2] - 90*Log[x]))/225 + 
   (16*Pi^2*x^3*(6 + Pi - 4*Log[2] - 3*Log[x]))/3 - 
   (Pi^2*x^9*(-9388 - 525*Pi + 6720*Log[2] + 5040*Log[x]))/6615 - 
   (Pi^2*x^11*(-2529872 - 121275*Pi + 1774080*Log[2] + 1330560*Log[x]))/
    2744280 - (Pi^2*x^13*(-4470112 - 189189*Pi + 3075072*Log[2] + 
      2306304*Log[x]))/6870864 - x^14*(-16708334788391/27956254788000 + 
     (538667*Pi^2)/1746360 + (3224416079/2017045800 - Pi^2/14)*Log[x] - 
     (7796*Log[x]^2)/10395 + (4*Log[x]^3)/63 + (4*Zeta[3])/7) - 
   x^12*(-1975998013/2500470000 + (47129*Pi^2)/113400 + 
     (2570053/1323000 - Pi^2/10)*Log[x] - (206*Log[x]^2)/225 + 
     (4*Log[x]^3)/45 + (4*Zeta[3])/5) + (74*Zeta[3])/3 - 
   x^10*(-39390119/37044000 + (1429*Pi^2)/2400 + 
     (1041347/441000 - (3*Pi^2)/20)*Log[x] - (2347*Log[x]^2)/2100 + 
     (2*Log[x]^3)/15 + (6*Zeta[3])/5) - 
   x^8*(-351119/259200 + (4051*Pi^2)/4320 + (28757/10800 - Pi^2/4)*Log[x] - 
     (77*Log[x]^2)/60 + (2*Log[x]^3)/9 + 2*Zeta[3]) - 
   x^6*(-67/162 + (377*Pi^2)/216 + (26/27 - Pi^2/2)*Log[x] - (7*Log[x]^2)/9 + 
     (4*Log[x]^3)/9 + 4*Zeta[3]) - 
   (x^4*(891 + 115*Pi^2 - 12*(73 + 3*Pi^2)*Log[x] + 216*Log[x]^2 + 
      32*Log[x]^3 + 288*Zeta[3]))/24 - 
   x^2*(50 + (107*Pi^4)/30 - (8*Log[2]^4)/3 + (Pi^2*(7 + 16*Log[2]^2))/6 - 
     ((-300 + Pi^2)*Log[x]^2)/3 - 56*Log[x]^3 + (52*Log[x]^4)/3 - 
     64*PolyLog[4, 1/2] - 20*Zeta[3] + Log[x]*(-100 + 3*Pi^2 + 72*Zeta[3])), 
 MI[p5n3, -3][x] -> -(M^2*(2 + x^2))/3, MI[p5n3, -2][x] -> 
  (-2*M^2*(5 + 3*x^2))/3 + 2*M^2*x^2*Log[x], 
 MI[p5n3, -1][x] -> 
  (M^2*(-58800*(26 + 19*x^2) - 14700*Pi^2*(6 - 7*x^2 + 4*x^4) + 
      x^4*(-308700 + 107800*x^2 + 15925*x^4 + 4606*x^6 + 1813*x^8 + 
        856*x^10)))/176400 - (M^2*x^2*(-2520 - 630*x^2 + 140*x^4 + 35*x^6 + 
      14*x^8 + 7*x^10 + 4*x^12)*Log[x])/210 - 2*M^2*x^2*(1 + x^2)*Log[x]^2, 
 MI[p5n3, 0][x] -> 
  (M^2*x^2*(-7276500*(-20 + 3*x^2) + 485100*Pi^2*(-13 + 4*x^2) + 
      x^4*(8731800 + 153615*x^2 - 297066*x^4 - 257950*x^6 - 191308*x^8))*
     Log[x])/2910600 - (M^2*x^2*(2520 + 1050*x^2 + 140*x^4 + 35*x^6 + 
      14*x^8 + 7*x^10 + 4*x^12)*Log[x]^2)/210 + 
   (4*M^2*x^2*(1 + 3*x^2)*Log[x]^3)/3 + 
   M^2*((-475*x^6)/108 - (7361*x^8)/43200 + (13351*x^10)/1764000 + 
     (1539851*x^12)/95256000 + (700463*x^14)/58806000 + 
     (Pi^2*(-810810 + x^2*(630630 + x*(-960960 + 
            x*(30030 + x*(192192 + x*(-60060 + x*(27456 + x*(-15015 + 
                      x*(9152 + x*(-6006 + x*(4160 + x*(-3003 + 4*(560 - 
                          429*x)*x)))))))))))))/180180 + 
     x^4*(135/8 - 4*Zeta[3]) + x^2*(-10 + (17*Zeta[3])/3) - 
     (2*(3 + 7*Zeta[3]))/3), MI[p5n3, 1][x] -> 
  16*M^2*Pi^2*Log[2] + x^5*((304*M^2*Pi^2)/75 - (128*M^2*Pi^2*Log[2])/15 - 
     (64*M^2*Pi^2*Log[x])/15) + x^7*((520*M^2*Pi^2)/441 - 
     (128*M^2*Pi^2*Log[2])/105 - (64*M^2*Pi^2*Log[x])/105) + 
   x^9*((6488*M^2*Pi^2)/14175 - (128*M^2*Pi^2*Log[2])/315 - 
     (64*M^2*Pi^2*Log[x])/315) + x^11*((180476*M^2*Pi^2)/800415 - 
     (128*M^2*Pi^2*Log[2])/693 - (64*M^2*Pi^2*Log[x])/693) + 
   x^13*((135020*M^2*Pi^2)/1054053 - (128*M^2*Pi^2*Log[2])/1287 - 
     (64*M^2*Pi^2*Log[x])/1287) + 
   x^3*((-352*M^2*Pi^2)/9 + (128*M^2*Pi^2*Log[2])/3 + 
     (64*M^2*Pi^2*Log[x])/3) + x^6*(-(M^2*Pi^2*Log[2])/2 + 
     (M^2*(-49 + 2*Pi^2)*Log[x])/6 - (13*M^2*Log[x]^2)/3 + 
     (20*M^2*Log[x]^3)/9 + (M^2*(17369 + 567*Pi^2 - 2322*Zeta[3]))/648) - 
   (M^2*(-95520 + 19080*Pi^2 + 287*Pi^4 + 57120*Zeta[3]))/720 + 
   x^8*((-5*M^2*Pi^2*Log[2])/48 + (M^2*(113 + 150*Pi^2)*Log[x])/2400 - 
     (371*M^2*Log[x]^2)/360 + (5*M^2*Log[x]^3)/9 - 
     (M^2*(-763829 + 17370*Pi^2 + 502200*Zeta[3]))/518400) + 
   x^10*((-7*M^2*Pi^2*Log[2])/192 + M^2*(-11401/294000 + (19*Pi^2)/960)*
      Log[x] - (2617*M^2*Log[x]^2)/6300 + (2*M^2*Log[x]^3)/9 - 
     (M^2*(-361646107 + 45757425*Pi^2 + 300596625*Zeta[3]))/740880000) + 
   x^12*((-21*M^2*Pi^2*Log[2])/1280 + M^2*(-518521/5292000 + (31*Pi^2)/3840)*
      Log[x] - (2003*M^2*Log[x]^2)/9450 + (M^2*Log[x]^3)/9 - 
     (M^2*(-124111001876 + 22317786225*Pi^2 + 100456382250*Zeta[3]))/
      480090240000) + x^14*((-11*M^2*Pi^2*Log[2])/1280 + 
     M^2*(-69280759/672348600 + (103*Pi^2)/26880)*Log[x] - 
     (90199*M^2*Log[x]^2)/727650 + (4*M^2*Log[x]^3)/63 - 
     (M^2*(-201888837704888 + 42275353826475*Pi^2 + 156303040162500*Zeta[3]))/
      1278000218880000) + x^4*((4*M^2*Pi^2*Log[2]^2)/3 + (2*M^2*Log[2]^4)/3 + 
     (M^2*(33 - 7*Pi^2)*Log[x]^2)/6 + 6*M^2*Log[x]^3 - (14*M^2*Log[x]^4)/3 + 
     Log[2]*(M^2*Pi^2 - 4*M^2*Pi^2*Log[x]) + 
     (M^2*Log[x]*(87 + 29*Pi^2 + 168*Zeta[3]))/12 - 
     (M^2*(3255*Pi^2 + 152*Pi^4 - 45*(-1101 + 256*PolyLog[4, 1/2] + 
          72*Zeta[3])))/720) + x^2*((-16*M^2*Pi^2*Log[2]^2)/3 - 
     (8*M^2*Log[2]^4)/3 + 16*M^2*Pi^2*Log[2]*Log[x] + 
     (M^2*(-300 + 13*Pi^2)*Log[x]^2)/6 + 8*M^2*Log[x]^3 - 
     (2*M^2*Log[x]^4)/3 + M^2*Log[x]*(180 - 13*Pi^2 - 58*Zeta[3]) + 
     (M^2*(3768*Pi^2 + 25*Pi^4 + 96*(89 - 192*PolyLog[4, 1/2] + 
          102*Zeta[3])))/288), MI[p5n3a, -3][x] -> 1/6, 
 MI[p5n3a, -2][x] -> 1/2, MI[p5n3a, -1][x] -> (4 + Pi^2)/24, 
 MI[p5n3a, 0][x] -> -15/2 + (9*Pi^2)/8 - (Pi^2*x^2*(1 - 2*Log[x]))/3 - 
   x^4*(17/8 - (5*Log[x])/2 + Log[x]^2) - 
   (x^6*(43 - 96*Log[x] + 72*Log[x]^2))/216 - 
   (x^8*(27 - 88*Log[x] + 96*Log[x]^2))/576 - 
   (x^10*(131 - 560*Log[x] + 800*Log[x]^2))/8000 + (7*Zeta[3])/6, 
 MI[p5n3a, 1][x] -> -359/6 - (173*Pi^4)/2880 - (8*Pi^2*x^3)/3 - 
   (8*Pi^2*x^5)/45 - (8*Pi^2*x^7)/175 - (8*Pi^2*x^9)/441 - 
   Pi^2*(-185/24 + 8*Log[2]) - x^10*(-2569517/54880000 + 
     (7*Pi^2*(-13 + 15*Log[2]))/3840 + (-80573/196000 - (7*Pi^2)/256)*
      Log[x] + (551*Log[x]^2)/1050 - Log[x]^3/5 + (267*Zeta[3])/2560) - 
   x^8*(-92729/2592000 + (Pi^2*(-103 + 120*Log[2]))/2304 - 
     ((1681 + 125*Pi^2)*Log[x])/2400 + (97*Log[x]^2)/120 - Log[x]^3/3 + 
     (29*Zeta[3])/192) + (63*Zeta[3])/2 - 
   (x^4*(-189 + Pi^2*(-6 + 8*Log[2]) + (52 - 8*Pi^2)*Log[x] + 56*Log[x]^2 - 
      32*Log[x]^3 + 4*Zeta[3]))/16 - x^2*((-41*Pi^4)/180 - (2*Log[2]^4)/3 + 
     Pi^2*(1 - 2*Log[2] - (4*Log[2]^2)/3) + (2*Pi^2*Log[x]^2)/3 - 
     16*PolyLog[4, 1/2] + 2*Log[x]*(Pi^2*(-1 + 2*Log[2]) - 7*Zeta[3]) + 
     7*Zeta[3]) - (x^6*(-226 + 27*Pi^2*(-5 + 6*Log[2]) - 
      18*(86 + 9*Pi^2)*Log[x] + 1872*Log[x]^2 - 864*Log[x]^3 + 297*Zeta[3]))/
    1296}
