OrePolynomial[{{(-16*(1 + i - n)^2*n^4*(1 + n)*(-1 + 2*n)^4*(1 + 2*n)*
     (1 + 2*i + 2*n)*(-2*i + 4*i^2 + 2*n - 4*n^2 + \[Lambda])^2*
     (-20 + 4*i + 64*i^2 - 48*i^3 + 8*j - 8*i*j - 32*i^2*j + 32*i^3*j - 
      40*n + 104*i*n - 32*i^2*n - 32*i^3*n + 8*j*n - 56*i*j*n + 48*i^2*j*n + 
      340*n^2 + 44*i*n^2 - 1040*i^2*n^2 + 656*i^3*n^2 - 160*j*n^2 + 
      80*i*j*n^2 + 496*i^2*j*n^2 - 416*i^3*j*n^2 + 728*n^3 - 1736*i*n^3 + 
      112*i^2*n^3 + 896*i^3*n^3 - 160*j*n^3 + 1024*i*j*n^3 - 480*i^2*j*n^3 - 
      384*i^3*j*n^3 - 368*n^4 - 1584*i*n^4 + 1696*i^2*n^4 + 256*i^3*n^4 + 
      512*j*n^4 + 384*i*j*n^4 - 896*i^2*j*n^4 - 1120*n^5 + 480*i*n^5 + 
      640*i^2*n^5 + 512*j*n^5 - 512*i*j*n^5 - 384*n^6 + 384*i*n^6 + 
      11*\[Lambda] - 8*i*\[Lambda] + 4*i^2*\[Lambda] - 5*j*\[Lambda] + 
      4*i*j*\[Lambda] - 4*i^2*j*\[Lambda] - 8*n*\[Lambda] - 4*i*n*\[Lambda] + 
      8*i^2*n*\[Lambda] + 6*j*n*\[Lambda] - 4*i*j*n*\[Lambda] - 
      156*n^2*\[Lambda] + 188*i*n^2*\[Lambda] - 88*i^2*n^2*\[Lambda] + 
      68*j*n^2*\[Lambda] - 88*i*j*n^2*\[Lambda] + 64*i^2*j*n^2*\[Lambda] + 
      72*n^3*\[Lambda] - 152*i*n^3*\[Lambda] - 32*i^2*n^3*\[Lambda] - 
      72*j*n^3*\[Lambda] + 160*i*j*n^3*\[Lambda] - 80*n^4*\[Lambda] - 
      96*i*n^4*\[Lambda] + 96*j*n^4*\[Lambda] - 64*n^5*\[Lambda]))/
    (-12 + 20*i - 8*i^2 + 20*j - 28*i*j + 8*i^2*j - 8*j^2 + 8*i*j^2 + 
     5*\[Lambda] - 2*i*\[Lambda] - 2*j*\[Lambda]), {0, 0, 2}}, 
  {(-4*(1 + i - n)^2*n^2*(-1 + 2*n)^2*(1 + 2*i + 2*n)*
     (-2*i + 4*i^2 + 2*n - 4*n^2 + \[Lambda])^2*(-1350*j*\[Lambda] + 
      1890*i*j*\[Lambda] + 4860*i^2*j*\[Lambda] - 7560*i^3*j*\[Lambda] + 
      2160*i^4*j*\[Lambda] + 6840*j^2*\[Lambda] - 3960*i*j^2*\[Lambda] - 
      21600*i^2*j^2*\[Lambda] + 24480*i^3*j^2*\[Lambda] - 
      5760*i^4*j^2*\[Lambda] - 11520*j^3*\[Lambda] - 1440*i*j^3*\[Lambda] + 
      31680*i^2*j^3*\[Lambda] - 21600*i^3*j^3*\[Lambda] + 
      2880*i^4*j^3*\[Lambda] + 7200*j^4*\[Lambda] + 4320*i*j^4*\[Lambda] - 
      17280*i^2*j^4*\[Lambda] + 5760*i^3*j^4*\[Lambda] - 1440*j^5*\[Lambda] - 
      1440*i*j^5*\[Lambda] + 2880*i^2*j^5*\[Lambda] - 12870*j*n*\[Lambda] + 
      21762*i*j*n*\[Lambda] + 28548*i^2*j*n*\[Lambda] - 
      48168*i^3*j*n*\[Lambda] + 13968*i^4*j*n*\[Lambda] + 
      66192*j^2*n*\[Lambda] - 57288*i*j^2*n*\[Lambda] - 
      135360*i^2*j^2*n*\[Lambda] + 158304*i^3*j^2*n*\[Lambda] - 
      37248*i^4*j^2*n*\[Lambda] - 114096*j^3*n*\[Lambda] + 
      16608*i*j^3*n*\[Lambda] + 210624*i^2*j^3*n*\[Lambda] - 
      142560*i^3*j^3*n*\[Lambda] + 18624*i^4*j^3*n*\[Lambda] + 
      73920*j^4*n*\[Lambda] + 27936*i*j^4*n*\[Lambda] - 
      117504*i^2*j^4*n*\[Lambda] + 37248*i^3*j^4*n*\[Lambda] - 
      15072*j^5*n*\[Lambda] - 12192*i*j^5*n*\[Lambda] + 
      18624*i^2*j^5*n*\[Lambda] - 1632*j*n^2*\[Lambda] + 
      32400*i*j*n^2*\[Lambda] - 122232*i^2*j*n^2*\[Lambda] + 
      147744*i^3*j*n^2*\[Lambda] - 39648*i^4*j*n^2*\[Lambda] + 
      17416*j^2*n^2*\[Lambda] - 168656*i*j^2*n^2*\[Lambda] + 
      471936*i^2*j^2*n^2*\[Lambda] - 450304*i^3*j^2*n^2*\[Lambda] + 
      101888*i^4*j^2*n^2*\[Lambda] - 53744*j^3*n^2*\[Lambda] + 
      266528*i*j^3*n^2*\[Lambda] - 577856*i^2*j^3*n^2*\[Lambda] + 
      354816*i^3*j^3*n^2*\[Lambda] - 45184*i^4*j^3*n^2*\[Lambda] + 
      58208*j^4*n^2*\[Lambda] - 125376*i*j^4*n^2*\[Lambda] + 
      268416*i^2*j^4*n^2*\[Lambda] - 90368*i^3*j^4*n^2*\[Lambda] - 
      14656*j^5*n^2*\[Lambda] + 15488*i*j^5*n^2*\[Lambda] - 
      45184*i^2*j^5*n^2*\[Lambda] + 340640*j*n^3*\[Lambda] - 
      525680*i*j*n^3*\[Lambda] - 951968*i^2*j*n^3*\[Lambda] + 
      1496192*i^3*j*n^3*\[Lambda] - 429312*i^4*j*n^3*\[Lambda] - 
      1725648*j^2*n^3*\[Lambda] + 1204672*i*j^2*n^3*\[Lambda] + 
      4351200*i^2*j^2*n^3*\[Lambda] - 4841024*i^3*j^2*n^3*\[Lambda] + 
      1127680*i^4*j^2*n^3*\[Lambda] + 2904768*j^3*n^3*\[Lambda] + 
      128416*i*j^3*n^3*\[Lambda] - 6496704*i^2*j^3*n^3*\[Lambda] + 
      4235392*i^3*j^3*n^3*\[Lambda] - 538112*i^4*j^3*n^3*\[Lambda] - 
      1811776*j^4*n^3*\[Lambda] - 1052928*i*j^4*n^3*\[Lambda] + 
      3473408*i^2*j^4*n^3*\[Lambda] - 1076224*i^3*j^4*n^3*\[Lambda] + 
      359424*j^5*n^3*\[Lambda] + 365696*i*j^5*n^3*\[Lambda] - 
      538112*i^2*j^5*n^3*\[Lambda] + 1040160*j*n^4*\[Lambda] - 
      2367552*i*j*n^4*\[Lambda] + 117280*i^2*j*n^4*\[Lambda] + 
      1117632*i^3*j*n^4*\[Lambda] - 406528*i^4*j*n^4*\[Lambda] - 
      5512576*j^2*n^4*\[Lambda] + 7901248*i*j^2*n^4*\[Lambda] + 
      1719424*i^2*j^2*n^4*\[Lambda] - 4455040*i^3*j^2*n^4*\[Lambda] + 
      1178624*i^4*j^2*n^4*\[Lambda] + 9928832*j^3*n^4*\[Lambda] - 
      6673792*i*j^3*n^4*\[Lambda] - 6031232*i^2*j^3*n^4*\[Lambda] + 
      5170688*i^3*j^3*n^4*\[Lambda] - 731136*i^4*j^3*n^4*\[Lambda] - 
      6849536*j^4*n^4*\[Lambda] + 372992*i*j^4*n^4*\[Lambda] + 
      4612096*i^2*j^4*n^4*\[Lambda] - 1462272*i^3*j^4*n^4*\[Lambda] + 
      1441792*j^5*n^4*\[Lambda] + 620032*i*j^5*n^4*\[Lambda] - 
      731136*i^2*j^5*n^4*\[Lambda] - 1025888*j*n^5*\[Lambda] + 
      108448*i*j*n^5*\[Lambda] + 8576960*i^2*j*n^5*\[Lambda] - 
      10873600*i^3*j*n^5*\[Lambda] + 2985984*i^4*j*n^5*\[Lambda] + 
      4464000*j^2*n^5*\[Lambda] + 5377024*i*j^2*n^5*\[Lambda] - 
      35290752*i^2*j^2*n^5*\[Lambda] + 33264128*i^3*j^2*n^5*\[Lambda] - 
      7434240*i^4*j^2*n^5*\[Lambda] - 5545344*j^3*n^5*\[Lambda] - 
      16623232*i*j^3*n^5*\[Lambda] + 45962752*i^2*j^3*n^5*\[Lambda] - 
      25958400*i^3*j^3*n^5*\[Lambda] + 2924544*i^4*j^3*n^5*\[Lambda] + 
      1441792*j^4*n^5*\[Lambda] + 12028928*i*j^4*n^5*\[Lambda] - 
      20840448*i^2*j^4*n^5*\[Lambda] + 5849088*i^3*j^4*n^5*\[Lambda] - 
      2316288*i*j^5*n^5*\[Lambda] + 2924544*i^2*j^5*n^5*\[Lambda] - 
      9920640*j*n^6*\[Lambda] + 19905408*i*j*n^6*\[Lambda] + 
      10560768*i^2*j*n^6*\[Lambda] - 25408512*i^3*j*n^6*\[Lambda] + 
      8060928*i^4*j*n^6*\[Lambda] + 50987520*j^2*n^6*\[Lambda] - 
      58368000*i*j^2*n^6*\[Lambda] - 63745536*i^2*j^2*n^6*\[Lambda] + 
      87373824*i^3*j^2*n^6*\[Lambda] - 21577728*i^4*j^2*n^6*\[Lambda] - 
      87728640*j^3*n^6*\[Lambda] + 32371200*i*j^3*n^6*\[Lambda] + 
      117811200*i^2*j^3*n^6*\[Lambda] - 84025344*i^3*j^3*n^6*\[Lambda] + 
      10911744*i^4*j^3*n^6*\[Lambda] + 56524800*j^4*n^6*\[Lambda] + 
      13553664*i*j^4*n^6*\[Lambda] - 70582272*i^2*j^4*n^6*\[Lambda] + 
      21823488*i^3*j^4*n^6*\[Lambda] - 11304960*j^5*n^6*\[Lambda] - 
      8134656*i*j^5*n^6*\[Lambda] + 10911744*i^2*j^5*n^6*\[Lambda] - 
      17935872*j*n^7*\[Lambda] + 43737600*i*j*n^7*\[Lambda] - 
      11080704*i^2*j*n^7*\[Lambda] - 11956224*i^3*j*n^7*\[Lambda] + 
      5308416*i^4*j*n^7*\[Lambda] + 98015232*j^2*n^7*\[Lambda] - 
      158711808*i*j^2*n^7*\[Lambda] + 5289984*i^2*j^2*n^7*\[Lambda] + 
      59842560*i^3*j^2*n^7*\[Lambda] - 17891328*i^4*j^2*n^7*\[Lambda] - 
      184104960*j^3*n^7*\[Lambda] + 161200128*i*j^3*n^7*\[Lambda] + 
      67854336*i^2*j^3*n^7*\[Lambda] - 86409216*i^3*j^3*n^7*\[Lambda] + 
      14548992*i^4*j^3*n^7*\[Lambda] + 134184960*j^4*n^7*\[Lambda] - 
      33964032*i*j^4*n^7*\[Lambda] - 75497472*i^2*j^4*n^7*\[Lambda] + 
      29097984*i^3*j^4*n^7*\[Lambda] - 29097984*j^5*n^7*\[Lambda] - 
      6979584*i*j^5*n^7*\[Lambda] + 14548992*i^2*j^5*n^7*\[Lambda] - 
      12281856*j*n^8*\[Lambda] + 31168512*i*j*n^8*\[Lambda] - 
      17903616*i^2*j*n^8*\[Lambda] + 11354112*i^3*j*n^8*\[Lambda] - 
      3932160*i^4*j*n^8*\[Lambda] + 75407360*j^2*n^8*\[Lambda] - 
      139558912*i*j^2*n^8*\[Lambda] + 65052672*i^2*j^2*n^8*\[Lambda] - 
      18317312*i^3*j^2*n^8*\[Lambda] + 3407872*i^4*j^2*n^8*\[Lambda] - 
      162635776*j^3*n^8*\[Lambda] + 194682880*i*j^3*n^8*\[Lambda] - 
      51281920*i^2*j^3*n^8*\[Lambda] - 17694720*i^3*j^3*n^8*\[Lambda] + 
      8912896*i^4*j^3*n^8*\[Lambda] + 138674176*j^4*n^8*\[Lambda] - 
      81592320*i*j^4*n^8*\[Lambda] - 18874368*i^2*j^4*n^8*\[Lambda] + 
      17825792*i^3*j^4*n^8*\[Lambda] - 33554432*j^5*n^8*\[Lambda] + 
      2228224*i*j^5*n^8*\[Lambda] + 8912896*i^2*j^5*n^8*\[Lambda] - 
      1974272*j*n^9*\[Lambda] - 1122304*i*j*n^9*\[Lambda] + 
      9912320*i^2*j*n^9*\[Lambda] + 3604480*i^3*j*n^9*\[Lambda] - 
      6291456*i^4*j*n^9*\[Lambda] + 18382848*j^2*n^9*\[Lambda] - 
      15990784*i*j^2*n^9*\[Lambda] - 1277952*i^2*j^2*n^9*\[Lambda] - 
      19529728*i^3*j^2*n^9*\[Lambda] + 11534336*i^4*j^2*n^9*\[Lambda] - 
      54558720*j^3*n^9*\[Lambda] + 62160896*i*j^3*n^9*\[Lambda] - 
      46006272*i^2*j^3*n^9*\[Lambda] + 22544384*i^3*j^3*n^9*\[Lambda] + 
      2097152*i^4*j^3*n^9*\[Lambda] + 60817408*j^4*n^9*\[Lambda] - 
      54263808*i*j^4*n^9*\[Lambda] + 16777216*i^2*j^4*n^9*\[Lambda] + 
      4194304*i^3*j^4*n^9*\[Lambda] - 18874368*j^5*n^9*\[Lambda] + 
      5767168*i*j^5*n^9*\[Lambda] + 2097152*i^2*j^5*n^9*\[Lambda] - 
      1671168*j*n^10*\[Lambda] - 2457600*i*j*n^10*\[Lambda] + 
      17235968*i^2*j*n^10*\[Lambda] - 10223616*i^3*j*n^10*\[Lambda] - 
      2097152*i^4*j*n^10*\[Lambda] + 6160384*j^2*n^10*\[Lambda] + 
      17825792*i*j^2*n^10*\[Lambda] - 44695552*i^2*j^2*n^10*\[Lambda] + 
      15204352*i^3*j^2*n^10*\[Lambda] + 4194304*i^4*j^2*n^10*\[Lambda] - 
      5636096*j^3*n^10*\[Lambda] - 23724032*i*j^3*n^10*\[Lambda] + 
      16252928*i^2*j^3*n^10*\[Lambda] + 10485760*i^3*j^3*n^10*\[Lambda] + 
      2097152*j^4*n^10*\[Lambda] - 5242880*i*j^4*n^10*\[Lambda] + 
      8388608*i^2*j^4*n^10*\[Lambda] - 4194304*j^5*n^10*\[Lambda] + 
      2097152*i*j^5*n^10*\[Lambda] - 3801088*j*n^11*\[Lambda] + 
      8781824*i*j*n^11*\[Lambda] + 262144*i^2*j*n^11*\[Lambda] - 
      5242880*i^3*j*n^11*\[Lambda] + 14155776*j^2*n^11*\[Lambda] - 
      16777216*i*j^2*n^11*\[Lambda] - 7864320*i^2*j^2*n^11*\[Lambda] + 
      10485760*i^3*j^2*n^11*\[Lambda] - 11010048*j^3*n^11*\[Lambda] - 
      3670016*i*j^3*n^11*\[Lambda] + 14680064*i^2*j^3*n^11*\[Lambda] - 
      4194304*j^4*n^11*\[Lambda] + 4194304*i*j^4*n^11*\[Lambda] - 
      1572864*j*n^12*\[Lambda] + 4718592*i*j*n^12*\[Lambda] - 
      3145728*i^2*j*n^12*\[Lambda] + 6291456*j^2*n^12*\[Lambda] - 
      12582912*i*j^2*n^12*\[Lambda] + 6291456*i^2*j^2*n^12*\[Lambda] - 
      6291456*j^3*n^12*\[Lambda] + 6291456*i*j^3*n^12*\[Lambda] + 
      675*j*\[Lambda]^2 - 1620*i*j*\[Lambda]^2 + 540*i^2*j*\[Lambda]^2 - 
      3420*j^2*\[Lambda]^2 + 5400*i*j^2*\[Lambda]^2 - 
      1440*i^2*j^2*\[Lambda]^2 + 5760*j^3*\[Lambda]^2 - 
      5040*i*j^3*\[Lambda]^2 + 720*i^2*j^3*\[Lambda]^2 - 
      3600*j^4*\[Lambda]^2 + 1440*i*j^4*\[Lambda]^2 + 720*j^5*\[Lambda]^2 + 
      4320*j*n*\[Lambda]^2 - 10746*i*j*n*\[Lambda]^2 + 
      4392*i^2*j*n*\[Lambda]^2 - 360*i^3*j*n*\[Lambda]^2 - 
      22386*j^2*n*\[Lambda]^2 + 37440*i*j^2*n*\[Lambda]^2 - 
      12192*i^2*j^2*n*\[Lambda]^2 + 720*i^3*j^2*n*\[Lambda]^2 + 
      39048*j^3*n*\[Lambda]^2 - 37632*i*j^3*n*\[Lambda]^2 + 
      6816*i^2*j^3*n*\[Lambda]^2 - 25800*j^4*n*\[Lambda]^2 + 
      11472*i*j^4*n*\[Lambda]^2 + 5376*j^5*n*\[Lambda]^2 - 
      13896*j*n^2*\[Lambda]^2 + 33120*i*j*n^2*\[Lambda]^2 - 
      10392*i^2*j*n^2*\[Lambda]^2 - 528*i^3*j*n^2*\[Lambda]^2 + 
      67480*j^2*n^2*\[Lambda]^2 - 102984*i*j^2*n^2*\[Lambda]^2 + 
      24848*i^2*j^2*n^2*\[Lambda]^2 + 1056*i^3*j^2*n^2*\[Lambda]^2 - 
      105728*j^3*n^2*\[Lambda]^2 + 83200*i*j^3*n^2*\[Lambda]^2 - 
      8128*i^2*j^3*n^2*\[Lambda]^2 + 57824*j^4*n^2*\[Lambda]^2 - 
      19424*i*j^4*n^2*\[Lambda]^2 - 10240*j^5*n^2*\[Lambda]^2 - 
      134336*j*n^3*\[Lambda]^2 + 336264*i*j*n^3*\[Lambda]^2 - 
      141488*i^2*j*n^3*\[Lambda]^2 + 12608*i^3*j*n^3*\[Lambda]^2 + 
      691640*j^2*n^3*\[Lambda]^2 - 1162544*i*j^2*n^3*\[Lambda]^2 + 
      388064*i^2*j^2*n^3*\[Lambda]^2 - 25216*i^3*j^2*n^3*\[Lambda]^2 - 
      1194464*j^3*n^3*\[Lambda]^2 + 1152384*i*j^3*n^3*\[Lambda]^2 - 
      210176*i^2*j^3*n^3*\[Lambda]^2 + 776928*j^4*n^3*\[Lambda]^2 - 
      344704*i*j^4*n^3*\[Lambda]^2 - 159744*j^5*n^3*\[Lambda]^2 - 
      73680*j*n^4*\[Lambda]^2 + 185856*i*j*n^4*\[Lambda]^2 - 
      86592*i^2*j*n^4*\[Lambda]^2 + 19200*i^3*j*n^4*\[Lambda]^2 + 
      464864*j^2*n^4*\[Lambda]^2 - 853888*i*j^2*n^4*\[Lambda]^2 + 
      322176*i^2*j^2*n^4*\[Lambda]^2 - 38400*i^3*j^2*n^4*\[Lambda]^2 - 
      1030592*j^3*n^4*\[Lambda]^2 + 1204736*i*j^3*n^4*\[Lambda]^2 - 
      297984*i^2*j^3*n^4*\[Lambda]^2 + 901760*j^4*n^4*\[Lambda]^2 - 
      480768*i*j^4*n^4*\[Lambda]^2 - 221184*j^5*n^4*\[Lambda]^2 + 
      981568*j*n^5*\[Lambda]^2 - 2510336*i*j*n^5*\[Lambda]^2 + 
      1157376*i^2*j*n^5*\[Lambda]^2 - 125952*i^3*j*n^5*\[Lambda]^2 - 
      4942720*j^2*n^5*\[Lambda]^2 + 8456704*i*j^2*n^5*\[Lambda]^2 - 
      3058176*i^2*j^2*n^5*\[Lambda]^2 + 251904*i^3*j^2*n^5*\[Lambda]^2 + 
      8237824*j^3*n^5*\[Lambda]^2 - 7981056*i*j^3*n^5*\[Lambda]^2 + 
      1486848*i^2*j^3*n^5*\[Lambda]^2 - 5048832*j^4*n^5*\[Lambda]^2 + 
      2217984*i*j^4*n^5*\[Lambda]^2 + 983040*j^5*n^5*\[Lambda]^2 + 
      1969920*j*n^6*\[Lambda]^2 - 4841472*i*j*n^6*\[Lambda]^2 + 
      1907712*i^2*j*n^6*\[Lambda]^2 - 208896*i^3*j*n^6*\[Lambda]^2 - 
      10664448*j^2*n^6*\[Lambda]^2 + 17946624*i*j^2*n^6*\[Lambda]^2 - 
      5806080*i^2*j^2*n^6*\[Lambda]^2 + 417792*i^3*j^2*n^6*\[Lambda]^2 + 
      19805184*j^3*n^6*\[Lambda]^2 - 19881984*i*j^3*n^6*\[Lambda]^2 + 
      3981312*i^2*j^3*n^6*\[Lambda]^2 - 14284800*j^4*n^6*\[Lambda]^2 + 
      6709248*i*j^4*n^6*\[Lambda]^2 + 3145728*j^5*n^6*\[Lambda]^2 + 
      979968*j*n^7*\[Lambda]^2 - 1855488*i*j*n^7*\[Lambda]^2 - 
      331776*i^2*j*n^7*\[Lambda]^2 + 245760*i^3*j*n^7*\[Lambda]^2 - 
      6236160*j^2*n^7*\[Lambda]^2 + 8798208*i*j^2*n^7*\[Lambda]^2 - 
      417792*i^2*j^2*n^7*\[Lambda]^2 - 491520*i^3*j^2*n^7*\[Lambda]^2 + 
      13971456*j^3*n^7*\[Lambda]^2 - 13074432*i*j^3*n^7*\[Lambda]^2 + 
      2162688*i^2*j^3*n^7*\[Lambda]^2 - 12410880*j^4*n^7*\[Lambda]^2 + 
      5799936*i*j^4*n^7*\[Lambda]^2 + 3145728*j^5*n^7*\[Lambda]^2 + 
      36864*j*n^8*\[Lambda]^2 + 393216*i*j*n^8*\[Lambda]^2 - 
      1228800*i^2*j*n^8*\[Lambda]^2 + 589824*i^3*j*n^8*\[Lambda]^2 - 
      679936*j^2*n^8*\[Lambda]^2 - 688128*i*j^2*n^8*\[Lambda]^2 + 
      3112960*i^2*j^2*n^8*\[Lambda]^2 - 1179648*i^3*j^2*n^8*\[Lambda]^2 + 
      2539520*j^3*n^8*\[Lambda]^2 - 655360*i*j^3*n^8*\[Lambda]^2 - 
      1310720*i^2*j^3*n^8*\[Lambda]^2 - 3178496*j^4*n^8*\[Lambda]^2 + 
      917504*i*j^4*n^8*\[Lambda]^2 + 1048576*j^5*n^8*\[Lambda]^2 + 
      180224*j*n^9*\[Lambda]^2 - 786432*i*j*n^9*\[Lambda]^2 + 
      720896*i^2*j*n^9*\[Lambda]^2 + 262144*i^3*j*n^9*\[Lambda]^2 - 
      819200*j^2*n^9*\[Lambda]^2 + 2490368*i*j^2*n^9*\[Lambda]^2 - 
      917504*i^2*j^2*n^9*\[Lambda]^2 - 524288*i^3*j^2*n^9*\[Lambda]^2 + 
      1114112*j^3*n^9*\[Lambda]^2 - 1572864*i*j^3*n^9*\[Lambda]^2 - 
      1048576*i^2*j^3*n^9*\[Lambda]^2 - 393216*j^4*n^9*\[Lambda]^2 - 
      524288*i*j^4*n^9*\[Lambda]^2 - 196608*j*n^10*\[Lambda]^2 + 
      786432*i^2*j*n^10*\[Lambda]^2 + 655360*j^2*n^10*\[Lambda]^2 + 
      1048576*i*j^2*n^10*\[Lambda]^2 - 1572864*i^2*j^2*n^10*\[Lambda]^2 - 
      262144*j^3*n^10*\[Lambda]^2 - 2097152*i*j^3*n^10*\[Lambda]^2 - 
      524288*j^4*n^10*\[Lambda]^2 - 262144*j*n^11*\[Lambda]^2 + 
      524288*i*j*n^11*\[Lambda]^2 + 1048576*j^2*n^11*\[Lambda]^2 - 
      1048576*i*j^2*n^11*\[Lambda]^2 - 1048576*j^3*n^11*\[Lambda]^2))/
    ((-5 + 2*i + 2*j)*(4*j - 12*i*j + 8*i^2*j - 8*j^2 + 8*i*j^2 + 
      3*\[Lambda] - 2*i*\[Lambda] - 2*j*\[Lambda])), {0, 1, 0}}, 
  {(8*(1 + i - n)*n^2*(-1 + 2*n)^2*(1 + 2*i + 2*n)*(-2*i + 4*i^2 + 2*n - 
      4*n^2 + \[Lambda])*(-8100*i*n - 7560*i^2*n + 23220*i^3*n + 3240*i^4*n - 
      15120*i^5*n + 4320*i^6*n + 22140*i*j*n + 25560*i^2*j*n - 
      55980*i^3*j*n - 18360*i^4*j*n + 33840*i^5*j*n - 7200*i^6*j*n - 
      21960*i*j^2*n - 30960*i^2*j^2*n + 46440*i^3*j^2*n + 28080*i^4*j^2*n - 
      24480*i^5*j^2*n + 2880*i^6*j^2*n + 9360*i*j^3*n + 15840*i^2*j^3*n - 
      15120*i^3*j^3*n - 15840*i^4*j^3*n + 5760*i^5*j^3*n - 1440*i*j^4*n - 
      2880*i^2*j^4*n + 1440*i^3*j^4*n + 2880*i^4*j^4*n + 8100*n^2 - 
      34020*i*n^2 - 34848*i^2*n^2 + 84816*i^3*n^2 + 22032*i^4*n^2 - 
      69696*i^5*n^2 + 23616*i^6*n^2 - 22140*j*n^2 + 87192*i*j*n^2 + 
      117048*i^2*j*n^2 - 191004*i^3*j*n^2 - 104328*i^4*j*n^2 + 
      148272*i^5*j*n^2 - 35040*i^6*j*n^2 + 21960*j^2*n^2 - 82608*i*j^2*n^2 - 
      139728*i^2*j^2*n^2 + 152712*i^3*j^2*n^2 + 141264*i^4*j^2*n^2 - 
      106464*i^5*j^2*n^2 + 12864*i^6*j^2*n^2 - 9360*j^3*n^2 + 
      33888*i*j^3*n^2 + 70752*i^2*j^3*n^2 - 47376*i^3*j^3*n^2 - 
      73632*i^4*j^3*n^2 + 25728*i^5*j^3*n^2 + 1440*j^4*n^2 - 4992*i*j^4*n^2 - 
      12864*i^2*j^4*n^2 + 3552*i^3*j^4*n^2 + 12864*i^4*j^4*n^2 + 41580*n^3 + 
      177048*i*n^3 + 128400*i^2*n^3 - 554268*i^3*n^3 - 26568*i^4*n^3 + 
      312240*i^5*n^3 - 78432*i^6*n^3 - 112752*j*n^3 - 507576*i*j*n^3 - 
      454840*i^2*j*n^3 + 1364144*i^3*j*n^3 + 283248*i^4*j*n^3 - 
      713600*i^5*j*n^3 + 141376*i^6*j*n^3 + 113568*j^2*n^3 + 
      525968*i*j^2*n^3 + 576592*i^2*j^2*n^3 - 1160352*i^3*j^2*n^3 - 
      514080*i^4*j^2*n^3 + 517696*i^5*j^2*n^3 - 59392*i^6*j^2*n^3 - 
      49728*j^3*n^3 - 233440*i*j^3*n^3 - 305056*i^2*j^3*n^3 + 
      393216*i^3*j^3*n^3 + 313792*i^4*j^3*n^3 - 118784*i^5*j^3*n^3 + 
      7872*j^4*n^3 + 37568*i*j^4*n^3 + 56512*i^2*j^4*n^3 - 
      42560*i^3*j^4*n^3 - 59392*i^4*j^4*n^3 - 165420*n^4 + 826644*i*n^4 + 
      696192*i^2*n^4 - 1944888*i^3*n^4 - 509136*i^4*n^4 + 1649376*i^5*n^4 - 
      552768*i^6*n^4 + 446508*j*n^4 - 2131108*i*j*n^4 - 2430376*i^2*j*n^4 + 
      4345376*i^3*j*n^4 + 2424448*i^4*j*n^4 - 3463808*i^5*j*n^4 + 
      808960*i^6*j*n^4 - 432680*j^2*n^4 + 2044120*i*j^2*n^4 + 
      2980688*i^2*j^2*n^4 - 3508160*i^3*j^2*n^4 - 3265216*i^4*j^2*n^4 + 
      2480000*i^5*j^2*n^4 - 298752*i^6*j^2*n^4 + 177808*j^3*n^4 - 
      853168*i*j^3*n^4 - 1543776*i^2*j^3*n^4 + 1114112*i^3*j^3*n^4 + 
      1702528*i^4*j^3*n^4 - 597504*i^5*j^3*n^4 - 26144*j^4*n^4 + 
      128992*i*j^4*n^4 + 285888*i^2*j^4*n^4 - 89984*i^3*j^4*n^4 - 
      298752*i^4*j^4*n^4 - 1043100*n^5 - 570956*i*n^5 + 77832*i^2*n^5 + 
      3209536*i^3*n^5 - 779232*i^4*n^5 - 886784*i^5*n^5 - 7296*i^6*n^5 + 
      2795312*j*n^5 + 2142656*i*j*n^5 + 60176*i^2*j*n^5 - 8264896*i^3*j*n^5 + 
      1185984*i^4*j*n^5 + 2331392*i^5*j*n^5 - 250624*i^6*j*n^5 - 
      2801504*j^2*n^5 - 2682944*i*j^2*n^5 - 567648*i^2*j^2*n^5 + 
      7497344*i^3*j^2*n^5 + 113024*i^4*j^2*n^5 - 1726208*i^5*j^2*n^5 + 
      167936*i^6*j^2*n^5 + 1221440*j^3*n^5 + 1371264*i*j^3*n^5 + 
      491072*i^2*j^3*n^5 - 2794752*i^3*j^3*n^5 - 624896*i^4*j^3*n^5 + 
      335872*i^5*j^3*n^5 - 191936*j^4*n^5 - 250176*i*j^4*n^5 - 
      108544*i^2*j^4*n^5 + 382720*i^3*j^4*n^5 + 167936*i^4*j^4*n^5 + 
      422120*n^6 - 5152408*i*n^6 - 1801360*i^2*n^6 + 10384000*i^3*n^6 + 
      2662336*i^4*n^6 - 9608448*i^5*n^6 + 3093760*i^6*n^6 - 1005936*j*n^6 + 
      13593616*i*j*n^6 + 8246176*i^2*j*n^6 - 22788544*i^3*j*n^6 - 
      13121920*i^4*j*n^6 + 19430144*i^5*j*n^6 - 4353536*i^6*j*n^6 + 
      745824*j^2*n^6 - 13502176*i*j^2*n^6 - 11709696*i^2*j^2*n^6 + 
      19081344*i^3*j^2*n^6 + 17535488*i^4*j^2*n^6 - 13793280*i^5*j^2*n^6 + 
      1642496*i^6*j^2*n^6 - 152832*j^3*n^6 + 5887104*i*j^3*n^6 + 
      6733696*i^2*j^3*n^6 - 6551296*i^3*j^3*n^6 - 9201664*i^4*j^3*n^6 + 
      3284992*i^5*j^3*n^6 - 6016*j^4*n^6 - 946048*i*j^4*n^6 - 
      1343744*i^2*j^4*n^6 + 653312*i^3*j^4*n^6 + 1642496*i^4*j^4*n^6 + 
      7111408*n^7 - 4483056*i*n^7 - 2920000*i^2*n^7 - 4788672*i^3*n^7 + 
      7014912*i^4*n^7 - 4953344*i^5*n^7 + 3018752*i^6*n^7 - 18423488*j*n^7 + 
      8323136*i*j*n^7 + 11074432*i^2*j*n^7 + 12479744*i^3*j*n^7 - 
      19141120*i^4*j*n^7 + 8970240*i^5*j*n^7 - 3282944*i^6*j*n^7 + 
      18195648*j^2*n^7 - 4588096*i*j^2*n^7 - 12632192*i^2*j^2*n^7 - 
      13380096*i^3*j^2*n^7 + 17643520*i^4*j^2*n^7 - 6156288*i^5*j^2*n^7 + 
      917504*i^6*j^2*n^7 - 7831808*j^3*n^7 + 501760*i*j^3*n^7 + 
      6007040*i^2*j^3*n^7 + 6176768*i^3*j^3*n^7 - 6688768*i^4*j^3*n^7 + 
      1835008*i^5*j^3*n^7 + 1203968*j^4*n^7 + 147712*i*j^4*n^7 - 
      1085440*i^2*j^4*n^7 - 1183744*i^3*j^4*n^7 + 917504*i^4*j^4*n^7 + 
      3248160*n^8 + 9818848*i*n^8 - 8164736*i^2*n^8 - 15404416*i^3*n^8 - 
      1971712*i^4*n^8 + 17049088*i^5*n^8 - 4575232*i^6*n^8 - 9980224*j*n^8 - 
      28788800*i*j*n^8 + 14637440*i^2*j*n^8 + 34141184*i^3*j*n^8 + 
      15225856*i^4*j*n^8 - 31051776*i^5*j*n^8 + 5816320*i^6*j*n^8 + 
      11535104*j^2*n^8 + 31358976*i*j^2*n^8 - 7064320*i^2*j^2*n^8 - 
      33052672*i^3*j^2*n^8 - 21880832*i^4*j^2*n^8 + 21528576*i^5*j^2*n^8 - 
      2424832*i^6*j^2*n^8 - 6024448*j^3*n^8 - 14920448*i*j^3*n^8 - 
      849920*i^2*j^3*n^8 + 14225408*i^3*j^3*n^8 + 12419072*i^4*j^3*n^8 - 
      4849664*i^5*j^3*n^8 + 1112064*j^4*n^8 + 2660352*i*j^4*n^8 + 
      782336*i^2*j^4*n^8 - 2129920*i^3*j^4*n^8 - 2424832*i^4*j^4*n^8 - 
      18074560*n^9 + 25754432*i*n^9 - 6244736*i^2*n^9 + 5206528*i^3*n^9 - 
      16797696*i^4*n^9 + 18577408*i^5*n^9 - 8421376*i^6*n^9 + 
      42639360*j*n^9 - 58528000*i*j*n^9 + 788736*i^2*j*n^9 - 
      5113856*i^3*j*n^9 + 46231552*i^4*j*n^9 - 35454976*i^5*j*n^9 + 
      9437184*i^6*j*n^9 - 40341760*j^2*n^9 + 49506560*i*j^2*n^9 + 
      10143744*i^2*j^2*n^9 + 5365760*i^3*j^2*n^9 - 45842432*i^4*j^2*n^9 + 
      24313856*i^5*j^2*n^9 - 3145728*i^6*j^2*n^9 + 16687104*j^3*n^9 - 
      18132992*i*j^3*n^9 - 8777728*i^2*j^3*n^9 - 3211264*i^3*j^3*n^9 + 
      19726336*i^4*j^3*n^9 - 6291456*i^5*j^3*n^9 - 2396160*j^4*n^9 + 
      2461696*i*j^4*n^9 + 2228224*i^2*j^4*n^9 + 851968*i^3*j^4*n^9 - 
      3145728*i^4*j^4*n^9 - 14023808*n^10 + 7388544*i*n^10 + 
      23008000*i^2*n^10 - 3765248*i^3*n^10 - 8822784*i^4*n^10 - 
      1359872*i^5*n^10 - 2424832*i^6*n^10 + 41392384*j*n^10 - 
      8725248*i*j*n^10 - 58791424*i^2*j*n^10 + 5742592*i^3*j*n^10 + 
      22806528*i^4*j*n^10 - 6750208*i^5*j*n^10 + 4325376*i^6*j*n^10 - 
      44572672*j^2*n^10 - 372736*i*j^2*n^10 + 57036800*i^2*j^2*n^10 + 
      5865472*i^3*j^2*n^10 - 22675456*i^4*j^2*n^10 + 5767168*i^5*j^2*n^10 - 
      1048576*i^6*j^2*n^10 + 21671936*j^3*n^10 + 3788800*i*j^3*n^10 - 
      23035904*i^2*j^3*n^10 - 9240576*i^3*j^3*n^10 + 8912896*i^4*j^3*n^10 - 
      2097152*i^5*j^3*n^10 - 3702784*j^4*n^10 - 1343488*i*j^4*n^10 + 
      3473408*i^2*j^4*n^10 + 2621440*i^3*j^4*n^10 - 1048576*i^4*j^4*n^10 + 
      16861440*n^11 - 35795200*i*n^11 + 41523200*i^2*n^11 - 
      27832320*i^3*n^11 + 8650752*i^4*n^11 - 5505024*i^5*n^11 + 
      2097152*i^6*n^11 - 26243072*j*n^11 + 78235648*i*j*n^11 - 
      87513088*i^2*j*n^11 + 39190528*i^3*j*n^11 - 8388608*i^4*j*n^11 + 
      4194304*i^5*j*n^11 + 524288*i^6*j*n^11 + 19263488*j^2*n^11 - 
      70807552*i*j^2*n^11 + 72908800*i^2*j^2*n^11 - 20840448*i^3*j^2*n^11 + 
      524288*i^4*j^2*n^11 - 1048576*i^5*j^2*n^11 - 5832704*j^3*n^11 + 
      28704768*i*j^3*n^11 - 26017792*i^2*j^3*n^11 + 2097152*i^3*j^3*n^11 + 
      1048576*i^4*j^3*n^11 + 327680*j^4*n^11 - 4521984*i*j^4*n^11 + 
      3145728*i^2*j^4*n^11 + 1048576*i^3*j^4*n^11 + 11411968*n^12 - 
      30364160*i*n^12 + 15740928*i^2*n^12 - 4915200*i^3*n^12 + 
      5636096*i^4*n^12 + 1441792*i^5*n^12 + 1048576*i^6*n^12 - 
      34172928*j*n^12 + 67383296*i*j*n^12 - 39763968*i^2*j*n^12 + 
      13631488*i^3*j*n^12 - 8126464*i^4*j*n^12 + 1048576*i^5*j*n^12 + 
      34799616*j^2*n^12 - 59899904*i*j^2*n^12 + 31916032*i^2*j^2*n^12 - 
      8912896*i^3*j^2*n^12 + 2097152*i^4*j^2*n^12 - 16711680*j^3*n^12 + 
      24576000*i*j^3*n^12 - 11010048*i^2*j^3*n^12 + 3145728*i^3*j^3*n^12 + 
      2621440*j^4*n^12 - 3670016*i*j^4*n^12 + 1048576*i^2*j^4*n^12 - 
      10663936*n^13 + 7944192*i*n^13 - 7766016*i^2*n^13 + 12058624*i^3*n^13 - 
      3145728*i^4*n^13 + 1572864*i^5*n^13 + 2490368*j*n^13 + 
      3014656*i*j*n^13 + 2359296*i^2*j*n^13 - 6815744*i^3*j*n^13 - 
      1048576*i^4*j*n^13 + 4521984*j^2*n^13 - 8192000*i*j^2*n^13 + 
      1572864*i^2*j^2*n^13 + 2097152*i^3*j^2*n^13 - 4194304*j^3*n^13 + 
      5242880*i*j^3*n^13 - 1048576*i^2*j^3*n^13 + 1048576*j^4*n^13 - 
      1048576*i*j^4*n^13 - 1032192*n^14 + 6471680*i*n^14 - 3080192*i^2*n^14 - 
      262144*i^3*n^14 - 2097152*i^4*n^14 + 4390912*j*n^14 - 
      7143424*i*j*n^14 + 4849664*i^2*j*n^14 - 2097152*i^3*j*n^14 - 
      2097152*j^2*n^14 + 3145728*i*j^2*n^14 - 1048576*i^2*j^2*n^14 + 
      1048576*j^3*n^14 - 1048576*i*j^3*n^14 + 7340032*n^15 - 6815744*i*n^15 + 
      2621440*i^2*n^15 - 3145728*i^3*n^15 - 3145728*j*n^15 + 
      2621440*i*j*n^15 + 524288*i^2*j*n^15 + 1048576*j^2*n^15 - 
      1048576*i*j^2*n^15 + 131072*n^16 - 1179648*i*n^16 + 1048576*i^2*n^16 - 
      1048576*j*n^16 + 1048576*i*j*n^16 - 1572864*n^17 + 1572864*i*n^17 + 
      4050*n*\[Lambda] - 4050*i*n*\[Lambda] - 1080*i^2*n*\[Lambda] + 
      24300*i^3*n*\[Lambda] - 49680*i^4*n*\[Lambda] + 36720*i^5*n*\[Lambda] - 
      8640*i^6*n*\[Lambda] - 11070*j*n*\[Lambda] + 11070*i*j*n*\[Lambda] + 
      1800*i^2*j*n*\[Lambda] - 75060*i^3*j*n*\[Lambda] + 
      130320*i^4*j*n*\[Lambda] - 78480*i^5*j*n*\[Lambda] + 
      14400*i^6*j*n*\[Lambda] + 10980*j^2*n*\[Lambda] - 
      10980*i*j^2*n*\[Lambda] - 720*i^2*j^2*n*\[Lambda] + 
      84600*i^3*j^2*n*\[Lambda] - 120960*i^4*j^2*n*\[Lambda] + 
      53280*i^5*j^2*n*\[Lambda] - 5760*i^6*j^2*n*\[Lambda] - 
      4680*j^3*n*\[Lambda] + 4680*i*j^3*n*\[Lambda] - 
      41040*i^3*j^3*n*\[Lambda] + 46080*i^4*j^3*n*\[Lambda] - 
      11520*i^5*j^3*n*\[Lambda] + 720*j^4*n*\[Lambda] - 
      720*i*j^4*n*\[Lambda] + 7200*i^3*j^4*n*\[Lambda] - 
      5760*i^4*j^4*n*\[Lambda] + 38340*n^2*\[Lambda] - 
      69960*i*n^2*\[Lambda] + 150786*i^2*n^2*\[Lambda] + 
      101400*i^3*n^2*\[Lambda] - 580104*i^4*n^2*\[Lambda] + 
      478176*i^5*n^2*\[Lambda] - 110592*i^6*n^2*\[Lambda] - 
      106146*j*n^2*\[Lambda] + 197526*i*j*n^2*\[Lambda] - 
      414570*i^2*j*n^2*\[Lambda] - 448728*i^3*j*n^2*\[Lambda] + 
      1552056*i^4*j*n^2*\[Lambda] - 1013184*i^5*j*n^2*\[Lambda] + 
      181440*i^6*j*n^2*\[Lambda] + 108084*j^2*n^2*\[Lambda] - 
      199344*i*j^2*n^2*\[Lambda] + 404304*i^2*j^2*n^2*\[Lambda] + 
      637080*i^3*j^2*n^2*\[Lambda] - 1464048*i^4*j^2*n^2*\[Lambda] + 
      680064*i^5*j^2*n^2*\[Lambda] - 71808*i^6*j^2*n^2*\[Lambda] - 
      47544*j^3*n^2*\[Lambda] + 86064*i*j^3*n^2*\[Lambda] - 
      165600*i^2*j^3*n^2*\[Lambda] - 363312*i^3*j^3*n^2*\[Lambda] + 
      565824*i^4*j^3*n^2*\[Lambda] - 143616*i^5*j^3*n^2*\[Lambda] + 
      7536*j^4*n^2*\[Lambda] - 13296*i*j^4*n^2*\[Lambda] + 
      23760*i^2*j^4*n^2*\[Lambda] + 71040*i^3*j^4*n^2*\[Lambda] - 
      71808*i^4*j^4*n^2*\[Lambda] + 69150*n^3*\[Lambda] - 
      644956*i*n^3*\[Lambda] + 1589970*i^2*n^3*\[Lambda] - 
      8332*i^3*n^3*\[Lambda] - 2751528*i^4*n^3*\[Lambda] + 
      2226320*i^5*n^3*\[Lambda] - 487104*i^6*n^3*\[Lambda] - 
      212832*j*n^3*\[Lambda] + 1822906*i*j*n^3*\[Lambda] - 
      4133628*i^2*j*n^3*\[Lambda] - 971744*i^3*j*n^3*\[Lambda] + 
      7260480*i^4*j*n^3*\[Lambda] - 4664320*i^5*j*n^3*\[Lambda] + 
      795776*i^6*j*n^3*\[Lambda] + 240500*j^2*n^3*\[Lambda] - 
      1866548*i*j^2*n^3*\[Lambda] + 3829864*i^2*j^2*n^3*\[Lambda] + 
      2069920*i^3*j^2*n^3*\[Lambda] - 6741504*i^4*j^2*n^3*\[Lambda] + 
      3083392*i^5*j^2*n^3*\[Lambda] - 317440*i^6*j^2*n^3*\[Lambda] - 
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      1379328*i^2*j^3*n^5*\[Lambda]^2 - 1239040*i^3*j^3*n^5*\[Lambda]^2 + 
      229376*i^4*j^3*n^5*\[Lambda]^2 + 253952*j^4*n^5*\[Lambda]^2 - 
      233088*i*j^4*n^5*\[Lambda]^2 - 264192*i^2*j^4*n^5*\[Lambda]^2 + 
      114688*i^3*j^4*n^5*\[Lambda]^2 + 1729016*n^6*\[Lambda]^2 - 
      3278736*i*n^6*\[Lambda]^2 + 1330928*i^2*n^6*\[Lambda]^2 + 
      241504*i^3*n^6*\[Lambda]^2 - 273024*i^4*n^6*\[Lambda]^2 + 
      54528*i^5*n^6*\[Lambda]^2 - 4531480*j*n^6*\[Lambda]^2 + 
      8251088*i*j*n^6*\[Lambda]^2 - 2716960*i^2*j*n^6*\[Lambda]^2 - 
      851968*i^3*j*n^6*\[Lambda]^2 + 647168*i^4*j*n^6*\[Lambda]^2 - 
      102400*i^5*j*n^6*\[Lambda]^2 + 4168208*j^2*n^6*\[Lambda]^2 - 
      7369856*i*j^2*n^6*\[Lambda]^2 + 1612544*i^2*j^2*n^6*\[Lambda]^2 + 
      854016*i^3*j^2*n^6*\[Lambda]^2 - 372736*i^4*j^2*n^6*\[Lambda]^2 + 
      32768*i^5*j^2*n^6*\[Lambda]^2 - 1598272*j^3*n^6*\[Lambda]^2 + 
      2779904*i*j^3*n^6*\[Lambda]^2 - 182272*i^2*j^3*n^6*\[Lambda]^2 - 
      331776*i^3*j^3*n^6*\[Lambda]^2 + 65536*i^4*j^3*n^6*\[Lambda]^2 + 
      223232*j^4*n^6*\[Lambda]^2 - 376832*i*j^4*n^6*\[Lambda]^2 - 
      53248*i^2*j^4*n^6*\[Lambda]^2 + 32768*i^3*j^4*n^6*\[Lambda]^2 + 
      2733008*n^7*\[Lambda]^2 - 4472352*i*n^7*\[Lambda]^2 + 
      2404928*i^2*n^7*\[Lambda]^2 - 476160*i^3*n^7*\[Lambda]^2 - 
      41472*i^4*n^7*\[Lambda]^2 + 17408*i^5*n^7*\[Lambda]^2 - 
      6711392*j*n^7*\[Lambda]^2 + 10584640*i*j*n^7*\[Lambda]^2 - 
      5132928*i^2*j*n^7*\[Lambda]^2 + 844288*i^3*j*n^7*\[Lambda]^2 + 
      73728*i^4*j*n^7*\[Lambda]^2 - 16384*i^5*j*n^7*\[Lambda]^2 + 
      5973632*j^2*n^7*\[Lambda]^2 - 9058304*i*j^2*n^7*\[Lambda]^2 + 
      3766272*i^2*j^2*n^7*\[Lambda]^2 - 417792*i^3*j^2*n^7*\[Lambda]^2 - 
      65536*i^4*j^2*n^7*\[Lambda]^2 - 2231680*j^3*n^7*\[Lambda]^2 + 
      3233792*i*j^3*n^7*\[Lambda]^2 - 1015808*i^2*j^3*n^7*\[Lambda]^2 + 
      65536*i^3*j^3*n^7*\[Lambda]^2 + 290816*j^4*n^7*\[Lambda]^2 - 
      421888*i*j^4*n^7*\[Lambda]^2 + 65536*i^2*j^4*n^7*\[Lambda]^2 + 
      2547200*n^8*\[Lambda]^2 - 3433312*i*n^8*\[Lambda]^2 + 
      1405184*i^2*n^8*\[Lambda]^2 + 27392*i^3*n^8*\[Lambda]^2 - 
      129024*i^4*n^8*\[Lambda]^2 + 28672*i^5*n^8*\[Lambda]^2 - 
      6196832*j*n^8*\[Lambda]^2 + 7844224*i*j*n^8*\[Lambda]^2 - 
      2937600*i^2*j*n^8*\[Lambda]^2 + 215040*i^3*j*n^8*\[Lambda]^2 + 
      16384*i^4*j*n^8*\[Lambda]^2 + 5583488*j^2*n^8*\[Lambda]^2 - 
      6248448*i*j^2*n^8*\[Lambda]^2 + 1892352*i^2*j^2*n^8*\[Lambda]^2 - 
      81920*i^3*j^2*n^8*\[Lambda]^2 - 32768*i^4*j^2*n^8*\[Lambda]^2 - 
      2277376*j^3*n^8*\[Lambda]^2 + 2019328*i*j^3*n^8*\[Lambda]^2 - 
      442368*i^2*j^3*n^8*\[Lambda]^2 + 32768*i^3*j^3*n^8*\[Lambda]^2 + 
      327680*j^4*n^8*\[Lambda]^2 - 212992*i*j^4*n^8*\[Lambda]^2 + 
      32768*i^2*j^4*n^8*\[Lambda]^2 + 721728*n^9*\[Lambda]^2 - 
      815872*i*n^9*\[Lambda]^2 + 496128*i^2*n^9*\[Lambda]^2 + 
      166912*i^3*n^9*\[Lambda]^2 - 73728*i^4*n^9*\[Lambda]^2 + 
      16384*i^5*n^9*\[Lambda]^2 - 2364928*j*n^9*\[Lambda]^2 + 
      2618368*i*j*n^9*\[Lambda]^2 - 965632*i^2*j*n^9*\[Lambda]^2 - 
      139264*i^3*j*n^9*\[Lambda]^2 + 2056192*j^2*n^9*\[Lambda]^2 - 
      2019328*i*j^2*n^9*\[Lambda]^2 + 475136*i^2*j^2*n^9*\[Lambda]^2 + 
      65536*i^3*j^2*n^9*\[Lambda]^2 - 819200*j^3*n^9*\[Lambda]^2 + 
      573440*i*j^3*n^9*\[Lambda]^2 + 131072*j^4*n^9*\[Lambda]^2 - 
      32768*i*j^4*n^9*\[Lambda]^2 + 453888*n^10*\[Lambda]^2 - 
      120320*i*n^10*\[Lambda]^2 + 432128*i^2*n^10*\[Lambda]^2 - 
      135168*i^3*n^10*\[Lambda]^2 - 1005312*j*n^10*\[Lambda]^2 + 
      512000*i*j*n^10*\[Lambda]^2 - 372736*i^2*j*n^10*\[Lambda]^2 - 
      32768*i^3*j*n^10*\[Lambda]^2 + 794624*j^2*n^10*\[Lambda]^2 - 
      425984*i*j^2*n^10*\[Lambda]^2 + 196608*i^2*j^2*n^10*\[Lambda]^2 - 
      114688*j^3*n^10*\[Lambda]^2 + 65536*i*j^3*n^10*\[Lambda]^2 + 
      595456*n^11*\[Lambda]^2 - 460800*i*n^11*\[Lambda]^2 + 
      73728*i^2*n^11*\[Lambda]^2 - 114688*i^3*n^11*\[Lambda]^2 - 
      535552*j*n^11*\[Lambda]^2 + 229376*i*j*n^11*\[Lambda]^2 - 
      49152*i^2*j*n^11*\[Lambda]^2 + 393216*j^2*n^11*\[Lambda]^2 - 
      131072*i*j^2*n^11*\[Lambda]^2 - 98304*j^3*n^11*\[Lambda]^2 - 
      239616*n^12*\[Lambda]^2 - 81920*i*n^12*\[Lambda]^2 - 
      98304*i^2*n^12*\[Lambda]^2 + 118784*j*n^12*\[Lambda]^2 + 
      32768*i*j*n^12*\[Lambda]^2 - 98304*j^2*n^12*\[Lambda]^2 - 
      172032*n^13*\[Lambda]^2 + 98304*i*n^13*\[Lambda]^2 + 
      49152*j*n^13*\[Lambda]^2 + 98304*n^14*\[Lambda]^2 + 
      2025*i*\[Lambda]^3 - 2160*i^2*\[Lambda]^3 + 540*i^3*\[Lambda]^3 - 
      5535*i*j*\[Lambda]^3 + 4680*i^2*j*\[Lambda]^3 - 900*i^3*j*\[Lambda]^3 + 
      5490*i*j^2*\[Lambda]^3 - 3240*i^2*j^2*\[Lambda]^3 + 
      360*i^3*j^2*\[Lambda]^3 - 2340*i*j^3*\[Lambda]^3 + 
      720*i^2*j^3*\[Lambda]^3 + 360*i*j^4*\[Lambda]^3 - 3375*n*\[Lambda]^3 + 
      23220*i*n*\[Lambda]^3 - 21528*i^2*n*\[Lambda]^3 + 
      5112*i^3*n*\[Lambda]^3 + 9675*j*n*\[Lambda]^3 - 
      61308*i*j*n*\[Lambda]^3 + 46104*i^2*j*n*\[Lambda]^3 - 
      8520*i^3*j*n*\[Lambda]^3 - 10080*j^2*n*\[Lambda]^3 + 
      58272*i*j^2*n*\[Lambda]^3 - 31392*i^2*j^2*n*\[Lambda]^3 + 
      3408*i^3*j^2*n*\[Lambda]^3 + 4500*j^3*n*\[Lambda]^3 - 
      23592*i*j^3*n*\[Lambda]^3 + 6816*i^2*j^3*n*\[Lambda]^3 - 
      720*j^4*n*\[Lambda]^3 + 3408*i*j^4*n*\[Lambda]^3 - 
      23595*n^2*\[Lambda]^3 + 104220*i*n^2*\[Lambda]^3 - 
      88140*i^2*n^2*\[Lambda]^3 + 20064*i^3*n^2*\[Lambda]^3 + 
      68745*j*n^2*\[Lambda]^3 - 269694*i*j*n^2*\[Lambda]^3 + 
      186688*i^2*j*n^2*\[Lambda]^3 - 33280*i^3*j*n^2*\[Lambda]^3 - 
      72744*j^2*n^2*\[Lambda]^3 + 249304*i*j^2*n^2*\[Lambda]^3 - 
      125040*i^2*j^2*n^2*\[Lambda]^3 + 13216*i^3*j^2*n^2*\[Lambda]^3 + 
      33060*j^3*n^2*\[Lambda]^3 - 97016*i*j^3*n^2*\[Lambda]^3 + 
      26432*i^2*j^3*n^2*\[Lambda]^3 - 5376*j^4*n^2*\[Lambda]^3 + 
      13216*i*j^4*n^2*\[Lambda]^3 - 63926*n^3*\[Lambda]^3 + 
      247572*i*n^3*\[Lambda]^3 - 202100*i^2*n^3*\[Lambda]^3 + 
      45176*i^3*n^3*\[Lambda]^3 + 185244*j*n^3*\[Lambda]^3 - 
      635072*i*j*n^3*\[Lambda]^3 + 426280*i^2*j*n^3*\[Lambda]^3 - 
      74752*i^3*j*n^3*\[Lambda]^3 - 194404*j^2*n^3*\[Lambda]^3 + 
      580680*i*j^2*n^3*\[Lambda]^3 - 284000*i^2*j^2*n^3*\[Lambda]^3 + 
      29696*i^3*j^2*n^3*\[Lambda]^3 + 87848*j^3*n^3*\[Lambda]^3 - 
      222752*i*j^3*n^3*\[Lambda]^3 + 59392*i^2*j^3*n^3*\[Lambda]^3 - 
      14240*j^4*n^3*\[Lambda]^3 + 29696*i*j^4*n^3*\[Lambda]^3 - 
      139968*n^4*\[Lambda]^3 + 366316*i*n^4*\[Lambda]^3 - 
      267928*i^2*n^4*\[Lambda]^3 + 57776*i^3*n^4*\[Lambda]^3 + 
      378892*j*n^4*\[Lambda]^3 - 913456*i*j*n^4*\[Lambda]^3 + 
      564592*i^2*j*n^4*\[Lambda]^3 - 97216*i^3*j*n^4*\[Lambda]^3 - 
      370088*j^2*n^4*\[Lambda]^3 + 810176*i*j^2*n^4*\[Lambda]^3 - 
      376640*i^2*j^2*n^4*\[Lambda]^3 + 39936*i^3*j^2*n^4*\[Lambda]^3 + 
      153744*j^3*n^4*\[Lambda]^3 - 302752*i*j^3*n^4*\[Lambda]^3 + 
      79872*i^2*j^3*n^4*\[Lambda]^3 - 23040*j^4*n^4*\[Lambda]^3 + 
      39936*i*j^4*n^4*\[Lambda]^3 - 229000*n^5*\[Lambda]^3 + 
      352160*i*n^5*\[Lambda]^3 - 199536*i^2*n^5*\[Lambda]^3 + 
      39904*i^3*n^5*\[Lambda]^3 + 585632*j*n^5*\[Lambda]^3 - 
      837024*i*j*n^5*\[Lambda]^3 + 416608*i^2*j*n^5*\[Lambda]^3 - 
      69376*i^3*j*n^5*\[Lambda]^3 - 545168*j^2*n^5*\[Lambda]^3 + 
      693920*i*j^2*n^5*\[Lambda]^3 - 270336*i^2*j^2*n^5*\[Lambda]^3 + 
      28672*i^3*j^2*n^5*\[Lambda]^3 + 212896*j^3*n^5*\[Lambda]^3 - 
      237056*i*j^3*n^5*\[Lambda]^3 + 57344*i^2*j^3*n^5*\[Lambda]^3 - 
      29696*j^4*n^5*\[Lambda]^3 + 28672*i*j^4*n^5*\[Lambda]^3 - 
      201872*n^6*\[Lambda]^3 + 213312*i*n^6*\[Lambda]^3 - 
      89056*i^2*n^6*\[Lambda]^3 + 13632*i^3*n^6*\[Lambda]^3 + 
      491152*j*n^6*\[Lambda]^3 - 488416*i*j*n^6*\[Lambda]^3 + 
      181056*i^2*j*n^6*\[Lambda]^3 - 25600*i^3*j*n^6*\[Lambda]^3 - 
      436320*j^2*n^6*\[Lambda]^3 + 369152*i*j^2*n^6*\[Lambda]^3 - 
      104448*i^2*j^2*n^6*\[Lambda]^3 + 8192*i^3*j^2*n^6*\[Lambda]^3 + 
      172032*j^3*n^6*\[Lambda]^3 - 105472*i*j^3*n^6*\[Lambda]^3 + 
      16384*i^2*j^3*n^6*\[Lambda]^3 - 24576*j^4*n^6*\[Lambda]^3 + 
      8192*i*j^4*n^6*\[Lambda]^3 - 80224*n^7*\[Lambda]^3 + 
      80384*i*n^7*\[Lambda]^3 - 46592*i^2*n^7*\[Lambda]^3 + 
      4352*i^3*n^7*\[Lambda]^3 + 207424*j*n^7*\[Lambda]^3 - 
      192384*i*j*n^7*\[Lambda]^3 + 76032*i^2*j*n^7*\[Lambda]^3 - 
      4096*i^3*j*n^7*\[Lambda]^3 - 158720*j^2*n^7*\[Lambda]^3 + 
      134144*i*j^2*n^7*\[Lambda]^3 - 40960*i^2*j^2*n^7*\[Lambda]^3 + 
      56320*j^3*n^7*\[Lambda]^3 - 32768*i*j^3*n^7*\[Lambda]^3 - 
      8192*j^4*n^7*\[Lambda]^3 - 34048*n^8*\[Lambda]^3 + 
      30784*i*n^8*\[Lambda]^3 - 27648*i^2*n^8*\[Lambda]^3 + 
      7168*i^3*n^8*\[Lambda]^3 + 89920*j*n^8*\[Lambda]^3 - 
      57856*i*j*n^8*\[Lambda]^3 + 31744*i^2*j*n^8*\[Lambda]^3 - 
      70656*j^2*n^8*\[Lambda]^3 + 40960*i*j^2*n^8*\[Lambda]^3 - 
      16384*i^2*j^2*n^8*\[Lambda]^3 + 12288*j^3*n^8*\[Lambda]^3 - 
      8192*i*j^3*n^8*\[Lambda]^3 - 28544*n^9*\[Lambda]^3 + 
      26880*i*n^9*\[Lambda]^3 + 4096*i^2*n^9*\[Lambda]^3 + 
      4096*i^3*n^9*\[Lambda]^3 + 34048*j*n^9*\[Lambda]^3 - 
      10240*i*j*n^9*\[Lambda]^3 + 4096*i^2*j*n^9*\[Lambda]^3 - 
      28672*j^2*n^9*\[Lambda]^3 + 8192*i*j^2*n^9*\[Lambda]^3 + 
      8192*j^3*n^9*\[Lambda]^3 + 12800*n^10*\[Lambda]^3 + 
      7168*i*n^10*\[Lambda]^3 + 8192*i^2*n^10*\[Lambda]^3 - 
      9216*j*n^10*\[Lambda]^3 + 8192*j^2*n^10*\[Lambda]^3 + 
      6144*n^11*\[Lambda]^3 - 4096*i*n^11*\[Lambda]^3 - 
      4096*j*n^11*\[Lambda]^3 - 8192*n^12*\[Lambda]^3))/
    (-12 + 20*i - 8*i^2 + 20*j - 28*i*j + 8*i^2*j - 8*j^2 + 8*i*j^2 + 
     5*\[Lambda] - 2*i*\[Lambda] - 2*j*\[Lambda]), {0, 0, 1}}, 
  {(-2*(1 + i - n)*n*(-1 + 2*n)*(1 + 2*i + 2*n)*(-2*i + 4*i^2 + 2*n - 4*n^2 + 
      \[Lambda])*(16200*i*n*\[Lambda] + 19440*i^2*n*\[Lambda] - 
      46440*i^3*n*\[Lambda] - 28080*i^4*n*\[Lambda] + 30240*i^5*n*\[Lambda] + 
      8640*i^6*n*\[Lambda] - 44280*i*j*n*\[Lambda] - 
      58320*i^2*j*n*\[Lambda] + 111960*i^3*j*n*\[Lambda] + 
      72720*i^4*j*n*\[Lambda] - 67680*i^5*j*n*\[Lambda] - 
      14400*i^6*j*n*\[Lambda] + 43920*i*j^2*n*\[Lambda] + 
      64800*i^2*j^2*n*\[Lambda] - 92880*i^3*j^2*n*\[Lambda] - 
      70560*i^4*j^2*n*\[Lambda] + 48960*i^5*j^2*n*\[Lambda] + 
      5760*i^6*j^2*n*\[Lambda] - 18720*i*j^3*n*\[Lambda] - 
      31680*i^2*j^3*n*\[Lambda] + 30240*i^3*j^3*n*\[Lambda] + 
      31680*i^4*j^3*n*\[Lambda] - 11520*i^5*j^3*n*\[Lambda] + 
      2880*i*j^4*n*\[Lambda] + 5760*i^2*j^4*n*\[Lambda] - 
      2880*i^3*j^4*n*\[Lambda] - 5760*i^4*j^4*n*\[Lambda] - 
      16200*n^2*\[Lambda] + 59400*i*n^2*\[Lambda] + 88992*i^2*n^2*\[Lambda] - 
      152352*i^3*n^2*\[Lambda] - 140544*i^4*n^2*\[Lambda] + 
      104832*i^5*n^2*\[Lambda] + 29952*i^6*n^2*\[Lambda] + 
      44280*j*n^2*\[Lambda] - 159984*i*j*n^2*\[Lambda] - 
      266256*i^2*j*n^2*\[Lambda] + 353208*i^3*j*n^2*\[Lambda] + 
      369456*i^4*j*n^2*\[Lambda] - 238944*i^5*j*n^2*\[Lambda] - 
      58560*i^6*j*n^2*\[Lambda] - 43920*j^2*n^2*\[Lambda] + 
      159456*i*j^2*n^2*\[Lambda] + 292320*i^2*j^2*n^2*\[Lambda] - 
      293904*i^3*j^2*n^2*\[Lambda] - 346848*i^4*j^2*n^2*\[Lambda] + 
      189888*i^5*j^2*n^2*\[Lambda] + 25728*i^6*j^2*n^2*\[Lambda] + 
      18720*j^3*n^2*\[Lambda] - 67776*i*j^3*n^2*\[Lambda] - 
      141504*i^2*j^3*n^2*\[Lambda] + 94752*i^3*j^3*n^2*\[Lambda] + 
      147264*i^4*j^3*n^2*\[Lambda] - 51456*i^5*j^3*n^2*\[Lambda] - 
      2880*j^4*n^2*\[Lambda] + 9984*i*j^4*n^2*\[Lambda] + 
      25728*i^2*j^4*n^2*\[Lambda] - 7104*i^3*j^4*n^2*\[Lambda] - 
      25728*i^4*j^4*n^2*\[Lambda] - 78840*n^3*\[Lambda] - 
      651888*i*n^3*\[Lambda] - 613728*i^2*n^3*\[Lambda] + 
      1928760*i^3*n^3*\[Lambda] + 757776*i^4*n^3*\[Lambda] - 
      1262688*i^5*n^3*\[Lambda] - 199488*i^6*n^3*\[Lambda] + 
      218304*j*n^3*\[Lambda] + 1787952*i*j*n^3*\[Lambda] + 
      1919280*i^2*j*n^3*\[Lambda] - 4648288*i^3*j*n^3*\[Lambda] - 
      2155616*i^4*j*n^3*\[Lambda] + 2767360*i^5*j*n^3*\[Lambda] + 
      311168*i^6*j*n^3*\[Lambda] - 224256*j^2*n^3*\[Lambda] - 
      1780384*i*j^2*n^3*\[Lambda] - 2220576*i^2*j^2*n^3*\[Lambda] + 
      3858240*i^3*j^2*n^3*\[Lambda] + 2327360*i^4*j^2*n^3*\[Lambda] - 
      1921664*i^5*j^2*n^3*\[Lambda] - 118784*i^6*j^2*n^3*\[Lambda] + 
      99456*j^3*n^3*\[Lambda] + 766400*i*j^3*n^3*\[Lambda] + 
      1116992*i^2*j^3*n^3*\[Lambda] - 1270272*i^3*j^3*n^3*\[Lambda] - 
      1134464*i^4*j^3*n^3*\[Lambda] + 421888*i^5*j^3*n^3*\[Lambda] - 
      15744*j^4*n^3*\[Lambda] - 121216*i*j^4*n^3*\[Lambda] - 
      205184*i^2*j^4*n^3*\[Lambda] + 131200*i^3*j^4*n^3*\[Lambda] + 
      210944*i^4*j^4*n^3*\[Lambda] + 609336*n^4*\[Lambda] - 
      2477352*i*n^4*\[Lambda] - 3140544*i^2*n^4*\[Lambda] + 
      6178416*i^3*n^4*\[Lambda] + 5004192*i^4*n^4*\[Lambda] - 
      4539840*i^5*n^4*\[Lambda] - 825216*i^6*n^4*\[Lambda] - 
      1633656*j*n^4*\[Lambda] + 6611400*i*j*n^4*\[Lambda] + 
      9661328*i^2*j*n^4*\[Lambda] - 14093760*i^3*j*n^4*\[Lambda] - 
      13655552*i^4*j*n^4*\[Lambda] + 10023680*i^5*j*n^4*\[Lambda] + 
      1738240*i^6*j*n^4*\[Lambda] + 1580944*j^2*n^4*\[Lambda] - 
      6555312*i*j^2*n^4*\[Lambda] - 10854688*i^2*j^2*n^4*\[Lambda] + 
      11619456*i^3*j^2*n^4*\[Lambda] + 13238144*i^4*j^2*n^4*\[Lambda] - 
      7707392*i^5*j^2*n^4*\[Lambda] - 781824*i^6*j^2*n^4*\[Lambda] - 
      655136*j^3*n^4*\[Lambda] + 2790752*i*j^3*n^4*\[Lambda] + 
      5351616*i^2*j^3*n^4*\[Lambda] - 3744256*i^3*j^3*n^4*\[Lambda] - 
      5761280*i^4*j^3*n^4*\[Lambda] + 2018304*i^5*j^3*n^4*\[Lambda] + 
      98368*j^4*n^4*\[Lambda] - 417728*i*j^4*n^4*\[Lambda] - 
      983424*i^2*j^4*n^4*\[Lambda] + 293632*i^3*j^4*n^4*\[Lambda] + 
      1009152*i^4*j^4*n^4*\[Lambda] + 3271512*n^5*\[Lambda] + 
      8227864*i*n^5*\[Lambda] + 4206192*i^2*n^5*\[Lambda] - 
      26533376*i^3*n^5*\[Lambda] - 1385280*i^4*n^5*\[Lambda] + 
      17138176*i^5*n^5*\[Lambda] - 424704*i^6*n^5*\[Lambda] - 
      8956608*j*n^5*\[Lambda] - 22895104*i*j*n^5*\[Lambda] - 
      15096992*i^2*j*n^5*\[Lambda] + 64145280*i^3*j*n^5*\[Lambda] + 
      10181248*i^4*j*n^5*\[Lambda] - 36452864*i^5*j*n^5*\[Lambda] + 
      1574400*i^6*j*n^5*\[Lambda] + 9140352*j^2*n^5*\[Lambda] + 
      23143808*i*j^2*n^5*\[Lambda] + 19754944*i^2*j^2*n^5*\[Lambda] - 
      53711104*i^3*j^2*n^5*\[Lambda] - 18072320*i^4*j^2*n^5*\[Lambda] + 
      23600640*i^5*j^2*n^5*\[Lambda] - 856064*i^6*j^2*n^5*\[Lambda] - 
      4034176*j^3*n^5*\[Lambda] - 10212608*i*j^3*n^5*\[Lambda] - 
      10743936*i^2*j^3*n^5*\[Lambda] + 18172416*i^3*j^3*n^5*\[Lambda] + 
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      262144*i^3*j^2*n^8*\[Lambda]^4 + 5480448*j^3*n^8*\[Lambda]^4 - 
      3358720*i*j^3*n^8*\[Lambda]^4 + 524288*i^2*j^3*n^8*\[Lambda]^4 - 
      786432*j^4*n^8*\[Lambda]^4 + 262144*i*j^4*n^8*\[Lambda]^4 - 
      2964864*n^9*\[Lambda]^4 + 5502208*i*n^9*\[Lambda]^4 - 
      2465792*i^2*n^9*\[Lambda]^4 + 286720*i^3*n^9*\[Lambda]^4 + 
      5550336*j*n^9*\[Lambda]^4 - 9707520*i*j*n^9*\[Lambda]^4 + 
      4005888*i^2*j*n^9*\[Lambda]^4 - 262144*i^3*j*n^9*\[Lambda]^4 - 
      4497408*j^2*n^9*\[Lambda]^4 + 5586944*i*j^2*n^9*\[Lambda]^4 - 
      1310720*i^2*j^2*n^9*\[Lambda]^4 + 1785856*j^3*n^9*\[Lambda]^4 - 
      1048576*i*j^3*n^9*\[Lambda]^4 - 262144*j^4*n^9*\[Lambda]^4 - 
      3601920*n^10*\[Lambda]^4 + 2947072*i*n^10*\[Lambda]^4 - 
      155648*i^2*n^10*\[Lambda]^4 + 16384*i^3*n^10*\[Lambda]^4 + 
      6391808*j*n^10*\[Lambda]^4 - 4554752*i*j*n^10*\[Lambda]^4 + 
      933888*i^2*j*n^10*\[Lambda]^4 - 131072*i^3*j*n^10*\[Lambda]^4 - 
      3063808*j^2*n^10*\[Lambda]^4 + 1835008*i*j^2*n^10*\[Lambda]^4 - 
      524288*i^2*j^2*n^10*\[Lambda]^4 + 393216*j^3*n^10*\[Lambda]^4 - 
      262144*i*j^3*n^10*\[Lambda]^4 - 323584*n^11*\[Lambda]^4 + 
      262144*i*n^11*\[Lambda]^4 + 196608*i^2*n^11*\[Lambda]^4 - 
      65536*i^3*n^11*\[Lambda]^4 + 1769472*j*n^11*\[Lambda]^4 - 
      950272*i*j*n^11*\[Lambda]^4 - 327680*i^2*j*n^11*\[Lambda]^4 - 
      1441792*j^2*n^11*\[Lambda]^4 + 262144*i*j^2*n^11*\[Lambda]^4 + 
      262144*j^3*n^11*\[Lambda]^4 + 131072*n^12*\[Lambda]^4 - 
      245760*i*n^12*\[Lambda]^4 - 131072*i^2*n^12*\[Lambda]^4 - 
      638976*j*n^12*\[Lambda]^4 + 131072*i*j*n^12*\[Lambda]^4 + 
      262144*j^2*n^12*\[Lambda]^4 - 360448*n^13*\[Lambda]^4 + 
      65536*i*n^13*\[Lambda]^4 + 327680*j*n^13*\[Lambda]^4 + 
      131072*n^14*\[Lambda]^4))/(-12 + 20*i - 8*i^2 + 20*j - 28*i*j + 
     8*i^2*j - 8*j^2 + 8*i*j^2 + 5*\[Lambda] - 2*i*\[Lambda] - 
     2*j*\[Lambda]), {0, 0, 0}}}, OreAlgebraObject[{S[i], S[j], S[n]}, 
  Together, Together[#1 + #2] & , Together[#1*#2] & , None], 
 DegreeLexicographic]
