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Jun 27th, 2019
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  1. In[360]:= Clear[Q];
  2. Q[j_] := 4 + 3 Floor[1/2 (-2 + j)] + 2 Floor[1/2 (-1 + j)];
  3. j = RandomInteger[{0, 50}];
  4. q = RandomInteger[{0, 50}]; n =.;
  5. eX = 1/Pochhammer[n - j + Q[j] + 1,
  6. If[Mod[j, 2] == 0, 1,
  7. 2]] (Pochhammer[2 q + 5 j - 3, 3] 1/(q + Q[j]) (1) +
  8. 6 (-1 + 5 j + 2 q)^2 1/(1 + q + Q[j]) (n + -j - q - 0) +
  9. (60 j + 24 q) 1/(2 + q + Q[j]) (n + -j - q - 1) (n - j - q) +
  10. 8 1/(
  11. 3 + q + Q[j]) (n + -j - q - 2) (n - j - q - 1) (n - j -
  12. q)) - (If[
  13. Mod[j, 2] ==
  14. 0, (-4 (-4 + 15 j + 4 q) + 8 Q[j] + (
  15. 6 (1 - 10 j + 25 j^2 - 4 q + 20 j q + 4 q^2))/(
  16. 1 + q + Q[j])) + (-8 + (60 j + 24 q)/(2 + q + Q[j])) (n - j -
  17. q) + 8/(3 + q + Q[j]) (n - j - q) (n - j - q - 1), -16 + (
  18. 60 j + 24 q)/(2 + q + Q[j]) + 8/(3 + q + Q[j]) (n - j - q)]);
  19. Simplify[eX]
  20.  
  21. Out[364]= 0
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