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Jul 7th, 2015
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  1. Clear[f];
  2. f[0] := 0;
  3. f[1] := 1;
  4. f[2] := 1;
  5. f[n_ /; Mod[n, 3] == 0] := f[n] = With[{m = n/3},
  6. Mod[5 f[m]^3 + 3 (-1)^m f[m], 10^10]];
  7. f[n_ /; Mod[n, 3] == 1] := f[n] = With[{m = (n - 1)/3},
  8. Mod[f[m + 1]^3 + 3 f[m + 1] f[m]^2 - f[m]^3, 10^10]];
  9. f[n_ /; Mod[n, 3] == 2] := f[n] = With[{m = (n - 2)/3},
  10. Mod[f[m + 1]^3 + 3 f[m + 1]^2 f[m] + f[m]^3, 10^10]];
  11.  
  12. 1560546875
  13.  
  14. f[0] = 0
  15. f[1] = 1
  16. f[2] = 1
  17. f[3] = 2
  18. f[7] = 13
  19. f[8] = 21
  20. f[23] = 28657
  21. f[24] = 46368
  22. f[69] = 9030460994
  23. f[70] = 2490709135
  24. f[209] = 3274930109
  25. f[210] = 9082304280
  26. f[627] = 3331634818
  27. f[628] = 5364519011
  28. f[1881] = 6891052706
  29. f[1882] = 7684747991
  30. f[5645] = 9674730645
  31. f[5646] = 6983060328
  32. f[16935] = 3041238690
  33. f[16936] = 6494990027
  34. f[50805] = 9095828930
  35. f[50806] = 1802444783
  36. f[152415] = 8092298210
  37. f[152416] = 439009787
  38. f[457247] = 3467735873
  39. f[457248] = 3439061376
  40. f[1371742] = 3463150271
  41. f[1371743] = 8878860737
  42. f[4115226] = 976213368
  43. f[4115227] = 2499441093
  44. f[12345679] = 9190666621
  45. f[12345680] = 4288166885
  46. f[37037037] = 2169005442
  47. f[37037038] = 1145757919
  48. f[111111111] = 7067038114
  49. f[111111112] = 440574219
  50. f[333333333] = 6434013378
  51. f[333333334] = 4572218287
  52. f[1000000000] = 1560546875
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