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Fibonacci numbers are a series of numbers in which each subsequent number is equal to the sum of the two previous ones; the name is given to the medieval mathematician Leonardo Pisano (Fibonacci)
F(0) = 0
F(1) = 1
F(2) = 1
F(3) = 2
F(4) = 3
F(5) = 5
F(6) = 8
F(7) = 13
F(8) = 21
F(9) = 34
F(10) = 55
F(11) = 89
F(12) = 144
F(13) = 233
F(14) = 377
F(15) = 610
F(16) = 987
F(17) = 1597
F(18) = 2584
F(19) = 4181
F(20) = 6765
F(21) = 10946
F(22) = 17711
F(23) = 28657
F(24) = 46368
F(25) = 75025
F(26) = 121393
F(27) = 196418
F(28) = 317811
F(29) = 514229
F(30) = 832040
F(31) = 1346269
F(32) = 2178309
F(33) = 3524578
F(34) = 5702887
F(35) = 9227465
F(36) = 14930352
F(37) = 24157817
F(38) = 39088169
F(39) = 63245986
F(40) = 102334155
F(41) = 165580141
F(42) = 267914296
F(43) = 433494437
F(44) = 701408733
F(45) = 1134903170
F(46) = 1836311903
F(47) = 2971215073
F(48) = 4807526976
F(49) = 7778742049
F(50) = 12586269025
F(51) = 20365011074
F(52) = 32951280099
F(53) = 53316291173
F(54) = 86267571272
F(55) = 139583862445
F(56) = 225851433717
F(57) = 365435296162
F(58) = 591286729879
F(59) = 956722026041
F(60) = 1548008755920
F(61) = 2504730781961
F(62) = 4052739537881
F(63) = 6557470319842
F(64) = 10610209857723
F(65) = 17167680177565
F(66) = 27777890035288
F(67) = 44945570212853
F(68) = 72723460248141
F(69) = 117669030460994
F(70) = 190392490709135
F(71) = 308061521170129
F(72) = 498454011879264
F(73) = 806515533049393
F(74) = 1304969544928657
F(75) = 2111485077978050
F(76) = 3416454622906707
F(77) = 5527939700884757
F(78) = 8944394323791464
F(79) = 14472334024676221
F(80) = 23416728348467685
F(81) = 37889062373143906
F(82) = 61305790721611591
F(83) = 99194853094755497
F(84) = 160500643816367088
F(85) = 259695496911122585
F(86) = 420196140727489673
F(87) = 679891637638612258
F(88) = 1100087778366101931
F(89) = 1779979416004714189
F(90) = 2880067194370816120
F(91) = 4660046610375530309
F(92) = 7540113804746346429
F(93) = 12200160415121876738
F(94) = 19740274219868223167
F(95) = 31940434634990099905
F(96) = 51680708854858323072
F(97) = 83621143489848422977
F(98) = 135301852344706746049
F(99) = 218922995834555169026
F(100) = 354224848179261915075
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