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Fibonacii formula and explanation. Result is the sum of the two preceding ones.
F 0 = a , F 1 = b , ... , F n = F n - 1 + F n - 2 . Usually a is equal to 0 and b is equal 1.
Fibonacii (0,1) results
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 |
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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 |
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Fibonacii (0,2) results
F(0) | 0 |
F(1) | 2 |
F(2) | 2 |
F(3) | 4 |
F(4) | 6 |
F(5) | 10 |
F(6) | 16 |
F(7) | 26 |
F(8) | 42 |
F(9) | 68 |
F(10) | 110 |
F(11) | 178 |
F(12) | 288 |
F(13) | 466 |
F(14) | 754 |
F(15) | 1220 |
F(16) | 1974 |
F(17) | 3194 |
F(18) | 5168 |
F(19) | 8362 |
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F(20) | 13530 |
F(21) | 21892 |
F(22) | 35422 |
F(23) | 57314 |
F(24) | 92736 |
F(25) | 150050 |
F(26) | 242786 |
F(27) | 392836 |
F(28) | 635622 |
F(29) | 1028458 |
F(30) | 1664080 |
F(31) | 2692538 |
F(32) | 4356618 |
F(33) | 7049156 |
F(34) | 11405774 |
F(35) | 18454930 |
F(36) | 29860704 |
F(37) | 48315634 |
F(38) | 78176338 |
F(39) | 126491972 |
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