禁言数列 / 函数

Fibonacci Sequence

Formula

\[F_{1} = 1 \]

\[F_{2} = 1 \]

\[F_{i} = F_{i - 1} + F_{i - 2}(i \geq 3) \]

List

\[F_1 = 1 \]

\[F_2 = 1 \]

\[F_{3} = 2 \]

\[F_{4} = 3 \]

\[F_{5} = 5 \]

\[F_{6} = 8 \]

\[F_{7} = 13 \]

\[F_{8} = 21 \]

\[F_{9} = 34 \]

\[F_{10} = 55 \]

\[F_{11} = 89 \]

\[F_{12} = 144 \]

\[F_{13} = 233 \]

\[F_{14} = 377 \]

\[F_{15} = 610 \]

\[F_{16} = 987 \]

\[F_{17} = 1597 \]

\[F_{18} = 2584 \]

\[F_{19} = 4181 \]

\[F_{20} = 6765 \]

\[F_{21} = 10946 \]

\[F_{22} = 17711 \]

\[F_{23} = 28657 \]

\[F_{24} = 46368 \]

\[F_{25} = 75025 \]

\[F_{26} = 121393 \]

\[F_{27} = 196418 \]

\[F_{28} = 317811 \]

\[F_{29} = 514229 \]

\[F_{30} = 832040 \]

\[F_{31} = 1346269 \]

\[F_{32} = 2178309 \]

\[F_{33} = 3524578 \]

\[F_{34} = 5702887 \]

\[F_{35} = 9227465 \]

\[F_{36} = 14930352 \]

\[F_{37} = 24157817 \]

\[F_{38} = 39088169 \]

\[F_{39} = 63245986 \]

\[F_{40} = 102334155 \]

\[F_{41} = 165580141 \]

\[F_{42} = 267914296 \]

\[F_{43} = 433494437 \]

\[F_{44} = 701408733 \]

\[F_{45} = 1134903170 \]

\[F_{46} = 1836311903 \]

\[F_{47} = 2971215073 \]

\[F_{48} = 4807526976 \]

\[F_{49} = 7778742049 \]

\[F_{50} = 12586269025 \]

\[F_{51} = 20365011074 \]

\[F_{52} = 32951280099 \]

\[F_{53} = 53316291173 \]

\[F_{54} = 86267571272 \]

\[F_{55} = 139583862445 \]

\[F_{56} = 225851433717 \]

\[F_{57} = 365435296162 \]

\[F_{58} = 591286729879 \]

\[F_{59} = 956722026041 \]

\[F_{60} = 1548008755920 \]

\[F_{61} = 2504730781961 \]

\[F_{62} = 4052739537881 \]

\[F_{63} = 6557470319842 \]

\[F_{64} = 10610209857723 \]

\[F_{65} = 17167680177565 \]

\[F_{66} = 27777890035288 \]

\[F_{67} = 44945570212853 \]

\[F_{68} = 72723460248141 \]

\[F_{69} = 117669030460994 \]

\[F_{70} = 190392490709135 \]

\[F_{71} = 308061521170129 \]

\[F_{72} = 498454011879264 \]

\[F_{73} = 806515533049393 \]

\[F_{74} = 1304969544928657 \]

\[F_{75} = 2111485077978050 \]

\[F_{76} = 3416454622906707 \]

\[F_{77} = 5527939700884757 \]

\[F_{78} = 8944394323791464 \]

\[F_{79} = 14472334024676221 \]

\[F_{80} = 23416728348467685 \]

\[F_{81} = 37889062373143906 \]

\[F_{82} = 61305790721611591 \]

\[F_{83} = 99194853094755497 \]

\[F_{84} = 160500643816367088 \]

\[F_{85} = 259695496911122585 \]

\[F_{86} = 420196140727489673 \]

\[F_{87} = 679891637638612258 \]

\[F_{88} = 1100087778366101931 \]

\[F_{89} = 1779979416004714189 \]

\[F_{90} = 2880067194370816120 \]

\[F_{91} = 4660046610375530309 \]

\[F_{92} = 7540113804746346429 \]

\[F_{93} = 12200160415121876738 \]

\[F_{94} = 19740274219868223167 \]

\[F_{95} = 31940434634990099905 \]

\[F_{96} = 51680708854858323072 \]

\[F_{97} = 83621143489848422977 \]

\[F_{98} = 135301852344706746049 \]

\[F_{99} = 218922995834555169026 \]

\[F_{100} = 354224848179261915075 \]