First 100 Fibonacci Numbers Dataset
This dataset provides the first 100 terms of the Fibonacci sequence, including each number's index, its value (F(n)), the count of its digits, and its ratio to the preceding term (F(n)/F(n-1)). It's ideal for mathematical study and data analysis.
Free Download
Key Takeaways
- Access the first 100 Fibonacci numbers with their values and properties.
- Explore the growth pattern and ratios of the sequence.
- Download comprehensive data on Fibonacci numbers up to F(100).
- Leverage index, value, digit count, and ratio to previous term for analysis.
Showing 100 of 100
| Index (n) | F(n) | Digits | F(n)/F(n-1) |
|---|---|---|---|
| 1 | 0 | 1 | |
| 2 | 1 | 1 | |
| 3 | 1 | 1 | 1.0000000000 |
| 4 | 2 | 1 | 2.0000000000 |
| 5 | 3 | 1 | 1.5000000000 |
| 6 | 5 | 1 | 1.6666666667 |
| 7 | 8 | 1 | 1.6000000000 |
| 8 | 13 | 2 | 1.6250000000 |
| 9 | 21 | 2 | 1.6153846154 |
| 10 | 34 | 2 | 1.6190476190 |
| 11 | 55 | 2 | 1.6176470588 |
| 12 | 89 | 2 | 1.6181818182 |
| 13 | 144 | 3 | 1.6179775281 |
| 14 | 233 | 3 | 1.6180555556 |
| 15 | 377 | 3 | 1.6180257511 |
| 16 | 610 | 3 | 1.6180371353 |
| 17 | 987 | 3 | 1.6180327869 |
| 18 | 1597 | 4 | 1.6180344478 |
| 19 | 2584 | 4 | 1.6180338134 |
| 20 | 4181 | 4 | 1.6180340557 |
| 21 | 6765 | 4 | 1.6180339632 |
| 22 | 10946 | 5 | 1.6180339985 |
| 23 | 17711 | 5 | 1.6180339850 |
| 24 | 28657 | 5 | 1.6180339902 |
| 25 | 46368 | 5 | 1.6180339882 |
| 26 | 75025 | 5 | 1.6180339890 |
| 27 | 121393 | 6 | 1.6180339887 |
| 28 | 196418 | 6 | 1.6180339888 |
| 29 | 317811 | 6 | 1.6180339887 |
| 30 | 514229 | 6 | 1.6180339888 |
| 31 | 832040 | 6 | 1.6180339887 |
| 32 | 1346269 | 7 | 1.6180339888 |
| 33 | 2178309 | 7 | 1.6180339887 |
| 34 | 3524578 | 7 | 1.6180339887 |
| 35 | 5702887 | 7 | 1.6180339887 |
| 36 | 9227465 | 7 | 1.6180339887 |
| 37 | 14930352 | 8 | 1.6180339887 |
| 38 | 24157817 | 8 | 1.6180339887 |
| 39 | 39088169 | 8 | 1.6180339887 |
| 40 | 63245986 | 8 | 1.6180339887 |
| 41 | 102334155 | 9 | 1.6180339887 |
| 42 | 165580141 | 9 | 1.6180339887 |
| 43 | 267914296 | 9 | 1.6180339887 |
| 44 | 433494437 | 9 | 1.6180339887 |
| 45 | 701408733 | 9 | 1.6180339887 |
| 46 | 1134903170 | 10 | 1.6180339887 |
| 47 | 1836311903 | 10 | 1.6180339887 |
| 48 | 2971215073 | 10 | 1.6180339887 |
| 49 | 4807526976 | 10 | 1.6180339887 |
| 50 | 7778742049 | 10 | 1.6180339887 |
| 51 | 12586269025 | 11 | 1.6180339887 |
| 52 | 20365011074 | 11 | 1.6180339887 |
| 53 | 32951280099 | 11 | 1.6180339887 |
| 54 | 53316291173 | 11 | 1.6180339887 |
| 55 | 86267571272 | 11 | 1.6180339887 |
| 56 | 139583862445 | 12 | 1.6180339887 |
| 57 | 225851433717 | 12 | 1.6180339887 |
| 58 | 365435296162 | 12 | 1.6180339887 |
| 59 | 591286729879 | 12 | 1.6180339887 |
| 60 | 956722026041 | 12 | 1.6180339887 |
| 61 | 1548008755920 | 13 | 1.6180339887 |
| 62 | 2504730781961 | 13 | 1.6180339887 |
| 63 | 4052739537881 | 13 | 1.6180339887 |
| 64 | 6557470319842 | 13 | 1.6180339887 |
| 65 | 10610209857723 | 14 | 1.6180339887 |
| 66 | 17167680177565 | 14 | 1.6180339887 |
| 67 | 27777890035288 | 14 | 1.6180339887 |
| 68 | 44945570212853 | 14 | 1.6180339887 |
| 69 | 72723460248141 | 14 | 1.6180339887 |
| 70 | 117669030460994 | 15 | 1.6180339887 |
| 71 | 190392490709135 | 15 | 1.6180339887 |
| 72 | 308061521170129 | 15 | 1.6180339887 |
| 73 | 498454011879264 | 15 | 1.6180339887 |
| 74 | 806515533049393 | 15 | 1.6180339887 |
| 75 | 1304969544928657 | 16 | 1.6180339887 |
| 76 | 2111485077978050 | 16 | 1.6180339887 |
| 77 | 3416454622906707 | 16 | 1.6180339887 |
| 78 | 5527939700884757 | 16 | 1.6180339887 |
| 79 | 8944394323791464 | 16 | 1.6180339887 |
| 80 | 14472334024676221 | 17 | 1.6180339887 |
| 81 | 23416728348467685 | 17 | 1.6180339887 |
| 82 | 37889062373143906 | 17 | 1.6180339887 |
| 83 | 61305790721611591 | 17 | 1.6180339887 |
| 84 | 99194853094755497 | 17 | 1.6180339887 |
| 85 | 160500643816367088 | 18 | 1.6180339887 |
| 86 | 259695496911122585 | 18 | 1.6180339887 |
| 87 | 420196140727489673 | 18 | 1.6180339887 |
| 88 | 679891637638612258 | 18 | 1.6180339887 |
| 89 | 1100087778366101931 | 19 | 1.6180339887 |
| 90 | 1779979416004714189 | 19 | 1.6180339887 |
| 91 | 2880067194370816120 | 19 | 1.6180339887 |
| 92 | 4660046610375530309 | 19 | 1.6180339887 |
| 93 | 7540113804746346429 | 19 | 1.6180339887 |
| 94 | 12200160415121876738 | 20 | 1.6180339887 |
| 95 | 19740274219868223167 | 20 | 1.6180339887 |
| 96 | 31940434634990099905 | 20 | 1.6180339887 |
| 97 | 51680708854858323072 | 20 | 1.6180339887 |
| 98 | 83621143489848422977 | 20 | 1.6180339887 |
| 99 | 135301852344706746049 | 21 | 1.6180339887 |
| 100 | 218922995834555169026 | 21 | 1.6180339887 |
Use Cases
- Import the CSV file into your Python scripts or SQL database for algorithmic research, calculating statistical properties, or generating visualizations of the sequence's growth.
- Use the Excel file to easily filter, sort, and perform calculations like charting the digit growth or observing the ratio approaching the Golden Ratio with built-in functions.
- Print the PDF version for a clear, offline reference of the first 100 Fibonacci numbers, ideal for classroom education, study guides, or quick lookups without a computer.
- Analyze the progression of the Fibonacci sequence, understand its mathematical properties, and explore patterns related to digit count and the approximation of the Golden Ratio.