Binet's formula
formula used to find the nth term of the Fibonacci sequence
Press Enter · cited answer in seconds
0 sources
Binet's formula
Summary
Binet's formula is a formula[1]. It draws 4 Wikipedia views per month (formula category, ranking #136 of 501).[2]
Key Facts
- Binet's formula's instance of is recorded as formula[3].
- Binet's formula's instance of is recorded as theorem[4].
- Jacques Philippe Marie Binet is named after Binet's formula[5].
- Binet's formula's different from is recorded as Binet equation[6].
- Binet's formula's defining formula is recorded as F_n = \frac{\phi ^n -(-\phi)^{-n}}{\phi -(-\phi)^{-1}}[7].
- Binet's formula's MathWorld ID is recorded as BinetsFibonacciNumberFormula[8].
- Binet's formula's maintained by WikiProject is recorded as WikiProject Mathematics[9].
Why It Matters
Binet's formula draws 4 Wikipedia views per month (formula category, ranking #136 of 501).[2]