Category:Ratio of Consecutive Fibonacci Numbers
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This category contains pages concerning Ratio of Consecutive Fibonacci Numbers:
For $n \in \N$, let $f_n$ be the $n$th Fibonacci number.
Then:
- $\ds \lim_{n \mathop \to \infty} \frac {f_{n + 1} } {f_n} = \phi$
where $\phi = \dfrac {1 + \sqrt 5} 2$ is the golden mean.
Pages in category "Ratio of Consecutive Fibonacci Numbers"
The following 4 pages are in this category, out of 4 total.