Uploaded April 2021 | Updated September 2026, 2 hours ago

We give a combinatorial proof of a Fibonacci Identity.

We show that f_{n+p} = \sum_{I=0}^p \binom{p}{I} f_{n-i}.

Make sure to subscribe for more Combinatorics problems!
youtube.com/c/DrWeselcouch

$For the Fibonacci Fans! We give a combinatorial proof of a Fibonacci Identity. We show that f_{n+p} = sum_{I=0}^p binom{p}{I} f_{n-i}. Make sure to subscribe for more Combinatorics problems! https://www.youtube.com/c/DrWeselcouch$

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Dr. Weselcouch |