arXiv · 1407.3876
Product of Two Consecutive Fibonacci or Lucas Numbers Divisible by their Prime Sum of Indices
Abstract
We show that the product of two consecutive Fibonacci (respectively Lucas) numbers is divisible by the sum of their indices if this sum is a prime number different from 5 and in the form (4r+1)(respectively (4r+3)).
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Vladimir Pletser. 2014-07-15. Product of Two Consecutive Fibonacci or Lucas Numbers Divisible by their Prime Sum of Indices. https://arxiv.org/abs/1407.3876
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