On arithmetic progressions of positive integers avoiding $p+F_m$ and $q+L_n$

In this paper, it is proved that there is an arithmetic progression of positive integers such that each of which is expressible neither as $p + F_{m}$ nor as $q + L_{n}$ , where $p, q$ are primes, $F_{m}$ denotes the $m$ -th Fibonacci number and $L_{n}$ denotes the $n$ -th Lucas number.

On arithmetic progressions of positive integers avoiding $p + F_{m}$ and $q + L_{n}$

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On arithmetic progressions of positive integers avoiding $p + F_{m}$ and $q + L_{n}$

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On arithmetic progressions of positive integers avoiding p+Fmp+Fm​ and q+Lnq+Ln​

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On arithmetic progressions of positive integers avoiding p+Fmp+Fm​ and q+Lnq+Ln​

文献摘要

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On arithmetic progressions of positive integers avoiding $p + F_{m}$ and $q + L_{n}$

讲解博客

AI智能校验

On arithmetic progressions of positive integers avoiding $p + F_{m}$ and $q + L_{n}$

讲解博客

AI智能校验