On prime numbers of the form $2^n \pm k$

Consider the set $K$ of integers $k$ for which there are infinitely many primes $p$ such that $p + k$ is a power of $2$ . The aim of this paper is to show a relationship between $K$ and the limits points of some set rational numbers related to a sequence of polynomials $C_{n} (q)$ introduced by Kassel and Reutenauer [KasselReutenauer].

On prime numbers of the form $2^{n} \pm k$

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On prime numbers of the form $2^{n} \pm k$

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On prime numbers of the form 2n±k2n±k

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On prime numbers of the form 2n±k2n±k

文献摘要

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On prime numbers of the form $2^{n} \pm k$

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On prime numbers of the form $2^{n} \pm k$

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AI智能校验