Prime Identification and Composite Filtering Using GM-(n+1) Sequences

Fuente: arXiv
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Auteur principal: Barakat, Fadwa Hamdi
Format: Preprint
Publié: 2025
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author Barakat, Fadwa Hamdi
author_facet Barakat, Fadwa Hamdi
contents This paper presents a distinctive prime detection approach. This method use GM-(n+1) sequences to effectively eliminate complex numbers. The sequences, which consist of odd a number of (n+1), exclude all components except for the initial prime integer. Only the first prime number is presented. This research proposes an approach using this model to identify exceptional candidates and examine their distribution. This study examines the interconnections among the laws of division, basic gaps, and their applications in analytical procedures. Computer studies may provide a novel perspective on the theory of prime numbers, demonstrating the effectiveness of this approach in refining the search space for primes.
format Preprint
id arxiv_https___arxiv_org_abs_2503_07406
institution arXiv
publishDate 2025
record_format arxiv
spellingShingle Prime Identification and Composite Filtering Using GM-(n+1) Sequences
Barakat, Fadwa Hamdi
General Mathematics
11A41, 11B83, 11N05
This paper presents a distinctive prime detection approach. This method use GM-(n+1) sequences to effectively eliminate complex numbers. The sequences, which consist of odd a number of (n+1), exclude all components except for the initial prime integer. Only the first prime number is presented. This research proposes an approach using this model to identify exceptional candidates and examine their distribution. This study examines the interconnections among the laws of division, basic gaps, and their applications in analytical procedures. Computer studies may provide a novel perspective on the theory of prime numbers, demonstrating the effectiveness of this approach in refining the search space for primes.
title Prime Identification and Composite Filtering Using GM-(n+1) Sequences
topic General Mathematics
11A41, 11B83, 11N05
url https://arxiv.org/abs/2503.07406