On a congruence only holding for primes II
Emmanuel Vantieghem

TL;DR
This paper introduces a primality criterion based on cyclotomic polynomial congruences and discusses potential generalizations, though it does not focus on practical applications.
Contribution
It presents a new primality test using cyclotomic polynomial congruences and proposes a framework for extending this criterion to a broader family.
Findings
A primality criterion based on cyclotomic polynomial congruences
A method to generalize the criterion for broader applicability
No immediate practical applications targeted
Abstract
We present a primality criterium based on congruences for cyclotomic polynomials, and point out a way to generalize our result in order to obtain a family of similar criteria. No practical use is aimed however.
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Taxonomy
TopicsAnalytic Number Theory Research · Finite Group Theory Research · Algebraic Geometry and Number Theory
