A Note on Heights of Cyclotomic Polynomials

Abstract

We show that for any positive integer $h$, either $h$ or $h+1$ is a height of some cyclotomic polynomial ${\Phi }_n$, where $n$ is a product of three distinct primes.

9 pages, no figures

References in corpus (1)

• Non-Beiter ternary cyclotomic polynomials with an optimally large set of coefficients