Abstract
AbstractWe show that there are only finitely many primes $p$ such that $\mathrm{PSL} (2, p)$ has a minimal generating set of size four.Supplementary materials are available with this article.
Subject
Computational Theory and Mathematics,General Mathematics
Cited by
5 articles.
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1. The maximal size of a minimal generating set;Forum of Mathematics, Sigma;2023
2. On the replacement property for PSL(2,p);Communications in Algebra;2021-06-12
3. Minimal invariable generating sets;Journal of Pure and Applied Algebra;2020-01
4. Generating sets of finite groups;Transactions of the American Mathematical Society;2018-04-04
5. C-groups ofPSL(2,q)andPGL(2,q);Journal of Algebra;2015-04