About the length of laws for finite groups

preprint2015arXivOpen access

Abstract

We prove new upper bounds for the length of laws that hold for all groups of size at most nn -- improving on previous results of Bou-Rabee and Kassabov-Matucci. The methods make use of the classification of finite simple groups. Stronger bounds are proved in case the groups are assumed to be nilpotent or solvable.

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