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A Sufficient Condition for Nilpotency of the Commutator Subgroup
Published 7 Mar 2016 in math.GR | (1603.02177v1)
Abstract: Let $G$ be a finite group with the property that if $a,b$ are commutators of coprime orders, then $|ab|=|a||b|$. We show that $G'$ is nilpotent.
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