A **minimal normal subgroup** $K$ of a group $G$ is a normal subgroup of $G$ with the property that if $H \le K$ is normal in $G$ then either $H=K$ or $H=1$. Equivalently, $G / K$ is a maximal quotient of $G$.

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- Last edited by David Roe on 2021-06-18 04:00:02

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- 2021-06-18 04:00:02 by David Roe (Reviewed)