Let $Q$ be the quaternion group.
I know that every subgroup of $Q$ is a normal subgroup of $Q$, but is every subgroup of $Q$ characteristic in $Q$? What is a counterexample?
Let $Q$ be the quaternion group.
I know that every subgroup of $Q$ is a normal subgroup of $Q$, but is every subgroup of $Q$ characteristic in $Q$? What is a counterexample?
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