Find necessary and sufficient conditions on a subset $S$ of a group $G$ for $S=\langle S\rangle.$
Ok, so the order of the subgroup generated by the set needs to equal the set. This would work for the identity wouldn't it?
Find necessary and sufficient conditions on a subset $S$ of a group $G$ for $S=\langle S\rangle.$
Ok, so the order of the subgroup generated by the set needs to equal the set. This would work for the identity wouldn't it?
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