Let $G$ be an elementary abelian $p$-group, how can I get a complete list of conjugacy classes in $G$? A general structure of the conjugacy classes will do.
Thank you in advance.
Let $G$ be an elementary abelian $p$-group, how can I get a complete list of conjugacy classes in $G$? A general structure of the conjugacy classes will do.
Thank you in advance.
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