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Define "represented subgroup".
Signed-off-by: Daira Hopwood <daira@jacaranda.org>
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@ -3350,7 +3350,8 @@ A \representedGroup $\GroupG{}$ consists of:
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\end{itemize}
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\end{itemize}
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\vspace{-1.5ex}
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\vspace{-1.5ex}
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Define $\SubgroupG{}$ as the order-$\ParamG{r}$ subgroup of $\GroupG{}$. Note that this includes $\ZeroG{}$.
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Define $\SubgroupG{}$ as the order-$\ParamG{r}$ subgroup of $\GroupG{}$, which is called a
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\representedSubgroup. Note that this includes $\ZeroG{}$.
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For the set of points of order $\ParamG{r}$ (which excludes $\ZeroG{}$), we write $\SubgroupGstar{}$.
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For the set of points of order $\ParamG{r}$ (which excludes $\ZeroG{}$), we write $\SubgroupGstar{}$.
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Define $\SubgroupReprG := \setof{\reprG{}(P) \typecolon \ReprG{} \suchthat P \in \SubgroupG{}}$.
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Define $\SubgroupReprG := \setof{\reprG{}(P) \typecolon \ReprG{} \suchthat P \in \SubgroupG{}}$.
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