Ivan Shishkin, Birch Grove

pp-group

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Revision 2677

8/29/2026, 4:12:09 PM · Sequoia

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linked exercisesNoneUne définition équivalente de pp-groupe

Revision 2607

8/29/2026, 2:10:43 PM · Ancient Tree

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Revision 1007

8/6/2026, 9:35:50 PM · Sequoia

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1A $p$-group is a [[Finite group|finite group]] $G$ whose [[Order of a finite group|order]] is a power of $p$:
1Let $p$ be a [[Prime number|prime number]]. A $p$-group is a [[Finite group|finite group]] $G$ whose [[Order of a finite group|order]] is a power of $p$:
2$$|G|=p^{k}$$
3for some $k\geq 0$.

Revision 1005

8/6/2026, 9:33:40 PM · Sequoia

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Revision 962

8/6/2026, 12:51:16 PM · Ancient Tree

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A $p$-group is a [[Finite group|finite group]] $G$ whose [[Order of a finite group|order]] is a power of $p$:
$$|G|=p^{k}$$
for some $k\geq 0$.