"Integer representation of finite groups"의 두 판 사이의 차이

2020년 11월 16일 (월) 05:34 기준 최신판

see book 'Invariant Theory of Finite Groups', 221p
if \(G\) is a subgroup of \(GL(n, \mathbb{Z})\), then the reduction mod an odd prime still gives a monomorphism \(G \to GL(n, \mathbb{Z}_p)\)

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 * see book 'Invariant Theory of Finite Groups', 221p
-* if $G$ is a subgroup of $GL(n, \mathbb{Z})$, then the reduction mod an odd prime still gives a monomorphism $G \to GL(n, \mathbb{Z}_p)$
+* if <math>G</math> is a subgroup of <math>GL(n, \mathbb{Z})</math>, then the reduction mod an odd prime still gives a monomorphism <math>G \to GL(n, \mathbb{Z}_p)</math>
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