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Let G be a finite group and p be a prime number. Let H be a p-subgroup of G. Then,iG(H)=iNG(H)(H)(mod p),where iG(H) is the index
Let G be a finite group and p be a prime number. Let H be a p-subgroup of G. Then,iG(H)=iNG(H)(H)(mod p),where iG(H) is the index of H in G.
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Calculus Early Transcendentals
Authors: Jon Rogawski
1st Edition
1429281685, 9781429281683
