Elementary group

id: elementary-group-324-6246131
title: Elementary group
text: In algebra, more specifically group theory, a p-elementary group is a direct product of a finite cyclic group of order relatively prime to p and a p-group. A finite group is an elementary group if it is p-elementary for some prime number p. An elementary group is nilpotent. Brauer's theorem on induced characters states that a character on a finite group is a linear combination with integer coefficients of characters induced from elementary subgroups. More generally, a finite group G is called a
brand slug: wiki
category slug: encyclopedia
description: Concept in Algebra
original url: https://en.wikipedia.org/wiki/Elementary_group
date created:
date modified: 2023-08-13T12:16:29Z
main entity: {"identifier":"Q5358907","url":"https://www.wikidata.org/entity/Q5358907"}
image:
fields total: 13
integrity: 14

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