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Almost simple group

In mathematics, a group is said to be almost simple if it contains a non-abelian simple group and is contained within the automorphism group of that simple group – that is, if it fits between a (non-abelian) simple group and its automorphism group. In symbols, a group A {\displaystyle A} is almost simple if there is a (non-abelian) simple group S such…

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Map overview Semantic statistics

Almost simple group

Nodes26
Edges25
Triples6
Avg. degree1.92
Density0.076923
Components1

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Almost simple group

Top relations

related to Structure · 3
Almost simple group → By, Schreier, Thus
related to External links · 2
Almost simple group → Almost, Group Properties
is a · 1
Almost simple group → extension of a solvable group by a simple group

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Important terminology

group simple almost automorphism displaystyle mathrm non-abelian aut operatorname groups conjugation trivial properties also finite mathematics faithful center full proper

Entity relationships Subject–Predicate–Object triples

SubjectPredicateObjectConfidenceSrc
Almost simple groupis aextension of a solvable group by a simple group0.90text
Almost simple grouprelated to External linksAlmost0.60section
Almost simple grouprelated to External linksGroup Properties0.60section
Almost simple grouprelated to StructureBy0.60section
Almost simple grouprelated to StructureSchreier0.60section
Almost simple grouprelated to StructureThus0.60section

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    Min side: 3
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