2-hypernormalized subgroup: Difference between revisions
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===Stronger properties=== | ===Stronger properties=== | ||
* [[Normal subgroup]] | * [[Weaker than::Normal subgroup]] | ||
===Weaker properties=== | ===Weaker properties=== | ||
* [[Finitarily hypernormalized subgroup]] | * [[Stronger than::Finitarily hypernormalized subgroup]] | ||
* [[2-subnormal subgroup]] | * [[Stronger than::2-subnormal subgroup]] | ||
* [[Hypernormalized subgroup]] | * [[Stronger than::Hypernormalized subgroup]] | ||
* [[Subnormal subgroup]] | * [[Stronger than::Subnormal subgroup]] | ||
* [[Conjugate-permutable subgroup]] | * [[Stronger than::Conjugate-permutable subgroup]] | ||
Revision as of 17:28, 3 September 2008
This article defines a subgroup property: a property that can be evaluated to true/false given a group and a subgroup thereof, invariant under subgroup equivalence. View a complete list of subgroup properties[SHOW MORE]
Definition
Symbol-free definition
A subgroup of a group is termed 2-hypernormalized if its normalizer is a normal subgroup.