CDIN-subgroup

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Revision as of 23:42, 27 February 2009 by Vipul (talk | contribs) (New page: {{wikilocal}} {{subgroup property}} ==Definition== A subgroup <math>H</math> of a group <math>G</math> is termed a '''CDIN-subgroup''', or is said to be '''conjugacy-determined i...)
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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

A subgroup H of a group G is termed a CDIN-subgroup, or is said to be conjugacy-determined in normalizer, if H is a conjugacy-determined subgroup in its normalizer N_G(H) relative to G.

Relation with other properties

Stronger properties