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- Observable_subgroup abstract "In mathematics, in the representation theory of algebraic groups, an observable subgroup is an algebraic subgroup of a linear algebraic group whose every finite-dimensional rational representation arises as the restriction to the subgroup of a finite-dimensional rational representation of the whole group.An equivalent formulation, in case the base field is closed, is that K is an observable subgroup of G if and only if the quotient variety G/K is a quasi-affine variety.Some basic facts about observable subgroups: Every normal algebraic subgroup of an algebraic group is observable. Every observable subgroup of an observable subgroup is observable.".
- Observable_subgroup wikiPageExternalLink 2373191.
- Observable_subgroup wikiPageID "5784200".
- Observable_subgroup wikiPageLength "933".
- Observable_subgroup wikiPageOutDegree "9".
- Observable_subgroup wikiPageRevisionID "649818618".
- Observable_subgroup wikiPageWikiLink Algebraic_group.
- Observable_subgroup wikiPageWikiLink Category:Representation_theory_of_algebraic_groups.
- Observable_subgroup wikiPageWikiLink Linear_algebraic_group.
- Observable_subgroup wikiPageWikiLink Mathematics.
- Observable_subgroup wikiPageWikiLink Normal_subgroup.
- Observable_subgroup wikiPageWikiLink Quasi-projective_variety.
- Observable_subgroup wikiPageWikiLink Rational_representation.
- Observable_subgroup wikiPageWikiLink Representation_theory.
- Observable_subgroup wikiPageWikiLink Subgroup.
- Observable_subgroup wikiPageWikiLinkText "observable subgroup".
- Observable_subgroup wikiPageUsesTemplate Template:Abstract-algebra-stub.
- Observable_subgroup subject Category:Representation_theory_of_algebraic_groups.
- Observable_subgroup hypernym Subgroup.
- Observable_subgroup type EthnicGroup.
- Observable_subgroup type Group.
- Observable_subgroup type Group.
- Observable_subgroup comment "In mathematics, in the representation theory of algebraic groups, an observable subgroup is an algebraic subgroup of a linear algebraic group whose every finite-dimensional rational representation arises as the restriction to the subgroup of a finite-dimensional rational representation of the whole group.An equivalent formulation, in case the base field is closed, is that K is an observable subgroup of G if and only if the quotient variety G/K is a quasi-affine variety.Some basic facts about observable subgroups: Every normal algebraic subgroup of an algebraic group is observable. ".
- Observable_subgroup label "Observable subgroup".
- Observable_subgroup sameAs Q7075421.
- Observable_subgroup sameAs m.0f4d8n.
- Observable_subgroup sameAs Q7075421.
- Observable_subgroup wasDerivedFrom Observable_subgroup?oldid=649818618.
- Observable_subgroup isPrimaryTopicOf Observable_subgroup.