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- Chief_series abstract "In abstract algebra, a chief series is a maximal normal series for a group.It is similar to a composition series, though the two concepts are distinct in general: a chief series is a maximal normal series, while a composition series is a maximal subnormal series.Chief series can be thought of as breaking the group down into simple pieces which may be used to characterize various qualities of the group.".
- Chief_series wikiPageID "12505519".
- Chief_series wikiPageLength "3994".
- Chief_series wikiPageOutDegree "20".
- Chief_series wikiPageRevisionID "480821755".
- Chief_series wikiPageWikiLink Abelian_group.
- Chief_series wikiPageWikiLink Abstract_algebra.
- Chief_series wikiPageWikiLink Category:Subgroup_series.
- Chief_series wikiPageWikiLink Characteristic_subgroup.
- Chief_series wikiPageWikiLink Characteristically_simple_group.
- Chief_series wikiPageWikiLink Composition_factor.
- Chief_series wikiPageWikiLink Composition_series.
- Chief_series wikiPageWikiLink Cyclic_group.
- Chief_series wikiPageWikiLink Group_(mathematics).
- Chief_series wikiPageWikiLink Inner_automorphism.
- Chief_series wikiPageWikiLink Invariant_(mathematics).
- Chief_series wikiPageWikiLink Isomorphism_class.
- Chief_series wikiPageWikiLink Jordan–Hölder_theorem.
- Chief_series wikiPageWikiLink Minimal_normal_subgroup.
- Chief_series wikiPageWikiLink Normal_series.
- Chief_series wikiPageWikiLink Normal_subgroup.
- Chief_series wikiPageWikiLink Quotient_group.
- Chief_series wikiPageWikiLink Simple_group.
- Chief_series wikiPageWikiLink Subgroup_series.
- Chief_series wikiPageWikiLink Subnormal_series.
- Chief_series wikiPageWikiLinkText "chief factor".
- Chief_series wikiPageWikiLinkText "chief series".
- Chief_series hasPhotoCollection Chief_series.
- Chief_series wikiPageUsesTemplate Template:Cite_book.
- Chief_series subject Category:Subgroup_series.
- Chief_series hypernym Series.
- Chief_series type TelevisionShow.
- Chief_series comment "In abstract algebra, a chief series is a maximal normal series for a group.It is similar to a composition series, though the two concepts are distinct in general: a chief series is a maximal normal series, while a composition series is a maximal subnormal series.Chief series can be thought of as breaking the group down into simple pieces which may be used to characterize various qualities of the group.".
- Chief_series label "Chief series".
- Chief_series sameAs Suite_principale_dun_groupe.
- Chief_series sameAs m.02w9fsw.
- Chief_series sameAs Q5097090.
- Chief_series sameAs Q5097090.
- Chief_series wasDerivedFrom Chief_series?oldid=480821755.
- Chief_series isPrimaryTopicOf Chief_series.