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- Corona_set abstract "In mathematics, the corona or corona set of a topological space X is the complement βX\\X of the space in its Stone–Čech compactification βX.A topological space is said to be σ-compact if it is the union of countably many compact subspaces, and locally compact if every point has a neighbourhood with compact closure. The corona of a σ-compact and locally compact Hausdorff space is a sub-Stonean space, i.e., any two open σ-compact disjoint subsets have disjoint compact closures.".
- Corona_set wikiPageID "30727051".
- Corona_set wikiPageLength "1151".
- Corona_set wikiPageOutDegree "17".
- Corona_set wikiPageRevisionID "446027684".
- Corona_set wikiPageWikiLink Category:Topology.
- Corona_set wikiPageWikiLink Closure_(topology).
- Corona_set wikiPageWikiLink Compact_space.
- Corona_set wikiPageWikiLink Complement_(set_theory).
- Corona_set wikiPageWikiLink Corona_theorem.
- Corona_set wikiPageWikiLink Countable_set.
- Corona_set wikiPageWikiLink Disjoint_sets.
- Corona_set wikiPageWikiLink Hausdorff_space.
- Corona_set wikiPageWikiLink Locally_compact_space.
- Corona_set wikiPageWikiLink Mathematics.
- Corona_set wikiPageWikiLink Multiplier_algebra.
- Corona_set wikiPageWikiLink Neighbourhood_(mathematics).
- Corona_set wikiPageWikiLink Open_set.
- Corona_set wikiPageWikiLink Stone–Čech_compactification.
- Corona_set wikiPageWikiLink Sub-Stonean_space.
- Corona_set wikiPageWikiLink Topological_space.
- Corona_set wikiPageWikiLink Σ-compact_space.
- Corona_set wikiPageWikiLinkText "Corona set".
- Corona_set wikiPageWikiLinkText "corona set".
- Corona_set wikiPageWikiLinkText "corona sets".
- Corona_set wikiPageUsesTemplate Template:Citation.
- Corona_set subject Category:Topology.
- Corona_set hypernym Union.
- Corona_set type Organisation.
- Corona_set type Field.
- Corona_set comment "In mathematics, the corona or corona set of a topological space X is the complement βX\\X of the space in its Stone–Čech compactification βX.A topological space is said to be σ-compact if it is the union of countably many compact subspaces, and locally compact if every point has a neighbourhood with compact closure. The corona of a σ-compact and locally compact Hausdorff space is a sub-Stonean space, i.e., any two open σ-compact disjoint subsets have disjoint compact closures.".
- Corona_set label "Corona set".
- Corona_set sameAs Q5172144.
- Corona_set sameAs مجموعة_كورونا.
- Corona_set sameAs m.0gfdhx6.
- Corona_set sameAs Q5172144.
- Corona_set wasDerivedFrom Corona_set?oldid=446027684.
- Corona_set isPrimaryTopicOf Corona_set.