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- Completely_Hausdorff_space abstract "In topology, an Urysohn space, or T2½ space, is a topological space in which any two distinct points can be separated by closed neighborhoods. A completely Hausdorff space, or functionally Hausdorff space, is a topological space in which any two distinct points can be separated by a continuous function. These conditions are separation axioms that are somewhat stronger than the more familiar Hausdorff axiom T2.".
- Completely_Hausdorff_space wikiPageID "327166".
- Completely_Hausdorff_space wikiPageRevisionID "567891223".
- Completely_Hausdorff_space hasPhotoCollection Completely_Hausdorff_space.
- Completely_Hausdorff_space id "5717".
- Completely_Hausdorff_space title "Completely Hausdorff".
- Completely_Hausdorff_space subject Category:Separation_axioms.
- Completely_Hausdorff_space type Abstraction100002137.
- Completely_Hausdorff_space type AuditoryCommunication107109019.
- Completely_Hausdorff_space type Communication100033020.
- Completely_Hausdorff_space type Maxim107152948.
- Completely_Hausdorff_space type Saying107151380.
- Completely_Hausdorff_space type SeparationAxioms.
- Completely_Hausdorff_space type Speech107109196.
- Completely_Hausdorff_space comment "In topology, an Urysohn space, or T2½ space, is a topological space in which any two distinct points can be separated by closed neighborhoods. A completely Hausdorff space, or functionally Hausdorff space, is a topological space in which any two distinct points can be separated by a continuous function. These conditions are separation axioms that are somewhat stronger than the more familiar Hausdorff axiom T2.".
- Completely_Hausdorff_space label "Completely Hausdorff space".
- Completely_Hausdorff_space sameAs m.01w93l.
- Completely_Hausdorff_space sameAs Completely_Hausdorff_space.
- Completely_Hausdorff_space wasDerivedFrom Completely_Hausdorff_space?oldid=567891223.
- Completely_Hausdorff_space isPrimaryTopicOf Completely_Hausdorff_space.