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*Definition [#zbae55fe]
A topological space is called discretely orthocompact provided that, whenever D is a discrete family of closed subsets of X and for each F in D, U_F is an open set containing F, there exists an [[interior preserving]] open family &ref(http:
*Reference [#pe48c7ab]
-H.J.K. Junnila, ''Covering properties and quasi-uniformities of topological spaces'', Ph.D. Thesis, Virginia Polytechnic Institute and State University, Blacksburg (1978).
-Hans-Peter Kunzi and Peter Fletcher, ''Some Questions Related to Almost 2-Fully Normal Spaces'', Rocky Mountain J. Math. Vol.15 (Nov. 1985).
終了行:
*Definition [#zbae55fe]
A topological space is called discretely orthocompact provided that, whenever D is a discrete family of closed subsets of X and for each F in D, U_F is an open set containing F, there exists an [[interior preserving]] open family &ref(http:
*Reference [#pe48c7ab]
-H.J.K. Junnila, ''Covering properties and quasi-uniformities of topological spaces'', Ph.D. Thesis, Virginia Polytechnic Institute and State University, Blacksburg (1978).
-Hans-Peter Kunzi and Peter Fletcher, ''Some Questions Related to Almost 2-Fully Normal Spaces'', Rocky Mountain J. Math. Vol.15 (Nov. 1985).
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