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Encyclopedia of Compactness Wiki*
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weakly pseudocompact
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weakly pseudocompact をテンプレートにして作成
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*Definition [#obaf4133]
A space is called weakly pseudocompact iff there exists some [[compact]] space bX such that X is embedded as a G_δ dense subset in bX (which means that every nonempty G_δ-set in bX meets X).
*Reference [#gd77e24e]
F. W. Eckertson, ''Sums, products, and mappings of weakly pseudocompact spaces'', Topology and its Aplications 72 (1996) 149-157.
終了行:
*Definition [#obaf4133]
A space is called weakly pseudocompact iff there exists some [[compact]] space bX such that X is embedded as a G_δ dense subset in bX (which means that every nonempty G_δ-set in bX meets X).
*Reference [#gd77e24e]
F. W. Eckertson, ''Sums, products, and mappings of weakly pseudocompact spaces'', Topology and its Aplications 72 (1996) 149-157.
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