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strongly locally pseudocompact
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*Definition [#fbaa8690]
A space X is said to be strongly locally pseudocompact or SLP if there is a dense subset D in X such that, for all x in X, there is a closed neighborhood U of x such that the intersection of D and U is [[relatively countably compact]] in U.
*Reference [#x4eaffa0]
S. Watson, ''A connected pseudocompact space'', Topology and its Applications 57 (1994) 151-162.
終了行:
*Definition [#fbaa8690]
A space X is said to be strongly locally pseudocompact or SLP if there is a dense subset D in X such that, for all x in X, there is a closed neighborhood U of x such that the intersection of D and U is [[relatively countably compact]] in U.
*Reference [#x4eaffa0]
S. Watson, ''A connected pseudocompact space'', Topology and its Applications 57 (1994) 151-162.
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