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Encyclopedia of Compactness Wiki*
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weakly realcompact
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weakly realcompact をテンプレートにして作成
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開始行:
*Definition [#dba0e3b5]
A topological space X is said to be weakly realcompact if every open ultrafilter U with the [[ccip]] has a nonempty [[adherence>open filter adherence]].
*Remark [#kd3df3d3]
-It is also called [[almost realcompact]].
*Reference [#rdea8e96]
A. Bella and I. V. Yaschenko, ''Embeddings into first countable spaces with H-closed like properties'', Topology and its Applications 83 (1998) 53-61.
終了行:
*Definition [#dba0e3b5]
A topological space X is said to be weakly realcompact if every open ultrafilter U with the [[ccip]] has a nonempty [[adherence>open filter adherence]].
*Remark [#kd3df3d3]
-It is also called [[almost realcompact]].
*Reference [#rdea8e96]
A. Bella and I. V. Yaschenko, ''Embeddings into first countable spaces with H-closed like properties'', Topology and its Applications 83 (1998) 53-61.
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