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Encyclopedia of Compactness Wiki*
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almost paracompact をテンプレートにして作成
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*Definition [#q7c3c420]
A topological space X is said to be almost paracompact if for every open cover U, there exists a family of open subsets such that V is a [[partial refinement]] of U and that the closure of V covers X.
Here "the closure of V" means the family of the closures of the member in V.
*Reference [#d8a9dabd]
M. K. Singal and Shashi Prabha Arya, ''On M-Paracompact Spaces'', Math. Ann. 181, 119--133 (1969).
終了行:
*Definition [#q7c3c420]
A topological space X is said to be almost paracompact if for every open cover U, there exists a family of open subsets such that V is a [[partial refinement]] of U and that the closure of V covers X.
Here "the closure of V" means the family of the closures of the member in V.
*Reference [#d8a9dabd]
M. K. Singal and Shashi Prabha Arya, ''On M-Paracompact Spaces'', Math. Ann. 181, 119--133 (1969).
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