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e-paracompact をテンプレートにして作成
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開始行:
*Definition [#r6049102]
Let X be a topological space, A a subset of X.
We say A is ''parabounded'' if X is [[<X-A>-paracompact>I-paracompact (paracompact modulo I)]] (see [[ideal (family of subsets)]] for notation <X-A>).
X is called ''e-paracompact with respect to A'' if A is a dense parabounded set.
X is called ''e-paracompact'' if there exists such a subset A.
*Reference [#z31b1064]
-T. R. Hamlett and Dragan Jankovic, ''On Weaker Forms of Paracompactness, Countable Compactness, and Lindelöfness'', Annals of the New York Academy of Sciences Volume 728, General Topology and Applications pages 41–49, November 1994.
終了行:
*Definition [#r6049102]
Let X be a topological space, A a subset of X.
We say A is ''parabounded'' if X is [[<X-A>-paracompact>I-paracompact (paracompact modulo I)]] (see [[ideal (family of subsets)]] for notation <X-A>).
X is called ''e-paracompact with respect to A'' if A is a dense parabounded set.
X is called ''e-paracompact'' if there exists such a subset A.
*Reference [#z31b1064]
-T. R. Hamlett and Dragan Jankovic, ''On Weaker Forms of Paracompactness, Countable Compactness, and Lindelöfness'', Annals of the New York Academy of Sciences Volume 728, General Topology and Applications pages 41–49, November 1994.
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