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Encyclopedia of Compactness Wiki*
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RS-compact をテンプレートにして作成
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開始行:
*Definition [#b36560b6]
A topological space X is called RS-compact iff every cover U of X by [[semi-regular]] sets has a subfamily V such that the interiors of members of V cover X.
*Reference [#c6572389]
J. Dontchev and M. Ganster, ''Some comments on θ-irresolute and quasi-irresolute functions'', Serdica Math. J. 21 (1995), 67-74
終了行:
*Definition [#b36560b6]
A topological space X is called RS-compact iff every cover U of X by [[semi-regular]] sets has a subfamily V such that the interiors of members of V cover X.
*Reference [#c6572389]
J. Dontchev and M. Ganster, ''Some comments on θ-irresolute and quasi-irresolute functions'', Serdica Math. J. 21 (1995), 67-74
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