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Radon-Nikodym compact
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Radon-Nikodym compact をテンプレートにして作成
これらのキーワードがハイライトされています：
開始行:
*Definition [#t86717d9]
A compact Hausdorff space X is said to be Radon-Nikodym compact if there exists a lower semicontinuous metric with the following property: For every nonempty subset A of X and every positive number ε, there exists an open set U which meets
*Remark [#rdfc80a4]
-It is also called [[RN compact]]
*Reference [#f35273cf]
Klaas Pieter Hart, Jun-iti Nagata and Jerry E. Vaughan, ''Encyclopedia of general topology'', Elsevier Science Publishers, B.V., Amsterdam, 2004.
終了行:
*Definition [#t86717d9]
A compact Hausdorff space X is said to be Radon-Nikodym compact if there exists a lower semicontinuous metric with the following property: For every nonempty subset A of X and every positive number ε, there exists an open set U which meets
*Remark [#rdfc80a4]
-It is also called [[RN compact]]
*Reference [#f35273cf]
Klaas Pieter Hart, Jun-iti Nagata and Jerry E. Vaughan, ''Encyclopedia of general topology'', Elsevier Science Publishers, B.V., Amsterdam, 2004.
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