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sequentially sp-compact
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sequentially sp-compact をテンプレートにして作成
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開始行:
*Definition [#r1c9774a]
A subset B of a topological space X is called sequentially sp-compact if every sequence in B has a subsequence [[sp-convergent]] to some point in B.
*Remark [#g7fdfd90]
See [[sequentially p-compact]], [[sequentially s-compact]].
*Reference [#q5b532c4]
-S.P. Arya and M.P. Bhamini, ''A note on semi-US spaces'', Ranchi Uni. Maths. Jour. Vol 13 (1982), 60-69.
-G.B. Navalagi, ''Definition bank in general topology'', URL:http://at.yorku.ca/i/d/e/b/75.htm
終了行:
*Definition [#r1c9774a]
A subset B of a topological space X is called sequentially sp-compact if every sequence in B has a subsequence [[sp-convergent]] to some point in B.
*Remark [#g7fdfd90]
See [[sequentially p-compact]], [[sequentially s-compact]].
*Reference [#q5b532c4]
-S.P. Arya and M.P. Bhamini, ''A note on semi-US spaces'', Ranchi Uni. Maths. Jour. Vol 13 (1982), 60-69.
-G.B. Navalagi, ''Definition bank in general topology'', URL:http://at.yorku.ca/i/d/e/b/75.htm
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