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almost countably base-compact
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almost countably base-compact をテンプレートにして作成
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*Definition [#e0858c03]
A quasi-regular space X (i.e. for every nonempty open subset U, there is a nonempty open subset V whose closure is contained in U) is called almost countably base-compact if there is a [[π-base]] B of X such that for every countable subfami
*Remark [#n9ce9aad]
-Every almost countably base-compact space is [[almost countably subcompact]]
*Reference [#sc6f4569]
-Jiling Cao and Heikki J. K. Junnila, ''Amsterdam Properties of Wijsman hyperspaces'', Proc. Amer. Math. Soc. Vol.138, No.2 (2010), pp.769-776.
終了行:
*Definition [#e0858c03]
A quasi-regular space X (i.e. for every nonempty open subset U, there is a nonempty open subset V whose closure is contained in U) is called almost countably base-compact if there is a [[π-base]] B of X such that for every countable subfami
*Remark [#n9ce9aad]
-Every almost countably base-compact space is [[almost countably subcompact]]
*Reference [#sc6f4569]
-Jiling Cao and Heikki J. K. Junnila, ''Amsterdam Properties of Wijsman hyperspaces'', Proc. Amer. Math. Soc. Vol.138, No.2 (2010), pp.769-776.
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