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Wallman compactification : ウィキペディア英語版
Wallman compactification
In mathematics, the Wallman compactification is a compactification of T1 topological spaces that was constructed by .
==Definition==
The points of the Wallman compactification ω''X'' of a space ''X'' are the maximal proper filters in the poset of closed subsets of ''X''. Explicitly, a point of ω''X'' is a family \mathcal F of closed nonempty subsets of ''X'' such that \mathcal F is closed under finite intersections, and is maximal among those families that have these properties. For every closed subset ''F'' of ''X'', the class Φ''F'' of points of ω''X'' containing ''F'' is closed in ω''X''. The topology of ω''X'' is generated by these closed classes.

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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