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Set-maximal selections

机译:设置最大选择

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摘要

The present paper deals with continuous selections f for the Vietoris hyperspace F(X) of all nonempty closed subsets of a space X which are maximal with respect to some closed subset S is contained in X, i.e. with the property that f(T) ∈ S for every I ∈ F(X) with T ∩ S ≠Ø. This gives rise to a common point of view of several extreme-like properties studied before, it also provides an useful tool in classifying disconnectedness-like properties of spaces by continuous selections for the Vietoris hyperspace.
机译:本文讨论了空间X的所有非空封闭子集的Vietoris超空间F(X)的连续选择f,该连续子集相对于某个封闭子集S而言是最大的,即X具有f(T)∈对于每个T S≠Ø的I∈F(X)为S。这引起了以前研究过的几个极端性质的共同观点,它还提供了一个有用的工具,可以通过连续选择Vietoris超空间来对空间的不连续性性质进行分类。

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