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Approaching points by continuous selections

机译:通过连续选择来逼近点

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摘要

Some further results about special Vietoris continuous selections and totally disconnected spaces are obtained, also several applications are demonstrated. In particular, it is demonstrated that a homogeneous separable metrizable space has a continuous selection for its Vietoris hyperspace if and only if it is discrete, or a discrete sum of copies of the Cantor set, or is the irrational numbers.
机译:获得了有关特殊维氏菌连续选择和完全不连续空间的一些进一步结果,并展示了几种应用。特别地,证明了当且仅当它是离散的,或Cantor集的副本的离散总和或为无理数时,齐次可分离的可量化空间才对其Vietoris超空间具有连续选择。

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