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On partitions of Ellentuck-large sets

机译:关于Ellentuck大集的分区

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摘要

It is proved that no non-meager subspace of the space [ω]~ω equipped with the Ellentuck topology does admit a Kuratowski partition, that is such a subset cannot be covered by a family £ of disjoint relatively meager sets such that U£' has the Baire property (relatively) for every subfamily £' (∈) £. Some remarks concerning continuous restrictions of functions with domain in the Ellentuck space are made.
机译:证明没有配备Ellentuck拓扑的空间[ω]〜ω的非微分子空间不容许Kuratowski分区,也就是说,这样的子集不能被不相交的相对微分集的族covered覆盖,使得U £'每个子家族£'(∈)具有(相对)Baire属性。关于Ellentuck空间中具有域的函数的连续限制,有一些评论。

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