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On countable connected Hausdorff spaces in which the intersection of every pair of connected subsets in connected

机译:在可数连通Hausdorff空间上,其中连通的每一对连通子集的交点

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We prove that a countable connected Hausdorff space in which the intersection ofevery pair of connected subsets is connected, cannot be locally connected, and also that everycontinuous function from a countable connected, locally connected Hausdorff space, to a countableconnected Hausdorff space in which the intersection of every pair of connected subsets is connected,is constant.
机译:我们证明了一个可数连通的Hausdorff空间,其中每对连接的子集的相交点都不能被本地连接,并且证明了从一个可数连通的,局部连通的Hausdorff空间到一个可数连通的Hausdorff空间的每个连续函数,其中每对相连的子集都是相连的。

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