arXiv · 1412.4249
A note on hyperspaces and the compact-open topology
Abstract
We prove that the inclusion of map(X,Y) into map(K(X),K(Y)) is continuous, where K(X) is the space of non-empty compact subsets of X (also known as the hyperspace of compact subsets of X), and both spaces of maps are endowed with the compact-open topology.
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Federico Cantero. 2014-12-13. A note on hyperspaces and the compact-open topology. https://arxiv.org/abs/1412.4249
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