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A remark on locally direct product subsets in a topological Cartesian space

By Hiroki Yagisita
Let \(X\) and \(Y\) be topological spaces. Let \(C\) be a path-connected closed set of \(X\times Y\). Suppose that \(C\) is locally direct product, that is, for any \((a,b)\in X\times Y\), there exist an open set \(U\) of \(X\), an open set \(V\) of \(Y\), a subset \(I\) of \(U\)... Show more
August 29, 2019
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A remark on locally direct product subsets in a topological Cartesian space
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