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SOLVED: 2.36 Theorem If Ka is a collection of compact subsets of a metric space X such that the intersection of every finite subcollection of Ka is nonempty, then () K is
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SOLVED: 1.5.7 Prove the following separately Theorem 1.5.10. Let (Xd) be a metric space. (a) If Y is a compact subset of X, and Z ∈ Y, then Z is compact if
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