Let S and T be subsets of R. find a counterexample for each of the following: a) If p is the set of all isolated points of S, then p is a closed set. d) bd(cl S) = bd S
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Originally Posted by p00ndawg Let S and T be subsets of R. find a counterexample for each of the following: a) If p is the set of all isolated points of S, then p is a closed set. d) bd(cl S) = bd S See what you can do with these.
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