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SOLVED: Theorem 2: Let (E,d) be a metric space, the following holds: The union of an arbitrary family of open sets is open. The intersection of an arbitrary family of closed sets
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Problem 1. Let A be an open set. Show that if a finite number of ...
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SOLVED: Let (X,d) be a metric space and A cX. Then which of the following statements is not true: Arbitrary union of open sets in X is open Finite intersection of open
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SOLVED: Prove that the finite union of closed sets is closed. 10. Show that the arbitrary intersection of open sets may not be open. 11. Let X be a topological space and
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