Continuity on Metric Spaces
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Let (X, d1) and (Y, d2) be two metric spaces. Let f : X→Y and a an element of X. The function f is said to be continuous at a if for every sequence (xn) converging to a the sequence (f(xn)) converges to f(a).
KeywordsEuclidean Metric Uniform Continuity Easy Consequence Continuous Image
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