Metric Spaces | Lecture 39 | A Set is Open iff it is a Union of Open Balls

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A Set is Open iff it is a Union of Open Balls
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Thank you sir I able to understand nicely now after watching ur vedio....

bismitapegu
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It's great. Prove that the set M={f: f(t)<g(t)} is an open set for the corresponding function C[a;b] in the metric space C[a;b]. Help

erkinrahmonov
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Prove that using Baire's theorem that any compact topological space is a set of second category in itself.

tatihveudmia
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2. Let (X, d) be a metric space and x, y ∈ X, r, s > 0. If B(x, r) = B(y, s),
then
How to solve this question

-pinkidhobi