Bourbaki

Exercise 2, § 3

General Topology, X

Let XX be a set; show that the mapping u→sup⁡x∈Xu(x)u \to \sup_{x \in X} u(x) of B(X;R)\mathscr{B}(X; \mathbf{R}) into R\mathbf{R} is continuous.

Solution

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Transcribed from the printed volume. Not translated.