Bourbaki

Exercise 11, § 2

General Topology, III, 301

Let GG be a group, topologized or not, which operates on a topological space XX in such a way that each of the mappings x→s.x (s∈G)x \to s.x \ (s \in G) of XX into XX is continuous. Extend the results of no. 4 to this situation.

Solution

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Transcribed from the printed volume. Not translated.