Bourbaki

Exercise 13, § 3

General Topology, I, 124

Let XX be a topological space, and RR and SS two equivalence relations on XX such that RR implies SS. Show that if there is a continuous section of XX with respect to RR and a continuous section of X/RX/R with respect to S/RS/R, then there is a continuous section of XX with respect to SS.

Solution

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Transcribed from the printed volume. Not translated.