Exercise 2, § 2
Tag 03WH, permanent. Cite it as [Bourbaki, Tag 03WH].
Algebraic Topology, I, p. 140
Soient X un B-space et R une relation d’équivalence sur X.
(a) Prove that the relation R is compatible with the structure of B-space on X if and only if its graph is contained in .
(b) In this case, prove that the canonical mapping is separated if and only if the graph of R is closed in .
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