Remark
Tag 01OF, permanent. Cite it as [Bourbaki, Tag 01OF].
Topologie algébrique, chapter I, § 3. Faisceaux
The canonical morphism of I, p. 53 corresponds, in terms of étalé spaces, to the isomorphism of proposition 2 of I, p. 53. It follows that is an isomorphism. In particular, if A = B and Id, the presheaf is the sheaf .
Bourbaki sets the proof directly after the statement, and the corpus does not separate them, so what is above is the statement and its proof together.
Cited by
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Cites
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