Remark (1)

Tag 053I, permanent. Cite it as [Bourbaki, Tag 053I].

Commutative Algebra, chapter VII, § 4. Modules over integrally closed Noetherian domains

The equivalent conditions of Proposition 9 mean also that $\operatorname{Ass}(M)$ contains no prime ideal of height $\leq 1$ . They may also be interpreted by saying that $\operatorname{Supp}(M)$ is of codimension $\geq 2$ in $\operatorname{Spec}(A)$ . \*

Bourbaki puts the proof directly after the statement, so what is above is the statement and its proof together.

Cited by

Nothing.

Cites

Proposition 9