Example 5

Tag 0D34, permanent. Cite it as [Bourbaki, Tag 0D34].

Commutative Algebra, chapter X, § 2. Modules et anneaux macaulayens

Let $A$ be a noetherian ring and $J$ an ideal of $A$ . In order that $A/J$ be a Macaulay ring, it is necessary and sufficient that it be a Macaulay $A$ -module (No. 1, Example 4).

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

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