Bourbaki

Exercise 25, § 1

Commutative Algebra, V, 361

Let Δ\Delta be a totally ordered commutative group. Extend Propositions 20 and 21 of no. 8 to graded rings of type Δ\Delta (for Proposition 20 use Exercise 24; for Proposition 21 generalize Lemma 4 of no. 8 to the case where AA is finitely generated and then prove Proposition 21 by taking the direct limit).

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