Lemma 10.160.3. Let (R, \mathfrak m) be a complete local ring. If \mathfrak m is a finitely generated ideal then R is Noetherian.
Proof. See Lemma 10.97.5. \square
Lemma 10.160.3. Let (R, \mathfrak m) be a complete local ring. If \mathfrak m is a finitely generated ideal then R is Noetherian.
Proof. See Lemma 10.97.5. \square
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