Lemma 15.24.4. Let $A$ be a ring. Let $M$ be a flat Mittag-Leffler module. Then every element of $M$ has a content ideal.
Proof. This is a special case of Algebra, Lemma 10.91.2. $\square$
Lemma 15.24.4. Let $A$ be a ring. Let $M$ be a flat Mittag-Leffler module. Then every element of $M$ has a content ideal.
Proof. This is a special case of Algebra, Lemma 10.91.2. $\square$
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