Lemma 15.11.15. Let $A$ be a ring. There exists a largest ideal $I \subset A$ such that $(A, I)$ is a henselian pair.
Lemma 15.11.15. Let $A$ be a ring. There exists a largest ideal $I \subset A$ such that $(A, I)$ is a henselian pair.
Proof. Combine Lemmas 15.11.9, 15.11.10, and 15.11.13. $\square$
Comments (0)
There are also: