Lemma 29.35.6. Let $f : X \to S$ be a morphism of schemes. Assume $S$ is locally Noetherian. Then $f$ is unramified if and only if $f$ is G-unramified.
Proof. Follows from the definitions and Lemma 29.21.9. $\square$
Lemma 29.35.6. Let $f : X \to S$ be a morphism of schemes. Assume $S$ is locally Noetherian. Then $f$ is unramified if and only if $f$ is G-unramified.
Proof. Follows from the definitions and Lemma 29.21.9. $\square$
Comments (0)