Definition 41.11.1. Let $A$, $B$ be Noetherian local rings. A local homomorphism $f : A \to B$ is said to be an étale homomorphism of local rings if it is flat and an unramified homomorphism of local rings (please see Definition 41.3.1).
Definition 41.11.1. Let $A$, $B$ be Noetherian local rings. A local homomorphism $f : A \to B$ is said to be an étale homomorphism of local rings if it is flat and an unramified homomorphism of local rings (please see Definition 41.3.1).
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Comment #3261 by Dario Weißmann on
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