Lemma 67.51.1. Let S be a scheme. Let f : X \to Y be a morphism of algebraic spaces over S. If f is locally quasi-finite and separated, then f is representable.
Proof. This is immediate from Proposition 67.50.2 and the fact that being locally quasi-finite and separated is preserved under any base change, see Lemmas 67.27.4 and 67.4.4. \square
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Comment #790 by Kestutis Cesnavicius on
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