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CONTRIBUTORS
@@ -39,6 +39,7 @@ Elyes Boughattas
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Ragnar-Olaf Buchweitz
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Kevin Buzzard
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Jakub Byszewski
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+Zhaodong Cai
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Nicholas Camacho
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Samir Canning
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Robert Cardona
morphisms.tex
@@ -1003,7 +1003,7 @@ \section{Scheme theoretic image}
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(Topology, Definition \ref{topology-definition-quasi-compact})
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means that $V \to Y$ is a quasi-compact morphism.
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By Schemes, Lemma \ref{schemes-lemma-quasi-compact-permanence}
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-the morphism $s : V \to Y$ is quasi-compact.
+the morphism $s : V \to X$ is quasi-compact.
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Hence the construction of the scheme theoretic image $Y'$
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of $s$ commutes with restriction to opens by
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Lemma \ref{lemma-quasi-compact-scheme-theoretic-image}.
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