Lemma 36.36.4. Let $f : X \to Y$ be an affine or quasi-affine morphism of schemes with $Y$ quasi-compact and quasi-separated. If $Y$ has the resolution property, so does $X$.

Proof. By Morphisms, Lemma 29.37.6 this is a special case of Lemma 36.36.3. $\square$

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