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Remove a, b
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aisejohan committed Feb 28, 2023
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Expand Up @@ -18236,10 +18236,9 @@ \section{Perfect complexes}

\begin{lemma}
\label{lemma-flat-descent-perfect}
Let $R$ be a ring. Let $a, b \in \mathbf{Z}$. Let $K^\bullet$
be a complex of $R$-modules. Let $R \to R'$ be a faithfully flat
ring map. If the complex $K^\bullet \otimes_R R'$ is perfect, then
$K^\bullet$ is perfect.
Let $R$ be a ring. Let $K^\bullet$ be a complex of $R$-modules.
Let $R \to R'$ be a faithfully flat ring map. If the complex
$K^\bullet \otimes_R R'$ is perfect, then $K^\bullet$ is perfect.
\end{lemma}

\begin{proof}
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