Missing bracket

Thanks to WhatJiaranEatsTonight
https://stacks.math.columbia.edu/tag/0AAG#comment-6601

algebra.tex

@@ -24778,7 +24778,7 @@ \section{Cohen-Macaulay modules}
 $\text{depth}(M_\mathfrak p) \geq \text{depth}(M) - \dim(R/\mathfrak p) =
 \text{depth}(M) - 1$ by Lemma \ref{lemma-depth-localization} and our
 choice of $\mathfrak p$.
-Thus $\text{depth}(M_\mathfrak p) \geq \dim(\text{Supp}(M_\mathfrak p)$
+Thus $\text{depth}(M_\mathfrak p) \geq \dim(\text{Supp}(M_\mathfrak p))$
 as desired (the other inequality is Lemma \ref{lemma-bound-depth}).
 \end{proof}