Typo in 0CEI

Thanks to Maciek Zdanowicz
https://stacks.math.columbia.edu/tag/0CEI#comment-2948

CONTRIBUTORS

@@ -277,6 +277,7 @@ Amnon Yekutieli
 Alex Youcis
 John Yu
 Felipe Zaldivar
+Maciek Zdanowicz
 Dingxin Zhang
 Keke Zhang
 Robin Zhang

models.tex

@@ -6525,7 +6525,7 @@ \section{Semistable reduction in genus at least two}
 Choose a prime $\ell > 768g$ different from the characteristic of $k$.
 Choose a finite separable extension $K'/K$ of
 such that $C(K') \not = \emptyset$ and such that
-$\Pic(C_{K'})[\ell] \cong (\mathbf{Z}/\ell \mathbf{Z})^{\oplus 2}$.
+$\Pic(C_{K'})[\ell] \cong (\mathbf{Z}/\ell \mathbf{Z})^{\oplus 2g}$.
 See
 Algebraic Curves, Lemma \ref{curves-lemma-torsion-picard-becomes-visible}.
 Let $R' \subset K'$ be the integral closure of $R$, see
@@ -6540,7 +6540,7 @@ \section{Semistable reduction in genus at least two}
 $R$ is a discrete valuation ring with fraction field $K$,
 $C$ is a smooth projective curve over $K$ with $H^0(C, \mathcal{O}_C) = K$,
 with genus $g$, having a $K$-rational point, and with
-$\Pic(C)[\ell] \cong (\mathbf{Z}/\ell \mathbf{Z})^{\oplus 2}$
+$\Pic(C)[\ell] \cong (\mathbf{Z}/\ell \mathbf{Z})^{\oplus 2g}$
 for some prime $\ell \geq 768g$ different from the characteristic of $k$.
 We will prove that $C$ has semistable reduction.