fix typo

contents/coarse.tex

@@ -1183,7 +1183,7 @@ For the classifying space of proper $G$-actions $\properE G$ we have:
 	Let $G$ be a countable discrete group and $\properE G$ a classifying space for proper actions for $G$.
 	Then the Baum--Connes assembly map for $G$ identifies with the map
 	\[
-		\lim_{Y \subseteq \properE G} \K^G_* \enbrace*{\poperE G} \To{\mu_{\properE G}} \K_* \enbrace*{\RoeAlg(G)^G}
+		\lim_{Y \subseteq \properE G} \K^G_* \enbrace*{\properE G} \To{\mu_{\properE G}} \K_* \enbrace*{\RoeAlg(G)^G}
 	\]
 	which is the direct limit over all assembly maps $\mu_{Y,G}\colon \K^G_*(Y) \to \K_* \enbrace*{\RoeAlg(G)^G}$, where $Y \subseteq \properE G$ is a proper cocompact subset.
 \end{theorem}