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@@ -389,7 +389,7 @@ Particularly Ramsey, asymmetric Ramsey and graph Ramsey numbers are finite.
$R_\text{ind}(G,H)$ is finite for all graphs $G, H$.
-\subsection*{Er\H{o}s-Szekeres' Theorem}
+\subsection*{Erd\H{o}s-Szekeres' Theorem}
Any sequence of $(r-1)(s-1)+1$ distinct numbers in $\R$ contains an ascending subsequence of length $r$ or a descending subsequence of length $s$.