Finished ODEs

chapters/sections/picard_lindelof.tex

@@ -326,7 +326,7 @@ We define $\metric$ to be a metric space, $x \in X$ and $A \subset X$. Then
     d(x, A) = \inf\set[y \in A]{d(x, y)}
 \]
 
-\begin{thm}
+\begin{thm}\label{thm:837}
     Let $D \subset \realn \times \realn^n$ be open, $(x_0, y_0) \subset D$ and $f: D \rightarrow \realn^n$ continuous and satisfying the local Lipschitz condition in terms of $y$.
     Let $a, b \in \realn \cup \set{-\infty, \infty}$ such that 
     \[