  A code $C \subseteq \F_2^n$ is a $(c,\epsilon,\delta)$-expander code if it
has a Tanner graph, where every variable node has degree $c$, and every subset
of variable nodes $L_0$ such that $|L_0|\leq \delta n$ has at least $\epsilon c
|L_0|$ neighbors. Feldman et al. (IEEE IT, 2007) proved that LP decoding
corrects $\frac{3\epsilon-2}{2\epsilon-1} \cdot (\delta n-1)$ errors of
$(c,\epsilon,\delta)$-expander code, where $\epsilon > 2/3+\frac{1}{3c}$. In
this paper, we provide a simpler proof of their result and show that this
result holds for every expansion parameter $\epsilon > 2/3$.
