From 411a67dc526eaf5580dd231c3d3b3dc60d080b63 Mon Sep 17 00:00:00 2001
From: Thibaut Horel <thibaut.horel@gmail.com>
Date: Fri, 26 Sep 2014 00:20:52 -0400
Subject: Latex error

---
 ps1/main.tex | 4 ++--
 1 file changed, 2 insertions(+), 2 deletions(-)

(limited to 'ps1/main.tex')

diff --git a/ps1/main.tex b/ps1/main.tex
index 5ee2ece..35ad24b 100644
--- a/ps1/main.tex
+++ b/ps1/main.tex
@@ -166,7 +166,7 @@ is a Bayes-Nash equilibrium yet because it is not onto. However, we can show
 that bids which are not attained by $s$ are dominated. Since $s$ is
 non-decreasing, its maximum value is:
 \begin{displaymath}
-s^* = \frac{w_1-w_2}{w_1}\int_{\R^+} zf(z)dz}
+s^* = \frac{w_1-w_2}{w_1}\int_{\R^+} zf(z)dz
 \end{displaymath}
 Let us show that bids above $s^*$ are dominated by $s^*$. The utility of an
 agent with value $v$ when bidding $s^*$ is $u = w_1\big(v-s^*\big)$ since he
@@ -351,7 +351,7 @@ By the central limit theorem, $X_n$ converges in distribution:
 \end{displaymath}
 Note that:
 \begin{displaymath}
-    \E\left[I_nX_n] = \E\left[h(X_n)\right]
+    \E[I_nX_n] = \E\left[h(X_n)\right]
 \end{displaymath}
 where $h(x) = \mathbf{1}_{x\geq 0}$ is the indicator function of $x$ being
 non-negative. Using convergence in distribution:
-- 
cgit v1.2.3-70-g09d2

