Corrected small typo

1 files changed, 1 insertions, 1 deletions

diff --git a/project2/main.tex b/project2/main.tex
index 77ceb9f..c83e783 100644
--- a/project2/main.tex
+++ b/project2/main.tex
@@ -135,7 +135,7 @@ answer to our problem:
     \item when $\hat{x} = \left(\frac{1}{m},\ldots,\frac{1}{m}\right)$, by
         summing the constraint \eqref{eq:ea} for all $i\in[m]$, we see that the
         ex-ante allocation constraint implies that in expectation, no more than
-        one-item is sold to the agent. This is exactly the ex-ante relaxation
+        one item is sold to the agent. This is exactly the ex-ante relaxation
         of the unit-demand case for which a 2-approximation to $R\left(
         \left(\frac{1}{m},\ldots,\frac{1}{m}\right)\right)$ is already known.
 \end{itemize}