# HG changeset patch
# User Markus Kaiser <markus.kaiser@in.tum.de>
# Date 1402573556 -7200
# Node ID 9fde0cffa2958a954a06967456662929c1b5046d
# Parent  533cc8f9e627226a0af3c5b439739abb9d47f17e
you do not solve the LP

diff -r 533cc8f9e627 -r 9fde0cffa295 minimum_bisection/presentation.tex
--- a/minimum_bisection/presentation.tex	Mon Jun 02 22:13:38 2014 +0200
+++ b/minimum_bisection/presentation.tex	Thu Jun 12 13:45:56 2014 +0200
@@ -794,8 +794,8 @@
 
     \begin{itemize}
         \item There is a $\structure{\lambda}$ such that $\structure{\alpha \in \Oh(\log n)}$
-        \item Solving the LP is an \alert{$\Oh(\log n)$-approximation}
         \item But why are polynomially many trees enough?
+        \item This gives an \alert{$\Oh(\log n)$-approximation}
     \end{itemize}
 \end{frame}