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-rwxr-xr-xapproximation.tex4
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diff --git a/approximation.tex b/approximation.tex
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+++ b/approximation.tex
@@ -127,8 +127,8 @@ In other words, $f$ is $\delta$-decreasing if increasing any coordinate by $\del
\begin{proposition}\label{prop:monotonicity}
For any $\delta\in(0,1]$ and any $\varepsilon\in(0,1]$,
- there exists an algorithm computes a $\delta$-decreasing,
+ there exists an algorithm which computes a $\delta$-decreasing,
$\varepsilon$-accurate approximation of $L^*_c$. The running time of the
algorithm is $O\big(poly(n, d, \log\log\frac{B}{b\varepsilon\delta})\big)$.
\end{proposition}
-The proof and the algorithm (Algorithm~\ref{alg:monotone}) are in Appendix~\ref{proofofproprelaxation}.
+The proof and the algorithm (Algorithm~\ref{alg:monotone}) are in Appendix~\ref{proofofpropmonotonicity}.