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| author | Paul <Paul@Pauls-MacBook-Air.local> | 2015-05-14 23:46:10 -0400 |
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| committer | Paul <Paul@Pauls-MacBook-Air.local> | 2015-05-14 23:46:10 -0400 |
| commit | 2213d172da6b639e8f33b2d60976b3e24d8fee63 (patch) | |
| tree | b82da98d036f18ba3364e106bcdf6ea1f96a5874 /final/main.tex | |
| parent | baad014f27f2ac633b0c76706e28465e64b43e18 (diff) | |
| download | econ2099-2213d172da6b639e8f33b2d60976b3e24d8fee63.tar.gz | |
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| -rw-r--r-- | final/main.tex | 2 |
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diff --git a/final/main.tex b/final/main.tex index 6678f08..bc8917b 100644 --- a/final/main.tex +++ b/final/main.tex @@ -417,6 +417,8 @@ Now, let $\BRev_\beta(F)$ denote the revenue of the $\beta$-bundling mechanism i \begin{lemma}[Theorem 6.1 in \citep{yao}, with a constant of 7 instead of 8.5] Let $F =F_1\times\dots\times F_m$, let $\BRev_\beta(F)$ denote the revenue of the $\beta$-bundling mechanism, and let $\Rev_\beta(F)$ denote the revenue of the optimal $\beta$-exclusive mechanism. Then, $$\Rev_\beta(F) \leq 7\cdot \BRev_\beta(F).$$ \end{lemma} +Now, to summarize the results of these lemmas, we have shown that there is a constant approximation to the r + \section{Conclusion} \bibliographystyle{abbrvnat} |
