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| Content Provider | ACM Digital Library |
|---|---|
| Author | Yao, Andrew Chi-Chih |
| Abstract | We address two related unanswered questions in maximum revenue multi-item auctions. Is dominant-strategy implementation equivalent to the semantically less stringent Bayesian one (as in the case of Myerson's 1-item auction)? Can one find explicit solutions for non-trivial families of multi-item auctions (as in the 1-item case)? In this paper, we present such natural families whose explicit solutions exhibit a revenue gap between the two implementations. More precisely, consider the k-item n-buyer maximum revenue auction where k, n >1 with additive valuation in the independent setting (i.e., the buyers i have independent private distributions $F_{ij}$ on items j). We derive exact formulas for the maximum revenue when k=2 and $F_{ij}$ are any IID distributions on support of size 2, for both the dominant-strategy (DIC) and the Bayesian (BIC) implementations. The formulas lead to the simple characterization that, the two models have identical maximum revenue if and only if selling-separately is optimal for the distribution. Our results also give the first demonstration, in this setting, of revenue gaps between the two models. For instance, if k=n=2 and $Pr\{X_{\{F}$ = 1} = $Pr\{X_{F}$ =2 } = 1/2, then the maximum revenue in the Bayesian implementation exceeds that in the dominant-strategy by exactly 2%; the same gap exists for the continuous uniform distribution $X_{F}$ over [a, a+1] ∪ [2a, 2a+1] for all large a. |
| Starting Page | 3 |
| Ending Page | 20 |
| Page Count | 18 |
| File Format | |
| ISBN | 9781450345279 |
| DOI | 10.1145/3033274.3085120 |
| Language | English |
| Publisher | Association for Computing Machinery (ACM) |
| Publisher Date | 2017-06-20 |
| Publisher Place | New York |
| Access Restriction | Subscribed |
| Subject Keyword | Bayesian implementation Maximum revenue Dominant strategy Multi-item auction |
| Content Type | Text |
| Resource Type | Article |
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