Banerjee, Shraman (2021): Treating Symmetric Buyers Asymmetrically.
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Abstract
We investigate a finite-horizon dynamic pricing problem of a seller under limited commitment. Even when the buyers are ex-ante symmetric to the seller, the seller can charge different prices to different buyers. We show that under the class of posted-price mechanisms this asymmetric treatment of symmetric buyers strictly revenue-dominates symmetric treatment. The seller im- plements this by using a priority-based deterministic tie-breaking rule instead of using a random tie-breaking rule. The effect of asymmetric treatment on revenue increment increases monotonically as we increase the time horizon of the game.
Item Type: | MPRA Paper |
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Original Title: | Treating Symmetric Buyers Asymmetrically |
English Title: | Treating Symmetric Buyers Asymmetrically |
Language: | English |
Keywords: | Dynamic Pricing, Asymmetric Mechanism, Non-Anonymity |
Subjects: | C - Mathematical and Quantitative Methods > C7 - Game Theory and Bargaining Theory > C70 - General D - Microeconomics > D4 - Market Structure, Pricing, and Design > D42 - Monopoly D - Microeconomics > D4 - Market Structure, Pricing, and Design > D44 - Auctions D - Microeconomics > D8 - Information, Knowledge, and Uncertainty > D82 - Asymmetric and Private Information ; Mechanism Design |
Item ID: | 105971 |
Depositing User: | Dr. Shraman Banerjee |
Date Deposited: | 10 Feb 2021 05:27 |
Last Modified: | 10 Feb 2021 05:27 |
References: | [1] Battaglini, M. 2005. "Long-Term Contracting with Markovian Consumers". American Economic Review, 95, 637-658. [2] Board, Simon, and A. Skrzypacz.. 2016. "Revenue Management with Forward-looking Buyers." Journal of Political Economy 124.4,1046-1087. [3] Chen, C. 2012. �Name Your Own Price at Priceline.com: Strategic Bidding and Lockout Periods,� Review of Economic Studies, 79(4), 1341-1369. [4] Courty, Pascal and H. Li. 2000. "Sequential Screening". Review of Economic Studies, 67, 697-717. [5] Einav, Liran, C. Farronato, J. Levine and N. Sunderasan. 2013. "Sales Mechanisms in Online Markets: What Happened to Internet Auctions ?", NBER Working Paper No.17802 [6] Eso, P, and B. Szentes. 2007. "Optimal Information Disclosure in Auctions". Review of Economic Studies, 74, 705-731. [7] Fudenberg, Drew and J. Tirole. 1991. Game Theory. MIT Press, Cambridge, Massachusetts. [8] Gallien, J. 2006. "Dynamic Mechanism Design for Online Commerce". Operations Research, 54(2), 291-310. [9] Gershkov, A. and B. Moldovanu. 2010. "Efficient Sequential Assignment with Incomplete Informa- tion". Games and Economic Behavior, 68(1), 144-154. [10] Hammond, Robert. 2010. "Comparing Revenue from Auctions and Posted Prices". International Journal of Industrial Organization, 28(1), 1-9. [11] Hammond, Robert. 2013. "A structural Model of Competing Sellers: Auctions and Posted Prices". European Economic Review, 60(1), 52-68. [12] Hörner, Johannes, and L. Samuelson (2011). "Managing Strategic Buyers," Journal of Political Economy, 119, 379-425. [13] Kotowski, Maciej. 2017. "On Asymmetric Reserve Prices", Theoretical Economics, 13 (2018), 205- 237 [14] Maskin, Eric and J. Riley. 2000. "Asymmetric Auctions". Review of Economic Studies, 67, 413-438. [15] Myerson, R. 1981. "Optimal Auction Design". Mathematics of Operations Research, 6(1), 58-73. [16] Pai, Mallesh and R. Vohra. 2013. "Optimal Dynamic Auctions and Simple Index Rules", Mathematics of Operations Research, 38(4), 682-697. [17] Pavan, Alessandro., I. Segal, and J. Toikka. 2009. "Dynamic Mechanism Design: Revenue Equivalence, Profit Maximization, and Information Disclosure". Discussion paper, Northwestern University and Stanford University. [18] Skreta, Vasiliki. 2006. "Sequentially Optimal Mechanisms", Review of Economic Studies, 73, 1085-1111. [19] Skreta, Vasiliki. 2015. �Optimal Auction Design under Non-Commitment,�Journal of Economic Theory, 159, 854�890. |
URI: | https://mpra.ub.uni-muenchen.de/id/eprint/105971 |