Abstract
We study a variation of Myerson’s (1981) model in which we allow for uncertainty about the number of bidders. In our set-up, an appropriate reserve price in a standard auction maximizes the auctioneer’s expected revenue. However, entry fees can be optimal only under some special conditions. Basically, there must be some homogeneity in bidders’ beliefs about the number of bidders and the auctioneer must know, to some extent, these beliefs.
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References
Cassady R (1967) Auctions and auctioneering. University of California Press, Berkeley and Los Angeles
Engelbrecht-Wiggans R (1993) Optimal auctions revisited. Games Econ Behav 5:227–239
Levin D, Ozdenoren E (2004) Auctions with uncertain numbers of bidders. J Econ Theory 118(2):229–251
Levin D, Smith JL (1994) Equilibrium in auctions with entry. Am Econ Rev 84(3):585–599
McAfee RP, McMillan J (1987) Auctions with a stochastic number of bidders. J Econ Theory 43:1–19
Milgrom P, Weber R (1982) A theory of auctions and competitive bidding. Econometrica 50:1089–1122
Myerson RB (1981) Optimal auction design. Math Operat Res 6(1):58–73
Waehrer K, Harstad RM, Rothkopf MH (1998) Auction form preferences of risk-averse bid takers. Rand J Econ 29(1):179–192
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Hernando-Veciana, Á. On the Sub-optimality of Entry Fees in Auctions With Entry. Rev. Econ. Design 10, 53–61 (2006). https://doi.org/10.1007/s10058-006-0001-4
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DOI: https://doi.org/10.1007/s10058-006-0001-4