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The buy price in auctions with discrete type distributions

机译:具有离散类型分布的拍卖中的买入价

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This paper considers second-price, sealed-bid auctions with a buy price where bidders' types are discretely distributed. We characterize all equilibria in which bidders whose types are less than the buy price bid their own valuations. Budish and Takeyama (2001) analyze the two-bidder, two-type framework. They show that if bidders are risk-averse, then the seller can obtain a higher expected revenue from the auction with a certain buy price than from the auction without a buy price. We extend their revenue improvement result to the n-bidder, two-type framework. In case of three or more types, however, bidders' risk aversion is not a sufficient condition for a revenue improvement. We point out that even if bidders are risk-averse, the seller cannot always obtain a higher expected revenue from the auctions with a buy price.
机译:本文考虑了具有买价的二价密封拍卖,其中投标人的类型是离散分布的。我们描述了所有均衡,其中类型小于买价的竞标者竞标自己的估值。 Budish和Takeyama(2001)分析了两个投标人,两个类型的框架。他们表明,如果投标人是规避风险的,那么与具有无购买价的拍卖相比,具有特定购买价的卖方可以从拍卖中获得更高的预期收益。我们将其收益改善结果扩展到n投标人两类框架。但是,在三种或更多类型的情况下,投标人的风险规避并不是提高收入的充分条件。我们指出,即使投标人是规避风险的,卖方也不能总是以买入价从拍卖中获得更高的预期收益。

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