are n bidders. Bidder i values the first unit that she obtains at v; and the second unit at w¡, where v¡ > w¡ > 0. Each bidder submits two bids; the two highest bids win. Retain the tie-breaking rule in the text. Show that in discriminatory and uniform-price auctions, player i's action of bidding v; and w; does not dominate all her other actions, whereas in a Vickrey auction it does. (In the case of a Vickrey auction, consider separately the cases in which the other players' bids are such that player i wins no units, one unit, and two units when her bids are v; and w¡.)
are n bidders. Bidder i values the first unit that she obtains at v; and the second unit at w¡, where v¡ > w¡ > 0. Each bidder submits two bids; the two highest bids win. Retain the tie-breaking rule in the text. Show that in discriminatory and uniform-price auctions, player i's action of bidding v; and w; does not dominate all her other actions, whereas in a Vickrey auction it does. (In the case of a Vickrey auction, consider separately the cases in which the other players' bids are such that player i wins no units, one unit, and two units when her bids are v; and w¡.)
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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