The authors study the problem of implementing social choice correspondences via Nash equilibrium in which no one uses a weakly dominated strategy. The main result is that if there are at least three agents in society, then any correspondence that satisfies no veto power is implementable unless...

This paper studies the problem of implementation of allocation rules in economic environments when agents are incompletely informed about the environment. The concept of equilibrium used is that of Bayesian Nash equilibrium. The authors show that a condition called Bayesian monotonicity is...

We show existence of equilibria in distributional strategies for a wide class of private value auctions, including the first general existence result for double auctions. The set of equilibria is invariant to the tie-breaking rule. The model incorporates multiple unit demands, all standard...

We develop a model of friendship formation that sheds light on segregation patterns observed in social and economic networks. Individuals have types and see type-dependent benefits from friendships. We examine the properties of a steady-state equilibrium of a matching process of friendship...

This paper offers a new approach to the study of economic problems usually modeled as games of incomplete information with discontinuous payoffs. Typically, the discontinuities arise from indeterminacies (ties) in the underlying problem. The point of view taken here is that the tie-breaking...

A probability distribution governing the evolution of a stochastic process has infinitely many Bayesian representations of the form mu = integral operator [subscript theta] mu[subscript theta] delta lambda (theta). Among these, a natural representation is one whose components (mu[subscript...

The authors examine a bargaining setting where heterogeneous buyers and sellers are repeatedly matched and time is costly. They characterize efficiency and then, using an implementation approach, study the allocations that can result in equilibrium when the matched buyers and sellers bargain...