Abstract: Conflict of interests
between an uninformed principal and an informed agent prevents
the principal from fully using the agent¨s information when
making a decision. This informational loss often results in a
socially undesirable outcome. In this paper, we show that
inefficiency caused by the informational loss can be resolved
via bargaining with monetary transfers to efficiently reallocate
decision-making authority. We consider a game in which an
informed but self-interested agent makes a price offer for
decision-making authority to the uninformed principal who then
decides either to accept or to reject the offer. No matter how
large the difference between parties¨ preferences, there exists
a continuum of perfect Bayesian equilibria, each of which yields
an ex-post efficient action for any realization of the state.
Furthermore, any equilibrium outcome is ex-ante Pareto superior
to several dispute-resolution schemes studied in the framework
of Crawford and Sobel (1982, Econometrica) and Holmstrom (1977)
when the parties¨ preferences are substantially misaligned.
Communication in
Bargaining over Decision Rights
[PDF][Slide](Job
market paper)
Abstract: This
paper develops a model of bargaining over decision rights
between an uninformedprincipal and an
informed but self-interested agent. The uninformed principal
makes aprice offer to the agent who
then decides either to accept or to reject the offer. Contrary
tothe prediction the Coase Theorem
provides, actions induced in the unique perfect Bayesianequilibrium do not always satisfy
ex-post
efficiency. Once we introduce
explicit communicationinto the model,
however, there exists a truth-telling perfect Bayesian
equilibriumin which the induced
actions satisfy ex-post
efficiency. The truth-telling
equilibrium outcomeis
ex-ante
Pareto superior to that of several
dispute-resolution schemes studied in
the framework of Crawford and Sobel (1982) andHolmstrom
(1977).
Raising Revenue With Raffles: Evidence
from a Laboratory Experiment. [PDF]
(with
Alexander Matros and Theodore
L. Turocy)
Abstract: Lottery and raffle
mechanisms have a long history as economic institutions for
raising funds. In a series of laboratory experiments we find
that total spending in
raffles is higher than Nash equilibrium predicts. Moreover, this
overspending is persistent as the number of participants in the
raffle increases. Using learning direction theory as a guide, we
find that as the group size increases, subjects strategically
adjust
their spending levels less frequently in response to previous
outcomes. Quantal response equilibrium organizes the observed
distribution of choices for all group sizes, with the estimated
noise parameter increasing as group size increases.
Publication
Contests with a Stochastic Number of Players
[PDF]
(with
Alexander Matros),
Games and Economic Behavior, 67 (2), November 2009, 584-597.
Abstract: We study Tullock's
(1980) n-player contest when each player has an independent
probability 0 < p <1 of participating. A unique symmetric
equilibrium is found for any n and p and its properties are
analyzed. In particular, we show that for a fixed n > 2
individual equilibrium spending as a function of p is
single-peaked and satisfies a single-crossing property for any
two different numbers of potential players. However, total
equilibrium spending is monotonically increasing in p and n. We
also demonstrate that ex-post over-dissipation is a feature of
the pure-strategy equilibrium in our model. It turns out that if
the contest designer can strategically decide whether to reveal
the actual number of participating players or not, then the
actual number of participants is always revealed.
Works in Progress
Authority and Communication: An Experimental Study. (with
Ernest
Kong-Wah Lai)