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Monotone equilibria in signalling games

Liu, Shuo; Pei, Harry (2017). Monotone equilibria in signalling games. Working paper series / Department of Economics 252, University of Zurich.

Abstract

We study the monotonicity of sender’s equilibrium strategy with respect to her type in signalling games. We use counterexamples to show that when the sender’s payoff is non-separable, the Spence-Mirrlees condition cannot rule out equilibria in which the sender uses non-monotone strategies. These equilibria can survive standard refinements as incentives are strict and the sender plays every action with positive probability. We provide sufficient conditions under which the sender’s strategy is monotone in every Nash equilibrium. Our conditions require the sender’s payoff to have strictly increasing differences between the state and the action profile and monotone with respect to each player’s action. We also identify and fully characterize a novel property on the sender’s payoff that we call increasing absolute differences over distributions, under which every pair of distributions over the receiver’s actions can be ranked endogenously. Our sufficient conditions fit into a number of applications, including advertising, warranty provision, education and job assignment, etc.

Additional indexing

Item Type:Working Paper
Communities & Collections:03 Faculty of Economics > Department of Economics
Working Paper Series > Department of Economics
Dewey Decimal Classification:330 Economics
JEL Classification:C72, D82
Uncontrolled Keywords:Signalling game, monotone equilibrium, Spence-Mirrlees condition, monotonesupermodular payoff, quasi-concavity preserving, increasing absolute differences over distributions, Signaling, Nash-Gleichgewicht, Auszahlung <Spieltheorie>, Verteilung
Scope:Discipline-based scholarship (basic research)
Language:English
Date:May 2017
Deposited On:24 May 2017 11:52
Last Modified:14 Mar 2024 15:41
Series Name:Working paper series / Department of Economics
Number of Pages:31
ISSN:1664-7041
OA Status:Green
Related URLs:https://www.econ.uzh.ch/en/research/workingpapers.html
Other Identification Number:merlin-id:14850
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