Equilibrium Selection in Hawk–Dove Games

Author:

Blázquez de Paz Mario1,Koptyug Nikita2

Affiliation:

1. Department of Business and Management Science, Norwegian School of Economics, 5045 Bergen, Norway

2. Research Institute of Industrial Economics, SE-102 15 Stockholm, Sweden

Abstract

We apply three equilibrium selection techniques to study which equilibrium is selected in a hawk–dove game with a multiplicity of equilibria. By using a uniform-price auction as an illustrative example, we find that when the demand in the auction is low or intermediate, the tracing procedure method of Harsanyi and Selten (1988) and the quantal response method of McKelvey and Palfrey (1998) select the same equilibrium. When the demand is high, the tracing procedure method does not select any equilibrium, but the quantal response method still selects the same equilibrium as when the demand is low or intermediate. The robustness to strategic uncertainty method of Andersson, Argenton and Weibull (2014) selects two of the multiple equilibria irrespective of the demand size. We also analyze the impact of an increase in the minimum bid allowed by the auctioneer in the equilibrium selection.

Funder

The Research Council of Norway

Publisher

MDPI AG

Subject

Applied Mathematics,Statistics, Probability and Uncertainty,Statistics and Probability

Reference26 articles.

1. Harsanyi, J., and Selten, R. (1988). A General Theory of Equilibrium Selection in Games, The MIT Press.

2. Robustness to Strategic Uncertainty;Andersson;Games Econ. Behav.,2014

3. Quantal Response Equilibria for Normal Form Games;McKelvey;Games Econ. Behav.,1998

4. de Paz, M., Bigoni, M., and Le Coq, C. (2022). Beyond Hawks and Doves: Can Inequality Ease Coordination?, CEPR.

5. Bertrand-Edgeworth Duopoly with Proportional Residual Demand;Allen;Int. Econ. Rev.,1993

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