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Contribution Details

Type Working Paper
Scope Discipline-based scholarship
Title Robust stochastic stability
Organization Unit
Authors
  • Carlos Alos-Ferrer
  • Nick Netzer
Language
  • English
Institution University of Zurich
Series Name Working paper series / Department of Economics
Number 63
ISSN 1664-7041
Number of Pages 40
Date 2014
Abstract Text A strategy profile of a game is called robustly stochastically stable if it is stochastically stable for a given behavioral model independently of the specification of revision opportunities and tie-breaking assumptions in the dynamics. We provide a simple radius-coradius result for robust stochastic stability and examine several applications. For the logit-response dynamics, the selection of potential maximizers is robust for the subclass of supermodular symmetric binary-action games. For the mistakes model, the weaker property of strategic complementarity suffices for robustness in this class of games. We also investigate the robustness of the selection of risk-dominant strategies in coordination games under best-reply and the selection of Walrasian strategies in aggregative games under imitation.
Official URL http://www.econ.uzh.ch/static/wp/econwp063.pdf
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Keywords Learning in games, stochastic stability, radius-coradius theorems, logit-response dynamics, mutations, imitation, Spieltheorie, Stochastik
Additional Information Revised version