Report NEP-GTH-2017-06-25

This is the archive for NEP-GTH, a report on new working papers in the area of Game Theory. László Á. Kóczy issued this report. It is usually issued weekly.

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Other reports in NEP-GTH

The following items were announced in this report:

• Engl, Florian & Riedl, Arno & Weber, Roberto A., 2017. "Spillover Effects of Institutions on Cooperative Behavior, Preferences, and Beliefs," Research Memorandum 016, Maastricht University, Graduate School of Business and Economics (GSBE).
• Ed Hopkins, 1997. "A Note on Best Response Dynamics," Edinburgh School of Economics Discussion Paper Series 3, Edinburgh School of Economics, University of Edinburgh.
• Dirk Bergemann & Francisco Castro & Gabriel Weintraub, 2017. "The Scope of Sequential Screening with Ex-Post Participation Constraints," Cowles Foundation Discussion Papers 2078R, Cowles Foundation for Research in Economics, Yale University, revised Jun 2017.
• Schweighofer-Kodritsch, Sebastian, 2017. "Time Preferences and Bargaining," Rationality and Competition Discussion Paper Series 38, CRC TRR 190 Rationality and Competition.
• Ed Hopkins, 1995. "Learning, Matching and Aggregation," Edinburgh School of Economics Discussion Paper Series 2, Edinburgh School of Economics, University of Edinburgh.
• Francesco Caruso & Maria Carmela Ceparano & Jacqueline Morgan, 2017. "Subgame Perfect Nash Equilibrium: A Learning Approach Via Costs to Move," CSEF Working Papers 476, Centre for Studies in Economics and Finance (CSEF), University of Naples, Italy, revised 20 Jul 2018.
• Domenico Buccella & Luciano Fanti, 2017. "A game-theoretic approach to the choice of union-oligopoly baargaining agenda," Discussion Papers 2017/214, Dipartimento di Economia e Management (DEM), University of Pisa, Pisa, Italy.
• Gottfries, A., 2017. "Bargaining with renegotiation in models with on-the-job search," Cambridge Working Papers in Economics 1725, Faculty of Economics, University of Cambridge.
• Dietrich, Franz & List, Christian & Bradley, Richard, 2015. "Belief revision generalized: a joint characterization of Bayes's and Jeffrey's rules," LSE Research Online Documents on Economics 64836, London School of Economics and Political Science, LSE Library.