The Political Economy of Indirect Control
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Equilibrium Refinements
Equilibrium Refinements Mihai Manea MIT Sequential Equilibrium I In many games information is imperfect and the only subgame is the original game. subgame perfect equilibrium = Nash equilibrium I Play starting at an information set can be analyzed as a separate subgame if we specify players’ beliefs about at which node they are. I Based on the beliefs, we can test whether continuation strategies form a Nash equilibrium. I Sequential equilibrium (Kreps and Wilson 1982): way to derive plausible beliefs at every information set. Mihai Manea (MIT) Equilibrium Refinements April 13, 2016 2 / 38 An Example with Incomplete Information Spence’s (1973) job market signaling game I The worker knows her ability (productivity) and chooses a level of education. I Education is more costly for low ability types. I Firm observes the worker’s education, but not her ability. I The firm decides what wage to offer her. In the spirit of subgame perfection, the optimal wage should depend on the firm’s beliefs about the worker’s ability given the observed education. An equilibrium needs to specify contingent actions and beliefs. Beliefs should follow Bayes’ rule on the equilibrium path. What about off-path beliefs? Mihai Manea (MIT) Equilibrium Refinements April 13, 2016 3 / 38 An Example with Imperfect Information Courtesy of The MIT Press. Used with permission. Figure: (L; A) is a subgame perfect equilibrium. Is it plausible that 2 plays A? Mihai Manea (MIT) Equilibrium Refinements April 13, 2016 4 / 38 Assessments and Sequential Rationality Focus on extensive-form games of perfect recall with finitely many nodes. An assessment is a pair (σ; µ) I σ: (behavior) strategy profile I µ = (µ(h) 2 ∆(h))h2H: system of beliefs ui(σjh; µ(h)): i’s payoff when play begins at a node in h randomly selected according to µ(h), and subsequent play specified by σ. -
Lecture Notes
GRADUATE GAME THEORY LECTURE NOTES BY OMER TAMUZ California Institute of Technology 2018 Acknowledgments These lecture notes are partially adapted from Osborne and Rubinstein [29], Maschler, Solan and Zamir [23], lecture notes by Federico Echenique, and slides by Daron Acemoglu and Asu Ozdaglar. I am indebted to Seo Young (Silvia) Kim and Zhuofang Li for their help in finding and correcting many errors. Any comments or suggestions are welcome. 2 Contents 1 Extensive form games with perfect information 7 1.1 Tic-Tac-Toe ........................................ 7 1.2 The Sweet Fifteen Game ................................ 7 1.3 Chess ............................................ 7 1.4 Definition of extensive form games with perfect information ........... 10 1.5 The ultimatum game .................................. 10 1.6 Equilibria ......................................... 11 1.7 The centipede game ................................... 11 1.8 Subgames and subgame perfect equilibria ...................... 13 1.9 The dollar auction .................................... 14 1.10 Backward induction, Kuhn’s Theorem and a proof of Zermelo’s Theorem ... 15 2 Strategic form games 17 2.1 Definition ......................................... 17 2.2 Nash equilibria ...................................... 17 2.3 Classical examples .................................... 17 2.4 Dominated strategies .................................. 22 2.5 Repeated elimination of dominated strategies ................... 22 2.6 Dominant strategies .................................. -
Present 1995-1996 Mark Bils, University of Rochester Bo Honore, Princeton U
DEPARTMENT OF ECONOMICS SHORT-TERM VISITORS 1995 – Present 1995-1996 Mark Bils, University of Rochester Bo Honore, Princeton University 1996-1997 George Loewenstein, Carnegie Mellon University Dan Peled, Technion - Israel Institute of Technology Motty Perry, Hebrew University of Jerusalem Arnold Zellner, University of Chicago 1997-1998 Costas Meghir, University College of London Dan Peled, Technion - Israel Institute of Technology Motty Perry, Hebrew University of Jerusalem Andrew Postlewaite, University of Pennsylvania 1998-1999 James J. Heckman, University of Chicago 1999-2000 Robert Trivers, Rutgers University Wilbert van der Klaauw, University of North Carolina - Chapel Hill 2000-2001 Richard Blundell, University College London Kyle Bagwell, Columbia University Dennis Epple, Carnegie-Mellon University -- CANCELLED Narayana Kocherlakota, University of Minnesota (Bank of Montreal) Dale Mortensen, Northwestern University 2001-2002 Peter Howitt, Brown University (Bank of Montreal) Bo Honore, Princeton University Tim Kehoe, University of Minnesota Antonio Merlo, University of Pennsylvania Peter Norman, University of Wisconsin Angela Redish, University of British Columbia (Bank of Montreal) 2002-2003 John Abowd, Cornell University George Neumann, Iowa University 2003-2004 Tyler Cowan, George Mason University Ayse Imrohoroglu, University of Southern California 2004-2005 Derek Neal, University of Chicago Christopher Flinn, New York University 2005-2006 Christopher Flinn, New York University Enrique Mendoza, University of Maryland Derek Allen -
Characterizing Solution Concepts in Terms of Common Knowledge Of
Characterizing Solution Concepts in Terms of Common Knowledge of Rationality Joseph Y. Halpern∗ Computer Science Department Cornell University, U.S.A. e-mail: [email protected] Yoram Moses† Department of Electrical Engineering Technion—Israel Institute of Technology 32000 Haifa, Israel email: [email protected] March 15, 2018 Abstract Characterizations of Nash equilibrium, correlated equilibrium, and rationaliz- ability in terms of common knowledge of rationality are well known (Aumann 1987; arXiv:1605.01236v1 [cs.GT] 4 May 2016 Brandenburger and Dekel 1987). Analogous characterizations of sequential equi- librium, (trembling hand) perfect equilibrium, and quasi-perfect equilibrium in n-player games are obtained here, using results of Halpern (2009, 2013). ∗Supported in part by NSF under grants CTC-0208535, ITR-0325453, and IIS-0534064, by ONR un- der grant N00014-02-1-0455, by the DoD Multidisciplinary University Research Initiative (MURI) pro- gram administered by the ONR under grants N00014-01-1-0795 and N00014-04-1-0725, and by AFOSR under grants F49620-02-1-0101 and FA9550-05-1-0055. †The Israel Pollak academic chair at the Technion; work supported in part by Israel Science Foun- dation under grant 1520/11. 1 Introduction Arguably, the major goal of epistemic game theory is to characterize solution concepts epistemically. Characterizations of the solution concepts that are most commonly used in strategic-form games, namely, Nash equilibrium, correlated equilibrium, and rational- izability, in terms of common knowledge of rationality are well known (Aumann 1987; Brandenburger and Dekel 1987). We show how to get analogous characterizations of sequential equilibrium (Kreps and Wilson 1982), (trembling hand) perfect equilibrium (Selten 1975), and quasi-perfect equilibrium (van Damme 1984) for arbitrary n-player games, using results of Halpern (2009, 2013). -
1 H. Roald and Janet Lund Excellence in Teaching Award, 2011
November 2015 Dr. William W. Wilson Vita and Publications 701 231-7472 (ph) 701 231-7400 (fax) [email protected] Education Ph.D. - University of Manitoba, 1980 Major: Agricultural Economics Ancillary: Economics Area of Specialization: Marketing Other Field of Study: Transportation Major Adviser: Dr. E. W. Tyrchniewicz Thesis Topic: Financing the Operation and Rehabilitation of Rail Branch Lines B.A. - North Dakota State University, 1975 Major: Economics Sabbatical, Stanford University, 1987-88 Visiting Scholar, Food Research Institute Work Experience University Distinguished Professor, Department of Agricultural Economics, North Dakota State University Responsibilities: Teaching and Research in Agricultural Commodity and Risk Strategy Visiting Professor, Department of Agricultural Economics, Purdue University. 2003, 2004. Responsibilities: Teaching a course in their eMBA program titled Risk Analysis and Management Awards Honors/Recognition: Eugene R. Dahl Excellence in Research Award, 2015 Peltier Award for distinguished record as researcher and educator. NDSU Celebration of Faculty Excellence, 2015. 5th Annual Kraft lecturer (honorary presentation), University of Manitoba. October 30, 2013. H. Roald and Janet Lund Excellence in Teaching Award, 2011. University Distinguished Professor, October 2007. Outstanding Journal Article Award by the Western Agricultural Economics Association, for “Competition and Policy Conflicts in Canada-U.S. Barley Trade,” in the Journal of Agricultural and Resource Economics, joint with D. Demcey Johnson, July 30, 1996. 1 Recognized as 1) one of the top 1% of agricultural economists by RePEc (Research Papers in Economics) ; and 2) one of the “Top Ten” agricultural economists in an unscientific survey by AgWeek, as important resources for policy makers August 14, 1995. Henry Schapper Fellowship by the University of Western Australia, Perth (May 2000). -
Growing Economies in Indian Country: a National Summit May 1, 2012 Narayana Kocherlakota, President, Federal Reserve Bank Of
Growing Economies in Indian Country: A National Summit May 1, 2012 Narayana Kocherlakota, President, Federal Reserve Bank of Minneapolis Introduced by Joseph Firschein, Deputy Associate Director, Division of Consumer and Community Affairs, Board of Governors of the Federal Reserve System Joseph Firschein: My job is, is to do some welcome-- to welcome you to the Board of Governors to provide some context for how we got to this place and to help you understand sort of how we plan to use the day. David already told you a little bit about what the Community Development function does, so I'm not going, I'm not going to go into that. But, I will say that sometimes when we try to explain it to people there's nothing better than an event like this to really kind of make the picture kind of come, come whole. And so, we sometimes talk about three components of what we do. And, and really it just couldn't fit better into sort of the structure of today. We talk about convening stakeholders, conducting applied research and data analysis and identifying approaches that work. And as you'll hear throughout the day that's really what we're going to be doing. In terms of-- oh, the other thing I do want to say is even though we have a full room and quite a distinguished one, I want to welcome everybody who's watching on the web streaming. We've been doing this now for a little bit and we know it's not possible for everybody who would want to be at an event like this to physically come to Washington; particularly an event like this, where it's sometimes far as far as where the folks are that are doing this kind of work. -
TESIS DOCTORAL Three Essays on Game Theory
UNIVERSIDAD CARLOS III DE MADRID TESIS DOCTORAL Three Essays on Game Theory Autor: José Carlos González Pimienta Directores: Luis Carlos Corchón Francesco De Sinopoli DEPARTAMENTO DE ECONOMÍA Getafe, Julio del 2007 Three Essays on Game Theory Carlos Gonzalez´ Pimienta To my parents Contents List of Figures iii Acknowledgments 1 Chapter 1. Introduction 3 Chapter 2. Conditions for Equivalence Between Sequentiality and Subgame Perfection 5 2.1. Introduction 5 2.2. Notation and Terminology 7 2.3. Definitions 9 2.4. Results 12 2.5. Examples 24 2.6. Appendix: Notation and Terminology 26 Chapter 3. Undominated (and) Perfect Equilibria in Poisson Games 29 3.1. Introduction 29 3.2. Preliminaries 31 3.3. Dominated Strategies 34 3.4. Perfection 42 3.5. Undominated Perfect Equilibria 51 Chapter 4. Generic Determinacy of Nash Equilibrium in Network Formation Games 57 4.1. Introduction 57 4.2. Preliminaries 59 i ii CONTENTS 4.3. An Example 62 4.4. The Result 64 4.5. Remarks 66 4.6. Appendix: Proof of Theorem 4.1 70 Bibliography 73 List of Figures 2.1 Notation and terminology of finite extensive games with perfect recall 8 2.2 Extensive form where no information set is avoidable. 11 2.3 Extensive form where no information set is avoidable in its minimal subform. 12 2.4 Example of the use of the algorithm contained in the proof of Proposition 2.1 to generate a game where SPE(Γ) = SQE(Γ). 14 6 2.5 Selten’s horse. An example of the use of the algorithm contained in the proof of proposition 2.1 to generate a game where SPE(Γ) = SQE(Γ). -
Temptation and Self-Control
FEDERAL RESERVE BANK OF SAN FRANCISCO WORKING PAPER SERIES Temptation and Self-Control: Some Evidence and Applications Kevin X.D. Huang, Vanderbilt University Zheng Liu, Federal Reserve Bank of San Francisco John Q. Zhu, Fudan University School of Management August 2013 Working Paper 2013-23 http://www.frbsf.org/publications/economics/papers/2013/wp2013-23.pdf The views in this paper are solely the responsibility of the authors and should not be interpreted as reflecting the views of the Federal Reserve Bank of San Francisco, the Federal Reserve Bank of Atlanta, or the Board of Governors of the Federal Reserve System. TEMPTATION AND SELF-CONTROL: SOME EVIDENCE AND APPLICATIONS KEVIN X.D. HUANG, ZHENG LIU, AND JOHN Q. ZHU Abstract. This paper studies the empirical relevance of temptation and self-control using household-level data from the Consumer Expenditure Survey. We construct an infinite- horizon consumption-savings model that allows, but does not require, temptation and self- control in preferences. In the presence of temptation, a wealth-consumption ratio, in ad- dition to consumption growth, becomes a determinant of the asset-pricing kernel, and the importance of this additional pricing factor depends on the strength of temptation. To identify the presence of temptation, we exploit an implication of the theory that a more tempted individual should be more likely to hold commitment assets such as IRA or 401(k) accounts. Our estimation provides empirical support for temptation preferences. Based on our estimates, we explore some quantitative implications of this class of preferences for capital accumulation in a neoclassical growth model and the welfare cost of the business cycle. -
SED 2002 Annual Meeting…………………..Page 3
SOCIETY FOR ECONOMIC DYNAMICS ANNUAL MEETING NYU STERN SCHOOL OF BUSINESS JUNE 28 – JUNE 30, 2002 Program Chairs: Narayana Kocherlakota, University of Minnesota Fabrizio Perri, New York Univeristy Stern School of Business Conference Coordinators: Felicia Shutter, New York University Stern School of Business Corporate Planners Unlimited, Inc. http://www.corporateplanners.com/ Contact Information: New York University Leonard N. Stern School of Business Economics Department 44 West 4th Street, Room 7-180 New York, NY 10012 Telephone: (212) 998-0860 Fax: (212) 995-4218 http://www.stern.nyu.edu/eco/ http://www.economicdynamics.org/society.htm Conference Sponsors: The C.V. Starr Center for Applied Economics 1 Table of Contents I. Welcome to the SED 2002 Annual Meeting…………………..page 3 II. Useful Information……………………………………………..page 4 Conference Staff Tote Bag Contents Name Badge Meals Computer / Internet Access Message Board Supplies for Presenters III. Accommodations………………………………………………..page 5 Sheraton New York Hotel NYU Dormitory, Goddard Hall IV. Directions and Tourist Information…………………………...page 5 To the Sheraton from NYU Stern To Tavern on the Green from NYU Stern To Tavern on the Green from the Sheraton Tourist Information V. Disclaimer……………………………………………………….page 6 VI. Maps……………………………………………………………..page 7 Map of streets surrounding NYU Stern Henry Kaufman Management Center, First Floor Henry Kaufman Management Center, Second Floor Tisch Hall, First Floor Tisch Hall, Upper Concourse (UC) Tisch Hall, Lower Concourse (LC) VII. Program Overview……………………………………………...page 13 VIII. Social Program………………………………………………….page 14 The Contractions at the Sheraton Hotel Reception at Solomon R. Guggenheim Museum World Cup Title Game Conference Dinner at Tavern on the Green IX. Program Guidelines…………………………………………….page 15 X. -
Narayana Kocherlakota: Reflections on Diversity
Narayana Kocherlakota: Reflections on diversity Speech by Mr Narayana Kocherlakota, President of the Federal Reserve Bank of Minneapolis, at the Council on Asian Pacific Minnesotans 2014 Asian Heritage Dinner, St. Paul, Minnesota, 9 May 2014. * * * Thanks to Dorothy Bridges, Duane Carter and David Fettig for their assistance with these remarks. I would like to thank state Senator Alice Johnson and Executive Director Sia Her for the invitation to attend the 2014 Asian Heritage Dinner. I am honored to participate in this prestigious event. My talk tonight will consist of some reflections on diversity. I’ll first talk about the regional diversity that lies at the heart of the Federal Reserve System. I’ll talk next about my journey to my current position and the role that international diversity played in that journey. Finally, I’ll close with some thoughts on the role of workplace diversity. My remarks represent my own views, which are not necessarily those of anyone else in the Federal Reserve System. The Federal Reserve System: a regionally diverse central bank I’ll begin by telling you a few things about my organization, the Federal Reserve System. I will be highlighting the role of regional diversity in the Federal Reserve’s formulation of economic policy. Relative to other central banks around the world, the Federal Reserve System is highly decentralized. The Federal Reserve Bank of Minneapolis is one of 12 regional Reserve Banks that, along with the Board of Governors in Washington, D.C., make up the Federal Reserve System. Our bank represents the ninth of the 12 Federal Reserve districts and includes Montana, the Dakotas, Minnesota, northwestern Wisconsin and the Upper Peninsula of Michigan. -
Sequential Preference Revelation in Incomplete Information Settings”
Online Appendix for “Sequential preference revelation in incomplete information settings” † James Schummer∗ and Rodrigo A. Velez May 6, 2019 1 Proof of Theorem 2 Theorem 2 is implied by the following result. Theorem. Let f be a strategy-proof, non-bossy SCF, and fix a reporting order Λ ∆(Π). Suppose that at least one of the following conditions holds. 2 1. The prior has Cartesian support (µ Cartesian) and Λ is deterministic. 2 M 2. The prior has symmetric Cartesian support (µ symm Cartesian) and f is weakly anonymous. 2 M − Then equilibria are preserved under deviations to truthful behavior: for any N (σ,β) SE Γ (Λ, f ), ,µ , 2 h U i (i) for each i N, τi is sequentially rational for i with respect to σ i and βi ; 2 − (ii) for each S N , there is a belief system such that β 0 ⊆ N ((σ S ,τS ),β 0) SE β 0(Λ, f ), ,µ . − 2 h U i Proof. Let f be strategy-proof and non-bossy, Λ ∆(Π), and µ Cartesian. Since the conditions of the two theorems are the same,2 we refer to2 arguments M ∗Department of Managerial Economics and Decision Sciences, Kellogg School of Manage- ment, Northwestern University, Evanston IL 60208; [email protected]. †Department of Economics, Texas A&M University, College Station, TX 77843; [email protected]. 1 made in the proof of Theorem 1. In particular all numbered equations refer- enced below appear in the paper. N Fix an equilibrium (σ,β) SE Γ (Λ, f ), ,µ . -
Evolutionary Game Theory: a Renaissance
games Review Evolutionary Game Theory: A Renaissance Jonathan Newton ID Institute of Economic Research, Kyoto University, Kyoto 606-8501, Japan; [email protected] Received: 23 April 2018; Accepted: 15 May 2018; Published: 24 May 2018 Abstract: Economic agents are not always rational or farsighted and can make decisions according to simple behavioral rules that vary according to situation and can be studied using the tools of evolutionary game theory. Furthermore, such behavioral rules are themselves subject to evolutionary forces. Paying particular attention to the work of young researchers, this essay surveys the progress made over the last decade towards understanding these phenomena, and discusses open research topics of importance to economics and the broader social sciences. Keywords: evolution; game theory; dynamics; agency; assortativity; culture; distributed systems JEL Classification: C73 Table of contents 1 Introduction p. 2 Shadow of Nash Equilibrium Renaissance Structure of the Survey · · 2 Agency—Who Makes Decisions? p. 3 Methodology Implications Evolution of Collective Agency Links between Individual & · · · Collective Agency 3 Assortativity—With Whom Does Interaction Occur? p. 10 Assortativity & Preferences Evolution of Assortativity Generalized Matching Conditional · · · Dissociation Network Formation · 4 Evolution of Behavior p. 17 Traits Conventions—Culture in Society Culture in Individuals Culture in Individuals · · · & Society 5 Economic Applications p. 29 Macroeconomics, Market Selection & Finance Industrial Organization · 6 The Evolutionary Nash Program p. 30 Recontracting & Nash Demand Games TU Matching NTU Matching Bargaining Solutions & · · · Coordination Games 7 Behavioral Dynamics p. 36 Reinforcement Learning Imitation Best Experienced Payoff Dynamics Best & Better Response · · · Continuous Strategy Sets Completely Uncoupled · · 8 General Methodology p. 44 Perturbed Dynamics Further Stability Results Further Convergence Results Distributed · · · control Software and Simulations · 9 Empirics p.