Game Theory and Behavioral Finance

Size: px
Start display at page:

Download "Game Theory and Behavioral Finance"

Transcription

1 Game Theory and Behavioral Finance Gregory LaBlanc September 11th, 2014 R e v o l u t i o n i z i n g G l o b a l L e a d e r s h i p 1

2 Bubbles 2

3 Tulipmania 3

4 South Sea Bubble 4

5 Japanese Real Estate 1991, land value in Japan nearly $20 trillion. Over 20% of world s wealth Double world s equity markets Land under Emperor s Palace (3/4 sq mi) estimated to be worth same as all land in California or in Canada = 5

6 Index of Tokyo Area Commercial Land Values Year Source: Urban Land Price Index and National Wooden House Market Value Index as of the End March 2004, Japan Real Estate Institute, May

7 VA Linux Dec 1999 IPO $30; traded as high $320; closed $ employees $9.5 billion market cap (~53 million per employee) 7

8 8

9 Webvan 9

10 Pets.com 10

11 Housing in the 2000s 11

12 Housing in the 2000s 12

13 13

14 Zynga 14

15 Experimental Economics 15

16 Overview of the Experimental Environment Caginalp, Porter, and Smith (2001) Features of the Experimental setup 15 period asset Dividend uncertainty {0,8,28,60} Initial cash and shares Double auction or call market trading mechanism Experiment is repeated with same traders 16

17 Price in Cents Fundamental Value Line Fundamental Value Period 17 Courtesy of David Porter

18 The Computer Interface 18

19 Price in Cents Inexperienced Traders Time Series Fundamental Value Inexperienced O nce-experienced Twice-Experienced Period 19 Courtesy of David Porter

20 Price - FV Price - FV Experience Deviation from Fundamental Value Deviation from Fundamental Value Period Period 20 Inexperienced Inexperienced Once Inexperienced Experienced Tw Once ice Experienced

21 Game Theory Simple games involve Two players Two strategies Create a two by two payoff matrix Classic games Prisoners Dilemma (public goods) game Stag and Hare (assurance, pure cooperation)game Hawk and Dove (conflict) game 21

22 Hunting Stag 22

23 Hunting Hare 23

24 Stag and Hare

25 Stag and Hare Average Payoff Average Payoff 4 Payoff to stag 2 Payoff to hare 2 0 Percentage who chose stag

26 Standard Wars 26

27 Path Dependence 27

28 Hawk or Dove? 28

29 If V<W, which is best? Hawk Dove Hawk ½ (V-W) ½ (V-W) V 0 Dove 0 V ½ V ½ V 29

30 If V<W direction of evolution V ½ V payoff to doves payoff to hawks 0 0%Percentage of bird population hawks 100% ½(V-W) 30

31 Frequency Dependent Strategies 31

32 MixedStrategies 32

33 33

34 Randomizer 34

35 35

36 36

37 37

38 Too many fastballs 38

39 Too much alternating! 39

40 Not enough passing 40

41 Too much alternating 41

42 Which Route to take? 42

43 Predator Prey 43

44 Passive vs Active 44

45 Know your ecology 45

46 Agent Based Modeling 46

47 Yahoo News Error 47

48 Instructions Please write down a number between 0 and 100 (inclusive) such that your guess will be as close as possible to 2/3 of the average guess. Put your name on your card Winner gets $20 48

49 relative frequencies Beauty Contest Beauty contest results (Expansion, Financial Times, Spektrum) average numbers

50 Beauty Contest Table 1: Data and estimates of t in pbc games (equilibrium = 0) Mean Steps of subjects/game Data Thinking game theorists Caltech newspaper portfolio mgrs econ PhD class high school yr olds Germany CEOs Mean 2.18 Median

51 Hedge Funds & the Bubble Game Theory and Behavioral Finance 51

52 Clash of the Titans 52

53 Noise Trader Risk Game Theory and Behavioral Finance Adapted from Brunnermeier 53 & Nagel, 2002

54 Trend Chasing 54

55 Hedge Funds 55

56 Hedge Funds 56

57 Emotions

58 Financial Advisors

59 When does it pay to stick with the herd? 59

60 And when does it not? 60

Investment Bubbles: Behavioral Finance and Investment Strategy

Investment Bubbles: Behavioral Finance and Investment Strategy Investment Bubbles: Behavioral Finance and Investment Strategy Gregory LaBlanc Revolutionizing Global Leadership 1 Efficient Markets 2 Efficient Market theory: horizontal demand curves 3 Efficient Markets

More information

Game Theory. Analyzing Games: From Optimality to Equilibrium. Manar Mohaisen Department of EEC Engineering

Game Theory. Analyzing Games: From Optimality to Equilibrium. Manar Mohaisen Department of EEC Engineering Game Theory Analyzing Games: From Optimality to Equilibrium Manar Mohaisen Department of EEC Engineering Korea University of Technology and Education (KUT) Content Optimality Best Response Domination Nash

More information

A Model of Rational Speculative Trade

A Model of Rational Speculative Trade A Model of Rational Speculative Trade Dmitry Lubensky 1 Doug Smith 2 1 Kelley School of Business Indiana University 2 Federal Trade Commission January 21, 2014 Speculative Trade Example: suckers in poker;

More information

CMPSCI 240: Reasoning about Uncertainty

CMPSCI 240: Reasoning about Uncertainty CMPSCI 240: Reasoning about Uncertainty Lecture 23: More Game Theory Andrew McGregor University of Massachusetts Last Compiled: April 20, 2017 Outline 1 Game Theory 2 Non Zero-Sum Games and Nash Equilibrium

More information

Evolution & Learning in Games

Evolution & Learning in Games 1 / 27 Evolution & Learning in Games Econ 243B Jean-Paul Carvalho Lecture 1: Foundations of Evolution & Learning in Games I 2 / 27 Classical Game Theory We repeat most emphatically that our theory is thoroughly

More information

Player 2 L R M H a,a 7,1 5,0 T 0,5 5,3 6,6

Player 2 L R M H a,a 7,1 5,0 T 0,5 5,3 6,6 Question 1 : Backward Induction L R M H a,a 7,1 5,0 T 0,5 5,3 6,6 a R a) Give a definition of the notion of a Nash-Equilibrium! Give all Nash-Equilibria of the game (as a function of a)! (6 points) b)

More information

Game Theory - Lecture #8

Game Theory - Lecture #8 Game Theory - Lecture #8 Outline: Randomized actions vnm & Bernoulli payoff functions Mixed strategies & Nash equilibrium Hawk/Dove & Mixed strategies Random models Goal: Would like a formulation in which

More information

Introduction to Multi-Agent Programming

Introduction to Multi-Agent Programming Introduction to Multi-Agent Programming 10. Game Theory Strategic Reasoning and Acting Alexander Kleiner and Bernhard Nebel Strategic Game A strategic game G consists of a finite set N (the set of players)

More information

Introduction to Game Theory

Introduction to Game Theory Introduction to Game Theory What is a Game? A game is a formal representation of a situation in which a number of individuals interact in a setting of strategic interdependence. By that, we mean that each

More information

CUR 412: Game Theory and its Applications Final Exam Ronaldo Carpio Jan. 13, 2015

CUR 412: Game Theory and its Applications Final Exam Ronaldo Carpio Jan. 13, 2015 CUR 41: Game Theory and its Applications Final Exam Ronaldo Carpio Jan. 13, 015 Instructions: Please write your name in English. This exam is closed-book. Total time: 10 minutes. There are 4 questions,

More information

1 Solutions to Homework 4

1 Solutions to Homework 4 1 Solutions to Homework 4 1.1 Q1 Let A be the event that the contestant chooses the door holding the car, and B be the event that the host opens a door holding a goat. A is the event that the contestant

More information

Introduction to Game Theory

Introduction to Game Theory Introduction to Game Theory Presentation vs. exam You and your partner Either study for the exam or prepare the presentation (not both) Exam (50%) If you study for the exam, your (expected) grade is 92

More information

Prisoner s dilemma with T = 1

Prisoner s dilemma with T = 1 REPEATED GAMES Overview Context: players (e.g., firms) interact with each other on an ongoing basis Concepts: repeated games, grim strategies Economic principle: repetition helps enforcing otherwise unenforceable

More information

Introduction to Game Theory

Introduction to Game Theory Introduction to Game Theory 3a. More on Normal-Form Games Dana Nau University of Maryland Nau: Game Theory 1 More Solution Concepts Last time, we talked about several solution concepts Pareto optimality

More information

CUR 412: Game Theory and its Applications, Lecture 4

CUR 412: Game Theory and its Applications, Lecture 4 CUR 412: Game Theory and its Applications, Lecture 4 Prof. Ronaldo CARPIO March 27, 2015 Homework #1 Homework #1 will be due at the end of class today. Please check the website later today for the solutions

More information

G5212: Game Theory. Mark Dean. Spring 2017

G5212: Game Theory. Mark Dean. Spring 2017 G5212: Game Theory Mark Dean Spring 2017 Why Game Theory? So far your microeconomic course has given you many tools for analyzing economic decision making What has it missed out? Sometimes, economic agents

More information

Introduction to Game Theory Lecture Note 5: Repeated Games

Introduction to Game Theory Lecture Note 5: Repeated Games Introduction to Game Theory Lecture Note 5: Repeated Games Haifeng Huang University of California, Merced Repeated games Repeated games: given a simultaneous-move game G, a repeated game of G is an extensive

More information

Chapter 8. Repeated Games. Strategies and payoffs for games played twice

Chapter 8. Repeated Games. Strategies and payoffs for games played twice Chapter 8 epeated Games 1 Strategies and payoffs for games played twice Finitely repeated games Discounted utility and normalized utility Complete plans of play for 2 2 games played twice Trigger strategies

More information

UC Berkeley Haas School of Business Game Theory (EMBA 296 & EWMBA 211) Summer 2016

UC Berkeley Haas School of Business Game Theory (EMBA 296 & EWMBA 211) Summer 2016 UC Berkeley Haas School of Business Game Theory (EMBA 296 & EWMBA 211) Summer 2016 More on strategic games and extensive games with perfect information Block 2 Jun 11, 2017 Auctions results Histogram of

More information

CSI 445/660 Part 9 (Introduction to Game Theory)

CSI 445/660 Part 9 (Introduction to Game Theory) CSI 445/660 Part 9 (Introduction to Game Theory) Ref: Chapters 6 and 8 of [EK] text. 9 1 / 76 Game Theory Pioneers John von Neumann (1903 1957) Ph.D. (Mathematics), Budapest, 1925 Contributed to many fields

More information

University of Hong Kong

University of Hong Kong University of Hong Kong ECON6036 Game Theory and Applications Problem Set I 1 Nash equilibrium, pure and mixed equilibrium 1. This exercise asks you to work through the characterization of all the Nash

More information

Week 8: Basic concepts in game theory

Week 8: Basic concepts in game theory Week 8: Basic concepts in game theory Part 1: Examples of games We introduce here the basic objects involved in game theory. To specify a game ones gives The players. The set of all possible strategies

More information

In the Name of God. Sharif University of Technology. Microeconomics 2. Graduate School of Management and Economics. Dr. S.

In the Name of God. Sharif University of Technology. Microeconomics 2. Graduate School of Management and Economics. Dr. S. In the Name of God Sharif University of Technology Graduate School of Management and Economics Microeconomics 2 44706 (1394-95 2 nd term) - Group 2 Dr. S. Farshad Fatemi Chapter 8: Simultaneous-Move Games

More information

G5212: Game Theory. Mark Dean. Spring 2017

G5212: Game Theory. Mark Dean. Spring 2017 G5212: Game Theory Mark Dean Spring 2017 More on Nash Equilibrium So now we know That (almost) all games have a Nash Equilibrium in mixed strategies How to find these equilibria by calculating best responses

More information

Overuse of a Common Resource: A Two-player Example

Overuse of a Common Resource: A Two-player Example Overuse of a Common Resource: A Two-player Example There are two fishermen who fish a common fishing ground a lake, for example Each can choose either x i = 1 (light fishing; for example, use one boat),

More information

preferences of the individual players over these possible outcomes, typically measured by a utility or payoff function.

preferences of the individual players over these possible outcomes, typically measured by a utility or payoff function. Leigh Tesfatsion 26 January 2009 Game Theory: Basic Concepts and Terminology A GAME consists of: a collection of decision-makers, called players; the possible information states of each player at each

More information

Macroeconomics of Financial Markets

Macroeconomics of Financial Markets ECON 712, Fall 2017 Bubbles Guillermo Ordoñez University of Pennsylvania and NBER September 30, 2017 Beauty Contests Professional investment may be likened to those newspaper competitions in which the

More information

TPPE24 Ekonomisk Analys:

TPPE24 Ekonomisk Analys: TPPE24 Ekonomisk Analys: Besluts- och Finansiell i Metodik Lecture 5 Game theory (Spelteori) - description of games and two-person zero-sum games 1 Contents 1. A description of the game 2. Two-person zero-sum

More information

Simon Fraser University Fall Econ 302 D200 Final Exam Solution Instructor: Songzi Du Wednesday December 16, 2015, 8:30 11:30 AM

Simon Fraser University Fall Econ 302 D200 Final Exam Solution Instructor: Songzi Du Wednesday December 16, 2015, 8:30 11:30 AM Simon Fraser University Fall 2015 Econ 302 D200 Final Exam Solution Instructor: Songzi Du Wednesday December 16, 2015, 8:30 11:30 AM NE = Nash equilibrium, SPE = subgame perfect equilibrium, PBE = perfect

More information

Now we return to simultaneous-move games. We resolve the issue of non-existence of Nash equilibrium. in pure strategies through intentional mixing.

Now we return to simultaneous-move games. We resolve the issue of non-existence of Nash equilibrium. in pure strategies through intentional mixing. Econ 221 Fall, 2018 Li, Hao UBC CHAPTER 7. SIMULTANEOUS-MOVE GAMES: MIXED STRATEGIES Now we return to simultaneous-move games. We resolve the issue of non-existence of Nash equilibrium in pure strategies

More information

Econ 323 Microeconomic Theory. Practice Exam 2 with Solutions

Econ 323 Microeconomic Theory. Practice Exam 2 with Solutions Econ 323 Microeconomic Theory Practice Exam 2 with Solutions Chapter 10, Question 1 Which of the following is not a condition for perfect competition? Firms a. take prices as given b. sell a standardized

More information

Advanced Macroeconomics I ECON 525a - Fall 2009 Yale University

Advanced Macroeconomics I ECON 525a - Fall 2009 Yale University Advanced Macroeconomics I ECON 525a - Fall 2009 Yale University Week 5 - Bubbles Introduction Why a rational representative investor model of asset prices does not generate bubbles? Martingale property:

More information

Econ 323 Microeconomic Theory. Chapter 10, Question 1

Econ 323 Microeconomic Theory. Chapter 10, Question 1 Econ 323 Microeconomic Theory Practice Exam 2 with Solutions Chapter 10, Question 1 Which of the following is not a condition for perfect competition? Firms a. take prices as given b. sell a standardized

More information

CUR 412: Game Theory and its Applications, Lecture 4

CUR 412: Game Theory and its Applications, Lecture 4 CUR 412: Game Theory and its Applications, Lecture 4 Prof. Ronaldo CARPIO March 22, 2015 Homework #1 Homework #1 will be due at the end of class today. Please check the website later today for the solutions

More information

Iterated Dominance and Nash Equilibrium

Iterated Dominance and Nash Equilibrium Chapter 11 Iterated Dominance and Nash Equilibrium In the previous chapter we examined simultaneous move games in which each player had a dominant strategy; the Prisoner s Dilemma game was one example.

More information

Game Theory. Lecture Notes By Y. Narahari. Department of Computer Science and Automation Indian Institute of Science Bangalore, India August 2012

Game Theory. Lecture Notes By Y. Narahari. Department of Computer Science and Automation Indian Institute of Science Bangalore, India August 2012 Game Theory Lecture Notes By Y. Narahari Department of Computer Science and Automation Indian Institute of Science Bangalore, India August 01 Chapter 5: Pure Strategy Nash Equilibrium Note: This is a only

More information

February 23, An Application in Industrial Organization

February 23, An Application in Industrial Organization An Application in Industrial Organization February 23, 2015 One form of collusive behavior among firms is to restrict output in order to keep the price of the product high. This is a goal of the OPEC oil

More information

CS 331: Artificial Intelligence Game Theory I. Prisoner s Dilemma

CS 331: Artificial Intelligence Game Theory I. Prisoner s Dilemma CS 331: Artificial Intelligence Game Theory I 1 Prisoner s Dilemma You and your partner have both been caught red handed near the scene of a burglary. Both of you have been brought to the police station,

More information

Game theory and applications: Lecture 1

Game theory and applications: Lecture 1 Game theory and applications: Lecture 1 Adam Szeidl September 20, 2018 Outline for today 1 Some applications of game theory 2 Games in strategic form 3 Dominance 4 Nash equilibrium 1 / 8 1. Some applications

More information

Problem 3 Solutions. l 3 r, 1

Problem 3 Solutions. l 3 r, 1 . Economic Applications of Game Theory Fall 00 TA: Youngjin Hwang Problem 3 Solutions. (a) There are three subgames: [A] the subgame starting from Player s decision node after Player s choice of P; [B]

More information

CS711 Game Theory and Mechanism Design

CS711 Game Theory and Mechanism Design CS711 Game Theory and Mechanism Design Problem Set 1 August 13, 2018 Que 1. [Easy] William and Henry are participants in a televised game show, seated in separate booths with no possibility of communicating

More information

2 Game Theory: Basic Concepts

2 Game Theory: Basic Concepts 2 Game Theory Basic Concepts High-rationality solution concepts in game theory can emerge in a world populated by low-rationality agents. Young (199) The philosophers kick up the dust and then complain

More information

Week 8: Basic concepts in game theory

Week 8: Basic concepts in game theory Week 8: Basic concepts in game theory Part 1: Examples of games We introduce here the basic objects involved in game theory. To specify a game ones gives The players. The set of all possible strategies

More information

In the Name of God. Sharif University of Technology. Graduate School of Management and Economics

In the Name of God. Sharif University of Technology. Graduate School of Management and Economics In the Name of God Sharif University of Technology Graduate School of Management and Economics Microeconomics (for MBA students) 44111 (1393-94 1 st term) - Group 2 Dr. S. Farshad Fatemi Game Theory Game:

More information

EconS 301 Intermediate Microeconomics. Review Session #13 Chapter 14: Strategy and Game Theory

EconS 301 Intermediate Microeconomics. Review Session #13 Chapter 14: Strategy and Game Theory EconS 301 Intermediate Microeconomics Review Session #13 Chapter 14: Strategy and Game Theory 1) Asahi and Kirin are the two largest sellers of beer in Japan. These two firms compete head to head in dry

More information

w E(Q w) w/100 E(Q w) w/

w E(Q w) w/100 E(Q w) w/ 14.03 Fall 2000 Problem Set 7 Solutions Theory: 1. If used cars sell for $1,000 and non-defective cars have a value of $6,000, then all cars in the used market must be defective. Hence the value of a defective

More information

During the previous lecture we began thinking about Game Theory. We were thinking in terms of two strategies, A and B.

During the previous lecture we began thinking about Game Theory. We were thinking in terms of two strategies, A and B. During the previous lecture we began thinking about Game Theory. We were thinking in terms of two strategies, A and B. One way to organize the information is to put it into a payoff matrix Payoff to A

More information

Inexperienced Investors and Bubbles

Inexperienced Investors and Bubbles Inexperienced Investors and Bubbles Robin Greenwood Harvard Business School Stefan Nagel Stanford Graduate School of Business Q-Group October 2009 Motivation Are inexperienced investors more likely than

More information

On Replicator Dynamics and Evolutionary Games

On Replicator Dynamics and Evolutionary Games Explorations On Replicator Dynamics and Evolutionary Games Joseph D. Krenicky Mathematics Faculty Mentor: Dr. Jan Rychtar Abstract We study the replicator dynamics of two player games. We summarize the

More information

Advanced Microeconomics

Advanced Microeconomics Advanced Microeconomics ECON5200 - Fall 2014 Introduction What you have done: - consumers maximize their utility subject to budget constraints and firms maximize their profits given technology and market

More information

6.1 What is a Game? 166 CHAPTER 6. GAMES

6.1 What is a Game? 166 CHAPTER 6. GAMES Chapter 6 Games In the opening chapter of the book, we emphasized that the connectedness of a complex social, natural, or technological system really means two things: first, an underlying structure of

More information

ECONS 424 STRATEGY AND GAME THEORY HANDOUT ON PERFECT BAYESIAN EQUILIBRIUM- III Semi-Separating equilibrium

ECONS 424 STRATEGY AND GAME THEORY HANDOUT ON PERFECT BAYESIAN EQUILIBRIUM- III Semi-Separating equilibrium ECONS 424 STRATEGY AND GAME THEORY HANDOUT ON PERFECT BAYESIAN EQUILIBRIUM- III Semi-Separating equilibrium Let us consider the following sequential game with incomplete information. Two players are playing

More information

Introduction to Game Theory

Introduction to Game Theory Introduction to Game Theory A. J. Ganesh Feb. 2013 1 What is a game? A game is a model of strategic interaction between agents or players. The agents might be animals competing with other animals for food

More information

Sequential-move games with Nature s moves.

Sequential-move games with Nature s moves. Econ 221 Fall, 2018 Li, Hao UBC CHAPTER 3. GAMES WITH SEQUENTIAL MOVES Game trees. Sequential-move games with finite number of decision notes. Sequential-move games with Nature s moves. 1 Strategies in

More information

ECONS 424 STRATEGY AND GAME THEORY MIDTERM EXAM #2 ANSWER KEY

ECONS 424 STRATEGY AND GAME THEORY MIDTERM EXAM #2 ANSWER KEY ECONS 44 STRATEGY AND GAE THEORY IDTER EXA # ANSWER KEY Exercise #1. Hawk-Dove game. Consider the following payoff matrix representing the Hawk-Dove game. Intuitively, Players 1 and compete for a resource,

More information

An Adaptive Learning Model in Coordination Games

An Adaptive Learning Model in Coordination Games Department of Economics An Adaptive Learning Model in Coordination Games Department of Economics Discussion Paper 13-14 Naoki Funai An Adaptive Learning Model in Coordination Games Naoki Funai June 17,

More information

Repeated Games. EC202 Lectures IX & X. Francesco Nava. January London School of Economics. Nava (LSE) EC202 Lectures IX & X Jan / 16

Repeated Games. EC202 Lectures IX & X. Francesco Nava. January London School of Economics. Nava (LSE) EC202 Lectures IX & X Jan / 16 Repeated Games EC202 Lectures IX & X Francesco Nava London School of Economics January 2011 Nava (LSE) EC202 Lectures IX & X Jan 2011 1 / 16 Summary Repeated Games: Definitions: Feasible Payoffs Minmax

More information

How Can Quantitative Behavioral Finance Uncover Trader Motivations?

How Can Quantitative Behavioral Finance Uncover Trader Motivations? How Can Quantitative Behavioral Finance Uncover Trader Motivations? Gunduz Caginalp University of Pittsburgh April 5, 2013 unduz Caginalp University of Pittsburgh () Quantitative Behavioral Finance April

More information

An introduction on game theory for wireless networking [1]

An introduction on game theory for wireless networking [1] An introduction on game theory for wireless networking [1] Ning Zhang 14 May, 2012 [1] Game Theory in Wireless Networks: A Tutorial 1 Roadmap 1 Introduction 2 Static games 3 Extensive-form games 4 Summary

More information

Agenda. Game Theory Matrix Form of a Game Dominant Strategy and Dominated Strategy Nash Equilibrium Game Trees Subgame Perfection

Agenda. Game Theory Matrix Form of a Game Dominant Strategy and Dominated Strategy Nash Equilibrium Game Trees Subgame Perfection Game Theory 1 Agenda Game Theory Matrix Form of a Game Dominant Strategy and Dominated Strategy Nash Equilibrium Game Trees Subgame Perfection 2 Game Theory Game theory is the study of a set of tools that

More information

Attracting Intra-marginal Traders across Multiple Markets

Attracting Intra-marginal Traders across Multiple Markets Attracting Intra-marginal Traders across Multiple Markets Jung-woo Sohn, Sooyeon Lee, and Tracy Mullen College of Information Sciences and Technology, The Pennsylvania State University, University Park,

More information

Long run equilibria in an asymmetric oligopoly

Long run equilibria in an asymmetric oligopoly Economic Theory 14, 705 715 (1999) Long run equilibria in an asymmetric oligopoly Yasuhito Tanaka Faculty of Law, Chuo University, 742-1, Higashinakano, Hachioji, Tokyo, 192-03, JAPAN (e-mail: yasuhito@tamacc.chuo-u.ac.jp)

More information

Introduction to Industrial Organization Professor: Caixia Shen Fall 2014 Lecture Note 5 Games and Strategy (Ch. 4)

Introduction to Industrial Organization Professor: Caixia Shen Fall 2014 Lecture Note 5 Games and Strategy (Ch. 4) Introduction to Industrial Organization Professor: Caixia Shen Fall 2014 Lecture Note 5 Games and Strategy (Ch. 4) Outline: Modeling by means of games Normal form games Dominant strategies; dominated strategies,

More information

CMPSCI 240: Reasoning about Uncertainty

CMPSCI 240: Reasoning about Uncertainty CMPSCI 240: Reasoning about Uncertainty Lecture 21: Game Theory Andrew McGregor University of Massachusetts Last Compiled: April 29, 2017 Outline 1 Game Theory 2 Example: Two-finger Morra Alice and Bob

More information

Economics 171: Final Exam

Economics 171: Final Exam Question 1: Basic Concepts (20 points) Economics 171: Final Exam 1. Is it true that every strategy is either strictly dominated or is a dominant strategy? Explain. (5) No, some strategies are neither dominated

More information

Infinitely Repeated Games

Infinitely Repeated Games February 10 Infinitely Repeated Games Recall the following theorem Theorem 72 If a game has a unique Nash equilibrium, then its finite repetition has a unique SPNE. Our intuition, however, is that long-term

More information

Six Examples of Bubbles January 30, 2015

Six Examples of Bubbles January 30, 2015 Six Examples of Bubbles January 30, 2015 Introduction Every bubble has two dimensions. First, mass psychology drives collective market participants emotions past greed to self delusion. Second, prices

More information

G5212: Game Theory. Mark Dean. Spring 2017

G5212: Game Theory. Mark Dean. Spring 2017 G5212: Game Theory Mark Dean Spring 2017 Bargaining We will now apply the concept of SPNE to bargaining A bit of background Bargaining is hugely interesting but complicated to model It turns out that the

More information

Common Knowledge AND Global Games

Common Knowledge AND Global Games Common Knowledge AND Global Games 1 This talk combines common knowledge with global games another advanced branch of game theory See Stephen Morris s work 2 Today we ll go back to a puzzle that arose during

More information

ANASH EQUILIBRIUM of a strategic game is an action profile in which every. Strategy Equilibrium

ANASH EQUILIBRIUM of a strategic game is an action profile in which every. Strategy Equilibrium Draft chapter from An introduction to game theory by Martin J. Osborne. Version: 2002/7/23. Martin.Osborne@utoronto.ca http://www.economics.utoronto.ca/osborne Copyright 1995 2002 by Martin J. Osborne.

More information

Duopoly models Multistage games with observed actions Subgame perfect equilibrium Extensive form of a game Two-stage prisoner s dilemma

Duopoly models Multistage games with observed actions Subgame perfect equilibrium Extensive form of a game Two-stage prisoner s dilemma Recap Last class (September 20, 2016) Duopoly models Multistage games with observed actions Subgame perfect equilibrium Extensive form of a game Two-stage prisoner s dilemma Today (October 13, 2016) Finitely

More information

ECE 586BH: Problem Set 5: Problems and Solutions Multistage games, including repeated games, with observed moves

ECE 586BH: Problem Set 5: Problems and Solutions Multistage games, including repeated games, with observed moves University of Illinois Spring 01 ECE 586BH: Problem Set 5: Problems and Solutions Multistage games, including repeated games, with observed moves Due: Reading: Thursday, April 11 at beginning of class

More information

Economics 209A Theory and Application of Non-Cooperative Games (Fall 2013) Repeated games OR 8 and 9, and FT 5

Economics 209A Theory and Application of Non-Cooperative Games (Fall 2013) Repeated games OR 8 and 9, and FT 5 Economics 209A Theory and Application of Non-Cooperative Games (Fall 2013) Repeated games OR 8 and 9, and FT 5 The basic idea prisoner s dilemma The prisoner s dilemma game with one-shot payoffs 2 2 0

More information

Outline for today. Stat155 Game Theory Lecture 19: Price of anarchy. Cooperative games. Price of anarchy. Price of anarchy

Outline for today. Stat155 Game Theory Lecture 19: Price of anarchy. Cooperative games. Price of anarchy. Price of anarchy Outline for today Stat155 Game Theory Lecture 19:.. Peter Bartlett Recall: Linear and affine latencies Classes of latencies Pigou networks Transferable versus nontransferable utility November 1, 2016 1

More information

Replicator Dynamics 1

Replicator Dynamics 1 Replicator Dynamics 1 Nash makes sense (arguably) if -Uber-rational -Calculating 2 Such as Auctions 3 Or Oligopolies Image courtesy of afagen on Flickr. CC BY NC-SA Image courtesy of longislandwins on

More information

Financial Bubbles: Excess Cash, Momentum, and Incomplete Information

Financial Bubbles: Excess Cash, Momentum, and Incomplete Information The Journal of Psychology and Financial Markets Copyright 2001 by 2001, Vol. 2, No. 2, 80 99 The Institute of Psychology and Markets Financial Bubbles: Excess Cash, Momentum, and Incomplete Information

More information

Oligopoly Games and Voting Games. Cournot s Model of Quantity Competition:

Oligopoly Games and Voting Games. Cournot s Model of Quantity Competition: Oligopoly Games and Voting Games Cournot s Model of Quantity Competition: Supposetherearetwofirms, producing an identical good. (In his 1838 book, Cournot thought of firms filling bottles with mineral

More information

Agents Behavior in Market Bubbles: Herding and Information Effects

Agents Behavior in Market Bubbles: Herding and Information Effects Economics World, Jan.-Feb. 2017, Vol. 5, No. 1, 44-51 doi: 10.17265/2328-7144/2017.01.005 D DAVID PUBLISHING Agents Behavior in Market Bubbles: Herding and Information Effects Pablo Marcos Prieto, Javier

More information

HE+ Economics Nash Equilibrium

HE+ Economics Nash Equilibrium HE+ Economics Nash Equilibrium Nash equilibrium Nash equilibrium is a fundamental concept in game theory, the study of interdependent decision making (i.e. making decisions where your decision affects

More information

I A I N S T I T U T E O F T E C H N O L O G Y C A LI F O R N

I A I N S T I T U T E O F T E C H N O L O G Y C A LI F O R N DIVISION OF THE HUMANITIES AND SOCIAL SCIENCES CALIFORNIA INSTITUTE OF TECHNOLOGY PASADENA, CALIFORNIA 91125 ASSET BUBBLES AND RATIONALITY: ADDITIONAL EVIDENCE FROM CAPITAL GAINS TAX EXPERIMENTS Vivian

More information

Spatial competitive games with disingenuously delayed positions

Spatial competitive games with disingenuously delayed positions InTechOpen Book Chapter Template Spatial competitive games with disingenuously delayed positions Abstract Marzieh Soltanolkottabi, David Ben-Arieh, John (C-W) Wu Department of Industrial and Manufacturing

More information

A brief introduction to evolutionary game theory

A brief introduction to evolutionary game theory A brief introduction to evolutionary game theory Thomas Brihaye UMONS 27 October 2015 Outline 1 An example, three points of view 2 A brief review of strategic games Nash equilibrium et al Symmetric two-player

More information

Warm Up Finitely Repeated Games Infinitely Repeated Games Bayesian Games. Repeated Games

Warm Up Finitely Repeated Games Infinitely Repeated Games Bayesian Games. Repeated Games Repeated Games Warm up: bargaining Suppose you and your Qatz.com partner have a falling-out. You agree set up two meetings to negotiate a way to split the value of your assets, which amount to $1 million

More information

Fundamentals of Investing for Retirement Income. Accounting for Inflation in Retirement Planning

Fundamentals of Investing for Retirement Income. Accounting for Inflation in Retirement Planning Fundamentals of Investing for Retirement Income Accounting for Inflation in Retirement Planning Mike Miles Founder and Principal Advisor, Variplan, LLC Certified Financial Planner Registered Investment

More information

Thursday, March 3

Thursday, March 3 5.53 Thursday, March 3 -person -sum (or constant sum) game theory -dimensional multi-dimensional Comments on first midterm: practice test will be on line coverage: every lecture prior to game theory quiz

More information

January 26,

January 26, January 26, 2015 Exercise 9 7.c.1, 7.d.1, 7.d.2, 8.b.1, 8.b.2, 8.b.3, 8.b.4,8.b.5, 8.d.1, 8.d.2 Example 10 There are two divisions of a firm (1 and 2) that would benefit from a research project conducted

More information

In reality; some cases of prisoner s dilemma end in cooperation. Game Theory Dr. F. Fatemi Page 219

In reality; some cases of prisoner s dilemma end in cooperation. Game Theory Dr. F. Fatemi Page 219 Repeated Games Basic lesson of prisoner s dilemma: In one-shot interaction, individual s have incentive to behave opportunistically Leads to socially inefficient outcomes In reality; some cases of prisoner

More information

Game Theory. Important Instructions

Game Theory. Important Instructions Prof. Dr. Anke Gerber Game Theory 2. Exam Summer Term 2012 Important Instructions 1. There are 90 points on this 90 minutes exam. 2. You are not allowed to use any material (books, lecture notes etc.).

More information

Food, stormy 300 D. Constant Expected Consumption Line

Food, stormy 300 D. Constant Expected Consumption Line FINAL (CHAPTERS 11 13) ECO 61 FALL 2008 UDAYAN ROY Each correct answer is worth 1 point, unless otherwise indicated. The maximum score is 30 points. Do not look at anyone else s answers and do not let

More information

Game Theory. Lecture Notes By Y. Narahari. Department of Computer Science and Automation Indian Institute of Science Bangalore, India February 2008

Game Theory. Lecture Notes By Y. Narahari. Department of Computer Science and Automation Indian Institute of Science Bangalore, India February 2008 Game Theory Lecture Notes By Y. Narahari Department of Computer Science and Automation Indian Institute of Science Bangalore, India February 008 Chapter 3: Strategic Form Games Note: This is a only a draft

More information

Asset Allocation and Fund Performance of U.S. Defined Benefit Pension Plans ( )

Asset Allocation and Fund Performance of U.S. Defined Benefit Pension Plans ( ) Asset Allocation and Fund Performance of U.S. Defined Benefit Pension Plans (1998-2011) Alexander D. Beath, PhD Senior Research Analyst CEM Benchmarking About CEM Benchmarking Client base of over 500 large

More information

Agent-Based Simulation of N-Person Games with Crossing Payoff Functions

Agent-Based Simulation of N-Person Games with Crossing Payoff Functions Agent-Based Simulation of N-Person Games with Crossing Payoff Functions Miklos N. Szilagyi Iren Somogyi Department of Electrical and Computer Engineering, University of Arizona, Tucson, AZ 85721 We report

More information

Principles of Portfolio Construction

Principles of Portfolio Construction Principles of Portfolio Construction Salient Quantitative Research, February 2013 Today s Topics 1. Viewing portfolios in terms of risk 1. The language of risk 2. Calculating an allocation s risk profile

More information

Do As I Say Not as I Do: Asset Markets with Intergenerational Advice

Do As I Say Not as I Do: Asset Markets with Intergenerational Advice Do As I Say Not as I Do: Asset Markets with Intergenerational Advice Jonathan E. Alevy* Department of Resource Economics University of Nevada Reno Michael K. Price Department of Resource Economics University

More information

Mind Matters. Forever blowing bubbles: moral hazard and melt-up

Mind Matters. Forever blowing bubbles: moral hazard and melt-up World Global Strategy Forever blowing bubbles: moral hazard and melt-up James Montier (44) 20 7762 5872 james.montier@sgcib.com I As the US market is now back at fair value, I ve been pondering what could

More information

Games with Private Information 資訊不透明賽局

Games with Private Information 資訊不透明賽局 Games with Private Information 資訊不透明賽局 Joseph Tao-yi Wang 00/0/5 (Lecture 9, Micro Theory I-) Market Entry Game with Private Information (-,4) (-,) BE when p < /: (,, ) (-,4) (-,) BE when p < /: (,, )

More information

Using Market Randomness for an Investing Advantage A White Paper on Active Trading vs. Passive Investing

Using Market Randomness for an Investing Advantage A White Paper on Active Trading vs. Passive Investing Using Market Randomness for an Investing Advantage A White Paper on Active Trading vs. Passive Investing Executive Summary Despite the financial industry advising investors for decades to use a buy-and-hold

More information

Econ 618: Topic 11 Introduction to Coalitional Games

Econ 618: Topic 11 Introduction to Coalitional Games Econ 618: Topic 11 Introduction to Coalitional Games Sunanda Roy 1 Coalitional games with transferable payoffs, the Core Consider a game with a finite set of players. A coalition is a nonempty subset of

More information

CUR 412: Game Theory and its Applications, Lecture 12

CUR 412: Game Theory and its Applications, Lecture 12 CUR 412: Game Theory and its Applications, Lecture 12 Prof. Ronaldo CARPIO May 24, 2016 Announcements Homework #4 is due next week. Review of Last Lecture In extensive games with imperfect information,

More information

Revenue Equivalence and Mechanism Design

Revenue Equivalence and Mechanism Design Equivalence and Design Daniel R. 1 1 Department of Economics University of Maryland, College Park. September 2017 / Econ415 IPV, Total Surplus Background the mechanism designer The fact that there are

More information