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Outline What is Industrial Economics? Game Theory and Market Power Industrial Economics Main questions in Industrial Economics Introduction to Game Theory A Taxonomy of Market Structures What is Industrial Economics? Perfect Competition Many firms Free entry Homogeneous product The study of the operation and performance of No strategic interaction imperfectly competitive markets and the behaviour of Monopolistic Oligopoly firms in these markets Competition Few firms Many firms Restricted entry Free entry Homogeneous or differentiated Differentiated product product What happens when perfect competition does not hold No strategic interaction Strategic interaction Monopoly 1 firm No free entry Homogeneous product No strategic interaction Examples of Market Structures Perfect Competition Main Questions of Industrial Economics Particular types of grains Particular types of milk 1) Is there Market Power? Monopolistic Oligopoly Competition Crude Oil (OPEC) 2) How is Market Power acquired & maintained? Restaurants Cars Novels Breakfast Cereal 3) What are the implications of Market Power? Cheese Sports shoes Wine Computer Operating Systems 4) Is there a role for public policy regarding Market Monopoly Power? Water supply Cable TV (per area) 1 Game Theory Game theory: Strategic Behaviour: Consider 2 firms, A and B. How to make decisions when there is strategic A’s optimal strategy is affected by B’s optimal strategy, interaction and A takes this into account. B’s optimal strategy is affected by A’s optimal strategy, and B takes this into account. Game Theory Game Theory Strategic Behavior: Consider 2 firms, A and B. A’s optimal strategy is affected by B’s optimal strategy, and A takes this into Definition 1: A Game account. A game consists of: B’s optimal strategy is affected by A’s optimal strategy, and B takes this into account. 1) A set of players (assumed finite and countable). Furthermore: A’s optimal strategy takes into account the fact that B’s optimal strategy takes 2) A set of strategies for each player. into account A’s optimal strategy. B’s optimal strategy takes into account the fact that A’s optimal strategy takes 3) A pay-off function for each player. into account B’s optimal strategy. And so on successively… Definition 2: Nash Equilibrium This creates an infinite loop. How do we break out of this problem? A set of strategies, one for each player, such that GIVEN the John Nash’s insight… strategies of rivals no player can raise its payoff by deviating to another strategy. Simultaneous Choice Games Types of games A Cooperative Game P2 Possible Payoffs: Simultaneous Choice Games Confess Quiet Jail: -1 Confess (-1,-1) (-2,+1) Free: 0 P1 Jail+Fine: -2 Sequential Move Games Free+Compensation: +1 Quiet (+1,-2) (0,0) Strategies: Repeated Games Confess Payoffs: (P1, P2) Keep quiet Dynamic Games Nash-Equilibrium: Players: (Quiet, Quiet) Cooperative Outcome: P1, P2 (Quiet, Quiet) 2 Simultaneous Choice Games Example: Duopoly Sequential Move Games (Same Structure as the Prisoner’s Dilemma) Firm 2 P1 Competitive Monopoly Price Price enter not enter Competitive (0, 0) (+4,-1) Firm 1 Price Π=0 Monopoly (-1,+4) (2, 2) P2 Π1=50 Price 2 fight accept Payoffs: (Firm 1, Firm 2) Π=-10 Π=10 1 Π1=20 Nash-Equilibrium: Π2=-10 2 (Competitive Price, Competitive Price) Incentives to defect Nash-Equilibria: (Fight, Not Enter), (Accept, Enter) Cooperative Outcome: (MonopolyPrice, MonopolyPrice) SubgamePerfectNash-Equilibrium: Build normal form Sequential Move Games Sequential Move Games The importance of the sequence of moves Stage Games P2 fight accept Stage 1: Stage 2: Players choose Players choose P1 P1 long-run variable short-run variable enter not enter enter not enter Π1=-10 Π1=0 Π1=10 Π1=0 Π2=-10 Π2=50 Π2=20 Π2=50 Build normal form Repeated Games RepeatedPrisoner’s Dilemma Firm 2 Competitive Monopoly Price Price Competitive (0, 0) (+4,-1) Firm 1 Price Monopoly (-1,+4) (2, 2) Price Payoffs: (Firm 1, Firm 2) Nash-Equilibrium: (Competitive Price, Competitive Price) Cooperative Outcome: (MonopolyPrice, MonopolyPrice) 3 Repeated Games: Game Theory Exercise Sustaining Collusion/Cooperation The Centipede Game Trigger Strategies: Play the cooperative strategy, as long as all other players play 100 cooperatively (cooperative phase). Otherwise, play the competitive strategy for P1 P2 P1 … P2 P1 P2 the following T periods (punishment phase). 100 Folk Theorem: If players are sufficiently patient (i.e., their discount rate is 2 1 4 95 98 97 sufficiently low), any combination of payoffs can be sustained as an 0 3 2 * 97 96 101 equilibrium , so long as players use trigger strategies. Π1 * The equilibrium referred to here is a ‘Subgame Perfect Nash Equilibrium’ Π2 Suggested Reading Cabral (2000). Introduction to Industrial Organization, MIT Press. Ch 1, 3, 4. Tirole (1988). The Theory of Industrial Organization, MIT Press. Introduction and Appendix (Game Theory) Gibbons. A Primer in Game Theory. Reviews of I.O. – Schmalensee, R. Industrial organization. In New Palgrave Dictionary of Economics – Schmalensee, R. Industrial organization: An overview. Economic Journal 98, 643-681 4
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