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Chapter 13 Slide 7Gaming and Strategic Decisions  Noncooperative versus Cooperative Games  “The strategy design is based on understanding your opponent’s point of view, and assuming

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Chapter 13

Game Theory

and Competitive

Strategy

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Gaming and Strategic Decisions

“If I believe that my competitors are

rational and act to maximize their own profits, how should I take their behavior into account when making my own

profit-maximizing decisions?”

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Chapter 13 Slide 5

Gaming and Strategic Decisions

 Noncooperative versus Cooperative

by two firms (i.e Microsoft and Apple)

 Binding contracts are possible

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Gaming and Strategic Decisions

 Noncooperative versus Cooperative Games

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Chapter 13 Slide 7

Gaming and Strategic Decisions

 Noncooperative versus Cooperative

Games

“The strategy design is based on

understanding your opponent’s point of view, and (assuming you opponent is rational) deducing how he or she is likely to respond to your actions”

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A & B sell competing products

They are deciding whether to undertake

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Payoff Matrix for Advertising Game

Firm A

Advertise

Don’t Advertise

Advertise

Don’t Advertise

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Don’t Advertise

 Equilibrium in dominant

strategy

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Dominant Strategies

 Game Without Dominant Strategy

 The optimal decision of a player without a dominant strategy will depend on what the other player does

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Don’t Advertise

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The Nash Equilibrium Revisited

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Chapter 13 Slide

17

 Examples With A Nash Equilibrium

 Two cereal companies

 Market for one producer of crispy cereal

 Market for one producer of sweet cereal

 Each firm only has the resources to introduce one cereal

 Noncooperative

The Nash Equilibrium Revisited

Product Choice Problem

Product Choice Problem

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Product Choice Problem

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The Nash Equilibrium Revisited

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Don’t invest

Invest

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Firm 1 might

play don’t invest

 Minimize losses to 10

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Chapter 13 Slide

25

 If both are rational and informed

 Both firms invest

 Nash equilibrium

The Nash Equilibrium Revisited

Maximin Strategy

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Firm 2’s maximin strategy is to invest.

If 1 knows 2 is using a maximin

The Nash Equilibrium Revisited

Maximin Strategy

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Prisoner B

-2, -2 -10, -1

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Prisoner B

-5, -5 -1, -10

-2, -2 -10, -1

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 With each repetition of the Prisoners’

Dilemma, firms can develop reputations about their behavior and study the

behavior of their competitors.

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Repeated Games

 Conclusion:

 With repeated game

The Prisoners’ Dilemma can have a cooperative outcome with tit-for-tat strategy

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Sequential Games

 Players move in turn

 Players must think through the possible actions and rational reactions of each player

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 Scenario

 Two new (sweet, crispy) cereals

 Successful only if each firm produces one cereal

 Sweet will sell better

 Both still profitable with only one producer

Sequential Games

The Extensive Form of a Game

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Modified Product Choice Problem

independently, simultaneously, and without

knowledge of the other’s

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 What will be the outcome of this game?

Modified Product Choice Problem

The Extensive Form of a Game

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Sequential Games

 The Extensive Form of a Game

 Using a decision tree

Work backward from the best outcome for Firm 1

The Extensive Form of a Game

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-5, -5

10, 20

20, 10 -5, -5

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Sequential Games

 The Advantage of Moving First

 In this product-choice game, there is a clear advantage to moving first

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 How To Make the First Move

 Demonstrate Commitment

Firm 1 must constrain his behavior to the

extent Firm 2 is convinced that he is

committed

Threats, Commitments, and Credibility

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credible in the eyes of the competitors.

Threats, Commitments, and Credibility

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Sequential game with RCM as the leader

FOE has no power to threaten to build big

Threats, Commitments, and Credibility

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Chapter 13 Slide

49

Production Choice Problem

Far Out Engines

Small cars Big cars

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Far Out Engines

Small cars Big cars

Small engines

Big engines

Race Car Motors

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 Questions

1) What is the risk of this strategy?

2) How could irrational behavior give

FOE some power to control output?

Modified Production Choice Problem

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 How did Wal-Mart gain monopoly power?

 Preemptive game with Nash equilibrium

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The Discount Store Preemption Game

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Entry Deterrence

 To deter entry, the incumbent firm must convince any potential competitor that entry will be unprofitable.

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Entry Deterrence

 Question

How could I keep X out?

Is the threat credible?

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Chapter 13 Slide

59

Entry Deterrence

How could I keep X out?

1) Make an investment before entry

(irrevocable commitment) 2) Irrational behavior

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Development of a New Aircraft

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Chapter 13 Slide

67

Bargaining Strategy

 Alternative outcomes are possible if

firms or individuals can make promises that can be enforced.

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Bargaining Strategy

 Consider:

 Two firms introducing one of two complementary goods

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Bargaining Strategy

Firm 1

Produce A Produce B Produce A

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Firm 2

40, 40

20, 10

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Bargaining Strategy

 Linking the Bargain Problem

Firm 1 announces it will join the consortium

only if Firm 2 agrees to produce A and Firm

1 will produce B.

Firm 1’s profit increases from 50 to 60

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 A game is cooperative if the players can communicate and arrange binding

contracts; otherwise it is noncooperative.

 A Nash equilibrium is a set of strategies such that all players are doing their

best, given the strategies of the other

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Chapter 13 Slide

77

Summary

 Some games have no Nash equilibrium

in pure strategies, but have one or more equilibria in mixed strategies.

 Strategies that are not optimal for a

one-shot game may be optimal for a repeated game.

 In a sequential game, the players move

in turn.

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 An empty threat is a threat that one

would have no incentive to carry out.

 To deter entry, an incumbent firm must convince any potential competitor that entry will be unprofitable.

 Bargaining situations are examples of cooperative games.

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End of Chapter 13

Game Theory

and Competitive

Strategy

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