Exam 13: Game Theory and Competitive Strategy

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A maximin strategy

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There are two independent dealers for Sporto automobiles in a large city. The dealers decide to run a cooperative advertising campaign in which both dealers are listed in local newspapers ads, and they can purchase larger ads that are more likely to attract attention and generate more auto sales if the dealers commit more funds to the joint advertising budget. Is this an example of a cooperative constant-sum game?

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Relative to a simultaneous-move situation, the loss to firm C from having to move second in the game in Scenario 13.14, would be

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A strategy A is "dominant" for a player X if

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It can be rational to play tit-for-tat in a repeated Prisoners' Dilemma game

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Two firms in a local market compete in the manufacture of cyberwidgets. Each firm must decide if they will engage in product research to innovate their version of the cyberwidget. The pay-offs of each firm's strategy is a function of the strategy of their competitor as well. The pay-off matrix is presented below. Two firms in a local market compete in the manufacture of cyberwidgets. Each firm must decide if they will engage in product research to innovate their version of the cyberwidget. The pay-offs of each firm's strategy is a function of the strategy of their competitor as well. The pay-off matrix is presented below.    Firm #2 chooses to innovate with probability 20/21. If Firm #1 does the same, what is the expected pay-off? Is this a Mixed Strategy Nash Equilibrium? Suppose, instead, that firm #2 innovates with probability 2/3. Should player #1 always innovate? Firm #2 chooses to innovate with probability 20/21. If Firm #1 does the same, what is the expected pay-off? Is this a Mixed Strategy Nash Equilibrium? Suppose, instead, that firm #2 innovates with probability 2/3. Should player #1 always innovate?

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When cost and demand are stable over time in an industry, repetition of Prisoners' Dilemma situations

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Which of the following are examples of cooperative games?

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Scenario 13.14 Consider the game below: Scenario 13.14 Consider the game below:   -The game in Scenario 13.14 -The game in Scenario 13.14

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Scenario 13.15 Consider the pricing game below: Scenario 13.15 Consider the pricing game below:   -Refer to Scenario 13.15. If the firms price simultaneously, equilibrium would be -Refer to Scenario 13.15. If the firms price simultaneously, equilibrium would be

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Scenario 13.17 Consider the entry-deterrence game below. The potential entrant would have to spend some amount in sunk costs to enter the market. Scenario 13.17 Consider the entry-deterrence game below. The potential entrant would have to spend some amount in sunk costs to enter the market.   -If the game in Scenario 13.17 were to be infinitely repeated, waging a price war might be a rational strategy -If the game in Scenario 13.17 were to be infinitely repeated, waging a price war might be a rational strategy

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A situation in which a bidder over-values an auction item and is worse off because their bid is too high is known as the:

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Tony and Larry are managers of baseball teams that currently playing a game. It's late in the ballgame and Tony's team is currently winning and in the field. Tony's strategies are to bring in a right handed pitcher (RHP) or to bring in a left handed pitcher (LHP). Larry's strategies are to bring in a right handed pinch hitter (RPH) or to bring in a left handed pinch hitter (LPH). The pay-off matrix is in terms of winning (W) or losing (L) the game. Does either player have a dominant strategy? Does the game have a Nash equilibrium? What is the maximin strategy of each player in the game? Tony and Larry are managers of baseball teams that currently playing a game. It's late in the ballgame and Tony's team is currently winning and in the field. Tony's strategies are to bring in a right handed pitcher (RHP) or to bring in a left handed pitcher (LHP). Larry's strategies are to bring in a right handed pinch hitter (RPH) or to bring in a left handed pinch hitter (LPH). The pay-off matrix is in terms of winning (W) or losing (L) the game. Does either player have a dominant strategy? Does the game have a Nash equilibrium? What is the maximin strategy of each player in the game?

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Scenario 13.3 Consider the following game: Scenario 13.3 Consider the following game:   -In the game in Scenario 13.3, the equilibrium outcome: -In the game in Scenario 13.3, the equilibrium outcome:

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Which of the following situations is likely to generate noncooperative behavior in repeated games?

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Relative to a simultaneous-move situation, the gain to firm R from being able to move first in the game in Scenario 13.14, would be

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If Simple were able to move first in a sequential version of the game in Scenario 13.15, the equilibrium would be

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The Matching Pennies game is an example of a:

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If Boring were able to move first in a sequential version of the game in Scenario 13.15, the equilibrium would be

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Which of the below outcomes is the result of a Nash equilibrium in pure strategies for the game in Scenario 13.10?

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