Economics
(Replaced content with "Category:Chicken")
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{{Template:Game Theory}}A '''chicken game''' is a [[game theory]] set up that typically decribes two players heading toward each other. If the players continue on the same path, they bump into each other; if one swerves out of the way and other doesn't, the swerver "loses" and is labeled the chicken, while the second, implicitly braver player, wins.
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The payoff matrix is as follows:
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:{| border="1" cellpadding="4" cellspacing="0"
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|-
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|
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! Swerve
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! Continue Straight
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|-
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! Swerve
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| 0, 0
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| -1, +1
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|-
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! Continue Straight
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| +1, -1
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| -2, -2
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|}
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(This set up implies two players are merely ''walking'' towards each other; if they were, say, driving, the Continue Straight/Continue Straight choice would constitute a much higher negative payoff. While these differences in payoffs matter for calculating [[mixed strategy Nash equilibrium]], only order matters for regular [[Nash equilibrium]])
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==Analysis==
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The NE in this scenario are Continue Straight/Swerve and Swerve/Continue Straight.
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==See Also==
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*[[Hawk-Dove game]], a more general case of the chicken game.
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* a [http://economics-games.com/team-effort n-player chicken game] (free online classroom game)
 
[[Category:Chicken]]
 
[[Category:Chicken]]

Revision as of 06:15, 16 August 2021


Game Theory Series
Definitions

Normal form gameExtensive form gameCooperative game


Equilibrium Concepts
Nash equilibriumSubgame perfect Nash equilibriumBackwards induction


Games
Prisoner's dilemmaChicken gameHawk-Dove gameUltimatum gameCoordination gameDictator game

A chicken game is a game theory set up that typically decribes two players heading toward each other. If the players continue on the same path, they bump into each other; if one swerves out of the way and other doesn't, the swerver "loses" and is labeled the chicken, while the second, implicitly braver player, wins.

The payoff matrix is as follows:

Swerve Continue Straight
Swerve 0, 0 -1, +1
Continue Straight +1, -1 -2, -2

(This set up implies two players are merely walking towards each other; if they were, say, driving, the Continue Straight/Continue Straight choice would constitute a much higher negative payoff. While these differences in payoffs matter for calculating mixed strategy Nash equilibrium, only order matters for regular Nash equilibrium)

Analysis

The NE in this scenario are Continue Straight/Swerve and Swerve/Continue Straight.

See Also