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The Prisoners Dilemma

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Title: The Prisoners Dilemma


1
The Prisoners Dilemma
  • Two men are collectively charged with a crime and
    held in separate cells. They have no means of
    communicating with each other or making any kind
    of agreement. The two men are told the following
  • If one of the confesses to the crime and the
    other does not, the confessor will be freed, and
    the other jailed for three years.
  • If both confess to the crime, then each will be
    jailed for three years.
  • Both prisoners know that if neither confesses,
    then they will each be jailed for one year.

2
The Prisoners Dilemma
D,C gti C,C gti D,D gti C,D
C,D gtj C,C gtj D,D gtj D,C
3
Axelrods Tournament
  • ALL-D always defect
  • RANDOM
  • TIT-FOR-TAT first cooperate, then copy
    opponents behaviour
  • TESTER first defect, on defect switch to
    TIT-FOR-TAT, otherwise twice cooperate, one
    defect
  • JOSS TIT-FOR-TAT with 10 more defects

4
The Stag Hunt
  • You and a friend decide it would be a great joke
    to show up on the last day of school with some
    ridiculous haircut. Egged on by your clique, you
    both swear youll get the haircut.
  • A night of indecision follows. As you anticipate
    your parents and teachers reactions you start
    wondering if your friend is really going to go
    through with the plain.

5
The Stag Hunt
  • Not that you do not want the plan to succeed the
    best possible outcome would be for both of you to
    get the haircut.
  • The trouble is, it would be awful to be the only
    one to show up with the haircut. That would be
    the worst possible outcome.
  • Youre not above enjoying your friends
    embarrassment. If you didnt get the haircut, but
    the friend did, and looked like a real jerk, that
    would be almost as good as if you both got the
    haircut.

6
The Stag Hunt
C,C gti D,C gti D,D gti D,C
7
The Game of Chicken
D,C gti C,C gti C,D gti D,D
8
Exercise 6.2
9
Exercise 6.2 (cont.)
  • For each of the scenarios
  • Informally analyze the scenarios
  • Classify the preferences
  • What strategies are strongly or weakly dominated
  • Identify the Nash equilibria
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