The simultaneous-move game (below) is played twice, with the outcome of the first stage observed before the
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The simultaneous-move game (below) is played twice, with the outcome of the first stage observed before the second stage begins.
There is no discounting. Can the payoff (4,4) be achieved in the first stage in a pure-strategy subgame-perfect Nash equilibrium? If so, give strategies that do so. If not, prove why not.
L | C | |
T | 3,1 | 1,0 |
M | 2,0 | 5,1 |
B | 1,2 | 4,4 |
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