7. Solving for dominant strategies and the Nash equilibrium Suppose Ethan and Cadence are playing a game that requires both to simultaneously choose action: Up or Down. The payoff matrix that follows shows the earnings of each person as a function of both of their choices. For example, the upper-right cell shows that if Ethan chooses and Cadence chooses Down, Ethan will receive a payoff of 4 and Cadence will receive a payoff Ethan Up Down Cadence Up Down 6,5 4,4 5,3 7,2 In this game, the only dominant strategy is for to choose The outcome reflecting the unique Nash equilibrium in this game is as follows: Ethan chooses and Cadence chooses

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7. Solving for dominant strategies and the Nash equilibrium
Suppose Ethan and Cadence are playing a game that requires both to simultaneously choose ar
action: Up or Down. The payoff matrix that follows shows the earnings of each person as a
function of both of their choices. For example, the upper-right cell shows that if Ethan chooses
and Cadence chooses Down, Ethan will receive a payoff of 4 and Cadence will receive a payoff o
Ethan
Cadence
Up
Up 6,5
Down 5,3
Down
4,4
7,2
In this game, the only dominant strategy is for
to choose
The outcome reflecting the unique Nash equilibrium in this game is as follows: Ethan
chooses
and Cadence chooses
Transcribed Image Text:7. Solving for dominant strategies and the Nash equilibrium Suppose Ethan and Cadence are playing a game that requires both to simultaneously choose ar action: Up or Down. The payoff matrix that follows shows the earnings of each person as a function of both of their choices. For example, the upper-right cell shows that if Ethan chooses and Cadence chooses Down, Ethan will receive a payoff of 4 and Cadence will receive a payoff o Ethan Cadence Up Up 6,5 Down 5,3 Down 4,4 7,2 In this game, the only dominant strategy is for to choose The outcome reflecting the unique Nash equilibrium in this game is as follows: Ethan chooses and Cadence chooses
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