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I'm missing the mixed strategy equilibria.
Ultimately, the researchers recommend a mixed strategy.
Maybe there's going to be a mixed strategy Nash Equilibrium.
So let's talk about the payoffs from a mixed strategy.
What's the mixed strategy equiliibrium in this game?
So the expected payoff of the mixed strategy P, let's be consistent and call it Pi, the mixed strategy Pi is what?
Because if we had to check for mixed strategy deviations one by one, we'd be here all night, because there's an infinite number of possible mixed-strategy deviations.
There is a mixed strategy, there is a symmetric mixed strategy Nash Equilibrium in the game and we could go through and work it out.
Then we get a mixed strategy Nash equilibrium solution.
We shall prove the existence of an optimal mixed strategy.
Because the mixed strategy deviations must yield payoffs that lie among the pure strategy deviations.
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