D.7 Mixed strategies | Game Theory – Microeconomics


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This video shows how mixed strategies work. By using mixed strategies, we will be able to understand how to solve the game known as battle of the sexes.

Related videos:
-Battle of the sexes:
-Nash equilibrium:

Related articles:
-Nash equilibrium:
-Battle of the sexes:

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  1. i can't understand if you need to multiply expected payoff by probability in man's shopping, then how comes 0 * r-1 equals to r*1 and not 0

  2. you made a huge mistake. The expected payoff of choosing boxing for man is 2q+(1-q)0=2q, that of choosing shopping is q(0)+(1-q)1=1-q So, q=1/3 and r=2/3. Since if a man already chooses the boxing his payoff depends on the probability of woman's choice.


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