GTO-2-02: MixedNash
This video from Game Theory Online (www.game-theory-class.org) introduces the concept of mixed strategies and extends the definition of Nash equilibrium to such strategies. It features Kevin Leyton-Brown (UBC).
This video from Game Theory Online (www.game-theory-class.org) introduces the concept of mixed strategies and extends the definition of Nash equilibrium to such strategies. It features Kevin Leyton-Brown (UBC).
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Wouldn't there be infinite mixed strategy Nash equilibrium for the driving game? Can't your argument hold true for 70%-30%? Edit: Never mind, I figured it out. If player B knows player A is going 70%-30%, then his best response would be to go 100%-0%, then player A's best response would then to also go 100%-0%, and Nash equilibrium is reached.