<p>We can consider only finite games if it makes a difference, but are there nash equilibria that can't be characterized as mixed equilibria?</p>

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2018-03-09T20:00:05.563Z
I find this question either unclear or trivial. Please include your exact definitions.
Giskard
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2018-03-14T23:48:43.487Z
The example that immediately comes to mind is prisoner's dilemma: the Nash equilibrium is for both players to pick "betray".
alexgbelov
<game-theory><nash-equilibrium>
Are there Nash Equilibria that aren't mixed strategies?
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# Are there Nash Equilibria that aren't mixed strategies?

(Asked by: username_0 on 2018-03-09)

We can consider only finite games if it makes a difference, but are there nash equilibria that can't be characterized as mixed equilibria?

**Tags:** game-theory, nash-equilibrium
> **Comments:**
> **username_1**: I find this question either unclear or trivial. Please include your exact definitions.  
> **username_2**: The example that immediately comes to mind is prisoner's dilemma: the Nash equilibrium is for both players to pick "betray".  

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