More on Nash equilibrium | Game theory and Nash equilibrium | Microeconomics | Khan Academy
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- Опубліковано 26 січ 2012
- Looking more closely at the definition of Nash Equilibrium
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The best explanation i have ever heard about the the Nash Equilibrium, Thank you.
yayyy I understood just now! the yale video didn't help but you always did. Thanks Salman for always helping me from high school to college!
the best explanation on this topic! thank you
Thank you so much for making this video!
solved the question and this really helps to find the Nash Eqbm quickly!
Thank you so much, sir! Huge Respect!
Khan you are a real hero!
Very well explained, thank you.
I always can understand confusing concepts after watching Khan's video.
love to hear someone else explain this
Amazing Sal as always!!
Thanks, can you do more videos, really interesting stuff.
Great video! Thanks
Thanks for the great explanation
Thanks for best explanation
THANK YOU~!
Sal what is the next subject you are about to deal with after these?
And when you are gonna start the new subject?
I get it now
I feel the Nash Equilibrium...Ninguém é tão importante assim...Somos iguais!
@ElectroMagneticWeak Well, he did say that it has to do with the movie, "A Beautiful Mind".
More Nash Equilibrium, Please.
Yes KA has game theory!
thank u
I wonder how would it be applied to the game of chicken.
There won't be an undebatable Nash equilibrium since if both of them drive "straight" (similar to prisoner's dilemma's "confess"), they crash-which is an infinite loss for both of them.
@khanacademy Are there any interesting games with multiple Nash Equilibriums?
Reminds me of A Beautiful Mind...
Why is a state of non cooperation called Nash Equilibrium, when Nash was all about cooperation ? Please
What do you mean by a "stable state'? What would be a stable state vs an unstable state in this scenario?
What is he using to do the video? :D
How does Sal know so much about so many topics HOW
guys, watch nice guys last irst by richard dawkins.
While I understand the concept and can definitely appreciate the sociological stability of case 4, it's still sad that integrity is so quickly sacrificed and we're debating someone lying to reduce jail time... but then I guess we are talking about hypothetical, convicted drug dealers...
neat o.o
@voutasaurus Google Stag Hunt or Dating Game + Game Theory.
Is there always a nash equilibrium? I wouldn’t think so.
Nash is my name!
🤗🤗👨🏫👍👍
yet another khan academy dub
@ElectroMagneticWeak as it should. the movie IS about the same guy.
"BUT WAIT! This is just a theory! The GAME THEORY! thanks for watching."
@voutasaurus If you're into that stuff, check out JimBobJenkins. He devoted his entire channel to explaining game theory.
Assalomu aleykum
So why is it that the law enforcement officials are not considered participants in the game - and it is indeed their game, their attempt to control - in that they can receive a conviction if even one confesses or rule out culpability if none confesses?
And a Taoist would not see the game in terms of gain being gain and loss being loss...
"When you gain, you lose. When you lose, you gain"...
"Bad fortune is what good fortune leans on. Good fortune is what bad fortune hides in"...
Tao Te Ching
If one of the people confesses, and so receives the short sentence, he may be stabbed to death by the other when he gets out after 10 years for telling authorities, so his gain turns to loss. That loss would not take place if he intentionally takes the risk of loss upfront by not confessing. So that loss would turn to gain in that there would be no reason for reprisals...
In that you forget the basic nature of humans, that they always put self preservation first before any honor code.
kai bath hai!?
this is not nuanced enough. Need to say that for the nonstable state, if they can play the game again, they will eventually get to the Nash eq. That's pretty important to mention
Given the expected reward(individually) isn't their goal state nash eq state only. Why would they need multiple iterations of game?
@123MrBee what do you think of my comment?
4:20 why not just say 2) and 3) symmetrical? (no need to explain any further)
not important, useless