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Brian's user avatar
Brian
  • Member for 9 years, 7 months
  • Last seen more than 8 years ago
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Are there any situations where the elasticity version of the Slutsky equation can only be used compared with the regular Slutsky equation?
The two relationships are equivalent. We can easily go from one to the other, so the answer is no - there isn't any situation where we can't.
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Are there any situations where the elasticity version of the Slutsky equation can only be used compared with the regular Slutsky equation?
Is the elasticity-version required here? I'm not so sure! We know the direction of the income effect (as we're told it's an inferior good) so it's easy to argue the only explanation is that the substitution effect has dominated?
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A Perfect Bayesian Bargaining problem
I) Greater than or equal to. II) Yes, I think we should assume that the payoffs of the game are perfect information.
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Take-it-or-leave-it PBE
Of course, feel free!
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Perfect Bayesian Equilibrium
@HerrK. - thank you for the comment, I've spoken to a few people and it's agreed the question is wrong (but your comment about off-the-equilibrium path is right and useful in general). Do you have any good reading/examples for sequential equilibrium and actually "doing it" rather than seeing the definition of the sequence of strategies, etc, etc?
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Perfect Bayesian Equilibrium
So on that slideshow it still says "WPBE also requires specification of (any) beliefs and an optimal action in H such that Pr ob(H | δ∗) = 0" which is in line with my understanding (i.e. still needs to be optimal off-the-equilibrium path.