Now suppose agent C can produce private information about the true realization x at t=1 at the cost γ=8. - Suppose w=50 and x is uniformly distributed between 0 and 100. It means f(x)=1/100. At t=1, what is the maximum amount LB that agent B can borrow with probability 1? What is the haircut for agent B under this strategy?
Now suppose agent C can produce private information about the true realization x at t=1 at the cost γ=8. - Suppose w=50 and x is uniformly distributed between 0 and 100. It means f(x)=1/100. At t=1, what is the maximum amount LB that agent B can borrow with probability 1? What is the haircut for agent B under this strategy?
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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Now suppose agent C can produce private information about the true realization x at t=1 at the cost γ=8.
- Suppose w=50 and x is uniformly distributed between 0 and 100. It means f(x)=1/100. At t=1, what is the maximum amount LB that agent B can borrow with probability 1? What is the haircut for agent B under this strategy?

Transcribed Image Text:Consider an exchange economy with three dates {t=0, 1, 2} and three agents {A, B, C} with
utility functions:
UA=CA0 + (1-lA)( CAi+ CA2)
UB=CB0+CB1+ (1-/B)CB2
Uc=Ccot Cci+ Cc2
The agents have the following endowments. Agent A owns a bond at t=0 and obtains w at t=1
with probability (1-QA). Agent B owns w at t=0 and obtains w at t=2 with probability (1-QB).
Agent C owns w at t=1 and nothing at the other dates. Furthermore, the bond pays off x at t=2.
The risk free rate and repo rate are zero.
Suppose x is either 0 or 100 with equal probability and w=50.
Suppose la=lg=QA=QB=1 for questions (a) to (c).
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