Suppose Ann has the following value function x ≥ 0 v(x) = = -x x < 0 and the probability-weighting function (p) = p for any pЄ [0,1]. Ann's car broke down so she just spent $100 at the auto repair shop. Afterwards, she picked up a $10 bill on the sidewalk on her way home. Suppose Ann has the following value function x ≥ 0 v(x) = = -x x < 0 and the probability-weighting function (p) = p for any pЄ [0,1]. Ann's car broke down so she just spent $100 at the auto repair shop. Afterwards, she picked up a $10 bill on the sidewalk on her way home.

Microeconomic Theory
12th Edition
ISBN:9781337517942
Author:NICHOLSON
Publisher:NICHOLSON
Chapter2: Mathematics For Microeconomics
Section: Chapter Questions
Problem 2.16P
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Show graphically the difference between Ann segregating and integrating her losses and gains
Suppose Ann has the following value function
x ≥ 0
v(x) =
=
-x
x < 0
and the probability-weighting function (p)
= p for any pЄ [0,1]. Ann's car broke down
so she just spent $100 at the auto repair shop. Afterwards, she picked up a $10 bill on the
sidewalk on her way home.
Transcribed Image Text:Suppose Ann has the following value function x ≥ 0 v(x) = = -x x < 0 and the probability-weighting function (p) = p for any pЄ [0,1]. Ann's car broke down so she just spent $100 at the auto repair shop. Afterwards, she picked up a $10 bill on the sidewalk on her way home.
Suppose Ann has the following value function
x ≥ 0
v(x) =
=
-x
x < 0
and the probability-weighting function (p)
= p for any pЄ [0,1]. Ann's car broke down
so she just spent $100 at the auto repair shop. Afterwards, she picked up a $10 bill on the
sidewalk on her way home.
Transcribed Image Text:Suppose Ann has the following value function x ≥ 0 v(x) = = -x x < 0 and the probability-weighting function (p) = p for any pЄ [0,1]. Ann's car broke down so she just spent $100 at the auto repair shop. Afterwards, she picked up a $10 bill on the sidewalk on her way home.
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