![]() | ME290M
Spring 1999, T-Th 12:30-2:00 pm
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If we have an uncertain prospect of $X with probability of p and $Y with probability of 1-p then (if Y>X) there should be a prospect for certain $Z, where X<Z<Y, for which the decision maker is indifferent in terms of preference between the two lotteries:

Lotteries A and B can be ordered such that one is true:
A>B, A³B, A ~ B, A²B, A<B
If A ~ B and B ~ C then A ~ C.
If A > B and B > C then A > C.
If A > B and B ~ C then A > C.
If A >C >B, you should be indifferent for some p:

If A > B then lottery C > D if and only if p > p'.


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Last updated: 30 April 99