Suppose that we compare the two lotteries with a third lotterywin either $13 or $16 with probability 1/4 each and lose $4 with the remaining probability. How do the three lotteries rank?
What is the sure outcome that is just as good as the lottery introduced in exercise 27.20?
Repeat exercises 27.20 and 27.21 for the case in which the utility over outcomes is instead given by 10 + x.
Consider the following simultaneous-move game (where the payoffs in each cell are the Von Neumann- Morgenstern utilities for that pair of strategies):
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1 \ 2
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L
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C
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R
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U0, 0
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0, 1
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1, 2
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M1, 0
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1, 1
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2, 1
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D2, 0
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1, 2
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2, 2
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