Choices under uncertainty

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finance chap1

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15 Terms

1
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risk vs uncertainty

risky situations have a probability attached to it which can be estimated, uncertainty cannot be

2
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Expected value

average amount one would expect to earn from repeatedly playing the game

<p>average amount one would expect to earn from repeatedly playing the game</p>
3
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St Petersburg Paradox

challenges the idea that people make decisions based only on expected values because E[X] = infinity here

4
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Law of Diminishing Utility

marginal benefit consuming diminishes with each additional unit

5
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How much should you pay to play a classic coin flip game according to expected value

5 (think through the methodology)

6
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Expected Utility

weighs outcomes by their utility than ,monetary values

<p>weighs outcomes by their utility than ,monetary values </p>
7
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fair lottery

where expected value of the outcome is zero, ie price of the game is equal to the expected value

8
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Risk aversion

Additional utility from each extra dollar diminishes across time- concave utility function

9
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Certainty equivalent

it is the level of wealth which gives a person the same utility as the expected utility of the lottery

10
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Risk premium (pi)

the amount you are willing to give up to avoid the lottery; pi= expected value of lottery - certainty equivalent

<p>the amount you are willing to give up to avoid the lottery; pi= expected value of lottery - certainty equivalent</p>
11
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what does the arrow Pratt absolute risk aversion measure

allows systematic determination of compensation for risk aversion

12
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how would risk neutral preferences look

U(W)= W, constant marginal utility over wealth so a linear function

13
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what does a risk neutral person choose

they would choose whatever offers the highest expected value,

14
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how would risk loving preferences look

convex function so arrow pratt would change accordingly

15
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CARA utility function

1-e-cW/ c where c is the arrow Pratt absolute risk aversion