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Summary of lectures, course manual, book and readings - Intermediate Microeconomics

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This is a summary of all the lectures of the course Intermediate Microeconomics at Utrecht School of Economics. It is sorted on topic, so the whole document is a logical read. All difficult concepts are illustrated with graphs and all equations can be found in the document. Additional information is taken from the practice exams. At the end, there is also a short summary of all the readings (which is partly copied from the course instructions). All material for the exam is 100% in this document.

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Voorbeeld van de inhoud

Summary Intermediate Microeconomics: games and behavior



Preliminaries

- Positive analysis: describing relationships of cause and effect, about what is
- Normative analysis: analyzing what ought to be
- Methodological individualism: for methodological reasons we look at the level of individual
actor. Eventually we aggregate to explain the problem on the collective level
- Rational choice theory: assume that people make choices to achieve goals, the choice
process is their behavior.
- Method of decreasing abstraction: start simple and abstract and by analysis introduce more
realistic assumptions.



Risk and uncertainty

- Uncertainty: likelihood of outcomes unknown
- Risk: likelihood of outcomes known
- Expected value: payoffs times their respective probabilities
- Utility of expected value: utility times the expected value U[E(Y)]
- Expected utility: utility per payoff times their respective probabilities E(U(Y))
o U[E(Y)] does not consider risk, while E(U(Y)) does
- A rational decision chooses an action with the maximum expected utility
- Risk attitudes
o Risk neutrality: E(U(Y)) = U[E(Y)], risk doesn’t influence utility
o Risk averse: E(U(Y)) < U[E(Y)], considering risk decreases utility
o Risk loving: E(U(Y)) > U[E(Y)], considering risk increases utility




-
- Risk premium = U[E(Y)] – E(U(Y)), the difference in utility of a certain expected outcome and
the utilities of multiple outcomes at different probabilities
- The risk premium is the maximum amount of money that a risk-averse person will pay to
avoid taking a risk, i.e. to transfer an uncertain outcome into a certain one.
−U ' ' (Y )
- Arrow-Pratt measure of absolute risk aversion (ARA): A ( Y )= (number of dollars in
U '(Y )
risky asset)
o Constant CARA if ARA is not dependent on level of wealth
o Increasing IARA if ARA is increasing if wealth is increasing
o Decreasing DARA if ARA is decreasing if wealth is increasing

, U ' ' (Y )
- Arrow-Pratt measure of relative risk aversion (RRA): R ( Y )=−Y (fraction of portfolio
U ' (Y )
in risky asset
o Constant CRRA if RRA is not dependent on level of wealth
o Increasing IRRA if RRA is increasing if wealth is increasing
o Decreasing DRRA if RRA is decreasing if wealth is increasing

Prospect theory
 Evaluate outcomes in terms of gains and losses with respect to a reference points, and the
values of gains and losses are weighted with decisions weights (instead of probabilities)
 V =π ¿
 P=probability, π=decision weight, v=value attached to a
change in Y
 Diminishing sensitivity: impact of incremental gains or
losses on value diminishes as gains or losses become larger
 Loss averseness: valuation of outcome is more sensitive to
losses than to gains
 People tend to overestimate small probabilities and
moderately underestimate average and large probabilities



Decision making over time

- For decisions involving tradeoffs among costs and benefits occurring at different times
- Discounted utility theory: introduce discount factor δ
- For one good x with price 1 and income K over two times: x 2 = K2 + 1 / δ (K1 – x1)
- Intertemporal budget constraint goes from 1/δ * K 1 + K2 (just x2) to K1 + δ * K2 (just x1)
du ( x 1, x 2 )

dx 1 −1
- Slope is MRS (marginal rate of substitution) = =
du ( x 1 , x 2 ) δ
dx 2

t
- Discounted utility model: U0 = u0 + δu1 + δ2u2 + … + δtut = ∑ δ ut
t =0
o Time-consistent behavior
- If preferences are instable over time: introduce hyperbolic discounting factor β:


∑ u 0+ β δ t ut
t =0

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