Behavioural Economics Flashcards
(47 cards)
Preferences
strict preference relation
indifference
Rationality
completeness
Transitivity
Choice based Approach
Revield preferneces or something is revealed to be prefereard to.
Weak axiom of reviled preferences
if x* reviled preferred over y* then y* can’t be reviled strictly preferred over x*
Reference-Dependent Preferences
u(c|r) = m(c) + n(c|r)
consumption utility + gain-loss-utility
where n(c|r) = \mu(m(c)-m(r))
\mu has
Loss aversion
diminishing sensitivity
Empirical Evidence for Reference Dependency
Taxi drives
Decoy-Effect
Endowment effect
Endowment Effect
Willingness to pay < willingness to accept
WTP < WTA
Limited Attention
The consideration set does not change if the irrelvant alternative is taken away.
Empirical Evidence Limited Attention
Left digit bias in the car retailer market.
Bayesian updating
P(A|B) = P(B|A)*P(A)/P(B)
Confirmation bias
Over weighting information that confirms the prior belief
Choices under Risk: Lottery
contains payoffs with associated risks
Preferences over lotteries
Continuity
Independence Axiom
Expected Utility in discrete case
sum over
Expected Utility in continuous case
integral with the cdf as dF(x) or with the pdf x*f(x) dx
Risk Aversion
C > EV
C = certainty equivalent
EV = expected value
Certainty Equivalent
U(C) = EU(L)
Prospect Theory
Relaxes the assumptions of the Expected Utility Theory:
- No-linear probability function
- utility over changes in wealth levels not over finite wealth levels
V(L) = Sum w(pi)*v(yi)
w(): weighting function
v(yi) value function
Allais Paradox
Same difference in prices changes the decission.
p = (25,5,0)
L1 = (0, 1, 0) L1’ = (0.1, 0.89, 0.01) -> choose L1 over L1’
L2 = (0, 0.11, 0.89) L2’ = (0.1, 0, 0.9) -> choose L2’ over L1
That is a contradiction thus not rational and can’t be explained with rational expectations.
Simple prospect theory fails to explain this.
Cummulative Prospect Theory
w(.) is applied to cummulitive probabilities.
Overcomes the Allais paradox
Measurement of risk preferences
Simple elicitation
Complex elicitation
Gneezy and Potters (1997)
initial endowment to be spent by part on a risky but under rational expectations profitable investment. If they did not spent everything they are risk averse.
Eckel and Grossmann (2002)
list of gambles each with 50% chance for high/low payoff.
Assuming a certain utility function allows - using the switching point to estimate a range for the risk parameter.
Holt and Laury (2002)
List of paired gambles with same payoff but changing probabilities.
Again flipping point gives the rage fro the risk parameter.
Problem, how to deal with inconsistent behaviour i.e. more than one switch?