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Electoral agency in the lab: preliminary findings

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Title: Electoral agency in the lab: preliminary findings


1
Electoral agency in the lab preliminary findings
  • Leif Helland
  • Lars Monkerud
  • Rune Sørensen

2
Motivation
  • Liberal concept of democracy
  • Roots in liberal political philosophy (Mill,
    Locke)
  • Democracy negatively defined citizens should be
    free from restraint and exploitation by state
    power a) constitutional constraints, b)
    accountable leadership
  • Accountability achieved by retrospective voting
    for competing alternatives (Schumpeter 1942
    Popper 1982, Riker 1984).
  • A contemporary economists formulation (Myerson
    1999)
  • When elected leaders use political power for
    their own profit, we call it corruption or abuse
    of power, or in its most extreme form, tyranny.
    One of the basic motivations of democracy is the
    hope that electoral competition should reduce
    such political abuse of power, below what would
    occur under an authoritarian system, just as
    market competition reduces oligopolistic profits
    below monopoly levels
  • What we want is
  • An explicit model of electoral agency a) based
    on parsimonious motivational assumptions, b)
    allowing for moral hazard on behalf of elected
    representatives, and c) allowing voters to select
    representatives through elections (Austen-Smith
    Banks 1989, Banks Sundaram 1993, Besley 2006)
  • Data on how real voters behave in situations
    resembling such a model.

3
The electoral agency model (1)
  • Two periods t(1,2) with an election in between.
  • Incumbents are of two possible types i ?H,D.
  • Let ??s,1 signify a productivity parameter with
    0ltsltdlt1, where d is a discount factor.
  • At the beginning of t1 random draws determine
    the type of the first period incumbent and the
    nature of the productivity shock, with commonly
    known probabilities Pr(iH)p and Pr(?s)q.
  • Type and productivity is private information to
    the incumbent.
  • Let q gt ½ by assumption.
  • The t1 incumbent selects public production for
    t1, and production is publicly announced.
  • There is an election at the end of t1.
  • If the challenger wins, challenger type is
    randomly determined at the beginning of t2, with
    commonly known probability Pr(iH)p.
  • If the challenger looses, the t1 incumbent
    continues as incumbent in t2.
  • The t2 incumbent selects public production for
    t2. Production is publicly announced, payoffs
    are distributed and the game ends.

4
The electoral agency model (2)
  • Let payoff to an incumbent of type D be
    VDr1dr2, where rt is rents (diversion of public
    funds for private ends) in period t
  • Let the type H incumbent set rt0 for t(1,2)
  • Let voter payoff be Ut(1-t)yaxt, where t is the
    tax rate, y is income before tax, xt is public
    production in period t, and agt1
  • Let the budget restriction of the incumbent be
    ?(ty-rt)xt.
  • Finally, let maximal rents equal rtty.
  • It follows readily that a D-type incumbent always
    extracts maximal rents in t2.
  • Note also that r1ty dominates r10 for a D-type
    incumbent

5
A pooling equilibrium
  • It may still be in the interest of a D-type
    incumbent to mimic a H-type incumbent (by setting
    0ltr1ltty) in order to be reelected (and take
    r2ty)
  • The central question becomes what is the
    rationally updated voter belief after observing
    production x1sty?
  • Let 0lt?lt1 be the probability that a D-type
    incumbent facing ?1 mimics a H-type incumbent
    facing ?s
  • Bayes rule now provides an answer

Now, assuming voters use pure cutoff strategies
in which they reelect only if Pgtp, we appreciate
that as long as q gt ½ all incumbents that
produces either x1sty or x1ty will be reelected
unanimously while no incumbent that produces x10
will get any votes. As long as dgts mimicking is
profitable for a D-type incumbent.
6
Experimental design (1)
  • Endowment 100 Schillings per period (1
    Schilling 0.25 NOK in the money sessions)
  • Tax rate 50 per period
  • 1 Schilling in public production is worth 1.1
    Schilling
  • Productivity parameter ??½,1
  • Politician is programmed as follows
  • If H-type and ?1 50 Schillings worth of
    production in both periods
  • If H-type and ?½ 25 Schillings worth of
    production in both periods
  • If D-type and ?1 25 Schillings worth of
    production in t1 and 0 in t2
  • If D-type and ?½ 0 Schillings worth of
    production in both periods
  • In all treatments p0.20
  • TREATMENT q0.55 or q0.85
  • This produces a marginal update to P0.23
    (??0.03) and a substantial update to P0.59
    (??0.39) respectively
  • We have done 4 sessions with electorates of n3 /
    7 games
  • Two of these where in the pilot (lottery-payoff)
    and two where money sessions
  • We will do sessions with n1 / 20 games (and
    possibly also with n5 / 4 games)
  • If things get interesting we may seek to fund
    cross-cultural studies

7
Experimental design (2)
  • Two desiderata in the design is a) to root out
    social preferences, and b) produce statistically
    independent observations
  • The politician is an automaton (a preprogrammed
    machine). There is no sense in punishing a
    machine.
  • Every electorate is unique (due to an absolute
    stranger design). There is no sense in trying to
    punish or reward other subjects for previous
    play, since this can not possibly have any
    disciplining effects that the subject benefits
    from (he or she does not meet the punished or
    rewarded subject again).
  • Majority decision ensures that all subjects in
    the same electorate earn the same amount in a
    specific game. No subject therefore is ahead or
    behind any other subject in a specific game.
    Thus, social preferences based on inequality
    aversion can have no effect.
  • Due to 2. we may also be confident that
    observations are statistically independent

8
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9
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10
The pilot Right direction
  • Master of Science students (PE 1st and 2nd year).
    First session absolute stranger second session 5
    subjects reused. Payoff Points provide winning
    chances in a lottery for two bottles of wine
    (utility will then be linear in points, cf. Roth
    Malouf 1979)
  • Main result

Substantial update
Marginal update
  • Difference with respect to production 77.5 is
    significantly different from zero in a Wilcoxon
    test (Mann Whitney U test) (p0.0001 z-value
    3.945 with 2 df).

11
The two money sessions
  • Questions of interest
  • Do we find a difference between treatments that
    goes in the right direction?
  • How much of this difference remains if we check
    for adaptive / fictitious play updating?
  • Does aggregation by majority rule lead to more
    correct decisions (rational expectations /
    Condorcet jury theorem)
  • Can we describe the heterogeneity of the subjects
    with respect to updating rules?

12
Money sessions Right direction
  • BA students (various years and majors). Both
    sessions absolute stranger. Payoff Schillings 1
    Schilling 0.25 NOK
  • Main result
  • Difference with respect to production 77.5 is
    barely significantly different from zero in one
    sided Wilcoxon test (Mann Whitney U test)
    (p0.12 z-value 1.168 with 2 df).

13
Logistical regression (periodgt0)
Combination of rational and adaptive belief
formationFrequency honest observed honest
politicians in past play / (observed honest
observed dishonest in past play)
14
Probability curves
15
Individual- versus majority decisions
  • Does majority rule aggregate to behavior more in
    accordance with the model?
  • Main result Maybe not
  • Difference with respect to production 77.5 is
    barely significantly different from zero in one
    sided Wilcoxon test (Mann Whitney U test)
    (p0.11 z-value 1.204 with 2 df).

16
All sessions
17
Heterogeneity?
Roughly 1/3 is within an absolute deviation of 8
percentage points. We call them roughly
Bayesians. Roughly 1/5 is off mark by more
than the prior probability of drawing a good
politician (20 percent).
18
Consistency of beliefs and actions
6/10 subjects have one or less mistakes over the
nine rounds.No subject has more than 4/9
mistakes
19
Summing up
  • Providing a more powerful update assures behavior
    more in line with model
  • There are traces of adaptive expectations in the
    subject sample
  • Controlling for these increases the effect of the
    update
  • No clear results with respect to the aggregation
    properties of majority rule a consequence of the
    distribution of non-Bayesians in the sample?
  • Heterogeneity Few Bayesians / few imbeciles.
    High level of consistency between actions and
    given believes.
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