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LECTURES 1-3
1. From Social Choice to Political Economics
2. Electoral Models: Downs (1957) Majority
Voting Model
ECN305: Political Economy
Introduction and Motivation
• Economic policy = f(economic reasoning, politics).
• Political economics = 𝜕𝑒𝑐𝑜𝑛𝑜𝑚𝑖𝑐 𝑝𝑜𝑙𝑖𝑐𝑦/𝜕𝑝𝑜𝑙𝑖𝑡𝑖𝑐𝑠 keeping
economic reasoning constant.
• Method: Often, but not always, formal models, state of the
art quantitative empirics
• Established names to look for: Alesina (Harvard), Besley(LSE),
Torsten Persson (IIES, Stockholm), Tabellini (IGIER, Milan),
Acemoglu (MIT) & Robinson (Harvard).
Introduction and Motivation
• What the course is not
It is not the history of economic thought: Sometimes,
courses on Marx and Ricardo are called Political
Economy
• What the course is
Purpose: to analyze policy choice in representative
democracy
Work-horse models: median voter model, Probabilistic
voting model, Political agency, partisan politics
Introduction and Motivation
• why is the size of government so different across
countries? UK vs. US!
0
5
10
15
20
25
30
35
40
45
50
2001 2002 2003 2004 2005 2006 2007 2008 2009 2010 2011 2012
Expenses
(%
of
GDP)
US UK
Source: World Development Indicators
Introduction and Motivation
• Political regimes and the size of the public sector.
The UK Reform act of 1884.
Source: Flora et al. (1983) Vol 1
6.34
7.75
5.00
5.50
6.00
6.50
7.00
7.50
8.00
Expenses
(%
of
GDP)
1870-1884
1885-1900
Introduction and Motivation
• is public policy different in election and non-
election years?
39.85
41.43
39.00
39.50
40.00
40.50
41.00
41.50
42.00
Expenses
(%
of
GDP)
Fiscal policy in the UK in election and non-election years
Non-election years
Election years
Source: Banks (2003)
1. From Social Choice to Political
Economics
• Pure majority rule (50%+1) :
A1. Direct democracy. The citizens themselves make the
policy choices via majoritarian voting.
A2. Sincere voting. Individuals vote “truthfully” rather
than strategically.
 A3. Open agenda. vote is sequential and on pairs of
alternatives.
• Well this is not exactly democracy as we know it, but we
can analyse it !
Majority Rule
• Condorcet Winner-An option that beats all other options in
pairwise voting (Marquis de Condorcet (1743-1794)).
• Consider 3 Voters(A, B and C) and 3 Alternative Policies (tl,
tm and th).
• The preferences of the voters are as follows:
UA (tl)> UA (tm)> UA (th)
UB (th)> UB (tl)> UB(tm)
UC (tm)> UC (th)> UC(tl)
• Individual voter preferences are transitive.
 Round 1: tl vs tm
Majority Rule
Voting cycle
• Group preferences may not be transitive even if individual
preferences are transitive.
• Condorcet's paradox: Majority-vote often fails to produce
a winner.
Source: Riker, W. H. (1982). Liberalism against populism: A confrontation between the theory of
democracy and the theory of social choice. San Francisco: W.H. Freeman.
Arrow's (1951) Impossibility Theorem
• When choosing among more than two options, there exists no
collective decision-making process that satisfies the following 5
conditions:
 Transitivity
 Independence of irrelevant alternatives
 Universal Domain
 Unanimity
 Non-Dictatorship
• Restricting the number of voting rounds. Let’s assume 2 rounds!
• The order in which votes are taken changes matters
• The agenda-setter can influence the outcome of voting
↓ ↓ ↓
If the agenda is tl
vs tm, with the
winner against th:
If the agenda is tm
vs th, with the
winner against tl:
If the agenda is tl vs
th, with the winner
against tm:
Power of the Agenda Setter
• The agenda setter has the power to determine the final result.
→ Voter A will set the agenda so that policy platform tl win.
• If this is true, stability has been achieved at the sacrifice of
fairness…since the agenda setter is acting like a dictator…
• Examples in the Real world
 Committee systems
 Open vs. closed rules
 Agenda power for parties
Strategic Voting
• Strategic voting takes place when a voter votes for a policy
that is not his or her preferred choice, with an aim of
changing the final electoral outcome.
• If the agenda is vote tl vs tm and then the winner vs th.
With sincere voting we saw in the previous slide that
policy th is the winner.
 However, agent A might be better of by changing his vote
from tl vs tm in the first round.
Restricting Preferences
• Preferences are single-peaked if the individual has an
optimal value and the utility declines monotonically the
further one goes from the optimum.
Which voter does not have
single peaked preferences?
A. Voter A
B. Voter B
C. Voter c
Restricting Preferences
• Let’s assume now single-peaked preferences for all Agents.
UA (tl)>
 Round 1: tl vs tm
A prefers tl, B prefers tm and
C prefers tm → tm winner
 Round 2: tm vs th
Restricting Preferences
Single-peaked preferences: A simple
theoretical example
• Agents: i has utility
𝑈𝑖= 𝑙𝑛𝑐𝑖 + 𝛼𝑖𝑙𝑛g (1)
where 𝑐𝑖 is consumption, g the public good and 𝑎𝑖 captures the
preferences of the voter for the provision of g.
• Budget constraint
𝑐𝑖 = (1 − 𝜏)𝑌𝑖 (2)
Where 𝑌𝑖 is income and 𝜏 the tax rate
• Agents choose their consumption taking as given (i) the budget
constraint, (ii) policy choices 𝜏 and g.
Single-peaked preferences: A simple
theoretical example
The government budget constraint has the following form:
g =
σ𝑖=1
𝑛
𝑡𝑌𝑖
𝑛
=
𝜏𝑛𝑌
𝑛
= 𝜏𝑌 (3)
• Indirect utility function (IUF) : (2)+ (3) →(1)
(4)
• IUF tells us what agent I’s maximal utility, given policy and
preferences.
• IUF determines agent’s preferences over policies.
( ) ln((1 ) ) ln
i i i
W a
  
    
Single-peaked preferences: A simple
theoretical example
• We can show analytically that W(𝜏) is a concave function with
respect to 𝜏.
F.O.C
(5)
S.O.C.
W(τ)
τ
τ*
0 1
Single-Peaked
preferences
Single-peaked preferences: A simple
theoretical example
• The indirect utility is single-peaked and the maximum is at 𝜏*.
• The bliss point represents that policy level at which individual
utility is maximized.
Single-peaked preferences: A simple
theoretical example
• The optimal tax rate (𝜏∗
=
𝛼𝑖
1+𝛼𝑖
) depends on the agent’s
preferences for the provision of the public good 𝑎𝑖.
• Because of differences in 𝑎𝑖 different individuals typically
have conflicting policy preferences! → Poor vs Rich
agents!
• The Median voter wins!
U
t
tm
tl th
A
B
C
Single-peaked preferences and
the Median Voter Theorem
Suppose that there is an odd number of voters and that the policy
space is one-dimensional. If all voters have single-peaked preferences,
then the median of the distribution of voters’ preferred options is a
Condorcet winner.
Median Voter Theorem: Example
Preferred Levels of Public Spending
• Public spending<1000 vs Public Spending=1000
• Public spending>1000 vs Public Spending=1000
Multidimensional politics, Unidimensional
conflict
• The stability found in Median Voter Theorem depends a
great deal the assumption that politics is "unidimensional".
• In the real world, politics has more than one dimension
(immigration, size of government).
• Poole, K., & H., Rosenthal. (1991). “Patterns of
Congressional Voting.” American Journal of Political Science
35(1): 228 – 278.
• Until 1960s, US politics was roughly two-dimensional: size
of government and civil rights. After 1980, these have
collapsed into one.
Multidimensional politics, Unidimensional
confl‡
ict
• Their model reflects the fact that legislators’ positions on a
wide variety of public policies are interrelated.
Where does this leave us?
• There is a tension between stability, fairness, and the
freedom of actors to form their own preferences. If you
want stability you either have to:
 Place restrictions on preferences (i.e. make sure actors
don’t have the kinds of preferences that would lead to
cycling).
 Place restrictions on who is allowed to make
proposals.
 Place restrictions on who gets to participate in the
decision
Readings
Acemoglu, D. & Robinson, J. (2005). Economic
Origins of Dictatorship and Democracy,
Cambridge: Cambridge University Press. Chapter
4.1 - 4.3.1.
Persson and Tabellini (2000). Political Economics:
Explaining Economic Policy, MIT Press, chapter 2
(only relevant sections)
Stiglitz and Rosengard (2015). Economics of the
Public Sector, chapter 9 (only relevant sections)
Example
b a c a d
c d b c b
d c d b c
a b a d a
Consider five people with the preferences ranking over four
projects a, b, c and d as follows:
(i)Draw the preferences by ranking the projects by alphabetical
order from left to right.
(ii) Who has single-peaked preferences and who has not?
Who has single-peaked preferences?
A. 1st ,2nd and 3rd
B. 2nd and 3rd
C. 1st and 3rd
D. 3rd , 4th and 5th
E. None
2. Electoral Models: Downs (1957)
Majority Voting Model
• Downs (1957). An Economic Theory of Political Action in a
Democracy, Journal of Political Economy, 65(2): 135-150.
• Moving away from Direct Democracy  towards
Representative Democracy.
• Main question: size of public sector (govt spending)
• Basic Assumptions
Two office seeker candidates (A and B)
Each party once in power receives an exogenous rent
(R).
• Denote the policy platform of party A (B) with gA ( gB).
Electoral Competition
• Stage 1: The two candidates simultaneously and non-
cooperatively announce their electoral platforms: gA and gB.
• The behaviour of the two parties can be represented by the
following pair of maximization problems:
Electoral Competition
• Stage 2: Elections are held in which voters choose between
two candidates.
• Voter i will vote for party A if Wi(gA)>Wi(gB).
• If the majority of voters vote for Party A (B) then P(gA,gB) =1
(P(gA,gB) =0)
• If the same number voters votes for both parties P(gA,gB)
=1/2.
• Voter’s have single-peaked preferences The Median Voter
Theorem applies!
Electoral Competition
• This implies the following probability of winning for candidate A:
Electoral Competition
• Stage 3: Winner implements announced policy. gA if Party A
wins or gB if Party B wins.
• We solve with backward induction: Stage 3  Stage 2 
Stage 1.
• More specifically Party A choses policy platform gA in order to
maximise equation (1a), taken as given the policy platform of
Party B and equation (2).
• This implies that each Party knows that the median is the
pivotal voter.
Electoral Competition
• Policy platform gm, the platform preferred by the median
voter, is a dominant strategy for both Parties.
• The Nash equilibrium is as follows: g𝐴
∗
= g𝐵
∗
= g𝑚
• Result: the MVT and the Downsian Policy Convergence
Theorem together enable us to simplify the process of
aggregating the heterogeneous preferences of individuals
over policies.
• Implication: “Policy moderation”
Example
Ideal Policy Quantity of g Percentage
of voters
g1 10 8.0%
g2 20 14.0%
g3 30 26.0%
g4 40 24.0%
g5 50 20.0%
g6 60 8.0%
Κατανομή Bliss Points
8.0%
14.0%
26.0%
24.0%
20.0%
8.0%
0.0%
5.0%
10.0%
15.0%
20.0%
25.0%
30.0%
g1 g2 g3 g4 g5 g6
• Which policy prevails in a political environment with two
office seeking politicians?
Which policy prevails in a political environment
with two office seeking politicians?
A. Policy g1
B. Policy g2
C. Policy g3
D. Policy g4
E. Policy g5
F. Policy g6
What do the data say?
• Some unconditional evidence on British politics based on
the Comparative manifesto project (CMP) database.
• The general purpose of the project is to measure political
preferences of parties across time
• Based on 7 domains (e.g., External relationships, Economy
etc…) the variable rile depicts the Right-left position of
parties on a scale from -100(extreme left) to 100 (extreme
right).
• Conservatives vs Labour party since 1945.
What do the data say?
-60
-50
-40
-30
-20
-10
0
10
20
30
40
1945 1950 1951 1955 1959 1964 1966 1970 1974 1974 1979 1983 1987 1992 1997 2001 2005 2010
Conservative Party Labour Party
What do the data say?
• Given the availability of party position estimates, it would
certainly be convenient if they could also be used to estimate
the independent variable – median opinion!
• Kim, H. M. & Fording, R. C. (2003) Voter ideology in Western
democracies: an update. European Journal of Political
Research, 42(1), pp. 95–105.
• Kim and Fording (2003) use these party positions from the
CMP to estimate the position of the median voter.
• Essentially, the position of the median voter is computed from
vote shares for the ideologically ranked parties.
What do the data say?
-60
-50
-40
-30
-20
-10
0
10
20
30
40
1945 1950 1951 1955 1959 1964 1966 1970 1974 1974 1979 1983 1987 1992 1997 2001 2005 2010
Conservative Party Labour Party Median Voter
Empirical Evidence
• Adams et al. (2004) "Understanding Change
and Stability in Party Ideologies: Do Parties
Respond to Public Opinion or to Past Election
Results?" British Journal of Political Science
34(4):589-610.
• Adams et al. (2004), re-scale the CMP codings
of the party ideology, which run from -100 to
100, to a 1–10 left–right scale.
Adams et al. (2004)
• The time period covered in the analysis is 1976 to 1998.
Empirical specification (OLS):
 b1 : constant term
 Party’s ideological shift: the change in party J’s left–right position in
election t compared with its position at election t-1.
 harmful public opinion shift = Shift in the mean voter ideology between
elections t and t-1, if public opinion shifted away from the party’s position.
 benign public opinion shift = Shift in the mean voter ideology between
elections t and t-1, if public opinion moves towards the party’s position.
 b4, b5, b6 : other important determinants of the dependent variable.
Readings
Acemoglu, D. & Robinson, J. (2005). Economic Origins of
Dictatorship and Democracy, Cambridge: Cambridge
University Press. Chapter 4.3.2
Adams et al. (2004) "Understanding Change and Stability in
Party Ideologies: Do Parties Respond to Public Opinion or to
Past Election Results?" British Journal of Political Science
34(4):589-610.
Persson and Tabellini (2000), Political Economics: Explaining
Economic Policy, MIT Press, chapter 3.1-3.3

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Political Economy

  • 1. LECTURES 1-3 1. From Social Choice to Political Economics 2. Electoral Models: Downs (1957) Majority Voting Model ECN305: Political Economy
  • 2. Introduction and Motivation • Economic policy = f(economic reasoning, politics). • Political economics = 𝜕𝑒𝑐𝑜𝑛𝑜𝑚𝑖𝑐 𝑝𝑜𝑙𝑖𝑐𝑦/𝜕𝑝𝑜𝑙𝑖𝑡𝑖𝑐𝑠 keeping economic reasoning constant. • Method: Often, but not always, formal models, state of the art quantitative empirics • Established names to look for: Alesina (Harvard), Besley(LSE), Torsten Persson (IIES, Stockholm), Tabellini (IGIER, Milan), Acemoglu (MIT) & Robinson (Harvard).
  • 3. Introduction and Motivation • What the course is not It is not the history of economic thought: Sometimes, courses on Marx and Ricardo are called Political Economy • What the course is Purpose: to analyze policy choice in representative democracy Work-horse models: median voter model, Probabilistic voting model, Political agency, partisan politics
  • 4. Introduction and Motivation • why is the size of government so different across countries? UK vs. US! 0 5 10 15 20 25 30 35 40 45 50 2001 2002 2003 2004 2005 2006 2007 2008 2009 2010 2011 2012 Expenses (% of GDP) US UK Source: World Development Indicators
  • 5. Introduction and Motivation • Political regimes and the size of the public sector. The UK Reform act of 1884. Source: Flora et al. (1983) Vol 1 6.34 7.75 5.00 5.50 6.00 6.50 7.00 7.50 8.00 Expenses (% of GDP) 1870-1884 1885-1900
  • 6. Introduction and Motivation • is public policy different in election and non- election years? 39.85 41.43 39.00 39.50 40.00 40.50 41.00 41.50 42.00 Expenses (% of GDP) Fiscal policy in the UK in election and non-election years Non-election years Election years Source: Banks (2003)
  • 7. 1. From Social Choice to Political Economics • Pure majority rule (50%+1) : A1. Direct democracy. The citizens themselves make the policy choices via majoritarian voting. A2. Sincere voting. Individuals vote “truthfully” rather than strategically.  A3. Open agenda. vote is sequential and on pairs of alternatives. • Well this is not exactly democracy as we know it, but we can analyse it !
  • 8. Majority Rule • Condorcet Winner-An option that beats all other options in pairwise voting (Marquis de Condorcet (1743-1794)). • Consider 3 Voters(A, B and C) and 3 Alternative Policies (tl, tm and th). • The preferences of the voters are as follows: UA (tl)> UA (tm)> UA (th) UB (th)> UB (tl)> UB(tm) UC (tm)> UC (th)> UC(tl) • Individual voter preferences are transitive.
  • 9.  Round 1: tl vs tm Majority Rule
  • 10. Voting cycle • Group preferences may not be transitive even if individual preferences are transitive. • Condorcet's paradox: Majority-vote often fails to produce a winner. Source: Riker, W. H. (1982). Liberalism against populism: A confrontation between the theory of democracy and the theory of social choice. San Francisco: W.H. Freeman.
  • 11. Arrow's (1951) Impossibility Theorem • When choosing among more than two options, there exists no collective decision-making process that satisfies the following 5 conditions:  Transitivity  Independence of irrelevant alternatives  Universal Domain  Unanimity  Non-Dictatorship
  • 12. • Restricting the number of voting rounds. Let’s assume 2 rounds! • The order in which votes are taken changes matters • The agenda-setter can influence the outcome of voting ↓ ↓ ↓ If the agenda is tl vs tm, with the winner against th: If the agenda is tm vs th, with the winner against tl: If the agenda is tl vs th, with the winner against tm:
  • 13. Power of the Agenda Setter • The agenda setter has the power to determine the final result. → Voter A will set the agenda so that policy platform tl win. • If this is true, stability has been achieved at the sacrifice of fairness…since the agenda setter is acting like a dictator… • Examples in the Real world  Committee systems  Open vs. closed rules  Agenda power for parties
  • 14. Strategic Voting • Strategic voting takes place when a voter votes for a policy that is not his or her preferred choice, with an aim of changing the final electoral outcome. • If the agenda is vote tl vs tm and then the winner vs th. With sincere voting we saw in the previous slide that policy th is the winner.  However, agent A might be better of by changing his vote from tl vs tm in the first round.
  • 15. Restricting Preferences • Preferences are single-peaked if the individual has an optimal value and the utility declines monotonically the further one goes from the optimum.
  • 16. Which voter does not have single peaked preferences? A. Voter A B. Voter B C. Voter c
  • 17. Restricting Preferences • Let’s assume now single-peaked preferences for all Agents. UA (tl)>
  • 18.  Round 1: tl vs tm A prefers tl, B prefers tm and C prefers tm → tm winner  Round 2: tm vs th Restricting Preferences
  • 19. Single-peaked preferences: A simple theoretical example • Agents: i has utility 𝑈𝑖= 𝑙𝑛𝑐𝑖 + 𝛼𝑖𝑙𝑛g (1) where 𝑐𝑖 is consumption, g the public good and 𝑎𝑖 captures the preferences of the voter for the provision of g. • Budget constraint 𝑐𝑖 = (1 − 𝜏)𝑌𝑖 (2) Where 𝑌𝑖 is income and 𝜏 the tax rate • Agents choose their consumption taking as given (i) the budget constraint, (ii) policy choices 𝜏 and g.
  • 20. Single-peaked preferences: A simple theoretical example The government budget constraint has the following form: g = σ𝑖=1 𝑛 𝑡𝑌𝑖 𝑛 = 𝜏𝑛𝑌 𝑛 = 𝜏𝑌 (3) • Indirect utility function (IUF) : (2)+ (3) →(1) (4) • IUF tells us what agent I’s maximal utility, given policy and preferences. • IUF determines agent’s preferences over policies. ( ) ln((1 ) ) ln i i i W a        
  • 21. Single-peaked preferences: A simple theoretical example • We can show analytically that W(𝜏) is a concave function with respect to 𝜏. F.O.C (5) S.O.C.
  • 22. W(τ) τ τ* 0 1 Single-Peaked preferences Single-peaked preferences: A simple theoretical example • The indirect utility is single-peaked and the maximum is at 𝜏*. • The bliss point represents that policy level at which individual utility is maximized.
  • 23. Single-peaked preferences: A simple theoretical example • The optimal tax rate (𝜏∗ = 𝛼𝑖 1+𝛼𝑖 ) depends on the agent’s preferences for the provision of the public good 𝑎𝑖. • Because of differences in 𝑎𝑖 different individuals typically have conflicting policy preferences! → Poor vs Rich agents! • The Median voter wins!
  • 24. U t tm tl th A B C Single-peaked preferences and the Median Voter Theorem Suppose that there is an odd number of voters and that the policy space is one-dimensional. If all voters have single-peaked preferences, then the median of the distribution of voters’ preferred options is a Condorcet winner.
  • 25. Median Voter Theorem: Example Preferred Levels of Public Spending • Public spending<1000 vs Public Spending=1000 • Public spending>1000 vs Public Spending=1000
  • 26. Multidimensional politics, Unidimensional conflict • The stability found in Median Voter Theorem depends a great deal the assumption that politics is "unidimensional". • In the real world, politics has more than one dimension (immigration, size of government). • Poole, K., & H., Rosenthal. (1991). “Patterns of Congressional Voting.” American Journal of Political Science 35(1): 228 – 278. • Until 1960s, US politics was roughly two-dimensional: size of government and civil rights. After 1980, these have collapsed into one.
  • 27. Multidimensional politics, Unidimensional confl‡ ict • Their model reflects the fact that legislators’ positions on a wide variety of public policies are interrelated.
  • 28. Where does this leave us? • There is a tension between stability, fairness, and the freedom of actors to form their own preferences. If you want stability you either have to:  Place restrictions on preferences (i.e. make sure actors don’t have the kinds of preferences that would lead to cycling).  Place restrictions on who is allowed to make proposals.  Place restrictions on who gets to participate in the decision
  • 29. Readings Acemoglu, D. & Robinson, J. (2005). Economic Origins of Dictatorship and Democracy, Cambridge: Cambridge University Press. Chapter 4.1 - 4.3.1. Persson and Tabellini (2000). Political Economics: Explaining Economic Policy, MIT Press, chapter 2 (only relevant sections) Stiglitz and Rosengard (2015). Economics of the Public Sector, chapter 9 (only relevant sections)
  • 30. Example b a c a d c d b c b d c d b c a b a d a Consider five people with the preferences ranking over four projects a, b, c and d as follows: (i)Draw the preferences by ranking the projects by alphabetical order from left to right. (ii) Who has single-peaked preferences and who has not?
  • 31. Who has single-peaked preferences? A. 1st ,2nd and 3rd B. 2nd and 3rd C. 1st and 3rd D. 3rd , 4th and 5th E. None
  • 32. 2. Electoral Models: Downs (1957) Majority Voting Model • Downs (1957). An Economic Theory of Political Action in a Democracy, Journal of Political Economy, 65(2): 135-150. • Moving away from Direct Democracy  towards Representative Democracy. • Main question: size of public sector (govt spending) • Basic Assumptions Two office seeker candidates (A and B) Each party once in power receives an exogenous rent (R). • Denote the policy platform of party A (B) with gA ( gB).
  • 33. Electoral Competition • Stage 1: The two candidates simultaneously and non- cooperatively announce their electoral platforms: gA and gB. • The behaviour of the two parties can be represented by the following pair of maximization problems:
  • 34. Electoral Competition • Stage 2: Elections are held in which voters choose between two candidates. • Voter i will vote for party A if Wi(gA)>Wi(gB). • If the majority of voters vote for Party A (B) then P(gA,gB) =1 (P(gA,gB) =0) • If the same number voters votes for both parties P(gA,gB) =1/2. • Voter’s have single-peaked preferences The Median Voter Theorem applies!
  • 35. Electoral Competition • This implies the following probability of winning for candidate A:
  • 36. Electoral Competition • Stage 3: Winner implements announced policy. gA if Party A wins or gB if Party B wins. • We solve with backward induction: Stage 3  Stage 2  Stage 1. • More specifically Party A choses policy platform gA in order to maximise equation (1a), taken as given the policy platform of Party B and equation (2). • This implies that each Party knows that the median is the pivotal voter.
  • 37. Electoral Competition • Policy platform gm, the platform preferred by the median voter, is a dominant strategy for both Parties. • The Nash equilibrium is as follows: g𝐴 ∗ = g𝐵 ∗ = g𝑚 • Result: the MVT and the Downsian Policy Convergence Theorem together enable us to simplify the process of aggregating the heterogeneous preferences of individuals over policies. • Implication: “Policy moderation”
  • 38. Example Ideal Policy Quantity of g Percentage of voters g1 10 8.0% g2 20 14.0% g3 30 26.0% g4 40 24.0% g5 50 20.0% g6 60 8.0% Κατανομή Bliss Points 8.0% 14.0% 26.0% 24.0% 20.0% 8.0% 0.0% 5.0% 10.0% 15.0% 20.0% 25.0% 30.0% g1 g2 g3 g4 g5 g6 • Which policy prevails in a political environment with two office seeking politicians?
  • 39. Which policy prevails in a political environment with two office seeking politicians? A. Policy g1 B. Policy g2 C. Policy g3 D. Policy g4 E. Policy g5 F. Policy g6
  • 40. What do the data say? • Some unconditional evidence on British politics based on the Comparative manifesto project (CMP) database. • The general purpose of the project is to measure political preferences of parties across time • Based on 7 domains (e.g., External relationships, Economy etc…) the variable rile depicts the Right-left position of parties on a scale from -100(extreme left) to 100 (extreme right). • Conservatives vs Labour party since 1945.
  • 41. What do the data say? -60 -50 -40 -30 -20 -10 0 10 20 30 40 1945 1950 1951 1955 1959 1964 1966 1970 1974 1974 1979 1983 1987 1992 1997 2001 2005 2010 Conservative Party Labour Party
  • 42. What do the data say? • Given the availability of party position estimates, it would certainly be convenient if they could also be used to estimate the independent variable – median opinion! • Kim, H. M. & Fording, R. C. (2003) Voter ideology in Western democracies: an update. European Journal of Political Research, 42(1), pp. 95–105. • Kim and Fording (2003) use these party positions from the CMP to estimate the position of the median voter. • Essentially, the position of the median voter is computed from vote shares for the ideologically ranked parties.
  • 43. What do the data say? -60 -50 -40 -30 -20 -10 0 10 20 30 40 1945 1950 1951 1955 1959 1964 1966 1970 1974 1974 1979 1983 1987 1992 1997 2001 2005 2010 Conservative Party Labour Party Median Voter
  • 44. Empirical Evidence • Adams et al. (2004) "Understanding Change and Stability in Party Ideologies: Do Parties Respond to Public Opinion or to Past Election Results?" British Journal of Political Science 34(4):589-610. • Adams et al. (2004), re-scale the CMP codings of the party ideology, which run from -100 to 100, to a 1–10 left–right scale.
  • 45.
  • 46. Adams et al. (2004) • The time period covered in the analysis is 1976 to 1998. Empirical specification (OLS):  b1 : constant term  Party’s ideological shift: the change in party J’s left–right position in election t compared with its position at election t-1.  harmful public opinion shift = Shift in the mean voter ideology between elections t and t-1, if public opinion shifted away from the party’s position.  benign public opinion shift = Shift in the mean voter ideology between elections t and t-1, if public opinion moves towards the party’s position.  b4, b5, b6 : other important determinants of the dependent variable.
  • 47.
  • 48. Readings Acemoglu, D. & Robinson, J. (2005). Economic Origins of Dictatorship and Democracy, Cambridge: Cambridge University Press. Chapter 4.3.2 Adams et al. (2004) "Understanding Change and Stability in Party Ideologies: Do Parties Respond to Public Opinion or to Past Election Results?" British Journal of Political Science 34(4):589-610. Persson and Tabellini (2000), Political Economics: Explaining Economic Policy, MIT Press, chapter 3.1-3.3