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The Primary Effect: Preference Votes and Political Promotions

Published online by Cambridge University Press:  15 July 2016

OLLE FOLKE*
Affiliation:
Uppsala University and Research Institute for Industrial Economics
TORSTEN PERSSON*
Affiliation:
Stockholm University and CIFAR
JOHANNA RICKNE*
Affiliation:
Research Institute for Industrial Economics and UCLS
*
Olle Folke is a researcher at Uppsala University and at the Research Institute for Industrial Economics in Stockholm (olle.folke@statsvet.uu.se).
Torsten Persson is a professor at the Institute for International Economic Studies, Stockholm University, and a program director at the Canadian Institute for Advanced Research (torsten.perssson@iies.su.se).
Johanna Rickne is a researcher at the Research Institute for Industrial Economics in Stockholm (johanna.rickne@ifn.se).
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Abstract

In this analysis of how electoral rules and outcomes shape the internal organization of political parties, we make an analogy to primary elections to argue that parties use preference-vote tallies to identify popular politicians and promote them to positions of power. We document this behavior among parties in Sweden's semi-open-list system and in Brazil's open-list system. To identify a causal impact of preference votes, we exploit a regression discontinuity design around the threshold of winning the most preference votes on a party list. In our main case, Sweden, these narrow “primary winners” are at least 50% more likely to become local party leaders than their runners-up. Across individual politicians, the primary effect is present only for politicians who hold the first few positions on the list and when the preference-vote winner and runner-up have similar competence levels. Across party groups, the primary effect is the strongest in unthreatened governing parties.

Information

Type
Research Article
Copyright
Copyright © American Political Science Association 2016 
Figure 0

FIGURE 1. Preference Votes Obtained by List Rank

Notes: The figure shows the preference votes cast for different candidates at different positions on the list as shares of the party's total number of votes in the municipal election. The sample is divided into party groups with representation below or above median size.
Figure 1

FIGURE 2. Proportion of Preference Voting across Municipalities and over Time

Notes: Share of voters, by municipality and election year, who used the preference vote in the elections from 1998 to 2010.
Figure 2

FIGURE 3. Graphical Analysis of the Primary Effect

Notes: The graphs show binned averages of politicians’ chances of becoming party leader in t + 1 as a function of the win/loss margin to being the preference-vote winner. In the left graph, each bin contains 50 observations. In the right, each bin contains all observations within a 1-percentage-point interval for the win/loss margin. The lines in the graphs are third-order polynomials fitted to the observations.
Figure 3

TABLE 1. Estimates of the Relationship between Winning the Preference-Vote Primary in Election t and Becoming Party Leader in t + 1

Figure 4

FIGURE 4. Estimates of the Primary Effect by Estimation Bandwidth

Notes: The solid lines in the figure show the estimated primary effect as we vary the width of the estimation window around the threshold, with a local-linear specification and a close-margin specification, respectively. The dotted lines are 95% confidence intervals.
Figure 5

FIGURE 5. Graphical Analysis of the Primary Effect on Municipal Council Board Chairpersonships and Full-Time Politicians

Notes: The graphs show binned averages of the chance to become the council board chair or a full-time politician after election t as a function of the win/loss margin to being the preference-vote winner t. Each bin contains all observations within a 2-percentage-point interval for the win/loss margin. The lines in the graphs are third-order polynomials fitted to the observations.
Figure 6

TABLE 2. Estimates of the Relationship between Winning the Preference-Vote Primary in Time t and Being Appointed Chair of the Municipal Council (or a Full-Time Politician) at t + 1

Figure 7

FIGURE 6. Graphical Analysis of the Primary Effect on Party Leadership in the Next Election

Notes: The graphs show binned averages of politicians’ chances of becoming party leader in t + 1 as a function of the win/loss margin to being the preference-vote winner. In the graph on the left, each bin contains 50 observations, and in the graph of the right each bin contains 25 observations. The lines are third-order polynomials fitted to the observations.
Figure 8

TABLE 3. Estimates of the Relationship between Winning the Preference-Vote Primary in Election t and Becoming Party Leader in t + 1, by Party-List Rank

Figure 9

FIGURE 7. Graphical Analysis of Heterogeneous Primary Effects by Candidate Competence

Notes: The figures show the binned averages of politicians being the party leader in t + 1 as a function of the win/loss margin in the election in t. Each bin contains 50 observations, and the lines are fitted third-order polynomials. The sample is split by the competence of the preference-vote winner and the runner-up.
Figure 10

TABLE 4. Estimates of Heterogeneous Primary Effects Competence

Figure 11

FIGURE 8. Graphical Analysis of Heterogeneous Primary Effects by Political Context

Notes: The figures show the binned averages of politicians being the party leader in t + 1 as a function of the win/loss margin in the election in t. Each bin contains 50 observations, and the lines are fitted third-order polynomials. The full sample is divided into four categories depending on the majority status of the party and the level of political competition.
Figure 12

TABLE 5. Estimates of Heterogeneous Primary Effects by Political Context

Figure 13

FIGURE 9. Graphical Analysis of the Primary Effect in Brazil

Notes: The two upper graphs show binned averages of politicians’ chances of becoming a mayoral candidate in t + 1 as a function of the win/loss margin to being the preference-vote primary winner. Each bin contains 250 observations. The lines in the graphs are third-order polynomials fitted to the observations. The two lower graphs show the estimated primary effect as we vary the width of the estimation window and use a local linear specification and a close-margin specification, respectively. The solid lines show the estimated effect, and the dotted lines are 95% confidence intervals.
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