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Partisan Leaning

Published online by Cambridge University Press:  28 March 2025

ZUHEIR DESAI*
Affiliation:
The Ohio State University, United States
ANDERSON FREY*
Affiliation:
University of Rochester, United States
SCOTT A. TYSON*
Affiliation:
University of Rochester, United States
*
Corresponding author: Zuheir Desai, Assistant Professor, Department of Political Science, The Ohio State University, United States, desai.596@osu.edu
Anderson Frey, Associate Professor, Department of Political Science, University of Rochester, United States; Research Associate, W. Allen Wallis Institute of Political Economy, University of Rochester, United States, anderson.frey@rochester.edu
Scott A. Tyson, Associate Professor, Department of Political Science, University of Rochester, United States; Research Associate, W. Allen Wallis Institute of Political Economy, University of Rochester, United States, styson2@ur.rochester.edu
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Abstract

A decisive voter’s exact ideological preferences can be hard to predict, even for seasoned candidates. We develop a novel theory of electoral competition where candidates are evaluated on ideological and nonideological dimensions. The key feature of our theory is that an electorate’s partisan leaning serves as a signal of the median voter’s ideological position where extreme leanings are more informative about voters than centrist leanings. We show that this leads to an endogenous sorting of districts between “extreme” and “centrist” and that an increase in the importance of candidate competence for voters increases polarization—but only in extreme districts. We evaluate our theory using data from mayoral elections in Brazil’s 95 largest municipalities and exploit COVID-19 as a shock to the salience of candidate competence. We show that COVID-19 increases the salience of competence in these elections, leading to increased political polarization, which is concentrated in cities with extreme partisan leanings.

Information

Type
Research Article
Copyright
© The Author(s), 2025. Published by Cambridge University Press on behalf of American Political Science Association
Figure 0

Figure 1. Support of $ {z}^j $ for Different Leanings

Figure 1

Figure 2. Equilibrium Platforms and LeaningNote: This figure illustrates the equilibrium platforms for leftist leanings, i.e., for $ \lambda <0 $. Both platforms $ {\pi}_L $ and $ {\pi}_R $ follow the expected decisive voter, $ \lambda $. In extreme districts, i.e., where $ \lambda <{\overline{\lambda}}_L $, platforms are expressed as in Equation 5, and in centrist districts, i.e., where $ \lambda \ge {\overline{\lambda}}_L $, platforms are expressed as in Equation 6. Equilibrium platforms for $ \lambda >0 $ are essentially a reflection across the y-axis.

Figure 2

Figure 3. District Centrism and Equilibrium PolarizationNote: This figure illustrates the two theoretical implications we take to the data. $ {\overline{\lambda}}_{low} $ and $ {\overline{\lambda}}_{high} $ denote the cutoffs that determine whether a district is extreme or centrist when $ \alpha $ is low or high, respectively. When $ \alpha $ is low, there is a strong positive relationship between the centrism of the district, $ -|\lambda | $, and polarization. As $ \alpha $ becomes high, the share of extreme districts increases, the positive relationship between polarization and $ -|\lambda | $ attenuates, and average polarization increases, with the increase concentrated in extreme districts.

Figure 3

Figure 4. Variance of PT’s Vote Share in 2010 at the Ballot Box LevelNote: The 95 cities in the sample are aggregated in 20 bins along the x-axis. The values in the y-axis have the average variance for each bin. Variances are calculated for each city with PT’s vote share in 2010 at the ballot box level. The line shows a quadratic fit.

Figure 4

Figure 5. Spending Categories in Large Brazilian CitiesNote: Spending is from 2017 to 2020. For correspondence, the word frequency shown here only includes the proposals in the same electoral cycle (2016). The light gray columns show the average share of each category (99% of total expenses). The dark gray columns show the share of policy-related words in candidates’ platforms that belong to each of the six main categories—using the first two words shown in Table 1, for each category. HEAL = Health care; EDUC = Education; TRAN = Transportation and Urbanization; SANI = Sanitation and the Environment; SOCI = Social Assistance; PSEC = Public Security; CULT = Culture; SPOR = Sports and Leisure; HOUS = Housing; and BUSI = Businesses and Tourism.

Figure 5

Table 1. Main Words in Each Budget Category

Figure 6

Table 2. Polarization of Mayoral Campaigns during the Pandemic

Figure 7

Figure 6. The Salience of COVID-19 in 2020 Local CampaignsNote: 95% confidence intervals for errors clustered by municipality. The x-axis has the normalized effects in units of standard deviation. The dependent variable is a dummy that indicates whether or not the candidate used a ballot name with the occupational heuristic. Baseline: in 2012, 76% of doctor candidates and 64% of religious leaders used the ballot box name heuristic. Coefficients are the effect in relation to the 2012 baseline, and come from the following regressions: (1) $ {H}_{cjt}=YEA{R}_t+{\eta}_j+{\epsilon}_{cjt} $, used for all municipalities; and (2) $ {H}_{cjt}=YEA{R}_t*Covi{d}_j+{\eta}_j+{\epsilon}_{cjt} $, used for the separate effects by COVID-19 incidence. For candidate c, in municipality j, and election t, $ {H}_{cjt} $ is the dependent variable. $ YEA{R}_t $ are year fixed effects, $ {\eta}_j $ are municipality fixed effects, and $ Covi{d}_j $ is a dummy that indicates whether municipality j was more affected than the median by the first wave of COVID-19 in 2020 (pre-election). See Supplementary Table C.14 for the full results.

Figure 8

Figure 7. Platform Polarization and Leaning in BrazilNote: All variables are described in the text. The columns represent the sample distribution along the x-axis. The outcome is (Platform Polarization), and the slopes show the specification from column 6 of Table 2. The lines represent the linear (first plot) or quadratic (second plot) fits of the outcome for each year.

Figure 9

Figure 8. Polarization Trends for Different Levels of LeaningNote: All variables are described in the text. The outcome (Platform Polarization) was normalized to values between zero and one for better visualization. The dots represent the average normalized outcome for both groups.

Figure 10

Figure 9. Polarization, Centrism, and the Salience of Competence in Alternative ModelsNote: Panel (a) illustrates the results of Alternative Model 1, where the variance of the leaning signal is constant. As $ \alpha $ increases, polarization weakly increases uniformly for all leanings only if $ \alpha $ is high enough. Panel (b) illustrates the results of Alternative Model 2. $ {\overline{\lambda}}_{low} $ and $ {\overline{\lambda}}_{high} $ denote the cutoffs that determine whether a district is extreme or centrist when $ \alpha $ is low or high, respectively. When $ \alpha $ is low, there is a strong negative relationship between the centrism of the district, $ -|\lambda | $, and polarization. As $ \alpha $ becomes high, the share of centrists districts increases, the negative relationship between polarization and $ -|\lambda | $ attenuates, and average polarization increases, with the increase concentrated in centrist districts.

Figure 11

Table 3. Empirical Implications of Alternative Models

Figure 12

Figure 10. COVID-19 Drives the Change in the Polarization–Leaning RelationshipNote: For both plots: 95% confidence intervals clustered at the city level. Both are based on regressions with 256 observations where the dependent variable is Polarization. All coefficients are normalized by the standard deviation. The left-side plot shows the estimates of $ {\beta}_3 $ from Equation 11. It uses the COVID-19 measure described in the text ($ tr{e}_{jt} $), which is also normalized to be between zero and one. Fully interacted means that the covariates shown in the right-side plot are interacted with both leaning and the 2020 election dummy. It also includes all other covariates and TWFE (Supplementary Table C.3 shows the full regression results). The right-side plot focuses on the fully interacted specification. The dots show the coefficient for the triple interaction between each control variable, the leaning variable, and the 2020 election dummy.

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