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The Provision of Insurance?

Judicial Independence and the Post-tenure Fate of Leaders

Published online by Cambridge University Press:  21 October 2022

Brad Epperly*
Affiliation:
University of South Carolina
*
Contact the author at epperly@sc.edu.
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Abstract

Leading explanations of judicial independence argue political competition incentivizes those in power to create independent courts as insurance against uncertain futures. While much work addresses the role competition plays, little analyzes the fundamental assumption that courts provide political insurance. I offer an original hypothesis as to how independent courts provide insurance against post-tenure punishment and test this using data on the post-tenure fate of leaders from 1960 to 2004. Results show independence is associated with significantly higher probabilities of unpunished post-tenure fate. The article builds on and extends existing political insurance explanations and offers the first test of one of their critical assumptions.

Information

Type
Research Article
Copyright
© 2013 by the Law and Courts Organized Section of the American Political Science Association. All rights reserved.
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Figure 1. Relative frequency distribution of the four categories of post-tenure fate of leaders from 1960 to 2000.

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Figure 2. Relative frequency distribution of Linzer and Staton’s (2011) item-response-theory model measure of de facto judicial independence across 1,085 observations.

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Table 1. Logistic Regression Results

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Figure 3. Expected probability of a leader not being punished at different levels of judicial independence when other covariates are held at their mean values for models 1–4. All simulations for each level of judicial independence are plotted with transparency, with the mean value across all simulations plotted with a white line. Where little variation exists around the mean, the plotted values appear darker; where significant variation exists, they are more spread out, appearing lighter.

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Table 2. Considering Who Replaces a Leader

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Figure A1. Estimates and 95% confidence intervals of the area under the receiver operator characteristic (ROC) curve for models 1–4 from table 1. Area under the ROC curve is typically considered an effective means of gauging the true versus false positive (sensitivity vs. specificity) rate across different thresholds of probability.

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Table A1. Cross-Validation Results

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Table A2. Excluding the Killed Category

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Table A3. Ordered Logistic Regression

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Figure A2. Expected proportional probability of a leader being in one of the four categories of post-tenure fate from the models in table A3. Solid black lines represent an outcome of unpunished; dashed lines, exiled; dotted lines, imprisoned; and solid gray lines, killed.

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Table A4. Multinomial Logistic Regression

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Figure A3. Expected proportional probability of a leader being in each category of post-tenure fate from the models in table A4. In plot a, the solid black line represents an outcome of unpunished; dashed line, exiled; dotted line, imprisoned, and solid gray line, killed. In plot b, the categories of imprisoned and killed are collapsed into one category, represented by the dotted line.