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An Empirical Evaluation of Explanations for State Repression

Published online by Cambridge University Press:  22 August 2014

DANIEL W. HILL JR.*
Affiliation:
University of Georgia
ZACHARY M. JONES*
Affiliation:
Pennsylvania State University
*
Daniel W. Hill, Jr. is Assistant Professor, Department of International Affairs, University of Georgia (dwhill@uga.edu), and is responsible for the research question, design of the cross-validation analysis, selection of the data, and the majority of the writing.
Zachary M. Jones is Ph.D. student, Department of Political Science, Pennsylvania State University (zmj@zmjones.com), and is responsible for design of the random forest analysis and multiple imputation, all data analysis and visualization, and description of the methods.
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Abstract

The empirical literature that examines cross-national patterns of state repression seeks to discover a set of political, economic, and social conditions that are consistently associated with government violations of human rights. Null hypothesis significance testing is the most common way of examining the relationship between repression and concepts of interest, but we argue that it is inadequate for this goal, and has produced potentially misleading results. To remedy this deficiency in the literature we use cross-validation and random forests to determine the predictive power of measures of concepts the literature identifies as important causes of repression. We find that few of these measures are able to substantially improve the predictive power of statistical models of repression. Further, the most studied concept in the literature, democratic political institutions, predicts certain kinds of repression much more accurately than others. We argue that this is due to conceptual and operational overlap between democracy and certain kinds of state repression. Finally, we argue that the impressive performance of certain features of domestic legal systems, as well as some economic and demographic factors, justifies a stronger focus on these concepts in future studies of repression.

Information

Type
Research Article
Copyright
Copyright © American Political Science Association 2014 
Figure 0

FIGURE 1.Results of Using a Decision Tree to Predict the Level of Political Imprisonment using 500 Randomly Sampled Observations and Two Covariates, Civil War and Youth Bulges

Notes: The number of observations at each node (or partition) is indicated next to the node’s number, and the bar plots indicate the distribution of the values of the dependent variable at the node. At node 1 (the parent node) the youth bulges variable is most strongly related to political imprisonment and is selected. The optimal split in youth bulges is 29.6, resulting in two daughter nodes, wherein the process repeats. At each daughter node (2 and 7) civil war is the most strongly related to political imprisonment and is selected, resulting in node 3, where youth bulges is again selected (a new split is found at 17); resulting in terminal nodes (nodes 4, 5, 6, 8, and 9), which are used to predict the dependent variable (the most common category in each terminal node is the predicted value of all observations in that node). Note how the variance of the distribution of dependent variable decreases at each node.
Figure 1

TABLE 1.Measures and Sources

Figure 2

FIGURE 2.Results from Cross-validation of Error from Linear (OLS) Models of Repression using (the natural logs of) GDP per Capita and Population as a Base Specification

Notes: The x axis shows root-mean-squared error (RMSE). The y axis represents model specifications which are composed of a base model, which is indicated by the gray band, and the variable indicated on the y axis. The dots show the median of the sampling distribution of the RMSE statistic, along with the .025 and .975 quantiles. The dotted line shows the .025 quantile of the sampling distribution of RMSE for the base model. Model specifications whose intervals overlap with this line do not add significantly to the fit of the model compared to the base specification.
Figure 3

FIGURE 3.Results from Cross-validation of Error from Ordinal Logistic Regression Models of State Repression using (the natural logs of) GDP per Capita and Population as a Base Specification

Notes: The x axis shows Somer’s Dxy, a rank correlation coefficient that ranges from − 1 to 1. The y axis represents model specifications which are composed of a base model, which is indicated by the gray band, and the variable indicated on the y axis. The dots show the median of the sampling distribution of the Somer’s Dxy statistic, along with the .025 and .975 quantiles. The dotted line shows the .975 quantile of the sampling distribution of the Dxy statistic for the base model. Model specifications whose intervals overlap with this line do not add significantly to the fit of the model compared to the base specification.
Figure 4

FIGURE 4.Cross-validation of Error from Linear Models (OLS) of the Same Form as Figure 2, but with a Base Specification which Consists of (the natural logs of) GDP per Capita and Population as well as Civil War

Figure 5

FIGURE 5.Cross-validation of Error from Ordinal Logistic Regressions of the Same Form as Figure 3, but with a Base Specification which Consists of (the natural logs of) GDP per Capita and Population as well as Civil War

Figure 6

FIGURE 6.The Marginal Permutation Importance of Independent Variables Estimated Using Random Forests, with the CIRI Components as Dependent Variables

Notes: Each panel pertains to a random forest model of the dependent variable indicated by the gray bar located at the top of the panel. Each dot represents the median of the bootstrapped sampling distribution of the mean decrease in classification performance that results from randomly permuting the variable indicated in the y axis across all decision trees in the random forest. If the variable is truly important, permuting its values should systematically decrease performance, whereas a truly unimportant variable should produce no decrease, or a random decrease, in classification performance. The error bars show a bootstrapped 95% credible interval from 100 bootstrap iterations.
Figure 7

FIGURE 7.The Marginal Permutation Importance, as Described in Figure 6, with the CIRI Physical Integrity Index, the PTS, and the Dynamic Latent Score Estimated by Fariss (2014) as the Dependent Variables

Figure 8

FIGURE 8.Coefficient Estimates from Linear (OLS) Models of the Dependent Variable

Notes: Each panel pertains to a linear model of the dependent variable indicated by the gray bar located at the top of the panel. The dot represents the point estimate and the error bar a 95% confidence interval. The y axis shows the model specification which is a base specification (the natural logs of GDP per capita and population in this case) in addition to the variable indicated. Only the coefficient of the variable of interest is shown. If the variable's 95% confidence interval includes zero (indicated by the dashed line), then the variable is not significant at p < .05.
Figure 9

FIGURE 9.Cross-validation of Error from Linear Models (OLS) of the Same Form as Figure 2, but with a Base Specification which Consists of (the natural logs of) GDP per Capita and Population as well as a Lagged Dependent Variable

Note: The number of observations when including a lagged dependent variable is somewhat lower since we do not impute missing values of the lagged dependent variable (the first year for each country) since we have no contemporaneous information on its likely values.
Figure 10

FIGURE 10.Cross-validation of Error from Ordinal Logistic Regressions of the Same Form as Figure 3, but with a Base Specification which Consists of (the natural logs of) GDP per Capita and Population as well as a Lagged Dependent Variable

Figure 11

FIGURE 11.Cross-validation of Error from Ordinal Logistic Regressions of the Same Form as Figure 3 with the Addition of the Political Terror Scale (omitted in Figure 3)

Figure 12

FIGURE 12.Cross-validation of Error from Ordinal Logistic Regressions of the Same Form as Figure 5 (the base specification includes the natural logs of GDP per capita and population as well as civil war) with the Addition of the Political Terror Scale (omitted in Figure 5)

Figure 13

FIGURE 13.Coefficient Estimates of the Same form as Figure 8, with the Base Specification being the Natural Logs of GDP per Capita and Population in Addition to Civil War

Figure 14

FIGURE 14.Coefficient Estimates of the Same form as Figure 8, with the Base Specification being the Natural Logs of GDP per Capita and Population in Addition to a Lagged Dependent Variable

Figure 15

FIGURE 15.Coefficient Estimates from Ordinal Logistic Regression Models of the Dependent Variable

Notes: Each panel pertains to an ordinal logistic regression model of the dependent variable indicated by the gray bar located at the top of the panel. The dot represents the point estimate and the error bar a 95% confidence interval. The y axis shows the model specification which is a base specification (the natural logs of GDP per capita and population in this case) in addition to the variable indicated. Only the coefficient of the variable of interest is shown. If the variable's 95% confidence interval includes zero, then the variable is not significant at p < .05.
Figure 16

FIGURE 16.Coefficient Estimates of the Same Form as Figure 15, with the Base Specification being the Natural Logs of GDP per Capita and Population in Addition to Civil War

Figure 17

FIGURE 17.Coefficient Estimates of the Same Form as Figure 15, with the Base Specification being the Natural Logs of GDP per Capita and Population in Addition to a Lagged Dependent Variable

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