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Do felon voting rules affect criminal prosecutions?

Published online by Cambridge University Press:  26 October 2026

Hannah Simpson*
Affiliation:
Department of Political Science, Washington University in St Louis, Saint Louis, MO, USA
Sidak Yntiso
Affiliation:
Department of Political Science, University of Rochester, Rochester, NY, USA
*
Corresponding author: Hannah Simpson; Email: hsimpson@wustl.edu
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Abstract

Felon disenfranchisement laws can alter the composition of the electorate. Accordingly, we argue that in states with such laws, elected prosecutors may be tempted to assign felon status strategically. We test our argument using criminal case data from Virginia and leveraging a sudden policy change—unexpectedly announced by the Governor on April 22, 2016—enfranchising all felons upon completion of their prison or probation sentence. Using well-known racial differences in partisanship as a measure of likely political alignment, we show that the announcement corresponded to an increase in criminal charge severity and sentence length for defendants who were politically unaligned with their prosecutors, and a decrease for aligned defendants. Evidence suggests that these changes may have been partially motivated by partisan concerns in the lead-up to the 2016 federal elections.

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Type
Original Article
Creative Commons
Creative Common License - CCCreative Common License - BYCreative Common License - NCCreative Common License - ND
This is an Open Access article, distributed under the terms of the Creative Commons Attribution-NonCommercial-NoDerivatives licence (http://creativecommons.org/licenses/by-nc-nd/4.0), which permits non-commercial re-use, distribution, and reproduction in any medium, provided that no alterations are made and the original article is properly cited. The written permission of Cambridge University Press or the rights holder(s) must be obtained prior to any commercial use and/or adaptation of the article.
Copyright
© The Author(s), 2026. Published by Cambridge University Press on behalf of EPS Academic Ltd.
Figure 0

Figure 1. Challenger party by theorized alignment status.

Notes: Left panel: party identity of candidates who challenged Independent prosecutors in Democratic-leaning districts, compared to the party identity of candidates who challenged Republican prosecutors. Right panel: party identity of candidates who challenged Independent prosecutors in Republican-leaning districts, compared to those who challenged Democratic prosecutors. We categorize a district as Republican-leaning or Democrat-leaning based on which presidential candidate won the majority in that district in the 2012 presidential election.19
Figure 1

Table 1. Prosecutor–voter alignmentTable 1 long description.

Figure 2

Figure 2. Announcement effect on charge (left column) and sentence severity (right column).Figure 2 long description.

Notes: The top row in the figure displays the unconditional, within-district effect of the announcement on average charge severity (left) and prison sentences (right) before and after the announcement. The next two rows disaggregate these results for aligned and unaligned defendants, respectively. The dashed line represents a triangular kernel-weighted polynomial fit. The solid line represents a linear fit.
Figure 3

Table 2. Effect of McAuliffe’s order, by alignment statusTable 2 long description.

Figure 4

Figure 3. Replication of main results, placebo dates.Figure 3 long description.

Notes: Left: Charge severity. Right: Sentence severity. RDiT estimates presented for placebo dates on the third Friday of the month, one and two months before and after the announcement. All results include district fixed effects and adjust for covariates.
Figure 5

Figure 4. Replication of main results, variation of bandwidth.Figure 4 long description.

Notes: Point estimates and 95% robust confidence intervals for user-specified bandwidths beginning at two days and increasing to 90 in increments of two. All results include district fixed effects; “adjusted” results include pretreatment covariates.
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Table 3. Effect of McAuliffe’s order, by alignment status, on misdemeanor offensesTable 3 long description.

Figure 7

Figure 5. Effect of announcement, pooled difference-in-means regressions.Figure 5 long description.

Notes: Point estimates and 90/95% confidence intervals for two-to-ten-day windows around the announcement. All estimates adjusted for district fixed effects; “adjusted” results adjusted for pretreatment covariates. Standard errors clustered at the district level. Clusters for charge severity: 54–96 for unaligned; 54–94 for aligned. Sentence severity clusters: 54–97 for aligned; 62–98 for unaligned.
Figure 8

Figure 6. Effect of announcement on sentencing outcomes.Figure 6 long description.

Notes: Panels provide RD estimates and 90/95% robust confidence intervals for the post-announcement change in the probability that unaligned and aligned defendants’ charges are (from left to right) dismissed, reduced from felonies to misdemeanors, sentenced to time served, sentenced to supervised probation, or sentenced to prison. All estimates adjust for district fixed effects; “adjusted” estimates also control for pretreatment covariates.
Figure 9

Figure 7. Bootstrapped estimates of indirect sentencing effect.Figure 7 long description.

Notes: Histograms depict cluster-bootstrapped estimates of the discontinuous shift in sentence lengths attributable to the post-announcement shift in charge severity, for aligned (left) and unaligned (right) defendants. The solid vertical lines depict averages, while the dashed vertical lines represent the 5th and 95th percentiles in the distributions of both unadjusted (red) and adjusted (blue) estimates. Clusters at the district level.
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Figure 8. Announcement effect by recency of last donation.Figure 8 long description.

Notes: Point estimates and 95% robust confidence intervals. All estimates adjusted for district fixed effects, crime type, and gender. Estimates unadjusted for crime time and gender are in Appendix Table A6. Clusters vary across specifications and are depicted by gray histograms at the bottom of each figure.
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