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Agenda Setting and Attention to Precedent in the US Federal Courts

Published online by Cambridge University Press:  21 October 2022

James F. Spriggs II
Affiliation:
Washington University in St. Louis, USA
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Abstract

To what degree is judicial agenda setting top-down or bottom-up? Existing studies lack evidence of the frequency or magnitude of these two processes. We conceptualize the judicial agenda as the legal questions/rules receiving judicial attention, measure it using citations to Supreme Court opinions, and estimate vector autoregression models to identify how each level of court initiates or responds to variation in attention to precedent at other levels of the judiciary. The Supreme Court exerts some top-down control, but agenda setting is more often bottom-up, revealing lower courts are more integral to setting the federal judicial agenda than previously understood.

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Articles
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© 2021 Law and Courts Organized Section of the American Political Science Association. All rights reserved.
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Table 1.Number of Supreme Court Precedents with Each Autoregressive Dynamic

Figure 1

Figure 1.Number of Precedents that Granger cause each time series. Each labeled arrow gives the number of the 4,661 precedents analyzed for which only evidence of one autoregressive dynamic is found in an equation; that is, the arrow from Supreme Court to appellate courts indicates the number of Appellate Court Citations equations for which the Supreme Court Citations lag coefficient differs from zero without evidence that any other lag coefficients differ from zero.

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Table 2.Observed Patterns in Autoregressive Dynamics

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Table 3.Lag Coefficients for Smith v. California

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Figure 2.Impulse responses for Smith v. California. We computed the impulse responses for each posterior draw; the median response is plotted with solid lines, and the 68% credible regions (corresponding to about one standard deviation to each side of the estimate) are marked with shading. Zero is marked by the dashed horizontal line. The first column gives the response in Supreme Court cites, the second column response in appellate court cites, and the third column response in district court cites. The first row shows responses to the respective equations from a one standard deviation shock in Supreme Court cites, the second row responses from a shock to appellate court cites, and the third row responses from a shock to district court cites.

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Table 4.Lag Coefficients for Watts v. United States

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Figure 3.Impulse responses for Watts v. United States. We computed the impulse responses for each posterior draw; the median response is plotted with solid lines, and the 68% credible regions are marked with shading. Zero is marked by the dashed horizontal line. The first column gives the response in Supreme Court cites, the second column response in appellate court cites, and the third column response in district court cites. The first row shows responses to the respective equations from a one standard deviation shock in Supreme Court cites, the second row responses from a shock to appellate court cites, and the third row responses from a shock to district court cites.

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Figure 4.Summarizing all models’ lag coefficient posterior means. The lag coefficients are divided by the dependent variables’ standard deviations for comparability. Dots indicate the median of all models’ lag coefficient posterior means, and whiskers indicate the .25 and .75 quantiles of all models’ lag coefficient posterior means. The lag coefficients for Supreme Court cites are shown using squares, for appellate court cites using circles, and for district court cites using triangles.

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Figure 5.Summarizing all models’ lag coefficient posterior 95% credible intervals. The lag coefficients are divided by the dependent variables’ standard deviations for comparability. Dots indicate the mean of all models’ lag coefficient posterior means, and whiskers indicate the means of all models’ .025 and .975 lag coefficient posterior quantiles. The lag coefficients for Supreme Court cites are shown using squares, for appellate court cites using circles and lines, and for district court cites using triangles.

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Figure 6.Summarizing all models’ forecast error variance decomposition draw means. We computed the models’ one step ahead forecast error variance decomposition (FEVD) for each posterior draw; this represents the proportion of error variance in each time series accounted for by shocks to each of the time series in the previous period. Dots indicate the median of all models’ FEVD draw means, and whiskers indicate the .25 and .75 quantiles. The FEV due to Supreme Court cites is shown using squares, FEV due to appellate court cites using circles, and FEV due to district court cites using triangles.

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Figure 7.Summarizing all models’ forecast error variance decomposition draw 68% credible intervals. Dots indicate the mean of all models’ FEVD draw medians; whiskers indicate the means of all models’ .16 and .84 FEVD draw quantiles. The FEV due to Supreme Court cites is shown using squares, FEV due to appellate court cites using circles, and FEV due to district court cites using triangles.

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Table A1.Comparing the Results for All Precedents with the Most Recently Decided Cases