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Supreme Court Agenda Setting in a System of Shared Powers Ryan ...

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18 The Journal <strong>of</strong> Law, Economics, & Organization. V0 N0<br />

reversed the tribunal below it, and when the lower court struck down a federal<br />

law. Most <strong>of</strong> the other coefficients behaved as expected.<br />

To check the robustness <strong>of</strong> these f<strong>in</strong>d<strong>in</strong>gs, I engaged <strong>in</strong> a number <strong>of</strong> analyses.<br />

First, I refit all <strong>of</strong> my models us<strong>in</strong>g alternative specifications <strong>of</strong> the standard<br />

errors. That is, I re-estimated every model us<strong>in</strong>g asymptotic standard errors<br />

<strong>in</strong>stead <strong>of</strong> robust standard errors. None produced results supportive <strong>of</strong> the SOP<br />

model. Second, I refit all the models compar<strong>in</strong>g only the constra<strong>in</strong>ed <strong>Court</strong><br />

with the unconstra<strong>in</strong>ed <strong>Court</strong> (i.e. omitt<strong>in</strong>g observations where the <strong>Court</strong> was<br />

semi-constra<strong>in</strong>ed). The results still did not support the SOP prediction. 27 Third,<br />

I estimated the Bayesian Information Criterion (BIC) for every model, compar<strong>in</strong>g<br />

the BIC <strong>in</strong> the SOP model to the BIC <strong>in</strong> a controls-only model. As<br />

Bonneau et al. (2007, 901) expla<strong>in</strong>, the BIC “compares two nonnested models<br />

by look<strong>in</strong>g at the Bayes Factor, which reduces to the ratio <strong>of</strong> posterior<br />

odds.” The BIC, <strong>in</strong> essence, compares non-nested by “compar<strong>in</strong>g the probability<br />

that each model is the true model given the observed data” (Bonneau et al.,<br />

2007, 901). The model with the smallest BIC is the best model given the data<br />

(Primo, B<strong>in</strong>der and Maltzman, 2008). In every comparison <strong>of</strong> SOP models to<br />

controls-only models, the controls-only BIC was at least 4.352 smaller than the<br />

SOP model, provid<strong>in</strong>g positive support for a non-SOP model <strong>of</strong> agenda-sett<strong>in</strong>g<br />

(Long and Freese, 2006, 113).<br />

As yet a further robustness check, I recoded the SQ as the policy <strong>of</strong> the<br />

lower court’s decision rather than the statute <strong>in</strong> the case. To do so, I analyzed<br />

the Judicial Common Space scores <strong>of</strong> the federal judges presid<strong>in</strong>g over the dispute<br />

<strong>in</strong> the court below (Epste<strong>in</strong> et al., 2007). When the petition arose from a<br />

federal circuit court or a three-judge district court panel, I coded the ideology<br />

<strong>of</strong> the median judge on the panel. 28 When the case was appealed from a onejudge<br />

district court, I followed the cod<strong>in</strong>g methodology <strong>of</strong> Giles, Hett<strong>in</strong>ger and<br />

Peppers (2001) and Epste<strong>in</strong> et al. (2007) and coded the status quo as the JCS<br />

score <strong>of</strong> the district judge who presided over the case. Figure 5 presents the<br />

difference <strong>in</strong> predicted probabilities <strong>of</strong> a constra<strong>in</strong>ed <strong>Court</strong> vot<strong>in</strong>g to review a<br />

case versus an unconstra<strong>in</strong>ed or semi-constra<strong>in</strong>ed <strong>Court</strong> elect<strong>in</strong>g to review that<br />

case. As Figure 5 shows, the difference between the predicted probability <strong>of</strong><br />

a constra<strong>in</strong>ed <strong>Court</strong> and unconstra<strong>in</strong>ed or semi-constra<strong>in</strong>ed <strong>Court</strong> vot<strong>in</strong>g to review<br />

is never statistically significant <strong>in</strong> any <strong>of</strong> the legislative models. 29 That is,<br />

the <strong>in</strong>terval around the average difference between the predicted probabilities<br />

conta<strong>in</strong>s 0, which means that I cannot reject the null hypothesis that there is no<br />

separation <strong>of</strong> powers <strong>in</strong>fluence. Simply put, there are no systematic differences<br />

between the probability that a constra<strong>in</strong>ed or non-constra<strong>in</strong>ed <strong>Court</strong> will grant<br />

review to cases.<br />

27. I refit these models as well us<strong>in</strong>g asymptotic standard errors. The results were equally<br />

unsupportive.<br />

28. In cases where a lower court judge filed a dissent or special concurrence I coded the status<br />

quo as the midpo<strong>in</strong>t between the two judges <strong>in</strong> the majority. If the lower court reviewed the case<br />

en banc, I coded the status quo as the median judge <strong>in</strong> the en banc majority.<br />

29. These results also hold up under alternative specifications <strong>of</strong> the standard errors.

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