Wednesday, July 17, 2013

SCOTUS Voting Patterns 2012-2013, Part II

In our last post, there was only room to deal with the overall mass of data. Today we’ll pare it down a bit, to see if that leads to any further insights. Data comes from the Supreme Court website, slip opinions.

I decided to make an assumption, that when the court is in agreement (unanimous, or all majority and concurring), those cases deal with technicalities of the law, rather than political ideology. I don’t know if that is true, but I thought it would be worth looking at only the cases in which there is disagreement. Of the 74 cases, 35 cases were full agreement cases. That left 39 cases to look at for patterns of disagreement.
In this chart, dissent (minority opinion) is in green; majority and concurring opinions are in red. The light blue shows individual abstentions. There’s still a pretty good sea of agreement, but it’s much more balanced between agreement and dissent than when the unanimous cases are included.
 
This is admittedly a broad brush. Concurring opinions may mean there’s agreement with the direction of the judgment, but for different reasoning. Sometimes there is agreement with exceptions, or agreement only on specific points. The Missouri v. McNeely case was particularly mixed, with various combinations of agreement and dissent on various points. Here’s how the decision is summarized:
SOTOMAYOR, J., announced the judgment of the Court and delivered the opinion of the Court with respect to Parts I, II-A, II-B, and IV, in which SCALIA, KENNEDY, GINSBURG, and KAGAN, J.J., joined, and opinion with respect to Parts II-C and III, in which SCALIA, GINSBURG, and KAGAN, J.J., joined. KENNEDY, J., filed an opinion concurring in part. ROBERTS, C.J., filed an opinion concurring in part and dissenting in part, in which BREYER and ALITO, J.J., joined. THOMAS, J., filed a dissenting opinion.
I took this oddity into consideration when counting dissent and majority opinions, with several of the justices getting half a count each way on this particular case. The chart below, similar to the one in Monday's post, deals with just the 39 cases in which there was disagreement. Majority and concurring opinions are combined, in yellow; dissents are in green, abstentions are light blue. Then I look at the ratios in which each justice joins with the conservative bloc and the liberal bloc.
To review, a bloc requires at least three of the like-minded justices voting together; when either side was two/two on a case, Kennedy would determine whether there was a bloc vote. I show both the ratio (number of times voting with the bloc over the total number of cases) and the percentage of voting with the bloc.
 
From this we can look at who most frequently agrees and disagrees. I thought it might help to rate them by percentage. 

Justice
%w/C bloc
C Rating
 
Justice
% w/L bloc
L Rating
Roberts
92.3%
1
 
Kagan
97.4%
1
Alito
81.6%
2
 
Ginsburg
92.3%
2
Thomas
76.9%
3
 
Breyer
89.7%
3
Scalia
76.9%
3
 
Sotomayor
89.2%
4
Kennedy
74.9%
5
 
Kennedy
48.7%
5
Breyer
41.0%
6
 
Roberts
41.0%
6
Kagan
28.9%
7
 
Scalia
41.0%
6
Sotomayor
27.0%
8
 
Alito
26.3%
8
Ginsburg
25.6%
9
 
Thomas
25.6%
9

Kennedy, as you’d expect, is rated in the middle with both blocs. It does appear that the liberal bloc is more solid: all four vote with the bloc better than 89% of the time. Only Roberts is that connected to the conservative bloc. But Roberts isn’t as disconnected from the liberal bloc as the liberals are from the conservatives. Breyer is equally connected to the opposite bloc as Roberts is. But Kagan, Sotomayor, and Ginsburg are connected to the conservative bloc well under 30% of the time. Only Thomas and Alito are that disconnected from the liberal bloc, but they are also much less connected to their own bloc. In other words, Thomas especially, and also to some extent Alito, vote the way they think regardless of the opinions of colleagues.
We haven’t yet looked at how many of the 39 cases are close decisions, and how many were less narrow rulings. Nor have we looked at individual differences on some specific cases. So there's enough for next time, in Part III.

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