Reply to Fisher's Mathematical Analysis of Supreme Court Decisions

1958 ◽  
Vol 52 (2) ◽  
pp. 339-348 ◽  
Author(s):  
Fred Kort

We have had many reminders of the limits and risks of statistical predictions about human behavior. When I ventured last year to offer a formula describing Supreme Court action in the state “right to counsel” cases over a period of years, I was mainly concerned to show that, contrary to accepted judicial doctrine about decisions in unique cases, consistencies in the Court's collective judgments could be demonstrated in this area, and stated in quantitative terms. I did not suppose that the formula was more than a method of approximation. I did not offer it as the perfect formula, or the only one; and in particular I did not claim that it was capable of indefinite extension to other areas of constitutional law. An exploratory effort begins with what is available. But I did take into account, so far as the available data permitted, not only the Court's decisions, but also the votes of individual justices on each of the pivotal factors on which their positions could be identified or imputed. I did not claim more for the product than that, so far, it works. With this general statement, let me turn to Fisher's article.

1958 ◽  
Vol 52 (2) ◽  
pp. 321-338 ◽  
Author(s):  
Franklin M. Fisher

In the last decade, more and more political scientists have speculated on the possible applications of mathematical analysis to political phenomena. It is the position of this paper that such discussion, when in the abstract, serves little purpose, for the question of whether or not quantitative techniques can fruitfully be so applied is essentially an empirical one and can only be resolved by experiment. Yet even a specifically experimental approach becomes challengeable if it can be shown to misunderstand and hence misemploy otherwise sound techniques. The claim to have solved problems whose mathematical features have not, in fact, been comprehended seems especially harmful in a field where the application of mathematics is as yet in its infancy, and this not only because minor impurities at the base of a growing framework may assume major proportions at its apex, but because exposure of error may breed unjustified disenchantment or give solace to those who prefer a casual, imprecise impressionism in the social sciences.


1980 ◽  
Vol 28 (1) ◽  
pp. 144
Author(s):  
Edward McWhinney ◽  
Hiroshi Itoh ◽  
Lawrence Ward Beer

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