An Extension of Black's Theorem on Voting Orders to the Successive Procedure
In: Public choice, Band 54, Heft 2, S. 187
ISSN: 0048-5829
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In: Public choice, Band 54, Heft 2, S. 187
ISSN: 0048-5829
In: Public choice, Band 47, Heft 2, S. 371-376
ISSN: 1573-7101
In: Public choice, Band 47, Heft 2, S. 371
ISSN: 0048-5829
In: Public choice, Band 54, Heft 2, S. 187-190
ISSN: 1573-7101
In: American political science review, Band 66, Heft 2, S. 555-568
ISSN: 1537-5943
In this paper problems of social choice in general, and political choice in particular, are considered in light of uncertainty. The space of social alternatives in this formulation includes not only pure social states, but lotteries or probability distributions over those states as well. In the context of candidate strategy selection in a spatial model of political choice, candidate strategy sets are represented by pure strategies—points in the space of alternatives—and ambiguous strategies—lotteries over those points. Questions about optimal strategy choice and the equilibrium properties of these choices are then entertained. Duncan Black's theorem about the dominance of the median preference is generalized, and further contingencies in which the theorem is false are specified. The substantive foci of these results are: (1) the conditions in which seekers of political office will rationally choose to appear equivocal in their policy intentions; and (2) the role of institutional structure in defining equilibrium.
In: National Institute economic review: journal of the National Institute of Economic and Social Research, Band 265, S. 51-60
ISSN: 1741-3036
AbstractDuncan Black, like Adam Smith before him, was trained at, and taught at, the University of Glasgow. Like Smith, Black followed the Enlightenment in appreciating the importance of theory and of its empirical applications. Black sought to apply the ideas of a schedule of preferences and a conception of equilibrium, to politics, as Smith had done in economics. Black believed that his median voter theorem could generalize to a theory of politics, much as Smith's contributions did for market economics. Black did not complete that generalization, but William Riker did offer a theory of institutional politics, designed to complete Black's project.
In: Public choice, Band 152, Heft 3-4, S. 423-426
ISSN: 1573-7101
In: PS: political science & politics, Band 37, Heft 4, S. 789-791
Political science remains an emergent discipline; but research within it has congealed around a set of well-defined programs that has engaged an international community of scholars. Here I will identify three of these programs in order to show the continued intellectual vibrancy of the discipline. First, in normative theory, political scientists are working out the implications of John Rawls' A Theory of Justice in a program that has reinvigorated liberalism to make it speak to core political issues of our time. Second, in a program once embedded bureaucratically in "American Politics," political scientists are working out the implications of Duncan Black's median voter theorem in an expanded set of democratic countries with different institutional details to address the core political issues of representation and accountability. Third, relying on extensive cross-sectional time-series data previously unavailable, on computer programs not imaginable a generation ago, and on theoretical developments in econometrics, political scientists are fulfilling a dream of the founders of the behavioral revolution (Stein Rokkan, S. M. Lipset, and Karl Deutsch) by addressing systematically the sources of democracy and political order. To be sure, there are other political science research programs, for example, in international relations, in comparative political economy, and in political psychology, that could well have been elucidated in this essay. My goal here, in addressing Professor Sartori's jeremiad, is not to show the scope of the field, but rather its quality, its internationalism, and its real-world relevance. This is best done with a few select examples.