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Volumn 28, Issue 1, 1998, Pages 139-158

Political parties and electoral landscapes

Author keywords

[No Author keywords available]

Indexed keywords


EID: 0032345025     PISSN: 00071234     EISSN: None     Source Type: Journal    
DOI: 10.1017/S0007123498000131     Document Type: Article
Times cited : (77)

References (46)
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    • For example, see Maurice Duverger, Political Parties (New York: Wiley, 1963); Douglas A. Hibbs, The American Political Economy (Cambridge, Mass.: Harvard University Press, 1987); Thomas Ferguson, Golden Rule: The Investment Theory of Party Competition and the Logic of Money-Driven Political Systems (Chicago: University of Chicago Press, 1995).
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  • 2
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    • Cambridge, Mass.: Harvard University Press
    • For example, see Maurice Duverger, Political Parties (New York: Wiley, 1963); Douglas A. Hibbs, The American Political Economy (Cambridge, Mass.: Harvard University Press, 1987); Thomas Ferguson, Golden Rule: The Investment Theory of Party Competition and the Logic of Money-Driven Political Systems (Chicago: University of Chicago Press, 1995).
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    • 0004157554 scopus 로고    scopus 로고
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    • See Anthony Downs, An Economic Theory of Democracy (New York: Harper & Row, 1957); James Enelow and Melvin Hinich, The Spatial Theory of Voting (Cambridge: Cambridge University Press, 1984).
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    • Cambridge: Cambridge University Press
    • See Anthony Downs, An Economic Theory of Democracy (New York: Harper & Row, 1957); James Enelow and Melvin Hinich, The Spatial Theory of Voting (Cambridge: Cambridge University Press, 1984).
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  • 9
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    • Intransitivities in multidimensional voting models and some implications for agenda control
    • See Richard D. McKelvey, 'Intransitivities in Multidimensional Voting Models and Some Implications for Agenda Control', Journal of Economic Theory, 12 (1976), 472-82; Gerald Kramer, 'A Dynamical Model of Political Equilibrium', Journal of Economic Theory, 15 (1977), 310-34; Peter Ordeshook, Game Theory and Political Theory (Cambridge: Cambridge University Press, 1986); Norman Schofield, Bernard Grofman and Scott Feld, 'The Core and the Stability of Group Choice in Spatial Voting Games', American Political Science Review, 82 (1988), 195-211.
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    • A dynamical model of political equilibrium
    • See Richard D. McKelvey, 'Intransitivities in Multidimensional Voting Models and Some Implications for Agenda Control', Journal of Economic Theory, 12 (1976), 472-82; Gerald Kramer, 'A Dynamical Model of Political Equilibrium', Journal of Economic Theory, 15 (1977), 310-34; Peter Ordeshook, Game Theory and Political Theory (Cambridge: Cambridge University Press, 1986); Norman Schofield, Bernard Grofman and Scott Feld, 'The Core and the Stability of Group Choice in Spatial Voting Games', American Political Science Review, 82 (1988), 195-211.
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    • 49549136227 scopus 로고
    • Cambridge: Cambridge University Press
    • See Richard D. McKelvey, 'Intransitivities in Multidimensional Voting Models and Some Implications for Agenda Control', Journal of Economic Theory, 12 (1976), 472-82; Gerald Kramer, 'A Dynamical Model of Political Equilibrium', Journal of Economic Theory, 15 (1977), 310-34; Peter Ordeshook, Game Theory and Political Theory (Cambridge: Cambridge University Press, 1986); Norman Schofield, Bernard Grofman and Scott Feld, 'The Core and the Stability of Group Choice in Spatial Voting Games', American Political Science Review, 82 (1988), 195-211.
    • (1986) Game Theory and Political Theory
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  • 13
    • 84971705457 scopus 로고
    • The core and the stability of group choice in spatial voting games
    • See Richard D. McKelvey, 'Intransitivities in Multidimensional Voting Models and Some Implications for Agenda Control', Journal of Economic Theory, 12 (1976), 472-82; Gerald Kramer, 'A Dynamical Model of Political Equilibrium', Journal of Economic Theory, 15 (1977), 310-34; Peter Ordeshook, Game Theory and Political Theory (Cambridge: Cambridge University Press, 1986); Norman Schofield, Bernard Grofman and Scott Feld, 'The Core and the Stability of Group Choice in Spatial Voting Games', American Political Science Review, 82 (1988), 195-211.
    • (1988) American Political Science Review , vol.82 , pp. 195-211
    • Schofield, N.1    Grofman, B.2    Feld, S.3
  • 14
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    • Covering, dominance, and the institution-free properties of social choice
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    • 85033881907 scopus 로고    scopus 로고
    • McKelvey, 'Intransitivities in Multidimensional Voting Models and Some Implications for Agenda Control'; Norman Schofield, 'Instability of Simple Dynamic Games', Review of Economic Studies, 45 (1978), 575-94. Specifically, McKelvey shows that the top-cycle set encompasses the entire space of platforms. This result pertains to the aggregation of preferences, and not the performance of a particular democratic institution.
    • Intransitivities in Multidimensional Voting Models and Some Implications for Agenda Control
    • McKelvey1
  • 16
    • 84959813514 scopus 로고
    • Instability of simple dynamic games
    • McKelvey, 'Intransitivities in Multidimensional Voting Models and Some Implications for Agenda Control'; Norman Schofield, 'Instability of Simple Dynamic Games', Review of Economic Studies, 45 (1978), 575-94. Specifically, McKelvey shows that the top-cycle set encompasses the entire space of platforms. This result pertains to the aggregation of preferences, and not the performance of a particular democratic institution.
    • (1978) Review of Economic Studies , vol.45 , pp. 575-594
    • Schofield, N.1
  • 18
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    • A Downsian spatial model with party activism
    • See, for example, John Aldrich, 'A Downsian Spatial Model with Party Activism', American Political Science Review, 77 (1983), 974-90; Randall Calvert, 'Robustness of the Multidimensional Voting Model: Candidate Motivations, Uncertainty and Convergence', American Journal of Political Science, 29 (1985), 69-95; John Aldrich and Michael McGinniss, 'A Model of Party Constraints on Optimal Candidate Positions', Mathematical and Computer Modeling, 12 (1989), 437-50.
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    • Robustness of the multidimensional voting model: Candidate motivations, uncertainty and convergence
    • See, for example, John Aldrich, 'A Downsian Spatial Model with Party Activism', American Political Science Review, 77 (1983), 974-90; Randall Calvert, 'Robustness of the Multidimensional Voting Model: Candidate Motivations, Uncertainty and Convergence', American Journal of Political Science, 29 (1985), 69-95; John Aldrich and Michael McGinniss, 'A Model of Party Constraints on Optimal Candidate Positions', Mathematical and Computer Modeling, 12 (1989), 437-50.
    • (1985) American Journal of Political Science , vol.29 , pp. 69-95
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    • A model of party constraints on optimal candidate positions
    • See, for example, John Aldrich, 'A Downsian Spatial Model with Party Activism', American Political Science Review, 77 (1983), 974-90; Randall Calvert, 'Robustness of the Multidimensional Voting Model: Candidate Motivations, Uncertainty and Convergence', American Journal of Political Science, 29 (1985), 69-95; John Aldrich and Michael McGinniss, 'A Model of Party Constraints on Optimal Candidate Positions', Mathematical and Computer Modeling, 12 (1989), 437-50.
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    • This is widely observed in research on organizational behaviour. For an early report, see Robert Dahl and Charles Lindblom, Politics, Economics, and Welfare (New York: Harpers, 1953).
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    • note
    • In the complex systems literature, these resulting patterns of system level behaviour are often referred to as emergent phenomena.
  • 25
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    • note
    • The preferences of voters and the opposition party's platform determine the number of votes a party receives.
  • 27
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    • note
    • Our use of three different search algorithms ensures more robust results. We have chosen algorithms that satisfy two criteria. First, they have been widely used in discrete nonlinear optimization, which provides us with prior information on their performance. Secondly, as we suggest in the next section, each algorithm represents a plausible description of how parties might select platforms.
  • 30
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    • The work of McKelvey, 'Covering, Dominance, and the Institution-Free Properties of Social Choice', and that of Schofield, 'Instability of Simple Dynamic Games', are notable exceptions.
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    • note
    • To test this we introduced the following measure of consistency: c(x) = 1 - {var(x)}/Maxvar, where var(x) is the variance of the positions in the platform x, and Maxvar equals the highest possible platform variance. Consistency always lies on the unit interval and varies inversely with the variance in the platform's positions. We found no significant differences in the consistency of platforms for parties confronting consistent and uniform ideologies.
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