Social choice and electoral competition in the general spatial model
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[1] Jean-Michel Grandmont,et al. INTERMEDIATE PREFERENCES AND THE MAJORITY RULE , 1978 .
[2] Gerald H. Kramer,et al. Sophisticated voting over multidimensional choice spaces , 1972 .
[3] Charles R. Plott,et al. A Notion of Equilibrium and Its Possibility Under Majority Rule , 1967 .
[4] G. Cox. Non-collegial simple games and the nowhere denseness of the set of preference profiles having a core , 1984 .
[5] Joseph L. Bernd,et al. Mathematical applications in political science , 1976 .
[6] R. Myerson. Incentives to Cultivate Favored Minorities Under Alternative Electoral Systems , 1993, American Political Science Review.
[7] L. Shapley. Simple games: an outline of the descriptive theory. , 2007, Behavioral science.
[8] Nicholas R. Miller. A New Solution Set for Tournaments and Majority Voting: Further Graph- Theoretical Approaches to the Theory of Voting , 1980 .
[9] Gary W. Cox,et al. The Uncovered Set and the Core , 1987 .
[10] Kenji Yoshino,et al. Covering , 1912, The Indian medical gazette.
[11] César Martinelli,et al. Anonymity in large societies , 2005, Soc. Choice Welf..
[12] H. Moulin. Choosing from a tournament , 1986 .
[13] Duvsan Repovvs,et al. Continuous Selections of Multivalued Mappings , 1998, 1401.2257.
[14] J. Banks,et al. A Bargaining Model of Collective Choice , 2000, American Political Science Review.
[15] R. Goodstein. Boolean algebra , 1963 .
[16] A. Downs. An Economic Theory of Political Action in a Democracy , 1957, Journal of Political Economy.
[17] Freek Wiedijk. Arrow's Impossibility Theorem , 2007 .
[18] Peter C. Ordeshook,et al. Conditions for Voting Equilibria in Continuous Voter Distributions , 1980 .
[19] John Duggan. Equilibrium Existence in Discontinuous Zero-Sum Games with Applications to Spatial Models of Elections , 2005 .
[20] David Epstein,et al. Uncovering some subtleties of the uncovered set: Social choice theory and distributive politics , 1997 .
[21] John Duggan. Mixed Strategy Equilibrium and Deep Covering in Multidimensional Electoral Competition Preliminary and Incomplete Do Not Cite , 2004 .
[22] Begoña Subiza,et al. Condorcet choice correspondences for weak tournaments , 1999 .
[23] Melvin J. Hinich,et al. SOCIAL PREFERENCE ORDERINGS AND MAJORITY RULE , 1972 .
[24] David C. Fisher,et al. Optimal strategies for a generalized “scissors, paper, and stone” game , 1992 .
[25] Mark Fey,et al. May’s Theorem with an infinite population , 2004, Soc. Choice Welf..
[26] A. Downs. An Economic Theory of Democracy , 1957 .
[27] G. Debreu. ON THE CONTINUITY PROPERTIES OF PARETIAN UTILITY , 1963 .
[28] P. Spreij. Probability and Measure , 1996 .
[29] Bhaskar Dutta,et al. Comparison functions and choice correspondences , 1999 .
[30] Jean-François Laslier,et al. Tournament Solutions And Majority Voting , 1997 .
[31] Gordon Tullock,et al. The General Irrelevance of the General Impossibility Theorem , 1967 .
[32] Andreu Mas-Colell,et al. On the Continuous Representation of Preorders , 1977 .
[33] Michel Le Breton,et al. Gillies and Miller's Subrelations of a Relation over an Infinite Set of Alternatives: General Results and Applications to Voting Games , 1992 .
[34] M. Breton,et al. The Bipartisan Set of a Tournament Game , 1993 .
[35] Thomas E. Armstrong,et al. Arrow's theorem with restricted coalition algebras , 1980 .
[36] John Duggan,et al. Mixed refinements of Shapley's saddles and weak tournaments , 2001, Soc. Choice Welf..
[37] P. Fishburn. Condorcet Social Choice Functions , 1977 .
[38] Richard D. McKelvey,et al. Covering, Dominance, and Institution Free Properties of Social Choice , 1986 .
[39] R. McKelvey. General Conditions for Global Intransitivities in Formal Voting Models , 1979 .
[40] P. Ordeshook. The Spatial Analysis of Elections and Committees: Four Decades of Research , 1993 .
[41] Robin Farquharson,et al. Theory of voting , 1969 .
[42] David H. Koehler. The size of the yolk: Computations for odd and even-numbered committees , 1990 .
[43] D. Marc Kilgour,et al. The geometry of the uncovered set in the three-voter spatial model , 1987 .
[44] K. Arrow,et al. Social Choice and Individual Values , 1951 .
[45] B. Weingast,et al. Uncovered Sets and Sophisticated Voting Outcomes with Implications for Agenda Institutions , 1984 .
[46] Kim C. Border,et al. Infinite Dimensional Analysis: A Hitchhiker’s Guide , 1994 .
[47] W. Riker. Implications from the Disequilibrium of Majority Rule for the Study of Institutions , 1980 .
[48] Dieter Sondermann,et al. Arrow's theorem, many agents, and invisible dictators☆ , 1972 .
[49] Scott L. Feld,et al. The uncovered set in spatial voting games , 1987 .
[50] Patrick Suppes,et al. Naive Set Theory , 1961 .
[51] Peter C. Fishburn,et al. Arrow's impossibility theorem: Concise proof and infinite voters , 1970 .
[52] P. Ordeshook. Game theory and political science , 1978 .
[53] Ariel Rubinstein,et al. A NOTE ABOUT THE "NOWHERE DENSENESS" OF SOCIETIES HAVING AN EQUILIBRIUM UNDER MAJORITY RULE' , 1979 .
[54] R. McKelvey. Intransitivities in multidimensional voting models and some implications for agenda control , 1976 .
[55] M. Breton,et al. On the core of voting games , 1987 .
[56] Elizabeth Maggie Penn. Alternate Definitions of the Uncovered Set and Their Implications , 2006, Soc. Choice Welf..
[57] G. Debreu. Mathematical Economics: Continuity properties of Paretian utility , 1964 .
[58] Andrew Caplin,et al. ON 64%-MAJORITY RULE , 1988 .
[59] Jeffrey S. Banks,et al. Singularity theory and core existence in the spatial model , 1995 .
[60] Scott L. Feld,et al. Centripetal forces in spatial voting: On the size of the Yolk , 1988 .
[61] J. Banks,et al. Positive Political Theory I: Collective Preference , 1998 .
[62] John Duggan,et al. Bounds for Mixed Strategy Equilibria and the Spatial Model of Elections , 2002, J. Econ. Theory.
[63] Donald G. Saari,et al. The generic existence of a core forq-rules , 1997 .
[64] N. Schofield. Generic Instability of Majority Rule , 1983 .
[65] W. Hildenbrand. Core and Equilibria of a Large Economy. , 1974 .