Adopting a Plurality Vote Perspective

Published Online:https://doi.org/10.1287/moor.27.1.45.340

References

  • Arrow K. J.Social Choice and Individual Values (1963) 2nd ed.(Wiley, New York) Google Scholar
  • Borda J. C.Mémoire sur les élections au scrutin (1781) (Histoire de l'Académie Royale des Sciences, Paris, France) Google Scholar
  • Condorcet M.Éssai sur l'application de l'analyse à la probabilité des décisions rendues à la pluralité des voix (1785) (Chelsea Publishing, New York) . Paris, France. Facsimile reprintGoogle Scholar
  • Fishburn P. Inverted orders for monotone scoring rules. Discrete Appl. Math. (1981) 3:27–36CrossrefGoogle Scholar
  • Kelly J. S. Social choice bibliography. Soc. Choice Welfare (1991) 8:97–169Google Scholar
  • McLean I., Barnett W., Moulin H., Salles M., Schofield N. The first golden age of social choice: 1783–1803. Social Choice, Welfare, Ethics (1995) (Cambridge University Press, Cambridge, U.K) Google Scholar
  • McLean I., Hewitt F.Condorcet: Foundations of Social Choice and Political Theory (1994) (Edward Elgar, Northampton, MA) Google Scholar
  • Nanson E. J. Methods of election. Trans. Proc. Roy Soc. Victoria (1882) 18:197–240Google Scholar
  • Nurmi H.Voting Paradoxes and How to Deal with Them (1999) (Springer Verlag, Heidelberg, Germany) CrossrefGoogle Scholar
  • Saari D. G. Millions of election rankings from a single profile. Soc. Choice Welfare (1992) 9:21–50Google Scholar
  • Saari D. G.Basic Geometry of Voting (1995) (Springer-Verlag, Heidelberg, Germany) CrossrefGoogle Scholar
  • Saari D. G. Connecting and resolving Arrow's and Sen's Theorems. Soc. Choice Welfare (1998) 15:239–261CrossrefGoogle Scholar
  • Saari D. G. Explaining all three-alternative voting outcomes. J. Econom. Theory (1999) 87:313–355CrossrefGoogle Scholar
  • Saari D. G. Mathematical structure of voting paradoxes. 1. Pairwise vote. Econom. Theory (2000a) 15:1–53CrossrefGoogle Scholar
  • Saari D. G. Mathematical structure of voting paradoxes. 2. Positional voting. Econom. Theory (2000b) 15:55–101CrossrefGoogle Scholar
  • Saari D. G.Chaotic Elections! A Mathematician Looks at Voting (2001a) (American Mathematical Society, Providence, RI) Google Scholar
  • Saari D. G.Decisions and Elections: Explaining the Unexpected (2001b) (Cambridge University Press, Cambridge, U.K.) CrossrefGoogle Scholar
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