Condorcet Domains: A Geometric Perspective
暂无分享,去创建一个
[1] Amartya Sen,et al. A Possibility Theorem on Majority Decisions , 1966 .
[2] D. Saari. Explaining All Three-Alternative Voting Outcomes , 1999 .
[3] Donald G. Saari,et al. Mathematical structure of voting paradoxes , 2000 .
[4] Mary Rouncefield,et al. Condorcet's Paradox , 1989 .
[5] DONALD G. SAARI,et al. ARE PART WISE COMPARISONS RELIABLE ? , 2003 .
[6] Nicolas de Condorcet. Essai Sur L'Application de L'Analyse a la Probabilite Des Decisions Rendues a la Pluralite Des Voix , 2009 .
[7] Bernard Monjardet,et al. Acyclic Domains of Linear Orders: A Survey , 2006, The Mathematics of Preference, Choice and Order.
[8] Donald G. Saari,et al. Mathematical Structure of Voting Paradoxes: I. Pairwise Votes , 1999 .
[9] D. Saari,et al. Sen's Theorem: Geometric Proof, New Interpretations , 2007 .
[10] Katri K. Sieberg,et al. Are partwise comparisons reliable? , 2004 .
[11] Donald G. Saari,et al. Mathematical Structure of Voting Paradoxes: II. Positional Voting , 1999 .
[12] A. Sen,et al. The Impossibility of a Paretian Liberal , 1970, Journal of Political Economy.
[13] Peter C. Fishburn,et al. Acyclic sets of linear orders , 1996 .
[14] Bernard Monjardet,et al. Condorcet domains and distributive lattices , 2006 .
[15] Donald G. Saari,et al. Negative externalities and Sen’s liberalism theorem , 2006 .
[16] L. A. Goodman,et al. Social Choice and Individual Values , 1951 .
[17] D. Saari. Decisions and elections : explaining the unexpected , 2001 .
[18] Peter C. Fishburn,et al. Acyclic sets of linear orders: A progress report , 2002, Soc. Choice Welf..
[19] W. Gaertner. Domain Conditions in Social Choice Theory , 2001 .
[20] Donald G. Saari,et al. Chaotic Elections! - A Mathematician Looks at Voting , 2001 .
[21] D. Black. On the Rationale of Group Decision-making , 1948, Journal of Political Economy.