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Electing the Pope

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  • László Á. Kóczy

    ()
    (Óbuda University)

  • Balázs Sziklai

    ()
    (Centre for Economic and Regional Studies, Hungarian Academy of Sciences)

Abstract

Few elections attract so much attention as the Papal Conclave that elects the religious leader of over a billion Catholics worldwide. The Conclave is an interesting case of qualied majority voting with many participants and no formal voting blocks. Each cardinal is a well-known public figure with publicly available personal data and well-known positions on public matters. This provides excellent grounds for a study of spatial voting: In this brief note we study voting in the Papal Conclave after the resignation of Benedict XVI. We describe the method of the election and based on a simple estimation of certain factors that seem to influence the electors' preferences we calculate the power of each cardinal in the conclave as the Shapley-Shubik index of the corresponding voting game over a convex geometry.

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File URL: http://uni-obuda.hu/users/vecseya/RePEc/pkk/wpaper/1301.pdf
File Function: Manuscript, 2009
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Paper provided by Óbuda University, Keleti Faculty of Business and Management in its series Working Paper Series with number 1301.

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Length: 14 pages
Date of creation: May 2013
Date of revision:
Handle: RePEc:pkk:wpaper:1301

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Keywords: Papal Conclave; game over convex geometry; Shapley-Shubik index JEL Codes: C71; C72;

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  1. Laszlo A. Koczy & Miklos Pinter, 2011. "The men who weren't even there: Legislative voting with absentees," IEHAS Discussion Papers 1129, Institute of Economics, Centre for Economic and Regional Studies, Hungarian Academy of Sciences.
  2. Andrew Caplin & Barry Nalebuff, 1990. "Aggregation and Social Choice: A Mean Voter Theorem," Cowles Foundation Discussion Papers 938, Cowles Foundation for Research in Economics, Yale University.
  3. Edelman, Paul H., 1997. "A note on voting," Mathematical Social Sciences, Elsevier, vol. 34(1), pages 37-50, August.
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