Why people reach intermediate agreements? Axiomatic and strategic justifications
As Roemer (1986) points out, things become more interesting once we include information. In this paper, following the line started by Jiménez-Gómez and Marco-Gil (2008), we define both a lower and an upper bounds on awards in the framework of the Lorenz-Bifocal Bankruptcy Problem (Gadea et al. (2010)), which is an extended bankruptcy problem enriched with a Commonly Accepted Equity Principles set and the idea of treat everybody as evenly as possible (Dutta and Ray (1989) and Arin (2007), among others). Moreover, we contribute with the definition of the Lorenz Double Boundedness Recursive procedure, which consists on the recursive imposition of both bounds, providing a natural way of justifying the convex combination of bankruptcy rules. Specifically, we retrieve the midpoint of extreme and opposite well known ways of distributing the resource. Finally, we complete our analysis from the strategic viewpoint, obtaining similar results.
|Date of creation:||Sep 2010|
|Publication status:||Published by Ivie|
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- William Thomson, 2012.
"Lorenz rankings of rules for the adjudication of conflicting claims,"
Springer;Society for the Advancement of Economic Theory (SAET), vol. 50(3), pages 547-569, August.
- William Thomson, 2007. "Lorenz rankings of rules for the adjudication of conflicting claims," RCER Working Papers 538, University of Rochester - Center for Economic Research (RCER).
- Hervé Moulin, 2000. "Priority Rules and Other Asymmetric Rationing Methods," Econometrica, Econometric Society, vol. 68(3), pages 643-684, May.
- Diego Dominguez, 2007. "Lower bounds and recursive methods for the problem of adjudicating conflicting claims," Working Papers 0705, Centro de Investigacion Economica, ITAM.
- Thomson, William, 2003. "Axiomatic and game-theoretic analysis of bankruptcy and taxation problems: a survey," Mathematical Social Sciences, Elsevier, vol. 45(3), pages 249-297, July.
- J. Arin, 2007. "Egalitarian Distributions In Coalitional Models," International Game Theory Review (IGTR), World Scientific Publishing Co. Pte. Ltd., vol. 9(01), pages 47-57.
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