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The Shapley value without efficiency and additivity

  • We provide a new characterization of the Shapley value neither using the efficiency axiom nor the additivity axiom. In this characterization, efficiency is replaced by the gain-loss axiom (Einy and Haimanko, 2011, Game Econ Behav 73: 615.621), i.e., whenever the total worth generated does not change, a player can only gain at the expense of another one. Additivity and the equal treatment axiom are substituted by fairness (van den Brink, 2001, Int J Game Theory 30: 309.319) or differential marginality (Casajus, 2011, Theor Decis 71: 163.174), where the latter requires equal productivity differentials of two players to translate into equal payoff differentials. The third axiom of our characterization is the standard dummy player axiom.

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Metadaten
Document Type:Working Paper
Language:English
Author:André Casajus
Chairs and Professorships:Chair of Economics and Information Systems
Parent Title (English):HHL Working paper
Series (Serial Number):HHL-Arbeitspapier / HHL Working paper (122)
Place of publication:Leipzig
Publisher:HHL Leipzig Graduate School of Management
Year of Completion:2013
Page Number:12
Tag:Additivity; Differential marginality; Effciency; Fairness; Gain-loss axiom; Shapley value
Licence (German):License LogoUrheberrechtlich geschützt