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A set of axioms for a value for partition function games

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Abstract

Myerson (1977) derived an efficient value for games in partition function form. In this paper, we present a set of axioms which characterize a different efficient value for such games. This latter value assigns value 0 to dummies and assigns nonnegative values to players in monotone simple games.

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References

  • Bolger EM (1986) Power indices for multicandidate voting games. International J Game Theory 14:175–186

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  • Lucas WF, Thrall RM (1963)n-person games in partition function form. Naval Research Logistics Quarterly X:281–298

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  • Myerson RB (1977) Values of games in partition function form. International J Game Theory 6:23–31

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  • Shapley LS (1953) A value forn-person games. In: Kuhn HW, Tucker AW (eds) Contributions to the theory of games II. Princeton, pp 307–317

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Bolger, E.M. A set of axioms for a value for partition function games. Int J Game Theory 18, 37–44 (1989). https://doi.org/10.1007/BF01248494

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  • DOI: https://doi.org/10.1007/BF01248494

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