Axiomatizing the Harsanyi Solution, the Symmetric Egalitarian Solution, and the Consistent Solution for NTU-Games

G. de Clippel; H.J.M. Peters; H. Zank

doi:10.1007/s001820400193

Axiomatizing the Harsanyi Solution, the Symmetric Egalitarian Solution, and the Consistent Solution for NTU-Games

G. de Clippel^*
, H.J.M. Peters
, H. Zank

^*Corresponding author for this work

Research output: Contribution to journal › Article › Academic › peer-review

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Abstract

The validity of the axiomatization of the harsanyi solution for ntu-games by hart (1985) is shown to depend on the regularity conditions imposed on games. Following this observation, we propose two related axiomatic characterizations, one of the symmetric egalitarian solution (kalai and samet, 1985) and one of the consistent solution (maschler and owen, 1992). The three axiomatic results are studied, evaluated and compared in detail.

Original language	English
Pages (from-to)	145-158
Journal	International Journal of Game Theory
Volume	33
DOIs	https://doi.org/10.1007/s001820400193
Publication status	Published - 1 Jan 2004

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abstract = "The validity of the axiomatization of the harsanyi solution for ntu-games by hart (1985) is shown to depend on the regularity conditions imposed on games. Following this observation, we propose two related axiomatic characterizations, one of the symmetric egalitarian solution (kalai and samet, 1985) and one of the consistent solution (maschler and owen, 1992). The three axiomatic results are studied, evaluated and compared in detail.",

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AB - The validity of the axiomatization of the harsanyi solution for ntu-games by hart (1985) is shown to depend on the regularity conditions imposed on games. Following this observation, we propose two related axiomatic characterizations, one of the symmetric egalitarian solution (kalai and samet, 1985) and one of the consistent solution (maschler and owen, 1992). The three axiomatic results are studied, evaluated and compared in detail.

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ER -

Axiomatizing the Harsanyi Solution, the Symmetric Egalitarian Solution, and the Consistent Solution for NTU-Games

Abstract

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