Marginality, differential marginality, and the Banzhaf value

Casajus A (2011)
Theory and Decision 71(3): 365-372.

Journal Article | Published | English

No fulltext has been uploaded

Abstract
We revisit the Nowak (Int J Game Theory 26:137-141, 1997) characterization of the Banzhaf value via 2-efficiency, the Dummy player axiom, symmetry, and marginality. In particular, we provide a brief proof that also works within the classes of superadditive games and of simple games. Within the intersection of these classes, one even can drop marginality. Further, we show that marginality and symmetry can be replaced by van den Brink fairness/differential marginality. For this axiomatization, 2-efficiency can be relaxed into superadditivity on the full domain of games.
Publishing Year
ISSN
eISSN
PUB-ID

Cite this

Casajus A. Marginality, differential marginality, and the Banzhaf value. Theory and Decision. 2011;71(3):365-372.
Casajus, A. (2011). Marginality, differential marginality, and the Banzhaf value. Theory and Decision, 71(3), 365-372.
Casajus, A. (2011). Marginality, differential marginality, and the Banzhaf value. Theory and Decision 71, 365-372.
Casajus, A., 2011. Marginality, differential marginality, and the Banzhaf value. Theory and Decision, 71(3), p 365-372.
A. Casajus, “Marginality, differential marginality, and the Banzhaf value”, Theory and Decision, vol. 71, 2011, pp. 365-372.
Casajus, A.: Marginality, differential marginality, and the Banzhaf value. Theory and Decision. 71, 365-372 (2011).
Casajus, André. “Marginality, differential marginality, and the Banzhaf value”. Theory and Decision 71.3 (2011): 365-372.
This data publication is cited in the following publications:
This publication cites the following data publications:

Export

0 Marked Publications

Open Data PUB

Web of Science

View record in Web of Science®

Search this title in

Google Scholar