Value theory without symmetry

International Journal of Game Theory

Volumn 29, Issue 3, 2000, Pages 451-468

  Haimanko, Ori ^a  

^a YALE UNIVERSITY   (United States)

Author keywords

Quasi values; Their representation as random path values

Indexed keywords

EID: 0034346926     PISSN: 00207276     EISSN: None     Source Type: Journal    
DOI: 10.1007/s001820000052     Document Type: Article

References (12)

1. Aumann RJ, Shapley LS (1974) Values of non atomic games. Princeton University Press, Princeton, New Jersey
2. Billingsley P (1971) Weak convergence in measures: Applications in probability. Siam, Philadelfia, PA
3. Dubey P (1980) Asymptotic semivalues and a short proof of Kannai's theorem. Mathematics of Operations Research 5:267-270
4. Dubey P. Neyman A. Weber RJ (1981) Value theory without efficiency. Mathematics of Operations Research 6:122-128
5. Kalai E, Samet D (1988) Weighted Shapley values. The Shapley Value (Alvin E. Roth ed.) Cambridge U. Press, Cambridge
6. Loeve M (1960) Probability theory. Van-Nostrand
7. Monderer D (1988) Value and semivalues on subspaces of finite games. International Journal of Game theory 17:301-310
8. Owen G (1968) A note on the Shapley value. Management Science 14:731-732
9. Owen G (1972) Multilinear extension of games. Management Science 18:64-79
10. Ruckle WH (1982) Projections in certain spaces of set functions. Mathematics of Operations Research 7:314-318
11. Shapley LS (1953) A value for n-person games. Contributions to the Theory of Games, Vol. II, (Kuhn HW and Tucker AW eds.) Princeton University Press, Princeton, NJ. pp. 307-317
12. Weber RJ (1988) Probabilistic values for games. The Shapley Value, (Alvin E. Roth ed.). Cambridge U. Press, Cambridge