Long-term behavior in the theory of moves

Theory and Decision

Volumn 45, Issue 3, 1998, Pages 201-240

  Willson, Stephen J ^a  

^a IOWA STATE UNIVERSITY   (United States)

Author keywords

Game theory; Noncooperative games; Prisoner's Dilemma; Stable set; Theory of Moves (TOM)

Indexed keywords

EID: 0007025246     PISSN: 00405833     EISSN: None     Source Type: Journal    
DOI: 10.1023/A:1004946714084     Document Type: Article

References (16)

1. Aaftink, J. (1989), Far-sighted equilibria in 2 × 2 non-cooperative, repeated games, Theory and Decision 27(3): 175-192.
2. Bernheim, D., Peleg, B. and Whinston, M. (1987), Coalition-proof Nash equilibria I: Concepts, Journal of Economic Theory 47: 1-12.
3. Brams, S.J. (1994), Theory of Moves. Cambridge: Cambridge University Press.
4. Brams, S.J. and Wittman, D. (1981), Nonmyopic equilibria in 2 × 2 games, Conflict Management and Peace Science 6(1): 39-62.
5. Brams, S.J. and Kilgour, D.M. (1996), The truel, Mathematics Magazine 70(5): 315-326.
6. Ecchia, G. and Mariotti, M. (1996), International environmental coalitions: some theoretic observations. University of Manchester preprint.
7. Fang, L., Hipel, K.W., and Kilgour, D.M. (1993), Interactive Decision Making: The Graph Model for Conflict Resolution. New York: John Wiley.
8. Fazo, J. and Langlois, J.-P. (1995), Toward a combinatorial theory of games: a reinterpretation of the theory of moves. San Francisco State University preprint.
9. Kilgour, D.M. (1984), Equilibria for far-sighted players, Theory and Decision 16(2): 135-157.
10. Kilgour, D.M. and Zagare, F.C. (1987), Holding power in sequential games, International Interactions 13(2): 91-114.
11. Mariotti, M. (1995), A model of agreements in strategic form games. Queen Mary and Westfield College preprint.
12. Mariotti, M. (1996), Coalitional Nash equilibria. University of Manchester preprint.
13. Marschak, T. and Selten, R. (1978), Restabilizing responses, inertia supergames, and oligopolistic equilibria, Quarterly Journal of Economics 42: 71-93.
14. Nash, J. (1950), Equilibrium points in n-person games, Proceedings of the National Academy of Sciences of the United States 36: 48-49.
15. Rapoport, A. and Guyer, M. (1966), A taxonomy of 2 × 2 games, General Systems: Yearbook of the Society for General Systems Research 11: 203-214.
16. Zagare, F.C. (1984), Limited-move equilibria in 2 × 2 games, Theory and Decision 16(1): 1-19.