EVOLUTIONARY STABILITY WITH EQUILIBRIUM ENTRANTS

被引:62
作者
SWINKELS, JM
机构
[1] Department of Economics, Stanford University, Stanford
关键词
D O I
10.1016/0022-0531(92)90038-J
中图分类号
F [经济];
学科分类号
02 ;
摘要
The strategy that upsets a potential evolutionarily stable strategy may in itself be very unstable, or may differ from the candidate strategy only in irrelevant ways. This paper develops a solution concept addressing these difficulties. We lood for a set of Nash equilibria such that small groups of entrants whose members are satisfied with their entry cannot take the population out of the set. Such a set is robust to the iterated removal of weakly dominated strategies, depends only on the reduced normal form, and has the never a weak best response property. For generic two person extensive form games, such sets generate payoffs consistent with proper equilibria. © 1992.
引用
收藏
页码:306 / 332
页数:27
相关论文
共 18 条
[1]  
[Anonymous], 1978, INT J GAME THEORY
[2]   COALITION-PROOF NASH EQUILIBRIA .1. CONCEPTS [J].
BERNHEIM, BD ;
PELEG, B ;
WHINSTON, MD .
JOURNAL OF ECONOMIC THEORY, 1987, 42 (01) :1-12
[3]   SIGNALING GAMES AND STABLE EQUILIBRIA [J].
CHO, IK ;
KREPS, DM .
QUARTERLY JOURNAL OF ECONOMICS, 1987, 102 (02) :179-221
[4]   SOCIAL STABILITY AND EQUILIBRIUM [J].
GILBOA, I ;
MATSUI, A .
ECONOMETRICA, 1991, 59 (03) :859-867
[5]   ON THE DEFINITION OF THE STRATEGIC STABILITY OF EQUILIBRIA [J].
HILLAS, J .
ECONOMETRICA, 1990, 58 (06) :1365-1390
[6]   ON THE STRATEGIC STABILITY OF EQUILIBRIA [J].
KOHLBERG, E ;
MERTENS, JF .
ECONOMETRICA, 1986, 54 (05) :1003-1037
[7]   SEQUENTIAL EQUILIBRIA [J].
KREPS, DM ;
WILSON, R .
ECONOMETRICA, 1982, 50 (04) :863-894
[8]  
MATSUI A, 1991, UNPUB BEST RESPONSE
[9]  
Maynard Smith J., 1982, pi
[10]  
Royden H.L., 1988, REAL ANAL, V32