Quotation Berger, Ulrich. 2007. Two More Classes of Games with the Continuous-Time Fictitious Play Property. Games and Economic Behavior 60 (2), 247-261.




Fictitious Play is the oldest and most studied learning process for games. Since the already classical result for zero-sum games, convergence of beliefs to the set of Nash equilibria has been established for several classes of games, including weighted potential games, supermodular games with diminishing returns, and 3×3 supermodular games. Extending these results, we establish convergence of Continuous-time Fictitious Play for ordinal potential games and quasi-supermodular games with diminishing returns. As a by-product we obtain convergence for 3×m and 4×4 quasi-supermodular games.


Press 'enter' for creating the tag

Publication's profile

Status of publication Published
Affiliation WU
Type of publication Journal article
Journal Games and Economic Behavior
Citation Index SSCI
WU Journalrating 2009 A
WU-Journal-Rating new FIN-A, VW-A, WH-B
Language English
Title Two More Classes of Games with the Continuous-Time Fictitious Play Property
Volume 60
Number 2
Year 2007
Page from 247
Page to 261
Reviewed? Y
URL http://dx.doi.org/10.1016/j.geb.2006.10.008
DOI http://dx.doi.org/10.1016/j.geb.2006.10.008


Berger, Ulrich (Details)
Department of Economics (Berger) (Details)
Google Scholar: Search