This paper presents a class of finite n x n bimatrix (2-player) games we coin Circulant Games. In Circulant Games, each player's payoff matrix is a circulant matrix, i.e.\ each row vector is rotated one element relative to the preceding row vector. We show that when the payoffs in the first row of each payoff matrix are strictly ordered, a single parameter describing the rotation symmetry between the players' matrices fully determines the exact number and the structure of all Nash Equilibria in these games. The class of Circulant Games contains well-known games such as matching pennies, rock-scissors-paper, circulant coordination and common interest games.
|Date of creation:||2013|
|Date of revision:|
|Contact details of provider:|| Web page: http://www.socialpolitik.org/|
More information through EDIRC
When requesting a correction, please mention this item's handle: RePEc:zbw:vfsc13:80032. See general information about how to correct material in RePEc.
For technical questions regarding this item, or to correct its authors, title, abstract, bibliographic or download information, contact: (ZBW - German National Library of Economics)
If references are entirely missing, you can add them using this form.