Physics – Physics and Society
Scientific paper
2008-02-11
Int. J. Mod. Phys. C 19 (2008) 1105
Physics
Physics and Society
8 pages, 2 figures. Some misleading sentences are removed from section 3
Scientific paper
10.1142/S0129183108012753
The norm game described by Axelrod in 1985 was recently treated with the master equation formalism. Here we discuss the equations, where {\it i)} those who break the norm cannot punish and those who punish cannot break the norm, {\it ii)} the tendency to punish is suppressed if the majority breaks the norm. The second mechanism is new. For some values of the parameters the solution shows the saddle-point bifurcation. Then, two stable solutions are possible, where the majority breaks the norm or the majority punishes. This means, that the norm breaking can be discontinuous, when measured in the social scale. The bistable character is reproduced also with new computer simulations on the Erd{\H o}s--R\'enyi directed network.
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