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|Title:||A probabilistic approach to quantum Bayesian games of incomplete information|
|Citation:||Quantum Information Processing, 2014; 13(2):2783-2800|
|Azhar Iqbal, James M. Chappell, Qiang Li, Charles E. M. Pearce, Derek Abbott|
|Abstract:||A Bayesian game is a game of incomplete information in which the rules of the game are not fully known to all players. We consider the Bayesian game of Battle of Sexes that has several Bayesian Nash equilibria and investigate its outcome when the underlying probability set is obtained from generalized Einstein–Podolsky–Rosen experiments. We find that this probability set, which may become non-factorizable, results in a unique Bayesian Nash equilibrium of the game.|
|Keywords:||Quantum games; Bayesian Nash equilibria; EPR experiments; Quantum probability|
|Description:||Published online: 20 September 2014|
|Rights:||© Springer Science+Business Media New York 2014|
|Appears in Collections:||Electrical and Electronic Engineering publications|
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