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In this paper  we investigate equilibriums in the Bayesian routing problem  of the network game introduced by  Koutsoupias and Papadimitriou [LNCS 1563, pp.404-413. Springer (1999)]. We treat epistemic conditions for Nash equilibrium of social cost function in the network game. It  highlights the role of common-knowledge on  the users' individual conjectures on the others' selections of channels in the network game.Especially two notions of equilibria are presented in the Bayesian extension of the network game; expected delay equilibrium and  rational expectations equilibrium, such as each user maximizes own expectations of delay and social cost respectively.  We show that the  equilibria have the properties: If all users commonly know them, then the former equilibrium yields a Nash equilibrium in the based KP-model  and the latter equilibrium yields a Nash equilibrium for social cost in the network game.Further  the notion of price of anarchy is extended for rational expectations equilibriums in the models.
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Core equivalence in economy under awareness

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The extended notion of pure exchange economy under uncertainty, called an economy with awareness structure, is presented, where each trader having strictly monotone preferences makes decision under his/her awareness and belief. We show an extension of the core equivalence theorem: The ex-post core coincides with the set of all generalized expectations equilibria in awareness for the economy.
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