We analyze cooperative Cournot games with boundedly rational firms. Due to
cogni- tive constraints, the members of a coalition cannot accurately predict
the coalitional structure of the non-members. Thus, they compute their value
using simple heuris- tics. In particular, they assign various non-equilibrium
probability distributions over the outsiders' set of partitions. We construct
the characteristic function of a coalition in such an environment and we
analyze the core of the corresponding games. We show that the core is non-empty
provided the number of firms in the market is sufficiently large. Moreover, we
show that if two distributions over the set of partitions are related via
first-order dominance, then the core of the game under the dominated
distribution is a subset of the core under the dominant distribution.Comment: Draft version of the published ANOR paper, Annals of Operations
Research, May 201