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We show here, in contrast to recent results, that if firms have different cost functions (that are strictly subadditive), such that the ‘monopoly breakeven prices’ are different, then in a homogeneous product duopoly there is always a Bertrand equilibrium (either in pure strategies or in mixed strategies).
► We consider a price setting game in a homogeneous product oligopoly. ► If costs are strictly subadditive then no Bertrand equilibrium exists. ► However, asymmetry in costs restores the existence of an equilibrium.