  We study a generalization of the model of a dark market due to
Duffie-G\^arleanu- Pedersen [6]. Our market is segmented and involves multiple
assets. We show that this market has a unique asymptotically stable
equilibrium. In order to establish this result, we use a novel approach
inspired by a theory due to McKenzie and Hawkins-Simon. Moreover, we obtain a
closed form solution for the price of each asset at which investors trade at
equilibrium. We conduct a comparative statics analysis which shows, among other
sensitivities, how equilibrium prices respond to the level of interactions
between investors.
