This paper provides a non-linear pricing rule for the valuation of assets on financial markets with intermediaries. The non-linearity arises from the fact that dealers charge a price for their intermediation between buyer and seller. The pricing rule we propose is an alternative for the wellknown no-arbitrage pricing on markets without frictions. The price of an asset equals the signed Choquet integral of its discounted payo with respect to a concave signed capacity. We show that this pricing rule is consistent with equilibrium. Furthermore, equilibria are shown to satisfy a notion of constrained Pareto optimality.
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Paper provided by Tilburg University, Center for Economic Research in its series Discussion Paper with number
112.
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