Market Demand Functions in the CAPM
We demonstrate that in a CAPM economy Walras Law and the Tobin Separation Property characterize market demand in finite sets of prices. Consequently, for any number n there exist CAPM economies which have at least n equilibria and hence have n different beta pricing fomulas. It is shown that the lower bound on the number of equilibria, n, is robust to pertubations of endowments.
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"Mean demand when consumers satisfy the weak axiom of revealed preference,"
Journal of Mathematical Economics,
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