The mean-standard deviation diagram has proven to be valuable tool for understanding equilibrium asset-pricing theory. First introduced by Markowitz (1952, 1959) and Tobin (1958), the diagram helps students and researchers alike to develop intuition about the Capital Asset Pricing Model (CAPM). Its properties are useful for analyzing the conditions under which the market portfolio is mean-variance efficient and for linking the location of the market portfolio in the diagram with the validity of the CAPM. In addition, its simple geometry seems to be the critical inspiration for Roll's (1977) argument that the CAPM cannot feasibly be tested because the market portfolio is unobservable and because of a mathematical equivalence between the individual return/'beta' linearity relation and the market portfolio's mean-variance efficiency (p. 129). Recent research on equilibrium asset pricing, both theoretical and empirical, has tended to focus on multibeta pricing models, especially the Arbitrage Pricing Theory (APT). This paper will show that the simple intuition derived from the
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