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均值-方差分析、几何均值与投资期限错配

Mean–Variance Analysis, the Geometric Mean, and Horizon Mismatch

The Journal of Portfolio Management · 2024
被引 0
人大 BABS 3

中文导读

研究了投资期限对均值-方差规则有效性的影响:期限短于一年时该规则安全,期限较长时经济成本显著,长期(如20-30年)小盘股通过最大几何均值规则占优。

Abstract

The investment horizon plays a crucial role in portfolio selection: For horizons approximately up to a year, one can safely employ the mean–variance (M-V) rule. Moreover, if investment consultants use monthly rates of return to derive the M-V efficient set and the investor horizon is longer but smaller than one year, the economic cost induced by this horizon mismatch is negligible. For longer horizons, the M-V rule deviates substantially from expected utility maximization and the economic cost induced by employing the M-V rule is substantial. For relatively long horizons (say 20 or 30 years), despite the argument that with myopic preference the horizon does not matter, small stocks dominate large stocks by the maximum geometric mean (MGM) rule and, <italic>in practice</italic>, also by expected utility for all economically <italic>relevant</italic> preferences, as there is almost first-degree stochastic dominance (AFSD).

投资组合选择均值-方差分析投资期限几何均值