TY - JOUR
T1 - Mutual Fund Selection When Borrowing Is Restricted
T2 - On the Virtues of the Generalized Geometric Mean
AU - Levy, Moshe
N1 - Publisher Copyright:
© 2026 The Author(s). Published with license by Taylor & Francis Group, LLC.
PY - 2026
Y1 - 2026
N2 - The Sharpe ratio is almost perfectly aligned with investors’ welfare when borrowing is unrestricted. However, when borrowing is realistically restricted, this alignment breaks down dramatically. We show that the geometric mean (GM) provides a much better alternative for fund ranking in this case. Estimates of the ex-ante GM can be improved by first shrinking the sample gross GM and then subtracting fees. The generalized GM (GGM) captures this idea and provides a good estimate of the future net GM. We argue that mutual fund selection can be substantially improved by employing the GGM rather than the more popular Sharpe ratio or alpha.
AB - The Sharpe ratio is almost perfectly aligned with investors’ welfare when borrowing is unrestricted. However, when borrowing is realistically restricted, this alignment breaks down dramatically. We show that the geometric mean (GM) provides a much better alternative for fund ranking in this case. Estimates of the ex-ante GM can be improved by first shrinking the sample gross GM and then subtracting fees. The generalized GM (GGM) captures this idea and provides a good estimate of the future net GM. We argue that mutual fund selection can be substantially improved by employing the GGM rather than the more popular Sharpe ratio or alpha.
KW - Sharpe ratio
KW - alpha
KW - fees
KW - geometric mean
KW - mutual fund selection
KW - shrinkage
UR - https://www.scopus.com/pages/publications/105027958674
U2 - 10.1080/0015198x.2025.2589733
DO - 10.1080/0015198x.2025.2589733
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AN - SCOPUS:105027958674
SN - 0015-198X
JO - Financial Analysts Journal
JF - Financial Analysts Journal
ER -