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Apples-to-apples annualization. Use geometric, never arithmetic.
Annualized return expresses a multi-period return as a per-year rate, allowing comparison across investments held for different lengths of time. Foliolytic uses geometric (CAGR-style) annualization — the only mathematically correct method for multi-period returns. Reporting a 30% return without annualizing tells you nothing — was it 6 months or 6 years?
R_annual = (1 + R_total)^(365/days_held) − 1Rannual = (1 + Rtotal)365/d − 1Same machinery as CAGR. The geometric compounding raises (1 + total return) to one over the fraction of a year you held the position.
The reason this matters: arithmetic annualization (multiplying or dividing by the number of years) systematically inflates returns. A 50% return over 3 years is not 16.7% annualized — it is 14.5% annualized. Geometric annualization gets that math right.
A portfolio earned +45% over 730 days (2 years).
Rannual = 1.45365/730 − 1 = 1.450.5 − 1 = 20.4%
Note this is lower than 22.5% (arithmetic), because compound math respects the geometric mean.
"Good" annualized return depends entirely on the asset class. See CAGR for the long-run historical figures by asset.
For a single buy-and-sell investment, they are identical. CAGR is the annualized return when there are exactly two cash flows. Annualized return is the more general term.
Always geometric. Arithmetic annualization mathematically overstates compound growth.
No. Short-period annualization is statistically meaningless and frequently misleading — especially after a big up or down month. Annualize only when you have at least one full year of data.
Always geometric, using actual calendar days held (not trading days). For very short holding periods, Foliolytic shows the cumulative return and labels annualization "not meaningful."
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