Compare portfolio and index returns across custom periods. See drift, dispersion, and annualized benchmark mismatch. Make cleaner decisions with clear risk metrics and visuals.
Enter aligned portfolio and benchmark returns. Use one value per line. The calculator supports percent or decimal input formats.
Tracking error measures how consistently a portfolio differs from its benchmark. First compute each period’s active return:
Active Returni = Portfolio Returni − Benchmark Returni − Fee Adjustment per Period
Then compute the standard deviation of those active returns:
Tracking Error (Periodic) = √[ Σ(Active Returni − Mean Active Return)² / (n − 1) ]
If population mode is selected, the denominator becomes n instead of n − 1.
Annualized tracking error is: Tracking Error (Annualized) = Tracking Error (Periodic) × √(Periods per Year).
| Month | Portfolio Return | Benchmark Return | Active Return |
|---|---|---|---|
| Jan | 1.20% | 1.00% | 0.20% |
| Feb | 0.80% | 0.70% | 0.10% |
| Mar | -0.40% | -0.30% | -0.10% |
| Apr | 1.10% | 1.00% | 0.10% |
| May | 0.50% | 0.60% | -0.10% |
| Jun | 1.60% | 1.40% | 0.20% |
This sample matches the default values prefilled in the form. You can replace them with your own return history immediately.
It measures the volatility of active returns, meaning how much a portfolio’s return pattern deviates from its benchmark over time. Lower values indicate tighter benchmark replication.
Not always. Passive index funds usually want low tracking error. Active managers may accept higher tracking error when trying to outperform the benchmark through deliberate positioning.
Periodic tracking error reflects the input interval, such as monthly or weekly. Annualized tracking error scales that dispersion by the square root of periods per year for easier comparison.
Sample deviation is common when your observations represent a subset of possible outcomes. Population deviation fits cases where the full relevant dataset is already included.
Fees can create consistent underperformance versus an index. Applying a fee adjustment helps model net tracking behavior when your raw portfolio return series is pre-fee.
Yes. Just choose the matching frequency. The calculator uses that setting to annualize tracking error and active return correctly.
It equals annualized active return divided by annualized tracking error. It indicates how much active return was generated per unit of benchmark-relative risk.
The calculator stops and asks for aligned observations. Tracking error requires one benchmark value for every portfolio return in the same period.
Important Note: All the Calculators listed in this site are for educational purpose only and we do not guarentee the accuracy of results. Please do consult with other sources as well.