Return-based risk computed in the open analytics core (quantlib.risk) from 116 daily returns (full history), annualized at 252/yr. Click any metric for its methodology.
| Ann. Volatility | 4.91% | Sharpe | −0.84 |
| Sortino | −1.12 |
Only 6 paired monthly returns in this window (needs ≥ 12) — beta, correlation and capture are suppressed rather than estimated from too few points.
| Max Drawdown | −4.40% | Ulcer Index | 2.51 |
| MTD | −1.29% | QTD | −1.29% |
| YTD | −1.95% | Since inception | −1.95% |
Price-return basis — dividends aren't included for this symbol yet. Re-pull prices to populate the adjusted close and switch to total return.
| Skewness | −0.31 | Excess Kurtosis | 0.03 |
| Omega (θ=0) | 0.88 | Tail Ratio | 0.92 |
| Gain/Pain | −0.12 | Hit Rate | 46.55% |
| Win/Loss | 1.01 | Upside Potential | 0.50 |
Volatility (annualized %, right) and Sharpe (ratio, left), each over a trailing 63-period window from quantlib.performance.rolling.
| Measure | Hist 95% | Hist 99% | Gauss 95% | Gauss 99% |
|---|---|---|---|---|
| VaR | -0.51% | -0.84% | -0.53% | -0.74% |
| CVaR (ES) | -0.71% | -0.90% | -0.66% | -0.84% |
| VaR (Cornish-Fisher) | — | — | -0.55% | -0.80% |
Signed daily quantiles (a 5% loss is −5%); CVaR ≤ VaR ≤ 0. The Cornish-Fisher row adjusts the Gaussian VaR for skewness and excess kurtosis (fat tails), so it has no historical counterpart.
| Depth | Peak | Trough | Recovery | Peak→Trough | Trough→Recovery |
|---|---|---|---|---|---|
| -4.40% | 2026-02-27 | 2026-07-23 | ongoing | 90 | — |
| -0.32% | 2026-02-13 | 2026-02-18 | 2026-02-23 | 2 | 3 |
| -0.17% | 2026-02-10 | 2026-02-11 | 2026-02-12 | 1 | 1 |
| -0.15% | 2026-01-26 | 2026-01-28 | 2026-01-29 | 2 | 1 |
| -0.11% | 2026-02-05 | 2026-02-09 | 2026-02-10 | 2 | 1 |
| -0.11% | 2026-02-23 | 2026-02-24 | 2026-02-25 | 1 | 1 |
| -0.07% | 2026-02-02 | 2026-02-04 | 2026-02-05 | 2 | 1 |
| -0.04% | 2026-01-29 | 2026-01-30 | 2026-02-02 | 1 | 1 |
Each peak-to-recovery underwater episode, worst depth first (top 8). Lengths are in trading periods; an ongoing episode has not yet reclaimed its prior peak. The deepest episode equals the maximum drawdown above.