Volatility (OHLC Garman-Klass)¶
| Name | Type | Prerequisite | Use Cases |
|---|---|---|---|
| Volatility O-H-L-C (OHLC Vol) | Volatility | OHLC Data | Provides a more granular risk assessment than close-only models. |
Definition¶
The Garman-Klass volatility estimator is an extension of the Parkinson estimator that includes opening and closing prices, not just High and Low. It is more efficient than Close-to-Close volatility as it utilizes information from the entire bar.
Mathematical Equation¶
\[
\sigma^2 = 0.5 \ln\left(\frac{High}{Low}\right)^2 - (2\ln 2 - 1) \ln\left(\frac{Close}{Open}\right)^2
\]
Special cases¶
- Maximum possible value: Unbounded
- Minimum possible value: 0
- Behavior: Moves independently to represent price variance integrating OHLC data.
Visualization¶

Trading Significance¶
-
Efficiency: Provides a more accurate estimate of volatility by incorporating intraday range and opening gaps.
-
Intraday Risk: Better captures the true trading range risk experienced during the session.