Core Greeks
Delta, gamma, theta, vega, and the option-Greeks framework for measuring local price, time, and volatility sensitivities.
Option-risk measures for price, curvature, time, volatility, rates, and the hedging decisions built from those sensitivities.
Option Greeks and sensitivity measures translate changes in pricing inputs into estimated changes in option value. They help separate directional, curvature, time-decay, volatility, and interest-rate exposure, but they remain model outputs rather than guaranteed market-price changes.
Use Core Option Greeks to compare delta, gamma, theta, vega, and rho. Use the linked pricing and strategy pages when the question concerns the volatility input, hedge implementation, or a particular option contract.
| Task | Best starting point |
|---|---|
| Compare the main sensitivities and estimate a combined value change | Option Greeks |
| Measure current directional exposure | Delta |
| Measure how quickly delta changes | Gamma |
| Estimate the effect of time passing | Theta |
| Estimate exposure to an implied-volatility change | Vega |
| Understand the volatility input behind the model | Implied Volatility |
| Implement and rebalance an underlying offset | Delta Hedging |
A Greek calculated at one price and time does not describe every future scenario. Option value can change because several inputs move together, the volatility surface changes shape, the market gaps, liquidity deteriorates, or exercise and assignment alter the position.
Position-level analysis should include:
This section is for financial education only. Options can lose their entire premium, and some written-option positions can create losses substantially larger than the premium received. Current contract disclosures, market evidence, and qualified professional advice should be used where appropriate.
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Delta, gamma, theta, vega, and the option-Greeks framework for measuring local price, time, and volatility sensitivities.