Option Greeks
Module Units
- 1. Introduction To Greeks
- 2. Black Scholes Model
- 3. Introduction To Delta
- 4. Delta’s Relationship With Spot And Strike Price
- 5. Delta And Time To Expiry
- 6. Delta And Volatility
- 7. Delta Adds Up
- 8. Delta Hedging
- 9. Introduction To Gamma
- 10. Gamma’s Relationship With Spot And Strike Price
- 11. Gamma And Time To Expiry
- 12. Gamma And Volatility
- 13. Important Properties Of Gamma
- 14. Introduction To Theta
- 15. Theta’s Relationship With Spot And Strike Price
- 16. Theta And Time To Expiry
- 17. Theta And Volatility
- 18. Important Properties Of Theta
- 19. Rho
- 20. Introduction To Vega
- 21. Vega’s Relationship With Strike Price
- 22. Vega And Time To Expiry
- 23. Volatility
- 24. Volatility And Normal Distribution
- 25. Types Of Volatility
- 26. The VIX Index
- 27. Volatility Smile
- 28. Delta Neutral Hedging
- 29. Calendar Spread
- 30. Diagonal Spread With Calls
- 31. Diagonal Spread With Puts
- 32. Gamma Delta Neutral Option Strategy
- 33. Gamma Scalping Strategy
- 34. Put Call Parity
- 35. Options Arbitrage
- 36. Conversion-Reversal Arbitrage
- 37. Box Spread
- 38. Conclusion
Vega And Time To Expiry
Changes in Vega with respect to change in days to expiry
Assuming spot at 16500, volatility 17%
For all the options with different time to expiration, Vega always behaves the same way i.e. Vega of ATM options is always higher than deeper ITM and OTM options.
This makes sense because ATM options have the highest time value component, and a change in expected volatility will only affect the time value portion of the option. In a comparison between ITM and OTM options, volatility changes will have a greater effect on OTM options than on ITM options. This is because OTM options are comprised of only time value while ITM options are comprised of intrinsic value plus time value. The deeper the ITM options, the smaller the portion of time value it will have.
Related Modules
Copy the URL
Leaderboard
# | Name | Score |
---|