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Vega
The Greeks
Core Concept
Vega measures how much an option's price is expected to change for every 1 percentage point change in implied volatility — the Greek that connects an option's price to the market's expectation of future movement, not the movement itself.
What is Vega?
Vega is always positive for a bought option and negative for a sold one, for both calls and puts alike. A Vega of 13.2 means the option is expected to gain about 13.2 points of value if implied volatility rises by 1 percentage point (say, from 13% to 14%), with the underlying's price and time to expiry both held fixed. This is the one Greek that isn't about where the underlying goes — it's about how uncertain the market currently expects that path to be.
How to read Vega
- Positive Vega benefits from rising IV. A long option position gains value if the market becomes more uncertain about the future, even if the underlying itself hasn't moved yet.
- Negative Vega benefits from falling IV. A short option position gains value as uncertainty fades, which is exactly what happens after a big known event (like an earnings release or a central bank decision) passes — a pattern commonly called "IV crush."
- Vega is quoted per 1 percentage point of IV, so a 5-point jump in IV has roughly 5x the effect of a 1-point jump, all else equal.
Vega Example: Step-by-Step
Using the same setup as the Delta, Gamma, and Theta pages: Nifty at 24,000, 7 days to expiry, 13% implied volatility. The at-the-money 24,000 call has a Vega of 13.219.
- Implied volatility rises by 1 percentage point, from 13% to 14%, with Nifty and time to expiry unchanged.
- Vega predicts the option gains roughly 13.219 points of value, or ₹859.24 at a 65 lot size — purely from that IV move, with the underlying itself flat.
- This was checked against the full option-pricing formula directly, not just taken from Vega's own formula in isolation — recomputing the option's price with IV raised from 13% to 14% and comparing the two prices gives a change that matches Vega's prediction to within a rounding error.
Vega by Moneyness
Using the same Nifty setup across a range of strikes:
| Strike | Zone | Vega |
| 23,400 |
Deep ITM / OTM |
4.405 |
| 23,700 |
ITM / OTM |
9.805 |
| 24,000 |
ATM (peak) |
13.219 |
| 24,300 |
OTM / ITM |
10.996 |
| 24,600 |
Deep OTM / ITM |
5.745 |
Like Gamma, Vega peaks at the at-the-money strike and is identical for a call and a put at the same strike — at-the-money options have the most time value at stake, and so the most to gain or lose as the market's volatility expectations shift.
How Vega Decays Near Expiry
Holding spot, strike (at-the-money, 24,000), and 13% IV fixed, and only changing days to expiry:
| Days to Expiry | ATM Vega |
| 30 |
27.092 |
| 7 |
13.219 |
| 1 |
5.009 |
This is the opposite direction from Gamma and Theta, both of which grow as expiry nears — Vega shrinks instead, from 27.1 at 30 days out to just 5.0 at 1 day out. The reasoning is straightforward: with only a day left, there's very little time remaining for a change in expected future volatility to actually matter, so the option's price becomes far less sensitive to IV the closer it gets to expiry.
Vega for Multi-Leg Positions: Straddle vs. Condor
Vega is where the difference between a pure volatility strategy and a range-bound one shows up most clearly. Using this site's own Long Straddle worked example (buy call and put, both at the 24,000 strike):
Net Vega = 13.219 (call) + 13.219 (put) = +26.438 per share, or roughly +₹1718.47 at a 65 lot size, for every 1-point rise in IV.
Now compare that to this site's own Iron Condor worked example (same four strikes used on the Delta and Theta pages):
| Leg | Strike | Option Vega | Position Vega |
| Sell Put |
23,600 |
7.947 |
-7.947 |
| Buy Put |
23,400 |
4.405 |
4.405 |
| Sell Call |
24,400 |
9.318 |
-9.318 |
| Buy Call |
24,600 |
5.745 |
5.745 |
Summing the position Vega column: −7.947 + 4.405 − 9.318 + 5.745 = -7.115 per share, or roughly ₹-462.5 per 1-point IV move at a 65 lot size. The Iron Condor's net Vega is small and negative, versus the Long Straddle's large positive Vega of 26.438 — a real, computed confirmation of why a Long Straddle is a volatility-buying trade and an Iron Condor is closer to volatility-neutral, tilted slightly toward preferring falling IV.
Why Vega matters for strategies
- Long volatility strategies are Vega-positive — a Long Straddle, Long Strangle, or Long Guts all benefit from rising IV, confirmed directly above for the straddle.
- Short volatility strategies are Vega-negative — a Short Straddle or Short Strangle lose value if IV rises, even if the underlying stays exactly where it started.
- Defined-risk, range-bound strategies like an Iron Condor sit closer to Vega-neutral, as shown above — the long wings partially offset the short body's Vega exposure, though not perfectly.
- This is why traders often check IV levels before choosing between similar strategies — a straddle bought when IV is already elevated is fighting the same "IV crush" risk a Vega-negative seller hopes for.
Risks and things to watch
- Vega exposure can dwarf the underlying's own movement, especially further from expiry — a position can lose money even if the underlying moves favorably, if IV drops sharply enough at the same time.
- "IV crush" is a real, common risk for option buyers around known events — implied volatility is often priced up ahead of an event and collapses right after it passes, hurting Vega-positive positions regardless of which way the underlying moved.
- Vega shrinks fast near expiry, as shown above, so a position's sensitivity to IV changes is very different a week before expiry than it is the day before.
Frequently Asked Questions
What does a Vega of 13 mean?
It means the option's price is expected to change by about 13 points for every 1 percentage point move in implied volatility — for example, from 13% IV to 14% IV — with the underlying's price and time to expiry both held fixed.
Why does Vega decay near expiry, when Gamma and Theta grow?
Because there's less and less time left for a change in expected future volatility to actually matter as expiry nears — an option with one day left barely cares what happens to IV, since there's almost no time left for that uncertainty to play out.
Is Vega the same for calls and puts?
Yes, at the same strike, expiry, and volatility — unlike Theta, which genuinely differs between calls and puts, Vega comes out identical for both, the same way Gamma does.
What is "IV crush"?
A sharp drop in implied volatility right after a known event (like earnings or a policy announcement) passes, since the uncertainty that inflated IV beforehand is now resolved. It can hurt Vega-positive positions even when the underlying itself moved favorably.
Related concepts
See real Vega values on the actual chain
Check live Vega for any strike — not the example numbers above.
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