Vega grows with time to expiration
| At-the-money call on a $100 stock | Approximate vega | If implied volatility rises 5 points | If implied volatility falls 5 points |
|---|---|---|---|
| 7 days to expiration | $0.06 | about +$0.30 | about −$0.30 |
| 30 days to expiration | $0.11 | about +$0.55 | about −$0.55 |
| 90 days to expiration | $0.20 | about +$1.00 | about −$1.00 |
| One year to expiration | $0.40 | about +$2.00 | about −$2.00 |
What vega measures, and which side you are on
Vega is dollars per point. It is the change in an option's price for a one-percentage-point change in implied volatility, holding the stock and the calendar still. Buyers are long vega on both calls and puts, because a wider expected range makes any option more likely to be worth something; writers are short vega for the mirror reason. Notice what the table above says about time: vega scales UP with the remaining life of the contract, which is the opposite of theta's shape. A weekly contract barely notices a volatility move; a one-year contract is dominated by it. That single contrast explains why short-dated trades are theta stories and long-dated trades are volatility stories, and why matching the instrument to the thesis matters more than picking a clever strike.
Reading vega on a quiet day
Walking through an earnings-week volatility collapse
Set the scene the night before a scheduled earnings report. The market knows a large move is coming but not which way, so implied volatility on the near-dated strikes is bid up hard. Our trader buys an at-the-money weekly call for $3.00. Delta is 0.50, vega is $0.06 (the 7-day row of the table above), and implied volatility is about 55%, far above where it traded a month ago.
The print lands and the stock gaps up $2 — a genuinely correct directional call. Delta credits the position with roughly 0.50 × $2 = $1.00 per share. So far the trade is working exactly as intended.
Caution: Then the volatility side settles up. With the uncertainty resolved, implied volatility collapses by 30 points. Vega bills the position $0.06 × 30 = $1.80 per share. Netting the two effects: $3.00 + $1.00 − $1.80 = $2.20. The call is worth about $2.20 against the $3.00 paid, and almost all of what is left is the $2.00 of intrinsic value.
Caution: This is the IV crush. The trader was right about direction, right about the magnitude being meaningful, and still lost about a quarter of the premium, because the volatility they bought was mathematically certain to deflate once the event passed. The buyer of an event-week option is paying peak retail for a component with a known expiry date.
Pricing the crush
Price an earnings-week IV collapse
Who is on which side of a volatility move
Sit with the ideas.
You hold a 90-day at-the-money call with a vega of $0.20 and a delta of 0.50. Overnight the stock is unchanged but implied volatility falls 6 points. What happens to the option?