Implied Volatility (IV)
Quick Definition
The market's forecast of the likely magnitude of future price movements, derived from current option prices using pricing models.
What Is Implied Volatility (IV)?
Implied volatility (IV) is the volatility level that, when input into an option pricing model like Black-Scholes, produces a theoretical value equal to the option's current market price. It represents the market's consensus expectation of future price fluctuation over the option's remaining life. Unlike historical volatility (which measures past price movements), IV is forward-looking and reflects supply and demand dynamics in the options market. Higher IV means options are more expensive, indicating the market expects larger price swings. IV typically rises before uncertain events like earnings announcements, FDA decisions, or elections, and often "crushes" afterward. The VIX index is derived from SPX option implied volatilities and is known as the "fear gauge." IV is expressed as an annualized percentage and is the most important factor in option pricing after the underlying price.
Implied Volatility (IV) Example
- 1Before earnings, AAPL options have IV of 45% — after the announcement, IV drops to 25% (a volatility crush), causing option prices to fall even if the stock moves moderately
- 2A trader compares current IV of 30% to the stock's 52-week IV range of 20-50% — at the 25th percentile, options appear relatively cheap, favoring long volatility strategies
Related Terms
Vega (Options)
The Greek that measures an option's sensitivity to changes in implied volatility of the underlying asset.
VIX (Volatility Index)
The CBOE Volatility Index, often called the "fear gauge," which measures the market's expectation of 30-day volatility based on S&P 500 options prices.
Volatility Crush
A rapid decline in implied volatility, typically after a major anticipated event, causing option prices to drop sharply.
Volatility Skew
The pattern where implied volatility differs across options with the same expiration but different strike prices.
Black-Scholes Model
The foundational mathematical model for pricing European options, using stock price, strike, time, volatility, and risk-free rate as inputs.
Call Option
A contract giving the holder the right, but not the obligation, to buy an underlying asset at a specified price within a specified time period.
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