Implied Volatility 1 Year
Returns the 1-year (12-month) implied volatility for a given stock symbol. Implied volatility represents the market's expectation of future price movement over the next year, derived from options prices.
Understanding IV
Implied volatility is expressed as a decimal:
- 0.20 = 20% annual expected movement
- 0.50 = 50% annual expected movement
- Higher IV = more expensive options premiums
Parameters
| Parameter | Required | Description |
|---|---|---|
| Symbol | Yes | Stock ticker symbol (e.g., AAPL, TSLA) |
| StartDate | No | Historical date for IV lookup |
Notes
- Returns current IV if no date specified
- 1-year IV is useful for LEAPS and long-term options strategies
- Compare with shorter-term IV to identify term structure patterns
Examples
=ImpliedVolatility1y("AAPL")=ImpliedVolatility1y("TSLA")=ImpliedVolatility1y("SPY")=ImpliedVolatility1y("AAPL", DATE(2024,6,15))=ImpliedVolatility1y("AAPL", "2024-06-15")=ImpliedVolatility1y(A1)When to Use
- Evaluating LEAPS (long-term options) pricing
- Analyzing long-term volatility expectations
- Comparing long-term vs short-term IV (term structure)
- Options strategy planning for multi-month positions
- Risk assessment for long-dated options
When NOT to Use
Common Issues & FAQ
Q: Why is 1-year IV different from 30-day IV? A: Options markets often price different timeframes with different volatility expectations. This is called "term structure." Longer-term IV typically differs due to:
- Mean reversion expectations
- Upcoming events (earnings, elections)
- Market uncertainty about the future
Q: How do I convert IV to expected price range? A: For 1-year IV:
- Expected range = Stock Price * IV
- Example: $100 stock with 0.30 IV = $70-$130 range (68% probability)
Q: Why am I getting "NA"? A: Check that:
- The symbol has liquid options trading
- For historical dates, options data was available on that date
