Implied volatility (IV) is a measure used in the pricing of stock options that reflects the market's expectations of the stock's future volatility. It is derived from the market price of an option and represents the anticipated magnitude of a stock's price movement, regardless of direction, over a specific period. Here's a breakdown of what implied volatility is and how to interpret it:
What is Implied Volatility?
- Definition: Implied volatility is the expected volatility of the underlying stock's price over the life of the option, as implied by the market prices of the option.
- Expression: It is expressed as an annualized percentage. For example, if an option has an implied volatility of 20%, the market expects the stock price to fluctuate by 20% over the next year.
How is Implied Volatility Calculated?
Implied volatility is not directly observed; instead, it is derived using an option pricing model like the Black-Scholes model. By inputting the market price of the option and other known variables (such as the strike price, time to expiration, risk-free interest rate, and current stock price), the model solves for the volatility that makes the theoretical option price equal to the market price.
Interpretation of Implied Volatility
Market Expectations:
- High IV indicates that the market expects significant price movement (high volatility) in the underlying stock.
- Low IV suggests that the market expects the stock to have relatively stable prices (low volatility).
Option Pricing:
- Options with higher IV are more expensive because higher expected volatility increases the likelihood of the option finishing in-the-money.
- Conversely, options with lower IV are cheaper due to lower expected volatility.
Risk and Opportunity:
- High IV can indicate higher risk but also greater opportunity for traders looking to capitalize on significant price movements.
- Low IV can indicate lower risk but also fewer opportunities for substantial gains from price movements.
Using Implied Volatility in Trading
Comparing IV to Historical Volatility:
- Historical Volatility (HV): This is the actual past volatility of the stock over a specific period.
- If IV is significantly higher than HV, it suggests that the market expects future volatility to increase. This can be a signal that the stock might experience significant price movements due to upcoming events (e.g., earnings reports, product launches).
- If IV is lower than HV, it suggests that the market expects future volatility to decrease.
Implied Volatility Rank (IV Rank):
- IV Rank measures the current IV against its range over a specified period (e.g., 52 weeks).
- A high IV Rank (e.g., 80%) indicates that the current IV is high relative to its historical range, potentially signaling a good time to sell options (since premiums are higher).
- A low IV Rank (e.g., 20%) indicates that the current IV is low, potentially signaling a good time to buy options (since premiums are lower).
Volatility Skew:
- This refers to the pattern of IV across different strike prices and expiration dates.
- A skewed IV can indicate market sentiment and expectations. For instance, higher IV for out-of-the-money puts can indicate that the market is concerned about potential downside risk.
Practical Example
Imagine you are considering buying a call option on XYZ stock, which is currently trading at $100. The call option with a strike price of $105 expiring in one month is priced at $2. Using an option pricing model, you determine that the implied volatility is 30%.
- If historical volatility is 20%, the market expects XYZ stock to become more volatile than it has been in the past.
- If IV Rank is 75%, the current IV is higher than it has been for 75% of the past year, indicating that options are relatively expensive now.
- You might choose to buy the call option if you believe the stock will experience significant upward movement, or you might look for selling opportunities if you own options and believe the high IV is not justified.
Summary
Implied volatility is a crucial concept in options trading that reflects market expectations of future stock price volatility. It helps traders gauge the potential for price movement and determine the relative cost of options. By understanding and interpreting IV, traders can make more informed decisions about buying or selling options, considering market sentiment and potential risk.