You have to wade through a lot of jargon when navigating the world of options. Extrinsic value. Greeks. Moneyness. It can be intimidating. Implied volatility (IV) is a term that is often used but still confusing.
This guide gives the answers you need to understand implied volatility and how it affects options prices.
Before we get into implied volatility, let’s talk about volatility in general. Volatility refers to the price fluctuation of a security. Volatility is the amount a security's price is expected to move up or down in the future. Securities with stable prices have low volatility, while securities with large and frequent price moves have high volatility.
Implied volatility is the expected price movement in a security over a period of time. It is forward-looking and represents the expected volatility in the future. IV estimates the potential price range for a defined time period.
Options traders reference several different types of volatility. Implied volatility, historical volatility, realized volatility, implied volatility rank, and implied volatility percentile are common terms in options trading.
For example, a security with implied volatility between 20 and 40 over the past year has a current reading of 30. The security’s IV rank is 50 because implied volatility is at the midpoint of the past year’s range. The IV percentile describes the percentage of days in the past year when implied volatility was below the current level. An IV percentile of 60 means that 60% of the time IV was below the current level over the past year.
Implied volatility is forward-looking, while historical volatility is backward-looking. Historical volatility is the realized volatility and describes the past price movement of an underlying security. Historical volatility is presented for a specific timeframe, such as 20 or 30 days or the past year. While past performance is not indicative of future returns, historical volatility gives context to the security’s implied volatility.
Implied volatility represents the expected one standard deviation move for a security. IV is constantly changing with market conditions. For the options trader, implied volatility connects standard deviation, the potential price range of a security, and theoretical pricing models.
Uncertainty increases implied volatility, and stability decreases implied volatility. IV is forward-looking and represents expected volatility in the future. As IV rises, options prices rise because the expected price range of the underlying security increases. Higher volatility equates to a larger range of potential outcomes. Implied volatility tends to increase before potentially volatile market events and decreases after the event (known as implied volatility contraction or “IV crush”) when the uncertainty is removed.
As implied volatility increases, options prices increase because the expected price range of the underlying security increases. IV plays a key role in solving for an option’s price. Intrinsic value and extrinsic value combine to determine an option’s price. Intrinsic value is the value of the option at expiration, while extrinsic value includes factors like time until expiration, volatility, interest rates, and the dividend rate of the underlying security. Vega, one of the options Greeks, measures the effect of changes in IV on an option’s price.
Options traders are interested in the market’s direction (price) and speed (volatility). Implied volatility reflects traders’ expectations for the speed of the market’s movements. It is up to the options trader to determine when market conditions favor selling overpriced volatility and buying underpriced volatility.
Our free Pricing and Volatility course is the next step to better understand this topic and improve your options trading.
Volatility is a component of an option’s extrinsic value. Options premium will be more expensive if volatility is high relative to its historical average. Higher options prices typically favor option sellers, although volatility can still increase.
Volatility is a component of an option’s extrinsic value. Volatility in options contracts refers to the fluctuation in the price of the underlying security. Volatility represents the likelihood of the underlying security moves up or down. Securities with stable prices have low volatility, while securities with large and frequent price movements have high volatility. Volatility is an important determinant of an option’s price. Higher implied volatility indicates a higher expectation for a change in the options contract’s price value. Therefore, options premiums will be more expensive if volatility is high relative to its historical average.
When volatility is high, options premiums will be more expensive. This may benefit options sellers if the expectation is that volatility will decrease. It is impossible to predict future volatility. Low levels of volatility may remain depressed for extended periods of time. Conversely, high volatility may not immediately revert to lower levels.
Volatility is determined by market participant’s expectations for future price movements of the underlying security. To identify the value of volatility, enter the market price of an option into the Black-Scholes formula and solve for volatility.
Implied volatility is forward-looking and represents the amount of volatility expected in the future. Implied volatility represents the expected one standard deviation move for a security. As implied volatility rises, an options contract’s price increases because the expected price range of the underlying security increases.
IV stands for implied volatility. Implied volatility is forward-looking and represents the amount of volatility expected in the future. When calculated, implied volatility represents the expected one standard deviation move for a security. As implied volatility rises, an options contract’s price increases because the expected price range of the underlying security increases.
Implied volatility is relative. Investors may use implied volatility and historical volatility to determine if they think an option is appropriately priced and utilize this information as part of their strategy. Volatility can be compared to its historical values to assess if it is high or low relative to the past.
Investors may use implied volatility and historical volatility to determine if they think an option is appropriately priced and utilize this information as part of their strategy. If an investor believes volatility is high and will decline, they may choose to sell options because lower volatility will equate to lower option prices. Implied volatility is also used to determine the expected price range for a security.
Implied volatility rank calculates where current implied volatility is compared to implied volatility over the past year. Implied volatility is an absolute value, so implied volatility rank puts the absolute value into context by stating the current implied volatility in a range of past implied volatility to create a relative value rank. For example, if a security had implied volatility between 20 and 40 over the past year and the current reading is 30, then the implied volatility rank for the security would be 50, because implied volatility is at the midpoint of the past year’s range. If the current implied volatility reading is 39, then the IV rank would be considered high because it is near the top of the range.
Implied volatility rank calculates where current implied volatility is compared to implied volatility over the past year. Implied volatility is an absolute value, so the implied volatility rank puts that absolute value into context by stating the current implied volatility in a range of past implied volatility. Therefore, if a security had implied volatility between 20 and 40 over the past year and the current reading is 30, then the implied volatility rank for the security would be 50, because implied volatility is at the midpoint of the past year’s range.
Implied volatility percentile, or IV percentile, is the percentage of days in the past year that a stock's implied volatility was lower than its current implied volatility. It is calculated by dividing the days with lower IV by the number of trading days in a year.
Vega is the amount options prices change for every 1% change in implied volatility in the underlying security. Vega represents an unknown element because future volatility cannot be predicted. Vega is the highest at-the-money because small changes
Vega is the amount options prices change for every 1% change in implied volatility in the underlying security. Vega represents an unknown element because future volatility cannot be predicted. Implied volatility is one of the main factors of extrinsic value that influences the price of an option. As implied volatility, and, therefore, Vega, increases, the price of the option increases. What does it mean to be long Vega? Vega is the amount options prices change for every 1% change in implied volatility in the underlying security. To be long Vega means the option holder wants implied volatility to increase because the option’s value will increase.
In volatility can impact if the option is in-the-money or out-of-the-money and, therefore, whether the option has any intrinsic value.