Implied volatility percentile in options trading
Implied volatility percentile (IVP) is a crucial metric in the world of options trading. Delve into the intricacies of IVP, its calculation and interpretation, and see how it compares to other volatility metrics.
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Call 0800 409 6789 or email helpdesk.uk@ig.com if you have any questions about trading or investing. We're available 24/7 between 8am Saturday and 10pm Friday.
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The content on this page relates specifically to listed options, which can be traded using our US options and futures account.
What is implied volatility percentile?
Implied volatility percentile is a statistical measure that compares the current implied volatility of an option to its historical levels over a specified period, typically the past year (52 weeks). It expresses this comparison as a percentile, indicating where the current implied volatility stands in relation to its past values.
IVP can range from 0 to 100, with lower values indicating that current implied volatility is low compared to historical levels, and higher values suggesting that current implied volatility is high relative to past data.
Implied volatility percentile is a valuable tool for options traders, providing a way to assess the relative level of implied volatility. By comparing current implied volatility to its historical levels, IVP could help you identify potentially overpriced or underpriced options.
However, like all trading tools, IVP is most effective when used as part of a comprehensive trading strategy. It should be considered alongside other factors such as fundamental and technical analysis, and overall market conditions.
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The importance of IVP in options trading
Implied volatility is a forward-looking measure that reflects the market’s expectation of future price movements for an underlying asset. It’s ‘implied’ because it’s derived from the market prices of options, rather than being directly observable.
High implied volatility suggests that the market expects significant price movements (in either direction) for an underlying asset, while low implied volatility indicates an expectation of relatively stable prices.
Implied volatility directly affects options' prices. Higher implied volatility leads to higher options premiums, while lower implied volatility results in lower premiums. This relationship makes implied volatility a critical factor to consider.
How is IVP calculated?
The calculation of IVP involves comparing the current implied volatility to its historical values over the past year. Here’s a step-by-step breakdown of the process:
- Collect daily implied volatility data for the past 52 weeks (approximately 252 trading days)
- Compare the current implied volatility to each of these historical values
- Count the number of days where the historical implied volatility was lower than the current value
- Divide this count by the total number of trading days and multiply by 100 to get a percentage
For example, if the current implied volatility was higher than 180 out of 252 historical values, the IVP would be (180 / 252) * 100 = 71.43%.
Interpreting implied volatility percentile
Understanding how to interpret IVP is crucial for its use in listed options trading strategies. Here’s a general guide:
- IVP below 20: this suggests that current implied volatility is very low compared to historical levels. It might indicate an opportunity to buy options, as they may be relatively inexpensive
- IVP between 20 and 50: this range suggests that implied volatility is in the lower half of its historical range, but not extremely low
- IVP between 50 and 80: this indicates that implied volatility is in the upper half of its historical range, suggesting options may be relatively expensive
- IVP above 80: this suggests that current implied volatility is very high compared to historical levels. It might indicate an opportunity to sell options, as they may be relatively expensive
However, it’s important to note that these are general guidelines and shouldn't be used in isolation to make trading decisions.
Comparing IVP to other volatility metrics
While IVP is a valuable tool, it’s not the only metric that you can use to assess implied volatility. Two other commonly used measures are implied volatility rank (IVR) and implied volatility ratio (IV ratio). Understanding the differences between these metrics can help you choose the most appropriate tool for your analysis.
Implied volatility rank (IVR)
IVR compares the current implied volatility to its 52-week high and low values. It's calculated as:
IVR = (current IV - 52-week low IV) / (52-week high IV - 52-week low IV) * 100
The main difference between IVP and IVR is that IVR only considers the extreme values (the 52-week high and low), while IVP considers the entire distribution of historical values.
Implied volatility ratio (IV ratio)
The IV ratio compares the current implied volatility to the historical volatility of the underlying asset. It's calculated as:
IV ratio = current implied volatility / historical volatility
This metric helps traders understand whether options are priced high or low relative to the actual volatility of the underlying asset.
Limitations and considerations when using IVP
While IVP is a powerful tool, it's important to be aware of its limitations:
- Historical data doesn’t predict future performance: while implied volatility can be high or low compared to historical levels, this doesn’t mean that it will change (in line with those historical levels) in the future
- IVP doesn’t account for fundamental changes: in the case of stock options, for example, if a company’s business model or risk profile has changed significantly, historical volatility data may not be relevant
- IVP can be skewed by extreme events: if there was a period of extremely high or low volatility in the past year, it could distort the current IVP reading
- Different time frames can yield different results: while 52 weeks is standard, using a different time frame for historical data could result in different IVP values
- IVP shouldn’t be used in isolation: it’s most effective when used in conjunction with other technical and fundamental analysis tools