The Expected Move (sometimes called the implied move) is the market-implied price range for a stock before its nearest options expiration. It answers the question: "How much does the options market think this stock will move between now and expiration?"
It is derived from the price of the at-the-money (ATM) straddle — the combined cost of buying both a call and a put at the same strike price and expiration. When options traders price a straddle, they are implicitly pricing in how much movement they expect. The more expensive the straddle, the larger the expected move.
Expected move is one of the most widely used tools among professional options traders, market makers, and institutional investors for assessing risk, sizing positions, and identifying potential trading opportunities.
There are two standard methods for calculating the expected move from straddle pricing:
| Method 1 — Full Straddle: | Expected Move = (Call Bid + Call Ask) / 2 + (Put Bid + Put Ask) / 2 |
| Method 2 — 85% Rule: | Expected Move = Straddle Midpoint × 0.85 |
Method 1 uses the full straddle midpoint price. This gives you the maximum expected move — the point at which a straddle buyer would begin to profit. If the stock moves more than this amount, the straddle buyer makes money. If less, the straddle seller profits.
Method 2 (the 85% Rule) is the more commonly used institutional convention. By multiplying the straddle midpoint by 0.85, you get a tighter range that historically contains the stock's actual move approximately 68% of the time — equivalent to one standard deviation in a normal distribution. This method is favored by market makers and professional traders because it provides a more realistic probability-based range.
The at-the-money straddle is used because it captures the market's aggregate expectation of movement in both directions. Unlike a single call or put, which only reflects one-sided risk, the straddle prices in the total expected magnitude of the move regardless of direction. The ATM strike is chosen because it has the highest gamma and vega exposure, making it the most sensitive to changes in the underlying stock price and implied volatility.
Expected move is especially valuable before earnings announcements. Ahead of earnings, implied volatility typically increases significantly as the market prices in the uncertainty of the report. This causes straddle prices — and therefore expected moves — to expand.
Traders use the expected move to:
Use the "Earnings Within" filter in the screener above to find stocks with upcoming earnings where the options market is pricing in a significant move. You can also view this week's Earnings Report for a complete list.
IV Rank (Implied Volatility Rank) shows where current implied volatility sits relative to its own 52-week range, expressed as a percentage from 0% to 100%. For a dedicated screening tool, see the IV Rank & IV Percentile Screener.
IV Rank is crucial context for expected move analysis. A 10% expected move at 90% IV Rank has very different implications than a 10% expected move at 15% IV Rank.
The IV/HV Ratio compares implied volatility (what the market expects) to historical volatility (what has actually happened). This is one of the most important metrics for determining whether options are fairly priced.
Put/Call Skew measures the percentage difference between the put midpoint and the call midpoint of the ATM straddle. It reveals which direction the market is leaning. For a deeper analysis of volatility skew across strike prices, see the Volatility Skew tool, or review overall market direction with Market Sentiment.
Skew is a sentiment indicator, not a directional predictor. High put skew doesn't mean the stock will go down — it means the market is paying more for downside protection, which often reflects institutional hedging rather than directional conviction.
The Sell Prob column shows the probability that a straddle seller would profit — meaning the stock stays within the expected move range through expiration. This is derived from the combined probability calculations of the straddle's breakeven points.
A high seller probability (e.g., 65-75%) combined with a high IV Rank is a classic setup for premium selling strategies like short straddles, short strangles, or iron condors. However, keep in mind that selling straddles involves unlimited risk, and one large move can wipe out many small gains.
Here are some common ways to use the Expected Move Calculator and Screener:
| ● Red | High implied volatility, expensive options, bearish skew, or elevated metrics. May indicate options are overpriced or the market is fearful. |
| ● Orange | Moderate levels. Within normal ranges but worth monitoring. Neither clearly overpriced nor underpriced. |
| ● Green | Low implied volatility, cheap options, bullish skew, or depressed metrics. May indicate options are underpriced or the market is complacent. |
These are relative indicators based on the stock's own history, not buy/sell signals. Always combine expected move analysis with your own research, risk tolerance, and trading plan.
| ATM Straddle | A position created by buying (or selling) both a call and a put at the same strike price (at-the-money) and expiration date. See Long Straddle and Short Straddle strategy guides. |
| Straddle Midpoint | The average of the bid and ask prices for both the call and put legs of the straddle, added together. Represents the fair market value of the straddle. |
| Implied Volatility (IV) | The market's forecast of how much a stock will move, derived from option prices. Higher IV = more expected movement = more expensive options. Screen by IV using the IV Rank Screener. |
| Historical Volatility (HV) | A measure of how much a stock has actually moved over a past period (typically 20-30 trading days). Used as a baseline to compare against implied volatility. View on the Stock Researcher page. |
| IV Rank | Where current IV sits between its 52-week high and low, expressed as a percentage. Formula: (Current IV - 52w Low) / (52w High - 52w Low) × 100. |
| Volatility Crush | A rapid decline in implied volatility, typically occurring after a known event (like earnings) passes. Causes option prices to drop sharply even if the stock doesn't move much. |
| Volatility Skew | The pattern of implied volatility varying across different strike prices for the same expiration. Analyze with the Volatility Skew tool. |
| Standard Deviation | A statistical measure of dispersion. In options, one standard deviation corresponds to the range within which the stock is expected to trade approximately 68% of the time. |
| Open Interest | The total number of outstanding option contracts that have not been settled. High open interest indicates an actively traded option with tighter bid-ask spreads and more reliable pricing. View on the Option Chain. |
| Gamma | The rate of change in an option's delta per $1 move in the underlying stock. ATM options have the highest gamma, making them most sensitive to stock price changes. See the full glossary for more. |
| Vega | The sensitivity of an option's price to a 1% change in implied volatility. ATM options have the highest vega, making them most sensitive to IV changes. |
| Black-Scholes | The foundational options pricing model used to calculate theoretical option values based on stock price, strike price, time to expiration, volatility, and interest rate. Try the Black-Scholes Calculator. |
Disclaimer: Expected move calculations are based on current market data and reflect the options market's consensus expectations. They are not predictions or guarantees of future stock price movement. Past performance of expected move accuracy does not guarantee future results. Options trading involves significant risk and is not suitable for all investors. Always consult with a qualified financial advisor before making investment decisions.
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