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What the Options Market Prices: Implied Volatility and the Expected Move

Reading how big a move the market expects before an earnings night, straight from option prices with a single division.

A company reports earnings tonight. How much will the stock move tomorrow? Nobody knows, but the market has already put a price on the question: that price is inside the options. This article explains how to read it; it doesn't recommend trading options. For the basic structure of a premium, read Options first.

The Expected Move in One Division

The price of the ATM straddle gives, in dollars, the size of the move the market expects through expiry. Divide by the stock price and it becomes a percentage:

Expected move ≈ ATM straddle price ÷ stock price

This is the most useful yardstick for reading earnings reactions: a 6% move is a big surprise in a stock priced for 3%, and a quiet night in one priced for 12%. More: How to Read an Earnings Day

From Implied Volatility to the Same Number

The second route is to scale annual implied volatility to the expiry. Volatility grows with the square root of time:

One standard deviation move ≈ price × IV × √(days ÷ 365)

The two methods don't give the same number, and that isn't an error. The ATM straddle corresponds to about 0.8 of a one standard deviation move, because the straddle prices the average absolute move, not the standard deviation. In practice the straddle method is more direct: it's computed from prices that actually trade.

Three Numbers Worth Remembering

√12

The Factor That Converts Annual Volatility to a One-month Move

0.8

The ATM Straddle's Ratio to a One Standard Deviation Move, Approximately

68%

The Probability of Staying Within ±1 Standard Deviation Under a Normal Distribution

The same logic works at the index level. The VIX is the 30-day implied volatility derived from S&P 500 options. A VIX of 20 means the market is pricing a one standard deviation move of about 20 ÷ √12 ≈ ±5.8% in the S&P 500 over the next month. More: What Is Volatility?

What to Watch When Reading It

  • The expiry must cover the event. To measure an earnings move, use the first expiry after the announcement. A longer expiry also includes the volatility of days outside the event.
  • Use the mid price. Option bid-ask spreads can be wide; the midpoint between bid and ask gives a more reliable reading than the last trade.
  • No exact ATM? Use the nearest. If the stock is at $203, look at both the $200 and $205 strikes.
  • There's no direction. The straddle prices the size of the move, not its direction. If the market leans one way, it shows in the relative price of puts and calls (the skew), not in the expected move number.

Where You'll See It on This Site

There's no options chain on this site. The VIX, the ready-made version of the same measure for the market as a whole, is on the Markets screen. Earnings dates are on the Earnings screen, and the move after a report on the stock page.

Your Place in the Guide

Article 30 of 49 in the Guide

Chapter 2 · Positions & Risk · Article 19 of 20

  1. 1. How to Buy US Stocks: Step by Step
  2. 2. What to Look for in a Broker
  3. 3. Order Types: Market, Limit and Stop
  4. 4. What Are Fractional Shares?
  5. 5. Risk Management: How Much, When
  6. 6. Dollar-Cost Averaging: What It Does and Doesn't Do
  7. 7. Moving From a Bank to a Broker: Türkiye's 17 June 2026 Ruling
  8. 8. W-8BEN and 1042-S: The US Tax Taken From Your Dividends
  9. 9. How Gains on Foreign Stocks Are Taxed in Türkiye
  10. 10. Irish ETF or US ETF?
  11. 11. Technical Views: What BUY, HOLD and SELL Mean
  12. 12. Diversification: How Many Baskets Are Enough?
  13. 13. What Do Long and Short Mean?
  14. 14. What Is Leverage — and Why You Should Stay Away
  15. 15. Investor Psychology: The Most Expensive Mistakes
  16. 16. What Is a 13F: How to Read Famous Investors' Portfolios
  17. 17. What Is a Short Squeeze?
  18. 18. Options: Calls, Puts and the Anatomy of a Premium
  19. 19. What the Options Market Prices: Implied Volatility and the Expected Move
  20. 20. Hedging: What Protection Costs

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