Options Analytics

Expected Move

Market-implied ±1σ and ±2σ ranges for SPY

Expiration Date DTE Price~ Expected Move Expected Move% Upper Bound Lower Bound Implied Volatility
03/03/26 (Tue) 1 685.99 6.71 0.98% 692.7 679.28 13.75%
03/04/26 (Wed) 2 685.99 8.1 1.18% 694.09 677.89 14.85%
03/05/26 (Thu) 3 685.99 9.25 1.35% 695.24 676.74 15.46%
03/06/26 (Fri) 4 685.99 10.71 1.56% 696.7 675.28 16.52%
03/09/26 (Mon) 7 685.99 11.79 1.72% 697.78 674.2 15.28%
03/10/26 (Tue) 8 685.99 12.54 1.83% 698.53 673.45 15.48%
03/11/26 (Wed) 9 685.99 13.7 2.0% 699.69 672.29 16.16%
03/12/26 (Thu) 10 685.99 14.4 2.1% 700.39 671.59 16.34%
03/13/26 (Fri) 11 685.99 14.9 2.17% 700.89 671.09 16.22%
03/20/26 (Fri) 18 685.99 18.51 2.7% 704.5 667.48 16.04%
03/27/26 (Fri) 25 685.99 20.73 3.02% 706.72 665.26 15.91%
03/31/26 (Tue) 29 685.99 21.73 3.17% 707.72 664.26 15.68%
04/02/26 (Thu) 31 685.99 22.78 3.32% 708.77 663.21 15.9%
04/10/26 (Fri) 39 685.99 25.29 3.69% 711.28 660.7 15.9%
04/17/26 (Fri) 46 685.99 27.44 4.0% 713.43 658.55 15.96%
04/30/26 (Thu) 59 685.99 31.25 4.55% 717.24 654.74 16.16%
05/15/26 (Fri) 74 685.99 35.63 5.19% 721.62 650.36 16.48%
06/18/26 (Thu) 108 685.99 43.65 6.36% 729.64 642.34 16.94%
06/30/26 (Tue) 120 685.99 46.06 6.71% 732.05 639.93 16.89%
08/21/26 (Fri) 172 685.99 57.5 8.38% 743.49 628.49 17.66%
09/18/26 (Fri) 200 685.99 62.99 9.18% 748.98 623.0 17.94%
12/18/26 (Fri) 291 685.99 78.45 11.44% 764.44 607.54 18.64%
01/15/27 (Fri) 319 685.99 81.99 11.95% 767.98 604.0 18.7%
03/19/27 (Fri) 382 685.99 91.23 13.3% 777.22 594.76 19.0%
12/15/28 (Fri) 1019 685.99 157.08 22.9% 843.07 528.91 20.17%

Understanding Expected Move

What is the Expected Move?

The expected move is the price range that options traders believe an asset will stay within by a specific expiration date. It is calculated using the prices of at-the-money options (straddles) and represents a one-standard-deviation (±1σ) probability, which is approximately 68%.

How to interpret the outputs

The chart visualizes the potential price range (the “cone”) for the asset over time, with both one-standard-deviation (±1σ) and two-standard-deviation (±2σ, ~95% probability) boundaries. The table below quantifies this, showing the expected move in both points and as a percentage for each upcoming expiration. This lets you see exactly how much volatility the market is pricing in for different time horizons.

Practical applications

  • Set realistic price targets for trades based on market-implied probabilities.
  • Determine optimal strike prices for spreads, condors, or straddles.
  • Compare your thesis with the market’s implied consensus to judge risk/reward.
  • Spot when expectations for volatility are unusually high or low versus history.