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Expected Move Calculator

Turn implied volatility into a probable price range — and see where to place your strikes when you sell premium.

Your setup

$
%
days
Call$
Put$
e.g. $13.50 straddle
± $11.47
11.5% of price

About a 68% chance the stock closes between $88.53 and $111.47 by expiration — and a 95% chance it stays between $77.06 and $122.94.

$88.53
~16% chance of closing below
$111.47
~16% chance of closing above
± $2.09
1σ over one calendar day

Where the stock could land by expiration

±1σ band · ~68% of outcomes tails · ~32% combined

Where to place your strikes

Selling premium is a probability game. Strikes outside the expected move have the odds at their back — the further out, the higher the theoretical chance of expiring worthless, and the less premium you collect.

Cash-secured put
Sell at or below these strikes
−1σ$88.53~84%
−2σ$77.06~97.5%
% = theoretical odds of finishing out-of-the-money
Covered call
Sell at or above these strikes
+1σ$111.47~84%
+2σ$122.94~97.5%
% = theoretical odds of finishing out-of-the-money

Probabilities are theoretical, measured at expiration, and assume a normal distribution around today's price. They ignore the premium you collect (which widens your real breakeven), early assignment, and the fact that the chance of price touching a strike before expiry is roughly double the chance of closing beyond it.

Expected move tells you how far. Leaders show you which strike they actually sold.

This calculator turns IV into a probability cone. The judgment call — which underlying, which expiry, how much size — is where experience pays. Top GIOAT options sellers post their cash-secured puts in real time, with verified track records you can audit before you follow.

How this works

The formula. Expected move (1σ) = price × IV × √(days ÷ 365). Implied volatility is quoted as an annualized number, so the square-root-of-time factor scales it down to your expiration. A $100 stock at 40% IV over 30 days has a 1σ move of about $11.46.

What “1σ” means. One standard deviation. Assuming a normal distribution around today's price, the stock closes within ±1σ about 68% of the time and within ±2σ about 95% of the time. The shaded region on the curve is that inner 68%.

The 85% straddle rule. If you'd rather read the move straight off the option chain, the at-the-money straddle (call + put at the current strike) is a fast proxy: expected move ≈ 0.85 × straddle. Flip the toggle to By straddle to price the move that way — we'll back-solve the implied volatility for you — or leave it in the optional field to cross-check an IV input.

What it can't see. Real markets aren't perfectly normal — they have fat tails and a downside skew (crashes are faster than melt-ups). IV itself drifts over the life of the trade. And these are close probabilities: the odds of price touching a level intraday are roughly double. Treat the cone as a planning tool, not a guarantee.

Educational use only — not financial advice
This tool estimates a probable price range from implied volatility using a simplified normal-distribution model. It does not predict actual prices, account for volatility skew, fat tails, dividends, or early-assignment risk, and the probabilities shown are theoretical. Selling options (cash-secured puts, covered calls, naked options) carries assignment and substantial loss risk. Past performance does not guarantee future results. Consult a qualified financial professional before making trading decisions.