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Options Greeks Calculator

Price a call or put and get all five Greeks — delta, gamma, theta, vega, rho — from the Black-Scholes model. Enter the underlying, strike, days to expiration, implied volatility and rate.

Theoretical price (Black-Scholes)
Delta
Gamma
Theta / day
Vega / 1% IV
Rho / 1% rate

Black-Scholes (European, no dividends) — a close approximation for index-ETF options. For education, not a recommendation. Options involve significant risk of loss.

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Gamma is the whole 0DTE story — see it live

The Greeks tell you how one option behaves. NoVo maps the aggregate DEALER gamma across the whole chain — net GEX, the gamma-flip line, the walls — and draws where the tape pins and breaks, live on your chart.

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What the Greeks tell you

The Greeks measure how an option's price reacts to the things that move it — the underlying, time, and volatility. This calculator prices a European call or put with the Black-Scholes model and returns all five. Enter the underlying, strike, days to expiration, implied volatility and the risk-free rate.

What each Greek tells you

Delta — how much the option moves per $1 in the underlying (also a rough probability of finishing in the money). Gamma — how fast delta itself changes; it's highest at-the-money and explodes near expiration, which is the whole story of 0DTE. Theta — the dollars of time value the option bleeds per day. Vega — the change per 1 point of implied volatility. Rho — sensitivity to interest rates (small for short-dated options).

Why gamma rules 0DTE

On expiration day, gamma is at its most violent — an at-the-money option's delta can swing from 0.5 toward 0 or 1 in minutes, so the option's price whips around far more than the underlying. That's the leverage, and the risk. Dealer gamma exposure is also what pins and unpins the tape — exactly what NoVo maps live. Learn the mechanics in The Journal.

FAQ

Common questions

What are the option Greeks?
The Greeks measure an option's sensitivity to different factors: delta (underlying price), gamma (rate of change of delta), theta (time decay), vega (implied volatility) and rho (interest rates). Together they describe how and why an option's price will move.
How are the Greeks calculated?
This calculator uses the Black-Scholes model. From the underlying price, strike, time to expiration, implied volatility and risk-free rate it computes d1 and d2, then derives each Greek and the theoretical option price. It assumes European exercise and no dividends, which is a close approximation for index-ETF options.
Why is gamma so high on 0DTE options?
Gamma peaks for at-the-money options as expiration approaches, because a tiny move in the underlying can flip the option from out-of-the-money to in-the-money. On 0DTE that makes delta — and the option's price — extremely reactive, which is why same-day options can double or halve in minutes.
Does this calculator account for dividends?
No — it's the standard Black-Scholes model without a dividend yield, which is a very close approximation for short-dated SPY/QQQ/IWM options. For longer-dated options on high-dividend single stocks, a dividend-adjusted model would be slightly more precise.
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Market data on this page is delayed and provided for general information only — it is not financial advice or a recommendation to trade. VIX/VXN/RVX are ~15-minute delayed (CBOE); index values use E-mini futures. Options trading involves significant risk of loss. © 2026 NoVo Options Trading.