Five numbers that describe how an option's price responds to the world. They look like math — they're really just measurements, like a speedometer and a fuel gauge. Learn what each one measures and you'll understand every strategy on this site at a deeper level. Intuition first, formulas never.
What it measures: how much the option's price moves when the stock moves $1.
Calls: 0 to +1.00. Puts: 0 to −1.00. A 0.40-delta call gains about $0.40 ($40 per contract) for each $1 the stock rises. Deep ITM options approach ±1.00; far OTM options approach 0.
Example: XYZ at $100. The $105 call shows delta 0.35 — if XYZ ticks to $101, the call should gain roughly $0.35.
High delta (near ±1.00) = behaves almost like the stock itself — expensive, stock-like, small leverage. Low delta (near 0) = barely reacts to the stock — cheap lottery tickets that usually expire worthless.
What it measures: how fast delta itself changes when the stock moves $1.
Gamma is always positive for long options (0 to ~0.15+ for most equity options). It's highest for at-the-money options and grows as expiration approaches.
Example: an ATM call with delta 0.50 and gamma 0.08: if the stock rises $1, delta becomes ~0.58 — the option is now more sensitive. Another $1 up, delta ~0.66. Acceleration compounds.
High gamma = delta whipsaws with every tick — the position's risk profile is unstable. Low gamma = delta barely budges; the position behaves predictably.
What it measures: how much the option's price erodes per day, all else equal.
Quoted as a daily dollar amount per share. Long options have negative theta (they bleed); short options have positive theta (they earn).
Example: a call priced at $3.00 with theta −0.06 loses about $0.06 per share per day — $6 per contract per day — just for existing. Hold it a month doing nothing and time alone eats ~$180.
High absolute theta = fast bleed (or fast income). Theta accelerates near expiration — the last 30 days decay far faster than the first 30. Low theta = long-dated options, where each day barely matters.
What it measures: how much the option's price moves when implied volatility (IV) moves 1 point.
Always positive for long options. Longer-dated and ATM options have the highest vega; short-dated OTM options have little.
Example: a 45-DTE strangle with vega 0.20 per leg: if IV drops 5 points after an event passes quietly, each leg loses ~$1.00 — $200 per strangle — from volatility crush alone, even if the stock never moves.
High vega = the position lives or dies on volatility expectations — great when you're right about vol, brutal when you're wrong. Low vega = vol changes barely register; the trade is about price and time.
What it measures: how much the option's price moves when interest rates move 1%.
Small for most retail trades. Positive for calls, negative for puts — higher rates make calls slightly more valuable and puts slightly less.
Example: a 45-DTE ATM call might have rho 0.03 — a full 1% rate hike moves it $0.03. Barely a rounding error next to a normal day's stock move.
Rho only becomes material on long-dated options (LEAPS) and deep ITM positions held for many months. For 21–60 DTE premium selling, you can safely ignore it — it's included here so you know it exists, not because you'll trade on it.
One table. Tape it to your monitor.
| Greek | Measures | Seller wants | Buyer wants |
|---|---|---|---|
| Delta (Δ) | Price move per $1 stock move | Low, stable deltas (16Δ strikes); portfolio near delta-neutral | High delta for directional punch (or low delta for cheap lottery tickets) |
| Gamma (Γ) | How fast delta changes | Low — exit by 21 DTE before gamma explodes | High — ATM, short-dated; acceleration into the move |
| Theta (Θ) | Daily time decay | Positive and large — it's the income | As close to zero as possible — or accept it as event-rental cost |
| Vega (ν) | Price move per 1pt IV move | High when selling — sell rich IV, profit as it falls | Buy when IV is low; beware IV crush after events |
| Rho (ρ) | Price move per 1% rate move | Negligible for 21–60 DTE trades; matters for LEAPS | |
The Greeks turn the strategies from recipes into understanding:
Nine premium-selling structures — now re-read them and watch how each one is really a bet on specific Greeks.
Open the Playbook →IV Rank, expected move, POP — the dashboard that tells you when the Greeks are priced in your favor.
Learn the metrics →Sixteen mechanical rules — including the 21-DTE exit that exists because of gamma.
Read the rules →The books and desk gear behind this site. No courses for sale here — just the tools.
The options bible. Natenberg explains volatility, pricing models, and how market makers actually think — from basic spreads to advanced volatility trading. If you only read one book on options, this is it. Dense but readable, and every serious trader I know has a worn copy.
See it on Amazon →
The encyclopedia of options strategies. McMillan documents every spread, hedge, and combination in exhaustive detail with real-world examples and risk graphs. It's the reference you reach for when building or dissecting any position. Not a cover-to-cover read — a lifetime desk companion for strategy builders.
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The Greeks, finally made practical. Passarelli translates delta, gamma, theta, and vega from textbook math into trading decisions — when to be long gamma, how theta really decays, what vega means for your P/L. The perfect companion to this site's Greeks page, written by a former market maker.
See it on Amazon →Ultrawide monitor, mechanical keyboard, a chair you can sit in for six hours — the unglamorous edge.
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