![Options Greeks: every number a trader looks up](https://cdn.slatesource.com/1/9/e/19e8b6f7-77a7-418e-ab96-e185a46b5fc3.webp)

# Options Greeks: every number a trader looks up

- [Made in Slatesource](https://slatesource.com/@steph/options-greeks-every-number-a-trader-looks-up)
- By [Steph](https://slatesource.com/@steph)
- Created on Nov 14, 2026

![](https://cdn.slatesource.com/1/9/e/19e8b6f7-77a7-418e-ab96-e185a46b5fc3.webp)

N.Y. Stock Exchange trading floor. Library of Congress (Bernard Gotfryd, CC0).

## Options Greeks: every number a trader looks up

Greeks are sensitivity measures. Each one tells you how much an option's price changes when a single input moves by one unit: the stock price, time, implied volatility, or interest rates. Five Greeks cover virtually every position you will manage.

## The five Greeks at a glance

Greek

Measures

Per unit change

Long call sign

Long put sign

Delta

Option price vs stock price

$1 move in underlying

+0.00 to +1.00

\-1.00 to 0.00

Gamma

Delta vs stock price

$1 move in underlying

Positive

Positive

Theta

Option price vs time

1 calendar day passes

Negative

Negative

Vega

Option price vs implied vol

1% IV move

Positive

Positive

Rho

Option price vs interest rates

1% rate move

Positive

Negative

[optionseducation.org](https://www.optionseducation.org/advancedconcepts/delta?utm_source=slatesource)

## Delta: how much the option moves with the stock

Delta is the most-watched Greek. A call with 0.50 delta gains roughly $0.50 when the underlying rises $1, and loses $0.50 when it falls $1. At-the-money options typically sit near 0.50. Deep in-the-money calls approach 1.00 as expiration nears; far out-of-the-money calls approach 0. Some traders treat delta as an approximate probability that the option expires in the money. Example from OIC: a $20 call trading at $2.00 with 0.50 delta rises to $2.50 when the stock gains $1, and falls to $1.50 when the stock drops $1.

## Gamma: the rate of change of delta

Gamma tells you how quickly delta shifts. A call with 0.40 delta and 0.10 gamma has a delta of 0.50 after the stock rises $1. A gamma above 0.05 is often considered relatively high. Gamma is highest for at-the-money options close to expiration and lowest for deep in-the-money or far out-of-the-money options, where delta is already near its limits and cannot accelerate further. Front-month ATM options carry substantially more gamma than long-dated options at the same strike. Short gamma positions benefit from quiet markets; long gamma positions benefit from large moves in either direction.

## Theta: time decay, the seller's income

Theta is almost always negative for option buyers and positive for sellers. An option with theta -0.05 loses five cents per day in extrinsic value, all else equal. Decay is non-linear: it accelerates sharply inside the last 30 days before expiration. At-the-money options have the most extrinsic value and therefore the highest absolute theta. Deep in-the-money and far out-of-the-money options hold little time premium and decay more slowly. Pricing models account for weekends, so an option decays seven days' worth of theta over five trading days.

## Vega: sensitivity to implied volatility

Vega is not a Greek letter, but it behaves like one. It measures how much an option's price changes for a 1% (100 basis point) shift in implied volatility. An option with vega 0.15 and 30% IV gains $0.30 if IV rises 2 percentage points to 32%. Long options (calls and puts) always carry positive vega: they benefit from rising volatility. Short options carry negative vega. Longer-dated options have higher vega than near-term ones, because there is more time for volatility to move the price. At-the-money options typically have higher vega than out-of-the-money options at the same expiration.

[tastylive: Options Greeks overview](https://www.tastylive.com/concepts-strategies/option-greeks?utm_source=slatesource)

## Rho: interest rate sensitivity

Rho measures the change in an option's value for a 1% move in interest rates. Calls have positive rho (rising rates increase call premiums); puts have negative rho (rising rates reduce put premiums). A $100 call with rho +0.45 gains $0.45 per share if rates rise from 3% to 4%. Rho is larger for longer expirations and higher-priced stocks, because the cost of carrying the position is greater. Most short-term traders treat rho as a minor Greek: interest rates rarely move sharply within a single option cycle.

## How Greeks behave across moneyness levels

Greek

Deep in the money

At the money

Deep out of the money

Delta (call)

Near +1.00

Near +0.50

Near 0.00

Delta (put)

Near -1.00

Near -0.50

Near 0.00

Gamma

Low (delta near its limit)

Highest (delta most reactive)

Low (delta near its limit)

Theta

Lower (less extrinsic value)

Highest (most extrinsic value)

Lower (less extrinsic value)

Vega

Lower

Highest

Lower

Rho

Highest (most intrinsic to carry)

Moderate

Near zero

[optionseducation.org](https://www.optionseducation.org/advancedconcepts/gamma?utm_source=slatesource)

## Practical DTE reference rules

Scenario

Practical rule of thumb

Selling premium for income

Enter around 30 to 45 DTE, where theta is healthy \\

and gamma risk is still manageable

Theta acceleration

Decay accelerates noticeably inside the last 30 days. \\

Sellers who want to avoid gamma spikes often close by 21 DTE

Gamma spike risk

Inside 14 DTE, ATM gamma rises sharply. A small stock move \\

can produce a large delta change. Most income traders close well before this.

Long options timing

Buying 60 to 90 DTE or longer keeps vega exposure high \\

and theta decay relatively slow per day

Weekend theta

Models price in Friday-to-Monday decay. Options lose roughly \\

3 days of theta over each 2-day weekend, not 2.

[optionseducation.org](https://www.optionseducation.org/advancedconcepts/theta?utm_source=slatesource)

Greeks are theoretical estimates, not guarantees. They assume all other inputs stay constant, which they never do. Delta, gamma, theta and vega all change simultaneously as the stock moves, time passes and volatility shifts. Treat them as a directional guide rather than a precise prediction.

[Options Industry Council: Greeks reference](https://www.optionseducation.org/advancedconcepts/delta?utm_source=slatesource)