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Modulis 5 · Options
2/12

Moneyness — ITM, ATM, OTM

Video · 2 min.
Price zones: ITM, ATM, OTM

Grant finds two Put options on the same SOL, a $90 strike at $10.80 and an $80 strike at $5.80, and wonders why one costs almost twice as much. A target analogy for ITM, ATM and OTM, how premium splits into intrinsic and time value, and why time value melts faster near expiry.

Narrated, with light music
The full lesson with numbers and rules is below.
Watch on YouTube

The three option price zones

Every option, at any given moment, sits in one of three zones. The zone depends on where the current price stands relative to the strike price.

A simple analogy: insurance and distance

Picture flood insurance on a house. If your house sits right next to the river (close to the danger) — insurance is expensive. If the house is up on a hill (far from the danger) — insurance is cheap. Option zones work the same way — the closer you are to the "danger zone," the more expensive the option.

ZoneNameWhat it means in plain terms
ITMIn The MoneyThe option already "works" — it has intrinsic value. Whether the whole position is profitable also depends on the premium you paid
ATMAt The MoneyThe strike price is roughly equal to the current price
OTMOut of The MoneyThe option doesn't "work" yet — intrinsic value is $0, the price hasn't reached the strike

How does this work for Call and Put options?

The zones work in opposite directions for Calls and Puts:

For a Call option (the right to buy):

For a Put option (the right to sell):

Worked example: SOL at $88

The example uses SOL = $88. At the time of writing (2026-09) the market was around $102 — the numbers are illustrative, and the mechanics do not depend on the price.

Here's how different options line up:

What makes up an option's price?

Every option's price (premium) has two parts:

Premium = Intrinsic Value + Time Value

Intrinsic Value:

Time Value:

Example: how the price is built

SOL price: $88. Put option, Strike $90, 120 days left:

PartValueExplanation
Intrinsic value$2.00Strike $90 minus price $88 = $2
Time value$8.80120 days left — a lot can still happen
Total price$10.80That's what the option costs

Note: this is the price per unit (1 SOL). The total position value = price × quantity — for example, $10.80 × 200 units = $2,160. The premium is calculated at the 2026-09 market level (SOL IV around 50%); it moves every day together with IV.

Now the same Put, but Strike $80 (OTM):

PartValueExplanation
Intrinsic value$0.00Strike $80 < price $88 — doesn't apply
Time value$5.80The probability that SOL falls below $80
Total price$5.80Cheaper, because it's less likely
Why are OTM options cheaper?

OTM options have no intrinsic value. You're only paying for the probability that the price reaches the strike. The further away the strike, the lower the probability — the cheaper it gets. It's like insurance against a meteor strike — very unlikely, so the premium is small.

Why does the zone matter for our strategy?

We use options across different zones. Each one has its own reason:

PositionOption typeZoneWhy we use it
Long Put $90PutSlightly ITMStrong protection against a drop
Short Put $65PutDeep OTMCheap — its premium lowers the cost of our protection
Short Put $60PutDeep OTMEven more premium
Short Call $160CallDeep OTMLow probability that SOL reaches $160

Time value decays faster and faster

Here's an important point: time value doesn't decay evenly. It decays faster as expiry approaches.

Below is an ATM Put (strike $88, SOL $88). Notice that time value is largest right at ATM, which is why these numbers are bigger than the $90 Put we calculated earlier ($8.80 with 120 days left):

Time leftTime value (approximate)Decay speed
120 days$9.50Slow
90 days$8.20Moderate
60 days$6.70Speeding up
30 days$4.70Fast
14 days$3.20Very fast
7 days$2.30Critical
1 day$0.90Nearly zero

Calculated at an implied volatility (IV) of 50% — the typical SOL level in 2026-09. IV keeps moving, and every number in this table moves roughly in proportion with it. So always check actual premiums on the exchange and take only the shape from this table — the way decay accelerates towards expiry.

That's why our strategy uses 120-day options and rolls them into new ones once 30 days are left. This way we avoid the fastest part of the decay.

The zone can change

An option's zone isn't fixed forever — it shifts along with the price:

Your protection's effectiveness shifts along with the market. That's why it's important to keep watching.

Once you understand this, you can open any options table and instantly tell which zone an option is in and how much of its price is real value versus just time. You'll use that skill in every lesson from here on.

Next step: let's move on to the Greeks — Delta, Theta, Gamma, Vega. They show exactly how an option's price reacts to changes.

Quick check
When SOL is at $88, which zone is a Put option with a $90 strike in?
Practice task
0 / 5
Sort real options into their zones

ITM, ATM and OTM stick best when you sort real options yourself. This paper exercise (~15 min) is just reading and calculating by hand — no buying.

We're learning to read and calculate, NOT to trade — don't buy anything. Write every number down on paper.

This is learning, not investing — use only small amounts you treat as tuition.

You just sorted real options into their zones and separated intrinsic value from time value — most traders never learn to do this by hand.

Mark as read

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