In the previous chapter, we learned that Delta estimates how much an option premium may change when the underlying moves.
But there is another important question:
Does Delta itself remain constant?
No.
Delta changes as the underlying price changes.
This means traders should not simply think:
"I am bullish, so I will buy a Call."
A more systematic approach is:
"I expect the underlying to move by a certain amount. Which option is likely to respond appropriately to that move?"
This approach of using expected price movement, Delta and numbers together is called model thinking.
Consider a Call Option that is currently OTM.
Its Delta may be relatively low.
If the underlying price starts moving upward and the option moves closer to ATM, its Delta increases.
If the price continues higher and the option becomes ITM, Delta moves closer to 1.
The reverse happens when the underlying moves in the opposite direction.
So, the relationship can be broadly understood as:
OTM → ATM → ITM
Low Delta → Higher Delta → Delta closer to 1
The movement of Delta can be understood in three broad stages.
When an option is deep OTM, its Delta is very low.
As the underlying starts moving towards the Strike Price, Delta begins to increase gradually.
As the option moves from OTM towards ATM, Delta starts changing more quickly.
This is the stage where the option becomes increasingly sensitive to the underlying.
Once the option moves from ATM to ITM, Delta continues increasing but eventually starts moving closer to 1.
For a deeply ITM Call, Delta can be close to 1.
Suppose you expect the underlying to rise by 40 points.
A Call Option with Delta 0.5 may theoretically gain around:
0.5 × 40 = 20 points
But another option with Delta 0.2 may gain only around:
0.2 × 40 = 8 points
Therefore, the same market movement can produce very different results for different option strikes.
This is why choosing an option only because the market view is bullish is not enough.
The Strike Price and Delta also matter.
For an ATM option, Delta is generally around 0.5 for a Call.
This makes ATM options particularly important when analysing how much an option may respond to a movement in the underlying.
As the option moves away from ATM:
These values are approximate and change with market conditions.
Delta can also provide an approximate indication of the probability that an option will expire In the Money, although Delta should not be treated as an exact probability.
For example:
This can help traders think about the odds rather than looking only at the option premium.
Suppose the current market price is ₹1,000.
You are bullish and expect the price to move towards ₹1,040.
You are considering two Call Options:
| Option | Delta | Expected Move | Approx. Premium Change |
| Call A | 0.30 | 40 points | 12 points |
| Call B | 0.60 | 40 points | 24 points |
The calculation is only an estimate, but it demonstrates an important point:
Different strikes react differently to the same market movement.
A common temptation is to buy far OTM options simply because their premiums are low.
But a low premium does not automatically mean a good opportunity.
A far OTM option may have a very low Delta, meaning the underlying may need to make a large and timely move for the option to become valuable.
The original material specifically highlights that traders should avoid choosing OTM options merely because they appear inexpensive.
Before buying an option, don't stop at:
"I think the market will go up."
Also consider:
This creates a more structured approach to option selection.
A common mistake is choosing the cheapest option available.
A low-premium OTM option may look attractive because the amount at risk appears small.
But its low Delta may also mean that the underlying needs to move significantly before the option gains meaningful value.
The market view tells you the direction. Delta helps you understand how strongly your chosen option may respond to that move.
Good option selection requires both.