The term "options delta" is one of what are commonly called "the Greeks" in option trading, but understanding its significance can make a big difference to your trading decisions.

In its simplest form, the delta is a number which describes the relationship between the movement in the price of the underlying financial instrument (stock, index, commodity, currency etc) and the option price that derives from it.

An example would be the "at-the-money" option. This refers to an option whose strike price is exactly the same as the current market price of the underlying. Whether we are talking call or put options, an at-the-money option always has a theoretical delta of 0.50 or 50 percent.

The reason is, because from this 'at-the-money' position, the option contract has a 50/50 chance of expiring out-of-the-money. This is because in the future, the underlying price action will move one way or the other, up or down. It doesn't matter which way it goes, from a purely pricing point of view, the odds are 50 percent, or 0.50 each way.

Now, the further away from the strike price that the underlying moves,
if in doing so it causes the option to go '**out**-of-the-money', the less likelihood
there is, that the option contract will have any intrinsic value at
expiration date.

So in this case, the delta **decreases**. Conversely, if the underlying moves
in your favor, thus making the option contract 'in-the-money' (ITM) the more
likelihood there is that option will expire with some intrinsic value.

So the further in the money that the market price of the underlying asset goes, so the options delta **increases**, but only to **a maximum of 1.0** or 100
percent which indicates certainty.

Now that you understand how the options delta works, you can use this to your advantage when assessing the potential risk of any trade. Let's say for example, that you want to write a put credit spread over a stock index or index-related ETF.

You're doing this because you believe the index will either rise or at least remain above the strike price that you have in mind, by expiration date.

So you decide to sell put options at 100 points below the current
index price and buy the same amount of put options at 110 points below,
thus creating a 10 point credit spread. You observe that the **options
delta** for this "way out of the money" 100 strike price is 0.10 or 10 percent.

This means that theoretically, there is only a 10 percent chance that the index is likely to fall below this level by expiration date. In other words, there is a 90 percent chance that you get to keep the credit.

So you enter the trade in the expectation that you have put the odds 90 percent in your favor of a successful outcome. The delta has shown you this.

But let's imagine that in the next two weeks, the index falls so
that it moves closer to your 'sold' put strike price. This being the
case, **the delta will increase** to reflect the **new probability** that the
index will close below your chosen level at expiry date. So if the delta
becomes 0.25 or 25 percent, this means there is now a 25 percent chance
that the index will be below the sold strike price at expiration date.

Understanding the options delta gives you a valuable tool to make option
trading decisions. Some even say that the best and safest way to trade
options is by **adjusting your positions** and "managing by the options
delta".

This is particularly relevant when it comes to adjustable spreads such as credit spreads and iron condors. Managing your open positions "by the delta" is a more scientific approach and that's a good thing - because after all, option trading should be just another way of doing business.

**NEXT =>>**

**Using the Options Delta to Hedge Your Stocks**

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