Stock option pricing is one of those subjects that any aspiring trader should clearly understand before venturing into the world of options trading. Options are not like other derivatives such as futures or CFDs in that their pricing components are much more complex. So let's explore these components and having done so, see if we can identify how best to make the most of them.

Let's begin by looking at it simply. When the strike price of a call or put option is in a favourable relationship to the price of the underlying stock, it is said to be "in-the-money". For example, if you had $20 call options and the current trading price of the underlying company stock was $24 then your call options are $4 in-the-money (ITM). For put options, the price of the stock would need to be $16. This $4 is the "intrinsic value" of the options - the amount they would be worth at option expiration date.

Now if these same options were trading in the market for $5.35 at
any particular time, the extra $1.35 above $4 is the "extrinsic value",
often called "time value". It is a monetary value that represents the *probability* that the options will be in-the-money by expiration date.

The same applies when the option is "out-of-the-money" (OTM). It will have some exchange traded value, but it will **all** be *extrinsic value*.
Since the further OTM options become, the less likely it is for them to
have any intrinsic value at expiration date, this will be reflected in
the option's extrinsic value.

The above is a 'broad brush' way of explaining option pricing. There are more specific factors that contribute to an option's value, including "the greeks", option volatility and remaining time to expiration. So let's get into the nitty gritty now ...

There are five option greeks that mathematically determine an option's price. They are called the delta, gamma, vega, theta and rho.

**The Delta** measures the change in the option's value in
relation to a one point move in the price of the underlying stock. The
further in-the-money an option goes, the greater the delta. At-the-money
options usually have a delta of 0.5 for call options or -0.5 for put
options. This effectively means that for each $0.10 move of the
underlying, the option price will change by $0.05 (or half). But when
the option is, say, $2 in the money, the delta is more likely to be
around 0.90. This means "time value" becomes a less significant
component for deep ITM options.

**The Gamma** measures the rate of change of an option's **delta**
with respect to a one point move in the underlying. When you buy an
option, gamma is positive and when selling (going short) an option,
gamma is negative, regardless of whether it's a call or put.

**Theta** measures how much an option loses its value on a
daily basis as the expiration date approaches. Theta increases
exponentially the closer you get to expiration. If you've bought an
option, *theta* tells you how many dollars you lose each day while the
underlying price action goes nowhere. This is why simple long positions
need to not only be correct with regard to direction but *also timing*.
The converse applies when you've sold (written/gone short) an option.
In this case, *theta* tells you how much money you **make** each day while the option remains
out-of-the-money.

Knowing how to read the *theta* in connection with the other
"greeks" so that you know when it's necessary to adjust your positions,
is **the key** to making a profit with "short" options positions. This is covered in depth, in the **Trading Pro System** videos.

**The Vega** is the most powerful of all the "Greeks". Vega measures the effect of implied volatility
on an option's price. If vega is positive then we will gain additional
profit for every one point increase in the volatility of the market.

is about how much an option price changes in value as a result of a one point change in interest rates. As such, it is not a significant factor in stock option pricing unless big economic news is about.

The exchange traded options market is a market in itself, quite distinct from the stock market itself. As such, options are subject to the laws of supply and demand like any other financial instrument. If there are not many options to be traded, this may be reflected in the option price. If a lot of people suddenly want the call or put options of a particular stock, this will increase their price - in fact, it will be the implied volatility factor in the option price calculation.

Stock option pricing must also take into consideration whether the underlying stock is going to pay a dividend before expiration date. Before and after the dividend, the option pricing model must reflect the "cum dividend" and "ex dividend" nature of the stock.

Have you ever bought an option contract then the price of the underlying moves but your option's value hardly changes? This is probably because the implied volatility (IV) in your initial purchase price settled down. In other words, you paid an inflated price for the options thanks to increased demand - and now it has settled back to a level more in keeping with normal stock option pricing models. Always check the IV and compare it with the Historical Volatility of the underlying before buying an option.

If you're holding long (bought) option positions, you need to keep an eye on the delta but moreso the theta (time decay). Time decay is the element that eats away at options positions where the price action of the underlying doesn't move much. Option trading strategies such as straddles and strangles are particularly vulnerable to this, so always check the option's theta number before executing these type of trades.

But if you're into range trading strategies such as iron condors and calendar spreads, or short weighted positions such as credit spreads, the *theta time decay*
works in your favour. It then becomes simply a matter of how long you
hold the position before you exit with a profit - providing the price of
the stock remains away from your short position.

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