Delta, Gamma, Theta, Vega - Options Pricing - Options Mechanics - YouTube

Hello everyone, and welcome back to Option Alpha for our second video in our series here

- Understanding Delta, Gamma, Theta, and Vega.

Now, I know all these Greek words mean a lot to you guys, and seem very confusing on the

outside.

But I promise you with this video, you'll understand completely how each of these affects

the pricing of an option during the expiration cycle.

So, I'm going to get right into it here, and we're going to take a look at a pricing diagram

or pricing table for an option, and then look at the Delta, Gamma, Theta, and Vega for this

particular option, both on the call side and on the put side.

Okay, so what we have here is an option pricing table for the power shares of the QQQQ.

And again, this is the ETF for the NASDAQ index.

And it's an exchange-traded fund that kind of tracks the NASDAQ has a really good option

pricing table to look at, very, very liquid options that trade here on the queues.

Now, just for reference: The queues did close at 49.23 today, down about $.43 about 1% at

the making of this particular video.

Now, here is the pricing table that we're going to look at today.

On the left side, we have the call options.

And you can see right here that Delta, Gamma, Theta, and Vega are already listed for us,

and then we have the put options on the right side of your screen here.

And this is again, where Delta, Gamma, Theta, and Vega are already listed.

Now, these boxes in between here, the Bid and the Ask, that's just the price of the

option, the Bid, Ask spread.

The column down here in the middle is the expiration period.

So, you can see here that we actually are looking at these particular options right

now at a November 2010 expiration type option.

Now obviously, by the time you watch this video, this will probably be way beyond November

2010, but all of these sort of guides and guidelines here work for any of the option

pricing screens that you'll probably be looking at.

It'll just be a different expiration period.

Now, right next to the expiration or the month of expiration is the strike price of these

options.

So again, you can see we have $1 increments of these options.

So, let's get into it here for the calls.

Now, very simply, we're going to start with Delta.

Delta is the incremental price movement in an option for a 1% move or a one point move

in the underlying security.

So, you can see here that Delta right now, for these 49 November calls is about .54.

So, what that's telling you is that if the queues were to trade up by one point, that

you would make about $.54 per option contract on this trade.

In this case, the $.54 equates to about $54 in value for this one option contract.

Now, if we go over here and take a look at the put options, we know that when we trade

puts, we want the underlying security or stock to go down.

So, you can see here that Delta for a put option is always negative, because an increase

in the stock price is not good for put option buyers.

So, you can see here that for these 49 November puts, we have a Delta of negative .46.

So meaning, if the queues trade up by one point, we will actually lose about $.46 which

equates to about $46 on this one contract for the put option.

So again, that's a real big difference and can really help you understand how options

are traded.

You can see that as we go out of the money for put options, the Delta becomes less and

less.

It's not equal across all fronts.

And really the reason because of this is that the farther you get away from the current

market with your options, the less a big move has as far as your profit margin, the less

impact that it has.

You can see that on the caddy corner view of the screen here, the same effect happens

as you go out of the money for the call options.

There is a lower and lower Delta.

So, let's take a look at now, Gamma for both the puts and calls.

Now, if we're taking a look at here, (the Gamma for the calls which is in this column

right here) you can see that the Gamma for the calls is about .10.

Now, what Gamma is, is it's an always positive number for both calls and puts, and it's really

the rate of change of Delta.

So again, it's the rate of change of Delta.

Both Delta and Gamma are constantly moving with the stock price in the market.

So, with a Gamma of about 10, it means that for every one point move in the underlying

security, the Delta could change by an additional $.10.

So, let's say that the underlying security, the queues goes up by one point.

We could make (in this particular instance for the call options) about .54.

If it goes up another one point, we could make another .54, plus another .10.

So, you can see, it's an additional step that we have on top of these options.

If we go over here to the put options, again you can see that Gamma is positive because

it's the rate of change of Delta and has no effect on what Delta is.

If we look at these put options for the 49 strike put, you can see that if the queues

trade up by one point, we'll lose $.46.

If the queues trade up by another point on top of that, we could lose $.46 once again,

plus another $.11 on top of that.

So, you can see, it just compounds on top of itself until it's basically worthless.

The thing I wanted to point out about Gamma is that Gamma can be zero just like Delta

as you start to get way, way, way out of the money options.

And this is really because these options have no chance of getting hit or a very, very slim

chance of getting hit, and therefore, they have no pricing effect on the options at all.

And you can see that this happened as well in the lower priced options for puts.

As you get out here towards the lower end of the 40's, there's a slim chance that these

are going to be hit by November, and therefore, the Delta and Gammas are very low.

Now, the last thing that we're going to look at here is actually the options Theta.

Now, Theta is the most important part of the pricing period for options for this one particular

reason.

It is always negative, meaning it's always working against you as an option buyer, but

not as an option seller.

Now, you can see here naturally, why we choose at Option Alpha to be in strategies that are

focused and built on option selling.

And that's because we have Theta working in our advantage, or time decay working in our

advantage.

Theta is very simply, the money that you lose every day because you get closer to expiration.

Now, Theta is going to be obviously bigger for those options that are closer to the current

strike price and the current market price of the options, and that's why you can see

here that these call options right around 47 to 50 for these calls have a Theta of .02

versus these options that are a little bit more in the money or a little bit further

out in the money.

Now, Theta is that one thing you can never ever, ever get away from.

It's always there and it's always losing money.

So, the big trick really, the big scheme or the big myth about options is that if the

market moves higher and you have a call, that you're definitely going to make money.

And that's just not true.

If the market moves higher, yeah you could make money, but it has to move fast enough

and quick enough so as Theta doesn't decay the value of that option.

Theta is just that little thing that's eating away your value of your options slowly every

day.

And then when you wake up at the end of expiration, you have no value in this option and you have

a big loss on your hands.

So again, Theta is something very important that you want to take a look at.

Again, clearly you can see that as you get closer to the current market, these at the

money options, Theta becomes more and more powerful and eats away more and more at the

value of the option.

Okay, so we've already covered Delta, Gamma, and Theta.

Now, we're going to cover the Vega of these options.

Now, Vega is very, very simple, and that's because the V stands for volatility.

Basically, what Vega is, is it's the change in the option value for every 1% increase

in volatility.

Now, we know that options have a finite life.

So, as the market becomes more volatile, there's more swings in the market, the market's trading

very irrationally and very rapidly as opposed to trading very, very flat.

The more swings that we have in the market, the more likelihood that those options are

going to be worth more at expiration.

So, you can see here that the Vega for every option is always positive, unless you get

to these more finite outer end type out of the money options.

Now, it's always positive because an increase in volatility can go both ways.

It can be an increase in volatility that has a major selloff or an increase in volatility

that has a major rally on our hands.

Obviously, just like everything else that we're already learned about Delta, Gamma,

Theta, the closer you are to the current market price or the current strike price, the more

impact you'll have on Vega in your option price.

Now, this also works in the reverse.

If we have volatility that is going down, then we can have these options become worth

less just because the market is a little bit more flat and a little bit more calm.

In this particular instance, for these call options right here, you can see that the volatility

premium is about $.7 cents per option.

Now, if volatility were to increase just 1% and nothing else would change at this point,

you would make about $.7 because of the increased volatility in the market.

If volatility were to go down 1%, you would lose about $.7, assuming nothing else changes.

So again, I hope this has been really helpful for you about Delta, Gamma, Theta, and Vega,

and how they affect the pricing of an option.