**Option
Greeks**

The Greeks are various functions which show
the sensitivity of Fair Value of an option to changes in market conditions.
These functions are very helpful in assessing and comparing various option
positions. They show what effect different variables will have on the fair
value price of an option. The Greeks include Delta, Gamma, Vega, Theta, and
Rho.

**Delta**

Delta is the rate of change of fair value
of the option with respect to the change in the underlying asset price. Stated
another way, it indicates the sensitivity of the option value to small changes
in the underlying asset price.

For example, if the price of the underlying
asset goes up by 1.00 and the fair value price of a call option on that asset
goes up by .50, then Delta = 50% or .50. So the option is moving half as fast
as the asset at these levels.

If Delta = 100% or 1.00, then the move in
the option price would be as large as the move in the asset price. But remember
that you paid MUCH less for the option than you would for the asset. So your
ROI (return-on-investment) is much more magnified than if you had purchased the
underlying asset itself.

Call deltas are positive - ranging from 0%
to 100% (0.00 to 1.00); put deltas are negative - ranging from -100% to 0%
(-1.00 to 0.00).

At expiration, delta will approach 100%
(1.0) if the option is in-the-money; delta will approach 0% (0.0) if the option
is out-of-the-money.

If you are purchasing options to open a
position, you would like to have a large delta. Then as the asset moves in the
direction you predicted, you would reap high gains for a low investment. But
you must trade this off against the price of the option. For example, Delta is
higher for options that are deeper in-the-money, but they are more expensive.
Frequently, a good trade-off is achieved by options that are at-the-money or
slightly in-the-money.

Delta is also a very important parameter to
consider when you are using options to hedge a position, so that you can
correctly determine your mix of assets and options. Delta is also known as the
hedge ratio.

**Gamma**

Delta also changes as the asset price
changes. Another of the Greek parameters shows the sensitivity of the
calculated Delta to small changes in the asset price. This parameter is called
Gamma. Gamma is the rate of change of delta with respect to the underlying
asset price. This parameter helps you to predict how delta will change as the
asset price moves.

At-the-money options have the highest
gammas. Gamma decreases as you go in-the-money or out-of-the-money. Gamma is
sometimes used as a risk management tool to manage a large portfolio, because
it tends to reflect the speed of an option. Options with high gamma are the
most responsive to price movements, so they provide the most help in covering
directional exposure.

**Vega**

Vega indicates the sensitivity of fair
value of the option to small changes in the implied volatility. For ease of
use, it is often expressed as the amount the option price would change with a
one percentage point increase in volatility.

Vega is useful because volatility is one of
the most important parameters determining the price of an option. Looking at
historical volatility of the underlying asset price, implied volatility of the
option price, and vega can help you determine which options are likely to yield
the best rewards for you.

When an asset has very high volatility - be
sure to look closely at vega. If you ignore this variable, you can be right
about the asset moving significantly higher, yet the option you hold on that
asset may move significantly lower due to a significant decrease in implied
volatility.

Changes in volatility have a greater impact
on options that are at-the-money, with a few months until expiration. The
effect is less for options that are very close to expiration or very far from
expiration. The effect is also less if the option is considerably in-the-money
or out-of-the-money.

**Theta**

Theta indicates the sensitivity of the fair
value of the option to small changes in time to expiration. For ease of use, it
is often expressed as the amount the option price would decay in one day. It is
shown as a negative number because the option loses time value as time passes.
For a buyer of the option, this decay works against them; for a seller of the
option, it works in their favor.

For people who are relatively new to
options trading, this is a very important lesson to learn: options are a
decaying asset. As you get closer to expiration, the level of decay
accelerates. Many traders liquidate or roll-over their long positions when
there is less than one month until expiration.

**Rho**

Rho indicates the sensitivity of the fair
value of the option to small changes in the interest rate. For ease of use, it
is often expressed as the amount the option price would change with a one percentage
point move in the interest rate. This parameter generally does not have as
large an impact as the other parameters discussed above.