Stock Option Intrinsic Value
and Time Value
Intrinsic value and time
value are two of the primary determinants of an option's price. Intrinsic value
can be defined as the amount by which the strike price of an option is
in-the-money. It is actually the portion of an option's price that is not lost
due to the passage of time. The following equations will allow you to calculate
the intrinsic value of call and put options:
|
Call Options: |
Intrinsic value =
Underlying Stock's Current Price - Call Strike Price Time Value = Call
Premium - Intrinsic Value |
|
Put Options: |
Intrinsic value = Put
Strike Price - Underlying Stock's Current Price Time Value = Put Premium -
Intrinsic Value |
ATM and OTM options don't have any intrinsic value because they do not have any
real value. You are simply buying time value, which decreases as an option
approaches expiration. The intrinsic value of an option is not dependent on the
time left until expiration. It is simply an option's minimum value; it tells you
the minimum amount an option is worth. Time value is the amount by which the
price of an option exceeds its intrinsic value. Also referred to as extrinsic
value, time value decays over time. In other words, the time value of an option
is directly related to how much time an option has until expiration. The more
time an option has until expiration, the greater the option's chance of ending
up in-the-money. Time value has a snowball effect. If you have ever bought
options, you may have noticed that at a certain point close to expiration, the
market seems to stop moving anywhere. That's because option prices are
exponential-the closer you get to expiration, the more money you're going to
lose if the market doesn't move. On the expiration day, all an option is worth
is its intrinsic value. It's either in-the-money, or it isn't.
Example: Let's use the table below to calculate the intrinsic value and
time value of a few call options.
|
PRICE OF IBM = 106 |
| CALL STRIKE
PRICE |
JAN |
APRIL |
JULY |
| 100 |
6 3/8 |
7 1/2 |
8 1/4 |
| 105 |
2 |
3 7/8 |
4 3/4 |
| 110 |
3/8 |
1 9/16 |
2 3/4 |
If the current market price
of IBM is 106, use the table to calculate the intrinsic value and time value of
a few call option premiums.
-
Strike Price = 100
Intrinsic value = Underlying price - Strike price = $106 - $100 = $6
Time value = Call premium - Intrinsic value = $ 7 1/2 - $6 = $ 1 1/2
-
Strike Price = 105
Intrinsic value = Underlying price - Strike price = $106 - $105 = $1
Time value = Call premium - Intrinsic value = $3 7/8 - $1 = $2 7/8
-
Strike Price = 110
Intrinsic value = Underlying price - Strike price = $106 - $110 = - $4 = Zero
Intrinsic Value
Time value = Call premium - Intrinsic value = $1 9/16 - $0 = $1 9/16 = All
Time Value
The
intrinsic value of an option is the same regardless of how much time is left
until expiration. However, since theoretically an option with 3 months till
expiration has a better chance of ending up in-the-money than an option expiring
in the present month, it is worth more because of the time value component.
That's why an OTM option consists of nothing but time value and the more
out-of-the-money an option is, the less it costs (i.e. OTM options are cheap,
and get even cheaper further out). To many traders, this looks good because of
the inexpensive price one has to lay out in order to buy such an option.
However, the probability that an extremely OTM option will turn profitable is
really quite slim. The following table helps to demonstrate the chance an option
has of turning a profit by expiration.
|
PRICE OF IBM = 106 |
| STRIKE |
JAN |
Intrinsic
Value |
Time Value |
| 90 |
17 |
16 |
1 |
| 95 |
13 1/2 |
11 |
2 1/2 |
| 100 |
10 3/4 |
6 |
4 3/4 |
| 105 |
6 1/2 |
1 |
5 1/2 |
| 110 |
3 |
0 |
3 |
With the price of IBM at 106, a January 110 call would cost $3. The breakeven of
a long call is equal to the strike price plus the option premium. In this case,
IBM would have to be at 113 in order for the trade to breakeven (110 + 3 = 113).
If you were to buy a January 95 call and pay 13 1/2 for it, IBM would only have to
be at 108 1/2 in order to break even (95 + 13 1/2 = 108 1/2). As you can see, the
further out an OTM option is, the less chance it has of turning a profit.
The deeper in-the-money an option is, the less time value and more intrinsic
value it has. That's because the option has more real value and you pay less for
time. Therefore, the option moves more like the underlying asset. This very
important concept helps to create the delta of an option. Understanding the
delta is the key to creating non-directional trading strategies, which is one of
the main approaches to the Trading Concepts option strategies. One of the
reasons it's important to know the minimum value of an option is to confirm how
much real value and how much time value you are paying for in a premium. Since
you can exercise an American style call or put anytime you want, its price
should not be less than its intrinsic value. If an option's price is less than
its exercise value, an investor could buy the call and exercise it, making a
guaranteed arbitrage profit before commissions.
|