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Chapter 25: LEAPS 385
Those familiar with holding equity calls and puts are more accustomed to seeing
an option lose 25% of its value in possibly as little as four or five weeks' time. Thus, the
advantage of holding the LEAPS is obvious from the viewpoint of slower time decay.
This observation leads to the obvious question: "When is the best time to sell my
call and repurchase a longer-term one?" Referring again to the figure above may help
answer the question. Note that for the at-the-money option, the curve begins to bend
dramatically upward soon after the 6-month time barrier is passed. Thus, it seems log­
ical that to minimize the effects of time decay, all other things being equal, one would
sell his long at-the-money call when it has about 6 months of life left and simultane­
ously buy a 2-year LEAPS call. This keeps his time decay exposure to a. minimum.
The out-of-the-money call is more radical. Figure 25-4 shows that the call that
is 20% out-of-the-money begins to decay much more rapidly (percentagewise) at
sometime just before it reaches one year until expiration. The same logic would dic­
tate, then, that if one is trading out-of-the-money options, he would sell his option
held long when it has about one year to go and reestablish his position by buying a 2-
year LEAPS option at the same time.
ADVANTAGES OF BUYING HCHEAP"
It has been demonstrated that rising interest rates or rising volatility would make the
price of a LEAPS call increase. Therefore, if one is attempting to participate in
LEAPS speculative call buying strategies, he should be more aggressive when rates
and volatilities are low.
A few sample prices may help to demonstrate just how powerful the effects of
rates and volatilities are, and how they can be a friend to the LEAPS call buyer. Suppose
that one buys a 2-year LEAPS call at-the-money when the following situation exists:
XYZ: 100
January 2-year LEAPS call with strike of 100: 14
Short-term interest rates: 3%
Volatility: below average (historically)
For the purposes of demonstration, suppose that the current volatility is low for XYZ
(historically) and that 3% is a low level for rates as well. If the stock moves up, there
is no problem, because the LEAPS call will increase in price. But what if the stock
drops or stays unchanged? Is all hope of a profit lost? Actually, no. If interest rates
increase or the volatility that the calls trade at increases, we know the LEAPS call will
increase in value as well. Thus, even though the direction in which the stock is mov­
ing may be unfavorable, it might still be possible to salvage one's investment. Table
25-3 shows where volatility would have to be or where short-term rates would have