260 Part Ill: Put Option Strategies buyer can often purchase a longer-term option for very little extra money, thus gain­ ing more time to work with. Call option buyers are generally forced to avoid the longer-term series because the extra cost is not worth the risk involved, especially in a trading situation. However, the put buyer does not necessarily have this disadvan­ tage. If he can purchase the longer-term put for nearly the same price as the near­ term put, he should do so in case the underlying stock takes longer to drop than he had originally anticipated it would. It is not uncommon to see such prices as the following: XYZ common, 46: XYZ April 50 put, 4; XYZ July 50 put, 4½; and XYZ October 50 put, 5. None of these three puts have much time value premium in their prices. Thus, the buyer might be willing to spend the extra 1 point and buy the longest-term put. If the underlying stock should drop in price immediately, he will profit, but not as much as if he had bought one of the less expensive puts. However, should the underlying stock rise in price, he will own the longest-term put and will therefore suffer less of a loss, percentagewise. If the underlying stock rises in price, some amount of time value premium will come back into the various puts, and the longest-term put will have the largest amount of time premium. For example, if the stock rises back to 50, the fol­ lowing prices might exist: XYZ common, 50; XYZ April 50 put, l; XYZ July 50 put, 2½; and XYZ October 50 put, 3½. The purchase of the longer-term October 50 put would have suffered the least loss, percentagewise, in this event. Consequently, when one is purchasing an in-the­ money put, he may often want to consider buying the longest-term put if the time value premium is small when compared to the time premium in the nearer-term puts. In Chapter 3, the delta of an option was described as the amount by which one might expect the option will increase or decrease in price if the underlying stock moves by a fixed amount (generally considered to be one point, for simplicity). Thus, if XYZ is at 49 and a call option is priced at 3 with a delta of ½, one would expect the call to sell for 3½ with XYZ at 50 and to sell at 2¼ with XYZ at 48. In reality, the delta