Locking In Yahoo Gains
For investors looking to add some downside protection in the event Tim's prediction comes to pass, here are two ways to hedge Yahoo.
1) Hedging With Optimal Puts
Higher cost. Uncapped upside.
These were the optimal puts, as of Wednesday's close, to hedge 1000 shares of YHOO against a greater-than-20% drop over the next several months.
As you can see at the bottom of the screen capture above, the cost of this protection, as a percentage of position value, was 5.38%.
2) Hedging With An Optimal Collar
Pays you to hedge. 20% upside cap.
If you were willing to cap your potential upside at 20% between now and May 16th, this was the optimal collar** to hedge 1000 shares of ANF against a greater-than-20% drop over the same time frame.
As you can see at the bottom of the screen capture above, the net cost of this collar was negative, meaning an investor would have gotten paid to open it.
Note that, to be conservative, Portfolio Armor calculated the cost of this hedge by using the bid price of the call leg and the ask price of the put leg. In practice, you can often sell calls for more (at some price between the bid and ask) and buy puts for less (again, at some price between the bid and ask), so, in actuality, an investor opening the collar above may have been paid more than $600 to do so in this case.
Possibly More Protection Than Promised
*Optimal puts are the ones that will give you the level of protection you want at the lowest possible cost. Portfolio Armor uses an algorithm developed by a finance PhD to sort through and analyze all of the available puts for your stocks and ETFs, scanning for the optimal ones.
**Optimal collars are the ones that will give you the level of protection you want at the lowest net cost, while not limiting your potential upside by more than you specify. The algorithm to scan for optimal collars was developed in conjunction with a post-doctoral fellow in the financial engineering department at Princeton University. The screen captures above come from the Portfolio Armor iOS app.
The following article is from one of our external contributors. It does not represent the opinion of Benzinga and has not been edited.