Below is a slide with data from 2006 but still relevant for illustration. Assuming during the summer or so of 2006 you see the following stock quotes and related Deep ITM calls going out 1 - 2 years.
Now you can buy 100 shares each of EBAY, SBUX and MMM for a total of almost $16k or you can buy deep ITM Leaps and spend about $6,550. These LEAPS have deltas ranging from .93 to 1.00 so on the whole,the option portfolio has a high sensitivity to the movements of the underlying stocks but at almost 1/3 the cost and thus less risk.
This is pretty basic but understanding deltas we can see how we can use options to replicate long stock portfolios for long periods of time with much less risk. Thus you can do many more things with your cash and be more flexible. You can invest the $6,550 in 3 LEAPS and put the remaining $9k or so in fixed income (i know rates suck now but they were much higher in 2006) and preserve most of your capital. You can turn the 3 stocks into better dividend stocks perhaps by putting that cash somewhere that pays interest or dividends.
You could also use the remaining $9k to buy more LEAPS DITM to diversify in more than 3 stocks, perhaps 6 - 10 and better manage your portfolio. The lower risk of using DITM options and taking advantage of DELTA means you give yourself more choices and we use LEAPS to get more time. We can get same rewards with less risk (almost same rewards as average delta is not exactly 1.00).
To prove how this works in both good and bad times, I updated the two portfolios months later in SEP 2006 and here are the results:
Looking at these pics you can see all 3 stocks did poorly over the summer of 2006. The stock portfolio lost $2,484 and the LEAP portfolio lost $2,430. Almost identical as a result of the deltas (the difference being the fact that it is not 1:1 perfectly). So both lost the same dollar values. The percent losses make it look so drastic but you cannot be fooled by that. The stock portfolio required 3x the risk or so as the LEAP portfolio. So the numbers show you can get the same performance using DITM LEAPs as proxies for the stocks with less total capital at risk and the final results should be almost the same.
Now you can buy 100 shares each of EBAY, SBUX and MMM for a total of almost $16k or you can buy deep ITM Leaps and spend about $6,550. These LEAPS have deltas ranging from .93 to 1.00 so on the whole,the option portfolio has a high sensitivity to the movements of the underlying stocks but at almost 1/3 the cost and thus less risk.
This is pretty basic but understanding deltas we can see how we can use options to replicate long stock portfolios for long periods of time with much less risk. Thus you can do many more things with your cash and be more flexible. You can invest the $6,550 in 3 LEAPS and put the remaining $9k or so in fixed income (i know rates suck now but they were much higher in 2006) and preserve most of your capital. You can turn the 3 stocks into better dividend stocks perhaps by putting that cash somewhere that pays interest or dividends.
You could also use the remaining $9k to buy more LEAPS DITM to diversify in more than 3 stocks, perhaps 6 - 10 and better manage your portfolio. The lower risk of using DITM options and taking advantage of DELTA means you give yourself more choices and we use LEAPS to get more time. We can get same rewards with less risk (almost same rewards as average delta is not exactly 1.00).
To prove how this works in both good and bad times, I updated the two portfolios months later in SEP 2006 and here are the results:
Looking at these pics you can see all 3 stocks did poorly over the summer of 2006. The stock portfolio lost $2,484 and the LEAP portfolio lost $2,430. Almost identical as a result of the deltas (the difference being the fact that it is not 1:1 perfectly). So both lost the same dollar values. The percent losses make it look so drastic but you cannot be fooled by that. The stock portfolio required 3x the risk or so as the LEAP portfolio. So the numbers show you can get the same performance using DITM LEAPs as proxies for the stocks with less total capital at risk and the final results should be almost the same.