William,
I wouldn't use GNMA's (or other callable mortgage backed bonds) because of "negative convexity". If you don't understand what that is and can't explain it, find out before using GNMA bonds.
I found this in "The Handbook of Fixed Income Securities", by Frank Fabozzi on page 584 (I think):
"In recent years, duration has become more important for the evaluation of pass-throughs [like GNMA - mortgage pass through securities]... Duration is the weighted average time to receipt of the present value of both principal and interest cash flows. Duration is appealing because it can be used to measure the price sensitivity of a bond. That is, 'modified' duration expresses the amount the price (present value) will change given a small change in the yield used to discount the cash flows. Thus, duration has important applications as a measure of interest-rate risk. As with yield and average life calculations, both Macauley and modified duration are highly sensitive to the prepayment assumptions used to project cash flows. As a result, duration can significantly misestimate the actual price change of pass-throughs when interest rates decline. More importantly, a pass-through's duration changes as the expected prepayment rates used to calculate it change in response to changes in the general level of interest rates... A pass-through's price declines more quickly for a small change in interest rates as the general level of interest rates rise. Similarly, pass-through prices increase more slowly for successive declines in the general level of interest rates... This characteristic of pass-through's price behavior is generally referred to as 'negative convexity'."
Pages 796-797 also has some good graphs which may help to explain negative convexity.
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I also found this at
http://www.creditunions.com/investments/articles/Misc/042803-cfo.asp
"Convexity:
Understanding the concept of positive and negative convexity is more important than understanding its definition. Basically, convexity is a measure of duration. It measures how sensitive a bond's price is to [interest] rate movements in relation to the bond's price in an opposite [interest] rate movement.
Positive convexity occurs when the price of a bond appreciates more given a downward move in its yield than it appreciates when there is an upward move in its yield... It says you will experience more price appreciation in a declining rate environment in relation to its price depreciation in a rising rate environment.
Negative Convexity occurs when the price of a bond depreciates more given an upward move in its yield in relation to its appreciation in a declining rate environment. Negative Convexity is what makes callable bonds [like GNMA's] a less attractive investment vehicle for some portfolio managers: in a declining interest rate environment, callable bonds will tend to trade close to par as the call date approaches, because of the issuer's [or borrowers] built-in option to call the bonds. This is a classic case of negative convexity; the price depreciation due to an increase in rates is unlimited, but the price appreciation due to a decline in rates is limited because issuers will often call these bonds if they can re-issue them at lower rates."
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So, some people have described mortgage backed bonds like GNMA's as a "lose/lose scenario". When interest rates decline, the capital gain on the mortgage bonds is not as great [if any gain] as in non-callable bonds because people will refinance or prepay their mortgages, calling the mortgage bonds [from you] and forcing you to reinvest at lower interest rates. But, when interest rates rise, people do not refinance or prepay their mortgages as much, leaving the mortgage holders [you] with the lower paying mortgage bonds for longer, lengthening their duration. The duration of GNMA's decrease when interest rates decline (when you don't want it to) and increase when interest rates rise (when you don't want it to).
You certainly do get a higher yield for investing in GNMA's, but at a higher risk than bonds of the same maturity. No free lunch here.
E.F. Moody has written a rather scathing critique of GNMA's here:
http://www.efmoody.com/investments/gnma.html
If you've already decided that you can only stand around 55% equity, then I wouldn't increase your equity allocation. I like the addition of TIPS because (in my opinion) after 5 years or so you have to start worrying about inflation. Individual TIPS are the surest way to hedge this risk. Even ST bonds can be slighly positively correlated to inflation. And what does terrible during times of higher inflation? Equities and longer term nomial bonds (which GNMA's can turn into as rates rise – increasing their correlation with equities!!).
I think we can also say that individual TIPS have less reinvestment risk than nominal bonds of similar maturities. This is because of the inflation adjustments to the principle of the TIPS bond itself, which you cannot get [for cetain] until the TIPS bond matures. This is also why (as jdvalle said) individual TIPS are probably best held in tax deferred accounts.
That help (or just make things more confusing)?
- Alec