How’s that for a catchy title?
I have monthly total returns for the S&P 500 (S&P 90 prior to February 1957) going all the way back to January 1926. However, I only have the Barclay’s Aggregate Bond Index (formerly known as the Lehman Aggregate Bond Index) going back to January 1991.
I thought it would be interesting to look at different portfolio allocations and see how they would have performed from 1991 through 2011. I assumed a beginng balance of $100,000 and annual rebalancing at the end of each year. I started out with 100% stocks and no bonds and then decreased the stock allocation by 5% while increasing the bond allocation 5% until I got to 100% bonds. You can download a PDF of my findings here: S&P with Bonds (1991 – 2011).
What I found interesting was the portfolio that brought the biggest balance at the end of 2011 was the 95% stocks/5% bonds. Not only that, it delivered a better return with slightly less volatilityas measured by the monthly standard deviation.
Another interesting finding was how well the 70% stocks/30% bonds portfolio did. Take a look at the charts for the 100% stock portfolio and the 70/30 portfolio:
As you can tell from the charts, the 70/30 had significantly less volatility than the 100% stock portfolio. It captured 97% of the all stock allocation but only experienced 70% of volatility* (again, measured by monthly standard deviation). It seems like a reasonable trade-off to me.
But, that’s not the only way to look at it.
Another way to look at it is to look at potential retirement income. For instance, let’s say you want to withdraw 4% of your account balance upon retirement. Here are the different income amounts based on the ending values of the portfolios:
It’s important to note that past returns aren’t predictors of future results. That’s something to keep in mind when deciding on how to allocate your portfolio. I tend to be more on the aggressive side with our retirement portfolio but these findings are making me rethink my strategy. That said, I can accept more volatility now for hopefully higher income at retirement.
*To arrive at that number, I simply divided the monthly standard deviation for the 70/30 portfolio by the standard deviation for the 100% stock portfolio.