IFA Index Portfolio 100 S2B2S2B2100IFA Index Portfolio 95 S2B2S2B295IFA Index Portfolio 90 S2B2S2B290IFA Index Portfolio 85 S2B2S2B285IFA Index Portfolio 80 S2B2S2B280IFA Index Portfolio 75 S2B2S2B275IFA Index Portfolio 70 S2B2S2B270IFA Index Portfolio 65 S2B2S2B265IFA Index Portfolio 60 S2B2S2B260IFA Index Portfolio 55 S2B2S2B255IFA Index Portfolio 50 S2B2S2B250IFA Index Portfolio 45 S2B2S2B245IFA Index Portfolio 40 S2B2S2B240IFA Index Portfolio 35 S2B2S2B235IFA Index Portfolio 30 S2B2S2B230IFA Index Portfolio 25 S2B2S2B225IFA Index Portfolio 20 S2B2S2B220IFA Index Portfolio 15 S2B2S2B215IFA Index Portfolio 10 S2B2S2B210IFA Index Portfolio 5 S2B2S2B25IFA Index Portfolio 0 S2B2S2B20

Risk and Return

Figure 1
The most common risk measure is standard deviation — a statistic measurement of volatility that tells you how tightly the various annual returns are clustered around the average. When the annual returns are tightly bunched together the standard deviation is small and the bell-shaped curve is narrow. When the annual returns are spread apart and the bell curve is relatively flat, it tells you that you have a relatively large standard deviation.
The combination of the average and the standard deviation characterize various bell curve shapes, and those shapes represent the risk and return of the Index Portfolio. Figure 2 shows you graphically what a standard deviation represents.
Figure 2
One standard deviation away from the average in both directions on the horizontal axis (the yellow area on the graph) accounts for somewhere around 68 percent of the annual returns in the time period. Two standard deviations away from the mean (the yellow and green areas) account for roughly 95 percent of the annual returns. And three standard deviations (the yellow, green and orange areas) account for about 99 percent of the annual returns.
Standard Error
The standard error of the mean indicates the degree of uncertainty in calculating an estimate from a sample, like a series of returns data. A standard error can be calculated from the standard deviation by dividing the standard deviation by a square root of the sample size. So with only 3 years of returns data on the S&P 500, the error in the average return is 2.6 times larger than having 20 years of data.

Risk and Return Tables

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More About Our Portfolios

To achieve optimal results, investors need to match their Risk Capacity with a specific risk exposure aligned to one of our 100 Portfolios.

What's your Risk Capacity?

Calculating risk capacity is the first step to deciding which portfolio will generate optimal returns for each investor.

Each investor has a unique risk capacity and can be identified by a risk capacity score — a measure of
how much risk one can manage.