This is an addendum to the last post
The point here is to take my return assumptions from the last two posts
N[3.5,4]
N[8,25]
and say "those are bogus 'real return' assumptions, esp for the lower risk portfolio in, say, a 3% inflation world." I still can't say what a good assumption is but let's temper the above a bit and see what happens to the percentile chart (PL in years) in the last post but now with the tempered portfolio assumptions. This is just to get a visual for what happens in general without nitpicking too hard on details. So, maybe:
N[1,4]
N[7,25]
My prediction, which might seem obvious, is that:
- Portfolio longevity at any percentile of the distribution for any portfolio will be shorter, and
- Fewer portfolios will last forever for any portfolio, especially for the lower risk portfolios.
The revised output for the two assumption sets, laid over one another -- and this is where the chart-crime occurs -- looks like this with the first higher return assumptions in grey and the lower return assumptions in red
Figure 1. |
Each line (and dots, say grey) represents a percentile (10-90th, y axis) -- of
each portfolio (1-11, x axis) where 11 is the high risk portfolio.
90th %tile is the top line (and dots) and 10th is the bottom one.
each portfolio (1-11, x axis) where 11 is the high risk portfolio.
90th %tile is the top line (and dots) and 10th is the bottom one.
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