I went back and used assumptions for me as close as I could and then added a new function that creates a custom skewed distribution for spending that looks as close as I could get to what little I know about my own spending variance over the last seven years. When I re-run a sim with and without the custom spending variance (keep in mind it still varies by random inflation either way its just that I add an extra mini-variance "shock" each year in one case) it looks like this (I hate too much personal data out in public so I deleted out the actual fail rates but I'm somewhere less that 10%...down from 80-100% in 2010):
Conclusions:
- If my longevity expectation were to be the median age of the mortality tables (let's say 81) then the difference is more or less meaningless
- If, on the other hand, my longevity expectation were to be later, like 95 (the third quartile expectation if I survive to age 85 so reasonable) or 105 (or about as far as I want to go planning-wise) then it probably is material. The difference is more than 10%
- If my longevity expectation were to be 85 or 87 (closer to mode-levels for a lot of retirement start ages) and I were to aggressively retire early then who knows how big the effect is but one can assume there is an effect due to the length of time involved
- The main conclusion of the parent article was that spending process control for early retirees is probably wise no matter what. That conclusion still stands
- The first three conclusions mostly apply to me. I don't think they are all that universalizable at this point.
No comments:
Post a Comment