Retirement Nest Egg Longevity Calculator
Why growth during retirement changes the math
A naive estimate (portfolio divided by annual withdrawal) ignores that the portfolio keeps earning returns even while money is being withdrawn - accounting for that growth can meaningfully extend how long the money actually lasts.
Worked example
For a $1,000,000 portfolio withdrawing $60,000 annually at an expected 5% annual return:
n = -ln(1 - (0.05 x 1000000) / 60000) / ln(1.05) = 36.7 years
If the annual withdrawal is less than or equal to the portfolio's expected annual growth, the portfolio can theoretically sustain withdrawals indefinitely at that rate, assuming the return holds steady - real returns vary year to year, so this simplified constant-return model should be treated as a planning estimate, not a guarantee. This is informational only, not personalized financial advice.