What a withdrawal plan answers
A withdrawal plan reverses the savings phase. Instead of paying money in each month, you take money out each month. The part not yet withdrawn stays invested and keeps working. The question is no longer what you end up with, but how long the pot lasts.
Three figures determine the result: the size of the monthly withdrawal, the return on the remaining capital and inflation, which makes your monthly amount more expensive every year. The duration is not a fourth input. It is the result.
Throughout this article I work with one example: a portfolio worth $400,000, a withdrawal of $1,600 a month, a 4% return on the remaining capital, 2% inflation. If you want to enter your own numbers, use the retirement withdrawal calculator. It uses exactly the mechanics I use here: withdrawal at the start of the month, then interest on the remainder, and once a year the monthly amount is raised by inflation.
For the example, the result is: the capital lasts 27.0 years. Over that time, $678,212.74 is paid out, around 1.7 times the starting amount. The difference comes from the return that keeps running on the part not yet withdrawn. The last monthly withdrawal is $2,677.47. That is not a higher standard of living, just compensation for inflation. After 26 years of 2% price increases, $2,677.47 in the 27th year has exactly the purchasing power of $1,600 today.
In the first year it still looks relaxed. $19,200 is withdrawn, and the return on the shrinking remaining capital brings in $15,586.49. The portfolio falls from $400,000 to $396,386.49, a drop of $3,613.51. After ten years $335,896.41 remains, after twenty years $184,900.77, after 25 years $60,916.39. The first twenty years cost $215,099.23 of capital, the last seven cost all the rest.
A concrete example: with a fixed withdrawal of $1,000 a month and no return, inflation, tax or costs, $300,000 lasts 25 years. In the article How long will $300,000 last in retirement? you can compare monthly amounts and calculate your own duration.
Calculating the other way round: a budget up to your planning age
If you already know the duration, the Die with Zero calculator is the right tool. It calculates a monthly budget up to the age you choose, or the savings rate this requires. The rest of the portfolio stays invested while you gradually use up capital. You can include a later pension and the remaining capital you want to keep. The age limit in the calculation is not a forecast of your lifespan.
It is the rate that decides, not the amount
The most common question is whether a certain amount is enough. The amount alone tells you nothing. What matters is the ratio of the annual withdrawal to the starting capital, the withdrawal rate.
$1,600 a month is $19,200 a year, or 4.8% of $400,000. The same rate gives exactly the same duration at any other scale: $200,000 with $800 a month, $400,000 with $1,600 and $1,000,000 with $4,000 all last 27.0 years. If you argue about amounts, you are arguing about the wrong number.
This is how the rate works with a 4% return and 2% inflation, using $400,000 as the example:
- 3.0%, or $1,000.00 a month: 54.4 years
- 3.5%, or $1,166.67 a month: 42.2 years
- 4.0%, or $1,333.33 a month: 34.6 years
- 4.5%, or $1,500.00 a month: 29.4 years
- 4.8%, or $1,600.00 a month: 27.0 years
- 5.0%, or $1,666.67 a month: 25.6 years
- 6.0%, or $2,000.00 a month: 20.3 years
The relationship is strongly curved. If you lower the rate from 5.0% to 4.5%, you gain 3.8 years. If you lower it from 3.5% to 3.0%, you gain 12.2 years. The same half percentage point therefore has more than three times the effect at the low end. For plans with the higher rates in the table, this means: a few hundred dollars less a month moves the end back by a few years, not by decades. What the well-known four percent rule means in this model is shown in the row with 34.6 years.
At this point two limits are regularly confused. The first is the limit at which the capital is only just no longer used up within the 60 simulated years. It is $948 a month, a rate of 2.8%. At $949 the pot is empty shortly before the 60 years are up. But that is not capital preservation. At $948, $1,863.27 is left after 60 years, around $568 in today’s purchasing power. Practically nothing of the $400,000 remains.
Real preservation starts much lower. For a nominal $400,000 to be there again after 60 years, you can withdraw $858.26 a month, a rate of 2.6%. If the purchasing power of the $400,000 is also to be preserved, it is $652.61 a month, a rate of 1.96%. These 1.96% are no coincidence. They are the real return, meaning what is left of a 4% return after 2% inflation. The gap is not 4 minus 2, but 1.04 divided by 1.02 minus 1. Only this part is available permanently. Everything above it eats into the capital.
Inflation is the number most often missing
Many plans use a fixed monthly amount over thirty years. That systematically underestimates what you need. If I leave out the inflation adjustment in the example, the same capital lasts 43.1 years instead of 27.0 years. The difference of 16.1 years comes solely from the fact that the amount in the plan stays constant, while your expenses do not.
It works just as clearly in the other direction. With 3% instead of 2% inflation, the duration falls from 27.0 to 23.6 years. The return works as a mirror image: with 2% instead of 4% it is 21.0 years, with 6%, on the other hand, 42.8 years. Return and inflation therefore have to be looked at together. What counts is the gap between the two.
Why the order of return years becomes dangerous when you draw down
Every calculator assumes an even return. Real portfolios never deliver that. In the withdrawal phase, what counts besides the average is above all when the weak years come. The technical term for this is sequence-of-returns risk.
I ran my own simulation for this, with the same monthly mechanics as the calculator, but with a return that changes from year to year. The sequence of returns over 30 years is: a 22% loss, a 9% loss, a 19% gain, then 27 years of 7% each. Together that makes 424.86% growth over 30 years, or 5.68% a year. I run this sequence in two orders. Starting capital, withdrawal and inflation stay identical, and from year 31 onwards I use the average of 5.68% in both cases.
Variant A, the three unusual years at the start. After two years, only $249,993.51 is left in the portfolio instead of $400,000. The capital is used up after 25.0 years, by which time $616,105.27 has been paid out.
Variant B, the same three years at the end. After two years, the portfolio holds $416,326.21, after 30 years still $476,328.26. The capital lasts 49.0 years and pays out $1,570,893.40 in total.
Same returns, same withdrawal, same average. The difference of 24 years comes solely from the order.
The reason lies in the units you sell. Assume a fund unit costs $100 at the start, so you hold 4,000 units. In variant A the price falls to $70.98 within two years. For the $38,784 withdrawn over these two years, you have to give up 478.0 units. At an unchanged price it would have been 387.8 units. The difference of just over 90 units never comes back, even if the price rises again later. These units are missing from every later recovery.
In the accumulation phase, the same slump works the other way round. There you buy more units for the same savings amount, and weak years at the start are even favorable. How both sides play out over decades is shown by the compound interest calculator for one side and the retirement withdrawal calculator for the other.
What a buffer really achieves
The usual advice is to keep two to three years of withdrawals in an instant-access savings account and to live off it in weak years instead of selling units. I calculated this for variant A. Two years of withdrawals are $19,200 plus $19,584, together $38,784. I take this amount out of the portfolio at the start, so the portfolio begins with $361,216. The buffer earns 2% in the savings account and covers months 1 to 24. Whatever is left after that goes back into the portfolio.
After two years, this leaves $257,150.95 available instead of $249,993.51, or $7,157.45 more. The duration rises from 25.0 to 26.3 years. That is around 15 months.
Fifteen months sounds modest, and that is exactly the honest finding. A buffer does not prevent the price loss. It only prevents you from locking it in. It becomes interesting through the counter-calculation: if the slump does not happen and the portfolio runs smoothly at 4%, the same buffer costs only 0.8 months of duration, because $38,784 earns 2% instead of 4%. Just under a month as the stake against well over a year of protection is a ratio worth thinking about.
Taxes depend on where you live
All figures so far are before taxes. How gains and withdrawals are taxed depends on the country you live in. If tax is due when you sell, you have to sell more than the net amount you need, and the money lasts less long. Enter that larger gross amount as the “Monthly withdrawal” in the calculator, and check the rules where you live or ask a tax advisor.
Three questions I am asked again and again
“Is my portfolio enough for $2,000 a month?” With $400,000 of capital, $2,000 is a rate of 6.0%. The money lasts 20.3 years before taxes. For $2,000 over 30 years you need around $541,000 in this model, for 35 years around $605,000.
“Can I live off the returns and never touch the capital?” Only with a much lower withdrawal. With $400,000, a 4% return and 2% inflation, $652.61 a month preserves the purchasing power of your capital, a rate of 1.96%. If you only want to keep the nominal $400,000, it is $858.26 a month. Everything above that eats into the capital.
“What happens if the money runs out at 85?” If you stop at 65 and withdraw $2,000 from $400,000, you face an empty portfolio at just over 85. A state or company pension then continues, the withdrawal plan does not. That is why the “Monthly withdrawal” field should not contain the amount you would like, but the actual gap between pension and expenses. You can work out that gap from your spending and a later pension in the financial independence calculator.
How I would set up a withdrawal plan
First, start with the gap, not with a target amount. Offset pensions, rental income and company pensions first.
Second, calculate three return assumptions instead of one. With $400,000 and $1,600, the range is between 21.0 years at 2% and 42.8 years at 6%. This range is the honest answer. A single number of years is not.
Third, check the rate, not the amount. It tells you in one number whether your plan sits in the flat or the steep part of the curve.
Fourth, add the tax before you judge the duration. The figures in the calculator are before taxes, so enter the gross amount you have to sell.
Fifth, keep a buffer for the first years and keep the monthly amount flexible. Both cost little and work exactly when it matters.
And sixth, recalculate once a year. A withdrawal plan is not a decision that holds for thirty years, but a calculation you adjust every year to the actual value of your portfolio.