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Updated 2026-09-08 · Planning · Educational use only ·
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One More Year Calculator

What one more year of work actually adds.

See what one more year of work adds to a retirement portfolio, and how much of that increment the market would have delivered anyway.

What this tool does

This calculator puts a figure on what one more year of work adds to a portfolio before retirement. Enter the current portfolio value, the annual contribution, an expected return, planned annual retirement expenses and a withdrawal rate. The portfolio is grown by one year at the return entered and the contribution is added, giving next year's balance and the increment against today. That increment is multiplied by the withdrawal rate to give the extra sustainable income it supports, alongside the independence target implied by the expenses and rate, and any remaining gap to it. The increment includes market growth that would accrue whether or not the year is worked, and excludes the year of spending avoided by not yet retiring, so it is not the same as the difference between working and stopping. Every figure is nominal, contributions are treated as a single amount at year end, and tax, fees, inflation and the order in which returns arrive all sit outside the model. Results illustrate the size of a marginal year rather than describe what any particular decision is worth.

Quick answer: with the default values, the result is $120,000.00 (One More Year Added to Portfolio). Adjust the values below for your own figures.


Enter Values

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Formula Used
Increment added to the portfolio over the year
Current portfolio value
Annual investment return, as a decimal
Annual contribution, added once at year end
Withdrawal rate, as a decimal
Planned annual retirement expenses
Independence target the expenses and rate imply

Disclaimer

Results are estimates for educational purposes only. They do not constitute financial advice. Consult a qualified professional before making financial decisions.

One more year is a question about a margin, and the margin is smaller than it looks. On the defaults, a 1,000,000 portfolio growing at 7% adds 70,000, a 50,000 contribution lands on top, and the balance moves to 1,120,000. The increment is 120,000, and at a 4% withdrawal rate that supports 4,800 more a year, taking sustainable income from 40,000 to 44,800 against 40,000 of planned spending.

Most of that increment is not bought by working

The 70,000 of growth accrues on money already owned whether the year is worked or not. Only the 50,000 contribution is purchased with the year. Set against actually stopping, the comparison shifts again: retiring now means drawing 40,000 and leaving 960,000 to grow to 1,027,200, against 1,120,000 for the year worked. The difference is 92,800, which is the 50,000 contribution plus the 40,000 not withdrawn and the 2,800 that grows on it. So the headline overstates the value of the work by counting market growth and understates it by ignoring the withdrawal that never happens. The 92,800 is the figure the decision turns on.

Each repeat is bigger in cash and smaller in share

From 1,120,000 the next year adds 128,400, more cash than the 120,000 before it, but 11.46% of the balance rather than 12.00%, and the contribution the work actually buys falls from 41.7% of the increment to 38.9%. The absolute figures keep rising while the part attributable to working keeps shrinking, which is the shape that makes the question harder each time it is asked rather than easier.

A year of inflation takes a quarter of the gain

The 4,800 is nominal, and the 40,000 of planned spending is a figure for today. At 3% inflation that same spending costs 41,200 a year from now, so 1,200 of the 4,800 is consumed by prices rather than gained, before anything is spent. The calculator holds expenses flat and reports every figure in nominal terms.

What a withdrawal rate is, and what it is not

It is an input rather than a constant, because no single figure is settled. It describes a fixed-percentage rule, and work on decumulation under uncertain markets and uncertain lifetimes finds that shape of rule holds up reasonably well across a range of risk preferences. What it does not describe is behaviour. Studying actual drawdown among US households aged 60 to 69, Poterba, Venti and Wise found withdrawals averaging about 2% of balances, with only eighteen percent of those households making any withdrawal at all in a typical year, well below any planning rate.

The rate moves the target further than the return does

The independence target is spending divided by the rate, so 40,000 at 4% is 1,000,000, at 3% it is 1,333,333 and at 5% it is 800,000. Moving from 4% to 3% adds 333,333 to the target, which is more than six years of the 50,000 contribution. Nothing else on the page has that kind of leverage, which is why the rate deserves more thought than the return.

What sits outside

Tax on contributions and on withdrawals, fees, inflation, the sequence in which returns arrive, the timing of contributions within the year, and any employer contribution unless it is folded into the contribution field. Also outside it is everything the decision actually turns on that is not a number.

Example Scenario

A year of $50,000 contributions on $1,000,000 growing at 7% adds $120,000.00 to the portfolio before any of it is spent.

Inputs

Current Portfolio Value:$1,000,000
Annual Contribution:$50,000
Annual Investment Return:7%
Annual Retirement Expenses:$40,000
Safe Withdrawal Rate:4%
Expected Result$120,000.00
Expected Result breakdown
New Portfolio$1,120,000.00
FI Target$1,000,000.00
Extra Safe Annual Income$4,800.00
Gap to FI$0.00

This example uses sample figures for illustration. Adjust the inputs above to match a specific situation and see how the result changes.

Sources & Methodology

Methodology

Next year's balance is the current portfolio grown by the annual return, with the annual contribution added once at the end of the year. The increment is that balance less the current portfolio, and is the headline result. Extra sustainable income is the withdrawal rate applied to the increment, equivalently the difference between the rate applied to next year's balance and to today's. The independence target is annual expenses divided by the withdrawal rate, and the gap to it is that target less next year's balance, floored at zero. Two things follow from the definition of the increment: it contains the growth on the existing portfolio, which accrues whether or not the extra year is worked, and it excludes the year of expenses that retiring would have drawn from the portfolio, so it overstates what the year of work contributes in one respect and understates it in the other. The model applies a single flat return, treats contributions as annual rather than periodic, holds expenses constant, reports nominal figures throughout, and excludes tax, fees, inflation and the sequence in which returns arrive.

Frequently Asked Questions

How do I know when enough is enough?
The arithmetic can only give one half of that. It puts a figure on what the year adds, and on these defaults the honest version of that figure is 92,800 against the alternative of stopping, or 4,800 a year of extra sustainable income. What it cannot put a figure on is the year itself. One thing the numbers do show is that the increments shrink in relative terms as the portfolio grows: a fixed contribution is a smaller share of a larger balance each year, so the same year of work buys proportionally less the longer it is repeated.
What's the 'sequence of returns' risk?
Returns arriving in an unlucky order can exhaust a portfolio even when the average return over the period is fine, because early losses are taken out of a balance that then has less left to recover with. A year of extra work is one response to it, and it is an expensive one, since it spends a year to buy a margin that market conditions may not require. Other responses exist and they involve how the portfolio is arranged rather than how long the work continues. This calculator models neither: it applies one flat return to one year and takes no view on the order returns arrive in.
Does the tool count pension contributions?
No. Any employer contribution or matched amount would add to the increment, and the way to include it is to fold it into the annual contribution field alongside your own saving. Lump sums arriving at a single point rather than steadily are not modelled either, since the calculation adds the whole contribution once at the end of the year.
What if I'm uncertain about retirement expenses?
Running it at a high and a low expense figure brackets the range, and the target moves proportionally with spending rather than dramatically. At a 4% rate, 30,000 of annual expenses implies a target of 750,000 and 50,000 implies 1,250,000, a difference of 500,000 or roughly one and two-thirds times. That is a larger swing than any plausible change to the return assumption produces, which is why the expense figure is worth more attention than the return field.

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