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Updated 2026-09-08 · Planning · Educational use only ·
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F-You Money Calculator

Capital that covers a defined stretch of years without income.

Size the capital that covers your living costs for a set number of years without income, from annual spending, the years to cover and an inflation buffer.

What this tool does

This calculator sizes the capital needed to cover living costs for a set number of years without any employment income. Enter annual spending, the number of years the fund has to cover and a percentage buffer for prices rising over that period. Annual spending multiplied by the years gives the base amount, and the buffer is added to it to give the target. The result panel also shows the base, the buffer in cash terms, and the average monthly draw if the whole target were spent evenly across the period, which sits above current monthly spending precisely because the buffer is included in it. The model holds spending constant in real terms, applies no investment return to the capital while it is held, and takes no view on how it is held, so tax, fees, market movements, uneven spending and any income earned during the period all sit outside it. The buffer does not scale with the years entered, so a longer horizon needs it raised. Results illustrate how the target is constructed rather than describe any particular household.

Quick answer: with the default values, the result is $690,000.00 (F-You Money Target). Adjust the values below for your own figures.


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Formula Used
Capital needed to cover the period
Annual expenses, held level in real terms
Years the fund has to cover
Inflation buffer added to the base, as a percentage

Disclaimer

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

The idea behind the name is a fund large enough that leaving a job is a decision rather than a crisis. This calculator sizes it the simplest way there is: annual spending multiplied by the number of years the fund has to cover, with a percentage added on top for prices rising over that stretch. On the defaults, 60,000 a year for ten years is 600,000, a 15% buffer adds 90,000, and the target is 690,000.

The buffer is right for ten years and short for anything longer

Holding spending level in real terms, the uplift a flat fund needs is the sum of the inflating annual costs over the flat total, which works out at 9.50% for ten years at 2% inflation, 12.03% at 2.5% and 14.64% at 3%. So the 15% default covers a ten-year horizon at inflation up to about 3%. Stretch the same 3% over twenty years and the buffer needed is 34.35%; over thirty years it is 58.58%. The buffer field does not move with the years field, so a longer horizon needs it raised by hand. Which rate applies is a local question rather than a global one, and consumer price inflation by economy is published in the World Bank's open data.

The monthly figure is not an allowance

It is the whole target divided evenly across the months, so it comes out above today's spending: 5,750 a month against the 5,000 a month that 60,000 a year actually costs. The gap is the buffer, and it is there to be eaten by rising prices rather than spent. Reading it as a monthly allowance spends the inflation cushion in year one.

No investment return is assumed anywhere

The model is capital sitting still and drawn down evenly, which makes the target a ceiling: any real return earned while the fund is held stretches it further than the years entered, and any tax or fee on the way out shortens it. That is a deliberate simplification rather than an oversight, because the point of the number is a floor that can be acted on rather than a projection depending on markets behaving.

How it compares with a full independence number

The difference is arithmetic rather than philosophy. A fund meant to last indefinitely at a 4% withdrawal rate on 60,000 of spending is 1,500,000. The ten-year figure here is 690,000, under half as much, which is the whole appeal: it arrives years earlier and it buys a decade of choices rather than a lifetime of them.

Cutting spending moves both sides of the sum

A household spending 60,000 out of 100,000 saves 40,000, and at a 7% return reaches 690,000 in 11.7 years. The same household spending 45,000 saves 55,000 and faces a smaller target of 517,500, which arrives in 7.5 years. The target fell and the saving rose from the same change, which is why spending moves the date further than saving harder does. Those figures assume a steady 7% return, which this calculator does not model and no market delivers evenly.

What sits outside the calculation

Economists have a name for the underlying behaviour: Carroll's buffer-stock model describes households holding a target ratio of wealth to income as protection against income risk, saving hard below it and spending more freely above it, which is a formal version of what this number is for. Outside the arithmetic sit investment returns while the fund is held, tax on withdrawals, uneven spending across the years, costs that can outrun general inflation, and any income earned during the period, all of which would stretch or shorten the runway.

Example Scenario

Covering $60,000 a year for 10 years with a 15% buffer puts the target at $690,000.00 of capital.

Inputs

Annual Expenses:$60,000
Years of Independence:10 yrs
Inflation Buffer:15%
Expected Result$690,000.00
Expected Result breakdown
Base Amount$600,000.00
Inflation Buffer$90,000.00
Average Monthly Draw$5,750.00
Years of Freedom10 years

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

The target is annual expenses multiplied by the years of independence, with the inflation buffer percentage applied to that base as a straight uplift. The base amount and the buffer in cash terms are reported alongside it, together with the average monthly draw, which is the buffered target divided by the number of months in the period rather than a monthly spending allowance. The model treats spending as constant in real terms and applies no investment return to the capital while it is held, so the figure describes money set aside and drawn down rather than a portfolio being managed. Because the buffer is a single percentage applied to the whole base, it does not scale with the number of years entered: the uplift that covers a given inflation rate is the sum of the inflating annual costs divided by the flat total, which rises sharply as the horizon lengthens. Tax on withdrawals, fees, market movements, uneven spending across the years, costs that outrun general inflation, and any income earned during the period all fall outside the calculation.

Frequently Asked Questions

How is this different from a FIRE number?
A financial independence number is sized to last indefinitely, so it is set by a withdrawal rate rather than by a count of years: at a 4% rate, 60,000 of annual spending needs 1,500,000. This target is sized by years instead, so the same 60,000 over ten years with a 15% buffer is 690,000, under half the figure. The two answer different questions. One asks what capital throws off an income forever; this one asks what capital covers a defined stretch while it is spent down to nothing.
How does this differ from an emergency fund?
They cover different events and are sized differently. An emergency fund absorbs an unplanned cost or a short gap in income, so it is measured in months and held where it can be reached the same week. This target is measured in years and is spent deliberately rather than in response to a shock, which is why it is a far larger number and usually sits somewhere less immediately accessible. The two are not substitutes and neither replaces the other; this calculator sizes only the second.
What inflation buffer should the calculation use?
The buffer has to cover prices rising across the whole period, and the arithmetic gives an exact answer rather than a rule of thumb. Holding spending level in real terms, the uplift needed is the sum of the inflating annual costs divided by the flat total: over ten years that is 9.50% at 2% inflation, 12.03% at 2.5% and 14.64% at 3%, so the 15% default covers a ten-year horizon at up to about 3%. It does not scale with the years field. The same 3% over twenty years needs 34.35% and over thirty years 58.58%, so a longer horizon leaves the default well short. Which inflation rate applies is a local question, and consumer price inflation by economy is published in the World Bank's open data.
What does inflation do to the fund while it is held?
Held as cash earning nothing, 690,000 still buys 690,000 of goods on the day it is set aside and considerably less by the end. At 3% inflation over ten years its purchasing power falls to 513,425, a loss of just over a quarter, which is the erosion the buffer exists to offset rather than a separate problem. Capital invested instead can grow through the period, and can equally be worth less on the day it is needed, which is the trade-off the arithmetic here cannot settle. The calculator sizes the target and takes no view on what it is held in.

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