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Updated 2026-09-09 · Savings · Educational use only ·
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Bucket Strategy Calculator

Years of spending each bucket covers, and how long before growth is sold.

Split a portfolio into cash, bond and growth buckets, and see how many years of spending each covers before growth assets have to be sold.

What this tool does

This calculator divides a portfolio into three pots by time horizon: cash for near-term spending, bonds for the medium term, and growth for the long term. It applies the cash and bond percentages entered, treats the remainder as growth, and divides each pot by annual spending to show the years of cover it provides. It also reports the cash and bond buckets together, which is the number of years the portfolio can fund before growth assets have to be sold, and that figure is the one that responds to the split. The total runway does not: dividing the whole portfolio by annual spending gives the same answer whatever the percentages, because splitting money does not create any. The model is a static snapshot. It applies no investment returns, no inflation adjustment, no refilling between buckets, and no tax or fees, and it takes the annual spending figure as given without testing whether it is sustainable.

Quick answer: with the default values, the result is 12.5 years (Total Spending Runway). Adjust the values below for your own figures.


Enter Values

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Formula Used
Total portfolio value
Annual spending drawn from the portfolio
Share allocated to the cash bucket
Share allocated to the bond bucket
Cash bucket value
Bond bucket value
Growth bucket, the remainder after cash and bonds
Total years of spending the whole portfolio covers
Years covered before growth assets have to be sold

Disclaimer

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

What the split does and does not change

A 500,000 portfolio against 40,000 of annual spending has 12.5 years of runway in total, and that figure does not change however the money is split. Splitting it 10% cash, 30% bonds and 60% growth puts 50,000 in cash, 150,000 in bonds and 300,000 in growth, which is 1.25 years, 3.75 years and 7.50 years of spending respectively.

The number the strategy is actually about

The number a bucket strategy is actually about is the one in between: cash and bonds together hold 200,000, which is five years of spending before anything has to be sold from the growth bucket. A 20/40 split makes that 7.5 years. With both buckets at zero it is nothing at all, while the headline runway stays at 12.5 years throughout. The split does not create money; it decides which money gets spent first.

That five-year figure is the point of the structure. Selling growth assets to fund spending in a year they have fallen locks in the fall, and the buckets exist so that spending can come from cash instead until the growth bucket recovers. Whether five years is long enough is a judgement the calculator does not make, and it depends on how long a downturn runs, which nobody knows in advance.

Why the buffer is not a schedule

The runway figures assume spending stays flat and nothing is refilled, so they describe a buffer at one moment rather than a schedule. In practice the cash bucket is topped up from bonds and the bond bucket from growth, usually in years when growth has risen, and that refilling is the whole discipline of the approach. A calculator that shows a static snapshot cannot show whether the refilling happens.

What the buckets are worth in real terms

The buckets are also held at nominal value here, so a long buffer covers fewer real years than the number suggests: the amounts do not move, and prices do. The BIS maintains consumer price series for more than 60 countries, some running back to the mid-19th century, which is where a sense of how far prices drift comes from. Five years of cover at today's prices is less than five years of cover at the prices of a decade hence.

Underneath the structure is a bet that the three pots behave differently, and long-run returns are measured asset by asset rather than as one number. A dataset covering 16 advanced economies from 1870 to 2015 assembles total returns for equity, housing, bonds and bills, which is the sort of evidence the split rests on. Its categories overlap this calculator's without matching them, and that gap is worth holding in mind: the pots here are labels for time horizons, not for specific holdings.

What the calculator leaves out

  • Investment returns on any bucket, so the growth bucket never grows here
  • Inflation, which erodes the cash and bond buckets in real terms
  • Refilling between buckets, which is the mechanism the strategy exists for
  • Tax on withdrawals, and where each bucket is held
  • Fees, which come off every bucket
  • Any change in spending, whether planned or forced

For educational illustration only

This calculator applies two percentages to a total and divides each piece by annual spending. It assumes nothing grows, nothing is refilled, and spending never changes. The output shows the shape of a split at a single moment, not how a drawdown would actually run.

Example Scenario

Splitting $500,000 into 10% cash and 30% bonds, against $40,000 of annual spending, leaves 12.5 years of total runway. The split decides which pot is spent first, not how much there is.

Inputs

Portfolio Total:$500,000
Annual Spending:$40,000
Cash Bucket %:10%
Bond Bucket %:30%
Expected Result12.5 years
Expected Result breakdown
Cash Bucket$50,000.00 (1.25y)
Bond Bucket$150,000.00 (3.75y)
Growth Bucket$300,000.00 (7.50y)
Cover Before Growth Is Touched5.00 years
Annual Spending$40,000.00

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

The calculator multiplies the portfolio total by the cash percentage and by the bond percentage, and treats whatever remains as the growth bucket, returning an error where the two percentages exceed 100. Each bucket is divided by annual spending to give the years of cover it provides on its own, and the cash and bond buckets are reported together as the years available before growth assets have to be sold. The headline figure is the whole portfolio divided by annual spending, which is unaffected by the split, since dividing a total into pots does not change the total. The model is static throughout: it applies no investment return to any bucket, no inflation adjustment, and no transfers between buckets, even though refilling the near-term buckets from growth is the mechanism the approach exists for. It also excludes tax, fees, and any change in spending, and it takes the annual spending figure as given without testing whether that rate is sustainable over the runway shown.

Frequently Asked Questions

What is a common split?
There is no standard answer, and the calculator takes whatever is entered. What the choice controls is the number of years covered before growth assets have to be sold: on a 500,000 portfolio spending 40,000 a year, 10% cash and 30% bonds gives five years of cover, and 20% and 40% gives 7.5 years. Longer cover means more of the portfolio held for the near term rather than the long term, which is the trade the split is making.
When do I rebalance?
The calculator shows a snapshot and models no refilling at all, so the timing sits outside it. The mechanics of the approach are that the cash bucket is replenished from bonds and the bond bucket from growth, typically after a year in which growth has risen, so that assets are not sold cheap to fund spending. How often that happens, and on what trigger, varies between the people who use the structure.
Does this replace the 4% rule?
They answer different questions. A withdrawal rate is about how much is drawn each year; a bucket split is about which pot the draw comes from. This tool takes the annual spending figure as given and does not test whether it is sustainable, so a withdrawal-rate calculation is a separate exercise from this one.
What about inflation?
The buckets are held at nominal value throughout, so the coverage figures overstate real cover across long periods. The amounts in the cash and bond buckets do not move in this model while prices do, which is the reason a five-year buffer is worth less in real terms the longer it sits unused. Nothing in the calculator adjusts for it, and nothing here says what any bucket would actually earn.

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