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Updated 2026-09-10 · Savings · Educational use only ·
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Bucket Retirement Strategy Calculator

Split a retirement pot into three time-horizon buckets and see each amount.

Split a retirement pot across three time-horizon buckets. Enter the total and a percentage for cash, bonds and equities to see the amount in each.

What this tool does

The three-bucket approach divides a retirement pot across three time horizons: cash for immediate spending over roughly the first year or two, bonds or other conservative holdings for the medium term, and equities for the portion not needed for a decade or more. This calculator takes the total pot and a percentage for each bucket, then reports the amount that falls into each. The three percentages always total 100, and the page holds them there: move one share and the other two give up the difference in proportion to what they already held, so every adjustment is a transfer between buckets rather than an increase. Every amount is linear in both terms: double the pot and all three double, move a percentage by one point and that bucket moves by one percent of the pot. A typical use is comparing several candidate splits against the same pot to see what each one costs the others. The calculator treats the allocation as fixed. It models no returns, no inflation, no withdrawals and no rebalancing, so it converts an allocation into amounts and goes no further.

Quick answer: with the default values, the result is $300,000.00 (Equity Bucket (Growth)). Adjust the values below for your own figures.


Enter Values

People also use

Formula Used
Total retirement savings
Bucket percentage as decimal

Disclaimer

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

The arithmetic here is one multiplication done three times, so the sum is not the interesting part. The three-bucket approach separates a retirement pot by when the money will be spent, so a bad year in the growth bucket does not have to be met by selling out of it. In aggregate it is the same portfolio either way. What changes is which bucket the next withdrawal comes from.

How to use it

Enter the total pot and a percentage for each of the three buckets. The three always total 100, and the page keeps them there: drag one share and the other two give up the difference in proportion to what they already held, with a note naming which moved. Raising cash from 15% to 25% on the defaults leaves bonds at 31% and equities at 44%. The equity bucket is reported as the headline figure, with cash and bonds beneath it.

What the result means

Each bucket is the pot multiplied by its own percentage, and each one is associated with a time horizon rather than a product: cash against roughly the first one to two years of spending, bonds or other conservative holdings against the next several, and equities against what is left beyond that. The horizons are the reason for the split. The asset allocation material published by the US Securities and Exchange Commission sets out how time horizon and allocation relate more generally.

When to rebalance

The mechanic the strategy depends on is not selling from the growth bucket during a downturn, which is the opposite of what a single undifferentiated pot tends to force. Refilling the cash bucket out of the other two after a strong year, and leaving it to run down after a weak one, is the version most descriptions of the approach set out. The SEC's guide to asset allocation, diversification and rebalancing covers the general case, including why any rebalancing rule has costs of its own.

The defaults, worked through

At 600,000 split 15/35/50 the calculator reports 300,000.00 in the equity bucket, 210,000 in bonds and 90,000 in cash. Those defaults are a starting point for seeing the arithmetic, not a suggested allocation; the percentages that suit one person's circumstances are not derivable from a calculator.

What moves each bucket

Every bucket is linear in both of its terms, which makes the levers unusually simple. Double the pot and all three amounts double while the percentages hold. Move a percentage by one point and that bucket moves by one percent of the pot, which is 6,000 at the defaults, regardless of which bucket it is.

The constraint is what makes it interesting, and the page enforces it rather than leaving it to the reader. Because the three shares total 100, no percentage moves on its own: a point added to equities is taken from cash and bonds in proportion to what they held. That is the trade the calculator is really showing. Every allocation decision here is a transfer, never an increase.

How the math works

Bucket amount = pot x bucket percentage / 100, applied three times, with a check that the three percentages sum to 100 within a hundredth of a point. Dragging a share on the page rebalances the other two automatically, so that check normally passes without the reader seeing it; it bites on a link that carries a share in the query string, since deep-linked values are range-checked but not rebalanced. There are no returns, no inflation and no withdrawals in the model. It converts an allocation into amounts and stops there.

Turning the result into a plan

The output is a snapshot of one allocation, so its use is comparative rather than predictive. Running several splits against the same pot shows what each one costs the others, which is the question the sum-to-100 constraint keeps raising.

What the figures cannot answer is how long any bucket lasts, because spending is not an input here. A cash bucket of 90,000 is four and a half years of spending at 20,000 a year and two and a quarter at 40,000, and the calculator sees neither figure. A separate runway calculation is what covers that question.

Example Scenario

A $600,000 pot at these shares puts $300,000.00 in the equity bucket, with the cash and bond buckets taking the rest.

Inputs

Total Retirement Pot:$600,000
Cash Bucket %:15%
Bond Bucket %:35%
Equity Bucket %:50%
Expected Result$300,000.00
Expected Result breakdown
Cash Bucket$90,000.00
Bond Bucket$210,000.00
Cash %15.00%
Bond %35.00%

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 divides a retirement portfolio into three buckets defined by time horizon, applying each bucket's percentage to the total pot. Each amount equals the pot multiplied by its assigned share, so the arithmetic is a single multiplication repeated three times. Before computing, the tool checks that the three percentages sum to 100 within a hundredth of a point and returns an error otherwise, because no combined total is displayed for a reader to check the three amounts against, and a split summing to 99 or 101 would otherwise pass unnoticed while describing a different pot. The bucket framework itself is a way of organising withdrawals by when the money is needed, with near-term spending covered by cash so that longer-horizon holdings need not be sold at a particular moment. The model assumes static allocations and accounts for none of rebalancing frequency, transaction costs, tax, inflation, realised returns or how market movements affect how long any bucket lasts.

Frequently Asked Questions

What does each bucket represent?
Time horizons rather than named products. The cash bucket stands for holdings that can be drawn on immediately without forcing a sale at an awkward moment, the bond bucket for holdings meant to stay comparatively stable over a medium span, and the equity bucket for the portion left to grow over the longest one. Which instruments fill each varies by country, tax treatment and what a given investor can access, and the calculator takes no view on it. Nothing in the arithmetic depends on the contents; it converts percentages into amounts and stops there.
How often does a bucket allocation need rebalancing?
The calculation does not model rebalancing at all, since it reports one allocation at one moment. Descriptions of the bucket approach commonly pair a periodic review with a rule about refilling cash after strong periods rather than weak ones. Any fixed schedule trades one cost against another: rebalancing more often holds the split closer to its target while incurring more transaction cost and more taxable events, and rebalancing less often does the reverse. The SEC rebalancing guide linked in the sources sets out that trade-off in the general case.
How do I choose the three percentages?
Not from this calculator, which takes the three percentages as given and converts them into amounts. What it does show is the constraint they sit under: the shares must total 100, so this is a division rather than three separate decisions, and every point added to one bucket comes out of another. At a 600,000 pot a single point is 6,000 moving between two buckets. The circumstances that bear on the division, among them spending needs, other income, horizon and tolerance for variability, all sit outside the model.
Is this better than a single-portfolio drawdown?
In pure arithmetic they are identical. The same holdings in the same proportions make the same portfolio whether or not the parts carry labels, and this calculator will report the same three amounts either way. The case made for bucketing is behavioural rather than mathematical: that a visibly separate cash reserve makes it easier not to sell growth holdings during a downturn. That is a claim about how people act rather than a property of the arithmetic, and the calculator can show the split without showing whether the labelling changes any decision.

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