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Retirement Calculator

Retirement is a number, not an age. This works out the pot you need using the 25x rule, then checks whether your current plan gets you there.

What you expect to live on, in today's money.

A real (inflation-adjusted) return; 4–5% is a common assumption.

Your number (25× annual spending)

2,400,000

Supports 8,000 a month at a 4% withdrawal rate.

Projected pot: 1,365,084

Short by about 1,034,916. Increasing monthly saving or extending the timeline closes the gap.

A projection, not a promise

This calculation assumes its inputs hold steady for the whole period. Real rates, fees, taxes and contributions vary, and past performance does not predict future returns. Treat the output as an illustration of how the maths behaves, not as a forecast of what you will have.

The 4% rule is based on historical market data over roughly 30-year retirements and is a guideline, not a guarantee. Early retirement, a longer life, or a severe downturn early on may warrant a more conservative withdrawal rate — closer to 3.25–3.5%, which raises the multiplier above 25×.

The 25x rule

The target is built on annual spending, not income: you need roughly 25 times what you spend in a year. Spend 8,000 a month — 96,000 a year — and the number is 2,400,000.

It is the flip side of the 4% rule. Research into long-run market history found that withdrawing 4% of a diversified portfolio in the first year, then adjusting for inflation, had a high chance of lasting 30 years or more. Four percent is one twenty-fifth, so "withdraw 4%" and "save 25×" are the same statement.

Spending is the lever

Because the target is spending × 25, cutting your retirement spending by 1,000 a month lowers the pot you need by 300,000. Reducing what you need is often easier than earning the extra return to fund it, and it works on both sides — less to fund, and more to save now.

Why we use a real return

This tool asks for your return above inflation and works entirely in today's money. That avoids the illusion of a large future number that buys less than it appears — the target and the projection are both in money you would recognise today.

Built by Mohammed Jamil. Corrections to [email protected].

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