TOOLS / COMPOUND INTEREST CALCULATOR

What will it become?

What regular saving compounds into, and the question most calculators skip: what it will actually be worth by then, using rates cited from real forecasters instead of one you guessed.

FREE · NO SIGNUP · 14 FORECASTING HOUSES CITED

What are you saving?

£10,000 plus £250 a month becomes £148,612 after 20 years

This is arithmetic, not a forecast. It applies 6.0% a year, compounded monthly, to the amounts above. No forecasting house claims a market actually returns that figure every single year, only that it is what a run of years might average out to; the table below shows how much the cited rates disagree with each other.

You paid in £70,000; growth added £78,612. Growth alone passes everything you paid in during year 19.

Growth rates below are ten-year nominal US equity forecasts, quoted in US dollars by the houses that publish them and applied here as a plain percentage regardless of which currency you picked: this tool does not convert between currencies. The real-terms figure deflates at the rate above, defaulted to Office for National Statistics, Retail Prices Index long run series’s own record for GBP. See the full inflation calculator for the published history behind that default.

6.0% of what, exactly?

14 forecasting houses publish a ten-year US equity number and they do not agree, from Research Affiliates at 3.1% to BNY Mellon at 7.6%. The same plan under the consensus, the most cautious, and the most optimistic:

House10-year forecastThis plan becomes
Consensus median (the default above)6.0%£148,612
Research Affiliates3.1%£101,553
BNY Mellon7.6%£185,650

Nominal against real

The gap is what inflation takes.

What you paid in, and what it earned

Growth passes everything paid in during year 19: that is where the growth band becomes taller than the paid-in band.

The same plan, at every house’s assumption

14 lines, one per forecasting house. The spread is not noise; it is how much the answer depends on a number most calculators invite you to guess.

Questions this page answers

Is the 6.0% starting rate a promise?

No. The default rate, 6.0% a year, is the median of 14 forecasting houses' own published ten-year US equity forecasts, not a promise about what markets will do. They do not agree with each other: the most cautious of them forecasts 3.1% and the most optimistic 7.6%. Change the growth field to see how much that gap alone changes the answer, or read the comparison table lower down the page.

What does "growth passes everything you paid in" mean?

It is the month unrealised growth alone becomes worth more than every contribution made so far, meaning the balance passes twice the total paid in. It is not the point the plan first turns a profit: that happens far earlier, the moment the balance exceeds contributions at all. This marker is about growth becoming the larger half of the pot, not merely positive.

Does this calculator account for inflation?

Only if you ask it to. Tick "today's money" and the nominal figure is deflated at a rate you can set yourself; it defaults to each currency's own long-run inflation average, drawn from the same 6-currency price history behind the inflation calculator, reaching back to 1914 where the record allows. That default is a starting point, not this tool's forecast of future inflation.

Does changing currency convert the amount?

No. Currency here changes the symbol shown and, when you show today's money, which country's inflation record deflates the answer. The growth rate itself is not adjusted for currency: the forecasts compared on the page are quoted in US dollars by the houses that publish them and applied as a plain percentage, the same simplification most fixed-rate compounding calculators make.

Why does this assume monthly compounding, not annual?

Monthly is how most savings and investment accounts actually compound, and it lets a monthly contribution start earning growth the following month rather than waiting a full year to be counted. Contributions are paid at the end of each month, after that month's growth, so a new deposit never earns growth in the month it arrives. Annual compounding at the same nominal rate produces a slightly lower total, and the gap widens the longer the horizon runs.

Keep reading

A single rate is a starting point. The workstation runs 1,000 paths instead of one, so you see a range of outcomes, not just the average.

Open the workstation