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UK money guide

How UK inflation erodes cash — and what a real return means

Published · Free UK Tools editorial

Inflation is why a tenner does not buy what it did. Officially it is a twelve-month change in a shopping basket the ONS prices every month. On this site it is a simpler question: if prices rise at a constant annual rate you type, what happens to cash left idle, and what is an investment return worth in today’s pounds?

This guide uses the same model as our free inflation calculator: an amount today, annual inflation, years, and an optional investment return. The headline walk-through is the helper’s default — £1,000, 3% inflation, 10 years, 5% return. The same basket costs £1,343.92. Cash left idle buys £744.09 of today’s goods. A 5% compounded pot is £1,628.89 nominally and £1,212.05 in today’s money — a real annual return of 1.94%, not 2%. It is not an ONS forecast, not a Bank of England fan chart, and not investment advice.

You type the rate — this is not an ONS look-up

The Bank of England’s target is 2% on the Consumer Prices Index (CPI). ONS CPI in the 12 months to July 2026 was 2.9% (CPIH 3.1%), in the bulletin published 19 August 2026. Those prints move. A decade-long plan that freezes July’s 2.9% as if it were a law is a scenario, not a prediction.

The helper compounds whatever percentage you enter, every year, at a constant rate. Many people type around 2%–3% for long-run planning, or a higher figure to stress-test. Nothing is stored, and nothing is pulled from a live index.

Future cost and purchasing power are two views of the same sum

Future cost of the same basket: amount × (1 + inflation)^years. Purchasing power of cash left idle: amount ÷ (1 + inflation)^years. They are reciprocals. On the default, £1,000 × 1.03^10 = £1,343.92, and £1,000 ÷ 1.03^10 = £744.09. Total price rise is 34.4%. Real value lost on idle cash is £255.91.

That is why “I still have the same £1,000 in the drawer” is not the same as “I can still buy the same things.” The notes have not changed. The basket has.

A 5% return is not 5% in today’s money

Give the same £1,000 a 5% nominal return, compounded once a year. Nominal value: £1,000 × 1.05^10 = £1,628.89. Real value in today’s pounds: that pot ÷ 1.03^10 = £1,212.05. You are ahead of idle cash in this model, before tax and fees. You are not ahead by the full 5%.

Approximate real annual return = (1 + investment rate) ÷ (1 + inflation) − 1. At 5% and 3% that is 1.05 ÷ 1.03 − 1 = 1.94%. Subtracting the percentages (5 − 3 = 2) is a common shortcut and sits a little high. If the two rates match, real return is 0% before costs. If the investment rate is 0 and inflation is 4%, real annual return is −3.85% — the cash example on the helper.

Three amounts that match the calculator

£1,000 · 3% · 10 years · 5% return. The default: basket £1,343.92, idle cash £744.09, nominal pot £1,628.89, real pot £1,212.05, real annual 1.94%.

£50,000 · 2.5% · 20 years · 6% return. The long-horizon button. The same basket costs £81,930.82 (a 63.9% rise). Idle cash is worth £30,513.55. A 6% pot is £160,356.77 nominally and £97,861.08 in today’s pounds. Real annual return 3.41%.

£200 · 4% · 5 years · 0% return. A small cash sum under the mattress. The basket costs £243.33. Purchasing power is £164.39. Nominal “investment” is still £200. Real annual return −3.85%.

Swap the default inflation to the 2% target and keep the 5% return. The basket is £1,218.99, idle cash £820.35, real pot £1,336.26, real annual 2.94%. Two percentage points of inflation for a decade is the gap between £744.09 and £820.35 of purchasing power on the same £1,000.

Same numbers as this site’s inflation calculator (constant annual rate, annual compounding, format as on the result card).
ScenarioBasket in n yearsIdle cash (today’s £)Real potReal annual
£1,000 · 3% · 10y · 5%£1,343.92£744.09£1,212.051.94%
£50,000 · 2.5% · 20y · 6%£81,930.82£30,513.55£97,861.083.41%
£200 · 4% · 5y · 0%£243.33£164.39£164.39−3.85%
£1,000 · 2% · 10y · 5%£1,218.99£820.35£1,336.262.94%

Same numbers as this site’s inflation calculator (constant annual rate, annual compounding, format as on the result card).

The rule of 72 is a check, not the formula

A back-of-envelope doubling time is 72 divided by the percentage rate. At 3% inflation that is 24 years. The calculator at 3% for 24 years puts the same £1,000 basket at £2,032.79 — a little over double, because 1.03^24 is about 2.033, not 2. Use the shortcut to sanity-check; use (1 + i)^n when the pounds matter.

CPI, CPIH and RPI are different baskets

CPI is the measure the Bank of England is asked to keep at 2%. CPIH is CPI plus owner-occupiers’ housing costs; it usually prints a little different (3.1% versus 2.9% in that July 2026 release). RPI is an older index still used in some contracts, index-linked gilts, and — for now — some student-loan interest. They are not interchangeable. This helper does not switch baskets. You pick one number.

From 2030, current policy is to bring CPIH methods and data sources into RPI (the UK Statistics Authority has said 2030 at the earliest). That is a future index-construction change, not a rate this calculator applies. Confirm the measure on ONS or the Bank of England when a contract names one.

What this walk-through leaves out on purpose

Year-by-year inflation that goes up and down. Tax on interest or gains. Platform and fund fees. Returns that are not a smooth 5%. Wage growth versus CPI (a different basket). House prices. Historic “what would £1,000 in 2000 be worth?” look-ups of the actual ONS series.

The compound-interest calculator on this site ignores inflation on purpose and models monthly contributions. Use that for “how big is the pot?”, and this page for “what is the pot worth in today’s goods?” Do not add the two percentages together and call it a forecast.

How to use this on the site

Open the inflation calculator, type an amount in today’s pounds, an annual inflation assumption and a term. Use 0% return for cash. Type a savings or investment rate if you want the second result card. Read future basket cost, idle-cash purchasing power, nominal pot, real pot and the 1.94%-style real annual figure. Nothing you type is stored.

If you also save a monthly amount, project the pot on the compound-interest calculator first, then paste that future value back here as the “amount today” only if you want a rough real-terms haircut — the two tools are not a joint engine. Official CPI/CPIH live on ONS, not on this page.

Related calculators

Run the numbers after reading — nothing you type is stored.

Official sources

Frequently asked questions

What is £1,000 worth after 10 years at 3% inflation?
About £744.09 of today’s goods if left as cash in this site’s model, while the same basket would cost £1,343.92. With a 5% nominal return the real value is £1,212.05 before tax and fees.
Should I type the Bank of England’s 2% target?
It is a reasonable long-run planning assumption, not a promise. ONS CPI in the 12 months to July 2026 was 2.9%. The helper compounds whatever you enter. Try 2% and a higher stress-test.
Is real return just interest minus inflation?
Not exactly. This calculator uses (1 + r) ÷ (1 + i) − 1. At 5% and 3% that is 1.94%, not 2%.
Does this use official ONS figures?
No. You choose a constant annual rate. Official CPI and CPIH are published monthly by the ONS and are a different calculation.
What is the difference between CPI, CPIH and RPI?
CPI is the Bank of England’s 2% target measure. CPIH adds owner-occupiers’ housing costs. RPI is an older index still used in some contracts and gilts. This helper does not switch between them.
Does a 5% savings rate beat 3% inflation for sure?
Only in this constant-rate illustration, before tax and fees. Real products change rate, charge charges, and can lose money. Not a forecast and not advice.
Is my data stored?
No. Calculations stay in your browser.

Guidance only — not financial, tax or legal advice. Confirm important figures with official sources or a qualified professional. See how we build calculators on the methodology page.