Inflation

So what does inflation mean?

Your savings went from £100 to £102, yet they buy less than before. See where two tins of beans went, learn the one-line check for any savings account, then put in your own rate.

£100 at 2% → £102tins it buys?

1 · Your savings grew

Your savings account pays 2% interest. You put in £100.

A year later, you've got £102. You've made money. You haven't lost a penny.

So are you better off?

2 · Where did two tins go?

Say a tin of beans cost £1 last year. Your £100 could buy 100 tins.

This year, the same tin costs £1.04.

Your £102 now buys only 98 tins.

£2 more, but 2 fewer tins. Nothing came out of your account: the tins got more expensive faster than your savings grew. That's inflation.

your turn

3 · What the 4% on the news means

Inflation is how fast prices are rising. When the news says inflation is 4%, prices are, on average, 4% higher than a year ago.

On average: some things rise more, some less. Bread up 6%, milk up 2%, beans up 4%. Your own costs can rise faster or slower than the headline.

Your bank kept its promise: 2% interest, £100 to £102.

But it never promised your money would still buy the same amount of things.

4 · The one-line check

So how much buying power are savings losing? The quick way: subtract inflation from your savings rate.

With the beans: 2% − 4% = −2%. The gap between the bars is what you lose.

Roughly 2 tins lost in every 100 you could buy before.

your turn

5 · With real numbers

In September 2026, UK inflation was 3.5%.

The average rate on existing easy-access savings was 1.66%. 1.66 − 3.5 ≈ −1.8%.

If those rates held for a year, those savings would lose nearly 2% of their buying power: nearly 2 tins in every 100.

But new fixed-term deals averaged 4.42%. 4.42 − 3.5 ≈ +0.9%.

At those rates, savings would gain a little buying power: nearly one tin more in every 100.

6 · Why keep money that's losing?

So why would anyone keep money in an account that's losing value? Sometimes it's the right place.

Your emergency money has to be there the day you need it: the day the car breaks down and the bill arrives.

Losing a little buying power can be worth that security.

But money that isn't for emergencies, that you won't need for a while: could it be earning more elsewhere? A fixed term usually pays more because your money is locked away.

7 · Check yours today

Open your banking app and find your savings interest rate.

Look up the latest inflation figure. The ONS publishes it every month, and the news reports it.

Subtract it from your rate. Negative: your savings aren't keeping up with inflation. Positive: they're ahead of it.

It's not a guarantee of what happens next year: rates and prices change every month. But it's a useful starting point. Do the sum with your own numbers ↓

The question isn't just how much money you've got.

It's how much it can buy.

The calculator

Are your savings keeping up with inflation?

Put in what you have, the rate from your banking app and how long you'll leave it. See what it'll say in your account, what that will actually buy, and how your rate compares.

How much you have saved
Your savings rate (AER)

In your banking app, on the account: usually "interest rate" or "AER".

try
Inflation

Set to the latest UK figure: 3.5% (CPI, September 2026). The ONS publishes a new one every month.

How long you'll leave it

Buying power over 1 year

−£18

The one-line check

    In your account

    Interest earned

    Buys, in today's £

    In tins of beans (£1 today)

      Against the September 2026 averages

        What this calculator covers

        What it does: grows your savings at your rate (interest added once a year) while prices rise at the inflation figure, and shows what the balance buys in today's pounds. The quick estimate is your rate minus inflation; the exact change in buying power is (1 + rate) ÷ (1 + inflation) − 1, which is close at everyday rates.

        What it doesn't do: tax on interest (a note says when it may apply), money paid in or taken out along the way, rates that change during the period, early-withdrawal penalties on fixed terms, or what inflation will actually be. Your own costs may rise faster or slower than the national average.

        Assumptions: both rates stay the same for the whole period; interest is added once a year and left in the account; "today's pounds" divide by the price rise over the period. The averages are the Bank of England's for September 2026: 1.66% on existing easy-access (sight) deposits and 4.42% on new fixed-term (time) deposits; inflation is the ONS CPI 12-month rate for September 2026 (3.5%). Education, not financial advice.

        The video

        Watch it in 3 minutes

        The same story, drawn: his savings jar going from £100 to £102, the grocer's shelf where a £1.04 sticker leaves room for only 98 tins, the news, the stall and the bank's promise, the savings and inflation bars, the two jars, the garage, and the check in your banking app.

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        Sources and calculation notes

        How the numbers on this page are made. One model drives every drawing, readout and sentence, and a test checks it against each worked number. £100 × 1.02 = £102. £1 × 1.04 = £1.04. £102 ÷ £1.04 = 98.08: 98 whole tins. The shortcut, rate − inflation: 2 − 4 = −2 (exactly, 102 ÷ 104 − 1 = −1.92%). September 2026: 1.66 − 3.5 = −1.84, "about −1.8" (exactly, 101.66 ÷ 103.50 − 1 = −1.78%, so £100 of tins becomes 98.2); 4.42 − 3.5 = +0.92, "about +0.9" (exactly, 104.42 ÷ 103.50 − 1 = +0.89%, 100.9 tins). One month's rates are treated as if they held for a year. The shortcut's sign always matches the exact figure's. The calculator: balance × (1 + rate)years in the account; divided by (1 + inflation)years for today's pounds.