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What is compounding, and what does it do over time?

A pencil drawing of a slice of tree trunk showing its growth rings.

Compounding is growth earned on earlier growth. Three short examples show what it does over time, against a borrower, and once prices rise.

Figures as at 31 October 2026

Compounding over time

Charlie puts aside £200 a month from 25 to 35, then stops: £24,000 invested in all. Warren puts aside the same from 35 to 65: £72,000 invested in all.

Both pots grow at the same rate. That rate is 7% a year, the one UK statutory pension illustrations prescribe for the most volatile asset group.

  • Warren is the blue stack and Charlie the orange. The pale layer is what they paid in, the deep layer the growth on it.
  • Charlie paid in
  • Charlie growth
  • Warren paid in
  • Warren growth
The figures
What each saver has paid in and holds, by age
AgeCharlie paid inCharlie holdsWarren paid inWarren holds
35£24,000£33,159£0£0
45£24,000£65,230£24,000£33,159
55£24,000£128,317£48,000£98,389
65£24,000£252,418£72,000£226,706

At 65, Charlie holds £252,418 and Warren holds £226,706. From age 41, Charlie’s growth exceeds everything Charlie paid in. From age 55, Warren’s growth exceeds everything Warren paid in.

The earlier the paying in starts, the longer compounding has to work on it.

Compounding debt and savings

The same idea pointed the other way: one balance saved and one borrowed, each growing at its own rate.

The two rates differ on purpose: borrowing rates are typically higher than savings rates. The borrowing rate here is the middle of the range UK credit-card rates typically run in, 25% to 36% a year (industry estimate, not official guidance, read 9 September 2026).

  • The saved balance above the line, the owed balance below it.
  • Saved
  • Owed
The figures
The same sum saved and owed, year by year
YearSaved at 3.5%Owed at 30.5%
0£2,000£2,000
2£2,142£3,406
4£2,295£5,801
6£2,459£9,879
8£2,634£16,823
10£2,821£28,651

£2,000 saved at 3.5% is £2,821 after 10 years untouched. £2,000 owed at 30.5% is £28,651 after 10 years with nothing repaid. The saved balance doubles in 20.1 years. The owed balance doubles in 2.6 years. Compounding works against a borrower exactly as it works for a saver, and borrowing rates are usually the highest rates in a household’s finances.

Investment outcomes improve when high-interest debt is cleared as quickly as possible.

Inflation, the quiet thief

Charlie’s pot again, now in today’s money, beside the same payments held as cash at no interest. The figures beneath give it in future money too.

  • One pot in future money and in today’s money, beside cash at 0% interest.
  • Charlie’s pot
  • Cash at 0% interest
The figures
Charlie’s pot in future money and in today’s money, at 2.5% inflation
AgeFuture moneyToday’s moneyAs cash, today’s money
35£33,159£25,904£18,749
45£65,230£39,808£14,647
55£128,317£61,174£11,442
65£252,418£94,008£8,938

At 65 the pot shows £252,418, which is £94,008 in today’s money at 2.5% inflation. £100 of spending today costs £269 in the final year at that rate. The same payments held as cash at 0% interest come to £24,000, which buys £8,938 of today’s spending by 65.

In most periods, inflation reduces the future purchasing power of your money. A return that merely matches inflation leaves you no further ahead in real terms.

Monthly amounts count at each year’s end and growth compounds once a year. Real returns vary, and every figure here is an illustration, not a projection of anything you hold.

Beside real figures

Charlie and Warren are an illustration. Two other guides give real figures: what people of each age hold in their pensions, and what a year of retirement costs.

What is the average pension pot by age in Great Britain?What people of each age held in their pensions, from the Office for National Statistics, and who the figures leave out.How much do I need to retire? The Retirement Living StandardsPensions UK puts a yearly cost on three ways of living in retirement. The latest figures for one person and for two, and what they leave out.

What would the person you will be at retirement tell you today?

How Landfall handles it

In the apps, Learn carries the same three charts, with every amount and rate on a slider to change.

A pound decades from now buys less than a pound today. Landfall does its arithmetic in the money of each future year, then converts the answer back so you can read it in prices you recognise.

Where the figures come from

More in How investments grow

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