Mid-career
- Input
- £30,000/year spend, 25 years, 3% inflation
- Output
- Corpus £1.57m · about £750k in today's money
The nominal figure looks daunting but is inflated across 25 years. The real figure is the meaningful comparison.
A retirement calculator estimates the sum needed to stop working and what must be saved to reach it. Two adjustments decide whether the answer is meaningful: inflating today's expenses to what they will cost at retirement, and then discounting the resulting corpus back to today's money so the number means something. Calculators that do only the first produce figures that sound alarming but are not comparable to anything.
Runs entirely in your browser — your figures are never uploaded.
The corpus needed is your annual expense at retirement divided by a sustainable withdrawal rate. Spending £30,000 a year today, retiring in 25 years with 3% inflation, means £62,800 a year then — needing roughly £1.57 million at a 4% withdrawal rate.
This is a projection tool, not financial advice. Retirement planning depends on personal circumstances, tax and market conditions — consult a qualified adviser before acting on any figure.
Living costs, not income
4% is the common rule of thumb
Corpus needed at retirement
£1,570,333
worth about £750,000 in today's money
£30,000 today after 25 years of 3% inflation
for 25 years
The headline figure is in future money, which is why it looks large. In today's terms the target is £750,000. Dropping the withdrawal rate from 4% to 3% would raise the corpus needed by about a third — the assumption matters as much as the saving.
The maths
Future expense = Current expense × (1 + inflation)^years · Corpus = Future annual expense / withdrawal rate
Worked example
About £1,570,000 at retirement. In today's money that is worth roughly £750,000.
How to
Use annual living costs today, not income. Retirement spending is often 70–80% of working spending once commuting and saving stop.
Enter your age and intended retirement age. The gap drives everything, because it determines how long compounding has to work.
3% inflation and a 4% withdrawal rate are common starting points. Both are assumptions, and the result is sensitive to each.
The calculator shows what you need to save each month given what you already have. Check the today's-money figure to sense-check the target.
Examples
The nominal figure looks daunting but is inflated across 25 years. The real figure is the meaningful comparison.
Ten fewer years removes the compounding that does most of the work, which is why starting early matters more than saving more.
Dropping the withdrawal rate from 4% to 3% raises the corpus needed by a third. The assumption matters as much as the saving.
Why use it
Expenses are inflated to retirement and the corpus is discounted back, so the target can be judged against what money is worth today.
Exposed as an input rather than hidden, because moving it from 4% to 3% changes the answer by a third.
What you already have compounds toward the target, reducing the monthly figure accordingly.
Retirement plans and balances never leave your browser.
Good to know
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