Inflation Calculator

See how inflation erodes purchasing power. Enter amount + years + inflation rate → real value today (or future). Useful for raises, retirement targets, savings goals.

Inflation rates vary by country and year. This tool uses a single assumed rate — for precise historical figures, consult your national statistics office (BLS, ONS, Eurostat, etc).

Purchasing power over time

Inflation is the silent erosion of purchasing power. A salary that looks like a raise might actually be a pay cut if it doesn't exceed inflation; savings sitting in a bank account shrink in real terms every year; a retirement target needs to grow annually just to maintain the same buying power. This tool quantifies that drift: enter an amount, time period, and inflation rate, then see what that money actually buys at the end.

Scenarios where this matters

Setting up the calculation

Picking an inflation rate

Where the headline number misleads

$1,000 in 20 years

Take $1,000 today and look 20 years ahead at 3% inflation. Its purchasing power falls to about $554 — nearly halved without you spending a cent. Flip it the other way: you'd need roughly $1,806 in 20 years to buy what $1,000 buys now. That's why a "3% raise" in a 5% inflation year is really a 2% pay cut in real terms.

Quick answers

What inflation rate should I use? For long horizons, 2.5–3% is a reasonable developed-economy average. For a specific recent period, use your country's actual CPI figure. Run a low and a high scenario to bracket the uncertainty rather than trusting one number.

Is a raise below inflation actually a pay cut? In real terms, yes. If prices rise 5% and your pay rises 3%, the same salary buys ~2% less. Always compare a raise against the inflation rate, not against zero.

Does inflation compound? Yes — each year's rise is applied to the already-risen price level, just like compound interest working against you. That's why two decades of "only 3%" halves purchasing power.

Can I go backwards in time? Yes. Set the direction to backward to ask what an old amount is worth today — useful for comparing a historical salary or price to current money.

Under the hood

Two mirror-image formulas do the work. To find what a future sum is worth today, divide by compounded inflation: real value = nominal ÷ (1 + i)t. To find what you will need later to match today's money, multiply: future need = amount · (1 + i)t — where i is the annual inflation rate and t the years. The key property is that inflation compounds, just like interest but working against you: each year's rise applies to an already-risen price level, so two decades at "only" 3% nearly halves purchasing power.

The single-estimate trap

Trusting a single point estimate, and confusing nominal with real returns. Nobody knows future inflation, so run a low and a high scenario to bracket it rather than betting on one number. And remember a "3% raise" in a 5% inflation year is a 2% pay cut in real terms — always measure a raise, a bond yield or a savings rate against inflation, not against zero.

Related

Feed the real figure into the compound interest calculator to project savings in today's money, and the retirement projection to pressure-test a long-horizon plan against rising prices. Background reading: compound interest — three myths that cost real money.

CPI, Core CPI and PCE — which inflation?

"The inflation rate" is not one number. Three gauges circulate, they rarely agree in a given month, and they answer different questions. This calculator uses a headline CPI-style basket; the table shows what the others leave in or out.

Gauge What it measures Who leans on it
CPI-UHeadline basket for urban consumers, food and energy includedSocial-Security COLAs, inflation-linked bonds, most news headlines
Core CPICPI with food and energy stripped out to cut month-to-month noiseAnalysts reading the underlying trend
PCEBroader basket that adjusts as people substitute cheaper goodsThe Federal Reserve — its 2% target is a PCE figure

Rule of thumb: the number that shrank your savings is closest to headline CPI-U; the number the Fed is steering by is PCE, which usually runs a few tenths lower.