Inflation Calculator
See what an amount then is worth now — or will be worth in the future
This calculator projects the effect of inflation on purchasing power between two years, using an annual inflation rate you choose, so you can see how much prices would need to rise (or your money would need to grow) to keep the same buying power.
Inflation Inputs
$
Equivalent Value
$0
Cumulative Inflation
0%
Number of Years
0
Purchasing Power of $1
$0
Value Over Time
Assumed annual rate3.0%
📖 How Inflation Erodes Purchasing Power
A dollar today buys less than a dollar bought a decade ago, and it will buy less still a decade from now. Inflation is the general rise in prices over time — and while any single year's rate is small, compounded over years or decades it meaningfully changes what a given amount of money is actually worth.
The Formula
Equivalent Value = Amount × (1 + Inflation Rate) ^ Number of Years
This works in both directions. Projecting forward (a past amount into today's dollars, or today's amount into future dollars) shows what that amount would need to grow to in order to buy the same goods and services. The same formula run in reverse — a smaller number of years, or comparing backward — shows the equivalent in earlier dollars.
Why This Calculator Doesn't Use "The Real" Inflation Number
Actual year-by-year inflation isn't constant — some years run hot, others are flat or even negative, and rates vary significantly by country and time period. Rather than hardcode a specific historical dataset that would need constant updating to stay accurate, this calculator uses a rate you choose, defaulting to 3% — a commonly cited long-run average for US inflation, but an assumption, not an official figure. Adjust it to match the specific period or region you're estimating for.
Why Cash Loses Value Even When the Balance Doesn't Change
Money sitting in a low-yield account or under a mattress doesn't shrink in nominal terms — the number on the balance stays the same. But its purchasing power shrinks every year inflation is positive and the money isn't earning a return that keeps pace. This is the core argument for keeping long-term savings invested rather than purely in cash: an investment return below the inflation rate is a real loss of purchasing power, even if the account balance is technically growing.
A Worked Example
$10,000 in 2015, projected forward 11 years to 2026 at an assumed 3% annual inflation rate, would need to be roughly $13,842 in 2026 to have the same purchasing power — a cumulative increase of about 38%. Put another way, every $1 from 2015 has the buying power of roughly $0.72 in 2026 dollars under this assumption.
💡 Use this alongside the Compound Interest Calculator to see whether your actual investment return is outpacing your assumed inflation rate — that gap is your real, inflation-adjusted growth.
❓ Frequently Asked Questions
How is inflation-adjusted value calculated?
Adjusted Value = Amount × (1 + Inflation Rate) ^ YearsThis estimates what a past amount would need to be today, or what today's amount will need to be in the future, to have the same purchasing power.
What inflation rate should I use?
This calculator uses a rate you specify rather than official CPI data, since actual historical inflation varies by year and country. The US long-run average is commonly cited around 3% annually, but you can adjust it to match a specific period or your own assumption.
Why does my money buy less over time?
Inflation is a general rise in prices over time, which means each unit of currency buys a smaller percentage of goods and services than it used to. Cash that isn't earning a return above the inflation rate loses purchasing power every year.
Does this use real historical CPI data?
No. This calculator projects forward or backward using a constant annual rate you choose, which is a simplification. Actual year-by-year inflation fluctuates, so for precise historical figures, official government CPI data is more accurate.