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Updated 2026-09-08 · Inflation · Educational use only ·
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Inflation Calculator

What a fixed sum of money still buys after years of inflation.

See what an amount is worth in today’s purchasing power after years of inflation, with the loss shown in both currency and percentage terms.

What this tool does

This calculator shows what an amount of money is worth in today’s purchasing power after a stretch of inflation. Enter the amount, an annual inflation rate and the number of years, and it divides the amount by the compound inflation factor to give the real value, alongside the purchasing power lost in currency terms and as a percentage. The rate is the input the result is most sensitive to: on a twenty-year horizon, one percentage point either side of 3% moves the answer by around ten thousand on a hundred thousand. The model applies one constant rate uniformly to everything, so it carries no deflation path, no volatility around the average, no product-specific rates and no view of any particular household’s spending pattern. It measures erosion rather than suggesting a response to it. Results illustrate how compounding works in reverse rather than forecast prices.

Quick answer: with the default values, the result is $55,367.58 (Real Value in Today’s Money). Adjust the values below for your own figures.


Enter Values

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Formula Used
Real value of the amount in today’s money
Amount held in nominal terms
Annual inflation rate, as a decimal
Years the erosion runs for

Disclaimer

Results are estimates for educational purposes only. They do not constitute financial advice. Consult a qualified professional before making financial decisions.

Inflation is the one cost that arrives without anyone deciding anything. On the defaults, 100,000 held at 3% inflation for twenty years has the purchasing power of 55,367.58 in today's money. That is 44,632.42 gone, 44.63% of the original, from a sum that never moved.

Real and nominal answer different questions

Nominal figures are what a statement says; real figures are what the money buys. A pension projected to reach 500,000 in thirty years is a nominal number, and at 2.5% inflation across the same period it buys what 238,371 buys today. Neither figure is wrong and both answer a question, but they answer different ones, and mixing them is the standard way a long plan flatters itself: nominal investment returns set against expenses quoted in today's prices.

Compounding runs in this direction too

At 2.5% a year prices double in about 28 years, at 3.5% in about 20, and at 5% in about 14. Dividing 72 by the rate lands within a year of each of those, which is a usable shortcut at rates of this size. Over a 40-year horizon at 2.5%, prices end up 2.69 times today's, so a plan written in today's units understates what the same life costs later.

The rate itself carries the uncertainty. On the twenty-year default, 2% leaves 67,297.13 and 4% leaves 45,638.69, against 55,367.58 at 3%. One percentage point either side moves the answer by around ten thousand on a hundred thousand, which is why running the calculation at a range rather than a point tells you more.

The headline rate is not your rate

Headline inflation is an average, and Kaplan and Schulhofer-Wohl put a number on how wide the spread around it is. Using scanner data on individual households, they found an annual interquartile range of household inflation rates of 6.2 to 9.0 percentage points, with lower-income households experiencing higher inflation. Their more surprising finding is where the difference comes from: most of it is not different households buying different baskets, but different households paying different prices for the same types of goods.

Where the rate comes from

The measured rate comes from a consumer price index: a basket of goods and services weighted by household spending, re-priced regularly and re-weighted as spending patterns change. What goes in the basket, how it is weighted and how the average is taken all differ between countries, so a rate lifted from one economy does not describe another. Consumer price inflation by country is published in the World Bank's open data, and national statistics offices publish the detail behind each series.

What the tool cannot do

One constant rate, applied to everything. There is no deflation path, no volatility around the average, no product-specific rates and no view of a particular household's basket. It measures erosion and says nothing about what to hold against it, which is a separate question with a separate answer for every situation.

Example Scenario

At 3% inflation, $100,000 keeps the purchasing power of $55,367.58 after 20 years.

Inputs

Today's Amount:$100,000
Annual Inflation:3%
Years Forward:20 yrs
Expected Result$55,367.58
Expected Result breakdown
Purchasing Power Lost$44,632.42
Loss as % of Original44.63%
Inflation Rate3.00%
Years of Erosion20 yrs

This example uses sample figures for illustration. Adjust the inputs above to match a specific situation and see how the result changes.

Sources & Methodology

Methodology

Real value is the amount entered divided by the compound inflation factor: one plus the annual rate, raised to the number of years. Purchasing power lost is the difference between the amount and that real value, and the percentage figure expresses that loss against the original amount. Inflation is treated as compounding once a year at a single constant rate applied uniformly across all goods and services, which is the simplification that makes the calculation tractable and also the one that limits it. Household inflation rates differ from the published headline, and research on individual household data finds most of that difference comes from prices paid for the same goods rather than from different baskets. The model carries no deflation path, no variation around the average, no product-specific rates, and no adjustment for how spending patterns shift as prices change. It measures the erosion of a fixed nominal sum and takes no view on what might offset it.

Frequently Asked Questions

What inflation rate to use?
The one that matches the economy the money sits in, over the horizon being modelled. Consumer price inflation by country is published in the World Bank's open data, and national statistics offices publish the underlying series in more detail. Since the answer is sensitive to it, a range says more than a point: on the twenty-year default, 2% leaves 67,297.13 of purchasing power, 3% leaves 55,367.58 and 4% leaves 45,638.69. Recent years are a poor guide for a multi-decade horizon in either direction, because a single year can sit far from any long-run average.
Does this apply to investments too?
For cash and anything paying a fixed nominal amount, directly. For investments the relevant figure is the real return, and its exact form is one plus the nominal return divided by one plus inflation, less one, rather than a simple subtraction. At 6% nominal and 3% inflation that gives 2.913% rather than the 3% subtracting produces, a gap that widens as both rates rise. An asset earning above inflation preserves purchasing power; one earning below it loses purchasing power however positive the nominal figure looks.
How do I apply this to retirement planning?
Divide the projected future amount by one plus inflation raised to the number of years between now and then. A 2,000,000 retirement target thirty years out, at 3% inflation, has the purchasing power of about 823,974 in today’s money. The same logic applies to the income rather than the pot: a withdrawal figure quoted in today’s terms needs inflating to reach its nominal equivalent, or the whole plan needs holding in today’s units with real rather than nominal returns.
Is 3 percent inflation realistic going forward?
Many central banks work to a target of around 2%, and realised inflation over long periods has differed from target in both directions depending on the country and the decade. That is the case for treating the rate as an input rather than a constant. Running the calculation at 2% and at 4% brackets a plausible range on most horizons, and the gap between those two results is a better description of the uncertainty than any single central figure.

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