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Money in Real Terms

Inflation loss calculator

Use this calculator to estimate how inflation reduces purchasing power over time. Enter an amount and choose a start year and end year to see the inflation-adjusted equivalent amount, inflation shortfall, shortfall percentage, and the cumulative inflation factor. Because inflation compounds, longer ranges can change the result materially.

Example (based on United States CPI): $1,000 in 2000 is equivalent to approximately $1,801 in 2025.

Method snapshot
  • Equivalent amount = A × (CPIend/CPIstart)
  • Inflation factor = CPIend/CPIstart
  • No external CPI APIs

See Methodology and Sources.

Inflation loss calculator

See how inflation changes purchasing power over time. Compare two years using CPI ratios to estimate the inflation-adjusted equivalent amount, the inflation shortfall, and the cumulative inflation factor.

Inputs
Choose a country, amount, and two years. Results stay in the same currency (no exchange rates).
CPI series and currency are country-specific.
Nominal amount in USD. Example: $1,000.00
Earlier year (when you had the money).
Later year (comparison purchasing power).
Results
In 2025 terms, your $1,000.00 from 2000 is equivalent to:
Equivalent amount in 2025
$1,800.55
Estimated inflation-adjusted equivalent in the end year.
Inflation shortfall
$800.55 (44.46%)
Extra amount needed in end-year prices to match the start-year purchasing power.
Inflation factor
1.8005×
CPI_end / CPI_start.
Method
A × (CPIend/CPIstart)
Defined in docs/DATA_MODEL.md.
Purchasing power remaining over time
Value expressed in 2000 prices (USD).
20002025
Purchasing power remaining (2000–2025, in 2000 prices)Shows how much purchasing power the nominal amount retains over time, expressed in 2000 prices (USD), using amount × (CPI[start]/CPI[year]).4006008001,000200020052010201520202025

Each point shows the CPI-adjusted value in 2000 prices. Lower values indicate less purchasing power.

CPI values vary by source and methodology. This site uses locally stored CPI series and the formula in docs/DATA_MODEL.md.

Country context

Data coverage and source details for the CPI series used on this page.

Currency
USD (dollars)
CPI coverage
20002025

How to interpret the results

The calculator keeps values in the same currency and adjusts only for changes in the price level, using CPI. If the inflation-adjusted equivalent is higher than the nominal amount, the difference is the inflation shortfall—how much more you’d need in the end year to match the start-year purchasing power.

The cumulative inflation factor shows how much the CPI index changed over the period. For example, an inflation factor of 1.50× means the CPI index increased by 50% from the start year to the end year, which (roughly) corresponds to prices being about 50% higher on average.

How the math works

The calculator uses CPI index ratios, as described in docs/DATA_MODEL.md:

Country pages and data coverage

For country-specific context (currency, CPI coverage, sources, and related preset pages), pick a country below. These pages are statically generated from /data/config.ts presets and CPI JSON files in /data/cpi.

FAQ

Answers to common questions about CPI-based inflation loss estimates.

What does the calculator output mean?

The equivalent amount estimates what your start-year amount is worth in end-year prices. Inflation shortfall is the additional amount you’d need in the end year to match the start-year purchasing power (same currency).

What is the “cumulative inflation factor”?

It’s the CPI_end / CPI_start ratio. A factor of 2.0 means prices roughly doubled over the period (on the CPI index used).

Is this the same as exchange rates?

No. This calculator stays in the same currency and uses CPI ratios to adjust for changes in the domestic price level. It does not convert between currencies.

Why do results differ from other sites?

Different sources use different CPI series, rebasing, seasonal adjustments, and rounding. This site uses the CPI values stored in /data/cpi for each country.