Example 1 — 10 years at 5%
- Amount: 10,000
- Inflation: 5%
- Years: 10
Purchasing power ≈ 6,139.13
Erosion ≈ 3,860.87 (38.61%)
After a decade at 5% a year, a little over 60% of real value remains.
See how much real value is left from today’s amount after years at an assumed constant annual inflation rate.
We use a constant annual inflation rate: future purchasing power = amount ÷ (1 + inflation)^years. It's a what-if with a flat rate — not an official CPI forecast. Change currency in the header if you need another one.
Enter data and click Calculate.
Purchasing power = amount ÷ (1 + inflation/100)^years — today’s amount in future prices at constant inflation.
Erosion = amount − purchasing power; Erosion % = erosion ÷ amount × 100%.
Purchasing power ≈ 6,139.13
Erosion ≈ 3,860.87 (38.61%)
After a decade at 5% a year, a little over 60% of real value remains.
Purchasing power ≈ 27,683.79
Erosion ≈ 22,316.21 (44.63%)
Even “moderate” inflation cuts purchasing power hard over long periods.
Purchasing power ≈ 680.58
Erosion ≈ 319.42 (31.94%)
A short horizon at a high rate still removes about one third of value.
How much real value today’s amount keeps after n years at a constant annual inflation rate — in other words, how much purchasing power it loses.
For long-horizon scenarios or comparing options. Actual inflation varies year to year.
One average annual rate with no seasonality, basket changes, or local price differences.
The usual mix-up is comparing a nominal account balance to purchasing power without using the same rate — or mistaking a monthly rate for an annual one.
Yes — pick another one in the page header. The result is real purchasing power in that same currency, not an FX forecast.
Compound interest, deposit gain, and savings interest — to see whether a nominal return keeps up with purchasing-power erosion.
It does not forecast wage growth or investment returns — only purchasing-power erosion at constant inflation.
When you need an official CPI figure for a specific period or a central-bank short-term forecast — here you only get a constant-rate estimate.