Example 1
- 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.
The inflation calculator shows how much of today's amount remains under a flat yearly inflation rate. 10000 at 5% for 10 years has about 6139.13 of purchasing power, and erosion is about 3860.87. You divide the amount by (1 + inflation/100) to the power of years.
Purchasing power = amount ÷ (1 + inflation/100)^years. 10000, 5%, and 10 years leave about 6139. Fisher's real rate is on real rate of return.
Amount today, Annual inflation (%) and Years. The result shows up here.
Purchasing power on this page is today's amount divided by (1 + inflation/100)^years. Inflation is flat every year. Erosion is the amount minus that future power, and erosion % is erosion divided by the amount. The calculator does not load official CPI, the consumer price index. You type your own rate.
At 10000, 5%, and 10 years about 6139.13 of purchasing power remains. Erosion is about 3860.87, or 38.61%. 50000 at 3% for 20 years falls to about 27683.79. A short shock: 1000 at 8% for 5 years leaves about 680.58, so about one third is gone.
Type Amount today, Annual inflation (%), and Years. The 10000, 5, and 10 placeholders are the first example. Click Calculate and read purchasing power and erosion. Blank years do not insert a decade.
If you have a nominal rate and want a real one, open real rate of return. There 8% and 3% give about 4.85% by Fisher. Future value can show nominal FV and an optional real view. This calculator asks only for amount, inflation, and years.
Flat 5% for a decade is a scenario, not an official forecast. Different price baskets yield different CPI. Treat 6139 as a class exercise, not a verdict on a paycheck.
Type 10000, 5, and 10. Check about 6139. Then try 8% for 5 years on 1000 to see about 681.
Amount ÷ (1 + inflation/100)^years. 10000 at 5% for 10 years keeps about 6139.13 of purchasing power, and erosion is about 3860.87.
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.
Purchasing power about 6139.13. Erosion about 3860.87 (38.61%). That is 10000 ÷ 1.05^10.
Purchasing power about 27683.79, erosion about 22316.21 (44.63%).
About 680.58 remains, erosion about 319.42 (31.94%).
No. You type your own flat rate. An agency publishes a basket that is not loaded here.
The calculator divides an amount by inflation. There you turn a nominal rate and inflation into a Fisher rate, for example 8% and 3% → 4.85%.
If the field accepts it, the formula still divides by (1 + i)^n. Deflation would raise purchasing power. Check whether the field allows a minus.
FV multiplies capital forward. The calculator divides today's amount to see what it buys at future prices.
In this formula 1 / 1.05^10 ≈ 0.6139, so about 61% remains. Another rate leaves another remainder.
No. You must type the horizon. The 10 placeholder is a hint.
No. 6139 stays 6139. The symbol only labels the same purchasing power.
Purchasing power falls by the inflation you type. This is not an official index.
Page updated in 2026.