EXPLORER 01 · PRICES & PURCHASING POWER

The same money. A different basket.

See how an illustrative inflation rate changes prices over time—and what an unchanged amount of money can buy.

HYPOTHETICAL EXAMPLE · NOT A FORECAST

What will the same money buy?

Change the assumptions to see compounding at work. Your entries stay on this page.

THE SAME BASKET WOULD COST$115.93

Something that costs $100.00 now would cost $115.93 after 5 years at 3% annual inflation.

YOUR MONEY'S PURCHASING POWER

$86.26 in today's dollars

Keeping $100.00 unchanged would buy what $86.26 buys today.

Slower inflation still means higher prices.

At a positive inflation rate, prices keep rising. A drop from 4% to 2% means they rise more slowly. Prices fall in this example only when the inflation rate is negative.

Assumptions and formula

Future cost = amount × (1 + annual inflation ÷ 100)years. Purchasing power = amount ÷ that same growth factor. The rate stays constant; there is no interest earned or change in what you buy. Fractional years use the equivalent compounded factor.