Taxes & Income

Inflation & Buying Power Calculator

What will your money actually be worth? See how inflation quietly erodes today's dollars over the years — the future buying power of a lump sum, the income you'll need later to live the same way, and why a "safe" savings account can still lose ground.

Future buying power

Total erosion
Halving time (rule of 70)
Real return on your money
Cumulative inflation

Buying power over time

What today's money is worth as the years pass — your rate versus 2%, 3% and 5% for scale.

Year-by-year table

Buying power in today's dollars, the share lost, and the nominal amount needed to keep pace — each year.

YearBuying power (today's $)Lost to dateNominal to keep pace

Then vs. now — a few familiar prices

Illustrative Canadian prices, 1990 vs. today, and what each might cost in 2051 at your inflation rate. Rough figures, for perspective only.

Item1990Today (approx.)Future
How this is calculated

What inflation does to a dollar

Inflation is the annual rate at which prices rise — measured in Canada by the Consumer Price Index (CPI), a basket of goods and services tracked by Statistics Canada. If prices rise i per year, then after N years a basket costs (1 + i)^N times as much. Everything below flows from that single factor.

Future buying power

An amount you hold today (uninvested) buys less each year. Its buying power in today's dollars after N years is amount ÷ (1 + i)^N. At 2% for 25 years, (1.02)^25 ≈ 1.64, so $100,000 buys only about $100,000 ÷ 1.64 ≈ $61,000 worth of goods.

Income you'll need

To buy the same basket later, you need more nominal dollars: amount × (1 + i)^N. A $60,000 lifestyle today needs about $60,000 × (1.02)^30 ≈ $108,700 in 30 years just to stand still.

Total erosion & cumulative inflation

Erosion is the share of buying power lost: 1 − 1 ÷ (1 + i)^N. Cumulative inflation is the total price increase: (1 + i)^N − 1. They are two views of the same factor.

The rule of 70

A quick estimate of how long until money loses half its value: 70 ÷ rate. At 2% that's ~35 years; at 7% (1970s-style), ~10 years. The exact answer is ln(2) ÷ ln(1 + i), which the rule of 70 tracks closely.

Real vs. nominal returns

A "safe" 2.75% high-interest savings account doesn't grow your buying power by 2.75%. The real return is (1 + nominal) ÷ (1 + inflation) − 1. At 2.1% inflation, that 2.75% becomes just ~0.64% real — and if inflation ever runs hot, cash and fixed pensions can post a negative real return.

What's indexed (and what isn't)

Good news: CPP and OAS are indexed to the CPI (OAS quarterly, CPP annually), and the federal tax brackets and basic personal amount are indexed each year — so those keep pace automatically. Not indexed: most savings balances, GICs, and many private/defined-benefit pensions without a COLA clause. This tool models the latter.

Assumptions & what this doesn't model

Constant inflation each year, a single national rate (your personal basket — rent, groceries, tuition — may run faster or slower), and no taxes on the savings-rate comparison. The "then vs. now" prices are illustrative approximations for perspective, not official CPI series. Defaults: Bank of Canada 2.0% target, FP Canada 2.1% planning assumption, and Canada's ~2.1% 1990–2025 average, as of July 2026. To grow money ahead of inflation, see the compound interest calculator, and for retirement in today's dollars, the retirement calculator.

Educational tool, not financial advice. All math runs in your browser — nothing is sent or stored.