- The Inflation Shock Was Concentrated
- What Happened to a 30% Pay Raise
- $100,000 in Cash Lost About 28% of Its Purchasing Power
- The Break-Even Return for Investors
- The Annualized Number Is About 3.3%
- Corporate Growth Looks Different After Inflation
- A Return to 2% Inflation Does Not Restore Old Prices
- What 2%, 3% and 4% Mean From Today's Price Level
- The Numbers That Matter
For wages, savings and investments, that creates a simple benchmark: a nominal increase of less than 38.6% over the period failed to keep pace with CPI.
| 10 years ago | CPI-equivalent today |
| $10,000 | $13,860 |
| $25,000 | $34,650 |
| $50,000 | $69,300 |
| $75,000 | $103,950 |
| $100,000 | $138,600 |
| $250,000 | $346,500 |
| $1 million | $1.386 million |
A household spending $50,000 a year on a CPI-like basket a decade ago would need about $69,300 today to purchase the equivalent basket.
The Inflation Shock Was Concentrated
The cumulative figures show a sharp acceleration around the pandemic-era inflation shock:
- 1 year: 3.4%
- 2 years: 6.1%
- 3 years: 9.3%
- 4 years: 12.8%
- 5 years: 22.4%
- 6 years: 28.8%
- 7 years: 30.1%
- 8 years: 32.5%
- 9 years: 36.3%
- 10 years: 38.6%
The difference between the four- and six-year readings is 16 percentage points. The five-year increase alone is 22.4%.
For a household that spent $5,000 per month five years ago, a 22.4% increase translates into roughly $6,120 per month, or an additional $13,440 per year, assuming spending tracked CPI.
The speed of the increase matters because wages, pensions and long-term contracts do not necessarily adjust at the same pace as consumer prices.
What Happened to a 30% Pay Raise
Take an employee earning $60,000 ten years ago. A 30% increase raises the salary to $78,000. Matching cumulative CPI instead requires about $83,160.
The correct real adjustment is:
1.30 / 1.386 − 1 = −6.2%
Despite earning $18,000 more in nominal terms, the worker's CPI-adjusted purchasing power is about 6.2% lower. The same calculation across different nominal increases produces very different real outcomes:
| Nominal income increase | Real change after 38.6% inflation |
| 10% | −20.6% |
| 20% | −13.4% |
| 30% | −6.2% |
| 38.6% | 0% |
| 50% | +8.2% |
| 75% | +26.3% |
| 100% | +44.3% |
Even doubling nominal income would translate into approximately 44.3% real growth, not 100%.
$100,000 in Cash Lost About 28% of Its Purchasing Power
The inverse calculation is especially relevant for cash. If $100,000 remained unchanged while the CPI rose 38.6%, its purchasing power relative to the starting period would be:
$100,000 / 1.386 ≈ $72,150
That is a decline of approximately 27.9%. This distinction matters mathematically. A 38.6% increase in prices does not mean an unchanged dollar loses 38.6% of its purchasing power. The corresponding loss is about 27.9%.
For $1 million held without any return, the inflation-adjusted purchasing power would be equivalent to roughly $721,500 in starting-period dollars.
The Break-Even Return for Investors
A $100,000 portfolio from ten years ago would need to be worth about $138,600 today merely to preserve its CPI-adjusted value.
| 10-year nominal return | Ending value | Real return |
| 0% | $100,000 | −27.9% |
| 20% | $120,000 | −13.4% |
| 30% | $130,000 | −6.2% |
| 38.6% | $138,600 | 0% |
| 50% | $150,000 | +8.2% |
| 75% | $175,000 | +26.3% |
| 100% | $200,000 | +44.3% |
These figures exclude taxes and investment fees. That omission can be significant because taxes may apply to nominal investment gains. The return needed to preserve after-tax purchasing power can therefore exceed the CPI increase.
A nominal profit is not necessarily a real profit.
The Annualized Number Is About 3.3%
A cumulative 38.6% increase over ten years is equivalent to approximately:
(1.386)^(1/10) − 1 ≈ 3.3% per year
An asset earning about 3.3% annually over the full period would therefore have approximately matched CPI before taxes and costs.
The compounding effect becomes much larger over longer periods. At a constant 3.3% annual rate:
- $100 becomes about $139 after 10 years;
- about $191 after 20 years;
- about $265 after 30 years.
These are compounding illustrations, not inflation forecasts. The calculation also shows why a one-percentage-point difference in long-run inflation becomes economically important even when annual changes appear small.
Corporate Growth Looks Different After Inflation
The same adjustment can be applied to long-term corporate figures.
Suppose annual revenue increased from $10 billion to $13 billion over ten years.
Nominal growth: 30%.
CPI-adjusted change:
1.30 / 1.386 − 1 ≈ −6.2%
At $15 billion of revenue, nominal growth would be 50%, but CPI-adjusted growth would be only about 8.2%.
CPI is not the appropriate deflator for every industry, producer prices, wages, commodities and industry-specific pricing can move differently, but the calculation exposes how nominal growth can overstate underlying expansion.
The same issue applies when comparing current-dollar retail sales, tax receipts, government spending and other nominal economic series across long periods.
A Return to 2% Inflation Does Not Restore Old Prices
If inflation falls to 2%, the accumulated 38.6% increase remains embedded in the price level. A basket that rose from $100 to $138.60 would cost approximately $141.37 after another year of 2% inflation.
After five years at 2%, it would cost roughly $153. Returning the basket from $138.60 to $100 would instead require prices to decline about 27.9%. Lower inflation therefore slows future price increases; it does not reverse previous ones.
What 2%, 3% and 4% Mean From Today's Price Level
The long-term difference between relatively close inflation rates is large.
Starting with today's $138.60 equivalent price:
| Average inflation over next 10 years | Price after 10 years |
| 2% | ~$169 |
| 3% | ~$186 |
| 4% | ~$205 |
Over a decade:
- 2% annual inflation raises prices by about 22%;
- 3% raises them by about 34%;
- 4% raises them by about 48%.
The difference between 2% and 4% therefore amounts to roughly 21% in the final price level after ten years.
For a household currently spending $70,000 annually, the same CPI-like basket would cost roughly $85,000 after ten years at 2% inflation versus about $104,000 at 4%.
The Numbers That Matter
The decade can be summarized with four figures:
38.6% — cumulative CPI increase.
~3.3% — equivalent annualized inflation rate.
~27.9% — purchasing-power loss for money that generated no return.
$138,600 — the amount required today to match the CPI purchasing power of $100,000 ten years ago.
For wages and portfolios, 38.6% was approximately the nominal break-even point before taxes, fees and individual differences in spending. Anything below it lost ground against CPI. Anything above it generated a positive real return.
The size of that excess, rather than the nominal gain alone, is the more informative measure of how much purchasing power actually increased.
Dmitri Lysenko
Dmitri Lysenko