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Real rate of return: what you earn after inflation

The real rate of return is what your money earns after inflation: the growth in what it can buy, not just in dollars. The exact formula is (1 + nominal return) ÷ (1 + inflation) − 1, so a 7% return with 3% inflation is a real return of about 3.88%, not 4%.

Updated October 20, 2026 · 8 min read · Plain math, no product pitches

On this page
  1. What is the real rate of return?
  2. The real rate of return formula
  3. Real rate of return calculator
  4. The shortcut and when it misleads
  5. Goals in today's dollars
  6. Stocks after inflation
  7. Real return on savings and cash
  8. Real return after tax
  9. Common mistakes

What is the real rate of return?

The real rate of return is what an investment earns after inflation: how much more your money can buy, not just how many more dollars you have. Inflation is the rise in prices over time, so each dollar buys a little less each year.

The return you see on a statement or a bank’s rate sheet is the nominal return, the growth in dollars. If your savings grew 4% in a year but prices rose 3%, you have 4% more dollars, but you can only buy about 1% more with them. That 1% is your real return, and it is the number that decides whether you are getting ahead.

Real returns matter most for long goals. Over 30 years at 3% inflation, prices more than double (×2.43), so a nominal figure that looks huge can buy far less than it sounds.

The real rate of return formula

Divide one plus the nominal return by one plus inflation, then subtract one. You divide rather than subtract because inflation shrinks the whole balance, gains included.

r = (1 + n) ÷ (1 + i) − 1
r
real rate of return
n
nominal return, as a decimal (7% = 0.07)
i
inflation over the same period, as a decimal

Economists call this the Fisher equation. It works for any period, as long as the return and inflation cover the same stretch of time.

Real return over several years

The formula works for a whole period too, as long as the return and the inflation cover the same years. Use the total growth of your money and the total rise in prices, then turn the result into a yearly rate.

yearly real return = (G ÷ P)1/t − 1
G
growth multiple of your money (ending value ÷ starting value)
P
growth multiple of prices (ending price index ÷ starting price index)
t
number of years

Real rate of return calculator

Enter a return and an inflation rate. The calculator shows the exact real return, what the shortcut would say, and what an amount grows into both on paper and in today’s dollars.

Real rate of return calculator

Nominal return and inflation in; real return and today's-dollar value out.

Real return

3.88%

Shortcut says 4.00%

On paper

$761,226

In today's dollars

$313,615

Prices rise

2.43×

over 30 years

Is the real return just the return minus inflation?

Only approximately. Subtracting inflation from the return (the Fisher approximation) is easy and close when both numbers are small. It always overstates a positive real return, and the error grows as inflation rises:

ReturnInflationShortcut (subtract)Exact real return
5%3%2.00%1.94%
7%3%4.00%3.88%
8%6%2.00%1.89%
15%12%3.00%2.68%
50%40%10.00%7.14%

The higher inflation runs, the worse the shortcut gets: at 50% and 40% it is off by almost 3 points a year. The gap also compounds: $100,000 at 7% for 30 years is $761,226 on paper. Deflated at 3% inflation, that is $313,615 in today’s dollars, exactly what 3.88% a year gives. The 4% shortcut says $324,340, about $10,700 too much.

How do you put a goal in today’s dollars?

Divide the future amount by (1 + inflation) raised to the number of years. That converts future dollars into what they would buy today, so you can judge whether a goal is really enough.

T = F ÷ (1 + i)t
T
value in today's dollars
F
amount in future dollars
i
yearly inflation, as a decimal
t
number of years

The same idea runs the other way. If you want the spending power of $50,000 a year in 25 years, you will need $50,000 × (1.03)25 = $50,000 × 2.0938 = $104,689 a year in future dollars. In a spreadsheet, =FV(3%, 25, 0, -50000) gives the same answer.

Two ways to plan, and the catch

You can plan in future dollars with a nominal rate, or in today’s dollars with a real rate. Both work if you stay consistent:

  • Nominal plan: $500 a month for 30 years at 7% grows to $609,985 on paper. Divided by 2.4273, that is about $251,306 in today’s dollars.
  • Raising deposits with prices: if the $500 rises 3% each year, the same 30 years ends with $833,580 on paper, or about $343,424 in today’s dollars.

The catch: planning with a real rate quietly assumes your deposits rise with inflation. If your deposits stay flat in dollars, deflate the nominal result instead. The expert freedom planner lets you set inflation and shows your balance in today’s dollars.

Present value: what future money is worth today →The same discounting math, applied to lump sums, payment streams and offers.

What has the stock market returned after inflation?

About 6.8% a year. Combining S&P 500 total returns with the government’s CPI-U price index (December to December), US stocks compounded 6.78% a year after inflation from 1928 to 2025, against 10.02% before. Prices rose about 3.04% a year, so a 1927 dollar needed $18.73 by the end of 2025 to buy the same things.

That gap is large over a lifetime. $100 invested at the start of 1928 grew to about $1,157,591 in dollars, but to about $61,799 in start-of-1928 buying power. Here is the same comparison for other stretches:

YearsBefore inflationInflation per yearAfter inflation
1928–202510.0%3.0%6.8%
1996–202510.3%2.5%7.6%
2016–202514.7%3.2%11.1%
1966–19816.0%7.0%−1.0%
2000–2009−0.9%2.5%−3.4%

You can check any stretch yourself with the period formula above. Here is the most recent decade, step by step.

A strong decade like that one is not the norm. From 1966 to 1981, stocks gained about 6% a year in dollars and still lost buying power, because prices rose faster. Real losses are more common than dollar losses: 31 of the 98 years had a negative real return, against 26 in dollars, and 11 of 89 ten-year stretches lost buying power, against 5 in dollars. The worst ten years, 1999–2008, lost 3.8% a year after inflation. No 20-year stretch lost buying power, but the worst (1929–1948) gained only 0.6% a year.

What rate of return should you expect? →The full S&P 500 record, bonds and cash, and how to choose a planning rate.

What is the real return on a savings account?

Your savings yield minus the bite of inflation, worked out exactly. If the yield is below inflation, the real return is negative: the balance goes up, but it buys less every year.

History says cash usually runs close to inflation. From 1928 to 2025, 3-month Treasury bills (short-term government debt, a stand-in for safe cash) compounded 3.37% a year in dollars but only 0.33% a year after inflation, and they fell behind inflation in 40 of the 98 years. From 1996 to 2025 they lost a little buying power, −0.18% a year, and trailed inflation in 17 of 30 years. In 2022, Treasury bills returned 2.09% while prices rose 6.45%, a real return of −4.10%.

That does not make savings accounts bad. Cash is for safety and for money you need soon, and a near-zero real return is the price of never seeing a 20% drop. The point is to know what you are being paid, and to compare yields: at 3% inflation, a 4.5% account earns a real 1.46% and a 0.5% account loses 2.43%, a gap of almost 4 points a year on the same money.

What is the real return after tax?

Take the tax out of the nominal return first, then adjust for inflation. Tax is charged on the dollar gain, including the part that only kept up with prices, so after tax the real return can shrink to almost nothing.

real after tax = (1 + n × (1 − t)) ÷ (1 + i) − 1
n
nominal return, as a decimal
t
share of the return lost to tax, as a decimal
i
inflation, as a decimal

Accounts that delay or remove tax on growth, such as retirement accounts, can make a big difference to the real return you keep. Fees work the same way as tax: they come straight off the nominal return before inflation takes its share.

How fees and small rate differences cost you →What 0.1%, 0.5% and 1% a year cost over decades, and the parts of your return you control.

Common mistakes

  • Mixing real and nominal. A real return with a goal in future dollars (or the reverse) gives the wrong answer. Pick one kind of dollar and use it throughout.
  • Subtracting when inflation is high. Below about 5% inflation the shortcut is close; above it, use the division.
  • Using one recent year of inflation for 30 years. Prices rose 7.04% in 2021 and 2.68% in 2025 (December to December). A long plan needs a long-run figure.
  • Treating a big future number as big. Always ask what it buys in today’s prices.
  • Forgetting tax and fees. They come off before inflation, and on a low-yield account they can take most of the real return.

Questions people ask

What is the difference between nominal and real rate of return?

The nominal return is the percentage growth in dollars, the number on your statement. The real return is the growth in buying power, after inflation. With a 7% nominal return and 3% inflation, your dollars grow 7% but what they buy grows about 3.88%.

How do you calculate the real rate of return in Excel?

Put the nominal return in one cell and inflation in another, then use =(1+A1)/(1+A2)-1 and format it as a percentage. With 7% and 3% the result is 3.88%. There is no built-in function for it.

What is the real rate of return of the stock market?

Using S&P 500 total returns and the government's CPI-U inflation index, US stocks compounded about 6.8% a year after inflation from 1928 to 2025, against about 10.0% before inflation. Single decades ranged from losing buying power to gaining more than 10% a year.

Can the real rate of return be negative?

Yes. Whenever your return is below inflation, the real return is negative and your money buys less than before, even though the dollar balance went up. A 0.5% savings rate with 3% inflation is a real return of about −2.43% a year.

Is the real interest rate just the nominal rate minus inflation?

Only approximately. Subtracting (the Fisher approximation) is close when both rates are small, but it always overstates a positive real return and the gap widens as inflation rises. At 15% return and 12% inflation the shortcut says 3%; the exact answer is 2.68%.

What inflation rate should I use for planning?

This site uses 3% a year as a planning figure. US consumer prices rose about 3.0% a year from 1928 to 2025 and about 2.5% a year from 1996 to 2025, measured by the CPI-U from December to December, but single years have been far higher.

What is a good real rate of return?

Anything above zero keeps your buying power growing. For long-term money in stocks, about 4% a year after inflation is a cautious planning figure, below the roughly 6.8% the S&P 500 earned in real terms from 1928 to 2025. For cash, keeping up with inflation is already a good result.

Do savings accounts beat inflation?

Sometimes, often not by much. Over 1928 to 2025, 3-month Treasury bills, a stand-in for cash, earned only about 0.3% a year after inflation and fell behind inflation in 40 of 98 years. A savings rate below inflation loses buying power every year.

Sources