Why subtraction isn't quite right
People approximate real return as nominal minus inflation (8% − 3% = 5%). That's close at low rates but drifts as rates rise, because both returns and prices compound. The exact formula divides the growth factors: (1.08 ÷ 1.03) − 1 = 4.85%. The error is small over one year but compounds into a meaningful gap over decades, so the precise version is worth using for long-horizon planning.
The gap is the whole game
Two portfolios earning 8% nominal feel identical — until one investor faces 2% inflation and the other 6%. The first earns ~5.9% real and doubles purchasing power in ~12 years; the second earns ~1.9% real and needs ~37 years to do the same. The nominal return was a tie. The real return decided everything. This is why a 'high interest' savings account paying 4% while inflation runs 5% is quietly losing you money every year.
How to use real returns in planning
Set goals in today's money, then plan with real returns so the units match. If you want the equivalent of $1,000,000 of today's purchasing power, don't aim for a $1,000,000 nominal corpus — aim for the larger nominal number that, after inflation, still buys what $1,000,000 buys now. Every forward-looking calculator on this site shows both numbers side by side for exactly this reason.