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Breakeven inflation rate calculator

The rate at which a nominal Treasury and an inflation-linked one finish level, computed as the ratio it is rather than the subtraction everyone prints, with the risk premium separated from the expectation.

Worked example — Breakeven inflation rate, exact: 2.25%. 4.30% nominal, 2.00% real, illustrative pair

The nominal side, as the Treasury published it

Par yields for Aug 12, 2026, read from the official daily curve. The calculator's "today's 10-year nominal yield" preset loads the 10-year row below straight into the nominal field. The real yield is yours: no TIPS series is collected here, so the page will not pretend to supply one.

  1. 5-year 4.38%
  2. 10-year 4.68%
  3. 20-year 5.24%
  4. 30-year 5.24%
Publisher
U.S. Department of the Treasury, daily par yield curve
Published by the source
Aug 12, 2026, 12:01 PM EDT
Retrieved by JMM
Aug 12, 2026, 9:17 PM EDT
Freshness
current, inside the 5-day window JMM applies to this series
Artifact
8fee6e0d0fa95077534cb066d01d75bcfa292bd7a71030ebcf1b00ca34451ce2raw response bytes
Method
U.S. Treasury daily par yield curve; reported yield level
Try:

Illustrative 10-year pair: The page's own default, round illustrative numbers rather than a quote from any date.

Simulate a holding-period race 3
Current resultBreakeven inflation rate, exactBreakeven inflation rate, exact: 2.25%. 2.30% by subtraction, +4.5 bps apart

Strip out a 0.4% inflation risk premium and what is left as an expectation is 1.85%, which is 41 basis points below the quoted breakeven.

In plain English: compare how one dollar grows in the nominal bond with how one dollar grows after inflation in the real bond. The exact relationship is b = (1 + ynominal) ÷ (1 + yreal) − 1. Both yields must be the same maturity, same day, and the same compounding convention; par yields quoted semi-annually are close enough for the comparison but are not annually compounded rates. Nominal and real open on round illustrative numbers, 4.30% and 2.00%, not a quote from any date; use the "today's 10-year nominal yield" preset above to load 10-year Treasury par yield (us-treasury-10-year), as of Aug 12, 2026.

Difference the subtraction hides4.5 bps
Expectation after removing the premium1.85%
Crossing inflation rate, this path2.25%Linker wins under your view
Terminal real value, nominal bondx1.1902
Terminal real value, linkerx1.2190

Carry over 10 years: which bond finishes ahead in purchasing power

Year by year real value of each bond under the inflation path above.
YearInflationPrice levelNominal bond, real valueLinker, real valueAheadBy
12.50%x1.025x1.0176x1.0200Linker-0.24%
22.50%x1.051x1.0354x1.0404Linker-0.48%
32.50%x1.077x1.0536x1.0612Linker-0.72%
42.50%x1.104x1.0721x1.0824Linker-0.95%
52.50%x1.131x1.0909x1.1041Linker-1.19%
62.50%x1.160x1.1101x1.1262Linker-1.43%
72.50%x1.189x1.1296x1.1487Linker-1.66%
82.50%x1.218x1.1494x1.1717Linker-1.90%
92.50%x1.249x1.1696x1.1951Linker-2.13%
102.50%x1.280x1.1902x1.2190Linker-2.37%

Under this path the nominal bond finishes -2.37% against the linker in real terms, with average inflation of 2.50%. The two tie when first-year inflation is 2.25%, found by bisection in 50 steps. With a flat path that crossing rate is the breakeven itself: not a forecast, just the level at which the two prices agree. Both bonds are held to maturity as zero-coupon equivalents. Coupon reinvestment, the deflation floor on the principal of an inflation-linked Treasury, tax on the annual accrual of the inflation adjustment, and any liquidity difference between the two markets are not modelled.

Exact breakeven versus the subtraction everyone reports

In plain English, this compares how one dollar grows in a regular Treasury with how one dollar grows after inflation in an inflation-linked Treasury. The exact relationship is (1 + nominal yield) ÷ (1 + real yield) − 1. Every desk note, data portal, and news story reports nominal minus real instead. At a 4.30% nominal and a 2.00% real yield the two differ by 4.5 basis points, small and not zero, quoted to the basis point by people who computed it to the tenth of a percent.

Exact against the reported convention, at the illustrative pair above.
Measure Formula Rate
Breakeven, exact (1 + yn) ÷ (1 + yr) − 1 2.255%
Breakeven, as universally reported yn − yr 2.300%

Why breakeven inflation is not the same as expected inflation

No. Breakeven is a price: it equals expected inflation plus an inflation risk premium minus a liquidity premium. Reporting it as "the market expects" quietly hands the whole premium to the expectation. Nobody knows the premium exactly, which is why the risk-premium input in the calculator above belongs to the reader rather than to a published series.

Splitting the illustrative 2.25% breakeven into its stated parts.
Component Formula Example value
Breakeven, quoted b = (1 + yn) ÷ (1 + yr) − 1 2.255%
Risk premium, assumed (net of liquidity) ρ 0.40%
Expectation, implied (1 + b) ÷ (1 + ρ) − 1 1.848%

Do not read a moving breakeven as changing expectations. Most of the short-run movement in it is liquidity and risk premium, and during stress the premium moves first and hardest, which is exactly when the "market expects deflation" headlines appear.

Breakeven rate by yield pair

Round nominal yields against round real yields, each cell the exact ratio rather than the subtraction.

Exact breakeven inflation rate, (1 + nominal) ÷ (1 + real) − 1, for common yield pairs.
Nominal yield 1.5% real2.0% real2.5% real
3.5% 1.97%1.47%0.98%
4.0% 2.46%1.96%1.46%
4.5% 2.96%2.45%1.95%
5.0% 3.45%2.94%2.44%

What this does not model

Both bonds are treated as zero-coupon equivalents held to maturity, so there is no coupon reinvestment and no path dependence in the return. Not modelled: the deflation floor on the principal of an inflation-linked Treasury, the roughly three-month indexation lag, tax on the annual accrual of the inflation adjustment, seasonality in the reference index, the liquidity difference between the nominal and linked markets, and any credit or convexity effect. Both yields must come from the same maturity and the same day, and par yields quoted on a semi-annual convention are not annually compounded rates.

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