Glossary/Economics

Yield Curve

Also known as Term structure of interest rates

A yield curve plots yields against maturity for instruments with comparable credit and structural characteristics.

Editorially reviewed 2026-07-30

Why yield curve matters

Its level, slope, and curvature affect financing, bond returns, valuation, bank economics, and economic expectations.

How it is applied

Plot yields for comparable debt instruments across maturities at one observation time, controlling for issuer, seniority, currency, tax, liquidity, and instrument features. Government curves are often used as references, while credit curves add issuer risk. Analyze level, slope, curvature, forwards, real yields, and changes rather than one maturity alone.

Portfolio example

Two-year government debt yields 4.5% and ten-year debt yields 3.8%, creating an inverted curve between those points. A bank may earn less from traditional maturity transformation, while a bond portfolio’s response depends on duration and which yields move. The shape can later normalize through falling short rates, rising long rates, or both.

How to interpret it

A yield curve summarizes the term structure of interest rates. An upward slope, flat curve, or inversion reflects market pricing, policy, inflation, growth, supply, risk premia, and technical forces. It is not a pure economic forecast because expected future short rates and term premia are intertwined.

Limitations and common misconceptions

Yields may not be directly comparable when bonds differ in coupons, liquidity, optionality, tax, or credit. Sparse maturities require interpolation. Curve signals have variable leads and false positives. A recession can occur without one chosen spread inverting, while inversion does not specify timing or asset return. Research should name the issuer or curve, currency, data source, timestamp, maturity points, and yield convention. Compare nominal, real, swap, and credit curves only with their differences explained. Portfolio analysis should use key-rate duration and scenario shifts because a parallel move misses changes in slope and curvature. Historical charts should preserve the original data vintage when discussing forecasts. Forward rates derived from a curve are break-even pricing relationships under assumptions, not unbiased predictions of future spot rates. Investors can compare curve-implied paths with their own scenarios while accounting for term premium. Corporate borrowing decisions should match liability and operating needs rather than simply choose the lowest current point. Curve trades such as steepeners and flatteners involve defined maturity sensitivities and can lose even when the directional economic narrative sounds right. Consistent data and key-rate measures are essential for attribution.

Sources and further reading