Germany 6-year Bund yield, moving average
Germany 6-year Bund yield, moving average stood at 1.57% in Sep 2026, according to Deutsche Bundesbank. It is one of the indicators in the Interest rates (monthly) table (Value · Monthly), with a complete series running from Jan 1983 to Sep 2026. The complete series with an interactive chart, free to download.
This indicator in the Interest rates (monthly) table
| Indicator | 09-2026 | 08-2026 | 07-2026 | 06-2026 | 05-2026 | 04-2026 | 03-2026 | 02-2026 | 01-2026 | 12-2025 | |
|---|---|---|---|---|---|---|---|---|---|---|---|
| Government yield curve: moving averages | |||||||||||
| Residual maturity of 6 years, moving averages | 1.57 | 1.51 | 1.46 | 1.41 | 1.37 | 1.32 | 1.27 | 1.22 | 1.18 | 1.14 | |
| Residual maturity of 7 years, moving averages | 1.31 | 1.25 | 1.21 | 1.17 | 1.13 | 1.09 | 1.05 | 1.01 | 0.98 | 0.95 |
Understanding germany 6-year Bund yield, moving average
Moving past the standard medium-term benchmark, this indicator captures the moving average of the estimated federal government yield curve at a residual maturity of six years. The methodology smooths daily yield calculations, presenting a stable representation of borrowing costs at the six-year horizon. This specific point on the curve helps analysts map the trajectory of rates between the heavily traded five-year and the longer-term ten-year segments. Derived mathematically from the prices of existing federal debt, the series maintains a constant maturity, avoiding the maturity decay inherent in tracking physical bonds. The moving average format ensures that the reported rate reflects the sustained pricing environment over the period, diluting the impact of isolated trading days.
Contextualizing this data point is most effective when observing the overall curvature of the yield curve, as the six-year maturity often highlights transitions in market expectations for the latter half of the coming decade. Period-on-period comparisons reveal gradual adjustments in investor sentiment regarding long-term inflation and growth, smoothed to eliminate short-term noise. Because government debt markets operate continuously, there are no seasonal factors to consider. A common pitfall is expecting this theoretical yield to perfectly match the rate of an older ten-year bond that currently has six years remaining until maturity, as off-the-run bonds typically carry different liquidity characteristics than the idealized continuous curve.
Frequently asked questions
- Why look at the six-year yield instead of just the five-year?
- It provides higher resolution on the exact shape of the yield curve as it transitions toward longer-term maturities.
- Can the moving average hide significant mid-month market crashes?
- Yes, a severe but brief spike in yields will be mathematically diluted when averaged with the rest of the period's daily observations.
- Are these figures subject to later revision?
- Generally no, as the daily market closing prices used to construct the continuous curve are final.