Tuesday, June 16, 2026

Four Questions and Four Answers: Core Inflation in the U.S. and Eurozone


Or why Jason Furman and I get different answers.

  • Is core inflation in the U.S. faster than in the euro area during the pandemic? yes.
  • Was core inflation in the U.S. higher than in the euro area before the pandemic? yes.
  • Is core monthly/monthly inflation in the US higher than in the Eurozone during the pandemic, statistically significant? Do not.
  • Is US core monthly/monthly inflation accelerating relative to the Eurozone, statistically significant? Do not.

follow up on this postal.

I examined monthly inflation rates in the United States and the euro area using the log-difference of price levels. The Eurozone HICP index is seasonally adjusted using geometric X-12. Then define the annualized monthly/monthly inflation differential for the US versus country i:

Taking this variable and regressing this object to a constant over the period 2018M01-2020M01, I get an estimate of 0.012 with an HAC standard error of 0.0025 (ie US core inflation on average exceeds Eurozone core inflation by 1.2%). Then do the same regression on 2020M02-2022M03 and get an estimate of 0.019 with a HAC standard error of 0.0109. As a result, the difference between US and Eurozone core inflation widened from 0.012 to 0.019, or 0.007 (0.7%).

How to calculate the difference in average inflation difference? A t-test can be done and the standard errors (essentially a weighted average of the first and second standard errors) are calculated manually. Alternatively, I can run the regression during 2018-2022M03:

Where coronavirus diseaseTon is a dummy variable that takes the value 1 from 2020M02.

this A sort of The coefficient is the pre-pandemic inflation difference between the US and country i; this b The coefficient is the change in inflation differential after covid. (This diffs-in-diffs approach is preferred because of the compositional aspects of the US series and the Eurozone HICP.)

Using the HAC robust standard error, I found that the estimated b The coefficient for the US-Euro area is 0.007 (HAC robust standard error 0.011).zero-zero t statistic b The coefficients are close to the conventional level of statistical significance. This is partly because (in a mechanical sense) the variability of differences during the pandemic is so great.

figure 1: Monthly core inflation differentials between the US and the Eurozone (black), calculated using log-differences. The cyan line is the mean difference 2018-2020M1; the red line is the mean difference 2020M02-2022M03. The authors seasonally adjusted core HICP for the euro area using geometric census X-12. The NBER uses shades of grey to define the peak and trough dates of the recession. Source: BLS, Eurostat via FRED, NBER and author’s calculations.

now why Jason Furman in his “Since February 2020” category is very different from the “February” category. 2018 to February 2020” see table below?

source: Furman (2022).

After some number crunching, I think Jason Furman calculated the before and after growth rates using the slope of the line in Figure 2 below.

figure 2: US core CPI, sa (black) and euro area HICP core seasonally adjusted (turquoise). The red arrows connect 2018M02-2020M02, 2020M03-2022M03 in the United States, and the green arrows in the euro area. The authors seasonally adjusted core HICP for the euro area using geometric census X-12. The NBER uses shades of grey to define the peak and trough dates of the recession. Source: BLS, Eurostat via FRED, NBER and author’s calculations.

As the slopes of the arrows in both series steepen, inflation is rising in both — but the U.S. has a steeper slope than the euro area.

Both methods are “correct”. If you want to focus on the last 3 months or the last year, you should do what Jason does in the table. If you want to compare pre-pandemic and during the pandemic, you can follow what is in the table (implicit in Figure 2). But you can’t do statistical significance tests like I do. *Personally, I prefer to return the difference in context because that’s how I teach it in class.

* There may be some deep questions about whether the slope method treats CPI or HICP as an I(0) variable, while the inflation rate regression method treats inflation as I(0), but I don’t have the energy to think about it right now.





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