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ECB’s central bank communication and monetary policy transmission: predictability from text-based sentiment indicators?

Published online by Cambridge University Press:  15 May 2025

Robert L. Czudaj*
Affiliation:
Faculty of Economics and Business, Technical University Bergakademie Freiberg, Freiberg, Germany
Bich Ngoc Nguyen
Affiliation:
Faculty of Economics and Business, Technical University Bergakademie Freiberg, Freiberg, Germany
*
Corresponding author: Robert L. Czudaj; Email: robert-lukas.czudaj@vwl.tu-freiberg.de
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Abstract

This paper studies the role of central bank communication for the monetary policy transmission mechanism using text analysis techniques. In doing so, we derive sentiment measures from European Central Bank (ECB)’s press conferences indicating a dovish or hawkish tone referring to interest rates, inflation, and unemployment. We provide strong evidence for predictability of our sentiments on interbank interest rates, even after controlling for actual policy rate changes. We also find that our sentiment indicators offer predictive power for professionals’ expectations, the disagreement among them, and their uncertainty regarding future inflation as well as future interest rates. Policy communication shocks identified through sign restrictions based on our sentiment measure also have significant effects on real outcomes. Overall, our findings highlight the importance of the tone of central bank communication for the transmission mechanism of monetary policy, but also indicate the necessity of refinements of the communication policies implemented by the ECB to better anchor inflation expectations at the target level and to reduce uncertainty regarding the future path of monetary policy.

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Creative Commons
Creative Common License - CCCreative Common License - BY
This is an Open Access article, distributed under the terms of the Creative Commons Attribution licence (https://creativecommons.org/licenses/by/4.0/), which permits unrestricted re-use, distribution and reproduction, provided the original article is properly cited.
Copyright
© The Author(s), 2025. Published by Cambridge University Press
Figure 0

Figure 1. The frequency of words appearing in ECB press conferences.

Figure 1

Figure 2. Sentiment score extracted from the ECB press conferences.Note: The plot visualizes the sentiment score extracted from the ECB press conferences (red line) from June 1998 to September 2022 plotted together with the main refinancing operations (MRO) rate and the Euro Overnight Index Average (EONIA) rate at the day of the press conference.

Figure 2

Figure 3. Sentiment scores based on keywords.

Figure 3

Figure 4. Effect of sentiment based on keywords on interbank interest rates.Note: The plot shows the estimated $\beta _1$ coefficient of the following regression:\begin{equation*} EONIA_t = \beta _0 + \beta _1 X_{t-k} + \epsilon _t, \end{equation*}where $EONIA_t$ denotes the interbank interest rate and $X_{t-k}$ is the constructed sentiment measure from ECB press conferences for different lags $k=0,1,\ldots, 12$. The points provide coefficient estimates and the whiskers indicate heteroscedasticity-and-autocorrelation-consistent (HAC) standard errors multiplied with the 97.5% quantiles of the standard normal distribution. The dashed black line is the zero line and the red line displays the adjusted $R^2$.

Figure 4

Figure 5. Interest rate pass-through coefficient of the policy rate (MRO).Note: The plot shows the estimated $\beta _2$ coefficient of the following regression:\begin{equation*} EONIA_t = \beta _0 + \beta _1 X_{t-k} + \beta _2 MRO_t + \epsilon _t, \end{equation*}where $EONIA_t$ denotes the interbank interest rate, $X_{t-k}$ is the constructed sentiment measure from ECB press conferences for different lags $k=0,1,\ldots, 12$, and $MRO_t$ stands for the policy rate of the ECB (main refinancing operations rate). The points provide coefficient estimates and the whiskers indicate heteroscedasticity-and-autocorrelation-consistent (HAC) standard errors multiplied with the 97.5% quantiles of the standard normal distribution.

Figure 5

Figure 6. Effect of sentiment based on keywords on interbank interest rates.Note: The plot shows the estimated $\beta _1$ coefficient of the following regression:\begin{equation*} EONIA_t = \beta _0 + \beta _1 X_{t-k} + \beta _2 MRO_t + \epsilon _t, \end{equation*}where $EONIA_t$ denotes the interbank interest rate, $X_{t-k}$ is the constructed sentiment measure from ECB press conferences for different lags $k=0,1,\ldots, 12$, and $MRO_t$ stands for the policy rate of the ECB (main refinancing operations rate). The points provide coefficient estimates and the whiskers indicate heteroscedasticity-and-autocorrelation-consistent (HAC) standard errors multiplied with the 97.5% quantiles of the standard normal distribution. The dashed black line is the zero line. The adjusted $R^2$ in all regressions lies between 0.982 to 0.985.

Figure 6

Figure 7. Effect of inflation sentiment on inflation expectation.Note: The plot shows the estimated $\beta _1$ coefficient of the following regression:\begin{equation*} Y_{t,h} = \beta _0 + \beta _1 X_{t-k} + \beta _2 MRO_t + \epsilon _t, \end{equation*}where $Y_{t,h}$ denotes mean inflation expectations across professionals, the disagreement among professionals (i.e., the cross-sectional standard deviation across forecasters), the mean forecasters’ uncertainty regarding future inflation (i.e., the cross-sectional mean of the individual standard deviations of the density forecasts), or the mean kurtosis of the density forecasts across three different horizons (i.e., one-, two-, and five-years-ahead given by $h=1,2,5$). $X_{t-k}$ is the constructed inflation sentiment measure from ECB press conferences for different lags $k=0,1,\ldots, 12$ and $MRO_t$ stands for the policy rate of the ECB (main refinancing operations rate). The points provide coefficient estimates and the whiskers indicate heteroscedasticity-and-autocorrelation-consistent (HAC) standard errors multiplied with the 97.5% quantiles of the standard normal distribution. The red line represents the adjusted $R^2$.

Figure 7

Figure 8. Effect of interest rate sentiment on inflation expectation.Note: The plot shows the estimated $\beta _1$ coefficient of the following regression:\begin{equation*} Y_{t,h} = \beta _0 + \beta _1 X_{t-k} + \beta _2 MRO_t + \epsilon _t, \end{equation*}where $Y_{t,h}$ denotes mean inflation expectations across professionals, the disagreement among professionals (i.e., the cross-sectional standard deviation across forecasters), the mean forecasters’ uncertainty regarding future inflation (i.e., the cross-sectional mean of the individual standard deviations of the density forecasts), or the mean kurtosis of the density forecasts across three different horizons (i.e., one-, two-, and five-years-ahead given by $h=1,2,5$). $X_{t-k}$ is the constructed interest rate sentiment measure from ECB press conferences for different lags $k=0,1,\ldots, 12$ and $MRO_t$ stands for the policy rate of the ECB (main refinancing operations rate). The points provide coefficient estimates and the whiskers indicate heteroscedasticity-and-autocorrelation-consistent (HAC) standard errors multiplied with the 97.5% quantiles of the standard normal distribution. The dashed black line is the zero line. The red line represents the adjusted $R^2$.

Figure 8

Figure 9. Effect of interest rates sentiment on policy rate expectations.Note: The plot shows the estimated $\beta _1$ coefficient of the following regression:{\begin{equation*} Y_{t,h} = \beta _0 + \beta _1 X_{t-k} + \beta _2 MRO_t + \epsilon _t, \end{equation*}where $Y_{t,h}$ denotes mean policy rate expectations across professionals, the disagreement among professionals (i.e., the cross-sectional standard deviation across forecasters), the estimated volatility of ex-post forecast errors or monetary policy uncertainty defined as the sum of ex-ante disagreement and volatility of ex-post forecast errors across four different horizons (i.e., one-, two-, three- and four-quarters-ahead given by $h=1,2,3,4$). $X_{t-k}$ is the constructed interest rate sentiment measure from ECB press conferences for different lags $k=0,1,\ldots, 12$ and $MRO_t$ stands for the policy rate of the ECB (main refinancing operations rate). The points provide coefficient estimates and the whiskers indicate heteroscedasticity-and-autocorrelation-consistent (HAC) standard errors multiplied with the 97.5% quantiles of the standard normal distribution. The dashed black line is the zero line. The red line represents the adjusted $R^2$.

Figure 9

Figure 10. Effect of interest rates sentiment on policy rate expectations (Cont. from Figure 9).

Figure 10

Figure 11. Impulse response of a monetary policy communication shock.Note: Panel (a) shows the reaction of real GDP growth to a monetary policy communication shock identified by sign restrictions using the rejection method algorithm proposed by Rubio-Ramírez et al. (2010) based on a four variable SVAR with two lags including real GDP growth, inflation, the policy rate, and the aggregated sentiment measure derived from ECB press conferences. Panel (b) shows the corresponding reaction of inflation to the same shock. The red line gives the median reaction. The light (dark) blue shadings provide 95% (68%) confidence bands. Zero is indicated by a dashed line.

Figure 11

Figure 12. Robustness of the impulse response of a monetary policy communication shock.Note: Panel (a) shows the reaction of real GDP growth to a monetary policy communication shock identified by sign restrictions based on a four variable SVAR with two lags including real GDP growth, inflation, the policy rate, and the aggregated sentiment measure derived from ECB press conferences using the rejection method algorithm proposed by Uhlig (2005) denoted as (1) U-RM and visualized by the red line, the rejection method algorithm suggested by Rubio-Ramírez et al. (2010) denoted as (2) RRWZ-RM and visualized by the blue line, and the penalty function method algorithm proposed by Uhlig (2005) denoted as (3) U-PFM and visualized by the green line. Zero is indicated by a dashed line. Panel (b) shows the corresponding reaction of inflation to the same shock.

Figure 12

Table A1. List of keywords and adjectives for categorizing dovishness and hawkishness

Figure 13

Table A2. An example of ECB monetary policy decision and ECB press conference

Figure 14

Table A3. Descriptive statistics of the four sentiments

Figure 15

Table A4. Correlation between the four sentiments

Figure 16

Table A5. Accuracy measurement of in-sample forecast errors

Figure 17

Figure A1. Interest rate pass-through coefficient of the policy rate (DFR).Note: The plot shows the estimated $\beta _2$ coefficient of the following regression:\begin{equation*} EONIA_t = \beta _0 + \beta _1 X_{t-k} + \beta _2 DFR_t + \epsilon _t, \end{equation*}where $EONIA_t$ denotes the interbank interest rate, $X_{t-k}$ is the constructed sentiment measure from ECB press conferences for different lags $k=0,1,\ldots, 12$, and $DFR_t$ stands for the policy rate of the ECB (deposit facility rate instead of main refinancing operations rate). The points provide coefficient estimates and the whiskers indicate heteroscedasticity-and-autocorrelation-consistent (HAC) standard errors multiplied with the 97.5% quantiles of the standard normal distribution.

Figure 18

Figure A2. Effect of sentiment based on keywords on interbank interest rates.Note: The plot shows the estimated $\beta _1$ coefficient of the following regression:\begin{equation*} EONIA_t = \beta _0 + \beta _1 X_{t-k} + \beta _2 DFR_t + \epsilon _t, \end{equation*}where $EONIA_t$ denotes the interbank interest rate, $X_{t-k}$ is the constructed sentiment measure from ECB press conferences for different lags $k=0,1,\ldots, 12$, and $DFR_t$ stands for the policy rate of the ECB (deposit facility rate instead of main refinancing operations rate). The points provide coefficient estimates and the whiskers indicate heteroscedasticity-and-autocorrelation-consistent (HAC) standard errors multiplied with the 97.5% quantiles of the standard normal distribution. The dashed black line is the zero line. The adjusted $R^2$ in all regressions lies between 0.972 and 0.975.

Figure 19

Figure A3. Effect of inflation sentiment on inflation expectation.Note: The plot shows the estimated $\beta _1$ coefficient of the following regression:\begin{equation*} Y_{t,h} = \beta _0 + \beta _1 X_{t-k} + \beta _2 MRO_{t}+ \beta _3 EPU_{t} + \epsilon _t, \end{equation*}where $Y_{t,h}$ denotes mean inflation expectations across professionals, the disagreement among professionals (i.e., the cross-sectional standard deviation across forecasters), the mean forecasters’ uncertainty regarding future inflation (i.e., the cross-sectional mean of the individual standard deviations of the density forecasts), or the mean kurtosis of the density forecasts across three different horizons (i.e., one-, two-, and five-years-ahead given by $h=1,2,5$). $X_{t-k}$ is the constructed inflation sentiment measure from ECB press conferences for different lags $k=0,1,\ldots, 12$ and $EPU_t$ represents the economic policy uncertainty index for Europe following Baker et al. (2016). The points provide coefficient estimates and the whiskers indicate heteroscedasticity-and-autocorrelation-consistent (HAC) standard errors multiplied with the 97.5% quantiles of the standard normal distribution. The dashed black line is the zero line. The red line represents the adjusted $R^2$.

Figure 20

Figure A4. Effect of interest rate sentiment on inflation expectation.Note: The plot shows the estimated $\beta _1$ coefficient of the following regression:\begin{equation*} Y_{t,h} = \beta _0 + \beta _1 X_{t-k} + \beta _2 MRO_{t}+ \beta _3 EPU_{t} + \epsilon _t, \end{equation*}where $Y_{t,h}$ denotes mean inflation expectations across professionals, the disagreement among professionals (i.e., the cross-sectional standard deviation across forecasters), the mean forecasters’ uncertainty regarding future inflation (i.e., the cross-sectional mean of the individual standard deviations of the density forecasts), or the mean kurtosis of the density forecasts across three different horizons (i.e., one-, two-, and five-years-ahead given by $h=1,2,5$). $X_{t-k}$ is the constructed interest rate sentiment measure from ECB press conferences for different lags $k=0,1,\ldots, 12$ and $EPU_t$ represents the economic policy uncertainty index for Europe following Baker et al. (2016). The points provide coefficient estimates and the whiskers indicate heteroscedasticity-and-autocorrelation-consistent (HAC) standard errors multiplied with the 97.5% quantiles of the standard normal distribution. The dashed black line is the zero line. The red line represents the adjusted $R^2$.