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Monetary policy reaction to geopolitical risks in unstable environments

Published online by Cambridge University Press:  31 March 2025

William Ginn
Affiliation:
Labcorp, Burlington, NC, USA Coburg University of Applied Sciences, Coburg, Bayern, Germany
Jamel Saadaoui*
Affiliation:
IEE, LED, University Paris 8, Saint-Denis, France
*
Corresponding author: Jamel Saadaoui; Email: jamelsaadaoui@gmail.com
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Abstract

How do geopolitical risk shocks impact monetary policy? Based on a panel of 18 economies, we develop and estimate an augmented panel Taylor rule via constant and time-varying local projection regression models. First, the panel evidence suggests that the interest rate decreases in the short run and increases in the medium run in the event of a geopolitical risk shock. Second, the results are confirmed in the time-varying model, where the policy reaction is accommodating in the short run (1 to 2 months) to limit the negative effects on consumer sentiment. In the medium term (12 to 15 months), the central bank is more committed to combating inflation pressures.

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Articles
Copyright
© The Author(s), 2025. Published by Cambridge University Press
Figure 0

Table 1. Variable selection

Figure 1

Figure 1. Euro area GPR indexes.

Figure 2

Figure 2. International economic data.

Figure 3

Table 2. Panel Taylor rule augmented with geopolitical risks

Figure 4

Figure 3. GPR on interest rates (Full sample).Note: shock is a unit shock to GPR. SE are bootstrapped (200 replications) and clusterized at the country level. Source: authors’ calculations.

Figure 5

Figure 4. GPR on interest rates (Developed countries).Note: the shock is a unit shock to GPR. SE are bootstrapped (200 replications) and clusterized at the country level. Source: authors’ calculations.

Figure 6

Figure 5. GPR on interest rates (Emerging countries).Note: the shock is a unit shock to GPR. SE are bootstrapped (200 replications) and clusterized at the country level. Source: authors’ calculations.

Figure 7

Figure 6. GPR on interest rates (United Kingdom).Note: the shock is a unit shock to GPR. LP stands for local projections, GPR for the GPR index, and RATE for the short-term interest rate. IRF coefficients for exogenous variables are dynamic multipliers. Source: authors’ calculations.

Figure 8

Figure 7. GPR on interest rates (Canada).Note: the shock is a unit shock to GPR. LP stands for local projections, GPR for the GPR index, and RATE for the short-term interest rate. IRF coefficients for exogenous variables are dynamic multipliers. Source: authors’ calculations.

Figure 9

Figure 8. GPR on interest rates (Israel).Note: the shock is a unit shock to GPR. LP stands for local projections, GPR for the GPR index, and RATE for the short-term interest rate. IRF coefficients for exogenous variables are dynamic multipliers. Source: authors’ calculations.

Figure 10

Figure 9. GPR on interest rates in an unstable environment (United Kingdom).Note: the shock is a unit shock to GPR. RATE stands for the short-term interest rate, GPR, stands for the geopolitical risk index. The black curve is the standard LP’s IRF, and the green lines depict the time-varying IRF. For each time horizon, we have an IRF. The time horizon for the IRF is 15 months. Source: authors’ calculations.

Figure 11

Figure 10. GPR on interest rates after Global Financial Crisis (United Kingdom).Note: the shock is a unit shock to GPR. RATE stands for the short-term interest rate, GPR, stands for the geopolitical risk index. The black curve is the standard LP’s IRF, and the green lines depict the time-varying IRF. For each time horizon, we have an IRF. The time horizon for the IRF is 15 months. Source: authors’ calculations.

Figure 12

Figure 11. GPR on interest rates for the top quartile of GPR (United Kingdom).Note: the shock is a unit shock to GPR. RATE stands for the short-term interest rate, GPR, stands for the geopolitical risk index. The black curve is the standard LP’s IRF, and the green lines depict the time-varying IRF. For each time horizon, we have an IRF. The time horizon for the IRF is 15 months. Source: authors’ calculations.

Figure 13

Figure 12. Time-varying parameter plot at horizon $t = 2$ (United Kingdom).The time-varying parameter for the IRFs is observed at the month 2 in Figure 9. At the beginning of the sample, the effect of a shock differs significantly from the constant parameter LP at the 5 percent level. The black line corresponds to the unique IRF at the horizon $t = 1$ in Figure 9. The black line corresponds to the series of IRF at the horizon $t = 2$ in Figure 9. When the interval formed by the black dotted lines does not include the zero line, then the IRF is statistically significant at the 5 percent level, implying time-varying effects. Source: authors’ calculations.

Figure 14

Figure 13. Time-varying parameter plot at horizon $t = 15$ (United Kingdom).The time-varying parameter for the IRFs is observed at the month 15 in Figure 9. At the beginning of the sample, the effect of a shock differs significantly from the constant parameter LP at the 5 percent level. The black line corresponds to the unique IRF at the horizon $t = 15$ in Figure 9. The black line corresponds to the series of IRF at the horizon $t = 2$ in Figure 9. When the interval formed by the black dotted lines does not include the zero line, then the IRF is statistically significant at the 5 percent level, implying time-varying effects. Source: authors’ calculations.

Figure 15

Figure 14. GPR on interest rates in an unstable environment (Canada).Note: the shock is a unit shock to GPR. RATE stands for the short-term interest rate, gpr, stands for the geopolitical risk index. The black curve is the standard LP’s IRF, and the green lines depict the time-varying IRF. For each time horizon, we have an IRF. The time horizon for the IRF is 15 months. Source: authors’ calculations.

Figure 16

Figure 15. GPR on interest rates after Global Financial Crisis (Canada).Note: the shock is a unit shock to GPR. RATE stands for the short-term interest rate, GPR, stands for the geopolitical risk index. The black curve is the standard LP’s IRF, and the green lines depict the time-varying IRF. For each time horizon, we have an IRF. The time horizon for the IRF is 15 months. Source: authors’ calculations.

Figure 17

Figure 16. GPR on interest rates for the top quartile of GPR (Canada).Note: the shock is a unit shock to GPR. RATE stands for the short-term interest rate, GPR, stands for the geopolitical risk index. The black curve is the standard LP’s IRF, and the green lines depict the time-varying IRF. For each time horizon, we have an IRF. The time horizon for the IRF is 15 months. Source: authors’ calculations.

Figure 18

Figure 17. Time-varying parameter plot at horizon $t = 1$ (Canada).The time-varying parameter for the IRFs is observed at the month 1 in Figure 14. At the beginning of the sample, the effect of a shock differs significantly from the constant parameter LP at the 5 percent level. The black line corresponds to the unique IRF at the horizon $t = 1$ in Figure 14. The black line corresponds to the series of IRF at the horizon $t = 1$ in Figure 14. When the interval formed by the black dotted lines does not include the zero line, then the IRF is statistically significant at the 5 percent level, implying time-varying effects. Source: authors’ calculations.

Figure 19

Figure 18. Time-varying parameter plot at horizon $t = 15$ (Canada).The time-varying parameter for the IRFs is observed at the month 15 in Figure 14. At the beginning of the sample, the effect of a shock differs significantly from the constant parameter LP at the 5 percent level. The black line corresponds to the unique IRF at the horizon $t = 15$ in Figure 14. The black line corresponds to the series of IRF at the horizon $t = 2$ in Figure 14. When the interval formed by the black dotted lines does not include the zero line, then the IRF is statistically significant at the 5 percent level, implying time-varying effects. Source: authors’ calculations.

Figure 20

Figure 19. GPR on interest rates in an unstable environment (Israel).Note: the shock is a unit shock to GPR. RATE stands for the short-term interest rate, GPR, stands for the geopolitical risk index. The black curve is the standard LP’s IRF, and the green lines depict the time-varying IRF. For each time horizon, we have an IRF. The time horizon for the IRF is 15 months. Source: authors’ calculations.

Figure 21

Figure 20. GPR on interest rates after Global Financial Crisis (Israel).Note: the shock is a unit shock to GPR. RATE stands for the short-term interest rate, GPR, stands for the geopolitical risk index. The black curve is the standard LP’s IRF, and the green lines depict the time-varying IRF. For each time horizon, we have an IRF. The time horizon for the IRF is 15 months. Source: authors’ calculations.

Figure 22

Figure 21. GPR on interest rates for the top quartile of GPR (Israel).Note: the shock is a unit shock to GPR. RATE stands for the short-term interest rate, GPR, stands for the geopolitical risk index. The black curve is the standard LP’s IRF, and the green lines depict the time-varying IRF. For each time horizon, we have an IRF. The time horizon for the IRF is 15 months. Source: authors’ calculations.

Figure 23

Figure 22. Time-varying parameter plot at horizon $t = 2$ (Israel).The time-varying parameter for the IRFs is observed at the month 2 in Figure 19. At the beginning of the sample, the effect of a shock differs from the constant parameter LP at the 5 percent level. The black line corresponds to the unique IRF at the horizon $t = 2$ in Figure 19. The black line corresponds to the series of IRF at the horizon $t = 2$ in Figure 19. When the interval formed by the black dotted lines does not include the zero line, then the IRF is statistically significant at the 5 percent level, implying time-varying effects. Source: authors’ calculations.

Figure 24

Figure 23. Time-varying parameter plot at horizon $t = 15$ (Israel).The time-varying parameter for the IRFs is observed at the month 15 in Figure 9. At the beginning of the sample, the effect of a shock differs significantly from the constant parameter LP at the 5 percent level. The black line corresponds to the unique IRF at the horizon $t = 15$ in Figure 19. The black line corresponds to the series of IRF at the horizon $t = 15$ in Figure 19. When the interval formed by the black dotted lines does not include the zero line, then the IRF is statistically significant at the 5 percent level, implying time-varying effects. Source: authors’ calculations.

Figure 25

Figure A.1. GPR on interest rates (Developed countries) with time fixed effects.Note: the shock is a unit shock to GPR. SE are bootstrapped (200 replications) and clusterized at the country level. Source: authors’ calculations.

Figure 26

Figure A.2. GPR on interest rates (Emerging countries) with time fixed effects.Note: the shock is a unit shock to GPR. SE are bootstrapped (200 replications) and clusterized at the country level. Source: authors’ calculations.

Figure 27

Figure A.3. GPR on interest rates (Full sample) with time fixed effects.Note: the shock is a unit shock to GPR. SE are bootstrapped (200 replications) and clusterized at the country level. Source: authors’ calculations.

Figure 28

Figure B.1. Interest rates and GPR. Source: authors’ calculations.

Figure 29

Figure C.1. GPR on interest rates (Industrialized countries).Note: the shock is a unit shock to GPR. SE are bootstrapped (200 replications) and clusterized at the country level. We augment the lags of the dependent variable, the shock, and the controls from 2 lags to 12 lags. Source: authors’ calculations.

Figure 30

Figure D.1. GPR on interest rates (State-dependent LPs).Note: the shock is a unit shock to GPR. LP stands for local projections, GPR for the GPR index, and RATE for the short-term interest rate. Source: authors’ calculations.

Figure 31

Figure E.1. GPR on interest rates (United States).Note: the shock is a unit shock to GPR. LP stands for local projections, GPR for the GPR index, and RATE for the short-term interest rate. IRF coefficients for exogenous variables are dynamic multipliers. Source: authors’ calculations.

Figure 32

Figure E.2. GPR on interest rates (Euro area).Note: the shock is a unit shock to GPR. LP stands for local projections, GPR for the GPR index, and RATE for the short-term interest rate. IRF coefficients for exogenous variables are dynamic multipliers. Source: authors’ calculations.