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Macroprudential policy and financial system stability: an aggregate study

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Abstract

This paper investigates the impact of macroprudential policy announcements on financial stability in Europe. Our three financial (in)stability proxies are systemic risk measures that cover all types of financial institutions and consider various financial market segments. We find that the announcements of macroprudential policy actions only contain banking systemic risk with the latter computed based on market data. However, when measuring systemic risk by including both market and balance sheet data, we observe an increase in the systemic risk of all financial institutions, banks and non-banks. This last result is confirmed when considering non-diversifiable risk across financial market segments.

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Data availability

The data that support the findings of this study are available from the corresponding author upon reasonable request.

Notes

  1. These intermediate objectives are: (i) mitigate and prevent excessive credit growth and leverage; (ii) mitigate and prevent excessive maturity mismatch and market illiquidity; (iii) limit direct and indirect exposure concentrations; (iv) limit the systemic impact of misaligned incentives with a view to reducing moral hazard; and (v) strengthen the resilience of financial infrastructures.

  2. The LRMES, as defined by Brownlees and Engle (2017), is the expected value of firm returns conditional on the market being in distress over a 6-month period. At the country level, it gives the expected drop in return for all financial institutions in that country, in case of a severe prolonged crisis at a global level.

  3. The SRISK measures the capital shortfall that a financial institution would experience in case of a severe financial crisis. It thus captures the contribution of each financial intermediary to the systemic risk of the financial system. At the country level, the SRISK is the sum of the SRISK of all financial institutions in a specific country.

  4. We decide to use three different systemic risk measures in order to capture different dimensions of systemic risk. However, we acknowledge that there is no perfect measure of systemic risk, but finding such a measure is beyond the scope of the present paper.

  5. This was precisely the starting point of the Basel Committee when they proposed the introduction of macroprudential rules.

  6. These assumptions imply that if intermediary goals are met or if banking stability is reached, than the ultimate goal would also be achieved.

  7. This adverse effect has already been proven for individual macroprudential measures and for intermediate goals (mainly credit growth). Meuleman and Vander Vennet (2020) show that the adverse effect of individual measures is not dominant in the total effect of the macroprudential framework on European banking systemic risk, but their study, conducted on bank level data, is based on the Marginal Expected Shortfall (MES, Acharya et al. (2017)) which could lead to ignoring the risks emanating from banks’ balance sheets.

  8. For a comprehensive literature review on the effects of macroprudential policy, see Galati and Moessner (2018).

  9. For example, a measure restricting access to credit for firms or households might determine them to substitute bank credit with the issuance of bonds or with cross-border sources of finance.

  10. One example would be manipulating internal models to generate lower risk-weighted assets (González-Páramo 2012).

  11. Furthermore, when regressing the macroprudential index on our systemic risk measures, we find that the policy actions are not the result of a change in systemic risk. This can be related to the fact that after the introduction of the macroprudential framework in Europe, national authorities were asked by the regulator to implement macroprudential measures (such as the (Other)-Systemically Important Institutions buffers or the Capital Conservation buffers) regardless of the build-up of systemic risk. The regression results are not reported in this paper, but can be provided upon request.

  12. Including lagged variables in our model does not completely exclude the endogeneity bias. For example, a shock in \(t-1\) such as a sudden optimism about future house prices could lead to an increased demand for credit in the near future, that would trigger an increase in systemic risk at time t, but could also lead to an immediate response from the macroprudential authority. Our econometric specification does not take into account such a scenario, but given the monthly frequency of our data, we consider that situations where the response of the prudential authority is immediate (same month) are rather unlikely given that the design and implementation of a macroprudential action take time for authorities to set up.

  13. Table 3 in Appendix A provides the correlation matrix for the independent variables. We can note that all correlations are inferior to 0.5 in absolute value. This suggests the absence of a multicollinearity problem.

  14. A description of all variables is provided in Appendix A.

  15. The approximation is given by the following formula: LRMES\(_{it}=1- exp(18*\textrm{MES}_{it})\).

  16. Indeed, the LRMES depends strongly on systematic risk measured by the time-varying beta. Benoit et al. (2017) show that the MES can be also expressed as the product between the beta of a financial institution and the expected shortfall of the market.

  17. Although considering balance sheet date, the SRISK does not account for the origin of the debt - domestic or foreign, financial or non-financial. One could argue that banks holding domestic debt financed by financial institutions should be more systemically important for the home country. However, SRIKS would not capture such subtleties.

  18. The CLIFS is obtained by aggregating the information from three individual stress sub-indices. The aggregation takes into account time-varying correlations between the sub-indices and puts thus a higher weight on situations in which stress prevails in several market segments at the same time. The three sub-indices correspond to three financial market segments: equity markets, bond markets and foreign exchange markets and are computed from market data on realized volatilities and risk spreads.

  19. The descriptive statistics of all three measures are presented in Appendix B.

  20. The “other measure” category contains structural measures, other regulatory restrictions on financial activities and limits on deposit rates, among others.

  21. For more details on the methodology used to compute the index, see Meuleman and Vander Vennet (2020).

  22. For more information on the variables, see Table 2 in Appendix A.

  23. Germany, Austria, Belgium, Spain, Finland, France, Ireland, Italy, Luxembourg, Netherlands, Portugal and Greece.

  24. This was particularly true before the enforcement of the bail-in procedure in Europe, in 2016, under the second pillar of the Single Resolution Mechanism.

  25. Consider for example what happens when volatilities and correlations increase, leading to an increase in market risk VaR and capital requirements. Banks will, in this situation, all try to reduce their exposures and do similar trades in order to comply with prudential rules. However, this behavior might lead to liquidity evaporating or to asset fire sales.

  26. We argue that LRMES and CLIFS will rather react to the announcement of such measures as they are built exclusively on market data.

  27. We carried out robustness tests for the banking, non-banking and whole financial system. Results can be provided upon request.

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Acknowledgements

The authors would like to thank Robert Engle and Brian Reis for providing them with the data on LRMES and SRISK and Yannick Lucotte for the data on the shadow rate. We are grateful to Pierre Durand, Jose David Garcia Revelo, Etienne Lepers, Yannick Lucotte, Gonçalo Pina and Anne-Gaël Vaubourg for helpful discussions and comments. We are also thankful to participants in the 2021 AFSE Conference, the 2021 GdRE Annual Meeting, the 2021 ICMAIF and the 2021 PhD Student Conference in International Macroeconomics, as well as to participants in the CRIEF seminar at University of Poitiers for their remarks. This research did not receive any specific grant from funding agencies in the public, commercial, or not-for-profit sectors.

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Correspondence to Cornel Oros.

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Appendix

Appendix

1.1 A. Description of variables

The quarterly series, namely credit and the nominal residential property price index, have been transformed into a monthly frequency following the linear interpolation techniques, after treating them for seasonal effects using the STL decomposition method (Seasonal and Trend decomposition using Loess).

We convert total credit and the SRISK measure from US dollar to Euro using the monthly average exchange rate (Tables 2, 3).

Table 2 Description of variables
Table 3 Correlation matrix for independent variables
Table 4 Descriptive statistics

1.2 B. Descriptive statistics on financial stability indicators

See Table 4.

1.3 C. Macroprudential index evolution

See Fig. 1.

Fig. 1
figure 1

Macroprudential index evolution by country between 2001 and 20217

1.4 D. Robustness check results

1.4.1 D.1. Country samples

See Tables 5, 6, 7.

Table 5 Results with LRMES as a financial stability measure
Table 6 Results with SRISK as a financial stability measure
Table 7 Results with CLIFS as a financial stability measure

1.4.2 D.2. Sensitivity testsFootnote 27

See Tables 8, 9, 10.

Table 8 Robustness of LRMES results
Table 9 Robustness of SRISK results
Table 10 Robustness of CLIFS results

1.4.3 D.3. Endogeneity bias

See Tables 11 and 12.

Table 11 Results of regression with SRISK as a financial stability measure and with MPI filtered from the counter-cyclical measures
Table 12 Results with CLIFS as a financial stability measure and with MPI filtered from the counter-cyclical measures

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Jbir, H., Oros, C. & Popescu, A. Macroprudential policy and financial system stability: an aggregate study. Empir Econ 66, 1941–1973 (2024). https://doi.org/10.1007/s00181-023-02524-5

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