4.1. Data
The fundamental objective of macroprudential policies in an integrated financial environment is to achieve and manage financial stability by targeting excessive growth in capital flows, domestic credit, and asset prices (
Jeanne, 2014). Accordingly, this study uses these three policy target variables: capital flows, domestic credit, and house prices to represent asset prices (
Kim & Mehrotra, 2017). According to the literature, periods of excessive growth in these variables preceded episodes of financial distress (
Adarov, 2017;
Claessens et al., 2011,
Rey, 2015). Moreover, cyclical peaks in these variables occur at or around a crisis time (
Borio et al., 2014). As a result, these variables are good early indicators of financial distress to macroprudential policymakers. Hence, they are targeted by the country’s macroprudential policy frameworks (see, for example, the surveys of
Galati & Moessner, 2013;
Arslan & Upper, 2017;
Alam et al., 2025;
Carreras et al., 2016).
Table 1 below shows three policy variables that are used in this chapter: the macroprudential policy index, policy rates, and the common macroprudential policy index. The MPI is an overall measure of macroprudential policy actions taken in response to fluctuations in capital flows, credit, and asset prices (
Cerutti et al., 2017). The MPI measures the intensity and direction of macroprudential policy actions. The MPI in its original form is given as a dummy variable. We transform each macroprudential policy index into a time series using the procedure by
Kim and Mehrotra (
2017). When MPI tightening (loosening) is undertaken, regardless of the measure or intensity, the level of the index increases (decreases) by one unit (
Kim & Mehrotra, 2017). The new value is maintained until another action is taken. If two tightening measures are undertaken during the same month, and none in the direction of easing, the index level would increase by two units during that month (
Bruno et al., 2015). In addition to the above, we aggregate macroprudential policy into two categories, one representing borrower-based tools and the other representing financer-based instruments along the lines of
Cerutti et al. (
2017) and
Schoenmaker and Wierts (
2011).
The study includes the policy rate because macroprudential measures are often taken with monetary policy measures (
Galati & Moessner, 2018). This is reflected in the fact that macroprudential policy institutions combine monetary and prudential authorities. Moreover, monetary and macroprudential policies share similar transmission channels; consequently, employing one policy affects the other (
Agénor & Pereira da Silva, 2022). Hence, it is important to distinguish monetary policy’s effects from macroprudential policy’s effects to prevent endogenous feedback between the two policies. The other explanatory variables used in the study are the VIX and Gross Domestic Product (GDP). GDP is used to capture the effects of the state of the economy (
Gambacorta & Murcia, 2020). At the same time, the VIX is used to capture the effects of risk and uncertainty in global financial markets (
Agrippino & Rey, 2021;
Cerutti et al., 2017).
The study utilizes the CMPI as a proxy for macroprudential policy coordination. Unlike the MPI, which measures macroprudential policy activity within each individual member state, the CMPI captures the common components of policy actions across member states, thereby proxying situations in which policy coordination can occur. This measure is particularly useful for providing insights into the feasibility of cross-country macroprudential coordination, as effective coordination would require a relatively high degree of synchronization in macroprudential policy actions across jurisdictions.
The use of a coordinated macroprudential policy index as a proxy for policy coordination is grounded in both theoretical and practical considerations. From a theoretical standpoint, macroprudential policy actions are more likely to be uniform under coordinated frameworks than under purely national, self-oriented approaches (
Korinek, 2017;
Bianchi & Bengui, 2014). Evidence from the literature shows that the presence of supranational prudential authorities increases the relative weight assigned to financial stability objectives, compared to decentralized policymaking environments (
Dell’Ariccia & Marquez, 2006). In addition, supranational oversight promotes convergence in macroprudential standards across jurisdictions, thereby reducing regulatory fragmentation (
Acharya, 2009). In contrast, independent national authorities often pursue heterogeneous objectives or assign different weights to similar policy goals, resulting in divergence rather than alignment. A further explanation stems from the public good nature of financial stability. Macroprudential actions implemented in one country generate cross-border spillovers that benefit others. In the absence of coordination, this creates incentives for free riding, where some jurisdictions refrain from tightening policies in order to benefit from more stable capital flows generated elsewhere, without incurring the associated costs (
Kara, 2016). Consequently, uncoordinated macroprudential policies tend to diverge rather than converge across countries. This provides a strong justification for employing the CMPI as a proxy for coordination and, importantly, for comparing its effects with those of the standard MPI, as any differential impact can be attributed to the role of policy coordination rather than policy stance alone.
A potential objection is that even in the absence of formal coordination, countries may still align their macroprudential policies by responding to common global factors such as the global financial cycle (GFC). However, empirical evidence indicates that countries exhibit heterogeneous responses to the GFC, undermining the notion of implicit coordination. Studies show that ASEs often adopt accommodative financial conditions during global upswings, generating capital flow surges that transmit to SMICS, where inflationary pressures are more pronounced (
Bagliano & Morana, 2014;
Bauer & Neely, 2014;
Fratzscher et al., 2014;
Aizenman et al., 2016;
Tillmann, 2016). Further evidence suggests that SMICs typically deploy macroprudential policy defensively, as a buffer against external volatility, thereby requiring tighter policy stances (
Ghosh et al., 2016), whereas in ASEs, such policies are more frequently used countercyclically to support credit expansion and output, implying relatively looser positions (
Alam et al., 2019). This divergence reflects fundamentally different transmission mechanisms and policy objectives, meaning that even if macroprudential policy indices, the MPI in particular, are influenced by a common global driver, their responses are neither symmetric nor uniform across countries.
Another justification for the use of the CMPI is that the MPI of individual member states is unlikely to exhibit meaningful uniformity across countries, thereby limiting its usefulness as a proxy for macroprudential coordination. Although the MPI captures the frequency and intensity of macroprudential policy use, it does not adequately reflect cross-country comparability due to substantial heterogeneity in the design, calibration, and timing of instruments across jurisdictions as already detailed in
Section 2.
This lack of uniformity across underlying policy instruments has important implications for an empirical analysis of macroprudential coordination. Since the MPI aggregates heterogeneous policy actions into a single frequency-based or intensity-based measure, it cannot distinguish between countries that implement similar numbers of policy changes but differ substantially in the nature, direction, and macro-financial context of those interventions. Consequently, cross-country differences in MPI values may reflect differences in domestic financial conditions and institutional preferences rather than genuine differences in policy alignment or coordination. This limitation motivates the use of the CMPI, which is designed to provide a more coherent and comparable measure of the overall macroprudential policy stance by consolidating diverse instruments into a unified index. In doing so, the CMPI offers a more suitable basis for assessing cross-country policy synchronization and potential coordination effects in macroprudential policy frameworks.
To construct the CMPI, the study employs principal component analysis (PCA), a statistical technique used to extract the shared variation from a set of correlated variables. In this context, country-specific macroprudential policy indices are likely to exhibit co-movement due to global financial cycles, shared regulatory standards, and coordinated policy responses. PCA allows this common component to be isolated and summarized into a single index, thereby providing an empirical proxy for cross-country macroprudential policy coordination (
Jolliffe, 2002;
Stock & Watson, 2002).
Let denote an × data matrix, where represents MPI observations for each country, and is the MPI variable for in each country. We estimate that the PCA is several steps. In the first step, the data are standardized to ensure comparability across variables using the Z-score: . This transformation produces variables with zero mean and unit variance, which prevents scale dominance in the subsequent analysis.
The Kaiser–Meyer–Olkin (KMO) Measure of Sampling Adequacy (MSA) evaluates whether the data are suitable for factor analysis or PCA by assessing the degree of common variance among variables relative to partial correlations. Formally, it compares the magnitude of observed correlation coefficients to the magnitude of partial correlations, with higher values indicating that the correlation structure is sufficiently compact to justify dimension reduction.
Table A1 displays the results. The overall KMO (Kaiser’s MSA) is 0.884, which falls within the “meritorious” range (0.80–0.89) according to
Kaiser’s (
1974) classification. This indicates that the dataset has a strong underlying common structure and is highly appropriate for PCA. In practical terms, it implies that the variables share a substantial proportion of common variance and that factor extraction will likely yield reliable and interpretable components.
At the country level, all individual MSA values exceed the commonly accepted minimum threshold of 0.50, with values ranging from 0.766 (China) to 0.962 (Indonesia). This suggests that each country contributes adequately to the overall factor structure, with no variable exhibiting weak sampling adequacy. Notably, Indonesia (0.962), Japan (0.946), and the United Kingdom (0.920) show particularly high MSA values, indicating strong shared variance with the rest of the system. Even the lowest value (China at 0.766) remains comfortably above the acceptable cutoff, confirming that no variable needs to be excluded on adequacy grounds.
Overall, the high KMO statistic (0.884), combined with uniformly strong individual MSAs, provides robust statistical justification for proceeding with PCA. It confirms that the correlation matrix is sufficiently factorable, and that the underlying data structure is well-suited for extracting a meaningful common component, such as the CMPI-based coordination factor used in this study.
The second step involves the construction of the variance-covariance matrix as
which captures the co-movement structure among the MPI variables.
Table A2 in the
Appendix A displays the estimated variance–covariance matrix. The variance–covariance matrix indicates a strong degree of positive co-movement across all countries, with most off-diagonal values lying well above 0.60 and many exceeding 0.90. This suggests that macroprudential dynamics (as captured in the underlying data) are highly synchronized across both advanced systemic economies and systemic middle-income countries.
The strongest covariance relationships are observed among a core group of highly integrated economies, particularly IDN, Japan, the United Kingdom, the United States, Mexico, and Russia, where values frequently exceed 0.95, indicating near-complete co-movement. In contrast, relatively weaker linkages are observed for Germany with China (0.40) and Turkey (0.47), suggesting some degree of structural divergence from certain emerging market dynamics. The matrix points to a highly interconnected global system with limited segmentation, where macroprudential-related movements are largely driven by common global factors rather than country-specific shocks alone.
In the third step, we proceed by solving the eigenvalue problem
where v denotes the eigenvector and
represents the corresponding eigenvalue. The eigenvectors define the directions of maximum variations in the data while the eigenvalues measure the amount of variance explained along each direction. These are ordered such that
, with the component capturing the largest share of total variation, followed by orthogonal components explaining smaller shares.
Figure A1 displays the findings of this step using the scree-plot. The rule of thumb is to retain the number of components up to the point where the plot shows an “elbow,” after which the eigenvalues begin to level off. The scree plot shows a sharp decline in eigenvalues after the first component, with F1 explaining the dominant share of total variation (approximately 10 units). The second component has an eigenvalue slightly above the Kaiser threshold of 1, after which the curve flattens markedly, and additional components contribute negligible explanatory power. The clear “elbow” occurs at around the second principal component, indicating that a two-factor solution is sufficient to capture the meaningful structure in the data. Beyond this point, the remaining components largely reflect noise rather than systematic variation.
Fourth, we construct each principal component as a linear combination of the original variables, expressed as
where
are the loadings associated with the
-th eigenvector. The resulting components are mutually orthogonal, ensuring that
for
. The component scores are then obtained by projecting the standardized data onto the eigenvector space.
where
is the matrix of principal component scores and V is the matrix of eigenvectors.
Table A3 displays the loadings for each principal component. the PCA results suggest that macroprudential policy developments across countries are largely driven by a single dominant global factor (F1), reflected in consistently high loadings across both advanced and emerging economies. This indicates a strong common international component in macroprudential policy behavior, likely associated with shared regulatory standards, global financial cycles, or coordinated post-crisis reforms. A secondary factor (F2) captures additional cross-country heterogeneity, particularly among advanced economies such as the US, UK, Germany, and Japan, suggesting differences in policy intensity, institutional frameworks, or implementation depth. The remaining factors (F3 and F4) are negligible, indicating limited additional structure beyond these two dimensions. Overall, the MPI appears highly globally synchronized, with a strong common policy cycle and a weaker differentiation between country groups.
Turning to the question of how many factors to retain, the variance decomposition results provide strong evidence in favor of a single dominant factor (see
Table A4 in the
Appendix A). The first principal component (F1) explains 67% of the total variation in the macroprudential policy index (MPI) across countries, indicating a clearly dominant common factor. Although the second factor (F2) adds a further 27% of explanatory power, it mainly captures residual heterogeneity rather than an additional structural dimension, while F3 and F4 contribute only marginal gains (6% combined). The sharp decline in explained variance after F1, together with the clear “elbow” pattern in the decomposition, supports a parsimonious specification. Accordingly, retaining one factor is justified, with F1 serving as the common global macroprudential policy index and the remaining factors treated as minor idiosyncratic variations.
The use of PCA is particularly appropriate in this study for several reasons. First, it provides a data-driven method for dimensionality reduction, enabling the consolidation of multiple policy indicators into a single, tractable measure without imposing arbitrary weights. Second, it addresses potential multicollinearity among country-level policy variables, which could otherwise bias estimation results. Third, PCA has been widely used in macroeconomics and finance to construct composite indices and extract common factors, particularly in studies of financial cycles and global liquidity conditions (
Bernanke et al., 2005;
Kose et al., 2003).
Although, the CMPI is employed in this study as a proxy for cross-country macroprudential policy coordination, this interpretation requires careful qualification given its construction and informational content. While it captures cross-country co-movement in macroprudential policy actions, it does not directly observe coordination in a formal institutional sense, nor does it identify whether policy decisions are explicitly harmonized or jointly agreed. Instead, the index infers coordination indirectly through similarity in policy behavior, which may arise from common exposure to global financial cycles, parallel domestic shocks, or convergence in regulatory frameworks rather than deliberate policy alignment. Empirical findings based on the CMPI should therefore be interpreted as evidence of alignment or synchronization in macroprudential behavior rather than definitive proof of coordination. This distinction is crucial for correctly attributing cross-country policy dynamics and avoiding overstatement of the degree of institutional cooperation in macroprudential policymaking.
4.2. Econometric Specification and Estimation
The study employs the Dynamic Common Related Effects (DCCE) model to estimate the effects of macroprudential policies. The DCCE has several advantages over other methodologies. In contrast to the Mean Group (MG), the DCCE allows for the consistent estimation of a dynamic panel by adding lags of the cross-sectional means to account for the dependency of unobserved heterogeneity across units (
Chudik & Pesaran, 2015). Moreover, it can constrain parameters to be homogenous across all units and support an unbalanced panel (
Ditzen, 2018). Compared to the Pooled Mean Group (PMG), DCCE avoids maximum likelihood estimations, which can fit models including endogenous independent variables. Finally, the DCCE has an error-correction component, which is useful for distinguishing short-run parameters from long-run parameters and accounts for the speed of adjustment toward long-run equilibrium (
Ditzen, 2018).
The study estimates the DCCE of
Chudik and Pesaran (
2015) and follows the estimation procedure of
Ditzen (
2018). In particular, the study estimates the impact of macroprudential policies using the following DCCE specification in the equation:
In Equation (1), Y refers to the dependent variable capital flows, is the lags of the dependent variable, and refers to the impact of policy variables, , whereas and refers to other control variables: . Finally, represents the number of las included in cross-sectional averages.
Capital flows are chosen as the dependent variable in the DCCE because they are a key channel through which domestic and cross-border macroprudential policies transmit their effects, and they play a central role in global financial stability. Fluctuations in capital flows can amplify financial vulnerabilities in both advanced and emerging economies, as rapid inflows may fuel credit booms and asset price bubbles, while sudden outflows can trigger liquidity shortages and exchange rate volatility (
Forbes & Warnock, 2012;
Rey, 2015). Empirical studies have demonstrated that macroprudential policies, such as loan-to-value (LTV) or countercyclical capital buffers, are often targeted specifically at mitigating the risks associated with volatile capital flows (
Cerutti et al., 2017;
Lim et al., 2011). Furthermore, in a financially integrated environment, cross-country coordinated macroprudential policies can influence international capital movements, creating spillover effects that affect both the sending and receiving economies (
Agénor & Pereira da Silva, 2022;
Bénétrix et al., 2024). Given their systemic importance and sensitivity to both domestic and global regulatory actions, capital flows provide a comprehensive measure of the effectiveness and externalities of macroprudential policy, making them a natural and informative choice for the dependent variable in this analysis.
In this study, we employ the panel structural vector (PSVAR) methodology to estimate the transmission mechanism of macroprudential policy at a cross-country level. PSVAR models have been used extensively in both closed and open economies to evaluate monetary policy transmission mechanisms in a unified framework (
Pedroni, 2013;
Roch, 2019;
Schmitt-Grohé & Uribe, 2018, for example). PSVAR generally has not been utilized to evaluate macroprudential policies. The only exception is
Kim and Mehrotra (
2017), who uses the PSVAR to analyze the effectiveness of macroprudential policies in the case of inflation-targeting Asian economies. The primary advantage of the PSVAR model lies in its ability to identify and recover structural shocks by imposing theoretically grounded restrictions on the estimated reduced-form VAR system. Unlike purely statistical models, PSVAR enables researchers to trace out the dynamic causal effects of shocks, such as those from macroprudential or monetary policy, on key financial and macroeconomic variables across countries or over time. The structural identification scheme, often based on economic theory (e.g., Cholesky decomposition, sign restrictions, or long-run restrictions), allows for the meaningful interpretation of impulse response functions and variance decompositions (
Canova & Ciccarelli, 2013;
Abrigo & Love, 2016).
In addition to this foundational strength, PSVAR models offer several other advantages. First, they are particularly well-suited for multi-country or panel settings, enabling the analysis of cross-sectional heterogeneity and dynamic interdependencies across economies. This is especially useful when investigating the potential spillover effects or synchronization of financial cycles and policy shocks across countries. The panel structure increases estimation efficiency by pooling information while still accounting for country-specific fixed effects or dynamics (
Pedroni, 2013).
Second, PSVAR models allow for the incorporation of common global shocks and local idiosyncratic disturbances, making them an ideal framework for assessing the trade-offs or complementarities between self-oriented and coordinated macroprudential policies. By modeling the response of domestic variables to both domestic and foreign shocks, researchers can examine whether independent policy action suffices or if coordination yields superior outcomes in managing systemic risks.
Third, the PSVAR framework facilitates counterfactual simulations, which are essential for policy analysis. For example, researchers can simulate how financial conditions might have evolved in the absence of a specific policy intervention or under alternative coordination scenarios. These simulations offer valuable insights for designing optimal and responsive macroprudential policies in a globally interconnected financial system (
Beetsma et al., 2019).
Consider the baseline model in Equation (2).
where
and
are the matrix polynomials in the lag operator
are the structural shocks, and
is the vector of country-specific dimension
for each member
of the unbalanced panel, given by the following:
Assuming that
is invertible, a reduced form PSVAR is estimated; afterwards, an identification scheme discussed below is imposed on the reduced identified structural shocks. Numerous identification schemes, such as structural factorization based on relevant economic theory, are usually employed (see
Ngalawa & Viegi, 2011;
Bernanke & Mihov, 1998;
Sims, 1986;
Bernanke & Gertler, 1986). Other studies employ zero long-run identification, known as the Blanchard–Quah long-run restrictions (
Blanchard, 1989;
Gali, 1999).
Blanchard (
1989) argues that imposing long-run restrictions offers more valid results since economic theory is generally concerned about the long run rather than the short run. Another approach is to use
Sims (
1986) recursive factorization based on the Cholesky decomposition of the matrix
. This identification scheme still uses economic theory to identify shocks. However, its main advantage is that it requires that the most endogenous variables are ordered last while exogenous variables are ordered first. This ensures that each variable responds to its most relevant shocks first. As a result, this approach is widely used in the literature (see
Sims, 1986;
Kim & Mehrotra, 2018;
Christiano et al., 1999).
This study follows
Kim and Mehrotra (
2017) by imposing a recursive factorization (Cholesky decomposition) on Equation (4) to identify structural shocks. The model consists of three target variables: capital flows (CP), credit (CR), and house prices (HP). Three policy instruments are included, namely the macroprudential policy index (MPI), the policy rate (PR), and the capital management policy index (CMPI). Furthermore, two additional explanatory variables are incorporated: Gross Domestic Product (GDP) and the Volatility Index (VIX). The identification strategy assumes that CP, CR, HP, GDP, and VIX contemporaneously affect CMPI, MPI, and PR, thereby allowing policymakers to observe current macro-financial conditions before adjusting policy instruments. This assumption is widely adopted in the structural VAR literature because policy authorities generally react to observed developments in financial and real sectors rather than to unobservable contemporaneous structural shocks (see
Quint & Rabanal, 2013;
Christiano et al., 1999). Similar recursive identification schemes have been used extensively in studies examining the interaction among monetary policy, macroprudential policy, and financial stability (
Angelini et al., 2014;
Bailliu et al., 2015;
Kim & Mehrotra, 2017;
Akinci & Olmstead-Rumsey, 2018). The use of a lower triangular matrix A and diagonal covariance matrix C is therefore theoretically and empirically grounded in the assumption that policymakers observe the contemporaneous state of the economy, while private-sector variables adjust more gradually because of information frictions, institutional rigidities, and policy transmission lags.
The first row implies that capital flows respond contemporaneously only to the VIX and monetary policy (PR). This restriction is motivated by both theory and empirical evidence regarding the determinants of global capital flows. The global financial cycle literature argues that international capital movements are largely driven by global risk conditions and monetary policy in major economies rather than by domestic macroeconomic fundamentals in the short run (
Rey, 2015;
Agrippino & Rey, 2021). In particular, increases in global risk aversion, proxied by the VIX, trigger portfolio rebalancing and sudden stops in emerging markets, while changes in monetary policy conditions influence global liquidity and investors’ search for yield (
Bruno et al., 2015;
Forbes & Warnock, 2012). Empirical evidence from
Cerutti et al. (
2017) further shows that capital flows are highly sensitive to global financial conditions and monetary policy shocks, especially in financially open emerging economies. The ordering therefore assumes that capital flows can react immediately to changes in global risk sentiment and monetary policy conditions because financial markets process such information rapidly. By contrast, other domestic variables are assumed to affect capital flows with a lag because portfolio allocation decisions are usually undertaken before domestic macroeconomic adjustments fully materialize.
The VIX is assumed to respond to all domestic variables only with a lag. This restriction is theoretically justified by the exogeneity of global financial conditions for small open economies. The VIX primarily reflects uncertainty and risk perceptions originating in advanced financial markets, particularly the United States, and is therefore commonly treated as an external variable in open-economy VAR models (
Rey, 2015;
Bekaert et al., 2013). Since the economies examined in this study are insufficiently large to contemporaneously influence global volatility conditions, domestic macro-financial developments are unlikely to affect the VIX within the same period. Similar assumptions have been employed in empirical studies examining spillovers from global financial conditions to emerging markets (
Bruno et al., 2015;
Agrippino & Rey, 2021).
GDP is assumed to respond contemporaneously to CP, VIX, CR, and HP, but only with a lag to policy variables. This restriction reflects the sluggish adjustment of real economic activity to policy interventions due to implementation delays, information rigidities, habit persistence, and investment planning horizons. According to
Ngalawa and Viegi (
2011), changes in policy stances typically require time before households and firms revise spending, production, and investment decisions. This view is consistent with the traditional monetary-transmission -mechanism literature, which documents that monetary policy affects output with “long and variable lags” (
Friedman, 1961;
Christiano et al., 1999). However, GDP is allowed to react contemporaneously to credit and house prices because financial conditions directly affect consumption, investment, and aggregate demand through wealth and balance-sheet channels. The financial accelerator framework developed by
Bernanke et al. (
1999) suggests that changes in credit conditions and asset prices immediately influence borrowing capacity and investment behavior. Similarly, the housing wealth literature demonstrates that rising house prices stimulate household consumption through collateral and wealth effects (
Iacoviello, 2005). Empirically,
Gomez-Gonzalez et al. (
2015) establish strong bidirectional Granger causality between financial variables and real economic activity, supporting the assumption of contemporaneous interactions among GDP, credit, and house prices.
Credit is assumed to respond contemporaneously to all shocks because financial intermediaries and borrowers react rapidly to changes in economic and financial conditions. Credit markets are inherently forward-looking, and lending decisions incorporate contemporaneous information about output, risk, interest rates, and asset prices. According to
Agénor and Pereira da Silva (
2022), credit serves both consumption-smoothing and investment-financing functions, making it highly responsive to macroeconomic and financial shocks. This assumption is also consistent with the bank lending channel literature, which shows that changes in monetary and financial conditions quickly influence bank balance sheets and loan supply (
Bernanke & Blinder, 1988). House prices are similarly assumed to respond contemporaneously to all shocks because property markets rapidly incorporate information regarding credit conditions, income expectations, and financial sentiment. Empirical studies have consistently documented strong contemporaneous interactions among house prices, credit growth, and macroeconomic conditions (
Iacoviello & Neri, 2010;
Akinci & Olmstead-Rumsey, 2018).
Macroprudential policy and monetary policy are treated as endogenous to all variables in the system. This restriction is consistent with the growing consensus that policymakers adjust policy instruments after observing developments in financial markets, credit growth, inflation, and real economic activity. Existing studies such as
Kim and Mehrotra (
2017),
Quint and Rabanal (
2013),
Angelini et al. (
2014), and
Bailliu et al. (
2015) employ similar assumptions, arguing that policy authorities systematically react to macro-financial conditions to mitigate systemic risk and stabilize the economy. Theoretical DSGE models incorporating financial frictions likewise assume that central banks and macroprudential authorities observe the state of the economy before implementing policy responses. Furthermore, the policy reaction function literature emphasizes that both monetary and macroprudential authorities operate in a countercyclical manner, tightening policy during periods of excessive credit growth and financial overheating while easing during downturns (
Taylor, 1993;
Galati & Moessner, 2013).
Finally, the identification scheme assumes that monetary policy does not contemporaneously respond to macroprudential policy shocks, whereas macroprudential policy responds contemporaneously to monetary policy shocks. This restriction reflects the institutional hierarchy and coordination structure commonly observed between monetary and macroprudential authorities. Monetary policy decisions are generally implemented by central banks with established mandates and regular policy schedules, while macroprudential authorities frequently adjust their policy stance in response to prevailing monetary conditions and financial imbalances (
Libich, 2020). Theoretical contributions suggest that macroprudential policy often complements monetary policy by counteracting financial vulnerabilities created by accommodative interest-rate environments (
Angelini et al., 2014;
Beau et al., 2012). Empirically, studies have found that macroprudential tools are frequently tightened following expansionary monetary policy episodes to curb excessive leverage and risk-taking (
Bruno et al., 2015;
Kim & Mehrotra, 2017). The recursive ordering adopted in this study therefore reflects both institutional realities and the empirical evidence on the interaction between monetary and macroprudential policy frameworks.