Abstract:
Geopolitical risks and tensions have soared over the past decades: we have witnessed the proliferation of geopolitical fragmentation and even wars. These geopolitical tensions threaten economic activity as they drive uncertainty higher and divert trade and investments along geopolitical fault lines. The realization of geopolitical risks, such as sanctions or wars, further weighs on macroeconomic outcomes across the world. Notwithstanding, the effects of geopolitics in shaping capital flows, in particular bank flows, have been little studied so far. Indeed, how large is the impact of these geopolitical effects on cross-border bank lending? Do they strengthen or weaken the impact of monetary policy of major central banks on cross-border bank lending?
We study these questions by focusing on three measures of geopolitical tensions and risks: (1) UN voting disagreement between country pairs, captured by an ideal point distance following the Bailey et al. (2017) methodology, which we consider a measure of materialized geopolitical tensions; (2) trade, financial, military, and other bilateral sanctions, which serve as another measure of materialized geopolitical tensions; and (3) a potential precursor of geopolitical fragmentation and broad sanctions: geopolitical risk in lender and borrower countries, captured by Caldara and Iacoviello (2022)'s geopolitical risk indices (GPRs).
We find that geopolitics affects cross-border bank flows in an economically and statistically significant way. The rise in geopolitical tensions directly dampens cross-border bank lending and also amplifies the international transmission of monetary policy. Both the direct effects and the interaction effects with monetary policy are stronger for materialized geopolitical tensions (i.e. bilateral UN voting disagreement and bilateral sanctions) than for unrealized geopolitical tensions (as measured by the difference in GPRs of country pairs or by GPRs of borrower countries). Specifically, we show that UN voting disagreement has the largest effect, followed by sanctions. To provide context, we also estimate the international transmission of monetary policy of major central banks, identified in Takats and Temesvary (2020). These monetary policy effects provide a benchmark for geopolitical effects: the results suggest that geopolitics is as significant as monetary policy in driving cross-border bank lending.
We investigate the joint effects of geopolitical tensions and monetary policy based on the bank lending channel (Kashyap and Stein, 2000). The bank lending channel posits that a rise in interest rates, and the subsequent tightening in liquidity conditions affect constrained banks more. The intensification of geopolitical tensions could further affect constrained banks more, as they might be perceived to be even riskier in the new environment - and as such, these banks might find acquiring additional liquidity more costly. Hence, constrained banks could cut their lending even more when geopolitical tensions and monetary tightening coincide.
Our empirical results support the bank lending channel-based theory: geopolitical tensions amplify the international transmission of monetary policy and the interaction is particularly strong when a rise in geopolitical tensions coincide with monetary policy tightening. We show that the interaction effect of monetary policy and geopolitics explains nearly as much of the variation in bilateral lending flows as monetary policy alone does - and is particularly potent in the context of rising interest rates and worsening geopolitical tensions. The interaction effects are again stronger for materialized geopolitical tensions than for unrealized tensions.
Our unique identification strategy relies on the currency dimension of the international bank lending channel: monetary policy of a currency issuer will affect cross-border flows in that currency even when neither the lender banking system nor the borrowers' country uses the currency as its own. In other words, we look at cross-border bank lending flows between third-country pairs. As an example, we look at how U.S. monetary policy interacts with geopolitical tensions between the U.K. and Russia in driving U.K. banks' dollar lending to borrowers in Russia. We posit that monetary policies of reserve currency issuers are independent of geopolitical tensions among third-party countries. In our example, U.S. monetary policy is independent of the geopolitical tensions between the U.K. and Russia. Therefore, our approach avoids confounding monetary policy and geopolitical tensions.1
Our identification strategy is afforded by detailed data on the network of cross-border bank claims of lending banking systems on bank and non-bank borrowers in individual foreign countries by currency denomination (USD, EUR, JPY, GBP and CHF).2 These data are only accessible at the BIS. We combine the bank flow data with (1) country pair-specific quarterly measures of geopolitical tensions and risk; and (2) with shadow policy interest rate measures for USD, EUR, JPY, GBP and CHF from Krippner (2024).
Our findings are robust to extensive robustness checks. The results hold across lending to both financial and non-financial borrowers; across borrowers in advanced and emerging economies; and when accounting for cross-currency monetary policy effects and common trends in geopolitical risk.
Our results are policy relevant. For policy makers in reserve currency-issuing countries, understanding the effects of geopolitical tensions on monetary policy transmission can help gauge changes in global liquidity conditions in their currency. For policy makers in the source countries of lending banks, understanding the effects of geopolitical tensions can help gauge cross-border bank lending activities of their banks and thus, domestic credit conditions. For policy makers in borrowers' countries, understanding the effects of geopolitical tensions can help gauge credit supply via cross-border bank lending to their country, to better manage periods of volatile bank flows.
The paper proceeds as follows. In Section 2, we review our contributions in the context of the related literature. In Sections 3 and 4, we describe the data and methods. In Sections 5 and 6, we detail results, discuss implications, and offer robustness checks. We conclude in Sections 7.
We develop our hypotheses in the context of two strands of the literature: 1) papers on the bank lending channel and its international extension; and 2) studies of the effects of various factors, including geopolitical risk and tensions, on international financial capital flows. We also draw on concepts, hypotheses, and data from other literature strands.
The concept of the bank lending channel of monetary policy in the domestic context originates from Kashyap and Stein (2000). The bank lending channel posits that a rise in monetary policy rates increases the cost of borrowing for banks across the board; however, balance sheet-constrained banks (e.g. those with lower liquidity or capital) see a larger cost increase, due to being perceived as riskier by investors in financial markets. As a result, these banks cut their lending more than their unconstrained peers. Subsequently, papers on the international impact of domestic monetary policy have identified cross-border bank lending as a spillover channel (Cetorelli and Goldberg, 2012; Forbes and Warnock, 2012; Bruno and Shin, 2015a; 2015b; Temesvary et al., 2018).
Focusing on the bank lending channel, Takats and Temesvary (2020) identify the currency dimension of the international bank lending channel (CDIBL): a rise in interest rates associated with a reserve currency reduces cross-border lending in that currency across the globe, even among counterparties that do not use that currency as their own. More broadly, studying lending in various currencies, several papers have shown that the monetary policy of a currency issuer can also transmit into lending in that currency in foreign countries via various channels (Ongena et al., 2021; Avdjiev and Takats, 2019). Based on the CDIBL, our Hypothesis 1 posits that a tightening in the monetary policy associated with a reserve currency of lending leads to subsequently lower bilateral cross-border lending flows in that currency. These effects can be particularly strong for banking systems exposed to heightened geopolitical risk. These banks, due to the heightened uncertainty arising from geopolitical escalation, can see a disproportional rise in funding costs in global financial markets, causing them to adjust their lending flows more. Therefore, we expect the negative lending effects of monetary policy to be stronger among country pairs with higher geopolitical tensions or risk.
The second strand of literature that we build upon focuses on the impact of factors other than monetary policy on cross-border lending. While a large body of literature has studied source and borrowers' country-specific drivers of cross-border bank lending (De Haas and van Lelyveld, 2014; Rose and Wieladek, 2014; Cetorelli and Goldberg, 2012; Giannetti and Laeven, 2012; De Haas and van Horen, 2012; Buch et al., 2014; Cerutti et al., 2014; Cerutti et al., 2015), papers that examine the role of geopolitical risk and tensions in banks' cross-border lending decisions are still relatively scarce. For example, Catalan et al. (2024) analyze the effects of geopolitical tensions on capital flows in a gravity model and show that rising geopolitical tensions lead to a decline and diversion of investment. Of lesser relevance for us, Goldberg and Hannaoui (2024) and Ferbermayr et al. (2020) study how geopolitical tensions and financial sanctions, respectively, affect the share of U.S. dollars in foreign official reserves. Niepmann and Shen (2024) show that when geopolitical risk increases, domestic lending by U.S. banks is negatively affected.
Other strands of the literature provide more ground for hypothesis development. For example, in the international trade literature, Bosone and Stamato (2024) show that geopolitical fragmentation weighs on international trade in manufactured goods. Febermayr et al. (2020) introduce a comprehensive global sanctions database. Syropoulos et al. (2024) update this database and document a dramatic increase in the number of sanctions over the 2019-22 period. The authors also apply a gravity model and find that bilateral trade sanctions significantly limit international trade. Afesorgbor (2019) studies the differential effects of threatened vs. imposed sanctions. In the macroeconomic literature, Caldara and Iacoviello (2022) develop a seminal news-based measure of geopolitical risks and show that such risks cause declines in employment and economy-wide and firm-level investment. Wang et al. (2019) show a negative relationship between geopolitical risk and firm-level investment, too. On the finance side, Alfonso et al. (2024) find that geopolitical tensions contribute to the rise of European countries' sovereign risk and that this relationship is more pronounced during turbulent times. Yilmazkuday (2024) shows that an adverse shock to global geopolitical risk reduces stock prices in the year following the shock in a number of countries, and that this stock price response depends on the country's involvement in the geopolitical event.
Building on the above literature, in our Hypothesis 2, we posit a negative relationship between our measures of geopolitical tensions/risk and cross-border bank flows. The conjectured negative relationship between geopolitical tensions/risk and bank lending flows is consistent with Catalan et al. (2024)'s findings for UN voting disagreement.
Furthermore, based on the two streams of literature described above, we conjecture in our Hypothesis 3 that the negative connection between increasing geopolitical tensions/risk and cross-border bank lending is particularly strong in tightening monetary policy environments. This hypothesis is novel but is also intuitive: borrower economies face a double whammy as escalating geopolitical tensions boost uncertainty. Tighter financial conditions make it harder to cope with this increased uncertainty, as contractionary monetary policy aggravates the cost of acquiring liquidity. Therefore, following a monetary policy tightening, banks cut back lending to borrowers in countries affected by geopolitical tensions especially hard.
We use granular bilateral data from the BIS international banking statistics by nationality (LBSN) (see, Takats and Temesvary, 2020; 2021). This dataset includes restricted (only for sharing among reporting countries) as well as confidential observations (that reporting countries provide only for use by the BIS.3 It also offers a breakdown of counterparties by country and local currency positions by bank nationality, starting from 2012:Q2. The dataset covers counterparty sector breakdowns such as banks, interoffice, central banks, unrelated banks, and aggregated nonbanks. Beginning 2013:Q4, the data include a subsector breakdown for the nonbank sector, distinguishing between non-bank financial institutions and non-financial sectors.
Our use of nationality-based data rather than residence-based data is suitable as we assess that the strongest geopolitical effects on a bank occur at the level of the decision-making unit, i.e. the banking conglomerate as a whole. As an example, a bank will react to a sanction imposed by its headquarter jurisdiction more strongly than to a similar sanction imposed in the jurisdiction of one of its subsidiaries. In other words, we are interested in how geopolitical developments in the home country of the parent bank, on a consolidated basis, affect its lending decisions vis-à-vis borrowers' countries.4
We focus on major lenders among advanced economies that include the U.S. and European bank lending systems. Our lending sample consists of bilateral cross-border exposures of these lending banking systems to borrowers in over 180 countries during the 2012:Q2-2023:Q4 period. As described above, for each lending banking system and country of borrowers, our dataset is broken down by currency denomination and borrower sector. We focus on the top five currencies of global lending (USD, EUR, JPY, GBP, and CHF) and the two main target sectors of borrowers (banks and non-banks). We also separate out the interoffice sub-category from the "banks" target sector and delineate non-bank financial institutions (NBFIs) from the non-financial sector (NFS) in the "non-banks" target sector.
This dataset is unique as it simultaneously provides an overlay of the four dimensions that we need to answer our research questions: (A) the currency composition of cross-border claims; (B) the residence of borrowers, (C) the sector breakdown of borrowers, and (D) the nationality of lending banking systems. Dimension (A), currency composition, allows us to map the relevant networks and flows in each currency, that is, to map bilateral claims in USD, EUR, JPY, GBP, and CHF and their evolution over time, purged of valuation effects. Dimension (B), the residence of borrowers, enables us to account for the (borrowers') country-specific drivers of cross-border bank lending. As such, we can even apply borrowers' country*time fixed effects in most of our estimations to account for changes in credit demand. Dimension (C), the sector of borrowers, allows us to identify effects across sectors, an important feature as the bank and non-bank sectors can have notably different economic relevance. Dimension (D), the lender's nationality, enables us to identify the headquarter, i.e. the highest-level banking entity in the corporate chain, of the lending banking systems. This allows us to identify the decision-making unit (Fender and McGuire, 2010; Cecchetti et al., 2010; Committee on the Global Financial System, 2011) and to control for the possible confounding effects of financial centers.
While we do not focus on the role of fiscal policies, we still control for fiscal effects as the literature shows they are important determinants of cross-border bank flows (Pradhan et al., 2024). Our sample set of source banking systems is defined by the availability of consistent data coverage for fiscal statistics. We concentrate on the 16 advanced-economy lending banking systems in the Eurostat database and add the United States - therefore, our home (source) countries encompass the two largest currency areas, the USD and the EUR. The included set of source countries (European Union countries; Nordic countries; and the United States) make up over 50 percent of total cross-border bank claims (54 percent of claims on banks and 56 percent of claims on non-banks).5 In our estimations, we exclude claims that are denominated in the banking system's own currency (for instance, we exclude euro area banks' EUR claims, due to policy endogeneity concerns).
The currency composition of claims in our sample is closely comparable to the composition observed in the full set of countries. As Graph 1.C shows, among the five currencies on which we focus in our sample, the USD and EUR are clearly dominant, with shares of 49 percent and 28 percent, respectively at end-2022 (comparable respective shares in the full data are 51 percent and 36 percent). The other three currencies in our sample have notably lower shares: the GBP, JPY, and CHF make up 12 percent, 8 percent, and 3 percent, respectively, at end-2022 (Graph 1.C).
In terms of borrowers' sectors, lending to banks and non-banks make up 55 percent and 45 percent of claims in our sample, respectively, at end-2022 (the sectors have about equal shares in the full data). Since 2012, the share of claims on banks has declined and the share of claims on non-banks has increased in both our sample and the full data. Graphs 1.A and 1.B show the currency breakdown of claims by target sector over time.
We define bilateral cross-border lending flows (the main outcome/dependent variable of interest) as the quarterly percent change in bilateral cross-border bank claims from a source banking system to borrowers in a given country, denominated in one of the five reserve currencies. Importantly, we adjust flows for the effects of exchange rate changes as follows: before we calculate the quarterly percent changes in bilateral claims, we convert the (reported) dollar value of claims back to the original currency amount, using the contemporaneous exchange rate between the USD and the original currency of lending.
There is substantial variation in quarterly (exchange rate-adjusted) cross-border lending flows. The average quarterly bilateral flow (in quarterly percentage change) is -0.13 percent and has a standard deviation of 55 percent (Table 1). Across countries, the average flows vary over time as well, ranging from -5 percent to 5 percent at times.
For part of our sample period, unconventional/balance sheet-focused monetary policy actions by the Federal Reserve, the European Central Bank, the Bank of Japan, the Bank of England, and the Swiss National Bank drove policy rates to zero or into negative territory. Therefore, to measure monetary policy changes associated with these five currencies, we cannot simply use changes in the headline policy interest rates. Given that the interaction and transmission of monetary policy effects can be very different during unconventional monetary policy regimes (Takats and Temesvary, 2020) and fiscal policy regimes (Hofmann et al., 2021; Wang, 2018), it is important to capture liquidity conditions accurately even when the policy interest rate is at the zero lower bound.
Therefore, as is now standard in the related banking literature (Buch et al. 2019, Temesvary et al., 2018; Lhuissier et al., 2019, among others), we use shadow interest rates to measure changes in financial market liquidity conditions related to monetary policy actions during periods of binding effective lower bounds. We employ shadow rates constructed by Krippner (2024) which are available consistently across the five major reserve currencies over our full sample period. In robustness checks, we employ the Wu-Xia shadow rates (Wu and Xia, 2016) as alternative measures; however, these shadow rates are available for only a subset of the currencies that we examine.
As the short-term shadow rates are not subject to the zero lower bound (ZLB), they can capture expansionary monetary policy actions by turning negative (Graph 2). By construction, the shadow rates are nearly identical to the policy rates during conventional (non-ZLB) periods, and negative in times of binding ZLB. All five shadow rates fell below zero during the period when monetary conditions continued to ease, and the nominal policy interest rates hit the zero lower bound. During our sample period, the average short-term shadow rate was -0.69 percent; in contrast, the average central bank policy rate for the major reserve currencies was 1.32 percent.
We measure changes in the monetary policy stance as quarterly changes (from one quarter to the next, in percentage points) in the currency-specific shadow interest rates. Across currencies, monetary policy was characterized by a slightly contractionary stance in our sample (albeit among broadly ample liquidity conditions), with average quarterly increases of 12 basis points, ranging from -1.8 to 2.6 percents in the sample (Table 1).
To measure political disagreement between country pairs, we use Bailey et al. (2017)'s estimated absolute distances between the "ideal points" of country pairs. The political science literature defines an ideal point as a (latent) ideological position of an actor on a political spectrum, estimated from discrete choice models. The absolute distance between a pair of ideal points is then a natural measure of political disagreement between two actors. Turning to Bailey et al. (2017), they propose a novel dynamic ordinal spatial model to estimate ideal points for countries on a single dimension that reflects country positions toward the U.S.-led liberal order based on United Nations General Assembly (UNGA) votes. Their approach is particularly appealing because it controls for the content of the UNGA's voting agenda and thus it does a better job at separating signal from noise in identifying foreign policy shifts than earlier approaches (for example, the S-score approach, which at times fails at observational validity). The Bailey et al. (2017) measure has been widely used in the political science literature, and it is becoming increasingly prevalent in the international economics literature as well (Catalan et al., 2024; Goldberg and Hannaoui, 2024). IPDs vary broadly across country pairs and over time, as shown by the descriptive statistics in Table 1.
We use measures of bilateral sanctions (including total, financial, military, travel, trade, and other sanctions) from Felbermayr et al. (2020) and Syropoulos et al. (2024). The Global Sanctions Database tallies bilateral and multilateral sanctions globally, across three dimensions: type, political objective, and extent of success. Through 2016, the use of sanctions had increased, as sanctions became more diverse, and the share of trade sanctions fell. The period from 2019 to 2022 brought a notable rise in total sanctions due to new impositions by the United States, with the biggest increase in 2021. Financial and trade sanctions became increasingly prevalent over the past decade, the latter driven by the sharp increase in trade sanctions on Russia. European countries are the most frequent imposers of sanctions.
We use Caldara and Iacoviello (2022)' GPRs by country to quantify geopolitical risks. Their index is a news-based measure of adverse geopolitical events and associated risks, with higher geopolitical risk foreshadowing lower investment and employment and implying higher disaster probability and larger downside risks. Quarterly changes in the sample GPRs vary from -5.95 to 7.17, with a standard deviation of 0.52 (Table 1).
As discussed above, our data coverage is defined by the consistent availability of data for an important control variable: the fiscal stance of source countries (Pradhan et al., 2024). Our fiscal measure is defined as quarterly changes in (source) country government debt-to-GDP ratios (in percentage points) from the Eurostat statistical database and from FRED. Across countries and over time, in our sample government debt-to-GDP ratios stood at 88 percent; but with substantial variation, ranging from 20 percent to over 200 percent. The quarterly change in debt-to-GDP ratios also ranged widely, from a decline of 10 percentage points to an increase of 26 percentage points across all countries and time periods (Table 1).
We take several steps to control for valuation effects arising from the data's feature that the claims are reported after conversion to U.S. dollars. As discussed above, we calculate the quarterly bilateral flows only after converting the claims back to the original currency amount at contemporaneous exchange rates. In addition, we include quarterly changes in the exchange rate between the USD and the currency of lending as a control. On average and across currencies, the USD appreciated slightly against the other reserve currencies.
Furthermore, we include changes in the bilateral exchange rate between the currencies of the source country and borrowers' country among our controls, as such valuation changes can have important confounding effects on the strength of transmission and policy interactions (Leith and Wren-Lewis, 2008), including the possibility that foreign assets becoming cheaper due to a domestic currency appreciation might be driving lending outflows. Across currencies and on average, we saw an appreciation of the source country currency relative to the currency of the borrowers' country during our sample period.
Lastly, we add quarterly changes in the central bank policy rate of the source country of banking systems, as controls. During the sample period, on average, the central bank policy rates of the source lending systems increased by 58 basis points per quarter (Table 1).
A challenge in our estimations is the endogeneity of monetary policy to geopolitical risk and developments, as we describe above. In order to address this endogeneity, when we investigate the interactions of monetary policy effects with the impact of changes in bilateral geopolitical risk or tensions, we need to focus on a monetary policy that is not connected to and is not affected by the geopolitical situation between source bank lending systems and borrowers' countries. Therefore, we focus on the monetary policy of the issuer of the reserve currency and not that of the country of the lending banking system, as in Takats and Temesvary (2020; 2021) or Pradhan et al. (2024).
Our main dependent variable of interest is quarterly changes in bilateral cross-border claims. This variable, $$\mathit{\Delta}$$claims is the quarterly change in the natural logarithm of bilateral claims between the source lending banking system and the borrowers' country, denominated in one of the five reserve currencies. Our main explanatory variables are (1) the change in the source and borrowers' country-specific (bilateral) geopolitical measure (GeoPol), as defined in Section 3 above, and (2) the change in the monetary policy stance (monetary) associated with the major currencies of lending (USD, EUR, JPY, GBP, and CHF) as measured by the Krippner (2024) shadow interest rates. The identification assumption is that the monetary policy of the currency issuer is not connected to and is not affected by the geopolitical situations between source bank lending system and borrowers' countries. We consistently add four lags of the dependent variable to the set of regressors to address possible time persistence.
To avoid using observations where common factors influence both monetary policy and bank lending, we exclude own currency lending from all our estimations (as, for example, domestic economic developments can drive both U.S. monetary policy and U.S. banks' USD lending decisions). We also exclude "same country" lending (in the terminology of Takats and Temesvary, 2020) - lending relationships in which foreign subsidiaries of global banks lend back to their home country. The reason to exclude such same country lending is that it may be driven by liquidity management considerations unrelated to geopolitical tensions.
Our benchmark estimation examines bank lending flows $$\mathit{\Delta}{claims}_{ijct}$$ as a function of changes in geopolitical measures between bank lending system i and borrowers' country j ( $${\mathit{\Delta}GeoPol}_{ijt}$$), as well as a function of the monetary policy by currency issuer c ( $${\mathit{\Delta}monetary}_{ct}$$). We formulate Equation (1) as:
| (1) $$\mathit{\Delta}{claims}_{ijct}=\sum^4_{k=1}{(}{\gamma }_{1k}{\mathit{\Delta}monetary}_{ct-k}\boldsymbol{+\ }{\gamma }_{2k}{\mathit{\Delta}GeoPol}_{ijt-k}+{\boldsymbol{\ }+\boldsymbol{\ }{{\gamma }_{3k}\mathit{\Delta}cb\_rate}_{it-k}+{\ \gamma }_{4k}{Controls}_{i/j/c/t-k})+{FE}_{i/j/c/t}+\ \varepsilon }_{ijct}\ $$ |
Our set of control variables in $${Controls}_{i/j/c/t-k}$$ include (a) monetary policy changes associated with the source lending system i ( $${\mathit{\Delta}cb\_rate}_{it}$$); (b) valuation effects between the USD and the currency of lending c ( $${\mathit{\Delta}exch\_rate}_{c,t}$$); (c) valuation effects between the currency of source lending system i and that of borrowers' country j ( $${\mathit{\Delta}exch\_rate}_{ijt}$$); and (d) changes in the debt-to-GDP ratio in source lending system i ( $${\mathit{\Delta}Debt/GDP}_{it}$$).
The set $${FE}_{i/j/c/t}$$ includes various combinations of source country i, borrowers' country j, and currency c fixed effects, as well as subsets of source country*borrowers' country, borrowers' country*time, and borrowers' country*currency*time fixed effects. The inclusion of changes in bilateral geopolitical measures that are contemporaneous to changes in reserve currency monetary policy helps to further mitigate endogeneity concerns. We predict the cumulative effects of interest rate changes and bilateral geopolitical changes to be both negative: $$\sum^4_{k=1}{{\gamma }_{1k}}$$ $$\mathrm{<}$$ 0 and $$\sum^4_{k=1}{{\gamma }_{2k}}$$ $$\mathrm{<}$$ 0.
In Equation (2), we also include the interaction of our two key explanatory variables: $${\mathit{\Delta}monetary}_{ct}*\ {\mathit{\Delta}GeoPol}_{ijt}$$, as follows:
| (2) $$\mathit{\Delta}{claims}_{ijct}=\sum^4_{k=1}{({\delta }_{1k}{\mathit{\Delta}monetary}_{ct-k}*{\mathit{\Delta}GeoPol}_{ijt-k}}+{\delta }_{2k}{\mathit{\Delta}monetary}_{ct-k}+\ +\ {\delta }_{3k}{\mathit{\Delta}GeoPol}_{ijt-k}+{{\delta }_{4k}{Controls}_{i/j/c/t-k})+{FE}_{i/j/c/t}+\ \eta }_{ijct}\ $$ |
Based on our hypotheses outlined above, we expect to find a negative sum of coefficients on the interaction terms: $$\sum^4_{k=1}{{\delta }_{1k}}$$ $$\mathrm{<}$$ 0.
Next, we examine how the effect of geopolitical measures and their interactions with monetary policy effects depend on the target sector of lending. We write Equation (3) as:
| (3) $$\mathit{\Delta}{claims}^S_{ijct}=\sum^4_{k=1}{({\phi }_{1k}{\mathit{\Delta}monetary}_{ct-k}*{\mathit{\Delta}GeoPol}_{ijt-k}}+{\phi }_{2k}{\mathit{\Delta}monetary}_{ct-k}+\ +\ {\phi }_{3k}{\mathit{\Delta}GeoPol}_{ijt-k}+{{\phi }_{4k}\ {Controls}_{i/j/c/t-k})+{FE}^S_{i/j/c/t}+\ }_{ijct}\ $$ |
where the superscript S denotes the target sector of lending. As discussed in the hypothesis development above, we expect that monetary policy transmission and geopolitical tensions' effects vary in importance across target sectors. For instance, bilateral sanctions may affect lending to the non-financial sector more than loans to banks and non-bank financial institutions.
In some estimations, we examine the roles of source and borrowers' country-specific geopolitical risks separately, rather than the role of bilateral measures. Accordingly, we estimate Equation (4) as follows:
| (4) $$\mathit{\Delta}{claims}_{ijct}=\sum^4_{k=1}{({\beta }_{1k}{\mathit{\Delta}monetary}_{ct-k}*{\mathit{\Delta}GeoPol}_{i/jt-k}}+{\beta }_{2k}{\mathit{\Delta}monetary}_{ct-k}+\ {\ +\ \beta }_{3k}{\mathit{\Delta}GeoPol}_{i/jt-k}+{{\beta }_{4k}{Controls}_{i/j/c/t-k})+{FE}_{i/j/c/t}+}_{ijct}\ $$ |
where $${\mathit{\Delta}GeoPol}_{i/jt-k}$$ is now specific to source country i or borrowers' country j, rather than a bilateral measure.
As we build up our estimation models, we include increasingly stringent sets of fixed effects to strengthen identification. Specifically, we add various combinations of source country i, borrowers' country j, and currency c fixed effects, as well as subsets of source country*borrowers' country, borrowers' country*time, or borrowers' country*currency*time fixed effects:
We present the main results in Tables 2 to 7. Tables 2, 3, and 4 show our benchmark results for UN voting disagreement, broad sanctions, and relative borrower GPR, respectively. In each table, there are two columns for each model described in Section 4 above: one without geopolitical-monetary interaction terms (corresponding to Equation (1)) and one including interaction terms (corresponding to Equation (2)). Moving from left to right in each table, each set of two columns includes increasingly stringent fixed effects. Table 5 summarizes the economic significance of these three benchmark tables' results. Tables 6 and 7 (which correspond to the Equation (3) specifications) decompose cross-border lending flows by target sector, examining lending to non-banks (Table 6) and to banks (Table 7) separately.6
Table 2 shows the cumulative direct effects of changes in UN voting disagreement (captured by IPDs), of changes in the monetary policy associated with the currency of lending, and of the interaction of these two variables.
Confirming our international bank lending channel hypothesis (Hypothesis 1), we find evidence, as shown in the first row of the table, that an increase in the shadow interest rate associated with the currency of lending over a four-quarter period leads to subsequently lower cross-border lending flows in a currency, consistent with the liquidity-reducing effect of monetary policy tightening.
Signifying the important differentiating role of geopolitical tensions in the effect of monetary policy, the direct negative monetary effects are particularly strong in the specifications with interaction terms.7 Focusing on these interaction specifications, the marginal effect of a 100-basis point increase in the short-term shadow interest rate over four quarters on subsequent lending flows ranges from a lending decline of 2.73 percentage points (henceforth, pp; column 6, with borrowers' country*time fixed effects) to 4.58 pp (in column 8, with the demanding source country*borrowers' country*time fixed effects).
The aim of our paper is to understand how the transmission strengths of changes in monetary policy and geopolitical tensions depend on one another. Our bank lending channel Hypothesis 1 above posits that a worsening of bilateral UN voting disagreement amplifies monetary policy transmission; this is in part due to worsening geopolitical tensions leading to heightened investor risk perception of constrained banking systems. The consistently negative and significant interaction effects in the second row of Table 2 show convincing evidence that worsening UN voting disagreement amplifies the transmission of monetary policy, consistent with Hypothesis 1. A material rise in geopolitical tensions, amounting, for instance, to a five-standard deviation (about 1/5th of a unit) rise in the IPD subsequently increases the negative effect of a 100 bp monetary policy tightening on lending flows by a magnitude ranging from 2.81 pp8 (in column 2) to 15.1 pp (in column 10).
We evaluate marginal effects to quantify the economic significance of the interaction of the geopolitical and monetary policy effects. The first three columns of Table 5 show marginal effects corresponding to the three most complete specifications in Table 2 (that is, corresponding to columns 6, 8, and 10). For instance, in column 2 of Table 5, at small changes in bilateral IPD (at the 10th percentile of the IPD distribution), a 100 bp rise in the shadow interest rate lowers cross-border lending by 3.87 pp. The corresponding effect at significant worsening of bilateral IPD (at the 90th percentile) is a decline of 5.4 pp.
We can also rely on Table 5 to examine the differentiating role of monetary policy in the lending effect of worsening UN voting disagreement. Our Hypothesis 2 posits that increasing UN voting disagreement has direct negative effects on cross-border lending flows, and Hypothesis 3 suggests that this relationship is especially strong in the context of tightening monetary policy. Indeed, row 4 across the first three columns of Table 5 shows that at the sample median change in the shadow interest rate (corresponding to a 6 basis point quarterly tightening), the lending impact of rising UN voting disagreement is a decline of about 3.6 pp.9 At stronger monetary policy tightening (at the 75$$^{t}$$$$^{h}$$ percentile, as shown in column 3, row 5, corresponding to a 39 bp rise in rates), a five-standard deviation rise in IPD leads to an 8.2 pp decline in lending flows.10 To the backdrop of significant monetary policy tightening (at the 90th percentile of shadow rate changes), a five-standard deviation rise in IPD leads to an 15.2 pp decline in lending flows, as shown in Table 5, column 3.
The target sector-specific IPD estimations in Tables 6 and 7 (first two columns) suggest that IPD primarily affects lending and policy transmission to the (bank and non-bank) financial sector. For instance, columns 2 of Tables 6 and 7 show that a five-standard deviation rise in IPD leads to a 5.27 pp and a 13.55 pp stronger effect of a 100 bp monetary policy tightening on cross-border flows to NBFIs and to inter-office banks, respectively.
Table 3 shows the cumulative direct effects of changes in bilateral sanctions, of changes in the monetary policy associated with the currency of lending, and of the interaction of these two variables.
Consistent with our Hypothesis 1, in our more complete specifications (with interaction effects), we find evidence, as shown in the first row of Table 3, that an increase in the shadow interest rate associated with the currency of lending over a four-quarter period leads to subsequently lower cross-border lending flows in a currency, consistent with the liquidity-reducing effect of monetary policy tightening. Signifying the important differentiating role of sanctions in the effect of monetary policy, the direct negative monetary effects are particularly strong in the specifications with interaction terms. As the first row shows, the effect of a 100-basis point increase in the short-term shadow interest rate over four quarters on subsequent lending flows ranges from a decline of 10.15 pp (column 2, with borrowers' country and time fixed effects) to 13.39 pp (in column 8, with the demanding source country*borrowers' country*time fixed effects). These results strongly support Hypothesis 1.
Important for the identification of the bank lending channel is the interaction between the effects of our monetary and geopolitical variables; this interaction helps us understand how the transmission strengths of changes in monetary policy and measures of geopolitical tensions depend on one another. Our Hypothesis 2 above posits that intensifying bilateral sanctions may amplify monetary policy transmission, partly owing to worsening sanctions fueling heightened investor risk perception of banking system constraints. The negative and significant interaction effects in the second row of Table 3 show evidence that worsening bilateral sanctions amplify the transmission of monetary policy, consistent with Hypothesis 2. A notable rise in total sanctions (corresponding to what we could expect to see in the context of a geopolitical event), such as a five-standard deviation increase (which, based on Table 1, is about one-half of a unit), subsequently raises the negative effect of a 100 bp monetary policy tightening on lending flows by a magnitude ranging from 7.8 pp (in column 2) to 49.76 pp (in column 8).
Studying marginal effects is instructive in quantifying the economic significance of the interaction of geopolitical and monetary policy effects. The middle three columns of Table 5 show marginal effects corresponding to the three most complete specifications in Table 3 (that is, corresponding to columns 6, 8, and 10). For instance, in column 5 of Table 5, at small changes in bilateral sanctions (at the 10th percentile of the sanctions distribution, row 1), a 100 bp rise in the policy interest rate lowers cross-border lending by 12.16 pp. The corresponding effect at a significant rise in sanctions (at the 90th percentile, row 3) is a decline of almost 17 pp.
The last three rows of Table 5, columns 4-6, show the differentiating role of monetary policy in the effect of intensifying bilateral sanctions on lending. Our Hypothesis 2 posits that worsening sanctions can have direct negative effects on cross-border lending flows, and Hypothesis 3 suggests that these effects are stronger in the context of tightening monetary policy. Indeed, as shown for instance by the last two rows of column 6 of Table 5, to the backdrop of tightening monetary policy (that is, at the 75th and 90th percentiles of interest rate changes, respectively), a marginal increase in sanctions leads to declines in lending. Although the magnitudes are small, these results lend support to our hypotheses.
As expected, the target sector-specific estimations in Tables 6 and 7 (middle two columns) reveal that the overall lending effects of sanctions are strong for the non-financial sector (borrowers who may be most affected by direct sanctions effects) and banks (who in turn might finance sanctions-impaired borrowers).
Importantly, thus far we have described the effects and interactions of sanctions of all types. In additional estimations, we examine the effects of changes in bilateral financial sanctions (Table A4) and bilateral trade sanctions (Table A5). These results show that the marginal effects of changes in financial and trade sanctions are equally significant, and larger in magnitudes, than the effects of changes in sanctions of all types documented in Table 3.
Table 4 shows the cumulative direct effects of changes in the difference of borrowers' country GPR and source country GPR (henceforth, relative borrower GPR), of changes in the monetary policy associated with the currency of lending, and of the interaction of these two variables.
In our more complete specifications (with interaction effects), we find significant evidence, as shown in the first row of Table 4, that an increase in the shadow interest rate associated with the currency of lending over a four-quarter period leads to subsequently lower cross-border lending flows in a currency, consistent with the liquidity-reducing effect of monetary policy tightening. Consistent with the important differentiating role of relative borrower GPR in the transmission strength of monetary policy, the direct negative monetary effects are particularly strong in the specifications with interaction terms. Focusing on these interactive specifications, the marginal effect of a 100-basis point increase in the short-term shadow interest rate over four quarters on subsequent lending flows ranges from a decline of 3.33 pp (column 2, with borrowers' country and time fixed effects) to 4.84 pp (in column 8, with the demanding source country*borrowers' country*time fixed effects).
Hypothesis 2 posits significant interactions of the effects of monetary policy and measures of geopolitical tensions. In this case, it implies that intensifying GPR in the borrowers' country relative to the GPR of the source country may amplify monetary policy transmission, partly owing to relatively worse geopolitical risk fueling heightened investor risk perception. The negative and significant interaction effects in the second row of Table 4 show evidence that relatively worse borrower GPR amplifies the transmission of monetary policy. A five-standard deviation rise in relative borrower GPR (which, based on Table 1, is about 2.5 units) subsequently amplifies the negative effect of a 100 bp monetary policy tightening on lending flows by a magnitude ranging from 9.45 pp (in column 10) to 25.92 pp (in column 8).11
The last three columns of Table 5 show marginal effects corresponding to the three most complete specifications in Table 4 (that is, corresponding to columns 6, 8, and 10). For instance, as the first row in column 8 of Table 5 shows, at small changes in the borrowers' country GPR relative to the source GPR (at the 10th percentile of the relative borrower GPR distribution), a 100 bp rise in the policy interest rate lowers cross-border lending by 2.85 pp. The corresponding effect at significantly worsening relative borrower GPR (at the 90th percentile, in row 3) is a decline of 6.81 pp.
The last three rows of Table 5, columns 7-9, show the differentiating role of monetary policy in the lending effect of intensifying relative borrower GPR. Our Hypothesis 2 posits that worsening relative borrower GPR can have direct negative effects on cross-border lending flows, and Hypothesis 3 suggests that this is especially so in the context of tightening monetary policy. Indeed, as shown for instance by the last row of column 7 of Table 5, to the backdrop of tightening monetary policy (that is, at the 90th percentile of shadow rate changes), a marginal increase in relative borrower GPR leads to a lending decline of 35.6 pp.
The target sector-specific estimations in the last two columns of Tables 6 and 7 reveal that the overall effect of worsening relative borrower GPR appears strongest in lending to the financial sector. For instance, row 2 in column 6 of Table 6 implies that a five-standard deviation (about 2.5 unit) rise in relative borrower GPR leads to a 15.56 pp stronger effect of a 100 bp monetary policy tightening on cross-border flows to NBFIs.
Importantly, so far we have described results that look at a bilateral measure: changes in borrowers' country GPR relative to changes in source country GPR. In additional estimations, we aim to unfold these findings further by examining the lending effects and monetary policy interactions of borrowers' country GPR and source country GPR separately. In Table A6, odd columns show the effects of borrower GPR, and even columns show the effects of source GPR, for our most complete models. While the lending impact of rises in the GPR of both the source lending system and of borrowers' countries is material, Table A6 reveals that changes in the geopolitical risk of borrowers' countries have generally stronger direct and interaction effects.
Hypothesis 3 outlined above is novel but is also quite intuitive: borrower economies face a double whammy as escalating geopolitical tensions boost uncertainty. Tighter financial conditions make it harder to cope with this increased uncertainty, as contractionary monetary policy aggravates the cost of acquiring liquidity. Therefore, following a monetary policy tightening, banks cut back lending to borrowers in countries affected by geopolitical tensions especially hard. Effects on cross-border lending could be particularly damaging as these two forces likely amplify each other.
To explore this conjecture, we re-estimate our regression equation with stringent borrowers' country*time fixed effects and including dummies that allow the regression coefficients to be specific to each of the following four "states of the world": (1) tightening monetary policy and worsening geopolitical tensions; (2) tightening monetary policy and improving geopolitical tensions; (3) easing monetary policy and worsening geopolitical tensions; and (4) easing monetary policy and improving geopolitical tensions.
We find that worsening geopolitical tensions significantly amplify the effects of tighter monetary policy; however, improving geopolitical tensions do not cushion the effects of contractionary monetary policy. Table 8 presents results corresponding to two states: double-whammy (monetary policy tightens and geopolitical tensions worsen) and policy only-whammy (monetary policy tightens but geopolitical tensions deescalate).12 In columns 1, 3, and 5, we show estimation results for the double whammy state, while the even columns present results for the policy-only whammy state. Comparing the estimated interaction coefficients across states for each geopolitical measure, we see that worsening geopolitical tensions significantly amplify the effects of tighter monetary policy but improving geopolitical tensions do not cushion the contractionary monetary policy effects. The comparison is particularly straightforward when we measure geopolitical tensions via UN voting disagreement or total sanctions: the interaction terms in the double-whammy state are negative and statically significant, but they are statistically insignificant in the policy-only whammy state. When comparing the relative GPR results across columns, we examine the combined marginal effect of monetary policy in column 6. We see that, in a more benign geopolitical state cross-border bank flows may remain little changed, or even increase, despite monetary policy tightening.
Our results suggest that geopolitical tensions are economically significant drivers of international bank lending flows. A variance decomposition exercise reveals that geopolitics is at least as important a driver of cross-border bank lending flows as monetary policy. Focusing on the portion of variation not explained by our battery of fixed effects, we see that geopolitics directly explains 50 percent of the variation, monetary policy explains around 30 percent, and the geopolitics-monetary policy interaction explains around 20 percent.
We run a set of additional specifications to ensure the robustness of our results. As we describe below, we explore the role of potential common trends across countries in geopolitical risk and tensions as well as the role of cross-currency effects of monetary policy.
Materialized measures of bilateral geopolitical tensions, such as UN voting disagreement or sanctions, are generally specific to pairs of countries. However, in the aftermath of large shocks, immaterialized or prospective geopolitical risk (as measured by the GPR) may also have a global component. For instance, geopolitical risk around the world skyrocketed after Russia's invasion of Ukraine. In other words, there might be common drivers of geopolitical risks (such as the beginning of the Russia-Ukraine war) that cause GPRs to move together across countries around stress events.
We address this issue by running a set of regressions in which we "de-mean" all three of our geopolitical measures. For each measure, we calculate the quarter-specific average of measures (averaged over the cross section of countries) and subtract this average from the measure itself. This approach eliminates concerns about co-movement, as we are examining the effects of geopolitical changes above and beyond those observed commonly across countries. Table A1 shows our de-meaned results for IPD (columns 1-3), total sanctions (columns 4-6), and relative borrower GPR (columns 7-9). We find that our benchmark results are strongly robust to this alternative specification.
Our inclusion of time fixed effects in all our estimations is powerful in addressing substitution effects, because the inclusion means comparing the effects of monetary policy changes relative to one another, at a given point in time. Even more so, our inclusion of variations of currency*time fixed effects in our most complete specifications fully controls for substitution effects from other monetary policies. However, in a set of alternative specifications, we directly account for the possibility that currency substitution patterns exist; that is, the effect of changes in the monetary policy associated with one reserve currency affecting lending flows in other reserve currencies.
We run a set of regressions in which we use "relative interest rate changes" in place of interest rate changes, where the "relative interest rate change" is defined as a change in the shadow rate associated with the currency of lending, minus the (weighted) average change in the other four interest rates. This way, we examine the effects of "relative" monetary policy changes - that is, the effect of changes in the interest rate of one currency above and beyond the average change in the other reserve currency rates. We find that our results are strongly robust to this exercise for all three of our geopolitical measures, as shown in Table A2.
In Table A3, we combine the exercises described in the subsections above, as we estimate the individual and interactive effects of de-meaned geopolitical measures and relative interest rate changes. These estimations show that our benchmark results are strongly robust to these alternative specifications for all three of our geopolitical measures.
Table A7 shows the results of estimations in which we delineate our sample by borrowers' country OECD membership. We see that for IPD and relative borrower GPR, our main results hold across both OECD and non-OECD borrowers. In the case of sanctions, we find significance for non-OECD borrowers but not for OECD borrowers; as most sanctions are vis-à-vis non-OECD countries, we attribute this outcome to the very small number of observations in the OECD group.
For better comparison of coefficient magnitudes across the two borrowers' groups, it is instructive to standardize coefficients. A one standard deviation increase in IPD corresponds to an interaction coefficient of 39 for non-OECD countries, and a coefficient of 30 for OECD countries.13 Similarly, a one standard deviation increase in sanctions corresponds to an interaction coefficient of 19 for non-OECD countries. Lastly, a one standard deviation increase in relative borrower GPR corresponds to an interaction coefficient of around 7 for non-OECD countries, and a coefficient of around 14 for OECD countries.
In this paper, we use a BIS dataset on bilateral cross-border bank claims by bank nationality to assess the effects of geopolitical tensions on cross-border bank flows denominated in reserve currencies, including the U.S. dollar. We show that a rise in geopolitical tensions--either materialized (captured by political disagreement across countries through UN voting or by sanctions) or unrealized (captured by geopolitical risk indices)--dampen such bank flows. We also show that geopolitical tensions amplify the international transmission strength of the monetary policies of major central banks. Furthermore, we show that cross-border bank lending declines especially hard when geopolitical tensions coincide with monetary policy tightening. We also find that geopolitical tensions are significant drivers of international bank flows, with lending effects that are comparable in magnitude to the bank lending channel of monetary policy.
Our results are policy relevant. For policy makers in reserve currency-issuing countries, understanding the effects of geopolitical tensions on monetary policy transmission can help gauge changes in global liquidity conditions in their currency. For policy makers in the source countries of lending banks, understanding the effects of geopolitical tensions can help gauge cross-border bank lending activities of their banks and thus, domestic credit conditions. For policy makers in borrowers' countries, understanding the effects of geopolitical tensions can help gauge credit supply via cross-border bank lending to their country.
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Graph 1: Currency share of cross-border claims In % of total in all currencies
Graph 2: Central bank policy rate and Krippner shadow short rate by currency In percentage
Table 1: Summary statistics
| Variable | Description | N | Mean | p50 | SD | Min | Max | Source |
|---|---|---|---|---|---|---|---|---|
| Bilateral cross-border lending flows (unweighted) | Defined as (ln(xbcunweighted) - ln(l.xbcunweighted))*100, where xbcunweighted is the currency denominated amount of cross-border claims of a bank nationality on a given counterparty country in time t | 289,689 | 0.00 | -0.13 | 63.40 | -837.09 | 797.09 | BIS |
| Bilateral cross-border lending flows (winsorized, unweighted) | Winsorized value of Bilateral cross-border lending flows (unweighted) | 289,689 | 0.07 | -0.13 | 55.39 | -229.87 | 241.33 | BIS |
| Bilateral total claims share | Percentage share in bilateral outstanding claims of bank nationality all currencies and all sectors (used as weights) | 313,357 | 0.01 | 0.00 | 0.05 | 0.00 | 2.24 | BIS |
| Source government debt to GDP ratio | Geneneral government debt of banks' parent country, in % of GDP | 313,357 | 88.21 | 96.90 | 35.84 | 19.60 | 210.30 | Eurostat; FRED |
| Change in source government debt to GDP ratio | Dfference in source government debt to GDP ratio from t-1 to t | 289,689 | 0.05 | -0.40 | 2.73 | -10.00 | 25.97 | Eurostat; FRED |
| Change in source geopolitical risk index (GPR) | Quarterly change in GeoPolitical Risk Index of bank's parent country, current basis | 257,965 | 0.01 | 0.00 | 0.46 | -4.02 | 4.42 | Caldara & Iacoviello (2021) |
| Change in borrower GPR | Quarterly change in GeoPolitical Risk Index of borrower country, current basis | 155,996 | 0.01 | 0.00 | 0.40 | -5.78 | 7.20 | Caldara & Iacoviello (2021) |
| Change in relative borrower GPR | Quarterly change in GeoPolitical Risk Index of (borrower minus source) country, current basis | 117,671 | 0.00 | 0.00 | 0.52 | -5.95 | 7.17 | Caldara & Iacoviello (2021) |
| Change in total sanctions | Quaterly change in aggregate sanction indicators (1 /0) comprising arms, military, trade, financial, travel, and other sanctions (annual figures are quarterized) | 50,587 | 0.01 | 0.00 | 0.10 | -0.75 | 0.50 | Syropoulos, Felbermayr, Kirilakha, Yalcin, and Yotov (2024) |
| Change in financial sanctions | Quaterly change in financial sanction indicator (1 /0) (annual figures are quarterized) | 50,587 | 0.00 | 0.00 | 0.04 | -0.25 | 0.25 | Syropoulos, Felbermayr, Kirilakha, Yalcin, and Yotov (2024) |
| Change in trade sanctions | Quaterly change in trade sanction indicator (1 /0) (annual figures are quarterized) | 50,587 | 0.00 | 0.00 | 0.03 | -0.25 | 0.25 | Syropoulos, Felbermayr, Kirilakha, Yalcin, and Yotov (2024) |
| Change in ideal point distance | Quaterly change in Ideal Point Distance (annual figures are quarterized) | 275,090 | 0.00 | 0.00 | 0.04 | -0.42 | 0.29 | Bailey, Strezhnev, and Voeten (2017) |
| Change in shadow interest rate | Difference in currency-specific short-term shadow interest rate from t-1 to 1 | 289,689 | 0.12 | 0.06 | 0.65 | -1.76 | 2.58 | Krippner (2024) |
| Change in source central bank policy rate | Difference in source central bank policy rate from t-1 to 1 | 313,357 | 0.58 | 0.05 | 1.24 | -0.75 | 5.38 | Krippner (2024) |
| Change in USD to EUR/JPY/GBP/CHF rate | Difference in USD to currency rate from t-1 to 1 | 313,357 | -0.29 | 0.00 | 3.45 | -14.44 | 9.25 | BIS |
| Change in bilateral (Source, borrower) exchange rate | Difference in bilateral FX rate from t-1 to t | 289,689 | 4.28 | 0.00 | 148.72 | -1,374.83 | 13,924.38 | BIS |
Table 2: Effects of changes in Ideal Point Distance and in monetary policy on cross-border lending flows
| Model | [1] | [2] | [3] | [4] | [5] | [6] | [7] | [8] | [9] | [10] |
|---|---|---|---|---|---|---|---|---|---|---|
| Dependent variable: Bilateral cross-border lending flows -- Σ∆ Shadow Interest Rate {t-1 to t-4} | -1.729***, [0.280] | -3.006***, [0.320] | -1.896***, [0.278] | -3.428***, [0.321] | -1.866***, [0.324] | -2.734***, [0.360] | -2.318***, [0.338] | -4.576***, [0.391] | np, np | np, np |
| Dependent variable: Bilateral cross-border lending flows--Σ [∆Shadow Interest Rate * ∆ Ideal Point Distance] {t-1 to t-4} | -14.060**, [6.615] | -27.805***, [6.713] | -37.635***, [8.501] | -57.503***, [14.944] | -75.412***, [9.469] | |||||
| Dependent variable: Bilateral cross-border lending flows--Σ∆ Ideal Point Distance {t-1 to t-4} | -8.655***, [2.886] | -6.096*, [3.614] | -2.392, [3.040] | 5.872, [3.770] | -26.400***, [3.656] | -14.862***, [4.528] | np, np | np, np | -36.564***, [3.742] | -11.889**, [4.771] |
| Dependent variable: Bilateral cross-border lending flows--Observations | 168,391 | 168,391 | 168,391 | 168,391 | 168,391 | 168,391 | 168,391 | 168,391 | 168,391 | 168,391 |
| Time FE | Yes | Yes | Yes | Yes | ||||||
| Borrower FE | Yes | Yes | ||||||||
| Borrower*Time FE | No | No | No | No | Yes | Yes | ||||
| Source*Borrower FE | No | No | Yes | Yes | No | No | No | No | ||
| Source*Borrower*Time FE | No | No | No | No | No | No | Yes | Yes | No | No |
| Borrower*Currency* Time FE | No | No | No | No | No | No | No | No | Yes | Yes |
Standard errors in parentheses *** p<0.01, ** p<0.05, * p<0.1
"np" indicates that the variable is subsumed by the included set of fixed effects.
Table 3: Effects of changes in total sanctions and in monetary policy on cross-border lending flows
| Model | [1] | [2] | [3] | [4] | [5] | [6] | [7] | [8] | [9] | [10] |
|---|---|---|---|---|---|---|---|---|---|---|
| Dependent variable: Bilateral cross-border lending flows--Σ∆ Shadow Interest Rate {t-1 to t-4} | -6.861***, [0.747] | -10.152***, [0.950] | -7.115***, [0.745] | -11.018***, [0.953] | -7.998***, [0.843] | -11.798***, [1.010] | -8.259***, [0.942] | -13.388***, [1.159] | np, np | np, np |
| Dependent variable: Bilateral cross-border lending flows--Σ [∆Shadow Interest Rate * ∆ Total Sanctions] {t-1 to t-4} | -15.608***, [4.893] | -28.717***, [5.193] | -7.511, [8.492] | -99.510***, [22.800] | -6.776, [8.530] | |||||
| Dependent variable: Bilateral cross-border lending flows--Σ∆ Total Sanctions {t-1 to t-4} | 5.123**, [2.497] | 10.002***, [2.994] | 6.005**, [2.582] | 16.361***, [3.254] | 0.685, [3.512] | 2.085, [4.066] | np, np | np, np | 0.576, [3.403] | 0.779, [4.007] |
| Dependent variable: Bilateral cross-border lending flows--Observations | 38,807 | 38,807 | 38,807 | 38,807 | 38,807 | 38,807 | 38,807 | 38,807 | 38,807 | 38,807 |
| Time FE | Yes | Yes | Yes | Yes | ||||||
| Borrower FE | Yes | Yes | ||||||||
| Borrower*Time FE | No | No | No | No | Yes | Yes | ||||
| Source*Borrower FE | No | No | Yes | Yes | No | No | No | No | ||
| Source*Borrower* Time FE | No | No | No | No | No | No | Yes | Yes | No | No |
| Borrower*Currency*Time FE | No | No | No | No | No | No | No | No | Yes | Yes |
Standard errors in parentheses *** p<0.01, ** p<0.05, * p<0.1
"np" indicates that the variable is subsumed by the included set of fixed effects.
Table 4: Effects of changes in relative borrower geopolitical risk and in monetary policy on cross-border lending flows
| Model | [1] | [2] | [3] | [4] | [5] | [6] | [7] | [8] | [9] | [10] |
|---|---|---|---|---|---|---|---|---|---|---|
| Dependent variable: Bilateral cross-border lending flows--Σ∆ Shadow Interest Rate {t-1 to t-4} | -1.964***, [0.399] | -3.326***, [0.461] | -2.176***, [0.396] | -3.838***, [0.460] | -2.345***, [0.460] | -3.265***, [0.515] | -2.411***, [0.445] | -4.835***, [0.514] | np, np | np, np |
| Dependent variable: Bilateral cross-border lending flows--Σ [∆Shadow Interest Rate * ∆ Relative borrower GPR] {t-1 to t-4} | -5.911***, [0.748] | -5.950***, [0.747] | -8.620***, [0.954] | -10.366***, [1.151] | -3.781***, [1.175] | |||||
| Dependent variable: Bilateral cross-border lending flows--Σ∆ Relative borrower GPR {t-1 to t-4} | -1.500***, [0.567] | 2.757***, [0.783] | -1.548***, [0.564] | 2.754***, [0.778] | 1.966**, [0.917] | 7.831***, [1.128] | np, np | np, np | -0.585, [0.907] | 1.277, [1.217] |
| Dependent variable: Bilateral cross-border lending flows--Observations | 79,585 | 79,585 | 79,585 | 79,585 | 79,585 | 79,585 | 79,585 | 79,585 | 79,585 | 79,585 |
| Time FE | Yes | Yes | Yes | Yes | ||||||
| Borrower FE | Yes | Yes | ||||||||
| Borrower*Time FE | No | No | No | No | Yes | Yes | ||||
| Source*Borrower FE | No | No | Yes | Yes | No | No | No | No | ||
| Source*Borrower*Time FE | No | No | No | No | No | No | Yes | Yes | No | No |
| Borrower*Currency*Time FE | No | No | No | No | No | No | No | No | Yes | Yes |
Standard errors in parentheses *** p<0.01, ** p<0.05, * p<0.1
"np" indicates that the variable is subsumed by the included set of fixed effects.
Table 5: Effects of changes in geopolitical measures and in monetary policy on cross-border lending flows: Marginal effects from Tables 2, 3, and 4
| Model (Geopolitical measure:) | [1] (Ideal point distance) | [2] (Ideal point distance) | [3] (Ideal point distance) | [4] (Total sanctions) | [5] (Total sanctions) | [6] (Total sanctions) | [7] (Relative borrower GPR) | [8] (Relative borrower GPR) | [9] (Relative borrower GPR) |
|---|---|---|---|---|---|---|---|---|---|
| Dependent variable: Bilateral cross-border lending flows--MP effect at 10th ptile of geopolitical measure change | -2.27 | -3.87 | np | -11.70 | -12.16 | -1.62 | -2.85 | np | |
| Dependent variable: Bilateral cross-border lending flows--MP effect at median geopolitical measure change | -2.77 | -4.63 | np | -11.79 | -13.38 | np | -3.30 | -4.88 | np |
| MP effect at 90th ptile of geopolitical measure change | -3.25 | -5.36 | np | -12.06 | -16.98 | np | -4.91 | -6.81 | np |
| Dependent variable: Bilateral cross-border lending flows--geopolitical measure change effect at median MP change | -17.86 | np | -17.94 | 1.47 | np | 0.23 | 7.13 | np | 0.97 |
| Dependent variable: Bilateral cross-border lending flows--geopolitical measure change effect at 75th ptile of MP change | -29.37 | np | -41.02 | -0.83 | np | -1.84 | 4.49 | np | -0.19 |
| Dependent variable: Bilateral cross-border lending flows--geopolitical measure change effect at 90th ptile of MP change | -46.88 | np | -76.13 | -4.32 | np | -5.00 | -14.23 | np | -1.95 |
| Borrower*Time FE | Yes | Yes | Yes | ||||||
| Source*Borrower FE | No | No | No | No | No | No | |||
| Source*Borrower*Time FE | No | Yes | No | No | Yes | No | No | Yes | No |
| Borrower*Currency*Time FE | No | No | Yes | No | No | Yes | No | No | Yes |
"np" indicates that the variable is subsumed by the included set of fixed effects.
Table 6: Breakdown by target sector: Lending to Non-banks; Effects of changes in geopolitical measures and in monetary policy on cross-border lending flows
| Model (Geopolitical measure: Sector of Borrowers) | [1] Ideal point distance (Non-financials) | [2] Ideal point distance (NBFIs) | [3] Total sanctions (Non-financials) | [4] Total sanctions ( NBFIs) | [5] Relative borrower GPR (Non-financials) | [6] Relative borrower GPR (NBFIs) |
|---|---|---|---|---|---|---|
| Dependent variable: Bilateral cross-border lending flows to non-banks--Σ∆ Shadow Interest Rate {t-1 to t-4} | -1.340***, [0.492] | -6.594***, [0.982] | -12.071***, [1.316] | -11.772***, [3.300] | -0.588, [0.717] | -6.521***, [1.239] |
| Dependent variable: Bilateral cross-border lending flows to non-banks--Σ [∆Shadow Interest Rate * ∆ Geopolitical measure] {t-1 to t-4} | -13.556**, [5.526] | 75.291***, [15.922] | -12.071***, [1.316] | 38.497***, [13.908] | -1.466, [1.116] | -6.225***, [1.612] |
| Σ∆ Geopolitical measure {t-1 to t-4} | 14.902***, [4.016] | -25.528**, [10.663] | -0.175, [3.385] | 26.562***, [9.354] | -0.501, [1.103] | -8.659***, [1.774] |
| Dependent variable: Bilateral cross-border lending flows to non-banks--Observations | 82,033 | 28,689 | 19,434 | 4,812 | 35,649 | 17,337 |
| Source*Borrower FE | Yes | Yes | Yes | Yes | Yes | Yes |
| Borrower*Currency*Time FE | No | No | No | No | No | No |
Standard errors in parentheses *** p<0.01, ** p<0.05, * p<0.1
"np" indicates that the variable is subsumed by the included set of fixed effects.
The non-bank sector comprises of non-bank financial institutions and the non-financial sector.
Table 7: Breakdown by target sector: Lending to Banks; Effects of changes in geopolitical measures and in monetary policy on cross-border lending flows
| Model (Geopolitical measure: Sector of Borrowers) | [1] Ideal point distance (Total banks) | [2] Ideal point distance (Of which: Inter-office) | [3] Total sanctions (Total banks) | [4] Total sanctions (Of which: Inter-office) | [5] Relative borrower GPR (Total banks) | [6] Relative borrower GPR (Of which: Inter-office) |
|---|---|---|---|---|---|---|
| Dependent variable: Bilateral cross-border lending flows to banks--Σ∆ Shadow Interest Rate {t-1 to t-4} | -2.881***, [0.570] | -7.006***, [1.088] | -12.341***, [1.767] | -25.337***, [3.983] | -3.304***, [0.759] | -7.018***, [1.316] |
| Dependent variable: Bilateral cross-border lending flows to banks--Σ [∆Shadow Interest Rate * ∆ Geopolitical measure] {t-1 to t-4} | -58.483***, [8.686] | -67.729***, [17.179] | -76.415***, [15.219] | -62.506, [41.503] | -5.760***, [1.271] | -5.375**, [2.223] |
| Dependent variable: Bilateral cross-border lending flows to banks--Σ∆ Geopolitical measure {t-1 to t-4} | 6.223, [5.595] | 33.575***, [10.927] | 36.095***, [8.658] | 33.727, [24.812] | 3.118**, [1.320] | 4.969**, [2.352] |
| Dependent variable: Bilateral cross-border lending flows to banks--Observations | 63,306 | 23,659 | 13,948 | 4,331 | 35,095 | 16,207 |
| Source*Borrower FE | Yes | Yes | Yes | Yes | Yes | Yes |
| Borrower*Currency*Time FE | No | No | No | No | No | No |
Standard errors in parentheses *** p<0.01, ** p<0.05, * p<0.1
"np" indicates that the variable is subsumed by the included set of fixed effects.
The bank sector comprises of affiliates [inter-office] and non-affiliated banks.
Table 8: Breakdown by monetary policy-geopolitical tensions "states": Effects of changes in geopolitical measures and in monetary policy on cross-border lending flows
| Model (Geopolitical measure: Regime) | [1] Ideal point distance (Tightening MP and worsening GP tensions) | [2] Ideal point distance (Tightening MP and easing GP tensions) | [3] Total sanctions (Tightening MP and worsening GP tensions) | [4] Total sanctions (Tightening MP and easing GP tensions) | [5] Relative borrower GPR (Tightening MP and worsening GP tensions) | [6] Relative borrower GPR (Tightening MP and easing GP tensions) |
|---|---|---|---|---|---|---|
| Dependent variable: Bilateral cross-border lending flows--Σ∆ Shadow Interest Rate {t-1 to t-4} | -2.698***, [0.595] | -3.954***, [0.626] | -11.030***, [0.959] | 5.685, [16.079] | -5.958***, [0.778] | 0.552, [0.716] |
| Dependent variable: Bilateral cross-border lending flows--Σ [∆Shadow Interest Rate * ∆ Geopolitical measure] {t-1 to t-4} | -149.721***, [13.066] | 158.053, [180.030] | -46.926***, [8.386] | 22.551, [74.261] | -4.271***, [1.633] | -22.104***, [2.249] |
| Dependent variable: Bilateral cross-border lending flows--Σ∆ Geopolitical measure {t-1 to t-4} | 83.662***, [9.155] | -160.319***, [12.777] | 23.237***, [4.581] | -1.593, [19.311] | -1.90, [1.953] | 29.194***, [2.548] |
| Dependent variable: Bilateral cross-border lending flows--Observations | 168,849 | 168,849 | 38,807 | 38,807 | 79,585 | 79,585 |
| Time FE | ||||||
| Borrower FE | ||||||
| Borrower*Time FE | Yes | Yes | Yes | Yes | Yes | Yes |
Standard errors in parentheses *** p<0.01, ** p<0.05, * p<0.1
Table A1: Accounting for common global trends: Effects of changes in de-meaned geopolitical measures and in monetary policy on cross-border lending flows
| Model (Geopolitical measure:) | [1] Ideal point distance | [2] Ideal point distance | [3] Ideal point distance | [4] Total sanctions | [5] Total sanctions | [6] Total sanctions | [7] Relative borrower GPR | [8] Relative borrower GPR | [9] Relative borrower GPR |
|---|---|---|---|---|---|---|---|---|---|
| Dependent variable: Bilateral cross-border lending flows--Σ∆ Shadow Interest Rate {t-1 to t-4} | -2.904***, [0.361] | -4.677***, [0.393] | np, np | -11.820***, [1.009] | -13.933***, [1.162] | np, np | -3.218***, [0.515] | -4.766***, [0.514] | np, np |
| Dependent variable: Bilateral cross-border lending flows--Σ [∆Shadow Interest Rate * ∆ De-meaned Geopolitical measure] {t-1 to t-4} | -16.636***, [5.973] | -55.041***, [11.364] | -48.245***, [6.624] | -9.518, [8.490] | -110.218***, [22.747] | -6.776, [8.530] | -8.891***, [0.970] | -10.746***, [1.191] | -3.781***, [1.175] |
| Dependent variable: Bilateral cross-border lending flows--Σ∆ De-meaned Geopolitical measure {t-1 to t-4} | -4.35, [4.126] | np, np | -10.915**, [4.308] | 2.69, [4.067] | np, np | 0.779, [4.007] | 7.973***, [1.130] | np, np | 1.277, [1.217] |
| Dependent variable: Bilateral cross-border lending flows--Observations | 168,849 | 168,849 | 168,849 | 38,807 | 38,807 | 38,807 | 79,585 | 79,585 | 79,585 |
| Borrower*Time FE | Yes | Yes | Yes | ||||||
| Source*Borrower FE | No | No | No | No | No | No | |||
| Source*Borrower*Time FE | No | Yes | Yes | No | Yes | Yes | No | Yes | Yes |
| Borrower*Currency*Time FE | No | No | Yes | No | No | Yes | No | No | Yes |
Standard errors in parentheses *** p<0.01, ** p<0.05, * p<0.1
"np" indicates that the variable is subsumed by the included set of fixed effects.
De-meaned geopolitical measure is the contemporaneous value of each geopolitical measure [as shown in column headings] minus the cross-sectional
weighted average of the measure in that given quarter.
Table A2: Accounting for cross-currency effects of monetary policy: Effects of changes in geopolitical measures and in relative monetary policy on cross-border lending flows
| Model (Geopolitical measure:) | [1] Ideal point distance | [2] Ideal point distance | [3] Ideal point distance | [4] Total sanctions | [5] Total sanctions | [6] Total sanctions | [7] Relative borrower GPR | [8] Relative borrower GPR | [9] Relative borrower GPR |
|---|---|---|---|---|---|---|---|---|---|
| Dependent variable: Bilateral cross-border lending flows--Σ∆ Relative Shadow Interest Rate {t-1 to t-4} | -1.645***, [0.256] | -2.933***, [0.279] | np, np | -7.583***, [0.691] | -8.752***, [0.799] | np, np | -1.982***, [0.365] | -3.125***, [0.368] | np, np |
| Dependent variable: Bilateral cross-border lending flows--Σ [∆Relative Shadow Interest Rate * ∆ Geopolitical measure] {t-1 to t-4} | -1.645***, [0.256] | -42.108***, [8.274] | -2.255, [10.005] | -33.231***, [9.438] | -64.707***, [15.384] | -14.377, [11.129] | -9.744***, [0.837] | -8.327***, [0.865] | -5.785***, [1.180] |
| Dependent variable: Bilateral cross-border lending flows--Σ∆ Geopolitical measure {t-1 to t-4} | -12.192***, [3.399] | np, np | -29.907***, [3.501] | 1.586, [3.527] | 79.764, [318.815] | 0.854, [3.451] | 3.183***, [0.927] | np, np | -0.609, [0.933] |
| Dependent variable: Bilateral cross-border lending flows--Observations | 168,849 | 168,849 | 168,849 | 38,807 | 38,807 | 38,807 | 79,585 | 79,585 | 79,585 |
| Borrower*Time FE | Yes | Yes | Yes | ||||||
| Source*Borrower FE | No | No | No | No | No | No | |||
| Source*Borrower*Time FE | No | Yes | No | No | Yes | No | No | Yes | No |
| Borrower*Currency* Time FE | No | No | Yes | No | No | Yes | No | No | Yes |
Standard errors in parentheses *** p<0.01, ** p<0.05, * p<0.1
"np" indicates that the variable is subsumed by the included set of fixed effects.
Relative shadow interest rate is the shadow rate of the lending currency minus the weighted average shadow rate across the other currencies.
Table A3: Accounting for cross-currency effects of monetary policy and common global trends: Effects of changes in de-meaned geopolitical measures and in relative monetary policy on cross-border lending flows
| Model (Geopolitical measure:) | [1] Ideal point distance | [2] Ideal point distance | [3] Ideal point distance | [4] Total sanctions | [5] Total sanctions | [6] Total sanctions | [7] Relative borrower GPR | [8] Relative borrower GPR | [9] Relative borrower GPR |
|---|---|---|---|---|---|---|---|---|---|
| Dependent variable: Bilateral cross-border lending flows--Σ∆ Relative Shadow Interest Rate {t-1 to t-4} | -1.710***, [0.258] | -3.034***, [0.281] | np, np | -8.265***, [0.763] | -9.663***, [0.880] | np, np | -1.982***, [0.365] | -3.125***, [0.368] | np, np |
| Dependent variable: Bilateral cross-border lending flows--Σ [∆Relative Shadow Interest Rate * ∆ Geopolitical measure] {t-1 to t-4} | -24.916***, [7.268] | -41.902***, [8.227] | -2.255, [10.005] | -9.744***, [0.837] | -8.327***, [0.865] | -5.785***, [1.180] | |||
| Dependent variable: Bilateral cross-border lending flows--Σ∆ Geopolitical measure {t-1 to t-4} | -12.334***, [3.398] | np, np | -29.907***, [3.501] | 0.229, [3.509] | np, np | -0.22, [3.408] | 3.183***, [0.927] | np, np | -0.609, [0.933] |
| Dependent variable: Bilateral cross-border lending flows--Observations | 168,849 | 168,849 | 168,849 | 38,807 | 38,807 | 38,807 | 79,589 | 79,589 | 79,589 |
| Borrower*Time FE | Yes | Yes | Yes | ||||||
| Source*Borrower FE | No | No | No | No | No | No | |||
| Source*Borrower*Time FE | No | Yes | No | No | Yes | No | No | Yes | No |
| Borrower*Currency* Time FE | No | No | Yes | No | No | Yes | No | No | Yes |
Standard errors in parentheses *** p<0.01, ** p<0.05, * p<0.1
"np" indicates that the variable is subsumed by the included set of fixed effects.
Relative shadow rate is the shadow rate of the lending currency minus the weighted average shadow rate across the other four currencies.
De-meaned geopolitical measure is the contemporaneous value of each geopolitical measure [in column headings] minus the cross-sectional
weighted average of the measure in that given quarter.
Table A4: Effects of changes in financial sanctions and in monetary policy on cross-border lending flows
| Model | [1] | [2] | [3] | [4] | [5] | [6] | [7] | [8] | [9] | [10] |
|---|---|---|---|---|---|---|---|---|---|---|
| Dependent variable: Bilateral cross-border lending flows--Σ∆ Shadow Interest Rate {t-1 to t-4} | -6.861***, [0.747] | -10.340***, [0.952] | -7.115***, [0.745] | -11.237***, [0.955] | -7.999***, [0.843] | -11.942***, [1.009] | -8.260***, [0.942] | -13.697***, [1.159] | np, np | np, np |
| Dependent variable: Bilateral cross-border lending flows--Σ [∆Shadow Interest Rate * ∆ Financial Sanctions] {t-1 to t-4} | -10.340***, [0.952] | -42.240***, [8.655] | -11.942***, [1.009] | -309.633***, [45.041] | -99.888***, [28.979] | |||||
| Dependent variable: Bilateral cross-border lending flows--Σ∆ Financial Sanctions {t-1 to t-4} | 11.581**, [5.205] | 23.660***, [6.175] | 11.312**, [5.255] | 26.634***, [6.225] | 6.203, [8.743] | 57.795***, [14.245] | np, np | np, np | 0.512, [8.524] | 44.972***, [16.080] |
| Dependent variable: Bilateral cross-border lending flows--Observations | 38,807 | 38,807 | 38,807 | 38,807 | 38,807 | 38,807 | 38,807 | 38,807 | 38,807 | 38,807 |
| Time FE | Yes | Yes | Yes | Yes | ||||||
| Borrower FE | Yes | Yes | ||||||||
| Borrower*Time FE | No | No | No | No | Yes | Yes | ||||
| Source*Borrower FE | No | No | Yes | Yes | No | No | No | No | ||
| Source*Borrower* Time FE | No | No | No | No | No | No | Yes | Yes | No | No |
| Borrower*Currency* Time FE | No | No | No | No | No | No | No | No | Yes | Yes |
Standard errors in parentheses *** p<0.01, ** p<0.05, * p<0.1
"np" indicates that the variable is subsumed by the included set of fixed effects.
Table A5: Effects of changes in trade sanctions and in monetary policy on cross-border lending flows
| Model | [1] | [2] | [3] | [4] | [5] | [6] | [7] | [8] | [9] | [10] |
|---|---|---|---|---|---|---|---|---|---|---|
| Dependent variable: Bilateral cross-border lending flows--Σ∆ Shadow Interest Rate {t-1 to t-4} | -6.826***, [0.747] | -9.952***, [0.949] | -7.091***, [0.745] | -10.731***, [0.952] | -8.055***, [0.843] | -11.789***, [1.010] | -8.262***, [0.942] | -13.205***, [1.160] | np, np | np, np |
| Dependent variable: Bilateral cross-border lending flows--Σ [∆Shadow Interest Rate * ∆ Trade Sanctions] {t-1 to t-4} | -67.309***, [13.543] | -99.097***, [14.615] | -40.469*, [22.026] | -406.747***, [93.236] | -21.29, [21.388] | |||||
| Dependent variable: Bilateral cross-border lending flows--Σ∆ Trade Sanctions {t-1 to t-4} | 10.053*, [6.000] | 32.648***, [8.124] | 18.385***, [6.383] | 58.435***, [9.311] | 11.198, [8.434] | 18.863**, [9.376] | np, np | np, np | 18.017**, [8.162] | 21.586**, [9.096] |
| Dependent variable: Bilateral cross-border lending flows--Observations | 38,807 | 38,807 | 38,807 | 38,807 | 38,807 | 38,807 | 38,807 | 38,807 | 38,807 | 38,807 |
| Time FE | Yes | Yes | Yes | Yes | ||||||
| Borrower FE | Yes | Yes | ||||||||
| Borrower*Time FE | No | No | No | No | Yes | Yes | ||||
| Source*Borrower FE | No | No | Yes | Yes | No | No | No | No | ||
| Source*Borrower* Time FE | No | No | No | No | No | No | Yes | Yes | No | No |
| Borrower*Currency* Time FE | No | No | No | No | No | No | No | No | Yes | Yes |
Standard errors in parentheses *** p<0.01, ** p<0.05, * p<0.1
"np" indicates that the variable is subsumed by the included set of fixed effects.
Table A6: Effects of changes in borrower and source geopolitical risk and in monetary policy on cross-border lending flows
| Model (Geopolitical measure:) | [1] Borrower GPR | [2] Source GPR | [3] Borrower GPR | [4] Source GPR | [5] Borrower GPR | [6] Source GPR | [7] Borrower GPR | [8] Source GPR | [9] Borrower GPR | [10] Source GPR |
|---|---|---|---|---|---|---|---|---|---|---|
| Dependent variable: Bilateral cross-border lending flows--Σ∆ Shadow Interest Rate {t-1 to t-4} | -3.083***, [0.417] | -3.639***, [0.340] | -3.595***, [0.417] | -4.150***, [0.340] | -2.642***, [0.466] | -4.351***, [0.384] | -4.136***, [0.476] | -5.692***, [0.409] | np, np | np, np |
| Dependent variable: Bilateral cross-border lending flows--Σ [∆Shadow Interest Rate * ∆ GPR] {t-1 to t-4} | -3.083***, [0.417] | -5.053***, [0.609] | -21.270***, [1.055] | -5.429***, [0.614] | -27.260***, [1.494] | -1.559**, [0.689] | -23.361***, [1.467] | -1.648*, [0.865] | np, np | 1.604*, [0.882] |
| Dependent variable: Bilateral cross-border lending flows--Σ∆ GPR {t-1 to t-4} | 13.368***, [1.113] | 2.085***, [0.764] | 13.803***, [1.104] | 2.198***, [0.761] | np, np | -1.119, [0.847] | np, np | np, np | np, np | -0.155, [0.914] |
| Dependent variable: Bilateral cross-border lending flows--Observations | 95,833 | 158,799 | 95,833 | 158,799 | 95,833 | 158,799 | 95,833 | 158,799 | 95,833 | 158,799 |
| Time FE | Yes | Yes | Yes | Yes | ||||||
| Borrower FE | Yes | Yes | ||||||||
| Borrower*Time FE | No | No | o | No | Yes | Yes | ||||
| Source*Borrower FE | No | No | Yes | Yes | No | No | No | No | ||
| Source*Borrower*Time FE | No | No | No | No | No | No | Yes | Yes | No | No |
| Borrower*Currency* Time FE | No | No | No | No | No | No | No | No | Yes | Yes |
Standard errors in parentheses *** p<0.01, ** p<0.05, * p<0.1
"np" indicates that the variable is subsumed by the included set of fixed effects.
Table A7: Breakdown by borrowers' country: OECD vs non-OECD countries; Effects of changes in geopolitical measures and in monetary policy on cross-border lending flows
| Model (Geopolitical measure: Country of Borrowers) | [1] Ideal point distance (Non-OECD) | [2] Ideal point distance (OECD) | [3] Total sanctions (Non-OECD) | [4] Total sanctions (OECD) | [5] Relative borrower GPR (Non-OECD) | [6] Relative borrower GPR (OECD) |
|---|---|---|---|---|---|---|
| Dependent variable: Bilateral cross-border lending flows to non-banks--Σ∆ Shadow Interest Rate {t-1 to t-4} | -7.151***, [0.616] | -2.973***, [0.471] | -15.595***, [1.196] | -6.284***, [2.079] | -12.894***, [1.179] | -3.325***, [0.560] |
| Dependent variable: Bilateral cross-border lending flows to non-banks--Σ [∆Shadow Interest Rate * ∆ Geopolitical measure] {t-1 to t-4} | -29.379***, [6.544] | -16.537*, [11.843] | -29.614***, [4.862] | 80.983, [97.893] | -3.428*, [2.018] | -6.440***, [0.916] |
| Dependent variable: Bilateral cross-border lending flows to non-banks--Σ∆ Geopolitical measure {t-1 to t-4} | 9.258**, [3.768] | 10.650*, [6.468] | 17.296***, [3.021] | -70.003, [83.622] | 0.855, [1.985] | 2.766***, [0.958] |
| Dependent variable: Bilateral cross-border lending flows to non-banks--Observations | 96,910 | 71,481 | 33,843 | 4,964 | 30,013 | 49,572 |
| Time FE | Yes | Yes | Yes | Yes | Yes | Yes |
| Borrower FE | ||||||
| Source*Borrower FE | Yes | Yes | Yes | Yes | Yes | Yes |
Standard errors in parentheses *** p<0.01, ** p<0.05, * p<0.1
"np" indicates that the variable is subsumed by the included set of fixed effects.
The non-bank sector comprises of non-bank financial institutions and the non-financial sector.