Abstract
This article uses simultaneous equations error component three-stage least squares (EC3SLS) panel data technique to find the direct and indirect impacts of trade, industrial dissimilarity and FDI on the business cycle synchronisation of Eurozone economies. The period of analysis is 1990–2009. These are the major findings: (a) trade, industrial dissimilarity and FDI have both direct and indirect effects on the business cycle synchronisation of sample economies; (b) EC3SLS estimates show that closer trade ties among these Eurozone countries have led to more synchronised business cycle co-movements, because common disturbances are more prevalent and intra-industry trade dominates; (c) the bilateral FDI flows have served as a source of destabilisation rather than a source of synchronisation; (d) industry-specific shocks have almost lost their importance both in terms of generating more trade and in terms of raising the output correlation of sample countries; (e) trade intensity and FDI flows are positively and significantly correlated, thereby suggesting that more FDI encourages more trade and vice-versa; (f) trade shows a negative relationship with industrial dissimilarity, which implies that bilateral trade in these countries promotes similar industrial structures; and finally, (g) these economies characterise intra-industry trade patterns, as expected in the case of these highly integrated Eurozone economies. Although the results show the presence of intra-industry trade types, these economies have diversified their production processes at the higher income levels.
Keywords
Introduction
The theory of optimum currency areas (OCAs) proposes a broad set of prerequisites that a geographic region needs to satisfy to form a currency union. 1 In this pursuit, many treaties and convergence policies (starting with the Marshall Plan of 1948 and going up to the Delors Plan of 1989 and the Maastricht Treaty of 1991) were initiated, prior to the establishment of the euro as a common currency in Europe. The only guideline for prospective entrants (of the Eurozone) was: a potential entrant would find it more beneficial to abandon its independent monetary policy and join a monetary union, only if it is subject to symmetric economic shocks (Bayoumi & Eichengreen, 1993, 1997; Masson & Taylor, 1993). However, the argument did not last long and was soon replaced with endogenous OCA criteria (Frankel & Rose, 1997, 1998). The endogenous OCA theory argues that international trade patterns and business cycle correlation are endogenous. But international trade is not the only channel of business cycle transmission. For instance, shock transmission can take place through industrial structures, similar fiscal policies, foreign direct investment (FDI), currency unions, monetary and financial integration, exchange rate volatility, and economic integration. The theoretical interactions among these determinants of international business cycle synchronisation are very complex. It is these interactions that are explored in this study. More specifically, this article analyses the impact of trade, industrial dissimilarity and FDI on the business cycle synchronisation of Eurozone economies using a panel data set spanning the period 1990–2009. Disentangling the relative contributions of trade, FDI and industrial dissimilarity is crucial from the point of view of business cycles research. It is also a relevant policy question, in the sense that the international correlation of business cycles is an important metric used to measure the desirability and feasibility of a potential entrant joining a currency union. 2 More generally, the channels this study propose to determine are relevant to policymakers asking if, and why, they should be concerned with foreign developments affecting domestic fluctuations.
The rest of the article is organised as follows. In the second section, an extensive review of the related literature is carried out. The detailed review helps locate the major research gaps in the existing literature. In the third section, the econometric model, the formulation of variables along with their data sources and the empirical strategy used in this article are discussed. In the fourth section, the estimation results of Models (1) and (2) are analysed. Finally, in the last section some concluding remarks are offered.
Extensive Literature Review and Major Research Gaps
Theoretically, the relation between trade integration and business cycle synchronisation is ambiguous, because greater trade integration can transmit demand shocks occurring in one country to another country, thereby increasing synchronisation. It can also lead to specialisation in production (Dornbusch, Fisher, & Samuelson, 1977). Specialisation will promote industry-specific shocks, thereby reducing synchronisation (Krugman, 1993; Kose & Yi, 2002). The same applies to the relationship between financial integration or FDI and business cycle synchronisation. Given the ambiguity of economic theory on these issues, a vast empirical literature has emerged to study the effect of these macro-economic variables on the business cycle synchronisation of economies. Overall, these studies tend to provide evidence of a positive relation between economic integration and synchronisation, especially for highly developed economies (see, e.g., Baxter & Kouparitsas, 2005; Clark & van Wincoop, 2001; Frankel & Rose, 1998; Gächter & Riedl, 2014; Gonçalves, Rodrigues, & Soares, 2009; Hanus & Vacha, 2015; Hsu, Wu, & Yau, 2011; Imbs, 2004; Inklaar, Jong-A-Pin & de Haan, 2008; Kolasa, 2013). A detailed chronological review of the empirical literature based on business cycle synchronisation is carried out in Table 1. Tables 1–7 report the results. The Table 1 provides information on the study objective, sample data set, sample period, estimation technique used to answer the respective objective and the major findings of the study. An appraisal of the empirical literature (given in Table 1) reveals that although theoretical as well as empirical studies have produced somewhat mixed results, some patterns in the existing literature on business cycle synchronisation are easily observable. First, the overall effect of trade on business cycle synchronisation is strong and positive. Second, similarity in industrial structures show mixed impact on business cycle synchronisation. Finally, business cycles in regions at higher levels of financial integration are significantly more synchronised. The studies mentioned in Table 1 have enriched the literature on business cycle synchronisation. Yet the indirect effects of major macro-variables on the business cycle synchronisation of Eurozone economies have been largely ignored; most studies analyse the co-movements of macro-economic variables in the European region using the structural vector autoregression (SVAR) technique. The SVAR technique was developed as an alternative to traditional macro-econometric modelling in 1980. The earlier SVAR methodology was atheoretical in nature and the procedure was almost mechanical. Although the later developments in SVAR technique widely adopted identifying assumptions, these orthogonal conditions/assumptions related to underlying shocks in SVAR technique are fairly restrictive. The need is to explore this issue using panel econometric techniques; the studies of business cycle synchronisation clearly indicate that the issue of synchronisation still requires improvement not only in terms of econometric analysis but also in the way the research has been carried out so far.
Empirical Studies on Business Cycle Synchronisation
Empirical Studies on Business Cycle Synchronisation
This study makes an attempt to fill these gaps by investigating both the direct as well as indirect effects of trade, industrial dissimilarity and FDI on the business cycle synchronisation of Eurozone economies. In other words, the study explores the interactions between trade, specialisation patterns, and FDI and their linkages with cyclical co-movements of Eurozone countries. In addition to these variables, the use of other variables (per capita GDP difference variable, similar monetary policy and legal origin variables, and gravity variables in general) help trace the impact of those variables on the endogenous variables (trade, industrial dissimilarity and FDI, in our case) and through endogenous variables on the business cycle synchronisation of the Eurozone economies. While these other variables are not of direct interest, one needs to model their effects so as to be able to discern the total impact (both direct and indirect) of major macro-variables on the business cycle synchronisation of economies. And this becomes one of the reasons that this study adopts the error component three-stage least squares (EC3SLS) technique proposed by Baltagi (1981), which has the characteristics of simultaneous equations. Simultaneity, implicit in most theories, is also revealing empirically. Our main variable of interest is output correlation. Even though this variable is endogenous in this analysis, the EC3SLS provides consistent estimates. Besides, this technique adopts the panel data approach, which means it captures both cross-sectional and time-series information. Another advantage of the EC3SLS approach is that it can tackle the problem of endogeneity and the indirect effects of each variable are also measured. Thus, the entire strategy of this study is to address two major issues raised in the debate about output synchronisation in the euro area:
Have business cycles of Eurozone economies become more similar? What are the major factors of business cycle synchronisation among these economies?
Model Specification and Data
To find out the direct and indirect effects of trade intensity (T) and industrial dissimilarity (ID) on business cycle correlation (ρ), the study uses the following three-equation model:
Where,
i, j, t are the values of index country pairs (i, j) in year t; and ϕ is the time-invariant country-pair-specific term used to control for individual heterogeneity. This heterogeneity can arise because of any reason—be it political, ethical, cultural, geographic, regional, religious, administrative, historical or any other factor. The incorporation of these country-pair effects controls the probable presence of heterogeneity bias in our estimates (Cheng & Wall, 2004). Thus, these country-pair effects are specific to the country pairs but common to all time periods—say, for example, for Germany and Italy country-pair from the year 1990–2009. The only restriction is that they are symmetric in nature, that is, ϕij = ϕji. In addition, time effects, which are common to the country-pairs but specific to the time period t, are also used in some specifications of the model. These time-specific effects control the probable presence of heterogeneity across time in our estimates. ϵ is an idiosyncratic random error.
For some sample countries, FDI data is not available (see Note 9), therefore, Model (1) is modified to incorporate the FDI variable as an additional endogenous variable. Accordingly, the resultant model consists of four equations as given below:
Where,
ρ represents business cycle correlation variable. In this analysis, output correlation variable is constructed on the basis of two different measures of output. These are: (i) HP-filtered output (ρHP); and (ii) first-differenced output (ρFD). The former is obtained as a natural logarithm of real GDP, detrended with a Hodrick-Prescott (Hodrick & Prescott, 1997) filter. The latter is obtained as an annual growth rate of real GDP. Since the data used is of yearly frequency, the smoothing parameter used in this case is 6.25 (Ravn & Uhlig, 2002). The two measures of output serve to check whether the results are sensitive to a particular type of output measure or not. 3 , 4 The annual data for real GDP (1990–2009) is taken from the World Bank’s World Development Indicators and is measured in 2005 constant US dollars.
Bilateral trade intensity index (Ti,j,t) used in this analysis is defined as:
Where, xi,j,t (xj,i,t) is the value of exports from country i (country j) to country j (country i) in year t; mi,j,t (mj,i,t) is the value of the imports of country i (country j) from country j (country i) in year t; Xi,t and Xj,t (Mi,t and Mj,t) are the values of country i’s exports (imports) and country j’s exports (imports) to all countries in year t, respectively. This index has become the standard trade intensity index in recent years because it saves us from understating actual trade flows, a concern acknowledged by Frankel and Rose (1998). A higher value of Ti,j,t indicates greater trade intensity between countries i and j. The annual export and import data is extracted from Direction of Trade Statistics (DOTS) CD_ROM of International Monetary Fund (IMF) and is measured in current US dollars.
Krugman (1991) suggested a measure of industrial dissimilarity. Subsequently, the measure has been used by many economists in their studies (e.g., Hsu et al., 2011). We also use the same index as follows:
Where, Sk,i,t is the GDP share of industry k in country i in year t; and Sk,j,t—the GDP share of industry k in country j in year t. A larger value of IDi,j,t indicates a greater degree of industry dissimilarity in industrial structure. This indicator uses manufacturing sector value-added shares relative to total economy taken from the OECD (2012) STAN Indicators Rev. 4 Database.
There is no standard measure of bilateral FDI intensity; so this index is measured in the same way as the index of bilateral trade intensity:
Generally, FDI represents capital flows across national borders. This study considers bilateral FDI flows as a proxy for financial integration. The data on bilateral inward and outward FDI is collected from the OECD (2014) International Direct Investment Statistics.
Our sample data set consists of Eurozone countries. Many steps were taken to integrate these Eurozone economies in the past; therefore, we expect a positive relationship between trade intensity and business cycle co-movements, that is, α1 > 0, which is confirmed in most of the estimated results. As far as the sign of α2 is concerned, we expect a negative relationship between industry dissimilarity and output correlation (α2 < 0) if business cycles are driven by industry-specific shocks. In other words, countries with greater similarities in their industrial structure tend to move together. Regarding individual bilateral trade and industrial dissimilarity equations, classical Ricardian theory predicts a positive linkage between trade and specialisation, which means that industrial dissimilarities generate more trade (Balassa, 1986; Dornbusch et al., 1977). This implies that β1 and/or γ1 need to be greater than zero. Also, FDI can transmit shocks across economies through various channels such as technology diffusion, or its connection with international financial markets through the process of reallocation of capital, which implies that FDI can serve as important carrier of disturbances across national boundaries in the current times of economic globalisation. Hence, it is a case of α3 > 0. Also, β2 > 0 because we believe that common characteristics specific to the country pair are likely to govern bilateral trade and FDI flows. Such a relationship is supported by the EC3SLS estimates. The sign of λ2 is governed by the same principle as that of γ1. In general, the sign of λ2 is ambiguous. The absence of any rigorous theory related to the relationship between FDI and specialisation deepens the ambiguity.
A set of exogenous variables is used to achieve the identification of the model (Equations (1) and (2)). 5 As far as these variables are concerned, we expect α3 > 0 in Equation (1) or α4 > 0 in Equation 2, because Eurozone economies in our sample data set are broadly similar in economic structure, use the common euro currency and face similar monetary policy behaviour. Monetary policy closeness between a country-pair is measured as the correlation of short-term interest rates between the two countries. 6 Also, two countries which are highly integrated through FDI and which share similar monetary policy objectives might transmit the idiosyncratic shock occurring in one country to the other country’s real activities via the FDI channel. This implies that λ5 > 0. In addition, gravity variables are included—as they play an important role in explaining bilateral trade flows. These gravity variables include dummies for common official language and adjacency, geographic distance, and log of the product of two countries GDP (GDPP). Except for GDPP, the data on these gravity variables is collected from the database of the Centre d’Etudes Prospectives et d’Informations Internationales (CEPII). The huge literature available on the gravity model of international trade governs the signs of these variables; we expect β3 > 0, β4 < 0, and β5 > 0. Besides, La Porta, Lopez, & Shleifer (2008) emphasise the important role that the common legal origin of two countries can play in transmitting financial shocks across national borders. We have λ4 > 0.
Also, following Imbs (2004), two exogenous determinants of specialisation—the logs of the ratios of two countries GDP (GDPG) and the logs of the products of two countries GDP (GDPP)—are used in Models (1) and (2). These two variables are expected to affect the patterns of specialisation. In the economics paradigm, it is believed that economies initially diversify by spreading their economic activities more equally across sectors, but begin specialising once they reach higher levels of economic development. Since our entire sample data comprises Eurozone countries, we expect a positive relationship between specialisation and these two variables. In other words, pairs of countries at different stages of development, as measured by the gap between their GDPs, tend to display different economic structures. To sum it up, it can be said that a negative relationship should exist between industry dissimilarity and GDPG and/or GDPP in our case; a positive relationship will mean that these sample economies have continuously diversified their production processes at higher and higher stages of development. This relationship can be elaborated further by looking at the sign and significance of the PCGDPD variable (the absolute difference of per capita GDP between a pair of countries) because it helps us to identify the type of trade that takes place among these euro club countries. A positive sign for this variable suggests that trade in these countries is based on comparative advantage, which lends support to the inter-industry trade type; while a negative sign shows that these economies feature intra-industry trade patterns (Kunroo, Sofi, & Azad, 2016; Rault, Sova, & Sova, 2009). This, in turn, invokes the classical Ricardian theory—countries with different factor endowments and thus, in comparative advantages, would exchange more goods of an inter-industry nature. 7 More elaborately, if labour is the only factor of production, then comparative advantage will be calculated on a per worker basis. However, when both the capital and labour are considered to be the two factors of production, then inter-industry trade between two countries will be such that the country with more abundance in capital will produce and export capital-intensive goods, while a country that is abundant in labour will produce and export labour-intensive goods. On the contrary, countries indulging in intra-industry trade will export and import those kinds of goods that are produced along the same lines of production. Such a type of trade has risen significantly since the 1980s in most of the OECD and other highly open economies (Blaster, 2015). For instance, China imports capital-cum-technology-intensive computer components and uses its abundant cheap labour to assemble these components in to a final product, that is, finished computer. This finished computer is then exported back to the USA and other developed European countries with a small marginal value addition, in terms of components assembling costs and small tariff costs. Hence, intra-industry trade is created. Also, Google and other software application developers for mobile and other computing devices are highly concentrated in the USA. Today, hardware and other components are mostly made outside of the USA, in China, Japan and Korea, for example. Hence, the USA and the rest of the world do trade in the same industry (i.e., again intra-industry trade). The data related to these variables (GDPG, GDPP, and PCGDPD) is collected from World Development Indicators, World Bank.
The focus of this study is the estimation of simultaneous equation models represented by Equations (1) and (2), using the error component EC3SLS estimation technique proposed by Baltagi (1981). The use of this procedure allows efficient estimation in models with panel data. 8 Moreover, the simultaneous equation EC3SLS econometric technique adopts the panel data approach, which incorporates both cross-sectional and time-series information. In fact, the adoption of the simultaneous equation EC3SLS estimation method is even supported by the unconditional correlations of all the exogenous and endogenous variables used in the study. These correlations are reported in Table 2. From the table, we find that both measures of cycle synchronisation, that is, ρHP and ρFD, are positively and significantly (at the 5% level) correlated with trade and monetary policy, and negatively correlated with industry dissimilarity. However, FDI does not show any significant correlation. Also, the correlation of cycle synchronisation with trade is greater than that with FDI and/or industry dissimilarity, suggesting that the shock transmission mechanism via trade across these Eurozone economies is more influential than that from the channels of FDI and/or production specialisation over the sample period 1990–2009. Regarding the other equations (trade, industry dissimilarity or specialisation in production, and FDI), FDI shows a significantly positive correlation with both trade and industry dissimilarity, while industry dissimilarity shows a significantly negative (though small) correlation with trade. The gravity variables show significant association with trade; industry dissimilarity shows a significantly positive correlation with both GDPG and GDPP; FDI does not show any correlation with legal origin; PCGDPD shows a significantly negative correlation with trade; and monetary policy shows a negative but significant correlation with FDI. Generally, the same results are confirmed by the EC3SLS estimates as reported in the next section. The pairwise sample correlations clearly highlight the need for using a simultaneous equation model panel data technique that takes care of both direct and indirect effects, which is what has been done in this study.
Pairwise Sample Correlations among the Variables
Pairwise Sample Correlations among the Variables
For a start, the bilateral correlations of the business cycles are computed on the basis of the cyclical component of annual real GDP data isolated using the Hodrick-Prescott (Hodrick & Prescott, 1997) filter. Another method used is the first-differenced output measure. The purpose is to estimate the business cycle component of the real GDP macro variable. The descriptive statistics for all the panel variables used in this analysis are given in Table 3. The total number of panels for the data set is 105, but this reduces to 21 for the smaller FDI data set corresponding to Model (2). The first column gives the overall mean value of the variable in the entire panel. The standard deviation reports three measures: (a) the overall standard deviation (around the grand mean
Panel Summary Statistics
Out of 15 sample countries, bilateral FDI data is available only for seven Eurozone economies. Therefore, we examine the results under a three-equation model (Equation (1) EC3SLS estimates reported in Table 4) and a four-equation model (Equation (2) EC3SLS estimates reported in Table 5). 9 Due to data availability, we collect annual observations spanning the period 1990–2009. 10 , 11 The results (Table 4) show that both bilateral trade and a common monetary policy have a positive and significant relationship with output synchronisation, while industry dissimilarity has a significantly negative relationship with business cycle synchronisation. This provides evidence that high bilateral trade intensity leads to a synchronised business cycle, industrial structures strongly influence business cycles between pairs of countries, and that having the same monetary policy helps to explain business cycle correlation. On the other hand, the relatively small coefficient of industry dissimilarity in the trade equation weakly challenges the well-perceived idea that industrial differences between two countries generate more trade between them (Balassa, 1986). The negative and significant coefficient of the PCGDPD variable in the trade equation (Panel B) is also in line with our expectation. This suggests that trade exists along similar lines of production, as one would expect in the case of these highly integrated Eurozone economies. In terms of the implication for trade theory, the result is in line with the arguments for intra-industry trade, that is, these sample Eurozone economies trade in goods that are similar in quality and technology. Such a conclusion is even solidified by the significantly negative coefficient of trade in the industry dissimilarity equation ( Table 4, Panel C). This result contradicts the classical Ricardian theory that there is a positive linkage between trade and specialisation. The emphasis is on the negative but significant coefficient of trade in Panel C (industry dissimilarity equation) of Table 4. Such findings are consistently further supported by the positive and significant coefficients of GDPG and GDPP—these variables determine the development stages of industrial specialisation—in Panel C, thereby suggesting that these Eurozone economies have diversified even at higher levels of income. The empirical performance of the so-named gravity variables (which account for trade flows) is in line with the gravity literature. Clearly, these variables show a high predictive power on trade flows. More elaborately, the coefficients of GDP product, distance and adjacency in Table 4 suggest that economic size increases trade flows between two countries, bilateral distance between two countries reduces the flow of trade between them, while two countries that share borders with each other will trade more. However, a common language exhibits a significantly negative impact on bilateral trade flows.
Simultaneous Equations EC3SLS Panel Eurozone Data Estimates of Model (1)
Simultaneous Equations EC3SLS Panel Eurozone Data Estimates of Model (1)
Simultaneous Equations EC3SLS panel Eurozone Data Estimates of Model (2)
Given the above evidence that bilateral trade is positively linked and industry dissimilarity is negatively linked with the business cycle correlation of the sample countries, the other major concern raised in this article is to check whether FDI serves as another crucial channel in transmitting economic disturbances across countries. FDI is included in the model as it is expected to be an important source of shock transmission across borders in the current period of globalisation. Besides, FDI capital flows serve as a better proxy of financial integration.
Table 5 reports the EC3SLS estimates of the model including the FDI variable. These results show that FDI has a significant, sizeable, but negative impact on the output correlation of Eurozone economies. This is in contrast to our intuition that intensive FDI activities could contribute to output co-movements in the same way as trade activities would. In fact, FDI serves more a source of disturbance than a source of stabilisation/synchronisation. No doubt, even this disturbance is part of business cycles. This is even evident from: (a) now industry dissimilarity has insignificant impact on output correlation (Table 5, Panel A); (b) trade does not show any significant impact on industry dissimilarity (Panel C); and, (c) industry dissimilarity does not show any significant impact on both trade and FDI either at the 1 per cent or at 5 per cent levels when time effects are not considered (Panel B and Panel D). Nonetheless, (b) and (c) show a significant impact when the crisis period is not included, as reported in the next section (Table 7). But FDI does have some interesting influences in the sense that: (a) it has positive, significant and sizeable impact on trade flows and vice-versa (Panel D and Panel B), indicating that more FDI encourages more trade and higher trade between two countries increases FDI flows between them; (b) the roles of language, distance and GDP gap do not matter statistically and significantly in the current period of globalisation (Panel B and Panel C); (c) and that all other variables retain their signs and significance as exhibited in Table 4. However, legal origin or a common monetary policy does not have a significant effect on FDI flows between countries. All this clearly shows that FDI has an important influence on various macro-variables in highly open Eurozone Customs Union economies.
This section presents the estimated results of Equations (1) and (2) based on a sample data set restricted to the period between 1990 and 2006. The intention is to exclude the period of the US financial crisis and the Eurozone sovereign debt crisis. This alteration has nearly no effect on the sign and statistical significance of the coefficient estimates, except that some coefficients change marginally in terms of their magnitude. The only deviation from the earlier results is that now the impacts of bilateral trade on industry dissimilarity (Table 7, Panel C) and of industry dissimilarity on FDI (Table 7, Panel D) become statistically significant. The results corresponding to Equations (1) and (2) are reported, respectively, in Tables 6 and 7.
Simultaneous Equations EC3SLS Panel Eurozone Data Estimates of Model (1), Excluding Crisis Period
Simultaneous Equations EC3SLS Panel Eurozone Data Estimates of Model (1), Excluding Crisis Period
Simultaneous Equations EC3SLS Panel Eurozone Data Estimates of Model (2), Excluding Crisis Period
The contribution this article aims to make is to find out the total impact of trade, industrial dissimilarity, and FDI on the business cycle synchronisation of Eurozone economies by using a panel data set covering the period 1990–2009. The findings of this study reveal that bilateral trade between two countries is positively and significantly correlated with business-cycle correlation between them, 12 implying that closer trade ties among these Eurozone countries result in more synchronised business cycle co-movements, because common disturbances are more prevalent and intra-industry trade dominates. Further, trade shows indirect effects on cycle synchronisation via FDI and ID (industry dissimilarity). Apart from trade, the study suggests that the channels of FDI, production specialisation and monetary policy closeness are almost equally important in explaining business cycle correlations.
Similarly, industry dissimilarity has both direct and indirect impacts on the output correlation of economies. However, though significant, industry dissimilarity’s direct impact on the business cycle synchronisation of the sample Eurozone economies is very small, indicating that the industry-specific shocks have almost lost their importance in raising output correlation of countries. In fact, these industry-specific shocks become insignificant when FDI flows are taken into consideration. Similar conclusions are drawn from the indirect effects of industry dissimilarity on the business cycle synchronisation of Eurozone economies via trade and FDI.
Nonetheless, the impact of bilateral trade flows on the business cycle synchronisation of Eurozone economies via industry dissimilarity is negative, significant and of a large magnitude (Table 4, Panel C). Even in the presence of FDI, this impact is retained when the crisis period is excluded (Table 7, Panel C). This goes against the positive linkage predicted between trade and specialisation by classical Ricardian theory, which means that industrial dissimilarities do not generate more trade in our case. From the viewpoint of international trade theories, developing countries or two sets of heterogeneous economies that are at different levels of economic development will have inter-industry trade. This trade is driven by differences in relative factor endowments, which means that goods that are produced with abundant factors will be exported and those that require scarce resources for their production will be imported. Such a hypothesis is tested by a positive coefficient of absolute differences in the per capita GDP variable. A negative sign on this coefficient is associated with intra-industry trade structure, which assumes the existence of simultaneous exports and imports of goods in the same sector but at the same or different stages of processing, that is, similar products of the same quality and technology. Thus, intra-industry trade targets the variety of products (e.g., the trade in cars in the automobile industry). Since this article considers highly integrated Eurozone economies, it is believed that intra-industry trade type exists among these economies. Such a result is confirmed by the negative coefficient of the per capita GDP difference variable in our analysis. This implies that intra-industry trade is taking place among these sample economies. This intra-industry trade is driven by economies of scale enjoyed by these Eurozone economies in varying degrees. However, contrary to our expectation, the two proxy variables—the GDP gap and GDP product—determining the developmental stages of industrial specialisation are significantly positive, thereby suggesting that these Eurozone economies have diversified even at higher levels of income. The gravity variables that supply the DNA of the geography of trade have the expected signs. For example, greater geographic distance between two countries reduces their bilateral trade because of high transportation costs, and sharing a common border boosts trade. Common monetary policy exhibits only direct effects and no indirect effects on the business cycle synchronisation of Eurozone economies.
Like trade and industry dissimilarity, FDI has both direct and indirect impacts on the output correlation of economies. FDI shows a negative but statistically significant impact on the output correlation of Eurozone countries, which implies that bilateral FDI serves more as a source of instability than of business cycle synchronisation. This might imply that these countries outsource part of their production processes in the form of foreign investments to other countries. It also implies that these countries enhance and replace their own technology through technology transfers and new investments. The bottom line is that it highlights the important role that foreign investment can play in generating different phases of business cycles in the current times.
As far as the indirect effects are concerned, FDI influences business cycle synchronisation of the sample economies via trade and similarities in industrial structure. The sizeable and significantly positive impact of FDI on industrial dissimilarity shows that FDI creates dissimilar industrial structures across these economies, suggestive of the fact that vertical investments co-exist in these economies. Moreover, trade intensity and FDI flows are positively and significantly related to each other. This means that more FDI encourages more trade and vice-versa, so trade and FDI complement each other. The incorporation of FDI in our model also reverses some of the interesting relations. For instance, industry dissimilarity has an insignificant impact on output correlation; monetary policy loses its robustness on the output correlation of the sample Eurozone economies; language and geographic distance lose their importance in determining the size of trade flows between countries; and common legal origins and/or common monetary policy do not determine FDI flows at all. In sum, besides trade and industrial dissimilarity, the present study shows the important influence that FDI has on the output correlation of Eurozone economies, and their impact on various other macro-variables, thereby suggesting the presence of indirect effects in these sample euro currency union countries. Furthermore, the study raises a question on the proper utilisation of FDI flows, at least in the case of these sample Eurozone economies.
Footnotes
Acknowledgements
This work was carried out when the author was a Junior Sir Ratan Tata Fellow (at the Institute of Economic Growth, New Delhi) under the Sir Ratan Tata Trust Fund for Young Social Scientists. An earlier version of this article was presented at a seminar at the Institute of Economic Growth and subsequently published in the form of a working paper (IEG Working Paper No. 371/2018). The author is very grateful to Prof. Pravakar Sahoo, Dr Sushil Sen, Sheeraz Ahmad Kunroo, Mudabera Gulzar and the anonymous referee(s) for their support and helpful comments on earlier drafts of this article.
Declaration of Conflicting Interests
The author declared no potential conflicts of interest with respect to the research, authorship and/or publication of this article.
Funding
The author received no financial support for the research, authorship and/or publication of this article.
