PROMOTING REGIONAL GROWTH AND INNOVATION: RELATEDNESS, REVEALED COMPARATIVE ADVANTAGE AND THE PRODUCT SPACE

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PROMOTING REGIONAL GROWTH AND INNOVATION: RELATEDNESS, REVEALED COMPARATIVE ADVANTAGE AND THE PRODUCT SPACE

Abstract

We adapt the product-space approach of Hausmann–Hidalgo et al. to the case of Italian provinces, examining the extent to which network connectedness and centrality of a province’s exports is related to its economic performance. We construct a new Product Space Position (PSP) index which retains many of the Hausmann–Hidalgo et al. features but which is also much better suited to handling regional and provincial data. The PSP index is found to outperform other indices. Our comparison throws light on fundamental aspects of network-cognitive-distance-trade arguments. A better positioning in the export-network product space is indeed associated with better local economic outcomes.

1. Introduction

The centrality, positioning and connectedness of a nation’s tradeable sectors within global trade patterns are argued to be critical for a country’s growth trajectories (Hausmann and Klinger, 2006Hausmann et al., 2007Hidalgo et al., 2007Hidalgo and Hausmann, 2009), and similar arguments have also been put forward at the regional scale (Neffke et al., 2011). The underpinnings of this Hausmann–Hidalgo approach are based on widely held principles evident in fields such as economics, strategic management, international business and economic geography. Yet, while these approaches are useful for distinguishing between the development performance of rich, middle-income and poor countries, as we will demonstrate in this paper, the existing approaches not only have very limited powers to distinguish empirically between the development trajectories of different rich countries but they are even less well-adapted to examining the case of diversified regions within advanced economies. This would suggest that for such an approach to make a contribution to regional analysis in advanced economies, at the very least it would need to be adapted in a way which keeps the main underlying principles but does so in a more appropriate manner. Our research question is therefore, is the Hausmann–Hidalgo type of approach to trade centrality and connectedness still useful for understanding the economic performance of advanced regions, and if so, can a significant adaptation of the existing frameworks better capture the economic performance of regions in advanced economies?

In order to answer this question, we investigated the development role played by the positioning and connectedness of a region’s export patterns within the overall international trade system, over and above standard economic geography variables. Using province-level data from Italy, our analysis demonstrates that the existing Hausmann–Hidalgo types of approaches which are used to examine the performance of countries are less effective when discussing sub-national regional profiles in advanced economies. We therefore put forward a method for modifying the existing Hidalgo–Hausmann national-level indicators of trade network-relatedness and centrality (Hausmann and Klinger, 2006,, 2007Hidalgo et al., 2007Hausmann et al., 2007Hidalgo and Hausmann, 2009) in order to produce an index which is place-specific and much better suited to sub-national analyses. This new modified PSP index is shown to perform better than the existing Hausmann and Klinger (2006)Hausmann and Klinger (2007)Hidalgo et al. (2007)Hausmann et al. (2007) and Hidalgo and Hausmann (2009) indices, while still maintaining many of the features of the product-space method. Importantly, by using this new index we find that the original Hausmann–Hidalgo et al. type arguments do hold at the sub-national scale, even after controlling for more traditional regional growth factors.

This paper is structured as follows. Within the product space framework the next section discusses the interconnected ideas of relatedness, centrality and connectedness. By drawing on broader insights from other Hausmann–Hidalgo et al. papers we are then able to adapt and extend the methodological approach of Hausmann and Klinger (2006) to a wider context more suitable for addressing regional variations within advanced economies. We then apply our measure to an analysis of the economic and innovative performance of Italian provinces for the years 2007–12. Our analysis shows that in such a context this modified approach makes much more theoretical and empirical sense than the existing indices. Our findings demonstrate that a province’s good positioning in the export network product space is indeed associated with enhanced regional development, over and above other more traditional regional economic variables such as variety, diversity, human capital and density.

2. Product and technological relatedness and network centrality

The product and network space arguments of Hausmann and Klinger (2006)Hidalgo et al. (2007) and Hidalgo and Hausmann (2009) suggest that within the overall global networks of trade countries which are represented relatively more in centrally located export activities are more likely to exhibit stronger growth and developments trajectories than countries which are more represented by the exporting of more peripheral products. This product-space approach is common to the arguments of Hausmann and Klinger (2006)Hidalgo et al. (2007) and Hidalgo and Hausmann (2009) and the conceptual foundations of the Hausmann–Hidalgo approach are 2-fold.

To begin with, their analysis posits that where two products or services share most of the same requisite production assets and capabilities, countries that export one will also tend to export the other. By the same token, goods or services that do not share many capabilities are less likely to be co-exported. As with the related variety literature (Frenken et al., 2007Boschma and Iammarino, 2009Neffke et al., 2011) their fundamental conceptual ideas reflect the cognitive distance argument of Boschma (2005) in which it is assumed that greater cognitive proximity between products or services, defined in terms of the common production assets, competences and capabilities required, also offer greater possibilities for mutual technology transfer, learning and knowledge sharing. In turn all of these cognitive distance arguments originally derive from the various innovation-systems literatures (Iammarino and McCann, 2013). However, there are also fundamental differences in construction between the entropy-based related variety approach and the network-proximity approach of Hausmann–Hidalgo. The proximity indices measure the relatedness between two products by observing trade outcomes rather than the ex ante (sectoral classification) similarities between the products or inputs. Therefore, in contrast to the conventional related variety approach the new indicator is an ex post measure of relatedness, and should better capture all of the influences similarly affecting groups of industries. Indeed, the tentative evidence available suggests that the network proximity approach may actually perform better empirically than the conventional related variety approach (Boschma et al., 2012).

The product proximity index that Hausmann and Klinger (2006) propose is therefore a measure of the relatedness between pairs of products using cross-country export data. It is also a measure of the product-space distance between products, and one which avoids any priors as to the relevant dimensions of similarity. The similarity of requisite production assets and capabilities is revealed by the likelihood that where a country has a revealed comparative advantage (RCA) based on a Balassa Index (Balassa 1965) value of >1 in the exporting of one good, it will tend to have such an advantage in both goods.

Yet, these relatedness properties are themselves not sufficient to ensure strong development trajectories. Rather, the product-space framework also posits that countries with a revealed comparative advantage in groups of sectors which are centrally positioned within global trade networks will exhibit higher levels of economic development than those whose revealed comparative advantage is in sectors which are more peripherally positioned. The reason is that these products offer greater possibilities for technology transfer, learning and knowledge sharing. On average, core products are the most sophisticated and well-connected to the rest of the product space, and provide more opportunities to redeploy the capabilities that they embody, which facilitates the export of a large number of other products. The degree of centrality of a country’s related exports in global trade networks is therefore critical in determining its long-term development trajectory, and the more centrally positioned are a country’s exports the stronger will be its development trajectory.

Following Hausmann and Klinger (2006) and Hidalgo et al. (2007), it is possible to compute the proximity index between industry i and j by taking the minimum between the conditional probability of a region specializing in industry i given it specializes in industry j, and the conditional probability of a region specializing in industry j given it specializes in industry i, as follows (time subscript t suppressed for brevity throughout this introduction):

φi,j=min(P(xi∣∣xj),P(xj∣∣xi)),φi,j=min(P(xi|xj),P(xj|xi)),

(1)

where for any region or country c:

xi,c={1ifRCAi,c10otherwisexi,c={1 if RCAi,c≥10 otherwise 

(2)

and where the conditional probability is calculated using all regions (or countries). Since conditional probabilities are not symmetric we take the minimum of the probability of exporting product i given j and the reverse, to make the measure symmetric and more stringent.

One possible application of the proximity index can be found in the work of Hausmann and Klinger (2006). Firstly, they calculate a product i’s centrality in the Product Space. A product that is more central in the Product Space will be connected to a greater proportion of the other products j, and therefore will have a higher value for centrality

Ci=jφi,jJ.Ci=∑j‍φi,jJ.

(3)

This measure shows which goods are located in the dense part of the Product Space and which are located in the periphery by simply adding the row for that product in the matrix of proximities, and dividing by the maximum possible number of distance-weighted products J. Secondly, Hausmann and Klinger (2006) measure the density of the product space around the areas where different countries have specialized by calculating the average centrality of all products in which the country has comparative advantage. They also graph this variable against GDP per capita showing that in general, rich (poor) countries tend to be specialized in dense (sparse) parts of the product space. For convenience, we will call this index the ‘Average Centrality’ index

AVG_CENTRc=i(Ci*xi,c)i(xi,c),AVG_CENTRc=∑i‍(Ci*xi,c) ∑i‍(xi,c) ,

(4)

where for any region or country c:

xi,c={1ifRCAi,c10otherwise.xi,c= 1 if RCAi,c ≥10 otherwise .

(5)

The Hausmann–Hidalgo type of approach has been shown to be very effective in capturing the development performance across countries. However, when we apply this technique to regional data we get some very strange results. In order to demonstrate this in the case of Italy we use ISTAT international trade data (provided by the ISTAT Coeweb Section), disaggregated according to the Standardized International Trade Code at the three-digit level (SITC-3), providing the regional value share exported to the world for 118 product classes for each Italian province (NUTS 3) relative to the Italian national share. All of the export sectors in our regional trade dataset are manufacturing sectors, which in 2013 accounted for almost 82% of Italy’s total exports (OECD, 2018a) and just under 29% of Italian GDP (OECD, 2018b). Applying Equations (1) and (2) based on RCA ≥ cutoff1 values, we calculate the proximity φφ between product i and product j at year t, where the conditional probability is calculated using all Italian provinces P. We calculate these probabilities across 103 Italian provinces, for the period 2006–2013. As we have 118 industries in total in our dataset, we obtain a 118-by-118 matrix of proximities, which is common to all regions included in the analysis. Each row and column of this matrix represents a product and each off-diagonal element represents the proximity between a pair of products.

Applying the Hausmann–Klinger (AVERAGE CENTRALITY) methodology to the Italian provinces data for 2012 yields results which are rather curious.2 Using the AVERAGE CENTRALITY index, we see that Italian provinces with higher values tend to be higher GDP regions (ρ = 0.307, R2 = 0.094), but the relationship is very weak indeed. Moreover, many poorer southern Italian regions are ranked above rich areas such as Bolzano. A low income province such as Teramo is ranked above a high income province such as Padua, but this cannot be due to different specialization patterns because the same strange rankings are evident even between regions showing RCA in the same number of export sectors such as high income La Spezia and low income Sassari. The same picture is evident for other years of data.

Title Page———i

Certification——–ii

Dedication———iii

Acknowledgement——-iv

Abstract ———vi

Table of Content——–vii

 

Chapter One

1.0 Introduction ——-1

1.1 Statement of Problem——4

1.2 Purpose of the Study——5

1.3 Significance of Study——8

1.4 Limitation——–9

1.5 Scope of Study——-11

 

Chapter Two

2.0 Review of Related Literature —-12

2.6 Summary of Literature Review—- 19

 

Chapter Three

3.0 Research Methodology and Procedure—22

3.1 Population ——–22

3.2 Sample and Sampling Technique—-22

3.3 Validation of the Instrument —-23

3.4 Reliability of the Instrument —–23

3.5 Data Analysis——-23

 

Chapter Four

4.0 Presentation and Discussion of Result—24

4.1 Analysis and interpretation of Data—25

4.2 Discussion of Results——38

 

Chapter Five

5.0. Summary, Conclusion, and Recommendation  –40

5.1 Summary——–40

5.2 Conclusion——–41

5.3 Recommendation——42

References ———45

Appendix 1——–47

Appendix ———50

PROMOTING REGIONAL GROWTH AND INNOVATION: RELATEDNESS, REVEALED COMPARATIVE ADVANTAGE AND THE PRODUCT SPACE

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