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    <front>
        <journal-meta>
            <journal-id journal-id-type="publisher-id">ecos</journal-id>
            <journal-title-group>
                <journal-title>Economia e Sociedade</journal-title>
                <abbrev-journal-title abbrev-type="publisher">Economia e
                    Sociedade</abbrev-journal-title>
            </journal-title-group>
            <issn pub-type="ppub">0104-0618</issn>
            <issn pub-type="epub">1982-3533</issn>
            <publisher>
                <publisher-name>Instituto de Economia da Universidade Estadual de Campinas;
                    Publicações</publisher-name>
            </publisher>
        </journal-meta>
        <article-meta>
			<article-id pub-id-type="doi">10.1590/1982-3533.2025v34n1.266660</article-id>
			<article-id pub-id-type="publisher-id">00009</article-id>
			<article-categories>
				<subj-group subj-group-type="heading">
					<subject>Original article</subject>
				</subj-group>
			</article-categories>
			<title-group>
				<article-title>Global value chains, technological sophistication and economic
					complexity: panel data for 58 economies from 2006 to 2015</article-title>
				<trans-title-group xml:lang="pt">
					<trans-title>Cadeias globais de valor, sofisticação tecnológica e complexidade
						econômica: uma análise de painel com 58 países no período de 2006 a
						2015</trans-title>
				</trans-title-group>
			</title-group>
			<contrib-group>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0000-0002-6147-2066</contrib-id>
					<name>
						<surname>Manso</surname>
						<given-names>Raul Costa Cavalcanti</given-names>
					</name>
					<xref ref-type="aff" rid="aff1">**</xref>
				</contrib>
				<contrib contrib-type="author">
					<contrib-id contrib-id-type="orcid">0000-0002-7206-5132</contrib-id>
					<name>
						<surname>Hermida</surname>
						<given-names>Camila do Carmo</given-names>
					</name>
					<xref ref-type="aff" rid="aff2">***</xref>
				</contrib>
			</contrib-group>
			<aff id="aff1">
				<label>**</label>
				<institution content-type="normalized">Universidade Federal de Alagoas</institution>
				<addr-line>
					<named-content content-type="city">Maceió</named-content>
                        <named-content content-type="state">AL</named-content>
				</addr-line>
				<country country="BR">Brasil</country>
				<email>raulmanso@live.com</email>
				<institution content-type="original">Professor at the Universidade Federal de
					Alagoas (UFAL), Maceió, AL, Brasil</institution>
			</aff>
			<aff id="aff2">
				<label>***</label>
				<institution content-type="normalized">Universidade Federal de Alagoas</institution>
				<addr-line>
					<named-content content-type="city">Maceió</named-content>
                        <named-content content-type="state">AL</named-content>
				</addr-line>
				<country country="BR">Brasil</country>
				<email>camila.hermida@feac.ufal.br</email>
				<institution content-type="original">Professor at the Universidade Federal de
					Alagoas (UFAL), Maceió, AL, Brasil</institution>
			</aff>
			<author-notes>
				<fn fn-type="edited-by">
					<label>EDITOR RESPONSÁVEL PELA AVALIAÇÃO</label>
					<p><italic>Fabio Antonio de Campos</italic></p>
				</fn>
			</author-notes>
			<!--<pub-date date-type="pub" publication-format="electronic">
                <day>03</day>
                <month>12</month>
                <year>2024</year>
            </pub-date>
            <pub-date date-type="collection" publication-format="electronic">
                <year></year>
            </pub-date>-->
            <pub-date pub-type="epub-ppub">
                <season>Jan-Abr</season>
                <year>2025</year>
            </pub-date>
			<volume>34</volume>
			<issue>1</issue>
			<elocation-id>e266660</elocation-id>
			<history>
				<date date-type="received">
					<day>05</day>
					<month>08</month>
					<year>2022</year>
				</date>
				<date date-type="accepted">
					<day>09</day>
					<month>06</month>
					<year>2024</year>
				</date>
			</history>
			<permissions>
				<license license-type="open-access"
					xlink:href="https://creativecommons.org/licenses/by/4.0/" xml:lang="en">
					<license-p>This is an Open Access article distributed under the terms of the
						Creative Commons Attribution License, which permits unrestricted use,
						distribution, and reproduction in any medium, provided the original work is
						properly cited.</license-p>
				</license>
			</permissions>
			<abstract>
				<title>Abstract</title>
				<p>In the 21st century, the intensification of global production networks has made
					it important to understand the implications for the productive structures of
					countries important. This study aims to investigate whether participation in
					global value chains (GVCs) can change the degree of technological sophistication
					of exports and a country’s economic complexity, considering a sample of 58
					countries and a subsample consisting only of developing countries, from 2006 to
					2015. We estimate dynamic models by difference and system GMM considering two
					dependent variables: an export sophistication index (‘q’) and the economic
					complexity index. We find a positive and significant relationship between
					participation in GVCs and degree of sophistication of the export basket,
					measured by the ‘q’ index. However, considering a broader measure of economic
					complexity (the ECI index), the effects were negative and not significant for
					developing countries.</p>
			</abstract>
			<trans-abstract xml:lang="pt">
				<title>Resumo</title>
				<p>No século XXI, a expansão das redes globais de produção tornou crucial a
					compreensão dos seus impactos nas estruturas produtivas dos países. Este estudo
					busca investigar se a participação em cadeias globais de valor (CGV) influencia
					o nível de sofisticação tecnológica das exportações e a complexidade econômica
					de um país. A pesquisa abrange uma amostra de 58 países e uma subamostra de
					países em desenvolvimento, entre 2006 e 2015. Utilizando modelos dinâmicos
					estimados por ambos Difference e System GMM, foram avaliadas duas variáveis
					dependentes: um índice de sofisticação das exportações (“q”) e o índice de
					complexidade econômica (ECI). Os resultados mostram que a participação nas CGV
					está associada a um aumento significativo na sofisticação da pauta de
					exportações, medida pelo índice “q”. Porém, quando analisada a complexidade
					econômica em termos mais amplos (ECI), os efeitos foram negativos e não
					significativos estatisticamente para países em desenvolvimento.</p>
			</trans-abstract>
			<kwd-group xml:lang="en">
				<title>Keywords:</title>
				<kwd>Value added</kwd>
				<kwd>Structural change</kwd>
				<kwd>Globalization</kwd>
				<kwd>Exports</kwd>
				<kwd>Dynamic panel</kwd>
			</kwd-group>
			<kwd-group xml:lang="pt">
				<title>Palavras-chave:</title>
				<kwd>Valor adicionado</kwd>
				<kwd>Mudança estrutural</kwd>
				<kwd>Globalização</kwd>
				<kwd>Exportações</kwd>
				<kwd>Painel dinâmico</kwd>
			</kwd-group>
			<counts>
                <fig-count count="2"/>
                <table-count count="6"/>
                <equation-count count="5"/>
                <ref-count count="35"/>
            </counts>
		</article-meta>
	</front>
	<body>
		<sec sec-type="intro">
			<title>1 Introduction</title>
			<p>The rise of global value chains (GVCs) in the 21st century has revolutionized the
				production process around the world by establishing factories capable of crossing
				borders through the contractualization of the relationships between buyers and
				sellers internationally (Daria; Wrinkler, 2016). Whether these are characterized by
				sequential value chains or even more complex networks, they are present everywhere,
				in such a way that a product can be “made in the world” (<xref ref-type="bibr"
					rid="B30">Taguchi, 2014</xref>; <xref ref-type="bibr" rid="B22">OECD,
					2013</xref>), reflecting the growth of the global trade flow of intermediate
				goods (<xref ref-type="bibr" rid="B29">Sturgeon; Memedovic, 2011</xref>). In 2008,
				around 80% of international trade involved GVCs, and more than 60% were intermediate
				goods and services incorporated into various stages of the production process
				through these GVCs (<xref ref-type="bibr" rid="B22">OECD, 2013</xref>; <xref
					ref-type="bibr" rid="B33">Unctad, OECD, WTO, 2013</xref>).</p>
			<p>This international fragmentation of production tends to lower production costs and
				increases contact between leading firms, usually multinationals from developed
				countries, with subsidiary firms located in developing countries. <xref
					ref-type="bibr" rid="B2">Baldwin (2013)</xref> suggests that this allowed the
				diffusion of know-how related to a myriad of products along these chains, opening a
				range of opportunities for developing countries to participate in new ways in
				international trade. The benefits arising from trade liberalization via GVCs are
				regularly highlighted in reports from international organizations, such as the <xref
					ref-type="bibr" rid="B22">OECD (2013)</xref> and <xref ref-type="bibr" rid="B32"
					>Unctad (2013)</xref>, among others. These highlight the participation of
				emerging countries in GVCs as a fundamental way to accelerate their economic
				development.</p>
			<p>However, in the GVCs, different forms of participation exist. <xref ref-type="bibr"
					rid="B2">Baldwin (2013)</xref> highlighted the existence of headquarters and
				factory economies, wherein the latter would be dependent on the former. The
				analytical concept of the “smile curve” identifies that the steps before and after
				manufacturing/assembly generate greater value-added. Hence, firms located in
				intangible productive activities such as R&amp;D, design, conception, and
				technological services would tend to benefit more from GVCs than those specialized
				in standardized assembly activities (<xref ref-type="bibr" rid="B27">Stöllinger,
					2019</xref>). Additionally, obstacles to the occurrence of technological
				spillovers and transfer of know-how along the chain, making firms, especially from
				developing countries, prisoners of a certain low value-added export productive
				function, that is, preventing or delaying a structural change in these economies.
				Consequently, it would bring fewer benefits in development for the country in which
				it is located (<xref ref-type="bibr" rid="B29">Sturgeon; Memedovic, 2011</xref>).
				For example, <xref ref-type="bibr" rid="B16">Kaplinsky and Farooki (2010)</xref>
				demonstrate how buyers, large and diversified firms, can obstruct the processes of
				upgrading the activities and functions of smaller producers in GVCs.</p>
			<p>Given that the debate on the long-term effects of countries’ participation in GVCs is
				controversial and the the international trade literature is insufficient this study
				aims to empirically test the following question: Does greater participation in GVCs
				allow countries to migrate for more technological/more complex productive
				activities? Additionally, this study seeks to understand whether these effects are
				homogeneous for all countries or differences can be found when considering only
				developing countries.</p>
			<p>Therefore, we aim to understand whether such participation can generate an increase
				in the technological sophistication of production from 58 countries in the 2006-2015
				period (sample provided by the latest version of the global input-output matrix
				Trade in Value Added (<xref ref-type="bibr" rid="B21">TiVA, 2018</xref>)). To
				capture this increase in complexity, we employed two indirect measures based on the
				countries’ export agenda: 1) the ‘q’ index and 2) Economic Complexity Index (ECI).
				The first index is calculated using measures of domestic value-added in exports. The
				variation of the ‘q’ index reflects the change in the “quality”/degree of
				sophistication of the countries’ trade agenda. The second index, originally
				conceived by Hausmann and Hidalgo (2009) and made available by the Atlas of Economic
				Complexity, measures the productive capacities of each country through the diversity
				and ubiquity of the products present on their export agendas, revealing variation in
				the diversity and sophistication of its productive structure. Conversely, the share
				in the GVCs is calculated through the sum of the shares back and forth between
				countries, following the export decomposition methodology from <xref ref-type="bibr"
					rid="B17">Koopman, Wang, and Wei (2014)</xref> and applying it to the
				value-added data from <xref ref-type="bibr" rid="B21">TiVA (2018)</xref>.</p>
			<p>This study contributes to empirical literature on the impact of GVC participation
				when measuring the effects of technological sophistication for the first time.
				Furthermore, it contributes to estimation of data in a dynamic panel through the
				generalized moments method (GMM), which incorporates the lagged dependent variables
				among explanatory variables.</p>
			<p>The remainder of the paper is structured as follows. Section 2 highlights theoretical
				elements of GVCs and systematizes a literature review on the participation of GVCs
				and its impact on structural changes. Section 3 presents the methodology. Section 4
				discusses the results and provides a brief descriptive analysis followed by an
				econometric analysis. Finally, Section 5 presents the final considerations of the
				research.</p>
		</sec>
		<sec>
			<title>2 Global value chains and productive structure</title>
			<p>GVCs are production networks distributed according to business and task functions
				between firms, globally or regionally, involving international trade flows (<xref
					ref-type="bibr" rid="B7">Daria; Winkler, 2016</xref>). Overall, they are
				characterized by transfer of knowledge through the management of leading firms in
				the supply chains, in a more organized and interactive way (Fagerberg; Lundvall;
				Shrolec, 2018). In these networks, contractual relationships exist between sellers
				and buyers, establishing factories capable of crossing borders (<xref
					ref-type="bibr" rid="B7">Daria; Winkler, 2016</xref>).</p>
			<p>The international division of labor has become increasingly dynamic and complex.
				Economic interdependence in the world, connected to the international fragmentation
				of the productive process, boosted the trade of intermediate goods and the market of
				specialized services, which affects the economic structures of localities
				participating in productive fragmentation (<xref ref-type="bibr" rid="B29">Sturgeon;
					Memedovic, 2011</xref>). In this sense, quality control systems and business
				standards of the contemporary reality are the main factors pushing developing
				economies to achieve new capabilities to meet the specific demands of GVCs, whether
				through better information, openness to new markets, or creating opportunities to
				learn new technological and human capital skills. Participating in GVCs could hasten
				developmental experience through a nonlinear catch-up process (<xref ref-type="bibr"
					rid="B35">Whittaker et al., 2010</xref>).</p>
			<p>In this sense, international organizations in favor of economic liberalism suggest
				GVCs as a way of catching up and, hence, a new model of economic development (<xref
					ref-type="bibr" rid="B22">OECD, 2013</xref>; <xref ref-type="bibr" rid="B32"
					>Unctad, 2013</xref>). According to them, GVCs would allow countries to enjoy
				lower production costs, increase competitiveness of companies, facilitate learning
				and appropriability of knowledge.</p>
			<p>However, these relationships are asymmetrical (<xref ref-type="bibr" rid="B2"
					>Baldwin, 2013</xref>). Host economies, which do not usually export intermediate
				goods, and factory economies, which possess a vast amount of intermediate goods in
				their export basket unlike the former, both exhibit dependence on the host
				economies. <xref ref-type="bibr" rid="B16">Kaplinsky and Farooki (2010)</xref>
				highlighted that suppliers in GVCs, when they are not part of large or diversified
				firms, have difficulty identifying new consumption patterns and adapting to them.
				Moreover, there may even be obstacles to structural changes in these producers
				within the GVCs. Evidence in case studies exists indicating the difficulties faced
				by countries in conducting activities associated with a growth process induced by
				GVCs (<xref ref-type="bibr" rid="B32">Unctad, 2013</xref>; <xref ref-type="bibr"
					rid="B10">Gereffi; Luo, 2014</xref>).</p>
			<p>
				<xref ref-type="bibr" rid="B29">Sturgeon and Memedovic (2011)</xref> show that these
				production chains can create obstacles to learning and stimulate uneven development
				and restricting firms and industries in certain activities that generate low
				value-added. Furthermore, if such specialization in these activities remains
				persistent, GVCs may prevent domestic companies in developing economies from
				innovating, create industrial activities with high value-added, and involve workers
				in activities with higher salaries related to technologically sophisticated sectors
				(Sturgeon, 2016).</p>
			<p><xref ref-type="bibr" rid="B8">Fagerberg, Lundvall, and Shrolec (2018, p. 537)</xref>
				highlight that if a company remains trapped in narrow functions, the implications
				for the national economy may not be as favorable as public managers would like, at
				least not in the long term.” According to Ye et. al. (2015), gains from
				participating in GVCs are not automatic, and benefits can vary considerably
				depending on whether a country operates at the upper or lower end of the value
				chain.</p>
			<p>This problem is easily visualized in the symbolic figure known in the literature as
				the “smile curve” (<xref ref-type="fig" rid="f1">Figure 1</xref>). This illustrates
				the intensity of value-added according to the stage of production in GVCs:
				intangible activities with higher technological content located at the beginning
				(research and development, design, headquarters services) and at the end (support
				and after-sales services, logistics) capture greater value-added than assembly
				activities of the goods object of the GVCs (<xref ref-type="bibr" rid="B27"
					>Stöllinger, 2019</xref>).</p>
			<p>
				<fig id="f1">
					<label>Figure 1</label>
					<caption>
						<title>“Smile curve”</title>
					</caption>
					<graphic xlink:href="1657-4206-ecos-34-01-e266660-gf01.png"/>
					<attrib>Source: <xref ref-type="bibr" rid="B27">Stöllinger
						(2019)</xref>.</attrib>
				</fig>
			</p>
			<p>Hence, the importance of economic upgrading strategies through GVCs for developing
				economies emerges, in the sense of seeking to move towards stages that add more
				value, is associated with more sophisticated activities along the GVC (<xref
					ref-type="bibr" rid="B4">Cattaneo et al., 2013</xref>). In this regard, <xref
					ref-type="bibr" rid="B19">Kummritz, Taglioni, and Winkler (2017)</xref> indicate
				that the effects of upgrading can vary depending on a country’s stage of
				development, its integration into GVCs, and the underlying transmission channels.
				Lower-income countries tend to benefit more from backward linkages and technology
				spillovers, while higher-income countries experience greater gains in forward
				linkages and skill upgrading. Thus, in much of the literature, success in economic
				development from the perspective of GVCs is linked to countries’ ability to increase
				their competitiveness in technology and knowledge-intensive activities, that is, to
				acquire greater technological sophistication through upgrading functions in
				GVCs.</p>
			<p>Few empirical works on the direct effects of GVC participation on changes in the
				economies’ productive structures have been noted, especially in the way this work is
				proposed. The effects of GVCs on value-added in countries’ exports or on
				productivity at the firm level have been assessed in studies by Baldwin and Yan
				(2014), <xref ref-type="bibr" rid="B18">Kummritz (2016)</xref>, <xref
					ref-type="bibr" rid="B6">Constantinescu, Mattoo, and Ruta (2019)</xref>, <xref
					ref-type="bibr" rid="B34">Urata and Baek (2019)</xref>, and <xref
					ref-type="bibr" rid="B12">Hagemejer and Muck (2019)</xref>. However, although
				all of them are interesting in the sense of highlighting the importance of GVCs,
				they have different objectives from the present article. <xref ref-type="bibr"
					rid="B25">Stöllinger (2016</xref>, <xref ref-type="bibr" rid="B26">2017</xref>,
					<xref ref-type="bibr" rid="B27">2019</xref>, and 2021) found that most resemble
				the empirical proposal of this work, although they also differ in the method and the
				response variables.</p>
			<p>
				<xref ref-type="bibr" rid="B25">Stöllinger (2016)</xref> assessed the relationship
				between participation in GVCs and structural changes in the manufacturing sector for
				a sample of 40 countries in Europe. Using pooled, fixed effects, and random effects
				estimators, he empirically evaluated this relationship from 1995 to 2011, divided
				into four-year intervals that do not overlap. As a proxy for participation in GVCs,
				he used the measure of foreign value added to exports developed by Hummels et al.
				(2001). The results present the benefits of structural change in the manufacturing
				sector for the countries of the manufacturing core of the European Center. However,
				participating members of the GVCs that did not participate in this nucleus
				accelerated the deindustrialization process.</p>
			<p>
				<xref ref-type="bibr" rid="B26">Stöllinger (2017)</xref> extends the previous
				analysis and investigates a sample of 53 countries on whether participation in GVCs
				generates structural improvements in economies, evaluating it through a classic
				measure of structural change: workforce migrations to sectors with higher
				productivity. By estimating panel static models (pooled, fixed effects, and random
				effects) for three periods (1995-2000, 2000-2005, and 2005-2010), he found a
				positive relationship between participation in GVCs and structural improvement for
				emerging and transition economies, although this was not observed for the global
				sample.</p>
			<p>
				<xref ref-type="bibr" rid="B27">Stöllinger (2019)</xref> uses foreign direct
				investment (FDI) data for the period 2003 to 2015 and applies the panel data method
				by fixed effects. He demonstrates that GVCs facilitate the entry of developing
				countries into the manufacturing industry, while noting that developing countries
				mainly serve as factory economies, producing inputs with little value-added as
				suggested by the “smile curve” concept. In the same sense, <xref ref-type="bibr"
					rid="B28">Stöllinger (2021)</xref> performs a variation of the “smile curve”
				test, addressing functional specialization, which is the attribution of different
				values to the functions necessary for the production process along the chain of a
				product for different countries or regions. Based on annual FDI (greenfield FDI)
				data, we capture the functional specialization of countries in GVCs at the industry
				level. The author estimates the fractional probit model for 107 countries from 2003
				to 2015. The results econometrically confirm the smile curve hypothesis, showing
				that countries specialized in the center of the curve tend to generate less
				value-added per unit of production than those specializing in host economies.</p>
		</sec>
		<sec sec-type="methods">
			<title>3 Methodology</title>
			<p>This article proposes to estimate an econometric model whose objective is to
				determine (and quantify) whether participation in GVCs promotes changes in the
				productive structures of countries. Using the theoretical discussion established in
				the previous section as a starting point, we developed two hypotheses: (i) the
				greater the growth of a country’s participation in the GVCs, the more its agenda
				will shift towards more complex sectors; (ii) of a complementary nature to the
				first, sophistication gains are greater for developing economies.</p>
			<p>To test them, we sought to use two indicators as dependent variables: an export
				sophistication index, built by the authors themselves and called here the “q Index,”
				and the Economic Complexity Index (ECI).</p>
			<p>The “q Index” represents an imperfect proxy for the degree of “quality” of the export
				agenda in terms of technological sophistication. This was calculated from data on
				domestic value-added (DVA) present in gross exports from the global input-output
				matrix TiVA (<xref ref-type="bibr" rid="B21">2018</xref>), using the sectorial
				classification of the OECD to categorize the trade sectors of ISIC Rev. 4 in
				technological terms. As DVA corresponds to the portion of inputs, parts, and
				components produced domestically. Hence, values realized by foreign countries that
				sometimes originate from imports and erroneously accounted for in the traditional
				statistics of gross exports are excluded, as highlighted by the gross export
				decomposition literature (<xref ref-type="bibr" rid="B17">Koopman; Wang; Wei,
					2014</xref>). This can be represented by the following equation:</p>
			<disp-formula id="e1">
				<label>(1)</label>
				<mml:math display="block" id="e01" xmlns:mml="http://www.w3.org/1998/Math/MathML">
					<mml:mrow>
						<mml:msub>
							<mml:mi>q</mml:mi>
							<mml:mrow>
								<mml:mi>i</mml:mi>
								<mml:mi>t</mml:mi>
							</mml:mrow>
						</mml:msub>
						<mml:mo>=</mml:mo>
						<mml:mfrac>
							<mml:mrow>
								<mml:mi>D</mml:mi>
								<mml:msub>
									<mml:mi>V</mml:mi>
									<mml:mn>2</mml:mn>
								</mml:msub>
								<mml:mo>-</mml:mo>
								<mml:mi>D</mml:mi>
								<mml:msub>
									<mml:mi>V</mml:mi>
									<mml:mn>1</mml:mn>
								</mml:msub>
							</mml:mrow>
							<mml:mrow>
								<mml:mi>D</mml:mi>
								<mml:msub>
									<mml:mi>V</mml:mi>
									<mml:mrow>
										<mml:mi>t</mml:mi>
										<mml:mi>o</mml:mi>
										<mml:mi>t</mml:mi>
										<mml:mi>a</mml:mi>
										<mml:mi>l</mml:mi>
									</mml:mrow>
								</mml:msub>
							</mml:mrow>
						</mml:mfrac>
					</mml:mrow>
					<mml:mo>,</mml:mo>
				</mml:math>
			</disp-formula>
			<p>where DV<sub>total</sub> is the total domestic value-added of the economies in their
				own exports in year <italic>t.</italic> DV1 corresponds to the value-added in
				exports by country <italic>i</italic> in year <italic>t</italic> in all primary and
				low-technology goods sectors, with DV2 being the same measure but only for medium,
				medium-high, and high technology sectors. The values of this index vary in the
				interval <inline-formula>
					<mml:math id="e02" xmlns:mml="http://www.w3.org/1998/Math/MathML">
						<mml:mrow>
							<mml:mo>-</mml:mo>
							<mml:mn>1</mml:mn>
							<mml:mo>≤</mml:mo>
							<mml:msub>
								<mml:mi>q</mml:mi>
								<mml:mrow>
									<mml:mi>i</mml:mi>
									<mml:mi>t</mml:mi>
								</mml:mrow>
							</mml:msub>
							<mml:mo>≤</mml:mo>
							<mml:mn>1</mml:mn>
						</mml:mrow>
					</mml:math>
				</inline-formula>, where values closer to -1 indicate less technological
				sophistication of the agenda, and values closer to 1 indicate greater dynamism in
				technological terms of the content generated domestically. Thus, the percentage
				variation of this index provides a measure of the variation in the pattern of trade
				specialization of an economy, making an indirect verification of whether a country
				is becoming technologically sophisticated possible.</p>
			<p>To consider a broader measure for our dependent variable that could more closely
				measure the economic complexity of a country, we used the ECI index. Originally
				developed by <xref ref-type="bibr" rid="B14">Hidalgo and Hausmann (2009)</xref>, the
				index measures a country’s productive capacity expressed in productive diversity and
				in the capacity to produce non-ubiquitous goods (i.e., goods produced by only a few
				countries). Positive variations in this indicator may highlight structural changes
				in countries resulting from two factors: first, from the process in which countries
				find new products from new combinations that were previously unexplored and, second,
				from the process in which capacities are accumulated and combined with previous
				capacities to generate new products (<xref ref-type="bibr" rid="B13">Hausmann et
					al., 2014</xref>). ECI also allows for projecting a country’s growth as it
				assesses whether capacities are being fully used at the time studied. For this
				reason, recent works in the literature relate economic development to the economic
				complexity of a country’s capabilities (<xref ref-type="bibr" rid="B9">Gala,
					2018</xref>).</p>
			<p>Its calculation is expressed as follows: Considering that <inline-formula>
					<mml:math id="e03" xmlns:mml="http://www.w3.org/1998/Math/MathML">
						<mml:mrow>
							<mml:msub>
								<mml:mi>k</mml:mi>
								<mml:mi>c</mml:mi>
							</mml:msub>
							<mml:mo>=</mml:mo>
							<mml:mi>f</mml:mi>
							<mml:mfenced>
								<mml:mrow>
									<mml:msub>
										<mml:mi>M</mml:mi>
										<mml:mrow>
											<mml:mi>c</mml:mi>
											<mml:mi>p</mml:mi>
										</mml:mrow>
									</mml:msub>
									<mml:mo>,</mml:mo>
									<mml:mo> </mml:mo>
									<mml:msub>
										<mml:mi>k</mml:mi>
										<mml:mi>p</mml:mi>
									</mml:msub>
								</mml:mrow>
							</mml:mfenced>
						</mml:mrow>
					</mml:math>
				</inline-formula> is the complexity of a place, given by the function of all
				activities present in it, and <inline-formula>
					<mml:math id="e04" xmlns:mml="http://www.w3.org/1998/Math/MathML">
						<mml:mrow>
							<mml:msub>
								<mml:mover accent="true">
									<mml:mi>k</mml:mi>
									<mml:mo>˜</mml:mo>
								</mml:mover>
								<mml:mi>c</mml:mi>
							</mml:msub>
						</mml:mrow>
					</mml:math>
				</inline-formula> is the average of <inline-formula>
					<mml:math id="e05" xmlns:mml="http://www.w3.org/1998/Math/MathML">
						<mml:mrow>
							<mml:msub>
								<mml:mi>k</mml:mi>
								<mml:mi>c</mml:mi>
							</mml:msub>
						</mml:mrow>
					</mml:math>
				</inline-formula> and <inline-formula>
					<mml:math id="e06" xmlns:mml="http://www.w3.org/1998/Math/MathML">
						<mml:mrow>
							<mml:mi>σ</mml:mi>
							<mml:mfenced>
								<mml:mrow>
									<mml:msub>
										<mml:mi>k</mml:mi>
										<mml:mi>c</mml:mi>
									</mml:msub>
								</mml:mrow>
							</mml:mfenced>
						</mml:mrow>
					</mml:math>
				</inline-formula> is the standard deviation of <inline-formula>
					<mml:math id="e07" xmlns:mml="http://www.w3.org/1998/Math/MathML">
						<mml:mrow>
							<mml:msub>
								<mml:mi>k</mml:mi>
								<mml:mi>c</mml:mi>
							</mml:msub>
						</mml:mrow>
					</mml:math>
				</inline-formula>, one finds the following:</p>
			<disp-formula id="e2">
				<label>(2)</label>
				<mml:math display="block" id="e08" xmlns:mml="http://www.w3.org/1998/Math/MathML">
					<mml:mrow>
						<mml:mi>E</mml:mi>
						<mml:mi>C</mml:mi>
						<mml:mi>I</mml:mi>
						<mml:mo>=</mml:mo>
						<mml:mfrac>
							<mml:mrow>
								<mml:msub>
									<mml:mi>k</mml:mi>
									<mml:mi>c</mml:mi>
								</mml:msub>
								<mml:mo>-</mml:mo>
								<mml:msub>
									<mml:mover accent="true">
										<mml:mi>k</mml:mi>
										<mml:mo>˜</mml:mo>
									</mml:mover>
									<mml:mi>c</mml:mi>
								</mml:msub>
							</mml:mrow>
							<mml:mrow>
								<mml:mtext> </mml:mtext>
								<mml:mi>σ</mml:mi>
								<mml:mfenced>
									<mml:mrow>
										<mml:msub>
											<mml:mi>k</mml:mi>
											<mml:mi>c</mml:mi>
										</mml:msub>
									</mml:mrow>
								</mml:mfenced>
							</mml:mrow>
						</mml:mfrac>
					</mml:mrow>
					<mml:mo>.</mml:mo>
				</mml:math>
			</disp-formula>
			<p>When using the weighted average of the complexity of the products, comparative
				advantage is found, as the weights are the country’s total exports, from which there
				is information on the amount of capital and labor employed in them, in addition to
				the country’s own capacity to create products (“crystals of imagination”).
				Therefore, ECI variations are variations in a country’s economic complexity,
				revealing a variation in the sophistication of its productive structure (diversity
				and complexity of products developed in the country) (<xref ref-type="bibr"
					rid="B13">Hausmann et al., 2014</xref>). ECI is a relatively new index in the
				international trade literature; however, it has been widely used, and is made
				available, among other sources, by the Atlas of Economic Complexity of the Harvard
				Kennedy School of Government.</p>
			<p>However, both the “q index” and the ECI are, in variation, indirect measures of
				structural changes differ in some ways. The “q index” contains information solely on
				the domestic value-added of exports, being a simpler and relatively limited
				perspective of changing the productive structure of sectors geared, wholly or
				partially, to exports. However, it is adequate for the present research when
				measuring the degree of sophistication of exports, serving as an outcome measure..
				We interpret a positive change in the “q index” as gains from a country’s trade
				specialization pattern. This means that the economy would increase the value added
				in the production of greater technological intensity in its export basket.</p>
			<p>Conversely, ECI is not limited to this perspective. Imports and exports are included
				in the indicator, measuring the technical knowledge or even existing and potential
				productive capacities of an economy, in addition to the results per se. Transforming
				countries’ trade data into the measurement of capabilities through a bipartite
				network of exports of the most significant products is called the reflexive method
					(<xref ref-type="bibr" rid="B31">Torres, 2019</xref>). Variation of the ECI
				demonstrates gains or losses from the complexity of the productive structure of the
				country analyzed, being an alternative view to the “q Index” but conceptually more
				comprehensive to study the same object.</p>
			<p>Our variable of interest representing participation in GVCs follows the indicator
				developed by <xref ref-type="bibr" rid="B17">Koopman, Wang, and Wei (2014)</xref>,
				from their mathematical decomposition of exports into measures of value-added, which
				can only be calculated using global input-output matrices. In this study, we
				calculated it using measures presented in the TiVA matrix (<xref ref-type="bibr"
					rid="B21">2018</xref>). This corresponds to the sum of the share forward
					<italic>(VS1)</italic> and backward <italic>(VS)</italic> in GVCs as a
				percentage of gross exports <italic>(E)</italic> of a given country
					<italic>s</italic> in period <italic>t:</italic></p>
			<disp-formula id="e3">
				<label>(3)</label>
				<mml:math display="block" id="e09" xmlns:mml="http://www.w3.org/1998/Math/MathML">
					<mml:msub>
						<mml:mtext> GVCparticipation </mml:mtext>
						<mml:mrow>
							<mml:mi>i</mml:mi>
							<mml:mo>,</mml:mo>
							<mml:mi>t</mml:mi>
						</mml:mrow>
					</mml:msub>
					<mml:mo>=</mml:mo>
					<mml:msub>
						<mml:mrow>
							<mml:mi>VS</mml:mi>
						</mml:mrow>
						<mml:mrow>
							<mml:mrow>
								<mml:mi mathvariant="normal">s</mml:mi>
							</mml:mrow>
						</mml:mrow>
					</mml:msub>
					<mml:mrow>
						<mml:mo>/</mml:mo>
					</mml:mrow>
					<mml:mrow>
						<mml:mi mathvariant="normal">E</mml:mi>
					</mml:mrow>
					<mml:mo>+</mml:mo>
					<mml:msub>
						<mml:mrow>
							<mml:mi>VS</mml:mi>
							<mml:mn>1</mml:mn>
						</mml:mrow>
						<mml:mrow>
							<mml:mrow>
								<mml:mi mathvariant="normal">s</mml:mi>
							</mml:mrow>
						</mml:mrow>
					</mml:msub>
					<mml:mo>∗</mml:mo>
					<mml:mrow>
						<mml:mo>/</mml:mo>
					</mml:mrow>
					<mml:mrow>
						<mml:mi mathvariant="normal">E</mml:mi>
					</mml:mrow>
				</mml:math>
			</disp-formula>
			<p>Forward part (VS1 measure) corresponds to the strictly national content present in
				exports from third countries in terms of percentage of total gross exports, and the
				backward part refers to the foreign imported content present in domestic exports as
				a percentage of exports.</p>
			<p>The sampling component was constructed according to the availability of data for our
				explanatory variable of interest in TiVA (<xref ref-type="bibr" rid="B21"
					>2018</xref>), wherein information is available from 64 countries in the annual
				range from 2005 to 2015. However, towing to the lack of data, we removed six
				countries from the sample, leaving 58 economies (<xref ref-type="table" rid="t1"
					>Table 1</xref>). We also eliminated the initial year to calculate the
				variation.</p>
			<p><table-wrap id="t1">
				<label>Table 1</label>
				<caption>
					<title>Sample of countries, by degree of development</title>
				</caption>
				<table frame="hsides" rules="groups">
					<thead>
						<tr>
							<th align="left" colspan="3">Developed countries</th>
							<th align="center" colspan="3">Developing countries</th>
						</tr>
					</thead>
					<tbody>
						<tr>
							<td align="left">Australia</td>
							<td align="center">Greece</td>
							<td align="center">New Zealand</td>
							<td align="center">Argentina</td>
							<td align="center">Kazakhstan</td>
							<td align="center">Thailand</td>
						</tr>
						<tr>
							<td align="left">Austria</td>
							<td align="center">Hungary</td>
							<td align="center">Norway</td>
							<td align="center">Brazil</td>
							<td align="center">Malaysia</td>
							<td align="center">Tunisia</td>
						</tr>
						<tr>
							<td align="left">Belgium</td>
							<td align="center">Ireland</td>
							<td align="center">Poland</td>
							<td align="center">Bulgaria</td>
							<td align="center">Mexico</td>
							<td align="center">Turkey</td>
						</tr>
						<tr>
							<td align="left">Canada</td>
							<td align="center">Israel</td>
							<td align="center">Slovakia</td>
							<td align="center">Cambodia</td>
							<td align="center">Morroco</td>
							<td align="center">Viet Nam</td>
						</tr>
						<tr>
							<td align="left">Chile</td>
							<td align="center">Italy</td>
							<td align="center">Slovenia</td>
							<td align="center">China</td>
							<td align="center">Peru</td>
							<td align="center"/>
						</tr>
						<tr>
							<td align="left">Czech Republic</td>
							<td align="center">Japan</td>
							<td align="center">Spain</td>
							<td align="center">Colombia</td>
							<td align="center">Philippines</td>
							<td align="center"/>
						</tr>
						<tr>
							<td align="left">Denmark</td>
							<td align="center">Korea</td>
							<td align="center">Sweden</td>
							<td align="center">Costa Rica</td>
							<td align="center">Romania</td>
							<td align="center"/>
						</tr>
						<tr>
							<td align="left">Estonia</td>
							<td align="center">Latvia</td>
							<td align="center">Tunisia</td>
							<td align="center">Croatia</td>
							<td align="center">Russian Federation</td>
							<td align="center"/>
						</tr>
						<tr>
							<td align="left">Finland</td>
							<td align="center">Lithuania</td>
							<td align="center">United Kingdon</td>
							<td align="center">Hong Kong (China)</td>
							<td align="center">Saudi Arabia</td>
							<td align="center"/>
						</tr>
						<tr>
							<td align="left">France</td>
							<td align="center">Lithuania</td>
							<td align="center">United States</td>
							<td align="center">India</td>
							<td align="center">Singapore</td>
							<td align="center"/>
						</tr>
						<tr>
							<td align="left">Germany</td>
							<td align="center">Netherlands</td>
							<td align="center"/>
							<td align="center">Indonesia</td>
							<td align="center">South Africa</td>
							<td align="center"/>
						</tr>
						<tr>
							<td align="left" colspan="3">Total: 32</td>
							<td align="center" colspan="3">Total: 26</td>
						</tr>
					</tbody>
				</table>
				<table-wrap-foot>
					<attrib>Source: Authors (2021).</attrib>
				</table-wrap-foot>
			</table-wrap></p>
			<p>We opted to estimate dynamic panels using the generalized method of moments (GMM),
				considering both the difference GMM estimator and the system GMM developed by <xref
					ref-type="bibr" rid="B1">Arellano and Bond (1991)</xref> and <xref
					ref-type="bibr" rid="B3">Blundell and Bond (1998)</xref>. Applying dynamic panel
				estimation allows the evaluation of dynamic relationships between variables, often
				correlated with their past values, correcting for potential bias. These models are
				characterized by the inclusion of lagged dependent variables among the explanatory
				variables and by considering all explanatory variables as endogenous, resulting in
				unbiased estimators, unlike static panel models. Moreover, it allows for the control
				of problems arising from the presence of endogeneity and heteroscedasticity. Thus,
				considering that changes in production structures are cumulative, both response
				variables must be controlled by themselves with a lag in time. Additionally, the GMM
				dynamic panel estimators are recommended when periods (T) are shorter than the cross
				sections (N). In our study, N was greater than T (n = 58; T = 10).</p>
			<p>Accordingly, we present equations representing estimated functional models:</p>
			<disp-formula id="e4">
				<label>(4.1)</label>
				<mml:math display="block" id="e010" xmlns:mml="http://www.w3.org/1998/Math/MathML">
					<mml:mrow>
						<mml:mi>Δ</mml:mi>
						<mml:msub>
							<mml:mi>q</mml:mi>
							<mml:mrow>
								<mml:mi>i</mml:mi>
								<mml:mo>,</mml:mo>
								<mml:mi>t</mml:mi>
							</mml:mrow>
						</mml:msub>
						<mml:mo>=</mml:mo>
						<mml:mi>α</mml:mi>
						<mml:mo>+</mml:mo>
						<mml:mi>Δ</mml:mi>
						<mml:msub>
							<mml:mi>q</mml:mi>
							<mml:mrow>
								<mml:mi>i</mml:mi>
								<mml:mo>,</mml:mo>
								<mml:mi>t</mml:mi>
								<mml:mo>-</mml:mo>
								<mml:mn>1</mml:mn>
							</mml:mrow>
						</mml:msub>
						<mml:mi>β</mml:mi>
						<mml:mo>+</mml:mo>
						<mml:mi>Δ</mml:mi>
						<mml:mi>G</mml:mi>
						<mml:mi>V</mml:mi>
						<mml:mi>C</mml:mi>
						<mml:mi>p</mml:mi>
						<mml:mi>a</mml:mi>
						<mml:mi>r</mml:mi>
						<mml:mi>t</mml:mi>
						<mml:mi>i</mml:mi>
						<mml:mi>c</mml:mi>
						<mml:mi>i</mml:mi>
						<mml:mi>p</mml:mi>
						<mml:mi>a</mml:mi>
						<mml:mi>t</mml:mi>
						<mml:mi>i</mml:mi>
						<mml:mi>o</mml:mi>
						<mml:msub>
							<mml:mi>n</mml:mi>
							<mml:mrow>
								<mml:mi>i</mml:mi>
								<mml:mo>,</mml:mo>
								<mml:mi>t</mml:mi>
								<mml:mo>-</mml:mo>
								<mml:mn>1</mml:mn>
							</mml:mrow>
						</mml:msub>
						<mml:mi>γ</mml:mi>
						<mml:mo>+</mml:mo>
						<mml:mi>X</mml:mi>
						<mml:msub>
							<mml:mo>'</mml:mo>
							<mml:mrow>
								<mml:mi>i</mml:mi>
								<mml:mo>,</mml:mo>
								<mml:mi>t</mml:mi>
							</mml:mrow>
						</mml:msub>
						<mml:mi>δ</mml:mi>
						<mml:mo>+</mml:mo>
						<mml:msub>
							<mml:mi>ε</mml:mi>
							<mml:mrow>
								<mml:mi>i</mml:mi>
								<mml:mo>,</mml:mo>
								<mml:mi>t</mml:mi>
							</mml:mrow>
						</mml:msub>
					</mml:mrow>
				</mml:math>
			</disp-formula>
			<disp-formula id="e5">
				<label>(4.2)</label>
				<mml:math display="block" id="e011" xmlns:mml="http://www.w3.org/1998/Math/MathML">
					<mml:mrow>
						<mml:mi>Δ</mml:mi>
						<mml:mi>E</mml:mi>
						<mml:mi>C</mml:mi>
						<mml:msub>
							<mml:mi>I</mml:mi>
							<mml:mrow>
								<mml:mi>i</mml:mi>
								<mml:mo>,</mml:mo>
								<mml:mi>t</mml:mi>
							</mml:mrow>
						</mml:msub>
						<mml:mo>=</mml:mo>
						<mml:mi>α</mml:mi>
						<mml:mo>+</mml:mo>
						<mml:mi>Δ</mml:mi>
						<mml:mi>E</mml:mi>
						<mml:mi>C</mml:mi>
						<mml:msub>
							<mml:mi>I</mml:mi>
							<mml:mrow>
								<mml:mi>i</mml:mi>
								<mml:mo>,</mml:mo>
								<mml:mi>t</mml:mi>
								<mml:mo>-</mml:mo>
								<mml:mn>1</mml:mn>
							</mml:mrow>
						</mml:msub>
						<mml:mi>β</mml:mi>
						<mml:mo>+</mml:mo>
						<mml:mi>Δ</mml:mi>
						<mml:mi>G</mml:mi>
						<mml:mi>V</mml:mi>
						<mml:mi>C</mml:mi>
						<mml:mi>p</mml:mi>
						<mml:mi>a</mml:mi>
						<mml:mi>r</mml:mi>
						<mml:mi>t</mml:mi>
						<mml:mi>i</mml:mi>
						<mml:mi>c</mml:mi>
						<mml:mi>i</mml:mi>
						<mml:mi>p</mml:mi>
						<mml:mi>a</mml:mi>
						<mml:mi>t</mml:mi>
						<mml:mi>i</mml:mi>
						<mml:mi>o</mml:mi>
						<mml:msub>
							<mml:mi>n</mml:mi>
							<mml:mrow>
								<mml:mi>i</mml:mi>
								<mml:mo>,</mml:mo>
								<mml:mi>t</mml:mi>
								<mml:mo>-</mml:mo>
								<mml:mn>1</mml:mn>
							</mml:mrow>
						</mml:msub>
						<mml:mi>γ</mml:mi>
						<mml:mo>+</mml:mo>
						<mml:mi>X</mml:mi>
						<mml:msub>
							<mml:mo>'</mml:mo>
							<mml:mrow>
								<mml:mi>i</mml:mi>
								<mml:mo>,</mml:mo>
								<mml:mi>t</mml:mi>
							</mml:mrow>
						</mml:msub>
						<mml:mi>δ</mml:mi>
						<mml:mo>+</mml:mo>
						<mml:msub>
							<mml:mi>ε</mml:mi>
							<mml:mrow>
								<mml:mi>i</mml:mi>
								<mml:mo>,</mml:mo>
								<mml:mi>t</mml:mi>
							</mml:mrow>
						</mml:msub>
					</mml:mrow>
				</mml:math>
			</disp-formula>
			<p>Where <inline-formula>
					<mml:math id="e012" xmlns:mml="http://www.w3.org/1998/Math/MathML">
						<mml:mrow>
							<mml:mi>i</mml:mi>
							<mml:mo>=</mml:mo>
							<mml:mfenced close="}" open="{">
								<mml:mrow>
									<mml:mn>1</mml:mn>
									<mml:mo>,</mml:mo>
									<mml:mo> </mml:mo>
									<mml:mn>2</mml:mn>
									<mml:mo>,</mml:mo>
									<mml:mo> </mml:mo>
									<mml:mo>…</mml:mo>
									<mml:mo>,</mml:mo>
									<mml:mo> </mml:mo>
									<mml:mn>58</mml:mn>
								</mml:mrow>
							</mml:mfenced>
						</mml:mrow>
					</mml:math>
				</inline-formula>, refer to countries in the sample set; <inline-formula>
					<mml:math id="e013" xmlns:mml="http://www.w3.org/1998/Math/MathML">
						<mml:mrow>
							<mml:mi>t</mml:mi>
							<mml:mo>=</mml:mo>
							<mml:mfenced close="}" open="{">
								<mml:mrow>
									<mml:mn>1</mml:mn>
									<mml:mo>,</mml:mo>
									<mml:mo> </mml:mo>
									<mml:mn>2</mml:mn>
									<mml:mo>,</mml:mo>
									<mml:mo> </mml:mo>
									<mml:mo>…</mml:mo>
									<mml:mo>,</mml:mo>
									<mml:mo> </mml:mo>
									<mml:mn>10</mml:mn>
								</mml:mrow>
							</mml:mfenced>
						</mml:mrow>
					</mml:math>
				</inline-formula>, refer to the years covered by the sample; <inline-formula>
					<mml:math id="e014" xmlns:mml="http://www.w3.org/1998/Math/MathML">
						<mml:mrow>
							<mml:mi>Δ</mml:mi>
							<mml:msub>
								<mml:mi>q</mml:mi>
								<mml:mrow>
									<mml:mi>i</mml:mi>
									<mml:mo>,</mml:mo>
									<mml:mi>t</mml:mi>
								</mml:mrow>
							</mml:msub>
						</mml:mrow>
					</mml:math>
				</inline-formula> refers to the rate of change in the “q Index” that will define the
				first model and <inline-formula>
					<mml:math id="e015" xmlns:mml="http://www.w3.org/1998/Math/MathML">
						<mml:mrow>
							<mml:mi>Δ</mml:mi>
							<mml:mi>E</mml:mi>
							<mml:mi>C</mml:mi>
							<mml:msub>
								<mml:mi>I</mml:mi>
								<mml:mrow>
									<mml:mi>i</mml:mi>
									<mml:mo>,</mml:mo>
									<mml:mi>t</mml:mi>
								</mml:mrow>
							</mml:msub>
						</mml:mrow>
					</mml:math>
				</inline-formula> is the change in the ECI index; <inline-formula>
					<mml:math id="e016" xmlns:mml="http://www.w3.org/1998/Math/MathML">
						<mml:mrow>
							<mml:mi>Δ</mml:mi>
							<mml:mi>G</mml:mi>
							<mml:mi>V</mml:mi>
							<mml:mi>C</mml:mi>
							<mml:mi>p</mml:mi>
							<mml:mi>a</mml:mi>
							<mml:mi>r</mml:mi>
							<mml:mi>t</mml:mi>
							<mml:mi>i</mml:mi>
							<mml:mi>c</mml:mi>
							<mml:mi>i</mml:mi>
							<mml:mi>p</mml:mi>
							<mml:mi>a</mml:mi>
							<mml:mi>t</mml:mi>
							<mml:mi>i</mml:mi>
							<mml:mi>o</mml:mi>
							<mml:msub>
								<mml:mi>n</mml:mi>
								<mml:mrow>
									<mml:mi>i</mml:mi>
									<mml:mo>,</mml:mo>
									<mml:mi>t</mml:mi>
									<mml:mo>-</mml:mo>
									<mml:mn>1</mml:mn>
								</mml:mrow>
							</mml:msub>
						</mml:mrow>
					</mml:math>
				</inline-formula> refers to the rate of change of participation in CGVs lagged by
				one unit of time, as learning and upgrading possibilities would not be immediate, as
				highlighted in empirical literature; <inline-formula>
					<mml:math id="e017" xmlns:mml="http://www.w3.org/1998/Math/MathML">
						<mml:mrow>
							<mml:mi>X</mml:mi>
							<mml:msub>
								<mml:mo>'</mml:mo>
								<mml:mrow>
									<mml:mi>i</mml:mi>
									<mml:mo>,</mml:mo>
									<mml:mi>t</mml:mi>
								</mml:mrow>
							</mml:msub>
						</mml:mrow>
					</mml:math>
				</inline-formula> corresponds to the vector of control variables; and an error term <inline-formula>
					<mml:math id="e018" xmlns:mml="http://www.w3.org/1998/Math/MathML">
						<mml:mrow>
							<mml:msub>
								<mml:mi>ε</mml:mi>
								<mml:mrow>
									<mml:mi>i</mml:mi>
									<mml:mo>,</mml:mo>
									<mml:mi>t</mml:mi>
								</mml:mrow>
							</mml:msub>
						</mml:mrow>
					</mml:math>
				</inline-formula>. Furthermore, we also include lagged dependent variables in
				accordance with the specified econometric methodology.</p>
			<p>To test hypothesis ii), these models were estimated for a subsample consisting solely
				of developing countries (26 economies as listed in <xref ref-type="table" rid="t1"
					>Table 1</xref>). <xref ref-type="table" rid="t2">Table 2</xref> summarizes the
				models estimated according to dependent variables, estimation method, and sample
				size.</p>
			<p><table-wrap id="t2">
				<label>Table 2</label>
				<caption>
					<title>Summary of estimated models</title>
				</caption>
				<table frame="hsides" rules="groups">
					<thead>
						<tr>
							<th align="left">Models</th>
							<th align="center">Dependent variable</th>
							<th align="center">Method</th>
							<th align="center">Sample</th>
						</tr>
					</thead>
					<tbody>
						<tr>
							<td align="left">Model 1</td>
							<td align="center">q index</td>
							<td align="center">Diff -GMM</td>
							<td align="center">All countries</td>
						</tr>
						<tr>
							<td align="left">Model 2</td>
							<td align="center">ECI index</td>
							<td align="center">Diff -GMM</td>
							<td align="center">All countries</td>
						</tr>
						<tr>
							<td align="left">Model 3</td>
							<td align="center">q index</td>
							<td align="center">Diff -GMM</td>
							<td align="center">Developing countries</td>
						</tr>
						<tr>
							<td align="left">Model 4</td>
							<td align="center">ECI index</td>
							<td align="center">Diff -GMM</td>
							<td align="center">Developing countries</td>
						</tr>
						<tr>
							<td align="left">Model 5</td>
							<td align="center">q index</td>
							<td align="center">System-GMM</td>
							<td align="center">All countries</td>
						</tr>
						<tr>
							<td align="left">Model 6</td>
							<td align="center">ECI index</td>
							<td align="center">System-GMM</td>
							<td align="center">All countries</td>
						</tr>
						<tr>
							<td align="left">Model 7</td>
							<td align="center">q index</td>
							<td align="center">System-GMM</td>
							<td align="center">Developing countries</td>
						</tr>
						<tr>
							<td align="left">Model 8</td>
							<td align="center">ECI index</td>
							<td align="center">System-GMM</td>
							<td align="center">Developing countries</td>
						</tr>
					</tbody>
				</table>
				<table-wrap-foot>
					<attrib>Source: The authors (2021).</attrib>
				</table-wrap-foot>
			</table-wrap></p>
			<p>For the control variables, we included those considered by traditional theoretical
				models as determinants of changes in the productive structure of economies. For
				example, domestic investment - represented by gross fixed capital formation as a
				percentage of GDP - is the source from which great dynamic changes in economic
				development are expected through autonomous investment (<xref ref-type="bibr"
					rid="B15">Hirschman, 1958</xref>). Alternatively, a lack of investment capacity
				undermines the catch-up opportunities for developing economies. From a more
				traditional perspective, investment can also be understood as the accumulation of
				fixed capital, increasing economic productivity. Similarly, foreign direct
				investment can play an important role in reducing productivity bottlenecks and
				enhancing firm competitiveness (<xref ref-type="bibr" rid="B20">Mcmillan; Rodrik,
					2011</xref>; <xref ref-type="bibr" rid="B2">Baldwin, 2013</xref>).</p>
			<p>Both initial real GDP and real GDP per capita were also included. The former was
				controlling the size of the economy to minimize the effects of large economies with
				high growth rates (e.g., China between 2000 and 2010), and the latter is to control
				the country’s stage of development. Furthermore, we added a human capital index to
				control for the effects arising from the level and returns to schooling.</p>
			<p>We also considered income from natural resources as a percentage of GDP, as extensive
				literature indicates that greater dependence on exports of such goods correlates
				with a lower degree of industrialization in the manufacturing sectors. Therefore, a
				“natural resource curse,” in addition to the Dutch disease itself, is interpreted as
				obstacles to structural change and long-term economic growth (<xref ref-type="bibr"
					rid="B11">Gollin; Jedwab; Vollrath, 2016</xref>). Additionally, we included the
				real exchange rate, given its potential impact on structural changes due to the
				negative relationship between higher prices and the movement of capital to tradable
				sectors (<xref ref-type="bibr" rid="B23">Rodrik, 2009</xref>).</p>
			<p>
				<xref ref-type="table" rid="t3">Table 3</xref>, finally, lists all the variables
				used in this research, along with their respective descriptions and sources.</p>
			<p><table-wrap id="t3">
				<label>Table 3</label>
				<caption>
					<title>List of variables and description</title>
				</caption>
				<table frame="hsides" rules="groups">
					<thead>
						<tr>
							<th align="left">Variable</th>
							<th align="center">Description</th>
							<th align="center">Expected sign</th>
							<th align="center">Source</th>
						</tr>
					</thead>
					<tbody>
						<tr>
							<td align="left">q index </td>
							<td align="center">Export quality or sophistication index calculated
								using domestic value added in exports as described in this section,
								expressed in logarithms.</td>
							<td align="center">Dependent variable</td>
							<td align="center">Trade in Value-Added (2018)</td>
						</tr>
						<tr>
							<td align="left">ECI</td>
							<td align="center">Economic Complexity Index developed by <xref
									ref-type="bibr" rid="B14">Hidalgo and Hausmann (2009)</xref>.
								Expressed in logarithms.</td>
							<td align="center">Dependent variable</td>
							<td align="center">The Atlas of Economic Complexity (2009)</td>
						</tr>
						<tr>
							<td align="left">GVC_participation</td>
							<td align="center">Index of participation in GVCs, calculated through
								the measures of participation forward and participation backward
								(Indicator and <xref ref-type="bibr" rid="B17">Koopman, Wang and
									Wei, 2014</xref>). Expressed in logarithms.</td>
							<td align="center">+</td>
							<td align="center">Trade in Value-Added (2018)</td>
						</tr>
						<tr>
							<td align="left">GDP initial</td>
							<td align="center">Real GDP entered as a log using the beginning of the
								period (t-1).</td>
							<td align="center">+</td>
							<td align="center">World Development Indicators (2019)</td>
						</tr>
						<tr>
							<td align="left">GDP </td>
							<td align="center">Real GDP per capita entered as a log using the
								beginning of the period (t-1).</td>
							<td align="center">-</td>
							<td align="center">World Development Indicators (2019)</td>
						</tr>
						<tr>
							<td align="left">Domestic Investment</td>
							<td align="center">Gross fixed capital formation, expressed as a
								percentage of GDP. Expressed in logarithms.</td>
							<td align="center">+</td>
							<td align="center">World Development Indicators (2019)</td>
						</tr>
						<tr>
							<td align="left">Foreign Direct Investment (FDI)</td>
							<td align="center">Inward foreign direct investment (FDI Inward),
								expressed as a percentage of GDP. Expressed in logarithms. The
								average for FDI in the period of 5 years prior to period t was
								used.</td>
							<td align="center">+</td>
							<td align="center">UNCTAD FDI Database</td>
						</tr>
						<tr>
							<td align="left">Human Capital</td>
							<td align="center">Human capital index, based on years of schooling and
								returns to education.</td>
							<td align="center">+</td>
							<td align="center">Penn World Tables (Versão 9.1)</td>
						</tr>
						<tr>
							<td align="left">Natural resources</td>
							<td align="center">Percentage of natural resource returns on GDP, to
								capture possible effects of Dutch disease or natural resource curse.
								Expressed in logarithms.</td>
							<td align="center">-</td>
							<td align="center">World Development Indicators (2019)</td>
						</tr>
						<tr>
							<td align="left">Exchange rate</td>
							<td align="center">Real exchange rate expressed in US dollar terms.</td>
							<td align="center">-</td>
							<td align="center">Penn World Tables (Versão 9.1)</td>
						</tr>
					</tbody>
				</table>
				<table-wrap-foot>
					<attrib>Source: The authors (2021).</attrib>
				</table-wrap-foot>
			</table-wrap></p>
		</sec>
		<sec sec-type="results">
			<title>4 Results</title>
			<sec>
				<title>4.1 Descriptive Analysis</title>
				<p>
					<xref ref-type="table" rid="t4">Table 4</xref> summarizes the average behavior
					of the explanatory variables of interest. The ‘q’ and ECI indices of the
					countries denote the best and worst results. Regarding the ‘q’ Index, developed
					countries with high technological intensity in their export basket are generally
					among the 10 best results, with exceptions for Mexico and Singapore. Countries
					with the lowest ‘q’ indices demonstrate a low degree of domestic technological
					sophistication. They are also located in various regions of the world: Oceania,
					Asia, Latin America, and Eastern Europe. On ECI results, similarities arose in
					comparison to the ‘q’ Index: Japan, Singapore, South Korea, the United Kingdom,
					Germany, and the Czech Republic appeared among the highest averages. However, in
					ranking the ECI, countries with the highest rates are all developed, unlike
					those with the lowest ECI, where only Australia and Chile are developed.</p>
				<p><table-wrap id="t4">
					<label>Table 4</label>
					<caption>
						<title>Countries with highest and lowest ‘q’ Index and ECI, 2006-2015
							average</title>
					</caption>
					<table frame="hsides" rules="groups">
						<thead>
							<tr>
								<th align="left" colspan="4">Average <italic>q Index</italic></th>
								<th align="center" colspan="5">Average ECI</th>
								<th align="center"> </th>
							</tr>
							<tr>
								<th align="left" colspan="2">Lowest</th>
								<th align="center" colspan="2">Biggest</th>
								<th align="center" colspan="2">Lowest</th>
								<th align="center" colspan="3">Biggest</th>
								<th align="center"> </th>
							</tr>
						</thead>
						<tbody>
							<tr>
								<td align="left">New Zealand</td>
								<td align="center">-0,63509</td>
								<td align="center">Japan</td>
								<td align="center">0,904121</td>
								<td align="center">Cambodia</td>
								<td align="center" colspan="2">-1,08475</td>
								<td align="center">Japan</td>
								<td align="center" colspan="2">2,307414</td>
							</tr>
							<tr>
								<td align="left">Cambodia</td>
								<td align="center">-0,51367</td>
								<td align="center">South Korea</td>
								<td align="center">0,787606</td>
								<td align="center">Peru</td>
								<td align="center" colspan="2">-0,70881</td>
								<td align="center">Switzerland</td>
								<td align="center" colspan="2">2,004165</td>
							</tr>
							<tr>
								<td align="left">Chile</td>
								<td align="center">-0,41712</td>
								<td align="center">Singapore</td>
								<td align="center">0,771751</td>
								<td align="center">Morocco</td>
								<td align="center" colspan="2">-0,56665</td>
								<td align="center">Germany</td>
								<td align="center" colspan="2">1,964914</td>
							</tr>
							<tr>
								<td align="left">Vietnam</td>
								<td align="center">-0,31703</td>
								<td align="center">Czech Republic</td>
								<td align="center">0,740067</td>
								<td align="center">Kazakhstan</td>
								<td align="center" colspan="2">-0,51494</td>
								<td align="center">Sweden</td>
								<td align="center" colspan="2">1,838339</td>
							</tr>
							<tr>
								<td align="left">Latvia</td>
								<td align="center">-0,30451</td>
								<td align="center">Mexico</td>
								<td align="center">0,71307</td>
								<td align="center">Australia</td>
								<td align="center" colspan="2">-0,37188</td>
								<td align="center">Austria</td>
								<td align="center" colspan="2">1,711146</td>
							</tr>
							<tr>
								<td align="left">Peru</td>
								<td align="center">-0,24766</td>
								<td align="center">Germany</td>
								<td align="center">0,692287</td>
								<td align="center">Vietnam</td>
								<td align="center" colspan="2">-0,35825</td>
								<td align="center">Finland</td>
								<td align="center" colspan="2">1,697431</td>
							</tr>
							<tr>
								<td align="left">Argentina</td>
								<td align="center">-0,16104</td>
								<td align="center">Israel</td>
								<td align="center">0,633412</td>
								<td align="center">Chile</td>
								<td align="center" colspan="2">-0,26086</td>
								<td align="center">Singapore</td>
								<td align="center" colspan="2">1,620084</td>
							</tr>
							<tr>
								<td align="left">Indonesia</td>
								<td align="center">-0,12206</td>
								<td align="center">Ireland</td>
								<td align="center">0,600637</td>
								<td align="center">Indonesia</td>
								<td align="center" colspan="2">-0,12133</td>
								<td align="center">South Korea</td>
								<td align="center" colspan="2">1,619961</td>
							</tr>
							<tr>
								<td align="left">Estonia</td>
								<td align="center">-0,06069</td>
								<td align="center">Hungary</td>
								<td align="center">0,596866</td>
								<td align="center">Saudi Arabia</td>
								<td align="center" colspan="2">-0,12104</td>
								<td align="center">United Kingdom</td>
								<td align="center" colspan="2">1,600405</td>
							</tr>
							<tr>
								<td align="left">Lithuania </td>
								<td align="center">-0,04899</td>
								<td align="center">United Kingdom </td>
								<td align="center">0,593127</td>
								<td align="center">Argentina </td>
								<td align="center" colspan="2">-0,03663</td>
								<td align="center">Czech Republic </td>
								<td align="center" colspan="2">1,584267</td>
							</tr>
						</tbody>
					</table>
					<table-wrap-foot>
						<attrib>Source: The authors (2021).</attrib>
					</table-wrap-foot>
				</table-wrap></p>
				<p>
					<xref ref-type="table" rid="t5">Table 5</xref> ranks the six highest and lowest
					participations in the GVCs, calculated as in equation (3) and subdivided by the
					averages presented for the periods 2006-2010 and 2011-2015. Although
					heterogeneous, the results partially reflect the ranking of countries and in
					accordance with the ‘q’ Index (<xref ref-type="table" rid="t4">Table 4</xref>).
					These countries, on average, had the highest shares in GVCs during both
					subperiods and are from Asia and Europe. Moreover, the same countries are the
					same at the top and bottom of the rank from one period to the next. This
					suggests an absence of relative radical changes regarding such participation in
					the most recent period (2011-2015). Countries with lower rates were not able to
					intensify their participation in GVCs faster than the world average.</p>
				<p><table-wrap id="t5">
					<label>Table 5</label>
					<caption>
						<title>Ranking of participation in GVCs, by country</title>
					</caption>
					<table frame="hsides" rules="groups">
						<thead>
							<tr>
								<th align="left" colspan="8">GVCs participation</th>
								<th colspan="2"> </th>
							</tr>
							<tr>
								<th align="left" colspan="4">2006-2010</th>
								<th align="center" colspan="4">2011-2015</th>
								<th colspan="2"> </th>
							</tr>
							<tr>
								<th align="left" colspan="2">Highest</th>
								<th align="center" colspan="2">Lowest</th>
								<th align="center" colspan="2">Highest</th>
								<th align="center" colspan="3">Lowest</th>
								<th align="center"> </th>
							</tr>
						</thead>
						<tbody>
							<tr>
								<td align="left">Singapore</td>
								<td align="center">63,9%</td>
								<td align="center">New Zealand</td>
								<td align="center">28,8%</td>
								<td align="center">Slovakia</td>
								<td align="center">63,1%</td>
								<td align="center">Argentina</td>
								<td align="center" colspan="3">27,2%</td>
							</tr>
							<tr>
								<td align="left">Slovakia</td>
								<td align="center">61,04%</td>
								<td align="center">Argentina</td>
								<td align="center">28,3%</td>
								<td align="center">Singapore</td>
								<td align="center">62,7%</td>
								<td align="center">New Zealand</td>
								<td align="center" colspan="3">28,3%</td>
							</tr>
							<tr>
								<td align="left">Malaysia</td>
								<td align="center">59,5%</td>
								<td align="center">Colombia</td>
								<td align="center">30,8%</td>
								<td align="center">Hungary</td>
								<td align="center">61,3%</td>
								<td align="center">Costa Rica</td>
								<td align="center" colspan="3">30,8%</td>
							</tr>
							<tr>
								<td align="left">Hungary</td>
								<td align="center">58,9%</td>
								<td align="center">Costa Rica</td>
								<td align="center">31,7%</td>
								<td align="center">Czech republic</td>
								<td align="center">57,1%</td>
								<td align="center">Croatia</td>
								<td align="center" colspan="3">32,5%</td>
							</tr>
							<tr>
								<td align="left">South Korea</td>
								<td align="center">55,9%</td>
								<td align="center">Turkey</td>
								<td align="center">31,9%</td>
								<td align="center">South Korea</td>
								<td align="center">56,8%</td>
								<td align="center">U.S</td>
								<td align="center" colspan="3">33,9%</td>
							</tr>
							<tr>
								<td align="left">Czech republic </td>
								<td align="center">52,8%</td>
								<td align="center">Brazil </td>
								<td align="center">32,3%</td>
								<td align="center">Malaysia </td>
								<td align="center">56,8%</td>
								<td align="center">Brazil </td>
								<td align="center" colspan="3">34,2%</td>
							</tr>
						</tbody>
					</table>
					<table-wrap-foot>
						<attrib>Source: The authors (2021).</attrib>
					</table-wrap-foot>
				</table-wrap></p>
				<p>
					<xref ref-type="fig" rid="f2">Figure 2</xref> presents two graphs with the
					calculation of Pearson’s correlation above the diagonal and Spearman’s
					correlation below the diagonal for all the variables described in <xref
						ref-type="table" rid="t3">Table 3</xref>, divided into two periods:
					2006-2010 and 2011-2015. Minor variations were found in the correlation values
					when temporal subdivision was performed. This indicates a consistency in the
					temporal dimension of the sample. The correlation between the ECI variation and
					the ‘q’ Index variation was positively high for all tests (<xref ref-type="fig"
						rid="f2">Figure 2</xref>, line 2), ranging between 0.681 and 0.732,
					demonstrating the similarity of our response variables. However, correlation
					between these two dependent variables and the variation in participation in GVCs
					was between 0.117 and 0.351 (<xref ref-type="fig" rid="f2">Figure 2</xref>, line
					3). Therefore, initially, a positive and high correlation can be seen between
					the variation in the participation of GVCs and the variation in the
					sophistication of the productive structure of the economies. Such participation
					shows greater correlation with the variation in the ECI index.</p>
				<p>
					<fig id="f2">
						<label>Figure 2</label>
						<caption>
							<title>Graph of correlation between selected variables</title>
						</caption>
						<graphic xlink:href="1657-4206-ecos-34-01-e266660-gf02.png"/>
						<attrib>Source: The authors (2021).</attrib>
					</fig>
				</p>
			</sec>
			<sec>
				<title>4.2 Econometric analysis</title>
				<p>
					<xref ref-type="table" rid="t6">Table 6</xref> summarizes the results of the
					Difference GMM and System GMM estimates, both for the complete sample (all
					countries) and for developing economies, resulting in eight distinct estimates
						(<xref ref-type="table" rid="t2">Table 2</xref>) All tests for the dynamic
					panel were conducted according to the methods proposed by <xref ref-type="bibr"
						rid="B1">Arellano and Bond (1991)</xref>, Arellano and Bover (1995), and
						<xref ref-type="bibr" rid="B3">Blundell and Bond (1998)</xref>.</p>
				<p><table-wrap id="t6">
					<label>Table 6</label>
					<caption>
						<title>Estimations from difference GMM and System GMM (2006-2015)</title>
					</caption>
					<table frame="hsides" rules="groups">
						<thead>
							<tr>
								<th align="left">Models</th>
								<th align="center">(1)</th>
								<th align="center">(2)</th>
								<th align="center">(3)</th>
								<th align="center">(4)</th>
								<th align="center">(5)</th>
								<th align="center">(6)</th>
								<th align="center">(7)</th>
								<th align="center">(8)</th>
							</tr>
							<tr>
								<th align="left">Estimation</th>
								<th align="center">Diff</th>
								<th align="center">Diff</th>
								<th align="center">Diff</th>
								<th align="center">Diff</th>
								<th align="center">System</th>
								<th align="center">System</th>
								<th align="center">System</th>
								<th align="center">System</th>
							</tr>
						</thead>
						<tbody>
							<tr>
								<td align="left">Sample</td>
								<td align="center">58 countries</td>
								<td align="center">58 countries</td>
								<td align="center">26 countries</td>
								<td align="center">26 countries</td>
								<td align="center">58 countries</td>
								<td align="center">58 countries</td>
								<td align="center">26 countries</td>
								<td align="center">26 countries</td>
							</tr>
							<tr>
								<td align="left">Dependent variable</td>
								<td align="center">Index: <break/><italic>q</italic></td>
								<td align="center">Index: <break/>ECI</td>
								<td align="center">Index: <break/><italic>q</italic></td>
								<td align="center">Index: <break/>ECI</td>
								<td align="center">Index: <break/><italic>q</italic></td>
								<td align="center">Index: <break/>ECI</td>
								<td align="center">Index: <break/><italic>q</italic></td>
								<td align="center">Index: <break/>ECI</td>
							</tr>
							<tr>
								<td align="left" rowspan="2">L.log<italic>q</italic></td>
								<td align="center">0.376<sup><sup><xref ref-type="table-fn"
												rid="TFN3">***</xref></sup></sup></td>
								<td align="center"/>
								<td align="center">0.192<sup><sup><xref ref-type="table-fn"
												rid="TFN3">***</xref></sup></sup></td>
								<td align="center"/>
								<td align="center">0.951<sup><xref ref-type="table-fn" rid="TFN3"
											>***</xref></sup></td>
								<td align="center"/>
								<td align="center">0.708<sup><xref ref-type="table-fn" rid="TFN3"
											>***</xref></sup></td>
								<td align="center"/>
							</tr>
							<tr>
								<td align="left">(0.00)</td>
								<td align="center"/>
								<td align="center">(0.05)</td>
								<td align="center"/>
								<td align="center">(0.00)</td>
								<td align="center"/>
								<td align="center">(0.04)</td>
								<td align="center"/>
							</tr>
							<tr>
								<td align="left" rowspan="2">L.logECI</td>
								<td align="center"/>
								<td align="center">-0.627<sup><sup><xref ref-type="table-fn"
												rid="TFN3">***</xref></sup></sup></td>
								<td align="center"/>
								<td align="center">-0.742<sup><sup><xref ref-type="table-fn"
												rid="TFN3">***</xref></sup></sup></td>
								<td align="center"/>
								<td align="center">0.777<sup><xref ref-type="table-fn" rid="TFN3"
											>***</xref></sup></td>
								<td align="center"/>
								<td align="center">0.488<sup><xref ref-type="table-fn" rid="TFN3"
											>***</xref></sup></td>
							</tr>
							<tr>
								<td align="left"/>
								<td align="center">(0.01)</td>
								<td align="center"/>
								<td align="center">(0.11)</td>
								<td align="center"/>
								<td align="center">(0.01)</td>
								<td align="center"/>
								<td align="center">(0.13)</td>
							</tr>
							<tr>
								<td align="left" rowspan="2">GVC_participation (log)</td>
								<td align="center">0.144<sup><sup><xref ref-type="table-fn"
												rid="TFN3">***</xref></sup></sup></td>
								<td align="center">-0.178<sup><sup><xref ref-type="table-fn"
												rid="TFN3">***</xref></sup></sup></td>
								<td align="center">0.141</td>
								<td align="center">-0.805<sup><sup><xref ref-type="table-fn"
												rid="TFN2">**</xref></sup></sup></td>
								<td align="center">0.086<sup><xref ref-type="table-fn" rid="TFN3"
											>***</xref></sup></td>
								<td align="center">0.049<sup><xref ref-type="table-fn" rid="TFN1"
											>*</xref></sup></td>
								<td align="center">0.193<sup><xref ref-type="table-fn" rid="TFN2"
											>**</xref></sup></td>
								<td align="center">-0.047</td>
							</tr>
							<tr>
								<td align="left">(0.03)</td>
								<td align="center">(0.05)</td>
								<td align="center">(0.11)</td>
								<td align="center">(0.24)</td>
								<td align="center">(0.01)</td>
								<td align="center">(0.02)</td>
								<td align="center">(0.06)</td>
								<td align="center">(0.12)</td>
							</tr>
							<tr>
								<td align="left" rowspan="2">Human Capital</td>
								<td align="center">0.146<sup><sup><xref ref-type="table-fn"
												rid="TFN2">**</xref></sup></sup></td>
								<td align="center">0.568<sup><sup><xref ref-type="table-fn"
												rid="TFN3">***</xref></sup></sup></td>
								<td align="center">0.013</td>
								<td align="center">0.487<sup><sup><xref ref-type="table-fn"
												rid="TFN1">*</xref></sup></sup></td>
								<td align="center">0.011</td>
								<td align="center">0.093<sup><xref ref-type="table-fn" rid="TFN3"
											>***</xref></sup></td>
								<td align="center">-0.038</td>
								<td align="center">0.302<sup><xref ref-type="table-fn" rid="TFN3"
											>***</xref></sup></td>
							</tr>
							<tr>
								<td align="left">(0.04)</td>
								<td align="center">(0.06)</td>
								<td align="center">(0.09)</td>
								<td align="center">(0.19)</td>
								<td align="center">(0.01)</td>
								<td align="center">(0.02)</td>
								<td align="center">(0.05)</td>
								<td align="center">(0.06)</td>
							</tr>
							<tr>
								<td align="left" rowspan="2">Natural resources (log)</td>
								<td align="center">-0.001</td>
								<td align="center">0.011</td>
								<td align="center">0.014</td>
								<td align="center">0.035</td>
								<td align="center">-0.003<sup><xref ref-type="table-fn" rid="TFN3"
											>***</xref></sup></td>
								<td align="center">-0.011<sup><xref ref-type="table-fn" rid="TFN3"
											>***</xref></sup></td>
								<td align="center">-0.001</td>
								<td align="center">-0.037<sup><xref ref-type="table-fn" rid="TFN3"
											>***</xref></sup></td>
							</tr>
							<tr>
								<td align="left">(0.00)</td>
								<td align="center">(0.01)</td>
								<td align="center">(0.01)</td>
								<td align="center">(0.04)</td>
								<td align="center">(0.00)</td>
								<td align="center">(0.00)</td>
								<td align="center">(0.00)</td>
								<td align="center">(0.01)</td>
							</tr>
							<tr>
								<td align="left" rowspan="2">Real Exchange rate</td>
								<td align="center">0.000<sup><sup><xref ref-type="table-fn"
												rid="TFN3">***</xref></sup></sup></td>
								<td align="center">0.000<sup><sup><xref ref-type="table-fn"
												rid="TFN3">***</xref></sup></sup></td>
								<td align="center">0.000</td>
								<td align="center">0.000<sup><sup><xref ref-type="table-fn"
												rid="TFN3">***</xref></sup></sup></td>
								<td align="center">-0.000<sup><xref ref-type="table-fn" rid="TFN3"
											>***</xref></sup></td>
								<td align="center">-0.000<sup><xref ref-type="table-fn" rid="TFN3"
											>***</xref></sup></td>
								<td align="center">-0.000<sup><xref ref-type="table-fn" rid="TFN2"
											>**</xref></sup></td>
								<td align="center">-0.000</td>
							</tr>
							<tr>
								<td align="left">(0.00)</td>
								<td align="center">(0.00)</td>
								<td align="center">(0.00)</td>
								<td align="center">(0.00)</td>
								<td align="center">(0.00)</td>
								<td align="center">(0.00)</td>
								<td align="center">(0.00)</td>
								<td align="center">(0.00)</td>
							</tr>
							<tr>
								<td align="left" rowspan="2">FDI (log)</td>
								<td align="center">-0.007<sup><sup><xref ref-type="table-fn"
												rid="TFN1">*</xref></sup></sup></td>
								<td align="center">-0.081<sup><sup><xref ref-type="table-fn"
												rid="TFN3">***</xref></sup></sup></td>
								<td align="center">0.025<sup><sup><xref ref-type="table-fn"
												rid="TFN1">*</xref></sup></sup></td>
								<td align="center">-0.129<sup><sup><xref ref-type="table-fn"
												rid="TFN3">***</xref></sup></sup></td>
								<td align="center">0.000</td>
								<td align="center">-0.026<sup><xref ref-type="table-fn" rid="TFN3"
											>***</xref></sup></td>
								<td align="center">-0.020</td>
								<td align="center">-0.152<sup><xref ref-type="table-fn" rid="TFN2"
											>**</xref></sup></td>
							</tr>
							<tr>
								<td align="left">(0.00)</td>
								<td align="center">(0.01)</td>
								<td align="center">(0.01)</td>
								<td align="center">(0.03)</td>
								<td align="center">(0.00)</td>
								<td align="center">(0.01)</td>
								<td align="center">(0.02)</td>
								<td align="center">(0.04)</td>
							</tr>
							<tr>
								<td align="left" rowspan="2">Investment (log)</td>
								<td align="center">0.050<sup><sup><xref ref-type="table-fn"
												rid="TFN3">***</xref></sup></sup></td>
								<td align="center">0.061<sup><sup><xref ref-type="table-fn"
												rid="TFN3">***</xref></sup></sup></td>
								<td align="center">-0.032</td>
								<td align="center">0.075</td>
								<td align="center">0.008</td>
								<td align="center">0.068<sup><xref ref-type="table-fn" rid="TFN3"
											>***</xref></sup></td>
								<td align="center">0.115<sup><xref ref-type="table-fn" rid="TFN1"
											>*</xref></sup></td>
								<td align="center">0.151</td>
							</tr>
							<tr>
								<td align="left">(0.01)</td>
								<td align="center">(0.02)</td>
								<td align="center">(0.06)</td>
								<td align="center">(0.09)</td>
								<td align="center">(0.01)</td>
								<td align="center">(0.02)</td>
								<td align="center">(0.05)</td>
								<td align="center">(0.08)</td>
							</tr>
							<tr>
								<td align="left" rowspan="2">GDP initial (log)</td>
								<td align="center">---</td>
								<td align="center">---</td>
								<td align="center">---</td>
								<td align="center">---</td>
								<td align="center">0.232<sup><xref ref-type="table-fn" rid="TFN3"
											>***</xref></sup></td>
								<td align="center">0.396<sup><xref ref-type="table-fn" rid="TFN3"
											>***</xref></sup></td>
								<td align="center">0.119</td>
								<td align="center">0.430</td>
							</tr>
							<tr>
								<td align="left">(.)</td>
								<td align="center">(.)</td>
								<td align="center">(.)</td>
								<td align="center">(.)</td>
								<td align="center">(0.03)</td>
								<td align="center">(0.09)</td>
								<td align="center">(0.31)</td>
								<td align="center">(0.60)</td>
							</tr>
							<tr>
								<td align="left" rowspan="2">GDP <italic>per capita</italic>
									(log)</td>
								<td align="center">---</td>
								<td align="center">---</td>
								<td align="center">---</td>
								<td align="center">---</td>
								<td align="center">-0.118<sup><xref ref-type="table-fn" rid="TFN3"
											>***</xref></sup></td>
								<td align="center">0.134</td>
								<td align="center">0.491<sup><xref ref-type="table-fn" rid="TFN1"
											>*</xref></sup></td>
								<td align="center">0.716<sup><xref ref-type="table-fn" rid="TFN1"
											>*</xref></sup></td>
							</tr>
							<tr>
								<td align="left">(.)</td>
								<td align="center">(.)</td>
								<td align="center">(.)</td>
								<td align="center">(.)</td>
								<td align="center">(0.02)</td>
								<td align="center">(0.07)</td>
								<td align="center">(0.18)</td>
								<td align="center">(0.31)</td>
							</tr>
							<tr>
								<td align="left"><italic>N</italic></td>
								<td align="center">460</td>
								<td align="center">459</td>
								<td align="center">208</td>
								<td align="center">208</td>
								<td align="center">518</td>
								<td align="center">517</td>
								<td align="center">234</td>
								<td align="center">234</td>
							</tr>
							<tr>
								<td align="left">Instruments</td>
								<td align="center">58</td>
								<td align="center">73</td>
								<td align="center">46</td>
								<td align="center">30</td>
								<td align="center">50</td>
								<td align="center">50</td>
								<td align="center">26</td>
								<td align="center">36</td>
							</tr>
							<tr>
								<td align="left">AR(2)</td>
								<td align="center">0.179</td>
								<td align="center">0.210</td>
								<td align="center">0.347</td>
								<td align="center">0.235</td>
								<td align="center">0.208</td>
								<td align="center">0.631</td>
								<td align="center">0.369</td>
								<td align="center">0.278</td>
							</tr>
							<tr>
								<td align="left">Hansen </td>
								<td align="center">0.188</td>
								<td align="center">0.727</td>
								<td align="center">0.916</td>
								<td align="center">0.651</td>
								<td align="center">0.345</td>
								<td align="center">0.175</td>
								<td align="center">0.515</td>
								<td align="center">0.928</td>
							</tr>
							<tr>
								<td align="left">Diff-Hansen test</td>
								<td align="center">-</td>
								<td align="center">-</td>
								<td align="center">-</td>
								<td align="center">-</td>
								<td align="center">0.397</td>
								<td align="center">0.337</td>
								<td align="center">0.745</td>
								<td align="center">0.982</td>
							</tr>
						</tbody>
					</table>
					<table-wrap-foot>
						<attrib>Notes: Robust standard errors are in parentheses.</attrib>
						<fn id="TFN1">
							<label>*</label>
							<p> p&lt;0.05,</p>
						</fn>
						<fn id="TFN2">
							<label>**</label>
							<p> p&lt;0.01 e, and</p>
						</fn>
						<fn id="TFN3">
							<label>***</label>
							<p> p&lt;0.001 indicate statistical significance to 10%, 5%, and 1%.
								Models include unreported time dummies. Test statistics p-values are
								reported in AR (2), Hansen test, and Diff. Hansen Test. All
								estimations were performed using the command “xtabond2” by software
								Stata, developed by <xref ref-type="bibr" rid="B24">Roodman
									(2009)</xref>, and the “two step” option was used in all of
								them. In all estimations, the laglimits or collapse commands were
								used to reduce the number of instruments. Estimation by the
								Difference GMM model purged (dropped) the variable initial GDP and
								initial GDP per capita, as they are variables fixed in time.Source:
								The authors (2021). For this reason, system GMM estimators are
								slightly preferred (<xref ref-type="table" rid="t3">Table 3</xref>).
								This is also corroborated by the results of the difference in the
								Hansen test. In summary, System GMM proved more appropriate as an
								estimation method than the difference GMM, either for the complete
								sample or for the sample of developing countries. Regarding
								independent variables against dependent variables, we obtained a
								p-value greater than 0.05 for all estimates. This shows that level
								instruments are valid; therefore, the system GMM model adds to the
								difference GMM model. Therefore, the estimation results by system
								GMM are the main methods used in the present research.</p>
						</fn>
					</table-wrap-foot>
				</table-wrap></p>
				<p>The <xref ref-type="bibr" rid="B1">Arellano and Bond (1991)</xref> AR(2)
					autocorrelation tests indicated no second-order correlation in any of the
					estimates performed.. Additionally, Hansen's overidentification tests produced a
					p-value greater than 0.05, indicating no correlation between the instruments and
					the error term in the difference equation. Differences in Hansen tests also
					ensured the exogeneity of the subset of instruments used in the system GMM
					estimations.</p>
				<p>For dynamic panels, difference GMM estimators were closer to the fixed effects
							estimators<sup><xref ref-type="fn" rid="fn1">1</xref></sup>.</p>
				<p>For the full sample, estimates (1, 2, 5, and 6) show that the coefficients
					obtained from participation in GVCs were statistically significant and mostly
					positive. The 1% increase in participation in GVCs implied an average increase
					of 14.4% (difference) or 8.6% (system) in the ‘q’ Index. However, for ECI,
					coefficients were different in both methods: an increase of 1% in the
					participation in GVCs would, lead to a decrease of 17.8% in the ECI via
					difference and an increase of 4.9% via the system on average. For the most part,
					control variables showed statistical significance in the full sample and
					corroborated the hypotheses initially adopted in this work.</p>
				<p>However, the results of the estimates conducted for developing countries (3, 4,
					7, and 8) were different for ECI compared to the full sample. We found a
					statistical significance of participation in GVCs only for the variation of the
					ECI index in the Difference GMM model, showing that, on average, a 1% increase
					in participation would cause a decline of 8.05%.</p>
				<p>The coefficient of this variable in the system GMM, although statistically
					insignificant, was also negative. However, we did not observe the same for the
					‘q’ Index. The coefficients for the subsample were positive in both methods, and
					only system GMM obtained statistical significance. A 1% increase in
					participation in GVCs would, on average, imply a 19.3% increase in the ‘q’ Index
					for developing countries. Similar to the complete sample, the coefficients
					obtained for the control variables generally corroborated the hypotheses taken
					previously.</p>
				<p>When comparing the above results, for both samples, a positive relationship can
					be seen between growth in the participation of countries in the GVCs and growth
					of both ‘q’ and ECI indices, with the exception of the latter when only
					developing countries are considered. This suggests a reduction in economic
					complexity owing to the expansion of their insertion into GVCs.</p>
				<p>These general results raise some points. First, considering only the ‘q’ index,
					we can conclude that the sophistication of the export agenda should occur
					according to deepening of the GVCs. Even considering only developing countries,
					results suggest such chains as opportunities to expand the technological content
					of their agendas, although to a lesser extent.</p>
				<p>However, this index only aggregates information on domestic value added. Even if
					indirectly, this reflects a change in the productive structure. This does not
					mean that a beneficial spread can be found throughout the rest of the economy;
					however, it undoubtedly occurs in the export sector. This can be attributable to
					the need to adapt to new global demands, whether inside or outside the GVCs,
					through the transfer of productive know-how to achieve the minimum quality
					required by leading companies (<xref ref-type="bibr" rid="B2">Baldwin,
						2013</xref>; <xref ref-type="bibr" rid="B7">Daria; Wrinkler,
					2016</xref>).</p>
				<p>Taking the system GMM as slightly preferable to the difference GMM and
					considering the complete sample, we note a positive and significant relationship
					with our variable of interest. However, a lack of significance and a negative
					sign appear when considering only the sample of developing countries. Hence,
					participation in GVCs by developing countries has negatively affected the
					productive structure of their economies, reducing their complexity and,
					therefore, their existing and potential capacities. This result is contrary to
					that found by <xref ref-type="bibr" rid="B26">Stöllinger (2017)</xref>, who
					identified a structural improvement for emerging economies through a traditional
					measure of structural change.</p>
				<p>Therefore, when analyzing the variation of the ECI index, which is more
					comprehensive than that of the ‘q’ Index, the dynamism caused by the GVCs for
					developing countries has a reverse impact. These results adhere to those of
						<xref ref-type="bibr" rid="B8">Fagerberg, Lundvall, and Srholec
						(2018)</xref> in that there may have been a constraint in certain productive
					functions in the GVCs, which, together with the hypotheses of <xref
						ref-type="bibr" rid="B16">Kaplinsky and Farooki (2010)</xref>, dictate
					harmful effects on the economic complexity of developing countries in the long
					term. Results also converge with Baldwin’s (2013) study on a possible
					distinction of effects between developed and developing countries, similar to
					his division between “headquarters” and “factory” firms. Furthermore, for
					developing countries, negative effect on economic complexity may also suggest a
					process of de-industrialization, as <xref ref-type="bibr" rid="B25">Stöllinger
						(2016)</xref> highlighted for Eastern Europe.</p>
				<p>Other control variables also prove important for changes in the complexity of
					economies, such as the human capital ratio and investments. Conversely, rent
					from natural resources were also significant, with negative impacts on changes
					in the productive structure. The logic behind this relationship can be seen in
					the sense that greater productive incentives for specializing in very low-tech
					goods (commodities) discourage structural improvement for our sample. This can
					begin a process of deindustrialization owing to short-term benefits of trade in
					these goods, even if long-term benefit disappears. Furthermore, the real
					exchange rate achieved mixed results, as did, to some extent, GDP per
					capita.</p>
			</sec>
		</sec>
		<sec sec-type="conclusions">
			<title>5 Conclusions</title>
			<p>This study investigates the impact of countries’ participation in GVCs on measures of
				technological export sophistication and economic complexity, considering a panel of
				58 countries and a subsample of 26 developing economies. Therefore, a dynamic panel
				approach was used using difference and system GMM estimators for 2006-2015 period.
				Our study advances the literature by being the first to propose this methodology for
				testing the impact of GVCs on two distinct proxies reflecting changes in a country’s
				productive structure.</p>
			<p>Our results confirm our first hypothesis as they suggest that an increasing rate of
				participation in these global production networks tends to increase degree of
				sophistication of the export agenda and the economic complexity of the countries in
				the global sample. However, the second hypothesis is rejected, as the gains for
				developing countries are not higher. Furthermore, given our broadest measure of
				economic complexity - the ECI index - the effects were negative, though not
				significant, for developing countries. Our result contradicts that presented by
					<xref ref-type="bibr" rid="B26">Stöllinger (2017)</xref>. Conversely, this
				suggests that such effects on the production structure may be related to the role
				played by these countries in the production chain, as in <xref ref-type="bibr"
					rid="B28">Stöllinger (2021)</xref>.</p>
			<p>Thus, as denoted in the theoretical discussion on the subject, countries that want to
				appropriate long-term benefits from GVCs, above all for developing countries,
				commercial and industrial policies capable of expanding local productive capacities
				allow upgrading of skills and appropriations of technological spillovers. Our
				results show that for these countries, development would occur only in the export
				sector (Index q), without positive spillovers to the rest of the production
				structure (ECI). Our results should be of great use to public and, especially,
				industrial policy makers, to reflect on how to make optimal use of the new
				configuration of world trade without incurring damage to the productive structure of
				the economy participating in the GVCs.</p>
		</sec>
	</body>
	<back>
		<fn-group>
			<fn fn-type="other" id="fn1">
				<label>(1)</label>
				<p>We also used criteria according to Blundel and Bond (1998) to give preference to
					the estimation of Difference GMM or System GMM. To identify weak instruments,
					estimates by Difference GMM can become impoverished. Thus, static pooled and
					fixed effects models were anticipated to follow choice criteria: the pooled
					method estimator is considered the upper band, while fixed effects estimator is
					considered the lower band. In this sense, the closer the Difference GMM
					estimator is to the lower band (EF), the greater the probability that the
					estimator will be biased downwards, indicating existence of weak instruments in
					this estimation method. When this occurs, the System GMM estimator is
					preferred.</p>
			</fn>
			<fn fn-type="other">
				<p><bold>JEL:</bold> F02, F14, F43.</p>
			</fn>
		</fn-group>
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