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  <front>
    <journal-meta>
      <journal-id journal-id-type="publisher-id">115</journal-id>
      <journal-id journal-id-type="index">urn:lsid:arphahub.com:pub:32e1b97d-7003-598d-92e7-0ceb44416cc9</journal-id>
      <journal-title-group>
        <journal-title xml:lang="en">BRICS Journal of Economics</journal-title>
        <abbrev-journal-title xml:lang="en">brics-econ</abbrev-journal-title>
      </journal-title-group>
      <issn pub-type="ppub">2712-7702</issn>
      <issn pub-type="epub">2712-7508</issn>
      <publisher>
        <publisher-name>Faculty of Economics, Lomonosov Moscow State University</publisher-name>
      </publisher>
    </journal-meta>
    <article-meta>
      <article-id pub-id-type="doi">10.3897/brics-econ.5.e122586</article-id>
      <article-id pub-id-type="publisher-id">122586</article-id>
      <article-categories>
        <subj-group subj-group-type="heading">
          <subject>Research Article</subject>
        </subj-group>
        <subj-group subj-group-type="scientific_subject">
          <subject>(G1) General Financial Markets</subject>
          <subject>(G2) Financial Institutions and Services</subject>
          <subject>(G4) Behavioral Finance</subject>
          <subject>(G) Financial Economics</subject>
        </subj-group>
      </article-categories>
      <title-group>
        <article-title>The mediating effect of trust on financial development and stock market comovement in BRICS economies</article-title>
      </title-group>
      <contrib-group content-type="authors">
        <contrib contrib-type="author" corresp="yes">
          <name name-style="western">
            <surname>Matlhaku</surname>
            <given-names>Kago</given-names>
          </name>
          <email xlink:type="simple">k.a.matlhaku@gmail.com</email>
          <uri content-type="orcid">https://orcid.org/0000-0003-1386-0168</uri>
          <xref ref-type="aff" rid="A1">1</xref>
        </contrib>
      </contrib-group>
      <aff id="A1">
        <label>1</label>
        <addr-line content-type="verbatim">North West University Vaal Campus, Vanderbijlpark (South Africa)</addr-line>
        <institution>North West University Vaal Campus</institution>
        <addr-line content-type="city">Vanderbijlpark</addr-line>
        <country>South Africa</country>
      </aff>
      <author-notes>
        <fn fn-type="corresp">
          <p>Corresponding author: Kago Matlhaku (k.a.matlhaku@gmail.com)</p>
        </fn>
        <fn fn-type="edited-by">
          <p>Academic editor: Sheresheva M.</p>
        </fn>
      </author-notes>
      <pub-date pub-type="collection">
        <year>2024</year>
      </pub-date>
      <pub-date pub-type="epub">
        <day>11</day>
        <month>06</month>
        <year>2024</year>
      </pub-date>
      <volume>5</volume>
      <issue>2</issue>
      <fpage>103</fpage>
      <lpage>130</lpage>
      <uri content-type="arpha" xlink:href="http://openbiodiv.net/8E947B95-BE18-5D1A-BB56-CAEA74B43248">8E947B95-BE18-5D1A-BB56-CAEA74B43248</uri>
      <history>
        <date date-type="received">
          <day>08</day>
          <month>03</month>
          <year>2024</year>
        </date>
        <date date-type="accepted">
          <day>20</day>
          <month>04</month>
          <year>2024</year>
        </date>
      </history>
      <permissions>
        <copyright-statement>Kago Matlhaku</copyright-statement>
        <license license-type="creative-commons-attribution" xlink:href="http://creativecommons.org/licenses/by/4.0/" xlink:type="simple">
          <license-p>This is an open access article distributed under the terms of the Creative Commons Attribution License (CC BY 4.0), which permits unrestricted use, distribution, and reproduction in any medium, provided the original author and source are credited.</license-p>
        </license>
      </permissions>
      <abstract>
        <label>Abstract</label>
        <p>This study examines the effects of financial development on the stock market comovement of Brazil, Russia, India, China and South Africa (BRICS) on the one hand and the US Dow Jones on the other. Its main goal is to find out if trust has a mediating effect on financial development using data from the World Bank and the World Value Survey (<abbrev xlink:title="World Values Survey" id="ABBRID0EWC">WVS</abbrev>). Panel data analysis along with <abbrev xlink:title="Panel Autoregressive distributed lag" id="ABBRID0E1C">ARDL</abbrev> methods helped the authors obtain robust results. It was found that financial development plays a significant role in determining stock market comovement among the countries in question and that trust also has a moderating impact. The analysis was extended to the institutional and market factors of financial development. The paper introduces trust as a mediating variable that positively affects financial development, which in turn promotes stock market integration and comovement. Its results imply that investors should consider financial development and trust levels of a country when considering portfolio allocation for global diversification purposes, especially in emerging markets. Countries with insufficient trust levels, like Brazil, could benefit from improving their trust score through enhancing financial development and stability.</p>
      </abstract>
      <trans-abstract xml:lang="ru">
        <label>Аннотация</label>
        <p>В этом исследовании рассматривается влияние финансового развития на движение фондовых рынков Бразилии, России, Индии, Китая и Южной Африки (БРИКС), с одной стороны, и индекса Доу-Джонс США, с другой. Его главная цель — выяснить, усиливает ли доверие посреднические связи при финансовое развитие, для чего используются данные Всемирного банка и World Value Survey (<abbrev xlink:title="World Values Survey" id="ABBRID0EDD">WVS</abbrev>). Анализ панельных данных вместе с методами <abbrev xlink:title="Panel Autoregressive distributed lag" id="ABBRID0EHD">ARDL</abbrev> помог авторам получить надежные результаты. Было обнаружено, что финансовое развитие играет важную роль в определении движения фондового рынка между рассматриваемыми странами и что доверие усиливает взаимодействие. Анализ был распространен на институциональные и рыночные факторы финансового развития. В данной работе доверие представлено как опосредующая переменная, которая положительно влияет на финансовое развитие, что, в свою очередь, способствует интеграции и развитию фондового рынка. Его результаты подразумевают, что инвесторы должны учитывать финансовое развитие и уровень доверия в стране при оценке распределения портфеля в целях глобальной диверсификации, особенно на развивающихся рынках. Страны с недостаточным уровнем доверия, такие как Бразилия, могли бы извлечь выгоду из улучшения своего рейтинга доверия за счет улучшения финансового развития и стабильности.</p>
      </trans-abstract>
      <kwd-group>
        <label>Keywords</label>
        <kwd>Comovement</kwd>
        <kwd>financial development</kwd>
        <kwd>trust</kwd>
        <kwd>market integration</kwd>
        <kwd>BRICS</kwd>
        <kwd>Dow Jones</kwd>
        <kwd>mediating factor</kwd>
      </kwd-group>
      <kwd-group xml:lang="ru">
        <label>Ключевые слова</label>
        <kwd>Движение</kwd>
        <kwd>финансовое развитие</kwd>
        <kwd>доверие</kwd>
        <kwd>рыночная интеграция</kwd>
        <kwd>БРИКС</kwd>
        <kwd>индекс Доу-Джонса</kwd>
        <kwd>опосредующий фактор.</kwd>
      </kwd-group>
      <custom-meta-group>
        <custom-meta xlink:type="simple">
          <meta-name>JEL</meta-name>
          <meta-value>F36, G10, G15</meta-value>
        </custom-meta>
      </custom-meta-group>
    </article-meta>
    <notes>
      <sec sec-type="Citation" id="SECID0EFE">
        <title>Citation</title>
        <p>Matlhaku, K. (2024). The mediating effect of trust on financial development and stock market comovement in BRICS economies. <italic>BRICS Journal of Economics, 5</italic> (2), 77—104. <ext-link xlink:type="simple" ext-link-type="doi" xlink:href="10.3897/brics-econ.5.e122586">https://doi.org/10.3897/brics-econ.5.e122586</ext-link></p>
      </sec>
    </notes>
  </front>
  <body>
    <sec sec-type="Introduction" id="SECID0ESE">
      <title>Introduction</title>
      <p>Stock markets’ comovement has been an important focus of research into financial issues because of its crucial relevance to portfolio management and diversification and to the overall stability of the financial system (<xref ref-type="bibr" rid="B5">Ando, 2019</xref>; <xref ref-type="bibr" rid="B10">Bekaert et al., 2014</xref>; <xref ref-type="bibr" rid="B85">Younis et al., 2020</xref>), which is seen as a top priority by governments throughout the world.</p>
      <p>Any shock or contagion that spreads from one market to another may disrupt the financial system and put the entire economy at risk. It is our responsibility as academics, researchers, and specialists in finance to extend our understanding of the ways in which financial markets are becoming increasingly intertwined and how contagion spreads. By doing so, we are laying a firm foundation from which future scholars will continue the work and carry the torch forward in an effort to make financial markets safer and more trustworthy.</p>
      <p>Although several studies have examined the variables that could be linked to stock market co-movement, the subject is far from being fully explored. At the same time, its practical significance for portfolio management and the stability of financial markets is a powerful incentive to continue research in this area (Anagnostopoulos et al. 2021; Gohar et al. 2018).</p>
      <p>Financial development has dramatically accelerated with globalisation and telecommunication growth. As a result, collecting data, enforcing contracts, and doing business in general have become less expensive than before; financial regulation and financial access have been growing in importance. As access and regulation become more aligned it is likely that stock market dynamics and trends will also be more coordinated making the markets closer to each other. These and other factors contribute to comovement. Access to capital is being revolutionized by technological advancements and the rapid acceptance of digital solutions in the wake of the Covid-19 epidemic. According to the Global Findex database, 71% of individuals in emerging nations now have some kind of formal bank account, up from just 42% a decade earlier (Demirguc-Kunt et al. 2022). In emerging nations, the gender gap in access to financial resources has shrunk from 9% to 6% signalling a substantial improvement in financial development.</p>
      <p>This is a crucial change: having a bank account makes it more convenient, secure, and affordable to be paid by companies, transfer money home to loved ones, and make purchases. Even the most impoverished may save money and prepare for emergencies with the help of mobile money accounts. Moreover, having a separate bank account allows women to have a bigger voice in family financial matters, which uplifts their status in family and society.</p>
      <p>This study aims to look at how financial development drives comovement between the BRICS markets and the US Down Jones. For this purpose we introduce the concept of trust as a mediating factor for the stock market comovement, seeking to investigate the role of financial development in stock market comovement and find out if trust is a potential moderating factor which enhances this phenomenon. So far, there has been no systematic study on the interaction effect of financial development and trust on stock market comovement even though it may be crucial for investors who plan to diversify their portfolios and allocate assets worldwide to prevent asset concentration in their home countries and reduce the home equity bias problem (Ghironi &amp; Wolfe, 2018).</p>
      <p>The objectives of this study are to find out, first, if financial development plays a significant role in promoting stock market comovement between BRICS nations and the global factor which in our case is the US Dow Jones and, second, if trust has any mediating effect on the processes involved.</p>
    </sec>
    <sec sec-type="Literature review" id="SECID0EKF">
      <title>Literature review</title>
      <p>Since it is essential to understand how stock market comovement, financial development and trust all come together and influence each other we will look at how each of these terms are interpreted in literature and what has been accomplished in this field by researchers.</p>
      <sec sec-type="Stock market comovement" id="SECID0EPF">
        <title>Stock market comovement</title>
        <p>In research literature, the terms “interdependencies” and “comovement” are used interchangeably. The word “comovement” is a financial industry jargon that is not included in ordinary dictionaries. D.<xref ref-type="bibr" rid="B9">Baur (2003)</xref> suggests that the word “moving with” or “sharing movement” be used instead of “comovement.” <xref ref-type="bibr" rid="B8">Barberis et al. (2005)</xref> describe comovement as a “pattern of positive association.” Interdependencies is the word used by K. J. <xref ref-type="bibr" rid="B30">Forbes &amp; Rigobon (2002)</xref> to describe the phenomenon wherein markets show a great deal of comovement. The words “interdependencies” and “comovement” identify the link between two variables under both normal and crisis conditions but they imply no causal relationship between the variables themselves. There is a nuanced difference between a more general terminology like “contagion” and “spillovers.” The word “contagion” is frequently used to describe a highly negative event that spreads throughout a financial market (K. <xref ref-type="bibr" rid="B29">Forbes, 2012</xref>).</p>
        <p>Another important term is “spillovers”. Spillovers relate to the direction of shock transmission through markets, which implies the presence of dominant markets (net providers of shocks) and dominated markets (net receivers of shocks). There are several theories seeking to explain the root causes of stock market interdependence. According to the first theory, stock market interdependence mimics international commerce and financial relationships. This paper is based on <xref ref-type="bibr" rid="B82">Williams (1938)</xref> book on the intrinsic worth of enterprises. While it was widely assumed in the 1930s that financial markets functioned like casinos, Williams believed that the value of a stock should be equivalent to the present value of its future cash flows. With the development of the efficient market theory in the 1960s, Williams’ views gained new significance. According to this theory, stock prices represent rational investors’ anticipation of the underlying worth of businesses.</p>
        <p>R. <xref ref-type="bibr" rid="B44">Johnson &amp; Soenen (2003)</xref> use data on daily prices of Latin American countries (Argentina, Brazil, Canada, Chile, Mexico, Colombia, Peru, and Venezuela) between 1988 and 1999 to investigate the level of integration between their markets and the US stocks market. The researchers concluded that the US equity market is statistically and substantially related to all eight economies analyzed in that research, with trade between them accounting for a big portion of the relationship.</p>
        <p>Cross-border equity flows have expanded as a result of the liberalization of stock markets, providing businesses with access to previously unavailable funding and investors with new opportunities to diversify their portfolios globally. The proportion of GDP invested abroad by foreign shareholders increased from 16% to 87% in developed markets while in developing markets, this proportion increased fourfold, from 4% to 16%, during the same period (<xref ref-type="bibr" rid="B53">Lane &amp; Milesi-Ferretti, 2018</xref>). Concurrently, international economic, and financial relations have expanded rapidly in recent years and so it is possible that markets will become more cointegrated and more correlations and comovement will be observed.</p>
        <p>Another research on capital flows, published by <xref ref-type="bibr" rid="B24">Ekinci et al 2007</xref> and <xref ref-type="bibr" rid="B53">Lane &amp; Milesi-Ferretti (2018)</xref>, shows that foreign investors now possess a larger share of the world’s foreign financial assets than they did a decade ago. Previous studies have demonstrated that the ongoing development has led to financial globalization, especially among developed economies. The greatest financial catastrophe since the Great Depression in 1929, the Global Financial Crisis (<abbrev xlink:title="Global Financial Crisis" id="ABBRID0EBH">GFC</abbrev>) of 2008, caused serious doubts about the advantages of liberalizing the financial sector. In its wake, several studies examined the possibility of a widespread contagion (<xref ref-type="bibr" rid="B70">Pyun &amp; An, 2016</xref>). Even before that, some have argued that the key transmission mechanism for cross-country shocks during the financial crisis of the 1990s was the presence of financial ties across countries (<xref ref-type="bibr" rid="B6">Baig &amp; Goldfajn, 1999</xref>; <xref ref-type="bibr" rid="B16">Caramazza et al., 2004</xref>; G. L. <xref ref-type="bibr" rid="B45">Kaminsky &amp; Reinhart, 2000</xref>; <xref ref-type="bibr" rid="B79">Van Rijckeghem &amp; Weder, 2003</xref>). At the same time, during the <abbrev xlink:title="Global Financial Crisis" id="ABBRID0EZH">GFC</abbrev>, Lane (2013) offered market-specific viewpoints as primary causes of financial integration. The interconnectedness of economies through real-sector and financial linkages acts as a crisis carrier when trouble begins in one national economy and spreads to others (<xref ref-type="bibr" rid="B37">Glick &amp; Rose, 1999</xref>; G. <xref ref-type="bibr" rid="B46">Kaminsky et al., 1998</xref>; <xref ref-type="bibr" rid="B79">Van Rijckeghem &amp; Weder, 2003</xref>).</p>
        <p>Global phenomena or common shocks like major economic shifts in industrial countries, significant changes in oil prices, changes in US interest rates, and changes in exchange rates may also have a negative impact on the economic fundamentals of several economies simultaneously, potentially resulting in a crisis (<xref ref-type="bibr" rid="B23">Eichengreen et al., 1996</xref>). These effects might be seen as “spillovers” (<xref ref-type="bibr" rid="B56">Masson, 1999</xref>), “interdependence” (<xref ref-type="bibr" rid="B30">Forbes and Rigobon, 2002</xref>), and “fundamentals-based contagion” (all of which refer to the same phenomenon) (Kaminsky and Reinhart, 1998).</p>
        <p>There’s also a theory holding that market flaws or the actions of foreign investors contribute to the international spread of financial crises from one country to another (<xref ref-type="bibr" rid="B19">Diamond &amp; Dybvig, 1983</xref>; <xref ref-type="bibr" rid="B20">Dornbusch et al., 2000</xref>; <xref ref-type="bibr" rid="B49">King &amp; Wadhwani, 1990</xref>; <xref ref-type="bibr" rid="B50">Kodres &amp; Pritsker, 2002</xref>; <xref ref-type="bibr" rid="B56">Masson, 1999</xref>). When there are gaps in the available information, investors are more likely to be wary of a country’s economic fundamentals and insights. For example, uninformed and less-informed investors may have difficulty extracting information from the signal of falling prices and may instead choose to follow the strategies of better-informed investors, resulting in excess co-movements across markets. This often occurs when a crisis in one country serves as a “wake-up call” to international investors as it forces them to reconsider risks in other countries (<xref ref-type="bibr" rid="B38">Goldstein, 1998</xref>; <xref ref-type="bibr" rid="B67">Pasquariello, 2007</xref>; <xref ref-type="bibr" rid="B86">Yuan, 2005</xref>). The degree of (non)anticipation of a crisis by investors is crucial for the occurrence of contagion because of the allocation of investors’ attention (<xref ref-type="bibr" rid="B59">Mondria &amp; Quintana-Domeque, 2013</xref>).</p>
        <p>Evidence suggests that market confidence and expectations play a significant role in the propagation of contagion (<xref ref-type="bibr" rid="B56">Masson, 1999</xref>; <xref ref-type="bibr" rid="B59">Mondria &amp; Quintana-Domeque, 2013</xref>). With the intention of creating an early warning system, the earliest empirical study on financial crises and contagion focused on fundamentals-based processes (<xref ref-type="bibr" rid="B23">Eichengreen et al., 1996</xref>; <xref ref-type="bibr" rid="B79">Van Rijckeghem &amp; Weder, 2003</xref>). Later empirical research has zeroed emphasis on investor behavior-based mechanisms. There are still significant knowledge gaps in this area, particularly concerning the potential amplifying effect of investor behavior on market contagion and excessive market comovement. This paper seeks to fill one of such lacunae by investigating the potential effects of trust and financial development on market comovement during times of financial crisis and by testing them for homogeneity.</p>
      </sec>
      <sec sec-type="Impact factors of financial development on stock market comovement" id="SECID0EQCAC">
        <title>Impact factors of financial development on stock market comovement</title>
        <p>The contagion effect is often thought to be caused by and linked to a sharp increase in the degree to which stock markets move in tandem or in correlation (<xref ref-type="bibr" rid="B22">Duda et al., 2022</xref>). When thinking about how to best diversify one’s portfolio it is crucial to consider whether or not the stock markets have an abnormally high or low returns correlation.</p>
        <p>Research has shown that financial development leads to more interconnected stock markets. For example, <xref ref-type="bibr" rid="B65">Nikkinen et al. (2011)</xref> in their study showed that they witnessed an increased interdependence between the Croatian and Slovenian markets before and during the global financial crisis. This was a result of financial development which led to more interconnected markets. Other research also shows that financial development may lead to increased international investment flows especially in emerging markets. These flows have an overall effect of making markets more integrated (<xref ref-type="bibr" rid="B35">Giofré, 2021</xref>; <xref ref-type="bibr" rid="B39">Goyal, 2014</xref>; <xref ref-type="bibr" rid="B48">Kant, 2018</xref>; <xref ref-type="bibr" rid="B71">Raj &amp; Dhal, 2008</xref>). Other factors of financial development which promote stock market integration include but are not limited to, increased liquidity, investor protection and enhanced corporate governance. <xref ref-type="bibr" rid="B33">Gallimberti et al. (2021)</xref> explain in their study that stock market liquidity increases following banking deregulation as a form of financial development. This liquidity has the increased effect of making markets more correlated with similarly liquid markets (<xref ref-type="bibr" rid="B34">Ghossoub &amp; Reed, 2012</xref>). The International Monetary Fund in their working paper specifically emphasized that the development of local markets in emerging markets had greatly improved the financial landscape over the past 20 years (<xref ref-type="bibr" rid="B41">International Monetary Fund. Monetary and Capital Markets Department., 2016</xref>). The IMF states that certain factors related to institutional development like improved corporate governance and investor protection are key elements that promote financial stability and international stock market integration.</p>
        <p><xref ref-type="bibr" rid="B17">Chevallier et al. (2018)</xref> also point out that financial development and globalization have led to a higher extent of market interdependence as firms now have access to international capital markets while at the same time providing finance at a lower cost. Financial liberalization has also been shown to reduce the cost of capital by as much as 42% (Errunza &amp; Miller, 1998). This reduction in the cost of capital has the effect of making stock markets more integrated as the pricing of assets will not be much different. It has also been noticed that the international mobility of capital, especially cross-border private funds for investors seeking to diversify their portfolios, has also emerged as another source for financial market integration (<xref ref-type="bibr" rid="B71">Raj &amp; Dhal, 2008</xref>). In the same paper, Raj &amp; Dhal explain that financial development is effective in price discovery. This discovery has several benefits including the development of financial markets and institutions which might ultimately make way for stock market integration and comovement. Global computer and telecommunications technology, which forms the backbone of financial infrastructure has improved in recent years. This has contributed to the deepening and widening of financial services and hence to a more integrated financial sector as dissemination of information is fast and transaction costs are greatly reduced (<xref ref-type="bibr" rid="B12">Bhargava et al., 2004</xref>).</p>
        <p>Most studies agree that financial development has both a direct and indirect role in making stock markets more integrated. <xref ref-type="bibr" rid="B80">Vithessonthi &amp; Kumarasinghe (2016)</xref> give a full analysis of how financial development leads to more market integration. In their study, they show that financial development has a positive effect on stock market integration with the global factor or global stock market. This conclusion has been supported by other authors (Ben <xref ref-type="bibr" rid="B11">Rejeb &amp; Boughrara, 2013</xref>; <xref ref-type="bibr" rid="B47">Kaneta, 2000</xref>).</p>
      </sec>
      <sec sec-type="Effect of Trust on Financial Development" id="SECID0EYEAC">
        <title>Effect of Trust on Financial Development</title>
        <p>“<italic>Trust is one of the most important synthetic forces within society” (<xref ref-type="bibr" rid="B76">Simmel 1950</xref>:326)</italic></p>
        <p><xref ref-type="bibr" rid="B76">Simmel’s (1950)</xref> comparison undoubtedly gives us a glimpse of why trust is the cornerstone on which society is formed. <xref ref-type="bibr" rid="B18">Delhey &amp; Newton (2003)</xref> also explain that there is a general consensus among contemporary social scientists that indeed social trust, or just trust for short, has gained a lot of attention not only in sociology but in many other academic fields including political science, economics, psychology, anthropology, history, political theory, business management and administration. Most importantly, it is agreed that trust boosts economic growth while also improving the efficiency of market economies. It refers to equitable resource allocation in a society, increases societal integration and peaceful cooperation, enhances personal happiness, political stability and simple things like good health and peace of mind. Finally, trust is the glue that connects social notions like optimism, well-being, health, education welfare, community engagement, and progress.</p>
        <p>The concept of trust has its roots in theology, philosophy, socio-political theory, and ethics (<xref ref-type="bibr" rid="B3">Allahyarahmadi, 2013</xref>; <xref ref-type="bibr" rid="B58">Misztal, 2013</xref>). When there is a high level of danger, uncertainty or ignorance, trust is especially important as it is the willingness of an individual to engage in risky behavior in a social setting. Trust is defined by <xref ref-type="bibr" rid="B31">Fukuyama (1995)</xref> as the expectation that arises in members of a social group based on similar norms and beliefs that other members would act according to these norms. Fukuyama goes on to say that trust characterizes a situation in which neither party to a transaction exploits or takes advantage of the other’s flaws; it is an unwritten contract involving social interactions between people, organizations, and civic systems. It also encompasses confidence, expectations, motivation, civic collaboration, meeting obligations, and working together to achieve a unified objective.</p>
        <p>Trust affects financial development both directly and indirectly. It promotes larger investments by individuals if they trust that legislation enforcement is adequate. (<xref ref-type="bibr" rid="B57">McCannon et al., 2014</xref>). The trusting nations usually have lower corruption and hence better overall financial development as participants are more likely to invest and contribute to the growth of the financial sector (Ben <xref ref-type="bibr" rid="B11">Rejeb &amp; Boughrara, 2013</xref>; <xref ref-type="bibr" rid="B47">Kaneta, 2000</xref>). Trust in financial institutions along with financial literacy leads to an increase in stock market participation which has a lasting effect of promoting financial development. In their study, <xref ref-type="bibr" rid="B7">Balloch et al (2015)</xref> infer that stock market literacy and other behavioural traits, such as trust among them, may explain the level of equity investments. <xref ref-type="bibr" rid="B52">Lachance &amp; Tang, (2012)</xref> also show that stock market participation increases with the level of trust in an economy. In countries with substantial social capital and high levels of trust, households often invest more in equity than other assets prompting an increase in financial development (<xref ref-type="bibr" rid="B73">Sapienza &amp; Zingales, 2011</xref>; <xref ref-type="bibr" rid="B78">van Raaij, 2016</xref>).</p>
        <p>In higher-trust nations, trade credit facilitation is often expedited between businesses (<xref ref-type="bibr" rid="B75">Severin et al., 2006</xref>). Previous studies have shown that in highly trusting countries businesses that depend on liquidity often receive trade credit and are least affected by declining profits and bank crisis as compared to similarly sized firms in less trusting countries (<xref ref-type="bibr" rid="B55">Levine et al., 2018</xref>). Research has also shown that this trade credit ultimately facilitates access to bank debt and this also improves financial development. Therefore, companies that enjoy high levels of trust are able to access bank debt and hence are less likely to suffer from credit constraints (<xref ref-type="bibr" rid="B60">Moro &amp; Kodwani, 2010</xref>).</p>
        <p>It is also suggested that in highly trusting countries, the influence of trust leads to lower transaction costs in financial operations for firms and investors (<xref ref-type="bibr" rid="B60">Moro &amp; Kodwani, 2010</xref>; <xref ref-type="bibr" rid="B78">van Raaij, 2016</xref>). To contextualize this, <xref ref-type="bibr" rid="B51">Kwon et al. (2013)</xref> in their study found out that companies’ transaction costs can be reduced if partnerships formed on the foundation of trust lead to a collaborative supply chain effort. Trust provides the glue which holds contracts together. This is because it contributes to transparency and contractual safeguards for all parties involved, offering a different form of corporate governance (<xref ref-type="bibr" rid="B77">Thomson, 2011</xref>). On the other hand, <xref ref-type="bibr" rid="B74">Schmidt et al. (2003)</xref> show that trust has a direct influence on reducing transaction costs associated with handling uncertainty and promoting interpersonal interactions. The author explains that trust fosters growth and economic development by supporting the accumulation and, more importantly, the efficiency of physical and human capital accumulation.</p>
        <p>Trust also exerts influence on financial efficiency, social capital, financial infrastructure, and specific demographic clusters (<xref ref-type="bibr" rid="B13">Bossone, 1999</xref>; <xref ref-type="bibr" rid="B72">Sangnier, 2011</xref>; <xref ref-type="bibr" rid="B84">Yin et al., 2020</xref>). In a study conducted by <xref ref-type="bibr" rid="B66">Özen (2019)</xref> the author states that there is a positive impact of trust on the growth and development of financial markets. Trust also has the effect of reducing perceived risk and credit risk in financial transactions and credit availability (<xref ref-type="bibr" rid="B60">Moro &amp; Kodwani, 2010</xref>) because it is expected that trust can reduce agency cost and the need for collateral (<xref ref-type="bibr" rid="B61">Moro et al., 2012</xref>). As long as trust is on the rise or already high there is an increase in household participation in the stock market investment. (<xref ref-type="bibr" rid="B52">Lachance &amp; Tang, 2012</xref>). As a result, trust impacts investment and contracting decisions while at the same time reducing the costs associated with investing (<xref ref-type="bibr" rid="B14">Bottazzi et al., 2016</xref>).</p>
        <p>Calderon et. al. (2002) in their study show that trust is correlated with financial depth and financial efficiency both being characteristics of financial development. Since our task is to determine if trust has a mediating effect on financial development for stock market comovement we have suggested several hypotheses to empirically test our theory. These are the proposed hypotheses:</p>
        <p><italic>H1</italic>: Financial development does not affect the comovement of a BRICS country’s returns with the global factor proxied with the Dow Jones index.</p>
        <p><italic>A1</italic>: Financial development influences the comovement of a BRICS country’s returns with the global factor proxied with the Dow Jones index.</p>
        <p>The concept of financial development includes two components: institutional development and market development; it is therefore necessary to test if they also influence comovement. So we can expand the first hypothesis to test each of these, leading to the following sub-hypotheses:</p>
        <p><italic>H1a</italic>: Institutional development does not affect the comovement of a BRICS country’s returns with the global factor proxied with the Dow Jones index.</p>
        <p><italic>A1a</italic>: Institutional development influences the comovement of a BRICS country’s returns with the global factor proxied with the Dow Jones index.</p>
        <p>Then after answering these questions, we can further develop our final hypothesis which aims to determine if trust has any mediating effect on financial development. For this purpose, we develop the following hypotheses:</p>
        <p><italic>H2</italic>: Trust does not have a mediating effect on financial development for stock market comovement between BRICS and the US Dow Jones.</p>
        <p><italic>A2</italic>: Trust has a mediating effect on financial development for stock market comovement.</p>
      </sec>
    </sec>
    <sec sec-type="methods" id="SECID0E2JAC">
      <title>Methodology and data</title>
      <p>As outlined in the objectives, the paper investigates the link between financial development and the correlation of the BRICS stock markets with the Dow Jones index in the United States. It focuses on the BRICS countries because, as previously said, trust has more beneficial implications in a developing country’s stock market compared to a developed one (<xref ref-type="bibr" rid="B40">Guiso et al., 2004</xref>). The goal is to see if trust has any mediating effect on financial development towards stock returns comovement.</p>
      <p>In the sections below we describe the datasets and the econometric methods used in this study and the methodology of how they were constructed.</p>
      <sec sec-type="Trust data and analysis" id="SECID0EGKAC">
        <title>Trust data and analysis</title>
        <p>The study aims to investigate the relationship between trust and the comovement of the BRICS stock markets with the US Dow Jones as a global factor.</p>
        <p>The primary metric of interest is each nation’s trust index, which can be found primarily on the World Values Survey (<abbrev xlink:title="World Values Survey" id="ABBRID0ENKAC">WVS</abbrev>) website (<ext-link xlink:type="simple" ext-link-type="uri" xlink:href="http://Worldvaluessurvey.org">Worldvaluessurvey.org</ext-link>, 2019). By answering the poll questions the respondents indicate if they generally see themselves as trusting people. Several studies (<xref ref-type="bibr" rid="B21">Drobetz et al., 2023</xref>; <xref ref-type="bibr" rid="B81">Wei &amp; Zhang, 2020</xref>) support this approach.</p>
        <p>Since its beginning in 1981, the survey has worked to employ the most rigorous and high-quality research designs available in each country to provide a single, composite score representing the level of trust in its culture, in relation to both individuals (<xref ref-type="bibr" rid="B4">Almond &amp; Verba, 1963</xref>) and organizations (e.g., Gallup Polls and <abbrev xlink:title="World Values Survey" id="ABBRID0EELAC">WVS</abbrev>). Between 1981 and 2020 there have been seven waves of surveys; not all countries participated in each wave, so we will use the average method to fill in the gaps. The index ranges from 0 to 100, with 0 indicating the lowest level of trust and 100 the highest level of trust.</p>
        <p>The OECD methodology is utilized by the <abbrev xlink:title="World Values Survey" id="ABBRID0EKLAC">WVS</abbrev> in order to provide recommendations on how to quantify trust (<xref ref-type="bibr" rid="B63">Murtin et al., 2018</xref>). The World Values Survey employs a wide-ranging definition of trust, one that is both easy to understand and useful for parsing out its component parts. For their purposes “trust” is defined as “the idea that another person or institution will act in accordance with one’s expectations of positive behavior.”</p>
        <p><xref ref-type="bibr" rid="B62">Morrone et al (2009)</xref> differentiate between conventional trust questions and attempts to gauge trust based on respondents’ anticipations of others’ actions, such as answers to a survey question on whether a lost wallet is likely to be returned. There is plenty of research linking trust survey items to participants’ actual trusting behavior in lab settings (<xref ref-type="bibr" rid="B1">Algan &amp; Cahuc, 2010</xref>, <xref ref-type="bibr" rid="B2">2013</xref>; <xref ref-type="bibr" rid="B27">Falk et al., 2023</xref>; <xref ref-type="bibr" rid="B28">Fehr &amp; Fischbacher, 2003</xref>; <xref ref-type="bibr" rid="B32">Gächter et al., 2010</xref>; <xref ref-type="bibr" rid="B36">Glaeser et al., 2000</xref>; N. D. <xref ref-type="bibr" rid="B43">Johnson &amp; Mislin, 2012</xref>; <xref ref-type="bibr" rid="B54">Lazzarini et al., 2005</xref>; <xref ref-type="bibr" rid="B64">Naef &amp; Schupp, 2021</xref>). These <abbrev xlink:title="World Values Survey" id="ABBRID0E3MAC">WVS</abbrev> measures provide a vital insight into the validity of more traditional survey-based results and they have been used to produce better survey questions even though experimental methods of assessing trust are outside the purview of official statistics.</p>
        <p>Because the <abbrev xlink:title="World Values Survey" id="ABBRID0ECNAC">WVS</abbrev> survey is not conducted annually and different nations have different survey periods, we will be using the most up-to-date scores available (from 2015) and will be calculating the average scores for each country using the Microsoft Excel package (Liu, 2019). It should be stressed that generalized trust is stable through generations since it is passed from parents to children, as evidenced by research (Uslaner, 2008). Average trust levels across countries in our study are shown in the table below.</p>
        <table-wrap id="T1" position="float" orientation="portrait">
          <label>Table 1.</label>
          <caption>
            <p>Average trust in BRICS</p>
          </caption>
          <table id="TID0EONBG" rules="all">
            <tbody>
              <tr>
                <td rowspan="1" colspan="1">
                  <bold>Country</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Average Trust Index</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Partnership Block</bold>
                </td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Brazil</td>
                <td rowspan="1" colspan="1">7.375507</td>
                <td rowspan="1" colspan="1">BRICS</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">China</td>
                <td rowspan="1" colspan="1">55.22041</td>
                <td rowspan="1" colspan="1">BRICS</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">India<break/> Russia<break/> South Africa</td>
                <td rowspan="1" colspan="1">31.77355<break/> 27.73641<break/> 21.98931</td>
                <td rowspan="1" colspan="1">BRICS<break/> BRICS<break/> BRICS</td>
              </tr>
            </tbody>
          </table>
          <table-wrap-foot>
            <fn>
              <p><italic>Source</italic>: Author calculations</p>
            </fn>
          </table-wrap-foot>
        </table-wrap>
        <p>Our analysis also uses DataStream’s comprehensive collection of daily stock prices for the BRICS and US country indexes between 2003 and 2017 to estimate the stock market returns for those specific countries. The period was chosen because the data set had to coincide chronologically and the recent results of the <abbrev xlink:title="World Values Survey" id="ABBRID0E1PAC">WVS</abbrev> survey were officially released in 2018.</p>
        <p>Stocks, stock market indexes, currencies, business fundamentals, fixed-income securities, and important economic indicators are all part of DataStream, a worldwide financial and macroeconomic database that covers more than 175 countries and 110 markets. More than 3.5 million different financial instruments from all over the world, with a combined 60 years of historical time series data, are available for analysis.</p>
        <p>Table <xref ref-type="table" rid="T2">2</xref> below shows a summary of the daily stock returns for the US and BRICS nations for the total period under review. We can see that, as a result of the global financial crisis in 2008, the average returns, including those previously on an upward trajectory, were extremely low owing to the recession that wiped them out.</p>
        <table-wrap id="T2" position="float" orientation="portrait">
          <label>Table 2.</label>
          <caption>
            <p>BRICS and US returns</p>
          </caption>
          <table id="TID0ESQBG" rules="all">
            <tbody>
              <tr>
                <td rowspan="1" colspan="1">
                  <bold>Country</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Mean</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Median</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Maximum</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Minimum</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Std.Dev.</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Skewness</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Kurtosis</bold>
                </td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Brazil</td>
                <td rowspan="1" colspan="1">0.0002</td>
                <td rowspan="1" colspan="1">0.0008</td>
                <td rowspan="1" colspan="1">0.0803</td>
                <td rowspan="1" colspan="1">-0.1210</td>
                <td rowspan="1" colspan="1">0.0165</td>
                <td rowspan="1" colspan="1">-0.7259</td>
                <td rowspan="1" colspan="1">7.5422</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">China</td>
                <td rowspan="1" colspan="1">-0.0001</td>
                <td rowspan="1" colspan="1">0.0003</td>
                <td rowspan="1" colspan="1">0.0889</td>
                <td rowspan="1" colspan="1">-0.0926</td>
                <td rowspan="1" colspan="1">0.0159</td>
                <td rowspan="1" colspan="1">-0.4360</td>
                <td rowspan="1" colspan="1">7.9690</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">India</td>
                <td rowspan="1" colspan="1">0.0002</td>
                <td rowspan="1" colspan="1">0.0009</td>
                <td rowspan="1" colspan="1">0.0793</td>
                <td rowspan="1" colspan="1">-0.1181</td>
                <td rowspan="1" colspan="1">0.0137</td>
                <td rowspan="1" colspan="1">-1.0258</td>
                <td rowspan="1" colspan="1">11.9605</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Russia</td>
                <td rowspan="1" colspan="1">0.0000</td>
                <td rowspan="1" colspan="1">0.0004</td>
                <td rowspan="1" colspan="1">0.1296</td>
                <td rowspan="1" colspan="1">-0.1549</td>
                <td rowspan="1" colspan="1">0.0181</td>
                <td rowspan="1" colspan="1">-1.3138</td>
                <td rowspan="1" colspan="1">14.6075</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">South Africa</td>
                <td rowspan="1" colspan="1">0.0004</td>
                <td rowspan="1" colspan="1">0.0009</td>
                <td rowspan="1" colspan="1">0.0650</td>
                <td rowspan="1" colspan="1">-0.0724</td>
                <td rowspan="1" colspan="1">0.0117</td>
                <td rowspan="1" colspan="1">-0.3514</td>
                <td rowspan="1" colspan="1">6.5563</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">US(Dow Jones)</td>
                <td rowspan="1" colspan="1">0.0000</td>
                <td rowspan="1" colspan="1">0.0004</td>
                <td rowspan="1" colspan="1">0.0457</td>
                <td rowspan="1" colspan="1">-0.0820</td>
                <td rowspan="1" colspan="1">0.0104</td>
                <td rowspan="1" colspan="1">-1.0924</td>
                <td rowspan="1" colspan="1">10.6358</td>
              </tr>
            </tbody>
          </table>
          <table-wrap-foot>
            <fn>
              <p><italic>Source</italic>: Author calculations</p>
            </fn>
          </table-wrap-foot>
        </table-wrap>
      </sec>
      <sec sec-type="Financial development data" id="SECID0E6GAE">
        <title>Financial development data</title>
        <p>To address the limitations of single indicators as proxies for financial development, the IMF developed a series of indices that summarize the depth, accessibility, and efficiency of developed financial institutions and financial markets, culminating in the final index of financial development shown in Figure <xref ref-type="fig" rid="F1">1</xref>.</p>
        <fig id="F1" position="float" orientation="portrait">
          <object-id content-type="doi">10.3897/brics-econ.5.e122586.figure1</object-id>
          <object-id content-type="arpha">D6C81A57-D778-5280-9CE5-4C0D5B98E0B6</object-id>
          <label>Figure 1.</label>
          <caption>
            <p>Components of Financial Development. <italic>Source</italic>: International Monetary Fund</p>
          </caption>
          <graphic xlink:href="brics-econ-05-103-g001.jpg" position="float" orientation="portrait" xlink:type="simple" id="oo_1063903.jpg">
            <uri content-type="original_file">https://binary.pensoft.net/fig/1063903</uri>
          </graphic>
        </fig>
        <p>The Financial Development Index is shown below: First, the variables are normalized, then the normalized variables are aggregated into sub-indices that reflect a certain functional dimension; and, third, the sub-indices are aggregated into the final index. The indices range from 0 to 1 with 0 being the least developed while 1 is fully developed.</p>
        <p>In order to assess the breadth, depth, and efficiency of financial institutions and markets, a series of factors are employed to generate six subsidiary indices, which are depicted at the base of Figure <xref ref-type="fig" rid="F1">1</xref>. Sub-indices include those denoted by the letters FID, FIA, FIE, FMD, FMA, and FME, where I and M stand for “institutions” and “markets,” respectively, while D, A, and E stand for “depth,” “access,” and “efficiency,” respectively. The growth of financial institutions and markets is measured by combining these indexes into the FI and FM composite indices.</p>
        <p>The FD index, a composite of the FI and FM components, provides a comprehensive measure of financial development. Many facets of the economic system may be summarized by monitoring a select group of these important indicators. The statistical variables are selected only if they provide data for a sufficient number of countries over a sufficient time span. Also the database draws on a set of fundamental proxy variables that are both well-established and available over a wide country-time sample.</p>
        <p>Finally, these indexes were developed with ease thanks to the collection’s 33 years of yearly data for 183 developed, emerging, and low-income developing nations from 1980 to 2013. The summary indices for the BRICS nations are given below in Table <xref ref-type="table" rid="T3">3</xref>.</p>
        <table-wrap id="T3" position="float" orientation="portrait">
          <label>Table 3.</label>
          <caption>
            <p>The table shows the average value of the indices for the BRICS countries</p>
          </caption>
          <table id="TID0EO1BG" rules="all">
            <tbody>
              <tr>
                <td rowspan="1" colspan="1">
                  <bold>Country</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Brazil</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>China</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>India</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Russia</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>South Africa</bold>
                </td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Development_index</td>
                <td rowspan="1" colspan="1">0.587292</td>
                <td rowspan="1" colspan="1">0.5307725</td>
                <td rowspan="1" colspan="1">0.435612</td>
                <td rowspan="1" colspan="1">0.500283</td>
                <td rowspan="1" colspan="1">0.57249332</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Inst_Access</td>
                <td rowspan="1" colspan="1">0.701032</td>
                <td rowspan="1" colspan="1">0.2339075</td>
                <td rowspan="1" colspan="1">0.172997</td>
                <td rowspan="1" colspan="1">0.719374</td>
                <td rowspan="1" colspan="1">0.32312797</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Inst_Depth</td>
                <td rowspan="1" colspan="1">0.491407</td>
                <td rowspan="1" colspan="1">0.400877</td>
                <td rowspan="1" colspan="1">0.291863</td>
                <td rowspan="1" colspan="1">0.147179</td>
                <td rowspan="1" colspan="1">0.84928939</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Inst_Efficiency</td>
                <td rowspan="1" colspan="1">0.537444</td>
                <td rowspan="1" colspan="1">0.7762165</td>
                <td rowspan="1" colspan="1">0.610475</td>
                <td rowspan="1" colspan="1">0.432515</td>
                <td rowspan="1" colspan="1">0.73128344</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Institutions_Index</td>
                <td rowspan="1" colspan="1">0.640527</td>
                <td rowspan="1" colspan="1">0.4653099</td>
                <td rowspan="1" colspan="1">0.351503</td>
                <td rowspan="1" colspan="1">0.477515</td>
                <td rowspan="1" colspan="1">0.67928965</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Mkts_Access</td>
                <td rowspan="1" colspan="1">0.415549</td>
                <td rowspan="1" colspan="1">0.2330839</td>
                <td rowspan="1" colspan="1">0.213697</td>
                <td rowspan="1" colspan="1">0.536107</td>
                <td rowspan="1" colspan="1">0.26137182</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Mkts_Depth</td>
                <td rowspan="1" colspan="1">0.386172</td>
                <td rowspan="1" colspan="1">0.511158</td>
                <td rowspan="1" colspan="1">0.509052</td>
                <td rowspan="1" colspan="1">0.38996</td>
                <td rowspan="1" colspan="1">0.68035195</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Mkts_Efficiency</td>
                <td rowspan="1" colspan="1">0.757444</td>
                <td rowspan="1" colspan="1">0.9955463</td>
                <td rowspan="1" colspan="1">0.784065</td>
                <td rowspan="1" colspan="1">0.604598</td>
                <td rowspan="1" colspan="1">0.34699407</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Markets_Index</td>
                <td rowspan="1" colspan="1">0.516165</td>
                <td rowspan="1" colspan="1">0.5800654</td>
                <td rowspan="1" colspan="1">0.50645</td>
                <td rowspan="1" colspan="1">0.507811</td>
                <td rowspan="1" colspan="1">0.44825623</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Correlation</td>
                <td rowspan="1" colspan="1">0.554541</td>
                <td rowspan="1" colspan="1">0.0781413</td>
                <td rowspan="1" colspan="1">0.20125</td>
                <td rowspan="1" colspan="1">0.323287</td>
                <td rowspan="1" colspan="1">0.36903125</td>
              </tr>
            </tbody>
          </table>
          <table-wrap-foot>
            <fn>
              <p><italic>Source</italic>: Author’s own calculations</p>
            </fn>
          </table-wrap-foot>
        </table-wrap>
      </sec>
      <sec sec-type="Panel ARDL and FMOLS" id="SECID0E2PAE">
        <title>Panel ARDL and FMOLS</title>
        <p>The Panel Autoregressive distributed lag (<abbrev xlink:title="Panel Autoregressive distributed lag" id="ABBRID0EJQAE">ARDL</abbrev>) and its counterpart Panel Autoregressive distributed lag (<abbrev xlink:title="Panel Autoregressive distributed lag" id="ABBRID0ENQAE">ARDL</abbrev>) were used in the subsequent parts of the analysis on financial development and stock market participation. The fully modified ordinary least squares (<abbrev xlink:title="fully modified ordinary least squares" id="ABBRID0ERQAE">FMOLS</abbrev>) method was also utilized. Pesaran and Shin pioneered the autoregressive distributed lag (<abbrev xlink:title="Panel Autoregressive distributed lag" id="ABBRID0EVQAE">ARDL</abbrev>) method, sometimes known as the Bounds test (<xref ref-type="bibr" rid="B68">Pesaran &amp; Shin, 2012</xref>). It is widely regarded as one of the most adaptable econometric approaches. Furthermore, the <abbrev xlink:title="Panel Autoregressive distributed lag" id="ABBRID0E4QAE">ARDL</abbrev> method’s ability to accept varied lags in multiple variables makes it particularly appealing, versatile, and flexible.</p>
        <p><bold>Econometric Issues</bold>: The verification of the presence of the long-run equilibrium relationship between variables is a significant econometric problem. The (<xref ref-type="bibr" rid="B25">Engle &amp; Granger, 1987</xref>; <xref ref-type="bibr" rid="B42">Johansen, 1991</xref>) methods can be used to keep this from happening. Comparatively, the Engle-Granger (<abbrev xlink:title="Engle-Granger" id="ABBRID0ENRAE">EG</abbrev>) process relies on assessing the stationarity of the regression residuals, whereas the Johansen method makes use of Vector Autoregressive (<abbrev xlink:title="Vector Autoregressive" id="ABBRID0ERRAE">VAR</abbrev>) models. On the other hand, the Johansen method includes a test of the hypothesis of the long-run equilibrium relationships, whereas the <abbrev xlink:title="Engle-Granger" id="ABBRID0EVRAE">EG</abbrev> process did not include testing of the hypothesis on the co-integrating relationships themselves. The sequence of integration for each series I(d) of variables is also an essential question. The Augmented Dickey-Fuller (<abbrev xlink:title="Augmented Dickey-Fuller" id="ABBRID0EZRAE">ADF</abbrev>) test is a useful tool for doing this (unit root test).</p>
        <p><bold>Stationarity Test (Unit Root Test)</bold> To determine whether or not to apply <abbrev xlink:title="ordinary least squares" id="ABBRID0EBSAE">OLS</abbrev>, the time series’ stationarity property must be evaluated because most macroeconomic variables are nonstationary; it results in a very high R<sup>2</sup> when parameters are estimated using <abbrev xlink:title="ordinary least squares" id="ABBRID0EHSAE">OLS</abbrev>, and the emergence of false regression problems may be caused by a non-stationary process. The <abbrev xlink:title="Augmented Dickey-Fuller" id="ABBRID0ELSAE">ADF</abbrev> test (Augmented Dickey-Fuller) is employed. The <abbrev xlink:title="Augmented Dickey-Fuller" id="ABBRID0EPSAE">ADF</abbrev> test is written in the following format:</p>
        <p>The significance of the coefficient of (<italic>Y<sub>t-1</sub></italic>) is tested in the unit root test, and the hypothesis of a unit root cannot be rejected if the <abbrev xlink:title="Augmented Dickey-Fuller" id="ABBRID0EZSAE">ADF</abbrev> test-statistic (t-statistic) is smaller (in absolute value) than the Mackinnon critical values. There is a family of closely comparable statistical tests that includes the Kwiatkowski-Phillips-Schmidt-Shin (<abbrev xlink:title="Kwiatkowski-Phillips-Schmidt-Shin" id="ABBRID0E4SAE">KPSS</abbrev>) test, the Phillips-Perron (PP) test, the Ng-Perron test, and the cross-sectional augmented IPS-CIPS test. This evaluation will make use of the <abbrev xlink:title="Augmented Dickey-Fuller" id="ABBRID0EBTAE">ADF</abbrev> as well as one other test.</p>
        <p><bold>Co-integration Test</bold>: If the <abbrev xlink:title="Augmented Dickey-Fuller" id="ABBRID0EJTAE">ADF</abbrev> results demonstrate that the variables are integrated of order one I(1), then it is important to identify at least one stable and non-spurious linear combination I(0) of these variables. Johansen co-integration was used to determine the total number of co-integrated vectors for a set of “<italic>n</italic>” nonstationary variables of the same order. Because the Johansen test is hypersensitive to the lag length employed in the VECM, the Akaike Information Criterion (<abbrev xlink:title="Akaike Information Criterion" id="ABBRID0EPTAE">AIC</abbrev>) and the Schwartz Bayesian Criterion (<abbrev xlink:title="Schwartz Bayesian Criterion" id="ABBRID0ETTAE">SBC</abbrev>) are employed to determine the optimal lag length.</p>
        <p>This study used the <abbrev xlink:title="fully modified ordinary least squares" id="ABBRID0EZTAE">FMOLS</abbrev> method to analyze the correlation between the BRICS countries’ stock market returns and the US market, considering both the countries’ levels of financial development and their level of involvement in the OECD. For the purpose of estimating a single co-integrating relationship involving <italic>i</italic> and <italic>j</italic> variables the <abbrev xlink:title="fully modified ordinary least squares" id="ABBRID0EBUAE">FMOLS</abbrev> is used. (<xref ref-type="bibr" rid="B69">Phillips &amp; Hansen, 1990</xref>) first proposed and then refined the <abbrev xlink:title="fully modified ordinary least squares" id="ABBRID0EJUAE">FMOLS</abbrev> method.</p>
        <p>To get around the inference problem inherent in <abbrev xlink:title="ordinary least squares" id="ABBRID0EPUAE">OLS</abbrev> approaches, the t-test for long-run estimates can be applied when using the <abbrev xlink:title="fully modified ordinary least squares" id="ABBRID0ETUAE">FMOLS</abbrev> method instead (Himansu, 2007). Using “Kernal estimators of the Nuisance parameters that alter the asymptotic distribution of the <abbrev xlink:title="ordinary least squares" id="ABBRID0EXUAE">OLS</abbrev> estimator,” <abbrev xlink:title="fully modified ordinary least squares" id="ABBRID0E2UAE">FMOLS</abbrev> “fully modifies” the conventional ordinary least squares (<abbrev xlink:title="ordinary least squares" id="ABBRID0E6UAE">OLS</abbrev>) method. This method uses an adjustment to the least squares method to consider the impacts of serial correlation and to test for endogeneity in the repressors that result from the presence of Co-integrating relationships, allowing for asymptotic efficiency to be achieved.</p>
        <p>For this analysis the models which will be used for financial development and stock market comovement, the following apply;</p>
        <p>Model 1: f(correlation, institutions_index, market_index)</p>
        <p>Model 2: f(correlation, institution_access, institution_depth, institution efficiency)</p>
        <p>Model 3:f(correlation, market_access, market_depth, market efficiency)</p>
        <p>It follows that we can interact the factors of financial development with trust to achieve H2 using the following equations.</p>
        <p>Model 4:f(correlation, trust, inst_access, inst_access*trust, inst_depth, inst_depth*trust, inst_efficiency, inst_efficiency*trust, mkts_access, mkts_access*trust, mkts_depth, mkts_depth*trust, mkts_efficiency, mkts_efficiency*trust)</p>
        <p>In the above models 1 to 4 the natural logarithms are used to transform the data to remove any impediments.</p>
      </sec>
    </sec>
    <sec sec-type="Results and discussion" id="SECID0EKVAE">
      <title>Results and discussion</title>
      <p>The analysis is carried out to investigate how financial development affects stock market comovement and if trust can be regarded as a mediating factor. It uses data on the BRICS countries to explore how their markets comove together with the international portfolio of the US Dow Jones. The Dow Jones is chosen as a proxy to the global factor as it is the leading authority benchmark for international stock markets; the two variables most important for financial development are the financial institution’s index and the financial market index. Further, the study focuses on the aspects, which institutions and markets have in common and examines in detail the financial attributes of the factors that drive stock market return comovement. Finally, it determines the interaction effect of trust on these attributes and answers the question if trust has a mediating effect on financial development.</p>
      <sec sec-type="Institutional and market development effect on stock market comovement" id="SECID0EPVAE">
        <title>Institutional and market development effect on stock market comovement</title>
        <p>For this analysis, the study aims to determine the long-term effects of institutional and market development on the stock market comovement for the BRICS markets with the Dow Jones. With only three variables used in this investigation, the methods employed should help overcome some of the difficulties usually experienced in <abbrev xlink:title="ordinary least squares" id="ABBRID0EVVAE">OLS</abbrev>. The suitable models are therefore either the Panel <abbrev xlink:title="fully modified ordinary least squares" id="ABBRID0EZVAE">FMOLS</abbrev> or the Panel <abbrev xlink:title="Panel Autoregressive distributed lag" id="ABBRID0E4VAE">ARDL</abbrev> depending on the results of the unit root test which will employ both the <abbrev xlink:title="Augmented Dickey-Fuller" id="ABBRID0EBWAE">ADF</abbrev> and PP tests with three trend specifications shown in Table <xref ref-type="table" rid="T4">4</xref> below.</p>
        <table-wrap id="T4" position="float" orientation="portrait">
          <label>Table 4.</label>
          <caption>
            <p>Unit root tests for financial development</p>
          </caption>
          <table id="TID0EGFAI" rules="all">
            <tbody>
              <tr>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="2">
                  <bold>Unit Root Methods</bold>
                </td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">
                  <bold>Variables</bold>
                </td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="2">
                  <bold>PP</bold>
                </td>
                <td rowspan="1" colspan="2">
                  <bold>
                    <abbrev xlink:title="Augmented Dickey-Fuller" id="ABBRID0EAYAE">ADF</abbrev>
                  </bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Int. order</bold>
                </td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">
                  <bold>level</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>1st Difference</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>level</bold>
                </td>
                <td rowspan="1" colspan="2">
                  <bold>1st Difference</bold>
                </td>
              </tr>
              <tr>
                <td rowspan="3" colspan="1">Correlation</td>
                <td rowspan="1" colspan="1">With cons</td>
                <td rowspan="1" colspan="1">0.1092</td>
                <td rowspan="1" colspan="1">0.0007***</td>
                <td rowspan="1" colspan="1">0.1092</td>
                <td rowspan="1" colspan="1">0.0009***</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">With cons &amp; trend</td>
                <td rowspan="1" colspan="1">0.3590</td>
                <td rowspan="1" colspan="1">0.0001***</td>
                <td rowspan="1" colspan="1">0.3590</td>
                <td rowspan="1" colspan="1">0.0045**</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Without cons &amp; trend</td>
                <td rowspan="1" colspan="1">0.2049</td>
                <td rowspan="1" colspan="1">0.0002***</td>
                <td rowspan="1" colspan="1">0.1647</td>
                <td rowspan="1" colspan="1">0.0000***</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="3" colspan="1">Institutions_index</td>
                <td rowspan="1" colspan="1">With cons</td>
                <td rowspan="1" colspan="1">0.3029</td>
                <td rowspan="1" colspan="1">0.0094***</td>
                <td rowspan="1" colspan="1">0.4213</td>
                <td rowspan="1" colspan="1">0.0094***</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">With cons &amp; trend</td>
                <td rowspan="1" colspan="1">0.6536</td>
                <td rowspan="1" colspan="1">0.0183***</td>
                <td rowspan="1" colspan="1">0.6011</td>
                <td rowspan="1" colspan="1">0.0094***</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Without cons &amp; trend</td>
                <td rowspan="1" colspan="1">0.9821</td>
                <td rowspan="1" colspan="1">0.0037***</td>
                <td rowspan="1" colspan="1">0.9821</td>
                <td rowspan="1" colspan="1">0.0094***</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="3" colspan="1">Markets_index</td>
                <td rowspan="1" colspan="1">With cons</td>
                <td rowspan="1" colspan="1">0.6214</td>
                <td rowspan="1" colspan="1">0.0150***</td>
                <td rowspan="1" colspan="1">0.6499</td>
                <td rowspan="1" colspan="1">0.0263***</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">With cons &amp; trend</td>
                <td rowspan="1" colspan="1">0.4662</td>
                <td rowspan="1" colspan="1">0.0732***</td>
                <td rowspan="1" colspan="1">0.2530</td>
                <td rowspan="1" colspan="1">0.1057***</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Without cons &amp; trend</td>
                <td rowspan="1" colspan="1">0.4279</td>
                <td rowspan="1" colspan="1">0.0038***</td>
                <td rowspan="1" colspan="1">0.4540</td>
                <td rowspan="1" colspan="1">0.0021***</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
            </tbody>
          </table>
          <table-wrap-foot>
            <fn>
              <p><italic>Source</italic>: Author’s own calculations. <italic>Note</italic>: The *** are variables that are significant at the 1% level and ** are significant at the 5% level while * is significant at the 10% level. The selection method used for this unit root table is the Akaike criterion.</p>
            </fn>
          </table-wrap-foot>
        </table-wrap>
        <p>From Table <xref ref-type="table" rid="T4">4</xref> above, it can be inferred that the data is stationary at the first difference and not at levels. This is true for both the PP and the <abbrev xlink:title="Augmented Dickey-Fuller" id="ABBRID0EL6AE">ADF</abbrev> tests which are most significant at the 1% significance level with integration order I(1). This is the main key to determining whether the <abbrev xlink:title="fully modified ordinary least squares" id="ABBRID0EP6AE">FMOLS</abbrev> model can be used, as it should only be used when the order of integration is I (1) for all the data. Also, cointegration analysis is performed on the data to verify the appropriate use of the modelling method. In Table <xref ref-type="table" rid="T5">5</xref> below the three main Pedroni cointegration tests are analyzed.</p>
        <table-wrap id="T5" position="float" orientation="portrait">
          <label>Table 5.</label>
          <caption>
            <p>Pedroni Cointegration tests for financial development</p>
          </caption>
          <table id="TID0EKRAI" rules="all">
            <tbody>
              <tr>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="2">
                  <bold>No Deterministic trend</bold>
                </td>
                <td rowspan="1" colspan="2">
                  <bold>Deterministic intercept and trend</bold>
                </td>
                <td rowspan="1" colspan="2">
                  <bold>No Deterministic intercept and trend</bold>
                </td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">
                  <bold>Statistic</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Prob.</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Statistic</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Prob.</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Statistic</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Prob.</bold>
                </td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Panel v-Statistic</td>
                <td rowspan="1" colspan="1">0.2517</td>
                <td rowspan="1" colspan="1">0.4006</td>
                <td rowspan="1" colspan="1">-0.5175</td>
                <td rowspan="1" colspan="1">0.6976</td>
                <td rowspan="1" colspan="1">0.7113</td>
                <td rowspan="1" colspan="1">0.2384</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Panel rho-Statistic</td>
                <td rowspan="1" colspan="1">-0.5035</td>
                <td rowspan="1" colspan="1">0.3073</td>
                <td rowspan="1" colspan="1">-0.2445</td>
                <td rowspan="1" colspan="1">0.4034</td>
                <td rowspan="1" colspan="1">-0.8664</td>
                <td rowspan="1" colspan="1">0.1931</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Panel PP-Statistic</td>
                <td rowspan="1" colspan="1">-1.7069**</td>
                <td rowspan="1" colspan="1">0.0439</td>
                <td rowspan="1" colspan="1">-3.5735***</td>
                <td rowspan="1" colspan="1">0.0002</td>
                <td rowspan="1" colspan="1">-1.5846*</td>
                <td rowspan="1" colspan="1">0.0565</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Panel <abbrev xlink:title="Augmented Dickey-Fuller" id="ABBRID0EJEAG">ADF</abbrev>-Statistic</td>
                <td rowspan="1" colspan="1">-1.6209**</td>
                <td rowspan="1" colspan="1">0.0498</td>
                <td rowspan="1" colspan="1">-3.5153***</td>
                <td rowspan="1" colspan="1">0.0002</td>
                <td rowspan="1" colspan="1">-1.3856*</td>
                <td rowspan="1" colspan="1">0.0829</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Group rho-Statistic</td>
                <td rowspan="1" colspan="1">0.0001</td>
                <td rowspan="1" colspan="1">0.5000</td>
                <td rowspan="1" colspan="1">0.6773</td>
                <td rowspan="1" colspan="1">0.7509</td>
                <td rowspan="1" colspan="1">-0.2162</td>
                <td rowspan="1" colspan="1">0.4144</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Group PP-Statistic</td>
                <td rowspan="1" colspan="1">-5.6365***</td>
                <td rowspan="1" colspan="1">0.0000</td>
                <td rowspan="1" colspan="1">-6.6341***</td>
                <td rowspan="1" colspan="1">0.0000</td>
                <td rowspan="1" colspan="1">-2.5018***</td>
                <td rowspan="1" colspan="1">0.0062</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Group <abbrev xlink:title="Augmented Dickey-Fuller" id="ABBRID0EQGAG">ADF</abbrev>-Statistic</td>
                <td rowspan="1" colspan="1">-3.9008***</td>
                <td rowspan="1" colspan="1">0.0000</td>
                <td rowspan="1" colspan="1">-4.6451***</td>
                <td rowspan="1" colspan="1">0.0000</td>
                <td rowspan="1" colspan="1">-2.2429**</td>
                <td rowspan="1" colspan="1">0.0125</td>
              </tr>
            </tbody>
          </table>
          <table-wrap-foot>
            <fn>
              <p><italic>Source</italic>: Author’s own calculations. <italic>Note</italic>: The *** are variables that are significant at the 1% level and ** are significant at the 5% level while * is significant at the 10% level.</p>
            </fn>
          </table-wrap-foot>
        </table-wrap>
        <p>To determine if the <abbrev xlink:title="fully modified ordinary least squares" id="ABBRID0EQHAG">FMOLS</abbrev> method is appropriate in this analysis the Pedroni cointegration tests are necessary. Table <xref ref-type="table" rid="T5">5</xref> above shows the results for these tests with the first one being non-deterministic trend statistics. Its result is that there is cointegration: 4 out of 7 tests are significant at both the 1% and 5% levels. The second test is deterministic intercept; its trend model of which 4 out of 7 statistics also show that the data is cointegrated. The last one is the non-deterministic trend and intercept test which has 4 significant statistics, though most are weakly significant at the 10% level. All three tests indicate the existence of a long-term relationship and cointegration. The <abbrev xlink:title="fully modified ordinary least squares" id="ABBRID0EYHAG">FMOLS</abbrev> results are presented in Table <xref ref-type="table" rid="T6">6</xref> below.</p>
        <table-wrap id="T6" position="float" orientation="portrait">
          <label>Table 6.</label>
          <caption>
            <p>Panel Fully modified <abbrev xlink:title="ordinary least squares" id="ABBRID0EJIAG">OLS</abbrev> for Institution and Market development indices against return correlations</p>
          </caption>
          <table id="TID0EL2AI" rules="all">
            <tbody>
              <tr>
                <td rowspan="1" colspan="1">
                  <bold>Variable</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Coefficient</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Std. Error</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>t-Statistic</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Prob.</bold>
                </td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Institutions_index</td>
                <td rowspan="1" colspan="1">2.2177***</td>
                <td rowspan="1" colspan="1">0.784939</td>
                <td rowspan="1" colspan="1">2.825295</td>
                <td rowspan="1" colspan="1">0.0061</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Markets_index</td>
                <td rowspan="1" colspan="1">0.32061</td>
                <td rowspan="1" colspan="1">0.285071</td>
                <td rowspan="1" colspan="1">1.124654</td>
                <td rowspan="1" colspan="1">0.2644</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Adjusted R-squared</td>
                <td rowspan="1" colspan="1">-18.41</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Panel Observations</td>
                <td rowspan="1" colspan="1">80</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Cross sections</td>
                <td rowspan="1" colspan="1">5</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Years</td>
                <td rowspan="1" colspan="1">16</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
              </tr>
            </tbody>
          </table>
          <table-wrap-foot>
            <fn>
              <p><italic>Source</italic>: Author’s own calculations. <italic>Note</italic>: The *** are variables that are significant at the 1% level and ** are significant at the 5% level while * is significant at the 10% level.</p>
            </fn>
          </table-wrap-foot>
        </table-wrap>
        <p>The <abbrev xlink:title="fully modified ordinary least squares" id="ABBRID0E1MAG">FMOLS</abbrev> results in Table <xref ref-type="table" rid="T6">6</xref> above show that it is only financial institution development that is positively associated with the return correlations. This means that, as financial institutions in emerging markets are developing, one can expect that their stock market returns will be integrated with the global factor and comove with the US Dow Jones.</p>
      </sec>
      <sec sec-type="Financial institutions composition" id="SECID0ECNAG">
        <title>Financial institutions composition</title>
        <p>Further analysis of the individual make-up of the financial institution’s development index aims to find out how its basic composition affects the stock markets’ comovement. A similar approach is undertaken with the unit root tests to determine the degree to which the data is integrated. The unit root results are shown in Table <xref ref-type="table" rid="T7">7</xref> below.</p>
        <table-wrap id="T7" position="float" orientation="portrait">
          <label>Table 7.</label>
          <caption>
            <p>Unit root test for Financial institutions development</p>
          </caption>
          <table id="TID0E1BBI" rules="all">
            <tbody>
              <tr>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="2">
                  <bold>Unit Root Methods</bold>
                </td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="2"/>
                <td rowspan="1" colspan="2"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">
                  <bold>Variables</bold>
                </td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="2">
                  <bold>PP</bold>
                </td>
                <td rowspan="1" colspan="3">
                  <bold>
                    <abbrev xlink:title="Augmented Dickey-Fuller" id="ABBRID0EDPAG">ADF</abbrev>
                  </bold>
                </td>
                <td rowspan="1" colspan="2">
                  <bold>Int. order</bold>
                </td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">
                  <bold>level</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>1st Difference</bold>
                </td>
                <td rowspan="1" colspan="2">
                  <bold>level</bold>
                </td>
                <td rowspan="1" colspan="3">
                  <bold>1st Difference</bold>
                </td>
              </tr>
              <tr>
                <td rowspan="3" colspan="1">Correlation</td>
                <td rowspan="1" colspan="1">With cons</td>
                <td rowspan="1" colspan="1">0.1092</td>
                <td rowspan="1" colspan="1">0.0007***</td>
                <td rowspan="1" colspan="2">0.1092</td>
                <td rowspan="1" colspan="2">0.0009***</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">With cons &amp; trend</td>
                <td rowspan="1" colspan="1">0.3590</td>
                <td rowspan="1" colspan="1">0.0001***</td>
                <td rowspan="1" colspan="2">0.3590</td>
                <td rowspan="1" colspan="2">0.0045**</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Without cons &amp; trend</td>
                <td rowspan="1" colspan="1">0.2049</td>
                <td rowspan="1" colspan="1">0.0002***</td>
                <td rowspan="1" colspan="2">0.1647</td>
                <td rowspan="1" colspan="2">0.0002***</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="3" colspan="1">Inst_access</td>
                <td rowspan="1" colspan="1">With cons</td>
                <td rowspan="1" colspan="1">0.9399</td>
                <td rowspan="1" colspan="1">0.4913</td>
                <td rowspan="1" colspan="2">0.2206**</td>
                <td rowspan="1" colspan="2">0.5311</td>
                <td rowspan="1" colspan="1">I(0)</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">With cons &amp; trend</td>
                <td rowspan="1" colspan="1">0.5955</td>
                <td rowspan="1" colspan="1">0.9076**</td>
                <td rowspan="1" colspan="2">0.2266</td>
                <td rowspan="1" colspan="2">0.8987**</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Without cons &amp; trend</td>
                <td rowspan="1" colspan="1">0.9957</td>
                <td rowspan="1" colspan="1">0.2310*</td>
                <td rowspan="1" colspan="2">0.7561</td>
                <td rowspan="1" colspan="2">0.2330**</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="3" colspan="1">Inst_depth</td>
                <td rowspan="1" colspan="1">With cons</td>
                <td rowspan="1" colspan="1">0.1265</td>
                <td rowspan="1" colspan="1">0.0424***</td>
                <td rowspan="1" colspan="2">0.0025</td>
                <td rowspan="1" colspan="2">0.0424**</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">With cons &amp; trend</td>
                <td rowspan="1" colspan="1">0.4930***</td>
                <td rowspan="1" colspan="1">0.1173**</td>
                <td rowspan="1" colspan="2">0.4926**</td>
                <td rowspan="1" colspan="2">0.1173*</td>
                <td rowspan="1" colspan="1">I(0)</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Without cons &amp; trend</td>
                <td rowspan="1" colspan="1">0.8724</td>
                <td rowspan="1" colspan="1">0.0042***</td>
                <td rowspan="1" colspan="2">0.8863</td>
                <td rowspan="1" colspan="2">0.0042***</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="3" colspan="1">Inst_efficiency</td>
                <td rowspan="1" colspan="1">With cons</td>
                <td rowspan="1" colspan="1">0.7901</td>
                <td rowspan="1" colspan="1">0.0013***</td>
                <td rowspan="1" colspan="2">0.8227</td>
                <td rowspan="1" colspan="2">0.2417***</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">With cons &amp; trend</td>
                <td rowspan="1" colspan="1">0.7888</td>
                <td rowspan="1" colspan="1">0.0018***</td>
                <td rowspan="1" colspan="2">0.9091</td>
                <td rowspan="1" colspan="2">0.0018***</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Without cons &amp; trend</td>
                <td rowspan="1" colspan="1">0.1713</td>
                <td rowspan="1" colspan="1">0.0001***</td>
                <td rowspan="1" colspan="2">0.2014</td>
                <td rowspan="1" colspan="2">0.0311***</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
            </tbody>
          </table>
          <table-wrap-foot>
            <fn>
              <p><italic>Source</italic>: Author’s own calculations. <italic>Note</italic>: The *** are variables that are significant at the 1% level and ** are significant at the 5% level while * is significant at the 10% level.</p>
            </fn>
          </table-wrap-foot>
        </table-wrap>
        <p>Table <xref ref-type="table" rid="T7">7</xref> above shows that the data are mixed, some of the variables being of order I (1) while others integrated to order I (0). This rules out the use of the <abbrev xlink:title="fully modified ordinary least squares" id="ABBRID0EKYAG">FMOLS</abbrev> method as the panel <abbrev xlink:title="Panel Autoregressive distributed lag" id="ABBRID0EOYAG">ARDL</abbrev> model is suitable for the analysis. The next step is to determine the optimal lag length of the model, which is heterogeneous because the number of variables is less than the number of years, as is shown in Table <xref ref-type="table" rid="T8">8</xref> below.</p>
        <table-wrap id="T8" position="float" orientation="portrait">
          <label>Table 8.</label>
          <caption>
            <p>Optimal lag length criterion for Financial institutions development</p>
          </caption>
          <table id="TID0ERQBI" rules="all">
            <tbody>
              <tr>
                <td rowspan="1" colspan="1">
                  <bold>Lag</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>LogL</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>LR</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>FPE</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>
                    <abbrev xlink:title="Akaike Information Criterion" id="ABBRID0EA1AG">AIC</abbrev>
                  </bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>SC</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>HQ</bold>
                </td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">0</td>
                <td rowspan="1" colspan="1">88.67003</td>
                <td rowspan="1" colspan="1">NA</td>
                <td rowspan="1" colspan="1">8.68e-07</td>
                <td rowspan="1" colspan="1">-2.605232</td>
                <td rowspan="1" colspan="1">-2.471423</td>
                <td rowspan="1" colspan="1">-2.552436</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">1</td>
                <td rowspan="1" colspan="1">421.5608</td>
                <td rowspan="1" colspan="1">614.5675</td>
                <td rowspan="1" colspan="1">5.07e-11</td>
                <td rowspan="1" colspan="1">-12.35572</td>
                <td rowspan="1" colspan="1">-11.68667*</td>
                <td rowspan="1" colspan="1">-12.09174</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">2</td>
                <td rowspan="1" colspan="1">451.1866</td>
                <td rowspan="1" colspan="1">51.04757*</td>
                <td rowspan="1" colspan="1">3.35e-11*</td>
                <td rowspan="1" colspan="1">-12.77497*</td>
                <td rowspan="1" colspan="1">-11.57070</td>
                <td rowspan="1" colspan="1">-12.29981*</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">3</td>
                <td rowspan="1" colspan="1">458.0969</td>
                <td rowspan="1" colspan="1">11.05642</td>
                <td rowspan="1" colspan="1">4.50e-11</td>
                <td rowspan="1" colspan="1">-12.49529</td>
                <td rowspan="1" colspan="1">-10.75578</td>
                <td rowspan="1" colspan="1">-11.80894</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">4</td>
                <td rowspan="1" colspan="1">465.9204</td>
                <td rowspan="1" colspan="1">11.55469</td>
                <td rowspan="1" colspan="1">5.95e-11</td>
                <td rowspan="1" colspan="1">-12.24370</td>
                <td rowspan="1" colspan="1">-9.968959</td>
                <td rowspan="1" colspan="1">-11.34617</td>
              </tr>
            </tbody>
          </table>
          <table-wrap-foot>
            <fn>
              <p><italic>Source</italic>: Author’s own calculations.</p>
            </fn>
          </table-wrap-foot>
        </table-wrap>
        <p>Table <xref ref-type="table" rid="T8">8</xref>, showing the lag length criterion, indicates that the optimal lag length is two. That is why in our model we will only go up to lag 2 as depicted by the criterion. Next, we show the long-run model in Table <xref ref-type="table" rid="T9">9</xref> below.</p>
        <p>The chosen model is of type <abbrev xlink:title="Panel Autoregressive distributed lag" id="ABBRID0EQ5AG">ARDL</abbrev>(1,2,2,2), selected by the software. The optimal long-run estimates for the model in Table <xref ref-type="table" rid="T9">9</xref> above show that institutional access and institutional depth are positively and significantly associated with stock market return correlation in the long run. This means that developing financial institutional access and institutional depth will have a positive effect on the comovement of the stock markets in the long run for the BRICS economies.</p>
        <table-wrap id="T9" position="float" orientation="portrait">
          <label>Table 9.</label>
          <caption>
            <p>Long run model for institutions and stock market comovement</p>
          </caption>
          <table id="TID0E2XBI" rules="all">
            <tbody>
              <tr>
                <td rowspan="1" colspan="5">
                  <bold>Long Run Equation</bold>
                </td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">
                  <bold>Variable</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Coefficient</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Std. Error</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>t-Statistic</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>P-value</bold>
                </td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Inst_access</td>
                <td rowspan="1" colspan="1">0.362666***</td>
                <td rowspan="1" colspan="1">0.040204</td>
                <td rowspan="1" colspan="1">9.020713</td>
                <td rowspan="1" colspan="1">0.000</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Inst_depth</td>
                <td rowspan="1" colspan="1">0.370325***</td>
                <td rowspan="1" colspan="1">0.080722</td>
                <td rowspan="1" colspan="1">4.587668</td>
                <td rowspan="1" colspan="1">0.000</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Inst_efficiency</td>
                <td rowspan="1" colspan="1">-0.16003*</td>
                <td rowspan="1" colspan="1">0.084018</td>
                <td rowspan="1" colspan="1">-1.90467</td>
                <td rowspan="1" colspan="1">0.063</td>
              </tr>
            </tbody>
          </table>
          <table-wrap-foot>
            <fn>
              <p><italic>Source</italic>: Author’s own calculations: <italic>Note</italic>: The *** are variables that are significant at the 1% level and ** are significant at the 5% level while * is significant at the 10% level.</p>
            </fn>
          </table-wrap-foot>
        </table-wrap>
        <p>This makes sense as greater financial access and improved depth of financial institutions will promote savings and hence increase credit lines for businesses. High-performing stock markets will tend to have their financial returns synchronized with the global factor. Institutional efficiency, on the other hand, is only weakly associated with the stock market correlation. Next, one can find out if there are any short-run relationships for the same system of variables. These are shown below in Table <xref ref-type="table" rid="T10">10</xref>.</p>
        <table-wrap id="T10" position="float" orientation="portrait">
          <label>Table 10.</label>
          <caption>
            <p>Short-run model for institutions and stock market comovement</p>
          </caption>
          <table id="TID0EO3BI" rules="all">
            <tbody>
              <tr>
                <td rowspan="1" colspan="5">
                  <bold>Short Run Equation</bold>
                </td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">
                  <bold>Variable</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Coefficient</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Std. Error</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>t-Statistic</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>P-value</bold>
                </td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">COINTEQ01</td>
                <td rowspan="1" colspan="1">-0.6802***</td>
                <td rowspan="1" colspan="1">0.1569</td>
                <td rowspan="1" colspan="1">-4.3361</td>
                <td rowspan="1" colspan="1">0.0001</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">D(Inst_access)</td>
                <td rowspan="1" colspan="1">-1.4736</td>
                <td rowspan="1" colspan="1">1.2988</td>
                <td rowspan="1" colspan="1">-1.1346</td>
                <td rowspan="1" colspan="1">0.2623</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">D(Inst_access(-1))</td>
                <td rowspan="1" colspan="1">4.5093</td>
                <td rowspan="1" colspan="1">4.0557</td>
                <td rowspan="1" colspan="1">1.1118</td>
                <td rowspan="1" colspan="1">0.2719</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">D(Inst_depth)</td>
                <td rowspan="1" colspan="1">-0.4889*</td>
                <td rowspan="1" colspan="1">0.2858</td>
                <td rowspan="1" colspan="1">-1.7106</td>
                <td rowspan="1" colspan="1">0.0937</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">D(Inst_depth(-1))</td>
                <td rowspan="1" colspan="1">0.5339</td>
                <td rowspan="1" colspan="1">0.3317</td>
                <td rowspan="1" colspan="1">1.6094</td>
                <td rowspan="1" colspan="1">0.1142</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">D(Inst_efficiency)</td>
                <td rowspan="1" colspan="1">0.5356</td>
                <td rowspan="1" colspan="1">2.5402</td>
                <td rowspan="1" colspan="1">0.2108</td>
                <td rowspan="1" colspan="1">0.8339</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">D(Inst_efficiency(-1))</td>
                <td rowspan="1" colspan="1">1.3527*</td>
                <td rowspan="1" colspan="1">0.6847</td>
                <td rowspan="1" colspan="1">1.9756</td>
                <td rowspan="1" colspan="1">0.0541</td>
              </tr>
            </tbody>
          </table>
          <table-wrap-foot>
            <fn>
              <p><italic>Source</italic>: Author’s own calculations: <italic>Note</italic>: The *** are variables that are significant at the 1% level and ** are significant at the 5% level while * is significant at the 10% level.</p>
            </fn>
          </table-wrap-foot>
        </table-wrap>
        <p>Table <xref ref-type="table" rid="T10">10</xref> above shows that the model displays error correction as the cointegrating factor is negatively significant at the 1% level. This implies that if there are shocks in the system the model will error correct within 68% of one year. Institutional depth also has a negative short-run effect on the stock market correlations but this is weakly significant at the 10% significance level. Institutional efficiency has a positive short-run effect also at a weak 10% significance level.</p>
        <p>These H1a-related results show that financial institutions’ development is a significant parameter in explaining how emerging markets are correlated with the global factor, and, more importantly, institutional depth and access play a vital role in determining the comovement of stock markets.</p>
      </sec>
      <sec sec-type="Financial markets composition" id="SECID0EZHBG">
        <title>Financial markets composition</title>
        <p>For financial institutions’ development, a similar analysis using the composition of financial markets development is done. The unit root test is used to determine stationarity (Table <xref ref-type="table" rid="T11">11</xref>)</p>
        <table-wrap id="T11" position="float" orientation="portrait">
          <label>Table 11.</label>
          <caption>
            <p>Unit root test table for markets development</p>
          </caption>
          <table id="TID0E4DCI" rules="all">
            <tbody>
              <tr>
                <td rowspan="3" colspan="1">
                  <bold>Variables</bold>
                </td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="2">
                  <bold>Unit Root Methods</bold>
                </td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="2">
                  <bold>PP</bold>
                </td>
                <td rowspan="1" colspan="2">
                  <bold>
                    <abbrev xlink:title="Augmented Dickey-Fuller" id="ABBRID0EXJBG">ADF</abbrev>
                  </bold>
                </td>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">
                  <bold>level</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>1st Difference</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>level</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>1st Difference</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Int, order</bold>
                </td>
              </tr>
              <tr>
                <td rowspan="3" colspan="1">Correlation</td>
                <td rowspan="1" colspan="1">With constant</td>
                <td rowspan="1" colspan="1">0.1092</td>
                <td rowspan="1" colspan="1">0.0007***</td>
                <td rowspan="1" colspan="1">0.1092</td>
                <td rowspan="1" colspan="1">0.0009***</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">With cons &amp; trend</td>
                <td rowspan="1" colspan="1">0.359</td>
                <td rowspan="1" colspan="1">0.0001***</td>
                <td rowspan="1" colspan="1">0.359</td>
                <td rowspan="1" colspan="1">0.0045**</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">without cons &amp; trend</td>
                <td rowspan="1" colspan="1">0.2049</td>
                <td rowspan="1" colspan="1">0.0002***</td>
                <td rowspan="1" colspan="1">0.1647</td>
                <td rowspan="1" colspan="1">0.000***</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="3" colspan="1">Mkts_access</td>
                <td rowspan="1" colspan="1">With constant</td>
                <td rowspan="1" colspan="1">0.0484</td>
                <td rowspan="1" colspan="1">0.0042**</td>
                <td rowspan="1" colspan="1">0.0355</td>
                <td rowspan="1" colspan="1">0.0045**</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">With cons &amp; trend</td>
                <td rowspan="1" colspan="1">0.3651</td>
                <td rowspan="1" colspan="1">0.0073***</td>
                <td rowspan="1" colspan="1">0.3078</td>
                <td rowspan="1" colspan="1">0.0144</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">without cons &amp; trend</td>
                <td rowspan="1" colspan="1">0.2218</td>
                <td rowspan="1" colspan="1">0.0002***</td>
                <td rowspan="1" colspan="1">0.2822</td>
                <td rowspan="1" colspan="1">0.0002***</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="3" colspan="1">Mkts_depth</td>
                <td rowspan="1" colspan="1">With constant</td>
                <td rowspan="1" colspan="1">0.0004</td>
                <td rowspan="1" colspan="1">0.0003*</td>
                <td rowspan="1" colspan="1">0.0209</td>
                <td rowspan="1" colspan="1">0.0013*</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">With cons &amp; trend</td>
                <td rowspan="1" colspan="1">0.0225</td>
                <td rowspan="1" colspan="1">0.0001</td>
                <td rowspan="1" colspan="1">0.124**</td>
                <td rowspan="1" colspan="1">0.0045</td>
                <td rowspan="1" colspan="1">I(0)</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">without cons &amp; trend</td>
                <td rowspan="1" colspan="1">0.8016</td>
                <td rowspan="1" colspan="1">0.000***</td>
                <td rowspan="1" colspan="1">0.6958</td>
                <td rowspan="1" colspan="1">0.0011***</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="3" colspan="1">Mkts_efficiency</td>
                <td rowspan="1" colspan="1">With constant</td>
                <td rowspan="1" colspan="1">0.5892</td>
                <td rowspan="1" colspan="1">0.0028***</td>
                <td rowspan="1" colspan="1">0.5443</td>
                <td rowspan="1" colspan="1">0.0034***</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">With cons &amp; trend</td>
                <td rowspan="1" colspan="1">0.5069*</td>
                <td rowspan="1" colspan="1">0.0086***</td>
                <td rowspan="1" colspan="1">0.5069</td>
                <td rowspan="1" colspan="1">0.0153***</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">without cons &amp; trend</td>
                <td rowspan="1" colspan="1">0.1077*</td>
                <td rowspan="1" colspan="1">0.0002***</td>
                <td rowspan="1" colspan="1">0.2356</td>
                <td rowspan="1" colspan="1">0.0002***</td>
                <td rowspan="1" colspan="1">I(1)</td>
              </tr>
            </tbody>
          </table>
          <table-wrap-foot>
            <fn>
              <p><italic>Source</italic>: Author’s own calculations: <italic>Note</italic>: The *** are variables that are significant at the 1% level and ** are significant at the 5% level while * is significant at the 10% level.</p>
            </fn>
          </table-wrap-foot>
        </table-wrap>
        <p>Table <xref ref-type="table" rid="T11">11</xref> above shows that there might be a presence of mixed integration of I(0) and I(1) implying that even though the data is stationary it might not be beneficial to continue along the panel <abbrev xlink:title="fully modified ordinary least squares" id="ABBRID0E5SBG">FMOLS</abbrev> and therefore it might be beneficial to use the panel <abbrev xlink:title="Panel Autoregressive distributed lag" id="ABBRID0ECTBG">ARDL</abbrev> method. The next step is to determine the lag order structure of the data shown in Table <xref ref-type="table" rid="T12">12</xref> below.</p>
        <table-wrap id="T12" position="float" orientation="portrait">
          <label>Table 12.</label>
          <caption>
            <p>Optimal lag length criteria for financial markets development</p>
          </caption>
          <table id="TID0EQSCI" rules="all">
            <tbody>
              <tr>
                <td rowspan="1" colspan="1">
                  <bold>Lag</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>LogL</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>LR</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>FPE</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>
                    <abbrev xlink:title="Akaike Information Criterion" id="ABBRID0EUUBG">AIC</abbrev>
                  </bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>SC</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>HQ</bold>
                </td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">0</td>
                <td rowspan="1" colspan="1">96.04881</td>
                <td rowspan="1" colspan="1">NA</td>
                <td rowspan="1" colspan="1">6.92e-07</td>
                <td rowspan="1" colspan="1">-2.832271</td>
                <td rowspan="1" colspan="1">-2.698463</td>
                <td rowspan="1" colspan="1">-2.779475</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">1</td>
                <td rowspan="1" colspan="1">255.5420</td>
                <td rowspan="1" colspan="1">294.4490*</td>
                <td rowspan="1" colspan="1">8.38e-09*</td>
                <td rowspan="1" colspan="1">-7.247446*</td>
                <td rowspan="1" colspan="1">-6.578404*</td>
                <td rowspan="1" colspan="1">-6.983466*</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">2</td>
                <td rowspan="1" colspan="1">270.1118</td>
                <td rowspan="1" colspan="1">25.10479</td>
                <td rowspan="1" colspan="1">8.81e-09</td>
                <td rowspan="1" colspan="1">-7.203439</td>
                <td rowspan="1" colspan="1">-5.999163</td>
                <td rowspan="1" colspan="1">-6.728275</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">3</td>
                <td rowspan="1" colspan="1">283.1573</td>
                <td rowspan="1" colspan="1">20.87286</td>
                <td rowspan="1" colspan="1">9.79e-09</td>
                <td rowspan="1" colspan="1">-7.112532</td>
                <td rowspan="1" colspan="1">-5.373022</td>
                <td rowspan="1" colspan="1">-6.426184</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">4</td>
                <td rowspan="1" colspan="1">295.6358</td>
                <td rowspan="1" colspan="1">18.42973</td>
                <td rowspan="1" colspan="1">1.12e-08</td>
                <td rowspan="1" colspan="1">-7.004177</td>
                <td rowspan="1" colspan="1">-4.729433</td>
                <td rowspan="1" colspan="1">-6.106645</td>
              </tr>
            </tbody>
          </table>
          <table-wrap-foot>
            <fn>
              <p><italic>Source</italic>: Author’s own calculations</p>
            </fn>
          </table-wrap-foot>
        </table-wrap>
        <p>In the above Table <xref ref-type="table" rid="T12">12</xref> the optimal lag length structure is shown to be 1. The long-run results are given below in Table <xref ref-type="table" rid="T13">13</xref>.</p>
        <table-wrap id="T13" position="float" orientation="portrait">
          <label>Table 13.</label>
          <caption>
            <p>Long run <abbrev xlink:title="Panel Autoregressive distributed lag" id="ABBRID0ELZBG">ARDL</abbrev> Model for Markets against correlation</p>
          </caption>
          <table id="TID0E1ZCI" rules="all">
            <tbody>
              <tr>
                <td rowspan="2" colspan="1">
                  <bold>Variable</bold>
                </td>
                <td rowspan="1" colspan="2">
                  <bold>Long Run Equation</bold>
                </td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">
                  <bold>Coefficient</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Std. Error</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>t-Statistic</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Prob.</bold>
                </td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Mkts_access</td>
                <td rowspan="1" colspan="1">0.581279**</td>
                <td rowspan="1" colspan="1">0.273618</td>
                <td rowspan="1" colspan="1">2.124416</td>
                <td rowspan="1" colspan="1">0.0376</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Mkts_depth</td>
                <td rowspan="1" colspan="1">0.512129***</td>
                <td rowspan="1" colspan="1">0.126545</td>
                <td rowspan="1" colspan="1">4.047012</td>
                <td rowspan="1" colspan="1">0.0001</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Mkts_efficiency</td>
                <td rowspan="1" colspan="1">-0.31581***</td>
                <td rowspan="1" colspan="1">0.059779</td>
                <td rowspan="1" colspan="1">-5.28302</td>
                <td rowspan="1" colspan="1">0.0000</td>
              </tr>
            </tbody>
          </table>
          <table-wrap-foot>
            <fn>
              <p><italic>Source</italic>: Author’s own calculations: <italic>Note</italic>: The *** are variables that are significant at the 1% level and ** are significant at the 5% level while * is significant at the 10% level.</p>
            </fn>
          </table-wrap-foot>
        </table-wrap>
        <p>The optimal model selected by the software was the <abbrev xlink:title="Panel Autoregressive distributed lag" id="ABBRID0EZ3BG">ARDL</abbrev> (1,1,1,1). From the long-run model in Table <xref ref-type="table" rid="T13">13</xref> above, one can observe that market access is positively related to the stock market correlation at the 5% significance level. This implies that in the long run when financial market access improves, it will tend to lead to the stock returns of emerging markets moving together with the global factor being the US Dow Jones. This is the same for market depth, which is positively and significantly related to the comovement in the long run.</p>
        <p>Financial markets make funds available for businesses; this improves the business environment in which companies are operating causing stock markets to have high returns. Financial market efficiency seems to have a negative effect on stock market comovement in the long run. The study analyzes the short-run effects of the market factors on the correlation shown in Table <xref ref-type="table" rid="T14">14</xref>.</p>
        <table-wrap id="T14" position="float" orientation="portrait">
          <label>Table 14.</label>
          <caption>
            <p>Short run <abbrev xlink:title="Panel Autoregressive distributed lag" id="ABBRID0EQ4BG">ARDL</abbrev> Model for Markets against correlation</p>
          </caption>
          <table id="TID0EV5CI" rules="all">
            <tbody>
              <tr>
                <td rowspan="2" colspan="1">
                  <bold>Variable</bold>
                </td>
                <td rowspan="1" colspan="2">
                  <bold>Short Run Equation</bold>
                </td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">
                  <bold>Coefficient</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>Std. Error</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>t-Statistic</bold>
                </td>
                <td rowspan="1" colspan="1"><bold>Prob.</bold>*</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">COINTEQ01</td>
                <td rowspan="1" colspan="1">-0.51441***</td>
                <td rowspan="1" colspan="1">0.17653</td>
                <td rowspan="1" colspan="1">-2.91403</td>
                <td rowspan="1" colspan="1">0.005</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">D(Mkts_access)</td>
                <td rowspan="1" colspan="1">-0.44757</td>
                <td rowspan="1" colspan="1">0.31751</td>
                <td rowspan="1" colspan="1">-1.40961</td>
                <td rowspan="1" colspan="1">0.1637</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">D(Mkts_depth)</td>
                <td rowspan="1" colspan="1">-0.12466</td>
                <td rowspan="1" colspan="1">0.305504</td>
                <td rowspan="1" colspan="1">-0.40805</td>
                <td rowspan="1" colspan="1">0.6846</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">D(Mkts_efficiency)</td>
                <td rowspan="1" colspan="1">0.253055*</td>
                <td rowspan="1" colspan="1">0.149319</td>
                <td rowspan="1" colspan="1">1.694726</td>
                <td rowspan="1" colspan="1">0.0951</td>
              </tr>
            </tbody>
          </table>
          <table-wrap-foot>
            <fn>
              <p><italic>Source</italic>: Author’s own calculations: <italic>Note</italic>: The *** are variables that are significant at the 1% level and ** are significant at the 5% level while * is significant at the 10% level.</p>
            </fn>
          </table-wrap-foot>
        </table-wrap>
        <p>The short-run model in Table <xref ref-type="table" rid="T14">14</xref> shows that there is a presence of error correction in the system as the cointegrating factor is negatively and statistically significant at 1% level. This means that if there is a disturbance in the system it will self-correct 51% of the time. Financial markets efficiency is positively weakly significant at the 10% level implying that in the short term, any sudden positive changes in market efficiency will also lead to more correlated stock returns. It has been observed that financial market development, in the long run, is positively associated with the integration of stock markets into the global financial system. Therefore, as markets deepen and get more accessible, they might be at risk of financial contagion as they move in together with other financial markets, especially the US market. This is consistent with the H1b hypothesis.</p>
      </sec>
      <sec sec-type="Trust as a mediating factor of financial development and market comovement" id="SECID0ETBAI">
        <title>Trust as a mediating factor of financial development and market comovement</title>
        <p>The trust index used for each country is an average of the country-specific scores. The score for each country still ranges from 0 to 100, with 0 being the least trusting and 100 as the most trusting. Also, the focus shall be on the interacting terms.</p>
        <p>In Table <xref ref-type="table" rid="T15">15</xref> above the first interaction term is with trust and institutional access; however, the term is not significant. The second term is the interaction between institutional depth and trust which is positively significant at 5% level. This indicates that, since trust is a stationary variable, any positive change in the depth of financial institutions will be associated with a positive increase in the comovement of emerging stock markets with the global factor proxied as the Dow Jones.</p>
        <table-wrap id="T15" position="float" orientation="portrait">
          <label>Table 15.</label>
          <caption>
            <p><abbrev xlink:title="ordinary least squares" id="ABBRID0EHCAI">OLS</abbrev> results for the interaction of Trust and Financial development factors</p>
          </caption>
          <table id="TID0EHEDI" rules="all">
            <tbody>
              <tr>
                <td rowspan="1" colspan="1">
                  <bold>Variables</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>model 1</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>model 2</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>model 3</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>model 4</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>model 5</bold>
                </td>
                <td rowspan="1" colspan="1">
                  <bold>model 6</bold>
                </td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Trust</td>
                <td rowspan="1" colspan="1">-0.0073***</td>
                <td rowspan="1" colspan="1">-0.02743***</td>
                <td rowspan="1" colspan="1">-0.0242***</td>
                <td rowspan="1" colspan="1">-0.006139**</td>
                <td rowspan="1" colspan="1">-0.0122***</td>
                <td rowspan="1" colspan="1">-0.0282***</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">(0.0016)</td>
                <td rowspan="1" colspan="1">(0.0078)</td>
                <td rowspan="1" colspan="1">(0.0053)</td>
                <td rowspan="1" colspan="1">(0.0030)</td>
                <td rowspan="1" colspan="1">(0.0026)</td>
                <td rowspan="1" colspan="1">(0.0045)</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Inst_access</td>
                <td rowspan="1" colspan="1">0.2626**</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">(0.1051)</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Inst_access*trust</td>
                <td rowspan="1" colspan="1">-0.001172</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">(0.0033)</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Inst_depth</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">-0.9556**</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">(0.4402)</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Inst_depth*trust</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">0.040687**</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">(0.0179)</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Inst_efficiency</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">-0.6359**</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">(0.2413)</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Inst_efficiency*trust</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">0.02125***</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">(0.0077)</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Mkts_access</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">0.419084</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">(0.2851)</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Mkts_access*trust</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">-0.010965</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">(0.0096)</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Mkts_depth</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">-0.208418</td>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">(0.1703)</td>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Mkts_depth*trust</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">0.00505</td>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">(0.0053)</td>
                <td rowspan="1" colspan="1"/>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Mkts_efficiency</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">-0.5483***</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">(0.1265)</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Mkts_efficiency*trust</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">0.0205***</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">(0.0049)</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">(intercept)</td>
                <td rowspan="1" colspan="1">0.4149***</td>
                <td rowspan="1" colspan="1">1.0424***</td>
                <td rowspan="1" colspan="1">0.9962***</td>
                <td rowspan="1" colspan="1">0.4392***</td>
                <td rowspan="1" colspan="1">0.6858***</td>
                <td rowspan="1" colspan="1">1.0508***</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">(0.0657)</td>
                <td rowspan="1" colspan="1">(0.2128)</td>
                <td rowspan="1" colspan="1">(0.1525)</td>
                <td rowspan="1" colspan="1">(0.1014)</td>
                <td rowspan="1" colspan="1">(0.0822)</td>
                <td rowspan="1" colspan="1">(0.1083)</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Adjusted R-squared</td>
                <td rowspan="1" colspan="1">0.71465</td>
                <td rowspan="1" colspan="1">0.669273</td>
                <td rowspan="1" colspan="1"/>
                <td rowspan="1" colspan="1">0.648028</td>
                <td rowspan="1" colspan="1">0.649822</td>
                <td rowspan="1" colspan="1">0.793948</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Panel observations</td>
                <td rowspan="1" colspan="1">85</td>
                <td rowspan="1" colspan="1">85</td>
                <td rowspan="1" colspan="1">85</td>
                <td rowspan="1" colspan="1">85</td>
                <td rowspan="1" colspan="1">85</td>
                <td rowspan="1" colspan="1">85</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Years</td>
                <td rowspan="1" colspan="1">5</td>
                <td rowspan="1" colspan="1">5</td>
                <td rowspan="1" colspan="1">5</td>
                <td rowspan="1" colspan="1">5</td>
                <td rowspan="1" colspan="1">5</td>
                <td rowspan="1" colspan="1">5</td>
              </tr>
              <tr>
                <td rowspan="1" colspan="1">Effect method</td>
                <td rowspan="1" colspan="1">Random</td>
                <td rowspan="1" colspan="1">Random</td>
                <td rowspan="1" colspan="1">Random</td>
                <td rowspan="1" colspan="1">Random</td>
                <td rowspan="1" colspan="1">Random</td>
                <td rowspan="1" colspan="1">Fixed</td>
              </tr>
            </tbody>
          </table>
          <table-wrap-foot>
            <fn>
              <p><italic>Source</italic>: Authors own calculations. <italic>Note</italic>: The *** are variables that are significant at the 1% level and ** are significant at the 5% level while * is significant at the 10% level. The figures in the brackets are the standard errors. The effect models were chosen according to the Hausmann test for either random or fixed methods.</p>
            </fn>
          </table-wrap-foot>
        </table-wrap>
        <p>Institutional efficiency is also positively moderated by trust. One can see in the table that the interaction term is positively and significantly associated with the correlation variable at 1% level. Therefore, any positive change in the institutional efficiency along with high trust will lead to an increased comovement of the emerging markets with the US market.</p>
        <p>If investors’ trust levels are high they are willing to deal and cooperate with financial institutions: transactions are cheap and there is no need for expenses like litigation costs. Financial institutions that have sufficient depth and function smoothly and efficiently can also drive capital to viable businesses facilitating their expansion. This contributes to building a business environment where financial markets thrive and wealth is created. In such an economy trust plays a crucial role, becoming another “invisible hand”. This can be achieved through financial development.</p>
        <p>Overall, this wealth creation process is what makes stock markets thrive. When two countries enjoy high trust levels the wealth creation process in both of them tends to cause their stock markets to move together. This is also true for financial market efficiency.</p>
        <p>It is thus possible to posit the existence of evidence suggesting that financial development is positively associated with stock market comovement answering our H1. Our hypothesis sought to test whether trust is a mediating factor for financial development in market comovement and we have found out that, indeed, it plays a role in promoting comovement answering to our H2 hypothesis.</p>
      </sec>
    </sec>
    <sec sec-type="Conclusion and policy recommendations" id="SECID0EG1AI">
      <title>Conclusion and policy recommendations</title>
      <p>The importance of financial markets to the expansion of enterprises and the economy as a whole cannot be overemphasized. They provide money and liquidity to corporations and occasionally even to governments, hence portfolio managers and policymakers need to know what moves these markets. The present study aimed to explore the interaction of financial development with trust as an impacting factor in stock market comovement of BRICS and the US Dow Jones. Using the World Values survey data for trust and the World Bank data on financial development it was determined that financial development positively influences the comovement of the BRICS nations’ financial markets with the US Dow Jones in the short and long run. The study has also established the significance of institutional and market development as comovement driving factors and proved that trust has a mediating effect on financial development and market comovement.</p>
      <p>As markets develop, they become more integrated and start moving together; these processes are mediated by trust. This implies that the countries that are more trusting and better developed financially may be exposed to financial contagion during periods of market instability. To mitigate the risk of contagion, investors and practitioners need to factor in financial development and trust when considering their portfolio allocation strategies for diversification purposes. They might consider diversifying into economies with levels of financial development and trust different from their own. Policymakers and central banks also need to consider these factors when they design policies for maintaining financial stability. Countries with low trust levels certainly need to improve their score. To achieve this the government needs to be more open so that the citizens could be more trusting. This will boost the overall trust score making the market more integrated, predictable, and stable. India, Russia and South Africa with trust scores ranging from 21.99 to 31.77 can also benefit from improving their trust scores as it will render their markets more stable. These scores can also be improved through a more open political space with less corruption and geopolitical peace, as in the case of Russia. The ultimate outcome should be better financial development which will lead to greater financial stability and overall economic predictability.</p>
    </sec>
  </body>
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