Business and Management Research Journal Vol. 6(10): 100 - 108, October 2016 Available online at http://resjournals.com/journals/research-in-business-and-management.html ISSN: 2026-6804 ©2016 International Research Journals Full Length Research Paper International Portfolio Theory and Diversification: An Overview *Sa’adu Abdul Hakeem1, Hussaini Sulaiman Tsoho2 and Ibrahim Abdul Malik Dogara3 1 Department of Business Administration and Entrepreneurship, Bayero University, Kano, Nigeria 2 Department of Banking and Finance, Nuhu Bamalli Polytechnic, Zaria, Kaduna State, Nigeria Email:[email protected] 3 Department of Accounting, Ahmadu Bello University, Zaria, Kaduna State, Nigeria Email: [email protected] *Corresponding Author’s Email: [email protected] Abstract The objective of this study is to examine the influence of international portfolio diversification on the stock markets of a country. The methodology of the study was basically on existing literatures of international portfolio theory as a secondary source of data. It was concluded that amongst the benefit of international diversification is for investors to invest in the securities that will result in low risk reduction for a given high return. It was recommended among others that returns on cross boarder market do not move exactly in the same way all the times, will result in diversification gains. Key words: International portfolio, portfolio theory and international diversification Introduction During this era of globalization, portfolio investors are interested in international as well as regional investment portfolios rather than a local investment portfolio. Sharpe (1964) has explained in his seminal paper that diversification can remove the unsystematic risk through making investment portfolios. However, international portfolios are capable of reducing the systematic risk (Hui 2005). Therefore, the investigation into the movement of international equity markets is one of the sources of information for investment portfolios and hedging decisions. Portfolio diversification through Mean-variance approach is introduced by the Markowitz (1952) in his seminal paper "Portfolio Selection" and this framework was supported by many researchers thereafter (Eun and Shim 1989; Lessard 1973; Solnik 1974). Therefore, international investors are interested in the stocks of those countries which are inversely related to one another. Normally, their course of interact is found to be in opposite direction. Some early researchers examined the evidence of converse movement among many financial markets (Ripley 1973; Panton et al. 1976; Hilliard 1979). International capital movement was increased by mega globalization and financial liberalization since late 1980s, which enhanced the competitiveness of firms internationally. That's become the cause of industrialization in the emerging economies. This tendency attracted international investors for broader chance of diversification for their investment portfolios. Hui and Kwan (1994) investigated the impact of diversification in the context of Asian Pacific markets. Furthermore, the study of Shachmurove (1998) explained diversification opportunities in the South American markets. Hui (2005) used data from mature and emerging markets through factor analysis approach to investigate to exploit investment opportunities in these markets in international perspective. The movements among equity markets were increased substantially during and after the international financial crisis 1987(Arshanapalli and Doukas 1993; Meric and Meric 1997). Some recent studies proved that movement of stock prices was increased during and post Asian Financial crisis 1997 100 (Yang et al. 2003; Aggarwal et al. 2003; Sharma and Bodla 2010) and US subprime crisis 2007(Yu et al. 2010; Saha and Bhunia 2011; Li et al. 2012). The direction of causality was not found same in both during the Asian crisis and subprime crisis. Volatility transmission was directed by Asian equity markets towards the US equity markets during Asian Crisis, while this case was reversed during the subprime crisis (Yoshida2011) For the guidance of global international portfolio investors, a recent analysis is required to investigate co integration in context of Asian markets post the subprime crisis of 2007. Hwang (2012) mentioned in his recent research that a study should be conducted to examine the changes in global stock markets before, during, and after the global financial crisis. This study intends to fill this research gap by exploring the effect of international portfolio theory on global equity market as well as the benefit of international diversification of portfolio in the international financial market. The main objectives of this study are: i. To discuss the theoretical foundation and empirical finding of international portfolio theory literatures. ii. To examine the influence of international portfolio theory on investment of a country’s stock market. The methodology of the study is strictly on reviewing information which is basically obtained from various existing theoretical and empirical literatures on international portfolio theory and diversification. Conceptualization of variables International Portfolio This is the grouping of investment assets that focuses on securities from foreign markets rather than domestic markets. An international portfolio is designed to give the investor exposure to growth in emerging and international markets and provide diversification. International portfolios allow investors to further diversify their assets by moving away from a domestic-only portfolio. This type of portfolio can carry increased risk due to potential economic instability stemming from emerging markets, but can also bring increased stability through investments in industrialized and more stable markets (Frahm & Wiechers, 2013). However, this paper views international portfolio as those stocks that investors try to invest in them across international stock markets of different countries of the world. International portfolio diversification This is the allocation of investments in a portfolio of international securities in order to achieve broader equity exposure to many foreign markets while spreading the risk associated with investing in any one foreign market. Under this concept, diversification can be defined as the uniformity of risk contributions across a portfolio's components (Maillard, Roncalli, Teiletche, 2009). It is worth to note that the international portfolio theory was derived from the study of modern portfolio theory of Harry Markowitz (1952). Principles of international portfolio investment Individuals must allocate their income among current consumption, productive investment, and financial investment. Simplifying these choices by assuming that consumption and productive investment decisions have already been made and thereby omitting potential feedback effects leaves the portfolio decision narrowly defined: how to allocate the remaining wealth to financial and/or real assets so as to maximize the most desirable return, i.e. consumption in the future. Despite this simplification, there is still a bewildering array of forms in which wealth can be held, ranging from non-liquid holdings of real estate, through gold coins and commodity futures, all the way to stocks, bonds, savings accounts, money market securities, and cash equivalents. Investment theory, then, comprises the principles that help investors to rationally allocate their wealth between the different investment alternatives (Solnik, 2000). In the context of IPI, which involves investment not only in domestic, but also in foreign securities, the established investment concepts of portfolio theory and capital market theory must be modified and extended to take into account the international dimension. Whereas the basic principles also mostly apply on an international scale, additional considerations become necessary. An important issue that arises if portfolios are composed of securities from different countries is the choice of a numeraire for measuring risk and expected return. As a matter of tradition and/or due to regulation, local currency is used in most cases to calculate these security characteristics, which means that return and variance values for foreign securities need to be adjusted for currency gains or losses (Shapiro, 1993). It has to be noted, however, that foreign goods and services represent a significant proportion of the consumption basket in many countries. Therefore, if purchasing power were to be maintained, the maximization of local currency returns may not be optimal in this regard (Odier & Solnik, 1993). The Capital Asset Pricing Model (CAPM) has been developed with respect to major capital markets in the world. It is well accepted and widely used by professional portfolio managers to analyze the pricing of securities in national financial markets. However, since the scope of securities under consideration is enlarged to incorporate equities of all markets around the globe, and since the cost of obtaining information and restrictions are generally eliminated, it may be argued that capital markets have become increasingly "integrated", and securities' prices might actually be determined by internationally integrated, as opposed to segmented, financial markets.5 With integrated capital markets, optimal diversification is realized by forming a global market portfolio, and the riskiness of all securities 101 in the world is measured according to their contribution to the risk of this portfolio ( Levi, 1996). Literature review The foundation for Modem Portfolio Theory ("MPT") was established in 1952 by Harry Markowitz with the writing of his doctoral dissertation in statistics. The most important aspect of Markowitz' model was his description of the impact on portfolio diversification by the number of securities within a portfolio and their covariance relationships (Megginson, 1996). His dissertation findings, entitled "Portfolio Selection" (1952), were first published in The Journal of Finance. Subsequently, these findings were significantly expanded with the publication of his book, Portfolio Selection: Efficient Diversification (1959). However, this set the pace for other researchers to develop further on the theory of portfolio diversification in the different economies of the world. In 1958, economist James Tobin in his essay, "Liquidity Preference as Behavior Toward Risk," in Review of Economic Studies, derived the 'Efficient Frontier' and 'Capital Market Line' concepts based on Markowitz' works. Tobin's model suggested that market investors, no matter their levels of risk tolerance, will maintain stock portfolios in the same proportions as long as they "maintain identical expectations regarding the future" (Megginson, 1996, citing Tobin, 1958). Consequently, concluded Tobin, their investment portfolios will differ only in their relative proportions of stocks and bonds. Independently developed by William Sharpe, John Lintner, and J an Mossin, another important capital markets theory evolved as an outgrowth of Markowitz' and Tobin's earlier works-The Capital Asset Pricing Model (CAPM) (Megginson, 1996). The CAPM provided an important evolutionary step in the theory of capital markets equilibrium, better enabling investors to value securities as a function of systematic risk. Sharpe (1964) significantly advanced the Efficient Frontier and Capital Market Line concepts in his derivation of the CAPM. Sharpe would later win a Nobel Prize in Economics for his seminal contributions. A year later, Lintner (1965) derived the CAPM from the perspective of a corporation issuing shares of stock. Finally, in 1966, Mossin also independently derived the CAPM, explicitly specifying quadratic utility functions (Megginson, 1996). Since the earlier works of Markowitz, and later, Sharpe, Lintner and Mossin, there have been various expansions and iterations of MPT. The remainder of this essay addresses a perceived "simplicity" gap in that literature, and suggests a systemic failure of theorists and practitioners to capitalize upon the tremendous advances in finance and technology. The international portfolio diversification theory is an improvement upon traditional investment models and is an important advancement in the mathematical modelling of finance. The theory encourages asset diversification to hedge against market risk as well as risk that is unique to a specific company. The theory hinges upon the modern portfolio theory which is a sophisticated investment decision approach that assists an investor to classify, estimate, and control both the kind and the amount of expected risk and return from a given set of portfolio. Essential to the portfolio theory are its quantification of the relationship between risk and return and the assumption that investors must be compensated for assuming risk. Portfolio theory departs from traditional security analysis in shifting emphasis from analysing the characteristics of individual investments to determining the statistical relationships among the individual securities that comprise the overall portfolio (Edwin & Martins, 1997). The IPT mathematically formulates the concept of diversification in investing, with the aim of selecting a collection of investment assets that has collectively lower risk than any individual asset. This can be inferred intuitively because different types of assets often change in value in opposite ways and that diversification lowers risk even if assets returns are not negatively correlated and even if they are positively correlated (Omisore, Yusuf, & Christopher, 2012). Diversifying investment portfolio can protect an investor from either an international or localized dips in the market, but it can also prevent the investor from making big money. The question of what breadth of diversification is appropriate is an ongoing conversation among financial professionals. Finding the right diversification level for yourself involves an analysis of your assets and your tolerance of risk (Bekiros, 2014). Modem portfolio theory Technically speaking Modem Portfolio Theory (MPT) is comprised of Markowitz Portfolio Selection theory, first introduced in 1952, and William Sharpe's contributions to the theory of financial asset price formation which was introduced in 1964, which came be known as the Capital Asset Pricing Model (CAPM) (Veneeya, 2006). Essentially, MPT is an investment framework for the selection and construction of investment portfolios based on the maximization of expected returns of the portfolio and the simultaneous minimization of investment risk (Fabozzi, Gupta, & Markowitz, 2002). Overall, the risk component of MPT can be measured, using various mathematical formulations, and reduced via the concept of diversification which aims to properly select a weighted collection of investment assets that together exhibit lower risk factors than investment in any individual asset or singular asset class. Diversification is, in fact, the core concept of MPT and directly relies on the conventional wisdom of "never putting all your eggs in one basket" (Fabozzi, Gupta, & Markowitz, 2002; McClure, 2010; Veneeya, 2006). It is instructive to note here that Markowitz' portfolio selection theory is a normative theory. Fabozzi, Gupta, & Markowitz (2002) define a normative theory as one that describes a standard or norm of behavior that investors should pursue in constructing a portfolio. Conversely, Sharpe's asset pricing theory (CAPM) is regarded as a positive theory one that hypothesizes how investors actually behave as opposed to how they should behave. Together, they provide a theoretical 102 framework for the identification and measurement of investment risk and the development of relationships between expected return and risk. There remains a degree of debate as to whether or not MPT is interdependent upon the validity of asset pricing theory (Fabozzi, Gupta, & Markowitz, 2002). This analysis assumes that MPT is indeed independent of asset pricing theory, with the latter concept the subject of separate analysis. The framework for IPT(international portfolio theory) includes numerous assumptions about markets and investors. Some of these assumptions are explicit, while others are implicit. Markowitz built his portfolio selection contributions to MPT on the following key assumptions (Bofah, Wecker & Markowitz, 1952): i.) Investors are rational (they seek to maximize returns while minimizing risk), ii.) Investors are only willing to accept higher amounts of risk if they are compensated by higher expected returns, iii.) Investors timely receive all pertinent information related to their investment decision, iv.) Investors can borrow or lend an unlimited amount of capital at a risk free rate of interest, v.) Markets are perfectly efficient, vi.) Markets do not include transaction costs or taxes, vii.) It is possible to select securities whose individual performance is independent of other portfolio investments. These foundational assumptions of international portfolio theory have been widely challenged. Risk and return Financial risk can be defined as deviation away from expected historical returns during a particular time period (Bofah & McClure, 2010). However, Markowitz' portfolio selection theory maintains that the essential aspect pertaining to the risk of an asset is not the risk of each asset in isolation, but the contribution of each asset to the risk of the aggregate portfolio (Royal Sedish Academy of Sciences, 1990).Risk of a security can be analyzed in two ways: (i) stand-alone basis (asset is considered in isolation), and (ii) portfolio basis (asset represents one of many assets). In context of a portfolio, the total risk of a security can be divided into two basic components: systematic risk (also known as market risk or common risk), and unsystematic risk (also known as diversifiable risk). MPT assumes that these two types of risk are common to all portfolios. Systematic, risk is a macro level form of risk that affects a large number of assets to one degree or another (Ross, Westerfield, & Jaffe, 2002). General economic conditions, such as inflation, interest rates, unemployment levels, exchange rates or gross national product levels are all examples of systematic risk factors. These types of economic conditions have an impact on virtually all securities to some degree. Accordingly, systemic risk cannot be eliminated. Unsystematic risk, on the other hand, is a micro level form of risk factors that specifically affect a single asset or narrow group of assets (Ross, Westerfield, & Jaffe, 2002). It involves special risk that is unconnected to other risks and only impacts certain securities or assets. Other examples of unsystematic risk might include a firm's credit rating, negative press reports about a business, or a strike affecting a particular company (Helela, n.d.). Unsystematic risk can be significantly reduced by the diversification of securities within a portfolio (McClure, 2010). Since, in practice, the returns on different assets are correlated to at least some degree, unsystematic risk can never truly be completely eliminated regardless of how many types of assets are aggregated in a portfolio (McClure, 2010; Royal Swedish Academy of Sciences, 1990). Risk and return trade off The concept of risk and return trade-off relates to Markowitz' basic principle that the riskier the investment, the greater the required potential return. Generally speaking, investors will keep a risky security only if the expected return is sufficiently high enough to compensate them for assuming the risk (Ross, Westerfield, & Jaffe, 2002). The risk represents the chance that the actual return of an investment will be different than expected, which is technically measured by standard deviation (RiskReturn Tradeoff/Investopedia, 2016). A higher standard deviation translates into a greater risk and requisite higher potential return. If investors are willing to bear risk, then they expect to earn a risk premium. Risk premium is the return in excess of the risk-free rate of return that an investment is expected to yield (Risk PremiumlInvestopedia, 2016). The greater the risk, the more investors require in terms of a risk premium. Some risks can be easily and cheaply avoided and, as such, bear no expected reward. It is only those risks that cannot be easily avoided that are compensated on average (Bradford, & Miller, 2009). The risk return trade off points only to the possibility of higher return of investments-not guarantees of a higher return. As such, riskier investments do not always pay more than a riskfree investment. This is what exactly makes them risky. However, historical analysis demonstrates that the only way for investors to earn higher returns is to make riskier investments (Bradford, & Miller, 2009). Expected return In order to predict future returns (expected return) for a security or portfolio, the historical performance of returns are often examined. Expected return can be defined as the average of a probability distribution of possible returns (Bradford, & Miller, 2009). Calculation of the expected return is the first step in Markowitz' portfolio selection model. Expected return, also commonly referred to as the mean or average return, can simply be viewed as the historic average of a stock's return over a given period of time (Benniga, 2006). Calculations for a portfolio of securities (two or more) simply involve calculating the weighted average of the expected individual returns (Ross, Westerfield & Jaffe, 2002). 103 Portfolio return variance There are various ways to determine the volatility (risk) of a particular security's return. The two most common measures are variance and standard deviation. Variance is a measure of the squared deviations of a stock's return from its expected return the average squared difference between the actual returns and the average return (Bradford, & Miller, 2009; Ross, Westerfield & Jaffe, 2002). When many assets are held together in a portfolio, assets decreasing in value are often offset by portfolio assets increasing in value, thereby minimizing risk. Therefore, the total variance of a portfolio of assets is always lower than a simple weighted average of the individual asset variances (Frantz & Payne, 2009). Analyst’s observations indicate that the variance of a portfolio decreases as the number of portfolio assets increases (Frantz & Payne, 2009). According to Frantz and Payne (2009), increasing the number of portfolio assets significantly improves its Efficient Frontier (the efficient allocations of diversified assets for variable risks). To a degree, the returns on these types of assets tend to cancel each other out, suggesting that the portfolio variance return of these assets will be smaller than the corresponding weighted average of the individual asset variances (Frantz & Payne, 2009). Accordingly, maintaining portfolios comprised of a greater number of assets allows investors to more effectively reduce their risk. In actuality, once the number of assets in a portfolio becomes large enough, the total variance is actually derived more from the covariance than from the variances of the assets (Schneeweis, Crowder, & Kazemi, 2010). The significance of this is that it reinforces the concept that it is more important how assets tend to move within a portfolio rather than how much each individual asset fluctuates in value. Standard deviation This is another common measure of volatility is the standard deviation of a security. Markowitz' portfolio selection model makes the general assumption that investors make their investment decisions based on returns and the risk spread. For most investors, the risk undertaken when purchasing a security either internationally or regionally they will receive returns that are lower than what was expected. As a result, it is a deviation from the expected (average) return. Put another way, each security presents its own standard deviation from the average (McClure, 2010). A higher standard deviation translates into a greater risk and a required higher potential return. The standard deviation of a return is the square root of the variance (Bradford, & Miller, 2009). The standard deviation of expected returns requires the statistical calculation of several factors which will help to measure the return's volatility. International diversification The terms international diversification and diversification effect refer to the relationship between correlations and portfolio risk. International diversification, is a cornerstone of Markowitz' portfolio selection theory and MPT, is a risk reduction concept that involves the allocation of investments among various financial instruments internationally, industries and other investment categories (Importance of diversification, 2009). In more simplistic terms, it relates to the wellknown adage don't put all your eggs in one basket. If the basket is dropped, all eggs are broken; if placed in more than one basket, the risk that all eggs will be broken is dramatically reduced (Fabozzi, Gupta, & Markowitz, 2002). International diversification can be achieved by investing in different stocks, different asset classes (e.g. bonds, real estate, etc.) and/or commodities such as gold or oil in different countries of the world. Diversification Effect refers to the relationship between correlations and portfolios (Gibson, 1990). When the correlation between assets is imperfect (positive, negative), the result is the diversification effect. It is an important and effective risk reduction strategy since risk reduction can be achieved without compromising returns (Right, 2010). Efficient frontier Efficient frontier also referred to as Markowitz efficient frontier, is a key concept of MPT. It represents the best combination of securities those producing the maximum expected return for a given risk level within an investment portfolio. It describes the relationship between expected portfolio returns and the riskiness or volatility of the portfolio. It is usually depicted in graphic form as a curve on a graph comparing risk against the expected return of a portfolio. The optimal portfolios plotted along this curve represent the highest expected return on investment possible, for the given amount of risk (McClure, 2010). Portfolios lying on the efficient frontier represent the best possible combination of expected return and investment risk. The relationship between securities within a portfolio is an important part of the efficient frontier. For instance, the price of some securities in a portfolio moves in the same direction, while the price in others moves in opposite directions. The greater the covariance (the more they move in opposite), the smaller the standard deviation (the smaller the risk) within the portfolio. One of the major implications of Markowitz' efficient frontier theory is its inferences of the benefits of diversification (Efficient frontier/Investing Answers, 2016.). Diversification, as discussed above, can increase expected portfolio returns without increasing risk. Markowitz' theory implies that rational investors seek out portfolios that generate the largest possible returns with the least amount of risk portfolios on the efficient frontier. Review of empirical Literature The empirical literature regarding benefits of international diversification is available since 1960s. As Grubel (1968) used mean-variance methodology by reducing country systematic risk in international diversification. This risk-adjusted diversification was 104 studied by many researchers such as (Wilcox 1992; Bekaert & Harvey 1995; Divecha et al. 1992; Speidell & Sappenfield 1992; Harvey 1995). Some notable studies applied VAR methodology by using cointegration and causality tests to reveal the function of emerging equity markets for the diversification of risk (Gilmore and McManus 2002; Gilmore et al. 2005; Naranjo and Porter 2007; Olgun & Ozdemir 2008; Ozdemir 2009; Ozdemir & Cakan 2007; Ozdemir et al. 2009). Various methodologies were used by the researchers for the determination of co-movement among the stock indices. Traditionally, degree and direction of correlations was applied to diversify the risk of portfolio. As increase in the number of markets, this bivariate technique was gradually replaced by multivariate techniques. Ripley (1973) used data of 19 international stock markets covering the period from 1960 to 1970 to investigate the pattern of variation among these markets through applying factor analysis technique. Results showed that Switzerland, Netherlands, Canada, and US were found in low degree of variability, whereas Japan and South Africa were demonstrated the high degree of association. Hui & Kwan (1994) used data from Asia-Pacific and US equity prices to examine covariation among the stock prices by employing factor analysis. Results revealed that Japan, Taiwan, Hong Kong, and U.S markets were categorized into different factors which showed that these countries are suitable for diversification. Naughton (1996) investigated the correlation relationship between developed and Asian markets by employing factor analysis. Low correlation was found between developed and Asian markets. USA, Hong Kong, and Australia are grouped in same category but Japan and Korea were found in separate group. Taiwan and Philippines were also located into a separate factor. However, it was concluded that potential diversification was available in Asian equity markets. Meric & Meric (1997) focused the period of pre crisis and post-crisis of 1987 to verify the co integration of European stock indices. Using factor analysis technique, they reported that three factors were found statistically significant before crash but after crash, only two factors were shown in the analysis. These results suggest that co movement among the markets is increased due to crisis. Tuluca & Zwick (2001) used data of thirteen equity markets to reveal the Asian crisis impacts on international equity markets. Factor analysis technique was applied and analysis reported that all markets other than Asian markets were found into one factor, whereas Asian equity markets were divided into two groups. Therefore, the study suggested that potential diversification was reduced as the case long-run diversification. Factor analysis technique was applied by Illueca & Lafuente (2002) to examine the linkages among fifteen international equity markets. The finding postulated that four factors were generated through analysis for North and South America, Asia, and Europe. Hui (2005) used factor analysis to examine the potential benefits of diversification for Singaporean investors using the data of Asian Pacific markets including US market. The findings suggested that big and developed markets such as Australia, US, and Japan are relatively better for Singaporean investors. Taiwanese stock market is also used for diversification but Singapore, Thailand, South Korea, Philippines, and Hong Kong market are not beneficial for the reduction of risk. Valadkhani et al. (2008) used Maximum likelihood and principal component (PC) methodologies to explore the co movements of stock market indices. Thirteen countries monthly Stock returns data range from 1987 to 2007 was analysed by this study. Asian countries were falling into first factor, where developed countries were classified in the second factor. Consistency in results was found in case of both ML and PC methods. It is reported that Asian stock returns were showing high correlation among themselves which reduces the potential of diversification within these markets. In the same way, the developed markets stock returns were found to be highly correlated. Finally, findings suggest that investor should make investment in both Asian emerging markets as well as in the developed markets. Hui et al. (2010) used data of eleven Asian equity markets namely: Thailand, Taiwan, Singapore, Philippines, Malaysia, New Zealand, Korea, Japan, Indonesia, Hong Kong, and Australia as well as US market to investigate portfolio potency by diversifying the systematic risk of these economies. The result of study was obtained by using factor analysis technique in pre-crisis as well as post-crisis periods. It is suggested that benefits of diversification were increase when dividends are included in returns. In the international Portfolio Theory (IPT), the key determinant of optimal portfolio is that the correlation between the securities must be negative or their relationship should be weak. Cross economies diversification can be achievable only when equity markets are not moving very closely with each other. A high return through minimizing risk in general can be attained only unless stepping into broader diversification (Bailey & Stulz 1990). Therefore, the results of this study will beneficial to Asian portfolio investors. The finding of study can be utilized for reduction of systematic risk through going in diversified investments. However, international portfolio diversification can be used as an investment decision tool by most investors in the investment world. There exist different motives for investment in the various stock markets of the world of which the most prominent among all is to earn a reasonable return on investment. However, selecting investments on the basis of returns alone is not sufficient (Brodie, Daubechies & Loris, 2009). The fact that most investors invest their funds in more than one security suggests that there are other factors, besides return, and they must be considered, investors not only like return but on the other hand avoid or dislike risk and this makes the financial market, despite the benefits and rewards as a complexly volatile industry that requires critical analysis to adequately evaluate risks relative to returns to assist investors in decisions as regards participation in the industry (Sabbadini, 2010). Furthermore, international portfolio diversification theory 105 is a fundamental concept in which assets in an investment portfolio are not to be selected individually but rather how each of these assets changes in price relative to how easy other asset in the portfolio changes in prices as this can be consider as influence of international portfolio theory on investment of a country’s stock market. Benefit of international portfolio diversification Gains and impediments There are several benefits that motivate investors to invest in international portfolios. International evidence on portfolio investment reveals that, through a greater percentage of capital, invested in foreign equities, investors will benefit from increasing their expected return, decreasing the variation of their returns and lowering the return correlations of foreign securities with domestic securities (Grubel, 1968; Levy & Sarnat, 1970; Solnik, 1974). Bartarm and Dufey (2001) revealed that the attractions of investing internationally are based on diversification effects, participation in the growth of other foreign markets and abnormal returns due to market segmentation. The fact that returns on cross-border markets do not move exactly in the same way all the times, will result in diversification gains. However, understanding whether the country factors or the importance of industry factors cause this low correlation are still subjects of great arguments among researches (Campa & Fernandes, 2006; Griffin & Karolyi, 1998; Rouwenhorst, 1999; Sean et al., 2000; Serra, 2000). The opportunity of participating in the fast developing economies of emerging markets and consequently, gaining tremendous values in a few years can be considered as other benefits of international investments. However, being stable with respect to political risks is the salient advantage of capital markets in industrialized countries such as Netherland or Japan (Solnik & McLeavey, 2003). Nevertheless, there are some barriers for international portfolio investments. Correlation coefficients of market returns not only within developed stock markets, but also between some mature emerging markets that tend to increase slowly over time, it also varies over time for obvious reasons (Longin & Solnik, 1995). Besides, correlation coefficients increase dramatically in the periods of crises, which denote that diversification becomes useless in the exceptional times when there is a huge loss on domestic investments. Furthermore, issues such as: unfamiliarity with foreign markets, political risk, market inefficiency, regulations, transaction costs, taxes and currency risk might be considered as examples of serious problems in respect to international investment, particularly in less developed countries (Solnik & McLeavey, 2003). Advantages and disadvantages of international portfolio diversification Risk Reduction When assets are widely diversified, the portfolio tends to perform in a similar way to the market as a whole. If for example, one own stocks in twenty different areas and one of them takes a dive, it's unlikely that your portfolio will suffer terribly. Diversification is the best way to increase the stability of one investment and decrease the risk of losing money in the event that a single area decreases in value. Although diversification cannot protect one from general market slowdowns, rather it will maintain one portfolio's stability over time (Bekiros, Nguyen, Uddin, & Sjo, 2015). Asset Choices When investors’ holdings are widely diversified, they can spread them out over widely divergent forms of assets, including securities such as stocks and bonds, commodities such as oil and minerals, real estate and cash. Each of these assets exhibits different strengths and weaknesses in terms of risk and profitability. Maintaining holdings in all of these areas helps to create a stable portfolio that will increase in value over the long term (Fabozzi, Fung, Lam, & Wong, 2013). Disadvantage: Missed Windfalls When investment holdings are widely diversified, investors are unlikely to make a huge profit from a single sector as to suffer a huge loss. However, if for example a five percent of investors’ holdings suddenly spike, the investor will make far less profit than if hundred percent of the holdings were in that asset. In hindsight, many investors have regretted diversification after a small percentage of their holdings made a large profit. However, it is very difficult to predict where and when this will happen to an asset class or market sector, the more tightly the investments are focused, the higher the risk the investors’ are taking, which can lead to large losses or to large gains (Andreasson, Bekiros, Nguyen, & Uddin, 2016). Disadvantage: Increased Exposure If the market as a whole is declining, it is very likely that investors’ holdings will do the same. When they diversify their investments, they protect themselves from excessive financial exposure, but at the cost of missing out on potentially major profits (Reboredo, & Uddin, 2016). Conclusion While some controversy exists among investment professionals regarding the benefits and costs of International portfolio theory and diversification, there are therefore enough empirical evidences that both individual and corporate international investors can participate in the growth of other countries, hedge their consumption basket against exchange rate risk, realize diversification effects and take advantage of market segmentation on a global scale (Bartram & Dufey, 2001; 106 Ruban & Melas, 2009; Burtless, 2006; Driessen & Laeven, 2007). There is agreement that international equity portfolio diversification recommendations are based on the existence of low correlations among national stock markets. International diversification will result in risk reduction for a given return as long as the correlation coefficient between the domestic and the foreign market is less than one. Lower future correlation will provide deeper risk reduction. On the other hand, if it is true, as some recent studies have shown, that cross-country correlation is increasing, due perhaps to the growing interdependence among the international markets, then benefits of international portfolio diversification may be overstated. Recommendations Even though these advantages might appear attractive, the risks and constraints for international portfolio investment must not be overlooked. Investors must employ strategic investment techniques to ensure that they minimize risks and maximise returns. Particular caution should be given to the choice of country; choice of market; the correlation between the securities and markets chosen; optimal portfolio weights; and portfolio balance to obtain maximum diversification benefits. It is crucial to ensure that portfolios are mean-variance efficient, as the portfolio components derived from this method are relatively stable. 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