Multinational Business Finance 12th Edition Slides Chapter 17

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Copyright © 2010 Pearson Prentice Hall. All rights reserved. Chapter 17 International Portfolio Theory and Diversification

Transcript of Multinational Business Finance 12th Edition Slides Chapter 17

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Chapter 17

International Portfolio Theory and Diversification

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International Diversification and Risk

• The case for international diversification of portfolios can be decomposed into two components, the first of which is the potential risk reduction benefits of holding international securities.

• This initial focus is on risk.

• The risk of a portfolio is measured by the ratio of the variance of a portfolio’s return relative to the variance of the market return (portfolio beta).

• As an investor increases the number of securities in a portfolio, the portfolio’s risk declines rapidly at first, then asymptotically approaches the level of systematic risk of the market.

• A domestic portfolio that is fully diversified would have a beta of 1.0.

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Exhibit 17.1 Portfolio Risk Reduction Through Diversification

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International Diversification and Risk

• The total risk of any portfolio is therefore composed of systematic risk (the market) and unsystematic risk (the individual securities).

• Increasing the number of securities in the portfolio reduces the unsystematic risk component leaving the systematic risk component unchanged.

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International Diversification and Risk

• The second component of the case for international diversification addresses foreign exchange risk.

• The foreign exchange risks of a portfolio, whether it be a securities portfolio or the general portfolio of activities of the MNE, are reduced through international diversification.

• Purchasing assets in foreign markets, in foreign currencies may alter the correlations associated with securities in different countries (and currencies).

• This provides portfolio composition and diversification possibilities that domestic investment and portfolio construction may not provide.

• The risk associated with international diversification, when it includes currency risk, is very complicated when compared to domestic investments.

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International Diversification and Risk

• International diversification benefits induce investors to demand foreign securities (the so called buy-side).

• If the addition of a foreign security to the portfolio of the investor aids in the reduction of risk for a given level of return, or if it increases the expected return for a given level of risk, then the security adds value to the portfolio.

• A security that adds value will be demanded by investors, bidding up the price of that security, resulting in a lower cost of capital for the issuing firm.

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Exhibit 17.2 Portfolio Risk Reduction Through International Diversification

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Internationalizing the Domestic Portfolio

• Classic portfolio theory assumes a typical investor is risk-averse.

• This means an investor is willing to accept some risk but is not willing to bear unnecessary risk.

• The typical investor is therefore in search of a portfolio that maximizes expected portfolio return per unit of expected portfolio risk.

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Internationalizing the Domestic Portfolio

• The domestic investor may choose among a set of individual securities in the domestic market.

• The near-infinite set of portfolio combinations of domestic securities form the domestic portfolio opportunity set (next exhibit).

• The set of portfolios along the extreme left edge of the set is termed the efficient frontier.

• This efficient frontier represents the optimal portfolios of securities that possess the minimum expected risk for each level of expected portfolio return.

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Internationalizing the Domestic Portfolio

• The portfolio with the minimum risk along all those possible is the minimum risk domestic portfolio (MRDP).

• The individual investor will search out the optimal domestic portfolio (DP), which combines the risk-free asset and a portfolio of domestic securities found on the efficient frontier.

• He or she begins with the risk-free asset (Rf) and moves out along the security market line until reaching portfolio DP.

• This portfolio is defined as the optimal domestic portfolio because it moves out into risky space at the steepest slope.

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Exhibit 17.3 Optimal Domestic Portfolio Construction

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International Diversification and Risk

• The next exhibit illustrates the impact of allowing the investor to choose among an internationally diversified set of potential portfolios.

• The internationally diversified portfolio opportunity set shifts leftward of the purely domestic opportunity set.

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Exhibit 17.4 The Internationally Diversified Portfolio Opportunity Set

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International Diversification and Risk

• It is critical to be clear as to exactly why the internationally diversified portfolio opportunity set is of lower expected risk than comparable domestic portfolios.

• The gains arise directly from the introduction of additional securities and/or portfolios that are of less than perfect correlation with the securities and portfolios within the domestic opportunity set.

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International Diversification and Risk

• The investor can now choose an optimal portfolio that combines the same risk-free asset as before with a portfolio from the efficient frontier of the internationally diversified portfolio opportunity set.

• The optimal international portfolio, IP, is again found by locating that point on the capital market line (internationally diversified) which extends from the risk-free asset return of Rf to a point of tangency along the internationally diversified efficient frontier.

• The benefits are obvious in that a higher expected portfolio return with a lower portfolio risk can be obtained when compared to the domestic portfolio alone.

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Exhibit 17.5 The Gains from International Portfolio Diversification

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International Diversification and Risk

• An investor can reduce investment risk by holding risky assets in a portfolio.

• As long as the asset returns are not perfectly positively correlated, the investor can reduce risk, because some of the fluctuations of the asset returns will offset each other.

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Exhibit 17.6 Alternative Portfolio Profiles Under Varying Asset Weights

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National Markets and Asset Performance

• Asset portfolios are traditionally constructed using both interest bearing risk-free assets and risky assets.

• For the 100 year period ending in 2000, the risk of investing in equity assets has been rewarded with substantial returns.

• The true benefits of global diversification, however, arise from the fact that the returns of different stock markets around the world are not perfectly positively correlated.

• This is because the are different industrial structures in different countries, and because different economies do not exactly follow the same business cycle.

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Exhibit 17.7 Real Returns and Risks on the Three Major Asset Classes, Globally, 1900–2000

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Exhibit 17.8 Correlation Coefficients between World Equity Markets, 1900–2000

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National Markets and Asset Performance

• Interestingly, markets that are contiguous or near-contiguous (geographically) seemingly demonstrate the higher correlation coefficients for the past century.

• It is often said that as capital markets around the world become more and more integrated over time, the benefits of diversification will be reduced.

• Analysis of market data supports this idea (although the correlation coefficients between markets are still far from 1.0).

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Exhibit 17.10 Comparison of Selected Correlation Coefficients between Stock Marketsfor Two Time Periods (dollar returns)

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Market Performance Adjusted for Risk: The Sharpe and Treynor Performance Measures

• To consider both risk and return in evaluating portfolio performance, we introduce two measures:

The Sharpe Measure (SHP)

= SHPi = Ri – Rf

σi

The Treynor Measure (TRN)

= TRNi = Ri – Rf

βi

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Market Performance Adjusted for Risk: The Sharpe and Treynor Performance Measures

• Though the equations of the Sharpe and Treynor measures look similar, the difference between them is important.

• If a portfolio is perfectly diversified (without any unsystematic risk), the two measures give similar rankings, because the total portfolio risk is equivalent to the systematic risk.

• If a portfolio is poorly diversified, it is possible for it to show a high ranking on the basis of the Treynor measure, but a lower ranking on the basis of the Sharpe measure.

• As the difference is attributable to the low level of portfolio diversification, the two measures therefore provide complimentary but different information.

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Exhibit 17.9 Summary Statistics of the Monthly Returns for 18 Major Stock Markets, 1977–1996 (all returns converted into U.S. dollars and include all dividends paid)

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Additional Chapter Exhibits

Chapter 17

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Mini-Case Questions: Is Modern Portfolio Theory Outdated?

• Why might the bell curve not be helpful when trying to construct and manage modern financial portfolios?

• What risks are created if most of the major market agents are using the same models at the same times?

• Since the time of the article, the world economy has suffered a significant crisis. What elements of the article may have proved correct?