Investments, tenth edition



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Bordered Covariance Matrix for Target Return Portfolio

EWD

EWH

EWI

EWJ

EWL

EWP

EWW

SP 500

Weights


0.00

0.00


0.08

0.38


0.02

0.00


0.00

0.52


0.0000

0.00


0.00

0.00


0.00

0.00


0.00

0.00


0.00

0.0000


0.00

0.00


0.00

0.00


0.00

0.00


0.00

0.00


0.0826

0.00


0.00

4.63


3.21

0.55


0.00

0.00


7.69

0.3805


0.00

0.00


3.21

98.41


1.82

0.00


0.00

53.79


0.0171

0.00


0.00

0.55


1.82

0.14


0.00

0.00


2.09

0.0000


0.00

0.00


0.00

0.00


0.00

0.00


0.00

0.00


0.0000

0.00


0.00

0.00


0.00

0.00


0.00

0.00


0.00

0.5198


0.00

0.00


7.69

53.79


2.09

0.00


0.00

79.90


1.0000

0.00


0.00

16.07


157.23

4.59


0.00

0.00


143.47

Port Via


321.36

Port S.D.

17.93

Port Mean



12.00

Weights


Mean

St. Dev


EWD

EWH

EWI

EWJ

EWL

EWP

EWW

SP 500

6

21.89



0.02

0.00


0.00

0.71


0.00

0.02


0.00

0.26


9

19.66


0.02

0.00


0.02

0.53


0.02

0.00


0.00

0.41


12

17.93


0.00

0.00


0.08

0.38


0.02

0.00


0.00

0.52


15

16.81


0.00

0.00


0.14

0.22


0.02

0.00


0.00

0.62


18

16.46


0.00

0.00


0.19

0.07


0.02

0.00


0.00

0.73


21

17.37


0.00

0.00


0.40

0.00


0.00

0.00


0.00

0.60


24

21.19


0.00

0.00


0.72

0.00


0.00

0.00


0.00

0.28


27

26.05


0.00

0.00


1.00

0.00


0.00

0.00


0.00

0.00


919

   2.     Country  selection    measures the contribution to performance attributable to invest-

ing in the better-performing stock markets of the world. It can be measured as the 

weighted average of the equity  index  returns of each country using as weights the 

share of the manager’s portfolio in each country. We use index returns to abstract 

from the effect of security selection within countries. To measure a manager’s 

contribution relative to a passive strategy, we might compare country selection to 

the weighted average across countries of equity index returns using as weights the 

share of the EAFE portfolio in each country.  

   3.     Stock  selection    ability may, as in Chapter 24, be measured as the weighted aver-

age of equity returns  in excess of the equity index  in each country. Here, we would 

use local currency returns and use as weights the 

investments in each country.  

   4.     Cash/bond  selection    may be measured as the 

excess return derived from weighting bonds and 

bills differently from some benchmark weights.    

 

  Table 25.13  gives an example of how to measure the 



contribution of the decisions an international portfolio 

manager  might  make.     

 Using the data in  Table 25.13 , compute the man-

ager’s country and currency selection if portfo-

lio weights had been 40% in Europe, 20% in 

Australia, and 40% in the Far East. 

 CONCEPT CHECK 

25.3 

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920

P A R T   V I I



  Applied Portfolio Management

EAFE 

Weight

Return on 

Equity Index

Currency 

Appreciation 

E

1

/E

0

 2 1

Manager’s 

Weight

Manager’s 

Return

Europe


0.30

10%


10%

0.35


8%

Australia

0.10

5

2



10

0.10


7

Far East


0.60

15

30



0.55

18

Overall performance (dollar return 5 return on index 1 currency appreciation)

EAFE:       .30(10 1 10) 1 .10(5 2 10) 1 .60(15 1 30) 5 32.5%

Manager: .35(8 1 10) 1 .10(7 2 10) 1 .55(18 1 30) 5 32.4%

Loss of .10% relative to EAFE

Currency selection

EAFE:   


 

(0.30 3 10%) 1 (0.10 3 (210%)) 1 (0.60 3 30%) 5 20% appreciation

Manager: (0.35 3 10%) 1 (0.10 3 (210%)) 1 (0.55 3 30%) 5 19% appreciation

Loss of 1% relative to EAFE



Country selection

EAFE:   


 

(0.30 3 10%) 1 (0.10 3 5%) 1 (0.60 3 15%) 5 12.5%

Manager: (0.35 3 10%) 1 (0.10 3 5%) 1 (0.55 3 15%) 5 12.25%

Loss of 0.25% relative to EAFE



Stock selection

     


 (8% 2 10%)0.35 1 (7% 2 5%)0.10 1 (18% 2 15%)0.55 5 1.15%

Contribution of 1.15% relative to EAFE



Sum of attributions (equal to overall performance)

Currency (21%) 1 country (2.25%) 1 selection (1.15%) 5 2.10%



Table 25.13

Example of 

performance attribu-

tion: international



     1.   U.S. assets are only a part of the world portfolio. International capital markets offer important 

opportunities for portfolio diversification with enhanced risk–return characteristics.  



    2.   Exchange rate risk imparts an extra source of uncertainty to investments denominated in foreign 

currencies. Much of that risk can be hedged in foreign exchange futures or forward markets, but 

a perfect hedge is not feasible unless the foreign currency rate of return is known.  

    3.   Several world market indexes can form a basis for passive international investing. Active inter-

national management can be partitioned into currency selection, country selection, stock selec-

tion, and cash/bond selection.   

 

 SUMMARY 

   exchange  rate  risk  

  interest rate parity relationship  

  covered  interest  arbitrage 

relationship  

  political  risk  

  Europe,  Australasia,  Far  East 

(EAFE) index  

  currency  selection  

  country  selection  

  stock  selection  

  cash/bond  selection   



 KEY TERMS 

 Related Web sites 

for this chapter are 

available at   www.



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  C H A P T E R  

2 5


  International Diversification  

921


 Interest rate parity (covered interest arbitrage) for direct ($/foreign currency) exchange rates:   

F

0

E



0

 

1



r

f

(U.S.)


1

r



f

(foreign)

  

 Interest rate parity for indirect (foreign currency/$) exchange rates:   



F

0

E



0

 

1



r

f

(foreign)

1

r



f

(U.S.)


  

 KEY EQUATIONS 

    1.  Return to the box “International Investing Raises Questions” on page 918. The article was writ-

ten several years ago. Do you agree with its response to the question, “Can U.S. companies with 

global operations give you international diversification?”    

    2.   I n  Figure  25.2 , we provide stock market returns in both local and dollar-denominated terms. 

Which of these is more relevant? What does this have to do with whether the foreign exchange 

risk of an investment has been hedged?     

    3.   S uppose a U.S. investor wishes to invest in a British firm currently selling for £40 per share. The 

investor has $10,000 to invest, and the current exchange rate is $2/£.

     a.   How many shares can the investor purchase?  

    b.   Fill in the table below for rates of return after 1 year in each of the nine scenarios (three pos-

sible prices per share in pounds times three possible exchange rates).  




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