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Portfolio Selection

Autor:   •  November 9, 2017  •  Essay  •  548 Words (3 Pages)  •  575 Views

Page 1 of 3

Step 1:

 

Mean

S.D

Annualized S.D.

Portfolio 1(Harris)

0.58

5.798

20.086

Portfolio 2 (Urban)

0.83

8.244

28.558

Portfolio 3 (Maya)

1.08

12.59

43.644

Portfolio 4 (S&P)

0.75

4.337

15.026

Portfolio 5 (Equally Weighted Portfolio)

                                  0.83

6.223

21.559

Based on the assumption that young investor can tolerate more risk, I would recommend Portfolio 3 to him. It gives the highest average but comes with highest risk as well.

I would recommend Portfolio 4 to our 60 years old investor, assuming he’s more risk adverse because he’s retired. It gives the lowest volatility still a relative good return among the portfolios. However, in practice, you cannot invest in S&P 500 directly. So, I would recommend Portfolio 5 instead. It provides same return as portfolio 2 but provides additional diversification benefits (lower standard deviation).

Step 2:

The shape of the curve can be explained by correlation between two stocks.

The higher the correlation, the straighter the curve.

Less correlation provides a better diversification for portfolio.

[pic 1]

Two Assets: Harris and Urban. Correlation: 0.3

[pic 2]

Two Assets: Maya and Urban. Correlation: 0.23

[pic 3]

Two Assets: S&P 500 and equally weighted portfolio. Correlation: 0.61, this suggests this asset allocation method does not provide much diversification benefit compare to previous methods.

Step 3:

[pic 4]

0% Harris, 0% Urban and 100% Maya for 28 years old Investor. This portfolio has an expected return of 1.0788% and 12.57992%.

70% Harris, 20% Urban and 10% Maya for 65 years old retiree. This portfolio has an expected return of 0.6809% and 5.1592%.

S&P 500 Index locates above our three-stock portfolio, which means gives same return but less risky. This can be explained S&P 500 has more stocks than our portfolio, therefore, a lot of market risk has been diversified.

 

Weights

 

Standard  

A

B

C

Deviation

Mean

0.00

0.00

1.00

 12.5992

 1.0788

0.70

0.20

0.10

 5.1592

 0.6809

...

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