16.11.2014 Views

McGraw-Hill

McGraw-Hill

McGraw-Hill

SHOW MORE
SHOW LESS

You also want an ePaper? Increase the reach of your titles

YUMPU automatically turns print PDFs into web optimized ePapers that Google loves.

Forecasting the Si Effect 183<br />

ENDNOTES<br />

1. Rozeff (1984), Keim and Stambaugh (1986), and Fama and French<br />

(1988a and 19886).<br />

2. For some empirical results, see Amihud and Mendelson (1988) and<br />

Gilmer and Swanson (1988).<br />

3. See also Arbel (1985) and Carvell and Strebel (1987).<br />

4. See Table I in Jacobs and Levy (19886) for references to earlier<br />

studies. The 25 measures used were low P/E, small size, yield, zero<br />

yield, neglect, low price, book/price, sales/price, cash/price, sigma,<br />

beta, CO-skewness, controversy, three measures of trends in analysts’<br />

eamings estimates, three measures of earnings surprise, earnings<br />

torpedo, relative strength, two measures of return reversal, and two<br />

measures of potential tax-loss-selling. Also, 38 industry measures<br />

were utilized to purify returns further.<br />

5. For a synthesis of the calendar literature, see Jacobs and Levy<br />

(198%).<br />

6. See Gibbons and Hess (1981), Keim and Stambaugh (1984), Harris<br />

(1986), and Keim (1987). However, Miller (1988) argues that<br />

intraweek patterns in returns size to are unrelated to the long-run<br />

size effect.<br />

7. The payoffs shown are for an exposure of 1 cross-sectional standard<br />

deviation to the smallsize attribute. For details, see Jacobs and Levy<br />

(19886). The results from that article have been extended through the<br />

end of 1987.<br />

8. The current observation in an autoregressive (AR) process of order p<br />

is generated by a weighted average of p lagged observations.<br />

Similarly, the current observation in a moving-average (MA) process<br />

of order 9 is generated by a weighted average of 9 lagged errors.<br />

Methods for idenhfymg and fitting time-series models are provided<br />

in Box and Jenkins (1976).<br />

9. The autocorrelation function is used to determine the order of the<br />

stochastic process. It provides a measure of the correlation between<br />

sequential data points. The nth-order autocorrelation is defined as<br />

the covariance between each observation and of that n periods<br />

earlier, divided by the variance of the process.<br />

10. While these studies find short-term autocorrelation patterns, Grant<br />

(1984) documents long-term cycles in the daily returns of small-firm<br />

portfolios, and Fama and French (19886) find strong negative serial<br />

correlation for long-horizon returns of duration 3 to 5 years,<br />

especially for smaller<br />

firms.

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!