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84 selecting securities<br />

of 9.7. The reader may wonder why this slope coefficient differs so<br />

much from one; the answer in lies our use of a normalized historical<br />

beta measure, which is scaled differently from the predictive, rawform<br />

beta.<br />

We noted previously that the purification of the low-P/E effect<br />

caused its market-related component to dissipate. Similar diminution<br />

occurred for the market sensitivity of zero yield, cash/price,<br />

and co-skewness. The market sensitivities of the low-price and<br />

book/price measures actually reverse sign when purified. Unlike<br />

their pure counterparts, nake anomalies are clearly unsuitable for<br />

beta prediction, because they serve as proxies for each other and<br />

their market sensitivities are not additive.<br />

A comparison of the nayve and pure anomaly intercepts in Table<br />

2-4 with the average monthly anomaly returns in 2-1 Table indicates<br />

that the statistically significant anomalies are generally robust<br />

to market-return adjustment. For example, the pure saledprice intercept<br />

is 15 basis points, with a t-statistic of 3.4, while the nake<br />

monthly average return is 17 basis points, with a t-statistic of 3.7.<br />

This similarity holds despite the statistically significant slope coe<br />

cient for pure sales/price.<br />

Also, our earlier findings on the pure January seasonality of<br />

various anomalies are robust to market-return adjustment. In fact,<br />

our results become more conclusive for the relative-strength measure.<br />

Earlier, we found the difference between January' and non-<br />

January returns to be in the expected direction, but not statistically<br />

significant. However, once we adjust for the average excess market<br />

return in January of 2.3 percent, the difference between January and<br />

non-January intercepts is significant at the 1 percent level. This further<br />

supports our contention that negative pure returns to relative<br />

strength in January arise from profit taking associated with tax-ga<br />

deferral.<br />

As we indicated earlier, the presence of equity return regularities<br />

calls'into question the EMH and current asset pricing models,<br />

including the CAPM and APT. Also, the existence of significant<br />

pure anomaly intercepts, in the time-series regressions of anomaly<br />

returns on excess market returns, raises questions about the va<br />

of a multifactor CAPM.6l

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