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to-unit root properties. Thus, there can appear uninformative inferences on predictive<br />

relations (Valkanov, 2003; Lewellen, 2004).<br />

Another observation underlines the fact that the process by which the<br />

contemporaneous stock price reflects value relevant information (both accounting and<br />

non-accounting) remains unchanged over time. In our opinion, this is a critical<br />

hypothesis, since it is equivalent with the absence of any learning process in the<br />

investors’ decisions, process that would be able to guide the adjustments in the<br />

construction and management of financial assets’ portfolios. If this is presumed, then<br />

it is possible to take into account more sophisticated inter-linkages between the<br />

evolution of stocks and the financial performance of their issuers. A direct testable<br />

consequence for such inter-linkages could be the manifestation of non-linear<br />

connections between prices’ dynamics and the content of the financial statements. In<br />

this sense, there are recent empirical evidence showing convexity in the relationship<br />

between prices and accounting information. Empirical tests, although exploratory,<br />

provide further evidence of a nonlinear relation between stock price and accounting<br />

measures of earnings and book value (see, for instance, Riffe and Thompson, 1998).<br />

In the mean time, it is not completely clear how much predictive power can be<br />

attributed to financial ratios.<br />

Summers (1986), Fama and French (1988), and Campbell and Shiller (1989, 2005)<br />

suggest a simple theory of slow mean reversion to explain the predictive power. That<br />

is, stock prices cannot drift too far from their fundamentals (e.g., dividend, earnings,<br />

and book value) in the long run. The theory of slow mean reversion requires financial<br />

ratios to be stationary.<br />

As Chang et al. (2008) notes “The phenomenon of the mean-reversion discussed from<br />

the literature explore whether the stock price followed random walk. If the stock<br />

prices violate the trend of random walk, one possibility is the stock prices followed<br />

mean-reversion process. If the stock prices followed mean reversion in the long-run,<br />

the price movements should be predictable from the movements in firm fundamental<br />

values. In this sense, determining whether stock prices are mean-reversion is a very<br />

important issue for investors. Consequently, to analysis equity fundamentals, what is<br />

important is to verify whether the stock price moves with its firm’s fundamental”.<br />

Lamont (1998) argues that fundamentals predict returns in the short run, while prices<br />

predict returns in the long run. Supplementary, the prediction relation between returns<br />

and financial ratios appears to suffer from structural instability over time. Especially,<br />

in the late 1990s, the prediction relation seems not robust (see, Goyal and Welch,<br />

2003; Paye and Timmermann, 2006; Lettau and Van Nieuwerburgh, 2008).<br />

Also, it should be considered the argument advanced by Lettau and Van<br />

Nieuwerburgh (2008) who are suggesting that the puzzling empirical patterns in<br />

return prediction are caused by the changes in the steady-state mean of financial ratios<br />

and are estimating regime-switching models for the steady-state mean of financial<br />

ratios.<br />

Guan (2010) noticed that firm financial ratios can help identify stocks that outperform<br />

other stocks during recessions, even after controlling for firm characteristics such as<br />

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