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	<title>Comments on: Finance Research &#8211; ARCH and GARCH coefficients in Stock Returns?</title>
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		<title>By: Michael K</title>
		<link>http://www.stocktradingsites.org/uncategorized/finance-research-arch-and-garch-coefficients-in-stock-returns#comment-1655</link>
		<dc:creator>Michael K</dc:creator>
		<pubDate>Fri, 23 Jul 2010 20:08:18 +0000</pubDate>
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		<description>(General) auto-regressive conditional  heteroskedasticity measures the concentration of variance from the mean trend in a sample.  It is useful to determine whether the excess returns observed in a sample are the result of one or two great picks or whether the entire sample exhibits out-performance.  If you remove the one or two outliers (which may be errors, or the result of industry or country skewness) and then the sample loses most of its alpha, you have a dangerous model.  On the other hand, if there are no general outliers, and the returns are normally distributed, then you have a good stock selection model, which should perform well as long as the underlying assumptions remain valid.</description>
		<content:encoded><![CDATA[<p>(General) auto-regressive conditional  heteroskedasticity measures the concentration of variance from the mean trend in a sample.  It is useful to determine whether the excess returns observed in a sample are the result of one or two great picks or whether the entire sample exhibits out-performance.  If you remove the one or two outliers (which may be errors, or the result of industry or country skewness) and then the sample loses most of its alpha, you have a dangerous model.  On the other hand, if there are no general outliers, and the returns are normally distributed, then you have a good stock selection model, which should perform well as long as the underlying assumptions remain valid.</p>
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