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	<title>Heston &#187; ideas</title>
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		<title>Test of clinical significance</title>
		<link>http://www.heston.com/wp/test-of-clinical-significance/</link>
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		<pubDate>Mon, 05 May 2008 02:03:07 +0000</pubDate>
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		<description><![CDATA[Here is a mathematical formula that acts as a test of clinical significance. This formula helps clinicians determine the clinical value of a research study. When does a patient&#8217;s test more likely than not indicate they fall in the normal population? When does he test more likely than not indicate they fall in the abnormal [...]]]></description>
			<content:encoded><![CDATA[<p></p><p>Here is a mathematical formula that acts as a test of clinical significance. This formula helps clinicians determine the clinical value of a research study.  When does a patient&#8217;s test more likely than not indicate they fall in the normal population?  When does he test more likely than not indicate they fall in the abnormal population?</p>
<p>The mean value for the normal population = Xn</p>
<p>The standard deviation for  Xn = SDn</p>
<p>The mean value for the abnormal (sick) population = Xa</p>
<p>The standard deviation for Xa = SDa</p>
<p>STEP 1. Calculate the threshold Z value:</p>
<p>Z = (Xa &#8211; Xn) / (SDa + SDn)</p>
<p>STEP 2. Calculate the threshold value:</p>
<p>Threshold = Xa &#8211; (Z * SDa)</p>
<p>When Xa &gt; Xb, when the patient&#8217;s test value is greater than the threshold value, then it is more likely than not that they fall in the abnormal population. When the patient&#8217;s test value is less than the threshold value, then it is more likely than not that they fall in the normal population.</p>
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