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Test for Normal Distribution
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Test of Normality - 1 Graphical Test
Histogram Check shape: skewness, outliers Normal Probability Plot Check shape: straight, convex, S-shaped
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Construction of a Normal Probability Plot
Alternative estimates of the cumulative relative frequency of an observation pi = (i - 0.5)/ n pi = i / (n+1) pi = (i ) / (n+0.25) Estimate of the percentile | Normal Standardized Q(pi) = NORMSINV(pi) Q(pi) = NORMINV(pi, mean, stand. dev.)
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Non-Normal Populations
Flat Skewed Expected | Normal Data Expected | Normal Data
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Test of Normality - 2 Test Statistics
Stand. Dev. Skewness Kurtosis
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The Jarque-Bera Test If the population is normal and the data are random, then: follows approximately c2 with the # 0f degrees of freedom 2. Reject H0 if JB > 6
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