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Graphical SummaryTable of Statistics - Skewness and Kurtosis |
Skewness refers to a lack of symmetry. A distribution is skewed if one tail extends farther than the other. A skewness statistic is provided with the graphical summary:
Kurtosis refers to how sharply peaked a distribution is. A kurtosis statistic is provided with the graphical summary:
Values close to 0 indicate normally peaked data.
Example Output |
Anderson-Darling Normality Test A-Squared: 0.99 P-Value: 0.008
Mean 3.6364 StDev 2.3779 Variance 5.6545 Skewness 2.11078 Kurtosis 5.61936 N 11
Minimum 1.0000 1st Quartile 2.0000 Median 3.0000 3rd Quartile 4.0000 Maximum 10.0000
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The skewness and kurtosis values are listed in the middle right of the Graphical Summary.
Interpretation |
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The skewness value for the precipitation data is 2.11078 indicating that the distribution is right-skewed. This is due to the outlier shown at the far right of the histogram.
The kurtosis value for the precipitation data is 5.61936 indicating that the distribution is more sharply peaked than normal. This is illustrated in the histogram that shows that the peak of the data rises well above the normal curve (blue).