Skewness/Kurtosis Flashcards
Normal distribution
Bell curve
Skewness
Asymmetry of probability distribution around the mean
The further the value is from zero, the more likely it is that the data are not normally distributed.
Can convert these scores to z-scores by dividing by their standard error.
If the resulting score (when you ignore the minus sign) is greater than 1.96 then it is significant (p < 0.05).
Positive Skew
Too many low scores in the distribution
Heavy tail
Negative skew
Too many high scores in the distribution
Light tail
Kurtosis
Flatness/peakedness of a distribution
Identifies whether the tails of a given distribution contain extreme values.
+-1 or 2
Mesokurtic
Normal distribution
Excess kurtosis of 0 or close to 0
Positive kurtosis
Flatter than normal
Negative kurtosis
More peaked than normal
Mean, median, and skew
mean > median = positive skew
mean < median = negative skew