Abstract
From each of two dozen populations varying widely in shape and skewness, empirical distributions of Z = ( - μ)/σN−1/2 were obtained for several sample sizes to investigate the approach of the sampling distribution of Z to a normal distribution. For many populations the approach to normality is very slow as N increases. Unequally long or unequally thick opposite tails appear to be the population features most deleterious to the Central Limit Effect.