Sui maggioranti della distribuzione asintotica di un indice di concentrazione fra le classi di Gini

The upper bounds of the asymptotic distribution of a Gini's concentration index among the classes In this paper we use two different procedures to obtain upper bounds for the quantiles of the sampling distribution of a Gini's concentration index among the classes. The upper bounds are deduced supposing a Bernoullian sample taken from a null-concentration population and supposing that the quotas of transferable character referring to single classes are known. The first procedure employs the classical Bonferroni inequality, the second one employs the Chi-squared distribution.