Joint decomposition by subpopulations and sources of the point and synthetic Bonferroni inequality measures

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Article

journal	STATISTICA & APPLICAZIONI
issue	STATISTICA & APPLICAZIONI - 2017 - 2
title	Joint decomposition by subpopulations and sources of the point and synthetic Bonferroni inequality measures
authors	Igor Valli Michele Zenga
publisher	Vita e Pensiero
format	Article \| Pdf
online since	10-2018
doi	10.26350/999999_000005
issn	1824-6672 (print) \| 2283-6659 (digital)
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Description Readers' comments
The total income Y is the sum of c sources Xj : Y = X1 + . . . + Xc: The N units of the population are partitioned in k different subpopulations. In the frequency distribution framework the Bonferroni (1930) point inequality index is given by Vh(Y) = [M(Y) - ̅Mh.(Y)]/M(Y), M(Y) and ̅Mh.(Y)are the mean and the lower mean of Y... keywords Point and Synthetic Bonferroni (1930) Inequality Indexes, Decomposition by Subpopulations, Decomposition by Sources, Joint Decomposition by Subpopulations and Sources, Income Inequality. Authors biography michele.zenga@unimib.it; igor.valli@gmail.com Enter a comment for Joint decomposition by subpopulations and sources of the point and synthetic Bonferroni inequality measures

Description Readers' comments

The total income Y is the sum of c sources Xj : Y = X1 + . . . + Xc: The N units of the population are partitioned in k different subpopulations. In the frequency distribution framework the Bonferroni (1930) point inequality index is given by Vh(Y) = [M(Y) - ̅Mh.(Y)]/M(Y), M(Y) and ̅Mh.(Y)are the mean and the lower mean of Y...

keywords

Point and Synthetic Bonferroni (1930) Inequality Indexes, Decomposition by Subpopulations, Decomposition by Sources, Joint Decomposition by Subpopulations and Sources, Income Inequality.