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- W106095756 abstract "The decomposition of inequality - or concentration - measures according to within- and between-groups contributions has mainly been dealt with using a cardinal approach, i.e. looking for (a) reasonable criteria for disaggregating specific inequality measures, or (b) the inequality measures that satisfy certain regularity assumptions in order to ensure their decomposition. The studies of the former type have been practically addressed only to possible decompositions of Gini concentration ratio (or “Gini coefficient”), mostly because of its relevance in this domain, and also because this measure - like many others of common use - does not allow the formal additivity: (within-groups inequality) + (between-groups inequality) = total inequality (cfr. Bhattacharya ii Mahalanobis, 1967; Rao, 1969; Mehran, 1975; Pyatt, 1976; Giorgi, 1986; Bottiroli Civardi, 1987). Concerning the studies of the latter type, they have clearly shown the extreme shortness of measures satisfying the imposed conditions (cfr. Theil, 1967; Bourguignon, 1979; Cowell, 1980; Shorrocks, 1980); on the other hand, as we are interested - in real applications - in the behaviour of a measure when computed on a sufficently large set of distributions, the choice of Theil’s index - for example - cannot be decided only on the basis of its decomposition property." @default.
- W106095756 created "2016-06-24" @default.
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- W106095756 date "1990-01-01" @default.
- W106095756 modified "2023-10-02" @default.
- W106095756 title "Ordinal Decomposition Of Inequality Measures In Case Of Dagum Distributions" @default.
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- W106095756 doi "https://doi.org/10.1007/978-3-642-84250-4_14" @default.
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