List, Christian (1999) Multidimensional inequality measurement: a proposal. Nuffield College working papers in economics, 1999-W27. Nuffield College, Oxford, UK.
Two essential intuitions about the concept of multidimensional inequality have been highlighted in the emerging body of literature on this subject: first, multidimensional inequality should be a function of the uniform inequality of a multivariate distribution of goods or attributes across people (Kolm, 1977); and, second, it should also be a function of the cross-correlation between distributions of goods or attributes in different dimensions (Atkinson and Bourguignon, 1982; Walzer, 1983). While the first intuition has played a major role in the design of fully-fledged multidimensional inequality indices, the second one has only recently received attention (Tsui, 1999); and, so far, multidimensional generalized entropy measures are the only inequality measures known to respect both intuitions. The present paper proposes a general method of designing a wider range of multidimensional inequality indices that also respect both intuitions, and illustrates this method by defining two classes of such indices: a generalization of the Gini coefficient, and a generalization of Atkinson's onedimensional measure of inequality.
|Item Type:||Monograph (Working Paper)|
|Additional Information:||© 1999 The Author|
|Uncontrolled Keywords:||multidimensional inequality, multivariate majorization|
|Library of Congress subject classification:||H Social Sciences > HB Economic Theory|
|Sets:||Departments > Government
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