Victoria University

Interpreting Inequality Measures and Changes in Inequality

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dc.contributor.author Creedy, John
dc.date.accessioned 2014-09-07T21:36:01Z
dc.date.available 2014-09-07T21:36:01Z
dc.date.copyright 2014
dc.date.issued 2014
dc.identifier.uri http://researcharchive.vuw.ac.nz/handle/10063/3528
dc.description.abstract This paper explores, in the context of the Atkinson inequality measure, attempts to make interpretations of orders of magnitude transparent. One suggestion is that the analogy of sharing a cake among a very small number of people provides a useful intuitive description for people who want some idea of what an inequality measure ‘actually means’. In contrast with the Gini measure, for which a simple ‘cake-sharing’ result is available, the Atkinson measure requires a nonlinear equation to be solved. Comparisons of ‘excess shares’ (the share obtained by the richer person in excess of the arithmetic mean) for a range of assumptions are provided. The implications for the ‘leaky bucket’ experiments are also examined. An additional approach is to obtain the ‘pivotal income’, above which a small increase for any individual increases inequality. The properties of this measure for the Atkinson index are also explored. en_NZ
dc.language.iso en_NZ
dc.relation.ispartofseries Working Papers in Public Finance ; 11/2014 en_NZ
dc.subject Inequality en_NZ
dc.subject Excess share. en_NZ
dc.subject Atkinson measure en_NZ
dc.title Interpreting Inequality Measures and Changes in Inequality en_NZ
dc.type Text en_NZ
vuwschema.contributor.unit School of Accounting and Commercial Law en_NZ
vuwschema.type.vuw Working or Occasional Paper en_NZ
dc.rights.rightsholder www.victoria.ac.nz/sacl/about/cpf en_NZ
vuwschema.subject.anzsrcfor 149999 Economics not elsewhere classified en_NZ


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