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On Bounded Dominance Criteria

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Author Info

  • Erwin Ooghe

    (Catholic University of Leuven)

  • Peter J. Lambert

    ()
    (University of Oregon Economics Department)

Abstract

A well-known criterion to make heterogeneous welfare comparisons is Atkinson and Bourguignon’s (1987) sequential generalized Lorenz dominance (SGLD) criterion. Recently, Fleurbaey, Hagneré and Trannoy (2003) convincingly argue that it contains unreasonable household utility profiles and suggest to put (lower and upper) bounds on the needs of the different household types. First, we generalize Atkinson and Bourguignon’s SGLD criterion, by introducing lower bounds in the household utility profiles. Second, we propose a new SGLD criterion by introducing upper bounds in a similar way. Third, we impose lower and upper bounds simultaneously and obtain a criterion which is intermediate between Ebert’s (1999) equivalence scale weighted approach and Atkinson and Bourguignon’s (1987) SGLD approach.

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Bibliographic Info

Paper provided by University of Oregon Economics Department in its series University of Oregon Economics Department Working Papers with number 2005-6.

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Length: 20
Date of creation: 01 May 2005
Date of revision: 01 May 2005
Handle: RePEc:ore:uoecwp:2005-6

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Keywords: sequential dominance; welfare; equivalence scales;

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References

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  1. Anthony Shorrocks, 2004. "Inequality and welfare evaluation of heterogeneous income distributions," Journal of Economic Inequality, Springer, vol. 2(3), pages 193-218, July.
  2. Ebert, Udo, 1997. "Social Welfare When Needs Differ: An Axiomatic Approach," Economica, London School of Economics and Political Science, vol. 64(254), pages 233-44, May.
  3. Lambert, Peter J & Ramos, Xavier, 2002. "Welfare Comparisons: Sequential Procedures for Heterogeneous Populations," Economica, London School of Economics and Political Science, vol. 69(276), pages 549-62, November.
  4. Atkinson, A B, 1992. "Measuring Poverty and Differences in Family Composition," Economica, London School of Economics and Political Science, vol. 59(233), pages 1-16, February.
  5. Fleurbaey, M. & Hagnere, C. & Trannoy, A., 1998. "Welfare Comparisons with Bounded Equivalence Scales," Papers 9823, Paris X - Nanterre, U.F.R. de Sc. Ec. Gest. Maths Infor..
  6. Jenkins, Stephen P & Lambert, Peter J, 1993. "Ranking Income Distributions When Needs Differ," Review of Income and Wealth, International Association for Research in Income and Wealth, vol. 39(4), pages 337-56, December.
  7. Chambaz, Christine & Maurin, Eric, 1998. "Atkinson and Bourguignon's Dominance Criteria: Extended and Applied to the Measurement of Poverty in France," Review of Income and Wealth, International Association for Research in Income and Wealth, vol. 44(4), pages 497-513, December.
  8. Shorrocks, Anthony, 2004. "Inequality and Welfare Evaluation of Heterogeneous Income Distributions," Working Paper Series UNU-WIDER Research Paper , World Institute for Development Economic Research (UNU-WIDER).
  9. Udo Ebert & Patrick Moyes, 2003. "Equivalence Scales Reconsidered," Econometrica, Econometric Society, vol. 71(1), pages 319-343, January.
  10. Patrick Moyes, 1999. "Comparaisons de distributions hétérogènes et critères de dominance," Économie et Prévision, Programme National Persée, vol. 138(2), pages 125-146.
  11. Udo Ebert, 1999. "Using equivalent income of equivalent adults to rank income distributions," Social Choice and Welfare, Springer, vol. 16(2), pages 233-258.
  12. Bourguignon, Francois, 1989. "Family size and social utility : Income distribution dominance criteria," Journal of Econometrics, Elsevier, vol. 42(1), pages 67-80, September.
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Citations

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Cited by:
  1. Marc Fleurbaey & Cyrille Hagneré & Alain Trannoy, 2007. "Welfare Comparisons of Income Distributions and Family Size," IDEP Working Papers 0702, Institut d'economie publique (IDEP), Marseille, France, revised 16 Jan 2007.
  2. Udo Ebert, 2010. "Dominance criteria for welfare comparisons: using equivalent income to describe differences in needs," Theory and Decision, Springer, vol. 69(1), pages 55-67, July.

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