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The measurement of welfare change
We propose a class of measures of welfare change that are based on the generalized Gini social welfare functions. We analyze these measures in the context of a second-order dominance property that is akin to generalized Lorenz dominance as introduced by Shorrocks (Economica 50:3-17, 1983) and Kakwan...
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Published in: | Social choice and welfare 2019-12, Vol.53 (4), p.603-619 |
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Main Authors: | , |
Format: | Article |
Language: | English |
Subjects: | |
Citations: | Items that this one cites Items that cite this one |
Online Access: | Get full text |
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Summary: | We propose a class of measures of welfare change that are based on the generalized Gini social welfare functions. We analyze these measures in the context of a second-order dominance property that is akin to generalized Lorenz dominance as introduced by Shorrocks (Economica 50:3-17, 1983) and Kakwani (Advances in econometrics, vol 3. JAI Press, Greenwich, pp 191-213, 1984). Because we consider welfare differences rather than welfare levels, the requisite equivalence result involves affine welfare functions only, as opposed to the entire class of strictly increasing and strictly S-concave welfare indicators. Thus, our measures are associated with those members of the generalized-Gini class that are strictly increasing and strictly S-concave. Moving from second-order dominance to first-order dominance does not change this result significantly: for most intents and purposes, the generalized Ginis remain the only strictly increasing and strictly S-concave measures that are equivalent to this first-order dominance condition phrased in terms of welfare change. Our final result provides a characterization of our measures of welfare change in the spirit of Weymark's (Math Soc Sci 1:409-430, 1981 ) original axiomatization of the generalized Gini welfare functions. Journal of Economic Literature Classification No.: D31. |
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ISSN: | 0176-1714 1432-217X |
DOI: | 10.1007/s00355-019-01201-w |