Title of article :
Eggheʹs construction of Lorenz curves resolved
Author/Authors :
Quentin L. Burrell، نويسنده ,
Issue Information :
ماهنامه با شماره پیاپی سال 2007
Pages :
3
From page :
2157
To page :
2159
Abstract :
In a recent article (Burrell, 2006), the author pointed out that the version of Lorenz concentration theory presented by Egghe (2005a, 2005b) does not conform to the classical statistical/econometric approach. Rousseau (2007) asserts confusion on our part and a failure to grasp Eggheʹs construction, even though we simply reported what Egghe stated. Here the author shows that Eggheʹs construction rather than “including the standard case,” as claimed by Rousseau, actually leads to the Leimkuhler curve of the dual function, in the sense of Egghe. (Note that here we distinguish between the Lorenz curve, a convex form arising from ranking from smallest to largest, and the Leimkuhler curve, a concave form arising from ranking from largest to smallest. The two presentations are equivalent. See Burrell, 1991, 2005; Rousseau, 2007.)
Journal title :
Journal of the American Society for Information Science and Technology
Serial Year :
2007
Journal title :
Journal of the American Society for Information Science and Technology
Record number :
993625
Link To Document :
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