Construct · 1 fields · 3 citations
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The economist Max O. Lorenz introduced the curve in his 1905 paper Methods of measuring the concentration of wealth as a way to picture how unequally income or wealth is spread across a population. It plots the cumulative share of the population, ordered from poorest to richest along the horizontal axis, against the cumulative share of total income or wealth that they hold on the vertical axis, so a society of perfect equality traces the straight 45-degree diagonal and any real distribution bows below it, sagging further the more concentrated the holdings are. Gastwirth (1971) later supplied the general mathematical definition used today, and Atkinson (1970) showed that when one Lorenz curve lies entirely above another it corresponds to an unambiguously more equal distribution under a broad class of welfare judgments. The normalized area between the diagonal of equality and the curve is the Gini coefficient, so the Lorenz curve is the geometric object from which that widely reported inequality index is derived. Its distinctive scope is that it summarizes an entire distribution in a single monotone curve rather than one number, letting the whole pattern of concentration be read and compared at a glance.[1][2][3]
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