1972
DOI: 10.2307/1937992
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The Estimation of the Lorenz Curve and Gini Index

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Cited by 879 publications
(497 citation statements)
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“…The Gini coefficient was employed as a measure of income inequality; it is the most commonly used measure of inequality and varies between 0, which reflects complete equality and 1, which indicates complete inequality [20,32,33]. Logged GDP per capita was used as a measure for the standard of living, whereas a social trust index was used as an indicator of social capital.…”
Section: Data Sources and Measuresmentioning
confidence: 99%
“…The Gini coefficient was employed as a measure of income inequality; it is the most commonly used measure of inequality and varies between 0, which reflects complete equality and 1, which indicates complete inequality [20,32,33]. Logged GDP per capita was used as a measure for the standard of living, whereas a social trust index was used as an indicator of social capital.…”
Section: Data Sources and Measuresmentioning
confidence: 99%
“…"Source-sink" landscape theory (Chen et al, 2008) classifies the attribute class within a landscape as "source," "sink" or "flow," according to its contribution to the targeted ecological process. The construction of the LWLI falls within the frameworks of the Lorenz Curve and the GINI index (Chen et al, 2009;Gastwirth, 1972). One trial, in which the LWLI and "sourcesink" landscape theory were used to assess the effects of landscape type and configuration on nutrient losses in a watershed (Chen et al, 2009) proved to be both efficient and effective.…”
Section: Introductionmentioning
confidence: 99%
“…It is also possible to describe the Lorenz curve as a formal functional relationship, requiring the selection of some underlying distribution function. Some common distributions include: equal, exponential, shifted exponential, general uniform, and Pareto (1897) distributions (Gastwirth, 1972). For example, Majumder and Chakravarty (1990) model the probability distribution of income, comparing the empirical performances of various distributions for United States income data, including the Pareto (1897), Lognormal, Gamma, Singh-Maddala (1976), Dagum (1977), and McDonald's (1984) Generalized Beta distribution.…”
Section: Empirical Models and Datamentioning
confidence: 99%