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Statistical Estimation of Gap of Decomposability of the General Poverty Index

机译:一般贫困指数分解性差距的统计估算

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For the decomposability property is very a practical one in Welfare analysis, most researchers and users favor decomposable poverty indices such as the Foster-Greer-Thorbeck poverty index. This may lead to neglect the so important weighted indices like the Kakwani and Shorrocks ones which have interesting other properties in Welfare analysis. To face up to this problem, we give in this paper, statistical estimations of the gap of decomposability of a large class of such indices using the General Poverty Indice (GPI) and of a new asymptotic representation Theorem for it, in terms of functional empirical processes theory. The results then enable independent handling of targeted groups and next global reporting with significant confidence intervals. Data-driven examples are given with real data.
机译:对于分解性的性质是福利分析中的一个非常实际的,大多数研究人员和用户都赞成可分解的贫困指数,如福斯特 - 格雷尔托贝克贫困指数。 这可能导致忽视如Kakwani和Shorroks的那样重要的加权指数,这些指数在福利分析中具有有趣的其他性质。 要面对这个问题,我们介绍了使用普通贫困Infice(GPI)和其新的渐近表示定理的大量此类指标的分解性差距的统计估算,以便在功能经验方面 过程理论。 结果然后,能够独立处理目标组和下一个具有显着置信区间的全球报告。 数据驱动示例具有实际数据。

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