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EMPIRICAL LIKELIHOOD METHODS FOR THE GINI INDEX

机译:基尼指数的经验似然方法

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The Gini index and its generalizations have been used extensively for measuring inequality and poverty in the social sciences. Recently, interval estimation based on nonparametric statistics has been proposed in the literature, for example the naive bootstrap method, the iterated bootstrap method and the bootstrap method via a pivotal statistic. In this paper, we propose empirical likelihood methods to construct confidence intervals for the Gini index or the difference of two Gini indices. Simulation studies show that the proposed empirical likelihood method performs slightly worse than the bootstrap method based on a pivotal statistic in terms of coverage accuracy, but it requires less computation. However, the bootstrap calibration of the empirical likelihood method performs better than the bootstrap method based on a pivotal statistic.
机译:基尼系数及其概括已广泛用于衡量社会科学中的不平等和贫困。近年来,文献中提出了基于非参数统计的区间估计,例如朴素的自举方法,迭代的自举方法和经由关键统计的自举方法。在本文中,我们提出了经验似然方法来构造基尼指数或两个基尼指数之差的置信区间。仿真研究表明,所提出的经验似然方法在覆盖准确度方面比基于关键统计量的自举方法要稍差一些,但所需的计算量较少。但是,经验似然法的自举校准比基于关键统计的自举方法执行得更好。

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