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A solution to aggregation and an application to multidimensional 'well-being' frontiers

机译:聚合的解决方案及其在多维“幸福”领域的应用

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We propose a new technique for identification and estimation of aggregation functions in multidimensional evaluations and multiple indicator settings. These functions may represent "latent" objects. They occur in many different contexts, for instance in propensity scores, multivariate measures of well-being and the related analysis of inequality and poverty, and in equivalence scales. Technical advances allow nonparametric inference on the joint distribution of continuous and discrete indicators of well-being, such as income and health, conditional on joint values of other continuous and discrete attributes, such as education and geographical groupings. In a multi-attribute setting, "quantiles" are "frontiers" that define equivalent sets of covariate values. We identify these frontiers nonparametrically at first. Then we suggest "parametrically equivalent" characterizations of these frontiers that reveal likely weights for, and substitutions between different attributes for different groups, and at different quantiles. These estimated parametric functionals are "ideal" aggregators in a certain sense which we make clear. They correspond directly to measures of aggregate well-being popularized in the earliest multidimensional inequality measures in Maasoumi (1986). This new approach resolves a classic problem of assigning weights to multiple indicators such as dimensions of well-being, as well as empirically incorporating the key component in multidimensional analysis, the relationship between the indicators. It introduces a new way for robust estimation of "quantile frontiers", allowing "complete" assessments, such as multidimensional poverty measurements. In our substantive application, we discover extensive heterogeneity in individual evaluation functions. This leads us to perform robust, weak uniform rankings as afforded by tests for multivariate stochastic dominance. A demonstration is provided based on the Indonesian data analyzed for multidimensional poverty in Maasoumi and Lugo (2008). (C) 2015 Elsevier B.V. All rights reserved.
机译:我们提出了一种用于识别和估计多维评估和多个指标设置中的聚合函数的新技术。这些功能可以表示“潜在”对象。它们发生在许多不同的情况下,例如倾向得分,幸福感的多变量测量以及对不平等和贫困的相关分析,以及当量表。技术的进步使人们能够以连续性和离散性福祉指标(例如收入和健康状况)的联合分布为非参数推断,其前提是其他连续性和离散性属性(例如教育和地理分组)的联合价值。在多属性设置中,“分位数”是“边界”,用于定义等效的协变量值集。我们首先非参数地确定这些领域。然后,我们建议对这些领域进行“参数上等价”的表征,以揭示不同群体,不同分位数的不同实体之间可能的权重和替代关系。从某种意义上讲,这些估计的参数函数是“理想的”聚合器,我们已经清楚了。它们直接对应于Maasoumi(1986)最早的多维不平等测度中普及的总体福祉测度。这种新方法解决了将权重分配给多个指标(例如幸福感的维度)以及在多维分析中根据经验将关键成分(指标之间的关系)纳入经验的经典问题。它引入了一种新的方法来对“分位数边界”进行可靠的估计,从而可以进行“完整”的评估,例如多维贫困度量。在我们的实质性应用中,我们发现各个评估功能存在广泛的异质性。这导致我们执行多变量随机优势测试所提供的强而弱的统一排名。根据印度尼西亚的数据,对Maasoumi和Lugo(2008)的多维贫困进行了分析。 (C)2015 Elsevier B.V.保留所有权利。

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