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分类依据与纠错

AI 根据所提供的论文材料归类:摘要中的预测是两层模型的小区域预测,未涉及宏观时间预测或金融收益预测。

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代码、数据与补充材料

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关注这篇论文的作者
Peter Hall
Tapabrata Maiti

小区域预测的参数自助法

研究问题
如何在较一般的两层小区域模型中估计预测均方误差、校正其偏差并构造准确的预测区间,减少对狭窄模型和解析展开的依赖?
方法与思路
作者采用参数自助法构造非负、偏差校正的均方误差估计与预测区域,并使用双重自助法提高覆盖精度,允许两层变量离散或连续。
材料陈述的贡献
摘要称方法无需解析计算偏差校正,不依赖小区域估计量的形式,允许非正态模型,并称双重自助法的覆盖精度达区域数倒数三次阶。
阅读关注点
应核对两层模型与参数估计条件、非负校正的构造、双重自助法的实施成本,以及覆盖精度结论的误差定义和正则条件。
阅读边界
仅据 Crossref 摘要,不推断其他版本变化;高阶覆盖精度的条件与数值表现未提供,“一般模型”不能理解为无任何限制。

原文摘要

Summary The particularly wide range of applications of small area prediction, e.g. in policy making decisions, has meant that this topic has received substantial attention in recent years. The problems of estimating mean-squared predictive error, of correcting that estimator for bias and of constructing prediction intervals have been addressed by various workers, although existing methodology is still restricted to a narrow range of models. To overcome this difficulty we develop new, bootstrap-based methods, which are applicable in very general settings, for constructing bias-corrected estimators of mean-squared error and for computing prediction regions. Unlike existing techniques, which are based largely on Taylor expansions, our bias-corrected mean-squared error estimators do not require analytical calculation. They also have the property that they are non-negative. Our prediction intervals have a high degree of coverage accuracy, O(n−3), where n is the number of areas, if double-bootstrap methods are employed. The techniques do not depend on the form of the small area estimator and are applicable to general two-level, small area models, where the variables at either level can be discrete or continuous and, in particular, can be non-normal. Most importantly, the new methods are simple and easy to apply.

笔记与分组
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