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AI 根据所提供的论文材料归类:摘要讨论分类数据清理、测量误差与缺失值插补,不能仅因使用微观数据而归入离散选择或结构估计。

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多元分类数据的贝叶斯联合编辑与插补

研究问题
当分类微观数据出现理论上不可能的变量组合时,如何同时识别错误位置与插补真实值,并反映修订带来的不确定性?
方法与思路
作者将随机测量误差模型与多项分布的 Dirichlet 过程混合模型结合,并将真实值的支持集限制在理论可行组合内。
材料陈述的贡献
摘要提出联合编辑与插补的贝叶斯层级方法,以改善两阶段流程的信息利用和不确定性处理,并用美国人口普查资料模拟比较。
阅读关注点
应核对误差机制与真实值模型如何区分、结构零约束如何实施,以及后验计算、插补不确定性与两阶段基准的比较设计。
阅读边界
仅据版本未注明的 OpenAlex 索引摘要;误差机制的识别条件、先验敏感性及模拟中的具体改善幅度未说明。

原文摘要

In categorical data, it is typically the case that some combinations of variables are theoretically impossible, such as a 3-year-old child who is married or a man who is pregnant. In practice, however, reported values often include such structural zeros due to, for example, respondent mistakes or data processing errors. To purge data of such errors, many statistical organizations use a process known as edit-imputation. The basic idea is first to select reported values to change according to some heuristic or loss function, and second to replace those values with plausible imputations. This two-stage process typically does not fully use information in the data when determining locations of errors, nor does it appropriately reflect uncertainty resulting from the edits and imputations. We present an alternative approach to editing and imputation for categorical microdata with structural zeros that addresses these shortcomings. Specifically, we use a Bayesian hierarchical model that couples a stochastic model for the measurement error process with a Dirichlet process mixture of multinomial distributions for the underlying, error-free values. The latter model is restricted to have support only on the set of theoretically possible combinations. We illustrate this integrated approach to editing and imputation using simulation studies with data from the 2000 U. S. census, and compare it to a two-stage edit-imputation routine. Supplementary material is available online.

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