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AI 根据所提供的论文材料归类:摘要研究民调调查误差及无回应偏好的不确定性,未明确涉及处理效应、计量面板模型或其他所列细分。

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关注这篇论文的作者
Jeff Dominitz
Charles F. Manski

用总误差幅度纳入选举民调的非抽样误差

研究问题
选举民调仅报告抽样误差时,如何同时衡量无回应、总体覆盖不足等非抽样误差,并利用有限信息改进估计报告?
方法与思路
作者以最大均方误差的平方根定义总误差幅度,分析对无回应者偏好完全未知或仅有界限信息时的估计问题。
材料陈述的贡献
摘要称推导近似最小化总误差幅度的中点估计,与常规估计比较,并将分析扩展至覆盖不足和自愿参与面板。
阅读关注点
应核对最大均方误差所针对的不确定性集合、偏好界限的依据,以及中点估计的近似最优性和不同调查机制的适用条件。
阅读边界
仅据 OpenAlex 索引摘要,稿件版本未注明;不能将总误差幅度直接视为给定覆盖率的置信区间,具体条件与刊本变化未说明。

原文摘要

The potential impact of non-sampling errors on election polls is well known, but measurement has focused on the margin of sampling error. Statisticians have recommended measurement of total survey error by mean square error (MSE), which jointly measures sampling and non-sampling errors. We suggest use of the square root of maximum MSE to measure the total margin of error (TME). We suggest that measurement of TME should be a standard feature in the reporting of polls. Because the exceedingly low response rates commonly obtained by polls is a particularly worrisome source of potential error, we demonstrate how to measure the potential impact of nonresponse by sampled persons using the concept of TME. We show how to measure TME when a pollster lacks any knowledge of the candidate preferences of nonrespondents. We extend the analysis to settings where the pollster has partial knowledge that bounds the preferences of non-respondents. In each setting, we derive a simple poll estimate that approximately minimizes TME—a midpoint estimate—and compare it to a conventional poll estimate. We extend our analysis of nonresponse by sampled persons to address polls with under-coverage of the population and opt-in panels of participants.

笔记与分组
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