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J Math Psychol. 2001 Apr;45(2):224-248. doi: 10.1006/jmps.2000.1310.
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A General Formulation for Unidimensional Unfolding and Pairwise Preference Models: Making Explicit the Latitude of Acceptance.
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Science, statistics, and paired comparisons.
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比较偏好定律:成对比较设计中个人偏好模型与客观判断模型之间的区别

A Law of Comparative Preference: Distinctions Between Models of Personal Preference and Impersonal Judgment in Pair Comparison Designs.

作者信息

Andrich David, Luo Guanzhong

机构信息

The University of Western Australia, Perth, Australia.

Hong Kong Examinations and Assessment Authority, Wan Chai, Hong Kong.

出版信息

Appl Psychol Meas. 2019 May;43(3):181-194. doi: 10.1177/0146621617738014. Epub 2017 Nov 2.

DOI:10.1177/0146621617738014
PMID:31019355
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC6463346/
Abstract

The pair comparison design for distinguishing between stimuli located on the same natural or hypothesized linear continuum is used both when the response is a personal preference and when it is an impersonal judgment. Appropriate models which complement the different responses have been proposed. However, the models most appropriate for impersonal judgments have also been described as modeling choice, which may imply personal preference. This leads to potential confusion in interpretation of scale estimates of the stimuli, in particular whether they reflect a substantive order on the variable or reflect a characteristic of the sample which is different from the substantive order on the variable. Using Thurstone's concept of a discriminal response when a person engages with each stimulus, this article explains the overlapping and distinctive relationships between models for pair comparison designs when used for preference and judgment. In doing so, it exploits the properties of the relatively new hyperbolic cosine model which is not only appropriate for modeling personal preferences but has an explicit mathematical relationship with models for impersonal judgments. The hyperbolic cosine model is shown to be a special case of a more general form, referred to in parallel with Thurstone's Law of Comparative Judgment, as a specific . Analyses of two real data sets illustrate the differences between the models most appropriate for personal preferences and impersonal judgments in a pair comparison design.

摘要

当反应是个人偏好以及当反应是客观判断时,都会使用配对比较设计来区分位于相同自然或假设线性连续体上的刺激。已经提出了补充不同反应的适当模型。然而,最适合客观判断的模型也被描述为对选择进行建模,这可能意味着个人偏好。这会导致在解释刺激的量表估计时产生潜在的混淆,特别是这些估计是反映变量上的实质顺序还是反映样本的一种与变量上的实质顺序不同的特征。本文运用瑟斯顿关于当一个人与每个刺激接触时的辨别反应的概念,解释了配对比较设计用于偏好和判断时模型之间的重叠和独特关系。在此过程中,本文利用了相对较新的双曲余弦模型的特性,该模型不仅适用于对个人偏好进行建模,而且与客观判断模型有明确的数学关系。双曲余弦模型被证明是一种更一般形式的特殊情况,与瑟斯顿比较判断定律并行提及,作为一种特定形式。对两个真实数据集的分析说明了配对比较设计中最适合个人偏好和客观判断的模型之间的差异。