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从项目反应和反应时间的半参数因子分析中学到了什么?基于 PISA 2015 数据的说明。

What Can We Learn from a Semiparametric Factor Analysis of Item Responses and Response Time? An Illustration with the PISA 2015 Data.

机构信息

Department of Human Development and Quantitative Methodology, University of Maryland, 3304R Benjamin Bldg, 3942 Campus Dr, College Park, MD,  20742, USA.

出版信息

Psychometrika. 2024 Jun;89(2):386-410. doi: 10.1007/s11336-023-09936-3. Epub 2023 Nov 16.

DOI:10.1007/s11336-023-09936-3
PMID:37973773
Abstract

It is widely believed that a joint factor analysis of item responses and response time (RT) may yield more precise ability scores that are conventionally predicted from responses only. For this purpose, a simple-structure factor model is often preferred as it only requires specifying an additional measurement model for item-level RT while leaving the original item response theory (IRT) model for responses intact. The added speed factor indicated by item-level RT correlates with the ability factor in the IRT model, allowing RT data to carry additional information about respondents' ability. However, parametric simple-structure factor models are often restrictive and fit poorly to empirical data, which prompts under-confidence in the suitablity of a simple factor structure. In the present paper, we analyze the 2015 Programme for International Student Assessment mathematics data using a semiparametric simple-structure model. We conclude that a simple factor structure attains a decent fit after further parametric assumptions in the measurement model are sufficiently relaxed. Furthermore, our semiparametric model implies that the association between latent ability and speed/slowness is strong in the population, but the form of association is nonlinear. It follows that scoring based on the fitted model can substantially improve the precision of ability scores.

摘要

人们普遍认为,对项目反应和反应时间(RT)进行联合因素分析可能会产生比仅基于反应预测更准确的能力分数。为此,通常更喜欢简单结构因素模型,因为它仅需要为项目级 RT 指定一个附加的测量模型,而不改变原始项目反应理论(IRT)模型的反应。项目级 RT 指示的附加速度因素与 IRT 模型中的能力因素相关联,允许 RT 数据携带有关受访者能力的附加信息。然而,参数简单结构因素模型通常是限制性的,并且与经验数据拟合不良,这促使人们对简单因素结构的适用性缺乏信心。在本文中,我们使用半参数简单结构模型分析了 2015 年国际学生评估计划(PISA)的数学数据。我们得出的结论是,在进一步放宽测量模型中的参数假设后,简单因素结构可以达到良好的拟合。此外,我们的半参数模型表明,潜在能力与速度/缓慢之间的关联在人群中很强,但关联的形式是非线性的。因此,基于拟合模型的评分可以大大提高能力分数的精度。

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本文引用的文献

1
Semiparametric Factor Analysis for Item-Level Response Time Data.半参数因子分析在项目反应时间数据中的应用。
Psychometrika. 2022 Jun;87(2):666-692. doi: 10.1007/s11336-021-09832-8. Epub 2022 Jan 31.
2
Detection of Item Preknowledge Using Response Times.利用反应时间检测项目预知识
Appl Psychol Meas. 2020 Jul;44(5):376-392. doi: 10.1177/0146621620909893. Epub 2020 Apr 13.
3
Bayesian Inference for IRT Models with Non-Normal Latent Trait Distributions.贝叶斯推断在非正态潜在特质分布下的IRT 模型。
Multivariate Behav Res. 2021 Sep-Oct;56(5):703-723. doi: 10.1080/00273171.2020.1776096. Epub 2020 Jun 29.
4
The use of item scores and response times to detect examinees who may have benefited from item preknowledge.利用项目得分和反应时间来检测可能从项目先验知识中受益的考生。
Br J Math Stat Psychol. 2020 Nov;73(3):397-419. doi: 10.1111/bmsp.12187. Epub 2019 Aug 16.
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An Overview of Models for Response Times and Processes in Cognitive Tests.认知测试中反应时间与过程的模型概述
Front Psychol. 2019 Feb 6;10:102. doi: 10.3389/fpsyg.2019.00102. eCollection 2019.
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Modeling Nonlinear Conditional Dependence Between Response Time and Accuracy.对反应时间和准确性之间的非线性条件依赖进行建模。
Front Psychol. 2018 Sep 7;9:1525. doi: 10.3389/fpsyg.2018.01525. eCollection 2018.
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Joint Testlet Cognitive Diagnosis Modeling for Paired Local Item Dependence in Response Times and Response Accuracy.用于响应时间和响应准确性中配对局部项目依赖性的联合测试认知诊断建模
Front Psychol. 2018 Apr 25;9:607. doi: 10.3389/fpsyg.2018.00607. eCollection 2018.
8
Improving precision of ability estimation: Getting more from response times.提高能力估计的精度:从反应时间中获取更多信息。
Br J Math Stat Psychol. 2018 Feb;71(1):13-38. doi: 10.1111/bmsp.12104. Epub 2017 Jun 21.
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Penalized partial likelihood inference of proportional hazards latent trait models.比例风险潜在特质模型的惩罚偏似然推断
Br J Math Stat Psychol. 2017 May;70(2):187-208. doi: 10.1111/bmsp.12080. Epub 2016 Dec 13.
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Modelling Conditional Dependence Between Response Time and Accuracy.建模反应时与准确率之间的条件相依性。
Psychometrika. 2017 Dec;82(4):1126-1148. doi: 10.1007/s11336-016-9537-6. Epub 2016 Oct 13.