Semi-Parametric Item Response Theory With O'Sullivan Splines for Item Responses and Response Time.

IF 1 4区 心理学 Q4 PSYCHOLOGY, MATHEMATICAL Applied Psychological Measurement Pub Date : 2025-02-02 DOI:10.1177/01466216251316277
Chen-Wei Liu
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Abstract

Response time (RT) has been an essential resource for supplementing the estimation accuracy of latent traits and item parameters in educational testing. Most item response theory (IRT) approaches are based on parametric RT models. However, since test takers may alter their behaviors during a test due to motivation or strategy shifts, fatigue, or other causes, parametric IRT models are unlikely to capture such subtle and nonlinear information. In this work, we propose a novel semi-parametric IRT model with O'Sullivan splines to accommodate the flexible mean RT shapes and explore the underlying nonlinear relationships between latent traits and RT. A simulation study was conducted to demonstrate the substantial improvement in parameter estimation achieved by the new model, as well as the detriment of using parametric models in terms of biases and measurement errors. Using this model, a dataset of mathematics test scores and RT from the Programme for International Student Assessment was analyzed to demonstrate the evident nonlinearity and to compare the proposed model with existing models in terms of model fitting. The findings presented in this study indicate the promising nature of the new approach, suggesting its potential as an additional psychometric tool to enhance test reliability and reduce measurement errors.

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利用奥沙利文样条对项目响应和响应时间进行半参数项目响应理论研究
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来源期刊
CiteScore
2.30
自引率
8.30%
发文量
50
期刊介绍: Applied Psychological Measurement publishes empirical research on the application of techniques of psychological measurement to substantive problems in all areas of psychology and related disciplines.
期刊最新文献
Semi-Parametric Item Response Theory With O'Sullivan Splines for Item Responses and Response Time. Compound Optimal Design for Online Item Calibration Under the Two-Parameter Logistic Model. Application of Bayesian Decision Theory in Detecting Test Fraud. Comparing Approaches to Estimating Person Parameters for the MUPP Model. R Package for Calculating Estimators of the Proportion of Explained Variance and Standardized Regression Coefficients in Multiply Imputed Datasets.
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