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Assessment of Health Surveys: Fitting a Multidimensional Graded Response Model [PDF]
The multidimensional graded response model, an item response theory (IRT) model, can be used to improve the assessment of surveys, even when sample sizes are restricted. Typically, health-based survey development utilizes classical statistical techniques (e.g. reliability and factor analysis).
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A Gibbs‐INLA algorithm for multidimensional graded response model analysis
British Journal of Mathematical and Statistical Psychology, 2023Abstract In this paper, we propose a novel Gibbs‐INLA algorithm for the Bayesian inference of graded response models with ordinal response based on multidimensional item response theory. With the combination of the Gibbs sampling and the integrated nested Laplace approximation (INLA), the new framework avoids the cumbersome tuning ...
Xiaofan Lin +3 more
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Generalized Fiducial Inference for Logistic Graded Response Models
Psychometrika, 2017Samejima’s graded response model (GRM) has gained popularity in the analyses of ordinal response data in psychological, educational, and health-related assessment. Obtaining high-quality point and interval estimates for GRM parameters attracts a great deal of attention in the literature.
Liu, Yang, Hannig, Jan
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Models for Measurement, Precision, and the Nondichotomization of Graded Responses
Psychometrika, 1995It is common in educational, psychological, and social measurement in general, to collect data in the form of graded responses and then to combine adjacent categories. It has been argued that because the division of the continuum into categories is arbitrary, any model used for analyzing graded responses should accommodate such action.
David Andrich
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The Polychotomous Rasch Model and Dichotomizatipn of Graded Responses
1984Abstract This oaner discusses the compatibility of the polychotomous Rasch model with dichotomization of the response continuum. It is argued that in the case of graded responses, the response categories presented to the subject are essentially an arbitrary oo-lychotomization of the response continuum, ranging e.g.
Jansen, Paul, Roskam, E.E.
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A graded response model for measuring person reliability
British Journal of Mathematical and Statistical Psychology, 2009This paper extends Lumsden's fluctuation model to the graded response case and, from the resulting basic scaling model, develops a one‐dimensional item response theory graded response model (GRM). Under some additional assumptions, it follows that the item category response functions (ICRFs) can be closely approximated by the ICRFs of the standard GRM ...
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The Graded Response Differential Discrimination Model Accounting for Extreme Response Style
Multivariate Behavioral Research, 2017Extreme response style or, more generally, individual differences in response spacing have been shown to be an influential bias when analyzing questionnaire data. Recently a promising model adjusting for this bias - the differential discrimination model - has been proposed.
Dirk, Lubbe, Christof, Schuster
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Modeling of Impact Response of Composite Graded Structure
Volume 8: Mechanics of Solids, Structures and Fluids; Vibration, Acoustics and Wave Propagation, 2011The work presented in this paper is a continuation of a study on exploring energy absorbing characteristics of a composite functionally graded structure found in a banana peel [1]. The impact behavior of peel structure under strain rates ranging from 4000 s−1 to 15000s−1 are studied.
M. Ali, J. Hoffman, J. Clark, S. Takak
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Psychometrika, 1995
Andrich (1995) claims that the “probability distribution [of graded responses] reflects the precision with which the data are collected” (p. 7), and that an “increase in precision of responses [ . . . ] destroys the joining assumption” (p. 22). He stressed “that Jansen and Roskam simply asserted this equivalence [of the joining assumption and ξ ...
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Andrich (1995) claims that the “probability distribution [of graded responses] reflects the precision with which the data are collected” (p. 7), and that an “increase in precision of responses [ . . . ] destroys the joining assumption” (p. 22). He stressed “that Jansen and Roskam simply asserted this equivalence [of the joining assumption and ξ ...
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The Influence of Multidimensionality on the Graded Response Model
Applied Psychological Measurement, 1994Most item response theory models assume a uni-dimensional latent space. This study extended previous work on the effects of dimensionality on parameter estimation for dichotomous models to the polytomous graded response model. A multidimensional graded response model was developed to generate data in one, two, and three dimensions.
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