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A semiparametric approach for modeling not-reached items. / List, Marit Kristine; Köller, Olaf; Nagy, Gabriel.

in: Educational and Psychological Measurement, Jahrgang 79, Nr. 1, 01.02.2019, S. 170-199.

Publikationen: Beitrag in FachzeitschriftArtikel in FachzeitschriftForschungBegutachtung

Harvard

List, MK, Köller, O & Nagy, G 2019, 'A semiparametric approach for modeling not-reached items', Educational and Psychological Measurement, Jg. 79, Nr. 1, S. 170-199. https://doi.org/10.1177/0013164417749679

APA

List, M. K., Köller, O., & Nagy, G. (2019). A semiparametric approach for modeling not-reached items. Educational and Psychological Measurement, 79(1), 170-199. https://doi.org/10.1177/0013164417749679

Vancouver

List MK, Köller O, Nagy G. A semiparametric approach for modeling not-reached items. Educational and Psychological Measurement. 2019 Feb 1;79(1):170-199. https://doi.org/10.1177/0013164417749679

Author

List, Marit Kristine ; Köller, Olaf ; Nagy, Gabriel. / A semiparametric approach for modeling not-reached items. in: Educational and Psychological Measurement. 2019 ; Jahrgang 79, Nr. 1. S. 170-199.

BibTeX

@article{f420f61a19d3467dab8aeeae0d1c4091,
title = "A semiparametric approach for modeling not-reached items",
abstract = "Tests administered in studies of student achievement often have a certain amount of not-reached items (NRIs). The propensity for NRIs may depend on the proficiency measured by the test and on additional covariates. This article proposes a semiparametric model to study such relationships. Our model extends Glas and Pimentel{\textquoteright}s item response theory model for NRIs by (1) including a semiparametric representation of the distribution of the onset of NRIs, (2) modeling the relationships of NRIs with proficiency via a flexible multinomial logit regression, and (3) including additional covariates to predict NRIs. We show that Glas and Pimentel{\textquoteright}s and our model have close connections to event history analysis, thereby making it possible to apply tools developed in this context to the analysis of NRIs. Our model was applied to a timed low-stakes test of mathematics achievement. Our model fitted the data better than Glas and Pimentel{\textquoteright}s model, and allowed for a more fine-grained assessment of the onset of NRIs. The results of a simulation study showed that our model accurately recovered the relationships of proficiency and covariates with the onset of NRIs, and reduced bias in the estimates of item parameters, proficiency distributions, and covariate effects on proficiency.",
keywords = "Methodological research and development, educational assessment, Item Response Theory, not-reached items, event history analysis, latent class analysis, nonlinear relations",
author = "List, {Marit Kristine} and Olaf K{\"o}ller and Gabriel Nagy",
year = "2019",
month = feb,
day = "1",
doi = "10.1177/0013164417749679",
language = "English",
volume = "79",
pages = "170--199",
journal = "Educational and Psychological Measurement",
issn = "0013-1644",
publisher = "Sage",
number = "1",

}

RIS

TY - JOUR

T1 - A semiparametric approach for modeling not-reached items

AU - List, Marit Kristine

AU - Köller, Olaf

AU - Nagy, Gabriel

PY - 2019/2/1

Y1 - 2019/2/1

N2 - Tests administered in studies of student achievement often have a certain amount of not-reached items (NRIs). The propensity for NRIs may depend on the proficiency measured by the test and on additional covariates. This article proposes a semiparametric model to study such relationships. Our model extends Glas and Pimentel’s item response theory model for NRIs by (1) including a semiparametric representation of the distribution of the onset of NRIs, (2) modeling the relationships of NRIs with proficiency via a flexible multinomial logit regression, and (3) including additional covariates to predict NRIs. We show that Glas and Pimentel’s and our model have close connections to event history analysis, thereby making it possible to apply tools developed in this context to the analysis of NRIs. Our model was applied to a timed low-stakes test of mathematics achievement. Our model fitted the data better than Glas and Pimentel’s model, and allowed for a more fine-grained assessment of the onset of NRIs. The results of a simulation study showed that our model accurately recovered the relationships of proficiency and covariates with the onset of NRIs, and reduced bias in the estimates of item parameters, proficiency distributions, and covariate effects on proficiency.

AB - Tests administered in studies of student achievement often have a certain amount of not-reached items (NRIs). The propensity for NRIs may depend on the proficiency measured by the test and on additional covariates. This article proposes a semiparametric model to study such relationships. Our model extends Glas and Pimentel’s item response theory model for NRIs by (1) including a semiparametric representation of the distribution of the onset of NRIs, (2) modeling the relationships of NRIs with proficiency via a flexible multinomial logit regression, and (3) including additional covariates to predict NRIs. We show that Glas and Pimentel’s and our model have close connections to event history analysis, thereby making it possible to apply tools developed in this context to the analysis of NRIs. Our model was applied to a timed low-stakes test of mathematics achievement. Our model fitted the data better than Glas and Pimentel’s model, and allowed for a more fine-grained assessment of the onset of NRIs. The results of a simulation study showed that our model accurately recovered the relationships of proficiency and covariates with the onset of NRIs, and reduced bias in the estimates of item parameters, proficiency distributions, and covariate effects on proficiency.

KW - Methodological research and development

KW - educational assessment

KW - Item Response Theory

KW - not-reached items

KW - event history analysis

KW - latent class analysis

KW - nonlinear relations

U2 - 10.1177/0013164417749679

DO - 10.1177/0013164417749679

M3 - Journal article

VL - 79

SP - 170

EP - 199

JO - Educational and Psychological Measurement

JF - Educational and Psychological Measurement

SN - 0013-1644

IS - 1

ER -

ID: 860656