Publication Date
In 2025 | 0 |
Since 2024 | 0 |
Since 2021 (last 5 years) | 1 |
Since 2016 (last 10 years) | 7 |
Since 2006 (last 20 years) | 12 |
Descriptor
Item Response Theory | 14 |
Simulation | 14 |
Statistical Inference | 14 |
Computation | 6 |
Error of Measurement | 4 |
Goodness of Fit | 4 |
Models | 4 |
Bayesian Statistics | 3 |
Equations (Mathematics) | 3 |
Maximum Likelihood Statistics | 3 |
Monte Carlo Methods | 3 |
More ▼ |
Source
Author
Cai, Li | 3 |
Ames, Allison J. | 1 |
Cho, April E. | 1 |
Choi, Sae Il | 1 |
Chun Wang | 1 |
Chung, Seungwon | 1 |
Dablander, Fabian | 1 |
Edelsbrunner, Peter A. | 1 |
Fox, J.-P. | 1 |
Fujimoto, Ken A. | 1 |
Garfield, Joan | 1 |
More ▼ |
Publication Type
Journal Articles | 9 |
Reports - Research | 8 |
Reports - Evaluative | 4 |
Dissertations/Theses -… | 1 |
Information Analyses | 1 |
Education Level
Higher Education | 2 |
Postsecondary Education | 2 |
Two Year Colleges | 1 |
Audience
Location
Minnesota | 1 |
North Carolina | 1 |
Laws, Policies, & Programs
Assessments and Surveys
Law School Admission Test | 1 |
National Education… | 1 |
Program for International… | 1 |
What Works Clearinghouse Rating
Fujimoto, Ken A.; Neugebauer, Sabina R. – Educational and Psychological Measurement, 2020
Although item response theory (IRT) models such as the bifactor, two-tier, and between-item-dimensionality IRT models have been devised to confirm complex dimensional structures in educational and psychological data, they can be challenging to use in practice. The reason is that these models are multidimensional IRT (MIRT) models and thus are…
Descriptors: Bayesian Statistics, Item Response Theory, Sample Size, Factor Structure
Cho, April E.; Wang, Chun; Zhang, Xue; Xu, Gongjun – Grantee Submission, 2020
Multidimensional Item Response Theory (MIRT) is widely used in assessment and evaluation of educational and psychological tests. It models the individual response patterns by specifying functional relationship between individuals' multiple latent traits and their responses to test items. One major challenge in parameter estimation in MIRT is that…
Descriptors: Item Response Theory, Mathematics, Statistical Inference, Maximum Likelihood Statistics
Xue Zhang; Chun Wang – Grantee Submission, 2021
Among current state-of-art estimation methods for multilevel IRT models, the two-stage divide-and-conquer strategy has practical advantages, such as clearer definition of factors, convenience for secondary data analysis, convenience for model calibration and fit evaluation, and avoidance of improper solutions. However, various studies have shown…
Descriptors: Error of Measurement, Error Correction, Item Response Theory, Comparative Analysis
Edelsbrunner, Peter A.; Dablander, Fabian – Educational Psychology Review, 2019
Psychometric modeling has become a frequently used statistical tool in research on scientific reasoning. We review psychometric modeling practices in this field, including model choice, model testing, and researchers' inferences based on their psychometric practices. A review of 11 empirical research studies reveals that the predominant…
Descriptors: Psychometrics, Science Process Skills, Item Response Theory, Educational Assessment
Ziegler, Laura; Garfield, Joan – Statistics Education Research Journal, 2018
The purpose of this study was to develop the Basic Literacy In Statistics (BLIS) assessment for students in an introductory statistics course, at the postsecondary level, that includes, to some extent, simulation-based methods. The definition of statistical literacy used in the development of the assessment was the ability to read, understand, and…
Descriptors: Statistics, Literacy, Introductory Courses, College Students
Chung, Seungwon; Cai, Li – Grantee Submission, 2019
The use of item responses from questionnaire data is ubiquitous in social science research. One side effect of using such data is that researchers must often account for item level missingness. Multiple imputation (Rubin, 1987) is one of the most widely used missing data handling techniques. The traditional multiple imputation approach in…
Descriptors: Computation, Statistical Inference, Structural Equation Models, Goodness of Fit
Ames, Allison J. – Measurement: Interdisciplinary Research and Perspectives, 2018
Bayesian item response theory (IRT) modeling stages include (a) specifying the IRT likelihood model, (b) specifying the parameter prior distributions, (c) obtaining the posterior distribution, and (d) making appropriate inferences. The latter stage, and the focus of this research, includes model criticism. Choice of priors with the posterior…
Descriptors: Bayesian Statistics, Item Response Theory, Statistical Inference, Prediction
Tijmstra, Jesper; Hessen, David J.; van der Heijden, Peter G. M.; Sijtsma, Klaas – Psychometrika, 2013
Most dichotomous item response models share the assumption of latent monotonicity, which states that the probability of a positive response to an item is a nondecreasing function of a latent variable intended to be measured. Latent monotonicity cannot be evaluated directly, but it implies manifest monotonicity across a variety of observed scores,…
Descriptors: Item Response Theory, Statistical Inference, Probability, Psychometrics
Tian, Wei; Cai, Li; Thissen, David; Xin, Tao – Educational and Psychological Measurement, 2013
In item response theory (IRT) modeling, the item parameter error covariance matrix plays a critical role in statistical inference procedures. When item parameters are estimated using the EM algorithm, the parameter error covariance matrix is not an automatic by-product of item calibration. Cai proposed the use of Supplemented EM algorithm for…
Descriptors: Item Response Theory, Computation, Matrices, Statistical Inference
Monroe, Scott; Cai, Li – National Center for Research on Evaluation, Standards, and Student Testing (CRESST), 2013
In Ramsay curve item response theory (RC-IRT, Woods & Thissen, 2006) modeling, the shape of the latent trait distribution is estimated simultaneously with the item parameters. In its original implementation, RC-IRT is estimated via Bock and Aitkin's (1981) EM algorithm, which yields maximum marginal likelihood estimates. This method, however,…
Descriptors: Item Response Theory, Maximum Likelihood Statistics, Statistical Inference, Models
Choi, Sae Il – ProQuest LLC, 2009
This study used simulation (a) to compare the kernel equating method to traditional equipercentile equating methods under the equivalent-groups (EG) design and the nonequivalent-groups with anchor test (NEAT) design and (b) to apply the parametric bootstrap method for estimating standard errors of equating. A two-parameter logistic item response…
Descriptors: Item Response Theory, Comparative Analysis, Sampling, Statistical Inference
Fox, J.-P.; Wyrick, Cheryl – Journal of Educational and Behavioral Statistics, 2008
The randomized response technique ensures that individual item responses, denoted as true item responses, are randomized before observing them and so-called randomized item responses are observed. A relationship is specified between randomized item response data and true item response data. True item response data are modeled with a (non)linear…
Descriptors: Item Response Theory, Models, Markov Processes, Monte Carlo Methods

Rost, Jurgen; von Davier, Matthias – Applied Psychological Measurement, 1994
A new item-fit index is proposed that is both a descriptive measure of deviance of single items and an index for statistical inference. This index is based on assumptions of the dichotomous and polytomous Rasch models for items with ordered categories. A simulation study is described. (SLD)
Descriptors: Equations (Mathematics), Goodness of Fit, Item Response Theory, Simulation

Huynh, Huynh – Journal of Educational Statistics, 1990
Procedures based on latent trait models and the Rasch model are described for computation and asymptotic statistical inference for two decision consistency indexes often used in mastery or competence testing. Simulations were conducted for typical mastery testing situations to illustrate the procedures. (SLD)
Descriptors: Computation, Decision Making, Equations (Mathematics), Item Response Theory