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Peugh, James L.; Enders, Craig K. – Review of Educational Research, 2004
Missing data analyses have received considerable recent attention in the methodological literature, and two "modern" methods, multiple imputation and maximum likelihood estimation, are recommended. The goals of this article are to (a) provide an overview of missing-data theory, maximum likelihood estimation, and multiple imputation; (b) conduct a…
Descriptors: Educational Research, Research Methodology, Data Analysis, Maximum Likelihood Statistics
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Acock, Alan C. – Journal of Marriage and Family, 2005
Less than optimum strategies for missing values can produce biased estimates, distorted statistical power, and invalid conclusions. After reviewing traditional approaches (listwise, pairwise, and mean substitution), selected alternatives are covered including single imputation, multiple imputation, and full information maximum likelihood…
Descriptors: Research Methodology, Social Science Research, Statistical Analysis, Statistical Data
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Herzog, Walter; Boomsma, Anne; Reinecke, Sven – Structural Equation Modeling: A Multidisciplinary Journal, 2007
According to Kenny and McCoach (2003), chi-square tests of structural equation models produce inflated Type I error rates when the degrees of freedom increase. So far, the amount of this bias in large models has not been quantified. In a Monte Carlo study of confirmatory factor models with a range of 48 to 960 degrees of freedom it was found that…
Descriptors: Monte Carlo Methods, Structural Equation Models, Effect Size, Maximum Likelihood Statistics
Lord, Frederic M.; Pashley, Peter J. – 1988
A large sample method for obtaining asymptotic simultaneous confidence bands for a three-parameter logistic response curve is described. Simultaneous confidence bands indicate the sampling variation of item response curves relative to a fitted function. A procedure is given which requires as input maximum likelihood parameter estimates and an…
Descriptors: Computer Software Development, Goodness of Fit, Item Response Theory, Maximum Likelihood Statistics
Stocking, Martha L. – 1989
The success of applications of item response theory (IRT) depends upon the properties of the estimates of model parameters. Many theoretical properties of these estimates have been extensively studied. However, the properties of estimates obtained empirically from real data depend not only on the theoretical results, but also on the data and the…
Descriptors: Estimation (Mathematics), Item Response Theory, Maximum Likelihood Statistics, Models
Jiang, Hai; And Others – 1996
L. V. DiBello, W. F. Stout, and L. A. Roussos (1993) have developed a new item response model, the Unified Model, which brings together the discrete, deterministic aspects of cognition favored by cognitive scientists, and the continuous, stochastic aspects of test response behavior that underlie item response theory (IRT). The Unified Model blends…
Descriptors: Cognitive Processes, Estimation (Mathematics), Item Response Theory, Maximum Likelihood Statistics
Muthen, Bengt – 1994
This paper investigates methods that avoid using multiple groups to represent the missing data patterns in covariance structure modeling, attempting instead to do a single-group analysis where the only action the analyst has to take is to indicate that data is missing. A new covariance structure approach developed by B. Muthen and G. Arminger is…
Descriptors: Bayesian Statistics, Estimation (Mathematics), Maximum Likelihood Statistics, Monte Carlo Methods
Glas, Cees A. W. – 1998
In this paper it is shown that various violations of the two parameter logistic (2PL) model can be evaluated using the Lagrange multiplier test (J. Aitchison and S. Silvey, 1958) or the equivalent difference score test. The tests focus on violation of local stochastic independence and insufficient capture of the form of the item characteristic…
Descriptors: Foreign Countries, Goodness of Fit, Item Response Theory, Maximum Likelihood Statistics
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Haberman, Shelby J. – ETS Research Report Series, 2006
Multinomial-response models are available that correspond implicitly to tests in which a total score is computed as the sum of polytomous item scores. For these models, joint and conditional estimation may be considered in much the same way as for the Rasch model for right-scored tests. As in the Rasch model, joint estimation is only attractive if…
Descriptors: Computation, Models, Test Items, Scores
Mislevy, Robert J.; Verhelst, Norman – 1987
A model is presented for item responses when different examinees use different strategies to arrive at their answers and when only those answers, not choice or strategy or subtask results, can be observed. Using substantive theory to differentiate the likelihoods of response vectors under a fixed set of solution strategies, responses are modeled…
Descriptors: Guessing (Tests), Latent Trait Theory, Maximum Likelihood Statistics, Models
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Lord, Frederic M. – 1982
Formulas are derived for the bias in the maximum likelihood estimators (MLE) of the item parameters in the logistic item response model when examinee abilities are known. Numerical results are given for a typical verbal test for college admission. Most typically the bias of an MLE is about one-tenth of its standard error. It is very seldom more…
Descriptors: Error of Measurement, Latent Trait Theory, Mathematical Formulas, Maximum Likelihood Statistics
Blumberg, Carol Joyce; Porter, Andrew C. – 1982
This paper is concerned with estimation and hypothesis testing of treatment effects in nonequivalent control group designs with the assumption that in the absence of treatment effects, natural growth conforms to a particular class of continuous growth models. Point estimation, interval estimation, and hypothesis testing procedures were developed…
Descriptors: Estimation (Mathematics), Hypothesis Testing, Mathematical Models, Maximum Likelihood Statistics
Lord, Frederic M.; Wingersky, Marilyn S. – 1982
A possible method is developed for computing the asymptotic sampling variance-covariance matrix of joint maximum likelihood estimates in item response theory when both item parameters and abilities are unknown. For a set of artificial data, results are compared with empirical values and with the variance-covariance matrices found by the usual…
Descriptors: Error of Measurement, Estimation (Mathematics), Latent Trait Theory, Matrices
Lord, Frederic M. – 1981
This paper is primarily concerned with determining the statistical bias in the maximum likelihood estimate of the examinee ability parameter in item response theory, and of certain functions of such parameters. Given known item parameters, unbiased estimators are derived for (1) an examinee's ability parameter and proportion-correct true score;…
Descriptors: Estimation (Mathematics), Latent Trait Theory, Mathematical Formulas, Maximum Likelihood Statistics
Takane, Yoshio – 1980
A maximum likelihood estimation procedure is developed for the simple and the weighted additive models. The data are assumed to be taken by either one of the following methods: (1) categorical ratings--the subject is asked to rate a set of stimuli with respect to an attribute of the stimuli on rating scales with a relatively few observation…
Descriptors: Data Collection, Elementary Education, Factor Analysis, Mathematical Models
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