1981
DOI: 10.1007/bf02293801
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Marginal maximum likelihood estimation of item parameters: Application of an EM algorithm

Abstract: estimation of item parameters, EM algorithm, item analysis, latent trait, dichotomous factor analysis, Law School Aptitude Test (LSAT),

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Cited by 1,949 publications
(1,684 citation statements)
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“…This IRT model, generated using the BILOG-MG statistical program (Scientific Software International, 2003), yields marginal maximum likelihood estimates (Bock and Aitkin, 1981;Harwell et al 1988) of two parameters: the b or threshold parameter and the a or discrimination parameter. The a parameter measures the ability of a criterion to discriminate people who are higher on the continuum and those who are lower on the continuum.…”
Section: Resultsmentioning
confidence: 99%
“…This IRT model, generated using the BILOG-MG statistical program (Scientific Software International, 2003), yields marginal maximum likelihood estimates (Bock and Aitkin, 1981;Harwell et al 1988) of two parameters: the b or threshold parameter and the a or discrimination parameter. The a parameter measures the ability of a criterion to discriminate people who are higher on the continuum and those who are lower on the continuum.…”
Section: Resultsmentioning
confidence: 99%
“…Marginal maximum likelihood estimation with Bock and Aitkin's [48] formulation of the EM (Expectation-Maximization) algorithm [49] is implemented in ConQuest to estimate all the parameters in the MRCMLM (n; l and R) simultaneously, so that measurement errors in h are directly taken into account. Based on the assumption of conditional independence among items and persons, the probability of a response vector x conditioned on the random quantities h is ðA:4Þ…”
Section: Appendix Parameter Estimation Procedures For the Mrcmlmmentioning
confidence: 99%
“…an equicorrelation structure. Specifically, it is not an explicit function of the covariance matrix of the random coefficients, although its form is sometimes derived from considering a particular US model and integrating over the random coefficients to obtain the marginal distribution (see for example Bock and Aitkin (1981)). …”
Section: Two-level Binary Response Modelmentioning
confidence: 99%