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Psychometrika

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https://read.qxmd.com/read/30725333/consistency-theory-for-the-general-nonparametric-classification-method
#1
Chia-Yi Chiu, Hans-Friedrich Köhn
Parametric likelihood estimation is the prevailing method for fitting cognitive diagnosis models-also called diagnostic classification models (DCMs). Nonparametric concepts and methods that do not rely on a parametric statistical model have been proposed for cognitive diagnosis. These methods are particularly useful when sample sizes are small. The general nonparametric classification (GNPC) method for assigning examinees to proficiency classes can accommodate assessment data conforming to any diagnostic classification model that describes the probability of a correct item response as an increasing function of the number of required attributes mastered by an examinee (known as the "monotonicity assumption")...
February 6, 2019: Psychometrika
https://read.qxmd.com/read/30673968/the-use-of-an-identifiability-based-strategy-for-the-interpretation-of-parameters-in-the-1pl-g-and-rasch-models
#2
Paula Fariña, Jorge González, Ernesto San Martín
Using the well-known strategy in which parameters are linked to the sampling distribution via an identification analysis, we offer an interpretation of the item parameters in the one-parameter logistic with guessing model (1PL-G) and the nested Rasch model. The interpretations are based on measures of informativeness that are defined in terms of odds of correctly answering the items. It is shown that the interpretation of what is called the difficulty parameter in the random-effects 1PL-G model differs from that of the item parameter in a random-effects Rasch model...
January 23, 2019: Psychometrika
https://read.qxmd.com/read/30673967/on-the-identifiability-of-diagnostic-classification-models
#3
Guanhua Fang, Jingchen Liu, Zhiliang Ying
This paper establishes fundamental results for statistical analysis based on diagnostic classification models (DCMs). The results are developed at a high level of generality and are applicable to essentially all diagnostic classification models. In particular, we establish identifiability results for various modeling parameters, notably item response probabilities, attribute distribution, and Q-matrix-induced partial information structure. These results are stated under a general setting of latent class models...
January 23, 2019: Psychometrika
https://read.qxmd.com/read/30671789/estimating-multilevel-models-on-data-streams
#4
L Ippel, M C Kaptein, J K Vermunt
Social scientists are often faced with data that have a nested structure: pupils are nested within schools, employees are nested within companies, or repeated measurements are nested within individuals. Nested data are typically analyzed using multilevel models. However, when data sets are extremely large or when new data continuously augment the data set, estimating multilevel models can be challenging: the current algorithms used to fit multilevel models repeatedly revisit all data points and end up consuming much time and computer memory...
January 22, 2019: Psychometrika
https://read.qxmd.com/read/30671788/high-stakes-testing-case-study-a-latent-variable-approach-for-assessing-measurement-and-prediction-invariance
#5
Steven Andrew Culpepper, Herman Aguinis, Justin L Kern, Roger Millsap
The existence of differences in prediction systems involving test scores across demographic groups continues to be a thorny and unresolved scientific, professional, and societal concern. Our case study uses a two-stage least squares (2SLS) estimator to jointly assess measurement invariance and prediction invariance in high-stakes testing. So, we examined differences across groups based on latent as opposed to observed scores with data for 176 colleges and universities from The College Board. Results showed that evidence regarding measurement invariance was rejected for the SAT mathematics (SAT-M) subtest at the 0...
January 22, 2019: Psychometrika
https://read.qxmd.com/read/30656499/an-academic-genealogy-of-psychometric-society-presidents
#6
Lisa D Wijsen, Denny Borsboom, Tiago Cabaço, Willem J Heiser
In this paper, we present the academic genealogy of presidents of the Psychometric Society by constructing a genealogical tree, in which Ph.D. students are encoded as descendants of their advisors. Results show that most of the presidents belong to five distinct lineages that can be traced to Wilhelm Wundt, James Angell, William James, Albert Michotte or Carl Friedrich Gauss. Important psychometricians Lee Cronbach and Charles Spearman play only a marginal role. The genealogy systematizes important historical knowledge that can be used to inform studies on the history of psychometrics and exposes the rich and multidisciplinary background of the Psychometric Society...
January 17, 2019: Psychometrika
https://read.qxmd.com/read/30627936/creating-misspecified-models-in-moment-structure-analysis
#7
Keke Lai
To understand how SEM methods perform in practice where models always have misfit, simulation studies often involve incorrect models. To create a wrong model, traditionally one specifies a perfect model first and then removes some paths. This approach becomes difficult or even impossible to implement in moment structure analysis and fails to control the amounts of misfit separately and precisely for the mean and covariance parts. Most importantly, this approach assumes a perfect model exists and wrong models can eventually be made perfect, whereas in practice models are all implausible if taken literally and at best provide approximations of the real world...
January 9, 2019: Psychometrika
https://read.qxmd.com/read/30607661/effects-of-discontinue-rules-on-psychometric-properties-of-test-scores
#8
Matthias von Davier, Youngmi Cho, Tianshu Pan
This paper provides results on a form of adaptive testing that is used frequently in intelligence testing. In these tests, items are presented in order of increasing difficulty. The presentation of items is adaptive in the sense that a session is discontinued once a test taker produces a certain number of incorrect responses in sequence, with subsequent (not observed) responses commonly scored as wrong. The Stanford-Binet Intelligence Scales (SB5; Riverside Publishing Company, 2003) and the Kaufman Assessment Battery for Children (KABC-II; Kaufman and Kaufman, 2004), the Kaufman Adolescent and Adult Intelligence Test (Kaufman and Kaufman 2014) and the Universal Nonverbal Intelligence Test (2nd ed...
January 3, 2019: Psychometrika
https://read.qxmd.com/read/30607660/average-effects-based-on-regressions-with-a-logarithmic-link-function-a-new-approach-with-stochastic-covariates
#9
Christoph Kiefer, Axel Mayer
Researchers often use regressions with a logarithmic link function to evaluate the effects of a treatment on a count variable. In order to judge the average effectiveness of the treatment on the original count scale, they compute average treatment effects, which are defined as the average difference between the expected outcomes under treatment and under control. Current practice is to evaluate the expected differences at every observation and use the sample mean of these differences as a point estimate of the average effect...
January 3, 2019: Psychometrika
https://read.qxmd.com/read/30607659/latent-class-dynamic-mediation-model-with-application-to-smoking-cessation-data
#10
Jing Huang, Ying Yuan, David Wetter
Traditional mediation analysis assumes that a study population is homogeneous and the mediation effect is constant over time, which may not hold in some applications. Motivated by smoking cessation data, we propose a latent class dynamic mediation model that explicitly accounts for the fact that the study population may consist of different subgroups and the mediation effect may vary over time. We use a proportional odds model to accommodate the subject heterogeneities and identify latent subgroups. Conditional on the subgroups, we employ a Bayesian hierarchical nonparametric time-varying coefficient model to capture the time-varying mediation process, while allowing each subgroup to have its individual dynamic mediation process...
January 3, 2019: Psychometrika
https://read.qxmd.com/read/30511327/variable-length-stopping-rules-for-multidimensional-computerized-adaptive-testing
#11
Chun Wang, David J Weiss, Zhuoran Shang
In computerized adaptive testing (CAT), a variable-length stopping rule refers to ending item administration after a pre-specified measurement precision standard has been satisfied. The goal is to provide equal measurement precision for all examinees regardless of their true latent trait level. Several stopping rules have been proposed in unidimensional CAT, such as the minimum information rule or the maximum standard error rule. These rules have also been extended to multidimensional CAT and cognitive diagnostic CAT, and they all share the same idea of monitoring measurement error...
December 3, 2018: Psychometrika
https://read.qxmd.com/read/30483925/tests-of-matrix-structure-for-construct-validation
#12
Brian D Segal, Thomas Braun, Richard Gonzalez, Michael R Elliott
Psychologists and other behavioral scientists are frequently interested in whether a questionnaire measures a latent construct. Attempts to address this issue are referred to as construct validation. We describe and extend nonparametric hypothesis testing procedures to assess matrix structures, which can be used for construct validation. These methods are based on a quadratic assignment framework and can be used either by themselves or to check the robustness of other methods. We investigate the performance of these matrix structure tests through simulations and demonstrate their use by analyzing a big five personality traits questionnaire administered as part of the Health and Retirement Study...
November 27, 2018: Psychometrika
https://read.qxmd.com/read/30483924/semi-sparse-pca
#13
Lars Eldén, Nickolay Trendafilov
It is well known that the classical exploratory factor analysis (EFA) of data with more observations than variables has several types of indeterminacy. We study the factor indeterminacy and show some new aspects of this problem by considering EFA as a specific data matrix decomposition. We adopt a new approach to the EFA estimation and achieve a new characterization of the factor indeterminacy problem. A new alternative model is proposed, which gives determinate factors and can be seen as a semi-sparse principal component analysis (PCA)...
November 27, 2018: Psychometrika
https://read.qxmd.com/read/30483923/a-simple-method-for-comparing-complex-models-bayesian-model-comparison-for-hierarchical-multinomial-processing-tree-models-using-warp-iii-bridge-sampling
#14
Quentin F Gronau, Eric-Jan Wagenmakers, Daniel W Heck, Dora Matzke
Multinomial processing trees (MPTs) are a popular class of cognitive models for categorical data. Typically, researchers compare several MPTs, each equipped with many parameters, especially when the models are implemented in a hierarchical framework. A Bayesian solution is to compute posterior model probabilities and Bayes factors. Both quantities, however, rely on the marginal likelihood, a high-dimensional integral that cannot be evaluated analytically. In this case study, we show how Warp-III bridge sampling can be used to compute the marginal likelihood for hierarchical MPTs...
November 27, 2018: Psychometrika
https://read.qxmd.com/read/30382547/imps-2018-meeting-of-members-minutes-columbia-university-new-york-ny-usa-july-11-2018
#15
(no author information available yet)
No abstract text is available yet for this article.
December 2018: Psychometrika
https://read.qxmd.com/read/30264183/assessing-growth-in-a-diagnostic-classification-model-framework
#16
Matthew J Madison, Laine P Bradshaw
A common assessment research design is the single-group pre-test/post-test design in which examinees are administered an assessment before instruction and then another assessment after instruction. In this type of study, the primary objective is to measure growth in examinees, individually and collectively. In an item response theory (IRT) framework, longitudinal IRT models can be used to assess growth in examinee ability over time. In a diagnostic classification model (DCM) framework, assessing growth translates to measuring changes in attribute mastery status over time, thereby providing a categorical, criterion-referenced interpretation of growth...
December 2018: Psychometrika
https://read.qxmd.com/read/30229530/outliers-and-influential-observations-in-exponential-random-graph-models
#17
Johan Koskinen, Peng Wang, Garry Robins, Philippa Pattison
We discuss measuring and detecting influential observations and outliers in the context of exponential family random graph (ERG) models for social networks. We focus on the level of the nodes of the network and consider those nodes whose removal would result in changes to the model as extreme or "central" with respect to the structural features that "matter". We construe removal in terms of two case-deletion strategies: the tie-variables of an actor are assumed to be unobserved, or the node is removed resulting in the induced subgraph...
December 2018: Psychometrika
https://read.qxmd.com/read/30120699/cfa-models-with-a-general-factor-and-multiple-sets-of-secondary-factors
#18
Minjeong Jeon, Frank Rijmen, Sophia Rabe-Hesketh
We propose a class of confirmatory factor analysis models that include multiple sets of secondary or specific factors and a general factor. The general factor accounts for the common variance among manifest variables, whereas multiple sets of secondary factors account for the remaining source-specific dependency among subsets of manifest variables. A special case of the model is further proposed which constrains the specific factor loadings to be proportional to the general factor loadings. This proportional model substantially reduces the number of model parameters while preserving the essential structure of the general model...
December 2018: Psychometrika
https://read.qxmd.com/read/30105587/review-of-observation-and-experiment-an-introduction-to-causal-inference-by-paul-r-rosenbaum
#19
Joel B Greenhouse, Edward H Kennedy
No abstract text is available yet for this article.
December 2018: Psychometrika
https://read.qxmd.com/read/30094746/psychometric-models-of-small-group-collaborations
#20
Peter F Halpin, Yoav Bergner
The social combination theory of group problem solving is used to extend existing psychometric models to collaborative settings. A model for pairwise group work is proposed, the implications of the model for assessment design are considered, and its estimation is addressed. The results are illustrated with an empirical example in which dyads work together on a twelfth-grade level mathematics assessment. In conclusion, attention is given to avenues of research that seem most fruitful for advancing current initiatives concerning the assessment of collaboration, teamwork, and related constructs...
December 2018: Psychometrika
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