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Reliability in Classical Test Theory

Module Overview

In this digital ITEMS module we provide a two-part introduction to the topic of reliability from the perspective of classical test theory (CTT). In the first part, which is directed primarily at technical beginners, we review and build on the content presented in the original didactic ITEMS article by Traub & Rowley (1991). Specifically, we discuss the notion of reliability as an intuitive everyday concept to lay the foundation for its formalization as a reliability coefficient via the basic CTT model. We then walk through the step-by-step computation of key reliability indices and discuss the data-collection conditions under which each is most suitable. In the second part, which is directed primarily at intermediary learners, we present a distribution-centered perspective on the same content. We discuss the associated assumptions of various CTT models ranging from parallel to congeneric, and review how these affect the choice of reliability statistics. Throughout the module, we use a customized Excel workbook with sample data and basic data manipulation functionalities to illustrate the computation of individual statistics and to allow for structured independent exploration. In addition, we provide quiz questions with diagnostic feedback as well as short videos that walk through sample solutions. 

Module

Meet the Instructors

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Charlie Lewis, Distinguished Presidential Appointee

Charlie Lewis a Distinguished Presidential Appointee at Educational Testing Service and Professor Emeritus of Psychology and Psychometrics at Fordham University. He also taught psychology and psychometrics at Dartmouth College, the University of Illinois, and the University of Groningen. His research interests include fairness and validity in educational testing; mental test theory, including item response theory and computerized adaptive testing; Bayesian inference; generalized linear models; and behavioral decision making. He was recently co-editor and co-author of Computerized Multistage Testing: Theory and Applications (2014).
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Michael Chajewski, Learning Science

Michael Chajewski received his undergraduate degree in experimental psychology from the University of South Carolina, and a masters degree in forensic psychology from John Jay College of Criminal Justice, The City University of New York. He received his doctoral degree in Psychometrics and Quantitative Psychology from Fordham University. As a psychometrician, Michael worked for eight years for the College Board supporting operational testing programs such as PSAT/NMSQT and AP, as well as assisted in the redesign of the SAT. His contributions and research spanned a variety of technical work including equating, test security and system development. Since 2017 Michael has been leading the psychometrics team at Kaplan Test Prep, spearheading measurement model development for formative assessment and innovating assessment operating procedures. As an educator, Michael has taught both undergraduate and graduate courses within the CUNY system as well as at Fordham University. His research interests include configuring adaptive assessments, large data model fit evaluations, missing data impact, scaling, norming, as well as statistical software development and Bayesian statistics.


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