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Showing 1 to 15 of 22 results Save | Export
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TsungHan Ho – Applied Measurement in Education, 2023
An operational multistage adaptive test (MST) requires the development of a large item bank and the effort to continuously replenish the item bank due to concerns about test security and validity over the long term. New items should be pretested and linked to the item bank before being used operationally. The linking item volume fluctuations in…
Descriptors: Bayesian Statistics, Regression (Statistics), Test Items, Pretesting
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Daniel Jurich; Chunyan Liu – Applied Measurement in Education, 2023
Screening items for parameter drift helps protect against serious validity threats and ensure score comparability when equating forms. Although many high-stakes credentialing examinations operate with small sample sizes, few studies have investigated methods to detect drift in small sample equating. This study demonstrates that several newly…
Descriptors: High Stakes Tests, Sample Size, Item Response Theory, Equated Scores
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Paek, Insu; Cui, Mengyao; Öztürk Gübes, Nese; Yang, Yanyun – Educational and Psychological Measurement, 2018
The purpose of this article is twofold. The first is to provide evaluative information on the recovery of model parameters and their standard errors for the two-parameter item response theory (IRT) model using different estimation methods by Mplus. The second is to provide easily accessible information for practitioners, instructors, and students…
Descriptors: Item Response Theory, Computation, Factor Analysis, Statistical Analysis
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Chiu, Chia-Yi; Köhn, Hans-Friedrich; Wu, Huey-Min – International Journal of Testing, 2016
The Reduced Reparameterized Unified Model (Reduced RUM) is a diagnostic classification model for educational assessment that has received considerable attention among psychometricians. However, the computational options for researchers and practitioners who wish to use the Reduced RUM in their work, but do not feel comfortable writing their own…
Descriptors: Educational Diagnosis, Classification, Models, Educational Assessment
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Fakler, Robert – Mathematics in School, 1990
Describes a model for geometrical probability. Presents two examples of basic theories of probability using geometrical probability. Provides three problems using the described theorem. (YP)
Descriptors: College Mathematics, Computation, Geometric Concepts, Higher Education
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Bratsch, Steven G. – Journal of Chemical Education, 1988
Discusses a revised and extended version of the Mulliken electronegativities. Describes applications and limitations implied by this version. (CW)
Descriptors: Atomic Structure, Atomic Theory, Chemistry, College Science
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Bratsch, Steven G. – Journal of Chemical Education, 1988
Discusses a revision and extension of the Mulliken electronegativity scale to consider 50 elements. Describes the calculation of valence-state promotion energies and Mulliken atomic electronegativities and the conversion of Mulliken electronegativities to Pauling units. (CW)
Descriptors: Atomic Structure, Atomic Theory, Chemistry, College Science
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Agmon, Noam – Journal of Chemical Education, 1988
Presents a quantitative treatment of ionization potentials of isoelectronic atoms. By looking at the single-electron view of calculating the total energy of an atom, trends in the screening and effective quantum number parameters are examined. Approaches the question of determining electron affinities. (CW)
Descriptors: Atomic Structure, Atomic Theory, Chemistry, College Science
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Baroody, Arthur J. – Journal for Research in Mathematics Education, 1985
Mastering the basic number combinations involves discovering, labeling, and internalizing relationships, not merely drill-based memorization. Counting procedures and thinking strategies are components, and it may be that using stored procedures, rules, or principles to quickly construct combinations is cognitively more economical than relying…
Descriptors: Cognitive Processes, Computation, Educational Research, Elementary Education
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Mitchell, Charles E. – School Science and Mathematics, 1983
It is noted that defining subtraction independently of addition through use of physical objects can help one to illustrate the non-commutativity of this operation. Lack of awareness of the importance of the order of the digits may be a primary cause of errors in compound subtraction. (MP)
Descriptors: Basic Skills, Computation, Elementary Education, Elementary School Mathematics
Lampert, Magdalene – 1986
This essay clarifies what it means to know mathematics by examining ways of knowing multiplication and explores what those ways of knowing imply for the teaching and learning of mathematics in schools. It reviews the perennial argument about whether computational skill or conceptual understanding should guide the school curriculum. A mathematical…
Descriptors: Computation, Concept Formation, Concept Teaching, Educational Theories
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Engelhardt, Jon M. – Arithmetic Teacher, 1982
Four basic types of student errors in computation are noted and described. These are: (1) mechanical, (2) careless, (3) conceptual, and (4) procedural. It is felt many teachers deal with all errors as if they were of the unhabituated procedural type, with not enough attention given to other possibilities. (MP)
Descriptors: Basic Skills, Computation, Elementary Education, Elementary School Mathematics
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Chenery, Gordon – Science Teacher, 1991
Uses chaos theory to investigate the nonlinear phenomenon of population growth fluctuation. Illustrates the use of computers and computer programs to make calculations in a nonlinear difference equation system. (MDH)
Descriptors: Chaos Theory, Computation, Computer Assisted Instruction, Computer Uses in Education
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Kamii, Constance; Joseph, Linda – Arithmetic Teacher, 1988
Presents a method of teaching two-column addition which the authors argue is based on Piaget's theory and fosters the children's own natural thinking. The method does not use objects such as straws bundled or base-ten blocks. (PK)
Descriptors: Addition, Basic Skills, Computation, Elementary Education
Cawley, John; And Others – 1988
Arithmetic programming for students with mild mental disabilities requires a comprehensive perspective that includes attention to curriculum, instruction, and appraisal. Arithmetic computation should not dominate educational programming, but should be included in ways that are functionally relevant and meaningfully presented within a framework of…
Descriptors: Algorithms, Arithmetic, Computation, Educational Practices
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