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Cross, Rod – Physics Education, 2020
A well known physics problem is to calculate the friction forces required to support a ladder against a wall. A more tractable problem is to calculate the friction forces needed to support an inclined beam on a ball or a cylinder. In the latter case there are three rather than two points of sliding support. Measurements and calculations are…
Descriptors: Physics, Science Instruction, Scientific Concepts, Science Experiments
Sella, Francesco; Lucangeli, Daniela; Cohen Kadosh, Roi; Zorzi, Marco – Child Development, 2020
The ability to choose the larger between two numbers reflects a mature understanding of the magnitude associated with numerical symbols. The present study explores how the knowledge of the number sequence and memory capacity (verbal and visuospatial) relate to number comparison skills while controlling for cardinal knowledge. Preschool children's…
Descriptors: Number Concepts, Symbols (Mathematics), Memory, Mathematics Skills
Ramsay, James; Wiberg, Marie; Li, Juan – Journal of Educational and Behavioral Statistics, 2020
Ramsay and Wiberg used a new version of item response theory that represents test performance over nonnegative closed intervals such as [0, 100] or [0, n] and demonstrated that optimal scoring of binary test data yielded substantial improvements in point-wise root-mean-squared error and bias over number right or sum scoring. We extend these…
Descriptors: Scoring, Weighted Scores, Item Response Theory, Intervals
Lockwood, Elise; Purdy, Branwen – International Journal of Research in Undergraduate Mathematics Education, 2020
The multiplication principle (MP) is a fundamental aspect of combinatorial enumeration. In an effort to better understand students' reasoning about the MP, we had two undergraduate students reinvent a statement of the MP in a teaching experiment. In this paper, we adopt an actor-oriented perspective (Lobato, "Educational Researcher,"…
Descriptors: Multiplication, Mathematics Skills, Thinking Skills, Undergraduate Students
Grobelna, Iwona – Informatics in Education, 2020
Control systems are becoming ever more commonly used in everyday life. This is true both in industry and in the domestic domain, in the form of e.g., smart home systems. The quality of such systems can be increased by using formal verification methods, such as the model checking technique, to make sure that the designed system fulfills all user…
Descriptors: Programming Languages, Standards, Engineering, Information Systems
Kullberg, Angelika; Björklund, Camilla – ZDM: The International Journal on Mathematics Education, 2020
In this paper we report on findings from a study of 5-to-6-year-old children's ways of structuring part-part-whole relations using finger patterns. We focused our analysis on data from interviews with 28 children who during their last year of preschool learned to enact a structural approach. We used this data set to analyze their different ways of…
Descriptors: Preschool Children, Mathematics Skills, Computation, Arithmetic
MacDonald, Beth; Hunt, Jessica H.; Litster, Kristy; Roxburgh, Allison; Leitch, Michael – Investigations in Mathematics Learning, 2020
Subitizing, a quick apprehension of the numerosity of a small set of items, has been found to explain students' number understanding when counting. We utilized a constructivist teaching experiment methodology to investigate how the counting and subitizing activity of one student, Diego, related to his number understanding (described by his…
Descriptors: Numeracy, Computation, Elementary School Students, Mathematics Education
Craig, Paul A. – Biochemistry and Molecular Biology Education, 2020
Biochemistry is about structure and function, but it is also about data and this is where computers come in. From my time as a graduate student and post doc, whenever I encountered data I thought, "I can work this up by hand, but I think a computer could do a better job." Since that time, I have been working at the interface of…
Descriptors: Biochemistry, Science Education, Computation, Computer Simulation
Olvera Astivia, Oscar Lorenzo; Kroc, Edward; Zumbo, Bruno D. – Educational and Psychological Measurement, 2020
Simulations concerning the distributional assumptions of coefficient alpha are contradictory. To provide a more principled theoretical framework, this article relies on the Fréchet-Hoeffding bounds, in order to showcase that the distribution of the items play a role on the estimation of correlations and covariances. More specifically, these bounds…
Descriptors: Test Items, Test Reliability, Computation, Correlation
Chu, Junyi; Cheung, Pierina; Schneider, Rose M.; Sullivan, Jessica; Barner, David – Cognitive Science, 2020
By around the age of 5½, many children in the United States judge that numbers never end, and that it is always possible to add 1 to a set. These same children also generally perform well when asked to label the quantity of a set after one object is added (e.g., judging that a set labeled "five" should now be "six"). These…
Descriptors: Preschool Children, Numeracy, Number Concepts, Knowledge Level
The Reliability of the Posterior Probability of Skill Attainment in Diagnostic Classification Models
Johnson, Matthew S.; Sinharay, Sandip – Journal of Educational and Behavioral Statistics, 2020
One common score reported from diagnostic classification assessments is the vector of posterior means of the skill mastery indicators. As with any assessment, it is important to derive and report estimates of the reliability of the reported scores. After reviewing a reliability measure suggested by Templin and Bradshaw, this article suggests three…
Descriptors: Reliability, Probability, Skill Development, Classification
Horsch, Georgios M. – Physics Teacher, 2020
One of the easily accessible results in elementary fluid mechanics is the so-called Torricelli's theorem (or law), which states that the velocity U[subscript th] of the fluid exiting from an orifice at depth "h" from the free surface of a container filled with fluid, is the same as the velocity of a free-falling body from rest over a…
Descriptors: Science Instruction, Mechanics (Physics), Computation, Scientific Concepts
Sakworawich, Arnond; Wainer, Howard – Journal of Educational and Behavioral Statistics, 2020
Test scoring models vary in their generality, some even adjust for examinees answering multiple-choice items correctly by accident (guessing), but no models, that we are aware of, automatically adjust an examinee's score when there is internal evidence of cheating. In this study, we use a combination of jackknife technology with an adaptive robust…
Descriptors: Scoring, Cheating, Test Items, Licensing Examinations (Professions)
Kim, Dan; Opfer, John E. – Developmental Psychology, 2020
Kim and Opfer (2017) found that number-line estimates increased approximately logarithmically with number when an upper bound (e.g., 100 or 1000) was explicitly marked (bounded condition) and when no upper bound was marked (unbounded condition). Using procedural suggestions from Cohen and Ray (2020), we examined whether this logarithmicity might…
Descriptors: Computation, Cognitive Development, Numbers, Cognitive Processes
Wyse, Adam E. – Educational Measurement: Issues and Practice, 2020
One commonly used compromise standard-setting method is the Beuk (1984) method. A key assumption of the Beuk method is that the emphasis given to the pass rate and the percent correct ratings should be proportional to the extent that the panelists agree on their ratings. However, whether the slope of Beuk line reflects the emphasis that panelists…
Descriptors: Standard Setting (Scoring), Cutting Scores, Weighted Scores, Evaluation Methods

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