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Peer reviewedBrainerd, Charles J. – Child Development, 1983
Presents a stochastic model for distinguishing mental arithmetic errors according to causes of failure. A series of experiments (1) studied questions of goodness of fit and model validity among four and five year olds and (2) used the model to measure the relative contributions of developmental improvements in short-term memory and arithmetical…
Descriptors: Arithmetic, Cognitive Ability, Cognitive Development, Early Childhood Education
Peer reviewedRyan, Katherine E.; Fan, Meichu – Educational Measurement: Issues and Practice, 1996
Results for 3,244 female and 3,033 male junior high school students from the Second International Mathematics Study show that applied items in algebra, geometry, and computation were easier for males but arithmetic items were differentially easier for females. Implications of these findings for assessment and instruction are discussed. (SLD)
Descriptors: Arithmetic, Females, International Studies, Item Bias
Peer reviewedWood, Terry; Sellers, Patricia – Journal for Research in Mathematics Education, 1996
Six classes received problem-centered mathematics instruction for two years in second and third grade. Results indicate that students in these classes scored significantly higher than students in traditional classes on standardized measures of computational proficiency and conceptual understanding. (TO)
Descriptors: Arithmetic, Cognitive Development, Demonstration Programs, Elementary School Students
Peer reviewedNibbelink, William H. – Arithmetic Teacher, 1990
Proposed is a gradual transition from arithmetic to the idea of an equation with variables in the elementary grades. Vertical and horizontal formats of open sentences, the instructional sequence, vocabulary, and levels of understanding are discussed in this article. (KR)
Descriptors: Algebra, Arithmetic, Back to Basics, Cognitive Development
Tirosh, Dina; Graeber, Anna O. – Focus on Learning Problems in Mathematics, 1990
Discussed are preservice elementary teachers' misconceptions and inconsistent beliefs about multiplication and division with decimals. Sources of inconsistencies and recommendations for overcoming inconsistencies are included. (KR)
Descriptors: Abstract Reasoning, Arithmetic, Cognitive Development, Cognitive Structures
Peer reviewedBurke, Paul – Journal of College Admissions, 1990
Argues that the vast majority of adults have no use for the specialized mathematics taught in high schools and required by colleges--algebra, geometry, or calculus. Suggests that colleges should accept applicants who have studied percents, formulas, logic, computer commands, and basic statistics. (TE)
Descriptors: Algebra, Algorithms, Arithmetic, Calculus
Peer reviewedLee, Lesley; Wheeler, David – Educational Studies in Mathematics, 1989
Used are test and interview data to extract evidence as to what level tenth graders have coordinated the worlds of arithmetic and algebra and can move freely between them. More dissociation is shown than was expected. (Author/MVL)
Descriptors: Algebra, Arithmetic, Cognitive Structures, Concept Formation
Peer reviewedPirie, S. E. B. – For the Learning of Mathematics, 1988
Describes four mathematics teachers' classroom discussions with small groups in their first year secondary (11-12 years old) classrooms. Analyzes interview results from one student in each group. Topic of the classroom was division of fractions. (YP)
Descriptors: Arithmetic, Classroom Observation Techniques, Division, Foreign Countries
Peer reviewedMatthews, Julia – Mathematics in School, 1989
This article examines the level of understanding by children (six- to seven-year-olds) of the addition and equality symbols. The article reports that about half of the subjects were unable to write the mathematical expression of simple addition while they were able to do it verbally. (YP)
Descriptors: Addition, Arithmetic, Computation, Elementary Education
Peer reviewedGarnett, Katherine – Learning Disabilities Research and Practice, 1992
Insights from both cognitive psychology and learning disabilities intervention research are presented to improve understanding of the processes by which number fact fluency develops. Discussion includes assessment guidelines and learning strategies such as counting all, counting on, and alternative groupings. (Author/JDD)
Descriptors: Arithmetic, Cognitive Processes, Cognitive Psychology, Computation
Peer reviewedLi, Fung Lin Ng – Educational Studies in Mathematics, 1990
Investigated is whether children would spontaneously model problems with superfluous information and whether their modeling would facilitate problem solving. Included are the addition/subtraction story problems used in this study, introduction, method, results, discussion, and conclusions. (KR)
Descriptors: Arithmetic, Cognitive Ability, Cognitive Development, Critical Thinking
Peer reviewedGraeber, Anna O.; Tirosh, Dina – Educational Studies in Mathematics, 1990
Described are the conceptions held by United States and Israeli students about multiplication and division that may impede their work with decimals. Included are the introduction, method, division and multiplication task results, and the implications for education and textbook development. (KR)
Descriptors: Arithmetic, Elementary Education, Elementary School Mathematics, Foreign Countries
Peer reviewedHarel, Idit – Journal of Mathematical Behavior, 1990
This paper describes a 4-month-long experiment in computer-based learning called Instructional Software Design and presents aspects of the software evaluation. Results included greater mastery of LOGO and fractions by the experimental class than for either control class and greater acquisition of metacognitive skills. (Author/CW)
Descriptors: Arithmetic, Computer Assisted Instruction, Computer Software Development, Elementary School Mathematics
Peer reviewedJordan, Nancy. C.; And Others – Developmental Psychology, 1992
Examined the performance of kindergartners from middle- and low-income families on arithmetic calculations presented in a nonverbal format and in three verbal formats. Children from middle-income families performed better than those from low-income families on verbal calculation tasks but not on the nonverbal task. (BC)
Descriptors: Addition, Arithmetic, Cognitive Development, Computation
Peer reviewedGray, Eddie M.; Tall, David O. – Journal for Research in Mathematics Education, 1994
Discusses duality between process and concept in mathematics, ambiguity of symbolic notation, and flexibility in thought processes of successful students. Content analysis and empirical evidence suggest a qualitatively different kind of mathematical thought in more able compared to less able elementary students (n=72) in arithmetic. (Contains 42…
Descriptors: Ambiguity, Arithmetic, Cognitive Processes, Cognitive Style


