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Peer reviewedStarkey, Ronald; And Others – Journal of Chemical Education, 1986
Presents the results of a review of chemistry textbooks aimed at finding values for the equilibrium acidity constant for water and the hydronium ion. Only three of 23 give correct quantitative values for water and none for hydronium. Provides calculations of the constant for both water and the hydronium ion. (JM)
Descriptors: Acids, Chemical Equilibrium, Chemistry, College Science
Peer reviewedStigler, James W.; And Others – American Journal of Education, 1986
Studies abacus calculation to explore the development of skills and the resulting consequences. Consideration of the effects of abacus training, transfer of the skill to other tasks, and the contexts in which abacus skill develops demonstrates the multiple ways in which specific skills can contribute to cognitive development. (ETS)
Descriptors: Academic Achievement, Cognitive Development, Computation, Cultural Context
Peer reviewedClose, John S.; Murtagh, Fionn – Journal for Research in Mathematics Education, 1986
A hierarchical-clustering technique was used to examine relationships among computation-related skills by pupils in grades one to four in two Irish schools. A clear hierarchical ordering of skills was obtained at each grade. (MNS)
Descriptors: Cluster Analysis, Computation, Elementary Education, Elementary School Mathematics
Huntington, Fred – InCider, 1984
Presents a list of Apple software that helps students develop specific skills through supplemental learning at home. Software, including program, manufacturer, grade level(s), and price, is provided for: writing; spelling; grammar; vocabulary; reading comprehension; computational mathematics; and mathematics concepts/applications. Also provides…
Descriptors: Computation, Computer Software, Home Study, Language Arts
Peer reviewedBaroody, 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
Peer reviewedAshcraft, Mark H. – Journal for Research in Mathematics Education, 1985
The author first corrects Baroody's description of the network retrieval model for basic number facts, in which facts are stored in memory and retrieved as needed. He then indicates weaknesses in Baroody's argument. (MNS)
Descriptors: Cognitive Processes, Computation, Educational Research, Elementary Education
Peer reviewedRubenstein, Rheta N. – Journal for Research in Mathematics Education, 1985
Four types of computational estimation were explored in relation to other mathematical skills and sex differences with 309 eighth graders. Open-ended estimation was the most difficult, followed by estimation relative to a reference number and estimation within an order of magnitude. (MNS)
Descriptors: Computation, Educational Research, Estimation (Mathematics), Grade 8
Peer reviewedBriars, Diane; Siegler, Robert S. – Developmental Psychology, 1984
Investigates preschoolers' knowledge of counting principles by examining their ability to discriminate between features essential for correct counting and features typically present but unessential. Skill in executing the standard counting procedure was found to precede knowledge of the underlying principle. (Author/AS)
Descriptors: Computation, Discrimination Learning, Induction, Mastery Learning
Peer reviewedSemadeni, Zbigniew – Educational Studies in Mathematics, 1984
The principle of the permanence of the rules of calculation is contrasted with the concretization permanence principle. Both apply to situations where some arithmetical operation known to children for numbers of a certain kind is to be extended to include further numbers. (MNS)
Descriptors: Arithmetic, Computation, Elementary Education, Elementary School Mathematics
Peer reviewedShaw, Jean M. – Arithmetic Teacher, 1985
Four worksheets are included, providing practice in estimation, computation, pattern recognition, and problem solving involving calculator use. (MNS)
Descriptors: Calculators, Computation, Elementary Secondary Education, Estimation (Mathematics)
Peer reviewedCobb, Paul – Educational Studies in Mathematics, 1986
The relationship between arithmetical concepts and solution methods is discussed. A case study illustrates the contention that some children with relatively sophisticated concepts express those concepts with primitive methods. (MNS)
Descriptors: Arithmetic, Case Studies, Cognitive Processes, Computation
Peer reviewedSuttle, J. Lloyd – New Directions for Institutional Research, 1984
Many institutional researchers will find that the microcomputer leads to greater efficiency in everything that they do, especially in the two most critical elements of their jobs: thinking and communicating. (Author/MLW)
Descriptors: Computation, Computer Graphics, Computer Oriented Programs, Efficiency
Peer reviewedCallahan, Leroy G.; Clements, Douglas H. – Journal for Research in Mathematics Education, 1984
Data on sex differences in rote-counting ability for 4722 first-grade children are presented. How different data-gathering methods and different statistical treatments of the data can yield differing results are indicated. (MNS)
Descriptors: Computation, Data Analysis, Educational Research, Elementary Education
Peer reviewedBaroody, Arthur J. – Journal for Research in Mathematics Education, 1984
A model of subtraction development and the computing difficulties and research issues suggested by the model are outlined. Demands of simultaneous processes, difficulties with informal subtraction, and the impact on the counting-up procedure are discussed. (MNS)
Descriptors: Cognitive Processes, Computation, Educational Research, Elementary Education
Peer reviewedFuson, Karen – Journal for Research in Mathematics Education, 1984
Discusses four ways in which subtraction is more difficult than addition: (1) verbal solutions do not always parallel object solutions; (2) methods may interfere with each other; (3) special problems exist with subtraction on the number line; and (4) subtraction has multiple situational interpretations. (MNS)
Descriptors: Cognitive Processes, Computation, Educational Research, Elementary Education


