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Vendlinski, Terry P.; Chung, Greg K. W. K.; Binning, Kevin R.; Buschang, Rebecca E. – National Center for Research on Evaluation, Standards, and Student Testing (CRESST), 2011
Understanding the meaning of rational numbers and how to perform mathematical operations with those numbers seems to be a perennial problem in the United States for both adults and children. Based on previous work, we hypothesized that giving students more time to practice using rational numbers in an environment that enticed them to apply their…
Descriptors: Feedback (Response), Intervention, Educational Research, Video Games
Rousselle, Laurence; Noel, Marie-Pascale – Cognition, 2007
Forty-five children with mathematics learning disabilities, with and without comorbid reading disabilities, were compared to 45 normally achieving peers in tasks assessing basic numerical skills. Children with mathematics disabilities were only impaired when comparing Arabic digits (i.e., symbolic number magnitude) but not when comparing…
Descriptors: Symbols (Mathematics), Reading Difficulties, Mathematics Education, Learning Disabilities
Berlin, Donna F., Ed.; White, Arthur L., Ed. – International Consortium for Research in Science and Mathematics Education (NJ3), 2011
The chapters in this book reflect the work of science and mathematics educators who have worked for many years at the international level. As members of the International Consortium for Research in Science and Mathematics Education, their work provides readers with issues, models, practices, and research results that have applicability and…
Descriptors: Science Education, Mathematics Education, STEM Education, Educational Innovation
PDF pending restorationBackus, Robert L. – 1973
The varied forms and semantic factors of Japanese ordinal expressions are related to one another in a coherent system. In Japanese, the cardinal number form is a numeral compound in construction with a referent. The numeral compound consists of a number and a numeral adjunct. Numeral adjuncts are derived from bound forms, or numeral suffixes, and…
Descriptors: Descriptive Linguistics, Japanese, Language Usage, Linguistic Theory
Boyer, Lee E.; And Others – 1962
This publication is part of a series of guides written by Pennsylvania's Department of Public Instruction and is designed to present some of the unifying concepts in mathematics to elementary teachers. This pamphlet discusses the commutative, associative, and closure properties for addition and multiplication of whole numbers, and the distributive…
Descriptors: Curriculum, Elementary School Mathematics, Instruction, Mathematics Education
Peer reviewedLindquist, Mary Montgomery; Dana, Marcia E. – Arithmetic Teacher, 1978
Projects that involve counting real things either from 1 to 100 or from 1 to 1000 are presented. The projects encourage children's guessing, ordering numbers, recording results in a variety of ways, counting elements of a subset as well as the entire set, and some problem solving. (MN)
Descriptors: Activity Units, Computation, Elementary Education, Elementary School Mathematics
Steen, Lynn Arthur – Science News, 1978
Examples are given of several compound games of strategy that involve mathematical theory and provide new bases for understanding and axiomatizing the concept of "number." (MN)
Descriptors: Educational Games, Enrichment, Games, Manipulative Materials
Gardner, Martin – Scientific American, 1980
Some patterns in prime numbers and their implications for general theorems are presented. Much of the material is taken from "The Strong Law of Small Numbers," an unpublished paper by Richard Kenneth Guy. (MP)
Descriptors: Mathematical Concepts, Mathematical Enrichment, Mathematics Education, Number Concepts
Peer reviewedPasquali, Giorgio – Mathematics Teacher, 1976
Descriptors: Mathematics, Number Concepts, Numbers, Secondary Education
Peer reviewedCohen, Alvin P. – Journal of the Chinese Language Teachers Association, 1976
Presents a system for quick conversion of Chinese cyclical-binary dates to western year dates. (CHK)
Descriptors: Chinese, Language Instruction, Number Systems, Numbers
Peer reviewedCohn, J. H. E. – Mathematical Spectrum, 1971
Descriptors: Arithmetic, College Mathematics, Logic, Mathematics
Peer reviewedBoas, R. P., Jr. – Two-Year College Mathematics Journal, 1972
The problem of getting a correct result when a fraction is reduced by cancelling a digit which appears in both the numerator and the denominator is extended from the base ten situation to any number base. (DT)
Descriptors: Algorithms, College Mathematics, Fractions, Mathematics
Peer reviewedPrielipp, Robert W. – Mathematics Teacher, 1973
Descriptors: College Mathematics, Mathematics, Mathematics Education, Number Concepts
Peer reviewedEperson, D. B. – Mathematics in School, 1973
Descriptors: Algorithms, Mathematics, Number Concepts, Secondary School Mathematics
Peer reviewedLuthar, R. S. – Mathematics Teacher, 1971
Descriptors: Algebra, Arithmetic, Mathematics, Number Concepts

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