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Peer reviewedWood, Larry E. – American Journal of Psychology, 1971
Descriptors: Cues, Factor Analysis, Memory, Numbers
Peer reviewedHannon, Herbert – School Science and Mathematics, 1971
Descriptors: Arithmetic, Division, Mathematics, Rational Numbers
Beerensson, R. G. – Mathematical Gazette, 1970
Descriptors: Algebra, Arithmetic, College Mathematics, Mathematics
Koppitz, Elizabeth Munsterberg – J Clin Psychol, 1970
Descriptors: Elementary School Students, Intelligence Tests, Memory, Numbers
Liedtke, Werner – Special Education in Canada, 1982
Checklist items are suggested to help teachers diagnose strengths and weaknesses of students who have difficulty learning mathematics. Tasks involve the use of manipulative aids to determine such concepts as grouping, counting, quantity, and estimating. (CL)
Descriptors: Diagnostic Teaching, Learning Disabilities, Mathematics, Number Concepts
Peer reviewedHolder, Birdie H.; Gades, Robert E. – Business Education Forum, 1981
The author presents a new method of teaching typing students how to type numbers. This keyboard presentation places equal emphasis on numbers and letters. This conveys to students the idea that numbers are not a special part of the keyboard. (CT)
Descriptors: Numbers, Office Occupations Education, Teaching Methods, Typewriting
Peer reviewedStrauss, Mark S.; Curtis, Lynne E. – Child Development, 1981
A multiple habituation paradigm was used to determine whether 10- to 12-month-old infants were able to discriminate between visual arrays differing only in their numerosity. (Author/RH)
Descriptors: Infants, Number Concepts, Sex Differences, Visual Perception
Peer reviewedBrainerd, Charles J. – Child Development, 1976
It is argued that Macnamara's criticisms of Piaget's theory of number do not lead to Macnamara's conclusions about arithmetic instruction. These conclusions appear to be based on misconceptions about logic and logical theories of number. The misconceptions are discussed and an empirical rationale for the conclusions about arithmetic instruction is…
Descriptors: Arithmetic, Logic, Mathematics Instruction, Number Concepts
Peer reviewedMacnamara, John – Child Development, 1976
A reply by Macnamara to Brainerd's criticism of the Macnamara (1975) article analyzing Piaget's theory of number. (JMB)
Descriptors: Logic, Mathematics Instruction, Number Concepts, Theoretical Criticism
Peer reviewedMidden, W. Robert – Journal of Chemical Education, 1997
Discusses flaws in the reasoning behind a "new system" proposed for rounding numbers that was published in a previous issue of this journal. Concludes that the new system should be used only for numbers in which the nonzero digits following a dropped 5 have some significance. (JRH)
Descriptors: Arithmetic, Higher Education, Number Concepts, Secondary Education
Peer reviewedDevlin, Keith – Mathematics Teaching in the Middle School, 2002
Discusses number patterns and Fibonacci numbers found in nature. (YDS)
Descriptors: Geometry, Mathematics Education, Middle Schools, Numbers
Bracey, Gerald W. – Phi Delta Kappan, 2003
Offers several tips on reading research, focusing on understanding the differences between the use of numbers and percentages. Provides specific examples. (PKP)
Descriptors: Educational Research, Elementary Secondary Education, Numbers, Percentage
Peer reviewedNadziejka, David E. – Technical Communication, 1993
Discusses the care required in constructing written explanations of numerical data. (SR)
Descriptors: Higher Education, Numbers, Technical Writing, Writing Improvement
Peer reviewedAnderson, Mike; O'Connor, Neil; Hermelin, Beate – Intelligence, 1998
Studied the calculating ability used by a low IQ savant to identify prime numbers in two experiments comparing him to control subjects, one involving reaction time and the other involving inspection time. Concludes that this individual uses a complex computational algorithm to identify primes and discusses the apparent contradiction of his low IQ.…
Descriptors: Ability, Algorithms, Autism, Computation
Flombaum, Jonathan I.; Junge, Justin A.; Hauser, Marc D. – Cognition, 2005
Mathematics is a uniquely human capacity. Studies of animals and human infants reveal, however, that this capacity builds on language-independent mechanisms for quantifying small numbers ([less than] 4) precisely and large numbers approximately. It is unclear whether animals and human infants can spontaneously tap mechanisms for quantifying large…
Descriptors: Numbers, Animals, Infants, Arithmetic

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