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Hirst, K. E. – Mathematics Teaching, 1972
Descriptors: College Mathematics, Mathematics, Number Concepts, Set Theory
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Bunday, D. – International Journal of Mathematical Education in Science and Technology, 1971
Two enrichment articles are presented; one dealing with finding partial fractions and reducing to polynomials; the other, with finding the heaviest object from eleven others of equal weight where all twelve are identical in appearance. (JG)
Descriptors: Fractions, Instruction, Mathematical Enrichment, Mathematics
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Siegel, Linda S. – Developmental Psychology, 1971
Descriptors: Concept Formation, Elementary School Students, Number Concepts
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Webster, R. J. – Mathematical Spectrum, 1971
Descriptors: Algebra, Mathematics, Number Concepts, Secondary School Mathematics
Broadbent, T. A. A. – Mathematical Gazette, 1971
Reprinted is "Shanks, Ferguson and pi" by T. A. A. Broadbent. It describes the historical development of the mechanical calculation of the number pi. (CT)
Descriptors: Geometry, Mathematics, Number Concepts, Secondary School Mathematics
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Byrkit, Donald R. – School Science and Mathematics, 1971
Descriptors: Mathematics, Number Concepts, Number Systems, Resource Materials
Beerensson, R. G. – Mathematical Gazette, 1970
Descriptors: Algebra, Arithmetic, College Mathematics, Mathematics
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
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Strauss, 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
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Brainerd, 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
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Macnamara, 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
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Midden, 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
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Arzt, Joshua; Gaze, Eric – Mathematics and Computer Education, 2004
Divisibility tests for digits other than 7 are well known and rely on the base 10 representation of numbers. For example, a natural number is divisible by 4 if the last 2 digits are divisible by 4 because 4 divides 10[sup k] for all k equal to or greater than 2. Divisibility tests for 7, while not nearly as well known, do exist and are also…
Descriptors: Number Concepts, Mathematics Education, Arithmetic, Number Systems
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Deutsch, David; Goldman, Benjamin – Mathematics Teacher, 2004
A study is conducted to prove Kaprekar's conjecture with the help of mathematical concepts such as iteration, fixed points, limit cycles, equivalence cases and basic number theory. The experimental approaches, the different ways in which they reduced the problem to a simpler form and the use of tables and graphs to visualize the problem are…
Descriptors: Number Concepts, Mathematical Concepts, Problem Solving, Visualization
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Corriveau, K.H.; Pasquini, E.S.; Harris, P.L. – Cognitive Development, 2005
Recent work has investigated children's developing understanding of the anatomical locus of identity. In two studies, we extend this work by exploring the role of the mind as opposed to the brain in children's conceptualization of identity. In Experiment 1, an analysis of natural language indicated that adults use the term mind more frequently…
Descriptors: Natural Language Processing, Brain, Anatomy, Number Concepts
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