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Lewis, Leslie D. – Mathematics Teaching in the Middle School, 2007
This article describes the instructional process of helping students visualize irrational numbers. Students learn to create a spiral, called "the wheel of Theodorus," which demonstrates irrational and rational lengths. Examples of student work help the reader appreciate the delightful possibilities of this project. (Contains 4 figures.)
Descriptors: Mathematics Instruction, Student Evaluation, Numbers, Student Motivation
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Dehaene, Stanislas – Mind, Brain, and Education, 2007
Under what conditions can a true "science of mental life" arise from psychological investigations? Can psychology formulate scientific laws of a general nature, comparable in soundness to the laws of physics? I argue that the search for such laws must return to the forefront of psychological and developmental research, an enterprise that requires…
Descriptors: Investigations, Psychologists, Biophysics, Cognitive Processes
Hewitt, Dave – Mathematics Teaching Incorporating Micromath, 2007
In this article, the author offers two well-known mathematical images--that of a dot moving around a circle; and that of the tens chart--and considers their power for developing mathematical thinking. In his opinion, these images each contain the essence of a particular topic of mathematics. They are contrasting images in the sense that they deal…
Descriptors: Geometric Concepts, Trigonometry, Mathematics Instruction, Mathematical Concepts
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Duckworth, Frank – Teaching Statistics: An International Journal for Teachers, 2006
This article concludes the serialization of the Royal Statistical Society's Schools Lecture for 2004, on "Lies and statistics".
Descriptors: Statistics, Deception, Probability, Number Concepts
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Osler, Thomas J.; Stugard, Nicholas – Mathematics and Computer Education, 2006
In some elementary courses, it is shown that square root of 2 is irrational. It is also shown that the roots like square root of 3, cube root of 2, etc., are irrational. Much less often, it is shown that the number "e," the base of the natural logarithm, is irrational, even though a proof is available that uses only elementary calculus. In this…
Descriptors: Geometric Concepts, Transformations (Mathematics), Calculus, Number Concepts
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Peterson, Candida; And Others – Child Development, 1975
Descriptors: Number Concepts, Preschool Education, Rewards, Values
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Greenblatt, M. H. – Math Teacher, 1969
Descriptors: Geometric Concepts, Geometry, History, Number Concepts
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Perkins, Victoria; Cullinan, Douglas – Education and Treatment of Children, 1985
Three elementary-school students were exposed to Fractions 1, an instructional program for fraction problem-solving skills based on "direct instruction" principles. Fraction performance increases could reasonably be attributed to the instructional program. Improvements were durable across a short follow-up period and transfer occurred to similiar…
Descriptors: Elementary Education, Fractions, Intervention, Number Concepts
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Hess, Adrien L. – Mathematics Teacher, 1974
Descriptors: Mathematical Concepts, Mathematics Education, Number Concepts
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Musser, Gary L. – Mathematics Teacher, 1973
Three proofs for the problem show there exist irrational numbers a and b such that a to the b power is rational'' are presented and discussed. (DT)
Descriptors: College Mathematics, Instruction, Mathematics, Number Concepts
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Holt, Michael – Mathematics in School, 1972
Descriptors: Biographies, History, Mathematicians, Mathematics
Moser, Joseph M. – Sch Sci Math, 1970
Descriptors: Mathematics, Number Concepts, Secondary School Mathematics
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Duncan, David R.; Litwiller, Bonnie H. – Mathematics Teacher, 1971
Descriptors: Instruction, Mathematics, Number Concepts, Teaching Methods
DiVesta, Francis J.; Rickards, John P. – Journal of Experimental Psychology, 1971
Descriptors: Concept Formation, Number Concepts, Stimulus Devices
Rothenberg, Barbara B.; Courtney, Rosalea G. – Merrill-Palmer Quart, 1969
This study was supported by a grant from the Carnegie Corporation to Educational Testing Service. (MH)
Descriptors: Cognitive Development, Conservation (Concept), Number Concepts
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