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Burns, Keith H. – Australian Mathematics Teacher, 1973
The method used by Cantor to demonstrate the uncountability of the real numbers is applied to a proof showing that the set of natural numbers is uncountable; the error in the argument is discussed. (DT)
Descriptors: Mathematics, Number Concepts, Number Systems
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Nnadi, James N. – International Journal of Mathematical Education in Science and Technology, 2004
This classroom note includes the following sections: Introduction; The General Case; and Related Formulas.
Descriptors: Number Systems, Trigonometry, Mathematics Instruction
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Benjamin, Arthur T.; Quinn, Jennifer J. – Mathematics Teacher, 2006
Authors use combinatorical analysis to prove some interesting facts about the Fibonacci sequence.
Descriptors: Mathematical Concepts, Sequential Approach, Mathematics Instruction, Number Concepts
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Swenton, Frank J. – International Journal of Mathematical Education in Science & Technology, 2006
The paper details a comprehensive system for the treatment of the topic of limits--conceptually, computationally, and formally. The system addresses fundamental linguistic flaws in the standard presentation of limits, which attempts to force limit discussion into the language of individual real numbers and equality. The system of near-numbers…
Descriptors: Mathematics Instruction, Calculus, Mathematical Concepts, Number Systems
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Karvonen, Meagan; Huynh, Huynh – Applied Measurement in Education, 2007
Although many studies have examined the alignment of state standards with large-scale assessment and instruction, fewer have attended to alignment concerning alternate assessments for students with significant disabilities. This study was designed to (1) compare expectations in one state's alternate assessment (AA) with curricular priorities…
Descriptors: State Standards, Mathematics Tests, Scores, Reading Comprehension
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MacDonald, I. D. – Australian Mathematics Teacher, 1972
Descriptors: Calculus, History, Mathematics, Number Systems
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Maier, E. A.; Maier, David – Two-Year College Mathematics Journal, 1973
Descriptors: Algebra, College Mathematics, Mathematics, Number Systems
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Trigg, Charles W. – School Science and Mathematics, 1971
Descriptors: Mathematical Concepts, Mathematics, Number Systems, Numbers
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Cheng-Zijuan; Chan, Lorna Kim Sang – International Journal of Early Years Education, 2005
Simplicity in number naming in a language (e.g. "ten-two" in Chinese is simpler than the irregular "twelve" in English) has been used to explain cross-cultural disparities in children's computational competence. In contrast to previous research focusing only on whether children can provide the correct answers, in this study (N =117 and 92) we…
Descriptors: Number Systems, Number Concepts, Mathematics Instruction
Latham, Dorothy – Mathematics Teaching Incorporating Micromath, 2007
In the renewed "Primary Framework for Mathematics" for England, great emphasis is given to calculation and its prerequisites (DfES, 2006). Expectations are increased for calculations and the recall of number facts, with mental calculation owning a higher profile, while progression in written calculation is clarified. The greater focus on…
Descriptors: Foreign Countries, Computation, Number Systems, Manipulative Materials
Baum, John D. – Mathematical Gazette, 1972
Illustrated is the use of arithmetic modulo 2 for finding the truth values of logical statements. (MM)
Descriptors: Logic, Mathematics, Number Systems, Secondary School Mathematics
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Pincus, Morris – Arithmetic Teacher, 1972
Descriptors: Elementary School Mathematics, Instruction, Number Systems, Numbers
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Byrkit, Donald R. – School Science and Mathematics, 1971
Descriptors: Mathematics, Number Concepts, Number Systems, Resource Materials
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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
Harrison, John – Mathematics Teaching Incorporating Micromath, 2006
In this article, the author believes that a visual image of the number system is helpful to everyone, especially children, in understanding what is, after all, an abstract idea. The simplest model is the number line, a row of equally spaced numbers, starting at zero. This illustrates the continuous progression of the natural numbers, moving to the…
Descriptors: Arithmetic, Number Systems, Young Children, Models
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