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Cawley, John F.; Parmar, Rene S.; Lucas-Fusco, Lynn M.; Kilian, Joy D.; Foley, Teresa E. – Learning Disabilities: A Contemporary Journal, 2007
Place value is a phenomenon that has ominous implications for developing number sense and meaning and for using alternative algorithms and alternative representations within whole number arithmetic. For the most part, school programs examine place value at a surface level, with a primary focus on having the student identify or state a number value…
Descriptors: Special Education, Special Needs Students, Mild Disabilities, Numbers
Skurnick, Ronald – Mathematics and Computer Education, 2007
The Pythagorean Theorem, arguably one of the best-known results in mathematics, states that a triangle is a right triangle if and only if the sum of the squares of the lengths of two of its sides equals the square of the length of its third side. Closely associated with the Pythagorean Theorem is the concept of Pythagorean triples. A "Pythagorean…
Descriptors: Geometric Concepts, Arithmetic, Number Concepts, Mathematical Formulas
Sastry, K. R. S. – Mathematics and Computer Education, 2007
This paper takes a known point from Brocard geometry, a known result from the geometry of the equilateral triangle, and bring in Euler's [empty set] function. It then demonstrates how to obtain new Brocard Geometric number theory results from them. Furthermore, this paper aims to determine a [triangle]ABC whose Crelle-Brocard Point [omega]…
Descriptors: Geometric Concepts, Number Concepts, Geometry, Theories
Kim, G. D.; Engelhardt, J. – International Journal of Mathematical Education in Science and Technology, 2007
A k-dimensional integer point is called visible if the line segment joining the point and the origin contains no proper integer points. This note proposes an explicit formula that represents the number of visible points on the two-dimensional [1,N]x[1,N] integer domain. Simulations and theoretical work are presented. (Contains 5 figures and 2…
Descriptors: Numbers, Number Concepts, Mathematical Formulas, Problem Solving
Bryant, Diane Pedrotty; Bryant, Brian R.; Gersten, Russell M.; Scammacca, Nancy N.; Funk, Catherine; Winter, Amanda; Shih, Minyi; Pool, Cathy – Learning Disability Quarterly, 2008
Responsiveness to Intervention (RtI) is recommended both as an essential step before identifying learning disabilities (LD) and as a mechanism for preventing learning difficulties. The use of evidence-based multi-tiered interventions is of critical importance when implementing RtI. This article presents the results of a study that examined the…
Descriptors: Learning Problems, Intervention, Learning Disabilities, At Risk Students
Andersson, Ulf – Journal of Educational Psychology, 2008
The mathematical performance of 182 third and fourth graders in 8 different areas of mathematics was examined. The children belonged to 4 achievement groups: children with mathematic difficulties (MD only), children with both mathematic and reading difficulties (MD-RD), children with reading difficulties (RD only), and normally achieving children…
Descriptors: Reading Difficulties, Learning Problems, Problem Solving, Number Concepts
Muldoon, Kevin P.; Lewis, Charlie; Berridge, Damon – British Journal of Developmental Psychology, 2007
It is one thing to be able to count and share items proficiently, but it is another thing to know how counting and sharing establish and identify quantity. The aim of the study was to identify which measures of numerical knowledge predict children's success on simple number problems, where counting and set equivalence are at issue. Seventy-two…
Descriptors: Numeracy, Young Children, Number Concepts, Developmental Psychology
Halpern, Casey; Clark, Robin; Moore, Peachie; Cross, Katy; Grossman, Murray – Brain and Cognition, 2007
Patients with corticobasal degeneration (CBD) have calculation impairments. This study examined whether impaired number knowledge depends on verbal mediation. We focused particularly on knowledge of very small numbers, where there is a precise relationship between a cardinality and its number concept, but little hypothesized role for verbal…
Descriptors: Dementia, Computation, Patients, Reaction Time
Greenwald, Sarah J. – PRIMUS, 2007
Here we explore the educational implications of classroom activities related to the backgrounds and motivations of talented Hollywood comedy writers and the mathematical moments they created for the Emmy Award-winning animated sitcom "Futurama." (Contains 6 figures.)
Descriptors: Comedy, Popular Culture, Number Concepts, Mathematics Instruction
McConnochie, Jan; Sneath, Greg – Down Syndrome Research and Practice, 2007
Katrina is 10 years old and has Down syndrome. She is making good progress with learning numbers and mathematics. We describe how Katrina has learned number concepts and arithmetic skills over several years. We highlight the influence of early learning habits, visual supports, motivation and practice, and the uses made of different number…
Descriptors: Down Syndrome, Arithmetic, Teaching Methods, Mathematics Instruction
Kartambis, Kathy – Australian Primary Mathematics Classroom, 2007
Research has established that children's development of addition and subtraction skills progresses through a hierarchy of strategies that begin with counting-by-one methods through to flexible mental strategies using a combination of knowledge of basic facts and understanding of place value. An important transition point is the shift from the…
Descriptors: Mental Computation, Number Concepts, Subtraction, Arithmetic
Peer reviewedMacDonald, Theodore H. – Australian Mathematics Teacher, 1973
Descriptors: Discovery Processes, Mathematics, Mathematics Education, Number Concepts
Peer reviewedWillson, William Wynne – Math Teacher, 1969
Descriptors: Algebra, Mathematical Concepts, Mathematics, Number Concepts
Peer reviewedHolder, Lois D. – Arithmetic Teacher, 1969
Descriptors: Arithmetic, Elementary School Mathematics, Fractions, Instruction
LePage, Wilbur R. – 1964
This programed text is an introduction to the algebra of complex numbers for engineering students, particularly because of its relevance to important problems of applications in electrical engineering. It is designed for a person who is well experienced with the algebra of real numbers and calculus, but who has no experience with complex number…
Descriptors: Algebra, College Mathematics, Curriculum, Engineering

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