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Sheehey, Patricia H.; Wells, Jenny C.; Rowe, Mary – Preventing School Failure, 2017
Students with cerebral palsy (CP) without severe intellectual impairments often experience difficulties in mathematics performance. Given the high prevalence of learning difficulties in students with CP, few studies have examined interventions to improve the math competency of these students (Jenks et al., 2009). A single-subject reversal design…
Descriptors: Metacognition, Cerebral Palsy, Intervention, Mathematics Instruction
deBettencourt, Laurie U.; Putnam, Ralph T. – Focus on Learning Problems in Mathematics, 1993
Compared use of derived fact strategies involving addition and subtraction by 20 learning-disabled students (LDSs) from an intermediate level self-contained class to 22 grade-3 normally achieving students (NASs). LDSs did not differ from NASs in verbal fluency or use of alternative strategies. (Contains 20 references.) (MDH)
Descriptors: Addition, Cognitive Development, Cognitive Style, Concept Formation
Carroll, William M. – 1992
Some research on the learning of mathematics and on learning in general suggests that students may acquire knowledge more efficiently when presented with worked examples rather than the traditional lecture-and-then-practice format. Good worked examples may facilitate the development of mathematical schemata, while a means-end approach may retard…
Descriptors: Addition, Algebra, Analysis of Variance, Cognitive Development
Kaye, Daniel B.; And Others – 1981
This investigation capitalizes upon the information processing models that depend upon measurement of latency of response to a mathematical problem and the decomposition of reaction time (RT). Simple two term addition problems were presented with possible solutions for true-false verification, and accuracy and RT to response were recorded. Total…
Descriptors: Addition, Cognitive Development, Cognitive Processes, College Students

Carpenter, Thomas P.; And Others – Elementary School Journal, 1996
Suggests that children enter school with a great deal of informal intuitive knowledge of mathematics that can serve as the basis for developing much of the formal mathematics of the primary school curriculum. Describes a research-based model of children's thinking that teachers can use to interpret, transform, and reframe their informal or…
Descriptors: Addition, Cognitive Development, Cognitive Processes, Division