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Csíkos, Csaba – Journal of Intelligence, 2022
The nature of the development of arithmetic performance has long been intensively studied, and available scientific evidence can be evaluated and synthesized in light of Nelson and Narens' model of metacognition. According to the Nelson-Narens model, human cognition can be split into two or more interrelated levels. Obviously, in the case of more…
Descriptors: Metacognition, Mathematics Skills, Arithmetic, Cognitive Development
Pulles, Sandra Moran – ProQuest LLC, 2016
Proficiency in mathematics across the United States has become an area of concern as performance on state accountability tests continues to demonstrate that less than 50% of students in 4th and 8th grade are proficient in mathematics (NCES, 2013). With such large numbers of students lacking proficiency in mathematics, systematic interventions that…
Descriptors: Mathematics Instruction, Mathematics Skills, Grade 3, Grade 4
Kong, Jennifer; Uppal, Harpreet; Swanson, H. Lee – AERA Online Paper Repository, 2016
This study investigated the role of cognitive interventions on word problem solving (WPS) accuracy in children who are English learners (ELs) and at risk for math difficulties (MD). Grade 3 children (n = 158) within classrooms were randomly assigned to either an untreated control group or one of three treatment conditions: paraphrase question…
Descriptors: English Language Learners, Students with Disabilities, Mathematics Skills, Mathematics Instruction
Barrow, Melissa A. – Phi Delta Kappan, 2014
ELLs need to practice using the language in their speech. Teachers can ask students to restate the definition in their own words and provide opportunities for students to use academic vocabulary in discussions. Chunking (instead of teaching inch in isolation, also teach foot, centimeter, and yard) helps students develop their schema and mentally…
Descriptors: English Language Learners, Vocabulary Development, Mathematics Instruction, Journal Writing
McNeil, Nicole M.; Weinberg, Aaron; Hattikudur, Shanta; Stephens, Ana C.; Asquith, Pamela; Knuth, Eric J.; Alibali, Martha W. – Journal of Educational Psychology, 2010
This study examined how literal symbols affect students' understanding of algebraic expressions. Middle school students (N = 322) were randomly assigned to 1 of 3 conditions in which they were asked to interpret an expression (e.g., 4c + 3b) in a story problem. Each literal symbol represented the price of an item. In the c-and-b condition, the…
Descriptors: Middle School Students, Textbooks, Mnemonics, Algebra
Peer reviewedWilkins, Jesse L. M.; Baroody, Arthur J.; Tiilikainen, Sirpa – Journal of Experimental Child Psychology, 2001
Investigated kindergartners' unary and binary understanding of additive commutativity using performance on tasks involving change-add-to and part-part-whole word problems, respectively. Found that data were inconsistent with models put forth by Baroody and Gannon and by Resnick and suggest three alternate theoretical explanations. Success on tasks…
Descriptors: Cognitive Development, Kindergarten Children, Mathematical Concepts, Models
Kamii, Constance; Rummelsburg, Judith – Teaching Children Mathematics, 2008
To build cognitive foundation for number, twenty-six low-performing, low-SES first graders did mathematical physical-knowledge activities, such as "bowling," during the first half of the year. As their arithmetic readiness developed, they tried more word problems and games. At the end of the year, these children did better in mental arithmetic and…
Descriptors: Textbooks, Mental Computation, Number Concepts, Word Problems (Mathematics)
Peer reviewedPaggi, Kay; Hayslip, Bert, Jr. – Educational Gerontology, 1999
Reports observations of the use of mental aerobics with 48 adults whose median age was 70. Provides examples of the group puzzles and logic, math, and word problems used to enhance cognitive functioning and creative thinking. (SK)
Descriptors: Cognitive Development, Creative Thinking, Older Adults, Problem Solving
Benito, Yolanda – Gifted Education International, 2000
This article discusses outcomes of a study that indicated gifted children as young as 6 years old can use metacognitive processes for solving math problems, are aware of knowing certain operations and are able to use them automatically, and know which strategy they usually use for solving problems. (Contains references.) (CR)
Descriptors: Cognitive Development, Cognitive Processes, Elementary Education, Gifted
Peer reviewedSophian, Catherine; Vong, Keang I. – Cognition and Instruction, 1995
Compared children's performance on initial-unknown and final-unknown problems involving the addition or subtraction of a single item. Found that although 4-year olds responded in a directionally appropriate way to the final-unknown problems but not to the corresponding initial-unknown ones, 5-year olds were able to respond appropriately to both.…
Descriptors: Age Differences, Arithmetic, Cognitive Development, Early Childhood Education
Peer reviewedOkamoto, Yukari – Cognition and Instruction, 1996
Tested three models of children's mathematics word-problem solving based on developmental differences in quantitative conceptual structures: (1) quantitative relations represented as ordered array of mental objects; (2) numbers represented on two tentatively coordinated mental number lines; and (3) numerical operations represented as objects on…
Descriptors: Age Differences, Children, Cluster Analysis, Cognitive Development
Peer reviewedLittlefield, Joan; Rieser, John J. – Cognition and Instruction, 1993
Devised a model that hypothesized that students, in discriminating relevant information in mathematical story problems, search for values of semantic categories that match those in the problem. Two experiments assessed the validity of the model. Results indicated that the model was an accurate predictor of discrimination performance for successful…
Descriptors: Cognitive Development, Curriculum Design, Elementary School Students, Intermediate Grades
Swanson, H. Lee; Jerman, Olga; Zheng, Xinhua – Journal of Educational Psychology, 2008
The influence of cognitive growth in working memory (WM) on mathematical problem solution accuracy was examined in elementary school children (N = 353) at risk and not at risk for serious math problem solving difficulties. A battery of tests was administered that assessed problem solving, achievement, and cognitive processing (WM, inhibition,…
Descriptors: Elementary School Students, Inhibition, Problem Solving, Short Term Memory
Peer reviewedHerrmann, Beth Ann – Reading Research and Instruction, 1989
Describes qualitative aspects of explicit and less explicit explanations of cognitive reasoning processes associated with mathematical problem solving strategies. Includes lesson excerpts to illustrate three major differences between explicit and less explicit explanations. (MG)
Descriptors: Cognitive Development, Educational Research, Elementary Education, Instructional Effectiveness
Hauge, Sharon K.; Phua, Mee See – 1990
This study compared the performances of college mathematics students on mathematics problems stated in three different contexts: in arithmetical form, in the form of algebraic expressions to be simplified, and in the form of practical situations stated in words. Both single-step and multi-step problems were used. For all three contexts, there were…
Descriptors: Academic Achievement, Cognitive Development, College Mathematics, Higher Education

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