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Barmby, Patrick; Harries, Tony; Higgins, Steve; Suggate, Jennifer – Educational Studies in Mathematics, 2009
We examine whether the array representation can support children's understanding and reasoning in multiplication. To begin, we define what we mean by understanding and reasoning. We adopt a "representational-reasoning" model of understanding, where understanding is seen as connections being made between mental representations of concepts, with…
Descriptors: Computer Uses in Education, Multiplication, Mathematical Concepts, Mathematical Logic

Hope, Jack A. – Educational Studies in Mathematics, 1985
The processes and procedures used by expert mental calculators are identified from a literature review. Experts are characterized by knowledge of a variety of methods, ability to recall numerical equivalents, and ability to remember the numbers involved in various stages of calculations. (MNS)
Descriptors: Adults, Cognitive Processes, Computation, Educational Research

Jurdak, Murad; Shahin, Iman – Educational Studies in Mathematics, 1999
Examines the computational strategies of 10 young street vendors in Beirut by describing, comparing, and analyzing computational strategies used in solving three types of problems: (1) transactions in the workplace; (2) word problems; and (3) computation exercises in a school-like setting. Indicates that vendors' use of semantically-based mental…
Descriptors: Arithmetic, Cognitive Processes, Computation, Early Adolescents

Selter, Christoph – Educational Studies in Mathematics, 2001
Describes the success, the methods (mental, informal written, standard algorithm) and the strategies of informal written arithmetic to be observed when 300 elementary students worked on six addition and six subtraction problems with three-digit numbers. (Author/MM)
Descriptors: Addition, Algorithms, Arithmetic, Cognitive Processes

Heege, Hans Ter – Educational Studies in Mathematics, 1985
Children use acquired knowledge as they learn basic multiplication facts. If informal thinking strategies are stressed, the border between "figuring out" and "knowing by heart" gradually disappears. Children will acquire a flexible mental structure of multiplication facts instead of a collection of rules. (MNS)
Descriptors: Basic Skills, Cognitive Processes, Computation, Educational Research

Cobb, Paul – Educational Studies in Mathematics, 1986
The relationship between arithmetical concepts and solution methods is discussed. A case study illustrates the contention that some children with relatively sophisticated concepts express those concepts with primitive methods. (MNS)
Descriptors: Arithmetic, Case Studies, Cognitive Processes, Computation

Baroody, Arthur J. – Educational Studies in Mathematics, 1988
A training experiment with 30 mentally handicapped children tested two models of mental-arithmetic development. Children's initial responses to a mental-addition task appeared to be the product of a mechanical prescription. Errors appeared to be more errors of method than of recall. (MNS)
Descriptors: Addition, Cognitive Processes, Educational Research, Elementary Education

Cobb, Paul – Educational Studies in Mathematics, 1985
Discussed are the roles played by anticipation, belief, and motivation in two young children's problem-solving activity. It is argued that a solver's beliefs and motivations are intimately related, and that the discussion of the two children's behaviors may have some generality. (Author/MNS)
Descriptors: Beliefs, Cognitive Processes, Computation, Educational Research

Reys, Barbara J.; And Others – Educational Studies in Mathematics, 1991
A study of 255 fifth graders and 177 eighth graders from 12 randomly chosen Mexican schools was conducted to identify and characterize the students' computational estimation skills and strategies. Data from computational estimation tests and selected interviews revealed that Mexican students employed general estimation processes similar to U.S.…
Descriptors: Cognitive Measurement, Cognitive Processes, Cognitive Tests, Elementary Secondary Education

Treffers, Adrian – Educational Studies in Mathematics, 1991
The problem of innumeracy in general and at the primary school level in particular is attributed to a structuralist design of instruction emphasizing an algorithmic approach to arithmetic. Offered is an alternative learning approach developing arithmetic as an informal context-bound activity tied to mental arithmetic and estimation. (MDH)
Descriptors: Arithmetic, Cognitive Processes, Concept Formation, Elementary Education