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Ali Mohammadian-Khatir; Amirali Tabatabai-Adnani; Ali Barahmand; Mohammad Ali Fariborzi-Araghi – REDIMAT - Journal of Research in Mathematics Education, 2025
The purpose of this study is to investigate students' thinking of direct, inverse and nonproportional problems. Thirty two seventh grade students from three different government schools participated in this study. To collect the data, the participants were asked to solve 9 open-ended problems, including 3 direct, 3 inverse and 3 non-proportional…
Descriptors: Thinking Skills, Mathematics Skills, Problem Solving, Middle School Mathematics
Sharif-Rasslan, Amal; Tabajah-Awawdy, Jehan – Journal of Cognitive Education and Psychology, 2022
This qualitative study aimed to examine: (1) the manner in which kindergarten children and first graders make sense of the term "area" regarding optimization problems; (2) how this manner is manifested in their decision-making and "STEAM" (science, technology, engineering, art and math) skills; and (3) how kindergarten children…
Descriptors: Kindergarten, Young Children, Grade 1, Concept Formation
Jupri, Al; Sispiyati, Ririn; Chin, Kin Eng – Journal on Mathematics Education, 2021
Structure sense can be interpreted as an intuitive ability towards symbolic expressions, including skills to perceive, to interpret, and to manipulate symbols in different roles. This ability shows student algebraic proficiency in dealing with various symbolic expressions and is considered important to be mastered by secondary school students for…
Descriptors: Algebra, Mathematics Skills, Intuition, Symbols (Mathematics)
Morrison, Robert G.; McCarthy, Sean W.; Molony, John M. – Journal of Creative Behavior, 2017
The phenomenon of insight is frequently characterized by the experience of a sudden and certain solution. Anecdotal accounts suggest that insight frequently occurs after the problem solver has taken some time away from the problem (i.e., incubation). However, the mechanism by which incubation may facilitate insight problem-solving remains unclear.…
Descriptors: Intuition, Concept Formation, Problem Solving, Time Factors (Learning)
Ejersbo, Lisser Rye; Leron, Uri; Arcavi, Abraham – For the Learning of Mathematics, 2014
The observation that the human mind operates in two distinct thinking modes--intuitive and analytical- have occupied psychological and educational researchers for several decades now. Much of this research has focused on the explanatory power of intuitive thinking as source of errors and misconceptions, but in this article, in contrast, we view…
Descriptors: Intuition, Cognitive Processes, Mathematics Instruction, Workshops
Obersteiner, Andreas; Bernhard, Matthias; Reiss, Kristina – ZDM: The International Journal on Mathematics Education, 2015
Understanding contingency table analysis is a facet of mathematical competence in the domain of data and probability. Previous studies have shown that even young children are able to solve specific contingency table problems, but apply a variety of strategies that are actually invalid. The purpose of this paper is to describe primary school…
Descriptors: Inhibition, Intuition, Mathematics Instruction, Mathematics Skills
Ash, Ivan K.; Cushen, Patrick J.; Wiley, Jennifer – Journal of Problem Solving, 2009
In the present article, we articulate three assumptions underlying theories proposing that restructuring processes play a key role in insightful problem solving: representational difficulty, representational change, and discontinuity in solution processes. We argue that these assumptions need empirical validation to justify the proposition of…
Descriptors: Cognitive Restructuring, Cognitive Processes, Intuition, Problem Solving
Campbell, Dennis E.; Davis, Carl L. – 1988
Concepts of critical thinking and psychological type are reviewed. An instrument that has gained wide acceptance for evaluating individual preferences is the Myers-Briggs Type Indicator (MBTI). Four dimensions of the MBTI that can also be considered learning preferences, with their associated contrasting preferences, are: (1) orientation toward…
Descriptors: Cognitive Processes, Cognitive Style, Critical Thinking, Evaluative Thinking
Williams, J. S.; Linchevski, L. – 1997
This paper further develops an instructional method called here "process-object linking and embedding". The idea is to link the familiar mathematical processes to objects in a familiar situation, then re-embed the new link through mathematical symbols into their mathematical construction. It makes use of children's extra-mathematical,…
Descriptors: Cognitive Processes, Comprehension, Constructivism (Learning), Educational Games
Peer reviewedGordon, Marshall – Mathematics Teacher, 1991
Counterintuitive moments in the classroom challenge common sense and practice and can be used to help mathematics students appreciate the need to explore, reflect, and reason. Proposed are four examples involving geometry, systems of equations, and matrices as counterintuitive instances. (MDH)
Descriptors: Cognitive Processes, Cognitive Style, Geometric Concepts, Intuition
Claxton, Guy – Cambridge Journal of Education, 2006
Creativity in education often takes the form of concentrated periods of arts-based "light relief" from the rigours of the National Curriculum. In psychology, on the other hand, creativity is often associated with a dramatic moment of "illumination" in solving scientific, mathematical or practical problems. This paper explores a third approach…
Descriptors: Thinking Skills, National Curriculum, Learning Strategies, Creativity
Peer reviewedAvital, Shmuel; Barbeau, Edward J. – For the Learning of Mathematics, 1991
Presents 13 examples in which the intuitive approach to solve the problem is often misleading. Presents analysis of these problems for five different sources of misleading intuitive generators: lack of analysis, unbalanced perception, improper analogy, improper generalization, and misuse of symmetry. (MDH)
Descriptors: Cognitive Development, Cognitive Processes, Generalization, Geometric Concepts
Grauer, Stuart – 1985
Using current mind/brain research, this paper explores the "hidden curriculum" in the contexts of teaching, learning and supervision. It explains ways in which current research on the nature of learning can fit into today's typical, "clinical" teaching techniques. The importance of respecting individual modes of learning is stressed; further to…
Descriptors: Aptitude Treatment Interaction, Associative Learning, Brain, Cerebral Dominance
Hativa, Nira – 1991
With respect to the innovative roles of technology within the educational realm, an important task of educational research is the investigation of how school children accommodate themselves to innovative computer-based learning environments. This paper describes the strategies and techniques employed and extended by above-average second- through…
Descriptors: Academically Gifted, Cognitive Ability, Cognitive Processes, Computer Assisted Instruction

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