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Reyhan Safak – ProQuest LLC, 2024
Structural reasoning is a combined ability to "look for structures, recognize structures, probe into structures, act upon structures, reason in terms of general structures, and see how a piece of knowledge acquired resolves a perturbation experienced" (Harel and Soto, 2017). The purpose of this study was to explore the cognitive…
Descriptors: Mathematics Instruction, Multiplication, Elementary School Students, Thinking Skills
Lem, Stephanie – ZDM: The International Journal on Mathematics Education, 2015
In this paper two studies are reported in which two contrasting claims concerning the intuitiveness of the law of large numbers are investigated. While Sedlmeier and Gigerenzer ("J Behav Decis Mak" 10:33-51, 1997) claim that people have an intuition that conforms to the law of large numbers, but that they can only employ this intuition…
Descriptors: Intuition, Numbers, Mathematics Instruction, Mathematical Logic
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
Kidron, Ivy – Educational Studies in Mathematics, 2011
We explore conditions for productive synthesis between formal reasoning and intuitive representations through analysis of college students' understanding of the limit concept in the definition of the derivative. In particular, we compare and contrast cognitive processes that accompany different manifestations of persistence of intuitions and tacit…
Descriptors: College Students, Mathematical Concepts, Logical Thinking, Intuition
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

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