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Titlebook: Mathematical Reasoning of Children and Adults; Teaching and Learnin Alina Galv?o Spinillo,Síntria Labres Lautert,Rute Book 2021 The Editor

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書目名稱Mathematical Reasoning of Children and Adults
副標(biāo)題Teaching and Learnin
編輯Alina Galv?o Spinillo,Síntria Labres Lautert,Rute
視頻videohttp://file.papertrans.cn/627/626564/626564.mp4
概述Adopts an interdisciplinary approach, articulating mathematics education and psychology.Helps teachers understand the cognitive processes involved in learning mathematics and develop better strategies
圖書封面Titlebook: Mathematical Reasoning of Children and Adults; Teaching and Learnin Alina Galv?o Spinillo,Síntria Labres Lautert,Rute  Book 2021 The Editor
描述.This book adopts an interdisciplinary approach to investigate the development of mathematical reasoning in both children and adults and to show how understanding the learner’s cognitive processes can help teachers develop better strategies to teach mathematics. This contributed volume departs from the interdisciplinary field of psychology of mathematics education and brings together contributions by researchers from different fields and disciplines, such as cognitive psychology, neuroscience and mathematics education. ?..The chapters are presented in the light of the three instances that permeate the entire book: the learner, the teacher, and the teaching and learning process. Some of the chapters analyse the didactic challenges that teachers face in the classroom, such as how to interpret students‘ reasoning, the use of digital technologies, and their knowledge about mathematics. Other chapters examine students‘ opinions about mathematics, and others analyse the ways inwhich students solve situations that involve basic and complex mathematical concepts. The approaches adopted in the description and interpretation of the data obtained in the studies documented in this book point o
出版日期Book 2021
關(guān)鍵詞Mathematical Reasoning; Psychology of Mathematics Education; Development of Mathematical Thinking; Math
版次1
doihttps://doi.org/10.1007/978-3-030-69657-3
isbn_softcover978-3-030-69659-7
isbn_ebook978-3-030-69657-3
copyrightThe Editor(s) (if applicable) and The Author(s), under exclusive license to Springer Nature Switzerl
The information of publication is updating

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A Kindergarten Student’s Use and Understanding of Tables While Working with Function Problemsble to use and understand tables. In this chapter, we argue that young children can use tables as organizational tools and not just . but also . tables to develop understandings of functional relationships. We take this as evidence that tables are important representational tools for children from the earliest grades of schooling.
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Strategies and Accuracy in the Number Line Task in Colombian and Brazilian Deaf Childrenere not previously been reported in the literature. When children used the proportional judgment strategy, for example, they presented precise answers, and the counting strategy was the most used, especially in the first grade. The implications of these results are analysed and we highlight the importance of more studies in this field.
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The Posing of Mathematical Problems by?University Students of Mathematicsf the problems was based on Vergnaud’s theory of conceptual fields and mathematics education. At the end of the chapter, we point out the relevance of knowing how to pose problems to teach mathematics. The need to provide instruction on problem posing in programs that prepare teachers for mathematics teaching is emphasized.
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