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Symons, Duncan; Holton, Derek – Australian Primary Mathematics Classroom, 2020
Duncan Symons and Derek Holton discuss the different types of mathematical reasoning and what each of these might look like in the classroom. By suggesting language that can be used to describe the different methods of reasoning, they hope to provide teachers with the tools they need to better recognise and assess student reasoning.
Descriptors: Mathematical Logic, Logical Thinking, Mathematics Instruction, Elementary School Mathematics
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Zwanch, Karen; Broome, Bridget – Mathematics Teacher: Learning and Teaching PK-12, 2023
Generalizing patterns is an important feature of algebraic reasoning that is accessible to students across grade-levels because it connects their numerical reasoning to algebraic reasoning. In this article, the authors describe how teachers can use the game Crack the Code to introduce generalizing to their students or can extend students'…
Descriptors: Mathematics Education, Elementary School Mathematics, Grade 6, Mathematics Instruction
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Tsamir, Pessia; Tirosh, Dina; Levenson, Esther S.; Barkai, Ruthi; Tabach, Michal – Educational Studies in Mathematics, 2017
This paper describes kindergarten children's engagement with two patterning activities. The first activity includes two tasks in which children are asked to choose possible ways for extending two different repeating patterns and the second activity calls for comparing different pairs of repeating patterns. Children's recognition of the unit of…
Descriptors: Kindergarten, Mathematics Instruction, Pattern Recognition, Mathematical Concepts
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McGarvey, Lynn M. – Teaching Children Mathematics, 2013
This article describes how in early mathematics learning, young children are often asked to recognize and describe visual patterns in their environment--perhaps on their clothing, a toy, or the carpet; around a picture frame; or in the playground equipment. Exploring patterns in the early years is seen as an important introduction to algebraic…
Descriptors: Mathematics Instruction, Pattern Recognition, Mathematical Concepts, Preschool Children
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Bell, Carol J. – Mathematics Teaching in the Middle School, 2011
Most future teachers are familiar with number patterns that represent an arithmetic sequence, and most are able to determine the general representation of the "n"th number in the pattern. However, when they are given a visual representation instead of the numbers in the pattern, it is not always easy for them to make the connection between the…
Descriptors: Preservice Teachers, Methods Courses, Teacher Education Curriculum, Geometric Concepts
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Whitin, Phyllis; Whitin, David J. – Young Children, 2011
The habit of looking for patterns, the skills to find them, and the expectation that patterns have explanations is an essential mathematical habit of mind for young children (Goldenberg, Shteingold, & Feurzeig 2003, 23). Work with patterns leads to the ability to form generalizations, the bedrock of algebraic thinking, and teachers must nurture…
Descriptors: Investigations, Young Children, Grade 3, Algebra
O'Brien, Tom; Wallach, Chris – Mathematics Teaching, 2009
The authors document their experience of working with 6-year-olds over several weeks. They share some observations that arise from weekly sessions they conducted which have been under way for several years and which have been widely reported. These observations show the payoff of a problem-solving approach to learning.
Descriptors: Problem Solving, Pattern Recognition, Young Children, Mathematics Instruction
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Mulligan, Joanne; Mitchelmore, Mike; Kemp, Coral; Marston, Jennie; Highfield, Kate – Australian Primary Mathematics Classroom, 2008
Virtually all mathematics is based on pattern and structure. A mathematical "pattern" is any predictable regularity, usually involving numbers or space. In every pattern, the various elements are organised in some regular fashion. The way a pattern is organised is called its "structure," which may be numerical or spatial. In…
Descriptors: Intervention, Kindergarten, Mathematics Instruction, Mathematical Logic
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Hopkins, Theresa M.; Cady, Jo Ann – Teaching Children Mathematics, 2007
This article reports on the use of a unique number system to facilitate teachers' understanding of the concepts of place value. Teachers' mastery of base-ten may hinder their recognition of the difficulties students have with place value, so the authors created a number system that used five symbols to represent values. Using this system, teachers…
Descriptors: Number Systems, Number Concepts, Experiential Learning, Faculty Development