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Research Issues in Math

Published on Nov 21, 2015

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PRESENTATION OUTLINE

CHAPTER 12

EARLY CHILDHOOD MATH LEARNING
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What underlying theoretical perspectives do Clements and Sarama use in chapter 12 that underlie the framework for their review? How is the student viewed under each perspective?

HIERARCHIC INTERACTIONALISM: WHAT IS IT, AND HOW DOES IT HELP EXPLAIN CHILDREN'S EARLY LEARNING OF MATH?

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How does language play a role in children's ability to learn early mathematical concepts?

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How does mathematical learning differ in other countries?

LEARNING TRAJECTORIES

P&S PP. 32-36, 78-88 & 148-157
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CREATE THE FOLLOWING LTS:

  • Number and Quantitative Thinking
  • Geometry and Spatial Thinking
  • Geometric Measurement
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CHAPTER 13

WHOLE NUMBER CONCEPTS & OPERATIONS

"Traditionally, mathematics is taught as a ready made subject. Students are given definitions, rules, algorithms, according to which they are expected to proceed. Only a small minority learn mathematics this way" (pp. 615-616).

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What connections can you make to chapter 12?

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How are the theoretical perspectives used in both chapters?

What do Verschaffel, Greer & Corte say about students' mathematical strategies, and aspects of students' mathematical development?

WHAT ARE SOCIO-MATHEMATICAL NORMS?

HOW CAN YOU SEE THESE IN VARIOUS CONTEXTS?
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Why do the authors consider figure 13.7 to be a "powerful theoretical lens for analyzing the teaching/learning of elementary arithmetic" (p. 610)? Do you? Why?

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