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(Ebook) Learning Mathematics Issues Theory and Classroom Practice 3rd Edition by Anthony Orton ISBN 9780826471130 0826471137

  • SKU: EBN-1715106
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Instant download (eBook) Learning Mathematics: Issues, Theory and Classroom Practice, 3rd Rev.Edition after payment.
Authors:Anthony Orton
Pages:242 pages.
Year:2004
Editon:3rd Edition
Language:english
File Size:15.19 MB
Format:pdf
ISBNS:9780826471130, 9780826471147, 0826471137, 0826471145
Categories: Ebooks

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(Ebook) Learning Mathematics Issues Theory and Classroom Practice 3rd Edition by Anthony Orton ISBN 9780826471130 0826471137

(Ebook) Learning Mathematics Issues Theory and Classroom Practice 3rd Edition by Anthony Orton - Ebook PDF Instant Download/Delivery: 9780826471130 ,0826471137
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Product details:

ISBN 10: 0826471137
ISBN 13: 9780826471130
Author: Anthony Orton

• Why do some students achieve more than others? • Do we have to wait until pupils are "ready"? • Can children discover math for themselves? • Does language interfere with the learning of math? This classic text, written from the viewpoint of the math teacher, provides answers to these and many more questions. Each chapter explores a particular issue that illustrates the interaction between theory and practice. New chapters have been included on cognition, pattern, and ICT.
 

(Ebook) Learning Mathematics Issues Theory and Classroom Practice 3rd Edition Table of contents:

Chapter 1 Do Teachers of Mathematics Need Theories?

The importance of theories

The origins of theories

Chapter 2 What Cognitive Demands Are Made in Learning Mathematics?

The problem of classification

Retention and recall

Using algorithms

Learning concepts

Problem-solving

Chapter 3 Could We Enhance Learning Through Optimum Sequencing?

Behaviourism

Objectives

Programmed learning

Learning hierarchies

Chapter 4 Must We Wait Until Pupils Are Ready?

Alternative views

Piaget and readiness

Accelerating learning

Curriculum implementation

Critical evaluation

Cross-cultural issues

Chapter 5 Can Pupils Discover Mathematics for Themselves?

Learning by discovery

Gestalt psychology

Structural apparatus

Problems and investigations

Obstacles and difficulties in problem-solving

Logo

Chapter 6 Is an Appreciation of Pattern Important in Learning Mathematics?

Pattern in mathematics

Early concepts of pattern

Number patterns

The approach to algebra

Pattern and proof

Pattern in relation to shape

Chapter 7 Does What We Learn Depend on Where We Are?

Applying mathematics

Everyday mathematics

Work mathematics

Transfer of learning and situated cognition

Ethnomathematics

The significance of the situation

Chapter 8 Why Do Some Pupils Achieve More Than Others?

Individual differences

Convergent and divergent thinking

Mathematical ability

Spatial ability

Gender-related differences

Preferences and attitudes

Chapter 9 Does Language Interfere with Learning Mathematics?

Issues of language

The mathematics register

Reading mathematics

Mathematical symbols

Communicating meaning

Language, culture and mathematics

Word problems

Chapter 10 Is There a Theory of Mathematics Learning?

Mathematics and theories of learning

The Dienes theory of mathematics-learning

The van Hiele theory of learning geometry

Ausubel's theory of meaningful learning

Meaningful learning

Superordinate and subordinate learning

Conflicts and failures in learning

A brief note on information processing

Chapter 11 Can Pupils Construct Mathematical Knowledge for Themselves?

Constructivism

Versions of constructivism

Some constructivist teaching experiments

Constructivism in our classrooms

Cognitive obstacles

References

Author index

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Tags: Anthony Orton, Learning Mathematics, Issues, Theory, Classroom Practice

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