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Patterns in Mathematics Classroom Interaction: A Conversation Analytic Approach [Kõva köide]

(Associate Professor of Mathematics Education, Linacre College, Oxford)
  • Formaat: Hardback, 176 pages, kõrgus x laius x paksus: 240x160x15 mm, kaal: 424 g
  • Ilmumisaeg: 02-Mar-2021
  • Kirjastus: Oxford University Press
  • ISBN-10: 0198869312
  • ISBN-13: 9780198869313
Teised raamatud teemal:
  • Formaat: Hardback, 176 pages, kõrgus x laius x paksus: 240x160x15 mm, kaal: 424 g
  • Ilmumisaeg: 02-Mar-2021
  • Kirjastus: Oxford University Press
  • ISBN-10: 0198869312
  • ISBN-13: 9780198869313
Teised raamatud teemal:
Classroom interaction has a significant influence on teaching and learning. It is through interaction that we solve problems, build ideas, make connections and develop our understanding. Patterns in Mathematics Classroom Interaction describes, exemplifies and considers the implications of
patterns and structures of mathematics classroom interaction.

Drawing on a Conversation Analytic approach, the book examines how the structures of interactions between teachers and students influence, enable, and constrain the mathematics that students are experiencing and learning in school. In particular, it considers the handling of difficulties or errors
and the consequences on both the mathematics students are learning, and the learning of this mathematics. The various roles of silence and the treatment of knowledge and understanding within everyday classroom interactions also reveal the nature of mathematics as it is taught in different
classrooms. Examples of students explaining, reasoning and justifying as they interact are also drawn upon to examine how the structures of classroom interaction support students to develop these discursive practices.

The approach taken in Patterns in Mathematics Classroom Interaction enables the identification of not only what structures exist and pervade classroom discourse, but also how these structures influence teaching and learning. It is the understanding of how these structures affect students'
experiences in the classroom that permits the use and development of practices that can support students' learning. This reflexive relationship between these structures of interactions and student actions and learning is central to the issues explored in this book, alongside the implications these
may have for teachers' practice, and students' learning.
List of Extracts
ix
List of Figures
xiii
1 Introduction
1(8)
Where the Data Comes From
4(2)
Structure of the Book
6(3)
2 Conversation Analysis
9(24)
Origins of Conversation Analysis
12(1)
Ethnomethodology
13(3)
Context
16(2)
Conversation Analysis and the Classroom
18(1)
Discursive Psychology
19(1)
Conversation Analysis as a Methodology
20(1)
Transcription
21(3)
Patterns and Structures of Interaction
24(1)
Turn-taking
25(2)
Adjacency Pairs
27(1)
Preference Organization
28(1)
Repair
29(2)
Conclusion
31(2)
3 Turn-taking
33(26)
The Structure of Turn-taking in the Mathematics Classroom
34(1)
Breaching the Turn-taking Structures of the Classroom
34(2)
When Students Ask Questions
36(1)
When Students Initiate a Repair
37(1)
When the Teacher Does Not Nominate Someone to Answer
38(3)
Sanctioning Speaking out of Turn
41(1)
Pedagogical Advantages of the Turn-taking Structures
42(1)
Initiation-Response-Evaluation (IRE)
43(6)
Funnelling
49(4)
Wait Time and Pausing
53(4)
Conclusion
57(2)
4 Trouble in Interaction
59(18)
Repair in Classroom Interactions
60(2)
Enabling Students to Give a Preferred Response
62(5)
Avoiding Dispreferred Evaluations
67(4)
Making Use of Accounts
71(4)
Conclusion
75(2)
5 Thinking, Understanding, and Knowing
77(28)
Teachers' Use of Understanding
82(2)
Understanding Checks
84(2)
The Meaning of Specialized Vocabulary
86(1)
Two Unusual Teacher Uses of `Understand'
87(2)
Students Claiming and Demonstrating Understanding
89(2)
Students Claiming and Demonstrating Not Understanding
91(2)
Students Claiming `I Don't Know' or `I Don't Remember'
93(5)
Expertise
98(5)
Conclusion
103(2)
6 Doing Mathematics
105(26)
Norms and Sociomathematical Norms
106(3)
A Conversation Analysis Approach to Identity
109(1)
Mathematics and Language
110(6)
Problems and Problem Solving
116(5)
The Nature of Doing Mathematics
121(8)
Conclusion
129(2)
7 Final Thoughts
131(4)
References 135(12)
Index 147
Jenni Ingram is Associate Professor of Mathematics Education at the University of Oxford. Her research focuses the learning and teaching of mathematics in schools. She is particularly interested in mathematics classroom interaction and the assessment of mathematics. She chairs the European Society for Research in Mathematics Education Mathematics and Language topic working group.