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Peterson, Blake E.; Leatham, Keith R.; Merrill, Lindsay M.; Van Zoest, Laura R.; Stockero, Shari L. – Investigations in Mathematics Learning, 2020
Ambiguity is a natural part of communication in a mathematics classroom. In this paper, a particular subset of ambiguity is characterized as clarifiable. Clarifiable ambiguity in classroom mathematics discourse is common, frequently goes unaddressed, and unnecessarily hinders in-the-moment communication because it likely could be made more clear…
Descriptors: Classroom Communication, Mathematics Instruction, Ambiguity (Semantics), Middle School Students
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Stockero, Shari L.; Peterson, Blake E.; Leatham, Keith R.; Van Zoest, Laura R. – North American Chapter of the International Group for the Psychology of Mathematics Education, 2022
Productive use of student mathematical thinking is a critical aspect of effective teaching that is not yet fully understood. We have previously conceptualized the teaching practice of building on student mathematical thinking and the four elements that comprise it. In this paper we begin to unpack this complex practice by looking closely at its…
Descriptors: Mathematics Instruction, Thinking Skills, Teaching Methods, Secondary School Students
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Peterson, Blake E.; Stockero, Shari L.; Leatham, Keith R.; Van Zoest, Laura R. – Mathematics Teacher: Learning and Teaching PK-12, 2022
What is a teacher to do when students share an idea with underlying mathematics that is different from that of the student contribution being discussed? Could such situations be avoided to begin with? In this article, the authors share strategies that can help teachers better keep the mathematics related to the student contribution under…
Descriptors: Mathematics Education, Mathematics Activities, Mathematics Skills, Secondary School Mathematics
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Stockero, Shari L.; Freeburn, Ben; Van Zoest, Laura R.; Peterson, Blake E.; Leatham, Keith R. – North American Chapter of the International Group for the Psychology of Mathematics Education, 2018
We investigated teachers' responses to a common set of varied-potential instances of student mathematical thinking to better understand how a teacher can shape meaningful mathematical discourse. Teacher responses were coded using a scheme that both disentangles and coordinates the teacher move, who it is directed to, and the degree to which…
Descriptors: Teacher Student Relationship, Mathematics Instruction, Thinking Skills, Teaching Methods
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Van Zoest, Laura R.; Peterson, Blake E.; Leatham, Keith R.; Stockero, Shari L. – North American Chapter of the International Group for the Psychology of Mathematics Education, 2016
An important aspect of effective teaching is taking advantage of in-the-moment expressions of student thinking that, by becoming the object of class discussion, can help students better understand important mathematical ideas. We call these high-potential instances of student thinking MOSTs and the productive use of them building. The purpose of…
Descriptors: Teaching Methods, Mathematics Instruction, Thinking Skills, Instructional Effectiveness
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Leatham, Keith R.; Peterson, Blake E.; Stockero, Shari L.; Van Zoest, Laura R. – Journal for Research in Mathematics Education, 2015
The mathematics education community values using student thinking to develop mathematical concepts, but the nuances of this practice are not clearly understood. The authors conceptualize an important group of instances in classroom lessons that occur at the intersection of student thinking, significant mathematics, and pedagogical…
Descriptors: Mathematics Instruction, Teaching Methods, Mathematics Skills, Mathematical Concepts
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Stockero, Shari L.; Van Zoest, Laura R.; Peterson, Blake E.; Leatham, Keith R.; Rougée, Annick O. T. – North American Chapter of the International Group for the Psychology of Mathematics Education, 2017
This study investigates teacher responses to a common set of high potential instances of student mathematical thinking to better understand the role of the teacher in shaping meaningful mathematical discourse in their classrooms. Teacher responses were coded using a scheme that disentangles the teacher move from other aspects of the teacher…
Descriptors: Mathematical Logic, Mathematics Instruction, Thinking Skills, Discussion (Teaching Technique)
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Leatham, Keith R.; Peterson, Blake E.; Merrill, Lindsay M.; Van Zoest, Laura R.; Stockero, Shari L. – North American Chapter of the International Group for the Psychology of Mathematics Education, 2016
We theorize about ambiguity in mathematical communication and define a certain subset of ambiguous language usage as imprecise. For us, imprecision in classroom mathematics discourse hinders in-the-moment communication because the instance of imprecision is likely to create inconsistent interpretations of the same statement among individuals. We…
Descriptors: Classroom Communication, Classroom Techniques, Mathematics Instruction, Discourse Communities
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Van Zoest, Laura R.; Stockero, Shari L.; Atanga, Napthalin A.; Peterson, Blake E.; Leatham, Keith R.; Ochieng, Mary A. – North American Chapter of the International Group for the Psychology of Mathematics Education, 2015
This study investigated the attributes of 297 instances of student mathematical thinking during whole-class interactions that were identified as having the potential to foster learners' understanding of important mathematical ideas (MOSTs). Attributes included the form of the thinking (e.g., question vs. declarative statement), whether the…
Descriptors: Mathematics Education, Mathematics Instruction, Classroom Communication, Thinking Skills
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Van Zoest, Laura R.; Enyart, Ann – Mathematics Teaching in the Middle School, 1998
Describes a professional development activity that offers a way for teachers to analyze their current classroom discourse practices and move toward the goal of dynamic and productive mathematical discourse. (ASK)
Descriptors: Classroom Communication, Classroom Techniques, Discourse Modes, Elementary Secondary Education