• Title/Summary/Keyword: eliciting student thinking

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Pre-service teachers' eliciting student thinking about a long division algorithm: Approximation of teaching via digital simulation (나눗셈 알고리즘에 대한 학생 사고를 예비교사가 도출하기 : 디지털 시뮬레이션을 통해 가르치는 것에 근접하기)

  • Kwon, Minsung;Pang, JeongSuk
    • The Mathematical Education
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    • v.59 no.3
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    • pp.271-294
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    • 2020
  • The purpose of this study was to explore the possibility of digital simulation by which pre-service teachers (PSTs) can approximate the core teaching practice of eliciting student thinking. This study examined PSTs' questions to elicit student thinking, their use of "pause" session and peer feedback, and their reflections on doing a digital simulation. We analyzed a two-hour digital simulation session with 13 PSTs who enrolled in the elementary mathematics methods course. The results showed that PSTs shifted their general questions to more content-specific questions throughout the simulation and made a quick transition to comparing students' strategies. The number of lead PST-initiated "pause" ranged one to four times for various reasons. Their peer-coaches did not voluntarily "pause" the simulation session but actively shared what they noticed from the student work samples and suggested the next teaching moves. Without utilizing the pause session, the dramatic improvement of questioning was not observed. Even though the PSTs felt overwhelmed with interacting with the student-avatars in real-time, they highlighted the benefits of simulations, appreciated the opportunity to learn the core teaching practice, and viewed this digital simulation as "real" and "authentic" experience. The findings of this study provide implications for re-designing a practice-based teacher education program.

An Analysis of the Characteristics of Elementary Science Gifted Students' Problem Solving through Model Eliciting Activity(MEA) (Model Eliciting Activity(MEA)를 통한 초등 과학영재들의 문제해결 특성 분석)

  • Yoon, Jin-A;Han, Gum-ju;Nam, Younkyeng
    • Journal of the Korean Society of Earth Science Education
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    • v.12 no.1
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    • pp.64-81
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    • 2019
  • The purpose of this study is to analyze elementary science gifted students' characteristics of the thinking in the problem solving process through a MEA(Model Eliciting Activity)activity. The subjects of this study are 40 elementary science gifted students who passed the first screen for the admission to the science gifted education institute in P university in 2018. The MEA activity was 'Coffee cup challenge', which is to find the best way to place cup side and bottom to save paper in a given material. Three drawings from each student and explanations of each drawing through out the design process were collected as the main data source. The data were analyzed by statistically (correlation coefficient) and qualitatively to find the relationship between; 1) the intuitive thinking and visual representation and 2) analytical thinking ability and communication skills that reflect MEA activities. In conclusion, first, intuitive thinking plays an important role in the ability of visual representation through pictures and the whole problem solving process. Second, the analytical thinking and elaboration process which are reflected through reflection on the arrangement of the drawings have a great influence on the communication skills. Therefore, this study investigated that MEA activities are useful activities to stimulate both intuitive and analytical thinking in elementary science gifted students, and to develop communication ability, by organizing their own ideas and providing learning opportunities for various solutions.

The Relationship between Mathematics Teachers' Noticing and Responsive Teaching:In the Context of Teaching for All Students' Mathematical Thinking (수학 교사의 주목하기와 반응적 교수의 관계:모든 학생의 수학적 사고 계발을 지향하는 수업 상황에서)

  • Kim, Hee-jeong;Han, Chaereen;Bae, Mi Seon;Kwon, Oh Nam
    • The Mathematical Education
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    • v.56 no.3
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    • pp.341-363
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    • 2017
  • This case study contributes to the efforts on identifying the essential features of responsive teaching practice where students' mathematical thinking is central in instructional interactions. We firstly conceptualize responsive teaching as a type of teachers' instructional decisions based on noticing literature, and agree on the claim which teachers' responsive decisions should be accounted in classroom interactional contexts where teacher, students and content are actively interacting with each other. Building on this responsive teaching model, we analyze classroom observation data of a 7th grade teacher who implemented a lesson package specifically designed to respond to students' mathematical thinking, called Formative Assessment Lessons. Our findings suggest the characteristics of responsive teaching practice and identify the relationship between noticing and responsive teaching as: (a) noticing on students' current status of mathematical thinking by eliciting and anticipating, (b) noticing on students' potential conceptual development with follow-up questions, and (c) noticing for all students' conceptual development by orchestrating productive discussions. This study sheds light on the actual teachable moments in the practice of mathematics teachers and explains what, when and how to support teachers to improve their classroom practice focusing on supporting all students' mathematical conceptual development.

Conceptualizing Teacher Candidates' Figured Worlds in Learning to Enact Core Practices

  • Pak, Byungeun;Lee, Ji-Eun
    • Research in Mathematical Education
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    • v.22 no.2
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    • pp.135-152
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    • 2019
  • This conceptual paper proposes a conceptualization regarding teacher candidates' experiences as learners during instructional activities implemented by teacher educators in practice-based teacher education programs. We argue that the current learning cycle framework for teacher candidates to engage in core teaching practices does not fully address teacher candidates' own learning experiences as learners. To provide a rationale for our proposal, we examine the current conceptualization of learning to enact core practices and suggest the need for integrating teacher candidates' experiences into the current conceptualization. We also draw on research on figured worlds as an effort to conceptualize teacher candidates' experiences coming from multiple figured world. We present some examples from our own mathematics methods courses to illustrate how this newly proposed framework can be used in practice and share remaining questions for future research.