职前教师在与建模相关的问题假设中的元认知过程变量

IF 1 Q3 EDUCATION & EDUCATIONAL RESEARCH
Luisa-Marie Hartmann , Stanislaw Schukajlow , Mogens Niss , Uffe Thomas Jankvist
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引用次数: 0

摘要

在学校的数学建模教学中,教师需要为学生创设合适的问题。尽管数学建模的教学方法受到重视,但人们对基于真实世界情境提出问题(即与建模相关的问题提出)的过程,特别是被称为 "实施预期 "的元认知过程变量知之甚少。为了填补这一研究空白,本研究分析了职前教师在基于真实情境提出问题时实施预期的性质和存在情况。该研究通过对七位职前教师进行定性研究,揭示了在与建模相关的问题假设中,根据职前教师所扮演角色的不同,决策过程涉及不同的 "实施预期 "过程。本文讨论了准备职前教师提出数学建模教学问题的意义。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Preservice teachers’ metacognitive process variables in modeling-related problem posing
For teaching mathematical modeling in schools, teachers need to create suitable problems for their students to deal with. Despite an emphasis on teaching approaches for mathematical modeling, little is known about the processes involved in posing problems based on real-world situations, referred to as modeling-related problem posing, and specifically about what has been termed “implemented anticipation” as a metacognitive process variable. To contribute to filling this research gap, this study analyzed the nature and presence of implemented anticipation among preservice teachers as they posed problems based on real-world situations. The study was conducted through qualitative research with seven preservice teachers and revealed that the decision-making process in modeling-related problem posing involves different processes of implemented anticipation, depending on the role the preservice teacher takes on. The paper discusses the implications for preparing preservice teachers to pose problems for teaching mathematical modeling.
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来源期刊
Journal of Mathematical Behavior
Journal of Mathematical Behavior EDUCATION & EDUCATIONAL RESEARCH-
CiteScore
2.70
自引率
17.60%
发文量
69
期刊介绍: The Journal of Mathematical Behavior solicits original research on the learning and teaching of mathematics. We are interested especially in basic research, research that aims to clarify, in detail and depth, how mathematical ideas develop in learners. Over three decades, our experience confirms a founding premise of this journal: that mathematical thinking, hence mathematics learning as a social enterprise, is special. It is special because mathematics is special, both logically and psychologically. Logically, through the way that mathematical ideas and methods have been built, refined and organized for centuries across a range of cultures; and psychologically, through the variety of ways people today, in many walks of life, make sense of mathematics, develop it, make it their own.
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