从教学人类学理论分析混合学习环境对向量任务求解的影响

IF 0.3 Q4 MATHEMATICS
Jany Santos Souza Goulart, Luiz Márcio Santos Farias, Hamid Chaachoua
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引用次数: 1

摘要

本文讨论了一个基于人类学教学理论支柱的博士研究的一部分。在这一理论的支持下,我们的研究兴趣走上了一条道路,这条道路引导我们在巴西巴伊亚州的西班牙国家大学(UEFS)的数学教学课程中教授数学对象向量及其制度配置,主要集中在两个分歧的方面。第一个是关于这个数学对象的应用可能性和制度相关性。第二个方面与在教学范围内遇到的障碍有关,这些障碍对这个数学对象的教学产生了影响。在这次讨论中,指导我们调查的问题出现了:在UEFS的数学教学课程中,如何利用行为学重组,在向量知识的范围内促进个人和制度关系之间的中介?基于这一背景,我们旨在基于T4TEL教学框架(Chaachoua,2018),从发展的角度,分析学生在混合学习环境(HLE)中向量任务的解决路径方面的产出。在方法支持方面,教学工程提供了指导,使我们能够在先验分析和后验分析之间进行比较,从而确定了与作为本文一部分的自然化技术形成对比的技术的范围。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
An Analysis of the Influences of a Hybrid Learning Environment in the Solution of Vector Tasks according to the Anthropological Theory of the Didactic (ATD)
This paper discusses a part of a doctoral study based on the theoretical pillars of the Anthropological Theory of the Didactic (ATD). Supported by this theory, our research interest followed a path that led us to the teaching of the mathematical object vector and its institutional configuration in a Mathematics Teaching course at Universidade Estadual de Feira de Santana (UEFS), in the state of Bahia, Brazil, centered on two dichotomous aspects. The first one refers to the possibility of application and institutional relevance of this mathematical object. The second aspect is related to the obstacles encountered in the didactical scope, which have impact on the teaching/learning of this mathematical object. In this discussion, the question that guided our investigation emerged: how to harness praxeological recombinations that can promote mediation between personal and institutional relationships in the scope of vector knowledge in the Mathematics Teaching course at UEFS? Based on this context, we aim at analyzing students’ productions in terms of solution paths to a vector task in a Hybrid Learning Environment (HLE), from a developmental perspective based on the T4TEL didactical framework (Chaachoua, 2018). With regard to methodological support, Didactical Engineering provided directions that enabled us to make a comparison between a priori and a posteriori analyses, resulting in the identification of the reach of the techniques that were developed in contrast to the naturalized techniques that are part of this context.
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来源期刊
Mathematics Enthusiast
Mathematics Enthusiast MATHEMATICS-
CiteScore
1.40
自引率
0.00%
发文量
43
期刊介绍: The Mathematics Enthusiast (TME) is an eclectic internationally circulated peer reviewed journal which focuses on mathematics content, mathematics education research, innovation, interdisciplinary issues and pedagogy. The journal exists as an independent entity. The electronic version is hosted by the Department of Mathematical Sciences- University of Montana. The journal is NOT affiliated to nor subsidized by any professional organizations but supports PMENA [Psychology of Mathematics Education- North America] through special issues on various research topics. TME strives to promote equity internationally by adopting an open access policy, as well as allowing authors to retain full copyright of their scholarship contingent on the journals’ publication ethics guidelines. Authors do not need to be affiliated with the University of Montana in order to publish in this journal. Journal articles cover a wide spectrum of topics such as mathematics content (including advanced mathematics), educational studies related to mathematics, and reports of innovative pedagogical practices with the hope of stimulating dialogue between pre-service and practicing teachers, university educators and mathematicians. The journal is interested in research based articles as well as historical, philosophical, political, cross-cultural and systems perspectives on mathematics content, its teaching and learning. The journal also includes a monograph series on special topics of interest to the community of readers.
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