Vygotsky's Zone of Proximal Development Theory: What are its Implications for Mathematical Teaching?

C. Denhere, K. Chinyoka, Josiah Mambeu
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引用次数: 31

Abstract

This article focused on Vygotskian Zone of Proximal Development and its implications to the teaching of Mathematics in the schools. Literature has shown that underachievement and poor performance characterise the learning of Mathematics. Teaching Mathematics in the child’s zone of proximal development is viewed as one way of improving performance in Mathematics. Literature argues that teaching in the Zone of Proximal Development where the child’s learning is mediated and scaffolded by the teacher or expert adult or knowledgeable peer makes learning more meaningful, easier, manageable, effective and efficient. The major challenge that the theory presents to teachers is that it is difficult to identify every learner’s zone of proximal development. Despite this limitation, the ZPD if appropriately applied could improve Mathematics teaching and learning in the schools.
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维果茨基的最近发展区理论:对数学教学有何启示?
本文主要研究维果茨基最近发展区及其对学校数学教学的启示。文献表明,成绩不佳和表现不佳是数学学习的特点。在孩子的最近发展区教授数学被认为是提高数学成绩的一种方法。文献认为,在“最近发展区”的教学中,孩子的学习是由老师或专家成人或知识渊博的同伴介导和支撑的,这使得学习更有意义、更容易、更易于管理、更有效和高效。该理论对教师提出的主要挑战是,很难确定每个学习者的最近发展区。尽管存在这些局限性,但如果应用得当,ZPD可以改善学校的数学教与学。
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