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The role of intuition in the process of objectification of mathematical phenomena from a Husserlian perspective: a case study

机译:从胡塞尔人的角度来看直觉在数学现象客观化过程中的作用:一个案例研究

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The research is a study of the Husserlian approach to intuition, informed by Merleau-Ponty's theory of perception, in the case of a prospective teacher of mathematics. It explores the two major stages-categories of intuition, the essential relations between them, and their vital role in the emergence of empirical and abstract mathematical objects, as they are used by the student in order to conceptualise mathematical phenomena. The student's activity is analysed to its intuitive origins, and an intuition of essences manifests its significance for generalisations and insights for mathematical proofs. Through an in depth phenomenological data analysis, intuition is delineated as an essential mediator between the learner's world-as-lived and her objectification process. Finally, some implications for teaching and learning are suggested.
机译:这项研究是对侯赛尔直觉方法的研究,在准数学老师的情况下,以梅洛-庞蒂的知觉理论为依据。它探讨了直觉的两个主要阶段,直觉之间的本质关系以及它们在经验性和抽象性数学对象的出现中的重要作用,因为学生使用它们来概念化数学现象。分析学生的活动是出于其直观的起源,而本质的直觉则表明了其对数学证明的概括和见解的重要性。通过深入的现象学数据分析,直觉被描述为学习者的生活世界与客观化过程之间的重要中介。最后,提出了对教学的一些启示。

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