Implementation of the principle of integration in teaching mathematics to primary school children

Ljudmila Voronina, Alëna Poprygina
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引用次数: 1

Abstract

The article discusses the features of the implementation of the integration principle in teaching mathematics to primary school children. Integration in the article refers to the natural relationship of Sciences, subject areas, individual sections and topics based on the unifying idea of a consistent, comprehensive disclosure of the studied processes and phenomena. It is noted that due to the spread of the ideas of integration as a didactic principle of learning among the pedagogical community, the concepts of "integral", "integration", "integrative" and "integrated" have been mixed, so the article clarifies the definitions of these concepts and defines the areas of their application. The authors introduce the concept of "integrated task", which is understood as a study task, for which students need to apply knowledge and skills from various subject areas. The result of such a task may be an awareness of the connection between the studied objects, Sciences, or a universal method of action, the application of which does not depend on the subject area. The article notes that an integrated task can be designed in a vertical and horizontal structure. The basis for building an integrated task in a vertical structure is the proximity of the content of subject areas. To build an integrated task in a horizontal structurethe basis is the methods of activity that are characteristic of one subject area and can be applied when studying material in another subject area. The article provides examples of integrated tasks based on the example of mathematics, designed in both vertical and horizontal structures.
整合原则在小学数学教学中的实施
本文论述了在小学数学教学中实施整合原则的特点。文章中的整合是指科学、学科领域、个别章节和主题之间的自然关系,基于统一的思想,对所研究的过程和现象进行一致、全面的揭示。值得注意的是,由于整合作为一种学习的教学原则在教育界的传播,“整体”、“整合”、“综合”和“综合”的概念出现了混淆,因此本文对这些概念的定义进行了澄清,并界定了它们的应用领域。作者引入了“综合任务”的概念,将其理解为一项学习任务,学生需要应用各个学科领域的知识和技能。这样一项任务的结果可能是意识到所研究的对象、科学之间的联系,或者是一种普遍的行动方法,其应用不依赖于学科领域。本文指出,集成任务可以在垂直和水平结构中设计。在垂直结构中构建集成任务的基础是主题领域内容的接近性。要在水平结构中建立一个综合任务,其基础是一个学科领域特有的活动方法,这些方法可以应用于研究另一个学科领域的材料。本文以数学为例,提供了纵向和横向两种结构的综合任务示例。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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