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Mathematical Construction Through Conceptualization of Natural and Socio-Cultural Objects in the NKRI Border Area

机译:NKRI边境地区自然和社会文化对象的概念化数学施工

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This article presents the results of research on the construction of mathematical study objects through the conceptualization of natural and social-crocodile objects in elementary mathematics learning in Makalehi Island and Marore Island, which are included in the border regions of the Republic of Indonesia. Mathematical conceptualization begins with the procedure of identifying, inventorying, and classifying natural objects, socio-cultural and formulating their interactions in the form of children's games and daily activities. The following process is the mathematical conceptualization of these objects through symbolization, quantization, concept or network of mathematical concepts and procedures, as well as synchronizing with mathematics learning materials in class. The results of the study identified several elements of natural and socio-cultural objects, which are the background of children's games and daily activities, which support elementary mathematics learning. The "bridge" of elementary school mathematics construction can use an inventory of some children's games and activities. A theoretical formulation as mathematical construction can be a hypothesis to be classified as good in terms of the meaning of symbols, quantization, the formation of concepts, or networks of elementary mathematics concepts. Theoretically, mathematical conceptualization like this has the potential to enable students to learn mathematics with ideal activities.
机译:本文介绍了通过在Makalehi岛和海滨海岛的小学数学学习中的自然和社会鳄鱼对象的概念化建设研究了数学研究对象的研究结果。数学概念化始于识别,清算和分类自然对象,社会文化和制定他们以儿童游戏和日常活动的形式进行互动的程序。以下过程是通过数学概念和程序的象征,量化,概念或网络以及在类中与数学学习材料同步的象征,量化,概念或网络的数学概念化。研究结果确定了自然和社会文化物品的几个要素,这是儿童游戏和日常活动的背景,支持基本数学学习。小学数学建设的“桥梁”可以使用一些儿童游戏和活动的库存。理论制剂作为数学结构可以是在符号,量化,概念形成或基本数学概念网络的含义方面被归类的假设。从理论上讲,数学概念化,如此有可能使学生能够以理想的活动学习数学。

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