Ethnomathematical Exploration in the Geulis Group Tasikmalaya West Java

Astrid Sulistya Azahra, D. N. Munahefi, K. Wijayanti, A. Prabowo
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Abstract

In this study, mathematical concepts are used to explore the existence of mathematics in culture, especially in the Tasikmalaya group of geulis. By observing the current conditions, the activity of making kelom geulis is seen as a "mathematical-free" activity. It is still rare and there is still a lack of public knowledge about ethnomathematics which colors the activities of making kelom geulis as a motivation to investigate the mathematical knowledge contained in it. In addition, with the decreasing number of kelom geulis craftsmen as a result of the use of kelom geulis left by the original community producing these products. This study aims to determine and describe the ethnomathematics of the geulis group. The method used is qualitative with ethnographic methods. The subjects in this study were selected using a purposive sampling method with the research subject being a kelom geulis craftsman in the Tamansari (Gobras) area, Mulyasari, Tasikmalaya. Data collection techniques used are interviews, observation and documentation. The data analysis technique used in the research is data reduction, data presentation and drawing conclusions. Based on the results of data analysis, it can be concluded that there are mathematical concepts in the geulis group, especially in the discussion of flat shapes such as rectangles, circles and triangles. This research also produces a linear equation that relates the length of the foot to the size of the geulis group. 
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西爪哇塔斯克马来亚久利族的民族数学探索
在本研究中,数学概念被用来探索数学在文化中的存在,特别是在Tasikmalaya的geulis群体中。通过观察目前的情况,制作kelom geulis被视为一种“无数学”的活动。它仍然是罕见的,仍然缺乏关于民族数学的公众知识,这使得制作克鲁姆geulis的活动成为研究其中包含的数学知识的动机。此外,由于使用原始社区留下的克罗姆·乔利器生产这些产品,克罗姆·乔利器工匠的数量正在减少。本研究的目的是确定和描述格力族的民族数学。所使用的方法是用民族志方法定性的。本研究采用目的抽样的方法,选取Tasikmalaya Mulyasari Tamansari (Gobras)地区的一名kelom geulis工匠作为研究对象。使用的数据收集技术有访谈、观察和记录。研究中使用的数据分析技术是数据简化、数据呈现和得出结论。根据数据分析的结果,可以得出结论,在geulis群中存在数学概念,特别是在讨论矩形、圆形和三角形等平面形状时。这项研究还产生了一个线性方程,将脚的长度与geulis群体的大小联系起来。
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