古代马赛克上数学定理的确定

IF 0.3 0 ARCHAEOLOGY Journal of Mosaic Research Pub Date : 2023-11-03 DOI:10.26658/jmr.1376705
Erhan AYDOĞDU, Ali Kazım ÖZ
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引用次数: 0

摘要

本研究的目的是考察和评价数学知识在古代马赛克艺术实例中的反映。通过对数学历史和马赛克艺术的比较,我们可以通过形式的本质将众所周知的定理和图案联系起来。为此,我们分析了纳粹党十字、蜿蜒、螺旋和立方体等图案,以及希俄斯的希波克拉底计算月球面积的图表所产生的图案。此外,对与阿基米德的半正固体和亚历山大的帕普斯的六边形相似的形式的识别进行了分析、讨论和评价。本文所采用的方法和所获得的信息将有助于马赛克艺术和数学历史的研究、考古文物的记录和评估、博物馆学实践和保护研究。
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Determination of the Mathematical Theorems on Ancient Mosaics
The aim of this research is to examine and evaluate the reflection of mathematical knowledge on examples of ancient mosaic art. As a result of the comparison between history of mathematics and art of mosaics, a connection has been made between the well-known theorems and patterns through the nature of the forms. For this purpose, patterns like swastika, meander, spiral and cube forms, as well as the forms that can be produced from the graph related to the lunar area calculation of Hippocrates of Chios have been analyzed. In addition, analyzes, discussions and evaluations on the identification of the forms similar to the semi-regular solids of Archimedes and the hexagons of Pappus of Alexandria have been presented. It is thought that the methods used and the information obtained in this study will contribute to the research of mosaic art and history of mathematics, the documentation and evaluation of archaeological artifacts, the museology practices and conservation studies.
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来源期刊
CiteScore
0.40
自引率
0.00%
发文量
24
审稿时长
6 weeks
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