Improving the Methods for Determining the Basic Dimensions of the Egyptian Triangle
Keywords:
Improving, Methods, Determining, Basic Dimensions, Egyptian Triangle
Abstract
The article is devoted to the ordinal number of the Egyptian triangle, its place and importance in the mathematical calculations performed to find the sizes of these triangles, as well as several new formulas used to present these mathematical calculations and their application are given in this work. In fact, a table of the Egyptian triangle’s order is given and it is possible to find the quantitative dependences of the components found by the formulas proposed for the mathematical calculations.
References
1. Saad, A. A. A., & Elsayed, M. S. (2007). Simple model for improving the accuracy of the Egyptian geodetic triangulation network. The International Federation of Surveyors, 24.
2. Waziry, A. (2020). Different and Dissonant Values in Measuring Dimensions in Ancient Egypt “A Comparative Study with Contemporary Measurements”. Annals of Archaeology, 3(1), 12-29.
3. Wells, K. (2006). The Triangle. In Proceedings (pp. 51-55).
4. Moore, C. H. (1987). The northeastern triangle: Libya, Egypt, and the Sudan. The ANNALS of the American Academy of Political and Social Science, 489(1), 28-39.
5. Imhausen, A. (2009). Traditions and myths in the historiography of Egyptian mathematics (pp. 781-800). Oxford University Press, Oxford.
6. Imhausen, A. (2007). Egyptian mathematics. The mathematics of Egypt, Mesopotamia, China, India, and Islam: A sourcebook, 7-56.
7. Peet, T. E. (1931). Mathematics in ancient Egypt. Bulletin of the John Rylands Library, 15(2), 409-441.
8. Vogel, K. (1930). The truncated pyramid in Egyptian mathematics. The Journal of Egyptian Archaeology, 16(1), 242-249.
2. Waziry, A. (2020). Different and Dissonant Values in Measuring Dimensions in Ancient Egypt “A Comparative Study with Contemporary Measurements”. Annals of Archaeology, 3(1), 12-29.
3. Wells, K. (2006). The Triangle. In Proceedings (pp. 51-55).
4. Moore, C. H. (1987). The northeastern triangle: Libya, Egypt, and the Sudan. The ANNALS of the American Academy of Political and Social Science, 489(1), 28-39.
5. Imhausen, A. (2009). Traditions and myths in the historiography of Egyptian mathematics (pp. 781-800). Oxford University Press, Oxford.
6. Imhausen, A. (2007). Egyptian mathematics. The mathematics of Egypt, Mesopotamia, China, India, and Islam: A sourcebook, 7-56.
7. Peet, T. E. (1931). Mathematics in ancient Egypt. Bulletin of the John Rylands Library, 15(2), 409-441.
8. Vogel, K. (1930). The truncated pyramid in Egyptian mathematics. The Journal of Egyptian Archaeology, 16(1), 242-249.
Published
2025-03-24
How to Cite
Abdullaevich, M. F. (2025). Improving the Methods for Determining the Basic Dimensions of the Egyptian Triangle. CENTRAL ASIAN JOURNAL OF MATHEMATICAL THEORY AND COMPUTER SCIENCES, 6(2), 213-218. Retrieved from https://cajmtcs.centralasianstudies.org/index.php/CAJMTCS/article/view/741
Section
Articles
