Abstract
Since the ancient times, architects have relied on mathematical principles such as symmetry, proportion, geometry, Fibonacci, and golden section in designing buildings, monuments, and mosques. As such, the golden section which has aesthetically pleasing properties has been found to exist in the proportion of overall plan of Parthenon and Great Mosque of Kairouan. In this study, we investigate the existence of golden section element in the traditional Malay architecture. In order to obtain the element, the geometrical analysis is conducted based on building measurements and observations. The results show that the element of the golden section exists in some parts of the traditional Malay architecture.
All the three authors are equally contributed.
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References
Obara, S. (2005). Golden ratio in art architecture, Department of Mathematics Education. Search Primer: http://jwilson.coe.uga.edu/EMT668/EMAT6680.2000/Obara/Emat6690/Golden%20Ratio/golden.html. Accessed 31 Aug 2012.
Fletcher, R. (2006). The golden section. Nexus Network Journal, 8(1), 67–89.
Hejazi, M. (2004). Geometry in nature and Persian architecture. Building and Environment, 40, 1413–1427.
Boussora, K., & Mozouz, S. (2004). The use of the golden section in the Great Mosque at Kairouan. Nexus Network Journal, 6(1), 7–15.
Padovan, R. (1999). Proportion science, philosophy, architecture. London: E&FN Spon.
Yahya, H. (2005). Fibonacci numbers: A measure of beauty [online]. Search Primer: http://www.islamonline.net/. Accessed 25 Nov 2010.
Ghaffarian Hoseini, A., & Dahlan, N. (2012). The essence of Malay vernacular houses: towards understanding the socio-cultural and environmental values. Journal of the International Society for the Study of Vernacular Settlements, 2(2), 63.
Yuan, L. J. (1991). The Malay house: Rediscovering Malaysia’s indigenous shelter system. Malaysia: Institute Masyarakat.
Kosman, K. A., & Nik Ibrahim, N. L. (2007). Identiti senibina Malaysia: Masalah dan penyelesaiannya. Nota Penyelidikan, Sari, 25, 279–290.
Malik, A. K. (2004). From natural numbers to numbers and curves in nature – II. Resonance, 9, 34–40.
Phi and Fibonacci in golden triangles. Search primer: http://www.goldennumber.net/triangles/. Accessed 15 Nov 2011.
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Mohamed, M., Dzulkifli, N.F., Ramli, N. (2014). The Existence of Golden Section in the Traditional Malay Architecture. In: Kasim, A., Wan Omar, W., Abdul Razak, N., Wahidah Musa, N., Ab. Halim, R., Mohamed, S. (eds) Proceedings of the International Conference on Science, Technology and Social Sciences (ICSTSS) 2012. Springer, Singapore. https://doi.org/10.1007/978-981-287-077-3_68
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DOI: https://doi.org/10.1007/978-981-287-077-3_68
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