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Abstract
Batik is the art work of the Indonesian people which is a cultural heritage from their ancestors which has become one of the world's recognized cultural heritages. Batik itself has a variety of patterns that are influenced by the customs of the local community and contains deep meaning and philosophy. Endemic flora and fauna are often used as patterns for batik motifs. In the process of forming batik motifs, mathematical knowledge is often required which sometimes appears naturally. Mathematics that is closely related to culture is called ethnomathematics as a branch of mathematics. Ethnomathematics can be used in forming batik patterns, especially fractal forms. A fractal shape is an object that appears to have a symmetric self-resemblance to one another when viewed at a certain scale and is the smallest part of the overall structure of the object. The purpose of this research is to make fractals of local batik motifs from Central Sulawesi using the endemic plant of Bunga Katimong (Etlingera Elatior) with the help of the j-Batik application so that new motifs are obtained to add to the diversity of existing batik motifs. The new batik motifs produced in this research are Katimong, Kantan, Kincung and Honje.
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References
- Alam, S., Baan, A. B., Sabri, I., & Hidayat, D. (2022, August). Batik Bomba: Kaili’s Cultural Identity in Artwork. In International Seminar Commemorating the 100th Annniversary of Tamansiswa (Vol. 1, No. 1, pp. 183-189).
- Ascher, M. (2017). Ethnomathematics: A multicultural view of mathematical ideas. Routledge.
- Borba, M. C. (1990). Ethnomathematics and education. For the learning of mathematics, 10(1), 39-43.
- Gatut, B., & Aryanto, V. (2010). BATIK INDUSTRY OF INDONESIA: THE RISE, FALL AND PROSPECTS. Studies in Business & Economics, 5(3).
- Hariani, D., Eliza, E., & Pratama, D. (2019, June). Study of Creative Industry Development Based on Pekalongan Batik Culture. In Proceedings of 1st Workshop on Environmental Science, Society, and Technology, WESTECH 2018, December 8th, 2018, Medan, Indonesia.
- Jaya, A. I., Ratianingsih, R., Nacong, N., & Abu, M. (2021). Preserving the heritage of Central Sulawesi batik motif using fractal geometry concept. In Journal of Physics: Conference Series (Vol. 1763, No. 1, p. 012047). IOP Publishing
- Joseph, G. G. (1987). Foundations of Eurocentrism in mathematics. Race & Class, 28(3), 13-28.
- Pilgrim, I., & Taylor, R. P. (2018). Fractal analysis of time-series data sets: Methods and challenges. Fractal analysis.
- Purnomo, K. D., Sari, N. P. W., Ubaidillah, F., & Agustin, I. H. (2019, December). The construction of the Koch curve (n, c) using L-system. In AIP Conference Proceedings (Vol. 2202, No. 1, p. 020108). AIP Publishing LLC.
- Rahimi, F., & Anaraki, S. A. M. (2020). Proposing an Innovative Model Based on the Sierpinski Triangle for Forecasting EUR/USD Direction Changes. Journal of Money and Economy, 15(4), 423-444.
- Rahmidani, R., & Susanti, D. (2019, August). Tanah Liek Batik’s Industry in West Sumatra (a Study of Development Problems). In 3rd International Conference on Accounting, Management and Economics 2018 (ICAME 2018) (pp. 228-236). Atlantis Press.
- Viengkham, C., Isherwood, Z., & Spehar, B. (2022). Fractal-scaling properties as aesthetic primitives in vision and touch. Axiomathes, 32(5), 869-888.
- Zhikharev, L. A. (2021, May). A Sierpiński triangle geometric algorithm for generating stronger structures. In Journal of Physics: Conference Series (Vol. 1901, No. 1, p. 012066). IOP Publishing.