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Macan Ali In The Cirebon Glass Painting: The Study Of Ethnomathematics
The research objectives are: 1) Knowing the history and development of the Macan Ali and the typical Cirebon glass painting. 2) Knowing the mathematical elements in the typical Cirebon Ali Macan glass painting. The research method used by the researcher
Tegar Perkasa Wahyusukma +2 more
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A study of the concept and background of golden ratios in written sources [PDF]
One of the most popular theories in aesthetics is the golden ratio theory in either theoretical or practical geometry. The golden ratio, the golden proportion which is called the extreme and mean ratio by Euclid, goes by other several various names over ...
Fatima Saadatmand
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Matematika dalam Seni: Barisan Fibonacci dan Golden Ratio Pada Lagu Hey Jude dari The Beatles
Golden ratio atau rasio emas sering diidentikkan dengan dengan suatu keindahan di alam. Karya-karya musik yang indah dan terkenal sering dipercaya mengandung golden ratio di dalam komposisi musiknya.
Maria Klara Amarilis Citra Sinta Dewi Tukan +1 more
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The Golden Ratio Encoder [PDF]
24 pages, 9 ...
Ingrid Daubechies +3 more
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Fibonacci, Golden Ratio, and Vector Bundles
There is a family of vector bundles over the moduli space of stable curves that, while first appearing in theoretical physics, has been an active topic of study for algebraic geometers since the 1990s. By computing the rank of the exceptional Lie algebra
Noah Giansiracusa
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Golden Ratio and the Meaning of the Wayang Kulit Gunungan Philosophy
Mathematics is a field of science taught since elementary school that discusses patterns or regularities of mathematical concepts and mathematical structures.
Ian Perasutiyo +2 more
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The Golden Section as Optical Limitation. [PDF]
The golden section, ϕ = (1 + √5)/2 = 1.618... and its companion ϕ = 1/ϕ = ϕ -1 = 0.618..., are irrational numbers which for centuries were believed to confer aesthetic appeal.
Mark A Elliott +4 more
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This paper introduces the unique geometric features of 1:2: right triangle, which is observed to be the quintessential form of Golden Ratio (φ). The 1:2: triangle, with all its peculiar geometric attributes described herein, turns out to be the real ‘Golden Ratio Triangle’ in every sense of the term.
openaire +3 more sources
The golden ratio in Schwarzschild-Kottler black holes [PDF]
In this paper we show that the golden ratio is present in the Schwarzschild-Kottler metric. For null geodesics with maximal radial acceleration, the turning points of the orbits are in the golden ratio $\Phi = (\sqrt{5}-1)/2$.
Cruz, N. +2 more
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