Week 2: Math and Art
In lecture, we delved into the topic of the origins of math within art. The original ideas regarding perspective, started with Al Haythem and his “Book of Optics”. The text highlighted how light and making the work seem ‘real’ visually to the beholder, could be created through perspective. Other westerners such as Giotto and Duccio used Haythem’s studies to create their own version of ‘perspective’ through the addition of the ‘vanishing point’. While the use of perspective and ideas of some sort of math were involved in these early works, the actual formulas associated with these ideas were not known yet.
Formulas like the Fibonacci Numbers help us to understand an even deeper meaning of math in art. They mark the sequential pattern beginning with zero and one that uses the sum of the two preceding numbers to predict the next. According to an article by Mathnasium, “It's a simple pattern, but it appears to be a kind of built-in numbering system to the cosmos,” (Mathnasium). The Fibonacci Numbers and Golden Ratios, have been found naturally on Earth in several astonishing ways. Spirals, as seen below, are created based on this number sequence, and match almost perfectly to several natural features of our planet.
14 Interesting Examples of the Golden Ratio in Nature (all images found from same source)
These patterns in nature are incredibly interesting, and seem to serve a purpose we might not yet be able to comprehend. The strategies and techniques of ‘The Golden Ratio’ and Fibonacci Numbers, have been studied and used by artists to enhance their works and help them better resemble that of nature (see top image of Mona Lisa). However, they also provide us with some mystery, as we ponder how ancient Egyptians were aware of their existence and relation to nature, therefore using them during the creation of the pyramids
Artincontext. “Fibonacci Sequence in Art - Using the Fibonacci Theory in Art.” Artincontext.org, 30 Aug. 2022, artincontext.org/fibonacci-sequence-in-art/.
“Flatland.” Flatland, by E. A. Abbott, 1884, www.ibiblio.org/eldritch/eaa/FL.HTM.
Frantz, Marc. Lesson 3: Vanishing Points and Looking at Art - University of Central ... 2000, www.cs.ucf.edu/courses/cap6938-02/refs/VanishingPoints.pdf.
Mathnasium. “14 Interesting Examples of the Golden Ratio in Nature.” Mathnasium, 20 Feb. 2013, www.mathnasium.com/blog/14-interesting-examples-of-the-golden-ratio-in-nature.
Socionomics Institute. Fibonacci, Fractals and Financial Markets. YouTube, YouTube, 31 May 2007, www.youtube.com/watch?v=RE2Lu65XxTU.
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