(Leonardo da Vinci's "Last Supper" demonstrating linear perspective.) |
M.C. Escher combines math and art beautifully, which can be demonstrated in his wood engraving stars. He created this truly amazing piece by intersecting geometric shapes and placing chameleons inside those shapes to create art that is not only visually interesting, but is also admired by mathematicians everywhere because of his flawless incorporation of math.
(M.C. Escher's "Stars" demonstrating the beautiful combination of math and art.) |
Professor Vesna throughly discusses da Vinci's Vitruvian man, which incorporates the Golden Ratio. Vitruvian man is based on the ideal of human proportions in relation to geometry and architecture. This drawing and way of thinking influenced many artists and architects, like Charles-Edouard Jeanneret who used the proportions of the human body to improve the appearance and function of architecture.
(Charles-Edouard Jeanneret's "Villa Savoye.") |
(Leonardo da Vinci's "Vitruvian Man," the ultimate representation of the combination of mathematics, art, and science.) |
SOURCES
Abbott, Edwin. "Flatland: A Romance of Many Dimensions." N.p., n.d. Web. 8 Apr. 2016.
Bradley, Darren. "Villa Savoye." Photograph. Modernist Architecture. Blogspot, 17 Jul. 2013. Web. 8 Apr. 2016.
Da Vinci, Leonardo. "Last Supper." Image. Nianicolesw. Wordpress, 18 Mar. 2014. Web. 8 Apr. 2016.
Escher, MD. "Stars." Photograph. Math Academy. 1948. Web. 8 Apr. 2016.
Henderson, Linda. "The Fourth Dimension and Non-Euclidean Geometry in Modern Art: Conclusion." Leonardo. 17.3 (1984): 205-210. Print.
Vesna, Victoria. "Mathematics-pt1-ZeroPerspectiveGoldenMean.mov." Cole UC online. YouTube, 9 Apr. 2012. Web. 8 Apr. 2016.
Wikipedia contributors. "Leonardo da Vinci." Wikipedia, The Free Encyclopedia. Wikipedia, The Free Encyclopedia, 6 Apr. 2016. Web. 10 Apr. 2016.
Hi Ashley!
ReplyDeleteReading your post made me realize just how much geometry M.C. Escher incorporated into his work. I did an art project in elementary school that made the process of creating tessellations seem less complicated, but the image you posted involves both geometry and perspective--an interesting combination of two relevant concepts!