The Flagellation by Piero de la Francesca |
After reviewing this week’s materials regarding mathematics
and art, I was astounded with some of the information that I learned. I decided to focus my attention on the artist
named Piero de la Francesca who was mentioned in Lecture. As shown in his painting, “The Flagellation”,
he employed several strategies in order to create the illusion of depth by
developing a foreground and background and depicting each object in a real-life
scale. This attention to detail in the
proportions of his painting came from studying the geometry of vision. Francesca was committed to creating accurate
and real-world like images in his paintings, so investigating the relationships
between the eye and an object, as well as the way the eye would see objects in
relation to one another shaped the way he created his artwork. And although it seems obvious to use math
when distinguishing accurate proportions in a drawing, it never occurred to me
how necessary this mathematic knowledge is in order to create a realistic image
from the artists’ perspective.
Visual representation of the idea of Projective Geometry. |
One of Robert Lang's many Origami pieces. |
I also found the TED talk by Robert Lang to be extremely
interesting and insightful because not only do artists need aspects of math to
produce their craft, but there are also several instances where discoveries in
the art field come to aid the fields of science. This was displayed in the research done by
Lang on the ancient tradition of Origami.
He showed that Origami was governed by four simple rules, and as long as
these rules are not broken, there are endless opportunities to create new forms
from one single paper square. This idea
of crease patterns used to form new shapes has been transferred into more
practical applications, from airbag inflation design to devices used to keep
arteries open in the human body. These
resources further guided my understanding that the arts and sciences are in
fact closely intertwined, and the more these fields can use each other and work
together, there are infinite limits to what we can discover.
Sources:
"File:Piero - The
Flagellation.jpg." Wikipedia. Wikimedia Foundation, 04 Apr.
2017. Web. 16 Apr. 2017.
Uconlineprogram.
"Mathematics-pt1-ZeroPerspectiveGoldenMean.mov." YouTube.
YouTube, 09 Apr. 2012. Web. 16 Apr. 2017.
Lang, Robert. "The
math and magic of origami." Robert Lang: The math and magic of
origami | TED Talk | TED.com. N.p., n.d. Web. 16 Apr. 2017.
"Artwork: Chrysina
Beetle, Opus 717." Chrysina Beetle, Opus 717 | Robert J. Lang
Origami. N.p., n.d. Web. 16 Apr. 2017.
"Geometric Algebra:
Projective Geometry." Slehar. N.p., 24 July 2014. Web. 16 Apr.
2017.
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