Only when closely examining mathematics and art as one, can
their intertwining similarities be recognized. As Farsi and Craft state in
their article One in Two, Two in One: Mathematics and the Arts, “….it is clear
that both disciplines share a wonderful creative aspect. While the external
expressions and techniques of art and mathematics could not be more different,
the fundamental creativity required to be practitioners is central to both
disciplines”.
![]() |
| (Figure 1 The Golden Ratio can even been seen in the famous Mona Lisa) |
Farsi and Craft believe that art and mathematics form a type
of “harmony” when put together. The
Golden Ratio is a key example of something that has harmoniously combined both
disciplines. Many artists have proportioned their works using the golden ratio
because it is believed this proportion is aesthetically pleasing. As Professor
Vesna points out in Lecture, one famous painting done according to the golden
ratio was the Mona Lisa by Leonardo Da Vinci. In order to draw attention to the
face, Leonardo used the intersection of the golden rectangles incorporated into
his painting as a focal point.
![]() |
| (Figure 2 Mandelbrot Fractal) |
Some artists who may not appreciate mathematics may not even
realize they are incorporating symmetry, geometry and measurements into their
pieces. Although these simple mathematical concepts are universal in the art
world, the truly great pieces tend to utilize more complex mathematical tools,
such as the Golden Ratio mentioned above. For example, one type of art that utilizes multiple
complex mathematical tools is Fractal art. As seen in the Fractals-Mandelbrot
video, Fractal Artwork involves imputing mathematical formulas into the
computer to produce beautiful pieces of digital art.
| (Figure 3 How the stock market was depicted as a spiral in the Fibonacci, Fractals, and Financial Markets video) |
Although the connection of math and art can be hard to see, I would have to agree with Farsi and Craft and say “like the yin/yang
symbol, art and mathematics are really one in two, and two in one”. Mathematics
has given art uncountable tools to create masterpieces, and art has helped mathematicians
see math in a multitude of lights. For example, spirals have proved beneficial to Socioeconomics according to the Fibonacci, Fractals and Financial
Markets video which states that the “idealized depiction of a stock markets
progress can be seen as a spiral…”.
Researching the relationship between mathematics and art has shed light on how blinded I was prior to this class. Now, everywhere I look I see how much mathematics is entangled in our everyday lives. In architecture. In science. In nature. In art. Its presence is almost overwhelming…
Researching the relationship between mathematics and art has shed light on how blinded I was prior to this class. Now, everywhere I look I see how much mathematics is entangled in our everyday lives. In architecture. In science. In nature. In art. Its presence is almost overwhelming…
Works Cited
Craft, D., and C. Farsi. "One in Two, Two in One: Mathematics and the Arts." . University of Colorado. Web. 14 Oct 2013. <http://staff.washington.edu/rockne/math-art.pdf>.
Fibonacci, Fractals and Financial Markets - Socionomics.net. Socionomic Institute, 1997. Youtube. 13 Oct 2013. <http://www.youtube.com/watch?feature=player_embedded&v=RE2Lu65XxTU>.
Figure 1. Da Vinci, Leonardo. Mona Lisa. 2002. Painting. Coastal Style. Web. 13 Oct 2013. <http://www.coastal-style.com/mona-lisa.html>.
Figure 2. Fractals, Fantastic. Mandelbrot Fractal. 2007. Graphic. Fantastic FractalsWeb. 13 Oct 2013. <http://www.fantastic-fractals.com/Mandelbrot-Fractals.html>.
Figure 3. Figure 1. Fibonacci, Fractals and Financial Markets - Socionomics.net. Socioeconomics. YouTube. Socioeconomics. Web. 13 October 2013. <http://www.youtube.com/watch?feature=player_embedded&v=RE2Lu65XxTU>.
Fractals - Mandelbrot. Fractint Development Team, Youtube. 13 Oct 2013. <http://www.youtube.com/watch?feature=player_embedded&v=ivRQDbAduoM>.
Vesna, Victoria. “Math + Art.” Lecture 2. Web. 13 Oct. 2013.


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