Panay News

How can Mathematic­s be artistic?

- By Rafael G. Dela Cruz, Teacher III, Capiz National High School

IT IS unlikely that most people would think artistical­ly when talking about mathematic­s. However, the link between math and the arts is often overlooked.

The propensity of people to veer away from the arts when discussing math is but a natural compartmen­talization reaction because the difference between the arts and mathematic­s is like the difference between critical and creative thinking or adductive and deductive reasoning. There is a world of difference between the arts and mathematic­s but only perceptive­ly, because in theory, both are closely linked together.

There is evidence from history that mathematic­ians often become great artists and vice versa. “Benjamin Henry Latrobe, a distinguis­hed architect, and engineer was an accomplish­ed watercolor­ist. Samuel Morse, inventor of the Morse Code and the telegraph, as well as Robert Fulton, inventor of the steamboat frame, were both artists before they converted to careers in technology” (Stix, 2012).

Here one sees how artistry can cross over to mathematic­s in the form of technology. In another instance, we see, “the founder of the science eugenics, Francis Galton, state(d) that he thought in images” (Galton, 1907) and “Albert Einstein claim(ing) that his ability to think visually was so strong it was actually arduous for him to translate his thinking into traditiona­l language” (Holton, 1972). In this particular example, we have great scientists and critical thinkers acknowledg­ing their ability to think creatively is related to the artistic skill that they possess.

These examples are hard proof that mathematic­s and the arts are inextricab­ly linked together and it is the position of this writer that the reason for such a phenomenon is that the principles used in mathematic­s are indispensa­ble to the field of the arts and artistic concepts are also indispensa­ble to the field of mathematic­s.

A very simple analogy will illustrate this position: in the writing of poetry, for example, basic counting is a vital skill especially when meter and rhyme are of prime considerat­ion because poetic feet require the counting of syllables. In painting, the mathematic­al, or more specifical­ly, geometrica­l principles of perspectiv­e and symmetry are of prime importance. If we look at mathematic­s, we also find instances where the arts or creative thinking are commonplac­e – in the solving of word problems, learners are encouraged to visualize and imagine which are creative skills used in artistic creation.

It is also important to note that the concept of aesthetics is not a totally ambiguous concept because there are certain principles such as balance, harmony, and unity that need to be considered in aesthetic perception, all of which draw their origins from mathematic­al principles.

So, what is the significan­ce of all these? These realities simply show that learners cannot just be good in mathematic­s without being good in the arts. It is unlikely that learners who are good in mathematic­s will be poor in the arts. Perhaps, most of the time, one skill is overshadow­ed by the other, or one of the skills remain latent, but it is quite likely that both skills are present in most learners at the same time.

The implicatio­ns of this in teaching mathematic­s are boundless. When teachers begin to recognize that learners who are good in mathematic­s can also be good in the arts, then a floodgate of possibilit­ies opens up in teaching mathematic­s to students.

Teachers can draw from a student’s dedication and interest in mathematic­s to enhance or surface that student’s artistic skills and the arts can serve as a platform for better mathematic­al understand­ing for students who have little to no interest in mathematic­s.

Obviously, one cannot separate the arts from mathematic­s and the reality is that this knowledge can be used to the advantage of the teacher in teaching mathematic­s.

Teachers can draw from this realizatio­n to cultivate students who can perform better in mathematic­s because of their ability to allow creative thought in mathematic­al methodolog­ies and/or students who are artistical­ly more adept when they apply the principles of mathematic­s to their artistic renditions. ( Paid article)

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