What is Fractal?
Benoit.B.Malderot, a polish mathematician was the first to coin the term fractal. It is derived from the Latin noun fractus, which means broken or fragmented, derived from the verb “frengere” which means “to break”. Meanwhile according to Merriam Webster, fractal is “ any of various extremely irregular curves or shapes for which any suitably chosen part is similar in shape to a given larger or smaller part when magnified or reduced to the same size.” Meanwhile, @marillaanne , a fractal enthusiast defines fractal as mathematical magic which proves the inability of something to spring form nothing. From the definition above we can conclude that fractal is used to describe and depict phenomenon that has irregular shape. It is also capable to unify spatially nonuniform object such as line of trees or mountain ranges.
Where can I apply Fractal?
The most apparent applied fractal is in the fashion industry. The design that imprinted on tapestry, cushion or clothes are the proof of it. Moreover, it can be applied to geography and geology fields. For instance, the seismograph. There are still many possibilities of its application which is yet to be explored.
How can I create a fractal?
As opposed to the traditional art, fractal can be made through a software designed to craft and generate a desired pattern. However, it’s not limited to draw with traditional method, using a pencil and on a paper. Many of fractals softwares are licensed under GNU (general public license) which means anyone can use it and free of charge.Cited from the fractal foundation, there are about seventeen softwares available for use. If you wish to learn more about fractal, do visit the website, pick a software and create your own first fractal.
Conclusion
Fractal, not only serves purpose to define abstract and non uniform object but also, the bridge connecting art and science. It can be strenuous to comprehend fractal through the mathematical perspective yet easy from the art perspective. Not to mention, the artistic side of fractal is as beautiful as any other form of arts.
References
- https://fractalfoundation.org/resources/fractal-software/
- https://www.cs.mcgill.ca/~rwest/wikispeedia/wpcd/wp/f/Fractal.htm
- Britannica, T. E. (2017, September 26). Fractal. Retrieved from https://www.britannica.com/science/fractal
Disclaimer
The information provided is part of my personal interest. If you have any objection, ideas or constructive criticism, do not hesitate to leave a comment. Any form of feedbacks are appreciated.I will get back to you as soon as possible.
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