Math is Beautiful: Evidence for Mathematical Aesthetics

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Mathematics can be appreciated for its beauty similarly to art, as evidenced by recent research. The discussion highlights that beauty in mathematics is found in order, symmetry, and the complexity of concepts. Individuals from various fields, including computer graphics, recognize aesthetic value in mathematical principles that lead to functional and visually appealing results. The notion of beauty extends beyond traditional art to encompass a wide range of structured entities, including algorithms and designs. Ultimately, beauty in mathematics is defined by the recognition of harmonious arrangements that resonate with the observer's understanding.
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Interesting. Thanks for the link! I remember way back when my prof told me that 'this is art-beauty' while i myself don't seem to appreciate it. I work in CG industry and i find beauty not just in appearance but order/symmetry in complexity/chaos. I'm not even close to a mathematician but i fond beauty in math. Whenever i had a project. I rely mostly on principle and theory-math(form and color) aesthetically because i know it will always produce functional and beautiful result even if beauty is subjective.
 
I believe that anything neatly assembled from well proportioned parts, that functions well has beauty. Beauty is an association of appropriate concepts that work well together.
People, families, teams, communities, trees, flowers, artworks, machines, buildings, mathematics, algorithms, electrical circuit diagrams, collections or classifications and much else can be beautiful.

Beauty only requires one person with a brain that recognises the symmetry, elegant simplicity and completeness of an arrangement.

To put it simply, where a concept fits pleasantly in our brain, it is beautiful. But, where something exotic is in the eye of the beholder, it should be flushed with a sterile eyewash. (OH&S).
 
Here is a little puzzle from the book 100 Geometric Games by Pierre Berloquin. The side of a small square is one meter long and the side of a larger square one and a half meters long. One vertex of the large square is at the center of the small square. The side of the large square cuts two sides of the small square into one- third parts and two-thirds parts. What is the area where the squares overlap?

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