Can Geometry Inspire Art Like M.C. Escher's Creations?

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SUMMARY

This discussion centers on the intersection of geometry and art, specifically through the lens of M.C. Escher's work. Participants share resources, including a paper on the Geometry of M.C. Escher and a website dedicated to tessellations, highlighting the artistic potential of mathematical concepts. The conversation emphasizes the appeal of fractals and impossible constructions, showcasing how geometry can inspire creative expression in art.

PREREQUISITES
  • Understanding of geometric concepts, particularly tessellations
  • Familiarity with M.C. Escher's artistic style and techniques
  • Basic knowledge of fractals and their properties
  • Awareness of the relationship between mathematics and art
NEXT STEPS
  • Explore the mathematical principles behind tessellations
  • Study M.C. Escher's techniques in creating impossible structures
  • Investigate fractal geometry and its applications in art
  • Visit the recommended website on tessellations for further inspiration
USEFUL FOR

Artists, mathematicians, educators, and anyone interested in the fusion of geometry and artistic expression will benefit from this discussion.

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Very cool! Math is art in so many ways! Fractals of course are a fan favorite!

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It must be impossible not to like M.C. Escher. I like his impossible buildings. Here is my own impossible stairs.

stairs01.jpg
 
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Helios said:
It must be impossible not to like M.C. Escher. I like his impossible buildings. Here is my own impossible stairs.

View attachment 206714
Great perspective !
After checking out this link from the paper I mentioned, http://www.tessellations.org/tess-what.shtml I have to recommend the site. :thumbup:Plenty of inspiration for anyone who's interested in this art form.
 

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