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M. C. Escher Research Paper

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Maurits Cornelius Escher was a Dutch artist born in 1898. He attended Haarlem's School for Architectural and Decorative Arts where he took up graphic art. During the early 1920’s, Escher traveled throughout the Mediterranean where he met and later married Jetta Umiker. Over the course of his life, he made 448 lithographs, woodcuts, and wood engravings, as well as over 2,000 drawings and sketches. M.C. Escher died on March 27th, 1972 in the Netherlands. After his death, his work continued to be popular and its mathematical implications were explored. M.C. Escher is best known for his “impossible constructions”, drawings that could not exist in a three-dimensional form. Some examples of his impossible constructions are Relativity, Reptiles, …show more content…
Escher used math in his art by researching geometry before creating his art to insure that it was as accurate as possible. By using geometric principals, he was able to create art that looked both accurate and impossible. He used math to create perfect proportions and a sense of reality in his art that would have been impossible to achieve without it. Geometry allowed him to be realistic and creative at the same time and insure constant accuracy. I think M.C. Escher’s art is beautiful and realistic. It allows the viewer to see the world in a new and exciting way. His “impossible constructions” warp reality in a way that have never experienced before. He is somehow able to warp reality without removing life from it. His works seem possible, even when they are not. All of these characteristics make me enjoy his beautiful, realistic art. M.C. Escher was fascinated by the “regular division of the plane”, a style that involves interlocking irregular shapes to create a pattern. He originally studied architecture and used architectural principals in his works. Despite his great success, M.C. Escher never technically completed high school or art school. He also had 3 children with his wife, Jetta. In conclusion, graphic artist M.C. Escher who is best known for his “impossible constructions” led a full and successful life and used geometric principals to create his beautiful, accurate

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