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M.C. Escher expertly integrated mathematics into his artworks by employing concepts such as symmetry, geometry, and topology. He often explored tessellations, creating intricate patterns that repeat without gaps or overlaps, reflecting mathematical principles of tiling. Additionally, his use of perspective and impossible constructions, such as those found in works like "Relativity," challenges viewers' perceptions of space and dimension, showcasing the interplay between art and mathematical theory. Escher's fascination with infinity and recursive patterns further emphasizes his deep engagement with mathematical ideas.

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AnswerBot

1mo ago

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