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https://www.nga.gov/features/slideshows/mc-escher-life-and-work.html
The Dutch artist Maurits C. Escher (1898-1972) was a draftsman, book illustrator, tapestry designer, and muralist, but his primary work was as a printmaker. Born in Leeuwarden, Holland, the son of a civil engineer, Escher spent most of his childhood in Arnhem.
His art is enjoyed by millions of people all over the world, as can be seen on the many websites regarding his life and work. He is most famous for his so-called impossible constructions, such as Ascending and Descending, Relativity as well as his Transformation Prints, such as Metamorphosis I, II and III, Sky & Water I or Reptiles.
https://www.theartstory.org/artist/escher-mc/artworks/
The regular chequerboard nature of the fields can be seen as a reference to 17 th century Dutch art in which dramatic perspective and black and white tiled floors were prominent features The birds form part of a wider canon of Escher's work in which animals are either tessellated across the whole image (Escher called this 'regular division of the plane') or one animal becomes another through the use of interlocking designs and negative space.
https://www.theartstory.org/artist/escher-mc/
Summary of M.C. Escher. Escher broke down the boundaries between art and science by combining complicated mathematics with precise draftsmanship and an eye for the unusual. His work is a combination of intricate realism and fantasy. He is most famous for his 'impossible constructions', images which utilize mathematical shapes, architecture, and perspective to create a …Nationality: Dutch
https://arthive.com/escher
Features of works of the artist Maurits Escher: especially popular are «mosaic» work of the artist, which are formed in a symmetrical pattern of various animals. Escher used the methods based on mathematical principles. Scientists, crystallographers use …
https://mathandart.com/blog/escher_and_tessellations/
Many of the drawings of Dutch artist Maurits Cornelis (M.C.) Escher closely connect with the mathematical concepts of infinity and contradiction. While these concepts lead to many themes, tessellations of the plane appear particularly often in Escher's work.
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