M. C. Escher
Dutch graphic artist known for mathematically inspired woodcuts, lithographs, and mezzotints.
Maurits Cornelis Escher, born on 17 June 1898 in Leeuwarden, Netherlands, was a Dutch graphic artist known for his woodcuts, lithographs, and mezzotints, with much of his work drawing on mathematical ideas. Despite his widespread popularity, the art world largely overlooked him for most of his life, even in his home country. He was 70 before he received a retrospective exhibition. By the late 1900s, his reputation grew, and in the 2000s, exhibitions around the globe have celebrated his art.
His pieces often feature mathematical concepts and objects: impossible objects, infinite spaces, reflections, symmetry, perspective, truncated and stellated polyhedra, hyperbolic geometry, and tessellations. Though Escher considered himself lacking in mathematical skill, he corresponded with mathematicians George Pólya, Roger Penrose, and Donald Coxeter, as well as crystallographer Friedrich Haag, and independently studied tessellation. Early on, nature inspired him—he sketched insects, landscapes, and plants like lichens, incorporating them as details. He traveled through Italy and Spain, drawing buildings, townscapes, architecture, and the tile patterns of the Alhambra and the Mezquita of Cordoba, growing increasingly fascinated by their mathematical structure.
Escher’s art gained recognition among scientists, mathematicians, and in popular culture, especially after Martin Gardner featured it in his April 1966 Mathematical Games column in *Scientific American*. His work has appeared on book and album covers and in technical papers. It was a major inspiration for Douglas Hofstadter’s Pulitzer Prize–winning 1979 book *Gödel, Escher, Bach*.
Escher was the youngest son of civil engineer George Arnold Escher and his second wife, Sara Gleichman. The family moved to Arnhem in 1903, where he attended school until 1918. Called “Mauk” by friends and family, he was often ill and was sent to a special school at age seven, failing second grade. Though he drew well, his grades were generally poor. He studied carpentry and piano until age 13. In 1918, he entered the Technical College of Delft, and from 1919 to 1922 attended the Haarlem School of Architecture and Decorative Arts, learning drawing and woodcut techniques. He briefly studied architecture but failed several subjects—partly due to a persistent skin infection—and switched to decorative arts under graphic artist Samuel Jessurun de Mesquita.
In 1922, a pivotal year, Escher traveled through Italy, visiting Florence, San Gimignano, Volterra, Siena, and Ravello, and then Spain, seeing Madrid, Toledo, and Granada. The Italian countryside and the Moorish architecture of the Alhambra in Granada impressed him deeply. The Alhambra’s intricate geometric tile patterns and sculpted designs, based on symmetrical, interlocking repetitive motifs, sparked his interest in the mathematics of tessellation and became a major influence. From 1923 to 1935, he lived in Rome. There he met Jetta Umiker, a Swiss woman also drawn to Italy, and they married in 1924. They settled in Rome, where their first son, Giorgio, was born; later came Arthur and Jan. He traveled frequently within Italy, visiting Viterbo, the Abruzzi, Corsica, Calabria, the Amalfi coast, Gargano, and Sicily, and the landscapes and townscapes of these places appear in his art. In May and June 1936, he returned to Spain, revisiting the Alhambra and spending days meticulously drawing its mosaic patterns. He became obsessed with tessellation, calling it an absorbing addiction. These sketches became a major source for his later work. He also studied the architecture of the Mezquita in Cordoba. This was his last long study journey; after 1937, he created his art in his studio. His work shifted sharply from observational, realistic depictions of nature and architecture to pieces born from geometric analysis and visual imagination, though even his early work shows an interest in space, perspective, and multiple viewpoints.
In 1935, the political climate under Mussolini became intolerable for Escher. Though uninterested in politics, he disliked fanaticism and hypocrisy. When his eldest son was forced to wear a Ballila uniform at school, the family left Italy for Château-d'Œx, Switzerland, staying two years. In 1935, the Netherlands post office commissioned him to design a semi-postal stamp for the Air Fund, and again in 1949 he designed Dutch stamps for the 75th anniversary.
- born
- 17 June 1898, Leeuwarden, Netherlands
- died
- 27 March 1972, Hilversum, Netherlands
- field
- Graphic art
- nationality
- Dutch
- known_for
- Mathematically inspired woodcuts, lithographs, and mezzotints featuring tessellations, impossible objects, and explorations of infinity
Lore & Background
Maurits Cornelis Escher was a Dutch graphic artist whose work in woodcuts, lithographs, and mezzotints was deeply inspired by mathematics. His art features impossible objects, infinite explorations, reflections, symmetry, perspective, polyhedra, hyperbolic geometry, and tessellations. Though he considered himself mathematically untalented, he corresponded with mathematicians George Pólya, Roger Penrose, and Donald Coxeter, as well as crystallographer Friedrich Haag, and conducted his own research into tessellation. Early in his career, he drew from nature, studying insects, landscapes, and plants like lichens, which he incorporated as details. Travels through Italy and Spain led him to sketch buildings, townscapes, and the intricate tilings of the Alhambra and the Mezquita of Cordoba, gradually shifting his focus to their mathematical structure. His work became widely known among scientists and mathematicians, especially after being featured in Martin Gardner’s 1966 *Scientific American* column. It has appeared on book and album covers and inspired Douglas Hofstadter’s *Gödel, Escher, Bach*. Despite popular interest, Escher was largely neglected by the art world for most of his life; he was 70 before his first retrospective exhibition. Only in the late twentieth century did his work gain broader appreciation, and in the twenty-first century it has been celebrated in exhibitions worldwide.
Reader's Guide
Escher’s mature work is defined by a deep engagement with mathematical concepts, though he himself insisted he had no mathematical aptitude. He systematically explored impossible objects, infinite spaces, reflection, symmetry, perspective, and both truncated and stellated polyhedra, as well as hyperbolic geometry and tessellations. This fascination grew from his study journeys: after sketching the intricate, geometrically symmetrical tile patterns of the Alhambra and the Mezquita of Cordoba in 1936, he became obsessed with tessellation and began conducting his own research into the subject. He corresponded with mathematicians George Pólya, Roger Penrose, and Donald Coxeter, and with crystallographer Friedrich Haag, yet his approach remained that of a visual artist, not a formal mathematician. Early in his career, his work was observational, drawing from nature—insects, landscapes, lichens—and from the architecture and townscapes he sketched across Italy and Spain. After 1937, his art shifted decisively from realistic depiction to geometric analysis and imaginative construction, created entirely in his studio. Despite wide popular appeal, Escher was largely neglected by the art world for most of his life; he was 70 before his first retrospective exhibition. His work gained prominence among scientists and mathematicians after Martin Gardner featured it in *Scientific American* in 1966, and it later appeared on book and album covers and in technical papers. Douglas Hofstadter’s Pulitzer Prize–winning *Gödel, Escher, Bach* cited Escher as a major inspiration, cementing his significance at the intersection of art, mathematics, and cognitive science.
Did You Know?
- Escher was born on 17 June 1898 in Leeuwarden, Friesland, the Netherlands.
- He was a sickly child and was placed in a special school at age seven; he failed the second grade.
- Escher's art became well known among scientists and mathematicians after it was featured by Martin Gardner in his April 1966 Mathematical Games column in Scientific American.
- He finished his last work, a large woodcut called Snakes, in July 1969.
Notable Quotes (Wikiquote)
"27 April 1955 Escher was decorated (in the name of the Dutch Queen) in the 'Knighthood of the Order of Oranje Nassau'" — M. C. Escher "Quote of Escher, from his essay on Tessellation 1957; as cited by Tony Thomas, in 'The Strange Worlds of M C Escher'" — M. C. Escher "After the first proof [of 'Sphere Spirals'] my high expectations were, as always, greatly disappointed. I am now struggling on - with some feeling of despair - so that I at least achieve a passable result." — M. C. Escher "As long as there have been men..
..upon this globe..
..we have held firmly to the notion of..
..all of which must continue to be everlasting in time and infinite in space." — M. C. Escher
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