
Maurits Cornelis EscherΟλλανδία, 1898–1972Depth
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Πού βρίσκεται τώρα το έργο «Depth»; Συλλογή: Εθνική Πινακοθήκη της Ουάσιγκτον, Ουάσινγκτον. Δεν εκτίθεται αυτή την περίοδο. Ελέγχθηκε 9 Νοεμβρίου 2026.
Ουάσινγκτον, Ηνωμένες Πολιτείες Αμερικής
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In Depth, M. C. Escher repeated striped, fish-like bodies with fins extending to either side. This 1955 print belongs to Washington’s National Gallery of Art. Wood engraving and woodcut were combined, with three blocks carrying reddish-brown, olive and black inks. The upright image is about 32 centimetres high, its repeated creatures filling the rectangular field.
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- Αριθμός καταλόγου
- 1964.8.738
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Πηγές
- Εθνική Πινακοθήκη της Ουάσιγκτον
- Εικόνα: Εθνική Πινακοθήκη της Ουάσιγκτον — © the artist or rights holder
Στη ζωή του καλλιτέχνη: Maurits Cornelis Escher
Όλη η ζωή1954
An exhibition for the Mathematical Congress
In 1954, for the International Congress of Mathematicians in Amsterdam, an exhibition of Escher’s work organised by N. G. de Bruijn opened at the Stedelijk Museum; Roger Penrose and H. S. M. Coxeter were deeply impressed by his intuitive grasp of mathematics. The exhibition took up so much time that in 1954 Escher made only two works.
27 April 1955
Knight of the Order of Orange-Nassau
On 27 April 1955 Escher was made a Knight (fifth class) of the Order of Orange-Nassau; in 1967 Queen Juliana raised him to the rank of Officer.
1956–1960
The Penroses and “impossible figures”
“House of Stairs” (1951) attracted the interest of the mathematician Roger Penrose and his father, the biologist Lionel Penrose; in 1956 they published a paper on impossible objects and later sent Escher a copy. He replied, admiring their continuously rising flights of steps, and enclosed a print of “Ascending and Descending” (1960); he went on to use the Penrose triangle repeatedly, notably in “Waterfall” (1961).
1957–1959
Coxeter and “Circle Limit”
In 1957 the geometer Donald Coxeter, with Escher’s permission, used two of his drawings in a paper on crystal symmetry and sent him a copy; the figure of a hyperbolic tessellation, with tiles shrinking rapidly towards the edge of a circle, “gave him quite a shock” — here was a way to represent infinity on a plane. He called his experiments “Coxetering”; they gave the series of wood engravings “Circle Limit I–IV”, and in 1959 Coxeter concluded that they were accurate to the millimetre.








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