Examples of using Non-euclidean geometry in English and their translations into Italian
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It was argued that Cubism itself was not based on any geometrical theory, but that non-Euclidean geometry corresponded better than classical,
It was Grossmann who emphasized the importance of a non-Euclidean geometry called Riemannian geometry(also elliptic geometry)
Mathematical applications required geometry of four or more dimensions; the close scrutiny of the foundations of the traditional Euclidean geometry had revealed the independence of the parallel postulate from the others, and non-Euclidean geometry had been born.
Nevertheless, non-Euclidean geometry(the role of which has been particularly important for relativity theory)
Gottfried Wilhelm von Leibniz) and non-Euclidean geometry, are therefore closely related to scientific knowledge.
from Euclid's codification to the thresholds of non-Euclidean geometry(19th century).
suggesting that he believed in the existence of non-Euclidean geometry, although he was rather vague.
theories of Lie algebras, Lie groups, and non-Euclidean geometry.
On the other hand, Euclid's first four postulates do not distinguish his geometry from hyperbolic non-Euclidean geometry, although these postulates do collectively distinguish both of these geometries from spherical non-Euclidean geometry.
Gottfried Wilhelm von Leibniz) and non-Euclidean geometry, are therefore closely related to scientific knowledge.
The second was a discovery in the world of mathematics of non-Euclidean geometry, which overthrew the 2000-year-old seeming absolutes of Euclidean geometry
born from his love for the non-Euclidean geometry, which derives from the spatial
with rules that are independent of common reality(e.g. the discover of non-Euclidean geometry), to which people with particular capacities can accede
Waldo Dunnington, a biographer of Gauss, argues in"Gauss, Titan of Science" that Gauss was in fact in full possession of non-Euclidean geometry long before it was published by János Bolyai, but that he refused
These geometries became collectively known as non-Euclidean geometries.
Made entirely by hand, it is inspired by non-Euclidean geometries.
This is the work in which Beltrami shows that Lobachevsky's non-Euclidean Geometries may be realized inside Euclidean spaces.
Non-Euclidean geometries, which initially resembled gratuitous games,
Pierelli has surveyed the history of mathematical thought and non-Euclidean geometries, deriving his hyperspatial shapes from the investigations of Gerolamo Saccheri,
once non-Euclidean geometries had been formalised,