Examples of using Non-euclidean in English and their translations into Bulgarian
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Mathematics professors, for instance, know that non-Euclidean geometry is rarely taught in high school,
The term hypersphere was introduced by Duncan Sommerville in his discussion of models for non-Euclidean geometry.
This had the remarkable corollary that non-euclidean geometry was consistent if
At that stage of my youth, death remained as abstract a concept as non-Euclidean geometry or marriage.
conformal geometry, non-Euclidean geometry, differential geometry,
Albert Einstein used non-Euclidean geometry as well to describe how space-time becomes warped in the presence of matter,
At a meeting of the German Astronomical Society in Heidelberg in 1900 Schwarzschild discussed the possibility that space was non-Euclidean.
that arithmetic transforms of indefinite ternary quadratic forms are identical to those of non-Euclidean geometry.”.
The debate that eventually led to the discovery of the non-Euclidean geometries began almost as soon as Euclid's work Elements was written.
The term non-Euclidean geometry describes both hyperbolic
Bukreev also worked on geometry, in particular he was interested in projective and non-Euclidean geometry.
During this century two new forms of non-Euclidean geometry were developed extending beyond the parallel postulate of Euclidean Geometry.
includes some of the oldest known mathematics, non-Euclidean geometries were not widely accepted as legitimate until the 19th century.
There are other claims made about Lobachevsky and the discovery of non-euclidean geometry which have been recently refuted.
Klein's principal works were devoted to non-Euclidean geometry, the theory of continuous groups,
includes some of the oldest known mathematics, non-Euclidean geometries were not widely accepted as legitimate until the 19th century.
Killing introduced them independently with quite a different purpose since his interest was in non-euclidean geometry.
This century saw the development of the two forms of non-Euclidean geometry, where the parallel postulate of Euclidean geometry no longer holds.
However, in 1825 Bolyai's son János showed him his discovery of non-euclidean geometry.
On the way he gives crystal clear explanations of such formidable mathematical concepts as non-Euclidean Geometry, Kaluza-Klein Theory, and Supergravity, the everyday tools of the string theorist.