Examples of using Non-euclidean geometry in English and their translations into Indonesian
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Non-Euclidean geometry is sometimes connected with the influence of the 20th century horror fiction writer H….
Euclidean geometry, non-Euclidean geometry, and trigonometry(he wrote a textbook for the Euclidean geometry course in Greek).
Non-Euclidean geometry, though assimilated by learned investigators,
Robert Heinlein's The Number of the Beast utilizes non-Euclidean geometry to explain instantaneous transport through space
Sidis taught three classes: Euclidean geometry, non-Euclidean geometry, and trigonometry(he wrote a textbook for the Euclidean geometry course in Greek).
played an important role in the development of non-Euclidean geometry.
geometric solutions of cubic equations and laid the foundations for the development of analytic geometry and non-Euclidean geometry.
the sunken city of R'lyeh is characterized by its non-Euclidean geometry….
Since the discovery in the 1800’s of non-Euclidean geometry, the concept of space has undergone a radical transformation.
work in non-euclidean geometry and n-dimensional geometry. .
space considered in Euclidean and non-Euclidean geometry.
Since the time of Nikolay Lobachevsky(the"Copernicus of Geometry" who pioneered the non-Euclidean geometry) and a prominent tutor Pafnuty Chebyshev, the Russian mathematical
He worked heavily with Riemannian geometry(a non-Euclidean geometry developed by mathematician Bernhard Riemann years earlier),
complex analysis, non-Euclidean geometry, and on the associations between geometry
A Euclidean model of a non-Euclidean geometry is a choice of some objects existing in Euclidean space and some relations between these objects that satisfy all axioms(and therefore, all theorems) of the non-Euclidean geometry.
and apparent non-Euclidean geometry,[24](i.e., non-rectilinear shapes)
A Euclidean model of a non-Euclidean geometry is a clever choice of some objects existing in Euclidean space and some relations between these objects that satisfy all axioms(therefore, all theorems) of the non-Euclidean geometry.
there has arisen since the time of Gauss a more general, non-Euclidean geometry, of which the Euclidean is only a special case.
later also generalized to non-Euclidean geometry, which plays a central role in general relativity theory.
He worked heavily with Riemannian geometry(a non-Euclidean geometry developed by mathematician Bernhard Riemann years earlier),