Examples of 'non-euclidean geometry' in a sentence
Meaning of "non-euclidean geometry"
non-euclidean geometry - Non-Euclidean geometry refers to geometrical systems that do not satisfy all the principles of Euclidean geometry, particularly the parallel postulate. It is a branch of mathematics that explores alternatives to Euclidean geometry
Show more definitions
- Any system of geometry not based on the set of axioms of Euclidean geometry, which is based on the three-dimensional space of common experience.
How to use "non-euclidean geometry" in a sentence
Basic
Advanced
non-euclidean geometry
Curved geometries are in the domain of Non-Euclidean geometry.
The non-euclidean geometry on the surface of a sphere is called.
He published papers on non-Euclidean geometry.
Effects of non-Euclidean geometry were used to convey a psychophysical sense of fluidity of consciousness.
This was the consequence of the discovery of non-Euclidean geometry.
Yaglom extensively develops his non-Euclidean geometry including the theory of cycles pp.
This appendix contains the fundamental results of non-Euclidean geometry.
In their non-Euclidean geometry the part is always greater than the whole.
In fact, most mathematicians regarded non-Euclidean geometry as a logical curiosity.
A geometry where the parallel postulate does not hold is known as a non-Euclidean geometry.
He compiled a bibliography on non-Euclidean geometry and also wrote a leading textbook in that field.
Much of his career is spent working on physics and non-euclidean geometry.
Non-Euclidean geometry often makes appearances in works of science fiction and fantasy.
The crew struggle to comprehend the non-Euclidean geometry of the city.
His study of non-Euclidean geometry helped Einstein develop his theory of relativity.
See also
This work aims to contribute in including teaching of non-euclidean geometry in high school.
With this, non-Euclidean geometry was established on an equal mathematical footing with Euclidean geometry.
He worked on the theories of linear differential equations, probability and non-Euclidean geometry.
He was known for his books on non-Euclidean geometry and Algebraic topology.
There were discussions at the time of the fourth dimension and of non-Euclidean geometry.
These structures introduced the field of non-Euclidean geometry where Euclid 's parallel axiom is denied.
Duchamp was fascinated with the idea of the fourth dimension as well as non-Euclidean geometry.
Non-Euclidean Geometry becoming increasingly important in its roll in modern science and technology.
This would culminate with the development of non-Euclidean geometry in the nineteenth century.
A conventionalist would say that Einstein merely found it more convenient to use non-Euclidean geometry.
Tilly on non-euclidean geometry In Halsted.
By using alternative versions of the fifth postulate we obtain so-called Non-Euclidean Geometry.
Both Non-Euclidean geometry and four-dimensional space are discussed.
Thus the program 's definition of geometry encompassed both Euclidean and non-Euclidean geometry.
For planar algebra, non-Euclidean geometry arises in the other cases.
He gave a geometrical Theory of Parallels outlining a version of non-Euclidean geometry.
That 's why non-Euclidean geometry comes much more naturally to them.
Metzinger and Gleizes wrote with reference to non-Euclidean geometry in Du " Cubisme.
Concepts like non-Euclidean geometry were once considered ill-behaved, but are now common objects of study.
Nikolai Ivanovich Lobachevsky publishes his work on hyperbolic non-Euclidean geometry.
Least until the advent of non-Euclidean geometry in the 19th century.
R'lyeh is characterized by an architecture based on non-Euclidean geometry.
Classical perspective and non-Euclidean geometry were not, after all, incompatible with one another.
Foundations of Euclidean and Non-Euclidean Geometry.
The elements of non-Euclidean geometry Unabr. and unaltered republ. ed.
Euclidean space is better-behaved than non-Euclidean geometry.
Thus, non-Euclidean geometry did not contradict Euclidean geometry, but integrated it into a larger framework.
Hungarian mathematician, one of the founders of non-Euclidean geometry.
The 18th-century failure to develop a non-Euclidean geometry was rooted in deeply held philosophical beliefs.
Cities, forms, volumes or spaces correspond to a non-Euclidean geometry.
Non-Euclidean geometry that rejects Euclid 's fifth postulate ( the parallel postulate ) and modifies his second postulate.
In this they were successful, thus creating the first non-Euclidean geometry.
Non-Euclidean geometry considers spaces where Euclid 's parallel postulate fails.
Discovery of the latter in the 19th century was branded as the non-Euclidean geometry.
Why Non-Euclidean Geometry is a Cheat.
You'll also be interested in:
Examples of using Geometry
Show more
The selected geometry is displayed as an active feature
Noise reduction systems with variable geometry
Measuring screen geometry and measuring grid
Examples of using Non-euclidean
Show more
This representation is non-Euclidean and redundant
This is non-Euclidean in the conventional engineering sense
Everything in your room has become non-Euclidean
