Examples of 'non-euclidean' in a sentence
Meaning of "non-euclidean"
Non-Euclidean (adjective): describes geometries that do not follow the rules and axioms of Euclidean geometry, introducing different concepts of space and angles
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- of, or relating to non-Euclidean geometry
How to use "non-euclidean" in a sentence
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non-euclidean
This representation is non-Euclidean and redundant.
This is non-Euclidean in the conventional engineering sense.
Everything in your room has become non-Euclidean.
Non-euclidean formulations without imaginary time coordinate.
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.
We now interpret them on the non-Euclidean hypothesis.
In their non-Euclidean geometry the part is always greater than the whole.
He also applied this to mechanics in non-euclidean spaces.
He compiled a bibliography on non-Euclidean geometry and also wrote a leading textbook in that field.
These geometries became collectively known as non-Euclidean geometries.
In a non-Euclidean space, parallel lines are those that intersect only in the limit at infinity.
It is possible to tessellate in non-Euclidean geometries such as hyperbolic geometry.
See also
Essay on an interpretation of non-Euclidean.
They may also be constructed in non-Euclidean spaces, such as hyperbolic honeycombs.
This appendix contains the fundamental results of non-Euclidean geometry.
Yaglom extensively develops his non-Euclidean geometry including the theory of cycles pp.
This was the consequence of the discovery of non-Euclidean geometry.
The non-Euclidean space is the one to which the space of painters must be attached.
Dynamical billiards may also be studied on non-Euclidean geometries.
The result is what we call non-Euclidean geometries-descriptions of space that seem altogether counterintuitive.
The problem has also been considered in some non-Euclidean geometries.
A hyperbolic non-Euclidean space is also a Riemann space.
To use an abbreviation, we shall call such a movement a non-Euclidean displacement.
Both Euclidean and non-euclidean system are equally true.
Much of his career is spent working on physics and non-euclidean geometry.
Non-Euclidean space is not intuitive and can be thought only in abstracto.
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.
The subject of hyperbolic geometry was non-Euclidean geometry, a departure from tradition.
Initially a historical approach is proposed to provide motivation to the study of non-euclidean geometries.
Polytopes also began to be studied in non-Euclidean spaces such as hyperbolic space.
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.
The existence of these three types parallels the several non-Euclidean geometries.
These non-Euclidean geometries were developed in the nineteenth century by certain European.
The crew struggle to comprehend the non-Euclidean geometry of the city.
A realist would say that Einstein discovered spacetime to be non-Euclidean.
This would culminate with the development of non-Euclidean geometry in the nineteenth century.
The history of non-euclidean geometry, Evolution of the concept of a geometric space.
This work aims to contribute in including teaching of non-euclidean geometry in high school.
In non-Euclidean geometry, a Lambert quadrilateral is a right kite with three right angles.
There were discussions at the time of the fourth dimension and of non-Euclidean geometry.
Non-Euclidean geometry often makes appearances in works of science fiction and fantasy.
Duchamp was fascinated with the idea of the fourth dimension as well as non-Euclidean geometry.
He is the father of non-Euclidean geometry, clearly and flawlessly presented in his Appendix.
This fractal geometry moves in a different direction from the other non-Euclidean geometries.
His study of non-Euclidean geometry helped Einstein develop his theory of relativity.
