What is the translation of " NON-EUCLIDEAN " in Danish?

• ikke-euklidisk

Examples of using Non-euclidean in English and their translations into Danish

He corresponded with Tilly on non-euclidean geometry.
Han svarede med Tilly om ikke-euklidisk geometri.

In non-euclidean spaces he extended results due to Appell and Mittag-Leffler.
I ikke-euklidisk rum han forlænget resultater skyldes Appell og Mittag-Leffler.

The foundations of geometry and non-euclidean geometry.
Grundlaget for geometri og ikke-euklidisk geometri.

He also wrote on non-euclidean geometry and Cayley commented on one of his theorems saying.
Han skrev også om ikke-euklidisk geometri og Cayley kommenterede en af hans teoremer siger.

It is possible to construct a Klein bottle in non-Euclidean space.
Det er muligt at konstruere en Klein flaske i ikke-euklidisk rum.

His work on non-euclidean geometries was used by Einstein in his general theory of relativity.
Hans arbejde på ikke-euklidisk geometries blev benyttet af Einstein i sin generelle relativitetsteori.

His work is cited by almost all later contributors to non-euclidean geometry.
Hans arbejde er nævnt af næsten alle senere bidragydere til ikke-euklidisk geometri.

The fact that non-euclidean geometry was at the time still a controversial topic now vanished.
Det faktum, at ikke-euklidisk geometri var på det tidspunkt stadig et kontroversielt emne nu forsvundet.

Engel collaborated with Stäckel in studying the history of non-euclidean geometry.
Engel samarbejdet med Stäckel i at studere historien om ikke-euklidisk geometri.

For example he even manages to discuss non-euclidean geometry and Lobachevsky 's contributions without even mentioning Bolyai.
Eks han selv formår at drøfte ikke-euklidisk geometri og Lobachevsky's bidrag, endda uden at nævne Bolyai.

However, in 1825 Bolyai's son János showed him his discovery of non-euclidean geometry.
Men i 1825 Bolyai søn János viste ham sin opdagelse af ikke-euklidisk geometri.

Cayley also suggested that euclidean and non-euclidean geometry are special types of geometry.
Cayley også foreslået, at euklidisk og ikke-euklidisk geometri er særlige typer geometri.

Influenced by the work of Riemann and Lobachevsky, Clifford studied non-euclidean geometry.
Påvirket af arbejdet i Riemann og Lobachevsky, Clifford studeret ikke-euklidisk geometri.

Perhaps most remarkable of all was his text on non-euclidean geometry which he published at the age of 82.
Måske mest bemærkelsesværdige af alle var hans tekst om ikke-euklidisk geometri, som han offentliggjorde i en alder af 82.

Bukreev also worked on geometry, in particular he was interested in projective and non-Euclidean geometry.
Bukreev også arbejdet med geometri, især han var interesseret i Projektiv og ikke-euklidisk geometri.

This had the remarkable corollary that non-euclidean geometry was consistent if and only if euclidean geometry was consistent.
Dette havde den bemærkelsesværdige konsekvens, at ikke-euklidisk geometri var konsekvent, hvis og kun hvis euklidisk geometri var konsekvente.

It was not until the 19th century that this postulate was dropped and non-euclidean geometries were studied.
Det var først i 19 århundrede, at dette postulat var faldet og ikke-euklidisk geometries blev undersøgt.

His most important book on non-Euclidean geometry was Non-Euclidean Planimetry in Analytic Terms which he published in 1947.
Hans vigtigste bog om ikke-euklidisk geometri var Ikke-euklidisk Planimetry i Analytic Vilkår, som han offentliggjorde i 1947.

He also studied birational contact transformations and non-euclidean and non-archimedean geometries.
Han har også studeret birational kontakt omdannelser og ikke-euklidisk og ikke-archimedean geometries.

At a meeting of the German Astronomical Society in Heidelberg in 1900 Schwarzschild discussed the possibility that space was non-Euclidean.
På et møde i tysk Astronomical Society i Heidelberg i 1900 Schwarzschild drøftet muligheden for, at rummet var ikke-euklidisk.

Poincaré believed that one could choose either euclidean or non-euclidean geometry as the geometry of physical space.
Poincarés mente, at man kunne vælge enten euklidisk eller ikke-euklidisk geometri som geometri af de fysiske rum.

By 1907 Minkowski realised that the work of Lorentz and Einstein could be best understood in a non-euclidean space.
Ved 1907 Minkowski indset, at arbejdet i Lorentz og Einstein bedst kan forstås i en ikke-euklidisk rum.

He published two papers On the So-called Non-Euclidean Geometry in which he showed that it was possible to consider euclidean geometry and non-euclidean geometry as special cases a projective surface with a specific conic section adjoined.
Han offentliggjort to papirer om de såkaldte ikke-euklidisk geometri, hvor han viste, at det var muligt at betragte euklidisk geometri og ikke-euklidisk geometri som særlige tilfælde en Projektiv overflade med en specifik conic afsnittet adjoined.

During McClintock's presidential term, Klein visited the Society and talked on non-euclidean spherical trigonometry.
Under McClintock's formandskab, Klein besøgte Samfund og talte om ikke-euklidisk sfæriske trigonometri.

Killing introduced them independently with quite a different purpose since his interest was in non-euclidean geometry.
Drab indført dem selvstændigt med et ganske andet formål, da hans interesse var i ikke-euklidisk geometri.

In particular he made contributions of major importance in the theory of polytopes, non-euclidean geometry, group theory and combinatorics.
Især når han har gjort bidrag af stor betydning i teorien om polytopes, ikke-euklidisk geometri, gruppe teori og kombinatorik.

In this way the Erlanger Programm defined geometry so that it included both Euclidean geometry and non-Euclidean geometry.
På denne måde Erlanger Programm defineret geometri, så det omfattede både euklidisk geometri og ikke-euklidisk geometri.

These included several different geometry courses, including projective geometry, conformal geometry, non-Euclidean geometry, differential geometry, and synthetic geometry.
Disse omfattede flere forskellige geometri kurser, herunder Projektiv geometri, conformal geometri, ikke-euklidisk geometri, Differentialgeometri, og syntetisk geometri.

By assuming that the parallel postulate was false, he managed to deduce a large number of non-euclidean results.
Ved at antage, at den parallelle postulat var falske, han formået at udlede et stort antal af ikke-euklidisk resultater.

In trying to prove the parallels postulate he accidentally proved properties of figures in non-euclidean geometries.
I forsøget på at bevise de paralleller postulere han utilsigtet viste egenskaber ved tal i ikke-euklidisk geometries.

How to use "non-euclidean" in a sentence

I would like to analyse the problem within the context of non Euclidean geometry.

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Non euclidean geometry was not merely as a train going sixty miles an hour.

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Alien geometry would be a more accurate term given that non Euclidean geometry actually exists.

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