Examples of using Non-euclidean in English and their translations into Danish
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it included both Euclidean geometry and non-Euclidean geometry.
specialised in Halsted 's own subjects of euclidean and non-euclidean geometry.
he managed to deduce a large number of non-euclidean results.
There are other claims made about Lobachevsky and the discovery of non-euclidean geometry which have been recently refuted.
Hoüel became interested in non-euclidean geometry once he had been made aware of the work of Bolyai and Lobachevsky.
the theory of probability(see) and non-euclidean geometry.
He published this work on non-euclidean geometry, the first account of the subject to appear in print, in 1829.
work in non-euclidean geometry and n-dimensional geometry.
Helmholtz had begun to investigate the properties of non-Euclidean space around the time his interests were turning towards physics in 1867.
Cremona worried that euclidean geometry was being used to describe non-euclidean geometry and he saw a possible logical difficulty in this.
One of his early ideas was a paper of 1872 which looked at intuitive ways to prove the consistency of non-Euclidean geometries.
Cesàro later pointed out that in fact his geometry did not use the parallel axiom so constituted a study of non-euclidean geometry.
Beltrami in this 1868 paper did not set out to prove the consistency of non-Euclidean geometry or the independence of the Euclidean parallel postulate.
Helmholtz had begun to investigate the properties of non-Euclidean space around the time his interests were turning towards physics in 1867.
In Commentaries on the difficult postulates of Euclid 's book Khayyam made a contribution to non-euclidean geometry, although this was not his intention.
At this stage he did not know of the published work on non-euclidean geometry but he clearly was working his way towards the idea.
His 1868 paper Essay on an interpretation of non-euclidean geometry which gives a concrete realisation of the non-euclidean geometry of Lobachevsky
shown that Bartels did not know about Gauss 's results in non-euclidean geometry.
on partial differential equations of mathematical physics and on non-euclidean geometry.
methods at least until the advent of non-Euclidean geometry in the 19th century.