hyperbolic geometry मीनिंग इन हिंदी

अधिक: आगे

The discovery of hyperbolic geometry had important philosophical consequences for Metamathematics.
In hyperbolic geometry, squares with right angles do not exist.
A bibliography for systoles in hyperbolic geometry currently numbers forty articles.
One of the first publications acknowledging the possibility of hyperbolic geometry.
Trigonometry on surfaces of negative curvature is part of hyperbolic geometry.
Hyperbolic polygons are the analogues of Euclidean polygons in hyperbolic geometry.
The following lemma can be proven with elementary hyperbolic geometry.
The following properties are valid in any Saccheri quadrilateral in hyperbolic geometry:
This view became untenable with the development of hyperbolic geometry.
It is endowed with a hyperbolic geometry described in the linked article.

संज्ञा.

(mathematics) a non-Euclidean geometry in which the parallel axiom is replaced by the assumption that through any point in a plane there are two or more lines that do not intersect a given line in the plane; "Karl Gauss pioneered hyperbolic geometry"