hyperbolic geometry उदाहरण वाक्य
उदाहरण वाक्य
- Escher made four " Circle Limit " drawings of tilings that use hyperbolic geometry.
- The non-Euclidean geometry that Lobachevsky developed is referred to as hyperbolic geometry.
- Two years later he wrote on computations in hyperbolic geometry in the same journal.
- This results in a surface possessing hyperbolic geometry.
- Hyperbolic geometry is the most prevalent geometry in this picture and also the most complicated.
- The most prevalent geometry is hyperbolic geometry.
- These have proven to be very important in the study of manifolds and hyperbolic geometry.
- From 1903 to 1908 he wrote on hyperbolic geometry ( or Borel ( 1913 ).
- The theorems of absolute geometry hold in hyperbolic geometry as well as in Euclidean geometry.
- The subject of hyperbolic geometry was non-Euclidean geometry, a departure from tradition.