HYPERBOLIC GEOMETRY in Indonesian translation

• geometri hiperbolik
• geometri hiperbola
• hyperbolic geometry

Examples of using Hyperbolic geometry in English and their translations into Indonesian

the graphic artist M. C. Escher made intensive use of tessellation and hyperbolic geometry, with the help of the mathematician H. S. M. Coxeter,
desainer grafis M. C. Escher membuat pemakaian intensif tessellation dan geometri hyperbolic, dengan bantuan matematikawan H. S. M. Coxeter,

The relevant structure is now called the hyperboloid model of hyperbolic geometry.
Struktur relevan sekarang disebut model hyperboloid geometri hiperbolik.

Several modern authors still consider"non-Euclidean geometry" and"hyperbolic geometry" to be synonyms.
Beberapa penulis modern yang masih menganggap non-euclidean geometri dan geometri hiperbolik menjadi sinonim.

geometry of everyday intuition is called Euclidean geometry(or parabolic geometry), and"> the non-Euclidean geometries are called hyperbolic geometry(or Lobachevsky-Bolyai-Gauss geometry)
geometri Euclidean( atau geometri parabola), dan"> geometri non-Euclidean disebut geometri hiperbolik( atau geometri Lobachevsky-Bolyai- Gauss)

geometry of everyday intuition is called Euclidean geometry(or plane geometry), and"> the non-Euclidean geometries are called hyperbolic geometry(or Lobachevsky-Bolyai-Gauss geometry)
geometri Euclidean( atau geometri parabola), dan"> geometri non-Euclidean disebut geometri hiperbolik( atau geometri Lobachevsky-Bolyai- Gauss)

yields hyperbolic geometry.
hasil geometri hiperbolik.

yields hyperbolic geometry.[19].
hasil geometri hiperbolik[ 15].

(2) representing the definitions and theorems on which the Hyperbolic geometry is based.
( 2) menyajikan kembali definisi-definisi serta teorema-teorema yang menjadi dasar dalam mempelajari geometri Hiperbolik.

Her research topics included Teichmüller theory, hyperbolic geometry, ergodic theory,
Bidang penelitiannya meliputi teori Teichmüller, geometri hiperbola, teori ergodik,

Trigonometry on surfaces of negative curvature is part of hyperbolic geometry.
Trigonometri dalam curvature negatif merupakan bagian dari geometri hiperbola.

In hyperbolic geometry, they"curve away" from each other, increasing in distance
Dalam geometri hiperbolik mereka" kurva jauh" dari satu sama lain,

In hyperbolic geometry, by contrast, there are infinitely many lines through A not intersecting ℓ,
Dalam geometri hiperbolik, sebaliknya, ada tak terhingga banyak baris melalui A l tidak berpotongan,

1914 he bridged the gap between hyperbolic geometry and special relativity with expository work.
ia menutup celah antara geometri hiperbola dan relativitas istimewa melalui karya eksposisinya.

Consequently, hyperbolic geometry is called Bolyai-Lobachevskian geometry,
Akibatnya, geometri hiperbolik disebut Bolyai-Lobachevskian geometri,

hyperbolic triangles in hyperbolic geometry.
hyperbolic triangle( in hyperbolic geometry).

Felix Klein in 1871 obtained Euclidean"models" of the non-Euclidean hyperbolic geometry, and thereby completely justified this theory as a logical possibility.
Felix Klein pada tahun 1871 memperoleh" model-model" euklidean dari geometri hiperbola non-euklidean, dan dengan demikian lengkaplah justifikasi akan teori ini.

In hyperbolic geometry, by contrast, there are infinitely many lines through A parallel to l,
Dalam geometri hiperbolik, sebaliknya, ada tak terhingga banyak baris melalui A l tidak berpotongan,

hyperbolic triangles in hyperbolic geometry.
hyperbolic triangle( in hyperbolic geometry).

Hyperbolic geometry found an application in kinematics with the cosmology introduced by Herman Minkowski in 1908.
Geometri hiperbolik menemukan aplikasi dalam kinematika dengan kosmologi diperkenalkan oleh Herman Minkowski pada tahun 1908.

complex analysis and hyperbolic geometry.
analisis kompleks dan geometri hiperbolik.