Noun:

অধিবৃত্তীয় জ্যামিতি,

hyperbolic geometry শব্দের বাংলা অর্থ এর উদাহরণ:

কেবলমাত্র সমতলীয় জ্যামিতিতে (ইউক্লিডিয় জ্যামিতি বা অধিবৃত্তীয় জ্যামিতি) ত্রিভুজের তিনটি কোণের সমষ্টি ১৮০° বা দুই সমকোণ ।

সাধারণভাবে মহাবিশ্বের তিন ধরনের জ্যামিতি থাকতে পারে: অধিবৃত্তীয় জ্যামিতি, ইউক্লিডীয় জ্যামিতি অথবা উপবৃত্তীয় জ্যামিতি ।

hyperbolic geometry's Usage Examples:

In mathematics, hyperbolic geometry (also called Lobachevskian geometry or Bolyai–Lobachevskian geometry) is a non-Euclidean geometry.

In the latter case one obtains hyperbolic geometry and elliptic geometry, the traditional non-Euclidean geometries.

In some other geometries, such as hyperbolic geometry, lines can have analogous properties that are referred to as parallelism.

It is hyperbolic geometry in more than 2 dimensions, and is distinguished from Euclidean spaces.

In hyperbolic geometry the fourth angle is acute, in Euclidean geometry it is a right angle.

also called the conformal disk model, is a model of 2-dimensional hyperbolic geometry in which the points of the geometry are inside the unit disk, and.

When the summit angles are acute, this quadrilateral leads to hyperbolic geometry, and when the summit angles are obtuse, the quadrilateral leads to.

In hyperbolic geometry an ideal triangle is a hyperbolic triangle whose three vertices all are ideal points.

transformations are also isometries of the hyperbolic plane, so in hyperbolic geometry all Apollonian gaskets are congruent.

In hyperbolic geometry, a hypercycle, hypercircle or equidistant curve is a curve whose points have the same orthogonal distance from a given straight.

was introduced by Eugenio Beltrami in his 1868 paper on models of hyperbolic geometry.

In hyperbolic geometry, points at infinity are typically named ideal points.

In hyperbolic geometry, a horocycle (Greek: ὅριον + κύκλος — border + circle, sometimes called an oricycle, oricircle, or limit circle) is a curve whose.

an information visualization and graph drawing method inspired by hyperbolic geometry.

} It also plays an important role in hyperbolic geometry, where the Poincaré half-plane model provides a way of examining.

In hyperbolic geometry, a horosphere (or parasphere) is a specific hypersurface in hyperbolic n-space.

word metric satisfying certain properties abstracted from classical hyperbolic geometry.

In hyperbolic geometry, an ideal point, omega point or point at infinity is a well defined point outside the hyperbolic plane or space.

Ungar for studying hyperbolic geometry in analogy to the way vector spaces are used in Euclidean geometry.

Synonyms:

non-Euclidean geometry;

Antonyms:

decreased; unpretentious; weakened;