lambert quadrilateral वाक्य
उदाहरण वाक्य
मोबाइल
- A Lambert quadrilateral in the hyperbolic plane has 3 right angles.
- In non-Euclidean geometry, a Lambert quadrilateral is a right kite with three right angles.
- The close axiomatic study of Euclidean geometry led to the construction of the Lambert quadrilateral and the Saccheri quadrilateral.
- A Lambert quadrilateral can be constructed from a Saccheri quadrilateral by joining the midpoints of the base and summit of the Saccheri quadrilateral.
- This line segment is perpendicular to both the base and summit and so either half of the Saccheri quadrilateral is a Lambert quadrilateral.
- The sum of the angles of a quadrilateral in hyperbolic geometry is always less than 4 right angles ( see Lambert quadrilateral ).
- He worked with a figure that today we call a " Lambert quadrilateral ", a quadrilateral with three right angles ( can be considered half of a Saccheri quadrilateral ).
- In hyperbolic geometry a Lambert quadrilateral " AOBF " where the angles \ angle FAO, \ angle AOB, \ angle OBF are curvature =-1 the following relations hold:
- The theorems of Alhacen, Khayyam and al-Tks + on quadrilaterals, including the Ibn al-Haytham Lambert quadrilateral and Khayyam Saccheri quadrilateral, were the first theorems on hyperbolic geometry.
- He formulated the Lambert quadrilateral, which Boris Abramovich Rozenfeld names the " Ibn al-Haytham Lambert quadrilateral ", and his attempted proof contains elements similar to those found in Lambert quadrilaterals and Playfair's axiom.
- He formulated the Lambert quadrilateral, which Boris Abramovich Rozenfeld names the " Ibn al-Haytham Lambert quadrilateral ", and his attempted proof contains elements similar to those found in Lambert quadrilaterals and Playfair's axiom.
- He formulated the Lambert quadrilateral, which Boris Abramovich Rozenfeld names the " Ibn al-Haytham Lambert quadrilateral ", and his attempted proof contains elements similar to those found in Lambert quadrilaterals and Playfair's axiom.
- The theorems of Ibn al-Haytham, Khayyam and al-Tusi on quadrilaterals, including the Lambert quadrilateral and Saccheri quadrilateral, were " the first few theorems of the elliptic geometries . " These theorems along with their alternative postulates, such as Playfair's axiom, played an important role in the later development of non-Euclidean geometry.
- The theorems of Ibn al-Haytham ( Alhazen ), Omar Khayyam and Nasir al-Din al-Tusi on quadrilaterals, including the Lambert quadrilateral and Saccheri quadrilateral, were early results in hyperbolic geometry, and along with their alternative postulates, such as Playfair's axiom, these works had a considerable influence on the development of non-Euclidean geometry among later European geometers, including Witelo ( c . 1230 c . 1314 ), Gersonides ( 1288 1344 ), Alfonso, John Wallis, and Giovanni Girolamo Saccheri.
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