- pseudosphere
- pseu·do·sphere
English syllables. 2014.
pseudosphere
Look at other dictionaries:
Pseudosphere — Pseu do*sphere , n. [Pseudo + sphere.] (Geom.) The surface of constant negative curvature generated by the revolution of a tractrix. This surface corresponds in non Euclidian space to the sphere in ordinary space. An important property of the… … The Collaborative International Dictionary of English
Pseudosphere — In geometry, a pseudosphere of radius R is a surface of curvature −1/ R 2 (precisely, a complete, simply connected surface of that curvature), by analogy with the sphere of radius R , which is a surface of curvature 1/ R 2. The term was… … Wikipedia
Pseudosphère — En géométrie, le terme de pseudosphère est utilisé pour décrire diverses surfaces dont la courbure de Gauss est constante et négative. Selon le contexte, il peut se référer soit à une surface théorique de courbure négative (une variété… … Wikipédia en Français
pseudosphere — pseudospherical /sooh deuh sfer i keuhl, sfear /, adj. /sooh deuh sfear /, n. Geom. a surface generated by revolving a tractrix about its asymptote. [1885 90; PSEUDO + SPHERE] * * * … Universalium
pseudosphere — noun A surface generated by rotating a tractrix about its asymptote See Also: pseudospherical … Wiktionary
pseudosphere — ˈsüdō+ˌ noun Etymology: International Scientific Vocabulary pseud + sphere: probably originally formed as Italian pseudosfera : a surface of constant negative curvature (as generated by the revolution of a tractrix about its axis) * * *… … Useful english dictionary
Logic and the philosophy of mathematics in the nineteenth century — John Stillwell INTRODUCTION In its history of over two thousand years, mathematics has seldom been disturbed by philosophical disputes. Ever since Plato, who is said to have put the slogan ‘Let no one who is not a geometer enter here’ over the… … History of philosophy
Tractrix — (from the Latin verb trahere pull, drag ), or tractrice, is the curve along which a small object moves, under the influence of friction, when pulled on a horizontal plane by a piece of thread and a puller that moves at a right angle to the… … Wikipedia
Differential geometry of surfaces — Carl Friedrich Gauss in 1828 In mathematics, the differential geometry of surfaces deals with smooth surfaces with various additional structures, most often, a Riemannian metric. Surfaces have been extensively studied from various perspectives:… … Wikipedia
Demi-plan De Poincaré — Le demi plan de Poincaré est un sous ensemble des nombres complexes. Il a permis au mathématicien français Henri Poincaré d éclairer les travaux du Russe Nicolaï Lobatchevski. Sommaire 1 Le demi plan de Poincaré (1882) 1.1 Géométrie … Wikipédia en Français
