Definition of Geometries

1. Noun. (plural of geometry) ¹

¹ Source: wiktionary.com

Definition of Geometries

1. geometry [n] - See also: geometry

Lexicographical Neighbors of Geometries

geometric topologists
geometrical
geometrical distortion
geometrical irregularity
geometrical regularity
geometrical sense
geometrically
geometrician
geometricians
geometricity
geometrics
geometrid
geometrid moth
geometrid moths
geometrids
geometries (current term)
geometrisation
geometrisations
geometrise
geometrised
geometrises
geometrising
geometrization
geometrizations
geometrize
geometrized
geometrizes
geometrizing
geometrodynamical
geometrodynamics

Literary usage of Geometries

Below you will find example usage of this term as found in modern and/or classical literature:

1. The Foundations of Science: Science and Hypothesis, The Value of Science by Henri Poincaré (1913)
"The number of geometries compatible with these premises will be limited. I may even add that if n is given, a superior limit can be assigned to p. ..."

2. Projective Geometry by Oswald Veblen, John Wesley Young (1918)
"geometries of the Euclidean type. We come now to the extension of the ... It is for this reason that we refer to the parabolic metric geometries as ..."

3. Theoretical Kinematics by Oene Bottema, Bernard Roth (1990)
"Introduction KINEMATICS IN OTHER geometries Until now we have mainly studied ... In this chapter we treat the kinematics associated with geometries of a ..."

4. The Encyclopedia Americana: A Library of Universal Knowledge (1919)
"f (tl)=f(t', I<), ¡S tWO. line geometries of the ... Between any two of these pairs of reciprocal geometries there is a fact-to-iact correspondence, ..."

5. Geometry of Riemannian Spaces by Elie Cartan (1983)
"CONFORMAL REPRESENTATION OF SPHERICAL AND HYPERBOLIC geometries 129. In the preceding section we utilised the geodesic representations of the spherical ..."

6. The Monist by Hegeler Institute (1904)
"geometries, those of Lobatchevski and of Riemann, that of curved space, and the fourth geometry, so called, and Lie's proposition. ..."

7. The Teaching of Mathematics in Secondary Schools by Arthur Schultze (1912)
"Other geometries. — Although some geometers were inclined to consider the three geometries as the only possible ones, it was soon recognized that other ..."

8. 3-D Deterministic Radiation Transport Computer Programs: Features by OECD Nuclear Energy Agency (1997)
"... Kyoto Japan Abstract 3-D transport benchmark problems for simple geometries of pure absorber or of some scatterings with a void region are proposed. ..."

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