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  • to be so: much less vectors represented with respect to the center of mass. Thus one has V as a function of the point x in Euclidean space. Say one wanted...
    118 KB (17,774 words) - 17:40, 15 September 2012
  • issues detected. Images are fine and relevant, with the only possible question whether File:Generalized_circles_in_the_hyperbolic_plane.png is helpful here...
    34 KB (7,872 words) - 00:02, 23 April 2024
  • "In Euclidean geometry, the geodesic are the straight line, but in more general spaces they need not be" -- not sure about this. A geodesic is what we...
    94 KB (15,161 words) - 09:56, 2 February 2024
  • Buckminster Fuller vector equilibria as edges or points? Or a classical plane? If a classical plane does that permit topology or only Euclidean geometry? Yeah...
    58 KB (9,642 words) - 18:41, 20 April 2020
  • sphere are in fact circles. The other images on the article, File:CartesianStereoProj.png and File:PolarStereoProj.png, are ancient Mathematica screenshots...
    92 KB (14,083 words) - 05:04, 9 March 2024
  • way one writes basis vectors as e1, e2, (each a different vector, and the subscripts are not the components of the basis vectors, in which case we may...
    111 KB (16,408 words) - 04:03, 9 March 2024
  • confirmations. Thanks --MereEngineer (talk) 23:14, 4 May 2009 (UTC) The "Euclidean geometry" section gave a third definition of ellipse (besides "conic section"...
    103 KB (17,248 words) - 01:12, 13 March 2023
  • Schwarzschild case) increases linearly with the mass, while the volume of a Euclidean sphere increases as the radius cubed, leading one to the conclusion that...
    171 KB (27,285 words) - 02:36, 22 August 2023
  • 2006 (UTC) Actually non-Euclidean geometries are just as rigorous and concrete and have the same axioms and postulates as Euclidean Geometry, except that...
    50 KB (199,395 words) - 09:49, 22 December 2023