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• Affine space
  ...ane is special&mdash;there is no origin. A '''real''' ''n''-'''dimensional affine space''' is distinguished from the [[vector space]] <font style = "vertical-align ...V''_''2'', called the ''difference space'', the plane is an <b>affine space of dimension ''2''</b>, denoted by ''A''₂.
  15 KB (2,366 words) - 09:09, 4 April 2010
• Affine space/Definition
  144 bytes (20 words) - 07:16, 12 November 2008
• Affine space/Related Articles
  Auto-populated based on [[Special:WhatLinksHere/Affine space]]. Needs checking by a human.
  616 bytes (79 words) - 07:47, 8 January 2010

Page text matches

• Space (mathematics)/Related Articles
  {{r|Affine space}}
  359 bytes (48 words) - 15:04, 28 July 2009
• Ordered pair/Related Articles
  {{r|Affine space}}
  592 bytes (77 words) - 19:15, 11 January 2010
• Euclidean plane/Related Articles
  {{r|Affine space}}
  566 bytes (74 words) - 16:25, 11 January 2010
• Barycentric coordinates
  In an [[affine space]] or [[vector space]] of [[dimension (vector space)|dimension]] ''n'' we ta
  1 KB (187 words) - 03:54, 1 April 2010
• Affine space/Related Articles
  Auto-populated based on [[Special:WhatLinksHere/Affine space]]. Needs checking by a human.
  616 bytes (79 words) - 07:47, 8 January 2010
• Pointed set
  ** [[Affine space]] versus [[vector space]];
  1 KB (168 words) - 12:06, 22 November 2008
• Barycentric coordinates/Related Articles
  {{r|Affine space}}
  441 bytes (56 words) - 11:16, 11 January 2010
• Matroid/Related Articles
  {{r|Affine space}}
  551 bytes (71 words) - 18:22, 11 January 2010
• Affine space
  ...ane is special&mdash;there is no origin. A '''real''' ''n''-'''dimensional affine space''' is distinguished from the [[vector space]] <font style = "vertical-align ...V''_''2'', called the ''difference space'', the plane is an <b>affine space of dimension ''2''</b>, denoted by ''A''₂.
  15 KB (2,366 words) - 09:09, 4 April 2010
• Rotation matrix/Related Articles
  {{r|Affine space}}
  631 bytes (81 words) - 20:07, 11 January 2010
• Euclidean space
  ...product. A general Euclidean space may be defined as an ''n''-dimensional affine space with inner product. Although classical Euclidean geometry does not introd
  9 KB (1,403 words) - 02:22, 14 October 2013
• Cartesian coordinates/Related Articles
  {{r|Affine space}}
  879 bytes (114 words) - 03:09, 8 March 2024
• Euclidean geometry/Related Articles
  {{r|Affine space}}
  1,019 bytes (129 words) - 03:09, 8 March 2024
• Rigid motion
  ...r displacements. If we regard Euclidean space of ''n'' dimensions as an [[affine space]] built on a [[real number|real]] [[vector space]] '''R'''^''n''
  3 KB (392 words) - 14:42, 28 November 2008
• Matroid
  * [[Affinely independent set]]s in an [[affine space]];
  2 KB (334 words) - 16:29, 7 February 2009
• Euclidean plane
  Formally, the Euclidean plane is a 2-dimensional [[affine space]] with [[inner product]].
  1 KB (163 words) - 15:47, 25 November 2008
• Line (Euclidean geometry)/Citable Version
  ...is a three-dimensional [[inner product space]]. For further details see [[Affine space#Euclidean space]] and [[space (mathematics)]]. The Euclidean plane, that is In this approach a line in an ''n''-dimensional affine space (''n'' &ge; 1) is defined as a (proper or improper) ''one-dimensional affi
  10 KB (1,620 words) - 03:09, 8 March 2024
• Line (Euclidean geometry)
  ...is a three-dimensional [[inner product space]]. For further details see [[Affine space#Euclidean space]] and [[space (mathematics)]]. The Euclidean plane, that is In this approach a line in an ''n''-dimensional affine space (''n'' &ge; 1) is defined as a (proper or improper) ''one-dimensional affi
  10 KB (1,620 words) - 03:09, 8 March 2024
• Vector (mathematics)
  ...wn from high-school geometry, is a collection of points (a 2-dimensional [[affine space]]) between which a distance is defined. One can single out a point ''O'', t
  4 KB (632 words) - 10:13, 6 January 2010
• Plane (geometry)/Citable Version
  ...is a three-dimensional [[inner product space]]. For further details see [[Affine space#Euclidean space]] and [[space (mathematics)]]. In this approach a plane in an ''n''-dimensional affine space (''n'' &ge; 2) is defined as a (proper or improper) ''two-dimensional affi
  16 KB (2,609 words) - 03:09, 8 March 2024