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  • Auto-populated based on [[Special:WhatLinksHere/Euclidean geometry]]. Needs checking by a human. {{r|Geometry}}
    1,019 bytes (129 words) - 03:09, 8 March 2024
  • ...etry, a flat surface that entirely contains all straight [[line (Euclidean geometry)|lines]] passing through two of its points.
    181 bytes (24 words) - 03:10, 8 March 2024
  • '''Euclidean geometry''' is a form of [[geometry]] first codified by [[Euclid]] in his series of thirteen books, [[Euclid's Some of the concepts used and described in Euclidean geometry are:
    2 KB (177 words) - 03:10, 8 March 2024
  • Auto-populated based on [[Special:WhatLinksHere/Point (geometry)]]. Needs checking by a human. {{r|Euclidean geometry}}
    735 bytes (92 words) - 03:09, 8 March 2024
  • {{r|Elementary geometry}} {{r|Analytic geometry}}
    325 bytes (34 words) - 06:57, 22 November 2009
  • {{r|Euclidean geometry}} {{r|Non-Euclidean geometry}}
    292 bytes (34 words) - 03:09, 8 March 2024
  • In algebraic geometry, differential geometry, and differential topology, the top wedge product of the cotangent sheaf.
    154 bytes (19 words) - 20:14, 20 May 2008
  • ...] minus the number of [[Edge (geometry)|edge]]s plus the number of [[Face (geometry)|faces]]; it is always equal to 2 for [[convex polyhedron|convex polyhedra]
    284 bytes (41 words) - 14:01, 8 February 2010
  • {{r|Euclidean geometry}} {{r|Differential geometry}}
    250 bytes (27 words) - 08:21, 24 March 2010
  • {{r|Euclidean geometry}} {{r| Point (geometry)}}
    252 bytes (30 words) - 04:56, 14 September 2020
  • ...]] and [[depth]]. A solid is made up of an [[infinite]] number of [[plane (geometry)|planes]].
    173 bytes (24 words) - 20:40, 16 April 2009
  • [[Image:Perpendicular (geometry).png|frame|Diagram showing the perpendicular (in bright red)]] In [[Euclidean geometry]]:
    344 bytes (50 words) - 23:23, 20 February 2010
  • ...[[surface (geometry)|surfaces]] and others in a space, such as a [[Plane_(geometry)|plane]], a higher dimensional Euclidean space, a sphere or other [[non-Euc ...ric]]) properties of a given space or, more specifically in [[differential geometry]], a given complete locally homogeneous Riemannian manifold.
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  • {{r|Euclidean geometry}} {{r|Geometry}}
    704 bytes (91 words) - 19:38, 11 January 2010
  • Auto-populated based on [[Special:WhatLinksHere/Right angle (geometry)]]. Needs checking by a human. {{r|Euclidean geometry}}
    512 bytes (64 words) - 20:03, 11 January 2010
  • \RequirePackage[a4paper]{geometry} \geometry{top=25mm,bottom=25mm,left=25mm,right=25mm,nohead,nofoot,includeheadfoot}
    369 bytes (42 words) - 05:57, 22 January 2011
  • *[[pyramid (geometry|pyramids]], where one plane contains only one vertex *[[wedge (geometry)|wedges]], where one plane contains two vertices
    900 bytes (133 words) - 19:35, 19 October 2008
  • {{r|Manifold (geometry)|In geometry}}
    104 bytes (12 words) - 10:56, 31 May 2009
  • Auto-populated based on [[Special:WhatLinksHere/Perpendicular (geometry)]]. Needs checking by a human. {{r|Euclidean geometry}}
    471 bytes (59 words) - 19:27, 11 January 2010
  • ...to the triangle: the mid-points of the sides; the feet of the [[altitude (geometry)|altitude]]s; the mid-points of the segments from the vertices to the [[ort * {{cite book | author=H.S.M. Coxeter | coauthors=S.L. Greitzer | title=Geometry revisited | series=New Mathematical Library | volume=19 | publisher=[[MAA]]
    610 bytes (88 words) - 17:13, 7 February 2009
  • ...plane curve <math>C\subset\mathbb{P}^2</math> with its arithmetic [[genus (geometry)|genus]] <math>g</math> via the formula: ...le \frac12 r(r-1)</math>.<ref>Semple and Roth, ''Introduction to Algebraic Geometry'', Oxford University Press (repr.1985) ISBN 0-19-85336-2. Pp.53-54</ref>
    937 bytes (128 words) - 21:58, 7 February 2010
  • ...special point located at the intersection of two or more [[line (Euclidean geometry)|lines]], generally in an angle, polygon or polyhedron. Vertices appear als
    335 bytes (50 words) - 03:10, 8 March 2024
  • * {{cite book | author=H.S.M. Coxeter | coauthors=S.L. Greitzer | title=Geometry revisited | series=New Mathematical Library | volume=19 | publisher=[[MAA]] * {{cite book | author=Elmer Rees | title=Notes on Geometry | publisher=[[Springer-Verlag]] | year=1983 | isbn=3-540-12053-X }}
    334 bytes (43 words) - 17:33, 23 November 2008
  • Auto-populated based on [[Special:WhatLinksHere/Solid (geometry)]]. Needs checking by a human. {{r|Geometry}}
    485 bytes (63 words) - 03:57, 24 September 2013
  • In [[vector analysis]] and [[differential geometry]], '''Stokes' theorem''' is a statement that treats integrations of differe ==Differential geometry formulation==
    1 KB (176 words) - 10:16, 19 July 2008
  • ...[[time]], which is not simply a [[Euclidean geometry]] but a [[Riemannian geometry]] that varies from location to location as it is affected by the presence o ...General Relativity |author= L. P. Hughston, K. P. Tod |chapter=Riemannian geometry |url=http://books.google.com/books?id=2q5Rdjn0qfgC&pg=PA62 |isbn=052133943X
    933 bytes (140 words) - 13:24, 5 September 2014
  • [[Image:Point (geometry).png|frame|Diagram of a point (in blue) called A (with its label in black)] [[Image:Point (geometry) circle notation.png|frame|Diagram of a point using an alternative "circle"
    2 KB (301 words) - 03:10, 8 March 2024
  • {{dambigbox|Hemisphere (geometry)|Hemisphere}} In mathematics, a '''hemisphere''' is half of a [[Sphere_(geometry)|sphere]]. It is the set of points on a sphere that are all on the same si
    247 bytes (39 words) - 21:49, 24 January 2021
  • #REDIRECT [[Altitude (geometry)]]
    33 bytes (3 words) - 16:49, 24 November 2008
  • {{Subgroup|Differential geometry}}
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  • #REDIRECT [[Surface (geometry)]]
    32 bytes (3 words) - 07:23, 11 May 2007
  • #REDIRECT [[Manifold (geometry)]]
    33 bytes (3 words) - 19:05, 12 July 2007
  • {{Differential geometry Subgroup}}
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  • #REDIRECT [[Parallel (geometry)]]
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  • {{Subgroup|Differential geometry}}
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  • {{Subgroup|Differential geometry}}
    1 member (0 subcategories, 0 files) - 04:49, 14 May 2023
  • #REDIRECT [[Altitude (geometry)]]
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  • #REDIRECT [[Square (geometry)]]
    31 bytes (3 words) - 06:51, 22 January 2010
  • {{Subgroup|Differential geometry}}
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  • #REDIRECT [[Divisor (algebraic geometry)]]
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  • #REDIRECT [[Prism (geometry)/Definition]]
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  • #REDIRECT [[Divisor (algebraic geometry)]]
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  • #REDIRECT [[rectilinear angle (geometry)]]
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  • #REDIRECT [[Point-free geometry]]
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  • #REDIRECT [[Rectilinear angle (geometry)]]
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  • In [[algebraic geometry]], [[differential geometry]], and [[differential topology]] the canonical sheaf is the top [[wedge pro
    247 bytes (27 words) - 11:21, 6 May 2008
  • #REDIRECT [[Line (Euclidean geometry)/Definition]]
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  • #REDIRECT [[Line (Euclidean geometry)/Approval]]
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  • ...the three [[vertex|vertices]]; and the point common to the three [[median (geometry)|median]]s joining the vertices to the midpoints of the opposite sides.
    334 bytes (51 words) - 01:09, 9 February 2009
  • {{r|Square (geometry)|In elementary geometry}}
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  • #REDIRECT [[Talk:Line (Euclidean geometry)/Draft]]
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  • #REDIRECT [[Line (Euclidean geometry)/Citable Version]]
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  • #REDIRECT [[Line (Euclidean geometry)/Related Articles]]
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  • #REDIRECT [[Talk:Line (Euclidean geometry)/Draft]]
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  • File:Line (geometry).png
    #REDIRECT [[File:Line (Euclidean geometry).png]]
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  • {{r|Circle (geometry)}} {{r|Cone (geometry)}}
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  • {{r|Shape (geometry)|In geometry}}
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  • The plane known from high-school planar geometry.
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  • #REDIRECT [[Template:Line (Euclidean geometry).png/credit]]
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  • [[Image:angle (geometry).png|frame|left|Diagram showing the terminology of an angle including arms In [[Euclidean geometry]]:
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  • {{r|Line (Euclidean geometry)}} {{r|Plane (geometry)}}
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  • | pagename = Point (geometry) | abc = Point (geometry)
    680 bytes (60 words) - 06:07, 15 March 2024
  • | pagename = Solid (geometry) | abc = Solid (geometry)
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  • | pagename = Surface (geometry) | abc = Surface (geometry)
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  • Computational problems in the field of geometry.
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  • *[http://hermay.org/jconstant/wasan/ Wasan geometry]
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  • ...study in [[Euclidean geometry]] (high-school geometry). The plane and the geometry are named after the ancient-Greek mathematician [[Euclid]]. As is known from Euclidean geometry lines can be drawn between points and different geometric figures (triangle
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  • | pagename = Plane (geometry) | abc = Plane (geometry)
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  • {{r|Manifold (geometry)}} {{r|Geometry}}
    359 bytes (48 words) - 15:04, 28 July 2009
  • In Euclidean geometry, a distance preserving transformation that reverses orientation
    122 bytes (13 words) - 14:29, 18 July 2009
  • Theory used to construct l-adic cohomology in algebraic geometry.
    102 bytes (12 words) - 21:04, 4 September 2009
  • A model for the axioms of point-free geometry.
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  • {{r|Triangle geometry}} {{r|Analytical geometry}}
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  • * Ph.D. in Mathematics (Pennsylvania State University, PA, USA), differential geometry - Courant algebroids: Cohomology and matched pairs ...oc in Mathematics (Sun Yat-sen University, Guangzhou, China), differential geometry
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  • * In [[triangle geometry]] ** The [[centroid]], intersection of the [[median (geometry)|median]]s
    937 bytes (133 words) - 18:51, 12 February 2009
  • {{r|Sector (geometry)|In geometry}}
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  • {{r|Region (geometry)|In geometry}}
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  • {{r|Sphere (geometry)|In geometry}}
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  • | pagename = Perpendicular (geometry) | abc = Perpendicular (geometry)
    827 bytes (75 words) - 13:27, 8 March 2009
  • Geometry is not only about "study of the relationships between points, lines, surfac ...nough perspective to write this entry. Indeed if someone would ask me what geometry is the best I can do is tell them about Klein's Erlanger Programm, and desc
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  • In Euclidean geometry, triangles which can be superposed by a rigid motion.
    111 bytes (15 words) - 14:40, 28 November 2008
  • | pagename = Geometry | abc = Geometry
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  • In geometry and topology, a set that does not contain any of its [[boundary point]]s.
    122 bytes (19 words) - 19:12, 30 September 2009
  • Third-generation jet multirole fighter, with variable geometry wings. Western reporting name was [[MiG-23 FLOGGER]]
    151 bytes (17 words) - 00:12, 19 November 2008
  • In [[triangle geometry]], a '''Cevian line''' is a line in a [[triangle]] joining a [[vertex]] of * The [[altitude (geometry)|altitude]]s, meeting at the [[orthocentre]]
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  • | pagename = Euclidean geometry | abc = Euclidean geometry
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  • Auto-populated based on [[Special:WhatLinksHere/Rectilinear angle (geometry)]]. Needs checking by a human. {{r|Euclidean geometry}}
    452 bytes (57 words) - 19:56, 11 January 2010
  • ...type of function in [[complex analysis]], with connections to [[algebraic geometry]] and [[number theory]]
    151 bytes (19 words) - 18:29, 15 December 2010
  • Auto-populated based on [[Special:WhatLinksHere/Vertex (geometry)]]. Needs checking by a human. {{r|Plane (geometry)}}
    439 bytes (56 words) - 21:29, 11 January 2010
  • ...polytopes of dimension ''n-1''. A polytope of 0 dimensions is a [[point (geometry)|point]], 1 dimension a [[line segment]], 2 dimensions a [[polygon]], 3 dim
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  • Auto-populated based on [[Special:WhatLinksHere/Point-free geometry]]. Needs checking by a human. {{r|Point (geometry)}}
    441 bytes (56 words) - 19:36, 11 January 2010
  • {{r|Altitude (geometry)}} {{r|Median (geometry)}}
    475 bytes (61 words) - 11:45, 11 January 2010
  • (of lines or planes) In elementary geometry: having no point in common.
    108 bytes (15 words) - 19:24, 16 April 2010
  • {{r|Algebraic geometry}} {{r|Lattice (geometry)}}
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  • {{r|Geometry}} {{r|Point (geometry)}}
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  • A form of geometry in which the primitive notion is that of "region" rather than "point".
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  • {{r|Geometry}} {{r|Triangle geometry}}
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  • Auto-populated based on [[Special:WhatLinksHere/Divisor (algebraic geometry)]]. Needs checking by a human. {{r|Geometry}}
    473 bytes (59 words) - 16:01, 11 January 2010
  • {{r|Euclidean geometry}} {{r|geometry}}
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  • {{r|Euclidean geometry}} {{r|Analytic geometry}}
    338 bytes (42 words) - 19:08, 5 October 2009
  • Form of geometry first codified by Euclid in his series of thirteen books, ''The Elements''.
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  • | pagename = Line (Euclidean geometry) | abc = Line (Euclidean geometry)
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  • Auto-populated based on [[Special:WhatLinksHere/Lattice (geometry)]]. Needs checking by a human. {{r|Geometry}}
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  • | pagename = Prism (geometry) | abc = Prism (geometry)
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  • {{rpl|Second (geometry)}}
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  • (or '''straight line''') In elementary geometry, a maximal infinite curve providing the shortest connection between any two
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  • {{r|Plane (geometry)}} {{r|Point (geometry)}}
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  • In [[geometry]], a '''lattice''' is a discrete subgroup of a real [[vector space]].
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  • ...cts of interest to algebraic geometry, while the more elementary algebraic geometry of algebraic sets is closely related to [[commutative algebra]]. {{Image|Algebraic geometry.png|center|700px|<br/>}}
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  • {{r|Development (differential geometry)|In differential geometry}}
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  • German mathematician (1826-1866) notable for [[differential geometry]], [[theory of functions|function theory]], and [[number theory]].
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  • ...in the field of algebraic geometry. My research is primarily in algebraic geometry, although more recently, I've been studying geometric methods in data analy
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  • ...Riemannian Geometry. My final year project was on topological solitons and geometry. I am also a keen pianist.
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  • ...325 BC - ca. 265 BC) Alexandrian mathematician and known as the father of geometry.
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  • Method in algebraic geometry of making an abelian variety from a morphism of algebraic curves.
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  • In geometry and topology, a set that contains its [[boundary point|boundary]]; the comp
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  • The overall deviations of a [[surface]] from a [[plane (geometry)|plane]].
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  • In [[triangle geometry]], an '''altitude''' is a line from a vertex perpendicular to the opposite * {{cite book | author=H.S.M. Coxeter | coauthors=S.L. Greitzer | title=Geometry revisited | series=New Mathematical Library | volume=19 | publisher=[[MAA]]
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  • | pagename = Vertex (geometry) | abc = Vertex (geometry)
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  • | pagename = Point-free geometry | abc = Point-free geometry
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  • | pagename = Algebraic geometry | abc = Geometry, Algebraic
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  • In geometry and topology, a point of a set that is not a [[boundary point]].
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  • The [[area (geometry)|area]] covered by the outer layer of the [[cerebral cortex]].
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  • ==In algebraic geometry== In [[algebraic geometry]], a generic point of an [[algebraic variety]] is a point for which the coo
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  • {{rpl|Line (Euclidean geometry)}}
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  • {{r|Polarization (algebraic geometry)}}
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  • Consider merging with [[right angle (geometry)]]. --[[User:Miguel Adérito Trigueira|Miguel Adérito Trigueira]] 07:56, 1
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  • * {{cite book | title=Groups and Geometry | author=Peter M. Neumann | coauthors=Gabrielle A. Stoy, Edward C. Thompson
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  • * {{cite book | author=H.S.M. Coxeter | coauthors=S.L. Greitzer | title=Geometry revisited | series=New Mathematical Library | volume=19 | publisher=[[MAA]]
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  • * {{cite book | author=H.S.M. Coxeter | coauthors=S.L. Greitzer | title=Geometry revisited | series=New Mathematical Library | volume=19 | publisher=[[MAA]]
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  • | title = The intrinsic geometry of the cerebral cortex
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  • {{r|Analytic geometry}} {{r|Defect (geometry)}}
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  • ...the [[finite element method]], i.e. multiple smaller surfaces of a simpler geometry.
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  • {{r|Radius (geometry)}}
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  • {{r|Prism (geometry)}}
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  • *{{r|Point (geometry)}}
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  • | title = The Geometry of Schemes
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  • ...| author=Serge Lang | authorlink=Serge Lang | title=Survey of Diophantine geometry | publisher=[[Springer-Verlag]] | year=1997 | isbn=3-540-61223-8 | pages=25
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  • ...al and subcortical morphometric measures: Effects of pulse sequence, voxel geometry, and parallel imaging
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  • ...puting''' focuses on [[computer|computational]] problems in the field of [[geometry]]. Most problems involve efficient and robust [[algorithm]]s which can be e
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  • {{r|Euclidean geometry}} {{r|Geometry}}
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  • {{rpl|Solid (geometry)}}
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  • ...rmer), moved from "Plane", could be used later in the history of Euclidean geometry. [[User:Boris Tsirelson|Boris Tsirelson]] 07:24, 30 July 2010 (UTC) ...ane" was considered satisfactory. However, with the birth of non-Euclidean geometry and attention to the logical foundations of mathematics in the second half
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  • An explanation of the phenomena of gravity as an effect of masses upon the geometry of space and time
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  • ...de (geography)'' or possibly ''(geodesy)'' to distinguish from [[Altitude (geometry)]]? [[User:Richard Pinch|Richard Pinch]] 20:53, 24 November 2008 (UTC)
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  • ...logy may be viewed as the search for solutions of problems relating to the geometry of position in the true sense of the term.
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  • {{r|Plane (geometry)}}
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  • {{rpl|Altitude (geometry)}}
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  • :* discrete mathematics, in particular: discrete geometry (speciality: tilings) : (Aug 2010): [[Plane (geometry)]] (E) / [[Cryptanalysis]] (A)
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  • {{rpl|Ball (geometry)}}
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  • [[Image:Right angle (geometry) definition.png|frame|Diagram showing the definition of a right angle. The In [[Euclidean geometry]], a '''right angle''', symbolized by the L-shaped figure '''∟''', bisect
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  • A [[map projection|projection]] onto a [[plane (geometry)|plane]].
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  • {{r|Linear system (algebraic geometry)}}
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  • | title = On the evolution and geometry of the brain in mammals.
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  • {{r|Lattice (geometry)}}
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  • {{rpl|Median (geometry)}}
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  • {{rpl|Reflection (geometry)}}
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  • {{r|Genus (algebraic geometry)}}
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  • In [[triangle geometry]], the '''pedal triangle''' is a further triangle defined with respect to a * {{cite book | author=H.S.M. Coxeter | coauthors=S.L. Greitzer | title=Geometry revisited | series=New Mathematical Library | volume=19 | publisher=[[MAA]]
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  • {{r|Divisor (algebraic geometry)}}
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  • {{r|Area (geometry)}}
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  • .... Research interests include several complex variables and real algebraic geometry.
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  • In [[complex geometry]] and in [[algebraic geometry]] '''K3 surfaces''' are the 2-dimensional analog of [[elliptic curves]]. Th In algebraic geometry a [[algebraic surface|surface]] <math>S</math> is a <math>K3</math> surface
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  • *Diamond, shape called rhombus in geometry and lozenge in heraldry
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  • * [[Congruence (geometry)]]
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  • {{r|Translation (geometry)}}
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  • {{r|scaling (geometry)}}
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  • Formula of algebraic geometry and complex manifold theory relates, for a hypersurface, its normal bundle,
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  • ...re defined by suitable sequences of regions. The basic ideas of point-free geometry were formulated by [[Alfred North Whitehead]] in ''An Inquiry Concerning th ...investigation about the part-whole relation) rather than for a point-free geometry. So, it is not surprising the fact that, later, in [[Process_and_Reality|''
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  • ...lso refer to similarly defined curves on other two-dimensional [[Manifold (geometry)|manifolds]].
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  • {{r|Geometry}} {{r|Fractal geometry}}
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  • (of a set) In geometry and topology, a point such that every neighbourhood contains both points in
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  • ...', Princeton university press. Part II in ''complex analysis and algebraic geometry'', Cambridge university press. Part III in ''Invent Math''. 35. *P. Griffithis and J. Harris ''Principles of Algebraic Geometry''. Chapter 4
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  • ...ans of analytic geometry. However, vectors probably are not quite analytic geometry. Coordinates are. [[User:Boris Tsirelson|Boris Tsirelson]] 15:34, 23 July 2
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  • ==In Euclidean geometry== In Euclidean geometry, the statement is as follows:
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  • {{rpl|Hemisphere (geometry)}}
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  • In geometry and topology, a point of a set which is not in the set and is not a [[bound
    136 bytes (24 words) - 18:44, 30 September 2009
  • ...ields in mathematics, including applied mathematics, analysis, [[algebraic geometry]]. However, he is probably best known for his work in [[number theory]], a
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  • *{{cite book |title=Differential geometry with applications to mechanics and physics |author=Yves Talpaert |url=http:
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  • ...ich affect the Accuracy of Barometrical Measurements," and his Elements of Geometry, all already referred to, being the most important. His lives of Matthew St
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  • {{r|Power (geometry)}}
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  • ...o mathematics for the intelligent general reader; chapter 8, "Rubber-Sheet Geometry," deals with topology.
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  • ===Geometry=== {{rpl|Differential geometry}}
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  • I am a graduate student in Algebraic Geometry at the University of Cambridge.
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  • ...rs at AT&T Labs -- Research. My interests lie in algorithms, computational geometry, information theory, and mathematics
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  • ...heory relating [[Gravitation|gravity]] to non-Euclidean distortions in the geometry of space and time introduced by mass and energy, and reducing to the [[Spec
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  • Do we need this article in addition to [[Plane (geometry)]]? --[[User:Boris Tsirelson|Boris Tsirelson]] 16:33, 18 January 2011 (UTC)
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  • In [[mathematics]], in the field of arithmetic algebraic geometry, the '''Manin obstruction''' is attached to a geometric object ''X'' which ...| author=Serge Lang | authorlink=Serge Lang | title=Survey of Diophantine geometry | publisher=[[Springer-Verlag]] | year=1997 | isbn=3-540-61223-8 | pages=25
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  • ...More specifically: Classical algebraic geometry, moduli spaces, birational geometry. ...proceedings volume of Snowbird Joint Summer Research Conference Algebraic Geometry: Presentations by Young Researchers.
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  • ...y, I am writing a doctoral thesis about a topic in the area of arithmetic geometry.
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  • ...egment AB (those points on the line AB that lie between A and B). Lines in geometry go on and on, to infinity, so the line AB continues through A and B. Could
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  • ...e to a mid-life [[AIM-9 Sidewinder]] missile without all-aspect engagement geometry. The R-60M has an expanded range of target designation angles to +/- 20 de
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  • {{r|Feature geometry}}
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  • {{r|Algebraic geometry}} {{r|Geometry}}
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  • According to the common explanation two straight lines in a [[plane (geometry)|plane]] are said to be ...is correct if (silently) the "natural" ([[Euclidean geometry|Euclidean]]) geometry is assumed.
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  • * {{r|Sacred geometry}}
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  • {{r|Euclidean geometry}}
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  • | pagename = right angle (geometry) | abc = right angle (geometry)
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  • | pagename = Altitude (geometry) | abc = Altitude (geometry)
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  • | pagename = Reflection (geometry) | abc = Reflection (geometry)
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  • ...Incentre]]). On the other hand, I do hope to see an article on [[Triangle geometry]] in the near future. [[User:Richard Pinch|Richard Pinch]] 07:22, 26 Novem
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  • | pagename = Lattice (geometry) | abc = Lattice (geometry)
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  • | pagename = Median (geometry) | abc = Median (geometry)
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  • {{r|Geometry}}
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  • | pagename = Divisor (algebraic geometry) | abc = Divisor (algebraic geometry)
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  • | pagename = Parallel (geometry) | abc = Parallel (geometry)
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  • {{r|Geometry}}
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  • ...e exactly onto the other ("superposition"). Since properties of Euclidean geometry are determined by the [[Euclidean distance]], which in turn determines [[an
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  • {{r|Diophantine geometry}}
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  • == Occurrence in geometry == ...tered the thinking of ancient Greek mathematicians because they arise in [[geometry]]. One of the simplest examples is the ratio of the length of the diagonal
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  • ...Artist/Designer and the greatest source of inspiration has come from maths/geometry...i have been self-employed for 40 yrs and in that time my interests have b
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  • | pagename = Manifold (geometry)
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  • {{r|Geometry}}
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  • | pagename = Rectilinear angle (geometry)
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  • In [[triangle geometry]], the '''circumcentre''' of a [[triangle]] is a point which represents the
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  • | sub1 = Differential Geometry
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  • | sub1 = Differential Geometry
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  • | sub1 = Differential Geometry
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  • == Geometry of sun angle ==
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  • ...en, Pennsylvania (Warren High School, Class of 1960). Interested in finite geometry and graphic design. Artist Josefine Lyche of Oslo has used some of my resul
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  • ...ené Descartes]]), who introduced them in 1637. In 3-dimensional analytical geometry, a point is given by three real numbers, also called Cartesian coordinates. ...metry)|plane]] can be specified by its distance from two [[line (Euclidean geometry)|lines]] intersecting at [[right angle]]s, called axes. For instance, in Fi
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  • In [[triangle geometry]], a '''median''' of a [[triangle]] is a line joining one [[vertex]] to the
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  • {{r|Manifold (geometry)}}
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  • Auto-populated based on [[Special:WhatLinksHere/Reflection (geometry)]]. Needs checking by a human.
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  • In [[algebraic geometry]] an '''Abelian variety''' <math>A</math> over a [[field]] <math>K</math> i
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  • * In [[Euclidean geometry]], the relation between figures that can be superposed by [[rigid motion]]s
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  • Assume the analogous comment to what I made at [[Talk:surface (geometry)]]. I suggest that discussion take place there. --[[User:Catherine Woodgo
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  • {{r|Algebraic geometry}}
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  • {{r|Algebraic geometry}}
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  • {{r|Altitude (geometry)}}
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  • {{r|Altitude (geometry)}}
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  • *''A syllabus of plane algebraical geometry'' (1860)
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  • {{r|Prism (geometry)}}
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  • {{r|Geometry}}
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  • {{Image|Line (Euclidean geometry).png|right||Line AB (in red) through points A and B (in blue). Of course, a In [[Euclidean geometry]], a '''line''' (sometimes called, more explicitly, a '''straight line''')
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  • {{Image|Line (Euclidean geometry).png|right||Line AB (in red) through points A and B (in blue). Of course, a In [[Euclidean geometry]], a '''line''' (sometimes called, more explicitly, a '''straight line''')
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  • {{r|Median (geometry)}}
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  • ...theory, geometry, group theory, Galois theory, and matrices, including the geometry of matrices.
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  • {{r|Manifold (geometry)|Manifold}}
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  • ...age, a '''surface''' is the exterior face of an object in space (a [[body (geometry)|body]]), In [[analytic geometry]] and in [[differential geometry]] a surface can be described
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  • {{r|Geometry}}
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  • {{r|Algebraic geometry}}
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  • {{r|Manifold (geometry)}}
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  • {{r|Algebraic geometry}}
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  • {{r|Prism (geometry)}}
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  • {{r|Algebraic geometry}}
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  • Auto-populated based on [[Special:WhatLinksHere/Prism (geometry)]]. Needs checking by a human.
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  • {{r|Algebraic geometry}}
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  • {{r|Reflection (geometry)}}
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  • Auto-populated based on [[Special:WhatLinksHere/Altitude (geometry)]]. Needs checking by a human.
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