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{{r|Polarization (algebraic geometry)}}

* {{cite book | title=Groups and Geometry | author=Peter M. Neumann | coauthors=Gabrielle A. Stoy, Edward C. Thompson

* {{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=H.S.M. Coxeter | coauthors=S.L. Greitzer | title=Geometry revisited | series=New Mathematical Library | volume=19 | publisher=[[MAA]]

{{r|Analytic geometry}} {{r|Defect (geometry)}}

...the [[finite element method]], i.e. multiple smaller surfaces of a simpler geometry.

*{{r|Point (geometry)}}

{{r|Prism (geometry)}}

{{r|Radius (geometry)}}

| title = The Geometry of Schemes

...| author=Serge Lang | authorlink=Serge Lang | title=Survey of Diophantine geometry | publisher=[[Springer-Verlag]] | year=1997 | isbn=3-540-61223-8 | pages=25

...puting''' focuses on [[computer|computational]] problems in the field of [[geometry]]. Most problems involve efficient and robust [[algorithm]]s which can be e

{{r|Euclidean geometry}} {{r|Geometry}}

{{rpl|Solid (geometry)}}

An explanation of the phenomena of gravity as an effect of masses upon the geometry of space and time

...logy may be viewed as the search for solutions of problems relating to the geometry of position in the true sense of the term.

{{r|Plane (geometry)}}

{{rpl|Altitude (geometry)}}

{{rpl|Ball (geometry)}}

[[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

{{r|Linear system (algebraic geometry)}}

A [[map projection|projection]] onto a [[plane (geometry)|plane]].

{{rpl|Median (geometry)}}

{{rpl|Reflection (geometry)}}

{{r|Lattice (geometry)}}

{{r|Genus (algebraic geometry)}}

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]]

{{r|Divisor (algebraic geometry)}}

{{r|Area (geometry)}}

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

*Diamond, shape called rhombus in geometry and lozenge in heraldry

* [[Congruence (geometry)]]

{{r|Translation (geometry)}}

{{r|scaling (geometry)}}

Formula of algebraic geometry and complex manifold theory relates, for a hypersurface, its normal bundle,

...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|''

...lso refer to similarly defined curves on other two-dimensional [[Manifold (geometry)|manifolds]].

{{r|Geometry}} {{r|Fractal geometry}}

(of a set) In geometry and topology, a point such that every neighbourhood contains both points in

...', 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

==In Euclidean geometry== In Euclidean geometry, the statement is as follows:

{{rpl|Hemisphere (geometry)}}

In geometry and topology, a point of a set which is not in the set and is not a [[bound

...ields in mathematics, including applied mathematics, analysis, [[algebraic geometry]]. However, he is probably best known for his work in [[number theory]], a

*{{cite book |title=Differential geometry with applications to mechanics and physics |author=Yves Talpaert |url=http:

...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

{{r|Power (geometry)}}

...o mathematics for the intelligent general reader; chapter 8, "Rubber-Sheet Geometry," deals with topology.

...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

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

...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

{{r|Feature geometry}}

{{r|Algebraic geometry}} {{r|Geometry}}

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.

* {{r|Sacred geometry}}

{{r|Euclidean geometry}}

{{r|Geometry}}

{{r|Geometry}}

...e exactly onto the other ("superposition"). Since properties of Euclidean geometry are determined by the [[Euclidean distance]], which in turn determines [[an

{{r|Diophantine geometry}}

== 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

{{r|Geometry}}

In [[triangle geometry]], the '''circumcentre''' of a [[triangle]] is a point which represents the

== Geometry of sun angle ==

...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

In [[triangle geometry]], a '''median''' of a [[triangle]] is a line joining one [[vertex]] to the

{{r|Manifold (geometry)}}

Auto-populated based on [[Special:WhatLinksHere/Reflection (geometry)]]. Needs checking by a human.

In [[algebraic geometry]] an '''Abelian variety''' <math>A</math> over a [[field]] <math>K</math> i

* In [[Euclidean geometry]], the relation between figures that can be superposed by [[rigid motion]]s

{{r|Algebraic geometry}}

{{r|Algebraic geometry}}

{{r|Altitude (geometry)}}

{{r|Altitude (geometry)}}

*''A syllabus of plane algebraical geometry'' (1860)

{{r|Prism (geometry)}}

{{r|Geometry}}

{{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''')

{{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''')

{{r|Median (geometry)}}

{{r|Manifold (geometry)|Manifold}}

...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

{{r|Geometry}}

{{r|Algebraic geometry}}

{{r|Manifold (geometry)}}

{{r|Algebraic geometry}}

{{r|Prism (geometry)}}

{{r|Algebraic geometry}}

Auto-populated based on [[Special:WhatLinksHere/Prism (geometry)]]. Needs checking by a human.

{{r|Algebraic geometry}}

Auto-populated based on [[Special:WhatLinksHere/Altitude (geometry)]]. Needs checking by a human.

{{r|Reflection (geometry)}}

{{r|Plane (geometry)}}

{{r|Prism (geometry)}}

{{r|Euclidean geometry}}

* Allman, George J. ''Greek Geometry from Thales to Euclid'' (1976)

{{r|Algebraic geometry}}

{{r|Geometry}}

{{r|Algebraic geometry}}

{{r|Algebraic geometry}}