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In [[mathematics]], in [[Diophantine geometry]], the '''conductor of an abelian variety''' defined over a [[local field|l ...ook | author=S. Lang | authorlink=Serge Lang | title=Survey of Diophantine geometry | publisher=[[Springer-Verlag]] | year=1997 | isbn=3-540-61223-8 | pages=70

{{r|Manifold (geometry)}}

{{r|Algebraic geometry}}

...Alexandria]] at the Museum founded by [[Ptolemy I]]. He systematized the [[geometry|geometric]] and [[arithmetic]] knowledge of his times in thirteen Books&mda *[[Euclidean geometry]]

{{r|Algebraic geometry}}

...damental to certain fields such as [[differential geometry]], [[Riemannian geometry]] and [[general relativity]]. * [[Differential geometry]]

In [[plane geometry]], a '''cyclic polygon''' is a [[polygon]] whose vertices all lie on one [[

{{r|Reflection (geometry)}}

(from elementary geometry) to arbitrary dimensions ''n''. This generalization is obtained by extending the axioms of [[Euclidean geometry]]

{{r|Reflection (geometry)}}

{{r|Algebraic geometry}}

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

...rtillery and mortar]] systems can use POO information to plan [[engagement geometry]] for interception of the projectile, and to predict the [[point of impact]

{{r|Geometry}}

|title = On Quaternions and Octonions: Their Geometry, Arithmetic and Symmetry

In [[algebraic geometry]], the adjunction formula states that if <math>X, Y</math> are smooth algeb * ''Prniciples of algebraic geometry'', Griffiths and Harris, Wiley classics library, ISBN 0-471-05059-8 pp 146-

* Falconer, Kenneth. ''Fractal Geometry: Mathematical Foundations and Applications''. West Sussex: John Wiley & Son * Mandelbrot, Benoît B. ''The Fractal Geometry of Nature''. New York: W. H. Freeman and Co., 1982. ISBN 0-7167-1186-9

A '''polygon''' is a two-[[dimension]]al [[geometry|geometric]] closed figure bounded by a continuous set of [[line segment]]s. A polygon, in [[Euclidean geometry]], must have at least three sides. A polygon of three sides is called a [[t

* In [[algebraic geometry]], there exists the notion of a [[Gröbner basis]] of an [[ideal]].

...fferential equation]]s theory, [[functional analysis]], and [[differential geometry]].