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

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

{{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