Category:Euclidean geometry

In mathematics, Euclidean geometry is the familiar kind of geometry on the plane or in three dimensions. Mathematicians sometimes use the term to encompass higher dimensional geometries with similar properties.

Subcategories

There are 3 subcategories to this category.

A

• Affine geometry

M

• Multi-dimensional geometry

P

• Projective geometry

Articles in category "Euclidean geometry"

There are 46 articles in this category.

Area (geometry) B Birkhoff's axioms Brahmagupta's formula Butterfly theorem C Centroid Ceva's theorem Circle power Circumcircle Complementary angles Congruence (geometry) Coordinate rotations and reflections D Descartes' theorem E Eccentricity (mathematics) Euclidean geometry Euclidean space

E cont. Euler angles F Frieze group Frieze pattern G Glide reflection H Half-space Heron's formula Hilbert's axioms Hyperplane I Inscribed angle M Maximum-margin hyperplane Menelaus theorem Morley's trisector theorem P Parallel postulate Parallelogram law Pasch's theorem Pedal curve

P cont. Pedal triangle Point-line-plane postulate Polytope Ptolemaios' theorem Pythagorean theorem R Rotation Ruler-and-compass construction S Sangaku Similarity (mathematics) Solid Solid geometry T Thales' theorem Translation (geometry) Triangulation Trilateration