Category:Euclidean geometry
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Here is a list of articles in the Euclidean geometry category of the Computing portal that unifies foundations of mathematics and computations using computers.
Subcategories
This category has the following 8 subcategories, out of 8 total.
E
G
K
L
M
S
Pages in category "Euclidean geometry"
The following 100 pages are in this category, out of 100 total.
- Euclidean geometry (computing)
*
- Euclid's Elements (computing)
- Euclid's Optics (computing)
A
- Alignments of random points (astronomy)
- Anthropomorphic polygon (computing)
- Apollonius's theorem (computing)
B
- Beckman–Quarles theorem (computing)
- Book of Lemmas (computing)
- British flag theorem (computing)
- Busemann's theorem (computing)
C
- Carlyle circle (computing)
- Casey's theorem (computing)
- Cauchy's theorem (geometry) (computing)
- Centerpoint (geometry) (computing)
- Cevian (computing)
- Coincident (computing)
- Commandino's theorem (computing)
- Cone condition (computing)
- Congruence (geometry) (computing)
- Constant chord theorem (computing)
- Crystal system (computing)
- Curve of constant width (computing)
D
- De Gua's theorem (computing)
- Disk (mathematics) (computing)
- Dissection problem (computing)
- Distance between two straight lines (computing)
- Distance from a point to a line (computing)
- Distortion (mathematics) (computing)
- Double wedge (computing)
- Droz-Farny line theorem (computing)
E
- Equal incircles theorem (computing)
- Equiangular lines (computing)
- Euclidean space (computing)
- Euler's quadrilateral theorem (computing)
- Expansion (geometry) (computing)
F
- Finsler–Hadwiger theorem (computing)
- Flat (geometry) (computing)
G
- Gyration (computing)
- Gyrovector space (physics)
H
- Hadwiger–Finsler inequality (computing)
- Half-space (geometry) (computing)
- Hiroshi Haruki (computing)
- Homothetic center (computing)
- Hyperplane (computing)
I
- Integer lattice (computing)
- Intercept theorem (computing)
- Intersection (Euclidean geometry) (computing)
- Intersection curve (computing)
- Intersection of a polyhedron with a line (computing)
J
- Jung's theorem (computing)
L
- Line–line intersection (computing)
- Line–plane intersection (computing)
M
- Measurement of a Circle (computing)
- Method of exhaustion (computing)
- Milman's reverse Brunn–Minkowski inequality (computing)
- Multilateration (computing)
O
- On Spirals (computing)
- On Conoids and Spheroids (computing)
- On the Sphere and Cylinder (computing)
- One-dimensional symmetry group (computing)
- Orientation (geometry) (computing)
- Orthant (computing)
- Orthographic projection (computing)
P
- Parallelogram law (computing)
- Pendent (computing)
- Plane curve (computing)
- Plane symmetry (computing)
- Distance from a point to a plane (computing)
- Pons asinorum (computing)
R
- Radio navigation (computing)
- Rodrigues' rotation formula (computing)
- Root system (computing)
- Rotation (physics)
- Rotation of axes (computing)
- Rytz's construction (computing)
S
- Saccheri–Legendre theorem (computing)
- Sacred Mathematics (computing)
- Sangaku (computing)
- Screw axis (computing)
- Similarity (geometry) (computing)
- Simple polytope (computing)
- Simplicial polytope (computing)
- Spiral similarity (computing)
- Square lattice (computing)
- Star domain (computing)
- Steiner–Lehmus theorem (computing)
- Steinmetz curve (computing)
T
- Theorem of the gnomon (computing)
- Translation of axes (computing)
- Treks into Intuitive Geometry (computing)
- Triangle group (computing)
- Triangle postulate (computing)
- Triangulation (computing)
- Triangulation (surveying) (computing)
- Trilateration (computing)
- True range multilateration (computing)
V
- Van Schooten's theorem (computing)
- Varignon's theorem (computing)
- Vertex (geometry) (computing)
- Vertex angle (computing)