# Category:Euclidean geometry

Computing portal |

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)*