Category:Theorems in geometry
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Here is a list of articles in the category Theorems in geometry 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.
*
A
C
D
P
Pages in category "Theorems in geometry"
The following 46 pages are in this category, out of 46 total.
2
- 2π theorem (computing)
A
- Almgren regularity theorem (computing)
- Anderson's theorem (computing)
B
- Bang's theorem on tetrahedra (computing)
- Beckman–Quarles theorem (computing)
- Bernstein–Kushnirenko theorem (computing)
C
- Campbell's theorem (geometry) (physics)
- Castelnuovo's contraction theorem (computing)
- Castelnuovo–de Franchis theorem (computing)
- Chow–Rashevskii theorem (computing)
- Collage theorem (computing)
- Commandino's theorem (computing)
D
- De Gua's theorem (computing)
- Dévissage (computing)
- Dodecahedral conjecture (computing)
- Double limit theorem (computing)
E
- Euler's rotation theorem (computing)
F
- Fold-and-cut theorem (computing)
G
- Gromov-Ruh theorem (computing)
H
- Hyperbolization theorem (computing)
J
- Jørgensen's inequality (computing)
- Jung's theorem (computing)
L
- Lickorish–Wallace theorem (computing)
- Liouville's theorem (conformal mappings) (computing)
M
- Minkowski problem (computing)
- Minkowski–Hlawka theorem (computing)
- Mostow rigidity theorem (computing)
- Murakami–Yano formula (computing)
N
- Niven's theorem (computing)
- Non-squeezing theorem (computing)
P
- Pappus's centroid theorem (computing)
- Petersen–Morley theorem (computing)
- Principal axis theorem (computing)
R
- Reshetnyak gluing theorem (computing)
- Riemannian Penrose inequality (computing)
S
- Shapley–Folkman lemma (computing)
- Skoda–El Mir theorem (computing)
- Soddy's hexlet (computing)
- Spherical law of cosines (computing)
T
- Tameness theorem (computing)
- Theorem of the cube (computing)
- Theorema Egregium (computing)
- Thom conjecture (computing)
- Triangle inequality (computing)
U
- Ultraparallel theorem (computing)
W
- Wendel's theorem (computing)
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