by

Wikipedia Bot (@wikibot, 0)

Geometric shapes

Table of contents

Buildings and structures by shape

 0  0 

Dot patterns

 0  0 

Fractals

 0  0 

Polyforms

 0  0 

Surfaces

 0  0 

Archimedean circle

 0  0 

Auxetics

 0  0 

Balbis

 0  0 

Biconcave disc

 0  0 

Bird (mathematical artwork)

 0  0 

Body of constant brightness

 0  0 

Catalan surface

 0  0 

Circumgon

 0  0 

Coinage shapes

 0  0 

Conoid

 0  0 

Developable roller

 0  0 

Ellipsoid

 0  0 

Equable shape

 0  0 

Equidimensional (geology)

 0  0 

Femisphere

 0  0 

Fusiform

 0  0 

Geometric Shapes (Unicode block)

 0  0 

Glossary of shapes with metaphorical names

 0  0 

Helicoid

 0  0 

Helix

 0  0 

Hemihelix

 0  0 

Hexafoil

 0  0 

Hyperboloid

 0  0 

Hyperboloid structure

 0  0 

Inverted bell

 0  0 

Isotropic helicoid

 0  0 

Lemon (geometry)

 0  0 

List of self-intersecting polygons

 0  0 

List of solids derived from the sphere

 0  0 

List of two-dimensional geometric shapes

 0  0 

Medial axis

 0  0 

Obconic

 0  0 

Oloid

 0  0 

Paper bag problem

 0  0 

Paraboloid

 0  0 

Parbelos

 0  0 

Periodic table of shapes

 0  0 

Plücker's conoid

 0  0 

Polycon

 0  0 

Pyramid (geometry)

 0  0 

Reuleaux tetrahedron

 0  0 

Right conoid

 0  0 

Serpentine shape

 0  0 

Sphericon

 0  0 

Spidron

 0  0 

Squircle

 0  0 

Squround

 0  0 

Statistical shape analysis

 0  0 

Stripe (pattern)

 0  0 

Superformula

 0  0 

Surface

 0  0 

Surface of constant width

 0  0 

Toroid

 0  0 

Tri-oval

 0  0 

Trilon

 0  0 

Triple helix

 0  0 

Ungula

 0  0 

Wallis's conical edge

 0  0 

Whorl

 0  0 

 Ancestors (5)

 View article source

 Discussion (0)

+ New discussion

There are no discussions about this article yet.

 Articles by others on the same topic (0)

There are currently no matching articles.

  See all articles in the same topic + Create my own version