User:Double sharp/List of polygons
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1–10 sides
Henagon (1-gon)


In geometry, a henagon (or monogon) is a polygon with one edge and one vertex. It has Schläfli symbol {1}. Since a henagon has only one side and only one interior angle, every henagon is regular by definition.
In Euclidean geometry a henagon is usually considered to be an impossible object, because its endpoints must coincide, unlike any Euclidean line segment. For this reason, most authorities do not consider the henagon as a proper polygon in Euclidean geometry. However, in spherical geometry, a finite henagon can be drawn by placing a single vertex anywhere on a great circle. Two spherical henagons can be used to construct the henagonal dihedron on a sphere, with Schläfli symbol {1,2}.
The henagon can be used in spherical polyhedra, for example the henagonal dihedron {1,2}, the digonal hosohedron {2,1} and the henagonal henahedron {1,1}. The henagonal henahedron consists of a single vertex, no edges and a single face (the whole sphere minus the vertex.)
Digon (2-gon)

In geometry, a digon or 2-gon is a polygon with two sides (edges) and two vertices. It has Schläfli symbol {2}. A digon must be regular because its two edges are the same length. It is degenerate in a Euclidean space, but may be non-degenerate in a spherical space. Some authorities do not consider the digon to be a proper polygon because of its degeneracy in the Euclidean case.
Triangle (3-gon)
Quadrilateral (4-gon)
Pentagon (5-gon)
Hexagon (6-gon)
Heptagon (7-gon)
Octagon (8-gon)
Enneagon (9-gon)
Decagon (10-gon)
11–20 sides
Hendecagon (11-gon)
Dodecagon (12-gon)
Tridecagon (13-gon)
Tetradecagon (14-gon)
Pentadecagon (15-gon)
Hexadecagon (16-gon)
Heptadecagon (17-gon)
Octadecagon (18-gon)
Enneadecagon (19-gon)
Icosagon (20-gon)
Others
Icositetragon (24-gon)
Triacontagon (30-gon)
Tetracontadigon (42-gon)
257-gon
Chiliagon (1000-gon)
Myriagon (10000-gon)
65537-gon
Megagon (1000000-gon)
Star polygons
Pentagram
Hexagram
Heptagram
Octagram
Enneagram
Decagram
Hendecagram
Dodecagram
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