Prisms and Antiprisms

See also.

• Uniform Polyhedra
• Uniform Tessellation on the Euclid plane
• Uniform Tessellations on the Hyperbolic plane

2 p|2 (prisms)

2 3|2

(2 4|2) => 3|2 4

2 5|2

2 6|2

2 7|2

2 8|2

2 9|2

. . .

2 Inf|2

2 p/q|2 (non-convex prisms)

		2 5/2|2		2 7/2|2		2 9/2|2	. . .
				2 7/3|2	2 8/3|2		. . .
						2 9/4|2	. . .

|2 2 p (antiprisms)

(|2 2 3) => 4|2 3

|2 2 4

|2 2 5

|2 2 6

|2 2 7

|2 2 8

|2 2 9

. . .

|2 2 Inf

|2 2 p/q (non-convex antiprisms, non-convex crossed antiprisms)

		|2 2 5/2		|2 2 7/2		|2 2 9/2	. . .
		|2 2 5/3		|2 2 7/3	|2 2 8/3		. . .
				|2 2 7/4		|2 2 9/4	. . .
					|2 2 8/5	|2 2 9/5	. . .