In geometry an Archimedean solid or semi-regular solid is a semi-regular convex polyhedron composed of two or more types of regular polygon meeting in identical vertices.
(Their duals are the Catalan solids.)
The following table links to the subcategories, also listed below:
one of the 13 solids (semi-regular convex polyhedrons composed of regular polygons meeting in identical vertices, excluding the 5 Platonic solids (which are composed of only one type of polygon) and excluding the prisms and antiprisms)
|Subclass of||quasiregular polyhedron,|
dual polyhedron (Catalan solid)
This category has the following 8 subcategories, out of 8 total.
- ► Related to Archimedean solids (3 C, 9 F)
- ► Schlegel diagrams of Archimedean solids (3 C, 18 F)
- ► Sets of Archimedean solids (5 C)
- ► Small in great rhombi (renderings of Archimedean solids) (3 C, 1 P)
Media in category "Archimedean solids"
The following 6 files are in this category, out of 6 total.
- All Platonic solids & Some Archimede an solids.jpg 4,000 × 3,000; 2.64 MB
- Archimedean and platonic solids png.png 9,921 × 4,205; 5.8 MB
- Archimedean and platonic solids svg.svg 1,488 × 631; 4.84 MB
- Archimedean-Lattice.png 764 × 630; 162 KB
- Archimedian Solids 15.jpg 1,072 × 1,733; 328 KB
- Uniform polyhedron stereographic projections.png 1,200 × 1,185; 671 KB