This website investigates uniform acoptic polyhedra. Since they are uniform, they are all isogonal, but they are not necessarily isohedral and/or isotoxal. Also, all faces are regular polygons.
What makes this list of polyhedra different to those of most websites is that it includes many infinite ones. I have extensively researched these and have successfully found over 100 new ones. I would like to be able to say that I have found them all, but cannot, but I do not think that there can be many more to find, if any.
See the help pages for information about the various options and settings. Another help page describes the polyhedra display pages.
Use the polyhedra menu option to view the polyhedra. These are arranged in a number of different ways. This makes finding a particular polyhedron easier. Also this allows various features of the polyhedra to be investigated.
These pages shows various collections of polyhedra in historical order.
Polyhedra are ordered by the number of faces at a vertex.
Polyhedra are ordered by their face type.
Polyhedra are ordered by the number of different faces they have. This also highlights the isohedral polyhedra.
Polyhedra are ordered by the number of different edges they have. This also highlights the isotoxal polyhedra.
Polyhedra are ordered by their genus.
Polyhedra are ordered by their symmetry.
This is a listing of all flexible polyhedra.
This is a listing of all polyhedra derived from a honeycomb.
This is a listing of all polyhedra not derived from a honeycomb and is not structured by joining of simpler polyhedra.