Biscribed Truncated Icosahedron(extreme distribution). Vertices 60.

[size=85] By an extreme distribution of vertices on a sphere, we mean a distribution in which each vertex is the [url=https://www.geogebra.org/m/ywkj5m3f][color=#ff7700]geometric median[/color][/url] of the other remaining vertices.[/size]
Comparison of properties of three polyhedra
[size=85][url=http://dmccooey.com/polyhedra/BiscribedTruncatedIcosahedron.html]Biscribed Truncated Icosahedron[/url], biscribed form[br]Vertices: 60 (60[3])[br]Faces: 32 (12 regular pentagons + 20 ditrigons)[br]Edges: 90 (30 short + 60 long)[br] [url=http://dmccooey.com/polyhedra/TruncatedIcosahedron.html]Truncated Icosahedron[/url], canonical form [br]Vertices: 60 (60[3])[br]Faces: 32 (12 regular pentagons + 20 regular hexagons)[br]Edges: 90[/size]

Information: Biscribed Truncated Icosahedron(extreme distribution). Vertices 60.