Images. n=24: Biscribed Snub Cube (laevo) and n=32. Their Dual Polyhedrons
n=24; Biscribed Snub Cube (laevo)
Vertices: 24 (24[5])
Faces: 38 (8 equilateral triangles + 24 acute triangles + 6 squares)
Edges: 60 (24 short + 24 medium + 12 long)
→n=38; Dual Solid: Biscribed Pentagonal Icositetrahedron (dextro) biscribed form
Vertices: 38 (32[3] + 6[4])
Faces: 24 (irregular pentagons)
Edges: 60 (12 short + 24 medium + 24 long)



Comparison of dual polyhedra

n=32; Biscribed Pentakis Dodecahedron
→ dual: n=60; Biscribed Truncated Icosahedron
Vertices: | 32 (12[5] + 20[6]) |
Faces: | 60 (isosceles triangles) |
Edges: | 90 (60 short + 30 long) |
Vertices: | 60 (60[3]) |
Faces: | 32 (12 regular pentagons + 20 ditrigons) |
Edges: | 90 (30 short + 60 long) |


