Rhombicosidodecahedron (V=60) from Biscribed Pentakis Dodecahedron for the case of trisection of its 8th-order segments(Variant1)

[size=85]A polyhedron is constructed whose V=60 vertices are the points of the trisection of the segments the same length 8th-order(g=8) of the [url=https://www.geogebra.org/m/hczvuvhg]Biscribed Pentakis Dodecahedron[/url]. [br] Geometric Constructions are in [url=https://www.geogebra.org/m/p4a5zccm]Applet[/url]: Series of polyhedra obtained by trisection (truncation) different segments of the original polyhedron, and the resulting polyhedra in [url=https://www.geogebra.org/m/uej4qnte]Applet[/url]: Serie of polyhedra obtained by trisection (truncation) segments of the Biscribed Pentakis Dodecahedron.[br][img]data:image/png;base64,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[/img][br][/size]
1. Generating Elements of mesh modeling the surfaces of convex polyhedron and its dual image
2. Coloring edges and faces of polyhedra
3. Properties of polyhedra
[size=85] as [url=http://dmccooey.com/polyhedra/Rhombicosidodecahedron.html]Rhombicosidodecahedron[/url][br][table][tr][td]Vertices:  [/td][td]60  (60[4])[/td][/tr][tr][td]Faces:[/td][td]62  (20 equilateral triangles + 30 squares + 12 regular pentagons)[/td][/tr][tr][td]Edges:[/td][td]120[/td][/tr][/table][/size][size=85][br] Dual[br]Vertices: 62 (30[4] + 20[6] + 12[10])[br]Faces: 120 (acute triangles)[br]Edges: 180 (60 short + 60 medium + 60 long)[/size]
[size=85][u]Comparing my images and from sources:[/u] [br][b]Rhombicosidodecahedron-Deltoidal hexecontahedron[/b][br][url=https://en.wikipedia.org/wiki/Rhombicosidodecahedron]https://en.wikipedia.org/wiki/Rhombicosidodecahedron[/url][br][url=http://dmccooey.com/polyhedra/Rhombicosidodecahedron.html]http://dmccooey.com/polyhedra/Rhombicosidodecahedron.html[/url][br][url=https://en.wikipedia.org/wiki/Deltoidal_hexecontahedron]https://en.wikipedia.org/wiki/Deltoidal_hexecontahedron[/url]; [br] [url=http://dmccooey.com/polyhedra/DeltoidalHexecontahedron.html]http://dmccooey.com/polyhedra/DeltoidalHexecontahedron.html[/url][/size]

Information: Rhombicosidodecahedron (V=60) from Biscribed Pentakis Dodecahedron for the case of trisection of its 8th-order segments(Variant1)