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Likewise, truncating the vertices of the icosidodecahedron and then adjusting the |
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edges to be
equal yields the truncated icosidodecahedron which can be further |
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truncated to
the rhombicosidodecahedron. Both have icosidodecahedron symmetry. |
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Fig. 16a |
Fig. 16b |
Fig. 16c |
*Icosidodecahedron |
*Truncated |
*Rhombicosidodecahedron |
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icosidodecahedron |
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Required
parts |
90 triangles |
200 triangles |
80 triangles |
120 pinges |
90 squares |
30 squares |
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540 pinges |
180 pinges |
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Fig. 16 -
Truncating the icosidodecahedron |
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Page 14
Geometry rules! - Symmetry association by truncation |