Andere Kunden interessierten sich auch für
![Truncated 120-cell]( "Truncated 120-cell")
Truncated 120-cell23,99 €![To Get Real Shapes and New Data of 120-Cell and 600-Cell]( "To Get Real Shapes and New Data of 120-Cell and 600-Cell")
To Get Real Shapes and New Data of 120-Cell and 600-Cell33,99 €![Pour obtenir des formes réelles et de nouvelles données de 120-Cell et 600-Cell]( "Pour obtenir des formes réelles et de nouvelles données de 120-Cell et 600-Cell")
Pour obtenir des formes réelles et de nouvelles données de 120-Cell et 600-Cell19,99 €![Truncated 5-cell]( "Truncated 5-cell")
Truncated 5-cell23,99 €![Truncated 16-cell]( "Truncated 16-cell")
Truncated 16-cell23,99 €![Truncated 24-cell]( "Truncated 24-cell")
Truncated 24-cell23,99 €![Cell (geometry)]( "Cell (geometry)")
Cell (geometry)23,99 €
Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In geometry, the 120-cell (or hecatonicosachoron) is the convex regular 4-polytope with Schläfli symbol {5,3,3}. The boundary of the 120-cell is composed of 120 dodecahedral cells with 4 meeting at each vertex. It can be thought of as the 4-dimensional analog of the dodecahedron and has been called a dodecaplex (short for "dodecahedral complex"), hyperdodecahedron, and polydodecahedron. Just as a dodecahedron can be built up as a model with 12 pentagons, 3 around each vertex, the dodecaplex can be built up from 120 dodecahedrons, with 3 around each edge.