bitruncated

bitruncated
truncated using bitruncation

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  • Bitruncated 5-cell — In four dimensional geometry, the bitruncated 5 cell, or bitruncated pentachoron, is a 4 dimensional polytope, or polychoron, composed of 10 cells in the shape of truncated tetrahedra. Each hexagonal face of the truncated tetrahedra is joined in… …   Wikipedia

  • Bitruncated 120-cell — In geometry, the bitruncated 120 cell is a uniform polychoron. Alternate names * Bitruncated 120 cell / Bitruncated 600 cell (Norman W. Johnson) ** Bitruncated hecatonicosachoron / Bitruncated hexacosichoron ** Bitruncated polydodecahedron /… …   Wikipedia

  • Bitruncated 24-cell — In geometry, the bitruncated 24 cell is a 4 dimensional uniform polytope (or uniform polychoron) derived from the 24 cell. It is constructed by bitruncating the 24 cell (truncating at halfway to the depth which would yield the dual 24 cell).Being …   Wikipedia

  • Bitruncated tesseract — In geometry, the bitruncated tesseract (also called a bitruncated 16 cell ) is a uniform polychoron.ConstructionA tesseract is bitruncated by truncating its cells beyond their mid points, turning the eight cubes into eight truncated octahedra.… …   Wikipedia

  • Bitruncated cubic honeycomb — The bitruncated cubic honeycomb is a space filling tessellation (or honeycomb) in Euclidean 3 space made up of truncated octahedra.It is one of 28 uniform honeycombs. It has 4 truncated octahedra around each vertex.It can be realized as the… …   Wikipedia

  • Truncated 24-cell — 24 cell …   Wikipedia

  • Truncated 5-cell — 5 cell …   Wikipedia

  • Convex uniform honeycomb — The alternated cubic honeycomb is one of 28 space filling uniform tessellations in Euclidean 3 space, composed of alternating yellow tetrahedra and red octahedra. In geometry, a convex uniform honeycomb is a uniform tessellation which fills three …   Wikipedia

  • 24-cell — Schlegel diagram (vertices and edges) Type Convex regular 4 polytope Schläfli symbol {3,4,3} t …   Wikipedia

  • Bitruncation — In geometry, a bitruncation is an operation on regular polytopes. It represents a truncation beyond rectification. The original edges are lost completely and the original faces remain as smaller copies of themselves.Bitruncated regular polytopes… …   Wikipedia

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