About: Truncated Tetrahedron   Sponge Permalink

An Entity of Type : dbkwik:resource/NFb8hEdf4aO8B5_L5xml2w==, within Data Space : 134.155.108.49:8890 associated with source dataset(s)

Archimedean solid containing 1 triangle and 2 hexagons in alternating sequence around each sphere (3.62).

AttributesValues
rdf:type
rdfs:label
  • Truncated Tetrahedron
  • Truncated tetrahedron
rdfs:comment
  • Archimedean solid containing 1 triangle and 2 hexagons in alternating sequence around each sphere (3.62).
  • Number of Faces: 8 (4 eguilateral triangles and 4 regular hexagons) Number of Vertices: 12 (2 hexagons and 1 triangle) Number of Edges: 18
  • A truncated tetrahedron is a three-dimensional uniform solid produced by truncating a tetrahedron. Each triangular face of the tetrahedron becomes a hexagonal face in the truncated tetrahedron and each vertex of the tetrahedron becomes a triangular face. It can also be constructed by bitruncating the tetrahedron, as the tetrahedron is self dual. Its Bowers acronym is tut. The dual of the truncated tetrahedron is called the triakis tetrahedron.
sameAs
Rods
  • 18(xsd:integer)
  • 45(xsd:integer)
dcterms:subject
PageTitle
  • Truncated Tetrahedron
  • Truncated tetrahedron
cells
  • 1(xsd:integer)
dimensionality
  • 3(xsd:integer)
faces
  • 4(xsd:integer)
filename
  • Truncated tetrahedron a13.JPG
Type
dbkwik:geomag/prop...iPageUsesTemplate
dbkwik:verse-and-d...iPageUsesTemplate
Author
  • --05-22
  • lazaros motsanos 8 Sep 2009
Vertices
  • 12(xsd:integer)
Title
  • Truncated Tetrahedron
edges
  • 18(xsd:integer)
Image
  • 800(xsd:integer)
Spheres
  • 12(xsd:integer)
  • 22(xsd:integer)
abstract
  • Archimedean solid containing 1 triangle and 2 hexagons in alternating sequence around each sphere (3.62).
  • Number of Faces: 8 (4 eguilateral triangles and 4 regular hexagons) Number of Vertices: 12 (2 hexagons and 1 triangle) Number of Edges: 18
  • A truncated tetrahedron is a three-dimensional uniform solid produced by truncating a tetrahedron. Each triangular face of the tetrahedron becomes a hexagonal face in the truncated tetrahedron and each vertex of the tetrahedron becomes a triangular face. It can also be constructed by bitruncating the tetrahedron, as the tetrahedron is self dual. Its Bowers acronym is tut. The dual of the truncated tetrahedron is called the triakis tetrahedron.
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