About: Truncated octahedron

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

Number of Vertices: 24 (2 hexagons and 1 sguare). Number of Edges: 36

Attributes	Values
rdf:type	Shapes
rdfs:label	Truncated octahedron Truncated Octahedron
rdfs:comment	Number of Vertices: 24 (2 hexagons and 1 sguare). Number of Edges: 36 A truncated octahedron is a three-dimensional uniform solid produced by truncating an octahedron. Each triangular face of the octahedron becomes a hexagonal face in the truncated octahedron and each vertex of the octahedron becomes a square face. It can also be constructed by bitruncating a cube, or as the omnitruncation of the tetrahedron. As the truncated form of the octahedron, it shares the octahedral symmetry (Oh) group with the cube. Its Bowers acronym is toe. The dual of the truncated octahedron is called the tetrakis hexahedron.
sameAs	dbr:Truncated_octahedron
dcterms:subject	Shape Polyhedron Zonohedron 3 dimensional dbkwik:resource/EbcRAktgtpeSa6vDpZ1kXw== dbkwik:resource/Gr-ZPTi6S8-NGh6r4UF1_A==
PageTitle	Truncated octahedron
cells	1(xsd:integer)
dimensionality	3(xsd:integer)
faces	8(xsd:integer)
filename	Truncated octahedron a12.JPG
dbkwik:geomag/prop...iPageUsesTemplate	dbkwik:resource/GVJoJNZVdzfd8RbMw3vdAw== dbkwik:resource/1iJUkSr_L36mmwHu6rHs8w==
dbkwik:verse-and-d...iPageUsesTemplate	dbkwik:resource/1VKUO68S_X56EAxfk4JfPw== dbkwik:resource/sqK1pIC93G-L1-bCQBwi7Q== dbkwik:resource/8eutjnAGjXZ2TZHPo9BI4Q== dbkwik:resource/sGeVEAbfjsDQUIaLIe7i3A== dbkwik:resource/5CeLLOJbsTI1SGZxiKlfRA== dbkwik:resource/QkZnLhlGKhbckGgjUagwvA== dbkwik:resource/JC9O7X3OM6aZskNUEIlqnA==
Author	--05-22
Vertices	24(xsd:integer)
Title	Truncated octahedron
edges	36(xsd:integer)
Image	Truncatedoctahedron.jpg
abstract	Number of Vertices: 24 (2 hexagons and 1 sguare). Number of Edges: 36 A truncated octahedron is a three-dimensional uniform solid produced by truncating an octahedron. Each triangular face of the octahedron becomes a hexagonal face in the truncated octahedron and each vertex of the octahedron becomes a square face. It can also be constructed by bitruncating a cube, or as the omnitruncation of the tetrahedron. As the truncated form of the octahedron, it shares the octahedral symmetry (Oh) group with the cube. Its Bowers acronym is toe. The dual of the truncated octahedron is called the tetrakis hexahedron.

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