About: Cuboctahedron

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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)

Archimedean solid containing 2 triangles and 2 squares in alternating sequence around each vertex ((3.4)2). The cuboctahedron is the only uniform polyhedron where the side length is equal to the circumradius. As such, it can optionally be constructed with a sphere in the center and 12 rods connecting it to each vertex.

Attributes	Values
rdf:type	Shapes
rdfs:label	Cuboctahedron
rdfs:comment	Archimedean solid containing 2 triangles and 2 squares in alternating sequence around each vertex ((3.4)2). The cuboctahedron is the only uniform polyhedron where the side length is equal to the circumradius. As such, it can optionally be constructed with a sphere in the center and 12 rods connecting it to each vertex. A cuboctahedron is a uniform three-dimensional polyhedron that can be constructed by rectifying a cube. It can also be created by rectifying an octahedron, or by cantellating a tetrahedron (when considered with this symmetry, it can be called a rhombitetratetrahedron). As a rectified octahedron, it has the same symmetry group as the octahedron, namely octahedral symmetry (Oh). The dual of the cuboctahedron is called a rhombic dodecahedron. The Bowers acronym for the cuboctahedron is co.
sameAs	dbr:Cuboctahedron
Rods	24(xsd:integer)
Squares	6(xsd:integer)
dcterms:subject	Shape Local Mathematics Polyhedron Archimedean Solid 3 dimensional dbkwik:resource/EbcRAktgtpeSa6vDpZ1kXw== dbkwik:resource/Gr-ZPTi6S8-NGh6r4UF1_A==
PageTitle	Cuboctahedron
cells	1(xsd:integer)
dimensionality	3(xsd:integer)
faces	8(xsd:integer)
filename	Cuboctahedron.jpg
Type	Archimedean Solids
symmetry	dbkwik:resource/hxmpXmb0679ldlziFy6gLA==
Caption	The cuboctahedron using red and yellow rods highlighting the 4 hexagons.
Balls	12(xsd:integer)
dbkwik:geomag/prop...iPageUsesTemplate	dbkwik:resource/GVJoJNZVdzfd8RbMw3vdAw==
dbkwik:verse-and-d...iPageUsesTemplate	dbkwik:resource/sGeVEAbfjsDQUIaLIe7i3A== dbkwik:resource/5CeLLOJbsTI1SGZxiKlfRA== dbkwik:resource/vKt4AUdAfBJ09hdyHQiHrg== dbkwik:resource/JC9O7X3OM6aZskNUEIlqnA== dbkwik:resource/ryVVbzoy1rGdmyfqDi4b3A== dbkwik:resource/lDM8_iZnxOZBD721qWjHVg==
Author	--02-09
Vertices	12(xsd:integer)
Title	Cuboctahedron
edges	24(xsd:integer)
Image	Cuboctahedron by Cutting Rhombic Dodecahedron.svg.png
Triangles	8(xsd:integer)
abstract	Archimedean solid containing 2 triangles and 2 squares in alternating sequence around each vertex ((3.4)2). The cuboctahedron is the only uniform polyhedron where the side length is equal to the circumradius. As such, it can optionally be constructed with a sphere in the center and 12 rods connecting it to each vertex. A cuboctahedron is a uniform three-dimensional polyhedron that can be constructed by rectifying a cube. It can also be created by rectifying an octahedron, or by cantellating a tetrahedron (when considered with this symmetry, it can be called a rhombitetratetrahedron). As a rectified octahedron, it has the same symmetry group as the octahedron, namely octahedral symmetry (Oh). The dual of the cuboctahedron is called a rhombic dodecahedron. The Bowers acronym for the cuboctahedron is co.

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