About: Hexadecachoron   Sponge Permalink

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

A hexadecachoron (also called tetracross) is the four-dimensional cross polytope and the dual of a tesseract. It is also called a 16-cell, due to its 16 tetrahedral cells. It has the schläfli symbol , meaning that 4 tetrahedra meet at each edge. Its Bowers acronym is "hex". It is also called an aerochoron in the elemental naming scheme. It is one of three regular polychora that can tile 4-dimensional space, leading to the hexadecachoric tetracomb.

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rdf:type
rdfs:label
  • Hexadecachoron
rdfs:comment
  • A hexadecachoron (also called tetracross) is the four-dimensional cross polytope and the dual of a tesseract. It is also called a 16-cell, due to its 16 tetrahedral cells. It has the schläfli symbol , meaning that 4 tetrahedra meet at each edge. Its Bowers acronym is "hex". It is also called an aerochoron in the elemental naming scheme. It is one of three regular polychora that can tile 4-dimensional space, leading to the hexadecachoric tetracomb.
dcterms:subject
tera
  • 1(xsd:integer)
cells
  • 16(xsd:integer)
dimensionality
  • 4(xsd:integer)
faces
  • 32(xsd:integer)
symmetry
dbkwik:verse-and-d...iPageUsesTemplate
Vertices
  • 8(xsd:integer)
edges
  • 24(xsd:integer)
Image
  • BowersHex.png
abstract
  • A hexadecachoron (also called tetracross) is the four-dimensional cross polytope and the dual of a tesseract. It is also called a 16-cell, due to its 16 tetrahedral cells. It has the schläfli symbol , meaning that 4 tetrahedra meet at each edge. Its Bowers acronym is "hex". It is also called an aerochoron in the elemental naming scheme. It is one of three regular polychora that can tile 4-dimensional space, leading to the hexadecachoric tetracomb.
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