About: Euclidean pentrealm   Sponge Permalink

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

The Euclidean pentrealm is a flat, infinitely large five-dimensional space following the rules of five-dimensional Euclidean geometry. It can be created by taking the Cartesian product of five copies of the Euclidean line. A pentrealm can be used to bisect an ecton, and polyexa can have pentrealms of symmetry through which they can be reflected. One way of viewing the structure of a polyexon is to view the realmic cross sections of the flunic cross sections of the pentrealmic cross sections of the shape.

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rdf:type
rdfs:label
  • Euclidean pentrealm
rdfs:comment
  • The Euclidean pentrealm is a flat, infinitely large five-dimensional space following the rules of five-dimensional Euclidean geometry. It can be created by taking the Cartesian product of five copies of the Euclidean line. A pentrealm can be used to bisect an ecton, and polyexa can have pentrealms of symmetry through which they can be reflected. One way of viewing the structure of a polyexon is to view the realmic cross sections of the flunic cross sections of the pentrealmic cross sections of the shape.
ecta
  • 1(xsd:integer)
dcterms:subject
dimensionality
  • 5(xsd:integer)
dbkwik:verse-and-d...iPageUsesTemplate
equivalent manifold
  • Euclidean pentrealm
abstract
  • The Euclidean pentrealm is a flat, infinitely large five-dimensional space following the rules of five-dimensional Euclidean geometry. It can be created by taking the Cartesian product of five copies of the Euclidean line. A pentrealm can be used to bisect an ecton, and polyexa can have pentrealms of symmetry through which they can be reflected. One way of viewing the structure of a polyexon is to view the realmic cross sections of the flunic cross sections of the pentrealmic cross sections of the shape.
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