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An Entity of Type : dbkwik:resource/TGVw_48bfxR4O_s_eW_eZQ==, within Data Space : 134.155.108.49:8890 associated with source dataset(s)

An icosahedron was the name for a twenty-sided geometric solid. In 2372, Jal Tersa was given a puzzle by a dancer in a bar on Sobras that could be transformed into an icosahedron from a dodecahedron by moving two rods. (VOY: "Alliances")

AttributesValues
rdf:type
rdfs:label
  • Icosahedron
rdfs:comment
  • An icosahedron was the name for a twenty-sided geometric solid. In 2372, Jal Tersa was given a puzzle by a dancer in a bar on Sobras that could be transformed into an icosahedron from a dodecahedron by moving two rods. (VOY: "Alliances")
  • In geometry, an icosahedron (Greek: eikosaedron, from eikosi twenty + hedron seat; /ˌaɪ.kəʊ.sə.ˈhi.dɹən/; plural: -drons, -dra /-dɹə/) is any polyhedron having 20 faces, but usually a regular icosahedron is implied, which has equilateral triangles as faces. The regular icosahedron is one of the five Platonic solids. It is a convex regular polyhedron composed of twenty triangular faces, with five meeting at each of the twelve vertices. It has 30 edges and 12 vertices. Its dual polyhedron is the dodecahedron.
  • An icosahedron is a three-dimensional regular polyhedron with 20 faces, each of which is triangular. There are five faces to each vertex. It is called a hydrohedron under the elemental system, and its Bowers name is ike.
sameAs
dcterms:subject
store
  • No
low
  • 40(xsd:integer)
  • No
Examine
  • A blue icosahedron.
Tradeable
  • No
Equipable
  • No
cells
  • 1(xsd:integer)
alchable
  • No
destroy
  • Drop
disassembly
  • No
dimensionality
  • 3(xsd:integer)
Quest
  • No
kept
  • safe
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faces
  • 20(xsd:integer)
urlname
  • Icosahedron
Stackable
  • No
Name
  • Icosahedron
Value
  • 0(xsd:integer)
symmetry
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Vertices
  • 12(xsd:integer)
Members
  • Yes
Weight
  • 0(xsd:integer)
  • 0(xsd:double)
Update
  • Mage Training Arena
Title
  • Icosahedron
edges
  • 30(xsd:integer)
Image
  • BowersIke.png
ID
  • 6900(xsd:integer)
high
  • 60(xsd:integer)
  • No
Release
  • 2006-01-04(xsd:date)
abstract
  • An icosahedron was the name for a twenty-sided geometric solid. In 2372, Jal Tersa was given a puzzle by a dancer in a bar on Sobras that could be transformed into an icosahedron from a dodecahedron by moving two rods. (VOY: "Alliances")
  • In geometry, an icosahedron (Greek: eikosaedron, from eikosi twenty + hedron seat; /ˌaɪ.kəʊ.sə.ˈhi.dɹən/; plural: -drons, -dra /-dɹə/) is any polyhedron having 20 faces, but usually a regular icosahedron is implied, which has equilateral triangles as faces. The regular icosahedron is one of the five Platonic solids. It is a convex regular polyhedron composed of twenty triangular faces, with five meeting at each of the twelve vertices. It has 30 edges and 12 vertices. Its dual polyhedron is the dodecahedron.
  • An icosahedron is a three-dimensional regular polyhedron with 20 faces, each of which is triangular. There are five faces to each vertex. It is called a hydrohedron under the elemental system, and its Bowers name is ike.
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