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立方體

File:Cube-h.svg · Wikimedia Commons · See Wikimedia Commons

EntityQ812880· pop 115· linked from 955 articles

Also known as 3-hypercube, regular hexahedron, 3-cube

由6個正方形面組成的三維幾何體

AI overview

A cube is a three-dimensional shape made up of six identical square faces connected by twelve equal-length edges, with eight corners where edges meet. Cubes are important in geometry and mathematics because they serve as a fundamental example of a polyhedron and appear frequently in everyday objects, from dice to building blocks.

AI-generated from the Wikipedia summary — may contain errors.

Key facts

Polyhedron.name
Cube
Polyhedron.image
File:Cube-h.svg
Polyhedron.type
Hanner polytope,orthogonal polyhedron,parallelohedron,Platonic solid,plesiohedron,regular polyhedron,zonohedron
Polyhedron.faces
6 square
Polyhedron.edges
12
Polyhedron.vertices
8
Polyhedron.euler
2
Polyhedron.vertex_config
8 \times (4^3)
Polyhedron.schläfli
\{4,3\}
Polyhedron.symmetry
octahedral symmetry \mathrm{O}_\mathrm{h}
Polyhedron.dual
regular octahedron
Polyhedron.angle
90°
Polyhedron.properties
convex,edge-transitive,face-transitive,non-composite,orthogonal faces,Rupert property: can pass through a hole with its copy,vertex-transitive
Polyhedron.surface area
6 × side2
Polyhedron.volume
side3

via Wikipedia infobox

Wikidata facts

Subclass of
hexahedron
Image
The 11 cubic nets.svg
Has parts of class
face
Show 14 more facts
depicted by
Portal
has facet polytope
square
Commons category
Cube
topic's main category
Category:Cubes
has characteristic
sphericity
Schläfli symbol
{4,3}
has vertex figure
equilateral triangle
different from
cube number
Conway polyhedron notation
C
on focus list of Wikimedia project
Wikipedia:Vital articles/Level/4
maintained by WikiProject
WikiProject Mathematics
invariant under
octahedral symmetry
Sources (5)

via Wikidata · CC0

Article · 中文

在幾何學中,立方體,是由6個正方形面組成的正多面體,故又稱正六面體、正方體或正立方體。它有12條稜(邊)和8個頂(點),是五個柏拉圖立體之一。 立方體是一種特殊的正四棱柱、長方體、三方偏方面體、菱形多面體、平行六面體,就如同正方形是特殊的矩形、菱形、平行四邊形一様。立方體具有,即考克斯特BC3對稱性,施萊夫利符號{4,3},,其對偶多面體為正八面體。

Abstract from DBpedia / Wikipedia · CC BY-SA

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