About: Square pyramid

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About: Square pyramid Sponge Permalink

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

In geometry, a square pyramid is a pyramid having a square base. If the apex is perpendicularly above the center of the square, it will have C4v symmetry.

Attributes	Values
rdf:type	Polyhedron with net Shapes
rdfs:label	Square pyramid
rdfs:comment	In geometry, a square pyramid is a pyramid having a square base. If the apex is perpendicularly above the center of the square, it will have C4v symmetry. A square pyramid is a three-dimensional polytope constructed by taking the pyramid of a square. It is also the segmentotope between a square and a point. Its Bowers' acronym is squippy.
sameAs	dbr:Square_pyramid
dcterms:subject	Shape 3 dimensional dbkwik:resource/EbcRAktgtpeSa6vDpZ1kXw== Pyramids and bipyramids Self-dual polyhedra Prismatoid polyhedra Johnson solids
cells	1(xsd:integer)
dimensionality	3(xsd:integer)
dbkwik:math/proper...iPageUsesTemplate	dbkwik:resource/YfLsspG27AxFbtVJiZln8Q== dbkwik:resource/T4b6Gs8kFN5Pbc5f12Ij_Q== dbkwik:resource/BczFX0i8WqYsWjYS2vfvkA== dbkwik:resource/LxRYDljMknIjpt2sXhyelA==
faces	4(xsd:integer)
urlname	JohnsonSolid SquarePyramid WheelGraph
dual	self
Symmetry Group	C4v
Vertex List	4(xsd:integer)
Net Image File	Square pyramid net.png
dbkwik:verse-and-d...iPageUsesTemplate	dbkwik:resource/5CeLLOJbsTI1SGZxiKlfRA==
Vertex Count	5(xsd:integer)
Vertices	5(xsd:integer)
Polyhedron Type	Johnson solid J92 - J1 - J2
Title	Johnson solid Square pyramid Wheel graph
edges	8(xsd:integer)
Image	Pyramid-403278 960 720.png
Edge Count	8(xsd:integer)
Image File	Square pyramid.png
Face List	1(xsd:integer) 4(xsd:integer)
Property List	dbkwik:resource/IvhQjZNsKK2OZNmbf8AVyg==
abstract	In geometry, a square pyramid is a pyramid having a square base. If the apex is perpendicularly above the center of the square, it will have C4v symmetry. A square pyramid is a three-dimensional polytope constructed by taking the pyramid of a square. It is also the segmentotope between a square and a point. Its Bowers' acronym is squippy.

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