Gully or Gaza?.
A still from a series of animations created for a music and arts event Visual Soundclash. A series of artists and dj’s were paired up, the artists creating the visuals for a 15minute set – the dj’s then battling each other and the crowd deciding the winners. The event was created by Plain Janes and held at C.A.M.P – The City Arts & Music Project.
I was paired with the brilliant mulicreative PC Williams, who’s dancehall/bashment set won through to gain us gold overall.
Video sample via youtube or vimeo.
― Daniel J Diggle
From Wikipedia, the free encyclopedia
Icosidodecahedron  

(Click here for rotating model) 

Type  Archimedean solid 
Elements  F = 32, E = 60, V = 30 (χ = 2) 
Faces by sides  20{3}+12{5} 
Schläfli symbol  
Wythoff symbol  2  3 5 
CoxeterDynkin  
Symmetry  I_{h} or (*532) 
References  U_{24}, C_{28}, W_{12} 
Properties  Semiregular convex quasiregular 
Colored faces 
3.5.3.5 (Vertex figure) 
Rhombic triacontahedron (dual polyhedron) 
Net 
In geometry, an icosidodecahedron is a polyhedron with twenty triangular faces and twelve pentagonal faces. An icosidodecahedron has 30 identical vertices, with two triangles and two pentagons meeting at each, and 60 identical edges, each separating a triangle from a pentagon. As such it is one of the Archimedean solids and more particularly, a quasiregular polyhedron.
An icosidodecahedron has icosahedral symmetry, and its first stellation is the compound of a dodecahedron and its dual icosahedron, with the vertices of the icosahedron located at the midpoints of the edges of either. Convenient Cartesian coordinates for the vertices of an icosidodecahedron with unit edges are given by the cyclic permutations of (0,0,±τ), (±1/2, ±τ/2, ±(1+τ)/2), where τ is the golden ratio, (1+√5)/2. Its dual polyhedron is the rhombic triacontahedron. An icosidodecahedron can be split along several planes to form pentagonal rotundae, which belong among the Johnson solids.
In the standard nomenclature used for the Johnson solids, an icosidodecahedron would be called a pentagonal gyrobirotunda.
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[edit] Area and volume
The area A and the volume V of the icosidodecahedron of edge length a are:
[edit] Related polyhedra
The icosidodecahedron is a rectified dodecahedron and also a rectified icosahedron, existing as the fulledge truncation between these regular solids.
The Icosidodecahedron contains 12 pentagons of the dodecahedron and 20 triangles of the icosahedron:
Dodecahedron 
Truncated dodecahedron 
Icosidodecahedron 
Truncated icosahedron 
Icosahedron 
It is also related to the Johnson solid called a pentagonal orthobirotunda created by two pentagonal rotunda connected as mirror images.
(Dissection) 

Eight uniform star polyhedra share the same vertex arrangement. Of these, two also share the same edge arrangement: the small icosihemidodecahedron (having the triangular faces in common), and the small dodecahemidodecahedron (having the pentagonal faces in common). The vertex arrangement is also shared with the compounds of five octahedra and of five tetrahemihexahedra.
[edit] See also
 Cuboctahedron
 Great truncated icosidodecahedron
 Icosahedron
 Rhombicosidodecahedron
 Truncated icosidodecahedron
[edit] References
 Williams, Robert (1979). The Geometrical Foundation of Natural Structure: A Source Book of Design. Dover Publications, Inc. ISBN 048623729X. (Section 39)
[edit] External links
 Eric W. Weisstein, Icosidodecahedron (Archimedean solid) at MathWorld.
 The Uniform Polyhedra
 Virtual Reality Polyhedra The Encyclopedia of Polyhedra

