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46:
28:
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128:
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18:
234:
Skilling, John (1976), "Uniform
Compounds of Uniform Polyhedra",
236:
Mathematical
Proceedings of the Cambridge Philosophical Society
196:
It is one of only five polyhedral compounds (along with the
287:
169:. It's composed of a symmetric arrangement of 6
307:
8:
210:compound of five small stellated dodecahedra
206:compound of two small stellated dodecahedra
21:
314:
300:
173:. It can be constructed by inscribing a
157:3D model of a compound of six tetrahedra
26:
7:
268:
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202:compound of five great dodecahedra
14:
198:compound of two great dodecahedra
270:
27:
127:
107:
99:
91:
80:
69:
58:
45:
35:
131:restricting to one constituent
1:
286:. You can help Knowledge by
191:compound of three octahedra
167:uniform polyhedron compound
22:Compound of six tetrahedra
354:
265:
163:compound of six tetrahedra
248:10.1017/S0305004100052440
189:each octahedron in the
183:compound of three cubes
282:-related article is a
158:
156:
333:Polyhedral compounds
53:truncated octahedron
16:Polyhedral compound
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295:
294:
214:vertex-transitive
149:
148:
345:
338:Polyhedron stubs
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309:
302:
274:
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258:
175:stella octangula
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40:Uniform compound
31:
19:
353:
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322:
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222:edge-transitive
218:face-transitive
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122:
65:
17:
12:
11:
5:
351:
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109:Symmetry group
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136:antiprismatic
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288:expanding it
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177:within each
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160:
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117:
242:: 447–457,
212:) which is
51:Nonuniform
47:Convex hull
327:Categories
280:polyhedron
228:References
208:, and the
187:stellating
171:tetrahedra
114:octahedral
75:tetrahedra
86:triangles
70:Polyhedra
220:but not
185:, or by
129:Subgroup
100:Vertices
256:0397554
181:in the
134:2-fold
254:
204:, the
200:, the
278:This
165:is a
92:Edges
81:Faces
59:Index
284:stub
216:and
179:cube
161:The
36:Type
244:doi
103:24
95:36
84:24
329::
252:MR
250:,
240:79
238:,
224:.
193:.
145:)
143:2d
123:)
73:6
62:UC
315:e
308:t
301:v
290:.
259:.
246::
140:D
138:(
121:h
118:O
116:(
64:3
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