Order-5 120-cell honeycomb
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421:(Chapter 10: Regular honeycombs in hyperbolic space, Summary tables II, III, IV, V, p212-213)
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403:. (Tables I and II: Regular polytopes and honeycombs, pp. 294–296)
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269:. It also has 600 120-cells around each vertex.
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365:vertex figure and has extended symmetry ].
301:The birectified order-5 120-cell honeycomb
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395:, 3rd. ed., Dover Publications, 1973.
297:Birectified order-5 120-cell honeycomb
411:The Beauty of Geometry: Twelve Essays
361:cells, and triangle faces with a 5-5
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16:5-dimensional regular honeycomb
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265:around each face. It is self-
36:Hyperbolic regular honeycomb
413:, Dover Publications, 1999
22:Order-5 120-cell honeycomb
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283:order-4 120-cell honeycomb
243:order-5 120-cell honeycomb
375:List of regular polytopes
291:order-5 pentagonal tiling
285:. It is analogous to the
261:{5,3,3,5}, it has five
245:is one of five compact
435:Honeycombs (geometry)
351:rectified 600-cells
349:constructed by all
279:120-cell honeycomb
273:Related honeycombs
239:hyperbolic 4-space
440:Self-dual tilings
392:Regular Polytopes
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359:icosahedron
168:Edge figure
153:Face figure
27:(No image)
429:Categories
381:References
355:octahedron
255:honeycombs
224:Properties
203:Self-dual
47:{5,3,3,5}
263:120-cells
369:See also
363:duoprism
257:). With
235:geometry
227:Regular
407:Coxeter
387:Coxeter
353:, with
247:regular
233:In the
194:{3,3,5}
117:{5,3,3}
108:4-faces
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281:, and
241:, the
177:{3,5}
138:Faces
132:{5,3}
123:Cells
415:ISBN
397:ISBN
357:and
289:and
267:dual
253:(or
200:Dual
32:Type
237:of
219:,
162:{5}
147:{5}
431::
409:,
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293:.
217:4
214:K
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