(Redirected from Steriruncicantellated 6-cube )
6-cube
Stericated 6-cube
Steritruncated 6-cube
Stericantellated 6-cube
Stericantitruncated 6-cube
Steriruncinated 6-cube
Steriruncitruncated 6-cube
Steriruncicantellated 6-cube
Steriruncicantitruncated 6-cube
Orthogonal projections in B6 Coxeter plane
In six-dimensional geometry , a stericated 6-cube is a convex uniform 6-polytope , constructed as a sterication (4th order truncation) of the regular 6-cube .
There are 8 unique sterications for the 6-cube with permutations of truncations, cantellations, and runcinations.
Stericated 6-cube
Alternate names
Small cellated hexeract (Acronym: scox) (Jonathan Bowers)
Images
Steritruncated 6-cube
Alternate names
Cellirhombated hexeract (Acronym: catax) (Jonathan Bowers)
Images
Stericantellated 6-cube
Alternate names
Cellirhombated hexeract (Acronym: crax) (Jonathan Bowers)
Images
Stericantitruncated 6-cube
Alternate names
Celligreatorhombated hexeract (Acronym: cagorx) (Jonathan Bowers)
Images
Steriruncinated 6-cube
Alternate names
Celliprismated hexeract (Acronym: copox) (Jonathan Bowers)
Images
Steriruncitruncated 6-cube
Alternate names
Celliprismatotruncated hexeract (Acronym: captix) (Jonathan Bowers)
Images
Steriruncicantellated 6-cube
Alternate names
Celliprismatorhombated hexeract (Acronym: coprix) (Jonathan Bowers)
Images
Steriruncicantitruncated 6-cube
Alternate names
Great cellated hexeract (Acronym: gocax) (Jonathan Bowers)
Images
Related polytopes
These polytopes are from a set of 63 uniform 6-polytopes generated from the B6 Coxeter plane , including the regular 6-cube or 6-orthoplex .
B6 polytopes
β6
t1 β6
t2 β6
t2 γ6
t1 γ6
γ6
t0,1 β6
t0,2 β6
t1,2 β6
t0,3 β6
t1,3 β6
t2,3 γ6
t0,4 β6
t1,4 γ6
t1,3 γ6
t1,2 γ6
t0,5 γ6
t0,4 γ6
t0,3 γ6
t0,2 γ6
t0,1 γ6
t0,1,2 β6
t0,1,3 β6
t0,2,3 β6
t1,2,3 β6
t0,1,4 β6
t0,2,4 β6
t1,2,4 β6
t0,3,4 β6
t1,2,4 γ6
t1,2,3 γ6
t0,1,5 β6
t0,2,5 β6
t0,3,4 γ6
t0,2,5 γ6
t0,2,4 γ6
t0,2,3 γ6
t0,1,5 γ6
t0,1,4 γ6
t0,1,3 γ6
t0,1,2 γ6
t0,1,2,3 β6
t0,1,2,4 β6
t0,1,3,4 β6
t0,2,3,4 β6
t1,2,3,4 γ6
t0,1,2,5 β6
t0,1,3,5 β6
t0,2,3,5 γ6
t0,2,3,4 γ6
t0,1,4,5 γ6
t0,1,3,5 γ6
t0,1,3,4 γ6
t0,1,2,5 γ6
t0,1,2,4 γ6
t0,1,2,3 γ6
t0,1,2,3,4 β6
t0,1,2,3,5 β6
t0,1,2,4,5 β6
t0,1,2,4,5 γ6
t0,1,2,3,5 γ6
t0,1,2,3,4 γ6
t0,1,2,3,4,5 γ6
Notes
Klitzing, (x4o3o3o3x3o - scox)
Klitzing, (x4x3o3o3x3o - catax)
Klitzing, (x4o3x3o3x3o - crax)
Klitzing, (x4x3x3o3x3o - cagorx)
Klitzing, (x4o3o3x3x3o - copox))
Klitzing, (x4x3o3x3x3o - captix)
Klitzing, (x4o3x3x3x3o - coprix)
Klitzing, (x4x3x3x3x3o - gocax)
References
H.S.M. Coxeter :
H.S.M. Coxeter, Regular Polytopes , 3rd Edition, Dover New York, 1973
Kaleidoscopes: Selected Writings of H.S.M. Coxeter , edited by F. Arthur Sherk, Peter McMullen, Anthony C. Thompson, Asia Ivic Weiss, Wiley-Interscience Publication, 1995, ISBN 978-0-471-01003-6
(Paper 22) H.S.M. Coxeter, Regular and Semi Regular Polytopes I ,
(Paper 23) H.S.M. Coxeter, Regular and Semi-Regular Polytopes II ,
(Paper 24) H.S.M. Coxeter, Regular and Semi-Regular Polytopes III ,
Norman Johnson Uniform Polytopes , Manuscript (1991)
N.W. Johnson: The Theory of Uniform Polytopes and Honeycombs , Ph.D.
Klitzing, Richard. "6D uniform polytopes (polypeta)" .
External links
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