Stericated 6-orthoplexes

In six-dimensional geometry, a stericated 6-orthoplex is a convex uniform 6-polytope, constructed as a sterication (4th order truncation) of the regular 6-orthoplex.

There are 16 unique sterications for the 6-orthoplex with permutations of truncations, cantellations, and runcinations. Eight are better represented from the stericated 6-cube.

Alternate names

 * Small cellated hexacontatetrapeton (Acronym: scag) (Jonathan Bowers)

Alternate names

 * Cellitruncated hexacontatetrapeton (Acronym: catog) (Jonathan Bowers)

Alternate names

 * Cellirhombated hexacontatetrapeton (Acronym: crag) (Jonathan Bowers)

Alternate names

 * Celligreatorhombated hexacontatetrapeton (Acronym: cagorg) (Jonathan Bowers)

Alternate names

 * Celliprismated hexacontatetrapeton (Acronym: copog) (Jonathan Bowers)

Alternate names

 * Celliprismatotruncated hexacontatetrapeton (Acronym: captog) (Jonathan Bowers)

Alternate names

 * Celliprismatorhombated hexacontatetrapeton (Acronym: coprag) (Jonathan Bowers)

Alternate names

 * Great cellated hexacontatetrapeton (Acronym: gocog) (Jonathan Bowers)

Snub 6-demicube
The snub 6-demicube defined as an alternation of the omnitruncated 6-demicube is not uniform, but it can be given Coxeter diagram or  and symmetry [32,1,1,1]+ or [4,(3,3,3,3)+], and constructed from 12 snub 5-demicubes, 64 snub 5-simplexes, 60 snub 24-cell antiprisms, 160 3-s{3,4} duoantiprisms, 240 2-sr{3,3} duoantiprisms, and 11520 irregular 5-simplexes filling the gaps at the deleted vertices.

Related polytopes
These polytopes are from a set of 63 uniform 6-polytopes generated from the B6 Coxeter plane, including the regular 6-orthoplex or 6-orthoplex.