- by Johnson, is
derived from Gr****
stereos 'solid'.)
There are
higher sterications also:
bisterication t1,5 or 2r3r,
tristerication t2,6 or 2r4r, etc. t0...
- 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...
- 8-polytope with 4th
order truncations (
sterication) of the
regular 8-simplex.
There are 16
unique sterications for the 8-simplex
including permutations...
- 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...
- 6-polytope with 4th
order truncations (
sterication) of the
regular 6-simplex.
There are 8
unique sterications for the 6-simplex with
permutations of truncations...
-
including all
permutations of truncations, cantellations, runcinations,
sterications, and pentellations. 12 are
represented here,
while 20 are more easily...
- 5-polytope with fourth-order
truncations (
sterication) of the
regular 5-simplex.
There are six
unique sterications of the 5-simplex,
including permutations...
- 7-polytope with 4th
order truncations (
sterication) of the
regular 7-simplex.
There are 14
unique sterication for the 7-simplex with
permutations of truncations...
- 7-orthoplex with
permutations of truncations, cantellations, runcinations, and
sterications. 16 are more
simply constructed relative to the 7-cube.
These polytopes...
- 6-simplex with
permutations of truncations, cantellations, runcinations, and
sterications. The
simple pentellated 6-simplex is also
called an
expanded 6-simplex...
