- star
dodecahedra,
which are
constructed as
stellations of the
convex form. All of
these have
icosahedral symmetry,
order 120. Some
dodecahedra have the...
-
connecting to the
hollow center, and each
corner has a
protruding ****.
Roman dodecahedra date from the 2nd to 4th
centuries AD and
their purpose remains unknown...
- only the five
Platonic solids as regular. The
small and
great stellated dodecahedra,
sometimes called the
Kepler polyhedra, were
first recognized as regular...
- four-dimensional 120-cell, a
regular 4-dimensional polytope,
constructed from 120
dodecahedra,
projecting it down to 3-dimensions. The
regular dodecahedron can also...
- Kepler-Poinsot
polyhedra alongside regular tetrahedra,
icosahedra and
dodecahedra. Five-dimensional and
every higher dimension: zero
regular star-polytopes;...
-
space with trapezo-rhombic
dodecahedra. A face-centred
cubic lattice gives a
tessellation of
space with
rhombic dodecahedra. A body-centred
cubic lattice...
- snub-pair compounds:
compound of two snub
cubes and
compound of two snub
dodecahedra.
Together with its
convex hull, it
represents the icosahedron-first projection...
- on each of the
dodecahedra. Miwin’s
dodecahedra (set 1) win
cyclically against each
other in a
ratio of 35:34. The miwin’s
dodecahedra (set 2) win cyclically...
-
presipsido 2
great dodecahedra 24{5} 60 24 Oh Th UC49
presipsi 5
great dodecahedra 60{5} 150 60 Ih Th UC50 p****ipsido 2
small stellated dodecahedra 24{5/2} 60...
- ends are
trihedral (i.e.,
composed of
three planes)
sections of
rhombic dodecahedra, with the
dihedral angles of all
adjacent surfaces measuring 120°, the...
