The cubeoctahedron is one of the thirteen Archimedean solids.
The cubeoctahedron has 12 vertices, 14 faces and 24 edges. It is generated
by truncating the vertices of a cube or of an octahedron at 1/2 edge-length. The
cubeoctahedron is a semiregular polyhedron. Here the distance from vertex to
center point is scaled to 1. Thus every vertex has one coordinate with the absolute
value
0
and two coordinates with the absolute value sqrt(2) /2
; the edge-length is 1
.
Model produced with: JavaView 2.00.005
Keywords | cubeoctahedron; Archimedean solid; semiregular polyhedron | |
MSC-2000 Classification | 51M20 | |
Zentralblatt No. | 01683015 |
Submitted: Fri Sep 1 16:24:12 MET 2000.
Accepted: Thu Oct 25 14:19:08 MDT 2001.
Technische Universität Berlin
Fachbereich Mathematik, MA 8-5
Straße des 17. Juni 136
D-10623 Berlin, Germany
fuli@sfb288.math.tu-berlin.de
http://www-sfb288.math.tu-berlin.de/~fuli/