Search over 40,000 articles from the original, classic Encyclopedia Britannica, 11th Edition.
|
See also:DODECAHEDRON (Gr. Melia, twelve, and ESpa, a See also:face or See also:base) , in See also:geometry, a solid enclosed by twelve See also:plane faces . The " See also:ordinary See also:dodecahedron " is one of the Platonic solids (see See also:POLYHEDRON) . The Greeks discovered that if a See also:line be divided in extreme and mean proportion, then the whole line and the greater segment are the lengths of the edge of a See also:cube and dodecahedron inscriptible in the same See also:sphere . The " small stellated dodecahedron," the " See also:great dodecahedron " and the " great stellated dodecahedron " are See also:Kepler-See also:Poinsot solids; and the " truncated " and " snub dodecahedra " are Archimedean solids (see POLYHEDRON) . In See also:crystallography, the See also:regular or ordinary dodecahedron is an impossible See also:form since the faces cut the axes in irrational ratios; the " pentagonal dodecahedron " of crystallographers has irregular pentagons for faces, while the geometrical solid, on the other See also:hand, has regular ones . The " rhombic dodecahedron," one of the geometrical semiregular solids, is an important crystal form . Many other dodecahedra exist as crystal forms, for which see CRYSTALLOGRAPHY . |
|
|
[back] ALFRED DODDS |
[next] DODECASTYLE (Gr. & eica, twelve, and vrIXos, column... |
There are no comments yet for this article.
Do not copy, download, transfer, or otherwise replicate the site content in whole or in part.
Links to articles and home page are encouraged.