# dodecahedron

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## dodecahedron:

see polyhedronpolyhedron
, closed solid bounded by plane faces; each face of a polyhedron is a polygon. A cube is a polyhedron bounded by six polygons (in this case squares) meeting at right angles.
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## dodecahedron

[dō‚dek·ə′hē‚drən]
(mathematics)
A polyhedron with 12 faces.
McGraw-Hill Dictionary of Scientific & Technical Terms, 6E, Copyright © 2003 by The McGraw-Hill Companies, Inc.
References in periodicals archive ?
Like the roofs of the dodecahedron, the set of 12 trajectories of the icosahedron corresponding to its 12 vertices can be decomposed into 3 reciprocally orthogonal rectangles (however, having a particular--"golden"--ratio of their sides' lengths for the star to be regular).
Caption: FIGURE 3: Dodecahedron FOUR and amplifier PHON-X Mark I.
Let [DELTA] be the regular dodecahedron having vertices
The icosahedron can be geometrically inverted to form a dodecahedron. Russian scientists, adding the dodecahedron structure to Sanderson's discovery, found that the greatest earthquake lines were on the dodecahedron grid.
The most suitable polyhedron to be used in spherical structures is the dodecahedron, for which the angle between two adjacent polygons is 1150.
Based on aforementioned design method, other polyhedrons in geometry, such as octahedron, dodecahedron and icosahedron, can be adopted to project homogeneous and non-singular cloaks similarly.
Or Hippasus, having put a dodecahedron in a sphere, may have broadcast the irrational to his ultimate detriment, but neither has anyone to this day squared a circle.
Dodecahedron Beth Jeans Houghton & The Hooves of Destiny Dodecahedron comes straight from Houghton's debut album Yours Truly Cellophane Nose, an LP four years in the making.
At the end of Elements, Euclid addresses the five regular solids: the pyramid, the cube, the octahedron, the icosahedron, and the dodecahedron. It can be demonstrated that the side of the icosahedron and the side of the dodecahedron are incommensurable with each other and each with the sides of the pyramid, cube, and octahedron.
Closer Carousel is as finely ornamented as the earlier Dodecahedron, complete with a batty but brilliant string quartet.
What this comes down to in connection with Caris has been sufficiently clarified by Frans Boselie in his article De Dodecaeder, Volmaakt veelzijdig voegzaam lichaam (The Dodecahedron, Perfectly multilaterally adaptable body).

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