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Metal Polyhedra Models |
Popularity: Hit: 377 | Visit: 29 |
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Related sites |
The Mathematical Atlas - Polytopes and Polyhedra (Popularity: ): Collection of discussions regarding volume, vertices, dissection, g-holed tori, and other subjects.
The Geometry Junkyard (Popularity: ): Comprehensive list of links to sites on geometric properties of the shapes.
Polygons, Polyhedra, Polytopes (Popularity: ): Regular, rectified, and truncated polytopes with normal and hidden-detail-removed projections. Images, animations, and links.
The Charged Particles Model (Popularity: ): Polytopes and optimal packing of p points in n dimensional spheres. Contains a java applet based on a model which allows for generation of multidimensional regular and semi-regular polytopes.
Numericana - Polyhedra & Polytopes (Popularity: ): Enumeration, cartesian coordinates of vertices, naming, and counting the shapes.
Guy's Polyhedra Pages (Popularity: ): Vertex figures, filling, faceting diagrams, stellation, defining polytopes through generators, trimethoric and trisynaptic polyhedra, space-filling polyhedra, lost stellations of the icosahedron, and links.
Regular Polytopes (Popularity: ): Derivation of volume equations for regular polygons, polyhedra, and polytopes, with images.
Hypercube Downloads by Rudy Rucker and Farideh Dormishian (Popularity: ): A shareware program for Windows called Hypercube 98 that shows tumbling four-dimensional hypercubes as well as some 3D polyhedra and some 2d snowflakes.
PEEK (Popularity: ): A program to interactively explore arbitrary dimension polytopes through the use of cross-sections and projections.
PPL: The Parma Polyhedra Library (Popularity: ): A C++ library for the manipulation of convex polyhedra. Distributed under the terms of the GNU General Public License.
Martin's Pretty Polyhedra (Popularity: ): Images generated by simulating n randomly placed, mutually repelling particles on a sphere. Simulations up to n = 257.
Multiple-unit Dodecahedral Constructions (Popularity: ): Images and VRML models of the shapes connected together by their faces.
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