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polyhedra.mathmos.net

polyhedra.mathmos.net

An online encyclopaedia of polyhedra and related topics, including ray-traced images and geometic data.

http://polyhedra.mathmos.net/

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polyhedra.mathmos.net | polyhedra.mathmos.net Reviews
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An online encyclopaedia of polyhedra and related topics, including ray-traced images and geometic data.
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1 polyhedra
2 solids
3 geometric
4 symmetries
5 in-radius
6 inter-radius
7 circum-radius
8 ray-trace
9 achimedian
10 dual
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polyhedra mathmos net,welcome to,the platonic solids,the archimedean solids,the archimedean duals,the stellated archimedeans,and web links,site
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polyhedra.mathmos.net | polyhedra.mathmos.net Reviews

https://polyhedra.mathmos.net

An online encyclopaedia of polyhedra and related topics, including ray-traced images and geometic data.

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polyhedra.mathmos.net polyhedra.mathmos.net
1

The Stellated Archimedeans | polyhedra.mathmos.net

http://polyhedra.mathmos.net/entry/stellatedarchimedeans.html

The class of semi-regular. Non-convex or star polyhedra. Which are not prisms nor anti-prisms. This set bears the same relationship to the archimedean solids. As the kepler-poinsot star polyhedra. Do to the platonic solids. The exact size of the set depends on the precise restrictions made. For example, some potential polyhedra have plane faces passing through their centre, faces with both sides visible on the outside, or faces which share the same plane. Here, we will reject such shapes.

2

Non-Polyhedra Entries | polyhedra.mathmos.net

http://polyhedra.mathmos.net/nonpoly.html

Most of the entries in. Are either for a single polyhdron, or a class of polyhedra. Those entries which are neither are listed below:.

3

The Platonic Solids | polyhedra.mathmos.net

http://polyhedra.mathmos.net/entry/platonicsolids.html

Is said to be regular if it satisfies:. All its faces are regular polygons having the same number,. The sames number,. Of these polygons meet at each vertex. It can be shown that there are exactly five convex regular. Which are colectively know as the Platonic Solids. They are the regular versions of the following polyhedra:. See Also: Kepler Poinsot Star Polyhedra.

4

The Archimedean Duals | polyhedra.mathmos.net

http://polyhedra.mathmos.net/entry/archimedeanduals.html

See Also: Archimedean Solids.

5

The Archimedean Solids | polyhedra.mathmos.net

http://polyhedra.mathmos.net/entry/archimedeansolids.html

Apart from the infinite sets of regular-based prisms. There are only thirteen convex semi-regular. Polyhedra. These are known as the Archimedean Solids. The first of these has the symmetry of the regular tetrahedron. The next six are related to both the cube. The final six are related in a similar way to the icosahedron. See Also: Archimedean Duals.

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Polyhedra * Art and Science Encounters

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polyhedra.mathmos.net

An online encyclopaedia of polyhedra and related topics. The Kepler-Poinsot Star Polyhedra. You can also look at the non-polyhedra entries. And some recommended books. For further reading. For something slightly different, visit the main mathmos.net. There is also an experimental search facilitity. It's not quite google, but it works reasonably well.

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