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In the defining picture, the bodies of the decapods are red and yellow, and all the legs connecting the neighbors are green. Most balls have valence 6 ('flattish'), but on the outer rim there are 12 valence-5 balls ('curved'), and on the inner rim there are 12 valence-7 balls ('saddle-like'). |
In the defining picture, the bodies of the decapods are red and yellow, and all the legs connecting the neighbors are green. Most balls have valence 6 ('flattish'), but on the outer rim there are 12 valence-5 balls ('curved'), and on the inner rim there are 12 valence-7 balls ('saddle-like'). |
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− | These tori can be connected as regular hexagons, making a whole network possible. The principle is demonstrated well enough by connecting two |
+ | These tori can be connected as regular hexagons, making a whole network possible. The principle is demonstrated well enough by connecting two, see ''second picture''. |
− | The hexagonal nature of these kinds of tori is displayed more clearly by adding extra segments, as in ''the |
+ | The hexagonal nature of these kinds of tori is displayed more clearly by adding extra segments, as in ''the third picture''. |
<gallery> |
<gallery> |
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Image:TwoTori.jpg|Double Torus |
Image:TwoTori.jpg|Double Torus |
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− | Image:ThreeTori.jpg|Triple Torus |
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Image:Big6torus.jpg|Big Hexagon |
Image:Big6torus.jpg|Big Hexagon |
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Image:Space_thingie.jpg|in space |
Image:Space_thingie.jpg|in space |
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|Type=Polyhedron:Torus |
|Type=Polyhedron:Torus |
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|Triangles=|Squares=|Pentagons=|Rhombic=|Rods=300|Spheres=180|Author=[[User:Leo Dorst|Leo Dorst]] 06:58, 24 May 2008 (UTC)}} |
|Triangles=|Squares=|Pentagons=|Rhombic=|Rods=300|Spheres=180|Author=[[User:Leo Dorst|Leo Dorst]] 06:58, 24 May 2008 (UTC)}} |
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== A Bigger Torus with 5m-fold Symmetry == |
== A Bigger Torus with 5m-fold Symmetry == |
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