Difference between revisions of "Torus"

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== Recursive Torus ==
 
[[Nodal/List/Loop|Loops]] can be considered as ''sets'' or ''spaces'' more closely than other kinds of lists because every item is geometrically indistinguishable - none are the start or end; there's no center, inside or outside. In geometric terms, all the points of the loop form the surface of a 1-sphere.
 
[[Nodal/List/Loop|Loops]] can be considered as ''sets'' or ''spaces'' more closely than other kinds of lists because every item is geometrically indistinguishable - none are the start or end; there's no center, inside or outside. In geometric terms, all the points of the loop form the surface of a 1-sphere.
  
 
The loops actually form a hierarchy, since each item in a loop can also be a loop. Geometrically this forms a recursive torus - a torus is a circle where all the points composing the circumference are also circles.
 
The loops actually form a hierarchy, since each item in a loop can also be a loop. Geometrically this forms a recursive torus - a torus is a circle where all the points composing the circumference are also circles.
  
There is a concept of ''order'' and a concept of ''matching'' that combine in execution...
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== Other torus sites ==
[[Category:Nodal Concepts]]
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*[http://www.thrivemovement.com/the_code-fundamental_pattern The Code - Fundamental Pattern] ''- The Thrive Movement on the Torus''
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*[http://www.youtube.com/watch?v=PncTZQ5G0Gw What is a Rhodin Coil and how to make one]
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*[http://www.youtube.com/watch?v=8gu7c70t9pc&list=PL6916FE18CB1E1F8F&index=2&feature=plpp_video Pi, the Torus and Consciousness] ''- Arthur Young''
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*[http://www.youtube.com/watch?v=BbF82VvNFtQ&list=PL6916FE18CB1E1F8F&index=3&feature=plpp_video Torus and Space-Time - Arthur Young] ''- Arthur Young''
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*[http://harmonicresolution.com/Toroidal%20Space.htm Toroidal Space - Dynamic Expressive Surface Topology]
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== See also ==
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*[[Physical space]]
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*[[e]]
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[[Category:Nodal Concepts]][[Category:Philosophy]]

Latest revision as of 00:57, 20 April 2012

Recursive Torus

Loops can be considered as sets or spaces more closely than other kinds of lists because every item is geometrically indistinguishable - none are the start or end; there's no center, inside or outside. In geometric terms, all the points of the loop form the surface of a 1-sphere.

The loops actually form a hierarchy, since each item in a loop can also be a loop. Geometrically this forms a recursive torus - a torus is a circle where all the points composing the circumference are also circles.

Other torus sites

See also