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Sunday, December 8, 2013. Following on from my previous post and prompted by Stan Wagon, I have started to look for other tetrahedral toruses. It has been mathematically proven that a string of regular tetrahedrons can never make a perfect closed torus* but with a little stretching they cam make a satisfying and useful form. 96 tetrahedral torus with a gap obvious in the upper right corner. 96 tetrahedral torus with the gap evident. Stanislaw Swierczkowski 1959, On chains of regular tetrahedra. Thanks to...

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tetrahelix | tetrahelix.blogspot.com Reviews

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Sunday, December 8, 2013. Following on from my previous post and prompted by Stan Wagon, I have started to look for other tetrahedral toruses. It has been mathematically proven that a string of regular tetrahedrons can never make a perfect closed torus* but with a little stretching they cam make a satisfying and useful form. 96 tetrahedral torus with a gap obvious in the upper right corner. 96 tetrahedral torus with the gap evident. Stanislaw Swierczkowski 1959, On chains of regular tetrahedra. Thanks to...

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tetrahelix | tetrahelix.blogspot.com Reviews

https://tetrahelix.blogspot.com

Sunday, December 8, 2013. Following on from my previous post and prompted by Stan Wagon, I have started to look for other tetrahedral toruses. It has been mathematically proven that a string of regular tetrahedrons can never make a perfect closed torus* but with a little stretching they cam make a satisfying and useful form. 96 tetrahedral torus with a gap obvious in the upper right corner. 96 tetrahedral torus with the gap evident. Stanislaw Swierczkowski 1959, On chains of regular tetrahedra. Thanks to...

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tetrahelix.blogspot.com

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tetrahelix: November 2013

http://tetrahelix.blogspot.com/2013_11_01_archive.html

Sunday, November 24, 2013. A paper model of a torus made from 96 tetrahedrons. There is a gap equivalent to less than one tetrahedron which can be bridged with some minor deformation. Thanks to Stan Wagon for bringing this problem to my attention. This was made as a model for a tensegrity structure which is on my long term to do list and was not intended to be posted just yet. Posted by robert mathieson. Subscribe to: Posts (Atom).

2

tetrahelix: July 2010

http://tetrahelix.blogspot.com/2010_07_01_archive.html

Monday, July 12, 2010. This is a cubic helix. As I couldn't find any images of a cubic helix on line I thought I'd post some. The helix is made from 12 mini Rubik's cubes stuck together with double sided tape. The cubic helix maybe a very simple form but for some reason it is still quite difficult to comprehend and it has an illusionary quality to it, almost like some of Escher's stair drawings. Posted by robert mathieson. Subscribe to: Posts (Atom).

3

tetrahelix: hexagonal tensegrity grid structure

http://tetrahelix.blogspot.com/2011/08/hexagonal-tensegrity-grid.html

Saturday, August 13, 2011. Hexagonal tensegrity grid structure. This hexagonal grid structure can be viewed as a lattice of isolated hexagons which fold over and under each other without touching. When viewed as a tensegrity it is a very simple structure made up of left and right handed 3 strut prisms. As the hexagonal cells do not touch each other, they are 'islands of compression in a sea of tension' to quote Buckminster Fuller. This grid is sitting on a flat surface although it looks curved.

4

tetrahelix: tetrahedra torus

http://tetrahelix.blogspot.com/2013/12/tetrahedra-torus.html

Sunday, December 8, 2013. Following on from my previous post and prompted by Stan Wagon, I have started to look for other tetrahedral toruses. It has been mathematically proven that a string of regular tetrahedrons can never make a perfect closed torus* but with a little stretching they cam make a satisfying and useful form. 96 tetrahedral torus with a gap obvious in the upper right corner. 96 tetrahedral torus with the gap evident. Stanislaw Swierczkowski 1959, On chains of regular tetrahedra.

5

tetrahelix: December 2013

http://tetrahelix.blogspot.com/2013_12_01_archive.html

Sunday, December 8, 2013. Following on from my previous post and prompted by Stan Wagon, I have started to look for other tetrahedral toruses. It has been mathematically proven that a string of regular tetrahedrons can never make a perfect closed torus* but with a little stretching they cam make a satisfying and useful form. 96 tetrahedral torus with a gap obvious in the upper right corner. 96 tetrahedral torus with the gap evident. Stanislaw Swierczkowski 1959, On chains of regular tetrahedra.

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Sunday, December 8, 2013. Following on from my previous post and prompted by Stan Wagon, I have started to look for other tetrahedral toruses. It has been mathematically proven that a string of regular tetrahedrons can never make a perfect closed torus* but with a little stretching they cam make a satisfying and useful form. 96 tetrahedral torus with a gap obvious in the upper right corner. 96 tetrahedral torus with the gap evident. Stanislaw Swierczkowski 1959, On chains of regular tetrahedra. Thanks to...

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