_3-circuit-tetrahedron-knot.jpg "3_Circuit_Tetrahedron_Knot from cross eyed video Video Screenshot Preview")
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⏲ Duration: 1 min 55 sec
✓ Published: 11-May-2018
✓ Published: 11-May-2018
Description:
This video can be viewed in 3D Stereo by using the cross eyed method. nA knot woven from three circuits with a total of 18 crossings.nThe form used to generate the knot is an Tetrahedron. There are three circuits crossing at three locations around four vertexes giving twelve unique crossings. There is also single crossing across the six edges of the Tetrahedron giving an additional unique six crossings. Thus the three circuits cross at eighteen unique locations creating the three circuit knot.
This video can be viewed in 3D Stereo by using the cross eyed method. nA knot woven from three circuits with a total of 18 crossings.nThe form used to generate the knot is an Tetrahedron. There are three circuits crossing at three locations around four vertexes giving twelve unique crossings. There is also single crossing across the six edges of the Tetrahedron giving an additional unique six crossings. Thus the three circuits cross at eighteen unique locations creating the three circuit knot.
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_tetrahedron-x-braced.webp "This video is a cross eyed stereo animation of a tetrahedron where the vertex-to-vertex length stays constant during the change in length of its X-braces. Each x-brace lie in a plane of an edge of the tetrahedron and the center of the tetrahedron. One of the struts of its x-brace is attached to an end of the tetrahedron edge and the other strut is attached to the opposite end of tetrahedron edge. In the animation the intersection of the x-brace strut translates from the center of the struts to o")
_3-circuit-tetrahedron-knot.webp "This video can be viewed in 3D Stereo by using the cross eyed method. nA knot woven from three circuits with a total of 18 crossings.nThe form used to generate the knot is an Tetrahedron. There are three circuits crossing at three locations around four vertexes giving twelve unique crossings. There is also single crossing across the six edges of the Tetrahedron giving an additional unique six crossings. Thus the three circuits cross at eighteen unique locations creating the three circuit knot.")
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_4-circuit-double-tetrahedron-knot.webp "This video can be viewed in 3D Stereo by using the cross eyed method. nA knot woven from four circuits with a total of 36 crossings.nThe form used to generate the knot is a double Tetrahedron (Hexahedron/Cube). nThere are four circuits crossing at eight locations with 3 crossing at each location.nAnd,12 locations with 1 crossing at each location. nThere is a total of 36 crossings to form the knot.")
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