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File:13-8 pattern geomagic.mp4

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Revision as of 21:18, 7 August 2023 by XenoEngineer (talk | contribs) (The radial pattern matches the entanglement pattern of only 1/2 of a 13:8 torus knot. Notice, that when the pattern is each rotated to 120 degree separation, three of these patterns tile 360 degrees radially, but with gaps. The gaps are occupied by the other chirality, the opposite hand of a helix. The grouped chirality operates in phase timing with the sorted-phase-order, which spans both bifilar halves to present a 2nd harmonic pattern of revolving symmetry when step-phase activated. S...)
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13-8_pattern_geomagic.mp4(file size: 6.23 MB, MIME type: video/mp4)

Summary

The radial pattern matches the entanglement pattern of only 1/2 of a 13:8 torus knot.

Notice, that when the pattern is each rotated to 120 degree separation, three of these patterns tile 360 degrees radially, but with gaps.

The gaps are occupied by the other chirality, the opposite hand of a helix. The grouped chirality operates in phase timing with the sorted-phase-order, which spans both bifilar halves to present a 2nd harmonic pattern of revolving symmetry when step-phase activated.

Simply amazing.  The term geomagic attempts to coin the geometric order created by entangled dissonance.

XenoEngineer —research and development by a talking simian 21:18, 7 August 2023 (UTC)

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Date/TimeDimensionsUserComment
current21:18, 7 August 2023 (6.23 MB)XenoEngineer (talk | contribs)The radial pattern matches the entanglement pattern of only 1/2 of a 13:8 torus knot. Notice, that when the pattern is each rotated to 120 degree separation, three of these patterns tile 360 degrees radially, but with gaps. The gaps are occupied by the other chirality, the opposite hand of a helix. The grouped chirality operates in phase timing with the sorted-phase-order, which spans both bifilar halves to present a 2nd harmonic pattern of revolving symmetry when step-phase activated. S...

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