The Sandorian Grove: Visualization of conditions of polarizations via Lissajous figures
 Visualization of conditions of polarizations via Lissajous figures 5 comments
 23 Mar 2011 @ 14:01, by Max Sandor We know since long that there are different conditions and behaviors for so-called polarizations beyond a 'charged' condition and a 'pleroma'. For lack of a better model we called them different 'types' of pleroma but this did not provide for a more comprehensive description. Furthermore, it was not always clear whether a 'peakstate' was due to the different types of poles or to the way it was 'de-polarized'. Using the Lissajous figures as a model, we can now have a better understanding and visualization of what happens to polarities in general. A Lissajous figures results from a waveform that obeys two different parameters. We can see these two as representation of the 'strength' or 'charge' of our 'poles' and the variation of the 16 basic types of poles in the Ifa model as functions involved (sinus, cosinus, etc). The different ratios of the strength of the two poles involved yield a list of conditions as follows: [link] (image from [link] where you can also find a video demonstrating the dynamics of the transitions in between the various 'conditions'!) We postulated 128 different types of 'pleroma peakstates' for the human experience based on the de-polarized conditions of the 256 possibilites in the matrix of Ifa. One can also postulate the existence of exactly 128 elements in the periodic table of elements even though this will be hard to prove for the remaining (extremely volatile) elements. If we interpret the grid of the Toth diagram (see this BLOG) as a mini-matrix describing Bohm's 'hidden variables' in Quantum Physics, we could extrapolate that the properties of charged polarities and therefore the 'matrix of life' at large can be visualized by Lissajous figures. The question arises if the entire grid of the Toth diagram would not be simply ONE Lissajous figure of two super-parameters instead of the super-positions of eight individual polarity pairs or of the four 'wheels' of quadpoles derived from observation of processes in nature. This means that there could exist a 'super-path' linking the 'wheels' of existence to one single closed loop, a characteristic of a set of the Lissajous figures. Contemplating these ramifications while sitting at a table close to Monza/Italy, I would like to dub this hypothetical super-path 'the Monza Track'. This 'Monza Track' would be the equivalent of the King Wen's sequence within the 64-element matrix of the I-Ching which is, just like the 256-element matrix of Ifa, ordered into pairs which in turn can be combined to quadpoles.

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