Ratio forming with my 6er system involves matching and non-matching Time on the two faces of my clock. Ratio reckoning for space travel involves Time Alignment. If we can vary Time sequence then ratios become flexible.
For example 2:4, an initial relation between four dimensional natural space, represented by the number two, to a first stage expansion. Expanding the four but keeping the two involves Time Quants and e.
There are time units resulting from the synchronised world word at 360am and also from the ten sub divisions on my clock. The ten sub divisions start at 36 and increase to 360. Each of these subdivions is divided by 360 units and the factors of 0.1 are called Time Quants. Each 36 is 1.2 hours and the Time Quants equal 0.003 of an hour.
There is a larger outer clock face and an inner adjustable face. When they are both aligned they show the same time but the smaller clock face can be made to synchronise the large clock face with any other Time. This is useful for beaming to other atreas.
All areas have a partial common Time factor of 360am with its own shade and Other Time Quant colours, which vary from parallelogramme to parallelogramme and throughout the universe they mingle with this universal indication of a common Time. The 360am also has a symbol which with the use of the other symbols of other areas initiates a world word.
This world word synchronises speech and models the world and universe into an aspect of oneness.
With the use of the inner clock face ratios can be de-synchronized and volume and space/area can be gained by associating it to other time areas. Vocal units per hour also help in expanding Space/area with among other things their effect on gravity.
Using the above infomation we can expand the 4 to 6 while keeping the 2 and offering further relations to be made against it.
The way I have devised the world clock has exactly the measurements necessary for the above operations.
This way we can successfully run the large with/against the small and make any ratioing division even and therefore, resynchronised but with different perametres. It is important that the right hand part of the ratio is divisible by two.
(see added hand written information on next post)
Mittwoch, 1. Dezember 2010
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