Wednesday, December 29, 2010

Part One Of Session Ten Of Course Six

Well hello again world, this is Sam Roach here to provide you with another session on the sixth course that I had written the gist of back in 2002.  This course is about the toroidal nature of superstrings.
               
How does the flow of the point particles of all of the tori-sector-ranges, taken as a whole, fit together?
Some of the tori-sector-ranges within the Ultimon, at any given instant in-between individual durations of instanton, are flowing faster than others, and some of the tori-sector-ranges within the Ultimon are traveling slower than others at any given instant in-between individual durations of instantons.  There are many tori-sector-ranges within the Ultimon that are going through their transversal and radial propagations within their eigen operands, or, in other words, these ranges are flowing at such a rate so exactly similar that you may as well say that their flow is at the exact same rate with no significant differences here.  What allows the differences in the flow rates of these tori-sector-ranges relative to one another while still allowing for a smoothly running Ultimon and thereby a smoothly running Continuum?  Forward time momentum ironically moves relatively counterclockwise or, in other words holomoriphically, through the Ultimon.  Substringular encoders for forward moving time exist in a different "hoop" than that of substringular encoders of backward moving time.  Clocks move relatively clockwise.  Let's say that that a particular tori-sector-range flowed slower than average.  Several tori-sector-ranges "behind" it were moving faster than what here would be deemed as an average rate.  The tori-sector-ranges would gradually slow down to the rate of the slower tori-sector-range that was relatively holomoriphically positioned ahead of the said range for forward moving time ore positioned relatively antiholomoriphically ahead of the mentioned range for backward moving time.  Tori-Sector-Range flow rate a is almost instantaneous in-between the durations of instanton eigenmetrics, and instantons are the smallest units of discrete time that we may normally detect, since instantons are discrete units of organized duration.  Ultimon cycle is in about 10^(-43)I seconds, so, tori-sector-range flow does not differ in duration over the course of our Continuum by any significant degree spontaneously -- although instanton has slowed mildly since the "Big-Bang."  So, the differences in the rates of any tori-sector-ranges when taken in a covariant Laplacian manner in-between two specific eigenstates of instanton are always within a googleth of an imaginary second of Sub-Fourier Translation in terms of the group velocity of the individual of such ranges correlative to one another.  This means that that all of the action of the Continuum is defined in the substringular in what we may conceive of as the integration of both all of organized and unorganized time.  What I just stated here is the summation of all of the instantons plus the summation of all of the Ultimon flows that occur in-between the described instantons -- So, physical time equals the summation of all Real and Imaginary Time.  Imaginary Time is the summation of all of the gauge-metrics that occur in such a relatively disorganized manner in that we as people are not generally able to percieve of the eigenstates and the sub-eigenstates that transpire during such an unnoticed set of durations.  We as people are only able to detect time -- for all practical purposes -- when the superstrings that make up discrete units of energy permittivity are organized according to the Ward Laplacian conditions that are affiliated within their conformal dimensions.  One-dimensional superstrings have a basis of a conformal dimension of one while two-dimensional superstrings have a basis of a conformal dimension of two.  The condition of the organization of conformal dimension is based on the Laplacian mapping out of the associated hermicity that each superstring bears both individuallyand multiplictly during instanton while also simultaneously groupwise in terms of the iteration and the reiteration of all of the unfrayed superstrings that exist after instanton-quaternionic-field-impulse-mode on account of the fact that all unfrayed superstrings go through instanton simultaneously on account of the sub-metric that happens instantaneously in terms of a multiplicity terrestrial manner of determining the gauging of the metrics of the substringular.  I will continue with the suspense later!  I appologize that it is impossible  to describe everything about string theory in a few words without indicating all of the exceptions while still providing a vividly clear meaning as to what I mean.  I thank you for your reading time!
Have a phenomenal day!  Sincerely, Sam.            

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