How does dark phenomena effect light phenomena? Most phenomena from within the general Main-World-Sheet-like structures that carry superstrings are dark. The whole process that allows center-state strings to be illuminated involves the rest of the superstrings of the given tori-sector-range, and is called the instanton-quaternionic-field-impulse. The wave connection that binds this process is called the instanton-quaternionic-field-impulse-range. As described in earlier course, this process allows for the recycling of differential geometries that help to form light. Each tori-sector-range has one general part to play as a base for the integration of all of the light of the Continuum. The four substrings that encode for all of the globally distributed strings, that exist for one tori-sector-range, from inside of the said Main-World-Sheets bear illumination at the central-state of a section of substringular fabric which is composed of point particles, just as any other superstrings that are illuminated. As soon as a central-state superstring is formed within a sector of a Main-World-Sheet of the Ultimon, residue from all of the surrounding superstrings is pulled in to these central-state strings as an exact and opposite reaction to the process that these said central-state strings have in the process of shocking the surrounding superstrings away from them, and this equal and opposite reaction is directed toward the central directions that the said central-strings have as these said strings dissemble, since action is continuous. Such central-state strings refers to the condition that there are 10,000 templates for each substringular encoder, and the process of instanton-quaternionic-field-impulse-mode molds these templates to the correct form of the proper substringular encoder. The type of differential Fourier connections that exist between the substringular encoders and their corresponding superstrings works to determine what is illuminated. Just as each Kaeler-Metric forms eight back-and-forth sways that involve 16 thrusts that allow for one added increment of discrete metric-gauge added to superstrings to allow for substringular permittivity, there is 15 times as much dark matter as light matter. (16-1=15). The interaction of substringular encoders with the rest of the substringular helps to allow for the recycling of substringular residue.The residue here is brought into the prior mentioned tori-sector-range. (Two main conglomerations of substringular residues per section of majorized hemisphere.) If you were to theoretically place the relatively norm-to- holomorphic and norm-to antiholomorphic (relative "up" and relative "down") Royal Arcs together, you would form a majorized circle, yet, these need to be separated to allow for the existence of the Main Heterotic Stringular Fabric. I will continue with this fascinating session with session 9 later.
In the mean while, think enthousiastic and you will be enthousiastic! You have a phemenal day.
Sincerely, Sam.
Showing posts with label Main-World-Sheet. Show all posts
Showing posts with label Main-World-Sheet. Show all posts
Saturday, November 13, 2010
Wednesday, November 3, 2010
Course 6, Session 5, Part 2, The Toroidal Nature of Superstrings
Well hello again world, this is Sam Roach here!
First of all, I would like to elaborate as to what I mean by a "chord." The interconnections that exist in-between all of the second-orderred point particles taken per individual connection of all 91*10^(81) universes of a tori-sector-range that equally involves forward and backward moving time are flush between each individual of such second-ordered point particle and the interconnective one on either of its sides. Yet, the interconnections that exist in-between all of the second-ordered point particles taken per individual connection of all of the universes of the rest of the tori-sector-ranges do not involve such a flush interconnection in-between the described individual succeeding flow of Laplacian-based second-ordered point particles.
Another way of looking at the concept of a "chord" is that the corresponding interconnections of Planck phenomenon related phenomena that involve the same tori-sector-range tend bear a mini-string connection that tends to be more abelian in Yakawa Gliossi based differential geometry than the corresponding interconnections of Planck phenomenoon related phenomena that involve different tori-sector-ranges.
So, what did I mean by the "moment" that I was just describing near the end of the post that I wrote for part 1 of session 5 of course 6? If three people were to view the whole substringular Ultimon at once, and they simultaneously were to observe three tori-sector-ranges -- oneperson viewing each tori-sector-range at once, what each person would describe to each other afterwards would different if they accurately described their persception. This is because no two tori-sector-ranges are exactly the same, plus, the position and distance from where one observes something effects what your observation is, based from the general concept of Lorentz-Four-Contractions. The "chords" you would be observing would actually be segments of reiterating group substringular relations of activity, since these would interconnect to each other, and these would all interconnect to other chord-like segments that would interconnect until these would circle around the Ultimon in-between each instanton. This integration of chord-like segments form a hoop-like majorized surface that exist withing a main world-tube. Each of such hoops is right beside another single hoop, and there is a world-tube relatively "above" or "below" each main world-tube. Their is also a corresponding world-tube to the relative "right" or "left" of each main world-tube. This rectange of world-tubes represents a tensoric state of dimensionality, since we are here talking about the main world-tubes of one set of parallel universes, and, each of such hoops has the dimensional potential of exhibiting 32 spacial dimensions plus time. Each of such "rectangles" forms a ring-like shape. This "ring" interconnects to two other of such rings. These three rings form the instanton-related basis of the Ultimon. Each of such "rings" actually has a basis of three dimensions, though. Each ring needs the other two in order to have the basis of the three dimensions that life-forms are able to generally perceive in day-to-day living. The adjacent main world-sheets or world-tubes represent the fact that every dimension has two sides. The inner/outer world-tube geometric general Ward Conditions represent the fact that time goes both forward and backward simultaneaously in the Ultimon, yet only evenly when under the globally distinguishable terms of the predominant substringular tori-sector-range. So, each ring-like entity that I just described has a basis of three dimensions, in spite of the ability of each of these to exhibit 32 spacial dimensions plus time, yet each of such "rings" require the other two rings to allow an existence of 96 spacial dimensions plus time, and this ability allows for the fact that we as life-forms observe three spacial dimensions that each have two general sides -- not to mention that the iteration of the substance of these world-tubes allows for the dimension of time. This should be enough food for thought for right now. I will continue with the suspense of the third part of this session later.
In the meanwhile, ponder this.: How does the inter-relation of energy in terms of discrete permittivity and discrete impedance get effected by what I just wrote? I will help with this later. Sincerely, Sam.
First of all, I would like to elaborate as to what I mean by a "chord." The interconnections that exist in-between all of the second-orderred point particles taken per individual connection of all 91*10^(81) universes of a tori-sector-range that equally involves forward and backward moving time are flush between each individual of such second-ordered point particle and the interconnective one on either of its sides. Yet, the interconnections that exist in-between all of the second-ordered point particles taken per individual connection of all of the universes of the rest of the tori-sector-ranges do not involve such a flush interconnection in-between the described individual succeeding flow of Laplacian-based second-ordered point particles.
Another way of looking at the concept of a "chord" is that the corresponding interconnections of Planck phenomenon related phenomena that involve the same tori-sector-range tend bear a mini-string connection that tends to be more abelian in Yakawa Gliossi based differential geometry than the corresponding interconnections of Planck phenomenoon related phenomena that involve different tori-sector-ranges.
So, what did I mean by the "moment" that I was just describing near the end of the post that I wrote for part 1 of session 5 of course 6? If three people were to view the whole substringular Ultimon at once, and they simultaneously were to observe three tori-sector-ranges -- oneperson viewing each tori-sector-range at once, what each person would describe to each other afterwards would different if they accurately described their persception. This is because no two tori-sector-ranges are exactly the same, plus, the position and distance from where one observes something effects what your observation is, based from the general concept of Lorentz-Four-Contractions. The "chords" you would be observing would actually be segments of reiterating group substringular relations of activity, since these would interconnect to each other, and these would all interconnect to other chord-like segments that would interconnect until these would circle around the Ultimon in-between each instanton. This integration of chord-like segments form a hoop-like majorized surface that exist withing a main world-tube. Each of such hoops is right beside another single hoop, and there is a world-tube relatively "above" or "below" each main world-tube. Their is also a corresponding world-tube to the relative "right" or "left" of each main world-tube. This rectange of world-tubes represents a tensoric state of dimensionality, since we are here talking about the main world-tubes of one set of parallel universes, and, each of such hoops has the dimensional potential of exhibiting 32 spacial dimensions plus time. Each of such "rectangles" forms a ring-like shape. This "ring" interconnects to two other of such rings. These three rings form the instanton-related basis of the Ultimon. Each of such "rings" actually has a basis of three dimensions, though. Each ring needs the other two in order to have the basis of the three dimensions that life-forms are able to generally perceive in day-to-day living. The adjacent main world-sheets or world-tubes represent the fact that every dimension has two sides. The inner/outer world-tube geometric general Ward Conditions represent the fact that time goes both forward and backward simultaneaously in the Ultimon, yet only evenly when under the globally distinguishable terms of the predominant substringular tori-sector-range. So, each ring-like entity that I just described has a basis of three dimensions, in spite of the ability of each of these to exhibit 32 spacial dimensions plus time, yet each of such "rings" require the other two rings to allow an existence of 96 spacial dimensions plus time, and this ability allows for the fact that we as life-forms observe three spacial dimensions that each have two general sides -- not to mention that the iteration of the substance of these world-tubes allows for the dimension of time. This should be enough food for thought for right now. I will continue with the suspense of the third part of this session later.
In the meanwhile, ponder this.: How does the inter-relation of energy in terms of discrete permittivity and discrete impedance get effected by what I just wrote? I will help with this later. Sincerely, Sam.
Thursday, November 12, 2009
Orientable & Non-Orientable World-Sheets
When a two-dimensional superstring travels transversely though space as a photon via Noether Flow, it forms a three-dimensional world-sheet that has an annulus in its center. An annulus is a hole that acts as an empty shaft. Such a torroid may travel straight, if in a vacuum, in the direction that it is propagated in. When a superstring bears a world-sheet that is straight, it bears a Rham trajectory. When one Rham world-sheet conjoins upon another Rham world-sheet that is collinear to the first Rham world-sheet, the cohomology formed by this is known as a Rham cohomology. The annulus of a three-dimensional world-sheet is Njenhuis to the world-sheet itself, since it is variant and unacted upon by the trajectory of the associated two-dimensional superstring. When a given superstring differentiates in a conformally invariant manner, yet tending to move in a specific directoralization via the integration of the Fourier Series that defines the initial torroidal structure's relative Laplacian through a Lagrangian that is unitized, the given two-dimensional superstring will then propagate as a unit that obtains a mass index under the speed of light in a Noether manner in a Rham manner to form a Rham world-sheet that exists as a unitized and thus an orientable world-sheet. The difference between the Rham world-sheet produced by the trajectory of a photonic bosonic superstring, and the Rham world-sheet produced by the trajectory of another sub-atomic particle that is a boson traveling just under light speed, is that a photonic bosonically based world-sheet will be a cylinder shaped with an annulus while a very fast (just under light speed) subatomic particle that is not a photon, will travel as an organization of an average of more than one iteration per general transversel locus that is propagated transverselly via a Lagrangian to form a torroid that is shaped like a doughnut, and is an integration of many of such doughnut shapes of such through a specific direntoralization through that Lagrangian. Photons, moving straight and transversely through space, also travel as a Lagrangian through a Lagrangian, yet with more of a flat cylindrical phenomena with an annulus shape instead of a doughnut shape that is propagated with an annulus. When a superstring is orientable, its world-sheet is orientable. When a superstring and its world-sheet is orientable, it travels under light speed Or at light speed, depending on if it is a sub-atomic particle that is Noether other than light OR light in a medium besides a vacuum OR if it is at light speed exactly -- the transversel kinematic differentiation of a photon through a vacuum. When a superstring is tachyonic, it is unorienable. So, when a superstring is tachyonic, it is unorientable. So, when a superstring is tachyonic, its world-sheet is unorientable. This produces (tachyonic flow produces) an Imaginary shift in the relations between world-sheets that are not Real Reimmanian because it skips Noether planes. A skipped Noether plane is possible because superstrings travel through ultimon flow in-between each iteration. Each time a supersting is detected, it has traveled basically around the ultimon.
Iteration Time = (hs+ihs).
Iteration Time = (hs+ihs).
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