The Difference Between Two Different Time-Moving Modes

As superstrings that move as according to a forward-moving time-based momentum during the generally unnoticed portion of Ultimon Flow initially move as according to an (n-1) mode from our set of parallel universes on the way to the relatively far set of parallel universes -- while then moving as according to an (n+1) mode from the relatively far set of parallel universes back to ours, those superstrings that move as according to a backward-moving time-based momentum during the generally unnoticed portion of Ultimon Flow initially move as according to an (n+1) mode from our set of parallel universes on the way to the relatively far set of parallel universese -- while then moving as according to an (n-1) mode from the relatively far set of parallel universes back to ours.  This happens in such a manner in so that both superstrings of discrete energy permittivity that move as according to forward-moving time-based momentum and also superstrings of discrete energy permittivity that move as according to backward-moving time-based momentum are then here able to quantize to at least some certain extent as these said superstrings flow through the world-tubes that these are to move through en-route to go to the next sub-Fourier metrical condition of the Bases of Light during the Eigen-metric-based duration in which the space-hole is able to happen -- so that the ensuing delineations of the said superstrings may occur as these are encoded to go to as is partially caused also by the given arbitrary motion of the substringular encoders that mold during the instanton-quaternionic-field-impulse-mode.  This happens in-between the individual iterations of group instanton so that the overall status of the distribution of superstrings may be appropriated to the right spots at the right "time." 
I will continue with the suspense later!  Sincerely, Sam Roach.  The individual momenta of superstrings that exists from one delineation during group instanton to the next is involved in such a manner in so that this condition may be descrbed by what are known of as Hamiltonian operations.

A Little About Substringular-Based Traits

What ramifications as to energy flow are due to permutations in the radial tensors of a set of one and two-dimensional strings that quantify to form the phenomena of a trait which is covariant with another one?  A sequence of one and two-dimensional superstrings wobble in a region which centralizes locally to their respective neighborhoods as a kinematic eigenmatrix of reiterations which expel harmonic wave residue.  This happens after the convergence of the series output of the related superstrings, of which delineates homotopic residue.  The ghost residue renormalizes in conjunction with the directly related point commutators which act as eigenstates to the Imaginary radial tensors of the transversal anharmonic nodal indices.  This bears Yakawa Couplings with the mentioned superstrings' Fock Space.  As these strings wobble as described, the anharmonic node indices converge upon a harmonic wave delineation at a discrete measure in the substringular, bearing an instanton interaction of a discrete metric.  This said metric acts to Dirac the quaternionic reiterative strings' metric, while then sequentially compactifying to a euclidean measure, after which stretching the relatively local strings which are associated with that partial encodement of the associated given covariant trait.  As the metric of the wobbling strings relapses, the Poincaire generators, which distribute the partial integration of such associated parameters, varies in terms of each separate variable of the given trait.  This happens in order to:  1)  Get a given substringular trait to differentiate as a whole in a Fourier manner relative to another given substringular trait.;  & 2)  To gen a substringular association to act as a strung-out substrate that normalizes the correlative critical cusps of each jointal singularity that was previously seperated by the harmonic discharge of the corresponding field propagation in the substringular.]  The Poincaires that are related as such in this case can do this because of the prior mentioned Fock Space encodement.  This type of compactification that I just described causes substringular membranes, which, via the associated angular momentum that is associated here, delineates substringular operands thru which the said topological phenomena may be distributed into in order to allow discrete energy to flow -- so that energy may exist at all.
When I find the test questions that I have for the end of Course Nine, I will submit a post for that.
I will continue with the suspence later!  Take Care.   Sincerely, Sam Roach.  

A Correction To Some Terminology Concepts

The connection in-between two arbitrary world-tubes that are the arena for the forward moving time of one set of parallel universes involves a relatively wide opening that, looking from an arbitrary right to left and bottom to top, is interconnected from a relative four pi position to a relative five pi position and from a relative two pi position to a relative pi position -- in such a way that these world-tubes majorize in such a connection around that particular arena of the Ultimon.  The reason why these are considered to be world-tubes is that each of such regions bears a Basis of Light that holonomically forms right before each instanton-quaternionic-field-impulse in a manner that allows a distribution of phenomena that "covalently" shares Planck-Like phenomena and other substringular phenomena between these two sections or tubes over the course of each instanton that occurs after each instanton-quaternionic-field-impulse.  The mistake that I made is that such an opening is not properly termed of as a large annulus, yet, that was the best way that I could think of as describing the involvement that happens here.  The interconnections as I have stated here are hermitian, even though these connections barely do not cusp.                                
So, take the relative placements of the interconections of two world-tubes that interconnect as one set of parallel universes that interplay the same direction of time, and majorize such an interconnection into an interconnection of two hoops that have a volume in this manner, and you have the region of a set of parallel universes for one direction of time.
Interior to the forward moving time of the dual acting world-tubes of one set of parallel universes, you have the dual acting world-tubes of backward moving time of the same set of parallel universes.  The relative placement of the interconnections of these world-tubes that correspond to where these tubes that work to form backward moving time is of the same nature as that of forward moving time, yet backward moving time during Ultimon Flow moves relatively clockwise, while forward moving time during Ultimon Flow moves relatively counterclockwise.  (Clockwise is relatively reverse-holomorphic, while counterclockwise is relativley holomorphic, just as antiholomorphic is motion that is to the relative right, while holomorphic is motion that is to the relative left.)  Again, each dual pair of world-tubes majorizes to form the volume of one set of parallel universes in one direction of time, and, each set of parallel universes has one pair of world-tubes for forward moving time and one pair of world-tubes for backward moving time.  In each case, the interconnections which are involved with the delineation of the volume of each set of parallel universes in both directions of time taken individually are hermitian -- even though these connections barely do not cusp.  Yet, an individual set of parallel universes in one direction of time interconnect with the adjacent set of parallel universes of the same direction of time with an annulus that binds these, since phenomena from one set of parallel universe rarely iterates in another set of parallel universes during any given instanton. -- The substringular flow that binds the three sets of parallel universes happens in-between the individual durations of instantons. 
So, again, we as humans only recognize relatively organized time, and relatively organized time only happens during instanton.  This is even though the duration of Ultimon Flow in-between each duration of instanton is equal to the duration of each instanton taken individually.  This is also even though by far most metrics happen during the mentioned durations of Ultimon Flow that occur in-between each duration of instanton.
Time may change direction via  a switch in the direction of substringular phenomena during its motion through the Main Heterotic String Fabric that sometimes happens during the Ultimon Flow in-between each instanton.  The cause of such a switch is due to activity that happens over the Fourier Transformations of a sequential set of instantons prior to the switch in the directoralization of substringular phenomena that happens over the course of the mentioned ensuing activity of Ultimon Flow in-between an activity that happens utilizing instantons.
I can not explain everything that there is to know in one post.  I am doing all that I can to explain certain things at a decent pace, while yet answering some questions that my readers may be asking in the meanwhile.
God Bless You, and you have a phenomenal day!                   
Sincerely,                                                                                                   
Samuel Roach.

Part One of the Thirteenth Session of Course Six

Well hello again world, this is Samuel Roach here!  I hope that you are having a phenomenal day!
Here is the first part of the thirteenth session of course six.
                
There is a space at the end of each Chi-related endpoint that extends beyond the central substringular encoder of each general world-sheet (that is, of each Main world-tube).  This space is interconnected to the general stratum of the substringular via mini-string.  This space is always just a fraction of a radii from the endpoints of the semicircles and the upside-down semicircles of a cross-sectional region of the Royal Arc where there is to be a Basis of Light to differentiate via a sub-metric that happens right before instanton-quaternionic-field-impulse.
This region here is due to the fields exerted by the substringular encoders of the world-sheets that are located here.  All superstrings have fields associated with them.  One dimensional stringular fields tend to be thinner than the fields of two-dimensional superstrings (with the exception of certain relatively large Gliossi-Sherk-Olive fields that relate to certain one-dimensional superstrings that are undergoing  a strong degree of regional conformal invariance).  The integration of all of the superstrings that indirectly associate with one of the semihooops supports the existence of the described semihoop.  The slight curve inward that the recycleable material has to travel through is why when stringular residue is first taken up, there is a slight "time" or gauge-metrical lag that happens,and this so-called "lag" allows for the observation of kinematic Fourier or the discernment of time-wise active differentiation.  Once this lag is brought to the point of the Royal Arc where the pointal material may be recycled promptly, the travel of phenomena in the general world-sheets responds to Ultimon speed just about instantaneously.  The only factor here now would be the recycling mode as I taught in lessons earlier, and as I will teach later.  Superstrings in the substringular may only be so close due to the fields that these exert.  The fields that superstrings exert generally repel when these fields oscillate asymetrically , especially when these mentioned strings are encoded for as coming from another general world-sheet.  This extra need to repel is due to the extremely different sequences of the strings between these AND also their differences in how the waves in these are built up at any given instant (series iteration differentials).                                                                                            
I will continue with the suspense later!  I hope for the best of all of my readers.
I think of mankind as my family.  I won't lose, because I have Tau on my side!  God Bless!  Sincerely, Sam.

Course 6, Session 8, The Toroidal Nature of Superstrings

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.                                      

Test Questions To Last Test Of Course 5

1)  Give two substringular examples of Yakawa Couplings.

2)  Give some reverse-fractored human examples that associate with the idea of Yakawa Couplings.

3)  Give a good example of compactification.  Explain the compactification here.

4)  How may waves interact to become color?

5)  How does light "catch" superstrings?
     
6)  Explain instanton-quaternionic-field-impulse ripples.

FTAAN, Session 6

A one-dimensional superstring has a topology. A one-dimensional superstring also iterates each time during the core of BRST. The topology of a one-dimensional superstring exists during each iteration. Yet, a one-dimensional superstring does not always remain as a one-dimensional superstring. Often, one-dimensional superstrings convert into two-dimensional superstrings and two-dimensional superstrings often convert into one-dimensional strings. One-dimensional superstrings often have a hermitian topology. When a one-dimensional superstring maintains a homotopological hermitian topology during consecutive iterations, then the given one-dimensional superstring is said to have Wess-Zumino conditions. When a one-dimensional superstring maintains the same topology during consecutive iterations,k then the given one-dimensional superstring is said to have Wess-Zumino conditions. The energy used to cause a superstring to go into Wess-Zumino conditions is said to be an Anti-Cevita energy. Such an energy is not an actual energy because it does not consist of Planck phenomenon related phenomena, so this energy is actually a gauge-metric that acts through a multiplicit substringular metric. This gauge-metric acts as a sub-energy that redistributes topological indices via mini-string differential wave-tugs that happen at the proper angles and with the proper quantum and with the proper metric-gauge quantums and with the appropriate abelian nature to allow a given one or two-dimensional superstring to go from a perturbative topological nature per iteration to a non-perturbative topological nature per iteration as these go from a swiveled oriented Chern-Simmons anharmonic condition per iteration to a hermitian harmonic condition per iteration. This nature of going from Cevita conditions to Wess-Zumino conditions during a series of iterations goes for both one and two-dimensional superstrings, since all two-dimensions since two-dimensional superstring always have a topology. Superstrings as a unit always have homotopy when not at the space-hole. The space-hole always happens right before instanton-quaternionic-field-impulse unless phenomena given goes into a black-hole.