Wednesday, August 4, 2010

Why Point Particles Are Essential To Motion

Superstrings are made up of first-ordered-point-particles that interconnect via mini-string.
Mini-String comprises first-ordered-point-particles too.
Mini-String is never completely compactified.
Mini-String is composed of second-ordered-point-particles.
Second-Ordered-Point-Particles are composed of third-ordered-point-particles that are composed of sub-mini-string.
Third-Ordered-Point-Particles are connected by sub-mini-string.
Sub-Mini-String is never fully compactified.
Only where there are second-ordered-point-particles are there third-ordered-point-particles.
The kernels of third-ordered-point-particles are interconnected via sub-mini-string.
All unfrayed substringular phenomena is interconnected via sub-mini-string.
Frayed substringular phenomena is patched so that not all phenomena are then frayed, due to Cassimer Invariance.
Cassimer Invariance happens indirectly due to the twisting motion of Fadeev-Popov-Traces during instanton.
Such twisting motion reconnects substringular phenomena in-between instantons to allow for unfrayed space-time-fabric once the first black-holes were formed.
Such an ability from the said twisting is due to the spin-orbital and angular momentum "Gliossi" fields exhibited by third-ordered-point-particles, particularly during what I call the "space-hole."
This is why homotopy is maintained as well as it is.
The "back-and-forth" sway of superstrings during instanton then causes the light-cone-gauge to launch the interconnected points -- such as superstrings and norm-states -- into Ultimon Flow so that there may be Fourier Transforms over the integration of many instantons.
Thus, relative motion may happen within the framework of covariant time without spontaneous fraying.
Orientable strings obey Noether Flow, while unorientable strings become temporarily tachyonic.
Such stated flow is a description of sequential series of Laplacian Transforms of substringular states over the course of many integrated and covariant eigenstates of substringular instantons over the region of many substringular loci.
Please ask me any questions that you may have appertaining to what I have just wrote, since that is how people learn.
Sincerely,
Sam Roach

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