Theoretically, in an ideal case, there are only two partitions in a 2-d superstring of discrete energy permittivity and only one partition in a 1-d superstring of discrete energy permittivity. Yet, since superstrings are vibrating hoops in terms of 2-d strings and superstrings are vibrating strands in terms of 1-d strings, superstrings have, during an average instanton, many times as many partitions. So, in terms of All of the partitions in one layer of reality of one set of parallel universes, for all of the corresponding superstrings of that mentioned set of universes, there are an average of 4.368*10^188 partitions of superstrings per instanton. Or, in other words, on the average, between one and two dimensional strings, a superstring during instanton has 3*10^6 partitions. Still, 1+1^((3*10^6)/10^43)) =2,
and, 1^(3*10^6)/10^43)) =1.
Therefore, 1-d strings have a conformal dimension of 1, and,
2-d strings have a conformal dimension of 2. One to the power of any Positive Real Number when including zero is always one. (duy, sorry for the mistake in the prior editing.)
Where I get 3*10^6 is via the following math: Maximum Lorentz-Four-Contraction is 3*10^8.
The first-ordered point particles that comprise superstrings exist in a majorized plane that involves a one-dimensional field that binds with 3 Njenhuis tensors, to where these point particles vibrate in 10,000 types of Laplacian distributions when one considers the covariant loci as to the mapped out spots of such a given point particle per Ultimon Flow. From within the mentioned 4-d field, one has a 2-d planar field that helps describe 100 Laplacian-based loci where a said given point particle vibrates as a local operator per each Ultimon Flow. 3*10^8/100 = 3*10^6.
3*10^(-35)m/100 = 3*10^(-37)m. There are 10^43 first-ordered point particles in a superstrings, and, 10^43*3*10^(-37) = 3*10^6. I will continue with the suspence later! After I build back better cognition processing, I will get back to Course Nine. Sincerely, Samuel Roach.
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