Showing posts with label superstings. Show all posts
Showing posts with label superstings. Show all posts

Saturday, December 13, 2014

Part Two of the Sixth Session of Course 18

Both orbifolds and orbifold eigensets may exist as either a bosonic-based configuration or as a fermionic-based configuration.   Cohomologies may exist in terms of world-sheets that work to inter-bind other substringular phenomena, as well, as a fractal of magnetic topological-based settings that work to correspond to those multiplicit respective orbifolds -- that operate in so as to form a mappable tracing that forms the so-stated given arbitrary cohomologies.  Unique relatively codifferentiable, codeterminable, and covariant cohomological-based physical patterns may be symmetrically orientable in either a relatively chiral isometric geometrical-based manner, or, other unique relatively codifferentiable, code terminable, and covariant cohomological-based physical patterns may be symmetrically orientable in a relatively antichiral isometric geometrical-based manner, over time -- as the physical memory as to the where, how, and when the directly corresponding orbifolds -- that had worked to form the so-eluded-to cohomoogical-based patterns that I had inferred -- have been mappably traced.  A chiral-based symmetry may be either trivially isometric, or, such a general genus of a chiral-based symmetry may be non-trivially isometric.  An antichiral symmetry bears a reversal in the handed-based nature of a general isomorphism, that may be reverse-symmetric in either a trivially isomorphic manner or in a non--trivially isomorphic manner.

Friday, November 7, 2014

Some Additional Help

When one given arbitrary relatively more variant-based substringular motion of superstrings strikes a riven arbitrary relatively more conformally invariant-based substringular motion of superstrings -- over a given arbitrary set sequential series of group instantons -- the so-stated more conformally invariant set of substringular phenomenology will tend to bear more of a potential to be displaced, than the so-stated more variant set of substringular phenomenology.  As this so-eluded-to set of conditions happens over time, the relatively more conformally invariant set of substringular phenomenology that I have just eluded to will tend to bear less of an overall overt basis of Lorentz-Four-Contraction, while, the relatively less conformally invariant set of substringular phenomenology that I have just eluded to will tend to bear more of an overall overt basis of Lorentz-Four-Contraction.

Tuesday, February 4, 2014

The Second Part of the Fifth Session of Course 16

As the transformed directly corresponding homotopic substrate that was acted upon in the eluded to perturbative manner is altered from a Rham-based cohomology into a Doubolt-based cohomology, the eluded to holonomic entity may, on occasion, twist coniaxially -- in terms of its Ward-Caucy-based field at the Poincaire level, to where the said homotopic substrate may conform to the Gaussian condition of the directly external kinematic differentiation.  This happens in enough of a scalar topological-based "quantum" of Hodge-based homotopic recycling of norm-based states, to where the eluded to internal changes in norm-coniditions may move both in the direction of being in a relaxed state, as well as acting in accordance to a fractal of the right-hand-rule in a Chan-Patton manner.  So, whatever the Ward-Derichlet condition of the regions that directly surround the intially stated locus of Gaussian Transformation eigenstate are, this will then work in a simultaneous manner through a central conipoint, in so as to cause the directly related Chan-Patton conditions.  If there are here no Chern-Simmons spikes in both the Lagrangian-based differentiation and the metrical-based differentiation of the activity of any said internal superstrings (that would here be of a Rham-based cohomology) during any given arbitrary group metric, then, these internal superstrings are said to be Yau-Exact.

Wednesday, March 20, 2013

A Little Bit Of A New Addition

A one-dimensional superstring is 3*10^(-35) meters long when fully uncontracted and is 10^(-43) meters long when fully contracted. A regular two-dimensional superstring, besides gauge-bosons, has a circumference of 3*10^(-35) meters around when fully uncontracted and has a circumference of 10^(-43) meters around when it is fully contracted. A superstring is 10^(-43) meters long when it is one-dimensional in the substringular and a regular two-dimensional superstring besides gauge-bosons has a circumference of


10^(-43) meters around in the substringular. A Higgs-Action or an eigenstate of the Higgs-Action has a length when fully uncontracted, which is in the globally distinguishable, of 10^(-43) meters. A Higgs-Action or an eigenstate of the Higgs-Action has a length when fully contracted, which is in the substringular, of 3 and one-third * 10^(-52) meters. An eigenstate of the Higgs-Action is an oval type point particle-like structure that is conical at both ends while hermitianly curving from its center of 10^(-43) meters in the globally distinguishable and 3 and one-third * 10(-52) meters in the substringkular to its respective apexes at both ends of 3*10^(-78) meters in the globally distinguishable in thickness and 10^(-86) meters in the substringular. The associated hermitian-like quality involves a parabollic shape that exists in central locus of the associated Higgs-Action eigenstate at an equal theta and phi, at the same initial rho as the length of the associated Higgs-Action eigenstate, while the parabollic shape given smoothly curves in all 32 first derivatives to a shaft on either end of the associated parabollic structure to the given thickness. (3*10^(-78) meters thick in the globally distinguishable and 10^(-86) meters thick in the substringular.) The mini-string or field that comprises the construction of the Fischler-Suskind-Mechanism is 10^(-129) meters thick in the substringular and 3*10^(-121) meters thick in the globally distinguishable. The Shotcky construction of the Klein bottle has outer Neumman boundaries that are 3*10(-35) meters thick in the globally distinguishable and 10^(-43) meters thick in the substringular. The norm conditions in the Klien bottle are interconnected by mini-string, or, in other words, by subsringular fields, in such a way that the Klein bottle bears a subtended Ricci Scalar metric-gauge that is equal to 6.25*10^(18) in both the globally distinguishable and in the substringular. The associated Higgs-Action eigenstate bears a Hodge-Index in terms of Poincaire interelation of the overall first-ordered-point-particles that could fit in the given Higgs-Action eigenvalue. The structure here allows for just the leverage needed for the lifting of the given Klein bottle. The "top", or norm to holomorphic end of a Higgs-Action eigenstate, bears a borne tangency with the "bottom", or norm to antiholomorphic end of the associated Klein bottle via a supplementally norm mesh of mini-string, or, in other words, substringular fields.