Friday, January 22, 2016
As to the dual conditions of there being both Lagrangian and metrical singularities
Imagine this: One may have an orbifold eigenset that is moving through a Minkowski-based plane, to where such a said orbifold eigenset may work to produce a Lagrangian-based Chern-Simons singularity -- by changing in one more derivative than the number of spatial dimensions that it is then moving through, over time. Such a Fourier-based activity of the said eigenset, may or may not then work to produce a metrical-based Chern-Simons singularity in the process. For instance, let us say that an orbifold of one respective given arbitrary case, may move through a Hamiltonian-based operand -- to where such an operand may here work to simulate a path that may be here, in this given case, thought of as a conical-based path trajectory, over time. In the process -- the motion of the so-stated orbifold eigenset may or may not alter in its rate of pulsation as it goes through the so-eluded-to Lagrangian-based path of such a respective case -- in so long as the so-stated orbifold eigenset does not fester in the process of the alteration or perturbation of the tense of its changed euclidean Lagrangian-based path. Yet, if any orbifold eigenset is to change in two or more derivatives more than the number of spatial dimensions that it is to be moving through -- over a specific given arbitrary gauge-related metric -- the then existent tendency is for there to not only be the existence of a binary Chern-Simons Lagrangian-based singularity, yet, there will then, as well, be the tendency of there being at least some sort of metrical-based Chern-Simons singularity -- that will then accompany the Fourier-based translation of the perturbation of the euclidean Lagrangian-based path that the said orbifold eigenset will be moving through -- as the said eigenset will be changing in the tense of its Hamiltonian-based operand, over time. This is because the existence of a binary perturbation of the enfoldment of a Lagrangian-based path -- that is here to be taken along the spatial framework of its correlative Hamiltonian operand, through time -- tends to form a gauge-metrical-based entanglement in the pulsation of those inherent eigenindices, that would here work to comprise the so-stated orbifold eigenset -- to where such an entanglement of substringular pulsation will then tend to form the existence of such a condition of there more than likely being At Least a unitary tense of the existence of a metrical-based Chern-Simons singularity to be existent here, over time. I will continue with the suspense later! To Be Continued! Sam Roach.
Posted by
samsphysicsworld
at
4:56 AM
Labels:
Chern-Simons,
conical-based path,
Hamiltonian,
Lagrangian,
Minkowski,
orbifold eigenset,
trajectory
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