Covariant Set Of Harmonized Homomorphic Second-Order Light-Cone-Gauge Eigenstates

 When one is to have a given arbitrary covariant set of harmonized homomorphic second-order light-cone-gauge  eigenstates, of which are here to work to comprise a given arbitrary specific first-order light-cone-gauge eigenstate, this will often tend to generally work to bear an eminent association, with the proximal local presence, of a respective first-order light-cone-gauge eigenstate, of which is here to bear a tense of isotropic gauge-invariance. TO BE CONTINUED! SINCERELY, SAMUEL DAVID ROACH. (1989).

Non Perturbative Fadeev-Popov-Trace Eigenstate

 When the flow of motion of a given arbitrary Fadeev-Popov-Trace eigenstate, is to be both non perturbative and free from radial torsion, this will thereby tend to work to increase the probability, that its directly corresponding first-order light-cone-gauge eigenstate, will consequently work at having a heightened chance of being gauge-invariant. TO BE CONTINUED! SINCERELY, SAMUEL ROACH.

Potential Isotropic Stability Of First-Order Light-Cone-Gauge Eigenstate

 The more of an abelian interaction that is to be incurred, between a given arbitrary Fadeev-Popov-Trace eigenstate, and, its directly corresponding first-order light-cone-gauge eigenstate, the higher of a probability  that will thereby tend to exist, to where such a mentioned first-order light-cone-gauge eigenstate, will then have more of a consequential tendency, of resulting in working to bear a tense of isotropic stability. SINCERELY, SAMUEL DAVID ROACH. (1989).

Perturbative Fadeev-Popov-Trace Eigenstate

 When a given arbitrary Fadeev-Popov-Trace eigenstate is to be perturbative in its motion, this will tend to result, in the perturbative motion, of its directly corresponding first-order light-cone-gauge eigenstate. SAMUEL.