(PDF) How ( Δt )&Lt;sup>5

How ( Δt )&Lt;sup>5 + &Lt;i>A1 &Amp;#8901; ( Δt )&Lt;sup>2 + &Lt;i>A2 = 0 Is Generally, in the Galois Sense Solvable for a Kerr-Newman Black Hole Affect Questions on the Opening and Closing of a Wormhole Throat and the Simplification of the Problem, Dramatically Speaking, if &Lt;i>d = 1 (Kaluza Klein Theory) and Explaining the Lack of Overlap With the Results When Applying the Gauss-Lucas Theorem

Journal of High Energy Physics, Gravitation and Cosmology

doi 10.4236/jhepgc.2019.51014

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January 1, 2019

Authors

Andrew Walcott Beckwith

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Scientific Research Publishing, Inc,

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Journal of High Energy Physics, Gravitation and Cosmology

doi 10.4236/jhepgc.2019.51014

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Regular Elements of &Lt;i>B<sub>x</Sup></I>(D) Defined by the Class ∑<sub>1</Sub>(X,10)-&Lt;i>I</I>

Solutions of the Exponential Equation &Lt;i>y</I><sup><i>x/Y</I></Sup> = &Lt;i>x</I> Or Ln<i>x</I>/&Lt;i>x</I> = Ln<i>y</I>/&Lt;i>y</I> And Fine Structure Constant

Regular Elements and Right Units of Semigroup &Lt;i>B<sub>x</Sub></I>(<i>D</I>) Defined Semilattice &Lt;i>D</I> For Which &Lt;i>V</I>(<i>D</I>,а)=Q ∈ &Amp;sum;<sub>3</Sub>(<i>X</I>,8)

From &Lt;i>E</I> = &Lt;i>mc</I><sup>2</Sup> To &Lt;i>E</I> = &Lt;i>mc</I><sup>2</Sup>/22—a Short Account of the Most Famous Equation in Physics and Its Hidden Quantum Entanglement Origin

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