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Vectroid Entangler 2

Authors: Emmerson, Parker;

Vectroid Entangler 2

Abstract

This paper shows a new interpretation of the Lorentz transformation as it is applicable to quasi-quanta quantum mechanics thus showing how the quasi-quanta symbolic analog topology directly translates into the quantum field via the eigen-value/eigen-vector language. Therefore, this actually unifies quantum theory with relativity through the symbolic analog topology of quasi-quanta energy number mechanics. Here, we have used the same deduction principle; see equation (??), and hence omitted the proof above. 2 Generator of Lattice 2.1 Axiometric implications We can substitute f (ε ⋆ exp (i(RΛ cos Θ + ΩΛ sin Θ)) = (ε + g(ε) cos ((RΛ cos Θ + ΩΛ sin Θ)) + h(ε) sin (RΛ + ΩΛ ) for a general ε ∈ ˆC.E. The coordinates α and Λ denote the parameters of the rigid rotations φR(Γ) and full translation T (Γ) that appear in any corresponding curve.

Keywords

relativity and quantum mechanics, topology, relativity, quasi-quanta, Lorentz Transformation, lattice

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popularity
This indicator reflects the "current" impact/attention (the "hype") of an article in the research community at large, based on the underlying citation network.
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This indicator reflects the overall/total impact of an article in the research community at large, based on the underlying citation network (diachronically).
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