Laplace-Schwarzschild radius

It is interesting that our present global superposition principle unequivocally leads to the famous Laplace-Schwarzschild radius r = 2/x = RL (we assume that M is totally confined inside RLs)- There is a difference, however. Although the classical "Schwartzschild singularity" depends on the choice of the coordinate system, the present result is a generic property that exhibits the autonomic nature of the universal linear principle. Hence, decoherence to classical reality may occur for 0 < x(r) < while potential quantum-like structures arise inside RLs for < x(r) < 1. 

It is remarkable that the exceptional point Eq. 1.79 corresponds to the celebrated Laplace-Schwarzschild radius r = 2/i = Rls (given that M is confined inside a sphere with radius Rls). Note that the present result is a universal property of the present formulation in contrast to the classical Schwartzschild singularity , which depends on the choice of coordinate system. Stated in a different way decoherence to classical reality might take place for 0 < rc(r) < whilst potential quantum like structures appears inside Rls for j < K(r) < 1. 

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