Quantitative Conditions and Convergent Operations That Are Compatible With the Universe as a Persistent Generator of Successive Simulations

Journal Title: JOURNAL OF ADVANCES IN PHYSICS - Year 0, Vol 12, Issue 1

Abstract

The capacity for computer-like simulations to be generated by massive information processing from electron-spin potentials supports Bostroms hypothesis that matter and human cognition might reflect simulations. Quantitative analyses of the basic assumptions indicate the universe may display properties of a simulation where photons behave as pixels and gravitons control the structural organization. The Lorentz solution for the square of the light and entanglement velocities converges with the duration of a single electron orbit that ultimately defines properties of matter. The approximately one trillion potential states within the same space with respect to the final epoch of the universe indicate that a different simulation, each with intrinsic properties, has been and will be generated as a type of tractrix defined by ±2 to 3 days (total duration 5 to 6 days). It may define the causal limits within a simulation. Because of the intrinsic role of photons as the pixel unit, phenomena within which flux densities are enhanced, such as human cognition (particularly dreaming) and the cerebral regions associated with those functions, create the conditions for entanglement or excess correlations between contiguous simulations. The consistent quantitative convergence of operations indicates potential validity for this approach. The emergent solutions offer alternative explanations for the limits of predictions for multivariate phenomena that could be coupled to more distal simulations.

Authors and Affiliations

Michael A Persinger, Stanley A Koren

Keywords

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  • EP ID EP653294
  • DOI 10.24297/jap.v12i1.177
  • Views 62
  • Downloads 0

How To Cite

Michael A Persinger, Stanley A Koren (0). Quantitative Conditions and Convergent Operations That Are Compatible With the Universe as a Persistent Generator of Successive Simulations. JOURNAL OF ADVANCES IN PHYSICS, 12(1), 4178-4187. https://europub.co.uk/articles/-A-653294