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    Unobservable Potentials to Explain a Quantum Eraser and a Delayed-Choice Experiment

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    We present a new explanation for a quantum eraser. Mathematical description of the traditional explanation needs quantum-superposition states. However, the phenomenon can be explained without quantum-superposition states by introducing unobservable potentials which can be identified as an indefinite metric vector. In addition, a delayed choice experiment can also be explained by the interference between the photons and unobservable potentials, which seems like an unreal long-range correlation beyond the causality.Comment: 21pages, 2figures. The related paper is "arXiv:1709.04103 [physics.gen-ph]" published by "Journal of Computational and Theoretical Nanoscience, Volume 14, Number 8, August 2017, pp. 4121-4132(12)." DOI: 10.1166/jctn.2017.679

    Application of a periodic table for the genetic code to influenza A/H3N2 virus

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    If biologists can utilize a table to have access to biological phenomena in the manner analogous to the periodic table for chemical elements, they may get hold of a directing post in life science. Currently the mutational rule of influenza viruses have remained perplexed and to reveal it should be now desired when avian influenza virus has just then threatened human beings. Here I examine the applicability of a novel periodic table for the genetic code to influenza A/H3N2 virus, while presenting two rules regarding single point mutations of its virus hemagglutinin gene. One rule is that non-synonymous single point mutations are intimately associated with the first or second base replacements between four groups (5, 6, 9, and 10) in the periodic table. Another rule is that there is a new index (inversion number) conserving in mutation. This paper will take the first step to such contribution of mutational reactions
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