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Journal Neurocomputers №2 for 2017 г.
Article in number:
Rangotron as a non-numerical evolutionary ancestor of wildlife data numerical converters
Authors:
G.M. Alakoz - Dr.Sc. (Eng.), Professor, Russian Academy of Rocket and Artillery Sciences Councilor (Moscow) E-mail: gen1nor2@gmail.com A.S. Dobrotvorsky - Systems Engineer, ANO Institute of Behavior (Moscow) E-mail: dobrotvorskiy@gmail.com M.M. Kolleganov - Systems Programmer ANO Institute of Behavior (Moscow) E-mail: shumi.arrow@gmail.com A.A. Popov - Ph.D. (Eng.), Systems Analyst ANO Institute of Behavior (Moscow) E-mail: voterim@mail.ru R.V. Svetlov - Systems Programmer ANO Institute of Behavior (Moscow) E-mail: svetlovroman@gmail.com A.A. Salomatov - Ph.D. (Eng.), Systems Analyst ANO Institute of Behavior (Moscow)
Abstract:
Neuron model in the form of rangotron allows investigating mechanisms that are more adequate by its morphofunctional properties to real neurons than preceding formal neuron models, so as: relies on non-numerical data transformation methods based on the «weighing» mechanism of beam scales; uses delay time as functionally significant factor creating «complication» effect at macro-level not quantum register state, but input actions. Such a profound analogy between quantum registers and rangotron makes itself evident in the fact that the source of ultrahigh parallelelism coefficients is «ambiguous» mapping {Xn(T)}Nfs, and transition to single-valued transformation Xn(T)fs is performed by «external» measuring system. Furthermore in rangotron as in quantum register «virtual» parallelelism coefficient of Boolean functions (by «input») is constant and equals =2n. «Virtuality» comprehends that at any point of time performed by rangotron mapping F: Xnfsapplies to all Xn(){Xn(T)}N, despite the fact that current rank R[Xn(T)] as well as output rangatron reaction fs are determined by the contents of base position .
Pages: 3-11
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