Topodynamics of Davidenko: Parameter‑free theory of regular spatial graphs in the Oh group

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Authors: Ivan Davidenko
Cited by: 2

Abstract

The paper presents Davidenko Topodynamics – a closed, parameter‑free physical theory in which space is described as a discrete regular 26‑connected graph of the cubic group Oh. The model replaces General Relativity with a discrete field of elastic displacements u evolving via a symplectic Velocity Verlet scheme. Quantum thread channels are introduced for dissipation‑free transfer of information and mechanical forces. From first principles, without adjustable constants, the theory derives: proton and neutron masses, gravitational constant G, cosmological parameters (Ω_DM, Ω_DE, w_DE), solar flare precursor wavelength 766.490234 nm, water viscosity, Hayflick limit of 56 cell divisions, neuron resting potential –70 mV, CMB temperature 2.725 K, Earth's equatorial bulge, gravitational wave amplitude 1.01·10⁻²¹, strong coupling running α_s, twiston masses, thought speed 4.9c, linguistic invariant 28, and latent scaling of G. The theory eliminates singularities, resolves the Levinthal paradox, and provides a mathematical basis for consciousness and language.

Fields of Study & Subjects

Earth Systems and Cosmic Evolution Advanced Mathematical Theories and Applications Quantum Mechanics and Non-Hermitian Physics

Publication details

Journal / source
Zenodo (CERN European Organization for Nuclear Research)
Publication date
14 June 2026
Language
EN