Quantum Gravity and String Theory

   

Shaking Tangled Dimensions - A Nascent Theory of Everything

Authors: David Welker

Shaking Tangled Dimensions (TD) is a geometric and stochastic framework that seeks to unify particle physics, gravitation, and quantum behavior through a discrete, Planck-scale lattice of interconnected cores. Each core contains three spatial, three electrical, and three dark dimensions, whose local overlaps, bends, twists, and cross-connections are proposed to generate the observed structure of spacetime, particle properties, and force-like interactions. In this picture, fundamental particles arise as localized dimensional kinks and misconnections rather than as point-like objects existing independently of the lattice.Within TD, gravity is associated with the overlap volume and angular inclination of the spatial dimensions relative to a central reference point, while time is tied to local lattice update dynamics. Electromagnetic behavior emerges from the bending and twisting of the electrical dimensions, and photons, neutrino oscillations, spin, and several particle-family features are reinterpreted within the same geometric setting. Quantum uncertainty is attributed to continual Planck-scale lattice oscillations, providing a possible microphysical basis for the contingent ingredient in Barandes’ stochastic-quantum correspondence. Dark matter is treated primarily as a weakly self-ordering population of dark-dimensional kinks that contributes gravitationally through its effect on neighboring spatial overlap while remaining largely non-dissipative in the present cosmological epoch.Taken together, these ideas present TD as a developing candidate framework in which the phenomena normally assigned to separate formalisms may instead reflect different aspects of one underlying dimensional substrate. The model remains exploratory, but it offers a unified geometric program for relating spacetime structure, quantum contingency, particle behavior, and dark matter within a single lattice-based picture.

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[v1] 2026-04-28 23:22:58

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