The Principles of Hydrino-Crystalline Physics: A Deterministic Field Theory of Saturated Continuum Lattice Dynamics

This paper presents the foundational principles of Hydrino-Crystalline Physics, establishing a unified, strictly deterministic continuum field theory that models the space continuum (ether plenum) as a hyper-rigid, visco-elastic Euclidean lattice. By discarding the probabilistic and non-local assumptions of modern quantum mechanics and relativistic spacetime, we demonstrate that all electromagnetic and gravitational phenomena can be mathematically derived utilizing classical Navier-Cauchy stress tensors and non-linear rheological variables via the Upper-Convected Maxwell model. The paper provides the definitive sub-atomic kinematic derivations for sub-Bohr orbital contractions (hydrino transitions), modeling the electron shell as a stable, three-dimensional volumetric scalar-field soliton. Furthermore, it mathematically outlines how localized hydro-vortex cavitation fields and tangential micro-vortex velocity gradients within high-pressure venturi nozzles can overcome the internal bulk modulus of the atomic shell, forcing an instantaneous, non-reversible geometric snap-through buckling collapse into fractional ground states. This framework successfully bridges the gap between sub-atomic physics, electrodynamics, and macroscale fluid mechanics without introducing singular coordinates or stochastic uncertainty.