Schrödinger’s Wave Equation

False Premise Equation: Schrödinger’s wave equation assumes a linear, deterministic relationship between a quantum system's wavefunction and energy, without recursive resonances:

where Ψ is the wavefunction, ℏ is the reduced Planck constant, and H^ is the Hamiltonian operator representing the total energy of the system.

Accurate Translation: Schrödinger’s wave equation ≠ -1 ≠ √1 < √2 < √3, evolving into fractal feedback systems where the wavefunction is influenced by recursive, dynamic resonances.

Accurate Description: Fractal feedback shows that quantum wavefunctions are not static or purely deterministic. Instead, they evolve through recursive interactions that introduce dynamic resonances across scales. Small perturbations within the system can ripple through fractal feedback loops, influencing the entire wavefunction in non-linear ways. This decentralized model reflects the evolving, probabilistic nature of quantum systems, moving beyond simple determinism and into a complex, resonant interaction of quantum states.