Schrödinger Equation Correction: From Probability Evolution to Envelope Interface Breathing

The standard Schrödinger equation describes the evolution of a probability amplitude in an abstract complex space. Its components — the wavefunction Ψ, the imaginary unit i, the reduced Planck constant ℏ, and the Hamiltonian Ĥ — are treated as fundamental primitives without geometric origin. Within the World Quantum Theory (WQT) framework, and building on the corrected wavefunction Ψ_WQT(t) = r₀ · e^((b+i)θ(t)), this paper replaces each component of the Schrödinger equation with geometric readings derived from the measurement-line helix and the envelope interface. The corrected equation distinguishes between steady-state breathing (dθ/dt = 0, net energy zero) and non-steady evolution (dθ/dt ≠ 0, net energy non-zero when R ≠ 1). The standard Schrödinger equation is shown to be a special-case reading of the envelope interface under steady-state symmetric breathing on Earth's projection layer, not a fundamental law of evolution. Keywords: Schrödinger equation correction, envelope interface, breathing energy, projection layer, steady-state, non-steady evolution