Temporal Flow Theory of Quantum Measurement: Physical Interactions
Temporal Flow Theory of Quantum Measurement: Physical Interactions 1. Foundation: Temporal Interaction Framework 1.1 Core Measurement Process The measurement process in the Temporal Flow Theory arises from interactions between the system, observer, and environment, all governed by temporal flows. These interactions evolve over time, with the dynamics of measurement and observation being described by a temporal flow equation. Measurement Equation (Normalized) The normalized measurement equation captures the interaction between the observer and system in the temporal flow framework: M ( T i , T j ) = α observer ( T i , T j ) ⋅ α system ( T i , T j ) Z M(T_i, T_j) = \frac{\alpha_{\text{observer}}(T_i, T_j) \cdot \alpha_{\text{system}}(T_i, T_j)}{Z} where Z Z is the normalization factor given by: Z = ∫ ∫ α observer ( T i , T j ) ⋅ α system ( T i , T j ) d T i d T j Z = \int \int \alpha_{\text{observer}}(T_i, T_j) \cdot \alpha_{\text{system}}(T_i, T_j) \, dT_i dT_j This en...