Reconstruction of Schrödinger's Cat in Many Worlds 11; A Structural Solution to the Quantum Measurement Problem

This paper proposes a novel structural solution to the quantum measurementproblem based on the Bispectral-Covariant Constraint Quantum Decision (BCTCQD) framework. By systematically analyzing the reconstruction mechanism ofthe Schrödinger’s cat paradox within the many-worlds interpretation, we establish a complete theoretical system incorporating bispectral invariants, constraintphase transitions, and the three-boundary inequality. The research proves that thequantum-classical transition is essentially a self-organizing process driven by constraints inherent in the system’s internal mathematical structure, rather than anexternal observational act. The framework successfully unifies six mathematicalphysical methods: Dynamic Time Algebra, Post-Markovian Paradigm, TemporalLayer Causal Evolution, Chronogroup Framework, Chronological Fiber CategoryTheory, and Origin of Order Theory. It derives several testable experimental predictions, including an entropy production pulse (on the order of 10−21 J/K), a topological chiral current (19nA), and the logarithmic scaling of CMB non-Gaussianity(fNL(ℓ) ∝ 1/logℓ). The discrete numerical model in the appendix further verifiesthe computability of self-referential closed loops and constraint saturation, layingthe foundation for experimental tests of the theory.