This theoretical framework proposes a new understanding of wavefunction collapse and uncertainty in quantum systems, suggesting a measurable physical mechanism.
The quantum measurement problem is a foundational issue left unresolved by the Copenhagen interpretation for nearly a century: existing theories merely postulate that observation induces wavefunction collapse as a basic axiom, without providing a corresponding microscopic physical mechanism. Based on the PFUSRC theoretical framework, this paper proposes a completely new physical picture: quantum measurement is not a passive reading of the quantum system state by experimental apparatus, but a mandatory topological anchoring of the measured subsystem Ξ by the measuring wavefunction Ψ. As the anchoring disturbance difference Δ A increases, the underlying ontological field β₁ triggers an endogenous active risk avoidance (i.e., an intrinsic dynamic response to maintain topological stability), causing the uncertainty constraint to evolve exponentially: Δ x · Δ p ≥ /2 eκ Δ A,\ κ=12/11 Wavefunction collapse is no longer a random quantum transition without cause, but an objective physical process of phase adaptive reconstruction after β₁, constrained by anchoring topology, is forced to select a single eigen-anchoring point. Three core conclusions of this paper: 1. The Heisenberg uncertainty relation Δ x · Δ p ≥ / 2 is a degenerate special case of this modified formula in the weak measurement limit Δ A → 0; 2. The PFUSRC modified uncertainty relation is rooted in a complete dynamical chain of β₁ “perceive disturbance → actively avoid disturbance → uncertainty increases exponentially,” possessing a clear physical mechanism, distinct from the static Copenhagen postulate; 3. The statistical meaning of the Born probability rule is equivalent to the topological weight distribution of discrete phases during β₁’s risk avoidance evolution. Three quantifiable experimental falsification criteria are proposed at the end of this paper, transforming the quantum measurement problem, long confined to philosophical speculation, into a quantitative physical issue that can be tested experimentally.
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Zhenmin Wang (2026) studied this question.
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