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Foundations of Physics

Retrocausality and Quantum Measurement

David Thomas Pegg

Published Jun 12, 2008• 3 citations
Publisher
DOI
10.1007/s10701-008-9224-2

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The interplay between retrocausality and the time-reversal symmetry of the dynamical law of quantum mechanics underscores the significance of the measurement dynamics with the use of indivisible and discrete quantum particles to be mediated. One example of empirical evidence demonstrating the significance of retrocausality going along with time-reversal symmetry is seen in the operation of a reaction cycle to be expected in chemical evolution. A reaction cycle can hold itself when the causative operation of the cycle remains robust, even when facing frequent retrocausal interventions of a quantum-mechanical origin. Quantum mechanics in and of itself has potential in raising a reaction cycle in the prebiotic phase of chemical evolution, even without any help of artefactual scaffoldings of an external origin.
This paper integrates The Redemption Optimization (TRO), Moral Kernel Optimization (MKO), and the Ontic Coherence Theorem (OCT) with recent quantum‐mechanical experiments exhibiting time-symmetric or retrocausal correlations. It formulates the Retrocausal Convergence Theorem, demonstrating that quantum retrocausality is not a paradox or violation of causality, but the empirical shadow of a global coherence operator that enforces ontic closure across the full spacetime manifold. In this framework, delayed-choice and weak-measurement experiments reveal how maintains a single, self-consistent history: from within time, the past appears to adjust to the future; from the perspective of , coherence is simply enforced. The theorem predicts a measurable, coherence-preserving bias in high-precision, time-symmetric quantum setups. This synthesis completes the bridge between metaphysics and physics, transforming the Convergence framework into a testable scientific discipline uniting logic, ethics, and cosmology.