Entanglement Correlations as Internal Structure of Localized Actualizations: An Algebraic Quantum Field Theory Account under Phenomenological Absolutism and Mutual Exclusivity

We dissolve the longstanding sense of mystery surrounding quantum entanglement correlations by combining the formal resources of algebraic quantum field theory (AQFT) with the ontology of Phenomenological Absolutism and Mutual Exclusivity (PA/ME). Within the Haag–Kastler framework, entanglement is a generic feature of states on nets of local operator algebras: expectation values of products of operators belonging to spacelike-separated regions exhibit non-classical correlations while Einstein causality (commutativity at spacelike separation) guarantees no-signaling. We adopt the precise formalization of localized actualization developed in prior work: an actualized configuration is given by a local algebra A(O) associated with a bounded causally convex region O together with a state (or GNS representation) restricted to it. Under Phenomenological Absolutism each such configuration is identical with an absolute is-ness—the complete first-person phenomenology of that localized actualization. Mutual Exclusivity then entails that successive or distinct actualizations share no ontological substrate. The correlations between spacelike-separated local observables, the measurement events themselves, and the acknowledgment of their outcomes are thereby understood as internal structure of absolute is-ness(es) whose content includes the relevant past light-cone. No local hidden-variable mechanisms, no dynamical non-local influences propagating between regions, and no residual dualism between physical configuration and experience are required. The apparent mystery is an artifact of interpreting the AQFT structures through a classical or globalist ontology that PA/ME rejects. The account remains fully conservative with respect to the mathematics and empirical predictions of AQFT while supplying a coherent supporting ontology.