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Natural Evolution of Actuality (NEA) places two independently lawful, abstract parental responsibilities and primitive consequential joining before the development of physical particles, spacetime, measurable clocks, and gauge fields. The source paper demonstrates that two admissible, anticommuting real involutions generate a complex structure and a continous rotation operator. We reconstruct that source result and its relationships to ordered noncommutative joining, the foundational dimensional branch, quaternionic spinors, relative-phase interference, projective geometry, measurement, and History. An exploratory robustness theorem proves that exact anticommutation is not essential for one specified class of selected carriers. Specifically, when self-adjoint real involutions only partially anticommute within bounded limits, their normalised commutator still yields an orthogonal complex structure. Alongside this, a complex-module proposition identifies the additional positive representation structure required before an abstract phase generator behaves like a mature inner-product carrier. Furthermore, the source-owned four-phase invariant is developed into a sharp conditional two-qubit factorisation theorem, which cleanly quantifies entanglement for the explicitly selected equal-amplitude state. A future-sufficiency theorem also proves that a population-only reduction can erase physically relevant relative phase whenever a lawful interference comparison remains available. Finally, positive quadratic history weights are separated from additive experimental outcome probabilities, while preserving the distinct mathematical responsibilities of continuous phase, spinorial rotation, Hopf topology, electromagnetic charge transport, and actual measurement Records. Together, these exact constructions strengthen the programme in which quantum-capable organisation may develop through lawful relational operations before specific quantum particle identities are selected, without claiming unique physical selection or new empirical verification.
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Darren Jeffers (2026) studied this question.
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