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Addendum formalizes distinctions between bound and free spinors, suggesting implications for spinor theory.
CEGS4QM TSO & Hilbert Addendum: Bound and Free spinors Previous work in the CEGS, TSO, and CEGS4QM frameworks intro-duced spinor structures arising through recursive Cauchy reconstructionand projection-based identity generation. While these constructions weresufficient for the applications developed therein, the distinction betweenspinors generated by reconstruction and spinors defined within an existingrepresentation frame remained implicit.This addendum formalises that distinction.We introduce the concepts of free spinors and bound spinors. Freespinors arise through independent Cauchy reconstruction and are not in-trinsically related to pre-existing spinor structures. Bound spinors arisewhen multiple spinors are expressed relative to a common normalisationfield and therefore admit direct comparison and renormalisation.The resulting framework clarifies the geometric origin of wobble, projection-dependent deviations, and normalisation-induced spinor reduction. It fur-ther establishes that deviation structures are meaningful only relative toa chosen projection frame and that free spinor relations emerge throughcompletion over all admissible projections.
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Norman de Leeuw (2026) studied this question.
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