From Trinity to Experience: Recursive Coherence, Host-Resolved Physicality, Relational Duration, and the Question of Qualia in Registration Theory

Registration Theory (RT) begins with Trinity as a primitive, symmetric, undivided generative organization whose space-facing, time-facing, and energy-facing expressions are conjugate roles of consequential registration rather than independently existing physical quantities. This paper develops an RT-first account of how dynamic registrations recursively constitute persistent systems, retain consequential histories, and establish host-relative relationships through resonant registration. It investigates how continuing registration can give rise to stable identity, motion, relational geometry, operational duration, and the functional organization associated with experience. The analysis distinguishes instantaneous host readouts from successor-complete relational histories and examines how interactions between recursively constituted hosts and other systems may generate coherent relational traces. Mathematical results from the Registration Theory corpus establish exact conservation identities in specified daughter-registration models, consequence-sensitive quotient conditions, algebraic conjugate structures, and conditional persistence and clock constructions. These results provide a foundation for further derivation while leaving the unique primitive successor law, physical metric calibration, invariant propagation speed, mass, and phenomenal sufficiency as open research problems. Established physical laws are treated as targets for reconstruction and empirical comparison from RT's foundational direction, rather than as assumed primitive structures.