Host-Accessible History and Faithful Succession in Registration Theory: Conjugate Consequence, Recursive Daughter Constitution, and Infinite Registration Orbits

This paper investigates whether Registration Theory can reconstruct indefinitely extensible, consequentially distinguishable histories from recursive registration dynamics. It derives an evolving host-response functional, demonstrates history-sensitive consequences in canonical ACRF-4, and proves that a conservative recursive daughter model generates an infinite sequence of frontiers distinguishable through a fixed host's native participation. The findings establish a constructive mathematical connection between recursive constitution, host accessibility, and faithful succession while accommodating stable registration organizations.