Declarations

-record discipline. Cheung's manuscripts are cited by the identifiers and versions supplied with the question. Those citations document comparison interfaces, stated obstructions, and terminology. Every mathematical premise used in the new construction is stated in this paper. No unseen manuscript theorem is imported as a proof premise.

discipline. The source class is calibrated fixed-wire instrumentation. The target is the explicit increasing-stencil lattice family. Site capacity is finite in each experiment but is not uniformly bounded over all experiments. The deterministic partition schedule is chosen from the skeleton. These choices are substantive hypotheses, not claims about every physical model.

discipline. The net is a finite complete-dilation net. Its local algebras may include apparatus and inaccessible environmental observables. The reduced instrument has its separately specified accessible output interface. Product preservation is established only on the explicitly identified logical dilation algebra.

discipline. Only time-orientation-preserving Poincare transformations are used. The continuum operational action does not imply exact boost closure at one lattice scale.

series boundaries. This finite construction makes no claim concerning closure of O.1, opening of XV-B, discharge of XVI-N, or admission of a quantum coefficient in the analytic characteristic-product programme. The partial references and unresolved admission boundaries reported in XIV-J and XVI-N are not replaced by a finite Bell instrument CheungXIVJ,CheungXVIN. No unrestricted adaptive-wiring compilation is asserted.

status. This source uses standard packages and an inline bibliography and is intended for pdflatex. No successful compilation or external numerical execution is reported. No machine-checked proof, independent referee verification, or acceptance claim is made.