Classical descent, currents, and lapse

The classical functional is specified before representation. The quotient and descent problems of III do not follow from the existence of a represented instrument, and their equation spaces are not identified with the three present representations CheungIII. The admissible-current and retarded-product constructions of V concern different objects CheungV. In particular, a Newton–wave quadratic curvature pairing is not the unregulated cubic scalar correction $S_{t_0}({\mathcal{R}}^{\mathrm{NW}}T(\phi ))\phi$.

A classical matter-defined relational lapse, a finite clock record, an externally scheduled time, and a numerical interpolation parameter are distinct. Em02-E, XIX-A, and XX-A document their own prescriptions and non-identifications CheungEm02E,CheungXIXA,CheungXXA. No map identifies those lapse constructions with the consumed clock factor of this paper.