Abstract

A mathematical assessment of orchestrated objective reduction requires separating the construction of a quantum carrier from observable concentration, environmental coherence loss, measurement, causal influence, and interpretation as conscious experience. We develop a modular conditional framework motivated by Cheung's scalar-carrier, response, and causal-support manuscripts, while retaining their distinct models and proof boundaries. For displaced Fock-normal states, we prove finite-family concentration, ordered Weyl bounds, and exact residual-state fluctuation identities with explicit number-moment constants. An environmental moment inequality gives a time-uniform concentration certificate, but an independently specified trace-distance witness is required for coherence survival. Explicit attenuation and dephasing examples show that concentration, occupation, and a single accessible marginal do not determine quantum-information preservation. We construct a separate massless Wick-square response benchmark, classify its declared contact ambiguity, and evaluate an invariant nonzero test. Finite channel schedules yield reference-preserving ancestor bounds, whereas mechanism identification requires separated complete-record laws. A regularized finite-dimensional mass-density model supplies a well-defined reduction semigroup and stochastic unraveling, including the rate $E_G/\hslash$; its mass assignments and physical interpretation remain additional inputs. The complete work plan and a claim-status ledger identify the remaining carrier, biological, continuum, detector, causal, and interpretive obligations. No derivation of Orch-OR, neuronal quantum viability, quantum gravity, or conscious experience is asserted.