THFR-E1: Morphogroup-Relative CIF Geometries and Cross-Morphogroup Consensus

Abstract

Modern physics describes the domain of physical interactions accessible to the anthropomorphic morphogroup by means of four-dimensional Lorentzian geometry. The high precision and collective reproducibility of this description confirm its empirical adequacy, but do not by themselves establish an identity among mathematical geometry, the primary ontological structure of reality, and the internal organization of experience across all biological morphogroups. THFR-E1 is the first thematic extension developed after completion of the original corpus of the Theory of Harmonic Field Resonance (THFR), comprising THFR-1.1–THFR-1.12. It does not reopen, continue the numbering of, or renumber the completed original series. The paper distinguishes individual phenomenology, morphogroup-level intersubjective objectivity, the observable geometry of a local Collective Invariant Field (CIF), cross-morphogroup invariant compatibility, a provisional cross-morphogroup consensus object, a possible broader common realized layer, canonical effective macrogeometry, and its anthropomorphic physical-mathematical description. The central proposition is that a common empirical geometry does not require identity of the internal geometric organization of different biological morphogroups. Each Quantum Coherent Reduction System (QCRS), considered through its realized biomorphic profile, produces a morphologically conditioned observable geometry of its own CIF. Local observable geometries of different morphogroups need not coincide completely, while stable domains of compatibility and invariant relations may nevertheless support real interaction. The stabilization of such relations may create conditions for a provisional cross-morphogroup consensus object and a possible broader common realized layer. This additional branch is not a prerequisite for the canonical one-morphogroup formation of the global CIF, effective macrogeometry, or its Minkowskian descriptive regime. Four-dimensional Lorentzian geometry is treated as an anthropomorphic physical-mathematical apparatus for describing already realized macrogeometry. The additional coordinate degree of freedom +1 is required for describing and ordering observable changes, but it is not ontologically existing time, an independent temporal flow, or a fundamental entity. The paper does not claim that other biological morphogroups necessarily possess different geometries, nor that they represent a common realized layer in the same manner as the anthropomorphic morphogroup. The identity or difference of their internal organization remains epistemically inaccessible.