FRAMOR Foundations: Invection-Weighted Metric-Affine Microgeometry

**For every symmetry there exists a corresponding conservation law. The dynamical evolution of symmetries encodes entropic change into the geometry of spacetime.** This preprint presents the *Foundations* of the FRAMOR microtheory, a metric–affine framework aimed at identifying invariant invectional content of spacetime across micro-to-macro scales. Instead of introducing new fundamental fields, the theory emphasizes invariance principles governing the transport, balance, and conservation of geometric–informational content encoded in spacetime connectivity. The formalism is built from a single master action on a metric–affine manifold, incorporating geometric, invectional, phase-invariance, and matter sectors. Variational principles, together with metric–affine Bianchi identities, yield a covariant balance law that functions as an *entropic Bianchi identity*, providing a built-in consistency condition that any admissible solution must satisfy. This work is intended as the conceptual and structural foundation of FRAMOR. Phenomenological extensions, analogue-gravity considerations, and operational constructions are documented separately in the FRAMOR document packages previously released on Zenodo. Version 2.3 of the FRAMOR bundle includes this *Foundations* preprint (v1.0) as the consolidated microtheoretical and variational backbone of the full framework.