This paper introduces the Universal Field Tensor (UFT) as a symbolic tensor grammar of closure: a formal structure through which invariant coherence becomes physically legible as curvature, relation, gauge interaction, and material manifestation. Rather than treating the UFT as an aggregate tensor assembled from independent physical components, we interpret its terms as disclosure regimes. Each regime expresses a distinct symbolic closure by which coherence is rendered into a particular level of intelligible structure. In this framework, coherence does not first appear inside an already established spacetime manifold. Instead, spacetime geometry, gauge fields, reduction events, and mass-energy localization are treated as successive disclosures of a deeper coherence field under closure. The UFT therefore functions as a bridge between ontological coherence and physical field theory. It encodes not only field quantities, but the grammar by which those quantities become meaningful. We distinguish five principal disclosure regimes: coherence disclosure, curvature disclosure, reduction disclosure, gauge disclosure, and manifestation disclosure. These are represented respectively by tensorial forms associated with invariant coherence, geometric curvature, observer-selection or boundary formation, interaction-channel stabilization, and persistent mass-energy identity. The governing structure is not a simple additive decomposition, but a disclosure grammar in which each closure operator discloses the UFT as a particular tensorial regime. General relativity, gauge field theory, and stress energy descriptions are therefore not rejected, but recovered as lower-order expressions of a deeper coherenceclosure grammar. The aim is to provide a formal foundation for unifying geometry, field interaction, reduction, and manifestation under a single tensorial ontology of coherent emergence. Keywords Universal Field Tensor; coherence; closure; symbolic tensor grammar; gauge disclosure; curvature; reduction; manifestation; infratier closure physics; unified coherence closure framework.
Philip Lilien (Fri,) studied this question.