Syntax Is Stabilized Semantics: Toward a Theory of Semantic Condensation

Formal systems, mathematical structures, and physical laws are often treated as the ultimate ground of intelligibility. This paper argues for the inverse: syntax is stabilized semantics. Formal systems arise when meaningful distinctions become sufficiently stable to be manipulated without continual return to the semantic field that generated them. This semantic primacy thesis interprets Gödel incompleteness as consistent with the claim that syntax cannot exhaust semantics, reframes Wigner's puzzle by locating mathematics and physics within a shared field of semantic stabilization, and proposes a research program in which syntactic rules may be modeled as stable condensations of semantic configurations. The thesis is neither anti-mathematical nor mystical. It is an ontological and formal research program with conceptual, empirical, and methodological consequences, especially for the study of semantic inertia in persistent human-AI dialogue.