The Universe — That Which Computes, Not Formalized: Dissolving Wigner's Puzzle via Cognitional Mechanics and M3(C) Structure

In 1960, Eugene Wigner posed a question that has since become canonical in the philosophy of mathematics and physics: why do mathematical structures developed for purely formal reasons repeatedly turn out to describe physical reality with uncanny precision? Wigner declared this effectiveness "bordering on the mysterious" and offered no rational explanation. Subsequent responses — Hamming's partial accounts, Tegmark's Mathematical Universe Hypothesis, Wheeler's "It from Bit," Wolfram's computational universe, Penrose's three-worlds framework — each address aspects of the problem while remaining captive to the presuppositions that generate it. This paper advances a dissolution rather than a solution. The source of Wigner's puzzle is identified in a conflation of two fundamentally distinct descriptive modes: static description, characteristic of classical mathematics, which captures structural snapshots of reality; and dynamic description, the computational-algebraic mode, which captures reality as an ongoing operational process. The universe is not formalized by mathematical structures; it computes. Both mathematics and physical law are static projections of a single dynamic source: the minimal non-commutative algebra M3(C), whose necessity is derived from first principles within the Cognitional Mechanics (CM) framework rather than postulated. Once the static/dynamic distinction is drawn, Wigner's question loses its force. Static mathematical descriptions are effective because they are cross-sections of a dynamic computational reality. The correspondence between mathematics and physics is not a contingent harmony; it is a structural inevitability.