Composite code domains and separate semantic classes

Let $F_L\cdots F_1$ denote a prescribed finitely encoded word, with deterministic canonical code maps. For each command let ${D_i}^{\mathrm{code}}$ be its finite domain. Define

The domain includes canonical reports, exact clocks, finite indices, permissions, valid locations, and stage data.

Separately, ${\mathfrak{S}}_W(c)$ is the class of matter states for which every supplied token along the decoded word satisfies its current semantic promise. Membership is not a finite circuit test.

Let $\iota (c)$ append all required clean history and work registers. Each command receives a fresh history block. Previous histories remain retained and inaccessible to geometric control. An allocated monotone schedule-stage field separates each command's designated input and output sets.