As Above: A Pre-Grammatical Convergent Derivation of the Universal Imscriptive Grammar

Starting from a single abstract category and three operation types, an induction procedure derives twelve structural invariants — the primitives of the Universal Imscriptive Grammar — as the minimal complete independent set of the construction. No primitive is stipulated; each emerges uniquely from the operations’ own structure. Incorporating Graham Priest’s Logic of Paradox yields 𐑣 as the categorical Inclosure Schema, and makes the crystal size $3^3$ × $4^5$ × $5^4$ = $17,280,000$ derivable from the logical structure of the induction alone. Cantor’s diagonal and Gödel’s incompleteness sentence are the same Inclosure construction at successive overflow levels; the grammar occupies Level 2, co-typed with the Millennium Problems. This document is the 𝛿 half of a Frobenius pair with its companion (So Below); $𝜇 ∘ 𝛿 = id$: the grammar applied to its own derivation returns itself. All eight open questions from the original manuscript are resolved in §VIII