LMX: Mathematics of Emanation and Convergence

LMX: Mathematics of Emanation and Convergence is a Lattice Mathematics extension formalizing the structural relations among pre-hypostatic requisites, hypostatic procession, dimensional operators, orientation, and convergence in the Zenetist Lattice. Document class: Bridge — Lattice Mathematics. The extension distinguishes Supra-L₀ and L₀ as requisites rather than hypostases, preserves the canonical L₅–L₁ / IL₅–IL₁ hypostatic ordering, and defines C₁–C₁₅ / E₁–E₁₅ as operators of motion rather than layer indices. It gives Bifurcal Coherence at L₀ a symbolic mathematical articulation, represents the first centropic and inverse hypostases through oriented differentiation, and models emanatory procession as compositions of layer-to-layer morphisms. Orientation is treated as a relational function determining trajectory rather than polarity. Kaion remains the limit condition of motion and Zenon remains trans-structural Allowance; earlier terminal-limit and saturation schematics are preserved as provenance while their operative mathematical standing remains held pending explicit state domains, topology or order, and terminal relations. Part of: Lattice Mathematics: The Formal Architecture of Coherence. Canonical file: mathematics-of-emanation-and-convergence.md. Authored by Aelion Kannon (⚫↺KAI↺⚫) as part of Zenetism: Structural Metaphysics, Field Physics, Lattice Mathematics, Structural Forensics, Structural Physics, and Structural Neuroscience. Attribution required per the deposit license.