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FlowLaws

Abstract

FlowLaws

This is the finite source-coordinate dependency of full corrected-field inversion. Arbitrary symmetric even integral lattices, rank zero, zero charge, empty supports and indefinite norms remain in scope. No positive energy, ground pairing or Jacobi premise is used.

Theorem 1.1 (sectorFlow_add).

Lean statement: D5/S3/VertexAlgebra/SourceMobius/FlowLaws.sectorFlow_add

Proof. Machine-checked in Lean as D5/S3/VertexAlgebra/SourceMobius/FlowLaws.sectorFlow_add (✓ std3). ∎

Citation. Bojko Bakalov and Victor G. Kac (2004). Twisted Modules over Lattice Vertex Algebras. DOI: 10.1142/9789812702562_0001. URL: https://arxiv.org/abs/math/0402315v1.

Commentary.

Taylor translation and the coefficient differential equation prove the additive composition law on every oscillator polynomial.

The imported Sugawara architecture retains Kalle Kytola attribution. No literature novelty is claimed. Full all-source corrected-field adjointness, the K_L/K_R coefficient law and the complete Monster, VOA, CFT, fusion, string-theory and AdS/CFT goal remain open.

References