D9: No-Go / approximate binarization (skeleton)

We formalize a light statement-only scaffold for the m=2 No-Go result. The content is expressed via a problem record and a statement that under the stated assumptions, exact binarization is impossible.

structure Frourio.BinarizationProblem : Type

Abstract binarization problem data for an m-point operator.

• m : ℕ
• law_exact : Prop
• assumptions : Prop

def Frourio.noGoTheorem_m2 (P : BinarizationProblem) : Prop

No-Go theorem skeleton: for m = 2, the exact law does not hold under the provided assumptions.

Equations

• Frourio.noGoTheorem_m2 P = (P.m = 2 ∧ P.assumptions → ¬P.law_exact)