"The Kenotic Plasticity Theorem: Structural Admissibility and Necessity of Internal Reorganization Capacity for Stable Recovery in Finite-Structure Systems with Memory"

 This paper proves the Kenotic Plasticity Theorem (KPT): a damaged node undergoing
  the canonical recovery sequence V⁻₁→V⁻₂ can complete directed structural
  reorganization if and only if it possesses internal kenotic plasticity K > 0, defined
  as a verifiable internal mechanism capable of reducing structural deficit without
  identity change within a finite reorganization window. The paper establishes both
  admissibility and necessity, formalizes K as a structural predicate rather than a
  phenomenological label, and situates it within the ZLT recovery architecture together
  with external buffer κ and coherent policy Π.