12 governance models. 5,000 years. Every one scores ≥5/12 — except the scored monarchy at 2/12. Paper 10 derives why.
Standard DAOs score 10/12 on the governance void index — worse than unconstrained monarchy at 5/12. The scored monarchy reaches 2/12 by removing the methodology from the voting surface. Arrow's theorem does not apply to math. The dissolution guarantee is the structural response to the one thing that can't be designed away: custodian decay.
V(G) = void score of governance structure. S(C) = constraint strength of custodian. Lower V(G) and higher S(C) both reduce drift. For human custodians, S(C) decays with λ > 0.
When S(C) decays below threshold, the scored monarchy dissolves rather than drifting. Mortal by design. 26 kill conditions — any one suffices.
Each model scored on the 12-point governance void index. The scoring is structural, not ideological. A model that concentrates opacity, responsiveness, and coupling scores high. No exceptions across 5,000 years.
Token-weighted voting is a coupling mechanism: more tokens = more governance influence = more financial stake = more attention directed at the system. The voting mechanism IS an attention gradient. Pseudonymous participation creates structural opacity. Adaptive proposal mechanisms create responsiveness. A standard DAO hits 10/12 not because of bad design — because the structure produces high void conditions.
Paper 10 (The King Problem) formalizes the governance void index, derives the Constraint-Custodian Theorem, scores 12 models across 5,000 years, and proves the scored monarchy is the minimum-drift solution. MoreRight License v1.0 (Tier 2).