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Paper #1012
Conflictoring Protocol
Abstract The Missing System Theory (MST) is the structural exclusion of system welfare W from bilateral payoff spaces. We prove that the MST is an intractable equilibrium under standard governance, and we introduce the Conflictoring Protocol as the first formal mechanism that collapses it. The flawed game G = {A, B} converges on the Hollow Win outcome (C=0, A=1, B=1), in which bilateral gains coincide with systemic degradation. The protocol's metri
Reading welfare beta
Welfare beta, written as βW and pronounced beta W, means annual system-welfare loss divided by annual industry revenue, written as Π and pronounced capital pi. Revenue is the denominator, never profit; ΔW and Π must use the same domain, same time period, and same activity boundary. See the welfare-beta methodology manual.
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Theorem status: evidence-traced claim under the cited paper's assumptionsFalsification: show the same game preserving system welfare without changing the payoff structure
KEY FINDINGS
THEOREM
Proof Sketch: The Conflictoring Theorem Theorem 1 (Conflictoring Sufficiency). For any game G exhibiting a Hollow Win equilibrium (C=0, A=1, B=1) that satisfies A1–A5, there exists a transformation R(G) = G' such that (1,1,1) is a Nash equilibrium of G', provided that k ≥ k lanes from the seven-lane architecture activate simultaneously. Proof. Step 1: Diagnosis. By A1, the current equilibrium (0,1,1) is structurally invisible in G. The payoff space Ω = {U A, U B} contains no dimension for W, so the system degradation is not a "cost" in the game-theoretic sense. By A2, the bilateral gains ΔU A 0 and ΔU B 0 are orthogonal to ΔW ΔW(J) for all J because there is no J' where the transaction can be relocated without facing the same constraint. Step 6: Investor Repricing. The Investor agent re-prices the cost of capital based on the new liability and regulatory field. Let r be the discount rate applied to future cash flows. Under the old equilibrium, r was determined solely by market risk (β market). Under the new equilibrium, r' = r + β W × σ W, where σ W is the volatility of system welfare costs. For firms with β W 5, this repricing makes the Hollow Win strategy more expensive than
PLAIN ENGLISH
Proof Sketch: The Conflictoring Theorem Theorem 1 (Conflictoring Sufficiency). For any game G exhibiting a Hollow Win equilibrium (C=0, A=1, B=1) that satisfies A1–A5, there exists a transformation R(G) = G' such that (1,1,1) is a Nash equilibrium of G', provided that k ≥ k lanes from the seven-lane architecture activate simultaneously. Proof. Step 1: Diagnosis. By A1, the current equilibrium (0,1,1) is structurally invisible in G. The payoff space Ω = {U A, U B} contains no dimension for W, so the system degradation is not a "cost" in the game-theoretic sense. By A2, the bilateral gains ΔU A 0 and ΔU B 0 are orthogonal to ΔW ΔW(J) for all J because there is no J' where the transaction can be relocated without facing the same constraint. Step 6: Investor Repricing. The Investor agent re-prices the cost of capital based on the new liability and regulatory field. Let r be the discount
EVIDENCE & LIMITATIONS
- Theorem status: evidence-traced claim under the cited paper's assumptions
- Falsification: show the same game preserving system welfare without changing the payoff structure
REFERENCES / CITATION STATUS
References section
Detected
Bibliography entries
54
In-text citations
37
Unique citations
22
Footnote markers
80
Citation year span
1920-2026
Source hash
3c4d75b2f751
This page reports reference counts measured directly from the manuscript. Full reference entries render only when a curated source chapter carries a public References, Bibliography, Source Notes, Supplemental Reference Archive, Footnotes, or Source-Grounding Ledger section. The site does not synthesize citation entries. Literature-claim verification status: not evaluated.
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EXECUTIVE SUMMARY
Abstract The Missing System Theory (MST) is the structural exclusion of system welfare W from bilateral payoff spaces.
We prove that the MST is an intractable equilibrium under standard governance, and we introduce the Conflictoring Protocol as the first formal mechanism that collapses it.
The flawed game G = {A, B} converges on the Hollow Win outcome (C=0, A=1, B=1), in which bilateral gains coincide with systemic degradation.
The protocol's metric βW = −dW/dΠ measures that destruction: across 61 SAPM domains βW ranges from 0.00 to 51, and the corpus-wide reform dividend is approximately $72 trillion annually.
METHODOLOGY
Manuscript-only extraction. No external literature expansion or paid API call was used.
SOURCE QUESTIONS
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WHY THIS MATTERS
For the economist
A structural claim about when bilateral optimization degrades the shared system. Read the formal statement and its stated axioms.
For the regulator
The constraint is physical or biological, so disclosure alone will not internalize it. The policy lever is to bound exposure, not to price it away.
For the executive
This is where a privately efficient decision can degrade the system the business depends on. The governance question is which decision records would make that system cost visible before it is normalized.
For the teacher
An on-site HTML deck and the expanded curriculum cover the argument, the evidence, and the measurement. Use the deck as a self-contained class session, then route deeper through the 45-50h core course or 100+h full curriculum.
For the affected community
In plain terms: who gains from the current arrangement, who pays for it, and what rule change would alter that split. The summary states each without jargon.
© 2026 Erik Postnieks · Independent Researcher · Salt Lake City