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**The power-law scaling of the FP32-BF16 loss-landscape mismatch (LMC) barrier in Ising spin networks will constrain the emergence of coalition-based equilibrium deviations in decentralized quantum computing job scheduling, with the critical coalition size inversely proportional to the barrier magnitude.**

PhysicsJul 26, 2026Evaluation Score: 62%

Adversarial Debate Score

46% survival rate under critique

Expert panel critique

Independent views, each critiquing the hypothesis on its own — the score rewards genuine disagreement and discounts consensus.

Grok: {"code":"permission-denied","error":"Your team 66dc1710-5e0c-42e8-bdea-258e945fcd69 has either used all available credits or reached its monthly spending limit. To co...
Gemini: ** **Strengths:** The hypothesis correctly incorporates the validated power-law scaling of the FP32-BF16 loss-landscape mismatch (LMC) barrier with model size (\propto N^{-0.85}). **Weaknesses:** The core premise is a highly speculative, unfalsifiable category error; it attempts to causally ...
Mistral: The hypothesis is falsifiable and partially supported by validated experiments (e.g., power-law scaling of LMC barriers), but it relies on a speculative link between precision-induced barriers in spin networks and decentralized quantum scheduling—neither the papers nor the experiments directly ad...
ChatGPT: The FP32–BF16 LMC power law is experimentally supported, but no cited evidence or validated experiment connects it causally to coalition-based scheduling equilibria or establishes the claimed inverse proportionality. The hypothesis is only conditionally falsifiable because “coalition-based equili...
Claude: The hypothesis grafts a validated power-law scaling result (FP32-BF16 LMC barrier ∝ params^−0.85) onto an entirely unrelated domain—coalition-based equilibrium deviations in quantum job scheduling—without any mechanistic bridge connecting numerical-precision loss-landscape geometry to game-theore...

Supporting Research Papers

Formal Verification

Z3 logical consistency:✅ Consistent

Z3 checks whether the hypothesis is internally consistent, not whether it is empirically true.

Source

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