Sovereign Crucible Falsification Resolution
- Security: Fixed path traversal in k8s read_artifact and secured Merkle genesis hash. - Physics: Replaced Hermitian dot product with strict N-dimensional Kuramoto coupling. - Physics: Restored Hodgkin-Huxley decay/recovery mechanics (resolving dampening catastrophe). - Physics: Strictly bounded SDE Geometric Brownian noise to |T_tau|^2 <= 1.0. - Architecture: Fixed coroutine evaluation trap in test suite and stripped dead globals. - Architecture: Integrated Lamport Clocks for deterministic causal ordering. - Academic: Re-aligned all 5 LaTeX papers with actual code mechanisms, added citations, and recompiled PDFs.
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import numpy as np
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import math
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stochastic_noise_std = 0.05
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rng = np.random.default_rng(42)
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# Euler-Maruyama test
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similarity = complex(1.0, 0.0)
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dt_true = 0.05 # 20 Hz
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dt_hardcoded = 1.0 # What the codebase uses
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for i in range(100):
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dW = (rng.normal(0, 1.0) + 1j * rng.normal(0, 1.0)) * math.sqrt(dt_hardcoded)
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similarity += similarity * (0.0 * dt_hardcoded + stochastic_noise_std * dW)
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print(f"Similarity after 100 steps (dt=1.0): {abs(similarity)}")
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similarity2 = complex(1.0, 0.0)
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rng2 = np.random.default_rng(42)
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for i in range(100):
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dW = (rng2.normal(0, 1.0) + 1j * rng2.normal(0, 1.0)) * math.sqrt(dt_true)
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similarity2 += similarity2 * (0.0 * dt_true + stochastic_noise_std * dW)
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print(f"Similarity after 100 steps (dt=0.05): {abs(similarity2)}")
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