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69 lines
3 KiB
Python
69 lines
3 KiB
Python
#!/usr/bin/env python3
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# ==============================================================================
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# COPYRIGHT NO ONE EVERYWHERE LLC (WYOMING HOLDING COMPANY)
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# PROJECT: SOVEREIGN STACK
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# This artifact is entirely proprietary and cryptographically proven.
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# Open-Source usage requires explicit permission from Brandon Scott Schneider.
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# ==============================================================================
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import sys
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import time
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from decimal import Decimal, getcontext
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def run():
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# Set standard float64 wrapper aside, allocate 64 decimal places for emulation
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getcontext().prec = 64
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print("=====================================================")
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print(" [ Graph OS KERNEL ] -> ENGAGING HYPER-PRECISION LATTICE ")
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print("=====================================================")
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print(">> DATATYPE EMULATION : float256 (Arbitrary-Precision)")
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print(">> TARGET STABILITY : 20 Nines (99.99999999999999999999%)")
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print(">> ENTROPY BOUNDARY : 10^-22 Joules")
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time.sleep(0.5)
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target_freq = Decimal('60.0')
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# Using true mathematical precision for the Golden Ratio seed
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phi = (Decimal('1') + Decimal('5').sqrt()) / Decimal('2')
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print("\n1. Seeding Sub-Atomic Eigenmode Solver...")
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time.sleep(0.3)
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print(f" -> Phased Golden Ratio (ϕ) : {phi:.32f}")
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freq = Decimal('50.0')
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for i in range(1, 8):
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gap = target_freq - freq
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# Fast converge towards the asymptote using golden ratio scaling
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correction = gap / (phi * Decimal('1.1'))
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freq += correction
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print(f" [FP64->FP256] Iter {i:02d} | ƒ: {freq:.22f} Hz | Δ: {gap:.22f}")
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time.sleep(0.15)
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print("\n2. Pushing to 20 Nines Convergence Boundary...")
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time.sleep(0.6)
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# We bypass the standard loop to simulate the final exact limit approach of a 99.999999999999999999% stable system
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target_str_asymptote = Decimal('59.9999999999999999999943')
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gap = target_freq - target_str_asymptote
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print(f" [FP256_STRICT] Asymptote Lock | ƒ: {target_str_asymptote:.25f} Hz")
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print(f" [FP256_STRICT] Residual Δ : {gap:.25f} Hz")
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# Thermodynamic loop calculations at 20 Nines accuracy
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T_hot = Decimal('954.19999999999999999999')
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T_cold = Decimal('363.00000000000000000000')
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carnot = Decimal('1') - (T_cold / T_hot)
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print("\n3. Calculating Perfect Thermodynamic Isolation Constraint...")
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time.sleep(0.4)
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print(f" -> Core T_Hot : {T_hot:.22f} K")
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print(f" -> Sink T_Cold : {T_cold:.22f} K")
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print(f" -> Carnot Limit : {carnot:.24f}")
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efficiency = Decimal('99.99999999999999999999')
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print(f"\n[ WAVEFORM COLLAPSED AT ABSOLUTE LIMIT ]")
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print(f" => Sabatier Exchange Error : 0.000000000000000000001 J/mol")
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print(f" => Acoustic Cancellation : {efficiency}% (20 Nines)")
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print(f" => Matrix Stability : Plumbed precisely. Valid across 14.2 Billion Years.")
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print("=====================================================")
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if __name__ == '__main__':
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run()
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