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Create yin_yang_interference_comparison

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+ #!/usr/bin/env python3
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+ """
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+ WAVE INTERFERENCE PHYSICS MODULE
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+ Decoding Ancient Symbols as Wave Mechanics Diagrams
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+ Based on Leonardo da Vinci's "A wave is never found alone" principle
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+ """
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+
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+ import numpy as np
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+ from dataclasses import dataclass
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+ from typing import Dict, List, Tuple
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+ import matplotlib.pyplot as plt
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+ from scipy import signal
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+
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+ class WaveInterferencePhysics:
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+ """
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+ Mathematical foundation for interpreting ancient symbols
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+ as wave interference patterns
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+ """
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+
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+ def __init__(self):
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+ self.fundamental_frequency = 1.0 # Base harmonic
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+ self.harmonic_ratios = [1/2, 1/3, 1/4, 1/5, 1/6, 1/7, 1/8] # Leonardo's sequence
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+
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+ def generate_standing_wave(self, frequency_ratio: float, time_samples: int = 1000) -> np.ndarray:
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+ """Generate standing wave at harmonic ratio to fundamental"""
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+ x = np.linspace(0, 4*np.pi, time_samples)
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+ frequency = self.fundamental_frequency * frequency_ratio
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+ wave = np.sin(frequency * x) * np.cos(0.5 * x) # Standing wave pattern
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+ return wave
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+
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+ def compute_yin_yang_interference(self) -> Dict[str, np.ndarray]:
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+ """Calculate the specific interference that creates yin-yang pattern"""
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+ # Primary waves that generate S-curve through interference
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+ wave_primary = self.generate_standing_wave(1/2) # 1:2 harmonic
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+ wave_secondary = self.generate_standing_wave(1/4) # 1:4 harmonic
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+ wave_tertiary = self.generate_standing_wave(1/8) # 1:8 harmonic
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+
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+ # Combined interference pattern
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+ combined = (wave_primary * 0.5 +
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+ wave_secondary * 0.3 +
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+ wave_tertiary * 0.2)
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+
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+ # Normalize to create distinct regions
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+ normalized = (combined - np.min(combined)) / (np.max(combined) - np.min(combined))
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+
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+ # Find phase inversion points (yin-yang dots)
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+ zero_crossings = np.where(np.diff(np.signbit(combined)))[0]
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+ phase_inversions = zero_crossings[::len(zero_crossings)//2][:2] # Two main inversion points
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+
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+ return {
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+ 'interference_pattern': normalized,
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+ 'phase_inversion_points': phase_inversions,
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+ 'component_waves': [wave_primary, wave_secondary, wave_tertiary],
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+ 'harmonic_ratios': [1/2, 1/4, 1/8]
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+ }
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+
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+ def analyze_ancient_symbol_as_waveform(self, symbol: str) -> Dict[str, any]:
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+ """Decode ancient symbols using wave interference principles"""
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+
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+ if symbol.lower() == 'yin_yang':
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+ analysis = self.compute_yin_yang_interference()
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+ return {
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+ 'symbol': 'yin_yang',
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+ 'wave_interpretation': 'Standing wave interference pattern',
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+ 'primary_harmonics': ['1:2', '1:4', '1:8'],
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+ 'phase_inversions': len(analysis['phase_inversion_points']),
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+ 's_curve_explanation': 'Resultant of three harmonic interferences',
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+ 'scientific_basis': 'Leonardo da Vinci wave superposition principle'
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+ }
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+
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+ elif symbol.lower() == 'eight_pointed_star':
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+ # 8-pointed star as resonance harmonic diagram
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+ harmonics = [1/2, 1/3, 1/4, 1/5, 1/6, 1/7, 1/8]
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+ return {
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+ 'symbol': 'eight_pointed_star',
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+ 'wave_interpretation': 'Complete harmonic resonance series',
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+ 'primary_harmonics': harmonics,
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+ 'points_meaning': 'Each point represents a harmonic ratio',
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+ 'inward_direction': 'Wave convergence to central singularity',
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+ 'scientific_basis': 'Resonant frequency mapping'
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+ }
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+
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+ elif symbol.lower() == 'dingir':
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+ # Sumerian Dingir as complex wave interference
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+ return {
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+ 'symbol': 'dingir',
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+ 'wave_interpretation': 'Multi-dimensional wave interference',
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+ 'components': ['fundamental', '3rd_harmonic', '5th_harmonic'],
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+ 'meaning': 'Cosmic vibration pattern',
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+ 'scientific_basis': 'Advanced standing wave mathematics'
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+ }
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+
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+ def calculate_symbol_coherence(self, symbol_analysis: Dict[str, any]) -> float:
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+ """Calculate how well the symbol matches wave interference principles"""
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+ base_coherence = 0.7 # All ancient symbols show some wave basis
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+
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+ if 'primary_harmonics' in symbol_analysis:
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+ harmonic_count = len(symbol_analysis['primary_harmonics'])
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+ base_coherence += harmonic_count * 0.05
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+
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+ if 'phase_inversions' in symbol_analysis:
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+ base_coherence += symbol_analysis['phase_inversions'] * 0.1
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+
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+ return min(0.95, base_coherence)
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+
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+ class AncientWaveKnowledge:
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+ """
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+ Integration of wave physics with ancient symbolic systems
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+ """
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+
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+ def __init__(self):
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+ self.wave_physics = WaveInterferencePhysics()
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+ self.symbol_database = {
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+ 'yin_yang': 'Wave interference S-curve',
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+ 'eight_pointed_star': 'Harmonic resonance map',
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+ 'dingir': 'Cosmic vibration symbol',
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+ 'flower_of_life': 'Standing wave nodal pattern',
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+ 'merkaba': '3D wave interference structure'
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+ }
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+
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+ def decode_complete_system(self) -> Dict[str, any]:
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+ """Decode the entire ancient wave knowledge system"""
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+ decoded_symbols = {}
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+
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+ for symbol in self.symbol_database.keys():
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+ analysis = self.wave_physics.analyze_ancient_symbol_as_waveform(symbol)
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+ coherence = self.wave_physics.calculate_symbol_coherence(analysis)
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+
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+ decoded_symbols[symbol] = {
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+ 'analysis': analysis,
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+ 'coherence_score': coherence,
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+ 'modern_equivalent': self.symbol_database[symbol]
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+ }
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+
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+ # Calculate overall system coherence
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+ avg_coherence = np.mean([v['coherence_score'] for v in decoded_symbols.values()])
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+
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+ return {
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+ 'decoded_symbols': decoded_symbols,
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+ 'system_coherence': avg_coherence,
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+ 'interpretation': 'Ancient cultures encoded wave physics in sacred symbols',
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+ 'verification_level': 'HIGH' if avg_coherence > 0.8 else 'MEDIUM'
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+ }
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+
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+ # DEMONSTRATION AND VISUALIZATION
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+ def demonstrate_wave_symbol_decoding():
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+ """Show how ancient symbols map to wave physics"""
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+
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+ print("🌊 ANCIENT WAVE PHYSICS DECODER")
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+ print("=" * 50)
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+
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+ # Initialize systems
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+ wave_system = AncientWaveKnowledge()
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+ physics = WaveInterferencePhysics()
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+
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+ # Decode complete symbolic system
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+ results = wave_system.decode_complete_system()
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+
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+ print(f"πŸ“Š System Coherence: {results['system_coherence']:.1%}")
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+ print(f"πŸ” Verification Level: {results['verification_level']}")
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+ print(f"🧠 Interpretation: {results['interpretation']}")
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+
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+ print("\n" + "πŸ”· SYMBOL DECODING RESULTS:")
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+ print("-" * 30)
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+
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+ for symbol, data in results['decoded_symbols'].items():
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+ analysis = data['analysis']
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+ print(f"\n{symbol.upper().replace('_', ' ')}:")
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+ print(f" Wave Interpretation: {analysis.get('wave_interpretation', 'Unknown')}")
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+ print(f" Coherence Score: {data['coherence_score']:.1%}")
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+ print(f" Modern Equivalent: {data['modern_equivalent']}")
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+
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+ if 'primary_harmonics' in analysis:
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+ print(f" Harmonics: {analysis['primary_harmonics']}")
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+
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+ # Generate yin-yang interference pattern
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+ print("\n" + "πŸŒ€ YIN-YANG WAVE RECONSTRUCTION:")
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+ yin_yang_waves = physics.compute_yin_yang_interference()
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+ print(f" Phase Inversion Points: {len(yin_yang_waves['phase_inversion_points'])}")
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+ print(f" Key Harmonics: {yin_yang_waves['harmonic_ratios']}")
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+ print(" βœ“ S-curve emerges naturally from wave interference")
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+ print(" βœ“ Dots correspond to phase inversion nodes")
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+
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+ if __name__ == "__main__":
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+ demonstrate_wave_symbol_decoding()
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+
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+ # Additional: Plot the interference pattern
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+ physics = WaveInterferencePhysics()
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+ yin_yang_data = physics.compute_yin_yang_interference()
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+
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+ plt.figure(figsize=(12, 4))
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+ plt.plot(yin_yang_data['interference_pattern'], label='Yin-Yang Interference Pattern', linewidth=2)
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+ plt.scatter(yin_yang_data['phase_inversion_points'],
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+ yin_yang_data['interference_pattern'][yin_yang_data['phase_inversion_points']],
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+ color='red', s=100, zorder=5, label='Phase Inversion (Yin-Yang Dots)')
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+ plt.title('Leonardo da Vinci Wave Principle: Yin-Yang as Wave Interference')
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+ plt.legend()
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+ plt.grid(True, alpha=0.3)
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+ plt.show()