# ==============================================================================
# COPYRIGHT NO ONE EVERYWHERE LLC (WYOMING HOLDING COMPANY)
# PROJECT: SOVEREIGN STACK
# This artifact is entirely proprietary and cryptographically proven.
# Open-Source usage requires explicit permission from Brandon Scott Schneider.
# ==============================================================================
import sys
import os
sys.path.insert(0, os.path.abspath(os.path.join(os.path.dirname(__file__), "..")))
from math_harness_compat import xp, AnyArray
import scipy.constants as const

# --- PHYSICAL CONSTANTS ---
F_TARGET = 1.0  # Target frequency (normalized)
T_P = 6.24e-12   # Picosecond clock period (~1/F_Precision)

# --- PCB PARAMETERS (PCBWay Standard) ---
# FR-4 Er = 4.2
# Trace Inductance L' ~ 0.5 nH/mm
# Trace Capacitance C' ~ 0.1 pF/mm

def calculate_resonance(L, C):
    """Calculates f = 1 / (2*pi*sqrt(L*C))"""
    return 1.0 / (2 * xp.pi * xp.sqrt(L * C))

def simulate_passive_manifold():
    print("--- TSM-VDP v5: PASSIVE R-L-C FIELD SIMULATION ---")
    
    # 1. RESONANCE AUDIT
    # Goal: match target frequency
    # Let L = 0.1nH (0.2mm trace)
    # Let C = 10fF (Small overlap/gap)
    target_L = 0.1e-9 
    target_C = 9.87e-15 # 9.87 fF
    
    f_res = calculate_resonance(target_L, target_C)
    print(f"Target Frequency: {F_TARGET/1e9:.2f} GHz")
    print(f"Calculated Resonance: {f_res/1e9:.2f} GHz")
    print(f"  L = {target_L*1e12:.2f} pH")
    print(f"  C = {target_C*1e15:.2f} fF")
    
    # 2. CAPACITIVE AND-GATE THRESHOLD
    # If Input A and Input B both provide 1.8V, does the gap jump?
    # Capacitive impedance Zc = 1 / (2*pi*f*C)
    # Tapered regularization applied to f to avoid high-freq impedance collapse
    f_reg = F_TARGET * xp.exp(-1e-12 * F_TARGET) # Toy regularization
    z_c = 1.0 / (2 * xp.pi * f_reg * target_C)
    print(f"\n[Capacitive Logic (AND)]")
    print(f"  Coupling Impedance (Zc): {z_c:.2f} Ohms")
    
    # 3. MEMISTOR ADAPTATION (POWER-AS-COMPUTATION)
    # Energy E = P * t = (V^2 / R) * t
    v_peak = 1.8
    r_mem = 50.0 # Initial
    energy_per_tick = (v_peak**2 / r_mem) * T_P
    print(f"\n[Termodynamic Computation]")
    print(f"  Energy per Planck-Tick: {energy_per_tick:.4e} Joules")
    print(f"  Dissipation is the Logic: {energy_per_tick > 0}")

if __name__ == "__main__":
    simulate_passive_manifold()