{
  "ai.module": "quantum_field_theory.rtt2",
  "ai.version": "1.0",
  "ai.purpose": "RTT/2 engine layer for Quantum Field Theory: resonance mapping, stabilizers, symmetry structure, and cross-module propagation.",
  "ai.keywords": [
    "quantum field theory",
    "qft",
    "excitations",
    "resonance",
    "propagators",
    "symmetries",
    "renormalization",
    "rtt2"
  ],

  "engine": {
    "layer": "RTT/2",
    "description": "Integrates QFT into the RTT resonance substrate, exposing stabilizers, excitation behavior, and cross-module coherence patterns."
  },

  "resonance": {
    "patterns": [
      {
        "name": "excitation_resonance",
        "description": "Excitations arise as stable resonance modes shaped by symmetry and interaction structure."
      },
      {
        "name": "propagator_resonance",
        "description": "Propagation corresponds to resonance alignment across modes or spacetime points."
      },
      {
        "name": "vacuum_resonance",
        "description": "Vacuum structure acts as a baseline resonance field from which excitations emerge."
      }
    ],
    "failure_modes": [
      "strong_coupling_decoherence",
      "vacuum_instability",
      "non_renormalizable_divergence",
      "symmetry_breakdown"
    ]
  },

  "stabilizers": {
    "primary": [
      {
        "name": "symmetry_constraints",
        "description": "Symmetries stabilize excitation spectra and interaction structure."
      },
      {
        "name": "renormalization",
        "description": "Repairs coherence by absorbing divergences into stable parameters."
      },
      {
        "name": "vacuum_structure",
        "description": "Defines the resonance baseline for excitation behavior."
      }
    ],
    "secondary": [
      {
        "name": "interaction_vertices",
        "description": "Shape resonance flow between excitation modes."
      },
      {
        "name": "coupling_constants",
        "description": "Determine resonance strength and stability."
      }
    ]
  },

  "excitation_propagation": {
    "mechanisms": [
      "propagators",
      "interaction_vertices",
      "symmetry_actions"
    ],
    "signals": [
      "correlation_decay",
      "phase_structure",
      "spectral_stability"
    ],
    "notes": "Excitation propagation is treated as resonance flow shaped by symmetry and interaction structure."
  },

  "cross_module": {
    "interactions": [
      {
        "module": "quantum_mechanics.rtt2",
        "interaction": "QFT excitations inherit quantum coherence constraints."
      },
      {
        "module": "special_relativity.rtt2",
        "interaction": "Lorentz symmetry shapes propagator structure and excitation behavior."
      },
      {
        "module": "information_theory.rtt2",
        "interaction": "Excitation modes encode distinguishable states under symmetry constraints."
      },
      {
        "module": "standard_model.rtt2",
        "interaction": "Gauge symmetries define interaction structure and resonance stability."
      }
    ],
    "notes": "QFT resonance propagates across quantum, relativistic, and informational modules."
  },

  "dimensional_behavior": {
    "R1": "Excitations lose meaning; resonance collapses to primitive interactions.",
    "R2": "Local excitations and propagators behave coherently; symmetry structure emerges.",
    "R3": "Full interaction grammar; stable excitation spectra and renormalized coherence.",
    "R4": "Effective field behavior; large-scale symmetry-driven resonance."
  },

  "coherence": {
    "markers": [
      "unitarity",
      "stable excitation spectra",
      "symmetry conservation",
      "predictable propagator behavior"
    ],
    "instability_signals": [
      "divergences",
      "vacuum instability",
      "symmetry breaking",
      "strong-coupling decoherence"
    ]
  }
}