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Explain the Lean theorem `strainRatio` in module `IndisputableMonolith.Astrophysics.GravitationalWaveFromJCost`. Write for an educated reader who knows science and programming but may not know Lean. Cover: (1) what the declaration says in plain English, (2) why it matters in Recognition Science, (3) how to read the formal statement, (4) visible dependencies or certificates in the supplied source, and (5) what this declaration does not prove. Cite only declarations present in the supplied Recognition source.

Big AI job. Grok 4.3 reads the canon and writes a Lean-grounded derivation; usually 20 seconds to 2 minutes. Your answer will appear below.
confidence: low outside recognition cached

The supplied Lean source does not contain the module IndisputableMonolith.Astrophysics.GravitationalWaveFromJCost or any declaration named strainRatio. The provided modules establish results on dark matter as topological frustration (dm_is_frustration, dm_no_em_coupling), flyby anomaly dissolution via thermal effects (anomaly_dissolved, standard_physics_sufficient), ILG weight kernels and lab-scale predictions (nullHypothesis, rsLabPrediction), energy-processing equivalence (energy_processing_bridge, Jcost_one_plus_exact), gravity parameters derived from φ (alpha_gravity, a0_phi_ladder_formula), zero-parameter gravity (kappa_rs, equivalence_principle_automatic), quantum gravity approaches (qgApproachCount), and Bekenstein-Hawking thermodynamics (bekensteinHawkingEntropy, hawkingTemperature). No gravitational-wave strain derivations or J-cost strain ratios appear. The question targets a specific theorem absent from this slice.

outside recognition

Aspects Recognition does not yet address:

  • theorem strainRatio in IndisputableMonolith.Astrophysics.GravitationalWaveFromJCost
  • any J-cost derived gravitational wave strain ratio formalization

recognition modules consulted

The Recognition library is at github.com/jonwashburn/shape-of-logic. The model is restricted to the supplied Lean source and instructed not to invent theorem names. Treat output as a starting point, not a verified proof.