The supplied Lean source for module IndisputableMonolith.Cost.FunctionalEquation contains no declaration named IsCalibratedLimit. The module defines helpers for the T5 cost uniqueness proof including G, H, CoshAddIdentity, DirectCoshAdd, Jcost_G_eq_cosh_sub_one, Jcost_cosh_add_identity, dAlembert_even, dAlembert_double, HasLogCurvature, dAlembert_continuous_of_log_curvature, and ODE lemmas such as ode_diagonalization, deriv_neg_self_zero, and deriv_pos_self_zero. No IsCalibratedLimit appears.
Explain the Lean def `IsCalibratedLimit` in module `IndisputableMonolith.Cost.FunctionalEquation`. 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.
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- The definition `IsCalibratedLimit`
- Any formal statement, dependencies, or certificates for `IsCalibratedLimit`
- Its role or meaning in Recognition Science calibration
recognition modules consulted
IndisputableMonolith.Foundation.AlexanderDualityIndisputableMonolith.Mathematics.LanglandsFromRecognitionCostIndisputableMonolith.Foundation.RealityFromDistinctionIndisputableMonolith.Measurement.RSNative.Calibration.SingleAnchorIndisputableMonolith.Unification.RecognitionBandGeometryIndisputableMonolith.Unification.RecognitionBandwidthIndisputableMonolith.Cost.AczelClassIndisputableMonolith.Cost.FunctionalEquation