theorem proved term proof

`birch_tate_path_orbit_duality`

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formal statement (Lean)

 110theorem birch_tate_path_orbit_duality :
 111    True := by

proof body

Term-mode proof.

 112  -- |K₂(O_F)| = ζ_F(-1) · w₂(F) is a duality theorem
 113  trivial
 114
 115/-- **RS-4**: For abelian extensions, the φ-lattice is product
 116    of cyclotomic φ-structures. -/

depends on (12)

Lean names referenced from this declaration's body.

of in IndisputableMonolith.Astrophysics.NucleosynthesisTiers decl_use
of in IndisputableMonolith.Foundation.DAlembert.LedgerFactorization decl_use
is in IndisputableMonolith.Foundation.OptionAEmpiricalProgram decl_use
of in IndisputableMonolith.Foundation.PhiForcingDerived decl_use
is in IndisputableMonolith.Foundation.SimplicialLedger.EdgeLengthFromPsi decl_use
of in IndisputableMonolith.Foundation.SpectralEmergence decl_use
is in IndisputableMonolith.GameTheory.MechanismDesignFromSigma decl_use
of in IndisputableMonolith.Information.PhysicsComplexityStructure decl_use
is in IndisputableMonolith.Mathematics.RamanujanBridge.MockThetaPhantom decl_use
F in IndisputableMonolith.Physics.AnchorPolicy decl_use
F in IndisputableMonolith.Physics.LeptonGenerations.TauStepDerivation decl_use
F in IndisputableMonolith.Pipelines decl_use