The Lean 4 theorem `starobinskyV_essentiallySelfAdjoint` in the `ChapterScalaronCoreEsa` chapter of the timepiece formalization

-- Generated from ChapterScalaronCoreEsa.lean — theorem BookProof.ScalaronEsa.starobinskyV_essentiallySelfAdjoint
import Mathlib
import Definitions.Def_ChapterScalaronCoreEsa
import Theorems.Thm_BookProof_ScalaronEsa_contDiff_starobinskyV
open BookProof.ScalaronEsa


open Filter Topology MeasureTheory SchwartzMap


open BookProof.StrichartzWave BookProof.FarisLavine BookProof.Starobinsky
open BookProof.QuantumGravityDensitized BookProof.StoneBridge BookProof.NavierStokesFlow
open BookProof.ChapterStoneResolvent BookProof.EsaClosure

noncomputable section

variable {E : Type*} [NormedAddCommGroup E] [InnerProductSpace ℝ E] [FiniteDimensional ℝ E]
  [MeasurableSpace E] [BorelSpace E]

theorem BookProof.ScalaronEsa.starobinskyV_essentiallySelfAdjoint (M alpha : ℝ) :
    EssentiallySelfAdjointOn (ccDomain ℝ)
      (opCc (fun phi : ℝ => starobinskyV M alpha phi) (contDiff_starobinskyV M alpha)) := by sorry