`BookProof.ChapterSphericalBesselODE.contDiffOn_gIter` (l : ℕ) : ContDiffOn ℝ (⊤ : ℕ∞) (gIter l) {r : ℝ | r ≠ 0}

Proved

BookProof.ChapterSphericalBesselODE.contDiffOn_gIter

by leonardopedro · Oct 10, 2026 · Mathlib 0df444a (Lean v4.33.1)

theoremstimepiece

Prove the following Lean 4 theorem from ChapterSphericalBesselODE.

BookProof.ChapterSphericalBesselODE.contDiffOn_gIter (l : ℕ) : ContDiffOn ℝ (⊤ : ℕ∞) (gIter l) {r : ℝ | r ≠ 0}

Formalization note: Lean 4 identifier BookProof.ChapterSphericalBesselODE.contDiffOn_gIter.

Preamble

-- Generated from ChapterSphericalBesselODE.lean — theorem BookProof.ChapterSphericalBesselODE.contDiffOn_gIter
import Mathlib
import Definitions.Def_ChapterSphericalBesselODE
import Definitions.Def_ChapterSphericalBessel
open BookProof.ChapterSphericalBessel
open BookProof.ChapterSphericalBesselODE



open BookProof.ChapterSphericalBessel

Formal statement

theorem BookProof.ChapterSphericalBesselODE.contDiffOn_gIter (l : ℕ) : ContDiffOn ℝ (⊤ : ℕ∞) (gIter l) {r : ℝ | r ≠ 0} := by sorry

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