(M alpha : ℝ) (hM : 0 < M) : ExpBounded (starobinskyV M alpha)
ProvedBookProof.QgHermiteCore.expBounded_starobinskyVhermitespecial-functionstimepiece
Lean 4 theorem BookProof.QgHermiteCore.expBounded_starobinskyV (module BookProof.QgHermiteCore), source chapter BookProof/ChapterQgHermiteCore.lean.
Preamble
-- Generated from ChapterQgHermiteCore.lean — theorem BookProof.QgHermiteCore.expBounded_starobinskyV
import Mathlib
import Definitions.Def_ChapterQgHermiteCore
open BookProof.QgHermiteCore
open MeasureTheory Polynomial Filter Topology
open BookProof.HermiteCore BookProof.Starobinsky
variable {E : Type*} [NormedAddCommGroup E]Formal statement
theorem BookProof.QgHermiteCore.expBounded_starobinskyV (M alpha : ℝ) (hM : 0 < M) :
ExpBounded (starobinskyV M alpha) := by sorrySource