`BookProof.ChapterLinftyMultiplication.norm_multOp_le` (φ : α → ℂ) (hφ : MemLp φ ⊤ μ) : ‖multOp φ hφ‖ ≤ (eLpNorm φ ⊤ μ).toReal
ProvedBookProof.ChapterLinftyMultiplication.norm_multOp_letheoremstimepiece
Prove the following Lean 4 theorem from ChapterLinftyMultiplication.
BookProof.ChapterLinftyMultiplication.norm_multOp_le (φ : α → ℂ) (hφ : MemLp φ ⊤ μ) : ‖multOp φ hφ‖ ≤ (eLpNorm φ ⊤ μ).toReal
Formalization note: Lean 4 identifier BookProof.ChapterLinftyMultiplication.norm_multOp_le.
Preamble
-- Generated from ChapterLinftyMultiplication.lean — theorem BookProof.ChapterLinftyMultiplication.norm_multOp_le
import Mathlib
import Definitions.Def_ChapterLinftyMultiplication
open BookProof.ChapterLinftyMultiplication
noncomputable section
open MeasureTheory ENNReal Complex
variable {α : Type*} [MeasurableSpace α] {μ : Measure α}Formal statement
theorem BookProof.ChapterLinftyMultiplication.norm_multOp_le (φ : α → ℂ) (hφ : MemLp φ ⊤ μ) :
‖multOp φ hφ‖ ≤ (eLpNorm φ ⊤ μ).toReal := by sorry