`BookProof.CarlemanUnboundedHop.geoHop_herm` (b : ℕ → ℝ) (rho : ℝ) : IsHermitianKernel (geoHop b rho)
ProvedBookProof.CarlemanUnboundedHop.geoHop_hermtheoremstimepiece
Prove the following Lean 4 theorem from ChapterCarlemanUnboundedHop.
BookProof.CarlemanUnboundedHop.geoHop_herm (b : ℕ → ℝ) (rho : ℝ) : IsHermitianKernel (geoHop b rho)
Formalization note: Lean 4 identifier BookProof.CarlemanUnboundedHop.geoHop_herm.
Preamble
-- Generated from ChapterCarlemanUnboundedHop.lean — theorem BookProof.CarlemanUnboundedHop.geoHop_herm
import Mathlib
import Definitions.Def_ChapterCarlemanUnboundedHop
open BookProof.CarlemanUnboundedHop
open Finset
noncomputable section
variable {a : ℕ → ℕ → ℂ} {u : ℕ → ℂ} {A θ Θ : ℕ → ℝ}Formal statement
theorem BookProof.CarlemanUnboundedHop.geoHop_herm (b : ℕ → ℝ) (rho : ℝ) : IsHermitianKernel (geoHop b rho) := by sorry