{S T : Module.End ℂ (MvPolynomial (Fin d) ℂ)} (h : PolyAdj S T) (h' : PolyAdj T S) : PolySym (S + T)
ProvedBookProof.YangMillsHermite.PolyAdj.symm_ofqymtimepieceyang-mills
Lean 4 theorem BookProof.YangMillsHermite.PolyAdj.symm_of (module BookProof.YangMillsHermite), source chapter BookProof/ChapterYangMillsHermite.lean.
Preamble
-- Generated from ChapterYangMillsHermite.lean — theorem BookProof.YangMillsHermite.PolyAdj.symm_of
import Mathlib
import Definitions.Def_ChapterYangMillsHermite
open BookProof.YangMillsHermite
open MeasureTheory Complex MvPolynomial
open BookProof.HermiteProductCore BookProof.FarisLavine BookProof.YangMillsFriedrichs
open BookProof.HermiteGalerkin BookProof.FriedrichsExtension BookProof.HashimotoShiftInvert
noncomputable section
variable {d : ℕ}Formal statement
theorem BookProof.YangMillsHermite.PolyAdj.symm_of {S T : Module.End ℂ (MvPolynomial (Fin d) ℂ)}
(h : PolyAdj S T) (h' : PolyAdj T S) : PolySym (S + T) := by sorrySource