refactor: Lint

HepLean/PerturbationTheory/Algebras/CrAnAlgebra/Basic.lean

@@ -85,6 +85,7 @@ lemma ofStateAlgebra_ofState (φ : 𝓕.States) :
   Roughly `[φ1, φ2]` gets sent to `(φ1ᶜ+ φ1ᵃ) * (φ2ᶜ+ φ2ᵃ)` etc. -/
 def ofStateList (φs : List 𝓕.States) : CrAnAlgebra 𝓕 := (List.map ofState φs).prod
 
+/-- Coercion from `List 𝓕.States` to `CrAnAlgebra 𝓕` through `ofStateList`. -/
 instance : Coe (List 𝓕.States) (CrAnAlgebra 𝓕) := ⟨ofStateList⟩
 
 @[simp]

HepLean/PerturbationTheory/Algebras/CrAnAlgebra/NormalOrder.lean

@@ -36,6 +36,7 @@ def normalOrder : CrAnAlgebra 𝓕 →ₗ[ℂ] CrAnAlgebra 𝓕 :=
   Basis.constr ofCrAnListBasis ℂ fun φs =>
   normalOrderSign φs • ofCrAnList (normalOrderList φs)
 
+@[inherit_doc normalOrder]
 scoped[FieldSpecification.CrAnAlgebra] notation "𝓝(" a ")" => normalOrder a
 
 lemma normalOrder_ofCrAnList (φs : List 𝓕.CrAnStates) :

HepLean/PerturbationTheory/Algebras/CrAnAlgebra/SuperCommute.lean

@@ -406,7 +406,7 @@ lemma superCommute_ofCrAnList_ofStateList_cons (φ : 𝓕.States) (φs : List
 
 /--
 Within the creation and annihilation algebra, we have that
-`[φᶜᵃs, φᶜᵃ₀ … φᶜᵃₙ]ₛca = ∑ i, sᵢ • φᶜᵃs₀ … φᶜᵃᵢ₋₁ * [φᶜᵃs, φᶜᵃᵢ]ₛca *  φᶜᵃᵢ₊₁ … φᶜᵃₙ`
+`[φᶜᵃs, φᶜᵃ₀ … φᶜᵃₙ]ₛca = ∑ i, sᵢ • φᶜᵃs₀ … φᶜᵃᵢ₋₁ * [φᶜᵃs, φᶜᵃᵢ]ₛca * φᶜᵃᵢ₊₁ … φᶜᵃₙ`
 where `sᵢ` is the exchange sign for `φᶜᵃs` and `φᶜᵃs₀ … φᶜᵃᵢ₋₁`.
 -/
 lemma superCommute_ofCrAnList_ofCrAnList_eq_sum (φs : List 𝓕.CrAnStates) :

HepLean/PerturbationTheory/Algebras/ProtoOperatorAlgebra/Basic.lean

@@ -20,7 +20,7 @@ is a generalization of the operator algebra of a field theory with field specifi
 It is an algebra `A` with a map `crAnF` from the creation and annihilation free algebra
 satisfying a number of conditions with respect to super commutators.
 The true operator algebra of a field theory with field specification `𝓕`is an
-example of a proto-operator algebra.-/
+example of a proto-operator algebra. -/
 structure ProtoOperatorAlgebra where
   /-- The algebra representing the operator algebra. -/
   A : Type