refactor: Lint

HepLean/PerturbationTheory/Wick/Algebra.lean

@@ -124,7 +124,7 @@ informal_lemma timeOrder_pair where
 
 informal_definition WickMap where
   math :≈ "A linear map `vev` from the Wick algebra `A` to the underlying field such that
-   `vev(...ψd(t)) = 0` and `vev(ψc(t)...) = 0`."
+    `vev(...ψd(t)) = 0` and `vev(ψc(t)...) = 0`."
   physics :≈ "An abstraction of the notion of a vacuum expectation value, containing
     the necessary properties for lots of theorems to hold."
   deps :≈ [``WickAlgebra, ``WickMonomial]

HepLean/PerturbationTheory/Wick/Contract.lean

@@ -256,8 +256,8 @@ lemma mem_snoc' {ni : ℕ} {i : Fin ni → 𝓔} {n : ℕ} {c : Fin n → 𝓔}
     (hilej : i < j) → (hb1 : ∀ r, b1 r < i) → (hb2i : ∀ r, b2 r ≠ i) → (hb2j : ∀ r, b2 r ≠ j) →
     (hb1' : Fin.snoc b1 i = b1' ∘ Fin.cast hk') →
     (hb2' : Fin.snoc b2 j = b2' ∘ Fin.cast hk') →
-    ∃ (w' : WickContract str b1 b2), w = castMaps hk' hb1' hb2' (
-      contr i j h hilej hb1 hb2i hb2j w') := fun
+    ∃ (w' : WickContract str b1 b2), w = castMaps hk' hb1' hb2'
+      (contr i j h hilej hb1 hb2i hb2j w') := fun
   | string => fun hk' => by
     simp at hk'
   | contr i' j' h' hilej' hb1' hb2i' hb2j' w' => by

HepLean/PerturbationTheory/Wick/PositionSpace.lean

@@ -21,5 +21,4 @@ The following reference provides a good resource for Wick contractions of extern
 
 namespace Wick
 
-
 end Wick

HepLean/PerturbationTheory/Wick/Species.lean

@@ -23,7 +23,7 @@ namespace Wick
   calculate the corresponding Feynman diagrams.
 
   WARNING: This definition is not yet complete.
-   -/
+  -/
 structure Species where
   /-- The color of Field operators which appear in a theory.
     One may wish to call these `half-edges`, however we restrict this terminology