refactor: Lint

HepLean/FlavorPhysics/CKMMatrix/Relations.lean

@@ -81,7 +81,7 @@ lemma ud_us_neq_zero_iff_ub_neq_one (V : CKMMatrix) :
       zero_pow, add_zero, zero_add, sq_eq_one_iff, false_or, neg_eq_self_iff, one_ne_zero]
     have h1 := Complex.abs.nonneg [V]ub
     rw [h2] at h1
-    refine (?_ :  ¬ 0 ≤ (-1 : ℝ) ) h1
+    refine (?_ : ¬ 0 ≤ (-1 : ℝ)) h1
     simp
 
 lemma normSq_Vud_plus_normSq_Vus_neq_zero_ℝ {V : CKMMatrix} (hb : [V]ud ≠ 0 ∨ [V]us ≠ 0) :

HepLean/FlavorPhysics/CKMMatrix/StandardParameterization/StandardParameters.lean

@@ -632,7 +632,8 @@ theorem eq_standardParameterization_δ₃ (V : CKMMatrix) :
   have hSV := (Quotient.eq.mpr (hδ₃))
   by_cases h : Invariant.mulExpδ₁₃ ⟦standParam (θ₁₂ ⟦V⟧) (θ₁₃ ⟦V⟧) (θ₂₃ ⟦V⟧) δ₁₃'⟧ ≠ 0
   · have h2 := eq_exp_of_phases (θ₁₂ ⟦V⟧) (θ₁₃ ⟦V⟧) (θ₂₃ ⟦V⟧) δ₁₃'
-      (δ₁₃ ⟦V⟧) (by rw [← mulExpδ₁₃_on_param_neq_zero_arg V δ₁₃' h, ← hSV, δ₁₃, Invariant.mulExpδ₁₃])
+      (δ₁₃ ⟦V⟧) (by rw [← mulExpδ₁₃_on_param_neq_zero_arg V δ₁₃' h,
+        ← hSV, δ₁₃, Invariant.mulExpδ₁₃])
     rw [h2] at hδ₃
     exact hδ₃
   · simp at h