feat: No docs script

HepLean/AnomalyCancellation/Basic.lean

@@ -57,6 +57,7 @@ instance chargesModule (χ : ACCSystemCharges) : Module ℚ χ.Charges :=
 instance ChargesAddCommGroup (χ : ACCSystemCharges) : AddCommGroup χ.Charges :=
   Module.addCommMonoidToAddCommGroup ℚ
 
+/-- The module `χ.Charges` over `ℚ` is finite. -/
 instance (χ : ACCSystemCharges) : Module.Finite ℚ χ.Charges :=
   FiniteDimensional.finiteDimensional_pi ℚ
 

HepLean/AnomalyCancellation/GroupActions.lean

@@ -37,6 +37,7 @@ structure ACCSystemGroupAction (χ : ACCSystem) where
 
 namespace ACCSystemGroupAction
 
+/-- The given instance of a group on the `group` field of a `ACCSystemGroupAction`. -/
 instance {χ : ACCSystem} (G : ACCSystemGroupAction χ) : Group G.group := G.groupInst
 
 /-- The action of a group element on the vector space of linear solutions. -/

HepLean/AnomalyCancellation/MSSMNu/OrthogY3B3/ToSols.lean

@@ -39,6 +39,7 @@ namespace AnomalyFreePerp
 and for the cube line to sit in the quad. -/
 def LineEqProp (R : MSSMACC.AnomalyFreePerp) : Prop := α₁ R = 0 ∧ α₂ R = 0 ∧ α₃ R = 0
 
+/-- The proposition `LineEqProp` is decidable. -/
 instance (R : MSSMACC.AnomalyFreePerp) : Decidable (LineEqProp R) := instDecidableAnd
 
 /-- A condition on `Sols` which we will show in `linEqPropSol_iff_proj_linEqProp` that is equivalent
@@ -79,6 +80,7 @@ entirely in the quadratic surface. -/
 def InQuadProp (R : MSSMACC.AnomalyFreePerp) : Prop :=
     quadBiLin R.val R.val = 0 ∧ quadBiLin Y₃.val R.val = 0 ∧ quadBiLin B₃.val R.val = 0
 
+/-- The proposition `InQuadProp` is decidable. -/
 instance (R : MSSMACC.AnomalyFreePerp) : Decidable (InQuadProp R) := instDecidableAnd
 
 /-- A condition which is satisfied if the plane spanned by the solutions `R`, `Y₃` and `B₃`
@@ -124,6 +126,7 @@ def InCubeProp (R : MSSMACC.AnomalyFreePerp) : Prop :=
     cubeTriLin R.val R.val R.val = 0 ∧ cubeTriLin R.val R.val B₃.val = 0 ∧
     cubeTriLin R.val R.val Y₃.val = 0
 
+/-- The proposition `InCubeProp` is decidable. -/
 instance (R : MSSMACC.AnomalyFreePerp) : Decidable (InCubeProp R) := instDecidableAnd
 
 /-- A condition which is satisfied if the plane spanned by the solutions `R`, `Y₃` and `B₃`