@[reducible, inline]
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- Lean.Meta.AC.instInhabitedPreContext = { default := { id := default, op := default, assoc := default, comm := default, idem := default } }
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- op (lhs rhs : Lean.Meta.AC.PreExpr) : Lean.Meta.AC.PreExpr
- var (e : Lean.Expr) : Lean.Meta.AC.PreExpr
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- Lean.Meta.AC.toACExpr.toACExpr varMap (l.op r) = Lean.Data.AC.Expr.op (Lean.Meta.AC.toACExpr.toACExpr varMap l) (Lean.Meta.AC.toACExpr.toACExpr varMap r)
- Lean.Meta.AC.toACExpr.toACExpr varMap (Lean.Meta.AC.PreExpr.var x_1) = Lean.Data.AC.Expr.var (varMap x_1)
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def
Lean.Meta.AC.abstractAtoms
(preContext : Lean.Meta.AC.PreContext)
(atoms : Array Lean.Expr)
(k : Array (Lean.Expr × Option Lean.Expr) → Lean.MetaM Lean.Expr)
:
In order to prevent the kernel trying to reduce the atoms of the expression, we abstract the proof
over them. But ac_rfl
proofs are not completely abstract in the value of the atoms – it recognizes
neutral elements. So we have to abstract over these proofs as well.
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- Lean.Meta.AC.abstractAtoms preContext atoms k = do let α ← Lean.Meta.inferType atoms[0]! let u ← Lean.Meta.getLevel α Lean.Meta.AC.abstractAtoms.go preContext atoms k α u 0 #[] #[] #[]
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@[irreducible]
def
Lean.Meta.AC.abstractAtoms.go
(preContext : Lean.Meta.AC.PreContext)
(atoms : Array Lean.Expr)
(k : Array (Lean.Expr × Option Lean.Expr) → Lean.MetaM Lean.Expr)
(α : Lean.Expr)
(u : Lean.Level)
(i : Nat)
(acc : Array (Lean.Expr × Option Lean.Expr))
(vars args : Array Lean.Expr)
:
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def
Lean.Meta.AC.buildNormProof.mkContext
(preContext : Lean.Meta.AC.PreContext)
(α : Lean.Expr)
(u : Lean.Level)
(vars : Array (Lean.Expr × Option Lean.Expr))
:
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- Lean.Meta.AC.buildNormProof.convert (l.op r) = Lean.mkApp2 (Lean.mkConst `Lean.Data.AC.Expr.op) (Lean.Meta.AC.buildNormProof.convert l) (Lean.Meta.AC.buildNormProof.convert r)
- Lean.Meta.AC.buildNormProof.convert (Lean.Data.AC.Expr.var x_1) = Lean.mkApp (Lean.mkConst `Lean.Data.AC.Expr.var) (Lean.mkNatLit x_1)
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def
Lean.Meta.AC.buildNormProof.convertTarget
(preContext : Lean.Meta.AC.PreContext)
(vars : Array Lean.Expr)
:
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- Lean.Meta.AC.buildNormProof.convertTarget preContext vars (Lean.Data.AC.Expr.var x_1) = vars[x_1]!
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- Lean.Meta.AC.rewriteUnnormalizedRefl goal = do let __do_lift ← Lean.Meta.AC.rewriteUnnormalized goal __do_lift.refl
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- Lean.Meta.AC.acRflTactic x✝ = do let goal ← Lean.Elab.Tactic.getMainGoal goal.withContext (liftM (Lean.Meta.AC.rewriteUnnormalizedRefl goal))
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Implementation of the ac_nf
tactic when operating on the main goal.
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- Lean.Meta.AC.acNfTargetTactic = Lean.Elab.Tactic.liftMetaTactic1 fun (goal : Lean.MVarId) => do let a ← Lean.Meta.AC.rewriteUnnormalized goal pure (some a)
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Implementation of the ac_nf
tactic when operating on a hypothesis.
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- Lean.Meta.AC.acNfHypTactic fvarId = Lean.Elab.Tactic.liftMetaTactic1 fun (goal : Lean.MVarId) => Lean.Meta.AC.acNfHypMeta goal fvarId
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