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fix: process delayed assignment metavariables correctly in Lean.Meta.…
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…Closure

This PR fixes a bug in `Lean.Meta.Closure` that would introduce under-applied delayed assignment metavariables, which would keep them from ever getting instantiated. This bug affected `match` elaboration when the expected type contains postponed elaboration problems, for example tactic blocks.

Closes leanprover#6354
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kmill committed Dec 19, 2024
1 parent a8a160b commit bdd3b9e
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14 changes: 13 additions & 1 deletion src/Lean/Meta/Closure.lean
Original file line number Diff line number Diff line change
Expand Up @@ -203,9 +203,21 @@ partial def collectExprAux (e : Expr) : ClosureM Expr := do
let type ← collect type
let newFVarId ← mkFreshFVarId
let userName ← mkNextUserName
/-
If the metavariable is a delayed assignment, it would be an error to push it onto `exprMVarArgs` directly,
since the assumption is that delayed assignment metavariables are always fully applied (for example `instantiateMVars` assumes this).
The need to handle delayed assignment metavariables was uncovered in issue https://github.com/leanprover/lean4/issues/6354
-/
let e' ←
if let some { fvars, .. } ← getDelayedMVarAssignment? mvarId then
-- Eta expand `e` for the requisite number of arguments.
forallBoundedTelescope mvarDecl.type fvars.size fun args _ => do
mkLambdaFVars args <| mkAppN e args
else
pure e
modify fun s => { s with
newLocalDeclsForMVars := s.newLocalDeclsForMVars.push $ .cdecl default newFVarId userName type .default .default,
exprMVarArgs := s.exprMVarArgs.push e
exprMVarArgs := s.exprMVarArgs.push e'
}
return mkFVar newFVarId
| Expr.fvar fvarId =>
Expand Down
62 changes: 62 additions & 0 deletions tests/lean/run/6354.lean
Original file line number Diff line number Diff line change
@@ -0,0 +1,62 @@
/-!
# Proper handling of delayed assignment metavariables in `match` elaboration
https://github.com/leanprover/lean4/issues/6354
-/

namespace Test1
/-!
Simplified version of example from issue 6354.
Previously, had error `(kernel) declaration has metavariables '_example'`
-/

structure A where
p: Prop
q: True

example := (λ ⟨_,_⟩ ↦ True.intro : (A.mk (And True True) (by exact True.intro)).p → True)

end Test1


namespace Test2
/-!
Example from issue (by @roos-j)
-/

structure A where
p: Prop
q: True

structure B extends A where
q': p → True

example: B where
p := True ∧ True
q := by exact True.intro
q' := λ ⟨_,_⟩ ↦ True.intro

end Test2


namespace Test3
/-!
Example from issue comment (by @b-mehta)
-/

class Preorder (α : Type) extends LE α, LT α where
le_refl : ∀ a : α, a ≤ a
lt := fun a b => a ≤ b ∧ ¬b ≤ a

class PartialOrder (α : Type) extends Preorder α where
le_antisymm : ∀ a b : α, a ≤ b → b ≤ a → a = b

inductive MyOrder : Nat × Nat → Nat × Nat → Prop
| within {x u m : Nat} : x ≤ u → MyOrder (x, m) (u, m)

instance : PartialOrder (Nat × Nat) where
le := MyOrder
le_refl x := .within (Nat.le_refl _)
le_antisymm | _, _, .within _, .within _ => Prod.ext (Nat.le_antisymm ‹_› ‹_›) rfl

end Test3

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