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…7192) This PR prevents `exact?` and `apply?` from suggesting tactics that correspond to correct proofs but do not elaborate, and it allows these tactics to suggest `expose_names` when needed. These tactics now indicate that a non-compiling term was generated but do not suggest that that term be inserted. `exact?` also no longer suggests that the user try `apply?` if no partial suggestions were found. This addresses part of #5407 but does not achieve the exact expected behavior therein (due to #6122).
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/-! | ||
# Library search should not return invalid tactics | ||
https://github.com/leanprover/lean4/issues/5407 | ||
The library-search tactics `exact?` and `apply?` should not suggest proof terms that do not | ||
compile. If such proof terms are generated, these tactics should instead provide users with | ||
appropriate feedback. | ||
-/ | ||
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/-! Discards unprintable implicit argument to lambda -/ | ||
inductive Odd : Nat → Prop | ||
| one : Odd 1 | ||
| add_two : Odd n → Odd (n + 2) | ||
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theorem odd_iff {n : Nat} : Odd n ↔ n % 2 = 1 := by | ||
refine ⟨fun h => by induction h <;> omega, ?_⟩ | ||
match n with | ||
| 0 => simp | ||
| 1 => exact fun _ => Odd.one | ||
| n + 2 => exact fun _ => Odd.add_two (odd_iff.mpr (by omega)) | ||
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/-- | ||
error: found a proof, but the corresponding tactic failed: | ||
exact fun a => (fun {n} => odd_iff.mpr) a | ||
-/ | ||
#guard_msgs in | ||
example {n : Nat} : n % 2 = 1 → Odd n := | ||
by exact? | ||
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/-! Detects shadowed variables -/ | ||
opaque A : Type | ||
opaque B : Type | ||
opaque C : Prop | ||
axiom imp : A → B → C | ||
axiom a : A | ||
axiom b : B | ||
/-- | ||
info: Try this: (expose_names; exact imp h_1 h) | ||
-/ | ||
#guard_msgs in | ||
example : C := by | ||
have h : A := a | ||
have h : B := b | ||
exact? | ||
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/-! Detects lambdas with insufficient explicit binder types -/ | ||
inductive EqExplicit {α} : α → α → Prop | ||
| intro : (a b : α) → a = b → EqExplicit a b | ||
/-- | ||
error: found a proof, but the corresponding tactic failed: | ||
exact EqExplicit.intro (fun f => (fun g x => g x) f) id rfl | ||
-/ | ||
#guard_msgs in | ||
example : EqExplicit (fun (f : α → β) => (fun g x => g x) f) id := by | ||
exact? | ||
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/-! `apply?` logs info instead of erroring -/ | ||
opaque D : Prop | ||
axiom option1 : A → D | ||
axiom option2 {_ : B} : D | ||
/-- | ||
info: Try this: refine option1 ?_ | ||
--- | ||
info: found a partial proof, but the corresponding tactic failed: | ||
refine option2 | ||
--- | ||
warning: declaration uses 'sorry' | ||
-/ | ||
#guard_msgs in | ||
example : D := by apply? |
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