lean4-htt/tests/lean/run/4888.lean
jrr6 e9a318df16
fix: reorder "application type mismatch" message (#9287)
This PR rewords the "application type mismatch" error message so that
the argument and its type precede the application expression.
2025-07-15 19:20:18 +00:00

51 lines
1.8 KiB
Text

/-!
# `all_goals` should not consume error messages
https://github.com/leanprover/lean4/issues/4888
-/
/--
error: Application type mismatch: The argument
True
has type
Prop
but is expected to have type
Nat
in the application
Nat.succ True
-/
#guard_msgs in
theorem bug: True := by
all_goals exact Nat.succ True
trace "Did not get here"
/-!
Regression test: `all_goals` should admit goals rather than leaving metavariables.
-/
/--
error: omega could not prove the goal:
No usable constraints found. You may need to unfold definitions so `omega` can see linear arithmetic facts about `Nat` and `Int`, which may also involve multiplication, division, and modular remainder by constants.
---
error: omega could not prove the goal:
No usable constraints found. You may need to unfold definitions so `omega` can see linear arithmetic facts about `Nat` and `Int`, which may also involve multiplication, division, and modular remainder by constants.
---
error: omega could not prove the goal:
No usable constraints found. You may need to unfold definitions so `omega` can see linear arithmetic facts about `Nat` and `Int`, which may also involve multiplication, division, and modular remainder by constants.
---
error: omega could not prove the goal:
No usable constraints found. You may need to unfold definitions so `omega` can see linear arithmetic facts about `Nat` and `Int`, which may also involve multiplication, division, and modular remainder by constants.
-/
#guard_msgs in
theorem kernel_declaration_meta_variables (x y z : Option Int) : (x = y) ↔ (x = z) := by
apply Iff.elim
all_goals omega
trace "Did not get here"
/-!
Regression test: `all_goals` still respects recovery state.
-/
/-- warning: declaration uses 'sorry' -/
#guard_msgs in
example (x y z : Option Int) : (x = y) ↔ (x = z) := by
apply Iff.elim
first | all_goals omega | all_goals sorry