lean4-htt/tests/lean/run/grind_option.lean
Kim Morrison eccc472e8d
chore: remove set_option grind.warning false (#8714)
This PR removes the now unnecessary `set_option grind.warning false`
statements, now that the warning is disabled by default.
2025-06-11 05:09:19 +00:00

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-- This file uses `#guard_msgs` to check which lemmas `grind` is using.
-- This may prove fragile, so remember it is okay to update the expected output if appropriate!
-- Hopefully these will act as regression tests against `grind` activating irrelevant lemmas.
section
variable [BEq α] {o₁ o₂ o₃ o₄ o₅ : Option α}
/--
info: Try this: grind only [Option.some_or, Option.or_assoc, Option.some_beq_none, Option.or_some]
-/
#guard_msgs in
example : ((o₁.or (o₂.or (some x))).or (o₄.or o₅) == none) = false := by grind?
/-- info: Try this: grind only [Option.max_none_right, Option.min_some_some, = Nat.min_def] -/
#guard_msgs in
example : max (some 7) none = min (some 13) (some 7) := by grind?
/-- info: Try this: grind only [Option.guard_def] -/
#guard_msgs in
example : Option.guard (· ≤ 7) 3 = some 3 := by grind?
/-- info: Try this: grind only [Option.mem_bind_iff] -/
#guard_msgs in
example {x : β} {o : Option α} {f : α → Option β} (h : a ∈ o) (h' : x ∈ f a) : x ∈ o.bind f := by grind?
end
open Option
theorem toList_toArray {o : Option α} : o.toArray.toList = o.toList := by
grind
theorem toArray_toList {o : Option α} : o.toList.toArray = o.toArray := by
grind
theorem size_toArray_eq_one_iff {o : Option α} :
o.toArray.size = 1 ↔ o.isSome := by
grind
theorem size_toArray_choice_eq_one [Nonempty α] : (choice α).toArray.size = 1 := by
grind
theorem length_toList_eq_one_iff {o : Option α} :
o.toList.length = 1 ↔ o.isSome := by
grind
theorem length_toList_choice_eq_one [Nonempty α] : (choice α).toList.length = 1 := by
grind
example : (default : Option α) = none := by grind
example (a : α) : Option.all q (guard p a) = (!p a || q a) := by grind
example (a : α) : Option.any q (guard p a) = (p a && q a) := by grind
example : (guard p a).or (guard q a) = guard (fun x => p x || q x) a := by grind