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| author | Gaëtan Gilbert | 2020-02-24 14:13:43 +0100 |
|---|---|---|
| committer | Gaëtan Gilbert | 2020-02-24 14:13:43 +0100 |
| commit | 5fd281945bdc60c2a88f60503663df32920ef83b (patch) | |
| tree | 25d22a66fa9464c7c5b1acc3075b6d6dfbc5294f | |
| parent | b04f8948b167ef227372eeffe299462b6bde1f1b (diff) | |
| parent | 09252f6b060321985f2d82aa130ac7e3d6147025 (diff) | |
Merge PR #11588: test for x[i] notation not breaking Ltac parsing
Reviewed-by: tchajed
| -rw-r--r-- | test-suite/success/NotationsAndLtac.v | 52 |
1 files changed, 52 insertions, 0 deletions
diff --git a/test-suite/success/NotationsAndLtac.v b/test-suite/success/NotationsAndLtac.v new file mode 100644 index 0000000000..f3ec1916dc --- /dev/null +++ b/test-suite/success/NotationsAndLtac.v @@ -0,0 +1,52 @@ +(* Test that adding notations that overlap with the tactic grammar does not +* interfere with Ltac parsing. *) + +Module test1. + Notation "x [ y ]" := (fst (id x, id y)) (at level 11). + + Goal True \/ (exists x : nat, True /\ True) -> True. + Proof. + intros [|[a [y z]]]; [idtac|idtac]; try solve [eauto | trivial; [trivial]]. + Qed. +End test1. + +Module test2. + Notation "x [ y ]" := (fst (id x, id y)) (at level 100). + Goal True \/ (exists x : nat, True /\ True) -> True. + Proof. + intros [|[a [y z]]]; [idtac|idtac]; try solve [eauto | trivial; [trivial]]. + Qed. +End test2. + +Module test3. + Notation "x [ y ]" := (fst (id x, id y)) (at level 1). + Goal True \/ (exists x : nat, True /\ True) -> True. + Proof. + intros [|[a [y z]]]; [idtac|idtac]; try solve [eauto | trivial; [trivial]]. + Qed. +End test3. + +Module test1'. + Notation "x [ [ y ] ] " := (fst (id x, id y)) (at level 11). + + Goal True \/ (exists x : nat, True /\ True) -> True. + Proof. + intros [|[a [y z]]]; [idtac|idtac]; try solve [eauto | trivial; [trivial]]. + Qed. +End test1'. + +Module test2'. + Notation "x [ [ y ] ]" := (fst (id x, id y)) (at level 100). + Goal True \/ (exists x : nat, True /\ True) -> True. + Proof. + intros [|[a [y z]]]; [idtac|idtac]; try solve [eauto | trivial; [trivial]]. + Qed. +End test2'. + +Module test3'. + Notation "x [ [ y ] ]" := (fst (id x, id y)) (at level 1). + Goal True \/ (exists x : nat, True /\ True) -> True. + Proof. + intros [|[a [y z]]]; [idtac|idtac]; try solve [eauto | trivial; [trivial]]. + Qed. +End test3'. |
