Hi,
Is there way in Ltac to express following case in a concise, but structured, manner without try tactic:
Theorem seq_try: (False \/ 3 = 3 /\ True) /\ ((4 = 4 /\ True) \/ False ).
Proof.
split; [ right | left ]; split; try apply eq_refl; apply I.
Qed.
Theorem seq_rep (False \/ 3 = 3 /\ True) /\ ((4 = 4 /\ True) \/ False ).
Proof.
split; [ right | left ]; split; [ apply eq_refl | apply I | apply eq_refl | apply I].
Qed.
Theorem seq_notry: (False \/ 3 = 3 /\ True) /\ ((4 = 4 /\ True) \/ False ).
Proof.
Fail split; [ right | left ]; split; [ apply eq_refl | apply I].
Abort.
Error: Tactic failure: Incorrect number of goals (expected 4 tactics).