(**************************************************************************) (* *) (* SMTCoq *) (* Copyright (C) 2011 - 2021 *) (* *) (* See file "AUTHORS" for the list of authors *) (* *) (* This file is distributed under the terms of the CeCILL-C licence *) (* *) (**************************************************************************) Require Import PropToBool. Require Import Int63 List PArray Bool ZArith. Require Import SMTCoq.State SMTCoq.SMT_terms SMTCoq.Trace SMT_classes_instances QInst. Declare ML Module "smtcoq_plugin". (** Collect all the hypotheses from the context *) Ltac get_hyps_acc acc k := match goal with | [ H : ?P |- _ ] => let T := type of P in lazymatch T with | Prop => lazymatch P with | id _ => fail | _ => change P with (id P) in H; match acc with | Some ?t => get_hyps_acc (Some (H, t)) k | None => get_hyps_acc (Some H) k end end | _ => fail end | _ => k acc end. Ltac eliminate_id := repeat match goal with | [ H : ?P |- _ ] => lazymatch P with | id ?Q => change P with Q in H | _ => fail end end. Ltac get_hyps k := get_hyps_acc (@None nat) ltac:(fun Hs => eliminate_id; k Hs). Section Test. Variable A : Type. Hypothesis H1 : forall a:A, a = a. Variable n : Z. Hypothesis H2 : n = 17%Z. Goal True. Proof. (* get_hyps ltac:(fun acc => idtac acc). *) Abort. End Test. (** Tactics in bool *) Tactic Notation "verit_bool_base_auto" constr(h) := verit_bool_base h; auto with typeclass_instances. Tactic Notation "verit_bool_no_check_base_auto" constr(h) := verit_bool_no_check_base h; auto with typeclass_instances. Tactic Notation "verit_bool" constr(h) := get_hyps ltac:(fun Hs => match Hs with | Some ?Hs => verit_bool_base_auto (Some (h, Hs)) | None => verit_bool_base_auto (Some h) end; vauto). Tactic Notation "verit_bool" := get_hyps ltac:(fun Hs => verit_bool_base_auto Hs; vauto). Tactic Notation "verit_bool_no_check" constr(h) := get_hyps ltac:(fun Hs => match Hs with | Some ?Hs => verit_bool_no_check_base_auto (Some (h, Hs)) | None => verit_bool_no_check_base_auto (Some h) end; vauto). Tactic Notation "verit_bool_no_check" := get_hyps ltac:(fun Hs => verit_bool_no_check_base_auto Hs; vauto). (** Tactics in Prop **) Ltac zchaff := prop2bool; zchaff_bool; bool2prop. Ltac zchaff_no_check := prop2bool; zchaff_bool_no_check; bool2prop. Tactic Notation "verit" constr(h) := prop2bool; [ .. | prop2bool_hyps h; [ .. | get_hyps ltac:(fun Hs => match Hs with | Some ?Hs => prop2bool_hyps Hs; [ .. | verit_bool_base_auto (Some (h, Hs)) ] | None => verit_bool_base_auto (Some h) end; vauto) ] ]. Tactic Notation "verit" := prop2bool; [ .. | get_hyps ltac:(fun Hs => match Hs with | Some ?Hs => prop2bool_hyps Hs; [ .. | verit_bool_base_auto (Some Hs) ] | None => verit_bool_base_auto (@None nat) end; vauto) ]. Tactic Notation "verit_no_check" constr(h) := prop2bool; [ .. | prop2bool_hyps h; [ .. | get_hyps ltac:(fun Hs => match Hs with | Some ?Hs => prop2bool_hyps Hs; [ .. | verit_bool_no_check_base_auto (Some (h, Hs)) ] | None => verit_bool_no_check_base_auto (Some h) end; vauto) ] ]. Tactic Notation "verit_no_check" := prop2bool; [ .. | get_hyps ltac:(fun Hs => match Hs with | Some ?Hs => prop2bool_hyps Hs; [ .. | verit_bool_no_check_base_auto (Some Hs) ] | None => verit_bool_no_check_base_auto (@None nat) end; vauto) ]. Ltac cvc4 := prop2bool; [ .. | cvc4_bool; bool2prop ]. Ltac cvc4_no_check := prop2bool; [ .. | cvc4_bool_no_check; bool2prop ]. Tactic Notation "smt" constr(h) := (prop2bool; [ .. | try verit h; cvc4_bool; try verit h; bool2prop ]). Tactic Notation "smt" := (prop2bool; [ .. | try verit ; cvc4_bool; try verit ; bool2prop ]). Tactic Notation "smt_no_check" constr(h) := (prop2bool; [ .. | try verit_no_check h; cvc4_bool_no_check; try verit_no_check h; bool2prop]). Tactic Notation "smt_no_check" := (prop2bool; [ .. | try verit_no_check ; cvc4_bool_no_check; try verit_no_check ; bool2prop]). (* Local Variables: coq-load-path: ((rec "." "SMTCoq")) End: *)