(** import("tactic.lua") **)
Variables p q r : Bool

Theorem T1 : p => q => p /\ q :=
   Discharge (fun H1,
      Discharge (fun H2,
            let H1 : p := _,
                H2 : q := _
            in Conj H1 H2
         )).
    exact (* solve first metavar *)
    done
    exact (* solve second metavar *)
    done

(**
simple_tac = Repeat(imp_tac() ^ conj_tac() ^ assumption_tac())
**)

Theorem T2 : p => q => p /\ q /\ p := _.
    simple_tac
    done

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Theorem T3 : p => p /\ q => r => q /\ r /\ p := _.
    (** Repeat(OrElse(imp_tac(), conj_tac(), conj_hyp_tac(), assumption_tac())) **)
    done

(* Display proof term generated by previous tac *)
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Theorem T4 : p => p /\ q => r => q /\ r /\ p := _.
    Repeat (OrElse (apply Discharge) (apply Conj) conj_hyp exact)
    done

(* Display proof term generated by previous tac *)
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