(**************************************************************************)
(*                                                                        *)
(*                                 OCaml                                  *)
(*                                                                        *)
(*             Luc Maranget, projet Moscova, INRIA Rocquencourt           *)
(*                                                                        *)
(*   Copyright 2000 Institut National de Recherche en Informatique et     *)
(*     en Automatique.                                                    *)
(*                                                                        *)
(*   All rights reserved.  This file is distributed under the terms of    *)
(*   the GNU Lesser General Public License version 2.1, with the          *)
(*   special exception on linking described in the file LICENSE.          *)
(*                                                                        *)
(**************************************************************************)

type 'a shared = Shared of 'a | Single of 'a

type 'a t_store = {
  act_get: unit -> 'a array;
  act_get_shared: unit -> 'a shared array;
  act_store: 'a -> int;
  act_store_shared: 'a -> int;
}

exception Not_simple

module type Stored = sig
  type t
  type key
  val compare_key : key -> key -> int
  val make_key : t -> key option
end

module Store (A : Stored) = struct
  module AMap = Map.Make (struct
    type t = A.key
    let compare = A.compare_key
  end)

  type intern = {
    mutable map: (bool * int) AMap.t;
    mutable next: int;
    mutable acts: (bool * A.t) list;
  }

  let mk_store () =
    let st = {map = AMap.empty; next = 0; acts = []} in

    let add mustshare act =
      let i = st.next in
      st.acts <- (mustshare, act) :: st.acts;
      st.next <- i + 1;
      i
    in

    let store mustshare act =
      match A.make_key act with
      | Some key -> (
        try
          let shared, i = AMap.find key st.map in
          if not shared then st.map <- AMap.add key (true, i) st.map;
          i
        with Not_found ->
          let i = add mustshare act in
          st.map <- AMap.add key (mustshare, i) st.map;
          i)
      | None -> add mustshare act
    and get () = Array.of_list (List.rev_map (fun (_, act) -> act) st.acts)
    and get_shared () =
      let acts =
        Array.of_list
          (List.rev_map
             (fun (shared, act) -> if shared then Shared act else Single act)
             st.acts)
      in
      AMap.iter
        (fun _ (shared, i) ->
          if shared then
            match acts.(i) with
            | Single act -> acts.(i) <- Shared act
            | Shared _ -> ())
        st.map;
      acts
    in
    {
      act_store = store false;
      act_store_shared = store true;
      act_get = get;
      act_get_shared = get_shared;
    }
end

module type S = sig
  type primitive
  val eqint : primitive
  val neint : primitive
  val leint : primitive
  val ltint : primitive
  val geint : primitive
  val gtint : primitive
  type act

  val bind : act -> (act -> act) -> act
  val make_const : int -> act
  val make_offset : act -> int -> act
  val make_prim : primitive -> act list -> act
  val make_isout : act -> act -> act
  val make_isin : act -> act -> act
  val make_if : act -> act -> act -> act
  val make_switch :
    Location.t ->
    act ->
    int array ->
    act array ->
    offset:int ->
    Ast_untagged_variants.switch_names option ->
    act
  val make_catch : act -> int * (act -> act)
  val make_exit : int -> act
end

(* The module will ``produce good code for the case statement'' *)
(*
  Adaptation of
   R.L. Berstein
   ``Producing good code for the case statement''
   Sofware Practice and Experience, 15(10) (1985)
 and
   D.L. Spuler
    ``Two-Way Comparison Search Trees, a Generalisation of Binary Search Trees
      and Split Trees''
    ``Compiler Code Generation for Multiway Branch Statement as
      a Static Search Problem''
   Technical Reports, James Cook University
*)
(*
  Main adaptation is considering interval tests
 (implemented as one addition + one unsigned test and branch)
  which leads to exhaustive search for finding the optimal
  test sequence in small cases and heuristics otherwise.
*)
module Make (Arg : S) = struct
  type 'a inter = {cases: (int * int * int) array; actions: 'a array}

  type 'a t_ctx = {off: int; arg: 'a}

  let cut = ref 8

  and more_cut = ref 16

  (*
let pint chan i =
  if i = min_int then Printf.fprintf chan "-oo"
  else if i=max_int then Printf.fprintf chan "oo"
  else Printf.fprintf chan "%d" i

let pcases chan cases =
  for i =0 to Array.length cases-1 do
    let l,h,act = cases.(i) in
    if l=h then
      Printf.fprintf chan "%d:%d " l act
    else
      Printf.fprintf chan "%a..%a:%d " pint l pint h act
  done

let prerr_inter i = Printf.fprintf stderr
        "cases=%a" pcases i.cases
*)

  let get_act cases i =
    let _, _, r = cases.(i) in
    r

  and get_low cases i =
    let r, _, _ = cases.(i) in
    r

  type ctests = {mutable n: int; mutable ni: int}

  let too_much = {n = max_int; ni = max_int}

  (*
let ptests chan {n=n ; ni=ni} =
  Printf.fprintf chan "{n=%d ; ni=%d}" n ni

let pta chan t =
  for i =0 to Array.length t-1 do
    Printf.fprintf chan "%d: %a\n" i ptests t.(i)
  done
*)

  let less_tests c1 c2 =
    if c1.n < c2.n then true
    else if c1.n = c2.n then if c1.ni < c2.ni then true else false
    else false

  and eq_tests c1 c2 = c1.n = c2.n && c1.ni = c2.ni

  let less2tests (c1, d1) (c2, d2) =
    if eq_tests c1 c2 then less_tests d1 d2 else less_tests c1 c2

  let add_test t1 t2 =
    t1.n <- t1.n + t2.n;
    t1.ni <- t1.ni + t2.ni

  type t_ret = Inter of int * int | Sep of int | No

  (*
let pret chan = function
  | Inter (i,j)-> Printf.fprintf chan "Inter %d %d" i j
  | Sep i -> Printf.fprintf chan "Sep %d" i
  | No -> Printf.fprintf chan "No"
*)

  let coupe cases i =
    let l, _, _ = cases.(i) in
    (l, Array.sub cases 0 i, Array.sub cases i (Array.length cases - i))

  let case_append c1 c2 =
    let len1 = Array.length c1 and len2 = Array.length c2 in
    match (len1, len2) with
    | 0, _ -> c2
    | _, 0 -> c1
    | _, _ ->
      let l1, h1, act1 = c1.(Array.length c1 - 1) and l2, h2, act2 = c2.(0) in
      if act1 = act2 then (
        let r = Array.make (len1 + len2 - 1) c1.(0) in
        for i = 0 to len1 - 2 do
          r.(i) <- c1.(i)
        done;

        let l =
          if len1 - 2 >= 0 then
            let _, h, _ = r.(len1 - 2) in
            if h + 1 < l1 then h + 1 else l1
          else l1
        and h =
          if 1 < len2 - 1 then
            let l, _, _ = c2.(1) in
            if h2 + 1 < l then l - 1 else h2
          else h2
        in
        r.(len1 - 1) <- (l, h, act1);
        for i = 1 to len2 - 1 do
          r.(len1 - 1 + i) <- c2.(i)
        done;
        r)
      else if h1 > l1 then (
        let r = Array.make (len1 + len2) c1.(0) in
        for i = 0 to len1 - 2 do
          r.(i) <- c1.(i)
        done;
        r.(len1 - 1) <- (l1, l2 - 1, act1);
        for i = 0 to len2 - 1 do
          r.(len1 + i) <- c2.(i)
        done;
        r)
      else if h2 > l2 then (
        let r = Array.make (len1 + len2) c1.(0) in
        for i = 0 to len1 - 1 do
          r.(i) <- c1.(i)
        done;
        r.(len1) <- (h1 + 1, h2, act2);
        for i = 1 to len2 - 1 do
          r.(len1 + i) <- c2.(i)
        done;
        r)
      else Array.append c1 c2

  let coupe_inter i j cases =
    let lcases = Array.length cases in
    let low, _, _ = cases.(i) and _, high, _ = cases.(j) in
    ( low,
      high,
      Array.sub cases i (j - i + 1),
      case_append (Array.sub cases 0 i)
        (Array.sub cases (j + 1) (lcases - (j + 1))) )

  type kind = Kvalue of int | Kinter of int | Kempty

  (*
let pkind chan = function
  | Kvalue i ->Printf.fprintf chan "V%d" i
  | Kinter i -> Printf.fprintf chan "I%d" i
  | Kempty -> Printf.fprintf chan "E"

let rec pkey chan  = function
  | [] -> ()
  | [k] -> pkind chan k
  | k::rem ->
      Printf.fprintf chan "%a %a" pkey rem pkind k
*)

  let t = Hashtbl.create 17

  let make_key cases =
    let seen = ref [] and count = ref 0 in
    let rec got_it act = function
      | [] ->
        seen := (act, !count) :: !seen;
        let r = !count in
        incr count;
        r
      | (act0, index) :: rem -> if act0 = act then index else got_it act rem
    in

    let make_one (l : int) h act =
      if l = h then Kvalue (got_it act !seen) else Kinter (got_it act !seen)
    in

    let rec make_rec i pl =
      if i < 0 then []
      else
        let l, h, act = cases.(i) in
        if pl = h + 1 then make_one l h act :: make_rec (i - 1) l
        else Kempty :: make_one l h act :: make_rec (i - 1) l
    in

    let l, h, act = cases.(Array.length cases - 1) in
    make_one l h act :: make_rec (Array.length cases - 2) l

  let same_act t =
    let len = Array.length t in
    let a = get_act t (len - 1) in
    let rec do_rec i =
      if i < 0 then true
      else
        let b = get_act t i in
        b = a && do_rec (i - 1)
    in
    do_rec (len - 2)

  (*
  Interval test x in [l,h] works by checking x-l in [0,h-l]
   * This may be false for arithmetic modulo 2^31
   * Subtracting l may change the relative ordering of values
     and invalid the invariant that matched values are given in
     increasing order

   To avoid this, interval check is allowed only when the
   integers indeed present in the whole case interval are
   in [-2^16 ; 2^16]

   This condition is checked by zyva
   *)

  let inter_limit = 1 lsl 16

  let ok_inter = ref false

  let rec opt_count top cases =
    let key = make_key cases in
    try Hashtbl.find t key
    with Not_found ->
      let r =
        let lcases = Array.length cases in
        match lcases with
        | 0 -> assert false
        | _ when same_act cases -> (No, ({n = 0; ni = 0}, {n = 0; ni = 0}))
        | _ ->
          if lcases < !cut then enum top cases
          else if lcases < !more_cut then heuristic cases
          else divide cases
      in
      Hashtbl.add t key r;
      r

  and divide cases =
    let lcases = Array.length cases in
    let m = lcases / 2 in
    let _, left, right = coupe cases m in
    let ci = {n = 1; ni = 0}
    and cm = {n = 1; ni = 0}
    and _, (cml, cleft) = opt_count false left
    and _, (cmr, cright) = opt_count false right in
    add_test ci cleft;
    add_test ci cright;
    if less_tests cml cmr then add_test cm cmr else add_test cm cml;
    (Sep m, (cm, ci))

  and heuristic cases =
    let lcases = Array.length cases in

    let sep, csep = divide cases
    and inter, cinter =
      if !ok_inter then
        let _, _, act0 = cases.(0) and _, _, act1 = cases.(lcases - 1) in
        if act0 = act1 then (
          let low, high, inside, outside = coupe_inter 1 (lcases - 2) cases in
          let _, (cmi, cinside) = opt_count false inside
          and _, (cmo, coutside) = opt_count false outside
          and cmij = {n = 1; ni = (if low = high then 0 else 1)}
          and cij = {n = 1; ni = (if low = high then 0 else 1)} in
          add_test cij cinside;
          add_test cij coutside;
          if less_tests cmi cmo then add_test cmij cmo else add_test cmij cmi;
          (Inter (1, lcases - 2), (cmij, cij)))
        else (Inter (-1, -1), (too_much, too_much))
      else (Inter (-1, -1), (too_much, too_much))
    in
    if less2tests csep cinter then (sep, csep) else (inter, cinter)

  and enum top cases =
    let lcases = Array.length cases in
    let lim, with_sep =
      let best = ref (-1) and best_cost = ref (too_much, too_much) in

      for i = 1 to lcases - 1 do
        let _, left, right = coupe cases i in
        let ci = {n = 1; ni = 0}
        and cm = {n = 1; ni = 0}
        and _, (cml, cleft) = opt_count false left
        and _, (cmr, cright) = opt_count false right in
        add_test ci cleft;
        add_test ci cright;
        if less_tests cml cmr then add_test cm cmr else add_test cm cml;

        if less2tests (cm, ci) !best_cost then (
          if top then Printf.fprintf stderr "Get it: %d\n" i;
          best := i;
          best_cost := (cm, ci))
      done;
      (!best, !best_cost)
    in

    let ilow, ihigh, with_inter =
      if not !ok_inter then (
        let rlow = ref (-1)
        and rhigh = ref (-1)
        and best_cost = ref (too_much, too_much) in
        for i = 1 to lcases - 2 do
          let low, high, inside, outside = coupe_inter i i cases in
          if low = high then (
            let _, (cmi, cinside) = opt_count false inside
            and _, (cmo, coutside) = opt_count false outside
            and cmij = {n = 1; ni = 0}
            and cij = {n = 1; ni = 0} in
            add_test cij cinside;
            add_test cij coutside;
            if less_tests cmi cmo then add_test cmij cmo else add_test cmij cmi;
            if less2tests (cmij, cij) !best_cost then (
              rlow := i;
              rhigh := i;
              best_cost := (cmij, cij)))
        done;
        (!rlow, !rhigh, !best_cost))
      else
        let rlow = ref (-1)
        and rhigh = ref (-1)
        and best_cost = ref (too_much, too_much) in
        for i = 1 to lcases - 2 do
          for j = i to lcases - 2 do
            let low, high, inside, outside = coupe_inter i j cases in
            let _, (cmi, cinside) = opt_count false inside
            and _, (cmo, coutside) = opt_count false outside
            and cmij = {n = 1; ni = (if low = high then 0 else 1)}
            and cij = {n = 1; ni = (if low = high then 0 else 1)} in
            add_test cij cinside;
            add_test cij coutside;
            if less_tests cmi cmo then add_test cmij cmo else add_test cmij cmi;
            if less2tests (cmij, cij) !best_cost then (
              rlow := i;
              rhigh := j;
              best_cost := (cmij, cij))
          done
        done;
        (!rlow, !rhigh, !best_cost)
    in
    let r = ref (Inter (ilow, ihigh)) and rc = ref with_inter in
    if less2tests with_sep !rc then (
      r := Sep lim;
      rc := with_sep);
    (!r, !rc)

  let make_if_test test arg i ifso ifnot =
    Arg.make_if (Arg.make_prim test [arg; Arg.make_const i]) ifso ifnot

  let make_if_lt arg i ifso ifnot =
    match i with
    | 1 -> make_if_test Arg.leint arg 0 ifso ifnot
    | _ -> make_if_test Arg.ltint arg i ifso ifnot

  and make_if_ge arg i ifso ifnot =
    match i with
    | 1 -> make_if_test Arg.gtint arg 0 ifso ifnot
    | _ -> make_if_test Arg.geint arg i ifso ifnot

  and make_if_eq arg i ifso ifnot = make_if_test Arg.eqint arg i ifso ifnot

  and make_if_ne arg i ifso ifnot = make_if_test Arg.neint arg i ifso ifnot

  let do_make_if_out h arg ifso ifno =
    Arg.make_if (Arg.make_isout h arg) ifso ifno

  let make_if_out ctx l d mk_ifso mk_ifno =
    match l with
    | 0 -> do_make_if_out (Arg.make_const d) ctx.arg (mk_ifso ctx) (mk_ifno ctx)
    | _ ->
      if (*true || *) !Config.bs_only then
        do_make_if_out (Arg.make_const d)
          (Arg.make_offset ctx.arg (-l))
          (mk_ifso ctx) (mk_ifno ctx)
      else
        Arg.bind (Arg.make_offset ctx.arg (-l)) (fun arg ->
            let ctx = {off = -l + ctx.off; arg} in
            do_make_if_out (Arg.make_const d) arg (mk_ifso ctx) (mk_ifno ctx))

  let do_make_if_in h arg ifso ifno =
    Arg.make_if (Arg.make_isin h arg) ifso ifno

  let make_if_in ctx l d mk_ifso mk_ifno =
    match l with
    | 0 -> do_make_if_in (Arg.make_const d) ctx.arg (mk_ifso ctx) (mk_ifno ctx)
    | _ ->
      if (*true || *) !Config.bs_only then
        do_make_if_in (Arg.make_const d)
          (Arg.make_offset ctx.arg (-l))
          (mk_ifso ctx) (mk_ifno ctx)
      else
        Arg.bind (Arg.make_offset ctx.arg (-l)) (fun arg ->
            let ctx = {off = -l + ctx.off; arg} in
            do_make_if_in (Arg.make_const d) arg (mk_ifso ctx) (mk_ifno ctx))

  let rec c_test ctx ({cases; actions} as s) =
    let lcases = Array.length cases in
    assert (lcases > 0);
    if lcases = 1 then actions.(get_act cases 0) ctx
    else
      let w, _c = opt_count false cases in
      (*
  Printf.fprintf stderr
  "off=%d tactic=%a for %a\n"
  ctx.off pret w pcases cases ;
  *)
      match w with
      | No -> actions.(get_act cases 0) ctx
      | Inter (i, j) ->
        let low, high, inside, outside = coupe_inter i j cases in
        let _, (cinside, _) = opt_count false inside
        and _, (coutside, _) = opt_count false outside in
        (* Costs are retrieved to put the code with more remaining tests
           in the privileged (positive) branch of ``if'' *)
        if low = high then
          if less_tests coutside cinside then
            make_if_eq ctx.arg (low + ctx.off)
              (c_test ctx {s with cases = inside})
              (c_test ctx {s with cases = outside})
          else
            make_if_ne ctx.arg (low + ctx.off)
              (c_test ctx {s with cases = outside})
              (c_test ctx {s with cases = inside})
        else if less_tests coutside cinside then
          make_if_in ctx (low + ctx.off) (high - low)
            (fun ctx -> c_test ctx {s with cases = inside})
            (fun ctx -> c_test ctx {s with cases = outside})
        else
          make_if_out ctx (low + ctx.off) (high - low)
            (fun ctx -> c_test ctx {s with cases = outside})
            (fun ctx -> c_test ctx {s with cases = inside})
      | Sep i ->
        let lim, left, right = coupe cases i in
        let _, (cleft, _) = opt_count false left
        and _, (cright, _) = opt_count false right in
        let left = {s with cases = left} and right = {s with cases = right} in

        if i = 1 && lim + ctx.off = 1 && get_low cases 0 + ctx.off = 0 then
          make_if_ne ctx.arg 0 (c_test ctx right) (c_test ctx left)
        else if less_tests cright cleft then
          make_if_lt ctx.arg (lim + ctx.off) (c_test ctx left)
            (c_test ctx right)
        else
          make_if_ge ctx.arg (lim + ctx.off) (c_test ctx right)
            (c_test ctx left)

  (* Minimal density of switches *)
  let theta = ref 0.33333

  (* Minimal number of tests to make a switch *)
  let switch_min = ref 3

  (* Particular case 0, 1, 2 *)
  let particular_case cases i j =
    j - i = 2
    &&
    let l1, _h1, act1 = cases.(i)
    and l2, _h2, _act2 = cases.(i + 1)
    and l3, h3, act3 = cases.(i + 2) in
    l1 + 1 = l2 && l2 + 1 = l3 && l3 = h3 && act1 <> act3

  let approx_count cases i j =
    let l = j - i + 1 in
    if l < !cut then
      let _, (_, {n = ntests}) = opt_count false (Array.sub cases i l) in
      ntests
    else l - 1

  (* Sends back a boolean that says whether is switch is worth or not *)

  let dense {cases} i j =
    if i = j then true
    else
      let l, _, _ = cases.(i) and _, h, _ = cases.(j) in
      let ntests = approx_count cases i j in
      (*
  (ntests+1) >= theta * (h-l+1)
*)
      particular_case cases i j
      || ntests >= !switch_min
         && float_of_int ntests +. 1.0
            >= !theta *. (float_of_int h -. float_of_int l +. 1.0)

  (* Compute clusters by dynamic programming
     Adaptation of the correction to Bernstein
     ``Correction to `Producing Good Code for the Case Statement' ''
     S.K. Kannan and T.A. Proebsting
     Software Practice and Experience Vol. 24(2) 233 (Feb 1994)
  *)

  let comp_clusters s =
    let len = Array.length s.cases in
    let min_clusters = Array.make len max_int and k = Array.make len 0 in
    let get_min i = if i < 0 then 0 else min_clusters.(i) in

    for i = 0 to len - 1 do
      for j = 0 to i do
        if dense s j i && get_min (j - 1) + 1 < min_clusters.(i) then (
          k.(i) <- j;
          min_clusters.(i) <- get_min (j - 1) + 1)
      done
    done;
    (min_clusters.(len - 1), k)

  (* Assume j > i *)
  let make_switch loc {cases; actions} i j sw_names =
    let ll, _, _ = cases.(i) and _, hh, _ = cases.(j) in
    let tbl = Array.make (hh - ll + 1) 0
    and t = Hashtbl.create 17
    and index = ref 0 in
    let get_index act =
      try Hashtbl.find t act
      with Not_found ->
        let i = !index in
        incr index;
        Hashtbl.add t act i;
        i
    in

    for k = i to j do
      let l, h, act = cases.(k) in
      let index = get_index act in
      for kk = l - ll to h - ll do
        tbl.(kk) <- index
      done
    done;
    let acts = Array.make !index actions.(0) in
    Hashtbl.iter (fun act i -> acts.(i) <- actions.(act)) t;
    fun ctx ->
      if !Config.bs_only then
        Arg.make_switch ~offset:(ll + ctx.off) loc ctx.arg tbl acts sw_names
      else
        match -ll - ctx.off with
        | 0 -> Arg.make_switch loc ctx.arg tbl acts sw_names ~offset:0
        | _ ->
          Arg.bind
            (Arg.make_offset ctx.arg (-ll - ctx.off))
            (fun arg -> Arg.make_switch loc arg tbl acts sw_names ~offset:0)

  let make_clusters loc ({cases; actions} as s) n_clusters k sw_names =
    let len = Array.length cases in
    let r = Array.make n_clusters (0, 0, 0)
    and t = Hashtbl.create 17
    and index = ref 0
    and bidon = ref (Array.length actions) in
    let get_index act =
      try
        let i, _ = Hashtbl.find t act in
        i
      with Not_found ->
        let i = !index in
        incr index;
        Hashtbl.add t act (i, fun _ -> actions.(act));
        i
    and add_index act =
      let i = !index in
      incr index;
      incr bidon;
      Hashtbl.add t !bidon (i, act);
      i
    in

    let rec zyva j ir =
      let i = k.(j) in
      (if i = j then
         let l, h, act = cases.(i) in
         r.(ir) <- (l, h, get_index act)
       else
         (* assert i < j *)
         let l, _, _ = cases.(i) and _, h, _ = cases.(j) in
         r.(ir) <- (l, h, add_index (make_switch loc s i j sw_names)));
      if i > 0 then zyva (i - 1) (ir - 1)
    in

    zyva (len - 1) (n_clusters - 1);
    let acts = Array.make !index (fun _ -> assert false) in
    Hashtbl.iter (fun _ (i, act) -> acts.(i) <- act) t;
    {cases = r; actions = acts}

  let do_zyva loc (low, high) arg cases actions sw_names =
    let old_ok = !ok_inter in
    ok_inter := abs low <= inter_limit && abs high <= inter_limit;
    if !ok_inter <> old_ok then Hashtbl.clear t;

    let s = {cases; actions} in

    (*
  Printf.eprintf "ZYVA: %B [low=%i,high=%i]\n" !ok_inter low high ;
  pcases stderr cases ;
  prerr_endline "" ;
*)
    let n_clusters, k = comp_clusters s in
    let clusters = make_clusters loc s n_clusters k sw_names in
    c_test {arg; off = 0} clusters

  let abstract_shared actions =
    let handlers = ref (fun x -> x) in
    let actions =
      Array.map
        (fun act ->
          match act with
          | Single act -> act
          | Shared act ->
            let i, h = Arg.make_catch act in
            let oh = !handlers in
            (handlers := fun act -> h (oh act));
            Arg.make_exit i)
        actions
    in
    (!handlers, actions)

  let zyva loc lh arg cases actions names =
    assert (Array.length cases > 0);
    let actions = actions.act_get_shared () in
    let hs, actions = abstract_shared actions in
    hs (do_zyva loc lh arg cases actions names)

  and test_sequence arg cases actions =
    assert (Array.length cases > 0);
    let actions = actions.act_get_shared () in
    let hs, actions = abstract_shared actions in
    let old_ok = !ok_inter in
    ok_inter := false;
    if !ok_inter <> old_ok then Hashtbl.clear t;
    let s = {cases; actions = Array.map (fun act _ -> act) actions} in
    (*
  Printf.eprintf "SEQUENCE: %B\n" !ok_inter ;
  pcases stderr cases ;
  prerr_endline "" ;
*)
    hs (c_test {arg; off = 0} s)
end
