module C = Cic
module R = CicReduction
module D = Deannotate
-module Int = struct
- type t = int
- let compare = compare
-end
-module S = Set.Make (Int)
+module I = CicInspect
type conclusion = (int * int) option
(* debugging ****************************************************************)
let string_of_entry inverse =
- if S.mem 0 inverse then "C" else
- if S.is_empty inverse then "I" else "P"
+ if I.S.mem 0 inverse then "C" else
+ if I.S.is_empty inverse then "I" else "P"
let to_string (classes, rc) =
let linearize = String.concat " " (List.map string_of_entry classes) in
let out_table b =
let map i (_, inverse) =
let map i tl = Printf.sprintf "%2u" i :: tl in
- let iset = String.concat " " (S.fold map inverse []) in
+ let iset = String.concat " " (I.S.fold map inverse []) in
Printf.eprintf "%2u|%s\n" i iset
in
Array.iteri map b;
let id x = x
-let rec list_fold_left g map = function
- | [] -> g
- | hd :: tl -> map (list_fold_left g map tl) hd
-
-let get_rels h t =
- let rec aux d g = function
- | C.Sort _
- | C.Implicit _ -> g
- | C.Rel i ->
- if i < d then g else fun a -> g (S.add (i - d + h + 1) a)
- | C.Appl ss -> list_fold_left g (aux d) ss
- | C.Const (_, ss)
- | C.MutInd (_, _, ss)
- | C.MutConstruct (_, _, _, ss)
- | C.Var (_, ss) ->
- let map g (_, t) = aux d g t in
- list_fold_left g map ss
- | C.Meta (_, ss) ->
- let map g = function
- | None -> g
- | Some t -> aux d g t
- in
- list_fold_left g map ss
- | C.Cast (t1, t2) -> aux d (aux d g t2) t1
- | C.LetIn (_, t1, t2)
- | C.Lambda (_, t1, t2)
- | C.Prod (_, t1, t2) -> aux d (aux (succ d) g t2) t1
- | C.MutCase (_, _, t1, t2, ss) ->
- aux d (aux d (list_fold_left g (aux d) ss) t2) t1
- | C.Fix (_, ss) ->
- let k = List.length ss in
- let map g (_, _, t1, t2) = aux d (aux (d + k) g t2) t1 in
- list_fold_left g map ss
- | C.CoFix (_, ss) ->
- let k = List.length ss in
- let map g (_, t1, t2) = aux d (aux (d + k) g t2) t1 in
- list_fold_left g map ss
- in
- let g a = a in
- aux 1 g t S.empty
-
let split c t =
let add s v c = Some (s, C.Decl v) :: c in
let rec aux whd a n c = function
try
let vs, h = split c t in
let rc = classify_conclusion (List.hd vs) in
- let map (b, h) v = (get_rels h v, S.empty) :: b, succ h in
+ let map (b, h) v = (I.get_rels_from_premise h v, I.S.empty) :: b, succ h in
let l, h = List.fold_left map ([], 0) vs in
let b = Array.of_list (List.rev l) in
let mk_closure b h =
- let map j = if j < h then S.union (fst b.(j)) else id in
+ let map j = if j < h then I.S.union (fst b.(j)) else id in
for i = pred h downto 0 do
let direct, unused = b.(i) in
- b.(i) <- S.fold map direct direct, unused
+ b.(i) <- I.S.fold map direct direct, unused
done; b
in
let b = mk_closure b h in
let rec mk_inverse i direct =
- if S.is_empty direct then () else
- let j = S.choose direct in
+ if I.S.is_empty direct then () else
+ let j = I.S.choose direct in
if j < h then
let unused, inverse = b.(j) in
- b.(j) <- unused, S.add i inverse
+ b.(j) <- unused, I.S.add i inverse
else ();
- mk_inverse i (S.remove j direct)
+ mk_inverse i (I.S.remove j direct)
in
let map i (direct, _) = mk_inverse i direct in
Array.iteri map b;
(* out_table b; *)
List.rev_map snd (List.tl (Array.to_list b)), rc
with Invalid_argument _ -> failwith "Classify.classify"
-
-let overlaps s1 s2 =
- let predicate x = S.mem x s1 in
- S.exists predicate s2