diff options
| -rw-r--r-- | checker/univ.ml | 313 | ||||
| -rw-r--r-- | checker/univ.mli | 1 | ||||
| -rw-r--r-- | checker/values.ml | 2 | ||||
| -rw-r--r-- | kernel/univ.ml | 265 |
4 files changed, 107 insertions, 474 deletions
diff --git a/checker/univ.ml b/checker/univ.ml index 558315c2c..4f3131813 100644 --- a/checker/univ.ml +++ b/checker/univ.ml @@ -29,107 +29,6 @@ open Util union-find algorithm. The assertions $<$ and $\le$ are represented by adjacency lists *) -module type Hashconsed = -sig - type t - val hash : t -> int - val eq : t -> t -> bool - val hcons : t -> t -end - -module HashedList (M : Hashconsed) : -sig - type t = private Nil | Cons of M.t * int * t - val nil : t - val cons : M.t -> t -> t -end = -struct - type t = Nil | Cons of M.t * int * t - module Self = - struct - type _t = t - type t = _t - type u = (M.t -> M.t) - let hash = function Nil -> 0 | Cons (_, h, _) -> h - let eq l1 l2 = match l1, l2 with - | Nil, Nil -> true - | Cons (x1, _, l1), Cons (x2, _, l2) -> x1 == x2 && l1 == l2 - | _ -> false - let hashcons hc = function - | Nil -> Nil - | Cons (x, h, l) -> Cons (hc x, h, l) - end - module Hcons = Hashcons.Make(Self) - let hcons = Hashcons.simple_hcons Hcons.generate Hcons.hcons M.hcons - (** No recursive call: the interface guarantees that all HLists from this - program are already hashconsed. If we get some external HList, we can - still reconstruct it by traversing it entirely. *) - let nil = Nil - let cons x l = - let h = M.hash x in - let hl = match l with Nil -> 0 | Cons (_, h, _) -> h in - let h = Hashset.Combine.combine h hl in - hcons (Cons (x, h, l)) -end - -module HList = struct - - module type S = sig - type elt - type t = private Nil | Cons of elt * int * t - val hash : t -> int - val nil : t - val cons : elt -> t -> t - val tip : elt -> t - val fold : (elt -> 'a -> 'a) -> t -> 'a -> 'a - val map : (elt -> elt) -> t -> t - val smartmap : (elt -> elt) -> t -> t - val exists : (elt -> bool) -> t -> bool - val for_all : (elt -> bool) -> t -> bool - val for_all2 : (elt -> elt -> bool) -> t -> t -> bool - val to_list : t -> elt list - end - - module Make (H : Hashconsed) : S with type elt = H.t = - struct - type elt = H.t - include HashedList(H) - - let hash = function Nil -> 0 | Cons (_, h, _) -> h - - let tip e = cons e nil - - let rec fold f l accu = match l with - | Nil -> accu - | Cons (x, _, l) -> fold f l (f x accu) - - let rec map f = function - | Nil -> nil - | Cons (x, _, l) -> cons (f x) (map f l) - - let smartmap = map - (** Apriori hashconsing ensures that the map is equal to its argument *) - - let rec exists f = function - | Nil -> false - | Cons (x, _, l) -> f x || exists f l - - let rec for_all f = function - | Nil -> true - | Cons (x, _, l) -> f x && for_all f l - - let rec for_all2 f l1 l2 = match l1, l2 with - | Nil, Nil -> true - | Cons (x1, _, l1), Cons (x2, _, l2) -> f x1 x2 && for_all2 f l1 l2 - | _ -> false - - let rec to_list = function - | Nil -> [] - | Cons (x, _, l) -> x :: to_list l - - end -end - module RawLevel = struct open Names @@ -167,24 +66,6 @@ struct | _, Level _ -> 1 | Var n, Var m -> Int.compare n m - let hequal x y = - x == y || - match x, y with - | Prop, Prop -> true - | Set, Set -> true - | Level (n,d), Level (n',d') -> - n == n' && d == d' - | Var n, Var n' -> n == n' - | _ -> false - - let hcons = function - | Prop as x -> x - | Set as x -> x - | Level (n,d) as x -> - let d' = Names.DirPath.hcons d in - if d' == d then x else Level (n,d') - | Var n as x -> x - open Hashset.Combine let hash = function @@ -216,24 +97,7 @@ module Level = struct let data x = x.data - (** Hashcons on levels + their hash *) - - module Self = struct - type _t = t - type t = _t - type u = unit - let eq x y = x.hash == y.hash && RawLevel.hequal x.data y.data - let hash x = x.hash - let hashcons () x = - let data' = RawLevel.hcons x.data in - if x.data == data' then x else { x with data = data' } - end - - let hcons = - let module H = Hashcons.Make(Self) in - Hashcons.simple_hcons H.generate H.hcons () - - let make l = hcons { hash = RawLevel.hash l; data = l } + let make l = { hash = RawLevel.hash l; data = l } let set = make Set let prop = make Prop @@ -270,7 +134,7 @@ module Level = struct let pr u = str (to_string u) - let make m n = make (Level (n, Names.DirPath.hcons m)) + let make m n = make (Level (n, m)) end @@ -303,48 +167,12 @@ struct module Expr = struct type t = Level.t * int - type _t = t - (* Hashing of expressions *) - module ExprHash = - struct - type t = _t - type u = Level.t -> Level.t - let hashcons hdir (b,n as x) = - let b' = hdir b in - if b' == b then x else (b',n) - let eq l1 l2 = - l1 == l2 || - match l1,l2 with - | (b,n), (b',n') -> b == b' && n == n' - - let hash (x, n) = n + Level.hash x - - end - - module HExpr = - struct - - module H = Hashcons.Make(ExprHash) - - type t = ExprHash.t - - let hcons = - Hashcons.simple_hcons H.generate H.hcons Level.hcons - let hash = ExprHash.hash - let eq x y = x == y || - (let (u,n) = x and (v,n') = y in - Int.equal n n' && Level.equal u v) - - end - - let hcons = HExpr.hcons - - let make l = hcons (l, 0) + let make l = (l, 0) - let prop = make Level.prop - let set = make Level.set - let type1 = hcons (Level.set, 1) + let prop = (Level.prop, 0) + let set = (Level.set, 0) + let type1 = (Level.set, 1) let is_prop = function | (l,0) -> Level.is_prop l @@ -363,13 +191,13 @@ struct let successor (u,n) = if Level.is_prop u then type1 - else hcons (u, n + 1) + else (u, n + 1) let addn k (u,n as x) = if k = 0 then x else if Level.is_prop u then - hcons (Level.set,n+k) - else hcons (u,n+k) + (Level.set,n+k) + else (u,n+k) let super (u,n as x) (v,n' as y) = let cmp = Level.compare u v in @@ -394,31 +222,29 @@ struct let v' = f v in if v' == v then x else if Level.is_prop v' && n != 0 then - hcons (Level.set, n) - else hcons (v', n) + (Level.set, n) + else (v', n) end - - module Huniv = HList.Make(Expr.HExpr) - type t = Huniv.t - open Huniv - - let equal x y = x == y || - (Huniv.hash x == Huniv.hash y && - Huniv.for_all2 Expr.equal x y) - let make l = Huniv.tip (Expr.make l) - let tip x = Huniv.tip x - + type t = Expr.t list + + let tip u = [u] + let cons u v = u :: v + + let equal x y = x == y || List.equal Expr.equal x y + + let make l = tip (Expr.make l) + let pr l = match l with - | Cons (u, _, Nil) -> Expr.pr u + | [u] -> Expr.pr u | _ -> str "max(" ++ hov 0 - (prlist_with_sep pr_comma Expr.pr (to_list l)) ++ + (prlist_with_sep pr_comma Expr.pr l) ++ str ")" let level l = match l with - | Cons (l, _, Nil) -> Expr.level l + | [l] -> Expr.level l | _ -> None (* The lower predicative level of the hierarchy that contains (impredicative) @@ -438,16 +264,16 @@ struct (* Returns the formal universe that lies juste above the universe variable u. Used to type the sort u. *) let super l = - Huniv.map (fun x -> Expr.successor x) l + List.map (fun x -> Expr.successor x) l let addn n l = - Huniv.map (fun x -> Expr.addn n x) l + List.map (fun x -> Expr.addn n x) l let rec merge_univs l1 l2 = match l1, l2 with - | Nil, _ -> l2 - | _, Nil -> l1 - | Cons (h1, _, t1), Cons (h2, _, t2) -> + | [], _ -> l2 + | _, [] -> l1 + | h1 :: t1, h2 :: t2 -> (match Expr.super h1 h2 with | Inl true (* h1 < h2 *) -> merge_univs t1 l2 | Inl false -> merge_univs l1 t2 @@ -459,28 +285,28 @@ struct let sort u = let rec aux a l = match l with - | Cons (b, _, l') -> + | b :: l' -> (match Expr.super a b with | Inl false -> aux a l' | Inl true -> l | Inr c -> if c <= 0 then cons a l else cons b (aux a l')) - | Nil -> cons a l + | [] -> cons a l in - fold (fun a acc -> aux a acc) u nil + List.fold_right (fun a acc -> aux a acc) u [] (* Returns the formal universe that is greater than the universes u and v. Used to type the products. *) let sup x y = merge_univs x y - let empty = nil + let empty = [] - let exists = Huniv.exists + let exists = List.exists - let for_all = Huniv.for_all + let for_all = List.for_all - let smartmap = Huniv.smartmap + let smartmap = List.smartmap end @@ -768,9 +594,9 @@ let check_equal_expr g x y = let check_eq_univs g l1 l2 = let f x1 x2 = check_equal_expr g x1 x2 in - let exists x1 l = Huniv.exists (fun x2 -> f x1 x2) l in - Huniv.for_all (fun x1 -> exists x1 l2) l1 - && Huniv.for_all (fun x2 -> exists x2 l1) l2 + let exists x1 l = List.exists (fun x2 -> f x1 x2) l in + List.for_all (fun x1 -> exists x1 l2) l1 + && List.for_all (fun x2 -> exists x2 l1) l2 let check_eq g u v = Universe.equal u v || check_eq_univs g u v @@ -784,11 +610,11 @@ let check_smaller_expr g (u,n) (v,m) = | _ -> false let exists_bigger g ul l = - Huniv.exists (fun ul' -> + Universe.exists (fun ul' -> check_smaller_expr g ul ul') l let real_check_leq g u v = - Huniv.for_all (fun ul -> exists_bigger g ul v) u + Universe.for_all (fun ul -> exists_bigger g ul v) u let check_leq g u v = Universe.equal u v || @@ -1026,8 +852,8 @@ let check_univ_leq u v = let enforce_leq u v c = match v with - | Universe.Huniv.Cons (v, _, Universe.Huniv.Nil) -> - Universe.Huniv.fold (fun u -> constraint_add_leq u v) u c + | [v] -> + List.fold_right (fun u -> constraint_add_leq u v) u c | _ -> anomaly (Pp.str"A universe bound can only be a variable.") let enforce_leq u v c = @@ -1080,63 +906,18 @@ end = struct type t = Level.t array - let empty : t = [||] - - module HInstancestruct = - struct - type _t = t - type t = _t - type u = Level.t -> Level.t - - let hashcons huniv a = - let len = Array.length a in - if Int.equal len 0 then empty - else begin - for i = 0 to len - 1 do - let x = Array.unsafe_get a i in - let x' = huniv x in - if x == x' then () - else Array.unsafe_set a i x' - done; - a - end - - let eq t1 t2 = - t1 == t2 || - (Int.equal (Array.length t1) (Array.length t2) && - let rec aux i = - (Int.equal i (Array.length t1)) || (t1.(i) == t2.(i) && aux (i + 1)) - in aux 0) - - let hash a = - let accu = ref 0 in - for i = 0 to Array.length a - 1 do - let l = Array.unsafe_get a i in - let h = Level.hash l in - accu := Hashset.Combine.combine !accu h; - done; - (* [h] must be positive. *) - let h = !accu land 0x3FFFFFFF in - h - - end - - module HInstance = Hashcons.Make(HInstancestruct) - - let hcons = Hashcons.simple_hcons HInstance.generate HInstance.hcons Level.hcons - - let empty = hcons [||] + let empty = [||] let is_empty x = Int.equal (Array.length x) 0 let subst_fn fn t = let t' = CArray.smartmap fn t in - if t' == t then t else hcons t' + if t' == t then t else t' let subst s t = let t' = CArray.smartmap (fun x -> try LMap.find x s with Not_found -> x) t - in if t' == t then t else hcons t' + in if t' == t then t else t' let pr = prvect_with_sep spc Level.pr @@ -1296,7 +1077,7 @@ let subst_univs_expr_opt fn (l,n) = let subst_univs_universe fn ul = let subst, nosubst = - Universe.Huniv.fold (fun u (subst,nosubst) -> + List.fold_right (fun u (subst,nosubst) -> try let a' = subst_univs_expr_opt fn u in (a' :: subst, nosubst) with Not_found -> (subst, u :: nosubst)) @@ -1307,7 +1088,7 @@ let subst_univs_universe fn ul = let substs = List.fold_left Universe.merge_univs Universe.empty subst in - List.fold_left (fun acc u -> Universe.merge_univs acc (Universe.Huniv.tip u)) + List.fold_left (fun acc u -> Universe.merge_univs acc (Universe.tip u)) substs nosubst let merge_context strict ctx g = diff --git a/checker/univ.mli b/checker/univ.mli index 0a21019b1..0eadc6801 100644 --- a/checker/univ.mli +++ b/checker/univ.mli @@ -164,7 +164,6 @@ sig val is_empty : t -> bool val equal : t -> t -> bool - (** Equality (note: instances are hash-consed, this is O(1)) *) val subst_fn : universe_level_subst_fn -> t -> t (** Substitution by a level-to-level function. *) diff --git a/checker/values.ml b/checker/values.ml index c95c3f1b2..46e1d62c2 100644 --- a/checker/values.ml +++ b/checker/values.ml @@ -98,7 +98,7 @@ let v_raw_level = v_sum "raw_level" 2 (* Prop, Set *) [|(*Level*)[|Int;v_dp|]; (*Var*)[|Int|]|] let v_level = v_tuple "level" [|Int;v_raw_level|] let v_expr = v_tuple "levelexpr" [|v_level;Int|] -let rec v_univ = Sum ("universe", 1, [| [|v_expr; Int; v_univ|] |]) +let v_univ = List v_expr let v_cstrs = Annot diff --git a/kernel/univ.ml b/kernel/univ.ml index d915fb8c9..bae782f5d 100644 --- a/kernel/univ.ml +++ b/kernel/univ.ml @@ -31,133 +31,6 @@ open Util union-find algorithm. The assertions $<$ and $\le$ are represented by adjacency lists *) -module type Hashconsed = -sig - type t - val hash : t -> int - val eq : t -> t -> bool - val hcons : t -> t -end - -module HashedList (M : Hashconsed) : -sig - type t = private Nil | Cons of M.t * int * t - val nil : t - val cons : M.t -> t -> t -end = -struct - type t = Nil | Cons of M.t * int * t - module Self = - struct - type _t = t - type t = _t - type u = (M.t -> M.t) - let hash = function Nil -> 0 | Cons (_, h, _) -> h - let eq l1 l2 = match l1, l2 with - | Nil, Nil -> true - | Cons (x1, _, l1), Cons (x2, _, l2) -> x1 == x2 && l1 == l2 - | _ -> false - let hashcons hc = function - | Nil -> Nil - | Cons (x, h, l) -> Cons (hc x, h, l) - end - module Hcons = Hashcons.Make(Self) - let hcons = Hashcons.simple_hcons Hcons.generate Hcons.hcons M.hcons - (** No recursive call: the interface guarantees that all HLists from this - program are already hashconsed. If we get some external HList, we can - still reconstruct it by traversing it entirely. *) - let nil = Nil - let cons x l = - let h = M.hash x in - let hl = match l with Nil -> 0 | Cons (_, h, _) -> h in - let h = Hashset.Combine.combine h hl in - hcons (Cons (x, h, l)) -end - -module HList = struct - - module type S = sig - type elt - type t = private Nil | Cons of elt * int * t - val hash : t -> int - val nil : t - val cons : elt -> t -> t - val tip : elt -> t - val fold : (elt -> 'a -> 'a) -> t -> 'a -> 'a - val map : (elt -> elt) -> t -> t - val smartmap : (elt -> elt) -> t -> t - val exists : (elt -> bool) -> t -> bool - val for_all : (elt -> bool) -> t -> bool - val for_all2 : (elt -> elt -> bool) -> t -> t -> bool - val mem : elt -> t -> bool - val remove : elt -> t -> t - val to_list : t -> elt list - val compare : (elt -> elt -> int) -> t -> t -> int - end - - module Make (H : Hashconsed) : S with type elt = H.t = - struct - type elt = H.t - include HashedList(H) - - let hash = function Nil -> 0 | Cons (_, h, _) -> h - - let tip e = cons e nil - - let rec fold f l accu = match l with - | Nil -> accu - | Cons (x, _, l) -> fold f l (f x accu) - - let rec map f = function - | Nil -> nil - | Cons (x, _, l) -> cons (f x) (map f l) - - let smartmap = map - (** Apriori hashconsing ensures that the map is equal to its argument *) - - let rec exists f = function - | Nil -> false - | Cons (x, _, l) -> f x || exists f l - - let rec for_all f = function - | Nil -> true - | Cons (x, _, l) -> f x && for_all f l - - let rec for_all2 f l1 l2 = match l1, l2 with - | Nil, Nil -> true - | Cons (x1, _, l1), Cons (x2, _, l2) -> f x1 x2 && for_all2 f l1 l2 - | _ -> false - - let rec to_list = function - | Nil -> [] - | Cons (x, _, l) -> x :: to_list l - - let rec remove x = function - | Nil -> nil - | Cons (y, _, l) -> - if H.eq x y then l - else cons y (remove x l) - - let rec mem x = function - | Nil -> false - | Cons (y, _, l) -> H.eq x y || mem x l - - let rec compare cmp l1 l2 = match l1, l2 with - | Nil, Nil -> 0 - | Cons (x1, h1, l1), Cons (x2, h2, l2) -> - let c = Int.compare h1 h2 in - if c == 0 then - let c = cmp x1 x2 in - if c == 0 then - compare cmp l1 l2 - else c - else c - | Cons _, Nil -> 1 - | Nil, Cons _ -> -1 - - end -end - module RawLevel = struct open Names @@ -390,12 +263,11 @@ struct module Expr = struct type t = Level.t * int - type _t = t (* Hashing of expressions *) module ExprHash = struct - type t = _t + type t = Level.t * int type u = Level.t -> Level.t let hashcons hdir (b,n as x) = let b' = hdir b in @@ -409,25 +281,12 @@ struct end - module HExpr = - struct - - module H = Hashcons.Make(ExprHash) - - type t = ExprHash.t - - let hcons = - Hashcons.simple_hcons H.generate H.hcons Level.hcons - let hash = ExprHash.hash - let eq x y = x == y || - (let (u,n) = x and (v,n') = y in - Int.equal n n' && Level.equal u v) - - end + module H = Hashcons.Make(ExprHash) - let hcons = HExpr.hcons + let hcons = + Hashcons.simple_hcons H.generate H.hcons Level.hcons - let make l = hcons (l, 0) + let make l = (l, 0) let compare u v = if u == v then 0 @@ -436,8 +295,8 @@ struct if Int.equal n n' then Level.compare x x' else n - n' - let prop = make Level.prop - let set = make Level.set + let prop = hcons (Level.prop, 0) + let set = hcons (Level.set, 0) let type1 = hcons (Level.set, 1) let is_small = function @@ -448,6 +307,8 @@ struct (let (u,n) = x and (v,n') = y in Int.equal n n' && Level.equal u v) + let hash = ExprHash.hash + let leq (u,n) (v,n') = let cmp = Level.compare u v in if Int.equal cmp 0 then n <= n' @@ -457,13 +318,13 @@ struct let successor (u,n) = if Level.is_prop u then type1 - else hcons (u, n + 1) + else (u, n + 1) let addn k (u,n as x) = if k = 0 then x else if Level.is_prop u then - hcons (Level.set,n+k) - else hcons (u,n+k) + (Level.set,n+k) + else (u,n+k) type super_result = SuperSame of bool @@ -515,71 +376,63 @@ struct let v' = f v in if v' == v then x else if Level.is_prop v' && n != 0 then - hcons (Level.set, n) - else hcons (v', n) + (Level.set, n) + else (v', n) end - - let compare_expr = Expr.compare - module Huniv = HList.Make(Expr.HExpr) - type t = Huniv.t - open Huniv - - let equal x y = x == y || - (Huniv.hash x == Huniv.hash y && - Huniv.for_all2 Expr.equal x y) + type t = Expr.t list - let hash = Huniv.hash + let tip l = [l] + let cons x l = x :: l - let compare x y = - if x == y then 0 - else - let hx = Huniv.hash x and hy = Huniv.hash y in - let c = Int.compare hx hy in - if c == 0 then - Huniv.compare (fun e1 e2 -> compare_expr e1 e2) x y - else c + let rec hash = function + | [] -> 0 + | e :: l -> Hashset.Combine.combinesmall (Expr.ExprHash.hash e) (hash l) + + let equal x y = x == y || List.equal Expr.equal x y + + let compare x y = if x == y then 0 else List.compare Expr.compare x y + + module Huniv = Hashcons.Hlist(Expr) - let rec hcons = function - | Nil -> Huniv.nil - | Cons (x, _, l) -> Huniv.cons x (hcons l) + let hcons = Hashcons.recursive_hcons Huniv.generate Huniv.hcons Expr.hcons - let make l = Huniv.tip (Expr.make l) - let tip x = Huniv.tip x + let make l = tip (Expr.make l) + let tip x = tip x let pr l = match l with - | Cons (u, _, Nil) -> Expr.pr u + | [u] -> Expr.pr u | _ -> str "max(" ++ hov 0 - (prlist_with_sep pr_comma Expr.pr (to_list l)) ++ + (prlist_with_sep pr_comma Expr.pr l) ++ str ")" let pr_with f l = match l with - | Cons (u, _, Nil) -> Expr.pr_with f u + | [u] -> Expr.pr_with f u | _ -> str "max(" ++ hov 0 - (prlist_with_sep pr_comma (Expr.pr_with f) (to_list l)) ++ + (prlist_with_sep pr_comma (Expr.pr_with f) l) ++ str ")" let is_level l = match l with - | Cons (l, _, Nil) -> Expr.is_level l + | [l] -> Expr.is_level l | _ -> false let rec is_levels l = match l with - | Cons (l, _, r) -> Expr.is_level l && is_levels r - | Nil -> true + | l :: r -> Expr.is_level l && is_levels r + | [] -> true let level l = match l with - | Cons (l, _, Nil) -> Expr.level l + | [l] -> Expr.level l | _ -> None let levels l = - fold (fun x acc -> LSet.add (Expr.get_level x) acc) l LSet.empty + List.fold_left (fun acc x -> LSet.add (Expr.get_level x) acc) LSet.empty l let is_small u = match u with - | Cons (l, _, Nil) -> Expr.is_small l + | [l] -> Expr.is_small l | _ -> false (* The lower predicative level of the hierarchy that contains (impredicative) @@ -601,16 +454,16 @@ struct let super l = if is_small l then type1 else - Huniv.map (fun x -> Expr.successor x) l + List.smartmap (fun x -> Expr.successor x) l let addn n l = - Huniv.map (fun x -> Expr.addn n x) l + List.smartmap (fun x -> Expr.addn n x) l let rec merge_univs l1 l2 = match l1, l2 with - | Nil, _ -> l2 - | _, Nil -> l1 - | Cons (h1, _, t1), Cons (h2, _, t2) -> + | [], _ -> l2 + | _, [] -> l1 + | h1 :: t1, h2 :: t2 -> let open Expr in (match super h1 h2 with | SuperSame true (* h1 < h2 *) -> merge_univs t1 l2 @@ -623,7 +476,7 @@ struct let sort u = let rec aux a l = match l with - | Cons (b, _, l') -> + | b :: l' -> let open Expr in (match super a b with | SuperSame false -> aux a l' @@ -631,21 +484,21 @@ struct | SuperDiff c -> if c <= 0 then cons a l else cons b (aux a l')) - | Nil -> cons a l + | [] -> cons a l in - fold (fun a acc -> aux a acc) u nil + List.fold_right (fun a acc -> aux a acc) u [] (* Returns the formal universe that is greater than the universes u and v. Used to type the products. *) let sup x y = merge_univs x y - let empty = nil + let empty = [] - let exists = Huniv.exists + let exists = List.exists - let for_all = Huniv.for_all + let for_all = List.for_all - let smartmap = Huniv.smartmap + let smartmap = List.smartmap end @@ -818,12 +671,11 @@ let check_univ_leq u v = Universe.for_all (fun u -> check_univ_leq_one u v) u let enforce_leq u v c = - let open Universe.Huniv in let rec aux acc v = match v with - | Cons (v, _, l) -> - aux (fold (fun u -> constraint_add_leq u v) u c) l - | Nil -> acc + | v :: l -> + aux (List.fold_right (fun u -> constraint_add_leq u v) u c) l + | [] -> acc in aux c v let enforce_leq u v c = @@ -842,12 +694,13 @@ let enforce_univ_constraint (u,d,v) = (* Miscellaneous functions to remove or test local univ assumed to occur in a universe *) -let univ_level_mem u v = Huniv.mem (Expr.make u) v +let univ_level_mem u v = + List.exists (fun (l, n) -> Int.equal n 0 && Level.equal u l) v let univ_level_rem u v min = match Universe.level v with | Some u' -> if Level.equal u u' then min else v - | None -> Huniv.remove (Universe.Expr.make u) v + | None -> List.filter (fun (l, n) -> not (Int.equal n 0 && Level.equal u l)) v (* Is u mentionned in v (or equals to v) ? *) @@ -1260,7 +1113,7 @@ let subst_univs_expr_opt fn (l,n) = let subst_univs_universe fn ul = let subst, nosubst = - Universe.Huniv.fold (fun u (subst,nosubst) -> + List.fold_right (fun u (subst,nosubst) -> try let a' = subst_univs_expr_opt fn u in (a' :: subst, nosubst) with Not_found -> (subst, u :: nosubst)) @@ -1271,7 +1124,7 @@ let subst_univs_universe fn ul = let substs = List.fold_left Universe.merge_univs Universe.empty subst in - List.fold_left (fun acc u -> Universe.merge_univs acc (Universe.Huniv.tip u)) + List.fold_left (fun acc u -> Universe.merge_univs acc (Universe.tip u)) substs nosubst let subst_univs_level fn l = |