package merlin-lib
Merlin's libraries
Install
Dune Dependency
Authors
Maintainers
Sources
merlin-4.18-414.tbz
sha256=f6d6f7a266141e358c1a869612c8135c859185d547ea3ba5c9ad7bb67fe30cc1
sha512=4f272bdb028fd984fef406f7e1eadd0a3ab99d94016316f1b842782b1d1bba2bd50dcf3b4021c2096c6d9b5e5f9f6bae61bedcfd9f933f15c190e01777ef83a9
doc/src/merlin-lib.ocaml_typing/shape.ml.html
Source file shape.ml
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(**************************************************************************) (* *) (* OCaml *) (* *) (* Ulysse Gérard, Thomas Refis, Tarides *) (* *) (* Copyright 2021 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. *) (* *) (**************************************************************************) module Uid = struct type t = | Compilation_unit of string | Item of { comp_unit: string; id: int } | Internal | Predef of string include Identifiable.Make(struct type nonrec t = t let equal (x : t) y = x = y let compare (x : t) y = compare x y let hash (x : t) = Hashtbl.hash x let print fmt = function | Internal -> Format.pp_print_string fmt "<internal>" | Predef name -> Format.fprintf fmt "<predef:%s>" name | Compilation_unit s -> Format.pp_print_string fmt s | Item { comp_unit; id } -> Format.fprintf fmt "%s.%d" comp_unit id let output oc t = let fmt = Format.formatter_of_out_channel oc in print fmt t end) let id = ref (-1) let reinit () = id := (-1) let mk ~current_unit = incr id; Item { comp_unit = current_unit; id = !id } let of_compilation_unit_id id = if not (Ident.persistent id) then Misc.fatal_errorf "Types.Uid.of_compilation_unit_id %S" (Ident.name id); Compilation_unit (Ident.name id) let of_predef_id id = if not (Ident.is_predef id) then Misc.fatal_errorf "Types.Uid.of_predef_id %S" (Ident.name id); Predef (Ident.name id) let internal_not_actually_unique = Internal let for_actual_declaration = function | Item _ -> true | _ -> false end module Sig_component_kind = struct type t = | Value | Type | Module | Module_type | Extension_constructor | Class | Class_type let to_string = function | Value -> "value" | Type -> "type" | Module -> "module" | Module_type -> "module type" | Extension_constructor -> "extension constructor" | Class -> "class" | Class_type -> "class type" let can_appear_in_types = function | Value | Extension_constructor -> false | Type | Module | Module_type | Class | Class_type -> true end module Item = struct module T = struct type t = string * Sig_component_kind.t let compare = compare let make str ns = str, ns let value id = Ident.name id, Sig_component_kind.Value let type_ id = Ident.name id, Sig_component_kind.Type let module_ id = Ident.name id, Sig_component_kind.Module let module_type id = Ident.name id, Sig_component_kind.Module_type let extension_constructor id = Ident.name id, Sig_component_kind.Extension_constructor let class_ id = Ident.name id, Sig_component_kind.Class let class_type id = Ident.name id, Sig_component_kind.Class_type let print fmt (name, ns) = Format.fprintf fmt "%S[%s]" name (Sig_component_kind.to_string ns) end include T module Map = Map.Make(T) end type var = Ident.t type t = { uid: Uid.t option; desc: desc } and desc = | Var of var | Abs of var * t | App of t * t | Struct of t Item.Map.t | Leaf | Proj of t * Item.t | Comp_unit of string let print fmt = let print_uid_opt = Format.pp_print_option (fun fmt -> Format.fprintf fmt "<%a>" Uid.print) in let rec aux fmt { uid; desc } = match desc with | Var id -> Format.fprintf fmt "%a%a" Ident.print id print_uid_opt uid | Abs (id, t) -> Format.fprintf fmt "Abs@[%a@,(@[%a,@ @[%a@]@])@]" print_uid_opt uid Ident.print id aux t | App (t1, t2) -> Format.fprintf fmt "@[%a(@,%a)%a@]" aux t1 aux t2 print_uid_opt uid | Leaf -> Format.fprintf fmt "<%a>" (Format.pp_print_option Uid.print) uid | Proj (t, item) -> begin match uid with | None -> Format.fprintf fmt "@[%a@ .@ %a@]" aux t Item.print item | Some uid -> Format.fprintf fmt "@[(%a@ .@ %a)<%a>@]" aux t Item.print item Uid.print uid end | Comp_unit name -> Format.fprintf fmt "CU %s" name | Struct map -> let print_map fmt = Item.Map.iter (fun item t -> Format.fprintf fmt "@[<hv 4>%a ->@ %a;@]@," Item.print item aux t ) in Format.fprintf fmt "{@[<v>%a@,%a@]}" print_uid_opt uid print_map map in Format.fprintf fmt"@[%a@]@;" aux let fresh_var ?(name="shape-var") uid = let var = Ident.create_local name in var, { uid = Some uid; desc = Var var } let for_unnamed_functor_param = Ident.create_local "()" let var uid id = { uid = Some uid; desc = Var id } let abs ?uid var body = { uid; desc = Abs (var, body) } let str ?uid map = { uid; desc = Struct map } let leaf uid = { uid = Some uid; desc = Leaf } let proj ?uid t item = match t.desc with | Leaf -> (* When stuck projecting in a leaf we propagate the leaf as a best effort *) t | Struct map -> begin try Item.Map.find item map with Not_found -> t (* ill-typed program *) end | _ -> { uid; desc = Proj (t, item) } let app ?uid f ~arg = { uid; desc = App (f, arg) } let decompose_abs t = match t.desc with | Abs (x, t) -> Some (x, t) | _ -> None module Make_reduce(Params : sig type env val fuel : int val read_unit_shape : unit_name:string -> t option val find_shape : env -> Ident.t -> t end) = struct (* We implement a strong call-by-need reduction, following an evaluator from Nathanaelle Courant. *) type nf = { uid: Uid.t option; desc: nf_desc } and nf_desc = | NVar of var | NApp of nf * nf | NAbs of local_env * var * t * delayed_nf | NStruct of delayed_nf Item.Map.t | NProj of nf * Item.t | NLeaf | NComp_unit of string | NoFuelLeft of desc (* A type of normal forms for strong call-by-need evaluation. The normal form of an abstraction Abs(x, t) is a closure NAbs(env, x, t, dnf) when [env] is the local environment, and [dnf] is a delayed normal form of [t]. A "delayed normal form" is morally equivalent to (nf Lazy.t), but we use a different representation that is compatible with memoization (lazy values are not hashable/comparable by default comparison functions): we represent a delayed normal form as just a not-yet-computed pair [local_env * t] of a term in a local environment -- we could also see this as a term under an explicit substitution. This delayed thunked is "forced" by calling the normalization function as usual, but duplicate computations are precisely avoided by memoization. *) and delayed_nf = Thunk of local_env * t and local_env = delayed_nf option Ident.Map.t (* When reducing in the body of an abstraction [Abs(x, body)], we bind [x] to [None] in the environment. [Some v] is used for actual substitutions, for example in [App(Abs(x, body), t)], when [v] is a thunk that will evaluate to the normal form of [t]. *) let improve_uid uid (nf : nf) = match nf.uid with | Some _ -> nf | None -> { nf with uid } let in_memo_table memo_table memo_key f arg = match Hashtbl.find memo_table memo_key with | res -> res | exception Not_found -> let res = f arg in Hashtbl.replace memo_table memo_key res; res type env = { fuel: int ref; global_env: Params.env; local_env: local_env; reduce_memo_table: (local_env * t, nf) Hashtbl.t; read_back_memo_table: (nf, t) Hashtbl.t; } let bind env var shape = { env with local_env = Ident.Map.add var shape env.local_env } let rec reduce_ env t = let memo_key = (env.local_env, t) in in_memo_table env.reduce_memo_table memo_key (reduce__ env) t (* Memoization is absolutely essential for performance on this problem, because the normal forms we build can in some real-world cases contain an exponential amount of redundancy. Memoization can avoid the repeated evaluation of identical subterms, providing a large speedup, but even more importantly it implicitly shares the memory of the repeated results, providing much smaller normal forms (that blow up again if printed back as trees). A functor-heavy file from Irmin has its shape normal form decrease from 100Mio to 2.5Mio when memoization is enabled. Note: the local environment is part of the memoization key, while it is defined using a type Ident.Map.t of non-canonical balanced trees: two maps could have exactly the same items, but be balanced differently and therefore hash differently, reducing the effectivenss of memoization. This could in theory happen, say, with the two programs (fun x -> fun y -> ...) and (fun y -> fun x -> ...) having "the same" local environments, with additions done in a different order, giving non-structurally-equal trees. Should we define our own hash functions to provide robust hashing on environments? We believe that the answer is "no": this problem does not occur in practice. We can assume that identifiers are unique on valid typedtree fragments (identifier "stamps" distinguish binding positions); in particular the two program fragments above in fact bind *distinct* identifiers x (with different stamps) and different identifiers y, so the environments are distinct. If two environments are structurally the same, they must correspond to the evaluation evnrionments of two sub-terms that are under exactly the same scope of binders. So the two environments were obtained by the same term traversal, adding binders in the same order, giving the same balanced trees: the environments have the same hash. *) and reduce__ ({fuel; global_env; local_env; _} as env) (t : t) = let reduce env t = reduce_ env t in let delay_reduce env t = Thunk (env.local_env, t) in let force (Thunk (local_env, t)) = reduce { env with local_env } t in let return desc : nf = { uid = t.uid; desc } in if !fuel < 0 then return (NoFuelLeft t.desc) else match t.desc with | Comp_unit unit_name -> begin match Params.read_unit_shape ~unit_name with | Some t -> reduce env t | None -> return (NComp_unit unit_name) end | App(f, arg) -> let f = reduce env f in begin match f.desc with | NAbs(clos_env, var, body, _body_nf) -> let arg = delay_reduce env arg in let env = bind { env with local_env = clos_env } var (Some arg) in reduce env body |> improve_uid t.uid | _ -> let arg = reduce env arg in return (NApp(f, arg)) end | Proj(str, item) -> let str = reduce env str in let nored () = return (NProj(str, item)) in begin match str.desc with | NStruct (items) -> begin match Item.Map.find item items with | exception Not_found -> nored () | nf -> force nf |> improve_uid t.uid end | _ -> nored () end | Abs(var, body) -> let body_nf = delay_reduce (bind env var None) body in return (NAbs(local_env, var, body, body_nf)) | Var id -> begin match Ident.Map.find id local_env with (* Note: instead of binding abstraction-bound variables to [None], we could unify it with the [Some v] case by binding the bound variable [x] to [NVar x]. One reason to distinguish the situations is that we can provide a different [Uid.t] location; for bound variables, we use the [Uid.t] of the bound occurrence (not the binding site), whereas for bound values we use their binding-time [Uid.t]. *) | None -> return (NVar id) | Some def -> force def | exception Not_found -> match Params.find_shape global_env id with | exception Not_found -> return (NVar id) | res when res = t -> return (NVar id) | res -> decr fuel; reduce env res end | Leaf -> return NLeaf | Struct m -> let mnf = Item.Map.map (delay_reduce env) m in return (NStruct mnf) let rec read_back env (nf : nf) : t = in_memo_table env.read_back_memo_table nf (read_back_ env) nf (* The [nf] normal form we receive may contain a lot of internal sharing due to the use of memoization in the evaluator. We have to memoize here again, otherwise the sharing is lost by mapping over the term as a tree. *) and read_back_ env (nf : nf) : t = { uid = nf.uid; desc = read_back_desc env nf.desc } and read_back_desc env desc = let read_back nf = read_back env nf in let read_back_force (Thunk (local_env, t)) = read_back (reduce_ { env with local_env } t) in match desc with | NVar v -> Var v | NApp (nft, nfu) -> App(read_back nft, read_back nfu) | NAbs (_env, x, _t, nf) -> Abs(x, read_back_force nf) | NStruct nstr -> Struct (Item.Map.map read_back_force nstr) | NProj (nf, item) -> Proj (read_back nf, item) | NLeaf -> Leaf | NComp_unit s -> Comp_unit s | NoFuelLeft t -> t (* When in Merlin we don't need to perform full shape reduction since we are only interested by uid's stored at the "top-level" of the shape once the projections have been done. *) let weak_read_back env (nf : nf) : t = let cache = Hashtbl.create 42 in let rec weak_read_back env nf = let memo_key = (env.local_env, nf) in in_memo_table cache memo_key (weak_read_back_ env) nf and weak_read_back_ env nf : t = { uid = nf.uid; desc = weak_read_back_desc env nf.desc } and weak_read_back_desc env desc : desc = let weak_read_back_no_force (Thunk (_local_env, t)) = t in match desc with | NVar v -> Var v | NApp (nft, nfu) -> App(weak_read_back env nft, weak_read_back env nfu) | NAbs (_env, x, _t, nf) -> Abs(x, weak_read_back_no_force nf) | NStruct nstr -> Struct (Item.Map.map weak_read_back_no_force nstr) | NProj (nf, item) -> Proj (read_back env nf, item) | NLeaf -> Leaf | NComp_unit s -> Comp_unit s | NoFuelLeft t -> t in weak_read_back env nf let reduce global_env t = let fuel = ref Params.fuel in let reduce_memo_table = Hashtbl.create 42 in let read_back_memo_table = Hashtbl.create 42 in let local_env = Ident.Map.empty in let env = { fuel; global_env; reduce_memo_table; read_back_memo_table; local_env; } in reduce_ env t |> read_back env let weak_reduce global_env t = let fuel = ref Params.fuel in let reduce_memo_table = Hashtbl.create 42 in let read_back_memo_table = Hashtbl.create 42 in let local_env = Ident.Map.empty in let env = { fuel; global_env; reduce_memo_table; read_back_memo_table; local_env; } in reduce_ env t |> weak_read_back env end module Local_reduce = (* Note: this definition with [type env = unit] is only suitable for reduction of toplevel shapes -- shapes of compilation units, where free variables are only Comp_unit names. If we wanted to reduce shapes inside module signatures, we would need to take a typing environment as parameter. *) Make_reduce(struct type env = unit let fuel = 10 let read_unit_shape ~unit_name:_ = None let find_shape _env _id = raise Not_found end) let local_reduce shape = Local_reduce.reduce () shape let dummy_mod = { uid = None; desc = Struct Item.Map.empty } let of_path ~find_shape ~namespace = let rec aux : Sig_component_kind.t -> Path.t -> t = fun ns -> function | Pident id -> find_shape ns id | Pdot (path, name) -> proj (aux Module path) (name, ns) | Papply (p1, p2) -> app (aux Module p1) ~arg:(aux Module p2) in aux namespace let for_persistent_unit s = { uid = Some (Uid.of_compilation_unit_id (Ident.create_persistent s)); desc = Comp_unit s } let leaf_for_unpack = { uid = None; desc = Leaf } let set_uid_if_none t uid = match t.uid with | None -> { t with uid = Some uid } | _ -> t module Map = struct type shape = t type nonrec t = t Item.Map.t let empty = Item.Map.empty let add t item shape = Item.Map.add item shape t let add_value t id uid = Item.Map.add (Item.value id) (leaf uid) t let add_value_proj t id shape = let item = Item.value id in Item.Map.add item (proj shape item) t let add_type t id uid = Item.Map.add (Item.type_ id) (leaf uid) t let add_type_proj t id shape = let item = Item.type_ id in Item.Map.add item (proj shape item) t let add_module t id shape = Item.Map.add (Item.module_ id) shape t let add_module_proj t id shape = let item = Item.module_ id in Item.Map.add item (proj shape item) t let add_module_type t id uid = Item.Map.add (Item.module_type id) (leaf uid) t let add_module_type_proj t id shape = let item = Item.module_type id in Item.Map.add item (proj shape item) t let add_extcons t id uid = Item.Map.add (Item.extension_constructor id) (leaf uid) t let add_extcons_proj t id shape = let item = Item.extension_constructor id in Item.Map.add item (proj shape item) t let add_class t id uid = Item.Map.add (Item.class_ id) (leaf uid) t let add_class_proj t id shape = let item = Item.class_ id in Item.Map.add item (proj shape item) t let add_class_type t id uid = Item.Map.add (Item.class_type id) (leaf uid) t let add_class_type_proj t id shape = let item = Item.class_type id in Item.Map.add item (proj shape item) t end
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