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|
(************************************************************************)
(* v * The Coq Proof Assistant / The Coq Development Team *)
(* <O___,, * INRIA - CNRS - LIX - LRI - PPS - Copyright 1999-2010 *)
(* \VV/ **************************************************************)
(* // * This file is distributed under the terms of the *)
(* * GNU Lesser General Public License Version 2.1 *)
(************************************************************************)
(* $Id: mod_subst.ml 13323 2010-07-24 15:57:30Z herbelin $ *)
open Pp
open Util
open Names
open Term
type delta_hint =
Inline of constr option
| Equiv of kernel_name
| Prefix_equiv of module_path
type delta_key =
KN of kernel_name
| MP of module_path
module Deltamap = Map.Make(struct
type t = delta_key
let compare = Pervasives.compare
end)
type delta_resolver = delta_hint Deltamap.t
let empty_delta_resolver = Deltamap.empty
type substitution_domain =
| MBI of mod_bound_id
| MPI of module_path
let string_of_subst_domain = function
| MBI mbid -> debug_string_of_mbid mbid
| MPI mp -> string_of_mp mp
module Umap = Map.Make(struct
type t = substitution_domain
let compare = Pervasives.compare
end)
type substitution = (module_path * delta_resolver) Umap.t
let empty_subst = Umap.empty
let string_of_subst_domain = function
| MBI mbid -> debug_string_of_mbid mbid
| MPI mp -> string_of_mp mp
let add_mbid mbid mp resolve =
Umap.add (MBI mbid) (mp,resolve)
let add_mp mp1 mp2 resolve =
Umap.add (MPI mp1) (mp2,resolve)
let map_mbid mbid mp resolve = add_mbid mbid mp resolve empty_subst
let map_mp mp1 mp2 resolve = add_mp mp1 mp2 resolve empty_subst
let add_inline_delta_resolver con =
Deltamap.add (KN(user_con con)) (Inline None)
let add_inline_constr_delta_resolver con cstr =
Deltamap.add (KN(user_con con)) (Inline (Some cstr))
let add_constant_delta_resolver con =
Deltamap.add (KN(user_con con)) (Equiv (canonical_con con))
let add_mind_delta_resolver mind =
Deltamap.add (KN(user_mind mind)) (Equiv (canonical_mind mind))
let add_mp_delta_resolver mp1 mp2 =
Deltamap.add (MP mp1) (Prefix_equiv mp2)
let mp_in_delta mp =
Deltamap.mem (MP mp)
let con_in_delta con resolver =
try
match Deltamap.find (KN(user_con con)) resolver with
| Inline _ | Prefix_equiv _ -> false
| Equiv _ -> true
with
Not_found -> false
let mind_in_delta mind resolver =
try
match Deltamap.find (KN(user_mind mind)) resolver with
| Inline _ | Prefix_equiv _ -> false
| Equiv _ -> true
with
Not_found -> false
let delta_of_mp resolve mp =
try
match Deltamap.find (MP mp) resolve with
| Prefix_equiv mp1 -> mp1
| _ -> anomaly "mod_subst: bad association in delta_resolver"
with
Not_found -> mp
let delta_of_kn resolve kn =
try
match Deltamap.find (KN kn) resolve with
| Equiv kn1 -> kn1
| Inline _ -> kn
| _ -> anomaly
"mod_subst: bad association in delta_resolver"
with
Not_found -> kn
let remove_mp_delta_resolver resolver mp =
Deltamap.remove (MP mp) resolver
exception Inline_kn
let rec find_prefix resolve mp =
let rec sub_mp = function
| MPdot(mp,l) as mp_sup ->
(try
match Deltamap.find (MP mp_sup) resolve with
| Prefix_equiv mp1 -> mp1
| _ -> anomaly
"mod_subst: bad association in delta_resolver"
with
Not_found -> MPdot(sub_mp mp,l))
| p ->
match Deltamap.find (MP p) resolve with
| Prefix_equiv mp1 -> mp1
| _ -> anomaly
"mod_subst: bad association in delta_resolver"
in
try
sub_mp mp
with
Not_found -> mp
exception Change_equiv_to_inline of constr
let solve_delta_kn resolve kn =
try
match Deltamap.find (KN kn) resolve with
| Equiv kn1 -> kn1
| Inline (Some c) ->
raise (Change_equiv_to_inline c)
| Inline None -> raise Inline_kn
| _ -> anomaly
"mod_subst: bad association in delta_resolver"
with
Not_found | Inline_kn ->
let mp,dir,l = repr_kn kn in
let new_mp = find_prefix resolve mp in
if mp == new_mp then
kn
else
make_kn new_mp dir l
let constant_of_delta resolve con =
let kn = user_con con in
try
let new_kn = solve_delta_kn resolve kn in
if kn == new_kn then
con
else
constant_of_kn_equiv kn new_kn
with
_ -> con
let constant_of_delta2 resolve con =
let kn = canonical_con con in
let kn1 = user_con con in
try
let new_kn = solve_delta_kn resolve kn in
if kn == new_kn then
con
else
constant_of_kn_equiv kn1 new_kn
with
_ -> con
let mind_of_delta resolve mind =
let kn = user_mind mind in
try
let new_kn = solve_delta_kn resolve kn in
if kn == new_kn then
mind
else
mind_of_kn_equiv kn new_kn
with
_ -> mind
let mind_of_delta2 resolve mind =
let kn = canonical_mind mind in
let kn1 = user_mind mind in
try
let new_kn = solve_delta_kn resolve kn in
if kn == new_kn then
mind
else
mind_of_kn_equiv kn1 new_kn
with
_ -> mind
let inline_of_delta resolver =
let extract key hint l =
match key,hint with
|KN kn, Inline _ -> kn::l
| _,_ -> l
in
Deltamap.fold extract resolver []
exception Not_inline
let constant_of_delta_with_inline resolve con =
let kn1,kn2 = canonical_con con,user_con con in
try
match Deltamap.find (KN kn2) resolve with
| Inline None -> None
| Inline (Some const) -> Some const
| _ -> raise Not_inline
with
Not_found | Not_inline ->
try match Deltamap.find (KN kn1) resolve with
| Inline None -> None
| Inline (Some const) -> Some const
| _ -> raise Not_inline
with
Not_found | Not_inline -> None
let string_of_key = function
| KN kn -> string_of_kn kn
| MP mp -> string_of_mp mp
let string_of_hint = function
| Inline _ -> "inline"
| Equiv kn -> string_of_kn kn
| Prefix_equiv mp -> string_of_mp mp
let debug_string_of_delta resolve =
let to_string key hint s =
s^", "^(string_of_key key)^"=>"^(string_of_hint hint)
in
Deltamap.fold to_string resolve ""
let list_contents sub =
let one_pair uid (mp,reso) l =
(string_of_subst_domain uid, string_of_mp mp,debug_string_of_delta reso)::l
in
Umap.fold one_pair sub []
let debug_string_of_subst sub =
let l = List.map (fun (s1,s2,s3) -> s1^"|->"^s2^"["^s3^"]")
(list_contents sub) in
"{" ^ String.concat "; " l ^ "}"
let debug_pr_delta resolve =
str (debug_string_of_delta resolve)
let debug_pr_subst sub =
let l = list_contents sub in
let f (s1,s2,s3) = hov 2 (str s1 ++ spc () ++ str "|-> " ++ str s2 ++
spc () ++ str "[" ++ str s3 ++ str "]")
in
str "{" ++ hov 2 (prlist_with_sep pr_comma f l) ++ str "}"
let subst_mp0 sub mp = (* 's like subst *)
let rec aux mp =
match mp with
| MPfile sid ->
let mp',resolve = Umap.find (MPI (MPfile sid)) sub in
mp',resolve
| MPbound bid ->
begin
try
let mp',resolve = Umap.find (MBI bid) sub in
mp',resolve
with Not_found ->
let mp',resolve = Umap.find (MPI mp) sub in
mp',resolve
end
| MPdot (mp1,l) as mp2 ->
begin
try
let mp',resolve = Umap.find (MPI mp2) sub in
mp',resolve
with Not_found ->
let mp1',resolve = aux mp1 in
MPdot (mp1',l),resolve
end
in
try
Some (aux mp)
with Not_found -> None
let subst_mp sub mp =
match subst_mp0 sub mp with
None -> mp
| Some (mp',_) -> mp'
let subst_kn_delta sub kn =
let mp,dir,l = repr_kn kn in
match subst_mp0 sub mp with
Some (mp',resolve) ->
solve_delta_kn resolve (make_kn mp' dir l)
| None -> kn
let subst_kn sub kn =
let mp,dir,l = repr_kn kn in
match subst_mp0 sub mp with
Some (mp',_) ->
(make_kn mp' dir l)
| None -> kn
exception No_subst
type sideconstantsubst =
| User
| Canonical
let subst_ind sub mind =
let kn1,kn2 = user_mind mind,canonical_mind mind in
let mp1,dir,l = repr_kn kn1 in
let mp2,_,_ = repr_kn kn2 in
try
let side,mind',resolve =
match subst_mp0 sub mp1,subst_mp0 sub mp2 with
None,None ->raise No_subst
| Some (mp',resolve),None -> User,(make_mind_equiv mp' mp2 dir l), resolve
| None, Some(mp',resolve)-> Canonical,(make_mind_equiv mp1 mp' dir l), resolve
| Some(mp1',resolve1),Some(mp2',resolve2)->Canonical,
(make_mind_equiv mp1' mp2' dir l), resolve2
in
match side with
|User ->
let mind = mind_of_delta resolve mind' in
mind
|Canonical ->
let mind = mind_of_delta2 resolve mind' in
mind
with
No_subst -> mind
let subst_mind0 sub mind =
let kn1,kn2 = user_mind mind,canonical_mind mind in
let mp1,dir,l = repr_kn kn1 in
let mp2,_,_ = repr_kn kn2 in
try
let side,mind',resolve =
match subst_mp0 sub mp1,subst_mp0 sub mp2 with
None,None ->raise No_subst
| Some (mp',resolve),None -> User,(make_mind_equiv mp' mp2 dir l), resolve
| None, Some(mp',resolve)-> Canonical,(make_mind_equiv mp1 mp' dir l), resolve
| Some(mp1',resolve1),Some(mp2',resolve2)->Canonical,
(make_mind_equiv mp1' mp2' dir l), resolve2
in
match side with
|User ->
let mind = mind_of_delta resolve mind' in
Some mind
|Canonical ->
let mind = mind_of_delta2 resolve mind' in
Some mind
with
No_subst -> Some mind
let subst_con sub con =
let kn1,kn2 = user_con con,canonical_con con in
let mp1,dir,l = repr_kn kn1 in
let mp2,_,_ = repr_kn kn2 in
try
let side,con',resolve =
match subst_mp0 sub mp1,subst_mp0 sub mp2 with
None,None ->raise No_subst
| Some (mp',resolve),None -> User,(make_con_equiv mp' mp2 dir l), resolve
| None, Some(mp',resolve)-> Canonical,(make_con_equiv mp1 mp' dir l), resolve
| Some(mp1',resolve1),Some(mp2',resolve2)->Canonical,
(make_con_equiv mp1' mp2' dir l), resolve2
in
match constant_of_delta_with_inline resolve con' with
None -> begin
match side with
|User ->
let con = constant_of_delta resolve con' in
con,mkConst con
|Canonical ->
let con = constant_of_delta2 resolve con' in
con,mkConst con
end
| Some t -> con',t
with No_subst -> con , mkConst con
let subst_con0 sub con =
let kn1,kn2 = user_con con,canonical_con con in
let mp1,dir,l = repr_kn kn1 in
let mp2,_,_ = repr_kn kn2 in
try
let side,con',resolve =
match subst_mp0 sub mp1,subst_mp0 sub mp2 with
None,None ->raise No_subst
| Some (mp',resolve),None -> User,(make_con_equiv mp' mp2 dir l), resolve
| None, Some(mp',resolve)-> Canonical,(make_con_equiv mp1 mp' dir l), resolve
| Some(mp1',resolve1),Some(mp2',resolve2)->Canonical,
(make_con_equiv mp1' mp2' dir l), resolve2
in
match constant_of_delta_with_inline resolve con' with
None ->begin
match side with
|User ->
let con = constant_of_delta resolve con' in
Some (mkConst con)
|Canonical ->
let con = constant_of_delta2 resolve con' in
Some (mkConst con)
end
| t -> t
with No_subst -> Some (mkConst con)
(* Here the semantics is completely unclear.
What does "Hint Unfold t" means when "t" is a parameter?
Does the user mean "Unfold X.t" or does she mean "Unfold y"
where X.t is later on instantiated with y? I choose the first
interpretation (i.e. an evaluable reference is never expanded). *)
let subst_evaluable_reference subst = function
| EvalVarRef id -> EvalVarRef id
| EvalConstRef kn -> EvalConstRef (fst (subst_con subst kn))
let rec map_kn f f' c =
let func = map_kn f f' in
match kind_of_term c with
| Const kn ->
(match f' kn with
None -> c
| Some const ->const)
| Ind (kn,i) ->
(match f kn with
None -> c
| Some kn' ->
mkInd (kn',i))
| Construct ((kn,i),j) ->
(match f kn with
None -> c
| Some kn' ->
mkConstruct ((kn',i),j))
| Case (ci,p,ct,l) ->
let ci_ind =
let (kn,i) = ci.ci_ind in
(match f kn with None -> ci.ci_ind | Some kn' -> kn',i ) in
let p' = func p in
let ct' = func ct in
let l' = array_smartmap func l in
if (ci.ci_ind==ci_ind && p'==p
&& l'==l && ct'==ct)then c
else
mkCase ({ci with ci_ind = ci_ind},
p',ct', l')
| Cast (ct,k,t) ->
let ct' = func ct in
let t'= func t in
if (t'==t && ct'==ct) then c
else mkCast (ct', k, t')
| Prod (na,t,ct) ->
let ct' = func ct in
let t'= func t in
if (t'==t && ct'==ct) then c
else mkProd (na, t', ct')
| Lambda (na,t,ct) ->
let ct' = func ct in
let t'= func t in
if (t'==t && ct'==ct) then c
else mkLambda (na, t', ct')
| LetIn (na,b,t,ct) ->
let ct' = func ct in
let t'= func t in
let b'= func b in
if (t'==t && ct'==ct && b==b') then c
else mkLetIn (na, b', t', ct')
| App (ct,l) ->
let ct' = func ct in
let l' = array_smartmap func l in
if (ct'== ct && l'==l) then c
else mkApp (ct',l')
| Evar (e,l) ->
let l' = array_smartmap func l in
if (l'==l) then c
else mkEvar (e,l')
| Fix (ln,(lna,tl,bl)) ->
let tl' = array_smartmap func tl in
let bl' = array_smartmap func bl in
if (bl == bl'&& tl == tl') then c
else mkFix (ln,(lna,tl',bl'))
| CoFix(ln,(lna,tl,bl)) ->
let tl' = array_smartmap func tl in
let bl' = array_smartmap func bl in
if (bl == bl'&& tl == tl') then c
else mkCoFix (ln,(lna,tl',bl'))
| _ -> c
let subst_mps sub =
map_kn (subst_mind0 sub) (subst_con0 sub)
let rec replace_mp_in_mp mpfrom mpto mp =
match mp with
| _ when mp = mpfrom -> mpto
| MPdot (mp1,l) ->
let mp1' = replace_mp_in_mp mpfrom mpto mp1 in
if mp1==mp1' then mp
else MPdot (mp1',l)
| _ -> mp
let replace_mp_in_kn mpfrom mpto kn =
let mp,dir,l = repr_kn kn in
let mp'' = replace_mp_in_mp mpfrom mpto mp in
if mp==mp'' then kn
else make_kn mp'' dir l
let rec mp_in_mp mp mp1 =
match mp1 with
| _ when mp1 = mp -> true
| MPdot (mp2,l) -> mp_in_mp mp mp2
| _ -> false
let mp_in_key mp key =
match key with
| MP mp1 ->
mp_in_mp mp mp1
| KN kn ->
let mp1,dir,l = repr_kn kn in
mp_in_mp mp mp1
let subset_prefixed_by mp resolver =
let prefixmp key hint resolv =
match hint with
| Inline _ -> resolv
| _ ->
if mp_in_key mp key then
Deltamap.add key hint resolv
else
resolv
in
Deltamap.fold prefixmp resolver empty_delta_resolver
let subst_dom_delta_resolver subst resolver =
let apply_subst key hint resolver =
match key with
(MP mp) ->
Deltamap.add (MP (subst_mp subst mp)) hint resolver
| (KN kn) ->
Deltamap.add (KN (subst_kn subst kn)) hint resolver
in
Deltamap.fold apply_subst resolver empty_delta_resolver
let subst_mp_delta sub mp key=
match subst_mp0 sub mp with
None -> empty_delta_resolver,mp
| Some (mp',resolve) ->
let mp1 = find_prefix resolve mp' in
let resolve1 = subset_prefixed_by mp1 resolve in
match key with
MP mpk ->
(subst_dom_delta_resolver
(map_mp mp1 mpk empty_delta_resolver) resolve1),mp1
| _ -> anomaly "Mod_subst: Bad association in resolver"
let subst_codom_delta_resolver subst resolver =
let apply_subst key hint resolver =
match hint with
Prefix_equiv mp ->
let derived_resolve,mpnew = subst_mp_delta subst mp key in
Deltamap.fold Deltamap.add derived_resolve
(Deltamap.add key (Prefix_equiv mpnew) resolver)
| (Equiv kn) ->
(try
Deltamap.add key (Equiv (subst_kn_delta subst kn)) resolver
with
Change_equiv_to_inline c ->
Deltamap.add key (Inline (Some c)) resolver)
| Inline None ->
Deltamap.add key hint resolver
| Inline (Some t) ->
Deltamap.add key (Inline (Some (subst_mps subst t))) resolver
in
Deltamap.fold apply_subst resolver empty_delta_resolver
let subst_dom_codom_delta_resolver subst resolver =
let apply_subst key hint resolver =
match key,hint with
(MP mp1),Prefix_equiv mp ->
let key = MP (subst_mp subst mp1) in
let derived_resolve,mpnew = subst_mp_delta subst mp key in
Deltamap.fold Deltamap.add derived_resolve
(Deltamap.add key (Prefix_equiv mpnew) resolver)
| (KN kn1),(Equiv kn) ->
let key = KN (subst_kn subst kn1) in
(try
Deltamap.add key (Equiv (subst_kn_delta subst kn)) resolver
with
Change_equiv_to_inline c ->
Deltamap.add key (Inline (Some c)) resolver)
| (KN kn),Inline None ->
let key = KN (subst_kn subst kn) in
Deltamap.add key hint resolver
| (KN kn),Inline (Some t) ->
let key = KN (subst_kn subst kn) in
Deltamap.add key (Inline (Some (subst_mps subst t))) resolver
| _,_ -> anomaly "Mod_subst: Bad association in resolver"
in
Deltamap.fold apply_subst resolver empty_delta_resolver
let update_delta_resolver resolver1 resolver2 =
let apply_res key hint res =
try
if Deltamap.mem key resolver2 then
res else
match hint with
Prefix_equiv mp ->
let new_hint =
Prefix_equiv (find_prefix resolver2 mp)
in Deltamap.add key new_hint res
| Equiv kn ->
(try
let new_hint =
Equiv (solve_delta_kn resolver2 kn)
in Deltamap.add key new_hint res
with
Change_equiv_to_inline c ->
Deltamap.add key (Inline (Some c)) res)
| _ -> Deltamap.add key hint res
with not_found ->
Deltamap.add key hint res
in
Deltamap.fold apply_res resolver1 empty_delta_resolver
let add_delta_resolver resolver1 resolver2 =
if resolver1 == resolver2 then
resolver2
else if resolver2 = empty_delta_resolver then
resolver1
else
Deltamap.fold Deltamap.add (update_delta_resolver resolver1 resolver2)
resolver2
let substition_prefixed_by k mp subst =
let prefixmp key (mp_to,reso) sub =
match key with
| MPI mpk ->
if mp_in_mp mp mpk && mp <> mpk then
let new_key = replace_mp_in_mp mp k mpk in
Umap.add (MPI new_key) (mp_to,reso) sub
else
sub
| _ -> sub
in
Umap.fold prefixmp subst empty_subst
let join (subst1 : substitution) (subst2 : substitution) =
let apply_subst key (mp,resolve) res =
let mp',resolve' =
match subst_mp0 subst2 mp with
None -> mp, None
| Some (mp',resolve') -> mp'
,Some resolve' in
let resolve'' : delta_resolver =
match resolve' with
Some res ->
add_delta_resolver
(subst_dom_codom_delta_resolver subst2 resolve) res
| None ->
subst_codom_delta_resolver subst2 resolve
in
let k = match key with MBI mp -> MPbound mp | MPI mp -> mp in
let prefixed_subst = substition_prefixed_by k mp subst2 in
Umap.fold Umap.add prefixed_subst
(Umap.add key (mp',resolve'') res) in
let subst = Umap.fold apply_subst subst1 empty_subst in
(Umap.fold Umap.add subst2 subst)
let rec occur_in_path uid path =
match uid,path with
| MBI bid,MPbound bid' -> bid = bid'
| _,MPdot (mp1,_) -> occur_in_path uid mp1
| _ -> false
let occur_uid uid sub =
let check_one uid' (mp,_) =
if uid = uid' || occur_in_path uid mp then raise Exit
in
try
Umap.iter check_one sub;
false
with Exit -> true
let occur_mbid uid = occur_uid (MBI uid)
type 'a lazy_subst =
| LSval of 'a
| LSlazy of substitution list * 'a
type 'a substituted = 'a lazy_subst ref
let from_val a = ref (LSval a)
let force fsubst r =
match !r with
| LSval a -> a
| LSlazy(s,a) ->
let subst = List.fold_left join empty_subst (List.rev s) in
let a' = fsubst subst a in
r := LSval a';
a'
let subst_substituted s r =
match !r with
| LSval a -> ref (LSlazy([s],a))
| LSlazy(s',a) ->
ref (LSlazy(s::s',a))
|