(* generic term processing *)
+let rec rename s = function
+ | [] -> s
+ | (s1, s2) :: _ when s1 = s -> s2
+ | _ :: tl -> rename s tl
+
+let mk_lname s = s
+
+let mk_gname s =
+ rename s !G.alpha_gref
+
let mk_ptr st name =
if G.is_global_id name then P.sprintf "%s.%s" st.i name else ""
| C.Meta _
| C.Implicit _ -> malformed "T2"
| C.Rel m ->
- let name = K.resolve_lref st.c m in
- T.Macro "LREF" :: T.arg name :: T.free (mk_ptr st name) :: is
+ let s = K.resolve_lref st.c m in
+ T.Macro "LREF" :: T.arg (mk_lname s) :: T.free (mk_ptr st s) :: is
| C.Appl ts ->
begin match get_head ts with
| Some (macro, s, ts) ->
let c = K.add_dec s w st.c in
let is_t = proc_term {st with c=c} is t in
let macro = if K.not_prop1 c t then "PROD" else "FALL" in
- T.Macro macro :: T.arg s :: T.free (mk_ptr st s) :: T.Group is_w :: is_t
+ T.Macro macro :: T.arg (mk_lname s) :: T.free (mk_ptr st s) :: T.Group is_w :: is_t
| C.Lambda (s, w, t) ->
let is_w = proc_term st [] w in
let is_t = proc_term {st with c=K.add_dec s w st.c} is t in
- T.Macro "ABST" :: T.arg s :: T.free (mk_ptr st s) :: T.Group is_w :: is_t
+ T.Macro "ABST" :: T.arg (mk_lname s) :: T.free (mk_ptr st s) :: T.Group is_w :: is_t
| C.LetIn (s, w, v, t) ->
let is_w = proc_term st [] w in
let is_v = proc_term st [] v in
let is_t = proc_term {st with c=K.add_def s w v st.c} is t in
- T.Macro "ABBR" :: T.arg s :: T.free (mk_ptr st s) :: T.Group is_w :: T.Group is_v :: is_t
+ T.Macro "ABBR" :: T.arg (mk_lname s) :: T.free (mk_ptr st s) :: T.Group is_w :: T.Group is_v :: is_t
| C.Sort s ->
proc_sort st is s
| C.Const c ->
let s, name = K.resolve_reference c in
- T.Macro "GREF" :: T.arg name :: T.free s :: is
+ T.Macro "GREF" :: T.arg (mk_gname name) :: T.free s :: is
| C.Match (w, u, v, ts) ->
let is_w = proc_term st [] (C.Const w) in
let is_u = proc_term st [] u in
let is_v = proc_term st [] v in
- let riss = L.rev_map (proc_term st []) ts in
- T.Macro "CASE" :: T.Group is_w :: T.Group is_u :: T.Group is_v :: T.mk_rev_args riss is
+ let riss = X.rev_mapi (proc_case st [] w) K.fst_con ts in
+ let macro = if ts = [] then "CAZE" else "CASE" in
+ T.Macro macro :: T.Group is_w :: T.Group is_u :: T.Group is_v :: T.mk_rev_args riss is
+
+and proc_case st is w i t =
+ let v = R.mk_constructor i w in
+ let is_v = proc_term st [] (C.Const v) in
+ let is_t = proc_term st [] t in
+ T.Macro "PAIR" :: T.Group is_v :: T.Group is_t :: is
let proc_term st is t = try proc_term st is t with
| E.ObjectNotFound _
let mk_open st ris =
if st.n = "" then ris else
- T.free (scope st) :: T.free (mk_ptr st st.n) :: T.arg st.n :: T.Macro "OPEN" :: ris
+ T.free (scope st) :: T.free (mk_ptr st st.n) :: T.arg (mk_lname st.n) :: T.Macro "OPEN" :: ris
let mk_dec st kind w s ris =
- let w = if !G.no_types then [T.Macro "NONE"] else w in
- T.Group w :: T.free (mk_ptr st s) :: T.arg s :: T.Macro kind :: ris
+ let w = if !G.no_types then [] else w in
+ T.Group w :: T.free (mk_ptr st s) :: T.arg (mk_lname s) :: T.Macro kind :: ris
let mk_inferred st t ris =
let u = typeof st t in
let st = init ss in
let tt = N.process_top_term s t in (* alpha-conversion *)
let is = [T.Macro "end"; T.arg item] in
- note :: T.Macro "begin" :: T.arg item :: T.arg s :: T.free ss :: proc_term st is tt
+ note :: T.Macro "begin" :: T.arg item :: T.arg (mk_gname s) :: T.free ss :: proc_term st is tt
let proc_top_proof s ss t =
let st = init ss in
let t0 = A.process_top_term s t in (* anticipation *)
let tt = N.process_top_term s t0 in (* alpha-conversion *)
- let ris = [T.free ss; T.arg s; T.arg "proof"; T.Macro "begin"; note] in
+ let ris = [T.free ss; T.arg (mk_gname s); T.arg "proof"; T.Macro "begin"; note] in
L.rev (T.arg "proof" :: T.Macro "end" :: proc_proof st ris tt)
let open_out_tex s =