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proof-pile / formal /hol /Jordan /tactics_fix.ml
Zhangir Azerbayev
squashed?
4365a98
raw
history blame
4.34 kB
(* ------------------------------------------------------------------------- *)
(* A printer for goals etc. *)
(* ------------------------------------------------------------------------- *)
(* had (rev asl) in this method. I don't want to reverse the list *)
let hash_of_string =
let prime200 = 1223 in
let prime = 8831 in
let rec hashll v = match v with
| [] -> 0
| h::t ->
(int_of_char (String.get h 0) + prime200*( hashll t)) mod prime in
fun s ->
let slt = explode s in
hashll slt;;
let saved_hashstring =
ref ((Hashtbl.create 300):(string,int) Hashtbl.t);;
let save_hashstring string =
Hashtbl.add !saved_hashstring (string) (hash_of_string string);;
let mem_hashstring s = Hashtbl.mem !saved_hashstring s;;
let remove_hashstring s = Hashtbl.remove !saved_hashstring s;;
let find_hashstring s = Hashtbl.find !saved_hashstring s;;
let memhash_of_string s =
if not(mem_hashstring s) then (save_hashstring s) ;
find_hashstring s;;
let hash_of_type =
let prime150 = 863 in
let prime160 = 941 in
let prime180 = 1069 in
let prime190 = 1151 in
let prime1200 = 9733 in
let rec hashl u = match u with
| [] -> 0
| h::t -> ((hasht h) + prime190*(hashl t)) mod prime1200
and
hasht v = match v with
| Tyvar s -> (prime150*memhash_of_string s + prime160) mod prime1200
| Tyapp (s,tlt) -> let h = memhash_of_string s in
let h2 = (h*h) mod prime1200 in
(prime180*h2 + hashl tlt ) mod prime1200 in
hasht;;
(* make hash_of_term constant on alpha-equivalence classes of
terms *)
let rename_var n =
fun v -> mk_var ("??_"^(string_of_int n),type_of v);;
let paform =
let rec raform n env tm =
match tm with
| Var(_,_) -> assocd tm env tm
| Const(_,_) -> tm
| Comb (s,t) -> mk_comb(raform n env s, raform n env t)
| Abs (x,t) -> let x1 = rename_var n x in
mk_abs(x1, raform (n+1) ((x,x1)::env) t) in
raform 0 [];;
let hash_of_term =
let prime1220 = 9887 in
let prime210 = 1291 in
let prime220 = 1373 in
let prime230 = 1451 in
let prime240 = 1511 in
let prime250 = 1583 in
let prime260 = 1657 in
let prime270 = 1733 in
let prime280 = 1811 in
let rec hasht u = match u with
| Var (s,t) ->
(prime210*(memhash_of_string s) + hash_of_type t) mod prime1220
| Const (s,t) ->
(prime220*(memhash_of_string s) + hash_of_type t) mod prime1220
| Comb (s,t) -> let h = hasht s in
let h2 = (h*h) mod prime1220 in
(prime230*h2 + prime240*hasht t + prime250) mod prime1220
| Abs (s,t) -> let h = hasht s in
let h2 = (h*h) mod prime1220 in
(prime260*h2 + prime270*hasht t + prime280) mod prime1220
in hasht o paform;;
let print_hyp n (s,th) =
open_hbox();
print_string " ";
print_as 4 (string_of_int (hash_of_term (concl th)));
print_string " [";
print_qterm (concl th);
print_string "]";
(if not (s = "") then (print_string (" ("^s^")")) else ());
close_box();
print_newline();;
let rec print_hyps n asl =
if asl = [] then () else
(print_hyp n (hd asl);
print_hyps (n + 1) (tl asl));;
let (print_goal_hashed:goal->unit) =
fun (asl,w) ->
print_newline();
if asl <> [] then (print_hyps 0 (asl); print_newline()) else ();
print_qterm w; print_newline();;
let (print_goalstate_hashed:int->goalstate->unit) =
fun k gs -> let (_,gl,_) = gs in
let n = length gl in
let s = if n = 0 then "No subgoals" else
(string_of_int k)^" subgoal"^(if k > 1 then "s" else "")
^" ("^(string_of_int n)^" total)" in
print_string s; print_newline();
if gl = [] then () else
do_list (print_goal_hashed o C el gl) (rev(0--(k-1)));;
let (print_goalstack_hashed:goalstack->unit) =
fun l ->
if l = [] then print_string "Empty goalstack"
else if tl l = [] then
let (_,gl,_ as gs) = hd l in
print_goalstate_hashed 1 gs
else
let (_,gl,_ as gs) = hd l
and (_,gl0,_) = hd(tl l) in
let p = length gl - length gl0 in
let p' = if p < 1 then 1 else p + 1 in
print_goalstate_hashed p' gs;;
#install_printer print_goal_hashed;;
#install_printer print_goalstack_hashed;;