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|
(***********************************************************************)
(* v * The Coq Proof Assistant / The Coq Development Team *)
(* <O___,, * INRIA-Rocquencourt & LRI-CNRS-Orsay *)
(* \VV/ *************************************************************)
(* // * This file is distributed under the terms of the *)
(* * GNU Lesser General Public License Version 2.1 *)
(***********************************************************************)
(* $Id$ *)
{
open Lexing
let chan_out = ref stdout
let comment_depth = ref 0
let cRcpt = ref 0
let comments = ref true
let print s = output_string !chan_out s
exception Fin_fichier
}
let space = [' ' '\t' '\n']
let enddot = '.' (' ' | '\t' | '\n' | eof)
rule action = parse
| "Theorem" space { print "Theorem "; body lexbuf;
cRcpt := 1; action lexbuf }
| "Lemma" space { print "Lemma "; body lexbuf;
cRcpt := 1; action lexbuf }
| "Fact" space { print "Fact "; body lexbuf;
cRcpt := 1; action lexbuf }
| "Remark" space { print "Remark "; body lexbuf;
cRcpt := 1; action lexbuf }
| "Goal" space { print "Goal "; body lexbuf;
cRcpt := 1; action lexbuf }
| "Correctness" space { print "Correctness "; body_pgm lexbuf;
cRcpt := 1; action lexbuf }
| "Definition" space { print "Definition "; body_def lexbuf;
cRcpt := 1; action lexbuf }
| "Hint" space { skip_until_point lexbuf ; action lexbuf }
| "Hints" space { skip_until_point lexbuf ; action lexbuf }
| "Transparent" space { skip_until_point lexbuf ; action lexbuf }
| "Immediate" space { skip_until_point lexbuf ; action lexbuf }
| "Syntax" space { skip_until_point lexbuf ; action lexbuf }
| "(*" { (if !comments then print "(*");
comment_depth := 1;
comment lexbuf;
cRcpt := 0; action lexbuf }
| [' ' '\t']* '\n' { if !cRcpt < 2 then print "\n";
cRcpt := !cRcpt+1; action lexbuf}
| eof { raise Fin_fichier}
| _ { print (Lexing.lexeme lexbuf); cRcpt := 0; action lexbuf }
and comment = parse
| "(*" { (if !comments then print "(*");
comment_depth := succ !comment_depth; comment lexbuf }
| "*)" { (if !comments then print "*)");
comment_depth := pred !comment_depth;
if !comment_depth > 0 then comment lexbuf }
| "*)" [' ''\t']*'\n' { (if !comments then print (Lexing.lexeme lexbuf));
comment_depth := pred !comment_depth;
if !comment_depth > 0 then comment lexbuf }
| eof { raise Fin_fichier }
| _ { (if !comments then print (Lexing.lexeme lexbuf));
comment lexbuf }
and skip_comment = parse
| "(*" { comment_depth := succ !comment_depth; skip_comment lexbuf }
| "*)" { comment_depth := pred !comment_depth;
if !comment_depth > 0 then skip_comment lexbuf }
| eof { raise Fin_fichier }
| _ { skip_comment lexbuf }
and body_def = parse
| [^'.']* ":=" { print (Lexing.lexeme lexbuf); () }
| _ { print (Lexing.lexeme lexbuf); body lexbuf }
and body = parse
| enddot { print ".\n"; skip_proof lexbuf }
| ":=" { print ".\n"; skip_proof lexbuf }
| "(*" { print "(*"; comment_depth := 1;
comment lexbuf; body lexbuf }
| eof { raise Fin_fichier }
| _ { print (Lexing.lexeme lexbuf); body lexbuf }
and body_pgm = parse
| enddot { print ".\n"; skip_proof lexbuf }
| "(*" { print "(*"; comment_depth := 1;
comment lexbuf; body_pgm lexbuf }
| eof { raise Fin_fichier }
| _ { print (Lexing.lexeme lexbuf); body_pgm lexbuf }
and skip_until_point = parse
| '.' '\n' { () }
| enddot { end_of_line lexbuf }
| "(*" { comment_depth := 1;
skip_comment lexbuf; skip_until_point lexbuf }
| eof { raise Fin_fichier }
| _ { skip_until_point lexbuf }
and end_of_line = parse
| [' ' '\t' ]* { end_of_line lexbuf }
| '\n' { () }
| eof { raise Fin_fichier }
| _ { print (Lexing.lexeme lexbuf) }
and skip_proof = parse
| "Save." { end_of_line lexbuf }
| "Save" space
{ skip_until_point lexbuf }
| "Qed." { end_of_line lexbuf }
| "Qed" space
{ skip_until_point lexbuf }
| "Defined." { end_of_line lexbuf }
| "Defined" space
{ skip_until_point lexbuf }
| "Abort." { end_of_line lexbuf }
| "Abort" space
{ skip_until_point lexbuf }
| "Proof" space { skip_until_point lexbuf }
| "Proof" [' ' '\t']* '.' { skip_proof lexbuf }
| "(*" { comment_depth := 1;
skip_comment lexbuf; skip_proof lexbuf }
| eof { raise Fin_fichier }
| _ { skip_proof lexbuf }
|
