| Quellcodebibliothek Statistik Leitseite products/Sources/formale Sprachen/Isabelle/HOL/TPTP/TPTP_Parser/ (Isabelle Prover Version 2025-1©) Datei vom 16.11.2025 mit Größe 265 kB |
|
Bilddatei tptp_lexyacc.MLSprache: SML |
|||||||||||||||
|
(******************************************************************) (* GENERATED FILE -- DO NOT EDIT -- GENERATED FILE -- DO NOT EDIT *) (* GENERATED FILE -- DO NOT EDIT -- GENERATED FILE -- DO NOT EDIT *) (* GENERATED FILE -- DO NOT EDIT -- GENERATED FILE -- DO NOT EDIT *) (******************************************************************) (* This file is produced from the parser generated by ML-Yacc from the source files tptp.lex and tptp.yacc. *) signature TPTP_TOKENS = sig type ('a,'b) token type svalue val LET_TT: 'a * 'a -> (svalue,'a) token val LET_FT: 'a * 'a -> (svalue,'a) token val LET_FF: 'a * 'a -> (svalue,'a) token val LET_TF: 'a * 'a -> (svalue,'a) token val ITE_T: 'a * 'a -> (svalue,'a) token val ITE_F: 'a * 'a -> (svalue,'a) token val CNF: 'a * 'a -> (svalue,'a) token val FOF: 'a * 'a -> (svalue,'a) token val TFF: 'a * 'a -> (svalue,'a) token val THF: 'a * 'a -> (svalue,'a) token val LET_TERM: 'a * 'a -> (svalue,'a) token val SUBTYPE: 'a * 'a -> (svalue,'a) token val DOLLAR_DOLLAR_WORD: (string) * 'a * 'a -> (svalue,'a) token val DOLLAR_WORD: (string) * 'a * 'a -> (svalue,'a) token val DEP_PROD: 'a * 'a -> (svalue,'a) token val DEP_SUM: 'a * 'a -> (svalue,'a) token val GENTZEN_ARROW: 'a * 'a -> (svalue,'a) token val TIMES: 'a * 'a -> (svalue,'a) token val PLUS: 'a * 'a -> (svalue,'a) token val OPERATOR_EXISTS: 'a * 'a -> (svalue,'a) token val OPERATOR_FORALL: 'a * 'a -> (svalue,'a) token val DEFIN_CHOICE: 'a * 'a -> (svalue,'a) token val INDEF_CHOICE: 'a * 'a -> (svalue,'a) token val DUD: 'a * 'a -> (svalue,'a) token val DISTINCT_OBJECT: (string) * 'a * 'a -> (svalue,'a) token val COMMENT: (string) * 'a * 'a -> (svalue,'a) token val LOWER_WORD: (string) * 'a * 'a -> (svalue,'a) token val UPPER_WORD: (string) * 'a * 'a -> (svalue,'a) token val SINGLE_QUOTED: (string) * 'a * 'a -> (svalue,'a) token val DOT_DECIMAL: (string) * 'a * 'a -> (svalue,'a) token val UNSIGNED_INTEGER: (string) * 'a * 'a -> (svalue,'a) token val SIGNED_INTEGER: (string) * 'a * 'a -> (svalue,'a) token val RATIONAL: (string) * 'a * 'a -> (svalue,'a) token val REAL: (string) * 'a * 'a -> (svalue,'a) token val DTFF: 'a * 'a -> (svalue,'a) token val DFOT: 'a * 'a -> (svalue,'a) token val DCNF: 'a * 'a -> (svalue,'a) token val DFOF: 'a * 'a -> (svalue,'a) token val DTHF: 'a * 'a -> (svalue,'a) token val EOF: 'a * 'a -> (svalue,'a) token val VLINE: 'a * 'a -> (svalue,'a) token val TOK_TYPE: 'a * 'a -> (svalue,'a) token val TOK_TRUE: 'a * 'a -> (svalue,'a) token val TOK_RAT: 'a * 'a -> (svalue,'a) token val TOK_REAL: 'a * 'a -> (svalue,'a) token val TOK_INT: 'a * 'a -> (svalue,'a) token val TOK_O: 'a * 'a -> (svalue,'a) token val TOK_I: 'a * 'a -> (svalue,'a) token val TOK_FALSE: 'a * 'a -> (svalue,'a) token val TILDE: 'a * 'a -> (svalue,'a) token val RPAREN: 'a * 'a -> (svalue,'a) token val RBRKT: 'a * 'a -> (svalue,'a) token val QUESTION: 'a * 'a -> (svalue,'a) token val PPLUS: 'a * 'a -> (svalue,'a) token val PERIOD: 'a * 'a -> (svalue,'a) token val NOR: 'a * 'a -> (svalue,'a) token val XOR: 'a * 'a -> (svalue,'a) token val NEQUALS: 'a * 'a -> (svalue,'a) token val NAND: 'a * 'a -> (svalue,'a) token val MMINUS: 'a * 'a -> (svalue,'a) token val MAP_TO: 'a * 'a -> (svalue,'a) token val LPAREN: 'a * 'a -> (svalue,'a) token val LBRKT: 'a * 'a -> (svalue,'a) token val LAMBDA: 'a * 'a -> (svalue,'a) token val INCLUDE: 'a * 'a -> (svalue,'a) token val IMPLIES: 'a * 'a -> (svalue,'a) token val IFF: 'a * 'a -> (svalue,'a) token val FI: 'a * 'a -> (svalue,'a) token val ARROW: 'a * 'a -> (svalue,'a) token val LET: 'a * 'a -> (svalue,'a) token val EXCLAMATION: 'a * 'a -> (svalue,'a) token val EQUALS: 'a * 'a -> (svalue,'a) token val COMMA: 'a * 'a -> (svalue,'a) token val COLON: 'a * 'a -> (svalue,'a) token val CARET: 'a * 'a -> (svalue,'a) token val AT_SIGN: 'a * 'a -> (svalue,'a) token val AMPERSAND: 'a * 'a -> (svalue,'a) token end signature TPTP_LRVALS= sig structure Tokens : TPTP_TOKENS structure ParserData:PARSER_DATA sharing type ParserData.Token.token = Tokens.token sharing type ParserData.svalue = Tokens.svalue end functor TPTPLexFun(structure Tokens: TPTP_TOKENS)= struct structure UserDeclarations = struct (* Title: HOL/TPTP/TPTP_Parser/tptp.lex Author: Nik Sultana, Cambridge University Computer Laboratory Notes: * Omit %full in definitions to restrict alphabet to ascii. * Could include %posarg to ensure that we'd start counting character positions from 0, but it would punish performance. * %s AF F COMMENT; -- could improve by making stateful. Acknowledgements: * Geoff Sutcliffe for help with TPTP. * Timothy Bourke for his tips on getting ML-Yacc working with Poly/ML. * An early version of this was ported from the specification shipped with Leo-II, written by Frank Theiss. * Some boilerplate bits were taken from the ml-yacc/ml-lex manual by Roger Price. * Jasmin Blanchette and Makarius Wenzel for help with Isabelle integration. *) structure T = Tokens type pos = int (* Position in file *) type lineNo = int type svalue = T.svalue type ('a,'b) token = ('a,'b) T.token type lexresult = (svalue,pos) token type lexarg = string type arg = lexarg val col = Unsynchronized.ref 0; val linep = Unsynchronized.ref 1; (* Line pointer *) val eolpos = Unsynchronized.ref 0; val badCh : string * string * int * int -> unit = fn (file_name, bad, line, col) => TextIO.output(TextIO.stdOut, file_name ^ "[" ^ Int.toString line ^ "." ^ Int.toString col ^ "] Invalid character \"" ^ bad ^ "\"\n"); val eof = fn file_name => let val result = T.EOF (!linep,!col); val _ = linep := 0; in result end (*here could check whether file ended prematurely: see if have open brackets, or if we're in some state other than INITIAL*) val count_commentlines : string -> unit = fn str => let val str' = String.explode str val newlines = List.filter (fn x => x = #"\n") str' in linep := (!linep) + (List.length newlines) end end (* end of user routines *) exception LexError (* raised if illegal leaf action tried *) structure Internal = struct datatype yyfinstate = N of int type statedata = {fin : yyfinstate list, trans: string} (* transition & final state table *) val tab = let val s = [ (0, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (1, "\000\000\000\000\000\000\000\000\000\143\145\000\000\144\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\143\139\134\000\101\089\088\083\082\081\080\078\077\072\070\057\ \\048\048\048\048\048\048\048\048\048\048\045\000\039\037\036\033\ \\030\029\029\029\029\029\029\029\029\029\029\029\029\029\029\029\ \\029\029\029\029\029\029\029\029\029\029\029\028\000\027\026\000\ \\000\007\007\023\007\007\020\007\007\013\007\007\007\007\007\007\ \\007\007\007\007\008\007\007\007\007\007\007\000\006\000\003\000\ \\000" ), (3, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\005\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\004\000\000\000\ \\000" ), (7, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\000\ \\000\007\007\007\007\007\007\007\007\007\007\007\007\007\007\007\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\007\ \\000\007\007\007\007\007\007\007\007\007\007\007\007\007\007\007\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\ \\000" ), (8, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\000\ \\000\007\007\007\007\007\007\007\007\007\007\007\007\007\007\007\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\007\ \\000\007\007\007\007\007\011\007\009\007\007\007\007\007\007\007\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\ \\000" ), (9, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\000\ \\000\007\007\007\007\007\007\007\007\007\007\007\007\007\007\007\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\007\ \\000\007\007\007\007\007\010\007\007\007\007\007\007\007\007\007\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\ \\000" ), (11, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\000\ \\000\007\007\007\007\007\007\007\007\007\007\007\007\007\007\007\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\007\ \\000\007\007\007\007\007\012\007\007\007\007\007\007\007\007\007\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\ \\000" ), (13, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\000\ \\000\007\007\007\007\007\007\007\007\007\007\007\007\007\007\007\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\007\ \\000\007\007\007\007\007\007\007\007\007\007\007\007\007\014\007\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\ \\000" ), (14, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\000\ \\000\007\007\007\007\007\007\007\007\007\007\007\007\007\007\007\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\007\ \\000\007\007\015\007\007\007\007\007\007\007\007\007\007\007\007\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\ \\000" ), (15, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\000\ \\000\007\007\007\007\007\007\007\007\007\007\007\007\007\007\007\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\007\ \\000\007\007\007\007\007\007\007\007\007\007\007\016\007\007\007\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\ \\000" ), (16, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\000\ \\000\007\007\007\007\007\007\007\007\007\007\007\007\007\007\007\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\007\ \\000\007\007\007\007\007\007\007\007\007\007\007\007\007\007\007\ \\007\007\007\007\007\017\007\007\007\007\007\000\000\000\000\000\ \\000" ), (17, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\000\ \\000\007\007\007\007\007\007\007\007\007\007\007\007\007\007\007\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\007\ \\000\007\007\007\018\007\007\007\007\007\007\007\007\007\007\007\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\ \\000" ), (18, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\000\ \\000\007\007\007\007\007\007\007\007\007\007\007\007\007\007\007\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\007\ \\000\007\007\007\007\019\007\007\007\007\007\007\007\007\007\007\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\ \\000" ), (20, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\000\ \\000\007\007\007\007\007\007\007\007\007\007\007\007\007\007\007\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\007\ \\000\007\007\007\007\007\007\007\007\007\007\007\007\007\007\021\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\ \\000" ), (21, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\000\ \\000\007\007\007\007\007\007\007\007\007\007\007\007\007\007\007\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\007\ \\000\007\007\007\007\007\022\007\007\007\007\007\007\007\007\007\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\ \\000" ), (23, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\000\ \\000\007\007\007\007\007\007\007\007\007\007\007\007\007\007\007\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\007\ \\000\007\007\007\007\007\007\007\007\007\007\007\007\007\024\007\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\ \\000" ), (24, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\000\ \\000\007\007\007\007\007\007\007\007\007\007\007\007\007\007\007\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\007\ \\000\007\007\007\007\007\025\007\007\007\007\007\007\007\007\007\ \\007\007\007\007\007\007\007\007\007\007\007\000\000\000\000\000\ \\000" ), (29, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\029\029\029\029\029\029\029\029\029\029\000\000\000\000\000\000\ \\000\029\029\029\029\029\029\029\029\029\029\029\029\029\029\029\ \\029\029\029\029\029\029\029\029\029\029\029\000\000\000\000\029\ \\000\029\029\029\029\029\029\029\029\029\029\029\029\029\029\029\ \\029\029\029\029\029\029\029\029\029\029\029\000\000\000\000\000\ \\000" ), (30, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\032\000\031\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (33, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\035\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\034\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (37, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\038\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (39, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\044\042\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\040\000\ \\000" ), (40, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\041\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (42, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\043\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (45, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\047\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\046\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (48, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\051\049\ \\048\048\048\048\048\048\048\048\048\048\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (49, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\050\050\050\050\050\050\050\050\050\050\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (51, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\052\052\052\052\052\052\052\052\052\052\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (52, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\052\052\052\052\052\052\052\052\052\052\000\000\000\000\000\000\ \\000\000\000\000\000\053\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\053\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (53, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\055\000\055\000\000\ \\054\054\054\054\054\054\054\054\054\054\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (54, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\054\054\054\054\054\054\054\054\054\054\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (55, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\056\056\056\056\056\056\056\056\056\056\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (57, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\058\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (58, "\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\ \\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\ \\058\058\058\058\058\058\058\058\058\058\059\058\058\058\058\058\ \\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\ \\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\ \\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\ \\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\ \\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\ \\058" ), (59, "\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\ \\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\ \\058\058\058\058\058\058\058\058\058\058\059\058\058\058\058\060\ \\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\ \\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\ \\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\ \\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\ \\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\058\ \\058" ), (60, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\064\000\000\000\000\000\000\000\000\000\061\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (61, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\062\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (62, "\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\ \\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\ \\062\062\062\062\062\062\062\062\062\062\063\062\062\062\062\062\ \\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\ \\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\ \\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\ \\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\ \\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\ \\062" ), (63, "\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\ \\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\ \\062\062\062\062\062\062\062\062\062\062\063\062\062\062\062\060\ \\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\ \\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\ \\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\ \\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\ \\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\062\ \\062" ), (64, "\064\064\064\064\064\064\064\064\064\064\000\064\064\064\064\064\ \\064\064\064\064\064\064\064\064\064\064\064\064\064\064\064\064\ \\064\064\064\064\064\064\064\064\064\064\064\064\064\064\064\065\ \\064\064\064\064\064\064\064\064\064\064\064\064\064\064\064\064\ \\064\064\064\064\064\064\064\064\064\064\064\064\064\064\064\064\ \\064\064\064\064\064\064\064\064\064\064\064\064\064\064\064\064\ \\064\064\064\064\064\064\064\064\064\064\064\064\064\064\064\064\ \\064\064\064\064\064\064\064\064\064\064\064\064\064\064\064\064\ \\064" ), (65, "\064\064\064\064\064\064\064\064\064\064\000\064\064\064\064\064\ \\064\064\064\064\064\064\064\064\064\064\064\064\064\064\064\064\ \\064\064\064\064\064\064\064\064\064\064\066\064\064\064\064\065\ \\064\064\064\064\064\064\064\064\064\064\064\064\064\064\064\064\ \\064\064\064\064\064\064\064\064\064\064\064\064\064\064\064\064\ \\064\064\064\064\064\064\064\064\064\064\064\064\064\064\064\064\ \\064\064\064\064\064\064\064\064\064\064\064\064\064\064\064\064\ \\064\064\064\064\064\064\064\064\064\064\064\064\064\064\064\064\ \\064" ), (66, "\066\066\066\066\066\066\066\066\066\066\062\066\066\066\066\066\ \\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\ \\066\066\066\066\066\066\066\066\066\066\069\066\066\066\066\067\ \\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\ \\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\ \\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\ \\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\ \\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\ \\066" ), (67, "\066\066\066\066\066\066\066\066\066\066\062\066\066\066\066\066\ \\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\ \\066\066\066\066\066\066\066\066\066\066\068\066\066\066\066\067\ \\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\ \\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\ \\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\ \\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\ \\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\ \\066" ), (69, "\066\066\066\066\066\066\066\066\066\066\062\066\066\066\066\066\ \\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\ \\066\066\066\066\066\066\066\066\066\066\069\066\066\066\066\065\ \\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\ \\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\ \\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\ \\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\ \\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\066\ \\066" ), (70, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\071\071\071\071\071\071\071\071\071\071\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (72, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\075\000\000\ \\074\074\074\074\074\074\074\074\074\074\000\000\000\000\073\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (74, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\051\049\ \\074\074\074\074\074\074\074\074\074\074\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (75, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\076\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (78, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\079\000\000\000\000\ \\074\074\074\074\074\074\074\074\074\074\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (83, "\084\084\084\084\084\084\084\084\084\084\084\084\084\084\084\084\ \\084\084\084\084\084\084\084\084\084\084\084\084\084\084\084\084\ \\084\084\084\084\084\084\084\000\084\084\084\084\084\084\084\084\ \\084\084\084\084\084\084\084\084\084\084\084\084\084\084\084\084\ \\084\084\084\084\084\084\084\084\084\084\084\084\084\084\084\084\ \\084\084\084\084\084\084\084\084\084\084\084\084\087\084\084\084\ \\084\084\084\084\084\084\084\084\084\084\084\084\084\084\084\084\ \\084\084\084\084\084\084\084\084\084\084\084\084\084\084\084\084\ \\084" ), (84, "\084\084\084\084\084\084\084\084\084\084\084\084\084\084\084\084\ \\084\084\084\084\084\084\084\084\084\084\084\084\084\084\084\084\ \\084\084\084\084\084\084\084\086\084\084\084\084\084\084\084\084\ \\084\084\084\084\084\084\084\084\084\084\084\084\084\084\084\084\ \\084\084\084\084\084\084\084\084\084\084\084\084\084\084\084\084\ \\084\084\084\084\084\084\084\084\084\084\084\084\085\084\084\084\ \\084\084\084\084\084\084\084\084\084\084\084\084\084\084\084\084\ \\084\084\084\084\084\084\084\084\084\084\084\084\084\084\084\084\ \\084" ), (85, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\084\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\084\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (89, "\089\089\089\089\089\089\089\089\089\089\000\089\089\089\089\089\ \\089\089\089\089\089\089\089\089\089\089\089\089\089\089\089\089\ \\089\089\089\089\089\100\089\089\089\089\089\089\089\089\089\090\ \\089\089\089\089\089\089\089\089\089\089\089\089\089\089\089\089\ \\089\089\089\089\089\089\089\089\089\089\089\089\089\089\089\089\ \\089\089\089\089\089\089\089\089\089\089\089\089\089\089\089\089\ \\089\089\089\089\089\089\089\089\089\089\089\089\089\089\089\089\ \\089\089\089\089\089\089\089\089\089\089\089\089\089\089\089\089\ \\089" ), (90, "\089\089\089\089\089\089\089\089\089\089\000\089\089\089\089\089\ \\089\089\089\089\089\089\089\089\089\089\089\089\089\089\089\089\ \\089\089\089\089\089\100\089\089\089\089\091\089\089\089\089\090\ \\089\089\089\089\089\089\089\089\089\089\089\089\089\089\089\089\ \\089\089\089\089\089\089\089\089\089\089\089\089\089\089\089\089\ \\089\089\089\089\089\089\089\089\089\089\089\089\089\089\089\089\ \\089\089\089\089\089\089\089\089\089\089\089\089\089\089\089\089\ \\089\089\089\089\089\089\089\089\089\089\089\089\089\089\089\089\ \\089" ), (91, "\091\091\091\091\091\091\091\091\091\091\062\091\091\091\091\091\ \\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\ \\091\091\091\091\091\095\091\091\091\091\094\091\091\091\091\092\ \\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\ \\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\ \\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\ \\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\ \\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\ \\091" ), (92, "\091\091\091\091\091\091\091\091\091\091\062\091\091\091\091\091\ \\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\ \\091\091\091\091\091\095\091\091\091\091\093\091\091\091\091\092\ \\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\ \\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\ \\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\ \\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\ \\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\ \\091" ), (94, "\091\091\091\091\091\091\091\091\091\091\062\091\091\091\091\091\ \\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\ \\091\091\091\091\091\095\091\091\091\091\094\091\091\091\091\090\ \\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\ \\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\ \\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\ \\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\ \\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\091\ \\091" ), (95, "\095\095\095\095\095\095\095\095\095\095\062\095\095\095\095\095\ \\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\ \\095\095\095\095\095\095\095\095\095\095\098\095\095\095\095\096\ \\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\ \\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\ \\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\ \\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\ \\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\ \\095" ), (96, "\095\095\095\095\095\095\095\095\095\095\062\095\095\095\095\095\ \\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\ \\095\095\095\095\095\095\095\095\095\095\097\095\095\095\095\096\ \\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\ \\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\ \\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\ \\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\ \\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\ \\095" ), (98, "\095\095\095\095\095\095\095\095\095\095\062\095\095\095\095\095\ \\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\ \\095\095\095\095\095\095\095\095\095\095\098\095\095\095\095\099\ \\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\ \\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\ \\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\ \\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\ \\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\095\ \\095" ), (99, "\100\100\100\100\100\100\100\100\100\100\000\100\100\100\100\100\ \\100\100\100\100\100\100\100\100\100\100\100\100\100\100\100\100\ \\100\100\100\100\100\100\100\100\100\100\095\100\100\100\100\099\ \\100\100\100\100\100\100\100\100\100\100\100\100\100\100\100\100\ \\100\100\100\100\100\100\100\100\100\100\100\100\100\100\100\100\ \\100\100\100\100\100\100\100\100\100\100\100\100\100\100\100\100\ \\100\100\100\100\100\100\100\100\100\100\100\100\100\100\100\100\ \\100\100\100\100\100\100\100\100\100\100\100\100\100\100\100\100\ \\100" ), (100, "\100\100\100\100\100\100\100\100\100\100\000\100\100\100\100\100\ \\100\100\100\100\100\100\100\100\100\100\100\100\100\100\100\100\ \\100\100\100\100\100\100\100\100\100\100\100\100\100\100\100\099\ \\100\100\100\100\100\100\100\100\100\100\100\100\100\100\100\100\ \\100\100\100\100\100\100\100\100\100\100\100\100\100\100\100\100\ \\100\100\100\100\100\100\100\100\100\100\100\100\100\100\100\100\ \\100\100\100\100\100\100\100\100\100\100\100\100\100\100\100\100\ \\100\100\100\100\100\100\100\100\100\100\100\100\100\100\100\100\ \\100" ), (101, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\132\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\131\ \\000\102\102\128\102\102\124\102\102\118\102\102\108\102\102\102\ \\102\102\102\102\103\102\102\102\102\102\102\000\000\000\000\000\ \\000" ), (102, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\000\ \\000\102\102\102\102\102\102\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\102\ \\000\102\102\102\102\102\102\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\ \\000" ), (103, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\000\ \\000\102\102\102\102\102\102\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\102\ \\000\102\102\102\102\102\106\102\104\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\ \\000" ), (104, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\000\ \\000\102\102\102\102\102\102\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\102\ \\000\102\102\102\102\102\105\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\ \\000" ), (106, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\000\ \\000\102\102\102\102\102\102\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\102\ \\000\102\102\102\102\102\107\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\ \\000" ), (108, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\000\ \\000\102\102\102\102\102\102\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\102\ \\000\102\102\102\102\109\102\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\ \\000" ), (109, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\000\ \\000\102\102\102\102\102\102\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\102\ \\000\102\102\102\102\102\102\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\110\102\102\102\102\102\102\000\000\000\000\000\ \\000" ), (110, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\000\ \\000\102\102\102\102\102\102\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\111\ \\000\102\102\102\102\102\102\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\ \\000" ), (111, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\000\ \\000\102\102\102\102\102\102\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\102\ \\000\102\102\102\102\102\115\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\112\102\102\102\102\102\102\000\000\000\000\000\ \\000" ), (112, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\000\ \\000\102\102\102\102\102\102\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\102\ \\000\102\102\102\102\102\114\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\113\102\102\102\102\102\102\000\000\000\000\000\ \\000" ), (115, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\000\ \\000\102\102\102\102\102\102\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\102\ \\000\102\102\102\102\102\117\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\116\102\102\102\102\102\102\000\000\000\000\000\ \\000" ), (118, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\000\ \\000\102\102\102\102\102\102\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\102\ \\000\102\102\102\102\102\102\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\119\102\102\102\102\102\102\000\000\000\000\000\ \\000" ), (119, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\000\ \\000\102\102\102\102\102\102\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\102\ \\000\102\102\102\102\120\102\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\ \\000" ), (120, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\000\ \\000\102\102\102\102\102\102\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\121\ \\000\102\102\102\102\102\102\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\ \\000" ), (121, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\000\ \\000\102\102\102\102\102\102\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\102\ \\000\102\102\102\102\102\123\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\122\102\102\102\102\102\102\000\000\000\000\000\ \\000" ), (124, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\000\ \\000\102\102\102\102\102\102\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\102\ \\000\102\102\102\102\102\102\102\102\102\102\102\102\102\102\125\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\ \\000" ), (125, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\000\ \\000\102\102\102\102\102\102\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\102\ \\000\102\102\102\102\102\127\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\126\102\102\102\102\102\102\000\000\000\000\000\ \\000" ), (128, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\000\ \\000\102\102\102\102\102\102\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\102\ \\000\102\102\102\102\102\102\102\102\102\102\102\102\102\129\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\ \\000" ), (129, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\000\ \\000\102\102\102\102\102\102\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\102\ \\000\102\102\102\102\102\130\102\102\102\102\102\102\102\102\102\ \\102\102\102\102\102\102\102\102\102\102\102\000\000\000\000\000\ \\000" ), (132, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\133\133\133\133\133\133\133\133\133\133\133\133\133\133\133\ \\133\133\133\133\133\133\133\133\133\133\133\000\000\000\000\000\ \\000" ), (133, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\133\133\133\133\133\133\133\133\133\133\000\000\000\000\000\000\ \\000\133\133\133\133\133\133\133\133\133\133\133\133\133\133\133\ \\133\133\133\133\133\133\133\133\133\133\133\000\000\000\000\133\ \\000\133\133\133\133\133\133\133\133\133\133\133\133\133\133\133\ \\133\133\133\133\133\133\133\133\133\133\133\000\000\000\000\000\ \\000" ), (134, "\135\135\135\135\135\135\135\135\135\135\135\135\135\135\135\135\ \\135\135\135\135\135\135\135\135\135\135\135\135\135\135\135\135\ \\135\135\000\135\135\135\135\135\135\135\135\135\135\135\135\135\ \\135\135\135\135\135\135\135\135\135\135\135\135\135\135\135\135\ \\135\135\135\135\135\135\135\135\135\135\135\135\135\135\135\135\ \\135\135\135\135\135\135\135\135\135\135\135\135\138\135\135\135\ \\135\135\135\135\135\135\135\135\135\135\135\135\135\135\135\135\ \\135\135\135\135\135\135\135\135\135\135\135\135\135\135\135\135\ \\135" ), (135, "\135\135\135\135\135\135\135\135\135\135\135\135\135\135\135\135\ \\135\135\135\135\135\135\135\135\135\135\135\135\135\135\135\135\ \\135\135\137\135\135\135\135\135\135\135\135\135\135\135\135\135\ \\135\135\135\135\135\135\135\135\135\135\135\135\135\135\135\135\ \\135\135\135\135\135\135\135\135\135\135\135\135\135\135\135\135\ \\135\135\135\135\135\135\135\135\135\135\135\135\136\135\135\135\ \\135\135\135\135\135\135\135\135\135\135\135\135\135\135\135\135\ \\135\135\135\135\135\135\135\135\135\135\135\135\135\135\135\135\ \\135" ), (136, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\135\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\135\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (139, "\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\142\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\141\140\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (143, "\000\000\000\000\000\000\000\000\000\143\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\143\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (144, "\000\000\000\000\000\000\000\000\000\000\145\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\000\ \\000" ), (0, "")] fun f x = x val s = List.map f (List.rev (tl (List.rev s))) exception LexHackingError fun look ((j,x)::r, i: int) = if i = j then x else look(r, i) | look ([], i) = raise LexHackingError fun g {fin=x, trans=i} = {fin=x, trans=look(s,i)} in Vector.fromList(List.map g [{fin = [], trans = 0}, {fin = [(N 2)], trans = 1}, {fin = [(N 2)], trans = 1}, {fin = [(N 84)], trans = 3}, {fin = [(N 71)], trans = 0}, {fin = [(N 61)], trans = 0}, {fin = [(N 86)], trans = 0}, {fin = [(N 271)], trans = 7}, {fin = [(N 271)], trans = 8}, {fin = [(N 271)], trans = 9}, {fin = [(N 174),(N 271)], trans = 7}, {fin = [(N 271)], trans = 11}, {fin = [(N 186),(N 271)], trans = 7}, {fin = [(N 271)], trans = 13}, {fin = [(N 271)], trans = 14}, {fin = [(N 271)], trans = 15}, {fin = [(N 271)], trans = 16}, {fin = [(N 271)], trans = 17}, {fin = [(N 271)], trans = 18}, {fin = [(N 194),(N 271)], trans = 7}, {fin = [(N 271)], trans = 20}, {fin = [(N 271)], trans = 21}, {fin = [(N 178),(N 271)], trans = 7}, {fin = [(N 271)], trans = 23}, {fin = [(N 271)], trans = 24}, {fin = [(N 182),(N 271)], trans = 7}, {fin = [(N 25)], trans = 0}, {fin = [(N 80)], trans = 0}, {fin = [(N 50)], trans = 0}, {fin = [(N 145)], trans = 29}, {fin = [(N 23)], trans = 30}, {fin = [(N 15)], trans = 0}, {fin = [(N 12)], trans = 0}, {fin = [(N 78)], trans = 33}, {fin = [(N 21)], trans = 0}, {fin = [(N 306)], trans = 0}, {fin = [(N 38)], trans = 0}, {fin = [(N 31)], trans = 37}, {fin = [(N 48)], trans = 0}, {fin = [], trans = 39}, {fin = [], trans = 40}, {fin = [(N 68)], trans = 0}, {fin = [(N 41)], trans = 42}, {fin = [(N 45)], trans = 0}, {fin = [(N 300)], trans = 0}, {fin = [(N 27)], trans = 45}, {fin = [(N 36)], trans = 0}, {fin = [(N 309)], trans = 0}, {fin = [(N 126)], trans = 48}, {fin = [], trans = 49}, {fin = [(N 104)], trans = 49}, {fin = [], trans = 51}, {fin = [(N 119)], trans = 52}, {fin = [], trans = 53}, {fin = [(N 119)], trans = 54}, {fin = [], trans = 55}, {fin = [(N 119)], trans = 55}, {fin = [], trans = 57}, {fin = [], trans = 58}, {fin = [], trans = 59}, {fin = [(N 170)], trans = 60}, {fin = [], trans = 61}, {fin = [], trans = 62}, {fin = [], trans = 63}, {fin = [(N 170)], trans = 64}, {fin = [(N 170)], trans = 65}, {fin = [(N 170)], trans = 66}, {fin = [(N 170)], trans = 67}, {fin = [(N 170)], trans = 66}, {fin = [(N 170)], trans = 69}, {fin = [(N 73)], trans = 70}, {fin = [(N 130)], trans = 70}, {fin = [], trans = 72}, {fin = [(N 55)], trans = 0}, {fin = [(N 123)], trans = 74}, {fin = [(N 58)], trans = 75}, {fin = [(N 297)], trans = 0}, {fin = [(N 29)], trans = 0}, {fin = [(N 291)], trans = 78}, {fin = [(N 76)], trans = 0}, {fin = [(N 293)], trans = 0}, {fin = [(N 82)], trans = 0}, {fin = [(N 52)], trans = 0}, {fin = [], trans = 83}, {fin = [], trans = 84}, {fin = [], trans = 85}, {fin = [(N 139)], trans = 0}, {fin = [], trans = 85}, {fin = [(N 9)], trans = 0}, {fin = [(N 170)], trans = 89}, {fin = [(N 170)], trans = 90}, {fin = [(N 170)], trans = 91}, {fin = [(N 170)], trans = 92}, {fin = [(N 170)], trans = 91}, {fin = [(N 170)], trans = 94}, {fin = [(N 170)], trans = 95}, {fin = [(N 170)], trans = 96}, {fin = [(N 170)], trans = 95}, {fin = [(N 170)], trans = 98}, {fin = [(N 170)], trans = 99}, {fin = [(N 170)], trans = 100}, {fin = [], trans = 101}, {fin = [(N 278)], trans = 102}, {fin = [(N 278)], trans = 103}, {fin = [(N 278)], trans = 104}, {fin = [(N 199),(N 278)], trans = 102}, {fin = [(N 278)], trans = 106}, {fin = [(N 219),(N 278)], trans = 102}, {fin = [(N 278)], trans = 108}, {fin = [(N 278)], trans = 109}, {fin = [(N 278)], trans = 110}, {fin = [(N 278)], trans = 111}, {fin = [(N 278)], trans = 112}, {fin = [(N 265),(N 278)], trans = 102}, {fin = [(N 241),(N 278)], trans = 102}, {fin = [(N 278)], trans = 115}, {fin = [(N 257),(N 278)], trans = 102}, {fin = [(N 249),(N 278)], trans = 102}, {fin = [(N 278)], trans = 118}, {fin = [(N 278)], trans = 119}, {fin = [(N 278)], trans = 120}, {fin = [(N 278)], trans = 121}, {fin = [(N 233),(N 278)], trans = 102}, {fin = [(N 226),(N 278)], trans = 102}, {fin = [(N 278)], trans = 124}, {fin = [(N 278)], trans = 125}, {fin = [(N 214),(N 278)], trans = 102}, {fin = [(N 204),(N 278)], trans = 102}, {fin = [(N 278)], trans = 128}, {fin = [(N 278)], trans = 129}, {fin = [(N 209),(N 278)], trans = 102}, {fin = [(N 281)], trans = 0}, {fin = [], trans = 132}, {fin = [(N 289)], trans = 133}, {fin = [], trans = 134}, {fin = [], trans = 135}, {fin = [], trans = 136}, {fin = [(N 95)], trans = 0}, {fin = [], trans = 136}, {fin = [(N 33)], trans = 139}, {fin = [(N 303)], trans = 0}, {fin = [(N 64)], trans = 0}, {fin = [(N 18)], trans = 0}, {fin = [(N 2)], trans = 143}, {fin = [(N 7)], trans = 144}, {fin = [(N 7)], trans = 0}]) end structure StartStates = struct datatype yystartstate = STARTSTATE of int (* start state definitions *) val INITIAL = STARTSTATE 1; end type result = UserDeclarations.lexresult exception LexerError (* raised if illegal leaf action tried *) end fun makeLexer yyinput = let val yygone0=1 val yyb = Unsynchronized.ref "\n" (* buffer *) val yybl = Unsynchronized.ref 1 (*buffer length *) val yybufpos = Unsynchronized.ref 1 (* location of next character to use *) val yygone = Unsynchronized.ref yygone0 (* position in file of beginning of buffer *) val yydone = Unsynchronized.ref false (* eof found yet? *) val yybegin = Unsynchronized.ref 1 (*Current 'start state' for lexer *) val YYBEGIN = fn (Internal.StartStates.STARTSTATE x) => yybegin := x fun lex (yyarg as (file_name:string)) = let fun continue() : Internal.result = let fun scan (s,AcceptingLeaves : Internal.yyfinstate list list,l,i0) = let fun action (i,nil) = raise LexError | action (i,nil::l) = action (i-1,l) | action (i,(node::acts)::l) = case node of Internal.N yyk => (let fun yymktext() = String.substring(!yyb,i0,i-i0) val yypos = i0+ !yygone open UserDeclarations Internal.StartStates in (yybufpos := i; case yyk of (* Application actions *) 104 => let val yytext=yymktext() in col:=yypos-(!eolpos); T.RATIONAL(yytext,!linep,!col) | 119 => let val yytext=yymktext() in col:=yypos-(!eolpos); T.REAL(yytext,!linep,!col) end | 12 => (col:=yypos-(!eolpos); T.INDEF_CHOICE(!linep,!col)) | 123 => let val yytext=yymktext() in col:=yypos-(!eolpos); T.SIGNED_INTEGER(yytext,!line | 126 => let val yytext=yymktext() in col:=yypos-(!eolpos); T.UNSIGNED_INTEGER(yytext,!li | 130 => let val yytext=yymktext() in col:=yypos-(!eolpos); T.DOT_DECIMAL(yytext,!linep,! | 139 => let val yytext=yymktext() in col:=yypos-(!eolpos); T.SINGLE_QUOTED(yytext,!linep | 145 => let val yytext=yymktext() in col:=yypos-(!eolpos); T.UPPER_WORD(yytext,!linep,!c | 15 => (col:=yypos-(!eolpos); T.DEFIN_CHOICE(!linep,!col)) | 170 => let val yytext=yymktext() in col:=yypos-(!eolpos); count_commentlines yytext;T.CO | 174 => (col:=yypos-(!eolpos); T.THF(!linep,!col)) | 178 => (col:=yypos-(!eolpos); T.FOF(!linep,!col)) | 18 => (col:=yypos-(!eolpos); T.OPERATOR_FORALL(!linep,!col)) | 182 => (col:=yypos-(!eolpos); T.CNF(!linep,!col)) | 186 => (col:=yypos-(!eolpos); T.TFF(!linep,!col)) | 194 => (col:=yypos-(!eolpos); T.INCLUDE(!linep,!col)) | 199 => (col:=yypos-(!eolpos); T.DTHF(!linep,!col)) | 2 => let val yytext=yymktext() in col:=(!col)+size yytext; continue () end | 204 => (col:=yypos-(!eolpos); T.DFOF(!linep,!col)) | 209 => (col:=yypos-(!eolpos); T.DCNF(!linep,!col)) | 21 => (col:=yypos-(!eolpos); T.OPERATOR_EXISTS(!linep,!col)) | 214 => (col:=yypos-(!eolpos); T.DFOT(!linep,!col)) | 219 => (col:=yypos-(!eolpos); T.DTFF(!linep,!col)) | 226 => (col:=yypos-(!eolpos); T.ITE_F(!linep,!col)) | 23 => (col:=yypos-(!eolpos); T.AT_SIGN(!linep,!col)) | 233 => (col:=yypos-(!eolpos); T.ITE_T(!linep,!col)) | 241 => (col:=yypos-(!eolpos); T.LET_TF(!linep,!col)) | 249 => (col:=yypos-(!eolpos); T.LET_FF(!linep,!col)) | 25 => (col:=yypos-(!eolpos); T.CARET(!linep,!col)) | 257 => (col:=yypos-(!eolpos); T.LET_FT(!linep,!col)) | 265 => (col:=yypos-(!eolpos); T.LET_TT(!linep,!col)) | 27 => (col:=yypos-(!eolpos); T.COLON(!linep,!col)) | 271 => let val yytext=yymktext() in col:=yypos-(!eolpos); T.LOWER_WORD(yytext,!linep,!c | 278 => let val yytext=yymktext() in col:=yypos-(!eolpos); T.DOLLAR_WORD(yytext,!linep,! | 281 => let val yytext=yymktext() in col:=yypos-(!eolpos); T.DOLLAR_WORD(yytext,!linep,! | 289 => let val yytext=yymktext() in col:=yypos-(!eolpos); T.DOLLAR_DOLLAR_WORD(yytext,! | 29 => (col:=yypos-(!eolpos); T.COMMA(!linep,!col)) | 291 => (col:=yypos-(!eolpos); T.PLUS(!linep,!col)) | 293 => (col:=yypos-(!eolpos); T.TIMES(!linep,!col)) | 297 => (col:=yypos-(!eolpos); T.GENTZEN_ARROW(!linep,!col)) | 300 => (col:=yypos-(!eolpos); T.SUBTYPE(!linep,!col)) | 303 => (col:=yypos-(!eolpos); T.DEP_PROD(!linep,!col)) | 306 => (col:=yypos-(!eolpos); T.DEP_SUM(!linep,!col)) | 309 => (col:=yypos-(!eolpos); T.LET_TERM(!linep,!col)) | 31 => (col:=yypos-(!eolpos); T.EQUALS(!linep,!col)) | 33 => (col:=yypos-(!eolpos); T.EXCLAMATION(!linep,!col)) | 36 => (col:=yypos-(!eolpos); T.LET(!linep,!col)) | 38 => (col:=yypos-(!eolpos); T.ARROW(!linep,!col)) | 41 => (col:=yypos-(!eolpos); T.FI(!linep,!col)) | 45 => (col:=yypos-(!eolpos); T.IFF(!linep,!col)) | 48 => (col:=yypos-(!eolpos); T.IMPLIES(!linep,!col)) | 50 => (col:=yypos-(!eolpos); T.LBRKT(!linep,!col)) | 52 => (col:=yypos-(!eolpos); T.LPAREN(!linep,!col)) | 55 => (col:=yypos-(!eolpos); T.MAP_TO(!linep,!col)) | 58 => (col:=yypos-(!eolpos); T.MMINUS(!linep,!col)) | 61 => (col:=yypos-(!eolpos); T.NAND(!linep,!col)) | 64 => (col:=yypos-(!eolpos); T.NEQUALS(!linep,!col)) | 68 => (col:=yypos-(!eolpos); T.XOR(!linep,!col)) | 7 => let val yytext=yymktext() in linep:=(!linep)+1; eolpos:=yypos+size yytext; continue () end | 71 => (col:=yypos-(!eolpos); T.NOR(!linep,!col)) | 73 => (col:=yypos-(!eolpos); T.PERIOD(!linep,!col)) | 76 => (col:=yypos-(!eolpos); T.PPLUS(!linep,!col)) | 78 => (col:=yypos-(!eolpos); T.QUESTION(!linep,!col)) | 80 => (col:=yypos-(!eolpos); T.RBRKT(!linep,!col)) | 82 => (col:=yypos-(!eolpos); T.RPAREN(!linep,!col)) | 84 => (col:=yypos-(!eolpos); T.TILDE(!linep,!col)) | 86 => (col:=yypos-(!eolpos); T.VLINE(!linep,!col)) | 9 => (col:=yypos-(!eolpos); T.AMPERSAND(!linep,!col)) | 95 => let val yytext=yymktext() in col:=yypos-(!eolpos); T.DISTINCT_OBJECT(yytext,!line | _ => raise Internal.LexerError ) end ) val {fin,trans} = Vector.sub(Internal.tab, s) val NewAcceptingLeaves = fin::AcceptingLeaves in if l = !yybl then if trans = #trans(Vector.sub(Internal.tab,0)) then action(l,NewAcceptingLeaves ) else let val newchars= if !yydone then "" else yyinput 1024 in if (String.size newchars)=0 then (yydone := true; if (l=i0) then UserDeclarations.eof yyarg else action(l,NewAcceptingLeaves)) else (if i0=l then yyb := newchars else yyb := String.substring(!yyb,i0,l-i0)^newchars; yygone := !yygone+i0; yybl := String.size (!yyb); scan (s,AcceptingLeaves,l-i0,0)) end else let val NewChar = Char.ord(String.sub(!yyb,l)) val NewChar = if NewChar<128 then NewChar else 128 val NewState = Char.ord(String.sub(trans,NewChar)) in if NewState=0 then action(l,NewAcceptingLeaves) else scan(NewState,NewAcceptingLeaves,l+1,i0) end end (* val start= if String.substring(!yyb,!yybufpos-1,1)="\n" then !yybegin+1 else !yybegin *) in scan(!yybegin (* start *),nil,!yybufpos,!yybufpos) end in continue end in lex end end functor TPTPLrValsFun(structure Token : TOKEN) : sig structure ParserData : PARSER_DATA structure Tokens : TPTP_TOKENS end = struct structure ParserData= struct structure Header = struct open TPTP_Syntax exception UNRECOGNISED_SYMBOL of string * string exception UNRECOGNISED_ROLE of string fun classify_role role = case role of "axiom" => Role_Axiom | "hypothesis" => Role_Hypothesis | "definition" => Role_Definition | "assumption" => Role_Assumption | "lemma" => Role_Lemma | "theorem" => Role_Theorem | "conjecture" => Role_Conjecture | "negated_conjecture" => Role_Negated_Conjecture | "plain" => Role_Plain | "fi_domain" => Role_Fi_Domain | "fi_functors" => Role_Fi_Functors | "fi_predicates" => Role_Fi_Predicates | "type" => Role_Type | "unknown" => Role_Unknown | thing => raise (UNRECOGNISED_ROLE thing) fun extract_quant_info (Quant (quantifier, vars, tptp_formula)) = (quantifier, vars, tptp_formula) end structure LrTable = Token.LrTable structure Token = Token local open LrTable in val table=let val actionRows = "\ \\001\000\001\000\078\002\002\000\078\002\004\000\097\002\005\000\078\002\ \\006\000\078\002\009\000\078\002\010\000\078\002\011\000\078\002\ \\012\000\078\002\019\000\078\002\020\000\078\002\021\000\078\002\ \\022\000\078\002\026\000\078\002\027\000\078\002\037\000\078\002\ \\059\000\078\002\060\000\078\002\000\000\ \\001\000\001\000\081\002\002\000\081\002\004\000\098\002\005\000\081\002\ \\006\000\081\002\009\000\081\002\010\000\081\002\011\000\081\002\ \\012\000\081\002\019\000\081\002\020\000\081\002\021\000\081\002\ \\022\000\081\002\026\000\081\002\027\000\081\002\037\000\081\002\ \\059\000\081\002\060\000\081\002\000\000\ \\001\000\001\000\251\002\005\000\251\002\006\000\010\003\010\000\251\002\ \\011\000\251\002\012\000\251\002\019\000\251\002\020\000\010\003\ \\021\000\251\002\022\000\251\002\026\000\251\002\027\000\251\002\ \\037\000\251\002\000\000\ \\001\000\001\000\254\002\005\000\254\002\006\000\021\003\010\000\254\002\ \\011\000\254\002\012\000\254\002\019\000\254\002\020\000\021\003\ \\021\000\254\002\022\000\254\002\026\000\254\002\027\000\254\002\ \\037\000\254\002\000\000\ \\001\000\001\000\005\003\005\000\005\003\006\000\012\003\010\000\005\003\ \\011\000\005\003\012\000\005\003\019\000\005\003\020\000\012\003\ \\021\000\005\003\022\000\005\003\026\000\005\003\027\000\005\003\ \\037\000\005\003\000\000\ \\001\000\001\000\015\003\004\000\164\002\005\000\015\003\006\000\015\003\ \\010\000\015\003\011\000\015\003\012\000\015\003\016\000\223\000\ \\019\000\015\003\020\000\015\003\021\000\015\003\022\000\015\003\ \\027\000\015\003\037\000\015\003\000\000\ \\001\000\001\000\028\003\004\000\165\002\005\000\028\003\006\000\028\003\ \\010\000\028\003\011\000\028\003\012\000\028\003\016\000\218\000\ \\019\000\028\003\020\000\028\003\021\000\028\003\022\000\028\003\ \\027\000\028\003\037\000\028\003\000\000\ \\001\000\001\000\212\000\003\000\211\000\006\000\210\000\007\000\124\000\ \\010\000\209\000\011\000\208\000\012\000\207\000\013\000\035\000\ \\015\000\206\000\016\000\205\000\019\000\204\000\020\000\203\000\ \\021\000\202\000\022\000\201\000\025\000\121\000\028\000\120\000\ \\037\000\200\000\044\000\101\000\045\000\100\000\046\000\034\000\ \\047\000\033\000\049\000\032\000\050\000\099\000\051\000\031\000\ \\053\000\098\000\055\000\199\000\056\000\198\000\057\000\197\000\ \\058\000\196\000\062\000\195\000\063\000\194\000\064\000\097\000\ \\065\000\096\000\068\000\030\000\069\000\029\000\070\000\028\000\ \\071\000\027\000\072\000\193\000\073\000\095\000\074\000\192\000\ \\075\000\191\000\076\000\094\000\077\000\093\000\000\000\ \\001\000\001\000\212\000\003\000\211\000\006\000\210\000\007\000\124\000\ \\010\000\209\000\011\000\208\000\012\000\207\000\013\000\035\000\ \\016\000\035\001\019\000\204\000\020\000\203\000\021\000\202\000\ \\022\000\201\000\025\000\121\000\026\000\034\001\028\000\120\000\ \\037\000\200\000\044\000\101\000\045\000\100\000\046\000\034\000\ \\047\000\033\000\049\000\032\000\050\000\099\000\051\000\031\000\ \\053\000\098\000\055\000\199\000\056\000\198\000\057\000\197\000\ \\058\000\196\000\062\000\195\000\063\000\194\000\064\000\097\000\ \\065\000\096\000\068\000\030\000\069\000\029\000\070\000\028\000\ \\071\000\027\000\072\000\193\000\073\000\095\000\074\000\192\000\ \\075\000\191\000\076\000\094\000\077\000\093\000\000\000\ \\001\000\001\000\212\000\003\000\211\000\006\000\210\000\007\000\124\000\ \\010\000\209\000\011\000\208\000\012\000\207\000\013\000\035\000\ \\016\000\035\001\019\000\204\000\020\000\203\000\021\000\202\000\ \\022\000\201\000\025\000\121\000\028\000\120\000\037\000\200\000\ \\044\000\101\000\045\000\100\000\046\000\034\000\047\000\033\000\ \\049\000\032\000\050\000\099\000\051\000\031\000\053\000\098\000\ \\055\000\199\000\056\000\198\000\057\000\197\000\058\000\196\000\ \\062\000\195\000\063\000\194\000\064\000\097\000\065\000\096\000\ \\068\000\030\000\069\000\029\000\070\000\028\000\071\000\027\000\ \\072\000\193\000\073\000\095\000\074\000\192\000\075\000\191\000\ \\076\000\094\000\077\000\093\000\000\000\ \\001\000\001\000\212\000\003\000\211\000\006\000\210\000\007\000\124\000\ \\010\000\209\000\011\000\208\000\012\000\207\000\013\000\035\000\ \\016\000\118\001\019\000\204\000\020\000\203\000\021\000\202\000\ \\022\000\201\000\025\000\121\000\028\000\120\000\037\000\200\000\ \\044\000\101\000\045\000\100\000\046\000\034\000\047\000\033\000\ \\049\000\032\000\050\000\099\000\051\000\031\000\053\000\098\000\ \\055\000\199\000\056\000\198\000\057\000\197\000\058\000\196\000\ \\062\000\195\000\063\000\194\000\064\000\097\000\065\000\096\000\ \\068\000\030\000\069\000\029\000\070\000\028\000\071\000\027\000\ \\072\000\193\000\073\000\095\000\074\000\192\000\075\000\191\000\ \\076\000\094\000\077\000\093\000\000\000\ \\001\000\001\000\016\001\002\000\015\001\005\000\060\002\006\000\210\000\ \\009\000\101\002\010\000\209\000\011\000\208\000\012\000\207\000\ \\019\000\204\000\020\000\203\000\021\000\202\000\022\000\201\000\ \\026\000\060\002\027\000\060\002\037\000\014\001\059\000\101\002\ \\060\000\101\002\000\000\ \\001\000\003\000\211\000\007\000\124\000\025\000\121\000\055\000\199\000\ \\056\000\198\000\062\000\195\000\063\000\194\000\000\000\ \\001\000\004\000\251\000\000\000\ \\001\000\004\000\017\001\000\000\ \\001\000\004\000\226\001\000\000\ \\001\000\004\000\236\001\000\000\ \\001\000\004\000\243\001\000\000\ \\001\000\004\000\019\002\000\000\ \\001\000\004\000\020\002\000\000\ \\001\000\004\000\023\002\000\000\ \\001\000\005\000\166\002\009\000\173\002\027\000\166\002\000\000\ \\001\000\005\000\041\000\000\000\ \\001\000\005\000\042\000\000\000\ \\001\000\005\000\043\000\000\000\ \\001\000\005\000\044\000\000\000\ \\001\000\005\000\054\000\000\000\ \\001\000\005\000\055\000\000\000\ \\001\000\005\000\056\000\000\000\ \\001\000\005\000\057\000\000\000\ \\001\000\005\000\168\001\000\000\ \\001\000\005\000\172\001\000\000\ \\001\000\005\000\176\001\000\000\ \\001\000\005\000\191\001\000\000\ \\001\000\005\000\192\001\000\000\ \\001\000\005\000\193\001\000\000\ \\001\000\005\000\201\001\000\000\ \\001\000\005\000\202\001\000\000\ \\001\000\005\000\203\001\000\000\ \\001\000\005\000\004\002\000\000\ \\001\000\005\000\014\002\000\000\ \\001\000\005\000\018\002\000\000\ \\001\000\006\000\210\000\000\000\ \\001\000\006\000\210\000\020\000\203\000\000\000\ \\001\000\006\000\169\001\000\000\ \\001\000\007\000\124\000\013\000\035\000\015\000\123\000\016\000\122\000\ \\025\000\121\000\028\000\120\000\044\000\101\000\045\000\100\000\ \\046\000\034\000\047\000\033\000\049\000\032\000\050\000\099\000\ \\051\000\031\000\053\000\098\000\064\000\097\000\065\000\096\000\ \\068\000\030\000\069\000\029\000\070\000\028\000\071\000\027\000\ \\073\000\095\000\076\000\094\000\077\000\093\000\000\000\ \\001\000\007\000\124\000\013\000\035\000\015\000\151\000\016\000\150\000\ \\025\000\121\000\028\000\120\000\044\000\101\000\045\000\100\000\ \\046\000\034\000\047\000\033\000\049\000\032\000\050\000\099\000\ \\051\000\031\000\053\000\098\000\064\000\097\000\065\000\096\000\ \\068\000\030\000\069\000\029\000\070\000\028\000\071\000\027\000\ \\072\000\149\000\073\000\095\000\074\000\148\000\075\000\147\000\ \\076\000\094\000\077\000\093\000\000\000\ \\001\000\007\000\124\000\013\000\035\000\016\000\239\000\025\000\121\000\ \\026\000\244\000\028\000\120\000\044\000\101\000\045\000\100\000\ \\046\000\034\000\047\000\033\000\049\000\032\000\050\000\099\000\ \\051\000\031\000\053\000\098\000\064\000\097\000\065\000\096\000\ \\068\000\030\000\069\000\029\000\070\000\028\000\071\000\027\000\ \\073\000\095\000\076\000\094\000\077\000\093\000\000\000\ \\001\000\007\000\124\000\013\000\035\000\016\000\239\000\025\000\121\000\ \\028\000\120\000\044\000\101\000\045\000\100\000\046\000\034\000\ \\047\000\033\000\049\000\032\000\050\000\099\000\051\000\031\000\ \\053\000\098\000\064\000\097\000\065\000\096\000\068\000\030\000\ \\069\000\029\000\070\000\028\000\071\000\027\000\073\000\095\000\ \\076\000\094\000\077\000\093\000\000\000\ \\001\000\007\000\124\000\013\000\035\000\016\000\255\000\025\000\121\000\ \\026\000\008\001\028\000\120\000\044\000\101\000\045\000\100\000\ \\046\000\034\000\047\000\033\000\049\000\032\000\050\000\099\000\ \\051\000\031\000\053\000\098\000\064\000\097\000\065\000\096\000\ \\068\000\030\000\069\000\029\000\070\000\028\000\071\000\027\000\ \\072\000\149\000\073\000\095\000\074\000\148\000\075\000\147\000\ \\076\000\094\000\077\000\093\000\000\000\ \\001\000\007\000\124\000\013\000\035\000\016\000\255\000\025\000\121\000\ \\028\000\120\000\044\000\101\000\045\000\100\000\046\000\034\000\ \\047\000\033\000\049\000\032\000\050\000\099\000\051\000\031\000\ \\053\000\098\000\064\000\097\000\065\000\096\000\068\000\030\000\ \\069\000\029\000\070\000\028\000\071\000\027\000\072\000\149\000\ \\073\000\095\000\074\000\148\000\075\000\147\000\076\000\094\000\ \\077\000\093\000\000\000\ \\001\000\007\000\064\001\013\000\035\000\016\000\063\001\044\000\101\000\ \\045\000\100\000\046\000\034\000\047\000\033\000\049\000\032\000\ \\050\000\099\000\051\000\031\000\053\000\098\000\064\000\097\000\ \\065\000\096\000\068\000\030\000\069\000\029\000\070\000\028\000\ \\071\000\027\000\073\000\095\000\076\000\094\000\077\000\093\000\000\000\ \\001\000\007\000\069\001\013\000\035\000\016\000\068\001\044\000\101\000\ \\045\000\100\000\046\000\034\000\047\000\033\000\049\000\032\000\ \\050\000\099\000\051\000\031\000\053\000\098\000\064\000\097\000\ \\065\000\096\000\068\000\030\000\069\000\029\000\070\000\028\000\ \\071\000\027\000\073\000\095\000\076\000\094\000\077\000\093\000\000\000\ \\001\000\009\000\173\002\027\000\166\002\060\000\233\001\000\000\ \\001\000\009\000\020\001\059\000\019\001\060\000\018\001\000\000\ \\001\000\009\000\182\001\000\000\ \\001\000\011\000\173\001\000\000\ \\001\000\013\000\035\000\015\000\052\001\026\000\163\001\039\000\051\001\ \\040\000\050\001\041\000\049\001\042\000\048\001\043\000\047\001\ \\044\000\101\000\045\000\100\000\046\000\034\000\047\000\033\000\ \\049\000\032\000\050\000\099\000\051\000\031\000\053\000\046\001\ \\068\000\030\000\069\000\029\000\070\000\028\000\071\000\027\000\000\000\ \\001\000\013\000\035\000\015\000\052\001\039\000\051\001\040\000\050\001\ \\041\000\049\001\042\000\048\001\043\000\047\001\044\000\101\000\ \\045\000\100\000\046\000\034\000\047\000\033\000\049\000\032\000\ \\050\000\099\000\051\000\031\000\053\000\046\001\068\000\030\000\ \\069\000\029\000\070\000\028\000\071\000\027\000\000\000\ \\001\000\013\000\035\000\016\000\103\000\028\000\102\000\044\000\101\000\ \\045\000\100\000\046\000\034\000\047\000\033\000\049\000\032\000\ \\050\000\099\000\051\000\031\000\053\000\098\000\064\000\097\000\ \\065\000\096\000\068\000\030\000\069\000\029\000\070\000\028\000\ \\071\000\027\000\073\000\095\000\076\000\094\000\077\000\093\000\000\000\ \\001\000\013\000\035\000\016\000\063\001\044\000\101\000\045\000\100\000\ \\046\000\034\000\047\000\033\000\049\000\032\000\050\000\099\000\ \\051\000\031\000\053\000\098\000\064\000\097\000\065\000\096\000\ \\068\000\030\000\069\000\029\000\070\000\028\000\071\000\027\000\ \\073\000\095\000\076\000\094\000\077\000\093\000\000\000\ \\001\000\013\000\035\000\016\000\068\001\044\000\101\000\045\000\100\000\ \\046\000\034\000\047\000\033\000\049\000\032\000\050\000\099\000\ \\051\000\031\000\053\000\098\000\064\000\097\000\065\000\096\000\ \\068\000\030\000\069\000\029\000\070\000\028\000\071\000\027\000\ \\073\000\095\000\076\000\094\000\077\000\093\000\000\000\ \\001\000\013\000\035\000\016\000\101\001\049\000\032\000\050\000\099\000\ \\051\000\031\000\063\000\100\001\064\000\097\000\068\000\030\000\ \\069\000\029\000\070\000\028\000\071\000\027\000\000\000\ \\001\000\013\000\035\000\016\000\031\002\049\000\032\000\050\000\099\000\ \\051\000\031\000\064\000\097\000\068\000\030\000\069\000\029\000\ \\070\000\028\000\071\000\027\000\000\000\ \\001\000\013\000\035\000\016\000\036\002\049\000\032\000\050\000\099\000\ \\051\000\031\000\064\000\097\000\068\000\030\000\069\000\029\000\ \\070\000\028\000\071\000\027\000\000\000\ \\001\000\013\000\035\000\028\000\102\000\044\000\101\000\045\000\100\000\ \\046\000\034\000\047\000\033\000\049\000\032\000\050\000\099\000\ \\051\000\031\000\053\000\098\000\064\000\097\000\065\000\096\000\ \\068\000\030\000\069\000\029\000\070\000\028\000\071\000\027\000\ \\073\000\095\000\076\000\094\000\077\000\093\000\000\000\ \\001\000\013\000\035\000\044\000\101\000\045\000\100\000\046\000\034\000\ \\047\000\033\000\049\000\032\000\050\000\099\000\051\000\031\000\ \\053\000\098\000\064\000\097\000\065\000\096\000\068\000\030\000\ \\069\000\029\000\070\000\028\000\071\000\027\000\073\000\095\000\ \\076\000\094\000\077\000\093\000\000\000\ \\001\000\013\000\035\000\046\000\034\000\047\000\033\000\049\000\032\000\ \\051\000\031\000\068\000\030\000\069\000\029\000\070\000\028\000\ \\071\000\027\000\000\000\ \\001\000\013\000\035\000\049\000\032\000\050\000\099\000\051\000\031\000\ \\064\000\097\000\068\000\030\000\069\000\029\000\070\000\028\000\ \\071\000\027\000\000\000\ \\001\000\013\000\035\000\049\000\032\000\051\000\031\000\068\000\030\000\ \\069\000\029\000\070\000\028\000\071\000\027\000\000\000\ \\001\000\015\000\053\000\000\000\ \\001\000\015\000\123\000\000\000\ \\001\000\015\000\151\000\000\000\ \\001\000\015\000\206\000\000\000\ \\001\000\015\000\237\000\000\000\ \\001\000\015\000\253\000\000\000\ \\001\000\015\000\024\001\000\000\ \\001\000\015\000\052\001\000\000\ \\001\000\015\000\171\001\000\000\ \\001\000\015\000\175\001\000\000\ \\001\000\015\000\184\001\000\000\ \\001\000\016\000\018\000\000\000\ \\001\000\016\000\019\000\000\000\ \\001\000\016\000\020\000\000\000\ \\001\000\016\000\021\000\000\000\ \\001\000\016\000\023\000\000\000\ \\001\000\016\000\224\000\000\000\ \\001\000\016\000\225\000\000\000\ \\001\000\016\000\226\000\000\000\ \\001\000\016\000\000\001\000\000\ \\001\000\016\000\001\001\000\000\ \\001\000\016\000\002\001\000\000\ \\001\000\016\000\027\001\000\000\ \\001\000\016\000\028\001\000\000\ \\001\000\016\000\029\001\000\000\ \\001\000\016\000\156\001\000\000\ \\001\000\016\000\157\001\000\000\ \\001\000\016\000\158\001\000\000\ \\001\000\016\000\159\001\000\000\ \\001\000\016\000\160\001\000\000\ \\001\000\023\000\058\000\000\000\ \\001\000\023\000\151\001\000\000\ \\001\000\023\000\177\001\000\000\ \\001\000\023\000\181\001\000\000\ \\001\000\023\000\195\001\000\000\ \\001\000\026\000\213\000\000\000\ \\001\000\026\000\084\001\000\000\ \\001\000\026\000\114\001\000\000\ \\001\000\026\000\150\001\000\000\ \\001\000\026\000\178\001\000\000\ \\001\000\026\000\188\001\000\000\ \\001\000\026\000\197\001\000\000\ \\001\000\026\000\215\001\000\000\ \\001\000\026\000\001\002\000\000\ \\001\000\026\000\003\002\000\000\ \\001\000\026\000\008\002\000\000\ \\001\000\027\000\052\000\000\000\ \\001\000\027\000\037\001\000\000\ \\001\000\027\000\071\001\037\000\217\000\000\000\ \\001\000\027\000\072\001\000\000\ \\001\000\027\000\081\001\000\000\ \\001\000\027\000\082\001\000\000\ \\001\000\027\000\085\001\000\000\ \\001\000\027\000\110\001\000\000\ \\001\000\027\000\111\001\000\000\ \\001\000\027\000\112\001\000\000\ \\001\000\027\000\115\001\000\000\ \\001\000\027\000\147\001\000\000\ \\001\000\027\000\148\001\000\000\ \\001\000\027\000\164\001\000\000\ \\001\000\027\000\166\001\000\000\ \\001\000\027\000\167\001\000\000\ \\001\000\027\000\200\001\000\000\ \\001\000\027\000\219\001\000\000\ \\001\000\027\000\223\001\000\000\ \\001\000\027\000\232\001\000\000\ \\001\000\027\000\235\001\060\000\234\001\000\000\ \\001\000\027\000\242\001\000\000\ \\001\000\027\000\249\001\000\000\ \\001\000\027\000\250\001\000\000\ \\001\000\027\000\251\001\000\000\ \\001\000\027\000\252\001\000\000\ \\001\000\027\000\253\001\000\000\ \\001\000\027\000\254\001\000\000\ \\001\000\027\000\000\002\000\000\ \\001\000\027\000\002\002\000\000\ \\001\000\027\000\006\002\000\000\ \\001\000\027\000\012\002\000\000\ \\001\000\027\000\013\002\000\000\ \\001\000\027\000\016\002\000\000\ \\001\000\027\000\017\002\000\000\ \\001\000\027\000\028\002\000\000\ \\001\000\027\000\032\002\000\000\ \\001\000\027\000\033\002\000\000\ \\001\000\027\000\037\002\000\000\ \\001\000\038\000\000\000\000\000\ \\001\000\049\000\040\000\000\000\ \\001\000\050\000\099\000\000\000\ \\001\000\051\000\048\000\000\000\ \\001\000\060\000\233\001\000\000\ \\001\000\061\000\236\000\000\000\ \\001\000\061\000\252\000\000\000\ \\001\000\061\000\023\001\000\000\ \\040\002\000\000\ \\041\002\000\000\ \\042\002\000\000\ \\043\002\013\000\016\000\052\000\015\000\068\000\014\000\069\000\013\000\ \\070\000\012\000\071\000\011\000\000\000\ \\044\002\000\000\ \\045\002\000\000\ \\046\002\000\000\ \\047\002\000\000\ \\048\002\000\000\ \\049\002\000\000\ \\050\002\000\000\ \\051\002\000\000\ \\052\002\000\000\ \\053\002\000\000\ \\054\002\000\000\ \\055\002\005\000\216\000\000\000\ \\056\002\000\000\ \\057\002\000\000\ \\058\002\000\000\ \\059\002\000\000\ \\061\002\000\000\ \\062\002\000\000\ \\063\002\000\000\ \\064\002\000\000\ \\065\002\000\000\ \\066\002\000\000\ \\067\002\037\000\010\001\000\000\ \\068\002\001\000\011\001\000\000\ \\069\002\002\000\012\001\000\000\ \\070\002\000\000\ \\071\002\000\000\ \\072\002\000\000\ \\073\002\000\000\ \\074\002\000\000\ \\075\002\000\000\ \\076\002\000\000\ \\077\002\000\000\ \\078\002\000\000\ \\079\002\000\000\ \\080\002\000\000\ \\081\002\000\000\ \\082\002\000\000\ \\083\002\005\000\198\001\000\000\ \\084\002\000\000\ \\085\002\000\000\ \\086\002\004\000\199\001\000\000\ \\087\002\000\000\ \\088\002\000\000\ \\089\002\000\000\ \\090\002\000\000\ \\091\002\000\000\ \\092\002\000\000\ \\093\002\000\000\ \\094\002\000\000\ \\095\002\000\000\ \\096\002\000\000\ \\099\002\000\000\ \\100\002\000\000\ \\101\002\000\000\ \\102\002\000\000\ \\103\002\060\000\021\001\000\000\ \\104\002\059\000\022\001\000\000\ \\105\002\009\000\020\001\000\000\ \\106\002\000\000\ \\107\002\000\000\ \\108\002\000\000\ \\109\002\000\000\ \\110\002\000\000\ \\111\002\000\000\ \\112\002\000\000\ \\113\002\000\000\ \\114\002\000\000\ \\115\002\005\000\149\001\000\000\ \\116\002\000\000\ \\117\002\000\000\ \\118\002\000\000\ \\119\002\000\000\ \\120\002\000\000\ \\121\002\001\000\250\000\010\000\209\000\011\000\208\000\012\000\207\000\ \\019\000\204\000\021\000\202\000\022\000\201\000\037\000\249\000\000\000\ \\122\002\000\000\ \\123\002\000\000\ \\124\002\000\000\ \\125\002\037\000\246\000\000\000\ \\126\002\001\000\247\000\000\000\ \\127\002\000\000\ \\128\002\000\000\ \\129\002\000\000\ \\130\002\000\000\ \\131\002\000\000\ \\132\002\000\000\ \\133\002\000\000\ \\134\002\000\000\ \\135\002\000\000\ \\136\002\000\000\ \\137\002\000\000\ \\138\002\005\000\189\001\000\000\ \\139\002\000\000\ \\140\002\000\000\ \\141\002\004\000\190\001\000\000\ \\142\002\000\000\ \\143\002\000\000\ \\144\002\000\000\ \\145\002\000\000\ \\146\002\000\000\ \\147\002\000\000\ \\148\002\000\000\ \\149\002\000\000\ \\150\002\000\000\ \\151\002\000\000\ \\152\002\000\000\ \\153\002\000\000\ \\154\002\000\000\ \\155\002\000\000\ \\156\002\000\000\ \\157\002\000\000\ \\158\002\000\000\ \\159\002\000\000\ \\160\002\000\000\ \\161\002\005\000\113\001\000\000\ \\162\002\000\000\ \\163\002\000\000\ \\167\002\000\000\ \\168\002\000\000\ \\169\002\000\000\ \\170\002\000\000\ \\171\002\000\000\ \\172\002\000\000\ \\173\002\000\000\ \\174\002\000\000\ \\175\002\016\000\183\001\000\000\ \\176\002\000\000\ \\177\002\000\000\ \\178\002\000\000\ \\179\002\005\000\007\002\000\000\ \\180\002\000\000\ \\181\002\000\000\ \\182\002\000\000\ \\183\002\000\000\ \\184\002\000\000\ \\185\002\000\000\ \\186\002\000\000\ \\187\002\001\000\235\000\010\000\209\000\011\000\208\000\012\000\207\000\ \\019\000\204\000\021\000\202\000\022\000\201\000\037\000\234\000\000\000\ \\188\002\000\000\ \\189\002\000\000\ \\190\002\000\000\ \\191\002\037\000\231\000\000\000\ \\192\002\001\000\232\000\000\000\ \\193\002\000\000\ \\194\002\000\000\ \\195\002\000\000\ \\196\002\000\000\ \\197\002\000\000\ \\198\002\000\000\ \\199\002\000\000\ \\200\002\000\000\ \\201\002\000\000\ \\202\002\005\000\179\001\000\000\ \\203\002\000\000\ \\204\002\000\000\ \\205\002\000\000\ \\206\002\000\000\ \\207\002\000\000\ \\208\002\000\000\ \\209\002\000\000\ \\210\002\005\000\083\001\000\000\ \\211\002\000\000\ \\212\002\000\000\ \\213\002\037\000\217\000\000\000\ \\214\002\000\000\ \\215\002\000\000\ \\216\002\000\000\ \\217\002\000\000\ \\218\002\000\000\ \\219\002\000\000\ \\220\002\000\000\ \\221\002\016\000\025\001\000\000\ \\222\002\000\000\ \\223\002\000\000\ \\224\002\000\000\ \\225\002\000\000\ \\226\002\000\000\ \\227\002\000\000\ \\228\002\000\000\ \\229\002\000\000\ \\230\002\000\000\ \\231\002\000\000\ \\232\002\000\000\ \\233\002\000\000\ \\234\002\000\000\ \\235\002\000\000\ \\236\002\000\000\ \\237\002\000\000\ \\238\002\000\000\ \\239\002\000\000\ \\240\002\000\000\ \\241\002\000\000\ \\242\002\000\000\ \\243\002\000\000\ \\244\002\000\000\ \\245\002\000\000\ \\246\002\000\000\ \\248\002\000\000\ \\249\002\000\000\ \\250\002\000\000\ \\252\002\000\000\ \\253\002\000\000\ \\001\003\000\000\ \\002\003\000\000\ \\003\003\000\000\ \\004\003\000\000\ \\006\003\000\000\ \\007\003\000\000\ \\008\003\000\000\ \\009\003\000\000\ \\010\003\000\000\ \\011\003\000\000\ \\012\003\000\000\ \\013\003\000\000\ \\013\003\066\000\026\001\000\000\ \\014\003\000\000\ \\015\003\000\000\ \\015\003\016\000\223\000\000\000\ \\016\003\000\000\ \\017\003\000\000\ \\018\003\000\000\ \\019\003\000\000\ \\020\003\000\000\ \\021\003\000\000\ \\022\003\000\000\ \\023\003\000\000\ \\024\003\016\000\219\000\000\000\ \\025\003\000\000\ \\026\003\000\000\ \\027\003\000\000\ \\028\003\016\000\218\000\000\000\ \\029\003\000\000\ \\030\003\000\000\ \\031\003\005\000\165\001\000\000\ \\032\003\000\000\ \\033\003\000\000\ \\034\003\000\000\ \\035\003\000\000\ \\036\003\000\000\ \\037\003\005\000\155\001\000\000\ \\038\003\000\000\ \\039\003\000\000\ \\040\003\000\000\ \\041\003\005\000\046\000\000\000\ \\042\003\000\000\ \\043\003\005\000\214\000\000\000\ \\044\003\004\000\152\001\000\000\ \\045\003\000\000\ \\046\003\000\000\ \\047\003\016\000\153\001\000\000\ \\048\003\000\000\ \\049\003\000\000\ \\050\003\000\000\ \\051\003\000\000\ \\052\003\000\000\ \\053\003\000\000\ \\054\003\000\000\ \\055\003\000\000\ \\056\003\000\000\ \\057\003\000\000\ \\058\003\000\000\ \\059\003\000\000\ \\060\003\000\000\ \\061\003\000\000\ \\062\003\005\000\214\001\000\000\ \\063\003\000\000\ \\064\003\000\000\ \\065\003\000\000\ \\066\003\000\000\ \\067\003\000\000\ \\068\003\000\000\ \\069\003\000\000\ \\070\003\000\000\ \\071\003\000\000\ \\072\003\000\000\ \\073\003\000\000\ \\074\003\000\000\ \\075\003\000\000\ \\076\003\000\000\ \\077\003\000\000\ \\078\003\000\000\ \\079\003\000\000\ \" val actionRowNumbers = "\166\000\163\000\166\000\168\000\ \\167\000\169\000\170\000\171\000\ \\172\000\081\000\082\000\083\000\ \\084\000\166\000\085\000\164\000\ \\067\000\067\000\067\000\067\000\ \\165\000\156\000\177\001\176\001\ \\022\000\183\001\182\001\181\001\ \\180\001\178\001\179\001\187\001\ \\188\001\184\001\023\000\024\000\ \\025\000\154\001\192\001\158\000\ \\158\000\158\000\158\000\116\000\ \\070\000\026\000\179\000\027\000\ \\028\000\029\000\100\000\067\000\ \\059\000\045\000\046\000\007\000\ \\152\001\105\000\156\001\142\001\ \\138\001\120\001\178\000\074\001\ \\075\001\079\001\077\001\108\001\ \\109\001\111\001\112\001\110\001\ \\119\001\117\001\002\000\124\001\ \\122\001\130\001\131\001\003\000\ \\135\001\004\000\139\001\141\001\ \\137\001\043\000\128\001\189\001\ \\132\001\118\001\129\001\086\000\ \\087\000\088\000\186\001\185\001\ \\133\001\143\001\191\001\190\001\ \\066\000\065\000\178\000\045\001\ \\047\001\049\001\050\001\052\001\ \\053\001\048\001\058\001\059\001\ \\046\001\160\000\066\001\074\000\ \\048\000\060\001\106\001\097\001\ \\045\000\047\000\096\001\255\000\ \\178\000\237\000\240\000\242\000\ \\243\000\245\000\246\000\241\000\ \\251\000\252\000\238\000\013\000\ \\254\000\239\000\161\000\008\001\ \\075\000\050\000\253\000\006\000\ \\005\000\089\000\090\000\091\000\ \\046\000\049\000\178\000\180\000\ \\182\000\185\000\186\000\189\000\ \\190\000\191\000\011\000\198\000\ \\199\000\183\000\014\000\184\000\ \\054\000\187\000\222\000\223\000\ \\224\000\000\000\202\000\201\000\ \\181\000\162\000\212\000\076\000\ \\080\001\082\001\084\001\092\001\ \\081\001\093\001\091\001\090\001\ \\121\001\125\001\134\001\123\001\ \\211\000\092\000\093\000\094\000\ \\086\001\087\001\095\001\094\001\ \\089\001\088\001\104\001\102\001\ \\101\001\116\001\103\001\007\000\ \\008\000\099\001\098\001\100\001\ \\115\001\085\001\105\001\153\001\ \\067\000\117\000\058\000\065\000\ \\066\000\066\000\066\000\066\000\ \\114\001\066\000\051\000\052\000\ \\050\000\078\001\042\000\118\000\ \\119\000\048\000\048\000\048\000\ \\048\000\048\000\071\000\157\000\ \\065\001\048\000\120\000\121\000\ \\071\001\106\000\069\001\122\000\ \\050\000\050\000\050\000\050\000\ \\050\000\062\000\072\000\157\000\ \\007\001\050\000\052\000\051\000\ \\050\000\123\000\124\000\125\000\ \\025\001\107\000\022\001\126\000\ \\010\000\010\000\010\000\010\000\ \\010\000\010\000\010\000\009\000\ \\010\000\010\000\010\000\010\000\ \\010\000\073\000\157\000\009\000\ \\069\000\012\000\012\000\009\000\ \\127\000\128\000\235\000\108\000\ \\233\000\009\000\155\001\101\000\ \\161\001\165\001\163\001\162\001\ \\157\001\160\001\150\001\159\001\ \\164\001\095\000\096\000\097\000\ \\098\000\099\000\057\000\076\001\ \\129\000\144\001\130\000\113\001\ \\083\001\131\000\013\001\030\000\ \\044\000\060\000\078\000\017\001\ \\031\000\056\000\061\000\079\000\ \\032\000\073\001\102\000\055\001\ \\057\001\051\001\054\001\056\001\ \\067\001\109\000\063\001\061\001\ \\068\001\048\000\070\001\103\000\ \\248\000\250\000\244\000\247\000\ \\249\000\107\001\029\001\026\001\ \\055\000\021\000\028\001\037\001\ \\039\001\036\001\080\000\062\000\ \\020\001\110\000\002\001\004\001\ \\005\001\033\000\034\000\035\000\ \\000\001\027\001\021\001\050\000\ \\023\001\104\000\193\000\200\000\ \\009\000\195\000\197\000\188\000\ \\192\000\196\000\194\000\220\000\ \\218\000\221\000\227\000\229\000\ \\225\000\226\000\228\000\230\000\ \\231\000\111\000\205\000\207\000\ \\208\000\132\000\219\000\127\001\ \\036\000\217\000\037\000\216\000\ \\038\000\001\000\232\000\009\000\ \\234\000\176\000\058\000\058\000\ \\177\000\077\000\046\000\066\000\ \\059\000\045\000\007\000\175\001\ \\112\000\173\001\140\001\066\000\ \\136\001\126\001\066\000\066\000\ \\133\000\157\000\066\000\050\000\ \\134\000\157\000\066\000\175\000\ \\015\000\157\000\072\001\174\000\ \\068\000\068\000\157\000\135\000\ \\053\000\136\000\016\000\157\000\ \\068\000\046\000\046\000\050\000\ \\024\001\173\000\137\000\017\000\ \\157\000\009\000\210\000\007\000\ \\007\000\009\000\236\000\158\001\ \\138\000\149\001\151\001\139\000\ \\140\000\141\000\142\000\143\000\ \\058\000\172\001\145\001\144\000\ \\014\001\015\001\113\000\145\000\ \\018\001\019\001\114\000\039\000\ \\048\000\064\001\042\001\146\000\ \\040\001\115\000\030\001\068\000\ \\068\000\035\001\050\000\003\001\ \\006\001\147\000\148\000\040\000\ \\203\000\010\000\206\000\209\000\ \\149\000\150\000\041\000\166\001\ \\168\001\171\001\170\001\169\001\ \\167\001\174\001\148\001\018\000\ \\147\001\019\000\066\000\062\001\ \\038\001\068\000\020\000\043\001\ \\044\001\001\001\011\001\010\001\ \\050\000\204\000\215\000\214\000\ \\009\000\060\000\061\000\151\000\ \\041\001\063\000\152\000\153\000\ \\012\001\016\001\146\001\031\001\ \\032\001\064\000\009\001\213\000\ \\034\001\154\000\068\000\033\001\ \\159\000\155\000" val gotoT = "\ \\128\000\008\000\129\000\007\000\130\000\006\000\131\000\005\000\ \\132\000\004\000\133\000\003\000\134\000\002\000\135\000\001\000\ \\136\000\037\002\000\000\ \\000\000\ \\128\000\008\000\129\000\007\000\130\000\006\000\131\000\005\000\ \\132\000\004\000\133\000\003\000\134\000\002\000\135\000\015\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\128\000\008\000\129\000\007\000\130\000\006\000\131\000\005\000\ \\132\000\004\000\133\000\003\000\134\000\002\000\135\000\020\000\000\000\ \\000\000\ \\000\000\ \\002\000\024\000\009\000\023\000\014\000\022\000\000\000\ \\002\000\034\000\009\000\023\000\014\000\022\000\000\000\ \\002\000\035\000\009\000\023\000\014\000\022\000\000\000\ \\002\000\036\000\009\000\023\000\014\000\022\000\000\000\ \\000\000\ \\018\000\037\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\004\000\043\000\000\000\ \\000\000\ \\127\000\045\000\000\000\ \\127\000\047\000\000\000\ \\127\000\048\000\000\000\ \\127\000\049\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\002\000\058\000\003\000\057\000\009\000\023\000\014\000\022\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\066\000\055\000\065\000\057\000\064\000\058\000\063\000\ \\059\000\062\000\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\117\000\046\000\116\000\051\000\115\000\055\000\114\000\ \\061\000\113\000\062\000\112\000\063\000\111\000\065\000\110\000\ \\066\000\109\000\067\000\108\000\068\000\107\000\069\000\106\000\ \\070\000\105\000\071\000\104\000\072\000\103\000\073\000\102\000\ \\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\144\000\020\000\085\000\022\000\084\000\023\000\143\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\142\000\046\000\141\000\051\000\140\000\055\000\139\000\ \\074\000\138\000\076\000\137\000\077\000\136\000\083\000\135\000\ \\084\000\134\000\085\000\133\000\089\000\132\000\090\000\131\000\ \\091\000\130\000\092\000\129\000\093\000\128\000\094\000\127\000\ \\095\000\126\000\096\000\125\000\097\000\124\000\139\000\123\000\ \\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\185\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\098\000\173\000\100\000\172\000\101\000\171\000\ \\102\000\170\000\103\000\169\000\104\000\168\000\105\000\167\000\ \\106\000\166\000\107\000\165\000\108\000\164\000\110\000\163\000\ \\111\000\162\000\112\000\161\000\113\000\160\000\117\000\159\000\ \\118\000\158\000\119\000\157\000\120\000\156\000\121\000\155\000\ \\122\000\154\000\123\000\153\000\124\000\152\000\125\000\151\000\ \\126\000\150\000\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\001\000\213\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\036\000\220\000\037\000\219\000\038\000\218\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\226\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\225\000\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\066\000\055\000\065\000\057\000\064\000\058\000\227\000\ \\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\001\000\228\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\050\000\231\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\117\000\046\000\116\000\051\000\115\000\055\000\114\000\ \\063\000\111\000\065\000\110\000\066\000\236\000\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\117\000\046\000\116\000\051\000\115\000\055\000\114\000\ \\061\000\113\000\062\000\239\000\063\000\111\000\065\000\110\000\ \\066\000\109\000\067\000\108\000\068\000\107\000\069\000\106\000\ \\070\000\105\000\071\000\104\000\072\000\238\000\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\117\000\046\000\116\000\051\000\115\000\055\000\114\000\ \\060\000\241\000\063\000\111\000\065\000\110\000\066\000\109\000\ \\067\000\108\000\068\000\107\000\069\000\106\000\070\000\105\000\ \\071\000\104\000\072\000\240\000\147\000\061\000\148\000\060\000\ \\149\000\059\000\000\000\ \\000\000\ \\000\000\ \\001\000\243\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\050\000\246\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\142\000\046\000\141\000\051\000\140\000\055\000\139\000\ \\077\000\136\000\085\000\133\000\089\000\132\000\090\000\252\000\ \\139\000\123\000\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\144\000\020\000\085\000\022\000\084\000\023\000\143\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\142\000\046\000\141\000\051\000\140\000\055\000\139\000\ \\074\000\138\000\076\000\003\001\077\000\136\000\083\000\135\000\ \\084\000\002\001\085\000\133\000\089\000\132\000\090\000\131\000\ \\091\000\130\000\092\000\129\000\093\000\128\000\094\000\127\000\ \\095\000\126\000\096\000\001\001\139\000\123\000\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\142\000\046\000\141\000\051\000\140\000\055\000\139\000\ \\075\000\005\001\077\000\136\000\085\000\133\000\089\000\132\000\ \\090\000\131\000\091\000\130\000\092\000\129\000\093\000\128\000\ \\094\000\127\000\095\000\126\000\096\000\004\001\139\000\123\000\ \\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\001\000\007\001\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\036\000\183\000\037\000\182\000\050\000\179\000\053\000\011\001\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\185\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\098\000\173\000\100\000\029\001\101\000\171\000\ \\102\000\170\000\103\000\169\000\104\000\168\000\105\000\167\000\ \\106\000\166\000\107\000\165\000\108\000\164\000\110\000\163\000\ \\111\000\162\000\112\000\161\000\113\000\160\000\117\000\159\000\ \\118\000\158\000\119\000\157\000\120\000\156\000\121\000\155\000\ \\122\000\154\000\123\000\153\000\124\000\152\000\125\000\028\001\ \\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\185\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\099\000\031\001\101\000\171\000\102\000\170\000\ \\103\000\169\000\104\000\168\000\105\000\167\000\106\000\166\000\ \\107\000\165\000\108\000\164\000\110\000\163\000\111\000\162\000\ \\112\000\161\000\113\000\160\000\117\000\159\000\118\000\158\000\ \\119\000\157\000\120\000\156\000\121\000\155\000\122\000\154\000\ \\123\000\153\000\124\000\152\000\125\000\030\001\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\002\000\058\000\003\000\034\001\009\000\023\000\014\000\022\000\000\000\ \\000\000\ \\006\000\043\001\008\000\042\001\009\000\041\001\010\000\040\001\ \\011\000\039\001\012\000\038\001\013\000\037\001\014\000\087\000\ \\016\000\036\001\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\066\000\055\000\065\000\057\000\051\001\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\053\001\021\000\052\001\022\000\084\000\ \\023\000\083\000\024\000\082\000\025\000\187\000\026\000\080\000\ \\027\000\186\000\028\000\078\000\029\000\077\000\030\000\076\000\ \\031\000\075\000\032\000\184\000\033\000\073\000\034\000\072\000\ \\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\053\001\021\000\054\001\022\000\084\000\ \\023\000\083\000\024\000\082\000\025\000\187\000\026\000\080\000\ \\027\000\186\000\028\000\078\000\029\000\077\000\030\000\076\000\ \\031\000\075\000\032\000\184\000\033\000\073\000\034\000\072\000\ \\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\055\001\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\056\001\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\053\001\021\000\057\001\022\000\084\000\ \\023\000\083\000\024\000\082\000\025\000\187\000\026\000\080\000\ \\027\000\186\000\028\000\078\000\029\000\077\000\030\000\076\000\ \\031\000\075\000\032\000\184\000\033\000\073\000\034\000\072\000\ \\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\060\001\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\140\000\059\001\ \\141\000\058\001\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\226\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\065\001\142\000\064\001\143\000\063\001\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\142\000\046\000\141\000\051\000\140\000\055\000\139\000\ \\077\000\136\000\085\000\133\000\089\000\132\000\090\000\131\000\ \\091\000\130\000\092\000\129\000\093\000\128\000\094\000\127\000\ \\095\000\126\000\096\000\068\001\139\000\123\000\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\000\000\ \\036\000\220\000\038\000\218\000\000\000\ \\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\117\000\046\000\116\000\051\000\115\000\055\000\114\000\ \\063\000\111\000\065\000\110\000\066\000\071\001\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\117\000\046\000\116\000\051\000\115\000\055\000\114\000\ \\063\000\111\000\065\000\110\000\066\000\072\001\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\117\000\046\000\116\000\051\000\115\000\055\000\114\000\ \\063\000\111\000\065\000\110\000\066\000\073\001\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\117\000\046\000\116\000\051\000\115\000\055\000\114\000\ \\063\000\111\000\065\000\110\000\066\000\074\001\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\117\000\046\000\116\000\051\000\115\000\055\000\114\000\ \\063\000\111\000\065\000\110\000\066\000\075\001\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\061\000\076\001\000\000\ \\011\000\078\001\064\000\077\001\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\117\000\046\000\116\000\051\000\115\000\055\000\114\000\ \\063\000\111\000\065\000\110\000\066\000\109\000\067\000\108\000\ \\068\000\107\000\069\000\106\000\070\000\105\000\071\000\104\000\ \\072\000\238\000\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\142\000\046\000\141\000\051\000\140\000\055\000\139\000\ \\077\000\136\000\085\000\133\000\089\000\132\000\090\000\084\001\ \\139\000\123\000\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\142\000\046\000\141\000\051\000\140\000\055\000\139\000\ \\077\000\136\000\085\000\133\000\089\000\132\000\090\000\085\001\ \\139\000\123\000\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\142\000\046\000\141\000\051\000\140\000\055\000\139\000\ \\077\000\136\000\085\000\133\000\089\000\132\000\090\000\086\001\ \\139\000\123\000\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\142\000\046\000\141\000\051\000\140\000\055\000\139\000\ \\077\000\136\000\085\000\133\000\089\000\132\000\090\000\087\001\ \\139\000\123\000\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\142\000\046\000\141\000\051\000\140\000\055\000\139\000\ \\077\000\136\000\085\000\133\000\089\000\132\000\090\000\088\001\ \\139\000\123\000\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\097\001\011\000\096\001\047\000\095\001\079\000\094\001\ \\080\000\093\001\081\000\092\001\082\000\091\001\144\000\090\001\ \\148\000\089\001\000\000\ \\074\000\100\001\000\000\ \\011\000\104\001\086\000\103\001\087\000\102\001\088\000\101\001\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\142\000\046\000\141\000\051\000\140\000\055\000\139\000\ \\077\000\136\000\085\000\133\000\089\000\132\000\090\000\131\000\ \\091\000\130\000\092\000\129\000\093\000\128\000\094\000\127\000\ \\095\000\126\000\096\000\001\001\139\000\123\000\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\226\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\065\001\142\000\105\001\143\000\063\001\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\060\001\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\140\000\106\001\ \\141\000\058\001\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\142\000\046\000\141\000\051\000\140\000\055\000\139\000\ \\077\000\136\000\085\000\133\000\089\000\132\000\090\000\131\000\ \\091\000\130\000\092\000\129\000\093\000\128\000\094\000\127\000\ \\095\000\126\000\096\000\107\001\139\000\123\000\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\101\000\171\000\102\000\170\000\103\000\115\001\ \\113\000\160\000\117\000\159\000\118\000\114\001\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\101\000\171\000\102\000\170\000\103\000\115\001\ \\113\000\160\000\117\000\159\000\118\000\117\001\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\101\000\171\000\102\000\170\000\103\000\115\001\ \\113\000\160\000\117\000\159\000\118\000\118\001\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\101\000\171\000\102\000\170\000\103\000\115\001\ \\113\000\160\000\117\000\159\000\118\000\119\001\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\101\000\171\000\102\000\170\000\103\000\115\001\ \\113\000\160\000\117\000\159\000\118\000\120\001\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\101\000\171\000\102\000\170\000\103\000\115\001\ \\113\000\160\000\117\000\159\000\118\000\121\001\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\101\000\171\000\102\000\170\000\103\000\115\001\ \\113\000\160\000\117\000\159\000\118\000\122\001\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\185\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\101\000\171\000\102\000\170\000\103\000\169\000\ \\104\000\168\000\105\000\167\000\106\000\166\000\107\000\165\000\ \\108\000\164\000\109\000\124\001\110\000\163\000\111\000\162\000\ \\112\000\161\000\113\000\160\000\117\000\159\000\118\000\158\000\ \\119\000\157\000\120\000\156\000\121\000\155\000\122\000\154\000\ \\123\000\153\000\124\000\152\000\125\000\123\001\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\101\000\171\000\102\000\170\000\103\000\115\001\ \\108\000\126\001\113\000\160\000\117\000\159\000\118\000\125\001\ \\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\101\000\171\000\102\000\170\000\103\000\115\001\ \\108\000\127\001\113\000\160\000\117\000\159\000\118\000\125\001\ \\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\101\000\171\000\102\000\170\000\103\000\115\001\ \\106\000\129\001\108\000\128\001\113\000\160\000\117\000\159\000\ \\118\000\125\001\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\101\000\171\000\102\000\170\000\103\000\115\001\ \\108\000\130\001\113\000\160\000\117\000\159\000\118\000\125\001\ \\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\101\000\171\000\102\000\170\000\103\000\115\001\ \\108\000\131\001\113\000\160\000\117\000\159\000\118\000\125\001\ \\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\098\000\132\001\000\000\ \\011\000\136\001\114\000\135\001\115\000\134\001\116\000\133\001\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\185\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\101\000\171\000\102\000\170\000\103\000\169\000\ \\104\000\168\000\105\000\167\000\106\000\166\000\107\000\165\000\ \\108\000\164\000\110\000\163\000\111\000\162\000\112\000\161\000\ \\113\000\160\000\117\000\159\000\118\000\158\000\119\000\157\000\ \\120\000\156\000\121\000\155\000\122\000\154\000\123\000\153\000\ \\124\000\152\000\125\000\137\001\147\000\061\000\148\000\060\000\ \\149\000\059\000\000\000\ \\009\000\090\000\019\000\139\001\031\000\138\001\000\000\ \\051\000\178\000\054\000\175\000\117\000\141\001\138\000\140\001\000\000\ \\051\000\178\000\054\000\175\000\117\000\143\001\137\000\142\001\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\185\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\101\000\171\000\102\000\170\000\103\000\169\000\ \\104\000\168\000\105\000\167\000\106\000\166\000\107\000\165\000\ \\108\000\164\000\110\000\163\000\111\000\162\000\112\000\161\000\ \\113\000\160\000\117\000\159\000\118\000\158\000\119\000\157\000\ \\120\000\156\000\121\000\155\000\122\000\154\000\123\000\153\000\ \\124\000\152\000\125\000\144\001\147\000\061\000\148\000\060\000\ \\149\000\059\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\185\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\101\000\171\000\102\000\170\000\103\000\169\000\ \\104\000\168\000\105\000\167\000\106\000\166\000\107\000\165\000\ \\108\000\164\000\110\000\163\000\111\000\162\000\112\000\161\000\ \\113\000\160\000\117\000\159\000\118\000\158\000\119\000\157\000\ \\120\000\156\000\121\000\155\000\122\000\154\000\123\000\153\000\ \\124\000\152\000\125\000\028\001\147\000\061\000\148\000\060\000\ \\149\000\059\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\005\000\152\001\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\006\000\043\001\007\000\160\001\008\000\159\001\009\000\041\001\ \\010\000\040\001\011\000\039\001\012\000\038\001\013\000\037\001\ \\014\000\087\000\016\000\036\001\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\060\001\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\141\000\168\001\ \\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\226\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\065\001\143\000\172\001\147\000\061\000\148\000\060\000\ \\149\000\059\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\117\000\046\000\116\000\051\000\115\000\055\000\114\000\ \\060\000\178\001\063\000\111\000\065\000\110\000\066\000\109\000\ \\067\000\108\000\068\000\107\000\069\000\106\000\070\000\105\000\ \\071\000\104\000\072\000\240\000\147\000\061\000\148\000\060\000\ \\149\000\059\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\009\000\097\001\011\000\096\001\047\000\095\001\078\000\185\001\ \\079\000\094\001\080\000\184\001\081\000\092\001\082\000\183\001\ \\144\000\090\001\148\000\089\001\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\142\000\046\000\141\000\051\000\140\000\055\000\139\000\ \\075\000\192\001\077\000\136\000\085\000\133\000\089\000\132\000\ \\090\000\131\000\091\000\130\000\092\000\129\000\093\000\128\000\ \\094\000\127\000\095\000\126\000\096\000\004\001\139\000\123\000\ \\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\185\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\101\000\171\000\102\000\170\000\103\000\169\000\ \\104\000\168\000\105\000\167\000\106\000\166\000\107\000\165\000\ \\108\000\164\000\110\000\163\000\111\000\162\000\112\000\161\000\ \\113\000\160\000\117\000\159\000\118\000\158\000\119\000\157\000\ \\120\000\156\000\121\000\155\000\122\000\154\000\123\000\153\000\ \\124\000\152\000\125\000\194\001\147\000\061\000\148\000\060\000\ \\149\000\059\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\185\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\099\000\202\001\101\000\171\000\102\000\170\000\ \\103\000\169\000\104\000\168\000\105\000\167\000\106\000\166\000\ \\107\000\165\000\108\000\164\000\110\000\163\000\111\000\162\000\ \\112\000\161\000\113\000\160\000\117\000\159\000\118\000\158\000\ \\119\000\157\000\120\000\156\000\121\000\155\000\122\000\154\000\ \\123\000\153\000\124\000\152\000\125\000\030\001\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\000\000\ \\000\000\ \\006\000\043\001\008\000\203\001\009\000\041\001\010\000\040\001\ \\011\000\039\001\012\000\038\001\013\000\037\001\014\000\087\000\ \\016\000\036\001\000\000\ \\006\000\043\001\007\000\204\001\008\000\159\001\009\000\041\001\ \\010\000\040\001\011\000\039\001\012\000\038\001\013\000\037\001\ \\014\000\087\000\016\000\036\001\000\000\ \\000\000\ \\006\000\206\001\017\000\205\001\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\144\000\020\000\085\000\022\000\084\000\023\000\143\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\142\000\046\000\141\000\051\000\140\000\055\000\139\000\ \\074\000\138\000\076\000\137\000\077\000\136\000\083\000\135\000\ \\084\000\134\000\085\000\133\000\089\000\132\000\090\000\131\000\ \\091\000\130\000\092\000\129\000\093\000\128\000\094\000\127\000\ \\095\000\126\000\096\000\125\000\097\000\207\001\139\000\123\000\ \\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\208\001\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\066\000\055\000\065\000\057\000\064\000\058\000\063\000\ \\059\000\209\001\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\117\000\046\000\116\000\051\000\115\000\055\000\114\000\ \\061\000\113\000\062\000\112\000\063\000\111\000\065\000\110\000\ \\066\000\109\000\067\000\108\000\068\000\107\000\069\000\106\000\ \\070\000\105\000\071\000\104\000\072\000\103\000\073\000\210\001\ \\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\185\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\098\000\173\000\100\000\172\000\101\000\171\000\ \\102\000\170\000\103\000\169\000\104\000\168\000\105\000\167\000\ \\106\000\166\000\107\000\165\000\108\000\164\000\110\000\163\000\ \\111\000\162\000\112\000\161\000\113\000\160\000\117\000\159\000\ \\118\000\158\000\119\000\157\000\120\000\156\000\121\000\155\000\ \\122\000\154\000\123\000\153\000\124\000\152\000\125\000\151\000\ \\126\000\211\001\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\053\001\021\000\214\001\022\000\084\000\ \\023\000\083\000\024\000\082\000\025\000\187\000\026\000\080\000\ \\027\000\186\000\028\000\078\000\029\000\077\000\030\000\076\000\ \\031\000\075\000\032\000\184\000\033\000\073\000\034\000\072\000\ \\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\215\001\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\216\001\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\000\000\ \\011\000\104\001\086\000\103\001\087\000\102\001\088\000\218\001\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\219\001\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\142\000\046\000\141\000\051\000\140\000\055\000\139\000\ \\077\000\136\000\085\000\133\000\089\000\132\000\090\000\220\001\ \\139\000\123\000\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\000\000\ \\011\000\104\001\086\000\103\001\087\000\102\001\088\000\222\001\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\223\001\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\000\000\ \\000\000\ \\011\000\078\001\064\000\225\001\000\000\ \\000\000\ \\000\000\ \\009\000\097\001\011\000\096\001\047\000\095\001\080\000\226\001\ \\148\000\089\001\000\000\ \\009\000\097\001\011\000\096\001\047\000\095\001\080\000\228\001\ \\146\000\227\001\148\000\089\001\000\000\ \\011\000\104\001\086\000\103\001\087\000\102\001\088\000\229\001\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\011\000\104\001\086\000\103\001\087\000\102\001\088\000\235\001\000\000\ \\009\000\097\001\011\000\096\001\047\000\095\001\080\000\236\001\ \\148\000\089\001\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\144\000\020\000\085\000\022\000\084\000\023\000\143\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\142\000\046\000\141\000\051\000\140\000\055\000\139\000\ \\074\000\138\000\076\000\137\000\077\000\136\000\083\000\135\000\ \\084\000\134\000\085\000\133\000\089\000\132\000\090\000\131\000\ \\091\000\130\000\092\000\129\000\093\000\128\000\094\000\127\000\ \\095\000\126\000\096\000\125\000\097\000\237\001\139\000\123\000\ \\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\144\000\020\000\085\000\022\000\084\000\023\000\143\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\142\000\046\000\141\000\051\000\140\000\055\000\139\000\ \\074\000\138\000\076\000\137\000\077\000\136\000\083\000\135\000\ \\084\000\134\000\085\000\133\000\089\000\132\000\090\000\131\000\ \\091\000\130\000\092\000\129\000\093\000\128\000\094\000\127\000\ \\095\000\126\000\096\000\125\000\097\000\238\001\139\000\123\000\ \\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\142\000\046\000\141\000\051\000\140\000\055\000\139\000\ \\077\000\136\000\085\000\133\000\089\000\132\000\090\000\131\000\ \\091\000\130\000\092\000\129\000\093\000\128\000\094\000\127\000\ \\095\000\126\000\096\000\239\001\139\000\123\000\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\011\000\136\001\114\000\135\001\115\000\134\001\116\000\242\001\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\185\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\101\000\171\000\102\000\170\000\103\000\169\000\ \\104\000\168\000\105\000\167\000\106\000\166\000\107\000\165\000\ \\108\000\164\000\109\000\243\001\110\000\163\000\111\000\162\000\ \\112\000\161\000\113\000\160\000\117\000\159\000\118\000\158\000\ \\119\000\157\000\120\000\156\000\121\000\155\000\122\000\154\000\ \\123\000\153\000\124\000\152\000\125\000\123\001\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\185\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\098\000\173\000\100\000\172\000\101\000\171\000\ \\102\000\170\000\103\000\169\000\104\000\168\000\105\000\167\000\ \\106\000\166\000\107\000\165\000\108\000\164\000\110\000\163\000\ \\111\000\162\000\112\000\161\000\113\000\160\000\117\000\159\000\ \\118\000\158\000\119\000\157\000\120\000\156\000\121\000\155\000\ \\122\000\154\000\123\000\153\000\124\000\152\000\125\000\151\000\ \\126\000\244\001\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\185\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\098\000\173\000\100\000\172\000\101\000\171\000\ \\102\000\170\000\103\000\169\000\104\000\168\000\105\000\167\000\ \\106\000\166\000\107\000\165\000\108\000\164\000\110\000\163\000\ \\111\000\162\000\112\000\161\000\113\000\160\000\117\000\159\000\ \\118\000\158\000\119\000\157\000\120\000\156\000\121\000\155\000\ \\122\000\154\000\123\000\153\000\124\000\152\000\125\000\151\000\ \\126\000\245\001\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\185\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\101\000\171\000\102\000\170\000\103\000\169\000\ \\104\000\168\000\105\000\167\000\106\000\166\000\107\000\165\000\ \\108\000\164\000\110\000\163\000\111\000\162\000\112\000\161\000\ \\113\000\160\000\117\000\159\000\118\000\158\000\119\000\157\000\ \\120\000\156\000\121\000\155\000\122\000\154\000\123\000\153\000\ \\124\000\152\000\125\000\246\001\147\000\061\000\148\000\060\000\ \\149\000\059\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\006\000\043\001\007\000\253\001\008\000\159\001\009\000\041\001\ \\010\000\040\001\011\000\039\001\012\000\038\001\013\000\037\001\ \\014\000\087\000\016\000\036\001\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\117\000\046\000\116\000\051\000\115\000\055\000\114\000\ \\063\000\111\000\065\000\110\000\066\000\003\002\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\009\000\097\001\011\000\096\001\047\000\095\001\080\000\007\002\ \\148\000\089\001\000\000\ \\009\000\097\001\011\000\096\001\047\000\095\001\080\000\008\002\ \\148\000\089\001\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\142\000\046\000\141\000\051\000\140\000\055\000\139\000\ \\077\000\136\000\085\000\133\000\089\000\132\000\090\000\009\002\ \\139\000\123\000\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\101\000\171\000\102\000\170\000\103\000\115\001\ \\113\000\160\000\117\000\159\000\118\000\013\002\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\019\002\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\000\000\ \\000\000\ \\009\000\097\001\011\000\096\001\047\000\095\001\080\000\228\001\ \\146\000\020\002\148\000\089\001\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\085\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\142\000\046\000\141\000\051\000\140\000\055\000\139\000\ \\077\000\136\000\085\000\133\000\089\000\132\000\090\000\131\000\ \\091\000\130\000\092\000\129\000\093\000\128\000\094\000\127\000\ \\095\000\126\000\096\000\022\002\139\000\123\000\147\000\061\000\ \\148\000\060\000\149\000\059\000\000\000\ \\000\000\ \\000\000\ \\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\188\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\185\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\036\000\183\000\ \\037\000\182\000\046\000\181\000\049\000\180\000\050\000\179\000\ \\051\000\178\000\052\000\177\000\053\000\176\000\054\000\175\000\ \\056\000\174\000\101\000\171\000\102\000\170\000\103\000\169\000\ \\104\000\168\000\105\000\167\000\106\000\166\000\107\000\165\000\ \\108\000\164\000\110\000\163\000\111\000\162\000\112\000\161\000\ \\113\000\160\000\117\000\159\000\118\000\158\000\119\000\157\000\ \\120\000\156\000\121\000\155\000\122\000\154\000\123\000\153\000\ \\124\000\152\000\125\000\023\002\147\000\061\000\148\000\060\000\ \\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\060\001\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\187\000\026\000\080\000\027\000\186\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\184\000\033\000\073\000\034\000\072\000\141\000\024\002\ \\147\000\061\000\148\000\060\000\149\000\059\000\000\000\ \\009\000\090\000\011\000\089\000\012\000\088\000\014\000\087\000\ \\019\000\086\000\020\000\226\000\022\000\084\000\023\000\083\000\ \\024\000\082\000\025\000\081\000\026\000\080\000\027\000\079\000\ \\028\000\078\000\029\000\077\000\030\000\076\000\031\000\075\000\ \\032\000\074\000\033\000\073\000\034\000\072\000\035\000\071\000\ \\039\000\070\000\042\000\069\000\043\000\068\000\044\000\067\000\ \\045\000\065\001\143\000\025\002\147\000\061\000\148\000\060\000\ \\149\000\059\000\000\000\ \\000\000\ \\000\000\ \\009\000\097\001\011\000\096\001\047\000\095\001\080\000\028\002\ \\145\000\027\002\148\000\089\001\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\009\000\097\001\011\000\096\001\047\000\095\001\079\000\033\002\ \\080\000\032\002\081\000\092\001\148\000\089\001\000\000\ \\000\000\ \\000\000\ \\000\000\ \\000\000\ \\009\000\097\001\011\000\096\001\047\000\095\001\078\000\185\001\ \\080\000\036\002\148\000\089\001\000\000\ \\000\000\ \\000\000\ \\000\000\ \" val numstates = 550 val numrules = 296 val s = Unsynchronized.ref "" and index = Unsynchronized.ref 0 val string_to_int = fn () => let val i = !index in index := i+2; Char.ord(String.sub(!s,i)) + Char.ord(String.sub(!s,i+1)) * 256 end val string_to_list = fn s' => let val len = String.size s' fun f () = if !index < len then string_to_int() :: f() else nil in index := 0; s := s'; f () end val string_to_pairlist = fn (conv_key,conv_entry) => let fun f () = case string_to_int() of 0 => EMPTY | n => PAIR(conv_key (n-1),conv_entry (string_to_int()),f()) in f end val string_to_pairlist_default = fn (conv_key,conv_entry) => let val conv_row = string_to_pairlist(conv_key,conv_entry) in fn () => let val default = conv_entry(string_to_int()) val row = conv_row() in (row,default) end end val string_to_table = fn (convert_row,s') => let val len = String.size s' fun f ()= if !index < len then convert_row() :: f() else nil in (s := s'; index := 0; f ()) end local val memo = Array.array(numstates+numrules,ERROR) val _ =let fun g i=(Array.update(memo,i,REDUCE(i-numstates)); g(i+1)) fun f i = if i=numstates then g i else (Array.update(memo,i,SHIFT (STATE i)); f (i+1)) in f 0 handle General.Subscript => () end in val entry_to_action = fn 0 => ACCEPT | 1 => ERROR | j => Array.sub(memo,(j-2)) end val gotoT=Array.fromList(string_to_table(string_to_pairlist(NT,STATE),gotoT)) val actionRows=string_to_table(string_to_pairlist_default(T,entry_to_action),acti val actionRowNumbers = string_to_list actionRowNumbers val actionT = let val actionRowLookUp= let val a=Array.fromList(actionRows) in fn i=>Array.sub(a,i) end in Array.fromList(List.map actionRowLookUp actionRowNumbers) end in LrTable.mkLrTable {actions=actionT,gotos=gotoT,numRules=numrules, numStates=numstates,initialState=STATE 0} end end local open Header in type pos = int type arg = string structure MlyValue = struct datatype svalue = VOID | ntVOID of unit | DOLLAR_DOLLAR_WORD of (string) | DOLLAR_WORD of (string) | DISTINCT_OBJECT of (string) | COMMENT of (string) | LOWER_WORD of (string) | UPPER_WORD of (string) | SINGLE_QUOTED of (string) | DOT_DECIMAL of (string) | UNSIGNED_INTEGER of (string) | SIGNED_INTEGER of (string) | RATIONAL of (string) | REAL of (string) | atomic_system_word of (string) | atomic_defined_word of (string) | let_term of (tptp_term) | tff_type_arguments of (tptp_type list) | tff_monotype of (tptp_type) | tff_quantified_type of (tptp_type) | tff_let_formula_binding of (tptp_formula) | tff_let_formula_defn of (tptp_let) | tff_let_term_binding of (tptp_term) | tff_let_term_defn of (tptp_let) | tff_let of (tptp_formula) | thf_let_formula_defn of (tptp_let) | thf_let_term_defn of (tptp_let) | tptp of (tptp_problem) | tptp_file of (tptp_problem) | tptp_input of (tptp_line) | include_ of (tptp_line) | annotated_formula of (tptp_line) | thf_annotated of (tptp_line) | tff_annotated of (tptp_line) | fof_annotated of (tptp_line) | cnf_annotated of (tptp_line) | formula_role of (role) | thf_formula of (tptp_formula) | thf_logic_formula of (tptp_formula) | thf_binary_formula of (tptp_formula) | thf_binary_pair of (tptp_formula) | thf_binary_tuple of (tptp_formula) | thf_or_formula of (tptp_formula) | thf_and_formula of (tptp_formula) | thf_apply_formula of (tptp_formula) | thf_unitary_formula of (tptp_formula) | thf_quantified_formula of (tptp_formula) | thf_variable_list of ( ( string * tptp_type option ) list) | thf_variable of (string*tptp_type option) | thf_typed_variable of (string*tptp_type option) | thf_unary_formula of (tptp_formula) | thf_type_formula of (tptp_formula*tptp_type) | thf_typeable_formula of (tptp_formula) | thf_subtype of (tptp_type) | thf_top_level_type of (tptp_type) | thf_unitary_type of (tptp_type) | thf_binary_type of (tptp_type) | thf_mapping_type of (tptp_type) | thf_xprod_type of (tptp_type) | thf_union_type of (tptp_type) | thf_atom of (tptp_formula) | thf_let of (tptp_formula) | thf_conditional of (tptp_formula) | thf_sequent of (tptp_formula) | thf_tuple_list of (tptp_formula list) | thf_tuple of (tptp_formula list) | tff_formula of (tptp_formula) | tff_logic_formula of (tptp_formula) | tff_binary_formula of (tptp_formula) | tff_binary_nonassoc of (tptp_formula) | tff_binary_assoc of (tptp_formula) | tff_or_formula of (tptp_formula) | tff_and_formula of (tptp_formula) | tff_unitary_formula of (tptp_formula) | tff_quantified_formula of (tptp_formula) | tff_variable_list of ( ( string * tptp_type option ) list) | tff_variable of (string*tptp_type option) | tff_typed_variable of (string*tptp_type option) | tff_unary_formula of (tptp_formula) | tff_typed_atom of (symbol*tptp_type option) | tff_untyped_atom of (symbol*tptp_type option) | tff_top_level_type of (tptp_type) | tff_unitary_type of (tptp_type) | tff_atomic_type of (tptp_type) | tff_mapping_type of (tptp_type) | tff_xprod_type of (tptp_type) | tff_conditional of (tptp_formula) | tff_sequent of (tptp_formula) | tff_tuple_list of (tptp_formula list) | tff_tuple of (tptp_formula list) | fof_formula of (tptp_formula) | fof_logic_formula of (tptp_formula) | fof_binary_formula of (tptp_formula) | fof_binary_nonassoc of (tptp_formula) | fof_binary_assoc of (tptp_formula) | fof_or_formula of (tptp_formula) | fof_and_formula of (tptp_formula) | fof_unitary_formula of (tptp_formula) | fof_quantified_formula of (tptp_formula) | fof_variable_list of (string list) | fof_unary_formula of (tptp_formula) | fof_sequent of (tptp_formula) | fof_tuple of (tptp_formula list) | fof_tuple_list of (tptp_formula list) | cnf_formula of (tptp_formula) | disjunction of (tptp_formula) | literal of (tptp_formula) | thf_conn_term of (symbol) | fol_infix_unary of (tptp_formula) | thf_quantifier of (quantifier) | thf_pair_connective of (symbol) | thf_unary_connective of (symbol) | fol_quantifier of (quantifier) | binary_connective of (symbol) | assoc_connective of (symbol) | system_type of (string) | defined_type of (tptp_base_type) | unary_connective of (symbol) | atomic_formula of (tptp_formula) | plain_atomic_formula of (tptp_formula) | defined_atomic_formula of (tptp_formula) | defined_plain_formula of (tptp_formula) | defined_pred of (string) | defined_prop of (string) | defined_infix_formula of (tptp_formula) | defined_infix_pred of (symbol) | infix_inequality of (symbol) | infix_equality of (symbol) | system_atomic_formula of (tptp_formula) | conditional_term of (tptp_term) | function_term of (tptp_term) | plain_term of (symbol*tptp_term list) | constant of (symbol) | defined_term of (tptp_term) | defined_atom of (tptp_term) | defined_atomic_term of (tptp_term) | defined_plain_term of (symbol*tptp_term list) | defined_constant of (symbol) | system_term of (symbol*tptp_term list) | system_constant of (symbol) | system_functor of (symbol) | defined_functor of (symbol) | arguments of (tptp_term list) | term of (tptp_term) | functor_ of (symbol) | file_name of (string) | useful_info of (general_list) | general_function of (general_data) | identifier of (string) | integer of (string) | formula_data of (general_data) | number of (number_kind*string) | variable_ of (string) | general_data of (general_data) | atomic_word of (string) | general_term of (general_term) | general_terms of (general_term list) | general_list of (general_list) | optional_info of (general_term list) | formula_selection of (string list) | name_list of (string list) | name of (string) | annotations of (annotation option) end type svalue = MlyValue.svalue type result = tptp_problem end structure EC= struct open LrTable infix 5 $$ fun x $$ y = y::x val is_keyword = fn _ => false val preferred_change : (term list * term list) list = nil val noShift = fn (T 37) => true | _ => false val showTerminal = fn (T 0) => "AMPERSAND" | (T 1) => "AT_SIGN" | (T 2) => "CARET" | (T 3) => "COLON" | (T 4) => "COMMA" | (T 5) => "EQUALS" | (T 6) => "EXCLAMATION" | (T 7) => "LET" | (T 8) => "ARROW" | (T 9) => "FI" | (T 10) => "IFF" | (T 11) => "IMPLIES" | (T 12) => "INCLUDE" | (T 13) => "LAMBDA" | (T 14) => "LBRKT" | (T 15) => "LPAREN" | (T 16) => "MAP_TO" | (T 17) => "MMINUS" | (T 18) => "NAND" | (T 19) => "NEQUALS" | (T 20) => "XOR" | (T 21) => "NOR" | (T 22) => "PERIOD" | (T 23) => "PPLUS" | (T 24) => "QUESTION" | (T 25) => "RBRKT" | (T 26) => "RPAREN" | (T 27) => "TILDE" | (T 28) => "TOK_FALSE" | (T 29) => "TOK_I" | (T 30) => "TOK_O" | (T 31) => "TOK_INT" | (T 32) => "TOK_REAL" | (T 33) => "TOK_RAT" | (T 34) => "TOK_TRUE" | (T 35) => "TOK_TYPE" | (T 36) => "VLINE" | (T 37) => "EOF" | (T 38) => "DTHF" | (T 39) => "DFOF" | (T 40) => "DCNF" | (T 41) => "DFOT" | (T 42) => "DTFF" | (T 43) => "REAL" | (T 44) => "RATIONAL" | (T 45) => "SIGNED_INTEGER" | (T 46) => "UNSIGNED_INTEGER" | (T 47) => "DOT_DECIMAL" | (T 48) => "SINGLE_QUOTED" | (T 49) => "UPPER_WORD" | (T 50) => "LOWER_WORD" | (T 51) => "COMMENT" | (T 52) => "DISTINCT_OBJECT" | (T 53) => "DUD" | (T 54) => "INDEF_CHOICE" | (T 55) => "DEFIN_CHOICE" | (T 56) => "OPERATOR_FORALL" | (T 57) => "OPERATOR_EXISTS" | (T 58) => "PLUS" | (T 59) => "TIMES" | (T 60) => "GENTZEN_ARROW" | (T 61) => "DEP_SUM" | (T 62) => "DEP_PROD" | (T 63) => "DOLLAR_WORD" | (T 64) => "DOLLAR_DOLLAR_WORD" | (T 65) => "SUBTYPE" | (T 66) => "LET_TERM" | (T 67) => "THF" | (T 68) => "TFF" | (T 69) => "FOF" | (T 70) => "CNF" | (T 71) => "ITE_F" | (T 72) => "ITE_T" | (T 73) => "LET_TF" | (T 74) => "LET_FF" | (T 75) => "LET_FT" | (T 76) => "LET_TT" | _ => "bogus-term" local open Header in val errtermvalue= fn _ => MlyValue.VOID end val terms : term list = nil $$ (T 76) $$ (T 75) $$ (T 74) $$ (T 73) $$ (T 72) $$ (T 71) $$ (T 70) $$ (T 69) $$ (T 68) $$ (T 67) $$ (T 66) $$ (T 65) $$ (T 62) $$ (T 61) $$ (T 60) $$ (T 59) $$ (T 58) $$ (T 57) $$ (T 56) $$ (T 55) $$ (T 54) $$ (T 53) $$ (T 42) $$ (T 41) $$ (T 40) $$ (T 39) $$ (T 38) $$ (T 37) $$ (T 36) $$ (T 35) $$ (T 34) $$ (T 33) $$ (T 32) $$ (T 31) $$ (T 30) $$ (T 29) $$ (T 28) $$ (T 27) $$ (T 26) $$ (T 25) $$ (T 24) $$ (T 23) $$ (T 22) $$ (T 21) $$ (T 20) $$ (T 19) $$ (T 18) $$ (T 17) $$ (T 16) $$ (T 15) $$ (T 14) $$ (T 13) $$ (T 12) $$ (T 11) $$ (T 10) $$ (T 9) $$ (T 8) $$ (T 7) $$ (T 6) $$ (T 5) $$ (T 4) $$ (T 3) $$ (T 2) $$ (T 1) $$ (T 0)end structure Actions = struct exception mlyAction of int local open Header in val actions = fn (i392,defaultPos,stack, (this_file_name):arg) => case (i392,stack) of ( 0, ( ( _, ( MlyValue.tptp_file tptp_file, tptp_file1left, tptp_file1right)) :: rest671)) => let val result = MlyValue.tptp ( ( tptp_file )) in ( LrTable.NT 135, ( result, tptp_file1left, tptp_file1right), rest671) end | ( 1, ( ( _, ( MlyValue.tptp_file tptp_file, _, tptp_file1right)) :: ( _, ( MlyValue.tptp_input tptp_input, tptp_input1left, _)) :: rest671)) => let val result = MlyValue.tptp_file ( ( tptp_input :: tptp_file )) in ( LrTable.NT 134, ( result, tptp_input1left, tptp_file1right), rest671) end | ( 2, ( ( _, ( MlyValue.tptp_file tptp_file, _, tptp_file1right)) :: ( _, ( _, COMMENT1left, _)) :: rest671)) => let val result = MlyValue.tptp_file (( tptp_file )) in ( LrTable.NT 134, ( result, COMMENT1left, tptp_file1right), rest671) end | ( 3, ( rest671)) => let val result = MlyValue.tptp_file (( [] )) in ( LrTable.NT 134, ( result, defaultPos, defaultPos), rest671) end | ( 4, ( ( _, ( MlyValue.annotated_formula annotated_formula, annotated_formula1left, annotated_formula1right)) :: rest671)) => let val result = MlyValue.tptp_input (( annotated_formula )) in ( LrTable.NT 133, ( result, annotated_formula1left, annotated_formula1right), rest671) end | ( 5, ( ( _, ( MlyValue.include_ include_, include_1left, include_1right)) :: rest671)) => let val result = MlyValue.tptp_input (( include_ )) in ( LrTable.NT 133, ( result, include_1left, include_1right), rest671) end | ( 6, ( ( _, ( MlyValue.thf_annotated thf_annotated, thf_annotated1left, thf_annotated1right)) :: rest671)) => let val result = MlyValue.annotated_formula (( thf_annotated )) in ( LrTable.NT 131, ( result, thf_annotated1left, thf_annotated1right), rest671) end | ( 7, ( ( _, ( MlyValue.tff_annotated tff_annotated, tff_annotated1left, tff_annotated1right)) :: rest671)) => let val result = MlyValue.annotated_formula (( tff_annotated )) in ( LrTable.NT 131, ( result, tff_annotated1left, tff_annotated1right), rest671) end | ( 8, ( ( _, ( MlyValue.fof_annotated fof_annotated, fof_annotated1left, fof_annotated1right)) :: rest671)) => let val result = MlyValue.annotated_formula (( fof_annotated )) in ( LrTable.NT 131, ( result, fof_annotated1left, fof_annotated1right), rest671) end | ( 9, ( ( _, ( MlyValue.cnf_annotated cnf_annotated, cnf_annotated1left, cnf_annotated1right)) :: rest671)) => let val result = MlyValue.annotated_formula (( cnf_annotated )) in ( LrTable.NT 131, ( result, cnf_annotated1left, cnf_annotated1right), rest671) end | ( 10, ( ( _, ( _, _, PERIOD1right)) :: _ :: ( _, ( MlyValue.annotations annotations, _, _)) :: ( _, ( MlyValue.thf_formula thf_formula, _, _)) :: _ :: ( _, ( MlyValue.formula_role formula_role, _, _)) :: _ :: ( _, ( MlyValue.name name, _, _)) :: _ :: ( _, ( _, (THFleft as THF1left), THFright)) :: rest671)) => let val result = MlyValue.thf_annotated ( ( Annotated_Formula ((this_file_name, THFleft + 1, THFright + 1), THF, name, formula_role, thf_formula, annotations) ) ) in ( LrTable.NT 130, ( result, THF1left, PERIOD1right), rest671) end | ( 11, ( ( _, ( _, _, PERIOD1right)) :: _ :: ( _, ( MlyValue.annotations annotations, _, _)) :: ( _, ( MlyValue.tff_formula tff_formula, _, _)) :: _ :: ( _, ( MlyValue.formula_role formula_role, _, _)) :: _ :: ( _, ( MlyValue.name name, _, _)) :: _ :: ( _, ( _, (TFFleft as TFF1left), TFFright)) :: rest671)) => let val result = MlyValue.tff_annotated ( ( Annotated_Formula ((this_file_name, TFFleft + 1, TFFright + 1), TFF, name, formula_role, tff_formula, annotations) ) ) in ( LrTable.NT 129, ( result, TFF1left, PERIOD1right), rest671) end | ( 12, ( ( _, ( _, _, PERIOD1right)) :: _ :: ( _, ( MlyValue.annotations annotations, _, _)) :: ( _, ( MlyValue.fof_formula fof_formula, _, _)) :: _ :: ( _, ( MlyValue.formula_role formula_role, _, _)) :: _ :: ( _, ( MlyValue.name name, _, _)) :: _ :: ( _, ( _, (FOFleft as FOF1left), FOFright)) :: rest671)) => let val result = MlyValue.fof_annotated ( ( Annotated_Formula ((this_file_name, FOFleft + 1, FOFright + 1), FOF, name, formula_role, fof_formula, annotations) ) ) in ( LrTable.NT 128, ( result, FOF1left, PERIOD1right), rest671) end | ( 13, ( ( _, ( _, _, PERIOD1right)) :: _ :: ( _, ( MlyValue.annotations annotations, _, _)) :: ( _, ( MlyValue.cnf_formula cnf_formula, _, _)) :: _ :: ( _, ( MlyValue.formula_role formula_role, _, _)) :: _ :: ( _, ( MlyValue.name name, _, _)) :: _ :: ( _, ( _, (CNFleft as CNF1left), CNFright)) :: rest671)) => let val result = MlyValue.cnf_annotated ( ( Annotated_Formula ((this_file_name, CNFleft + 1, CNFright + 1), CNF, name, formula_role, cnf_formula, annotations) ) ) in ( LrTable.NT 127, ( result, CNF1left, PERIOD1right), rest671) end | ( 14, ( ( _, ( MlyValue.optional_info optional_info, _, optional_info1right)) :: ( _, ( MlyValue.general_term general_term, _, _)) :: ( _, ( _, COMMA1left, _)) :: rest671)) => let val result = MlyValue.annotations (( SOME (general_term, optional_info) )) in ( LrTable.NT 0, ( result, COMMA1left, optional_info1right), rest671) end | ( 15, ( rest671)) => let val result = MlyValue.annotations ( ( NONE )) in ( LrTable.NT 0, ( result, defaultPos, defaultPos), rest671) end | ( 16, ( ( _, ( MlyValue.LOWER_WORD LOWER_WORD, LOWER_WORD1left, LOWER_WORD1right)) :: rest671)) => let val result = MlyValue.formula_role (( classify_role LOWER_WORD )) in ( LrTable.NT 126, ( result, LOWER_WORD1left, LOWER_WORD1right), rest671) end | ( 17, ( ( _, ( MlyValue.thf_logic_formula thf_logic_formula, thf_logic_formula1left, thf_logic_formula1right)) :: rest671)) => let val result = MlyValue.thf_formula (( thf_logic_formula )) in ( LrTable.NT 125, ( result, thf_logic_formula1left, thf_logic_formula1right), rest671) end | ( 18, ( ( _, ( MlyValue.thf_sequent thf_sequent, thf_sequent1left, thf_sequent1right)) :: rest671)) => let val result = MlyValue.thf_formula (( thf_sequent )) in ( LrTable.NT 125, ( result, thf_sequent1left, thf_sequent1right), rest671) end | ( 19, ( ( _, ( MlyValue.thf_binary_formula thf_binary_formula, thf_binary_formula1left, thf_binary_formula1right)) :: rest671)) => let val result = MlyValue.thf_logic_formula (( thf_binary_formula )) in ( LrTable.NT 124, ( result, thf_binary_formula1left, thf_binary_formula1right), rest671) end | ( 20, ( ( _, ( MlyValue.thf_unitary_formula thf_unitary_formula, thf_unitary_formula1left, thf_unitary_formula1right)) :: rest671)) => let val result = MlyValue.thf_logic_formula (( thf_unitary_formula ) ) in ( LrTable.NT 124, ( result, thf_unitary_formula1left, thf_unitary_formula1right), rest671) end | ( 21, ( ( _, ( MlyValue.thf_type_formula thf_type_formula, thf_type_formula1left, thf_type_formula1right)) :: rest671)) => let val result = MlyValue.thf_logic_formula ( ( THF_typing thf_type_formula )) in ( LrTable.NT 124, ( result, thf_type_formula1left, thf_type_formula1right), rest671) end | ( 22, ( ( _, ( MlyValue.thf_subtype thf_subtype, thf_subtype1left, thf_subtype1right)) :: rest671)) => let val result = MlyValue.thf_logic_formula (( Type_fmla thf_subtype )) in ( LrTable.NT 124, ( result, thf_subtype1left, thf_subtype1right), rest671) end | ( 23, ( ( _, ( MlyValue.thf_binary_pair thf_binary_pair, thf_binary_pair1left, thf_binary_pair1right)) :: rest671)) => let val result = MlyValue.thf_binary_formula (( thf_binary_pair )) in ( LrTable.NT 123, ( result, thf_binary_pair1left, thf_binary_pair1right), rest671) end | ( 24, ( ( _, ( MlyValue.thf_binary_tuple thf_binary_tuple, thf_binary_tuple1left, thf_binary_tuple1right)) :: rest671)) => let val result = MlyValue.thf_binary_formula (( thf_binary_tuple )) in ( LrTable.NT 123, ( result, thf_binary_tuple1left, thf_binary_tuple1right), rest671) end | ( 25, ( ( _, ( MlyValue.thf_binary_type thf_binary_type, thf_binary_type1left, thf_binary_type1right)) :: rest671)) => let val result = MlyValue.thf_binary_formula (( Type_fmla thf_binary_type )) in ( LrTable.NT 123, ( result, thf_binary_type1left, thf_binary_type1right), rest671) end | ( 26, ( ( _, ( MlyValue.thf_unitary_formula thf_unitary_formula2, _ , thf_unitary_formula2right)) :: ( _, ( MlyValue.thf_pair_connective thf_pair_connective, _, _)) :: ( _, ( MlyValue.thf_unitary_formula thf_unitary_formula1, thf_unitary_formula1left, _)) :: rest671)) => let val result = MlyValue.thf_binary_pair ( ( Fmla (thf_pair_connective, [thf_unitary_formula1, thf_unitary_formula2]) ) ) in ( LrTable.NT 122, ( result, thf_unitary_formula1left, thf_unitary_formula2right), rest671) end | ( 27, ( ( _, ( MlyValue.thf_or_formula thf_or_formula, thf_or_formula1left, thf_or_formula1right)) :: rest671)) => let val result = MlyValue.thf_binary_tuple (( thf_or_formula )) in ( LrTable.NT 121, ( result, thf_or_formula1left, thf_or_formula1right), rest671) end | ( 28, ( ( _, ( MlyValue.thf_and_formula thf_and_formula, thf_and_formula1left, thf_and_formula1right)) :: rest671)) => let val result = MlyValue.thf_binary_tuple (( thf_and_formula )) in ( LrTable.NT 121, ( result, thf_and_formula1left, thf_and_formula1right), rest671) end | ( 29, ( ( _, ( MlyValue.thf_apply_formula thf_apply_formula, thf_apply_formula1left, thf_apply_formula1right)) :: rest671)) => let val result = MlyValue.thf_binary_tuple (( thf_apply_formula )) in ( LrTable.NT 121, ( result, thf_apply_formula1left, thf_apply_formula1right), rest671) end | ( 30, ( ( _, ( MlyValue.thf_unitary_formula thf_unitary_formula2, _ , thf_unitary_formula2right)) :: _ :: ( _, ( MlyValue.thf_unitary_formula thf_unitary_formula1, thf_unitary_formula1left, _)) :: rest671)) => let val result = MlyValue.thf_or_formula ( ( Fmla (Interpreted_Logic Or, [thf_unitary_formula1, thf_unitary_formula2]) ) ) in ( LrTable.NT 120, ( result, thf_unitary_formula1left, thf_unitary_formula2right), rest671) end | ( 31, ( ( _, ( MlyValue.thf_unitary_formula thf_unitary_formula, _, thf_unitary_formula1right)) :: _ :: ( _, ( MlyValue.thf_or_formula thf_or_formula, thf_or_formula1left, _)) :: rest671)) => let val result = MlyValue.thf_or_formula ( ( Fmla (Interpreted_Logic Or, [thf_or_formula, thf_unitary_formula]) ) ) in ( LrTable.NT 120, ( result, thf_or_formula1left, thf_unitary_formula1right), rest671) end | ( 32, ( ( _, ( MlyValue.thf_unitary_formula thf_unitary_formula2, _ , thf_unitary_formula2right)) :: _ :: ( _, ( MlyValue.thf_unitary_formula thf_unitary_formula1, thf_unitary_formula1left, _)) :: rest671)) => let val result = MlyValue.thf_and_formula ( ( Fmla (Interpreted_Logic And, [thf_unitary_formula1, thf_unitary_formula2]) ) ) in ( LrTable.NT 119, ( result, thf_unitary_formula1left, thf_unitary_formula2right), rest671) end | ( 33, ( ( _, ( MlyValue.thf_unitary_formula thf_unitary_formula, _, thf_unitary_formula1right)) :: _ :: ( _, ( MlyValue.thf_and_formula thf_and_formula, thf_and_formula1left, _)) :: rest671)) => let val result = MlyValue.thf_and_formula ( ( Fmla (Interpreted_Logic And, [thf_and_formula, thf_unitary_formula]) ) ) in ( LrTable.NT 119, ( result, thf_and_formula1left, thf_unitary_formula1right), rest671) end | ( 34, ( ( _, ( MlyValue.thf_unitary_formula thf_unitary_formula2, _ , thf_unitary_formula2right)) :: _ :: ( _, ( MlyValue.thf_unitary_formula thf_unitary_formula1, thf_unitary_formula1left, _)) :: rest671)) => let val result = MlyValue.thf_apply_formula ( ( Fmla (Interpreted_ExtraLogic Apply, [thf_unitary_formula1, thf_unitary_formula2]) ) ) in ( LrTable.NT 118, ( result, thf_unitary_formula1left, thf_unitary_formula2right), rest671) end | ( 35, ( ( _, ( MlyValue.thf_unitary_formula thf_unitary_formula, _, thf_unitary_formula1right)) :: _ :: ( _, ( MlyValue.thf_apply_formula thf_apply_formula, thf_apply_formula1left, _)) :: rest671)) => let val result = MlyValue.thf_apply_formula ( ( Fmla (Interpreted_ExtraLogic Apply, [thf_apply_formula, thf_unitary_formula]) ) ) in ( LrTable.NT 118, ( result, thf_apply_formula1left, thf_unitary_formula1right), rest671) end | ( 36, ( ( _, ( MlyValue.thf_quantified_formula thf_quantified_formula, thf_quantified_formula1left, thf_quantified_formula1right)) :: rest671)) => let val result = MlyValue.thf_unitary_formula (( thf_quantified_formula )) in ( LrTable.NT 117, ( result, thf_quantified_formula1left, thf_quantified_formula1right), rest671) end | ( 37, ( ( _, ( MlyValue.thf_unary_formula thf_unary_formula, thf_unary_formula1left, thf_unary_formula1right)) :: rest671)) => let val result = MlyValue.thf_unitary_formula (( thf_unary_formula )) in ( LrTable.NT 117, ( result, thf_unary_formula1left, thf_unary_formula1right), rest671) end | ( 38, ( ( _, ( MlyValue.thf_atom thf_atom, thf_atom1left, thf_atom1right)) :: rest671)) => let val result = MlyValue.thf_unitary_formula (( thf_atom )) in ( LrTable.NT 117, ( result, thf_atom1left, thf_atom1right), rest671) end | ( 39, ( ( _, ( MlyValue.thf_conditional thf_conditional, thf_conditional1left, thf_conditional1right)) :: rest671)) => let val result = MlyValue.thf_unitary_formula (( thf_conditional )) in ( LrTable.NT 117, ( result, thf_conditional1left, thf_conditional1right), rest671) end | ( 40, ( ( _, ( MlyValue.thf_let thf_let, thf_let1left, thf_let1right)) :: rest671)) => let val result = MlyValue.thf_unitary_formula (( thf_let )) in ( LrTable.NT 117, ( result, thf_let1left, thf_let1right), rest671) end | ( 41, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.thf_logic_formula thf_logic_formula, _, _)) :: ( _, ( _, LPAREN1left, _)) :: rest671)) => let val result = MlyValue.thf_unitary_formula (( thf_logic_formula )) in ( LrTable.NT 117, ( result, LPAREN1left, RPAREN1right), rest671) end | ( 42, ( ( _, ( MlyValue.thf_unitary_formula thf_unitary_formula, _, thf_unitary_formula1right)) :: _ :: _ :: ( _, ( MlyValue.thf_variable_list thf_variable_list, _, _)) :: _ :: ( _, ( MlyValue.thf_quantifier thf_quantifier, thf_quantifier1left, _)) :: rest671)) => let val result = MlyValue.thf_quantified_formula ( ( Quant (thf_quantifier, thf_variable_list, thf_unitary_formula) )) in ( LrTable.NT 116, ( result, thf_quantifier1left, thf_unitary_formula1right), rest671) end | ( 43, ( ( _, ( MlyValue.thf_variable thf_variable, thf_variable1left, thf_variable1right)) :: rest671)) => let val result = MlyValue.thf_variable_list (( [thf_variable] )) in ( LrTable.NT 115, ( result, thf_variable1left, thf_variable1right) , rest671) end | ( 44, ( ( _, ( MlyValue.thf_variable_list thf_variable_list, _, thf_variable_list1right)) :: _ :: ( _, ( MlyValue.thf_variable thf_variable, thf_variable1left, _)) :: rest671)) => let val result = MlyValue.thf_variable_list (( thf_variable :: thf_variable_list )) in ( LrTable.NT 115, ( result, thf_variable1left, thf_variable_list1right), rest671) end | ( 45, ( ( _, ( MlyValue.thf_typed_variable thf_typed_variable, thf_typed_variable1left, thf_typed_variable1right)) :: rest671)) => let val result = MlyValue.thf_variable (( thf_typed_variable )) in ( LrTable.NT 114, ( result, thf_typed_variable1left, thf_typed_variable1right), rest671) end | ( 46, ( ( _, ( MlyValue.variable_ variable_, variable_1left, variable_1right)) :: rest671)) => let val result = MlyValue.thf_variable (( (variable_, NONE) )) in ( LrTable.NT 114, ( result, variable_1left, variable_1right), rest671) end | ( 47, ( ( _, ( MlyValue.thf_top_level_type thf_top_level_type, _, thf_top_level_type1right)) :: _ :: ( _, ( MlyValue.variable_ variable_ , variable_1left, _)) :: rest671)) => let val result = MlyValue.thf_typed_variable (( (variable_, SOME thf_top_level_type) )) in ( LrTable.NT 113, ( result, variable_1left, thf_top_level_type1right), rest671) end | ( 48, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.thf_logic_formula thf_logic_formula, _, _)) :: _ :: ( _, ( MlyValue.thf_unary_connective thf_unary_connective, thf_unary_connective1left, _)) :: rest671)) => let val result = MlyValue.thf_unary_formula ( ( Fmla (thf_unary_connective, [thf_logic_formula]) )) in ( LrTable.NT 112, ( result, thf_unary_connective1left, RPAREN1right), rest671) end | ( 49, ( ( _, ( MlyValue.term term, term1left, term1right)) :: rest671)) => let val result = MlyValue.thf_atom ( ( Atom (THF_Atom_term term) )) in ( LrTable.NT 102, ( result, term1left, term1right), rest671) end | ( 50, ( ( _, ( MlyValue.thf_conn_term thf_conn_term, thf_conn_term1left, thf_conn_term1right)) :: rest671)) => let val result = MlyValue.thf_atom ( ( Atom (THF_Atom_conn_term thf_conn_term) )) in ( LrTable.NT 102, ( result, thf_conn_term1left, thf_conn_term1right), rest671) end | ( 51, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.thf_logic_formula thf_logic_formula3, _, _)) :: _ :: ( _, ( MlyValue.thf_logic_formula thf_logic_formula2, _, _)) :: _ :: ( _, ( MlyValue.thf_logic_formula thf_logic_formula1, _, _)) :: _ :: ( _, ( _ , ITE_F1left, _)) :: rest671)) => let val result = MlyValue.thf_conditional ( ( Conditional (thf_logic_formula1, thf_logic_formula2, thf_logic_formula3) ) ) in ( LrTable.NT 100, ( result, ITE_F1left, RPAREN1right), rest671) end | ( 52, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.thf_formula thf_formula, _, _)) :: _ :: ( _, ( MlyValue.thf_let_term_defn thf_let_term_defn, _, _)) :: _ :: ( _, ( _, LET_TF1left, _)) :: rest671)) => let val result = MlyValue.thf_let ( ( Let (thf_let_term_defn, thf_formula) )) in ( LrTable.NT 101, ( result, LET_TF1left, RPAREN1right), rest671) end | ( 53, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.thf_formula thf_formula, _, _)) :: _ :: ( _, ( MlyValue.thf_let_formula_defn thf_let_formula_defn, _, _)) :: _ :: ( _, ( _, LET_FF1left, _)) :: rest671)) => let val result = MlyValue.thf_let ( ( Let (thf_let_formula_defn, thf_formula) )) in ( LrTable.NT 101, ( result, LET_FF1left, RPAREN1right), rest671) end | ( 54, ( ( _, ( MlyValue.thf_quantified_formula thf_quantified_formula, thf_quantified_formula1left, thf_quantified_formula1right)) :: rest671)) => let val result = MlyValue.thf_let_term_defn ( ( let val (_, vars, fmla) = extract_quant_info thf_quantified_formula in Let_fmla (vars, fmla) end ) ) in ( LrTable.NT 136, ( result, thf_quantified_formula1left, thf_quantified_formula1right), rest671) end | ( 55, ( ( _, ( MlyValue.thf_quantified_formula thf_quantified_formula, thf_quantified_formula1left, thf_quantified_formula1right)) :: rest671)) => let val result = MlyValue.thf_let_formula_defn ( ( let val (_, vars, fmla) = extract_quant_info thf_quantified_formula in Let_fmla (vars, fmla) end ) ) in ( LrTable.NT 137, ( result, thf_quantified_formula1left, thf_quantified_formula1right), rest671) end | ( 56, ( ( _, ( MlyValue.thf_top_level_type thf_top_level_type, _, thf_top_level_type1right)) :: _ :: ( _, ( MlyValue.thf_typeable_formula thf_typeable_formula, thf_typeable_formula1left, _)) :: rest671)) => let val result = MlyValue.thf_type_formula ( ( (thf_typeable_formula, thf_top_level_type) )) in ( LrTable.NT 111, ( result, thf_typeable_formula1left, thf_top_level_type1right), rest671) end | ( 57, ( ( _, ( MlyValue.thf_atom thf_atom, thf_atom1left, thf_atom1right)) :: rest671)) => let val result = MlyValue.thf_typeable_formula (( thf_atom )) in ( LrTable.NT 110, ( result, thf_atom1left, thf_atom1right), rest671) end | ( 58, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.thf_logic_formula thf_logic_formula, _, _)) :: ( _, ( _, LPAREN1left, _)) :: rest671)) => let val result = MlyValue.thf_typeable_formula (( thf_logic_formula )) in ( LrTable.NT 110, ( result, LPAREN1left, RPAREN1right), rest671) end | ( 59, ( ( _, ( MlyValue.constant constant2, _, constant2right)) :: _ :: ( _, ( MlyValue.constant constant1, constant1left, _)) :: rest671)) => let val result = MlyValue.thf_subtype ( ( Subtype(constant1, constant2) )) in ( LrTable.NT 109, ( result, constant1left, constant2right), rest671) end | ( 60, ( ( _, ( MlyValue.thf_logic_formula thf_logic_formula, thf_logic_formula1left, thf_logic_formula1right)) :: rest671)) => let val result = MlyValue.thf_top_level_type ( ( Fmla_type thf_logic_formula )) in ( LrTable.NT 108, ( result, thf_logic_formula1left, thf_logic_formula1right), rest671) end | ( 61, ( ( _, ( MlyValue.thf_unitary_formula thf_unitary_formula, thf_unitary_formula1left, thf_unitary_formula1right)) :: rest671)) => let val result = MlyValue.thf_unitary_type ( ( Fmla_type thf_unitary_formula )) in ( LrTable.NT 107, ( result, thf_unitary_formula1left, thf_unitary_formula1right), rest671) end | ( 62, ( ( _, ( MlyValue.thf_mapping_type thf_mapping_type, thf_mapping_type1left, thf_mapping_type1right)) :: rest671)) => let val result = MlyValue.thf_binary_type (( thf_mapping_type )) in ( LrTable.NT 106, ( result, thf_mapping_type1left, thf_mapping_type1right), rest671) end | ( 63, ( ( _, ( MlyValue.thf_xprod_type thf_xprod_type, thf_xprod_type1left, thf_xprod_type1right)) :: rest671)) => let val result = MlyValue.thf_binary_type (( thf_xprod_type )) in ( LrTable.NT 106, ( result, thf_xprod_type1left, thf_xprod_type1right), rest671) end | ( 64, ( ( _, ( MlyValue.thf_union_type thf_union_type, thf_union_type1left, thf_union_type1right)) :: rest671)) => let val result = MlyValue.thf_binary_type (( thf_union_type )) in ( LrTable.NT 106, ( result, thf_union_type1left, thf_union_type1right), rest671) end | ( 65, ( ( _, ( MlyValue.thf_unitary_type thf_unitary_type2, _, thf_unitary_type2right)) :: _ :: ( _, ( MlyValue.thf_unitary_type thf_unitary_type1, thf_unitary_type1left, _)) :: rest671)) => let val result = MlyValue.thf_mapping_type ( ( Fn_type(thf_unitary_type1, thf_unitary_type2) )) in ( LrTable.NT 105, ( result, thf_unitary_type1left, thf_unitary_type2right), rest671) end | ( 66, ( ( _, ( MlyValue.thf_mapping_type thf_mapping_type, _, thf_mapping_type1right)) :: _ :: ( _, ( MlyValue.thf_unitary_type thf_unitary_type, thf_unitary_type1left, _)) :: rest671)) => let val result = MlyValue.thf_mapping_type ( ( Fn_type(thf_unitary_type, thf_mapping_type) )) in ( LrTable.NT 105, ( result, thf_unitary_type1left, thf_mapping_type1right), rest671) end | ( 67, ( ( _, ( MlyValue.thf_unitary_type thf_unitary_type2, _, thf_unitary_type2right)) :: _ :: ( _, ( MlyValue.thf_unitary_type thf_unitary_type1, thf_unitary_type1left, _)) :: rest671)) => let val result = MlyValue.thf_xprod_type ( ( Prod_type(thf_unitary_type1, thf_unitary_type2) )) in ( LrTable.NT 104, ( result, thf_unitary_type1left, thf_unitary_type2right), rest671) end | ( 68, ( ( _, ( MlyValue.thf_unitary_type thf_unitary_type, _, thf_unitary_type1right)) :: _ :: ( _, ( MlyValue.thf_xprod_type thf_xprod_type, thf_xprod_type1left, _)) :: rest671)) => let val result = MlyValue.thf_xprod_type ( ( Prod_type(thf_xprod_type, thf_unitary_type) )) in ( LrTable.NT 104, ( result, thf_xprod_type1left, thf_unitary_type1right), rest671) end | ( 69, ( ( _, ( MlyValue.thf_unitary_type thf_unitary_type2, _, thf_unitary_type2right)) :: _ :: ( _, ( MlyValue.thf_unitary_type thf_unitary_type1, thf_unitary_type1left, _)) :: rest671)) => let val result = MlyValue.thf_union_type ( ( Sum_type(thf_unitary_type1, thf_unitary_type2) )) in ( LrTable.NT 103, ( result, thf_unitary_type1left, thf_unitary_type2right), rest671) end | ( 70, ( ( _, ( MlyValue.thf_unitary_type thf_unitary_type, _, thf_unitary_type1right)) :: _ :: ( _, ( MlyValue.thf_union_type thf_union_type, thf_union_type1left, _)) :: rest671)) => let val result = MlyValue.thf_union_type ( ( Sum_type(thf_union_type, thf_unitary_type) )) in ( LrTable.NT 103, ( result, thf_union_type1left, thf_unitary_type1right), rest671) end | ( 71, ( ( _, ( MlyValue.thf_tuple thf_tuple2, _, thf_tuple2right)) :: _ :: ( _, ( MlyValue.thf_tuple thf_tuple1, thf_tuple1left, _)) :: rest671)) => let val result = MlyValue.thf_sequent ( ( Sequent(thf_tuple1, thf_tuple2) )) in ( LrTable.NT 99, ( result, thf_tuple1left, thf_tuple2right), rest671) end | ( 72, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.thf_sequent thf_sequent, _, _)) :: ( _, ( _, LPAREN1left, _)) :: rest671)) => let val result = MlyValue.thf_sequent (( thf_sequent )) in ( LrTable.NT 99, ( result, LPAREN1left, RPAREN1right), rest671) end | ( 73, ( ( _, ( _, _, RBRKT1right)) :: ( _, ( _, LBRKT1left, _)) :: rest671)) => let val result = MlyValue.thf_tuple (( [] )) in ( LrTable.NT 97, ( result, LBRKT1left, RBRKT1right), rest671) end | ( 74, ( ( _, ( _, _, RBRKT1right)) :: ( _, ( MlyValue.thf_tuple_list thf_tuple_list, _, _)) :: ( _, ( _, LBRKT1left , _)) :: rest671)) => let val result = MlyValue.thf_tuple ( ( thf_tuple_list )) in ( LrTable.NT 97, ( result, LBRKT1left, RBRKT1right), rest671) end | ( 75, ( ( _, ( MlyValue.thf_logic_formula thf_logic_formula, thf_logic_formula1left, thf_logic_formula1right)) :: rest671)) => let val result = MlyValue.thf_tuple_list (( [thf_logic_formula] )) in ( LrTable.NT 98, ( result, thf_logic_formula1left, thf_logic_formula1right), rest671) end | ( 76, ( ( _, ( MlyValue.thf_tuple_list thf_tuple_list, _, thf_tuple_list1right)) :: _ :: ( _, ( MlyValue.thf_logic_formula thf_logic_formula, thf_logic_formula1left, _)) :: rest671)) => let val result = MlyValue.thf_tuple_list ( ( thf_logic_formula :: thf_tuple_list )) in ( LrTable.NT 98, ( result, thf_logic_formula1left, thf_tuple_list1right), rest671) end | ( 77, ( ( _, ( MlyValue.tff_logic_formula tff_logic_formula, tff_logic_formula1left, tff_logic_formula1right)) :: rest671)) => let val result = MlyValue.tff_formula (( tff_logic_formula )) in ( LrTable.NT 96, ( result, tff_logic_formula1left, tff_logic_formula1right), rest671) end | ( 78, ( ( _, ( MlyValue.tff_typed_atom tff_typed_atom, tff_typed_atom1left, tff_typed_atom1right)) :: rest671)) => let val result = MlyValue.tff_formula ( ( Atom (TFF_Typed_Atom tff_typed_atom) )) in ( LrTable.NT 96, ( result, tff_typed_atom1left, tff_typed_atom1right), rest671) end | ( 79, ( ( _, ( MlyValue.tff_sequent tff_sequent, tff_sequent1left, tff_sequent1right)) :: rest671)) => let val result = MlyValue.tff_formula (( tff_sequent )) in ( LrTable.NT 96, ( result, tff_sequent1left, tff_sequent1right), rest671) end | ( 80, ( ( _, ( MlyValue.tff_binary_formula tff_binary_formula, tff_binary_formula1left, tff_binary_formula1right)) :: rest671)) => let val result = MlyValue.tff_logic_formula (( tff_binary_formula )) in ( LrTable.NT 95, ( result, tff_binary_formula1left, tff_binary_formula1right), rest671) end | ( 81, ( ( _, ( MlyValue.tff_unitary_formula tff_unitary_formula, tff_unitary_formula1left, tff_unitary_formula1right)) :: rest671)) => let val result = MlyValue.tff_logic_formula (( tff_unitary_formula ) ) in ( LrTable.NT 95, ( result, tff_unitary_formula1left, tff_unitary_formula1right), rest671) end | ( 82, ( ( _, ( MlyValue.tff_binary_nonassoc tff_binary_nonassoc, tff_binary_nonassoc1left, tff_binary_nonassoc1right)) :: rest671)) => let val result = MlyValue.tff_binary_formula ( ( tff_binary_nonassoc )) in ( LrTable.NT 94, ( result, tff_binary_nonassoc1left, tff_binary_nonassoc1right), rest671) end | ( 83, ( ( _, ( MlyValue.tff_binary_assoc tff_binary_assoc, tff_binary_assoc1left, tff_binary_assoc1right)) :: rest671)) => let val result = MlyValue.tff_binary_formula (( tff_binary_assoc )) in ( LrTable.NT 94, ( result, tff_binary_assoc1left, tff_binary_assoc1right), rest671) end | ( 84, ( ( _, ( MlyValue.tff_unitary_formula tff_unitary_formula2, _ , tff_unitary_formula2right)) :: ( _, ( MlyValue.binary_connective binary_connective, _, _)) :: ( _, ( MlyValue.tff_unitary_formula tff_unitary_formula1, tff_unitary_formula1left, _)) :: rest671)) => let val result = MlyValue.tff_binary_nonassoc ( ( Fmla (binary_connective, [tff_unitary_formula1, tff_unitary_formula2]) ) ) in ( LrTable.NT 93, ( result, tff_unitary_formula1left, tff_unitary_formula2right), rest671) end | ( 85, ( ( _, ( MlyValue.tff_or_formula tff_or_formula, tff_or_formula1left, tff_or_formula1right)) :: rest671)) => let val result = MlyValue.tff_binary_assoc (( tff_or_formula )) in ( LrTable.NT 92, ( result, tff_or_formula1left, tff_or_formula1right), rest671) end | ( 86, ( ( _, ( MlyValue.tff_and_formula tff_and_formula, tff_and_formula1left, tff_and_formula1right)) :: rest671)) => let val result = MlyValue.tff_binary_assoc (( tff_and_formula )) in ( LrTable.NT 92, ( result, tff_and_formula1left, tff_and_formula1right), rest671) end | ( 87, ( ( _, ( MlyValue.tff_unitary_formula tff_unitary_formula2, _ , tff_unitary_formula2right)) :: _ :: ( _, ( MlyValue.tff_unitary_formula tff_unitary_formula1, tff_unitary_formula1left, _)) :: rest671)) => let val result = MlyValue.tff_or_formula ( ( Fmla (Interpreted_Logic Or, [tff_unitary_formula1, tff_unitary_formula2]) ) ) in ( LrTable.NT 91, ( result, tff_unitary_formula1left, tff_unitary_formula2right), rest671) end | ( 88, ( ( _, ( MlyValue.tff_unitary_formula tff_unitary_formula, _, tff_unitary_formula1right)) :: _ :: ( _, ( MlyValue.tff_or_formula tff_or_formula, tff_or_formula1left, _)) :: rest671)) => let val result = MlyValue.tff_or_formula ( ( Fmla (Interpreted_Logic Or, [tff_or_formula, tff_unitary_formula]) ) ) in ( LrTable.NT 91, ( result, tff_or_formula1left, tff_unitary_formula1right), rest671) end | ( 89, ( ( _, ( MlyValue.tff_unitary_formula tff_unitary_formula2, _ , tff_unitary_formula2right)) :: _ :: ( _, ( MlyValue.tff_unitary_formula tff_unitary_formula1, tff_unitary_formula1left, _)) :: rest671)) => let val result = MlyValue.tff_and_formula ( ( Fmla (Interpreted_Logic And, [tff_unitary_formula1, tff_unitary_formula2]) ) ) in ( LrTable.NT 90, ( result, tff_unitary_formula1left, tff_unitary_formula2right), rest671) end | ( 90, ( ( _, ( MlyValue.tff_unitary_formula tff_unitary_formula, _, tff_unitary_formula1right)) :: _ :: ( _, ( MlyValue.tff_and_formula tff_and_formula, tff_and_formula1left, _)) :: rest671)) => let val result = MlyValue.tff_and_formula ( ( Fmla (Interpreted_Logic And, [tff_and_formula, tff_unitary_formula]) ) ) in ( LrTable.NT 90, ( result, tff_and_formula1left, tff_unitary_formula1right), rest671) end | ( 91, ( ( _, ( MlyValue.tff_quantified_formula tff_quantified_formula, tff_quantified_formula1left, tff_quantified_formula1right)) :: rest671)) => let val result = MlyValue.tff_unitary_formula (( tff_quantified_formula )) in ( LrTable.NT 89, ( result, tff_quantified_formula1left, tff_quantified_formula1right), rest671) end | ( 92, ( ( _, ( MlyValue.tff_unary_formula tff_unary_formula, tff_unary_formula1left, tff_unary_formula1right)) :: rest671)) => let val result = MlyValue.tff_unitary_formula (( tff_unary_formula )) in ( LrTable.NT 89, ( result, tff_unary_formula1left, tff_unary_formula1right), rest671) end | ( 93, ( ( _, ( MlyValue.atomic_formula atomic_formula, atomic_formula1left, atomic_formula1right)) :: rest671)) => let val result = MlyValue.tff_unitary_formula (( atomic_formula )) in ( LrTable.NT 89, ( result, atomic_formula1left, atomic_formula1right), rest671) end | ( 94, ( ( _, ( MlyValue.tff_conditional tff_conditional, tff_conditional1left, tff_conditional1right)) :: rest671)) => let val result = MlyValue.tff_unitary_formula (( tff_conditional )) in ( LrTable.NT 89, ( result, tff_conditional1left, tff_conditional1right), rest671) end | ( 95, ( ( _, ( MlyValue.tff_let tff_let, tff_let1left, tff_let1right)) :: rest671)) => let val result = MlyValue.tff_unitary_formula (( tff_let )) in ( LrTable.NT 89, ( result, tff_let1left, tff_let1right), rest671) end | ( 96, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.tff_logic_formula tff_logic_formula, _, _)) :: ( _, ( _, LPAREN1left, _)) :: rest671)) => let val result = MlyValue.tff_unitary_formula (( tff_logic_formula )) in ( LrTable.NT 89, ( result, LPAREN1left, RPAREN1right), rest671) end | ( 97, ( ( _, ( MlyValue.tff_unitary_formula tff_unitary_formula, _, tff_unitary_formula1right)) :: _ :: _ :: ( _, ( MlyValue.tff_variable_list tff_variable_list, _, _)) :: _ :: ( _, ( MlyValue.fol_quantifier fol_quantifier, fol_quantifier1left, _)) :: rest671)) => let val result = MlyValue.tff_quantified_formula ( ( Quant (fol_quantifier, tff_variable_list, tff_unitary_formula) )) in ( LrTable.NT 88, ( result, fol_quantifier1left, tff_unitary_formula1right), rest671) end | ( 98, ( ( _, ( MlyValue.tff_variable tff_variable, tff_variable1left, tff_variable1right)) :: rest671)) => let val result = MlyValue.tff_variable_list (( [tff_variable] )) in ( LrTable.NT 87, ( result, tff_variable1left, tff_variable1right), rest671) end | ( 99, ( ( _, ( MlyValue.tff_variable_list tff_variable_list, _, tff_variable_list1right)) :: _ :: ( _, ( MlyValue.tff_variable tff_variable, tff_variable1left, _)) :: rest671)) => let val result = MlyValue.tff_variable_list (( tff_variable :: tff_variable_list )) in ( LrTable.NT 87, ( result, tff_variable1left, tff_variable_list1right), rest671) end | ( 100, ( ( _, ( MlyValue.tff_typed_variable tff_typed_variable, tff_typed_variable1left, tff_typed_variable1right)) :: rest671)) => let val result = MlyValue.tff_variable (( tff_typed_variable )) in ( LrTable.NT 86, ( result, tff_typed_variable1left, tff_typed_variable1right), rest671) end | ( 101, ( ( _, ( MlyValue.variable_ variable_, variable_1left, variable_1right)) :: rest671)) => let val result = MlyValue.tff_variable (( (variable_, NONE) )) in ( LrTable.NT 86, ( result, variable_1left, variable_1right), rest671) end | ( 102, ( ( _, ( MlyValue.tff_atomic_type tff_atomic_type, _, tff_atomic_type1right)) :: _ :: ( _, ( MlyValue.variable_ variable_, variable_1left, _)) :: rest671)) => let val result = MlyValue.tff_typed_variable (( (variable_, SOME tff_atomic_type) )) in ( LrTable.NT 85, ( result, variable_1left, tff_atomic_type1right), rest671) end | ( 103, ( ( _, ( MlyValue.tff_unitary_formula tff_unitary_formula, _ , tff_unitary_formula1right)) :: ( _, ( MlyValue.unary_connective unary_connective, unary_connective1left, _)) :: rest671)) => let val result = MlyValue.tff_unary_formula ( ( Fmla (unary_connective, [tff_unitary_formula]) )) in ( LrTable.NT 84, ( result, unary_connective1left, tff_unitary_formula1right), rest671) end | ( 104, ( ( _, ( MlyValue.fol_infix_unary fol_infix_unary, fol_infix_unary1left, fol_infix_unary1right)) :: rest671)) => let val result = MlyValue.tff_unary_formula (( fol_infix_unary )) in ( LrTable.NT 84, ( result, fol_infix_unary1left, fol_infix_unary1right), rest671) end | ( 105, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.tff_logic_formula tff_logic_formula3, _, _)) :: _ :: ( _, ( MlyValue.tff_logic_formula tff_logic_formula2, _, _)) :: _ :: ( _, ( MlyValue.tff_logic_formula tff_logic_formula1, _, _)) :: _ :: ( _, ( _ , ITE_F1left, _)) :: rest671)) => let val result = MlyValue.tff_conditional ( ( Conditional (tff_logic_formula1, tff_logic_formula2, tff_logic_formula3) ) ) in ( LrTable.NT 76, ( result, ITE_F1left, RPAREN1right), rest671) end | ( 106, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.tff_formula tff_formula, _, _)) :: _ :: ( _, ( MlyValue.tff_let_term_defn tff_let_term_defn, _, _)) :: _ :: ( _, ( _, LET_TF1left, _)) :: rest671)) => let val result = MlyValue.tff_let ( (Let (tff_let_term_defn, tff_formula) )) in ( LrTable.NT 138, ( result, LET_TF1left, RPAREN1right), rest671) end | ( 107, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.tff_formula tff_formula, _, _)) :: _ :: ( _, ( MlyValue.tff_let_formula_defn tff_let_formula_defn, _, _)) :: _ :: ( _, ( _, LET_FF1left, _)) :: rest671)) => let val result = MlyValue.tff_let ( ( Let (tff_let_formula_defn, tff_formula) )) in ( LrTable.NT 138, ( result, LET_FF1left, RPAREN1right), rest671) end | ( 108, ( ( _, ( MlyValue.tff_let_term_binding tff_let_term_binding, _, tff_let_term_binding1right)) :: _ :: _ :: ( _, ( MlyValue.tff_variable_list tff_variable_list, _, _)) :: _ :: ( _, ( _, EXCLAMATION1left, _)) :: rest671)) => let val result = MlyValue.tff_let_term_defn ( ( Let_term (tff_variable_list, tff_let_term_binding) )) in ( LrTable.NT 139, ( result, EXCLAMATION1left, tff_let_term_binding1right), rest671) end | ( 109, ( ( _, ( MlyValue.tff_let_term_binding tff_let_term_binding, tff_let_term_binding1left, tff_let_term_binding1right)) :: rest671)) => let val result = MlyValue.tff_let_term_defn ( ( Let_term ([], tff_let_term_binding) )) in ( LrTable.NT 139, ( result, tff_let_term_binding1left, tff_let_term_binding1right), rest671) end | ( 110, ( ( _, ( MlyValue.term term2, _, term2right)) :: _ :: ( _, ( MlyValue.term term1, term1left, _)) :: rest671)) => let val result = MlyValue.tff_let_term_binding ( ( Term_Func (Interpreted_ExtraLogic Apply, [term1, term2]) )) in ( LrTable.NT 140, ( result, term1left, term2right), rest671) end | ( 111, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.tff_let_term_binding tff_let_term_binding, _, _)) :: ( _, ( _ , LPAREN1left, _)) :: rest671)) => let val result = MlyValue.tff_let_term_binding (( tff_let_term_binding )) in ( LrTable.NT 140, ( result, LPAREN1left, RPAREN1right), rest671) end | ( 112, ( ( _, ( MlyValue.tff_let_formula_binding tff_let_formula_binding, _, tff_let_formula_binding1right)) :: _ :: _ :: ( _, ( MlyValue.tff_variable_list tff_variable_list, _, _)) :: _ :: ( _, ( _, EXCLAMATION1left, _)) :: rest671)) => let val result = MlyValue.tff_let_formula_defn ( ( Let_fmla (tff_variable_list, tff_let_formula_binding) )) in ( LrTable.NT 141, ( result, EXCLAMATION1left, tff_let_formula_binding1right), rest671) end | ( 113, ( ( _, ( MlyValue.tff_let_formula_binding tff_let_formula_binding, tff_let_formula_binding1left, tff_let_formula_binding1right)) :: rest671)) => let val result = MlyValue.tff_let_formula_defn ( ( Let_fmla ([], tff_let_formula_binding) )) in ( LrTable.NT 141, ( result, tff_let_formula_binding1left, tff_let_formula_binding1right), rest671) end | ( 114, ( ( _, ( MlyValue.tff_unitary_formula tff_unitary_formula, _ , tff_unitary_formula1right)) :: _ :: ( _, ( MlyValue.atomic_formula atomic_formula, atomic_formula1left, _)) :: rest671)) => let val result = MlyValue.tff_let_formula_binding ( ( Fmla (Interpreted_Logic Iff, [atomic_formula, tff_unitary_formula]) ) ) in ( LrTable.NT 142, ( result, atomic_formula1left, tff_unitary_formula1right), rest671) end | ( 115, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.tff_let_formula_binding tff_let_formula_binding, _, _)) :: ( _, ( _, LPAREN1left, _)) :: rest671)) => let val result = MlyValue.tff_let_formula_binding (( tff_let_formula_binding )) in ( LrTable.NT 142, ( result, LPAREN1left, RPAREN1right), rest671) end | ( 116, ( ( _, ( MlyValue.tff_tuple tff_tuple2, _, tff_tuple2right)) :: _ :: ( _, ( MlyValue.tff_tuple tff_tuple1, tff_tuple1left, _)) :: rest671)) => let val result = MlyValue.tff_sequent ( ( Sequent (tff_tuple1, tff_tuple2) )) in ( LrTable.NT 75, ( result, tff_tuple1left, tff_tuple2right), rest671) end | ( 117, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.tff_sequent tff_sequent, _, _)) :: ( _, ( _, LPAREN1left, _)) :: rest671)) => let val result = MlyValue.tff_sequent (( tff_sequent )) in ( LrTable.NT 75, ( result, LPAREN1left, RPAREN1right), rest671) end | ( 118, ( ( _, ( _, _, RBRKT1right)) :: ( _, ( _, LBRKT1left, _)) :: rest671)) => let val result = MlyValue.tff_tuple (( [] )) in ( LrTable.NT 73, ( result, LBRKT1left, RBRKT1right), rest671) end | ( 119, ( ( _, ( _, _, RBRKT1right)) :: ( _, ( MlyValue.tff_tuple_list tff_tuple_list, _, _)) :: ( _, ( _, LBRKT1left , _)) :: rest671)) => let val result = MlyValue.tff_tuple ( ( tff_tuple_list )) in ( LrTable.NT 73, ( result, LBRKT1left, RBRKT1right), rest671) end | ( 120, ( ( _, ( MlyValue.tff_tuple_list tff_tuple_list, _, tff_tuple_list1right)) :: _ :: ( _, ( MlyValue.tff_logic_formula tff_logic_formula, tff_logic_formula1left, _)) :: rest671)) => let val result = MlyValue.tff_tuple_list ( ( tff_logic_formula :: tff_tuple_list )) in ( LrTable.NT 74, ( result, tff_logic_formula1left, tff_tuple_list1right), rest671) end | ( 121, ( ( _, ( MlyValue.tff_logic_formula tff_logic_formula, tff_logic_formula1left, tff_logic_formula1right)) :: rest671)) => let val result = MlyValue.tff_tuple_list (( [tff_logic_formula] )) in ( LrTable.NT 74, ( result, tff_logic_formula1left, tff_logic_formula1right), rest671) end | ( 122, ( ( _, ( MlyValue.tff_top_level_type tff_top_level_type, _, tff_top_level_type1right)) :: _ :: ( _, ( MlyValue.tff_untyped_atom tff_untyped_atom, tff_untyped_atom1left, _)) :: rest671)) => let val result = MlyValue.tff_typed_atom ( ( (fst tff_untyped_atom, SOME tff_top_level_type) )) in ( LrTable.NT 83, ( result, tff_untyped_atom1left, tff_top_level_type1right), rest671) end | ( 123, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.tff_typed_atom tff_typed_atom, _, _)) :: ( _, ( _, LPAREN1left, _)) :: rest671)) => let val result = MlyValue.tff_typed_atom (( tff_typed_atom )) in ( LrTable.NT 83, ( result, LPAREN1left, RPAREN1right), rest671) end | ( 124, ( ( _, ( MlyValue.functor_ functor_, functor_1left, functor_1right)) :: rest671)) => let val result = MlyValue.tff_untyped_atom (( (functor_, NONE) )) in ( LrTable.NT 82, ( result, functor_1left, functor_1right), rest671 ) end | ( 125, ( ( _, ( MlyValue.system_functor system_functor, system_functor1left, system_functor1right)) :: rest671)) => let val result = MlyValue.tff_untyped_atom (( (system_functor, NONE) )) in ( LrTable.NT 82, ( result, system_functor1left, system_functor1right), rest671) end | ( 126, ( ( _, ( MlyValue.tff_atomic_type tff_atomic_type, tff_atomic_type1left, tff_atomic_type1right)) :: rest671)) => let val result = MlyValue.tff_top_level_type (( tff_atomic_type )) in ( LrTable.NT 81, ( result, tff_atomic_type1left, tff_atomic_type1right), rest671) end | ( 127, ( ( _, ( MlyValue.tff_mapping_type tff_mapping_type, tff_mapping_type1left, tff_mapping_type1right)) :: rest671)) => let val result = MlyValue.tff_top_level_type (( tff_mapping_type )) in ( LrTable.NT 81, ( result, tff_mapping_type1left, tff_mapping_type1right), rest671) end | ( 128, ( ( _, ( MlyValue.tff_quantified_type tff_quantified_type, tff_quantified_type1left, tff_quantified_type1right)) :: rest671)) => let val result = MlyValue.tff_top_level_type ( ( tff_quantified_type )) in ( LrTable.NT 81, ( result, tff_quantified_type1left, tff_quantified_type1right), rest671) end | ( 129, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.tff_top_level_type tff_top_level_type, _, _)) :: ( _, ( _, LPAREN1left, _)) :: rest671)) => let val result = MlyValue.tff_top_level_type (( tff_top_level_type )) in ( LrTable.NT 81, ( result, LPAREN1left, RPAREN1right), rest671) end | ( 130, ( ( _, ( MlyValue.tff_monotype tff_monotype, _, tff_monotype1right)) :: _ :: _ :: ( _, ( MlyValue.tff_variable_list tff_variable_list, _, _)) :: _ :: ( _, ( _, DEP_PROD1left, _)) :: rest671)) => let val result = MlyValue.tff_quantified_type ( ( Fmla_type (Quant (Dep_Prod, tff_variable_list, Type_fmla tff_monotype)) ) ) in ( LrTable.NT 143, ( result, DEP_PROD1left, tff_monotype1right), rest671) end | ( 131, ( ( _, ( MlyValue.tff_atomic_type tff_atomic_type, tff_atomic_type1left, tff_atomic_type1right)) :: rest671)) => let val result = MlyValue.tff_monotype (( tff_atomic_type )) in ( LrTable.NT 144, ( result, tff_atomic_type1left, tff_atomic_type1right), rest671) end | ( 132, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.tff_mapping_type tff_mapping_type, _, _)) :: ( _, ( _, LPAREN1left, _)) :: rest671)) => let val result = MlyValue.tff_monotype (( tff_mapping_type )) in ( LrTable.NT 144, ( result, LPAREN1left, RPAREN1right), rest671) end | ( 133, ( ( _, ( MlyValue.tff_atomic_type tff_atomic_type, tff_atomic_type1left, tff_atomic_type1right)) :: rest671)) => let val result = MlyValue.tff_unitary_type (( tff_atomic_type )) in ( LrTable.NT 80, ( result, tff_atomic_type1left, tff_atomic_type1right), rest671) end | ( 134, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.tff_xprod_type tff_xprod_type, _, _)) :: ( _, ( _, LPAREN1left, _)) :: rest671)) => let val result = MlyValue.tff_unitary_type (( tff_xprod_type )) in ( LrTable.NT 80, ( result, LPAREN1left, RPAREN1right), rest671) end | ( 135, ( ( _, ( MlyValue.atomic_word atomic_word, atomic_word1left, atomic_word1right)) :: rest671)) => let val result = MlyValue.tff_atomic_type (( Atom_type (atomic_word, []) )) in ( LrTable.NT 79, ( result, atomic_word1left, atomic_word1right), rest671) end | ( 136, ( ( _, ( MlyValue.defined_type defined_type, defined_type1left, defined_type1right)) :: rest671)) => let val result = MlyValue.tff_atomic_type (( Defined_type defined_type )) in ( LrTable.NT 79, ( result, defined_type1left, defined_type1right), rest671) end | ( 137, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.tff_type_arguments tff_type_arguments, _, _)) :: _ :: ( _, ( MlyValue.atomic_word atomic_word, atomic_word1left, _)) :: rest671)) => let val result = MlyValue.tff_atomic_type ( ( Fmla_type (Fmla (Uninterpreted atomic_word, (map Type_fmla tff_type_arguments))) ) ) in ( LrTable.NT 79, ( result, atomic_word1left, RPAREN1right), rest671) end | ( 138, ( ( _, ( MlyValue.variable_ variable_, variable_1left, variable_1right)) :: rest671)) => let val result = MlyValue.tff_atomic_type ( ( Fmla_type (Pred (Interpreted_ExtraLogic Apply, [Term_Var variable_])) ) ) in ( LrTable.NT 79, ( result, variable_1left, variable_1right), rest671) end | ( 139, ( ( _, ( MlyValue.tff_atomic_type tff_atomic_type, tff_atomic_type1left, tff_atomic_type1right)) :: rest671)) => let val result = MlyValue.tff_type_arguments (( [tff_atomic_type] )) in ( LrTable.NT 145, ( result, tff_atomic_type1left, tff_atomic_type1right), rest671) end | ( 140, ( ( _, ( MlyValue.tff_type_arguments tff_type_arguments, _, tff_type_arguments1right)) :: _ :: ( _, ( MlyValue.tff_atomic_type tff_atomic_type, tff_atomic_type1left, _)) :: rest671)) => let val result = MlyValue.tff_type_arguments ( ( tff_atomic_type :: tff_type_arguments )) in ( LrTable.NT 145, ( result, tff_atomic_type1left, tff_type_arguments1right), rest671) end | ( 141, ( ( _, ( MlyValue.tff_atomic_type tff_atomic_type, _, tff_atomic_type1right)) :: _ :: ( _, ( MlyValue.tff_unitary_type tff_unitary_type, tff_unitary_type1left, _)) :: rest671)) => let val result = MlyValue.tff_mapping_type ( ( Fn_type(tff_unitary_type, tff_atomic_type) )) in ( LrTable.NT 78, ( result, tff_unitary_type1left, tff_atomic_type1right), rest671) end | ( 142, ( ( _, ( MlyValue.tff_atomic_type tff_atomic_type2, _, tff_atomic_type2right)) :: _ :: ( _, ( MlyValue.tff_atomic_type tff_atomic_type1, tff_atomic_type1left, _)) :: rest671)) => let val result = MlyValue.tff_xprod_type ( ( Prod_type(tff_atomic_type1, tff_atomic_type2) )) in ( LrTable.NT 77, ( result, tff_atomic_type1left, tff_atomic_type2right), rest671) end | ( 143, ( ( _, ( MlyValue.tff_atomic_type tff_atomic_type, _, tff_atomic_type1right)) :: _ :: ( _, ( MlyValue.tff_xprod_type tff_xprod_type, tff_xprod_type1left, _)) :: rest671)) => let val result = MlyValue.tff_xprod_type ( ( Prod_type(tff_xprod_type, tff_atomic_type) )) in ( LrTable.NT 77, ( result, tff_xprod_type1left, tff_atomic_type1right), rest671) end | ( 144, ( ( _, ( MlyValue.fof_logic_formula fof_logic_formula, fof_logic_formula1left, fof_logic_formula1right)) :: rest671)) => let val result = MlyValue.fof_formula (( fof_logic_formula )) in ( LrTable.NT 72, ( result, fof_logic_formula1left, fof_logic_formula1right), rest671) end | ( 145, ( ( _, ( MlyValue.fof_sequent fof_sequent, fof_sequent1left, fof_sequent1right)) :: rest671)) => let val result = MlyValue.fof_formula (( fof_sequent )) in ( LrTable.NT 72, ( result, fof_sequent1left, fof_sequent1right), rest671) end | ( 146, ( ( _, ( MlyValue.fof_binary_formula fof_binary_formula, fof_binary_formula1left, fof_binary_formula1right)) :: rest671)) => let val result = MlyValue.fof_logic_formula (( fof_binary_formula )) in ( LrTable.NT 71, ( result, fof_binary_formula1left, fof_binary_formula1right), rest671) end | ( 147, ( ( _, ( MlyValue.fof_unitary_formula fof_unitary_formula, fof_unitary_formula1left, fof_unitary_formula1right)) :: rest671)) => let val result = MlyValue.fof_logic_formula (( fof_unitary_formula ) ) in ( LrTable.NT 71, ( result, fof_unitary_formula1left, fof_unitary_formula1right), rest671) end | ( 148, ( ( _, ( MlyValue.fof_binary_nonassoc fof_binary_nonassoc, fof_binary_nonassoc1left, fof_binary_nonassoc1right)) :: rest671)) => let val result = MlyValue.fof_binary_formula ( ( fof_binary_nonassoc )) in ( LrTable.NT 70, ( result, fof_binary_nonassoc1left, fof_binary_nonassoc1right), rest671) end | ( 149, ( ( _, ( MlyValue.fof_binary_assoc fof_binary_assoc, fof_binary_assoc1left, fof_binary_assoc1right)) :: rest671)) => let val result = MlyValue.fof_binary_formula (( fof_binary_assoc )) in ( LrTable.NT 70, ( result, fof_binary_assoc1left, fof_binary_assoc1right), rest671) end | ( 150, ( ( _, ( MlyValue.fof_unitary_formula fof_unitary_formula2, _, fof_unitary_formula2right)) :: ( _, ( MlyValue.binary_connective binary_connective, _, _)) :: ( _, ( MlyValue.fof_unitary_formula fof_unitary_formula1, fof_unitary_formula1left, _)) :: rest671)) => let val result = MlyValue.fof_binary_nonassoc ( ( Fmla (binary_connective, [fof_unitary_formula1, fof_unitary_formula2] ) ) ) in ( LrTable.NT 69, ( result, fof_unitary_formula1left, fof_unitary_formula2right), rest671) end | ( 151, ( ( _, ( MlyValue.fof_or_formula fof_or_formula, fof_or_formula1left, fof_or_formula1right)) :: rest671)) => let val result = MlyValue.fof_binary_assoc (( fof_or_formula )) in ( LrTable.NT 68, ( result, fof_or_formula1left, fof_or_formula1right), rest671) end | ( 152, ( ( _, ( MlyValue.fof_and_formula fof_and_formula, fof_and_formula1left, fof_and_formula1right)) :: rest671)) => let val result = MlyValue.fof_binary_assoc (( fof_and_formula )) in ( LrTable.NT 68, ( result, fof_and_formula1left, fof_and_formula1right), rest671) end | ( 153, ( ( _, ( MlyValue.fof_unitary_formula fof_unitary_formula2, _, fof_unitary_formula2right)) :: _ :: ( _, ( MlyValue.fof_unitary_formula fof_unitary_formula1, fof_unitary_formula1left, _)) :: rest671)) => let val result = MlyValue.fof_or_formula ( ( Fmla (Interpreted_Logic Or, [fof_unitary_formula1, fof_unitary_formula2]) ) ) in ( LrTable.NT 67, ( result, fof_unitary_formula1left, fof_unitary_formula2right), rest671) end | ( 154, ( ( _, ( MlyValue.fof_unitary_formula fof_unitary_formula, _ , fof_unitary_formula1right)) :: _ :: ( _, ( MlyValue.fof_or_formula fof_or_formula, fof_or_formula1left, _)) :: rest671)) => let val result = MlyValue.fof_or_formula ( ( Fmla (Interpreted_Logic Or, [fof_or_formula, fof_unitary_formula]) ) ) in ( LrTable.NT 67, ( result, fof_or_formula1left, fof_unitary_formula1right), rest671) end | ( 155, ( ( _, ( MlyValue.fof_unitary_formula fof_unitary_formula2, _, fof_unitary_formula2right)) :: _ :: ( _, ( MlyValue.fof_unitary_formula fof_unitary_formula1, fof_unitary_formula1left, _)) :: rest671)) => let val result = MlyValue.fof_and_formula ( ( Fmla (Interpreted_Logic And, [fof_unitary_formula1, fof_unitary_formula2]) ) ) in ( LrTable.NT 66, ( result, fof_unitary_formula1left, fof_unitary_formula2right), rest671) end | ( 156, ( ( _, ( MlyValue.fof_unitary_formula fof_unitary_formula, _ , fof_unitary_formula1right)) :: _ :: ( _, ( MlyValue.fof_and_formula fof_and_formula, fof_and_formula1left, _)) :: rest671)) => let val result = MlyValue.fof_and_formula ( ( Fmla (Interpreted_Logic And, [fof_and_formula, fof_unitary_formula]) ) ) in ( LrTable.NT 66, ( result, fof_and_formula1left, fof_unitary_formula1right), rest671) end | ( 157, ( ( _, ( MlyValue.fof_quantified_formula fof_quantified_formula, fof_quantified_formula1left, fof_quantified_formula1right)) :: rest671)) => let val result = MlyValue.fof_unitary_formula (( fof_quantified_formula )) in ( LrTable.NT 65, ( result, fof_quantified_formula1left, fof_quantified_formula1right), rest671) end | ( 158, ( ( _, ( MlyValue.fof_unary_formula fof_unary_formula, fof_unary_formula1left, fof_unary_formula1right)) :: rest671)) => let val result = MlyValue.fof_unitary_formula (( fof_unary_formula )) in ( LrTable.NT 65, ( result, fof_unary_formula1left, fof_unary_formula1right), rest671) end | ( 159, ( ( _, ( MlyValue.atomic_formula atomic_formula, atomic_formula1left, atomic_formula1right)) :: rest671)) => let val result = MlyValue.fof_unitary_formula (( atomic_formula )) in ( LrTable.NT 65, ( result, atomic_formula1left, atomic_formula1right), rest671) end | ( 160, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.fof_logic_formula fof_logic_formula, _, _)) :: ( _, ( _, LPAREN1left, _)) :: rest671)) => let val result = MlyValue.fof_unitary_formula (( fof_logic_formula )) in ( LrTable.NT 65, ( result, LPAREN1left, RPAREN1right), rest671) end | ( 161, ( ( _, ( MlyValue.fof_unitary_formula fof_unitary_formula, _ , fof_unitary_formula1right)) :: _ :: _ :: ( _, ( MlyValue.fof_variable_list fof_variable_list, _, _)) :: _ :: ( _, ( MlyValue.fol_quantifier fol_quantifier, fol_quantifier1left, _)) :: rest671)) => let val result = MlyValue.fof_quantified_formula ( ( Quant (fol_quantifier, map (fn v => (v, NONE)) fof_variable_list, fof_unitary_formula) ) ) in ( LrTable.NT 64, ( result, fol_quantifier1left, fof_unitary_formula1right), rest671) end | ( 162, ( ( _, ( MlyValue.variable_ variable_, variable_1left, variable_1right)) :: rest671)) => let val result = MlyValue.fof_variable_list (( [variable_] )) in ( LrTable.NT 63, ( result, variable_1left, variable_1right), rest671) end | ( 163, ( ( _, ( MlyValue.fof_variable_list fof_variable_list, _, fof_variable_list1right)) :: _ :: ( _, ( MlyValue.variable_ variable_, variable_1left, _)) :: rest671)) => let val result = MlyValue.fof_variable_list (( variable_ :: fof_variable_list )) in ( LrTable.NT 63, ( result, variable_1left, fof_variable_list1right ), rest671) end | ( 164, ( ( _, ( MlyValue.fof_unitary_formula fof_unitary_formula, _ , fof_unitary_formula1right)) :: ( _, ( MlyValue.unary_connective unary_connective, unary_connective1left, _)) :: rest671)) => let val result = MlyValue.fof_unary_formula ( ( Fmla (unary_connective, [fof_unitary_formula]) )) in ( LrTable.NT 62, ( result, unary_connective1left, fof_unitary_formula1right), rest671) end | ( 165, ( ( _, ( MlyValue.fol_infix_unary fol_infix_unary, fol_infix_unary1left, fol_infix_unary1right)) :: rest671)) => let val result = MlyValue.fof_unary_formula (( fol_infix_unary )) in ( LrTable.NT 62, ( result, fol_infix_unary1left, fol_infix_unary1right), rest671) end | ( 166, ( ( _, ( MlyValue.fof_tuple fof_tuple2, _, fof_tuple2right)) :: _ :: ( _, ( MlyValue.fof_tuple fof_tuple1, fof_tuple1left, _)) :: rest671)) => let val result = MlyValue.fof_sequent ( ( Sequent (fof_tuple1, fof_tuple2) )) in ( LrTable.NT 61, ( result, fof_tuple1left, fof_tuple2right), rest671) end | ( 167, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.fof_sequent fof_sequent, _, _)) :: ( _, ( _, LPAREN1left, _)) :: rest671)) => let val result = MlyValue.fof_sequent (( fof_sequent )) in ( LrTable.NT 61, ( result, LPAREN1left, RPAREN1right), rest671) end | ( 168, ( ( _, ( _, _, RBRKT1right)) :: ( _, ( _, LBRKT1left, _)) :: rest671)) => let val result = MlyValue.fof_tuple (( [] )) in ( LrTable.NT 60, ( result, LBRKT1left, RBRKT1right), rest671) end | ( 169, ( ( _, ( _, _, RBRKT1right)) :: ( _, ( MlyValue.fof_tuple_list fof_tuple_list, _, _)) :: ( _, ( _, LBRKT1left , _)) :: rest671)) => let val result = MlyValue.fof_tuple ( ( fof_tuple_list )) in ( LrTable.NT 60, ( result, LBRKT1left, RBRKT1right), rest671) end | ( 170, ( ( _, ( MlyValue.fof_logic_formula fof_logic_formula, fof_logic_formula1left, fof_logic_formula1right)) :: rest671)) => let val result = MlyValue.fof_tuple_list (( [fof_logic_formula] )) in ( LrTable.NT 59, ( result, fof_logic_formula1left, fof_logic_formula1right), rest671) end | ( 171, ( ( _, ( MlyValue.fof_tuple_list fof_tuple_list, _, fof_tuple_list1right)) :: _ :: ( _, ( MlyValue.fof_logic_formula fof_logic_formula, fof_logic_formula1left, _)) :: rest671)) => let val result = MlyValue.fof_tuple_list ( ( fof_logic_formula :: fof_tuple_list )) in ( LrTable.NT 59, ( result, fof_logic_formula1left, fof_tuple_list1right), rest671) end | ( 172, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.disjunction disjunction, _, _)) :: ( _, ( _, LPAREN1left, _)) :: rest671)) => let val result = MlyValue.cnf_formula (( disjunction )) in ( LrTable.NT 58, ( result, LPAREN1left, RPAREN1right), rest671) end | ( 173, ( ( _, ( MlyValue.disjunction disjunction, disjunction1left, disjunction1right)) :: rest671)) => let val result = MlyValue.cnf_formula (( disjunction )) in ( LrTable.NT 58, ( result, disjunction1left, disjunction1right), rest671) end | ( 174, ( ( _, ( MlyValue.literal literal, literal1left, literal1right)) :: rest671)) => let val result = MlyValue.disjunction (( literal )) in ( LrTable.NT 57, ( result, literal1left, literal1right), rest671) end | ( 175, ( ( _, ( MlyValue.literal literal, _, literal1right)) :: _ :: ( _, ( MlyValue.disjunction disjunction, disjunction1left, _)) :: rest671)) => let val result = MlyValue.disjunction ( ( Fmla (Interpreted_Logic Or, [disjunction, literal]) )) in ( LrTable.NT 57, ( result, disjunction1left, literal1right), rest671) end | ( 176, ( ( _, ( MlyValue.atomic_formula atomic_formula, atomic_formula1left, atomic_formula1right)) :: rest671)) => let val result = MlyValue.literal (( atomic_formula )) in ( LrTable.NT 56, ( result, atomic_formula1left, atomic_formula1right), rest671) end | ( 177, ( ( _, ( MlyValue.atomic_formula atomic_formula, _, atomic_formula1right)) :: ( _, ( _, TILDE1left, _)) :: rest671)) => let val result = MlyValue.literal ( ( Fmla (Interpreted_Logic Not, [atomic_formula]) )) in ( LrTable.NT 56, ( result, TILDE1left, atomic_formula1right), rest671) end | ( 178, ( ( _, ( MlyValue.fol_infix_unary fol_infix_unary, fol_infix_unary1left, fol_infix_unary1right)) :: rest671)) => let val result = MlyValue.literal (( fol_infix_unary )) in ( LrTable.NT 56, ( result, fol_infix_unary1left, fol_infix_unary1right), rest671) end | ( 179, ( ( _, ( MlyValue.thf_pair_connective thf_pair_connective, thf_pair_connective1left, thf_pair_connective1right)) :: rest671)) => let val result = MlyValue.thf_conn_term (( thf_pair_connective )) in ( LrTable.NT 55, ( result, thf_pair_connective1left, thf_pair_connective1right), rest671) end | ( 180, ( ( _, ( MlyValue.assoc_connective assoc_connective, assoc_connective1left, assoc_connective1right)) :: rest671)) => let val result = MlyValue.thf_conn_term (( assoc_connective )) in ( LrTable.NT 55, ( result, assoc_connective1left, assoc_connective1right), rest671) end | ( 181, ( ( _, ( MlyValue.thf_unary_connective thf_unary_connective, thf_unary_connective1left, thf_unary_connective1right)) :: rest671)) => let val result = MlyValue.thf_conn_term (( thf_unary_connective ) ) in ( LrTable.NT 55, ( result, thf_unary_connective1left, thf_unary_connective1right), rest671) end | ( 182, ( ( _, ( MlyValue.term term2, _, term2right)) :: ( _, ( MlyValue.infix_inequality infix_inequality, _, _)) :: ( _, ( MlyValue.term term1, term1left, _)) :: rest671)) => let val result = MlyValue.fol_infix_unary (( Pred (infix_inequality, [term1, term2]) )) in ( LrTable.NT 54, ( result, term1left, term2right), rest671) end | ( 183, ( ( _, ( MlyValue.fol_quantifier fol_quantifier, fol_quantifier1left, fol_quantifier1right)) :: rest671)) => let val result = MlyValue.thf_quantifier (( fol_quantifier )) in ( LrTable.NT 53, ( result, fol_quantifier1left, fol_quantifier1right), rest671) end | ( 184, ( ( _, ( _, CARET1left, CARET1right)) :: rest671)) => let val result = MlyValue.thf_quantifier (( Lambda )) in ( LrTable.NT 53, ( result, CARET1left, CARET1right), rest671) end | ( 185, ( ( _, ( _, DEP_PROD1left, DEP_PROD1right)) :: rest671)) => let val result = MlyValue.thf_quantifier (( Dep_Prod )) in ( LrTable.NT 53, ( result, DEP_PROD1left, DEP_PROD1right), rest671 ) end | ( 186, ( ( _, ( _, DEP_SUM1left, DEP_SUM1right)) :: rest671)) => let val result = MlyValue.thf_quantifier (( Dep_Sum )) in ( LrTable.NT 53, ( result, DEP_SUM1left, DEP_SUM1right), rest671) end | ( 187, ( ( _, ( _, INDEF_CHOICE1left, INDEF_CHOICE1right)) :: rest671)) => let val result = MlyValue.thf_quantifier (( Epsilon )) in ( LrTable.NT 53, ( result, INDEF_CHOICE1left, INDEF_CHOICE1right), rest671) end | ( 188, ( ( _, ( _, DEFIN_CHOICE1left, DEFIN_CHOICE1right)) :: rest671)) => let val result = MlyValue.thf_quantifier (( Iota )) in ( LrTable.NT 53, ( result, DEFIN_CHOICE1left, DEFIN_CHOICE1right), rest671) end | ( 189, ( ( _, ( MlyValue.infix_equality infix_equality, infix_equality1left, infix_equality1right)) :: rest671)) => let val result = MlyValue.thf_pair_connective (( infix_equality )) in ( LrTable.NT 52, ( result, infix_equality1left, infix_equality1right), rest671) end | ( 190, ( ( _, ( MlyValue.infix_inequality infix_inequality, infix_inequality1left, infix_inequality1right)) :: rest671)) => let val result = MlyValue.thf_pair_connective (( infix_inequality )) in ( LrTable.NT 52, ( result, infix_inequality1left, infix_inequality1right), rest671) end | ( 191, ( ( _, ( MlyValue.binary_connective binary_connective, binary_connective1left, binary_connective1right)) :: rest671)) => let val result = MlyValue.thf_pair_connective (( binary_connective )) in ( LrTable.NT 52, ( result, binary_connective1left, binary_connective1right), rest671) end | ( 192, ( ( _, ( MlyValue.unary_connective unary_connective, unary_connective1left, unary_connective1right)) :: rest671)) => let val result = MlyValue.thf_unary_connective (( unary_connective )) in ( LrTable.NT 51, ( result, unary_connective1left, unary_connective1right), rest671) end | ( 193, ( ( _, ( _, OPERATOR_FORALL1left, OPERATOR_FORALL1right)) :: rest671)) => let val result = MlyValue.thf_unary_connective ( ( Interpreted_Logic Op_Forall )) in ( LrTable.NT 51, ( result, OPERATOR_FORALL1left, OPERATOR_FORALL1right), rest671) end | ( 194, ( ( _, ( _, OPERATOR_EXISTS1left, OPERATOR_EXISTS1right)) :: rest671)) => let val result = MlyValue.thf_unary_connective ( ( Interpreted_Logic Op_Exists )) in ( LrTable.NT 51, ( result, OPERATOR_EXISTS1left, OPERATOR_EXISTS1right), rest671) end | ( 195, ( ( _, ( _, EXCLAMATION1left, EXCLAMATION1right)) :: rest671 )) => let val result = MlyValue.fol_quantifier (( Forall )) in ( LrTable.NT 50, ( result, EXCLAMATION1left, EXCLAMATION1right), rest671) end | ( 196, ( ( _, ( _, QUESTION1left, QUESTION1right)) :: rest671)) => let val result = MlyValue.fol_quantifier (( Exists )) in ( LrTable.NT 50, ( result, QUESTION1left, QUESTION1right), rest671 ) end | ( 197, ( ( _, ( _, IFF1left, IFF1right)) :: rest671)) => let val result = MlyValue.binary_connective (( Interpreted_Logic Iff )) in ( LrTable.NT 49, ( result, IFF1left, IFF1right), rest671) end | ( 198, ( ( _, ( _, IMPLIES1left, IMPLIES1right)) :: rest671)) => let val result = MlyValue.binary_connective ( ( Interpreted_Logic If )) in ( LrTable.NT 49, ( result, IMPLIES1left, IMPLIES1right), rest671) end | ( 199, ( ( _, ( _, FI1left, FI1right)) :: rest671)) => let val result = MlyValue.binary_connective (( Interpreted_Logic Fi )) in ( LrTable.NT 49, ( result, FI1left, FI1right), rest671) end | ( 200, ( ( _, ( _, XOR1left, XOR1right)) :: rest671)) => let val result = MlyValue.binary_connective (( Interpreted_Logic Xor )) in ( LrTable.NT 49, ( result, XOR1left, XOR1right), rest671) end | ( 201, ( ( _, ( _, NOR1left, NOR1right)) :: rest671)) => let val result = MlyValue.binary_connective (( Interpreted_Logic Nor )) in ( LrTable.NT 49, ( result, NOR1left, NOR1right), rest671) end | ( 202, ( ( _, ( _, NAND1left, NAND1right)) :: rest671)) => let val result = MlyValue.binary_connective (( Interpreted_Logic Nand )) in ( LrTable.NT 49, ( result, NAND1left, NAND1right), rest671) end | ( 203, ( ( _, ( _, VLINE1left, VLINE1right)) :: rest671)) => let val result = MlyValue.assoc_connective (( Interpreted_Logic Or )) in ( LrTable.NT 48, ( result, VLINE1left, VLINE1right), rest671) end | ( 204, ( ( _, ( _, AMPERSAND1left, AMPERSAND1right)) :: rest671)) => let val result = MlyValue.assoc_connective ( ( Interpreted_Logic And )) in ( LrTable.NT 48, ( result, AMPERSAND1left, AMPERSAND1right), rest671) end | ( 205, ( ( _, ( _, TILDE1left, TILDE1right)) :: rest671)) => let val result = MlyValue.unary_connective (( Interpreted_Logic Not )) in ( LrTable.NT 45, ( result, TILDE1left, TILDE1right), rest671) end | ( 206, ( ( _, ( MlyValue.atomic_defined_word atomic_defined_word, atomic_defined_word1left, atomic_defined_word1right)) :: rest671)) => let val result = MlyValue.defined_type ( ( case atomic_defined_word of "$oType" => Type_Bool | "$o" => Type_Bool | "$iType" => Type_Ind | "$i" => Type_Ind | "$tType" => Type_Type | "$real" => Type_Real | "$rat" => Type_Rat | "$int" => Type_Int | "$_" => Type_Dummy | thing => raise UNRECOGNISED_SYMBOL ("defined_type", thing) ) ) in ( LrTable.NT 46, ( result, atomic_defined_word1left, atomic_defined_word1right), rest671) end | ( 207, ( ( _, ( MlyValue.atomic_system_word atomic_system_word, atomic_system_word1left, atomic_system_word1right)) :: rest671)) => let val result = MlyValue.system_type (( atomic_system_word )) in ( LrTable.NT 47, ( result, atomic_system_word1left, atomic_system_word1right), rest671) end | ( 208, ( ( _, ( MlyValue.plain_atomic_formula plain_atomic_formula, plain_atomic_formula1left, plain_atomic_formula1right)) :: rest671)) => let val result = MlyValue.atomic_formula ( ( plain_atomic_formula )) in ( LrTable.NT 44, ( result, plain_atomic_formula1left, plain_atomic_formula1right), rest671) end | ( 209, ( ( _, ( MlyValue.defined_atomic_formula defined_atomic_formula, defined_atomic_formula1left, defined_atomic_formula1right)) :: rest671)) => let val result = MlyValue.atomic_formula (( defined_atomic_formula )) in ( LrTable.NT 44, ( result, defined_atomic_formula1left, defined_atomic_formula1right), rest671) end | ( 210, ( ( _, ( MlyValue.system_atomic_formula system_atomic_formula, system_atomic_formula1left, system_atomic_formula1right)) :: rest671)) => let val result = MlyValue.atomic_formula (( system_atomic_formula )) in ( LrTable.NT 44, ( result, system_atomic_formula1left, system_atomic_formula1right), rest671) end | ( 211, ( ( _, ( MlyValue.plain_term plain_term, plain_term1left, plain_term1right)) :: rest671)) => let val result = MlyValue.plain_atomic_formula (( Pred plain_term )) in ( LrTable.NT 43, ( result, plain_term1left, plain_term1right), rest671) end | ( 212, ( ( _, ( MlyValue.defined_plain_formula defined_plain_formula, defined_plain_formula1left, defined_plain_formula1right)) :: rest671)) => let val result = MlyValue.defined_atomic_formula (( defined_plain_formula )) in ( LrTable.NT 42, ( result, defined_plain_formula1left, defined_plain_formula1right), rest671) end | ( 213, ( ( _, ( MlyValue.defined_infix_formula defined_infix_formula, defined_infix_formula1left, defined_infix_formula1right)) :: rest671)) => let val result = MlyValue.defined_atomic_formula (( defined_infix_formula )) in ( LrTable.NT 42, ( result, defined_infix_formula1left, defined_infix_formula1right), rest671) end | ( 214, ( ( _, ( MlyValue.defined_plain_term defined_plain_term, defined_plain_term1left, defined_plain_term1right)) :: rest671)) => let val result = MlyValue.defined_plain_formula ( ( Pred defined_plain_term )) in ( LrTable.NT 41, ( result, defined_plain_term1left, defined_plain_term1right), rest671) end | ( 215, ( ( _, ( MlyValue.atomic_defined_word atomic_defined_word, atomic_defined_word1left, atomic_defined_word1right)) :: rest671)) => let val result = MlyValue.defined_prop ( ( case atomic_defined_word of "$true" => "$true" | "$false" => "$false" | thing => raise UNRECOGNISED_SYMBOL ("defined_prop", thing) ) ) in ( LrTable.NT 39, ( result, atomic_defined_word1left, atomic_defined_word1right), rest671) end | ( 216, ( ( _, ( MlyValue.atomic_defined_word atomic_defined_word, atomic_defined_word1left, atomic_defined_word1right)) :: rest671)) => let val result = MlyValue.defined_pred ( ( case atomic_defined_word of "$distinct" => "$distinct" | "$ite_f" => "$ite_f" | "$less" => "$less" | "$lesseq" => "$lesseq" | "$greater" => "$greater" | "$greatereq" => "$greatereq" | "$is_int" => "$is_int" | "$is_rat" => "$is_rat" | thing => raise UNRECOGNISED_SYMBOL ("defined_pred", thing) ) ) in ( LrTable.NT 40, ( result, atomic_defined_word1left, atomic_defined_word1right), rest671) end | ( 217, ( ( _, ( MlyValue.term term2, _, term2right)) :: ( _, ( MlyValue.defined_infix_pred defined_infix_pred, _, _)) :: ( _, ( MlyValue.term term1, term1left, _)) :: rest671)) => let val result = MlyValue.defined_infix_formula ( (Pred (defined_infix_pred, [term1, term2]))) in ( LrTable.NT 38, ( result, term1left, term2right), rest671) end | ( 218, ( ( _, ( MlyValue.infix_equality infix_equality, infix_equality1left, infix_equality1right)) :: rest671)) => let val result = MlyValue.defined_infix_pred (( infix_equality )) in ( LrTable.NT 37, ( result, infix_equality1left, infix_equality1right), rest671) end | ( 219, ( ( _, ( _, EQUALS1left, EQUALS1right)) :: rest671)) => let val result = MlyValue.infix_equality (( Interpreted_Logic Equals )) in ( LrTable.NT 35, ( result, EQUALS1left, EQUALS1right), rest671) end | ( 220, ( ( _, ( _, NEQUALS1left, NEQUALS1right)) :: rest671)) => let val result = MlyValue.infix_inequality ( ( Interpreted_Logic NEquals )) in ( LrTable.NT 36, ( result, NEQUALS1left, NEQUALS1right), rest671) end | ( 221, ( ( _, ( MlyValue.system_term system_term, system_term1left, system_term1right)) :: rest671)) => let val result = MlyValue.system_atomic_formula (( Pred system_term )) in ( LrTable.NT 34, ( result, system_term1left, system_term1right), rest671) end | ( 222, ( ( _, ( MlyValue.function_term function_term, function_term1left, function_term1right)) :: rest671)) => let val result = MlyValue.term (( function_term )) in ( LrTable.NT 19, ( result, function_term1left, function_term1right ), rest671) end | ( 223, ( ( _, ( MlyValue.variable_ variable_, variable_1left, variable_1right)) :: rest671)) => let val result = MlyValue.term ( ( Term_Var variable_ )) in ( LrTable.NT 19, ( result, variable_1left, variable_1right), rest671) end | ( 224, ( ( _, ( MlyValue.conditional_term conditional_term, conditional_term1left, conditional_term1right)) :: rest671)) => let val result = MlyValue.term (( conditional_term )) in ( LrTable.NT 19, ( result, conditional_term1left, conditional_term1right), rest671) end | ( 225, ( ( _, ( MlyValue.let_term let_term, let_term1left, let_term1right)) :: rest671)) => let val result = MlyValue.term ( ( let_term )) in ( LrTable.NT 19, ( result, let_term1left, let_term1right), rest671 ) end | ( 226, ( ( _, ( MlyValue.plain_term plain_term, plain_term1left, plain_term1right)) :: rest671)) => let val result = MlyValue.function_term (( Term_Func plain_term )) in ( LrTable.NT 32, ( result, plain_term1left, plain_term1right), rest671) end | ( 227, ( ( _, ( MlyValue.defined_term defined_term, defined_term1left, defined_term1right)) :: rest671)) => let val result = MlyValue.function_term (( defined_term )) in ( LrTable.NT 32, ( result, defined_term1left, defined_term1right), rest671) end | ( 228, ( ( _, ( MlyValue.system_term system_term, system_term1left, system_term1right)) :: rest671)) => let val result = MlyValue.function_term (( Term_Func system_term )) in ( LrTable.NT 32, ( result, system_term1left, system_term1right), rest671) end | ( 229, ( ( _, ( MlyValue.constant constant, constant1left, constant1right)) :: rest671)) => let val result = MlyValue.plain_term (( (constant, []) )) in ( LrTable.NT 31, ( result, constant1left, constant1right), rest671 ) end | ( 230, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.arguments arguments, _, _)) :: _ :: ( _, ( MlyValue.functor_ functor_, functor_1left, _)) :: rest671)) => let val result = MlyValue.plain_term (( (functor_, arguments) )) in ( LrTable.NT 31, ( result, functor_1left, RPAREN1right), rest671) end | ( 231, ( ( _, ( MlyValue.functor_ functor_, functor_1left, functor_1right)) :: rest671)) => let val result = MlyValue.constant ( ( functor_ )) in ( LrTable.NT 30, ( result, functor_1left, functor_1right), rest671 ) end | ( 232, ( ( _, ( MlyValue.atomic_word atomic_word, atomic_word1left, atomic_word1right)) :: rest671)) => let val result = MlyValue.functor_ (( Uninterpreted atomic_word )) in ( LrTable.NT 18, ( result, atomic_word1left, atomic_word1right), rest671) end | ( 233, ( ( _, ( MlyValue.defined_atom defined_atom, defined_atom1left, defined_atom1right)) :: rest671)) => let val result = MlyValue.defined_term (( defined_atom )) in ( LrTable.NT 29, ( result, defined_atom1left, defined_atom1right), rest671) end | ( 234, ( ( _, ( MlyValue.defined_atomic_term defined_atomic_term, defined_atomic_term1left, defined_atomic_term1right)) :: rest671)) => let val result = MlyValue.defined_term (( defined_atomic_term )) in ( LrTable.NT 29, ( result, defined_atomic_term1left, defined_atomic_term1right), rest671) end | ( 235, ( ( _, ( MlyValue.number number, number1left, number1right)) :: rest671)) => let val result = MlyValue.defined_atom ( ( Term_Num number )) in ( LrTable.NT 28, ( result, number1left, number1right), rest671) end | ( 236, ( ( _, ( MlyValue.DISTINCT_OBJECT DISTINCT_OBJECT, DISTINCT_OBJECT1left, DISTINCT_OBJECT1right)) :: rest671)) => let val result = MlyValue.defined_atom ( ( Term_Distinct_Object DISTINCT_OBJECT )) in ( LrTable.NT 28, ( result, DISTINCT_OBJECT1left, DISTINCT_OBJECT1right), rest671) end | ( 237, ( ( _, ( MlyValue.defined_plain_term defined_plain_term, defined_plain_term1left, defined_plain_term1right)) :: rest671)) => let val result = MlyValue.defined_atomic_term ( ( Term_Func defined_plain_term )) in ( LrTable.NT 27, ( result, defined_plain_term1left, defined_plain_term1right), rest671) end | ( 238, ( ( _, ( MlyValue.defined_constant defined_constant, defined_constant1left, defined_constant1right)) :: rest671)) => let val result = MlyValue.defined_plain_term (( (defined_constant, []) ) ) in ( LrTable.NT 26, ( result, defined_constant1left, defined_constant1right), rest671) end | ( 239, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.arguments arguments, _, _)) :: _ :: ( _, ( MlyValue.defined_functor defined_functor, defined_functor1left, _)) :: rest671)) => let val result = MlyValue.defined_plain_term (( (defined_functor, arguments) ) ) in ( LrTable.NT 26, ( result, defined_functor1left, RPAREN1right), rest671) end | ( 240, ( ( _, ( MlyValue.defined_functor defined_functor, defined_functor1left, defined_functor1right)) :: rest671)) => let val result = MlyValue.defined_constant (( defined_functor )) in ( LrTable.NT 25, ( result, defined_functor1left, defined_functor1right), rest671) end | ( 241, ( ( _, ( MlyValue.atomic_defined_word atomic_defined_word, atomic_defined_word1left, atomic_defined_word1right)) :: rest671)) => let val result = MlyValue.defined_functor ( ( case atomic_defined_word of "$uminus" => Interpreted_ExtraLogic UMinus | "$sum" => Interpreted_ExtraLogic Sum | "$difference" => Interpreted_ExtraLogic Difference | "$product" => Interpreted_ExtraLogic Product | "$quotient" => Interpreted_ExtraLogic Quotient | "$quotient_e" => Interpreted_ExtraLogic Quotient_E | "$quotient_t" => Interpreted_ExtraLogic Quotient_T | "$quotient_f" => Interpreted_ExtraLogic Quotient_F | "$remainder_e" => Interpreted_ExtraLogic Remainder_E | "$remainder_t" => Interpreted_ExtraLogic Remainder_T | "$remainder_f" => Interpreted_ExtraLogic Remainder_F | "$floor" => Interpreted_ExtraLogic Floor | "$ceiling" => Interpreted_ExtraLogic Ceiling | "$truncate" => Interpreted_ExtraLogic Truncate | "$round" => Interpreted_ExtraLogic Round | "$to_int" => Interpreted_ExtraLogic To_Int | "$to_rat" => Interpreted_ExtraLogic To_Rat | "$to_real" => Interpreted_ExtraLogic To_Real | "$i" => TypeSymbol Type_Ind | "$o" => TypeSymbol Type_Bool | "$iType" => TypeSymbol Type_Ind | "$oType" => TypeSymbol Type_Bool | "$int" => TypeSymbol Type_Int | "$real" => TypeSymbol Type_Real | "$rat" => TypeSymbol Type_Rat | "$tType" => TypeSymbol Type_Type | "$_" => TypeSymbol Type_Dummy | "$true" => Interpreted_Logic True | "$false" => Interpreted_Logic False | "$less" => Interpreted_ExtraLogic Less | "$lesseq" => Interpreted_ExtraLogic LessEq | "$greatereq" => Interpreted_ExtraLogic GreaterEq | "$greater" => Interpreted_ExtraLogic Greater | "$evaleq" => Interpreted_ExtraLogic EvalEq | "$is_int" => Interpreted_ExtraLogic Is_Int | "$is_rat" => Interpreted_ExtraLogic Is_Rat | "$distinct" => Interpreted_ExtraLogic Distinct | thing => raise UNRECOGNISED_SYMBOL ("defined_functor", thing) ) ) in ( LrTable.NT 21, ( result, atomic_defined_word1left, atomic_defined_word1right), rest671) end | ( 242, ( ( _, ( MlyValue.system_constant system_constant, system_constant1left, system_constant1right)) :: rest671)) => let val result = MlyValue.system_term (( (system_constant, []) )) in ( LrTable.NT 24, ( result, system_constant1left, system_constant1right), rest671) end | ( 243, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.arguments arguments, _, _)) :: _ :: ( _, ( MlyValue.system_functor system_functor, system_functor1left, _)) :: rest671)) => let val result = MlyValue.system_term (( (system_functor, arguments) )) in ( LrTable.NT 24, ( result, system_functor1left, RPAREN1right), rest671) end | ( 244, ( ( _, ( MlyValue.system_functor system_functor, system_functor1left, system_functor1right)) :: rest671)) => let val result = MlyValue.system_constant (( system_functor )) in ( LrTable.NT 23, ( result, system_functor1left, system_functor1right), rest671) end | ( 245, ( ( _, ( MlyValue.atomic_system_word atomic_system_word, atomic_system_word1left, atomic_system_word1right)) :: rest671)) => let val result = MlyValue.system_functor ( ( System atomic_system_word )) in ( LrTable.NT 22, ( result, atomic_system_word1left, atomic_system_word1right), rest671) end | ( 246, ( ( _, ( MlyValue.UPPER_WORD UPPER_WORD, UPPER_WORD1left, UPPER_WORD1right)) :: rest671)) => let val result = MlyValue.variable_ (( UPPER_WORD )) in ( LrTable.NT 10, ( result, UPPER_WORD1left, UPPER_WORD1right), rest671) end | ( 247, ( ( _, ( MlyValue.term term, term1left, term1right)) :: rest671)) => let val result = MlyValue.arguments (( [term] )) in ( LrTable.NT 20, ( result, term1left, term1right), rest671) end | ( 248, ( ( _, ( MlyValue.arguments arguments, _, arguments1right)) :: _ :: ( _, ( MlyValue.term term, term1left, _)) :: rest671)) => let val result = MlyValue.arguments (( term :: arguments )) in ( LrTable.NT 20, ( result, term1left, arguments1right), rest671) end | ( 249, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.term term2, _, _)) :: _ :: ( _, ( MlyValue.term term1, _, _)) :: _ :: ( _, ( MlyValue.tff_logic_formula tff_logic_formula, _, _)) :: _ :: ( _, ( _, ITE_T1left, _)) :: rest671)) => let val result = MlyValue.conditional_term ( ( Term_Conditional (tff_logic_formula, term1, term2) )) in ( LrTable.NT 33, ( result, ITE_T1left, RPAREN1right), rest671) end | ( 250, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.term term, _, _)) :: _ :: ( _, ( MlyValue.tff_let_formula_defn tff_let_formula_defn, _, _)) :: _ :: ( _, ( _, LET_FT1left, _)) :: rest671)) => let val result = MlyValue.let_term ( (Term_Let (tff_let_formula_defn, term) )) in ( LrTable.NT 146, ( result, LET_FT1left, RPAREN1right), rest671) end | ( 251, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.term term, _, _)) :: _ :: ( _, ( MlyValue.tff_let_term_defn tff_let_term_defn, _ , _)) :: _ :: ( _, ( _, LET_TT1left, _)) :: rest671)) => let val result = MlyValue.let_term ((Term_Let (tff_let_term_defn, term) )) in ( LrTable.NT 146, ( result, LET_TT1left, RPAREN1right), rest671) end | ( 252, ( ( _, ( MlyValue.useful_info useful_info, _, useful_info1right)) :: ( _, ( _, COMMA1left, _)) :: rest671)) => let val result = MlyValue.optional_info (( useful_info )) in ( LrTable.NT 4, ( result, COMMA1left, useful_info1right), rest671) end | ( 253, ( rest671)) => let val result = MlyValue.optional_info ( ( [] )) in ( LrTable.NT 4, ( result, defaultPos, defaultPos), rest671) end | ( 254, ( ( _, ( MlyValue.general_list general_list, general_list1left, general_list1right)) :: rest671)) => let val result = MlyValue.useful_info (( general_list )) in ( LrTable.NT 16, ( result, general_list1left, general_list1right), rest671) end | ( 255, ( ( _, ( _, _, PERIOD1right)) :: _ :: ( _, ( MlyValue.formula_selection formula_selection, _, _)) :: ( _, ( MlyValue.file_name file_name, _, _)) :: _ :: ( _, ( _, (INCLUDEleft as INCLUDE1left), INCLUDEright)) :: rest671)) => let val result = MlyValue.include_ ( ( Include ((this_file_name, INCLUDEleft + 1, INCLUDEright + 1), file_name, formula_selection) ) ) in ( LrTable.NT 132, ( result, INCLUDE1left, PERIOD1right), rest671) end | ( 256, ( ( _, ( _, _, RBRKT1right)) :: ( _, ( MlyValue.name_list name_list, _, _)) :: _ :: ( _, ( _, COMMA1left, _)) :: rest671)) => let val result = MlyValue.formula_selection (( name_list )) in ( LrTable.NT 3, ( result, COMMA1left, RBRKT1right), rest671) end | ( 257, ( rest671)) => let val result = MlyValue.formula_selection (( [] )) in ( LrTable.NT 3, ( result, defaultPos, defaultPos), rest671) end | ( 258, ( ( _, ( MlyValue.name_list name_list, _, name_list1right)) :: _ :: ( _, ( MlyValue.name name, name1left, _)) :: rest671)) => let val result = MlyValue.name_list (( name :: name_list )) in ( LrTable.NT 2, ( result, name1left, name_list1right), rest671) end | ( 259, ( ( _, ( MlyValue.name name, name1left, name1right)) :: rest671)) => let val result = MlyValue.name_list (( [name] )) in ( LrTable.NT 2, ( result, name1left, name1right), rest671) end | ( 260, ( ( _, ( MlyValue.general_data general_data, general_data1left, general_data1right)) :: rest671)) => let val result = MlyValue.general_term (( General_Data general_data )) in ( LrTable.NT 7, ( result, general_data1left, general_data1right), rest671) end | ( 261, ( ( _, ( MlyValue.general_term general_term, _, general_term1right)) :: _ :: ( _, ( MlyValue.general_data general_data , general_data1left, _)) :: rest671)) => let val result = MlyValue.general_term (( General_Term (general_data, general_term) )) in ( LrTable.NT 7, ( result, general_data1left, general_term1right), rest671) end | ( 262, ( ( _, ( MlyValue.general_list general_list, general_list1left, general_list1right)) :: rest671)) => let val result = MlyValue.general_term (( General_List general_list )) in ( LrTable.NT 7, ( result, general_list1left, general_list1right), rest671) end | ( 263, ( ( _, ( MlyValue.atomic_word atomic_word, atomic_word1left, atomic_word1right)) :: rest671)) => let val result = MlyValue.general_data (( Atomic_Word atomic_word )) in ( LrTable.NT 9, ( result, atomic_word1left, atomic_word1right), rest671) end | ( 264, ( ( _, ( MlyValue.general_function general_function, general_function1left, general_function1right)) :: rest671)) => let val result = MlyValue.general_data (( general_function )) in ( LrTable.NT 9, ( result, general_function1left, general_function1right), rest671) end | ( 265, ( ( _, ( MlyValue.variable_ variable_, variable_1left, variable_1right)) :: rest671)) => let val result = MlyValue.general_data (( V variable_ )) in ( LrTable.NT 9, ( result, variable_1left, variable_1right), rest671) end | ( 266, ( ( _, ( MlyValue.number number, number1left, number1right)) :: rest671)) => let val result = MlyValue.general_data ( ( Number number )) in ( LrTable.NT 9, ( result, number1left, number1right), rest671) end | ( 267, ( ( _, ( MlyValue.DISTINCT_OBJECT DISTINCT_OBJECT, DISTINCT_OBJECT1left, DISTINCT_OBJECT1right)) :: rest671)) => let val result = MlyValue.general_data (( Distinct_Object DISTINCT_OBJECT )) in ( LrTable.NT 9, ( result, DISTINCT_OBJECT1left, DISTINCT_OBJECT1right), rest671) end | ( 268, ( ( _, ( MlyValue.formula_data formula_data, formula_data1left, formula_data1right)) :: rest671)) => let val result = MlyValue.general_data (( formula_data )) in ( LrTable.NT 9, ( result, formula_data1left, formula_data1right), rest671) end | ( 269, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.general_terms general_terms, _, _)) :: _ :: ( _, ( MlyValue.atomic_word atomic_word, atomic_word1left, _)) :: rest671)) => let val result = MlyValue.general_function ( ( Application (atomic_word, general_terms) )) in ( LrTable.NT 15, ( result, atomic_word1left, RPAREN1right), rest671) end | ( 270, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.thf_formula thf_formula, _, _)) :: _ :: ( _, ( _, DTHF1left, _)) :: rest671)) => let val result = MlyValue.formula_data ( ( Formula_Data (THF, thf_formula) )) in ( LrTable.NT 12, ( result, DTHF1left, RPAREN1right), rest671) end | ( 271, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.tff_formula tff_formula, _, _)) :: _ :: ( _, ( _, DTFF1left, _)) :: rest671)) => let val result = MlyValue.formula_data ( ( Formula_Data (TFF, tff_formula) )) in ( LrTable.NT 12, ( result, DTFF1left, RPAREN1right), rest671) end | ( 272, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.fof_formula fof_formula, _, _)) :: _ :: ( _, ( _, DFOF1left, _)) :: rest671)) => let val result = MlyValue.formula_data ( ( Formula_Data (FOF, fof_formula) )) in ( LrTable.NT 12, ( result, DFOF1left, RPAREN1right), rest671) end | ( 273, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.cnf_formula cnf_formula, _, _)) :: _ :: ( _, ( _, DCNF1left, _)) :: rest671)) => let val result = MlyValue.formula_data ( ( Formula_Data (CNF, cnf_formula) )) in ( LrTable.NT 12, ( result, DCNF1left, RPAREN1right), rest671) end | ( 274, ( ( _, ( _, _, RPAREN1right)) :: ( _, ( MlyValue.term term, _, _)) :: _ :: ( _, ( _, DFOT1left, _)) :: rest671)) => let val result = MlyValue.formula_data (( Term_Data term )) in ( LrTable.NT 12, ( result, DFOT1left, RPAREN1right), rest671) end | ( 275, ( ( _, ( _, _, RBRKT1right)) :: ( _, ( MlyValue.general_terms general_terms, _, _)) :: ( _, ( _, LBRKT1left, _)) :: rest671)) => let val result = MlyValue.general_list ( ( general_terms )) in ( LrTable.NT 5, ( result, LBRKT1left, RBRKT1right), rest671) end | ( 276, ( ( _, ( _, _, RBRKT1right)) :: ( _, ( _, LBRKT1left, _)) :: rest671)) => let val result = MlyValue.general_list (( [] )) in ( LrTable.NT 5, ( result, LBRKT1left, RBRKT1right), rest671) end | ( 277, ( ( _, ( MlyValue.general_terms general_terms, _, general_terms1right)) :: _ :: ( _, ( MlyValue.general_term general_term, general_term1left, _)) :: rest671)) => let val result = MlyValue.general_terms (( general_term :: general_terms )) in ( LrTable.NT 6, ( result, general_term1left, general_terms1right), rest671) end | ( 278, ( ( _, ( MlyValue.general_term general_term, general_term1left, general_term1right)) :: rest671)) => let val result = MlyValue.general_terms (( [general_term] )) in ( LrTable.NT 6, ( result, general_term1left, general_term1right), rest671) end | ( 279, ( ( _, ( MlyValue.atomic_word atomic_word, atomic_word1left, atomic_word1right)) :: rest671)) => let val result = MlyValue.name ( ( atomic_word )) in ( LrTable.NT 1, ( result, atomic_word1left, atomic_word1right), rest671) end | ( 280, ( ( _, ( MlyValue.integer integer, integer1left, integer1right)) :: rest671)) => let val result = MlyValue.name ( ( integer )) in ( LrTable.NT 1, ( result, integer1left, integer1right), rest671) end | ( 281, ( ( _, ( MlyValue.LOWER_WORD LOWER_WORD, LOWER_WORD1left, LOWER_WORD1right)) :: rest671)) => let val result = MlyValue.atomic_word (( LOWER_WORD )) in ( LrTable.NT 8, ( result, LOWER_WORD1left, LOWER_WORD1right), rest671) end | ( 282, ( ( _, ( MlyValue.SINGLE_QUOTED SINGLE_QUOTED, SINGLE_QUOTED1left, SINGLE_QUOTED1right)) :: rest671)) => let val result = MlyValue.atomic_word (( dequote SINGLE_QUOTED )) in ( LrTable.NT 8, ( result, SINGLE_QUOTED1left, SINGLE_QUOTED1right) , rest671) end | ( 283, ( ( _, ( _, THF1left, THF1right)) :: rest671)) => let val result = MlyValue.atomic_word (( "thf" )) in ( LrTable.NT 8, ( result, THF1left, THF1right), rest671) end | ( 284, ( ( _, ( _, TFF1left, TFF1right)) :: rest671)) => let val result = MlyValue.atomic_word (( "tff" )) in ( LrTable.NT 8, ( result, TFF1left, TFF1right), rest671) end | ( 285, ( ( _, ( _, FOF1left, FOF1right)) :: rest671)) => let val result = MlyValue.atomic_word (( "fof" )) in ( LrTable.NT 8, ( result, FOF1left, FOF1right), rest671) end | ( 286, ( ( _, ( _, CNF1left, CNF1right)) :: rest671)) => let val result = MlyValue.atomic_word (( "cnf" )) in ( LrTable.NT 8, ( result, CNF1left, CNF1right), rest671) end | ( 287, ( ( _, ( _, INCLUDE1left, INCLUDE1right)) :: rest671)) => let val result = MlyValue.atomic_word (( "include" )) in ( LrTable.NT 8, ( result, INCLUDE1left, INCLUDE1right), rest671) end | ( 288, ( ( _, ( MlyValue.DOLLAR_WORD DOLLAR_WORD, DOLLAR_WORD1left, DOLLAR_WORD1right)) :: rest671)) => let val result = MlyValue.atomic_defined_word (( DOLLAR_WORD )) in ( LrTable.NT 147, ( result, DOLLAR_WORD1left, DOLLAR_WORD1right), rest671) end | ( 289, ( ( _, ( MlyValue.DOLLAR_DOLLAR_WORD DOLLAR_DOLLAR_WORD, DOLLAR_DOLLAR_WORD1left, DOLLAR_DOLLAR_WORD1right)) :: rest671)) => let val result = MlyValue.atomic_system_word (( DOLLAR_DOLLAR_WORD ) ) in ( LrTable.NT 148, ( result, DOLLAR_DOLLAR_WORD1left, DOLLAR_DOLLAR_WORD1right), rest671) end | ( 290, ( ( _, ( MlyValue.UNSIGNED_INTEGER UNSIGNED_INTEGER, UNSIGNED_INTEGER1left, UNSIGNED_INTEGER1right)) :: rest671)) => let val result = MlyValue.integer (( UNSIGNED_INTEGER )) in ( LrTable.NT 13, ( result, UNSIGNED_INTEGER1left, UNSIGNED_INTEGER1right), rest671) end | ( 291, ( ( _, ( MlyValue.SIGNED_INTEGER SIGNED_INTEGER, SIGNED_INTEGER1left, SIGNED_INTEGER1right)) :: rest671)) => let val result = MlyValue.integer (( SIGNED_INTEGER )) in ( LrTable.NT 13, ( result, SIGNED_INTEGER1left, SIGNED_INTEGER1right), rest671) end | ( 292, ( ( _, ( MlyValue.integer integer, integer1left, integer1right)) :: rest671)) => let val result = MlyValue.number ( ( (Int_num, integer) )) in ( LrTable.NT 11, ( result, integer1left, integer1right), rest671) end | ( 293, ( ( _, ( MlyValue.REAL REAL, REAL1left, REAL1right)) :: rest671)) => let val result = MlyValue.number (( (Real_num, REAL) )) in ( LrTable.NT 11, ( result, REAL1left, REAL1right), rest671) end | ( 294, ( ( _, ( MlyValue.RATIONAL RATIONAL, RATIONAL1left, RATIONAL1right)) :: rest671)) => let val result = MlyValue.number ( ( (Rat_num, RATIONAL) )) in ( LrTable.NT 11, ( result, RATIONAL1left, RATIONAL1right), rest671 ) end | ( 295, ( ( _, ( MlyValue.SINGLE_QUOTED SINGLE_QUOTED, SINGLE_QUOTED1left, SINGLE_QUOTED1right)) :: rest671)) => let val result = MlyValue.file_name (( SINGLE_QUOTED )) in ( LrTable.NT 17, ( result, SINGLE_QUOTED1left, SINGLE_QUOTED1right ), rest671) end | _ => raise (mlyAction i392) end val void = MlyValue.VOID val extract = fn a => (fn MlyValue.tptp x => x | _ => let exception ParseInternal in raise ParseInternal end) a end end structure Tokens : TPTP_TOKENS = struct type svalue = ParserData.svalue type ('a,'b) token = ('a,'b) Token.token fun AMPERSAND (p1,p2) = Token.TOKEN (ParserData.LrTable.T 0,( ParserData.MlyValue.VOID,p1,p2)) fun AT_SIGN (p1,p2) = Token.TOKEN (ParserData.LrTable.T 1,( ParserData.MlyValue.VOID,p1,p2)) fun CARET (p1,p2) = Token.TOKEN (ParserData.LrTable.T 2,( ParserData.MlyValue.VOID,p1,p2)) fun COLON (p1,p2) = Token.TOKEN (ParserData.LrTable.T 3,( ParserData.MlyValue.VOID,p1,p2)) fun COMMA (p1,p2) = Token.TOKEN (ParserData.LrTable.T 4,( ParserData.MlyValue.VOID,p1,p2)) fun EQUALS (p1,p2) = Token.TOKEN (ParserData.LrTable.T 5,( ParserData.MlyValue.VOID,p1,p2)) fun EXCLAMATION (p1,p2) = Token.TOKEN (ParserData.LrTable.T 6,( ParserData.MlyValue.VOID,p1,p2)) fun LET (p1,p2) = Token.TOKEN (ParserData.LrTable.T 7,( ParserData.MlyValue.VOID,p1,p2)) fun ARROW (p1,p2) = Token.TOKEN (ParserData.LrTable.T 8,( ParserData.MlyValue.VOID,p1,p2)) fun FI (p1,p2) = Token.TOKEN (ParserData.LrTable.T 9,( ParserData.MlyValue.VOID,p1,p2)) fun IFF (p1,p2) = Token.TOKEN (ParserData.LrTable.T 10,( ParserData.MlyValue.VOID,p1,p2)) fun IMPLIES (p1,p2) = Token.TOKEN (ParserData.LrTable.T 11,( ParserData.MlyValue.VOID,p1,p2)) fun INCLUDE (p1,p2) = Token.TOKEN (ParserData.LrTable.T 12,( ParserData.MlyValue.VOID,p1,p2)) fun LAMBDA (p1,p2) = Token.TOKEN (ParserData.LrTable.T 13,( ParserData.MlyValue.VOID,p1,p2)) fun LBRKT (p1,p2) = Token.TOKEN (ParserData.LrTable.T 14,( ParserData.MlyValue.VOID,p1,p2)) fun LPAREN (p1,p2) = Token.TOKEN (ParserData.LrTable.T 15,( ParserData.MlyValue.VOID,p1,p2)) fun MAP_TO (p1,p2) = Token.TOKEN (ParserData.LrTable.T 16,( ParserData.MlyValue.VOID,p1,p2)) fun MMINUS (p1,p2) = Token.TOKEN (ParserData.LrTable.T 17,( ParserData.MlyValue.VOID,p1,p2)) fun NAND (p1,p2) = Token.TOKEN (ParserData.LrTable.T 18,( ParserData.MlyValue.VOID,p1,p2)) fun NEQUALS (p1,p2) = Token.TOKEN (ParserData.LrTable.T 19,( ParserData.MlyValue.VOID,p1,p2)) fun XOR (p1,p2) = Token.TOKEN (ParserData.LrTable.T 20,( ParserData.MlyValue.VOID,p1,p2)) fun NOR (p1,p2) = Token.TOKEN (ParserData.LrTable.T 21,( ParserData.MlyValue.VOID,p1,p2)) fun PERIOD (p1,p2) = Token.TOKEN (ParserData.LrTable.T 22,( ParserData.MlyValue.VOID,p1,p2)) fun PPLUS (p1,p2) = Token.TOKEN (ParserData.LrTable.T 23,( ParserData.MlyValue.VOID,p1,p2)) fun QUESTION (p1,p2) = Token.TOKEN (ParserData.LrTable.T 24,( ParserData.MlyValue.VOID,p1,p2)) fun RBRKT (p1,p2) = Token.TOKEN (ParserData.LrTable.T 25,( ParserData.MlyValue.VOID,p1,p2)) fun RPAREN (p1,p2) = Token.TOKEN (ParserData.LrTable.T 26,( ParserData.MlyValue.VOID,p1,p2)) fun TILDE (p1,p2) = Token.TOKEN (ParserData.LrTable.T 27,( ParserData.MlyValue.VOID,p1,p2)) fun TOK_FALSE (p1,p2) = Token.TOKEN (ParserData.LrTable.T 28,( ParserData.MlyValue.VOID,p1,p2)) fun TOK_I (p1,p2) = Token.TOKEN (ParserData.LrTable.T 29,( ParserData.MlyValue.VOID,p1,p2)) fun TOK_O (p1,p2) = Token.TOKEN (ParserData.LrTable.T 30,( ParserData.MlyValue.VOID,p1,p2)) fun TOK_INT (p1,p2) = Token.TOKEN (ParserData.LrTable.T 31,( ParserData.MlyValue.VOID,p1,p2)) fun TOK_REAL (p1,p2) = Token.TOKEN (ParserData.LrTable.T 32,( ParserData.MlyValue.VOID,p1,p2)) fun TOK_RAT (p1,p2) = Token.TOKEN (ParserData.LrTable.T 33,( ParserData.MlyValue.VOID,p1,p2)) fun TOK_TRUE (p1,p2) = Token.TOKEN (ParserData.LrTable.T 34,( ParserData.MlyValue.VOID,p1,p2)) fun TOK_TYPE (p1,p2) = Token.TOKEN (ParserData.LrTable.T 35,( ParserData.MlyValue.VOID,p1,p2)) fun VLINE (p1,p2) = Token.TOKEN (ParserData.LrTable.T 36,( ParserData.MlyValue.VOID,p1,p2)) fun EOF (p1,p2) = Token.TOKEN (ParserData.LrTable.T 37,( ParserData.MlyValue.VOID,p1,p2)) fun DTHF (p1,p2) = Token.TOKEN (ParserData.LrTable.T 38,( ParserData.MlyValue.VOID,p1,p2)) fun DFOF (p1,p2) = Token.TOKEN (ParserData.LrTable.T 39,( ParserData.MlyValue.VOID,p1,p2)) fun DCNF (p1,p2) = Token.TOKEN (ParserData.LrTable.T 40,( ParserData.MlyValue.VOID,p1,p2)) fun DFOT (p1,p2) = Token.TOKEN (ParserData.LrTable.T 41,( ParserData.MlyValue.VOID,p1,p2)) fun DTFF (p1,p2) = Token.TOKEN (ParserData.LrTable.T 42,( ParserData.MlyValue.VOID,p1,p2)) fun REAL (i,p1,p2) = Token.TOKEN (ParserData.LrTable.T 43,( ParserData.MlyValue.REAL i,p1,p2)) fun RATIONAL (i,p1,p2) = Token.TOKEN (ParserData.LrTable.T 44,( ParserData.MlyValue.RATIONAL i,p1,p2)) fun SIGNED_INTEGER (i,p1,p2) = Token.TOKEN (ParserData.LrTable.T 45,( ParserData.MlyValue.SIGNED_INTEGER i,p1,p2)) fun UNSIGNED_INTEGER (i,p1,p2) = Token.TOKEN (ParserData.LrTable.T 46 ,(ParserData.MlyValue.UNSIGNED_INTEGER i,p1,p2)) fun DOT_DECIMAL (i,p1,p2) = Token.TOKEN (ParserData.LrTable.T 47,( ParserData.MlyValue.DOT_DECIMAL i,p1,p2)) fun SINGLE_QUOTED (i,p1,p2) = Token.TOKEN (ParserData.LrTable.T 48,( ParserData.MlyValue.SINGLE_QUOTED i,p1,p2)) fun UPPER_WORD (i,p1,p2) = Token.TOKEN (ParserData.LrTable.T 49,( ParserData.MlyValue.UPPER_WORD i,p1,p2)) fun LOWER_WORD (i,p1,p2) = Token.TOKEN (ParserData.LrTable.T 50,( ParserData.MlyValue.LOWER_WORD i,p1,p2)) fun COMMENT (i,p1,p2) = Token.TOKEN (ParserData.LrTable.T 51,( ParserData.MlyValue.COMMENT i,p1,p2)) fun DISTINCT_OBJECT (i,p1,p2) = Token.TOKEN (ParserData.LrTable.T 52,( ParserData.MlyValue.DISTINCT_OBJECT i,p1,p2)) fun DUD (p1,p2) = Token.TOKEN (ParserData.LrTable.T 53,( ParserData.MlyValue.VOID,p1,p2)) fun INDEF_CHOICE (p1,p2) = Token.TOKEN (ParserData.LrTable.T 54,( ParserData.MlyValue.VOID,p1,p2)) fun DEFIN_CHOICE (p1,p2) = Token.TOKEN (ParserData.LrTable.T 55,( ParserData.MlyValue.VOID,p1,p2)) fun OPERATOR_FORALL (p1,p2) = Token.TOKEN (ParserData.LrTable.T 56,( ParserData.MlyValue.VOID,p1,p2)) fun OPERATOR_EXISTS (p1,p2) = Token.TOKEN (ParserData.LrTable.T 57,( ParserData.MlyValue.VOID,p1,p2)) fun PLUS (p1,p2) = Token.TOKEN (ParserData.LrTable.T 58,( ParserData.MlyValue.VOID,p1,p2)) fun TIMES (p1,p2) = Token.TOKEN (ParserData.LrTable.T 59,( ParserData.MlyValue.VOID,p1,p2)) fun GENTZEN_ARROW (p1,p2) = Token.TOKEN (ParserData.LrTable.T 60,( ParserData.MlyValue.VOID,p1,p2)) fun DEP_SUM (p1,p2) = Token.TOKEN (ParserData.LrTable.T 61,( ParserData.MlyValue.VOID,p1,p2)) fun DEP_PROD (p1,p2) = Token.TOKEN (ParserData.LrTable.T 62,( ParserData.MlyValue.VOID,p1,p2)) fun DOLLAR_WORD (i,p1,p2) = Token.TOKEN (ParserData.LrTable.T 63,( ParserData.MlyValue.DOLLAR_WORD i,p1,p2)) fun DOLLAR_DOLLAR_WORD (i,p1,p2) = Token.TOKEN (ParserData.LrTable.T 64,(ParserData.MlyValue.DOLLAR_DOLLAR_WORD i,p1,p2)) fun SUBTYPE (p1,p2) = Token.TOKEN (ParserData.LrTable.T 65,( ParserData.MlyValue.VOID,p1,p2)) fun LET_TERM (p1,p2) = Token.TOKEN (ParserData.LrTable.T 66,( ParserData.MlyValue.VOID,p1,p2)) fun THF (p1,p2) = Token.TOKEN (ParserData.LrTable.T 67,( ParserData.MlyValue.VOID,p1,p2)) fun TFF (p1,p2) = Token.TOKEN (ParserData.LrTable.T 68,( ParserData.MlyValue.VOID,p1,p2)) fun FOF (p1,p2) = Token.TOKEN (ParserData.LrTable.T 69,( ParserData.MlyValue.VOID,p1,p2)) fun CNF (p1,p2) = Token.TOKEN (ParserData.LrTable.T 70,( ParserData.MlyValue.VOID,p1,p2)) fun ITE_F (p1,p2) = Token.TOKEN (ParserData.LrTable.T 71,( ParserData.MlyValue.VOID,p1,p2)) fun ITE_T (p1,p2) = Token.TOKEN (ParserData.LrTable.T 72,( ParserData.MlyValue.VOID,p1,p2)) fun LET_TF (p1,p2) = Token.TOKEN (ParserData.LrTable.T 73,( ParserData.MlyValue.VOID,p1,p2)) fun LET_FF (p1,p2) = Token.TOKEN (ParserData.LrTable.T 74,( ParserData.MlyValue.VOID,p1,p2)) fun LET_FT (p1,p2) = Token.TOKEN (ParserData.LrTable.T 75,( ParserData.MlyValue.VOID,p1,p2)) fun LET_TT (p1,p2) = Token.TOKEN (ParserData.LrTable.T 76,( ParserData.MlyValue.VOID,p1,p2)) end end
¤ Dauer der Verarbeitung: 0.458 Sekunden (vorverarbeitet am 2026-06-30) ¤*© Formatika GbR, Deutschland |
|
||||||||||||||
2026-07-09