Rewrite the set of productions below in Extended Backus-Naur Form (EBNF).Set of Productions: P01: FN → FN–HEAD FN–BODY P02: FN–HEAD → TYPE id ( PARAM–LIST ) P03: TYPE → char P04: TYPE → int P05: TYPE → real P06: PARAM–LIST → TYPE id P07: PARAM–LIST → PARAM–LIST , TYPE id P08: FN–BODY → { VAR–DECL STMT return ( EXPRESN ) ; } P09: VAR–DECL → λ P10: VAR–DECL → TYPE ID–LIST ; P11: VAR–DECL → VAR–DECL TYPE ID–LIST ; P12: ID–LIST → id P13: ID–LIST → ID–LIST , id P14: STMT → λ P15: STMT → SIMPLE–STMT P16: STMT → SELECT–STMT P17: STMT → REPEAT–STMT P18: STMT → SEQUENCE–STMT P19: SIMPLE–STMT → ASSIGN–STMT P20: SIMPLE–STMT → FN–CALL–STMT P21: ASSIGN–STMT → var = EXPRESN ; P22: EXPRESN → ARITH–EXP P23: EXPRESN → BOOL–EXP P24: ARITH–EXP → TERM P25: ARITH–EXP → ARITH–EXP ADD–OP TERM P26: ADD–OP → + P27: ADD–OP → – P28: TERM → FAC P29: TERM → TERM MUL–OP FAC P30: MUL–OP → * P31: MUL–OP → / P32: FAC → ( ARITH–EXP ) P33: FAC → OPD P34: OPD → var P35: OPD → const P36: BOOL–EXP → RELN–EXP P37: BOOL–EXP → LOGIC–EXP P38: RELN–EXP → OPD RELN–OPR OPD P39: RELN–OPR → == P40: RELN–OPR → != P41: RELN–OPR → P42: RELN–OPR → P43: RELN–OPR → > P44: RELN–OPR → >= P45: LOGIC–EXP → OPD LOGIC–OPR OPD P46: LOGIC–EXP → LOGIC–OPR OPD P47: LOGIC–OPR → and P48: LOGIC–OPR → or P49: LOGIC–OPR → not P50: FN–CALL–STMT → id ( ARG–LIST ) ; P51: ARG–LIST → λ P52: ARG–LIST → id P53: ARG–LIST → ARG–LIST , id P54: SELECT–STMT → if CONDITION STMT else STMT P55: CONDITION → ( BOOL–EXP ) P56: REPEAT–STMT → DO–STMT P57: REPEAT–STMT → WHILE–STMT P58: DO–STMT → do { STMT } while CONDITION ; P59: WHILE–STMT → while CONDITION do { STMT } ; P60: SEQUENCE–STMT → STMT STMT

Rewrite the set of productions below in Extended Backus-Naur Form (EBNF). Set of Productions: P01: FN → FN–HEAD FN–BODY P02: FN–HEAD → TYPE id ( PARAM–LIST ) P03: TYPE → char P04: TYPE → int P05: TYPE...

Rewrite the set of productions below in Extended Backus-Naur Form (EBNF).

Set of Productions:

P01:	FN	→	FN–HEAD FN–BODY
P02:	FN–HEAD	→	TYPE id ( PARAM–LIST )
P03:	TYPE	→	char
P04:	TYPE	→	int
P05:	TYPE	→	real
P06:	PARAM–LIST	→	TYPE id
P07:	PARAM–LIST	→	PARAM–LIST , TYPE id
P08:	FN–BODY	→	{ VAR–DECL STMT return ( EXPRESN ) ; }
P09:	VAR–DECL	→	λ
P10:	VAR–DECL	→	TYPE ID–LIST ;
P11:	VAR–DECL	→	VAR–DECL TYPE ID–LIST ;
P12:	ID–LIST	→	id
P13:	ID–LIST	→	ID–LIST , id
P14:	STMT	→	λ
P15:	STMT	→	SIMPLE–STMT
P16:	STMT	→	SELECT–STMT
P17:	STMT	→	REPEAT–STMT
P18:	STMT	→	SEQUENCE–STMT
P19:	SIMPLE–STMT	→	ASSIGN–STMT
P20:	SIMPLE–STMT	→	FN–CALL–STMT
P21:	ASSIGN–STMT	→	var = EXPRESN ;
P22:	EXPRESN	→	ARITH–EXP
P23:	EXPRESN	→	BOOL–EXP
P24:	ARITH–EXP	→	TERM
P25:	ARITH–EXP	→	ARITH–EXP ADD–OP TERM
P26:	ADD–OP	→	+
P27:	ADD–OP	→	–
P28:	TERM	→	FAC
P29:	TERM	→	TERM MUL–OP FAC
P30:	MUL–OP	→	*
P31:	MUL–OP	→	/
P32:	FAC	→	( ARITH–EXP )
P33:	FAC	→	OPD
P34:	OPD	→	var
P35:	OPD	→	const
P36:	BOOL–EXP	→	RELN–EXP
P37:	BOOL–EXP	→	LOGIC–EXP
P38:	RELN–EXP	→	OPD RELN–OPR OPD
P39:	RELN–OPR	→	==
P40:	RELN–OPR	→	!=
P41:	RELN–OPR	→
P42:	RELN–OPR	→	<>
P43:	RELN–OPR	→	>
P44:	RELN–OPR	→	>=
P45:	LOGIC–EXP	→	OPD LOGIC–OPR OPD
P46:	LOGIC–EXP	→	LOGIC–OPR OPD
P47:	LOGIC–OPR	→	and
P48:	LOGIC–OPR	→	or
P49:	LOGIC–OPR	→	not
P50:	FN–CALL–STMT	→	id ( ARG–LIST ) ;
P51:	ARG–LIST	→	λ
P52:	ARG–LIST	→	id
P53:	ARG–LIST	→	ARG–LIST , id
P54:	SELECT–STMT	→	if CONDITION STMT else STMT
P55:	CONDITION	→	( BOOL–EXP )
P56:	REPEAT–STMT	→	DO–STMT
P57:	REPEAT–STMT	→	WHILE–STMT
P58:	DO–STMT	→	do { STMT } while CONDITION ;
P59:	WHILE–STMT	→	while CONDITION do { STMT } ;
P60:	SEQUENCE–STMT	→	STMT STMT

Jun 06, 2022

SOLUTION.PDF

Rewrite the set of productions below in Extended Backus-Naur Form (EBNF). Set of Productions: P01: FN → FN–HEAD FN–BODY P02: FN–HEAD → TYPE id ( PARAM–LIST ) P03: TYPE → char P04: TYPE → int P05: TYPE...

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