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{
Predictive Parser
Grammar and Algorithm }
• Predictive parsers can be constructed for
a class of grammars called LL(1).
• L->Left
L->Leftmost derivation
1->One input symbol at each step
• No left recursive or ambiguous grammar
can be LL(1)
LL(1) Grammar
Grammar G is called LL(1) if and only if
whenever,
If A->α|β are two distinct productions of G,
the following conditions hold :-
1. (a) FIRST(α) , FIRST(β) must be disjoint.
This is to be able to deterministically
guess the production.
(b) At most one of the strings α or β can
derive ε (Since FIRST(α), FIRST(β) are
disjoint.
2. If α -> ε then FIRST(β) and FOLLOW(A)
must be disjoint
Conditions of LL(1)
INPUT :- Grammar G
OUTPUT:- Parsing table M
For each production A -> α , do the following :
1. For each terminal ‘a’ in FIRST(A), add
A-> α to M[A,α].
2. If ε is in FIRST(α) then for each terminal b
in FOLLOW(A). A -> α to M[A,b]. If b is $
then also add A -> α to M[A,$].
3. If there is no production in M[A,a] , then
set M[A,a] to error.
Algorithm for construction of parsing
table
E -> TE’
E -> +TE’|ε
T -> FT’
T’ -> *FT’|ε
F -> (E)|id
Example of LL(1) grammar
Non
Terminal
INPUT
SYMBOLS
id + * ( ) $
E E -> TE’ E -> TE’
E’ E -> +TE’ E’ -> ε E’ -> ε
T T -> FT’ T -> FT’
T’ T’ -> ε T’ -> *FT’ T’ -> ε T’ -> ε
F F -> id F -> (E)
Generated Parser Table
For String id + id * id
• A predictive parser can be built by maintaining a
stack explicitly.
• The table driven parser has an input buffer, stack
containing sequence of grammar symbols, parsing
table and an output stream.
• The input buffer contains the string to be parsed
followed by $.
• Initially the stack contains start symbol of the
grammar on the top followed by $.
• The parsing table deterministically guesses the
correct production to be used.
Table driven predictive parsing
Flow Chart
Table
Parser
Stack
Input Buffer
• The current symbol of the input string is
maintained by a pointer say ‘ip’.
• In every step consider the set {a,α} where ‘a’ is
the symbol pointed by the ‘ip’ and ‘α’ is the top
of the stack.
• If ‘α’ is a Non Terminal ,then see the table cell
M{α,a} for the production.
1.If M{α,a} is a valid production then pop the
stack , push the production into the stack.
2.If M{α,a} is error or blank then report an error
Procedure of predictive parser
• .If ‘α’ is a terminal then pop it from the stack and
also increment the input pointer ‘ip’ to point the
next symbol in the input string.
• The output will be the set of productions
• The following example illustrates the top-down
predictive parser using parser table .
String: id + id * id
Grammar: Mentioned LL(1) Grammar in
Previous slides
MATCHED STACK INPUT ACTION
E$ id+id * id$
TE’$ id+id * id$ E->TE’
FT’E’$ id+id * id$ T->FT’
id T’E’$ id+id * id$ F->id
id T’E’$ +id * id$ Match id
id E’$ +id * id$ T’->Є
id +TE’$ +id * id$ E’-> +TE’
id+ TE’$ id * id$ Match +
id+ FT’E’$ id * id$ T-> FT’
id+ idT’E’$ id * id$ F-> id
id+id T’E’$ * id$ Match id
id+id * FT’E’$ * id$ T’-> *FT’
id+id * FT’E’$ id$ Match *
id+id * idT’E’$ id$ F-> id
id+id * id T’E’$ $ Match id
id+id * id E’$ $ T’-> Є
id+id * id $ $ E’-> Є

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11CS10033.pptx

  • 2. • Predictive parsers can be constructed for a class of grammars called LL(1). • L->Left L->Leftmost derivation 1->One input symbol at each step • No left recursive or ambiguous grammar can be LL(1) LL(1) Grammar
  • 3. Grammar G is called LL(1) if and only if whenever, If A->α|β are two distinct productions of G, the following conditions hold :- 1. (a) FIRST(α) , FIRST(β) must be disjoint. This is to be able to deterministically guess the production. (b) At most one of the strings α or β can derive ε (Since FIRST(α), FIRST(β) are disjoint. 2. If α -> ε then FIRST(β) and FOLLOW(A) must be disjoint Conditions of LL(1)
  • 4. INPUT :- Grammar G OUTPUT:- Parsing table M For each production A -> α , do the following : 1. For each terminal ‘a’ in FIRST(A), add A-> α to M[A,α]. 2. If ε is in FIRST(α) then for each terminal b in FOLLOW(A). A -> α to M[A,b]. If b is $ then also add A -> α to M[A,$]. 3. If there is no production in M[A,a] , then set M[A,a] to error. Algorithm for construction of parsing table
  • 5. E -> TE’ E -> +TE’|ε T -> FT’ T’ -> *FT’|ε F -> (E)|id Example of LL(1) grammar
  • 6. Non Terminal INPUT SYMBOLS id + * ( ) $ E E -> TE’ E -> TE’ E’ E -> +TE’ E’ -> ε E’ -> ε T T -> FT’ T -> FT’ T’ T’ -> ε T’ -> *FT’ T’ -> ε T’ -> ε F F -> id F -> (E) Generated Parser Table For String id + id * id
  • 7. • A predictive parser can be built by maintaining a stack explicitly. • The table driven parser has an input buffer, stack containing sequence of grammar symbols, parsing table and an output stream. • The input buffer contains the string to be parsed followed by $. • Initially the stack contains start symbol of the grammar on the top followed by $. • The parsing table deterministically guesses the correct production to be used. Table driven predictive parsing
  • 9. • The current symbol of the input string is maintained by a pointer say ‘ip’. • In every step consider the set {a,α} where ‘a’ is the symbol pointed by the ‘ip’ and ‘α’ is the top of the stack. • If ‘α’ is a Non Terminal ,then see the table cell M{α,a} for the production. 1.If M{α,a} is a valid production then pop the stack , push the production into the stack. 2.If M{α,a} is error or blank then report an error Procedure of predictive parser
  • 10. • .If ‘α’ is a terminal then pop it from the stack and also increment the input pointer ‘ip’ to point the next symbol in the input string. • The output will be the set of productions • The following example illustrates the top-down predictive parser using parser table . String: id + id * id Grammar: Mentioned LL(1) Grammar in Previous slides
  • 11. MATCHED STACK INPUT ACTION E$ id+id * id$ TE’$ id+id * id$ E->TE’ FT’E’$ id+id * id$ T->FT’ id T’E’$ id+id * id$ F->id id T’E’$ +id * id$ Match id id E’$ +id * id$ T’->Є id +TE’$ +id * id$ E’-> +TE’ id+ TE’$ id * id$ Match + id+ FT’E’$ id * id$ T-> FT’ id+ idT’E’$ id * id$ F-> id id+id T’E’$ * id$ Match id id+id * FT’E’$ * id$ T’-> *FT’ id+id * FT’E’$ id$ Match * id+id * idT’E’$ id$ F-> id id+id * id T’E’$ $ Match id id+id * id E’$ $ T’-> Є id+id * id $ $ E’-> Є

Editor's Notes

  1. By: P Lokesh (11CS10033) Class:26th August 2013.