Parsing with Context Free Grammars

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Parsing with Context Free Grammars CS310 Parsing with Context Free Grammars Today’s reference: Compilers: Principles, Techniques, and Tools by: Aho, Sethi, Ullman aka: The Dragon Book Section 2.4 page 40 October 20, 2008

Parsing Can a string, s, be generated by a grammar? does source code conform to the C grammar? For any CFG, we can parse in O(n3), n = |s| O(n) algorithms exist for languages that arise in practice Single left to right scan with one look ahead character Top-down vs. Bottom-up describes how you construct the parse tree

Parsing Example A -> 0A1 A -> B B -> # Top-down efficient parsers that are more easily constructed by hand We will be concerned with these for now Bottom-up handles a larger class of grammars often used in software tools that produce a parser from a grammar

Top Down Parsing For some grammars, this can be done with a single left to right scan of the input looking at a single character at a time the lookahead character TYPE -> SIMPLE | id | array [ SIMPLE ] of TYPE SIMPLE -> integer | char | num dotdot num * *from Aho, Sethi, Ullman

Let’s build the parse tree array [ num dotdot num ] of integer

Recursive-descent Parsing Top down parsing execute a set of recursive procedures to parse one procedure per nonterminal Predictive parsing special case of Recursive-descent parsing the lookahead character unambiguously determines how to choose the next step not all grammars will work

Example procedure type begin if lookahead is in { integer, char, num } then simple() else if lookahead = id then match(id); else if lookahead = array then match(array); match([); simple; match(]); match(of); type; else error endif end type TYPE -> SIMPLE | id | array [ SIMPLE ] of TYPE

Left Recursion T -> T a x | x what does this produce? Left Recursive Grammar Problem? Rewrite as right recursive T -> x R R -> ax R | ε

First The lookahead character unambiguously determines how to choose the next step We calculate FIRST(A) FIRST(A) is the set of characters that appear as the first symbols of one or more strings generated from A  For predictive parsing to work without backtracking when A->X and A ->Y exist, FIRST(X) and FIRST(Y) must be disjoint from Aho, Sethi, Ullman

First What is FIRST() for each of the nonterminals? TYPE -> SIMPLE | id | array [ SIMPLE ] of TYPE SIMPLE -> integer | char | num dotdot num * *from Aho, Sethi, Ullman

Simple Parse Table (1) S -> Q (2) S -> ( S ) (3) Q -> 1 Instead of a function, we can build a table to tell us how to parse. 3 4 - Q 1 2 S ) ( Parse Error!