This question asks to identify the true statement(s) regarding LL(1) parsers and grammars.
This statement is false. LL(1) parsers are predictive parsers. They use a parse table to deterministically choose the next production rule based on the current non-terminal and the next input token. They do not backtrack.
This statement is false. LL(1) grammars explicitly require the *absence* of left-recursion (e.g., A -> Aα). Left-recursive rules prevent the construction of a predictive parsing table and cause infinite loops in recursive descent parsing.
This statement is true. Left-factoring is a grammar transformation technique used to eliminate sequences of productions that start with the same common prefix. This ensures that for any non-terminal, the productions having the same starting symbol can be uniquely determined from the next input token, which is a prerequisite for a grammar to be LL(1).
Example: If a rule is P -> αβ | αγ, it must be left-factored to P -> αP' and P' -> β | γ.
This statement is false. LL(1) parsers can handle a more restricted set of context-free grammars compared to LR parsers, including SLR (Simple LR). SLR parsers are generally considered more powerful because they can parse a larger class of grammars than LL(1) parsers.
Based on the analysis, only the third statement is true. A grammar must be left-factored to be considered LL(1).
Consider the following statements:
Statement I: LALR parser is more powerful than canonical LR Parser.
Statement II: SLR parser is more powerful than LALR
Which of the following is correct?
Given below are two statements
Statement I : LL(1) and LR are examples of Bottom‐up parsers.
Statement II : Recursive descent parser and SLR are examples of Top‐down parsers
In light of the above statements, choose the correct answer from the options given below
Consider the following Grammar G:
S ➝ A | B
A➝ a | c
B➝ b | c
Where {S, A, B} is the set of non-terminals, {a, b, c} is the set of terminals.
Which of the following statement(s) is/are correct?
S 1 : LR(1) can parse all strings that are generated using grammar G.
S 2 : LL(1) can parse all strings that are generated using grammar G.The grammar S → SS | (S)| ϵ is not suitable for predictive parsing because the grammar is: