Demonstration of Ambiguity in Context-Free Grammars
How can you prove that a context-free grammar is ambiguous?
What is the practical significance of ambiguity in programming language grammars?
In the context of ambiguous grammars, what do multiple derivations of the same string demonstrate?
For the expression 'a + b * c', why might different parse trees lead to different results?
In the string concatenation grammar S → SS | ab | ba, what does the ambiguity of 'abab' reveal about associativity?
What makes the dangling else problem particularly challenging in compiler design?
If a grammar generates the string 'if E then if E then other else other' with two different parse trees, what are the two possible interpretations?
How would you resolve the ambiguity in the arithmetic expression grammar E → E + E | E * E | (E) | id?
When comparing two derivations of the same string in an ambiguous grammar, what fundamental property are you observing?