Consider the following grammars G1 and G2 respectively. Grammar - G1:
A1 → A2A3
A2 → A3A1 | b
A3 → A1A1 | aGrammar - G2:
S → AA | 0
A → SS | 1Consider the following statements regarding above grammars: (I): This grammar is not left recursive and equivalent to grammar - G1:
A1 → A2A3
A2 → A3A1 | b
A3 → a | bA3A1 | aK | bA3A1K
k → A1A3A1 | A1A3A1K(II): This grammar is not left recursive and equivalent to grammar - G2:
S → A A | 0
A → 0S | 1 | 0SK | 1K
K → AS | ASK Which of the following pairs have DIFFERENT expressive power?
Assume Statement S1 and S2 defined as:S1:L2-L1 is recursive enumerable Where L1 and L2 are recursive and recursive enumerable respectively. S2: The set of all Turnig machine is countable. Which of the following is true?
A context free language is called ambigous if ______________
Which of the following statement is false ?
The context free grammer S->SS | oS1 | 1So | e generates
Which of the following statement is false ?
Push down automata excepts which language ?
A regular Grammer is a ___________
A CFG is close under ________
Which of these does not belong to CFG ?