I need 6.3.4 the topic is about automata theory ### Exercise 6.1.1:Suppose the PDA \( P \) is defined as follows:\[ P = (\{q, p\}, \{0, 1\}, \{Z_0, X\}, \delta, q, Z_0, \{p\}) \]Here, \( P \) represents a Pushdown Automaton (PDA) with:- A set of states \( \{q, p\} \)- An input alphabet \( \{0, 1\} \)- A stack alphabet \( \{Z_0, X\} \)- A transition function \( \delta \)- An initial state \( q \)- An initial stack symbol \( Z_0 \)- A set of accepting states \( \{p\} \)---In this exercise, you will explore how the components of this Pushdown Automaton interact to process inputs and alter stack contents. Understanding PDAs will help you analyze context-free languages and their behaviors in computational theory. **Exercise 6.3.4: Convert the PDA of Exercise 6.1.1 to a context-free grammar.**(There are no graphs or diagrams accompanying this exercise.)

To convert the given Pushdown Automaton (PDA) into a context-free grammar (CFG), we need to define…

Answered: Suppose the PDA P = ({q, p}, {0, 1},…

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Suppose the PDA P = ({q, p}, {0, 1}, {Zo, X}, 6, q, Zo, {p})

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I need 6.3.4 the topic is about automata theory

### Exercise 6.1.1:

Suppose the PDA \( P \) is defined as follows:

\[ P = (\{q, p\}, \{0, 1\}, \{Z_0, X\}, \delta, q, Z_0, \{p\}) \]

Here, \( P \) represents a Pushdown Automaton (PDA) with:

- A set of states \( \{q, p\} \)
- An input alphabet \( \{0, 1\} \)
- A stack alphabet \( \{Z_0, X\} \)
- A transition function \( \delta \)
- An initial state \( q \)
- An initial stack symbol \( Z_0 \)
- A set of accepting states \( \{p\} \)

---

In this exercise, you will explore how the components of this Pushdown Automaton interact to process inputs and alter stack contents. Understanding PDAs will help you analyze context-free languages and their behaviors in computational theory.

**Exercise 6.3.4: Convert the PDA of Exercise 6.1.1 to a context-free grammar.**

(There are no graphs or diagrams accompanying this exercise.)

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