(Solved): can you fill in the DPDA by using the code belowCode: A DPDA is a 7-tuple: A PDA is formally defined ...

A DPDA is a 7-tuple: A PDA is formally defined as a 7-tuple: \( M=\left(Q, \Sigma, \Gamma, \delta, q_{0}, Z, F\right) \) where - \( Q \) is a finite set of states - \( \boldsymbol{\Sigma} \) is a finite set which is called the input alphabet - \( \Gamma \) is a finite set which is called the stack alphabet - \( \delta \) is a finite subset of \( Q \times(\Sigma \cup\{\varepsilon\}) \times \Gamma \times Q \times \Gamma^{*} \), the transition relation - \( q_{0} \in Q \) is the start state - \( Z \in \Gamma \) is the initial stack symbol - \( F \subseteq Q \) is the set of accepting states Definition of your DPDA: \[ \begin{array}{l} \mathrm{Q}=\{\ldots\} \\ \Sigma=\{\ldots\} \\ \Gamma=\{\ldots\} \\ \delta= \\ \mathrm{q} 0=\ldots \\ \mathrm{Z}=\ldots \\ \mathrm{F}=\{\ldots\} \end{array} \] DPDA(input_data) # Examples: \# Input String: amb # Output: Input recognized. # Input String: ammb # Output: Input recognized. # Input String: ammmm # Output: Input not recognized.