Pushdown automata can also manipulate the stack, as part of performing a transition. Normal finite state machines choose a new state, the result of following the transition. The manipulation can be to push a particular symbol to the top of the stack, or to pop off the top of the stack. The automaton can alternatively ignore the stack, and leave it as it is. The choice of manipulation (or no manipulation) is determined by the transition table.
For every context-free grammar, there exists a pushdown automaton such that the language generated by the grammar is identical with the language generated by the automaton. Conversely, for every pushdown automaton there exists a context-free grammar such that the language generated by the automaton is identical with the language generated by the grammar.
Now, we know all important basic definitions. So, what is the next step?
Well, Next step is to concentrate on the formal definitions of all previously discussed terms. In my next posts, we will focus on one term at a time.
So be prepared for the next post….
Subscribe to:
Post Comments (Atom)
No comments:
Post a Comment