Question $31(1$ point$)$

symbols, $$ is a finite set called the alphabet $($its elements are called terminal

symbols$),P$ is a finite set of rules, $S$ is an element of $N$ and it is a$,$ so called, start

symbol. A rule is written $Uw,$ where $U$ is a nonterminal symbol and

win$(N{)}^{*}.$

Let's define a quintuple $(\{$:$Q..S,q_0,F),$ where $Q$ is a finite set of states, $$ is a finite set

called the alphabet, $$ is a transition function from $Q$ to $Q,q_0$ is the initial state that

is an element of $Q,$ and $F$ is a set of final states that is a subset of $Q.$

The quadruple is a definition of a Context Free Grammar $($CFG$)$ and quintuple is a

definition of a Deterministic Finite State Automaton $($DFA$).$

True

False