equivalence of regular grammar and finite automata
What is the equivalence of regular grammars and finite automata?
Regular grammar and Finite Automata are equivalent in power. 2=0 } to regular grammar.
Start state of automata will be the start symbol of the grammar. terminal b it moves to state B (S→ bB).What is the equivalence relation between finite automata and regular expression?
Just as finite automata are used to recognize patterns of strings, regular expressions are used to generate patterns of strings.
A regular expression is an algebraic formula whose value is a pattern consisting of a set of strings, called the language of the expression.Relations between regular grammars and finite automata.
To any regular grammar one may construct an NFA which accepts the language generated by that grammar.
Any NFA can be transformed in an equivalent DFA.
To any DFA one may construct a regular grammar which generates the language accepted by that DFA.
What is equivalence of finite automata?
Above two finite automata are having different number of states and edges, but they are equivalent.
They are said to be equivalent only when they accept same regular language (same set of tokens) whether they have different number of states or edges.
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