That finite automata which does not contain any ambiguity is called DFA (Deterministic Finite Automata).
Condition for Deterministic Finite Automata :
1. It must have one state, one input and we get one state as output.
2. Every state have a path for every input symbol that means every state have a unique path.
Example:
Solution :
Q = { q0 , q1 , q2 }
Σ = { 0, 1 }
q0 = q0
F = { q2 }
Note: here φ is not a member of Q.
In the above transaction table every state have only one path. That means there is no ambiguity arise so we can say that it is a case of DFA.
Condition for Deterministic Finite Automata :
1. It must have one state, one input and we get one state as output.
2. Every state have a path for every input symbol that means every state have a unique path.
Example:
Solution :
Q = { q0 , q1 , q2 }
Σ = { 0, 1 }
q0 = q0
F = { q2 }
Note: here φ is not a member of Q.
In the above transaction table every state have only one path. That means there is no ambiguity arise so we can say that it is a case of DFA.
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