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# Lab for Automated Reasoning and Analysis LARA

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**Example:** the example automaton above accepts the language $L = \{a, bara, barbara, barbarbara, \ldots \}$, which we can denote by $\{ (bar)^n a \mid n \geq 0 \}$. | **Example:** the example automaton above accepts the language $L = \{a, bara, barbara, barbarbara, \ldots \}$, which we can denote by $\{ (bar)^n a \mid n \geq 0 \}$. | ||

- | What is the automaton accepting strings of the form $p barbara q$ where $p,q$ are arbitrary strings? | + | What is the automaton accepting strings of the form $p\ barbara\ q$ where $p,q$ are arbitrary strings? |

A state machine is called **deterministic** iff for every pair $(q_1,a) \in Q \times \Sigma$ there exists exactly one $q_2 \in Q$ such that $(q_1,a,q_2) \in \Delta$. | A state machine is called **deterministic** iff for every pair $(q_1,a) \in Q \times \Sigma$ there exists exactly one $q_2 \in Q$ such that $(q_1,a,q_2) \in \Delta$. |