For example, in testing satisfiabitity of a formula Po in the branching time logic CTL, a directed graph labelled with.
IRA69, RAT0) because of the intimate relationship between such automata and temporal logic (cf. It can't accept any string which ends with 1, because it will never go to the final state q1 on 1 input, so the string ending with 1, will not be accepted or will be rejected. There has recently been a resurgence of interest in the theory of finite automata on in- finite trees (cf. Here we examine the problem of non-deterministic planning with temporally extended goals specified in linear temporal logic (LTL), interpreted over either finite or infinite traces. It can accept any string which ends with 0 like 00, 10, 110, 100.etc. the semantics of LTL formulas is given in terms of paths through the finite state system.
In the above diagram, we can see that on given 0 as input to DFA in state q0, the DFA changes state to q1.
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