Confut see they may fetch that state about again.

We see an 'a'. We end up in state 2, and state 2 is an accepting state, so we accept.

From state 2 on c, we go to state 3.

From state 2 on d, we go to state 3.

If we were on state 2 and we see a 1, we go to state 3.

Now we update this state.

We come in in state 1, and on a we go to state 2.

We start here in state 1. We see a 2, so we go over to state 2.

We may.

Suppose we have the parsing state

So we look at the state

Starting in a start state, on a b we transition to the middle state, on an a we end up in the third state, which is an accepting state.

Or we decided to add this state based on reasoning about state 2.

We can convert nondeterministic finite state machines down into deterministic finite state machines.

Given a particular state we look and see is it a terminal state?

From a rainy state we have 2 outbound transitioning, 1 to a sunny state and 1 to a rainy state.

But state 1 is not an accepting state, so we don't accept this string. 'cc3' start here in state 1.

So, remember in problem solving, we start off in a state, and it's a single state, not a belief state.

There's 1 accepting state at state 1, and then we have these few others.

We have a 3 dimensional state space.

Now, we follow state and local regulations.

We start off in an initial state.

Now again we can examine the state.

We introduced this in Chart State 0.

We introduced this in Chart State 2.

We see the a, self loop back to state 2. We see the 1. We're in state 3.

More honourable state, more courtship lives In carrion flies than Romeo they may seize

We had a state, like state A, and then we transitioned to another state, like state B, and all we could say about those states was are they identical to each other or not and maybe is one of them a goal state or not.

It may get locked in an undesired state, because it changes color, absorbs more energy, and the system may get stuck.

We don't need just something that can change state though. We need something that can also sense the state.

From state 1 on b, we go to state 2 as well a or b.

Here we start in state 1. I don't consume anything and move to state 2.

We start in state 1. We see an a. Great!

We start in the start state, and the character we see is a 2, so we follow this edge to state 2.

May we go now?

We may need it.

Foreman, may we go?

May we see him?

But you may have noticed quite a bit of duplication in this finite state machine.

We eat so we may live.

We can just start at the start state.

We drew the circle around this belief state.

So now we end up in this state.

Right now we think this state is okay.

Well, how can we get to state 6?