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PPT – Lecture 6 Nondeterministic Finite Automata NFA PowerPoint presentation | free to download - id: 8fae7-YWQ4Z

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Lecture 6 Nondeterministic Finite Automata (NFA)

NFA

e

p

h

b

t

a

l

a

- The tape is divided into finitely many cells.

Each cell contains a symbol in an alphabet S.

a

- The head scans at a cell on the tape and can read

a symbol on the cell. In each move, the head move

to the right cell or stop there (in a e-move).

- The finite control has finitely many states which

form a set Q. For each move, the state is changed

according to the evaluation of a transition

function - d Q x (S U e) ? 2 (the family of all
- subsets

of Q)

Q

Q

a

a

p

q

pp1 or p2

- d(q, a) p1, p2 for a in S means that if the

head reads symbol a and the finite control is in

the state q, then the next state should be p1 or

p2, and the head moves one cell to the right.

a

a

p

q

pp1 or p2

- d(q, e) p1, p2 means that if the finite

control is in the state q, then the next state

can be be p1 or p2, and the head does not move.

This move is called a e-move.

a

?

q

- d(q, a) F means that the NFA is stuck.

s

- There are some special states an initial state s

and a final set F of final states. - Initially, the NTM is in the initial state s and

the head scans the leftmost cell. The tape holds

an input string.

x

h

- When the head gets off the tape, the NFA stops.

An input string x is accepted by the NFA if there

is a computation path to make the NFA stop at a

final state. - Otherwise, the input string is rejected.

- The NTM can be represented by
- M (Q, S, d, s, F)
- where S is the alphabet of input symbols.
- The set of all strings accepted by a NFA M is

denoted by L(M). We also say that the language

L(M) is accepted by M.

- The transition diagram of a NFA is an

alternative way to represent the DFA. - For M (Q, S, d, s, F), the transition diagram

of M is a symbol-labeled digraph G(V, E)

satisfying the following - V Q (s , f for f \in F)
- E q p p \in d(q, a).

a

d 0 1 e

s p, s s

p q

s q q q

0,1

0

0

0

s

p

q

1

e

Theorem 1

- Every regular language can be accepted by an NFA.

G(r)

- For each regular expression r, we can construct a

digraph G(r) with edges labeled by symbols and e

as follows. - If rF, then
- If r?F, then

(No Transcript)

F

e

e

(No Transcript)

- (01111)
- (01)(111)
- 10(01)00
- 10(01)(01)00
- ((01)(10)0)

10(01)(01)00

10(01)

(01)00

1

0

(01)

0

0

(01)

0,1

1

0

e

e

e

0

0

e

0,1

(01)0(01)

5

0,1

0

0

0

0

0

0

1

1

1

1

1

R

Given an NFA M, construct an NFA accepting L(M) .

0

e

0

1

1

e

0

0

e

0

1

e

1

0

Given an NFA M, construct an NFA accepting L(M) .

Is it correct?

0

0

Answer No!

1

1

What is the correct way?

0

First, turn NFA to DFA and then do.

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