Consider the following NFA (M1) over the alphabet Σ = {0, 1}: * Attached Image * Two automata M1 and M2 are said to be equivalent if L(M1) = L(M2). In other words, two machines are equivalent if they...


Consider the following NFA (M
1) over the alphabet Σ = {0, 1}:


* Attached Image *


Two automata
M
1
and
M
2
are said to be equivalent if
L(M
1) =
L
(M
2). In other words, two machines are equivalent if they accept the same string and reject the same strings.




Create a new NFA
M
2
that is equivalent to
M
1
but does not use any empty (?) transitions
. Hint: Define the transition function by
δ: Q x Σ -> ?(Q)


State diagram for an NFA<br>1<br>1<br>ɛ,0<br>q3<br>92<br>

Extracted text: State diagram for an NFA 1 1 ɛ,0 q3 92

Jun 08, 2022
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