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Given a NFA that can also have lambda transitions, and a set of words, the program outputs whether or not those words are recognized by the automaton or not.

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NFA-with-lambda-transitions

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Nondeterministic finite automaton - http://en.wikipedia.org/wiki/Nondeterministic_finite_automaton

Given a NFA that can also have lambda transitions, and a set of words, the program outputs whether or not those words are recognized by the automaton or not.

The input is of the following form:

N M
q0
Nf
f1 f2 ... fn
qi c qj
...
n
word1
word2
...

where:
N       - number of states, vertices
M       - number of transitions, edges
Nf      - number of final states
fi       - i = 1, ..., n  represents the final states
qi c qj - represents a state, a transition, and the next state
n       - number of words to test
word    - a string

Input example:
5 9
0
2
2 3
0 a 4
0 a 1
0 0 1
4 a 3
1 0 3
1 b 2
2 b 3
2 0 3
3 0 1
6
abb
abbb
aa
aab
bbaa
bbbbbbbbbbbbbbbbbbbb


Output example:
The word abb is accepted by the NFA.
The word abbb is accepted by the NFA.
The word aa is accepted by the NFA.
The word aab is accepted by the NFA.
The word bbaa is not accepted by the NFA.
The word bbbbbbbbb is accepted by the NFA.

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Given a NFA that can also have lambda transitions, and a set of words, the program outputs whether or not those words are recognized by the automaton or not.

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