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Theory of Computing 1. Prove that L = {0^x 1^y 0^x+y | x >= 1 and y >=1} is not Regular. Must use the Pumping
Theory of Computing
1. Prove that
L = {0^x 1^y 0^x+y | x >= 1 and y >=1} is not Regular.
Must use the Pumping Lemma. [8pts]
For any N
1) Choose one S from L where S is longer than N
(S should be described in terms of N)
2) List all places v can be in S: (i.e. all possible uvw mappings)
(Note: |uv| <= N) v has to be where????
3) For each possible place for v in #2,
is there is a way to repeat/skip v to make it
go out of the language L?
o Where v is:
o Repeat factor i:
o Why uviw is not in L:
4) Conclusion about L:
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