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ECS 120 5b:3 more examples of using Myhill-Nerode Theorem

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ECS 120 5b:2 proof of non-regularity using closure properties

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ECS 120 5b:1 examples of using the Myhill-Nerode Theorem

I forgot to write on this slide that this is Section 7.7 in the lecture notes.

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ECS 120 5a:4 statement of Myhill-Nerode Theorem

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ECS 120 5a:3 example of separating extension

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ECS 220 9b:8.5 Immerman-Szelepcsényi Theorem NSPACE(s(n)) = coNSPACE(s(n)) for s(n) ≥ log(n)

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ECS 220 6a:7.2-2 countability and diagonalization

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ECS 220 3a:4-5.2 string representation of Turing machine

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ECS 220 1c:4.2-3 CNF-SAT

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ECS 120 10b:2 the real numbers are uncountable and the Continuum Hypothesis

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ECS 120 5b:9 pumping lemma proof that (01)n(10)n is not regular

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ECS 120 5b:8 pumping lemma proof that 0i1j is not regular

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ECS 120 5b:7 pumping lemma proof that 1n2 is not regular

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ECS 120 5b:6 pumping lemma proof that uu is not regular

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ECS 120 5b:5 closure properties proof that equal zero-one is not regular

This is presenting the same material as in this alternate lecture, but I give more intuition in the alternate lecture:…

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ECS 120 5b:4 pumping lemma proof that equal zero-one is not regular

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