LetM be a probabilistic polynomial time Turing machine, and let C be a language where for some
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LetM be a probabilistic polynomial time Turing machine, and let C be a language where for some fixed 0 < ε1 < ε2 < 1,
a. w ∉ C implies Pr[M accepts w] ≤ ε 1, and
b. w ∈ C implies Pr[M accepts w] ≥ ε2.
Show that C ∈ BPP. Use the result of Lemma 10.5.
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A language C is in BPP if and only if there exists a probabilistic Turing machi...View the full answer
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