Suppose Alice sends Bob one of two states: 10) or lo) = a10) + B|1), with a 0. Bob is going to measure to try to figure out which state Alice sent. He has his own orthogonal basis {o), ₁)}. He concludes that Alice prepared |0) if he gets outcome ) and that she prepared ) if he gets outcome 1). Show that no matter which basis Bob measures in, he will always have some chance of misidentifying Alice's prepared state.

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Chapter1: Units, Trigonometry. And Vectors
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Suppose Alice sends Bob one of two states: 0) or lo) = a[0) + B|1), with a 0. Bob is going to
measure to try to figure out which state Alice sent. He has his own orthogonal basis {0), ₁)}.
He concludes that Alice prepared |0) if he gets outcome o) and that she prepared |⁄) if he gets
outcome ₁). Show that no matter which basis Bob measures in, he will always have some chance of
misidentifying Alice's prepared state.
Transcribed Image Text:Suppose Alice sends Bob one of two states: 0) or lo) = a[0) + B|1), with a 0. Bob is going to measure to try to figure out which state Alice sent. He has his own orthogonal basis {0), ₁)}. He concludes that Alice prepared |0) if he gets outcome o) and that she prepared |⁄) if he gets outcome ₁). Show that no matter which basis Bob measures in, he will always have some chance of misidentifying Alice's prepared state.
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Given thatalice prepared states:-|0>  and |ϕ>=α|0>+β|1>with α0

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