Asked by SS01
1] Let |ψ⟩=(2+i/3)|0>−(2/3)|1>. If we measure |ψ⟩ in the basis |u⟩=(1+i/2)|0>+(1−i/2)|1>, |u⊥>=1−i/2|0>−1+i/2|1>, what is the probability our outcome is |u>?
2]Suppose we are trying to solve Simon's problem with n=4. We ran 4 iterations of Simon's algorithm and obtained 0000, 1101, 1010, and 0110. What is the secret string s? (Assume that s is not the all-zero string 0000.)
3]What is the superposition that results if you apply the Hadamard transform H⊗n to the state 12√(|0n>+|1n>)? (Here, |0n⟩:=|00⋯0n⟩ and |1n⟩:=|11⋯1n⟩.)
2]Suppose we are trying to solve Simon's problem with n=4. We ran 4 iterations of Simon's algorithm and obtained 0000, 1101, 1010, and 0110. What is the secret string s? (Assume that s is not the all-zero string 0000.)
3]What is the superposition that results if you apply the Hadamard transform H⊗n to the state 12√(|0n>+|1n>)? (Here, |0n⟩:=|00⋯0n⟩ and |1n⟩:=|11⋯1n⟩.)
Answers
Answered by
Anonymous
any answers for Q1..
Answered by
Anonymous
any hint or help for Q1
Answered by
scholar
yup, but i need help in 4/9/12 any one would do
Answered by
Anonymous
Anyone please can help with Q1.. have only one option left!
Answered by
HERO
Any help for Q3, posted above here
Answered by
Anon
Ans to q2 above, i can help with the other 2q's
Answered by
Lord
If someone posts an answer for number 1 and 3 (with an explantion hopefully), I can give the correct answer for number 2
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