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Enhanced Grover's search on n datasets

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Suppose you had more than 2 orthogonal states :You had chance of object A being found in database # 1 ,in database # 0 or no results in either database.How would Grover's search work for this scenario? How would the diffusion operator be if we had 3 orthogonal states? And suppose we had n databases.Classically the worst time complexity case would n*n = n^2. What is gonna be the case using quantum circuits?

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    Enhanced Grover's search on n datasets Ask Question Asked today Modified today Viewed 6 times 0 Suppose you had more than 2 orthogonal states :You had chance of object A being found in database # 1 ,in database # 0 or no results in either database.How would Grover's search work for this scenario? How would the diffusion operator be if we had 3 orthogonal states? And suppose we had n databases.Classically the worst time complexity case would n*n = n^2. What is gonna be the case using quantum circuits? quantum-algorithmsgrovers-algorithmamplitude-amplification Share Improve this question Follow asked 1 hour ago Whiter Fox 2313 3 bronze badges Add a comment Know someone who can answer? Share a link to this question via email, Twitter, or Facebook. Your Answer Sign up or log in Sign up using Google Sign up using Email and Password Post as a guest Name Email Required, but never shown Post Your Answer By clicking “Post Your Answer”, you agree to our terms of service and acknowledge you have read our privacy policy. Start asking to get answers Find the answer to your question by asking. Ask question Explore related questions quantum-algorithmsgrovers-algorithmamplitude-amplification See similar questions with these tags. 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    Quantum Computing SE
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    ◌ Quantum Computing
    Published
    Apr 11, 2026
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    Apr 11, 2026
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