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Doubt regarding the relative phase of the qubit

Reddit r/QuantumComputing (RSS)
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⚡ Quantum Brief
A quantum computing graduate student raised fundamental questions about qubit relative phase while researching their thesis, highlighting persistent conceptual challenges in quantum education. The inquiry focuses on the Bloch sphere’s relative phase—specifically how rotation around the vertical axis alters measurement outcomes despite identical probability amplitudes for |0⟩ and |1⟩ states. The student’s analogy compares probability amplitudes to coin sides, with phase acting as an unobservable but critical rotational factor distinguishing quantum states like |+⟩ and |−⟩. Mathematical confusion persists over how identical amplitudes yield different results due to phase, underscoring gaps in intuitive understanding of superposition and interference effects. The post reflects broader struggles in visualizing abstract quantum mechanics, emphasizing the need for clearer pedagogical tools to bridge theory and practical quantum computation applications.
Doubt regarding the relative phase of the qubit

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I am working on my thesis on quantum computing and have some questions about the relative phase of a qubit based on the Bloch sphere representation. As I understand it—and I like to explain it with this analogy—the probability amplitudes of obtaining a single state, 0 or 1, would be circles like the sides of a coin, and from what I’ve read, the larger this circle is, the greater the probability. On the other hand, there is the fixed phase, which cannot be measured and has no effect, and the relative phase, which is measured by the rotation about the vertical axis on that circle; I think I understand that part well. Looking at it mathematically, I understand that with the same probability amplitude, different results can be obtained depending on the phase, but I can’t quite grasp how this rotation affects the results. Could someone explain this to me better? submitted by /u/Timely_Injury8046 [link] [comments]

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quantum-computing
quantum-hardware

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Source: Reddit r/QuantumComputing (RSS)