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Partial Independence Suffices to Rule Out Real Quantum Theory Experimentally.

Mirjam Weilenmann1,2, Nicolas Gisin2,3, Pavel Sekatski2

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Complex Hilbert spaces may not be essential for quantum experiments. This study shows partial source independence is enough to prove Real Quantum Theory inadequate, revealing a tradeoff between independence and Bell values.

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Area of Science:

  • Foundational Quantum Physics
  • Quantum Information Theory
  • Quantum Foundations

Background:

  • Quantum theory traditionally relies on complex Hilbert spaces, raising questions about the necessity of complex numbers.
  • Previous work demonstrated that complex quantum theory's predictions are unavoidable in network scenarios with independent sources.
  • The inadequacy of Real Quantum Theory was shown under strict independence assumptions.

Purpose of the Study:

  • To investigate if partial source independence is sufficient to demonstrate the limitations of Real Quantum Theory.
  • To explore the relationship between source independence and achievable Bell values in Real Quantum Theory.
  • To determine the entanglement requirements for simulating complex quantum correlations within a real quantum framework.

Main Methods:

  • Revisiting and relaxing the independence assumption from previous studies.
  • Deriving a tradeoff relation between source independence and Bell values in Real Quantum Theory.
  • Analyzing entanglement requirements for simulating complex quantum correlations using real quantum systems.

Main Results:

  • Partial source independence is sufficient to demonstrate the inadequacy of Real Quantum Theory.
  • A tradeoff is established between source independence and the Bell value in Real Quantum Theory.
  • One bit of real-valued entanglement is shown to be necessary and sufficient for recovering complex quantum correlations in a specific scenario.
  • A construction is provided to simulate complex quantum setups with 'm' independent sources using 'm' real-qubit entangled states.

Conclusions:

  • The necessity of complex Hilbert spaces in quantum theory can be demonstrated even with relaxed independence assumptions.
  • Real Quantum Theory faces limitations that can be quantified by a tradeoff involving source independence and Bell inequalities.
  • Entanglement, specifically real-valued entanglement, plays a crucial role in bridging the gap between real and complex quantum descriptions.