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FIELD TRAIL · Photonic

Computing with light

Optical gates, continuous variables and photonic resources. Four sourced contributions to read in sequence.

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  1. STOP 1 OF 4 · Build an optical gate

    Jeremy L. O’Brien

    2003 · Demonstrating an optical controlled-NOT gate

    Coauthored an all-optical controlled-NOT gate experiment that produced all four Bell states. The demonstrated gate was probabilistic, an important qualification for its use in scalable computation.

    Coauthor of the probabilistic optical controlled-NOT experiment; shared experimental credit.

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  2. STOP 2 OF 4 · Explore Gaussian information

    Christian Weedbrook

    2012 · A reference framework for Gaussian quantum information

    Weedbrook co-authored a broad review of Gaussian quantum information, covering states, operations and measurements used in continuous-variable systems. It connected the formalism to quantum communication, cryptography and computation.

    Co-author of the multi-author Gaussian quantum-information review.

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  3. STOP 3 OF 4 · Connect photonic resources

    Peter Lodahl

    2025 · Fusing photonic resource states in time

    Lodahl coauthored a demonstration that combines entangled resource states generated through a solid-state spin-photon interface. Repeated operation and temporal fusion provide a route to building larger entangled photonic systems from reusable physical resources.

    Coauthor and corresponding author of the temporal-fusion paper; the experiment is a team contribution.

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  4. STOP 4 OF 4 · Understand sampling complexity

    Scott Aaronson

    2010 · The complexity case for boson sampling

    With Alex Arkhipov, Aaronson analyzed sampling from linear-optical circuits and gave complexity-theoretic reasons that efficient classical simulation would have unlikely consequences. The paper helped define an experimental route to testing quantum computational advantage without requiring a universal programmable quantum computer.

    Joint theoretical work by Scott Aaronson and Alex Arkhipov; the hardness conclusions depend on stated complexity assumptions.

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