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Two fermionic copies of a Gaussian state transmit no more classical information than one, defying classical intuition and revealing fundamental limits in quantum communication.
Any continuous, memory-dependent quantum process can now be mapped directly to deterministic unitary dynamics with bounded Hamiltonians, establishing a long-sought continuum dilation theorem for non-Markovian open systems.
Coherent oracle access unlocks an unconditional quadratic speedup in error tolerance over passive quantum state copies, settling the fundamental complexity of learning abelian quantum symmetries.
Statistical randomness isn't needed for computational pseudorandomness in quantum unitaries, challenging existing assumptions in the field.
Larger parameterized quantum circuits can enhance generalization performance, defying traditional expectations of model degradation.
Classical algorithms struggle to learn quantum dynamics efficiently, revealing a stark separation that underscores the power of quantum machine learning.