Does a Quantum Computer Try Every Answer at Once?

Does a Quantum Computer Try Every Answer at Once? · 1:23 · Intellect Plus

In short: Quantum computers can compute in superposition but extract only limited information, so their best search beats classical search by a real but proven-bounded square-root margin, not by trying every answer at once.

A 1:23 short film in the series “From Fingers to Qubits”, narrated by intellect_voice_01.

Sources used in this film: Purdue University (CS 593/MA 592 Intro to Quantum Computing, Spring 2024 lecture notes, Lecture 6.1), “6.1.pdf”; University of Cambridge, Department of Applied Mathematics and Theoretical Physics (DAMTP): lecture notes by Richard Jozsa, Michaelmas term 2021, “D27L.pdf”; TED Conferences, LLC (TEDxDresden talk page), “What quantum computing isn't | Scott Aaronson | TEDxDresden”; Shtetl-Optimized, the blog of Scott Aaronson, “The Orion Quantum Computer Anti-Hype FAQ”; Computer History Museum, “Computer History Museum”; Stanford Encyclopedia of Philosophy, “The Church-Turing Thesis”; Los Alamos National Laboratory (Los Alamos Science, Number 27, 2002), “Richard Feynman on Quantum Physics and Computer Simulation”; International Journal of Theoretical Physics (Plenum Publishing Corporation), Feynman's 1982 paper, hosted in a Princeton University Computer Science course archive, “Simulating physics with computers”; The Royal Society (Proceedings of the Royal Society of London A: Mathematical and Physical Sciences), page captured by the Internet Archive Wayback Machine, “Quantum theory, the Church–Turing principle and the universal quantum computer | Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences”; David Deutsch, Proceedings of the Royal Society of London A (1985); LaTeX version edited by Wim van Dam at the Centre for Quantum Computation, Oxford (1999), hosted by Southern Methodist University, “deutsch85.dvi”; arXiv (Cornell University); preprint by Christof Zalka, published in Physical Review A, “Grover's quantum searching algorithm is optimal”; National Institute of Standards and Technology (NIST), U.S. Department of Commerce, “Quantum Computing Explained”.

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