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Quantum computing

A knowledge graph covering quantum computing fundamentals, algorithms, hardware, and emerging applications.

By @darko · Updated Aug 8, 2026

Concepts

  • Connects 23 concepts

    The mathematical concept of a Hilbert space generalizes the notion of Euclidean space.

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  • Connects 22 concepts

    Quantum entanglement is the phenomenon in which the quantum state of each particle in a group cannot be described independently of the state of the others, even when the particles are separated by a large distance.

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    In quantum information theory, a quantum circuit is a model for quantum computation, similar to classical circuits, in which a computation is a sequence of quantum gates, measurements, initializations of qubits to known values, and possibly other actions.

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  • The term Poincaré sphere refers to several distinct concepts across physics and mathematics. In optics, it is a graphical representation used to map and visualize the polarization states of light. In quantum mechanics, the related Bloch sphere provides a geometric representation of the state space of a two-level quantum system. In topology, the Poincaré homology sphere is a specific three-dimensional manifold that serves as a significant example of a homology sphere, demonstrating properties that distinguish it from the standard three-sphere.

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  • In mathematics, particularly linear algebra, an orthonormal basis for an inner product space with finite dimension is a basis for whose vectors are orthonormal, that is, they are all unit vectors and orthogonal to each other.

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  • In physics, the von Neumann entropy, named after John von Neumann, is a measure of the statistical uncertainty within a description of a quantum system.

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  • In physics, the no-communication theorem is a no-go theorem in quantum information theory.

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  • William "Bill" Kent Wootters is an American theoretical physicist, and one of the founders of the field of quantum information theory.

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  • Quantum teleportation is a technique for transferring quantum information from a sender at one location to a receiver some distance away.

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  • In physics, a hidden-variable theory is a deterministic model which seeks to explain the probabilistic nature of quantum mechanics by introducing additional, possibly inaccessible, variables.

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  • In quantum mechanics, the Kochen–Specker (KS) theorem, also known as the Bell–KS theorem, is a "no-go" theorem proved by John S.

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  • Quantum contextuality is a feature of the phenomenology of quantum mechanics whereby measurements of quantum observables cannot simply be thought of as revealing pre-existing values.

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