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  2. Pauli matrices - Wikipedia

    en.wikipedia.org/wiki/Pauli_matrices

    The fact that the Pauli matrices, along with the identity matrix I, form an orthogonal basis for the Hilbert space of all 2 × 2 complex matrices , over , means that we can express any 2 × 2 complex matrix M as = + where c is a complex number, and a is a 3-component, complex vector.

  3. Spinors in three dimensions - Wikipedia

    en.wikipedia.org/wiki/Spinors_in_three_dimensions

    There were some precursors to Cartan's work with 2×2 complex matrices: Wolfgang Pauli had used these matrices so intensively that elements of a certain basis of a four-dimensional subspace are called Pauli matrices σ i, so that the Hermitian matrix is written as a Pauli vector. [2] In the mid 19th century the algebraic operations of this algebra of four complex dimensions were studied as ...

  4. Purity (quantum mechanics) - Wikipedia

    en.wikipedia.org/wiki/Purity_(quantum_mechanics)

    A graphical intuition of purity may be gained by looking at the relation between the density matrix and the Bloch sphere, = (+), where is the vector representing the quantum state (on or inside the sphere), and = (,,) is the vector of the Pauli matrices. Since Pauli matrices are traceless, it still holds that tr(ρ) = 1.

  5. Spin matrix - Wikipedia

    en.wikipedia.org/wiki/Spin_matrix

    The term spin matrix refers to a number of matrices, which are related to Spin ... which can be represented in terms of the Pauli matrices. Higher-dimensional gamma ...

  6. Generalizations of Pauli matrices - Wikipedia

    en.wikipedia.org/wiki/Generalizations_of_Pauli...

    Multi-qubit Pauli matrices can be written as products of single-qubit Paulis on disjoint qubits. Alternatively, when it is clear from context, the tensor product symbol can be omitted, i.e. unsubscripted Pauli matrices written consecutively represents tensor product rather than matrix product. For example:

  7. Clifford group - Wikipedia

    en.wikipedia.org/wiki/Clifford_group

    The Clifford group is defined as the group of unitaries that normalize the Pauli group: = {† =}. Under this definition, C n {\displaystyle \mathbf {C} _{n}} is infinite, since it contains all unitaries of the form e i θ I {\displaystyle e^{i\theta }I} for a real number θ {\displaystyle \theta } and the identity matrix I {\displaystyle I ...

  8. Olivia Munn refused to sign NDA, turned down seven figures ...

    www.aol.com/olivia-munn-refused-sign-nda...

    Olivia Munn refuses to be silenced.. The "Newsroom" star, 44, alleged on the "Reclaiming with Monica Lewinsky" podcast that she declined to sign a non-disclosure agreement after a bad experience ...

  9. Spin-1/2 - Wikipedia

    en.wikipedia.org/wiki/Spin-1/2

    When spinors are used to describe the quantum states, the three spin operators (S x, S y, S z,) can be described by 2 × 2 matrices called the Pauli matrices whose eigenvalues are ± ⁠ ħ / 2 ⁠. For example, the spin projection operator S z affects a measurement of the spin in the z direction.

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