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- Eigenspinor abstract "In quantum mechanics, eigenspinors are thought of as basis vectors representing the general spin state of a particle. Strictly speaking, they are not vectors at all, but in fact spinors. For a single spin 1/2 particle, they can be defined as the eigenvectors of the Pauli matrices.".
- Eigenspinor thumbnail 3D_Spherical.svg?width=300.
- Eigenspinor wikiPageID "3980616".
- Eigenspinor wikiPageLength "4390".
- Eigenspinor wikiPageOutDegree "20".
- Eigenspinor wikiPageRevisionID "648514035".
- Eigenspinor wikiPageWikiLink Avogadro_constant.
- Eigenspinor wikiPageWikiLink Avogadros_number.
- Eigenspinor wikiPageWikiLink Basis_(linear_algebra).
- Eigenspinor wikiPageWikiLink Basis_vector.
- Eigenspinor wikiPageWikiLink Category:Quantum_mechanics.
- Eigenspinor wikiPageWikiLink Complete_metric_space.
- Eigenspinor wikiPageWikiLink Complete_space.
- Eigenspinor wikiPageWikiLink Eigenstates.
- Eigenspinor wikiPageWikiLink Eigenvalues_and_eigenvectors.
- Eigenspinor wikiPageWikiLink Eigenvector.
- Eigenspinor wikiPageWikiLink Eigenvectors.
- Eigenspinor wikiPageWikiLink Linear_combination.
- Eigenspinor wikiPageWikiLink Orthonormal_basis.
- Eigenspinor wikiPageWikiLink Pauli_matrices.
- Eigenspinor wikiPageWikiLink Quantization_(physics).
- Eigenspinor wikiPageWikiLink Quantum_mechanics.
- Eigenspinor wikiPageWikiLink Spin_(physics).
- Eigenspinor wikiPageWikiLink Spinor.
- Eigenspinor wikiPageWikiLink Spinors.
- Eigenspinor wikiPageWikiLink Three-dimensional_space.
- Eigenspinor wikiPageWikiLink Three-dimensional_space_(mathematics).
- Eigenspinor wikiPageWikiLink File:3D_Spherical.svg.
- Eigenspinor wikiPageWikiLinkText "Eigenspinor".
- Eigenspinor wikiPageWikiLinkText "eigenspinor".
- Eigenspinor hasPhotoCollection Eigenspinor.
- Eigenspinor subject Category:Quantum_mechanics.
- Eigenspinor type Mechanic.
- Eigenspinor type Physic.
- Eigenspinor comment "In quantum mechanics, eigenspinors are thought of as basis vectors representing the general spin state of a particle. Strictly speaking, they are not vectors at all, but in fact spinors. For a single spin 1/2 particle, they can be defined as the eigenvectors of the Pauli matrices.".
- Eigenspinor label "Eigenspinor".
- Eigenspinor sameAs m.0b9w92.
- Eigenspinor sameAs Q5348912.
- Eigenspinor sameAs Q5348912.
- Eigenspinor wasDerivedFrom Eigenspinor?oldid=648514035.
- Eigenspinor depiction 3D_Spherical.svg.
- Eigenspinor isPrimaryTopicOf Eigenspinor.