Separability: Difference between revisions
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{{Wiktionarypar|separability}} |
{{Wiktionarypar|separability}} |
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In [[mathematics]] and in [[physics]], '''separability''' may refer to properties of: |
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* [[Separable space]]s in [[topology]]. |
* [[Separable space]]s in [[topology]]. |
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* [[Separable sigma algebra]]s in [[measure theory]]. |
* [[Separable sigma algebra]]s in [[measure theory]]. |
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* [[Separable extension]] in [[field theory (mathematics)|field theory]]. |
* [[Separable extension]] in [[field theory (mathematics)|field theory]]. |
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* [[Separable states]] in [[quantum mechanics]], states without [[quantum entanglement]]. |
* [[Separable states]] in [[quantum mechanics]], states without [[quantum entanglement]]. |
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In [[arbitration]] [[law]], [[Arbitration#Severability_and_law_governing_the_arbitration_agreement|separability]] describes the principle that an arbitration clause is considered separate from the contract in which it is contained. |
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Revision as of 05:34, 27 January 2008
Look up separability in Wiktionary, the free dictionary.
In mathematics and in physics, separability may refer to properties of:
- Separable spaces in topology.
- Separable sigma algebras in measure theory.
- Separable differential equations.
- Separable partial differential equations.
- Separable polynomials.
- Separable extension in field theory.
- Separable states in quantum mechanics, states without quantum entanglement.
In arbitration law, separability describes the principle that an arbitration clause is considered separate from the contract in which it is contained.