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- Slater's_condition abstract "In mathematics, Slater's condition (or Slater condition) is a sufficient condition for strong duality to hold for a convex optimization problem. Informally, Slater's condition states that the feasible region must have an interior point (see technical details below).Slater's condition is a specific example of a constraint qualification. In particular, if Slater's condition holds for the primal problem, then the duality gap is 0, and if the dual value is finite then it is attained.".
- Slater's_condition wikiPageID "33295435".
- Slater's_condition wikiPageRevisionID "606125366".
- Slater's_condition hasPhotoCollection Slater's_condition.
- Slater's_condition subject Category:Mathematical_optimization.
- Slater's_condition comment "In mathematics, Slater's condition (or Slater condition) is a sufficient condition for strong duality to hold for a convex optimization problem. Informally, Slater's condition states that the feasible region must have an interior point (see technical details below).Slater's condition is a specific example of a constraint qualification. In particular, if Slater's condition holds for the primal problem, then the duality gap is 0, and if the dual value is finite then it is attained.".
- Slater's_condition label "Slater's condition".
- Slater's_condition sameAs m.0h7pg5x.
- Slater's_condition sameAs Q7538885.
- Slater's_condition sameAs Q7538885.
- Slater's_condition wasDerivedFrom Slater's_condition?oldid=606125366.
- Slater's_condition isPrimaryTopicOf Slater's_condition.