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- Dominating_decision_rule abstract "In decision theory, a decision rule is said to dominate another if the performance of the former is sometimes better, and never worse, than that of the latter.Formally, let and be two decision rules, and let be the risk of rule for parameter . The decision rule is said to dominate the rule if for all , and the inequality is strict for some . This defines a partial order on decision rules; the maximal elements with respect to this order are called admissible decision rules.".
- Dominating_decision_rule wikiPageID "4120077".
- Dominating_decision_rule wikiPageRevisionID "544297092".
- Dominating_decision_rule hasPhotoCollection Dominating_decision_rule.
- Dominating_decision_rule subject Category:Decision_theory.
- Dominating_decision_rule comment "In decision theory, a decision rule is said to dominate another if the performance of the former is sometimes better, and never worse, than that of the latter.Formally, let and be two decision rules, and let be the risk of rule for parameter . The decision rule is said to dominate the rule if for all , and the inequality is strict for some . This defines a partial order on decision rules; the maximal elements with respect to this order are called admissible decision rules.".
- Dominating_decision_rule label "Dominating decision rule".
- Dominating_decision_rule sameAs m.0bk5j6.
- Dominating_decision_rule sameAs Q5290316.
- Dominating_decision_rule sameAs Q5290316.
- Dominating_decision_rule wasDerivedFrom Dominating_decision_rule?oldid=544297092.
- Dominating_decision_rule isPrimaryTopicOf Dominating_decision_rule.