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Matches in DBpedia 2015-04 for { <http://dbpedia.org/resource/Pitman_closeness_criterion> ?p ?o }

• Pitman_closeness_criterion abstract "In statistical theory, the Pitman closeness criterion, named after E. J. G. Pitman, is a way of comparing two candidate estimators for the same parameter. Under this criterion, estimator A is preferred to estimator B if the probability that estimator A is closer to the true value than estimator B is greater than one half. Here the meaning of closer is determined by the absolute difference in the case of a scalar parameter, or by the Mahalanobis distance for a vector parameter.".
• Pitman_closeness_criterion wikiPageID "36291595".
• Pitman_closeness_criterion wikiPageRevisionID "570414078".
• Pitman_closeness_criterion hasPhotoCollection Pitman_closeness_criterion.
• Pitman_closeness_criterion subject Category:Estimation_theory.
• Pitman_closeness_criterion subject Category:Statistical_distance_measures.
• Pitman_closeness_criterion comment "In statistical theory, the Pitman closeness criterion, named after E. J. G. Pitman, is a way of comparing two candidate estimators for the same parameter. Under this criterion, estimator A is preferred to estimator B if the probability that estimator A is closer to the true value than estimator B is greater than one half. Here the meaning of closer is determined by the absolute difference in the case of a scalar parameter, or by the Mahalanobis distance for a vector parameter.".
• Pitman_closeness_criterion label "Pitman closeness criterion".
• Pitman_closeness_criterion sameAs m.0k2lnlm.
• Pitman_closeness_criterion sameAs Q7198995.
• Pitman_closeness_criterion sameAs Q7198995.
• Pitman_closeness_criterion wasDerivedFrom Pitman_closeness_criterion?oldid=570414078.
• Pitman_closeness_criterion isPrimaryTopicOf Pitman_closeness_criterion.