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- Monotone_class_theorem abstract "In measure theory and probability, the monotone class theorem connects monotone classes and sigma-algebras. The theorem says that the smallest monotone class containing an algebra of sets G is precisely the smallest σ-algebra containing G. It is used as a type of transfinite induction to prove many other theorems, such as Fubini's theorem.".
- Monotone_class_theorem wikiPageID "4719864".
- Monotone_class_theorem wikiPageRevisionID "578355678".
- Monotone_class_theorem hasPhotoCollection Monotone_class_theorem.
- Monotone_class_theorem subject Category:Set_families.
- Monotone_class_theorem subject Category:Theorems_in_measure_theory.
- Monotone_class_theorem type Abstraction100002137.
- Monotone_class_theorem type Family108078020.
- Monotone_class_theorem type Group100031264.
- Monotone_class_theorem type Organization108008335.
- Monotone_class_theorem type SetFamilies.
- Monotone_class_theorem type SocialGroup107950920.
- Monotone_class_theorem type Unit108189659.
- Monotone_class_theorem type YagoLegalActor.
- Monotone_class_theorem type YagoLegalActorGeo.
- Monotone_class_theorem type YagoPermanentlyLocatedEntity.
- Monotone_class_theorem comment "In measure theory and probability, the monotone class theorem connects monotone classes and sigma-algebras. The theorem says that the smallest monotone class containing an algebra of sets G is precisely the smallest σ-algebra containing G. It is used as a type of transfinite induction to prove many other theorems, such as Fubini's theorem.".
- Monotone_class_theorem label "Monotone class theorem".
- Monotone_class_theorem label "Satz über monotone Klassen".
- Monotone_class_theorem sameAs Satz_über_monotone_Klassen.
- Monotone_class_theorem sameAs m.0cjz8_.
- Monotone_class_theorem sameAs Q242045.
- Monotone_class_theorem sameAs Q242045.
- Monotone_class_theorem sameAs Monotone_class_theorem.
- Monotone_class_theorem wasDerivedFrom Monotone_class_theorem?oldid=578355678.
- Monotone_class_theorem isPrimaryTopicOf Monotone_class_theorem.