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- Homogeneously_Suslin_set abstract "In descriptive set theory, a set is said to be homogeneously Suslin if it is the projection of a homogeneous tree. is said to be -homogeneously Suslin if it is the projection of a -homogeneous tree.If is a set and is a measurable cardinal, then is -homogeneously Suslin. This result is important in the proof that the existence of a measurable cardinal implies that sets are determined.".
- Homogeneously_Suslin_set wikiPageID "9104690".
- Homogeneously_Suslin_set wikiPageRevisionID "605828312".
- Homogeneously_Suslin_set hasPhotoCollection Homogeneously_Suslin_set.
- Homogeneously_Suslin_set subject Category:Descriptive_set_theory.
- Homogeneously_Suslin_set subject Category:Determinacy.
- Homogeneously_Suslin_set comment "In descriptive set theory, a set is said to be homogeneously Suslin if it is the projection of a homogeneous tree. is said to be -homogeneously Suslin if it is the projection of a -homogeneous tree.If is a set and is a measurable cardinal, then is -homogeneously Suslin. This result is important in the proof that the existence of a measurable cardinal implies that sets are determined.".
- Homogeneously_Suslin_set label "Homogeneously Suslin set".
- Homogeneously_Suslin_set sameAs m.027xsbz.
- Homogeneously_Suslin_set sameAs Q16965550.
- Homogeneously_Suslin_set sameAs Q16965550.
- Homogeneously_Suslin_set wasDerivedFrom Homogeneously_Suslin_set?oldid=605828312.
- Homogeneously_Suslin_set isPrimaryTopicOf Homogeneously_Suslin_set.