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Statements

Subject Item
dbr:Prewellordering
dbo:wikiPageWikiLink
dbr:Adequate_pointclass
Subject Item
dbr:Determinacy
dbo:wikiPageWikiLink
dbr:Adequate_pointclass
Subject Item
dbr:Adequate_pointclass
rdfs:label
Adequate pointclass
rdfs:comment
In the mathematical field of descriptive set theory, a pointclass can be called adequate if it contains all recursive pointsets and is closed under recursive substitution, bounded universal and existential quantification and preimages by recursive functions.
dct:subject
dbc:Descriptive_set_theory
dbo:wikiPageID
10192324
dbo:wikiPageRevisionID
745838014
dbo:wikiPageWikiLink
dbr:Pointclass dbc:Descriptive_set_theory dbr:Descriptive_set_theory dbr:Recursive_set dbr:Bounded_quantifier
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dbt:Settheory-stub dbt:Reflist
dbo:abstract
In the mathematical field of descriptive set theory, a pointclass can be called adequate if it contains all recursive pointsets and is closed under recursive substitution, bounded universal and existential quantification and preimages by recursive functions.
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wikipedia-en:Adequate_pointclass?oldid=745838014&ns=0
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Subject Item
dbr:Uniformization_(set_theory)
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dbr:Adequate_pointclass
Subject Item
dbr:Property_of_Baire
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dbr:Adequate_pointclass
Subject Item
wikipedia-en:Adequate_pointclass
foaf:primaryTopic
dbr:Adequate_pointclass