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About:
Perfect set
An Entity of Type:
Thing
,
from Named Graph:
http://dbpedia.org
,
within Data Space:
dbpedia.org
Subset of a topological space that is closed and has no isolated points
Property
Value
dbo:
description
fermita subaro de topologia spaco sen izoka punkto
(eo)
pojęcie topologiczne
(pl)
subset of a topological space that is closed and has no isolated points
(en)
замкнутое множество, не имеющее изолированных точек
(ru)
dbo:
wikiPageWikiLink
dbr
:Cantor–Bendixson_theorem
dbr
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dbr
:Finite_intersection_property
dbr
:Closed_set
dbc
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dbr
:Elsevier
dbr
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dbr
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dbr
:Cantor_space
dbr
:Cantor_set
dbr
:Neighbourhood_(mathematics)
dbr
:Derived_set_(mathematics)
dbr
:Injective_function
dbr
:Perfect_set_property
dbr
:Topological_space
dbr
:Empty_set
dbr
:Cardinality
dbr
:Isolated_point
dbr
:Separable_space
dbr
:Polish_space
dbr
:Complete_metric_space
dbr
:Dense-in-itself
dbr
:General_topology
dbr
:Subspace_topology
dbr
:Descriptive_set_theory
dbr
:Countable_set
dbc
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dbr
:Limit_point
dbr
:Cardinality_of_the_continuum
dbr
:Real_line
dbr
:Closed_interval
dbr
:Scattered_space
dbr
:Springer-Verlag
dbr
:G-delta_space
dbr
:Locally_compact
dbr
:Totally_disconnected
dbp:
wikiPageUsesTemplate
dbt
:Cite_book
dbt
:Citation
dbt
:Reflist
dbt
:Short_description
dct:
subject
dbc
:Properties_of_topological_spaces
dbc
:Topology
rdfs:
label
Perfect set
(en)
Conjunt perfecte
(ca)
Conjunto perfecto
(es)
Perfekte Menge
(de)
Ensemble parfait
(fr)
Insieme perfetto
(it)
Zbiór doskonały
(pl)
Conjunto perfeito
(pt)
Совершенное множество
(ru)
Досконала множина
(uk)
完美集合
(zh)
owl:
sameAs
freebase
:Perfect set
yago-res
:Perfect set
wikidata
:Perfect set
dbpedia-de
:Perfect set
dbpedia-es
:Perfect set
dbpedia-it
:Perfect set
dbpedia-pl
:Perfect set
dbpedia-fr
:Perfect set
dbpedia-pt
:Perfect set
dbpedia-ru
:Perfect set
dbpedia-zh
:Perfect set
dbpedia-vi
:Perfect set
dbpedia-ca
:Perfect set
dbpedia-uk
:Perfect set
dbpedia-global
:Perfect set
prov:
wasDerivedFrom
wikipedia-en
:Perfect_set?oldid=1303029054&ns=0
foaf:
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is
dbo:
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of
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is
dbo:
wikiPageRedirects
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dbr
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is
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dbr
:Woodin_cardinal
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dbr
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dbr
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dbr
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dbr
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dbr
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dbr
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is
foaf:
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